diff --git a/ⵙ∣❁∣ⵙ✤ⵙ✻ⵙЭЄⵙᗩⵙߦⵙറⵙ◯ⵙ◯ⵙറⵙߦⵙᗩⵙЭЄⵙ✻ⵙ✤ⵙ∣❁∣ⵙ/ⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ◯ⵙ◯ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙ/⠀⠀⠀⠀ⵙ⠀꞉⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀꞉⠀ⵙ⠀⠀⠀⠀/XHG.⠀⠀⠀⠀ⵙ꞉ⵙ◯ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙꗳⵙᙁⵙᗱᗴⵙᔓᔕⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙᔓᔕⵙᗱᗴⵙᙁⵙꗳⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ◯ⵙ꞉ⵙ⠀⠀⠀⠀.GHX b/ⵙ∣❁∣ⵙ✤ⵙ✻ⵙЭЄⵙᗩⵙߦⵙറⵙ◯ⵙ◯ⵙറⵙߦⵙᗩⵙЭЄⵙ✻ⵙ✤ⵙ∣❁∣ⵙ/ⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ◯ⵙ◯ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙ/⠀⠀⠀⠀ⵙ⠀꞉⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀꞉⠀ⵙ⠀⠀⠀⠀/XHG.⠀⠀⠀⠀ⵙ꞉ⵙ◯ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙꗳⵙᙁⵙᗱᗴⵙᔓᔕⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙᔓᔕⵙᗱᗴⵙᙁⵙꗳⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ◯ⵙ꞉ⵙ⠀⠀⠀⠀.GHX index 9a780bed..b9040af1 100644 --- a/ⵙ∣❁∣ⵙ✤ⵙ✻ⵙЭЄⵙᗩⵙߦⵙറⵙ◯ⵙ◯ⵙറⵙߦⵙᗩⵙЭЄⵙ✻ⵙ✤ⵙ∣❁∣ⵙ/ⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ◯ⵙ◯ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙ/⠀⠀⠀⠀ⵙ⠀꞉⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀꞉⠀ⵙ⠀⠀⠀⠀/XHG.⠀⠀⠀⠀ⵙ꞉ⵙ◯ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙꗳⵙᙁⵙᗱᗴⵙᔓᔕⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙᔓᔕⵙᗱᗴⵙᙁⵙꗳⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ◯ⵙ꞉ⵙ⠀⠀⠀⠀.GHX +++ b/ⵙ∣❁∣ⵙ✤ⵙ✻ⵙЭЄⵙᗩⵙߦⵙറⵙ◯ⵙ◯ⵙറⵙߦⵙᗩⵙЭЄⵙ✻ⵙ✤ⵙ∣❁∣ⵙ/ⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ◯ⵙ◯ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙ/⠀⠀⠀⠀ⵙ⠀꞉⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀◌⠀ⵙ⠀⊚⠀ⵙ⠀꞉⠀ⵙ⠀⠀⠀⠀/XHG.⠀⠀⠀⠀ⵙ꞉ⵙ◯ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙꗳⵙᙁⵙᗱᗴⵙᔓᔕⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙᔓᔕⵙᗱᗴⵙᙁⵙꗳⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ◯ⵙ꞉ⵙ⠀⠀⠀⠀.GHX @@ -48,10 +48,10 @@ - -5426 - -11367 + -1460 + 1747 - 1.28342569 + 0.6020987 @@ -95,9 +95,9 @@ - 2356 + 2519 - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 @@ -363,17 +363,18 @@ - + - 4226 - -9539 + 5785 + -8916 117 144 - 4296 - -9467 + 5855 + -8844 + true @@ -403,17 +404,18 @@ - + - 4228 - -9537 + 5787 + -8914 53 70 - 4256 - -9502 + 5815 + -8879 + true @@ -430,17 +432,18 @@ - + - 4228 - -9467 + 5787 + -8844 53 70 - 4256 - -9432 + 5815 + -8809 + true @@ -457,17 +460,18 @@ - + - 4311 - -9537 + 5870 + -8914 30 20 - 4327.5 - -9527 + 5886.5 + -8904 + true @@ -485,17 +489,18 @@ - + - 4311 - -9517 + 5870 + -8894 30 20 - 4327.5 - -9507 + 5886.5 + -8884 + true @@ -513,17 +518,18 @@ - + - 4311 - -9497 + 5870 + -8874 30 20 - 4327.5 - -9487 + 5886.5 + -8864 + true @@ -541,17 +547,18 @@ - + - 4311 - -9477 + 5870 + -8854 30 20 - 4327.5 - -9467 + 5886.5 + -8844 + true @@ -569,17 +576,18 @@ - + - 4311 - -9457 + 5870 + -8834 30 20 - 4327.5 - -9447 + 5886.5 + -8824 + true @@ -597,17 +605,18 @@ - + - 4311 - -9437 + 5870 + -8814 30 20 - 4327.5 - -9427 + 5886.5 + -8804 + true @@ -625,17 +634,18 @@ - + - 4311 - -9417 + 5870 + -8794 30 20 - 4327.5 - -9407 + 5886.5 + -8784 + true @@ -663,17 +673,18 @@ - + - 4224 - -10802 + 5783 + -10179 122 64 - 4304 - -10770 + 5863 + -10147 + true @@ -688,17 +699,18 @@ - + - 4226 - -10800 + 5785 + -10177 63 20 - 4267 - -10790 + 5826 + -10167 + true @@ -716,17 +728,18 @@ - + - 4226 - -10780 + 5785 + -10157 63 20 - 4267 - -10770 + 5826 + -10147 + true @@ -768,17 +781,18 @@ - + - 4226 - -10760 + 5785 + -10137 63 20 - 4267 - -10750 + 5826 + -10127 + true @@ -815,17 +829,18 @@ - + - 4319 - -10800 + 5878 + -10177 25 60 - 4333 - -10770 + 5892 + -10147 + true @@ -851,17 +866,18 @@ - + - 4213 - -10926 + 5772 + -10303 144 104 - 4297 - -10874 + 5856 + -10251 + true @@ -876,17 +892,18 @@ - + - 4215 - -10924 + 5774 + -10301 67 20 - 4250 - -10914 + 5809 + -10291 + true @@ -925,17 +942,18 @@ - + - 4215 - -10904 + 5774 + -10281 67 20 - 4250 - -10894 + 5809 + -10271 + true @@ -974,17 +992,18 @@ - + - 4215 - -10884 + 5774 + -10261 67 20 - 4250 - -10874 + 5809 + -10251 + true @@ -1023,17 +1042,18 @@ - + - 4215 - -10864 + 5774 + -10241 67 20 - 4250 - -10854 + 5809 + -10231 + true @@ -1070,17 +1090,18 @@ - + - 4215 - -10844 + 5774 + -10221 67 20 - 4250 - -10834 + 5809 + -10211 + true @@ -1117,17 +1138,18 @@ - + - 4312 - -10924 + 5871 + -10301 43 100 - 4335 - -10874 + 5894 + -10251 + true @@ -1155,17 +1177,18 @@ - + - 4244 - -10989 + 5803 + -10366 82 44 - 4312 - -10967 + 5871 + -10344 + true @@ -1182,17 +1205,18 @@ - + - 4246 - -10987 + 5805 + -10364 51 20 - 4273 - -10977 + 5832 + -10354 + true @@ -1210,17 +1234,18 @@ - + - 4246 - -10967 + 5805 + -10344 51 20 - 4273 - -10957 + 5832 + -10334 + true @@ -1276,17 +1301,18 @@ - + - 4213 - -11073 + 5772 + -10450 144 64 - 4287 - -11041 + 5846 + -10418 + true @@ -1302,17 +1328,18 @@ - + - 4215 - -11071 + 5774 + -10448 57 20 - 4245 - -11061 + 5804 + -10438 + true @@ -1329,17 +1356,18 @@ - + - 4215 - -11051 + 5774 + -10428 57 20 - 4245 - -11041 + 5804 + -10418 + true @@ -1376,17 +1404,18 @@ - + - 4215 - -11031 + 5774 + -10408 57 20 - 4245 - -11021 + 5804 + -10398 + true @@ -1423,17 +1452,18 @@ - + - 4302 - -11071 + 5861 + -10448 53 20 - 4330 - -11061 + 5889 + -10438 + true @@ -1450,17 +1480,18 @@ - + - 4302 - -11051 + 5861 + -10428 53 20 - 4330 - -11041 + 5889 + -10418 + true @@ -1477,17 +1508,18 @@ - + - 4302 - -11031 + 5861 + -10408 53 20 - 4330 - -11021 + 5889 + -10398 + true @@ -1513,17 +1545,18 @@ - + - 4222 - -11177 + 5781 + -10554 125 84 - 4289 - -11135 + 5848 + -10512 + true @@ -1540,17 +1573,18 @@ - + - 4224 - -11175 + 5783 + -10552 50 20 - 4250.5 - -11165 + 5809.5 + -10542 + true @@ -1567,17 +1601,18 @@ - + - 4224 - -11155 + 5783 + -10532 50 20 - 4250.5 - -11145 + 5809.5 + -10522 + true @@ -1614,17 +1649,18 @@ - + - 4224 - -11135 + 5783 + -10512 50 20 - 4250.5 - -11125 + 5809.5 + -10502 + true @@ -1661,17 +1697,18 @@ - + - 4224 - -11115 + 5783 + -10492 50 20 - 4250.5 - -11105 + 5809.5 + -10482 + true @@ -1708,17 +1745,18 @@ - + - 4304 - -11175 + 5863 + -10552 41 26 - 4326 - -11161.67 + 5885 + -10538.67 + true @@ -1735,17 +1773,18 @@ - + - 4304 - -11149 + 5863 + -10526 41 27 - 4326 - -11135 + 5885 + -10512 + true @@ -1762,17 +1801,18 @@ - + - 4304 - -11122 + 5863 + -10499 41 27 - 4326 - -11108.33 + 5885 + -10485.33 + true @@ -1798,17 +1838,18 @@ - + - 4213 - -11301 + 5772 + -10678 144 104 - 4297 - -11249 + 5856 + -10626 + true @@ -1823,17 +1864,18 @@ - + - 4215 - -11299 + 5774 + -10676 67 20 - 4250 - -11289 + 5809 + -10666 + true @@ -1872,17 +1914,18 @@ - + - 4215 - -11279 + 5774 + -10656 67 20 - 4250 - -11269 + 5809 + -10646 + true @@ -1921,17 +1964,18 @@ - + - 4215 - -11259 + 5774 + -10636 67 20 - 4250 - -11249 + 5809 + -10626 + true @@ -1970,17 +2014,18 @@ - + - 4215 - -11239 + 5774 + -10616 67 20 - 4250 - -11229 + 5809 + -10606 + true @@ -2017,17 +2062,18 @@ - + - 4215 - -11219 + 5774 + -10596 67 20 - 4250 - -11209 + 5809 + -10586 + true @@ -2064,17 +2110,18 @@ - + - 4312 - -11299 + 5871 + -10676 43 100 - 4335 - -11249 + 5894 + -10626 + true @@ -2102,17 +2149,18 @@ - + - 4244 - -11364 + 5803 + -10741 82 44 - 4312 - -11342 + 5871 + -10719 + true @@ -2129,17 +2177,18 @@ - + - 4246 - -11362 + 5805 + -10739 51 20 - 4273 - -11352 + 5832 + -10729 + true @@ -2157,17 +2206,18 @@ - + - 4246 - -11342 + 5805 + -10719 51 20 - 4273 - -11332 + 5832 + -10709 + true @@ -2227,17 +2277,18 @@ - + - 4211 - -9704 + 5770 + -9081 150 150 - 4211.097 - -9703.828 + 5770.149 + -9080.207 + true -1 @@ -2266,17 +2317,18 @@ - + - 4211 - -9873 + 5770 + -9250 150 150 - 4211.097 - -9872.828 + 5770.149 + -9249.207 + true -1 @@ -2305,17 +2357,18 @@ - + - 4211 - -10041 + 5770 + -9417 150 150 - 4211.097 - -10040.35 + 5770.149 + -9416.729 + true -1 @@ -2344,17 +2397,18 @@ - + - 4211 - -10210 + 5770 + -9586 150 150 - 4211.097 - -10209.35 + 5770.149 + -9585.729 + true -1 @@ -2383,17 +2437,18 @@ - + - 4210 - -10380 + 5769 + -9756 150 150 - 4210.854 - -10379.08 + 5769.906 + -9755.459 + true -1 @@ -2422,17 +2477,18 @@ - + - 4210 - -10549 + 5769 + -9926 150 150 - 4210.854 - -10548.86 + 5769.906 + -9925.239 + true -1 @@ -2461,17 +2517,18 @@ - + - 4210 - -10718 + 5769 + -10094 150 150 - 4210.854 - -10717.6 + 5769.906 + -10093.98 + true -1 @@ -9612,7 +9669,7 @@ Digit Scroller 4 - 833.52343808 + 532.52343808 @@ -11041,7 +11098,7 @@ Digit Scroller 5 - 17817.0283827 + 9817.0283827 @@ -16444,9 +16501,8 @@ - + Allows for customized geometry previews - true true 9183d5f8-089d-4708-9f00-983f03c9f90e Custom Preview @@ -16885,9 +16941,8 @@ - + Allows for customized geometry previews - true true 5a142162-4b8f-4585-967e-5ce611b2ed6b Custom Preview @@ -17326,9 +17381,8 @@ - + Allows for customized geometry previews - true true 686977b0-f5c0-4fd2-85ff-41e36f44e9e1 Custom Preview @@ -17767,9 +17821,8 @@ - + Allows for customized geometry previews - true true 84185437-01a9-46d2-8587-90dc91fbaeef Custom Preview @@ -22428,9 +22481,8 @@ - + Allows for customized geometry previews - true true 232fb359-d2a7-4c55-92a5-fe7f34103c48 Custom Preview @@ -23376,9 +23428,8 @@ - + Allows for customized geometry previews - true true 3198adc1-4a36-4f37-aea4-eff18ec21c4b Custom Preview @@ -24324,9 +24375,8 @@ - + Allows for customized geometry previews - true true 1c193ff0-05e8-47a8-96fc-bbafada6a625 Custom Preview @@ -25272,9 +25322,8 @@ - + Allows for customized geometry previews - true true 4793db3b-823e-4fc7-9363-44884123053d Custom Preview @@ -30829,14 +30878,14 @@ - 2808 - 13784 + 2802 + 13794 104 64 - 2867 - 13816 + 2861 + 13826 @@ -30855,14 +30904,14 @@ - 2810 - 13786 + 2804 + 13796 42 20 - 2832.5 - 13796 + 2826.5 + 13806 @@ -30903,14 +30952,14 @@ - 2810 - 13806 + 2804 + 13816 42 20 - 2832.5 - 13816 + 2826.5 + 13826 @@ -30949,14 +30998,14 @@ - 2810 - 13826 + 2804 + 13836 42 20 - 2832.5 - 13836 + 2826.5 + 13846 @@ -30996,14 +31045,14 @@ - 2882 - 13786 + 2876 + 13796 28 60 - 2897.5 - 13816 + 2891.5 + 13826 @@ -31048,14 +31097,14 @@ - 2802 - 11655 + 2793 + 11660 116 44 - 2863 - 11677 + 2854 + 11682 @@ -31110,14 +31159,14 @@ - 2804 - 11657 + 2795 + 11662 44 20 - 2827.5 - 11667 + 2818.5 + 11672 @@ -31142,14 +31191,14 @@ - 2804 - 11677 + 2795 + 11682 44 20 - 2827.5 - 11687 + 2818.5 + 11692 @@ -31168,14 +31217,14 @@ - 2878 - 11657 + 2869 + 11662 38 20 - 2898.5 - 11667 + 2889.5 + 11672 @@ -31194,14 +31243,14 @@ - 2878 - 11677 + 2869 + 11682 38 20 - 2898.5 - 11687 + 2889.5 + 11692 @@ -31218,8 +31267,9 @@ - + Contains a collection of three-dimensional points + true 120b5798-7e93-4f8d-a27d-8c208f89e6e7 Point Point @@ -31231,13 +31281,13 @@ - 2835 + 2825 11244 50 24 - 2860.913 + 2850.913 11256.4 @@ -31264,13 +31314,13 @@ - 2812 + 2803 12668 101 64 - 2862 + 2853 12700 @@ -31288,13 +31338,13 @@ - 2814 + 2805 12670 33 20 - 2832 + 2823 12680 @@ -31335,13 +31385,13 @@ - 2814 + 2805 12690 33 20 - 2832 + 2823 12700 @@ -31382,13 +31432,13 @@ - 2814 + 2805 12710 33 20 - 2832 + 2823 12720 @@ -31409,13 +31459,13 @@ - 2877 + 2868 12670 34 60 - 2895.5 + 2886.5 12700 @@ -31444,14 +31494,14 @@ - 2800 - 12785 + 2790 + 12764 120 28 - 2861 - 12799 + 2851 + 12778 @@ -31469,14 +31519,14 @@ - 2802 - 12787 + 2792 + 12766 44 24 - 2825.5 - 12799 + 2815.5 + 12778 @@ -31495,14 +31545,14 @@ - 2876 - 12787 + 2866 + 12766 42 24 - 2898.5 - 12799 + 2888.5 + 12778 @@ -31540,13 +31590,13 @@ - 2735 + 2725 13118 250 20 - 2735.364 + 2725.364 13118.25 @@ -35421,7 +35471,7 @@ - 2670 + 2660 12906 379 104 @@ -35430,7 +35480,7 @@ 0 0 - 2670.605 + 2660.605 12906.89 @@ -35474,7 +35524,7 @@ - 2682 + 2672 11462 355 100 @@ -35483,7 +35533,7 @@ 0 0 - 2682.975 + 2672.975 11462.36 @@ -35623,13 +35673,13 @@ 2835 - 13936 + 13957 50 24 - 2860.031 - 13948.94 + 2860 + 13969.04 @@ -35826,7 +35876,7 @@ Relay false - 30c7c86a-327f-4139-9be8-f550701dd3dd + 04ba8e4f-d530-4c27-82e5-d23949749566 1 @@ -36998,8 +37048,9 @@ - + Contains a collection of generic curves + true f32e469d-5411-4757-a641-2639d4f5739a Curve Curve @@ -37011,14 +37062,14 @@ - 3252 - 9129 + 3248 + 9156 50 24 - 3277.651 - 9141.914 + 3273 + 9168.084 @@ -37522,7 +37573,7 @@ 7 - 0.00000 + 4.00000 @@ -37578,7 +37629,7 @@ Evaluate an expression - X^O + (X-1)^O true 930e1928-ff32-4623-a204-dbf6553b9ace Expression @@ -37588,13 +37639,13 @@ - 2825 + 2798 13858 - 79 + 112 44 - 2867 + 2857 13880 @@ -37622,13 +37673,13 @@ - 2827 + 2800 13860 14 20 - 2835.5 + 2808.5 13870 @@ -37649,13 +37700,13 @@ - 2827 + 2800 13880 14 20 - 2835.5 + 2808.5 13890 @@ -37675,13 +37726,13 @@ - 2893 + 2899 13860 9 40 - 2899 + 2905 13880 @@ -38250,14 +38301,14 @@ - 4298 - 16915 - 104 + 4288 + 16958 + 120 64 - 4357 - 16947 + 4363 + 16990 @@ -38276,14 +38327,14 @@ - 4300 - 16917 - 42 + 4290 + 16960 + 58 20 - 4322.5 - 16927 + 4328.5 + 16970 @@ -38311,9 +38362,10 @@ - + Number of duplicates 28895895-62f0-4b0d-af8d-ab8b2592f9cd + X-1 Number Number false @@ -38324,14 +38376,14 @@ - 4300 - 16937 - 42 + 4290 + 16980 + 58 20 - 4322.5 - 16947 + 4328.5 + 16990 @@ -38370,14 +38422,14 @@ - 4300 - 16957 - 42 + 4290 + 17000 + 58 20 - 4322.5 - 16967 + 4328.5 + 17010 @@ -38417,14 +38469,14 @@ - 4372 - 16917 + 4378 + 16960 28 60 - 4387.5 - 16947 + 4393.5 + 16990 @@ -38651,13 +38703,13 @@ 4282 - 15795 + 15824 101 64 4332 - 15827 + 15856 @@ -38675,13 +38727,13 @@ 4284 - 15797 + 15826 33 20 4302 - 15807 + 15836 @@ -38722,13 +38774,13 @@ 4284 - 15817 + 15846 33 20 4302 - 15827 + 15856 @@ -38769,13 +38821,13 @@ 4284 - 15837 + 15866 33 20 4302 - 15847 + 15876 @@ -38796,13 +38848,13 @@ 4347 - 15797 + 15826 34 60 4365.5 - 15827 + 15856 @@ -38832,13 +38884,13 @@ 4280 - 17149 + 17179 150 20 4280.199 - 17149.52 + 17179.5 @@ -38876,13 +38928,13 @@ 4282 - 15958 + 15987 120 28 4343 - 15972 + 16001 @@ -38901,13 +38953,13 @@ 4284 - 15960 + 15989 44 24 4307.5 - 15972 + 16001 @@ -38927,13 +38979,13 @@ 4358 - 15960 + 15989 42 24 4380.5 - 15972 + 16001 @@ -38972,13 +39024,13 @@ 4219 - 16290 + 16320 251 20 4219.173 - 16290.36 + 16320.34 @@ -38993,8 +39045,9 @@ - + Create an interpolated curve through a set of points with tangents. + true cc518380-b3c5-4e15-b7d1-1f9222b726c1 Interpolate (t) Interpolate (t) @@ -39965,7 +40018,7 @@ 4282 - 15859 + 15889 145 20 @@ -39974,7 +40027,7 @@ 0 4282.201 - 15859.59 + 15889.57 @@ -40002,8 +40055,9 @@ - + Contains a collection of generic curves + true bc0743aa-659e-45d5-9bea-0db4a089f73c Curve Curve @@ -40077,7 +40131,7 @@ 4126 - 16044 + 16074 439 20 @@ -40086,7 +40140,7 @@ 0 4126.762 - 16044.91 + 16074.89 @@ -42870,7 +42924,7 @@ 4159 - 16127 + 16157 379 104 @@ -42879,7 +42933,7 @@ 0 4159.018 - 16127.93 + 16157.91 @@ -43071,13 +43125,13 @@ 4338 - 17110 + 17140 50 24 4363.434 - 17122.36 + 17152.34 @@ -44901,13 +44955,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default 4159 - 15911 + 15940 367 28 4345 - 15925 + 15954 @@ -44934,13 +44988,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default 4161 - 15913 + 15942 14 24 4169.5 - 15925 + 15954 @@ -44960,13 +45014,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default 4515 - 15913 + 15942 9 24 4521 - 15925 + 15954 @@ -45001,7 +45055,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 4256 - 15879 + 15909 179 20 @@ -45010,7 +45064,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 4256.381 - 15879.81 + 15909.79 @@ -45570,14 +45624,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3890 - 14938 + 3896 + 14940 50 24 - 3915.28 - 14950.61 + 3921.242 + 14952.61 @@ -45639,14 +45693,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3834 - 14680 + 3836 + 14697 154 64 - 3918 - 14712 + 3920 + 14729 @@ -45664,14 +45718,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3836 - 14682 + 3838 + 14699 67 20 - 3879 - 14692 + 3881 + 14709 @@ -45690,14 +45744,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3836 - 14702 + 3838 + 14719 67 20 - 3879 - 14712 + 3881 + 14729 @@ -45743,14 +45797,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3836 - 14722 + 3838 + 14739 67 20 - 3879 - 14732 + 3881 + 14749 @@ -45789,14 +45843,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3933 - 14682 + 3935 + 14699 53 30 - 3961 - 14697 + 3963 + 14714 @@ -45815,14 +45869,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3933 - 14712 + 3935 + 14729 53 30 - 3961 - 14727 + 3963 + 14744 @@ -46208,14 +46262,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3890 - 15072 + 3896 + 15076 50 24 - 3915.96 - 15084.56 + 3921 + 15088.14 @@ -46269,7 +46323,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 4126 - 16090 + 16120 439 20 @@ -46278,7 +46332,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 4126.762 - 16090.27 + 16120.25 @@ -47451,8 +47505,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Contains a collection of generic curves + true 92872ee8-e7ec-4b2a-b425-fe4d823e6b35 Curve Curve @@ -47648,8 +47703,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Contains a collection of generic curves + true 48833b67-abab-4685-b729-16d511f4b9ac Curve Curve @@ -47699,7 +47755,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 4126 - 16250 + 16280 439 20 @@ -47708,7 +47764,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 4126.646 - 16250.89 + 16280.87 @@ -47758,13 +47814,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default 4219 - 16401 + 16431 251 20 4219.673 - 16401.63 + 16431.61 @@ -47794,7 +47850,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 4126 - 16310 + 16340 439 20 @@ -47803,7 +47859,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 4126.512 - 16310.27 + 16340.25 @@ -48056,13 +48112,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2735 + 2725 13209 250 20 - 2735.364 + 2725.364 13209.93 @@ -48412,7 +48468,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 7 - 16.00000 + 4.00000 @@ -48627,8 +48683,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Contains a collection of generic curves + true c86da1e9-be3c-4594-b203-2c288256aeb0 Curve Curve @@ -49093,13 +49150,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19868 + 22208 14664 50 24 - 19893.94 + 22233.94 14676.86 @@ -49245,14 +49302,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19843 - 16998 + 22183 + 17027 104 64 - 19902 - 17030 + 22242 + 17059 @@ -49272,14 +49329,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19845 - 17000 + 22185 + 17029 42 20 - 19867.5 - 17010 + 22207.5 + 17039 @@ -49321,14 +49378,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19845 - 17020 + 22185 + 17049 42 20 - 19867.5 - 17030 + 22207.5 + 17059 @@ -49368,14 +49425,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19845 - 17040 + 22185 + 17069 42 20 - 19867.5 - 17050 + 22207.5 + 17079 @@ -49416,14 +49473,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19917 - 17000 + 22257 + 17029 28 60 - 19932.5 - 17030 + 22272.5 + 17059 @@ -49469,13 +49526,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19829 + 22169 13368 116 44 - 19890 + 22230 13390 @@ -49532,13 +49589,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19831 + 22171 13370 44 20 - 19854.5 + 22194.5 13380 @@ -49565,13 +49622,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19831 + 22171 13390 44 20 - 19854.5 + 22194.5 13400 @@ -49592,13 +49649,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19905 + 22245 13370 38 20 - 19925.5 + 22265.5 13380 @@ -49619,13 +49676,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19905 + 22245 13390 38 20 - 19925.5 + 22265.5 13400 @@ -49655,14 +49712,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19840 - 15828 + 22180 + 15857 101 64 - 19890 - 15860 + 22230 + 15889 @@ -49680,14 +49737,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19842 - 15830 + 22182 + 15859 33 20 - 19860 - 15840 + 22200 + 15869 @@ -49728,14 +49785,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19842 - 15850 + 22182 + 15879 33 20 - 19860 - 15860 + 22200 + 15889 @@ -49776,14 +49833,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19842 - 15870 + 22182 + 15899 33 20 - 19860 - 15880 + 22200 + 15909 @@ -49804,14 +49861,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19905 - 15830 + 22245 + 15859 34 60 - 19923.5 - 15860 + 22263.5 + 15889 @@ -49841,14 +49898,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19826 - 17180 + 22166 + 17210 150 20 - 19826.62 - 17180.9 + 22166.62 + 17210.88 @@ -49886,14 +49943,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 - 16070 + 22130 + 16099 120 28 - 19851 - 16084 + 22191 + 16113 @@ -49912,14 +49969,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 - 16072 + 22132 + 16101 44 24 - 19815.5 - 16084 + 22155.5 + 16113 @@ -49939,14 +49996,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19866 - 16072 + 22206 + 16101 42 24 - 19888.5 - 16084 + 22228.5 + 16113 @@ -49985,14 +50042,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19766 - 16935 + 22106 + 16965 251 20 - 19766.83 - 16935.89 + 22106.83 + 16965.87 @@ -50019,13 +50076,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19815 + 22155 12079 144 84 - 19901 + 22241 12121 @@ -50046,13 +50103,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 12081 69 20 - 19853 + 22193 12091 @@ -50073,13 +50130,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 12101 69 20 - 19853 + 22193 12111 @@ -50124,13 +50181,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 12121 69 20 - 19853 + 22193 12131 @@ -50175,13 +50232,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 12141 69 20 - 19853 + 22193 12151 @@ -50222,13 +50279,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19916 + 22256 12081 41 26 - 19938 + 22278 12094.33 @@ -50249,13 +50306,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19916 + 22256 12107 41 27 - 19938 + 22278 12121 @@ -50276,13 +50333,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19916 + 22256 12134 41 27 - 19938 + 22278 12147.67 @@ -50350,13 +50407,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19815 + 22155 11398 144 64 - 19889 + 22229 11430 @@ -50376,13 +50433,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 11400 57 20 - 19847 + 22187 11410 @@ -50403,13 +50460,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 11420 57 20 - 19847 + 22187 11430 @@ -50450,13 +50507,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 11440 57 20 - 19847 + 22187 11450 @@ -50497,13 +50554,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 11400 53 20 - 19932 + 22272 11410 @@ -50524,13 +50581,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 11420 53 20 - 19932 + 22272 11430 @@ -50551,13 +50608,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 11440 53 20 - 19932 + 22272 11450 @@ -50587,13 +50644,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19818 + 22158 11336 138 44 - 19886 + 22226 11358 @@ -50613,13 +50670,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19820 + 22160 11338 51 20 - 19847 + 22187 11348 @@ -50641,13 +50698,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19820 + 22160 11358 51 20 - 19847 + 22187 11368 @@ -50698,13 +50755,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19901 + 22241 11338 53 20 - 19929 + 22269 11348 @@ -50725,13 +50782,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19901 + 22241 11358 53 20 - 19929 + 22269 11368 @@ -50761,13 +50818,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19834 + 22174 11482 106 64 - 19898 + 22238 11514 @@ -50787,13 +50844,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19836 + 22176 11484 47 20 - 19861 + 22201 11494 @@ -50815,13 +50872,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19836 + 22176 11504 47 20 - 19861 + 22201 11514 @@ -50866,13 +50923,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19836 + 22176 11524 47 20 - 19861 + 22201 11534 @@ -50913,13 +50970,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19913 + 22253 11484 25 60 - 19927 + 22267 11514 @@ -50949,13 +51006,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19828 + 22168 11274 118 44 - 19891 + 22231 11296 @@ -50977,13 +51034,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19830 + 22170 11276 46 20 - 19854.5 + 22194.5 11286 @@ -51004,13 +51061,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19830 + 22170 11296 46 20 - 19854.5 + 22194.5 11306 @@ -51052,13 +51109,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19906 + 22246 11276 38 40 - 19926.5 + 22266.5 11296 @@ -51088,13 +51145,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19815 + 22155 11190 144 64 - 19889 + 22229 11222 @@ -51114,13 +51171,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 11192 57 20 - 19847 + 22187 11202 @@ -51141,13 +51198,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 11212 57 20 - 19847 + 22187 11222 @@ -51188,13 +51245,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 11232 57 20 - 19847 + 22187 11242 @@ -51235,13 +51292,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 11192 53 20 - 19932 + 22272 11202 @@ -51262,13 +51319,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 11212 53 20 - 19932 + 22272 11222 @@ -51289,13 +51346,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 11232 53 20 - 19932 + 22272 11242 @@ -51325,13 +51382,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19818 + 22158 11107 138 64 - 19886 + 22226 11139 @@ -51351,13 +51408,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19820 + 22160 11109 51 20 - 19847 + 22187 11119 @@ -51379,13 +51436,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19820 + 22160 11129 51 20 - 19847 + 22187 11139 @@ -51427,13 +51484,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19820 + 22160 11149 51 20 - 19847 + 22187 11159 @@ -51484,13 +51541,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19901 + 22241 11109 53 30 - 19929 + 22269 11124 @@ -51511,13 +51568,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19901 + 22241 11139 53 30 - 19929 + 22269 11154 @@ -51547,13 +51604,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19828 + 22168 11044 118 44 - 19891 + 22231 11066 @@ -51575,13 +51632,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19830 + 22170 11046 46 20 - 19854.5 + 22194.5 11056 @@ -51602,13 +51659,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19830 + 22170 11066 46 20 - 19854.5 + 22194.5 11076 @@ -51650,13 +51707,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19906 + 22246 11046 38 40 - 19926.5 + 22266.5 11066 @@ -51729,8 +51786,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19820 - 15923 + 22160 + 15953 145 20 @@ -51738,8 +51795,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19820.36 - 15923.4 + 22160.36 + 15953.38 @@ -51782,13 +51839,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19868 + 22208 11007 50 24 - 19893.94 + 22233.94 11019.47 @@ -51844,8 +51901,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19674 - 16160 + 22014 + 16190 439 20 @@ -51853,8 +51910,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19674.92 - 16160.08 + 22014.92 + 16190.06 @@ -51894,13 +51951,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19815 + 22155 10918 144 64 - 19889 + 22229 10950 @@ -51920,13 +51977,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 10920 57 20 - 19847 + 22187 10930 @@ -51947,13 +52004,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 10940 57 20 - 19847 + 22187 10950 @@ -51994,13 +52051,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 10960 57 20 - 19847 + 22187 10970 @@ -52041,13 +52098,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 10920 53 20 - 19932 + 22272 10930 @@ -52068,13 +52125,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 10940 53 20 - 19932 + 22272 10950 @@ -52095,13 +52152,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 10960 53 20 - 19932 + 22272 10970 @@ -52132,13 +52189,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 10696 194 28 - 19890 + 22230 10710 @@ -52166,13 +52223,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 10698 14 24 - 19800.5 + 22140.5 10710 @@ -52193,13 +52250,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 10698 9 24 - 19979 + 22319 10710 @@ -52231,13 +52288,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19821 + 22161 10830 132 64 - 19868 + 22208 10862 @@ -52257,13 +52314,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19823 + 22163 10832 30 60 - 19839.5 + 22179.5 10862 @@ -52284,13 +52341,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19883 + 22223 10832 68 20 - 19918.5 + 22258.5 10842 @@ -52311,13 +52368,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19883 + 22223 10852 68 20 - 19918.5 + 22258.5 10862 @@ -52338,13 +52395,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19883 + 22223 10872 68 20 - 19918.5 + 22258.5 10882 @@ -52378,7 +52435,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 10673 160 20 @@ -52387,7 +52444,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19812.71 + 22152.71 10673.05 @@ -52429,13 +52486,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 10610 194 28 - 19890 + 22230 10624 @@ -52463,13 +52520,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 10612 14 24 - 19800.5 + 22140.5 10624 @@ -52490,13 +52547,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 10612 9 24 - 19979 + 22319 10624 @@ -52532,7 +52589,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 10584 160 20 @@ -52541,7 +52598,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19812.71 + 22152.71 10584.62 @@ -52582,13 +52639,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19846 + 22186 10508 82 44 - 19877 + 22217 10530 @@ -52608,13 +52665,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19848 + 22188 10510 14 20 - 19856.5 + 22196.5 10520 @@ -52636,13 +52693,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19848 + 22188 10530 14 20 - 19856.5 + 22196.5 10540 @@ -52663,13 +52720,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19892 + 22232 10510 34 40 - 19910.5 + 22250.5 10530 @@ -52703,7 +52760,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 10437 160 20 @@ -52712,7 +52769,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19812.95 + 22152.95 10437.11 @@ -52754,13 +52811,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 10461 194 28 - 19890 + 22230 10475 @@ -52788,13 +52845,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 10463 14 24 - 19800.5 + 22140.5 10475 @@ -52815,13 +52872,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 10463 9 24 - 19979 + 22319 10475 @@ -52856,13 +52913,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19867 + 22207 10386 40 16 - 19887 + 22227 10394 @@ -52890,13 +52947,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19846 + 22186 10323 82 44 - 19877 + 22217 10345 @@ -52925,13 +52982,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19848 + 22188 10325 14 20 - 19856.5 + 22196.5 10335 @@ -52953,13 +53010,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19848 + 22188 10345 14 20 - 19856.5 + 22196.5 10355 @@ -52980,13 +53037,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19892 + 22232 10325 34 40 - 19910.5 + 22250.5 10345 @@ -53018,13 +53075,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19846 + 22186 10173 82 44 - 19877 + 22217 10195 @@ -53044,13 +53101,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19848 + 22188 10175 14 20 - 19856.5 + 22196.5 10185 @@ -53071,13 +53128,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19848 + 22188 10195 14 20 - 19856.5 + 22196.5 10205 @@ -53119,13 +53176,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19892 + 22232 10175 34 40 - 19910.5 + 22250.5 10195 @@ -53156,13 +53213,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 10125 194 28 - 19890 + 22230 10139 @@ -53190,13 +53247,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 10127 14 24 - 19800.5 + 22140.5 10139 @@ -53217,13 +53274,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 10127 9 24 - 19979 + 22319 10139 @@ -53259,7 +53316,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 10100 160 20 @@ -53268,7 +53325,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19812.71 + 22152.71 10100.97 @@ -53313,7 +53370,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 10252 160 20 @@ -53322,7 +53379,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19812.71 + 22152.71 10252.88 @@ -53364,13 +53421,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 10276 194 28 - 19890 + 22230 10290 @@ -53398,13 +53455,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 10278 14 24 - 19800.5 + 22140.5 10290 @@ -53425,13 +53482,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 10278 9 24 - 19979 + 22319 10290 @@ -53463,13 +53520,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19810 + 22150 10002 154 64 - 19894 + 22234 10034 @@ -53489,13 +53546,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 10004 67 20 - 19855 + 22195 10014 @@ -53516,13 +53573,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 10024 67 20 - 19855 + 22195 10034 @@ -53570,13 +53627,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 10044 67 20 - 19855 + 22195 10054 @@ -53617,13 +53674,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19909 + 22249 10004 53 30 - 19937 + 22277 10019 @@ -53644,13 +53701,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19909 + 22249 10034 53 30 - 19937 + 22277 10049 @@ -53683,13 +53740,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19866 + 22206 9406 50 24 - 19891.69 + 22231.69 9418.472 @@ -53718,13 +53775,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 10783 194 28 - 19890 + 22230 10797 @@ -53752,13 +53809,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 10785 14 24 - 19800.5 + 22140.5 10797 @@ -53779,13 +53836,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 10785 9 24 - 19979 + 22319 10797 @@ -53821,7 +53878,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19813 + 22153 10758 160 20 @@ -53830,7 +53887,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19813.58 + 22153.58 10758.82 @@ -53871,13 +53928,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19815 + 22155 9792 144 64 - 19889 + 22229 9824 @@ -53897,13 +53954,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 9794 57 20 - 19847 + 22187 9804 @@ -53924,13 +53981,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 9814 57 20 - 19847 + 22187 9824 @@ -53971,13 +54028,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 9834 57 20 - 19847 + 22187 9844 @@ -54018,13 +54075,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 9794 53 20 - 19932 + 22272 9804 @@ -54045,13 +54102,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 9814 53 20 - 19932 + 22272 9824 @@ -54072,13 +54129,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19904 + 22244 9834 53 20 - 19932 + 22272 9844 @@ -54109,13 +54166,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 9575 194 28 - 19890 + 22230 9589 @@ -54143,13 +54200,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 9577 14 24 - 19800.5 + 22140.5 9589 @@ -54170,13 +54227,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 9577 9 24 - 19979 + 22319 9589 @@ -54208,13 +54265,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19821 + 22161 9709 132 64 - 19868 + 22208 9741 @@ -54234,13 +54291,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19823 + 22163 9711 30 60 - 19839.5 + 22179.5 9741 @@ -54261,13 +54318,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19883 + 22223 9711 68 20 - 19918.5 + 22258.5 9721 @@ -54288,13 +54345,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19883 + 22223 9731 68 20 - 19918.5 + 22258.5 9741 @@ -54315,13 +54372,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19883 + 22223 9751 68 20 - 19918.5 + 22258.5 9761 @@ -54355,7 +54412,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 9546 160 20 @@ -54364,7 +54421,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19812.96 + 22152.96 9546.394 @@ -54406,13 +54463,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 9489 194 28 - 19890 + 22230 9503 @@ -54440,13 +54497,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 9491 14 24 - 19800.5 + 22140.5 9503 @@ -54467,13 +54524,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 9491 9 24 - 19979 + 22319 9503 @@ -54509,7 +54566,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 9460 160 20 @@ -54518,7 +54575,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19812.97 + 22152.97 9460.763 @@ -54560,13 +54617,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 9661 194 28 - 19890 + 22230 9675 @@ -54594,13 +54651,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 9663 14 24 - 19800.5 + 22140.5 9675 @@ -54621,13 +54678,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 9663 9 24 - 19979 + 22319 9675 @@ -54663,7 +54720,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 9632 160 20 @@ -54672,7 +54729,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19812.71 + 22152.71 9632.603 @@ -54718,8 +54775,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19704 - 16230 + 22044 + 16260 379 104 @@ -54727,8 +54784,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19704.37 - 16230.55 + 22044.37 + 16260.53 @@ -54772,7 +54829,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19724 + 22064 12541 337 276 @@ -54781,7 +54838,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19724.9 + 22064.9 12541.17 @@ -54823,13 +54880,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 + 22130 13320 194 28 - 19890 + 22230 13334 @@ -54857,13 +54914,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 + 22132 13322 14 24 - 19800.5 + 22140.5 13334 @@ -54884,13 +54941,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 + 22313 13322 9 24 - 19979 + 22319 13334 @@ -54924,14 +54981,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19876 - 17139 + 22216 + 17169 50 24 - 19901.67 - 17151.19 + 22241.67 + 17181.17 @@ -54959,13 +55016,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19718 + 22058 13602 160 224 - 19786 + 22126 13714 @@ -54986,13 +55043,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19720 + 22060 13604 51 27 - 19747 + 22087 13617.75 @@ -55014,13 +55071,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19720 + 22060 13631 51 28 - 19747 + 22087 13645.25 @@ -55079,13 +55136,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19720 + 22060 13659 51 27 - 19747 + 22087 13672.75 @@ -55106,13 +55163,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19720 + 22060 13686 51 28 - 19747 + 22087 13700.25 @@ -55133,13 +55190,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19720 + 22060 13714 51 27 - 19747 + 22087 13727.75 @@ -55160,13 +55217,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19720 + 22060 13741 51 28 - 19747 + 22087 13755.25 @@ -55207,13 +55264,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19720 + 22060 13769 51 27 - 19747 + 22087 13782.75 @@ -55254,13 +55311,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19720 + 22060 13796 51 28 - 19747 + 22087 13810.25 @@ -55302,13 +55359,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19801 + 22141 13604 75 20 - 19840 + 22180 13614 @@ -55330,13 +55387,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19801 + 22141 13624 75 20 - 19840 + 22180 13634 @@ -55359,13 +55416,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19801 + 22141 13644 75 20 - 19840 + 22180 13654 @@ -55388,13 +55445,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19801 + 22141 13664 75 20 - 19840 + 22180 13674 @@ -55417,13 +55474,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19801 + 22141 13684 75 20 - 19840 + 22180 13694 @@ -55446,13 +55503,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19801 + 22141 13704 75 20 - 19840 + 22180 13714 @@ -55475,13 +55532,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19801 + 22141 13724 75 20 - 19840 + 22180 13734 @@ -55502,13 +55559,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19801 + 22141 13744 75 20 - 19840 + 22180 13754 @@ -55530,13 +55587,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19801 + 22141 13764 75 20 - 19840 + 22180 13774 @@ -55559,13 +55616,13 @@ False for input values inside of the X Axis domain bounds - 19801 + 22141 13784 75 20 - 19840 + 22180 13794 @@ -55588,13 +55645,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19801 + 22141 13804 75 20 - 19840 + 22180 13814 @@ -55624,13 +55681,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19839 + 22179 14557 96 44 - 19889 + 22229 14579 @@ -55650,13 +55707,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19841 + 22181 14559 33 40 - 19859 + 22199 14579 @@ -55677,13 +55734,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19904 + 22244 14559 29 20 - 19920 + 22260 14569 @@ -55704,13 +55761,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19904 + 22244 14579 29 20 - 19920 + 22260 14589 @@ -55740,13 +55797,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19829 + 22169 14429 126 84 - 19887 + 22227 14471 @@ -55765,13 +55822,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19831 + 22171 14431 41 20 - 19853 + 22193 14441 @@ -55823,13 +55880,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19831 + 22171 14451 41 20 - 19853 + 22193 14461 @@ -55876,13 +55933,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19831 + 22171 14471 41 20 - 19853 + 22193 14481 @@ -55928,13 +55985,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19831 + 22171 14491 41 20 - 19853 + 22193 14501 @@ -55975,13 +56032,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19902 + 22242 14431 51 40 - 19929 + 22269 14451 @@ -56002,13 +56059,13 @@ False for input values on the X Axis which do not intersect a graph curve - 19902 + 22242 14471 51 40 - 19929 + 22269 14491 @@ -56045,13 +56102,13 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 19878 + 22218 13722 126 104 - 19945 + 22285 13774 @@ -56071,13 +56128,13 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 19880 + 22220 13724 50 20 - 19906.5 + 22246.5 13734 @@ -56099,13 +56156,13 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 19880 + 22220 13744 50 20 - 19906.5 + 22246.5 13754 @@ -56128,13 +56185,13 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 19880 + 22220 13764 50 20 - 19906.5 + 22246.5 13774 @@ -56218,13 +56275,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19880 + 22220 13784 50 20 - 19906.5 + 22246.5 13794 @@ -56248,13 +56305,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19880 + 22220 13804 50 20 - 19906.5 + 22246.5 13814 @@ -56276,13 +56333,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19960 + 22300 13724 42 100 - 19982.5 + 22322.5 13774 @@ -56312,13 +56369,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19853 + 22193 13519 89 64 - 19898 + 22238 13551 @@ -56348,13 +56405,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19855 + 22195 13521 28 20 - 19870.5 + 22210.5 13531 @@ -56398,13 +56455,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19855 + 22195 13541 28 20 - 19870.5 + 22210.5 13551 @@ -56428,13 +56485,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19855 + 22195 13561 28 20 - 19870.5 + 22210.5 13571 @@ -56457,13 +56514,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19913 + 22253 13521 27 60 - 19928 + 22268 13551 @@ -56496,13 +56553,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19829 + 22169 13439 150 20 - 19829.33 + 22169.33 13439.53 @@ -56545,7 +56602,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19803 + 22143 14753 185 271 @@ -56554,7 +56611,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19803.4 + 22143.4 14753.56 @@ -56595,13 +56652,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19828 + 22168 14696 122 28 - 19892 + 22232 14710 @@ -56622,13 +56679,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19830 + 22170 14698 47 24 - 19855 + 22195 14710 @@ -56649,13 +56706,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19907 + 22247 14698 41 24 - 19929 + 22269 14710 @@ -56686,14 +56743,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19790 - 15783 + 22130 + 15812 194 28 - 19890 - 15797 + 22230 + 15826 @@ -56720,14 +56777,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19792 - 15785 + 22132 + 15814 14 24 - 19800.5 - 15797 + 22140.5 + 15826 @@ -56747,14 +56804,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19973 - 15785 + 22313 + 15814 9 24 - 19979 - 15797 + 22319 + 15826 @@ -56786,14 +56843,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19704 - 16015 + 22044 + 16044 367 28 - 19890 - 16029 + 22230 + 16058 @@ -56820,14 +56877,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19706 - 16017 + 22046 + 16046 14 24 - 19714.5 - 16029 + 22054.5 + 16058 @@ -56847,14 +56904,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 20060 - 16017 + 22400 + 16046 9 24 - 20066 - 16029 + 22406 + 16058 @@ -56889,8 +56946,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19803 - 15963 + 22143 + 15993 179 20 @@ -56898,8 +56955,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19803.54 - 15963.62 + 22143.54 + 15993.6 @@ -56964,13 +57021,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19810 + 22150 9917 154 64 - 19894 + 22234 9949 @@ -56990,13 +57047,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 9919 67 20 - 19855 + 22195 9929 @@ -57017,13 +57074,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 9939 67 20 - 19855 + 22195 9949 @@ -57071,13 +57128,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19812 + 22152 9959 67 20 - 19855 + 22195 9969 @@ -57118,13 +57175,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19909 + 22249 9919 53 30 - 19937 + 22277 9934 @@ -57145,13 +57202,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19909 + 22249 9949 53 30 - 19937 + 22277 9964 @@ -57184,13 +57241,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19867 + 22207 9884 50 24 - 19892.69 + 22232.69 9896.644 @@ -57218,13 +57275,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19815 + 22155 9117 138 44 - 19883 + 22223 9139 @@ -57244,13 +57301,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 9119 51 20 - 19844 + 22184 9129 @@ -57271,13 +57328,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 9139 51 20 - 19844 + 22184 9149 @@ -57328,13 +57385,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19898 + 22238 9119 53 20 - 19926 + 22266 9129 @@ -57355,13 +57412,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19898 + 22238 9139 53 20 - 19926 + 22266 9149 @@ -57394,13 +57451,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19866 + 22206 9015 50 24 - 19891.94 + 22231.94 9027.651 @@ -57431,13 +57488,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19867 + 22207 14628 40 16 - 19887 + 22227 14636 @@ -57468,13 +57525,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19313 + 21653 14982 50 24 - 19338.95 + 21678.95 14994.96 @@ -57505,13 +57562,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19314 + 21654 14701 50 24 - 19339.05 + 21679.05 14713.29 @@ -57539,13 +57596,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19257 + 21597 14732 154 64 - 19341 + 21681 14764 @@ -57565,13 +57622,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19259 + 21599 14734 67 20 - 19302 + 21642 14744 @@ -57592,13 +57649,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19259 + 21599 14754 67 20 - 19302 + 21642 14764 @@ -57646,13 +57703,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19259 + 21599 14774 67 20 - 19302 + 21642 14784 @@ -57693,13 +57750,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19356 + 21696 14734 53 30 - 19384 + 21724 14749 @@ -57720,13 +57777,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19356 + 21696 14764 53 30 - 19384 + 21724 14779 @@ -57789,13 +57846,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19815 + 22155 9053 138 44 - 19883 + 22223 9075 @@ -57815,13 +57872,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 9055 51 20 - 19844 + 22184 9065 @@ -57843,13 +57900,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19817 + 22157 9075 51 20 - 19844 + 22184 9085 @@ -57894,13 +57951,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19898 + 22238 9055 53 20 - 19926 + 22266 9065 @@ -57921,13 +57978,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19898 + 22238 9075 53 20 - 19926 + 22266 9085 @@ -57967,13 +58024,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19214 + 21554 14926 250 20 - 19214.35 + 21554.35 14926.38 @@ -58004,7 +58061,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19271 + 21611 14826 144 20 @@ -58013,7 +58070,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19271.51 + 21611.51 14826 @@ -58056,13 +58113,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19314 + 21654 14658 50 24 - 19339.05 + 21679.05 14670.29 @@ -58116,14 +58173,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19316 - 15788 + 21656 + 15818 50 24 - 19341 - 15800.32 + 21681 + 15830.3 @@ -58177,8 +58234,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19673 - 16211 + 22013 + 16241 439 20 @@ -58186,8 +58243,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19673.92 - 16211.08 + 22013.92 + 16241.06 @@ -58232,8 +58289,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19674 - 16335 + 22014 + 16365 439 22 @@ -58241,8 +58298,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19674.23 - 16335.03 + 22014.23 + 16365.01 @@ -58292,14 +58349,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19766 - 16975 + 22106 + 17005 251 20 - 19766.83 - 16975.44 + 22106.83 + 17005.42 @@ -58329,8 +58386,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19674 - 16955 + 22014 + 16985 439 20 @@ -58338,8 +58395,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 19674.67 - 16955.6 + 22014.67 + 16985.58 @@ -58380,14 +58437,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19855 - 17078 + 22195 + 17107 79 28 - 19897 - 17092 + 22237 + 17121 @@ -58414,14 +58471,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19857 - 17080 + 22197 + 17109 14 24 - 19865.5 - 17092 + 22205.5 + 17121 @@ -58441,14 +58498,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19923 - 17080 + 22263 + 17109 9 24 - 19929 - 17092 + 22269 + 17121 @@ -58482,13 +58539,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19889 + 22229 12380 50 24 - 19914.65 + 22254.65 12392.45 @@ -58519,13 +58576,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19891 + 22231 12457 40 16 - 19911 + 22251 12465 @@ -58556,13 +58613,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19891 + 22231 12203 40 16 - 19911 + 22251 12211 @@ -58590,13 +58647,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19834 + 22174 12239 154 64 - 19918 + 22258 12271 @@ -58616,13 +58673,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19836 + 22176 12241 67 20 - 19879 + 22219 12251 @@ -58643,13 +58700,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19836 + 22176 12261 67 20 - 19879 + 22219 12271 @@ -58697,13 +58754,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19836 + 22176 12281 67 20 - 19879 + 22219 12291 @@ -58744,13 +58801,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19933 + 22273 12241 53 30 - 19961 + 22301 12256 @@ -58771,13 +58828,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19933 + 22273 12271 53 30 - 19961 + 22301 12286 @@ -58817,13 +58874,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19794 + 22134 12324 250 20 - 19794.43 + 22134.43 12324.81 @@ -58885,13 +58942,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2734 + 2724 13981 250 20 - 2734.166 + 2724.166 13981.47 @@ -59009,14 +59066,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3896 - 14855 + 3889 + 14857 40 16 - 3916 - 14863 + 3909 + 14865 @@ -59106,14 +59163,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19766 - 16376 + 22106 + 16406 251 20 - 19766.33 - 16376.75 + 22106.33 + 16406.73 @@ -59150,13 +59207,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default 4219 - 16353 + 16383 251 20 4219.673 - 16353.38 + 16383.36 @@ -59193,13 +59250,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 19214 + 21554 14887 250 20 - 19214.35 + 21554.35 14887.38 @@ -59227,14 +59284,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9203 - 19968 + 11543 + 19997 97 124 - 9249 - 20030 + 11589 + 20059 @@ -59267,14 +59324,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 19970 + 11545 + 19999 29 20 - 9221 - 19980 + 11561 + 20009 @@ -59296,14 +59353,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 19990 + 11545 + 20019 29 20 - 9221 - 20000 + 11561 + 20029 @@ -59325,14 +59382,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 20010 + 11545 + 20039 29 20 - 9221 - 20020 + 11561 + 20049 @@ -59354,14 +59411,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 20030 + 11545 + 20059 29 20 - 9221 - 20040 + 11561 + 20069 @@ -59383,14 +59440,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 20050 + 11545 + 20079 29 20 - 9221 - 20060 + 11561 + 20089 @@ -59412,14 +59469,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 20070 + 11545 + 20099 29 20 - 9221 - 20080 + 11561 + 20109 @@ -59438,14 +59495,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9264 - 19970 + 11604 + 19999 34 120 - 9282.5 - 20030 + 11622.5 + 20059 @@ -59635,13 +59692,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15051 + 17391 8520 97 184 - 15097 + 17437 8612 @@ -59678,13 +59735,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15053 + 17393 8522 29 20 - 15069 + 17409 8532 @@ -59707,13 +59764,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15053 + 17393 8542 29 20 - 15069 + 17409 8552 @@ -59721,7 +59778,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2 Data to entwine b719ae17-9f55-4120-8e96-bf70cce20dbd @@ -59729,20 +59786,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default Branch {2;x} {2;x} true - 99805ebf-f622-48cc-a2b0-15df4edd0fe8 - 1 + 0 - 15053 + 17393 8562 29 20 - 15069 + 17409 8572 @@ -59765,13 +59821,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15053 + 17393 8582 29 20 - 15069 + 17409 8592 @@ -59794,13 +59850,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15053 + 17393 8602 29 20 - 15069 + 17409 8612 @@ -59823,13 +59879,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15053 + 17393 8622 29 20 - 15069 + 17409 8632 @@ -59852,13 +59908,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15053 + 17393 8642 29 20 - 15069 + 17409 8652 @@ -59881,13 +59937,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15053 + 17393 8662 29 20 - 15069 + 17409 8672 @@ -59909,13 +59965,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15053 + 17393 8682 29 20 - 15069 + 17409 8692 @@ -59935,13 +59991,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15112 + 17452 8522 34 180 - 15130.5 + 17470.5 8612 @@ -59973,13 +60029,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14761 + 17101 8520 97 184 - 14807 + 17147 8612 @@ -60016,13 +60072,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14763 + 17103 8522 29 20 - 14779 + 17119 8532 @@ -60045,13 +60101,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14763 + 17103 8542 29 20 - 14779 + 17119 8552 @@ -60059,7 +60115,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2 Data to entwine 363ba1ea-ba2a-4254-90cb-2385ee49e332 @@ -60067,20 +60123,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default Branch {2;x} {2;x} true - 60ea54e2-64fe-495f-8b22-913d5a6247ca - 1 + 0 - 14763 + 17103 8562 29 20 - 14779 + 17119 8572 @@ -60103,13 +60158,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14763 + 17103 8582 29 20 - 14779 + 17119 8592 @@ -60132,13 +60187,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14763 + 17103 8602 29 20 - 14779 + 17119 8612 @@ -60161,13 +60216,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14763 + 17103 8622 29 20 - 14779 + 17119 8632 @@ -60190,13 +60245,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14763 + 17103 8642 29 20 - 14779 + 17119 8652 @@ -60219,13 +60274,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14763 + 17103 8662 29 20 - 14779 + 17119 8672 @@ -60247,13 +60302,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14763 + 17103 8682 29 20 - 14779 + 17119 8692 @@ -60273,13 +60328,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14822 + 17162 8522 34 180 - 14840.5 + 17180.5 8612 @@ -60311,13 +60366,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14954 + 17294 8160 97 44 - 15000 + 17340 8182 @@ -60347,13 +60402,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14956 + 17296 8162 29 20 - 14972 + 17312 8172 @@ -60376,13 +60431,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14956 + 17296 8182 29 20 - 14972 + 17312 8192 @@ -60402,13 +60457,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15015 + 17355 8162 34 40 - 15033.5 + 17373.5 8182 @@ -60422,6 +60477,382 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + a50fcd4a-cf42-4c3f-8616-022761e6cc93 + Deconstruct Vector + + + + + Deconstruct a vector into its component parts. + true + 357048ec-5c88-4cb9-8f5c-81a5f5abfff8 + true + Deconstruct Vector + Deconstruct Vector + + + + + + 22138 + 9290 + 138 + 64 + + + 22191 + 9322 + + + + + + Input vector + 3296ba5e-a8d8-4a7f-8511-7b8085fd68c5 + true + Vector + Vector + false + bfccd18e-cb91-484e-8a45-84b5da37edcf + 1 + + + + + + 22140 + 9292 + 36 + 60 + + + 22159.5 + 9322 + + + + + + + + Vector {x} component + 02a8d5d4-3b27-406d-b433-63b674456bf8 + true + X component + X component + false + 0 + + + + + + 22206 + 9292 + 68 + 20 + + + 22241.5 + 9302 + + + + + + + + Vector {y} component + 6480ffbb-0295-4563-807f-ec1cb13433ab + true + Y component + Y component + false + 0 + + + + + + 22206 + 9312 + 68 + 20 + + + 22241.5 + 9322 + + + + + + + + Vector {z} component + cec671fc-4c4e-486f-aab2-6b1489f96f4c + true + Z component + Z component + false + 0 + + + + + + 22206 + 9332 + 68 + 20 + + + 22241.5 + 9342 + + + + + + + + + + + + 56b92eab-d121-43f7-94d3-6cd8f0ddead8 + Vector XYZ + + + + + Create a vector from {xyz} components. + true + 7cc5932e-b5d0-4767-b86c-09db982220c7 + true + Vector XYZ + Vector XYZ + + + + + + 22138 + 9190 + 155 + 64 + + + 22239 + 9222 + + + + + + Vector {x} component + e53a0d2c-57bc-477e-a4ac-eabad4189717 + true + X component + X component + false + 02a8d5d4-3b27-406d-b433-63b674456bf8 + 1 + + + + + + 22140 + 9192 + 84 + 20 + + + 22191.5 + 9202 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + Vector {y} component + 68cf04a2-d5aa-49bf-9465-895fba0e2eda + X+2.5 + true + Y component + Y component + false + 6480ffbb-0295-4563-807f-ec1cb13433ab + 1 + + + + + + 22140 + 9212 + 84 + 20 + + + 22191.5 + 9222 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + Vector {z} component + 357b6cf5-9279-4ef5-9eec-3caae1c7c68a + true + Z component + Z component + false + cec671fc-4c4e-486f-aab2-6b1489f96f4c + 1 + + + + + + 22140 + 9232 + 84 + 20 + + + 22191.5 + 9242 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + Vector construct + e24f66c2-f6ca-429a-95a4-deeccf7adc0a + true + Vector + Vector + false + 0 + + + + + + 22254 + 9192 + 37 + 30 + + + 22274 + 9207 + + + + + + + + Vector length + 53750491-b0f5-4cce-8cd7-5e24da19ee8c + true + Length + Length + false + 0 + + + + + + 22254 + 9222 + 37 + 30 + + + 22274 + 9237 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60434,14 +60865,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 25aa5733-be81-4880-a0cb-342eaf97bb70 - 5f265745-6ca0-49fb-a2cc-9640c03fedfc - e654b44d-372f-4d5e-aa76-bc0c6662276d - 15cea472-84f0-43d6-adb5-ebab1513851b - 786183f9-8f91-45b1-ba10-5f602200fca4 - a76219c7-98a0-4832-8b36-314f51be2052 + accb7566-1c4f-472e-95ae-bf5b9b0e62fb + fe8fda7a-61a0-4712-ad3e-8e26eaf5a221 + 653b9b1f-4388-4601-9964-cb0f37000c42 + dfe2545b-c3c0-46a7-addc-20709cae7a4d + 7101556a-3ae8-4013-a010-ecff577fe9b9 + 56e8a40e-11a7-4931-84ec-68eda6076c5e 6 - c6fd1e77-5126-4b02-a5bb-b84846c26edc + 6b04179c-632b-4a3b-baeb-e136a51b22d7 Group @@ -60451,7 +60882,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60464,91 +60895,91 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 66c324df-3c77-43b3-a107-dda00b26db20 - 6c10f1a4-05bb-4773-87fd-4e5a435f5b7f - 8becd913-3971-42d1-ad8b-6ff1a0182eac - 216ccffb-2e41-411c-a7ae-fe6f549e8f2f - 743fcb17-9a41-404d-ae2b-299a565da566 - 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acdeeee1-f28f-4571-a2eb-16d7beb32aa6 + 82eee8da-134f-46e3-a068-067290c81692 Group @@ -60558,7 +60989,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60571,87 +61002,87 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 6c10f1a4-05bb-4773-87fd-4e5a435f5b7f - 8becd913-3971-42d1-ad8b-6ff1a0182eac - 216ccffb-2e41-411c-a7ae-fe6f549e8f2f - 743fcb17-9a41-404d-ae2b-299a565da566 - 7770f331-b70c-42fb-9f5e-bb896d839f64 - 80adc276-a1ec-48d2-9dff-3d27dacc1fe5 - 0b823ac0-d08a-4b35-8190-2a7814c67d1b - 4aecade4-b590-42ca-8247-560501df1ee2 - 64ea358c-3477-4f98-bb7c-5e4e1efd82bf - 06840b0d-0c52-49a7-8586-671841fce316 - ba4a1feb-b523-490c-8a3f-4c305c8294b9 - 1dd505f9-1f62-462f-bfc9-d4144bc263ff - 7db4ea63-8dfc-43c1-bece-50feb8751fb7 + a9ee02a4-ee90-4535-afb9-ca755021c649 + 8f9ac206-3302-42a9-823b-a1ffca70e8d7 + 35a0ec62-d1fc-46f1-8e13-f29c8db088ee + ede7512c-0e4c-496a-9ce9-d90c4d5f79ec + cc894fc0-8bbd-412d-940a-f668520c58e1 + 8e3a4850-a313-4154-af71-83211f5ab3d7 + b00e752e-39e5-47b6-aefa-c67d9f62d516 + ed31987d-e608-464e-ae29-c6ee653c5144 + 0a337e19-c2fd-4ed7-a876-d23f94c816ca + e73b58fe-8eba-4f41-be14-bf8baf440316 + a4d9840e-68f6-415f-acba-7d808a83ebcd + e5bcf49e-bc3b-406e-8ae7-ee4f982c139a + 6e6d9687-23d8-4aa0-937e-15a27770bdf3 c224342c-801f-4459-9224-44879ddf539f - 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66c324df-3c77-43b3-a107-dda00b26db20 + e7a31dff-afeb-40fa-b036-b653642deef5 Group @@ -60661,7 +61092,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60674,9 +61105,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 31636796-8e84-41de-9662-aaba74134bca + bdda6eac-8b5e-4083-a014-e412699ab434 1 - 6c10f1a4-05bb-4773-87fd-4e5a435f5b7f + a9ee02a4-ee90-4535-afb9-ca755021c649 Group Group @@ -60686,7 +61117,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60699,9 +61130,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 216ccffb-2e41-411c-a7ae-fe6f549e8f2f + 35a0ec62-d1fc-46f1-8e13-f29c8db088ee 1 - 8becd913-3971-42d1-ad8b-6ff1a0182eac + 8f9ac206-3302-42a9-823b-a1ffca70e8d7 Group Group @@ -60711,7 +61142,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60724,9 +61155,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 743fcb17-9a41-404d-ae2b-299a565da566 + ede7512c-0e4c-496a-9ce9-d90c4d5f79ec 1 - 216ccffb-2e41-411c-a7ae-fe6f549e8f2f + 35a0ec62-d1fc-46f1-8e13-f29c8db088ee Group Group @@ -60736,7 +61167,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60749,9 +61180,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 7770f331-b70c-42fb-9f5e-bb896d839f64 + cc894fc0-8bbd-412d-940a-f668520c58e1 1 - 743fcb17-9a41-404d-ae2b-299a565da566 + ede7512c-0e4c-496a-9ce9-d90c4d5f79ec Group Group @@ -60761,7 +61192,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60774,9 +61205,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 80adc276-a1ec-48d2-9dff-3d27dacc1fe5 + 8e3a4850-a313-4154-af71-83211f5ab3d7 1 - 7770f331-b70c-42fb-9f5e-bb896d839f64 + cc894fc0-8bbd-412d-940a-f668520c58e1 Group Group @@ -60786,7 +61217,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60799,9 +61230,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 0b823ac0-d08a-4b35-8190-2a7814c67d1b + b00e752e-39e5-47b6-aefa-c67d9f62d516 1 - 80adc276-a1ec-48d2-9dff-3d27dacc1fe5 + 8e3a4850-a313-4154-af71-83211f5ab3d7 Group Group @@ -60811,7 +61242,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60824,9 +61255,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 64ea358c-3477-4f98-bb7c-5e4e1efd82bf + 0a337e19-c2fd-4ed7-a876-d23f94c816ca 1 - 0b823ac0-d08a-4b35-8190-2a7814c67d1b + b00e752e-39e5-47b6-aefa-c67d9f62d516 Group Group @@ -60836,7 +61267,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -60846,7 +61277,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 4aecade4-b590-42ca-8247-560501df1ee2 + ed31987d-e608-464e-ae29-c6ee653c5144 true Curve Curve @@ -60857,14 +61288,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5893 - 14666 + 9863 + 14696 50 24 - 5918.904 - 14678.42 + 9888.904 + 14708.42 @@ -60896,7 +61327,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60909,9 +61340,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 4aecade4-b590-42ca-8247-560501df1ee2 + ed31987d-e608-464e-ae29-c6ee653c5144 1 - 64ea358c-3477-4f98-bb7c-5e4e1efd82bf + 0a337e19-c2fd-4ed7-a876-d23f94c816ca Group Curve @@ -60921,7 +61352,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60934,9 +61365,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 9dcbefb3-0134-46c7-8863-745f439bb96f + 6ef3dd47-35c9-4a57-84e7-9e7cdb582fd6 1 - 06840b0d-0c52-49a7-8586-671841fce316 + e73b58fe-8eba-4f41-be14-bf8baf440316 Group Group @@ -60946,7 +61377,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -60959,28 +61390,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 1dd505f9-1f62-462f-bfc9-d4144bc263ff - 7db4ea63-8dfc-43c1-bece-50feb8751fb7 + e5bcf49e-bc3b-406e-8ae7-ee4f982c139a + 6e6d9687-23d8-4aa0-937e-15a27770bdf3 c224342c-801f-4459-9224-44879ddf539f - 394770c8-a55d-44a1-bdfc-7537a0bc9078 - 04ca1c72-0081-4151-ba68-441f33f8841a - 1d0ff230-f658-4eea-95c1-9da330d41b9b - b8fe0504-db69-4858-80dd-86315b6b76b4 + 13a34976-62c7-405b-9081-13598ea4fef8 + 14d86f04-d57c-405e-9934-faa2a0359aae + 74341fee-fd1a-4963-833b-ea12e30114f7 + 34768c89-7693-4842-b84d-e4ba975d624c bade2dc2-5919-4723-bde3-ebdd9bc0713a - 5ac57098-caea-4564-a89f-ef7c20ef9db8 - 91eae3cb-dae0-470b-94cd-f3e2648c462c - 06840b0d-0c52-49a7-8586-671841fce316 - 64ea358c-3477-4f98-bb7c-5e4e1efd82bf - b9dc4289-1ec3-450b-a17d-340518a6c2f0 - 713ed1dd-ba3c-4484-8007-463b630d6092 - d0bb098e-b480-4784-a2db-4d6927537b51 - 6c254cc7-4033-407f-adf4-b19baf050a44 - 881129bc-16dd-40c5-bf7f-c7572fda3282 - 3dcdc74d-0754-44f4-8ca2-53e9c12b222d - 7489d841-818d-4101-a8f9-7fd7039ae220 - 9c19fb01-0e57-44a6-b876-c214968858f6 + abb3172f-9fe8-43d9-81ae-6681dc89a32a + 152e67d0-a077-408a-ae94-36f4b0baccba + e73b58fe-8eba-4f41-be14-bf8baf440316 + 0a337e19-c2fd-4ed7-a876-d23f94c816ca + bde10973-4f64-4daf-87dd-d7e70ef59615 + f1db56f7-3181-47e5-9ebd-1808819c1a93 + b2a2f048-d933-4b9a-802e-81a5e9054879 + fc350524-ba4b-42e1-b3be-b2e6eb1e659e + c0eece22-6db9-450a-84da-b6446c00f6e7 + ebd5302f-d62d-47d8-bd9f-a5c55eb9d9e2 + 16366958-9805-4b42-a54b-9f5d58291fee + 5ae063e1-5715-4087-b7ea-26de32862c2b 20 - ba4a1feb-b523-490c-8a3f-4c305c8294b9 + a4d9840e-68f6-415f-acba-7d808a83ebcd Group @@ -60990,7 +61421,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + dd8134c0-109b-4012-92be-51d843edfff7 Duplicate Data @@ -61000,7 +61431,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Duplicate data a predefined number of times. true - 1dd505f9-1f62-462f-bfc9-d4144bc263ff + e5bcf49e-bc3b-406e-8ae7-ee4f982c139a true Duplicate Data Duplicate Data @@ -61009,14 +61440,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5870 - 17000 + 9840 + 17059 104 64 - 5929 - 17032 + 9899 + 17091 @@ -61024,26 +61455,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Data to duplicate - dd844e52-8674-4feb-b4f7-00c98eca681d + e3a263dd-5db5-469b-ba22-9bf0f44ec284 true Data Data false - 0efddd5b-9711-41f1-81b1-e4da9556a186 + e9108fb0-4e98-43b0-a1c1-8a485719f55c 1 - 5872 - 17002 + 9842 + 17061 42 20 - 5894.5 - 17012 + 9864.5 + 17071 @@ -61073,26 +61504,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of duplicates - 3d65f6fe-f550-4b44-905b-e3c00e81b6f6 + 2022e79f-2a6d-4de3-9260-7b14b2988cee true Number Number false - 29995541-45bf-46b5-b7e2-056a09aca62e + 88b8ffb1-067f-4ad4-ae02-6871e4a07719 1 - 5872 - 17022 + 9842 + 17081 42 20 - 5894.5 - 17032 + 9864.5 + 17091 @@ -61121,7 +61552,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retain list order - 6f9ddcf5-0f5e-4105-866c-069982ca5dcf + 45eb365c-8a47-4713-9b6c-9de57def39d3 true Order Order @@ -61132,14 +61563,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5872 - 17042 + 9842 + 17101 42 20 - 5894.5 - 17052 + 9864.5 + 17111 @@ -61169,7 +61600,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Duplicated data - 365f49ff-011e-46f6-9912-181349fefd8b + 04e568bc-2825-44be-8bb2-c80be2325618 true Data Data @@ -61180,14 +61611,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5944 - 17002 + 9914 + 17061 28 60 - 5959.5 - 17032 + 9929.5 + 17091 @@ -61197,7 +61628,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 DotNET VB Script (LEGACY) @@ -61207,7 +61638,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A VB.NET scriptable component true - 7db4ea63-8dfc-43c1-bece-50feb8751fb7 + 6e6d9687-23d8-4aa0-937e-15a27770bdf3 true DotNET VB Script (LEGACY) Turtle @@ -61233,14 +61664,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5856 - 13370 + 9826 + 13400 116 44 - 5917 - 13392 + 9887 + 13422 @@ -61281,14 +61712,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Forward - dc7f8148-52f9-4331-a424-4f03e7c5f0ef + 106e3e26-c600-4028-975f-e60c7c14929c true Forward Forward true 1 true - 365f49ff-011e-46f6-9912-181349fefd8b + 04e568bc-2825-44be-8bb2-c80be2325618 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -61296,14 +61727,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 13372 + 9828 + 13402 44 20 - 5881.5 - 13382 + 9851.5 + 13412 @@ -61314,14 +61745,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Left - 33f8ebc1-0de5-4f15-ba21-b44b08040f4a + 3c10fff7-4280-4b4d-8f8a-679cf3eff2fb true Left Left true 1 true - 4ebb94c8-ee9c-49e1-9f2b-d25de3e882c2 + 9fb6c367-789d-4429-b55c-b390791391fd 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -61329,14 +61760,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 13392 + 9828 + 13422 44 20 - 5881.5 - 13402 + 9851.5 + 13432 @@ -61345,7 +61776,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Print, Reflect and Error streams - ec293403-12d3-40cf-86b1-bacb92f634fd + 624bbaad-671f-40ce-912d-5aa674047f10 true Output Output @@ -61356,14 +61787,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5932 - 13372 + 9902 + 13402 38 20 - 5952.5 - 13382 + 9922.5 + 13412 @@ -61372,7 +61803,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Output parameter Points - 01bc5e62-d096-4f62-98a1-30ad9e556956 + 1a7f5de6-38f3-4d31-8db7-4a12c24c79d7 true Points Points @@ -61383,14 +61814,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5932 - 13392 + 9902 + 13422 38 20 - 5952.5 - 13402 + 9922.5 + 13432 @@ -61400,7 +61831,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e64c5fb1-845c-4ab1-8911-5f338516ba67 Series @@ -61410,7 +61841,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a series of numbers. true - 394770c8-a55d-44a1-bdfc-7537a0bc9078 + 13a34976-62c7-405b-9081-13598ea4fef8 true Series Series @@ -61419,21 +61850,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5867 - 15830 + 9837 + 15889 101 64 - 5917 - 15862 + 9887 + 15921 First number in the series - 46342110-9a7a-45cd-8b36-72628ca704ea + 8bd6dfff-e116-4ba0-a22d-b49212795f53 true Start Start @@ -61444,14 +61875,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5869 - 15832 + 9839 + 15891 33 20 - 5887 - 15842 + 9857 + 15901 @@ -61480,26 +61911,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Step size for each successive number - 8469b369-1189-48b2-8a90-2d0f75eb4261 + 5faf684f-5c2a-4fd9-b082-8eb64393bf0b true Step Step false - f1dae086-0eb4-42a5-9d3d-6e0209aa7e07 + 2102b6f6-7762-401d-b96b-e1b63393697b 1 - 5869 - 15852 + 9839 + 15911 33 20 - 5887 - 15862 + 9857 + 15921 @@ -61528,26 +61959,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of values in the series - bde4f760-3e2a-4761-80f3-a83bf4530f0d + 6f1800e8-5094-4255-9e85-d9725a39d41e true Count Count false - 29995541-45bf-46b5-b7e2-056a09aca62e + 88b8ffb1-067f-4ad4-ae02-6871e4a07719 1 - 5869 - 15872 + 9839 + 15931 33 20 - 5887 - 15882 + 9857 + 15941 @@ -61557,7 +61988,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Series of numbers - b37e1d0b-abaa-4548-a8df-b35440ba7c04 + 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 true Series Series @@ -61568,14 +61999,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5932 - 15832 + 9902 + 15891 34 60 - 5950.5 - 15862 + 9920.5 + 15921 @@ -61585,7 +62016,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -61594,7 +62025,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - 04ca1c72-0081-4151-ba68-441f33f8841a + 14d86f04-d57c-405e-9934-faa2a0359aae true Number Slider @@ -61605,14 +62036,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5854 - 17233 + 9827 + 17340 150 20 - 5854.137 - 17233.51 + 9827.202 + 17340.75 @@ -61631,7 +62062,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a4cd2751-414d-42ec-8916-476ebf62d7fe Radians @@ -61641,7 +62072,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Convert an angle specified in degrees to radians true - 1d0ff230-f658-4eea-95c1-9da330d41b9b + 74341fee-fd1a-4963-833b-ea12e30114f7 true Radians Radians @@ -61650,40 +62081,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5863 - 16047 + 9826 + 16106 120 28 - 5924 - 16061 + 9887 + 16120 Angle in degrees - f4a4b4a4-c3f1-4bac-aae2-a3d3880a5944 + f3bd733b-bd95-4a9e-b809-6984d636270f true Degrees Degrees false - 2d9e9ed7-5b0d-4a60-8faf-5f95198768de + 73264b8a-92e1-4ec9-82b0-0fb1b2df3af9 1 - 5865 - 16049 + 9828 + 16108 44 24 - 5888.5 - 16061 + 9851.5 + 16120 @@ -61692,7 +62123,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Angle in radians - 711bca00-e1e4-4e9a-8633-2c096c3a9a2a + 2e500c78-c54a-4ee9-9dc5-2a16260d83ce true Radians Radians @@ -61703,14 +62134,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5939 - 16049 + 9902 + 16108 42 24 - 5961.5 - 16061 + 9924.5 + 16120 @@ -61720,7 +62151,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -61729,7 +62160,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - b8fe0504-db69-4858-80dd-86315b6b76b4 + 34768c89-7693-4842-b84d-e4ba975d624c true Digit Scroller Digit Scroller @@ -61749,14 +62180,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5792 - 16358 + 9762 + 16418 251 20 - 5792.296 - 16358.73 + 9762.296 + 16418.71 @@ -61764,7 +62195,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 75eb156d-d023-42f9-a85e-2f2456b8bcce Interpolate (t) @@ -61774,7 +62205,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an interpolated curve through a set of points with tangents. true - 91eae3cb-dae0-470b-94cd-f3e2648c462c + 152e67d0-a077-408a-ae94-36f4b0baccba true Interpolate (t) Interpolate (t) @@ -61783,14 +62214,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5842 - 12081 + 9812 + 12111 144 84 - 5928 - 12123 + 9898 + 12153 @@ -61798,26 +62229,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - 14003dce-b190-4278-b58d-1024ebe07d0a + 4591a82d-76a3-465a-ad51-80e3a4b7ba10 true Vertices Vertices false - e654b44d-372f-4d5e-aa76-bc0c6662276d + 653b9b1f-4388-4601-9964-cb0f37000c42 1 - 5844 - 12083 + 9814 + 12113 69 20 - 5880 - 12093 + 9850 + 12123 @@ -61826,7 +62257,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at start of curve - 4bd5e2d1-7a7f-44aa-8dcf-b5fdea91980f + 22986d70-80df-454b-a4b4-f542cdce32ce true Tangent Start Tangent Start @@ -61837,14 +62268,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 12103 + 9814 + 12133 69 20 - 5880 - 12113 + 9850 + 12143 @@ -61877,7 +62308,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at end of curve - 8bfe403d-8507-4952-9320-8c7ed84904ea + 247e312b-0de9-4177-b247-9dbf2e294a90 true Tangent End Tangent End @@ -61888,14 +62319,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 12123 + 9814 + 12153 69 20 - 5880 - 12133 + 9850 + 12163 @@ -61928,7 +62359,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - f7890425-fed7-4af4-a13b-4c2623ca405f + 9e62185b-e960-4d19-900b-515104b23602 true KnotStyle KnotStyle @@ -61939,14 +62370,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 12143 + 9814 + 12173 69 20 - 5880 - 12153 + 9850 + 12183 @@ -61975,7 +62406,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting nurbs curve - 6b875d6f-ac8f-453d-8230-d0b85cd0fd0c + 1c039c5a-d3c7-4c49-a2ec-4c96a3fc43ce true Curve Curve @@ -61986,14 +62417,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5943 - 12083 + 9913 + 12113 41 26 - 5965 - 12096.33 + 9935 + 12126.33 @@ -62002,7 +62433,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve length - 117e23b0-c0b7-4138-bf09-04ba2c57f466 + 8548a258-2385-49d4-b635-20f3a4a3fd64 true Length Length @@ -62013,14 +62444,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5943 - 12109 + 9913 + 12139 41 27 - 5965 - 12123 + 9935 + 12153 @@ -62029,7 +62460,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve domain - c8d55e04-f718-4ea6-b2a9-d50f9dc4b79b + 17bfc63b-8a02-4224-84ae-1d5008aa0990 true Domain Domain @@ -62040,14 +62471,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5943 - 12136 + 9913 + 12166 41 27 - 5965 - 12149.67 + 9935 + 12179.67 @@ -62057,7 +62488,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -62070,24 +62501,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 1dd505f9-1f62-462f-bfc9-d4144bc263ff - 7db4ea63-8dfc-43c1-bece-50feb8751fb7 + e5bcf49e-bc3b-406e-8ae7-ee4f982c139a + 6e6d9687-23d8-4aa0-937e-15a27770bdf3 c224342c-801f-4459-9224-44879ddf539f - 394770c8-a55d-44a1-bdfc-7537a0bc9078 - 04ca1c72-0081-4151-ba68-441f33f8841a - 1d0ff230-f658-4eea-95c1-9da330d41b9b - b8fe0504-db69-4858-80dd-86315b6b76b4 + 13a34976-62c7-405b-9081-13598ea4fef8 + 14d86f04-d57c-405e-9934-faa2a0359aae + 74341fee-fd1a-4963-833b-ea12e30114f7 + 34768c89-7693-4842-b84d-e4ba975d624c bade2dc2-5919-4723-bde3-ebdd9bc0713a - f1b2d74a-41f2-4126-a4b7-21cf28684074 - 4cc94c30-fc6b-4bd2-a5e4-e5c9c951d2f7 - 29d4cf3b-7477-4cab-a366-51f758a004e0 - 98616d02-198c-4e07-8bfb-0db902628d0e - 0b43c670-fa3c-4718-87ba-1a1a10682542 - defe06db-53c0-489d-8e74-07f2ca6cbc47 - 3e304865-e3aa-4211-aa15-e64db0b27c11 - feaa39ca-d99d-41fd-af1d-773431ac104a + a7804f21-ef86-4385-9b58-89ada0927d45 + 19fcc16d-49a9-4381-afd9-07d700c4d873 + 2f56db63-146f-405e-b3c3-c44caed0f203 + 5e8d1927-3e40-48e5-b130-19494db5d000 + bd253782-5888-4882-b26c-d089e5f118eb + dbc0f284-69fa-415b-9bb8-94c62d74b2d5 + f582e4af-ec7c-4482-af00-9cefb7455e43 + 2ac3b344-e8c4-43f0-b9bd-40e4f55f130c 16 - 5ac57098-caea-4564-a89f-ef7c20ef9db8 + abb3172f-9fe8-43d9-81ae-6681dc89a32a Group @@ -62097,7 +62528,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -62107,7 +62538,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - ba363370-f128-492d-830e-feb1a19aa304 + e4aec249-cfaf-4604-8644-19109b45a59d true Evaluate Length Evaluate Length @@ -62116,40 +62547,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5842 - 11400 + 9812 + 11430 144 64 - 5916 - 11432 + 9886 + 11462 Curve to evaluate - d0e53521-7cfd-4253-abe5-296951c29fea + 864892a7-28b1-457e-a96f-58d0b6768c51 true Curve Curve false - 6b875d6f-ac8f-453d-8230-d0b85cd0fd0c + 1c039c5a-d3c7-4c49-a2ec-4c96a3fc43ce 1 - 5844 - 11402 + 9814 + 11432 57 20 - 5874 - 11412 + 9844 + 11442 @@ -62158,7 +62589,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 5869015e-a801-4980-aec8-46eb834d6079 + a8f816e9-7173-4858-b62f-2bca011ec39f true Length Length @@ -62169,14 +62600,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 11422 + 9814 + 11452 57 20 - 5874 - 11432 + 9844 + 11462 @@ -62205,7 +62636,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - c593ea0e-dc72-4d8c-8e6d-055fbbf6c6bd + eedf45f9-57da-40f3-8633-f863bd02947b true Normalized Normalized @@ -62216,14 +62647,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 11442 + 9814 + 11472 57 20 - 5874 - 11452 + 9844 + 11482 @@ -62252,7 +62683,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - f0b85611-809b-4f5c-aa01-f6b65c3de244 + 19a2408d-1ef1-431f-afe2-3e6fd4d3f492 true Point Point @@ -62263,14 +62694,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 11402 + 9901 + 11432 53 20 - 5959 - 11412 + 9929 + 11442 @@ -62279,7 +62710,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - be7f8dc9-b750-4bed-b063-519ef6eaf63f + 98ca8695-b0c5-4236-a503-faf06329e2f1 true Tangent Tangent @@ -62290,14 +62721,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 11422 + 9901 + 11452 53 20 - 5959 - 11432 + 9929 + 11462 @@ -62306,7 +62737,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - e433e1d1-80d5-4bec-af5a-8ecd1b825094 + 85e2222a-f72c-455b-9f7d-ad9174d12ced true Parameter Parameter @@ -62317,14 +62748,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 11442 + 9901 + 11472 53 20 - 5959 - 11452 + 9929 + 11482 @@ -62334,7 +62765,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -62344,7 +62775,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - ab754ebe-3054-4d4c-a815-c27c8f61646b + 88da7dd8-48a3-442c-b0fe-a2283162f1a8 true Mirror Mirror @@ -62353,40 +62784,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 11338 + 9815 + 11368 138 44 - 5913 - 11360 + 9883 + 11390 Base geometry - c06378b7-d974-4f19-b2cb-bcf3d14ac0e5 + 7e98a09c-5499-419a-b48e-28b274c49a40 true Geometry Geometry true - 6b875d6f-ac8f-453d-8230-d0b85cd0fd0c + 1c039c5a-d3c7-4c49-a2ec-4c96a3fc43ce 1 - 5847 - 11340 + 9817 + 11370 51 20 - 5874 - 11350 + 9844 + 11380 @@ -62395,26 +62826,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - f87dc1e6-5157-45a4-aed1-3e06cdebdd25 + a5998f59-8108-48ed-b93c-8b823b73f96f true Plane Plane false - 51be0673-1c67-4e26-9963-994496126b95 + 56aba84a-d5fd-49e5-bf0b-31f24d888335 1 - 5847 - 11360 + 9817 + 11390 51 20 - 5874 - 11370 + 9844 + 11400 @@ -62453,7 +62884,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 7b8794c1-b46d-47cd-9982-f14638a474ad + 279ff27c-0e38-4bd1-ab73-d0f2790603a9 true Geometry Geometry @@ -62464,14 +62895,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5928 - 11340 + 9898 + 11370 53 20 - 5956 - 11350 + 9926 + 11380 @@ -62480,7 +62911,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - ee607dc7-9bde-4340-9451-56b44b39720e + 22d28a0d-510a-4c97-a170-cb359301b85c true Transform Transform @@ -62491,14 +62922,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5928 - 11360 + 9898 + 11390 53 20 - 5956 - 11370 + 9926 + 11400 @@ -62508,7 +62939,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL @@ -62518,7 +62949,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line segment defined by start point, tangent and length.} true - eaf90b89-c250-4879-864d-f0c63882a936 + 3f8a7473-ad12-405b-8893-ae8b1f21e4a1 true Line SDL Line SDL @@ -62527,40 +62958,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 11484 + 9831 + 11514 106 64 - 5925 - 11516 + 9895 + 11546 Line start point - 256520d1-cec3-42d5-8837-e7250b75dd88 + 3d4b817f-c67c-4580-b892-a1486475a39c true Start Start false - f0b85611-809b-4f5c-aa01-f6b65c3de244 + 19a2408d-1ef1-431f-afe2-3e6fd4d3f492 1 - 5863 - 11486 + 9833 + 11516 47 20 - 5888 - 11496 + 9858 + 11526 @@ -62569,26 +63000,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line tangent (direction) - fadda13f-1a50-4c39-8357-7da8fd89e7d8 + 936a4b72-6ef5-4a8b-8b90-7ac9aa2337e0 true Direction Direction false - be7f8dc9-b750-4bed-b063-519ef6eaf63f + 98ca8695-b0c5-4236-a503-faf06329e2f1 1 - 5863 - 11506 + 9833 + 11536 47 20 - 5888 - 11516 + 9858 + 11546 @@ -62621,7 +63052,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line length - 02e926a2-f97e-4d3c-bdeb-4cbd346b1377 + 94072402-a3c4-461a-a39a-1163a08ac70b true Length Length @@ -62632,14 +63063,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5863 - 11526 + 9833 + 11556 47 20 - 5888 - 11536 + 9858 + 11566 @@ -62668,7 +63099,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - 51be0673-1c67-4e26-9963-994496126b95 + 56aba84a-d5fd-49e5-bf0b-31f24d888335 true Line Line @@ -62679,14 +63110,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5940 - 11486 + 9910 + 11516 25 60 - 5954 - 11516 + 9924 + 11546 @@ -62696,7 +63127,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -62706,7 +63137,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - b0a75fb1-6343-41f7-bc90-a0d060f70c69 + a51bfa4f-4375-4769-990a-a88b58714f3a true Join Curves Join Curves @@ -62715,14 +63146,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5855 - 11276 + 9825 + 11306 118 44 - 5918 - 11298 + 9888 + 11328 @@ -62730,27 +63161,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 18f96d0b-0968-468e-ad76-15eec3653fa1 + 400027b4-9a0d-4bb8-a5e5-721d23960873 true Curves Curves false - 6b875d6f-ac8f-453d-8230-d0b85cd0fd0c - 7b8794c1-b46d-47cd-9982-f14638a474ad + 1c039c5a-d3c7-4c49-a2ec-4c96a3fc43ce + 279ff27c-0e38-4bd1-ab73-d0f2790603a9 2 - 5857 - 11278 + 9827 + 11308 46 20 - 5881.5 - 11288 + 9851.5 + 11318 @@ -62759,7 +63190,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - b3d25528-5b0b-4f9d-89a7-454c05a34433 + f764d3f3-be14-4355-8960-34f2dde1e276 true Preserve Preserve @@ -62770,14 +63201,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5857 - 11298 + 9827 + 11328 46 20 - 5881.5 - 11308 + 9851.5 + 11338 @@ -62807,7 +63238,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - 84b113a4-36ae-4d72-a1f4-38425ac3c351 + 5f6c3928-ff01-4443-b4b9-a6964a9b5be9 true Curves Curves @@ -62818,14 +63249,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5933 - 11278 + 9903 + 11308 38 40 - 5953.5 - 11298 + 9923.5 + 11328 @@ -62835,7 +63266,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -62845,7 +63276,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - d1c4e0e8-ccaf-4b85-b9f6-95fce9375b3d + d73207e8-cffe-4689-9165-3f2f493c2334 true Evaluate Length Evaluate Length @@ -62854,40 +63285,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5842 - 11192 + 9812 + 11222 144 64 - 5916 - 11224 + 9886 + 11254 Curve to evaluate - f8864a75-12f1-49f9-aaec-674cd04ccec6 + 19d63261-381e-42f5-9ee8-ec3e0edbd60e true Curve Curve false - 84b113a4-36ae-4d72-a1f4-38425ac3c351 + 5f6c3928-ff01-4443-b4b9-a6964a9b5be9 1 - 5844 - 11194 + 9814 + 11224 57 20 - 5874 - 11204 + 9844 + 11234 @@ -62896,7 +63327,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 791650d5-583f-4037-9eff-9de57c7e02ae + 78f25b48-fe55-4bb4-8676-1db9d6cb7ece true Length Length @@ -62907,14 +63338,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 11214 + 9814 + 11244 57 20 - 5874 - 11224 + 9844 + 11254 @@ -62943,7 +63374,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 2e878f5b-6d4f-4246-8ec1-42abde650614 + 4bd50774-ced2-4190-95e3-e15a7d9865eb true Normalized Normalized @@ -62954,14 +63385,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 11234 + 9814 + 11264 57 20 - 5874 - 11244 + 9844 + 11274 @@ -62990,7 +63421,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - d42d500d-09a5-42de-85f9-5f46102e5afb + 6c5691fe-b064-4cd5-a1a2-56215bb0e129 true Point Point @@ -63001,14 +63432,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 11194 + 9901 + 11224 53 20 - 5959 - 11204 + 9929 + 11234 @@ -63017,7 +63448,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 03523f6b-69f2-47f8-8f4e-941913fd3a50 + ace258e5-519d-4272-beeb-13d7696b185f true Tangent Tangent @@ -63028,14 +63459,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 11214 + 9901 + 11244 53 20 - 5959 - 11224 + 9929 + 11254 @@ -63044,7 +63475,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 8e8fddfa-eec6-477a-8d55-daa01b73a773 + b5806fa6-398f-4cf4-88c4-78d36b0e1362 true Parameter Parameter @@ -63055,14 +63486,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 11234 + 9901 + 11264 53 20 - 5959 - 11244 + 9929 + 11274 @@ -63072,7 +63503,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate @@ -63082,7 +63513,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotate an object in a plane. true - 1b4817d5-9d8a-4718-bd91-db6d602e09e0 + 037cd549-441a-4d1d-bda2-c859f4f5de54 true Rotate Rotate @@ -63091,40 +63522,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 11109 + 9815 + 11139 138 64 - 5913 - 11141 + 9883 + 11171 Base geometry - bb159ef4-97b8-4828-b5ef-1f39bf6db0a2 + 78522879-98b3-432f-aa05-0398091bdea5 true Geometry Geometry true - 84b113a4-36ae-4d72-a1f4-38425ac3c351 + 5f6c3928-ff01-4443-b4b9-a6964a9b5be9 1 - 5847 - 11111 + 9817 + 11141 51 20 - 5874 - 11121 + 9844 + 11151 @@ -63133,7 +63564,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation angle in radians - 26baf301-a89e-4c3e-a845-e717cbbef6c5 + ac9a0cd7-2476-40ce-a2b8-27e1cd46363f true Angle Angle @@ -63145,14 +63576,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5847 - 11131 + 9817 + 11161 51 20 - 5874 - 11141 + 9844 + 11171 @@ -63181,26 +63612,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation plane - f86fc98a-5729-4f4f-8428-27c853441eab + 2b4b9912-63ef-4b46-802c-5a2d388bc9eb true Plane Plane false - d42d500d-09a5-42de-85f9-5f46102e5afb + 6c5691fe-b064-4cd5-a1a2-56215bb0e129 1 - 5847 - 11151 + 9817 + 11181 51 20 - 5874 - 11161 + 9844 + 11191 @@ -63239,7 +63670,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotated geometry - a9bd0ca2-3899-42d7-8413-d314a63078ea + d1c1a2ba-3617-429d-bd4e-427409fd3815 true Geometry Geometry @@ -63250,14 +63681,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5928 - 11111 + 9898 + 11141 53 30 - 5956 - 11126 + 9926 + 11156 @@ -63266,7 +63697,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - b018420a-9fb6-4f5e-96db-b597eea1bc7e + 034f35ca-41d8-43a0-95d6-b20888c9c10a true Transform Transform @@ -63277,14 +63708,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5928 - 11141 + 9898 + 11171 53 30 - 5956 - 11156 + 9926 + 11186 @@ -63294,7 +63725,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -63304,7 +63735,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - 43a88045-2414-49bd-a639-25a54fbc3406 + d3f62d39-d3b6-4eda-9fda-e54910bad6d8 true Join Curves Join Curves @@ -63313,14 +63744,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5855 - 11046 + 9825 + 11076 118 44 - 5918 - 11068 + 9888 + 11098 @@ -63328,27 +63759,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - c25f19b2-7d85-4d79-a4be-f9e05a14cf3e + 344c7316-9b7c-4145-b1f2-0ee64f841c6d true Curves Curves false - 84b113a4-36ae-4d72-a1f4-38425ac3c351 - a9bd0ca2-3899-42d7-8413-d314a63078ea + 5f6c3928-ff01-4443-b4b9-a6964a9b5be9 + d1c1a2ba-3617-429d-bd4e-427409fd3815 2 - 5857 - 11048 + 9827 + 11078 46 20 - 5881.5 - 11058 + 9851.5 + 11088 @@ -63357,7 +63788,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - d0fdd647-5388-48dc-9213-e3f5c2d6e5e1 + f3859b6b-7f02-4f66-8f5e-595257ce68b6 true Preserve Preserve @@ -63368,14 +63799,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5857 - 11068 + 9827 + 11098 46 20 - 5881.5 - 11078 + 9851.5 + 11108 @@ -63405,7 +63836,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - 9812b233-b663-4f90-9a4e-aefbd47045fe + 86449467-1510-4ece-8e14-83b5355ce74e true Curves Curves @@ -63416,14 +63847,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5933 - 11048 + 9903 + 11078 38 40 - 5953.5 - 11068 + 9923.5 + 11098 @@ -63433,7 +63864,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -63446,23 +63877,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 91eae3cb-dae0-470b-94cd-f3e2648c462c - ba363370-f128-492d-830e-feb1a19aa304 - ab754ebe-3054-4d4c-a815-c27c8f61646b - eaf90b89-c250-4879-864d-f0c63882a936 - b0a75fb1-6343-41f7-bc90-a0d060f70c69 - d1c4e0e8-ccaf-4b85-b9f6-95fce9375b3d - 1b4817d5-9d8a-4718-bd91-db6d602e09e0 - 43a88045-2414-49bd-a639-25a54fbc3406 - cea169d3-2136-4eb6-9143-f0bebe47c986 - 25aa5733-be81-4880-a0cb-342eaf97bb70 - 5f265745-6ca0-49fb-a2cc-9640c03fedfc - e654b44d-372f-4d5e-aa76-bc0c6662276d - 15cea472-84f0-43d6-adb5-ebab1513851b - a76219c7-98a0-4832-8b36-314f51be2052 - 786183f9-8f91-45b1-ba10-5f602200fca4 + 152e67d0-a077-408a-ae94-36f4b0baccba + e4aec249-cfaf-4604-8644-19109b45a59d + 88da7dd8-48a3-442c-b0fe-a2283162f1a8 + 3f8a7473-ad12-405b-8893-ae8b1f21e4a1 + a51bfa4f-4375-4769-990a-a88b58714f3a + d73207e8-cffe-4689-9165-3f2f493c2334 + 037cd549-441a-4d1d-bda2-c859f4f5de54 + d3f62d39-d3b6-4eda-9fda-e54910bad6d8 + 10dfccba-b58f-42f8-a31f-68b35f0b5128 + accb7566-1c4f-472e-95ae-bf5b9b0e62fb + fe8fda7a-61a0-4712-ad3e-8e26eaf5a221 + 653b9b1f-4388-4601-9964-cb0f37000c42 + dfe2545b-c3c0-46a7-addc-20709cae7a4d + 56e8a40e-11a7-4931-84ec-68eda6076c5e + 7101556a-3ae8-4013-a010-ecff577fe9b9 15 - 9dcbefb3-0134-46c7-8863-745f439bb96f + 6ef3dd47-35c9-4a57-84e7-9e7cdb582fd6 Group @@ -63472,7 +63903,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -63481,13 +63912,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - dd1a655d-bc03-44ab-a804-e71acd0a147b + a352dd57-ca14-43a7-bdf0-c74f0212a36c true Panel false 0 - 2ee04134-7a7d-45ac-8bdc-7f096216c746 + 78143443-bf79-4a8c-8ab6-357fb7242d83 1 Double click to edit panel content… @@ -63495,8 +63926,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 15924 + 9815 + 15984 145 20 @@ -63504,8 +63935,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5845.325 - 15924.95 + 9815.325 + 15984.93 @@ -63526,7 +63957,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -63536,26 +63967,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - cea169d3-2136-4eb6-9143-f0bebe47c986 + 10dfccba-b58f-42f8-a31f-68b35f0b5128 true Curve Curve false - 9812b233-b663-4f90-9a4e-aefbd47045fe + 86449467-1510-4ece-8e14-83b5355ce74e 1 - 5893 - 11009 + 9863 + 11039 50 24 - 5918.904 - 11021.04 + 9888.904 + 11051.04 @@ -63563,7 +63994,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -63576,9 +64007,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - cea169d3-2136-4eb6-9143-f0bebe47c986 + 10dfccba-b58f-42f8-a31f-68b35f0b5128 1 - a5b2ba25-ba64-438e-9c05-fc5c8987ddf0 + 6147e27d-d278-4100-bd0c-2d9bf58f804b Group Curve @@ -63588,7 +64019,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -63597,7 +64028,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 4cc94c30-fc6b-4bd2-a5e4-e5c9c951d2f7 + 19fcc16d-49a9-4381-afd9-07d700c4d873 true Panel @@ -63610,8 +64041,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5698 - 16129 + 9668 + 16193 439 20 @@ -63619,8 +64050,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5698.886 - 16129.64 + 9668.887 + 16193.02 @@ -63641,7 +64072,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -63651,7 +64082,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - a6b9e29a-03b9-47b8-82a5-1d0124f6e72e + 4ba9af09-5608-439b-abb2-0972c2c3aac1 true Evaluate Length Evaluate Length @@ -63660,40 +64091,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5842 - 10920 + 9812 + 10950 144 64 - 5916 - 10952 + 9886 + 10982 Curve to evaluate - 82da40f5-15f0-4cbf-a6f5-189ce60fce05 + db52062f-afe5-499b-8743-ea16d9dbd725 true Curve Curve false - 9812b233-b663-4f90-9a4e-aefbd47045fe + 86449467-1510-4ece-8e14-83b5355ce74e 1 - 5844 - 10922 + 9814 + 10952 57 20 - 5874 - 10932 + 9844 + 10962 @@ -63702,7 +64133,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - bb3037c5-d8e9-4462-91b0-e00ff4b5a0ce + 4db536a5-0a95-42f7-bfdf-69bc94e2270a true Length Length @@ -63713,14 +64144,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 10942 + 9814 + 10972 57 20 - 5874 - 10952 + 9844 + 10982 @@ -63749,7 +64180,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 9ae0edb6-0813-496b-9d21-e79219f06e93 + 7668b981-3ee7-4536-90c6-d1d6fc18eda8 true Normalized Normalized @@ -63760,14 +64191,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 10962 + 9814 + 10992 57 20 - 5874 - 10972 + 9844 + 11002 @@ -63796,7 +64227,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 245e6630-3216-4dd4-b1cd-9293f469556d + c45727d9-9652-45f2-b8a3-0f2ff6c71d4f true Point Point @@ -63807,14 +64238,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 10922 + 9901 + 10952 53 20 - 5959 - 10932 + 9929 + 10962 @@ -63823,7 +64254,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 26c5134f-1a93-4191-9048-9cccb80b9208 + 29924098-f00e-4497-9d52-82f2d8c9d457 true Tangent Tangent @@ -63834,14 +64265,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 10942 + 9901 + 10972 53 20 - 5959 - 10952 + 9929 + 10982 @@ -63850,7 +64281,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - f2641e59-05bc-4a6b-a249-613bfae72b76 + 7a9f0a25-3d37-4cc1-8860-32f72acd4937 true Parameter Parameter @@ -63861,14 +64292,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 10962 + 9901 + 10992 53 20 - 5959 - 10972 + 9929 + 11002 @@ -63878,7 +64309,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -63889,7 +64320,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 38f7b830-0b74-4d07-a880-de3308df725b + f239b077-0be7-44f3-80e9-7c5fec9c1cf4 true Expression Expression @@ -63898,14 +64329,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5817 - 10698 + 9787 + 10728 194 28 - 5917 - 10712 + 9887 + 10742 @@ -63920,26 +64351,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 793225a2-6e7d-4418-b11c-40be35acbd4b + 67f40f1f-3a7f-4d93-824c-045af7db3f3b true Variable O O true - 7c45c41e-5a18-424d-8fb3-83818f2b21bc + 7cf59001-1478-4b32-93da-0b3ec82ce6c9 1 - 5819 - 10700 + 9789 + 10730 14 24 - 5827.5 - 10712 + 9797.5 + 10742 @@ -63948,7 +64379,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 485c687d-e506-40e3-87ba-5238b204da66 + c69a8903-0631-4c09-8993-ece5764d020a true Result @@ -63959,14 +64390,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6000 - 10700 + 9970 + 10730 9 24 - 6006 - 10712 + 9976 + 10742 @@ -63978,7 +64409,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -63988,7 +64419,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - 67412c77-dace-4fae-82af-cee39c99c806 + 78a25c84-d10a-4ec1-9371-11d33679bb8d true Deconstruct Deconstruct @@ -63997,40 +64428,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5848 - 10832 + 9818 + 10862 132 64 - 5895 - 10864 + 9865 + 10894 Input point - 6d35a566-4b74-4740-841a-ee179d0f580c + e9d79ec2-a2b1-43c9-a6ef-e196dff932cc true Point Point false - 245e6630-3216-4dd4-b1cd-9293f469556d + c45727d9-9652-45f2-b8a3-0f2ff6c71d4f 1 - 5850 - 10834 + 9820 + 10864 30 60 - 5866.5 - 10864 + 9836.5 + 10894 @@ -64039,7 +64470,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - 7c45c41e-5a18-424d-8fb3-83818f2b21bc + 7cf59001-1478-4b32-93da-0b3ec82ce6c9 true X component X component @@ -64050,14 +64481,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5910 - 10834 + 9880 + 10864 68 20 - 5945.5 - 10844 + 9915.5 + 10874 @@ -64066,7 +64497,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - 6ed4bd9d-bb91-4452-a9fe-9a2ff0e94f0e + e2587423-7fc1-4e29-8b3d-d6975ffbfc44 true Y component Y component @@ -64077,14 +64508,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5910 - 10854 + 9880 + 10884 68 20 - 5945.5 - 10864 + 9915.5 + 10894 @@ -64093,7 +64524,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - 7e2137ea-db72-453e-a5da-70cdffc38919 + ad1e1483-8922-4c0c-8f49-bf1affc11d9b true Z component Z component @@ -64104,14 +64535,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5910 - 10874 + 9880 + 10904 68 20 - 5945.5 - 10884 + 9915.5 + 10914 @@ -64121,160 +64552,6 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 477cb8b4-b9fe-4077-afab-c5588b570340 - true - Panel - - false - 0 - 485c687d-e506-40e3-87ba-5238b204da66 - 1 - Double click to edit panel content… - - - - - - 5837 - 10674 - 160 - 20 - - 0 - 0 - 0 - - 5837.674 - 10674.62 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 57dc0514-58a2-4f8b-905d-b0580f8a2a6a - true - Expression - Expression - - - - - - 5817 - 10612 - 194 - 28 - - - 5917 - 10626 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 855c1afb-4cb1-4286-8ddf-1e0a5171dfae - true - Variable O - O - true - 6ed4bd9d-bb91-4452-a9fe-9a2ff0e94f0e - 1 - - - - - - 5819 - 10614 - 14 - 24 - - - 5827.5 - 10626 - - - - - - - - Result of expression - 5260cb9b-cb50-4a0b-8403-c1a0271bfa67 - true - Result - - false - 0 - - - - - - 6000 - 10614 - 9 - 24 - - - 6006 - 10626 - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c @@ -64284,13 +64561,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 5f998c1f-bda3-402c-8f46-2f3f0d774770 + 1d9bc771-2e15-4b94-a341-e87b0877df92 true Panel false 0 - 5260cb9b-cb50-4a0b-8403-c1a0271bfa67 + c69a8903-0631-4c09-8993-ece5764d020a 1 Double click to edit panel content… @@ -64298,8 +64575,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5837 - 10586 + 9807 + 10704 160 20 @@ -64307,8 +64584,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5837.674 - 10586.19 + 9807.674 + 10704.62 @@ -64330,6 +64607,160 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + b4343695-12cd-4656-b416-0a59bc755dc7 + true + Expression + Expression + + + + + + 9787 + 10642 + 194 + 28 + + + 9887 + 10656 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 248ad927-5d01-496a-bf47-5b58cb9883c1 + true + Variable O + O + true + e2587423-7fc1-4e29-8b3d-d6975ffbfc44 + 1 + + + + + + 9789 + 10644 + 14 + 24 + + + 9797.5 + 10656 + + + + + + + + Result of expression + bb0bcfa5-250a-411a-9caf-ecc8f7b569b4 + true + Result + + false + 0 + + + + + + 9970 + 10644 + 9 + 24 + + + 9976 + 10656 + + + + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 610dfbfd-76bc-4ae1-b235-8480bf3d07bc + true + Panel + + false + 0 + bb0bcfa5-250a-411a-9caf-ecc8f7b569b4 + 1 + Double click to edit panel content… + + + + + + 9807 + 10616 + 160 + 20 + + 0 + 0 + 0 + + 9807.674 + 10616.19 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -64339,7 +64770,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - 5181c4d3-fad3-4b64-a469-2225cbebbf0f + 38bcc71c-4564-474e-b422-b9edfd11ec76 true Division Division @@ -64348,40 +64779,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5873 - 10510 + 9843 + 10540 82 44 - 5904 - 10532 + 9874 + 10562 Item to divide (dividend) - 37926542-2cc1-4f09-8d11-67527b9ae333 + 002843b8-1aeb-4c80-983d-7824d5601781 true A A false - 477cb8b4-b9fe-4077-afab-c5588b570340 + 1d9bc771-2e15-4b94-a341-e87b0877df92 1 - 5875 - 10512 + 9845 + 10542 14 20 - 5883.5 - 10522 + 9853.5 + 10552 @@ -64390,26 +64821,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - e91e4877-5211-418d-9e3e-46bbf3a7788f + 4bcf65f3-db93-4356-9e70-85d19dc8e368 true B B false - 5f998c1f-bda3-402c-8f46-2f3f0d774770 + 610dfbfd-76bc-4ae1-b235-8480bf3d07bc 1 - 5875 - 10532 + 9845 + 10562 14 20 - 5883.5 - 10542 + 9853.5 + 10572 @@ -64418,7 +64849,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 69ed6fd3-5616-40ab-8a6f-525dfdea1e18 + b80b96b0-52fb-4029-a310-f7797ea530e1 true Result Result @@ -64429,14 +64860,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5919 - 10512 + 9889 + 10542 34 40 - 5937.5 - 10532 + 9907.5 + 10562 @@ -64446,7 +64877,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -64455,13 +64886,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - fbeef7d7-c4e7-4e64-b15f-550ed822ceaa + 04684392-c231-4803-96a2-0b45d4eceeff true Panel false 0 - 2ee04134-7a7d-45ac-8bdc-7f096216c746 + 78143443-bf79-4a8c-8ab6-357fb7242d83 1 Double click to edit panel content… @@ -64469,8 +64900,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5837 - 10438 + 9807 + 10468 160 20 @@ -64478,8 +64909,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5837.914 - 10438.68 + 9807.914 + 10468.68 @@ -64500,7 +64931,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -64511,7 +64942,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - bbf474f2-ec45-461b-bfeb-6dcd3af5bbe2 + 04965399-0049-4a69-96f7-cd6e227acae9 true Expression Expression @@ -64520,14 +64951,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5817 - 10463 + 9787 + 10493 194 28 - 5917 - 10477 + 9887 + 10507 @@ -64542,26 +64973,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - ab64710f-446e-4a45-afcd-5315cbf382ee + 69ca5661-0ed8-4c13-8737-2947ea5a6fad true Variable O O true - 69ed6fd3-5616-40ab-8a6f-525dfdea1e18 + b80b96b0-52fb-4029-a310-f7797ea530e1 1 - 5819 - 10465 + 9789 + 10495 14 24 - 5827.5 - 10477 + 9797.5 + 10507 @@ -64570,7 +65001,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - e4c1d5bf-53c0-46d3-8134-60dff954624d + 924b61c6-1db0-46ef-a68e-b5dffce525cb true Result @@ -64581,14 +65012,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6000 - 10465 + 9970 + 10495 9 24 - 6006 - 10477 + 9976 + 10507 @@ -64600,7 +65031,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -64610,26 +65041,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 2ee04134-7a7d-45ac-8bdc-7f096216c746 + 78143443-bf79-4a8c-8ab6-357fb7242d83 true Relay false - e4c1d5bf-53c0-46d3-8134-60dff954624d + 924b61c6-1db0-46ef-a68e-b5dffce525cb 1 - 5894 - 10388 + 9864 + 10418 40 16 - 5914 - 10396 + 9884 + 10426 @@ -64637,7 +65068,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a0d62394-a118-422d-abb3-6af115c75b25 Addition @@ -64647,7 +65078,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical addition true - 5717f3e7-ea4d-49b6-9633-1dad7656910f + 8fe7bbce-0836-4790-b068-eb14beedc8e6 true Addition Addition @@ -64656,14 +65087,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5873 - 10325 + 9843 + 10355 82 44 - 5904 - 10347 + 9874 + 10377 @@ -64679,26 +65110,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for addition - dee754ee-32c1-4684-a8ab-59d5c4131b0a + 823200d7-0516-438c-9c01-4f3d8a3251e7 true A A true - 5f998c1f-bda3-402c-8f46-2f3f0d774770 + 610dfbfd-76bc-4ae1-b235-8480bf3d07bc 1 - 5875 - 10327 + 9845 + 10357 14 20 - 5883.5 - 10337 + 9853.5 + 10367 @@ -64707,26 +65138,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for addition - facfa311-a692-4f2f-b2b9-9fd8f0f5f083 + 3c4dcf86-3ac0-4a44-bafa-81400fd44800 true B B true - 477cb8b4-b9fe-4077-afab-c5588b570340 + 1d9bc771-2e15-4b94-a341-e87b0877df92 1 - 5875 - 10347 + 9845 + 10377 14 20 - 5883.5 - 10357 + 9853.5 + 10387 @@ -64735,7 +65166,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of addition - 17d7802c-3231-45db-8bad-4ab3cdc949d3 + 2703236f-c04a-4075-8124-52cdfec5854e true Result Result @@ -64746,14 +65177,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5919 - 10327 + 9889 + 10357 34 40 - 5937.5 - 10347 + 9907.5 + 10377 @@ -64765,7 +65196,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -64775,7 +65206,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - 2635d566-5971-4fd9-8fb1-8c6434054c57 + 35dbe435-c549-4a59-a6e6-2791d1611515 true Division Division @@ -64784,40 +65215,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5873 - 10175 + 9843 + 10205 82 44 - 5904 - 10197 + 9874 + 10227 Item to divide (dividend) - b50e3108-f1b1-4296-96a2-69de37f73e68 + 08cd7422-6498-4bc2-a6ee-6c0bb15e4d5a true A A false - 3f6cc10b-e201-4db6-b980-be1efed2e10c + 157f3ccd-a904-49ed-ab92-b91ac0a128b3 1 - 5875 - 10177 + 9845 + 10207 14 20 - 5883.5 - 10187 + 9853.5 + 10217 @@ -64826,7 +65257,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - bc18661a-66bb-48df-a404-51d3f880d78c + 4af1bed2-6df8-421f-8a72-4c007a673027 true B B @@ -64837,14 +65268,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5875 - 10197 + 9845 + 10227 14 20 - 5883.5 - 10207 + 9853.5 + 10237 @@ -64874,7 +65305,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 5fe6a977-f424-4434-a7d8-c8461640d5be + 956cc589-b6f3-4664-855a-0538ee3fabdf true Result Result @@ -64885,14 +65316,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5919 - 10177 + 9889 + 10207 34 40 - 5937.5 - 10197 + 9907.5 + 10227 @@ -64902,7 +65333,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -64913,7 +65344,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 880dd377-9f15-4147-8cbd-1aef7e6c14cb + 1b7a9e9e-38d9-42ad-974f-a2fe4ede79ac true Expression Expression @@ -64922,14 +65353,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5817 - 10127 + 9787 + 10157 194 28 - 5917 - 10141 + 9887 + 10171 @@ -64944,26 +65375,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 52a9f66f-0f50-4489-ac33-49e4095fce0c + 3239cb9b-da3a-4ff0-9524-2af031f2c3d5 true Variable O O true - 5fe6a977-f424-4434-a7d8-c8461640d5be + 956cc589-b6f3-4664-855a-0538ee3fabdf 1 - 5819 - 10129 + 9789 + 10159 14 24 - 5827.5 - 10141 + 9797.5 + 10171 @@ -64972,7 +65403,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 655983b5-5a6c-4df5-acae-eb12f7280409 + 6cf1d172-594f-4b44-8332-11d6a47375aa true Result @@ -64983,14 +65414,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6000 - 10129 + 9970 + 10159 9 24 - 6006 - 10141 + 9976 + 10171 @@ -65002,7 +65433,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -65011,13 +65442,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - d2bb97e6-5e05-41ee-8886-54d3eb49ff8c + 6f2328a6-1197-4fad-88b8-fe947c5630c5 true Panel false 0 - 655983b5-5a6c-4df5-acae-eb12f7280409 + 6cf1d172-594f-4b44-8332-11d6a47375aa 1 Double click to edit panel content… @@ -65025,8 +65456,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5837 - 10102 + 9807 + 10132 160 20 @@ -65034,8 +65465,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5837.674 - 10102.54 + 9807.674 + 10132.54 @@ -65056,7 +65487,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -65065,13 +65496,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 3f6cc10b-e201-4db6-b980-be1efed2e10c + 157f3ccd-a904-49ed-ab92-b91ac0a128b3 true Panel false 0 - 39579052-c6b4-4c93-80ce-037b62f23d4b + 00bbf7ce-5d6e-4aa3-ab60-66750ab27aa1 1 Double click to edit panel content… @@ -65079,8 +65510,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5837 - 10254 + 9807 + 10284 160 20 @@ -65088,8 +65519,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5837.674 - 10254.45 + 9807.674 + 10284.45 @@ -65110,7 +65541,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -65121,7 +65552,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - dbcbb931-46fc-45e7-a319-ae473feb5fb6 + 2ad9750f-95e1-4da5-8ff7-e3d2fc4b9d28 true Expression Expression @@ -65130,14 +65561,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5817 - 10278 + 9787 + 10308 194 28 - 5917 - 10292 + 9887 + 10322 @@ -65152,26 +65583,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - a9b030fa-55b8-43f4-900e-f487442c1fce + ec194f59-87b8-4adb-8203-205f9021d77c true Variable O O true - 17d7802c-3231-45db-8bad-4ab3cdc949d3 + 2703236f-c04a-4075-8124-52cdfec5854e 1 - 5819 - 10280 + 9789 + 10310 14 24 - 5827.5 - 10292 + 9797.5 + 10322 @@ -65180,7 +65611,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 39579052-c6b4-4c93-80ce-037b62f23d4b + 00bbf7ce-5d6e-4aa3-ab60-66750ab27aa1 true Result @@ -65191,14 +65622,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6000 - 10280 + 9970 + 10310 9 24 - 6006 - 10292 + 9976 + 10322 @@ -65210,7 +65641,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -65220,7 +65651,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 595a16aa-a623-4afb-9fa9-0c2a6554fab3 + f2b68385-5c09-4829-a4df-6ad0d978d896 true Scale Scale @@ -65229,40 +65660,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5837 - 10004 + 9807 + 10034 154 64 - 5921 - 10036 + 9891 + 10066 Base geometry - f730c55d-cc18-472d-90e0-fbe683dd46d4 + 7fb32e9e-7e44-4c5d-9d6d-817aa34f2341 true Geometry Geometry true - cea169d3-2136-4eb6-9143-f0bebe47c986 + 10dfccba-b58f-42f8-a31f-68b35f0b5128 1 - 5839 - 10006 + 9809 + 10036 67 20 - 5882 - 10016 + 9852 + 10046 @@ -65271,7 +65702,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - d2d94511-bf63-4eef-b617-f38d21c8cff1 + 48d2d4b3-2014-4a46-afb7-205e6cabfb63 true Center Center @@ -65282,14 +65713,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5839 - 10026 + 9809 + 10056 67 20 - 5882 - 10036 + 9852 + 10066 @@ -65323,27 +65754,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - e93b3d91-a1eb-431e-95a6-3452eee944b6 + ae3ce625-5e79-4a0b-96f4-3c1c370ba334 1/X true Factor Factor false - d2bb97e6-5e05-41ee-8886-54d3eb49ff8c + 6f2328a6-1197-4fad-88b8-fe947c5630c5 1 - 5839 - 10046 + 9809 + 10076 67 20 - 5882 - 10056 + 9852 + 10086 @@ -65372,7 +65803,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 5c7bc850-4efc-4a25-89d1-a7f544642a5a + e1002a7b-90bf-4236-84b5-44ee63cc2881 true Geometry Geometry @@ -65383,14 +65814,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5936 - 10006 + 9906 + 10036 53 30 - 5964 - 10021 + 9934 + 10051 @@ -65399,7 +65830,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 6c9d6dd4-37b0-44b3-b2c1-2d5e463b712c + 06873b5f-aee3-48e4-b8f0-7a5a8123938c true Transform Transform @@ -65410,14 +65841,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5936 - 10036 + 9906 + 10066 53 30 - 5964 - 10051 + 9934 + 10081 @@ -65427,7 +65858,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -65437,26 +65868,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - d4034eaa-4c6f-4be1-b330-6f528bb505ca + 5494d448-a9bd-4b32-86e1-470ecb156672 true Curve Curve false - 5c7bc850-4efc-4a25-89d1-a7f544642a5a + e1002a7b-90bf-4236-84b5-44ee63cc2881 1 - 5891 - 9408 + 9861 + 9438 50 24 - 5916.654 - 9420.042 + 9886.654 + 9450.042 @@ -65464,7 +65895,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -65475,7 +65906,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 0a05fac0-c8d8-43a2-a7e4-98ca2a43fd3e + 211da4c9-6ce1-4ffa-a619-50942fe2ea47 true Expression Expression @@ -65484,14 +65915,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5817 - 10785 + 9787 + 10815 194 28 - 5917 - 10799 + 9887 + 10829 @@ -65506,26 +65937,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 071e3512-484c-405f-a7d5-0b6c3a2699af + 283fa460-f5bd-4f52-a61c-da3517f2abae true Variable O O true - 7e2137ea-db72-453e-a5da-70cdffc38919 + ad1e1483-8922-4c0c-8f49-bf1affc11d9b 1 - 5819 - 10787 + 9789 + 10817 14 24 - 5827.5 - 10799 + 9797.5 + 10829 @@ -65534,7 +65965,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - d19e00b6-4210-4d29-904c-9857c2acd768 + 87cecad4-c03d-431d-b2ca-a857bf731f5d true Result @@ -65545,14 +65976,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6000 - 10787 + 9970 + 10817 9 24 - 6006 - 10799 + 9976 + 10829 @@ -65564,7 +65995,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -65573,13 +66004,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 4d04e408-b736-49af-ba17-6ef9f5caf118 + 0837d549-965a-4c9e-9064-4edc1c2772c6 true Panel false 0 - d19e00b6-4210-4d29-904c-9857c2acd768 + 87cecad4-c03d-431d-b2ca-a857bf731f5d 1 Double click to edit panel content… @@ -65587,8 +66018,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5838 - 10760 + 9808 + 10790 160 20 @@ -65596,8 +66027,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5838.544 - 10760.39 + 9808.544 + 10790.39 @@ -65618,7 +66049,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -65628,7 +66059,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 746e201b-3cd6-4d10-b224-d960a31ec2a8 + e8c07d05-d369-4254-b811-1f30c9c5ef96 true Evaluate Length Evaluate Length @@ -65637,40 +66068,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5842 - 9794 + 9812 + 9824 144 64 - 5916 - 9826 + 9886 + 9856 Curve to evaluate - 0b388908-79e0-422a-acfb-e3716a997e56 + a67b6611-847a-42e5-9773-7122bbc5a32a true Curve Curve false - 5c7bc850-4efc-4a25-89d1-a7f544642a5a + e1002a7b-90bf-4236-84b5-44ee63cc2881 1 - 5844 - 9796 + 9814 + 9826 57 20 - 5874 - 9806 + 9844 + 9836 @@ -65679,7 +66110,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 63aea307-a4fd-4052-91f2-5ec4c0d27f98 + c1ec3f7b-d5ac-44cd-9db5-6d41bc71d6be true Length Length @@ -65690,14 +66121,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 9816 + 9814 + 9846 57 20 - 5874 - 9826 + 9844 + 9856 @@ -65726,7 +66157,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 63d8e104-36e0-487a-9b4f-6d7885afd3cd + a31a6e08-17ec-4f4c-9c9b-42ffc0e29aed true Normalized Normalized @@ -65737,14 +66168,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 9836 + 9814 + 9866 57 20 - 5874 - 9846 + 9844 + 9876 @@ -65773,7 +66204,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 7afcb608-1a5b-4b10-aa61-b40f3386872d + be65b05f-37fc-4121-b745-2151f44dfb4f true Point Point @@ -65784,14 +66215,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 9796 + 9901 + 9826 53 20 - 5959 - 9806 + 9929 + 9836 @@ -65800,7 +66231,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - e9b998a4-de4d-4586-a377-3bb36a701a2f + e40d3e65-1f56-421c-b71e-095aa0bc8130 true Tangent Tangent @@ -65811,14 +66242,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 9816 + 9901 + 9846 53 20 - 5959 - 9826 + 9929 + 9856 @@ -65827,7 +66258,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 01c186a4-f8e6-4f48-b8cd-f80998ca3d91 + 5a66186e-5337-461c-8305-a95585464884 true Parameter Parameter @@ -65838,14 +66269,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5931 - 9836 + 9901 + 9866 53 20 - 5959 - 9846 + 9929 + 9876 @@ -65855,7 +66286,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -65866,7 +66297,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 222f140c-0c81-4713-9a94-baade26783d5 + 32e80d34-20c3-4524-aeab-e61fe36a3f90 true Expression Expression @@ -65875,14 +66306,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5817 - 9577 + 9787 + 9607 194 28 - 5917 - 9591 + 9887 + 9621 @@ -65897,26 +66328,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - b58c66f8-7aac-469e-a871-f3d3ff6e68d5 + 2ad359b4-8500-4ef7-8081-b4ba973deb08 true Variable O O true - ca99489c-2cde-43ca-8485-36d64dc570fd + 9eba3d88-8a63-4552-aec0-5149ad24f8ea 1 - 5819 - 9579 + 9789 + 9609 14 24 - 5827.5 - 9591 + 9797.5 + 9621 @@ -65925,7 +66356,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - cd848b5e-7988-46d1-8da5-52ba92f70fd4 + 261632eb-a174-47e1-8130-a97e79b5d3fc true Result @@ -65936,14 +66367,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6000 - 9579 + 9970 + 9609 9 24 - 6006 - 9591 + 9976 + 9621 @@ -65955,7 +66386,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -65965,7 +66396,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - a9a50160-2135-485b-ac32-52b8c1b384ee + 5945a555-b422-4b9c-a4a1-5ee679a7de49 true Deconstruct Deconstruct @@ -65974,40 +66405,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5848 - 9711 + 9818 + 9741 132 64 - 5895 - 9743 + 9865 + 9773 Input point - fe3578bd-1540-4815-a219-d5affc118fc4 + 62f80c5e-6384-4db1-a090-23257662161b true Point Point false - 7afcb608-1a5b-4b10-aa61-b40f3386872d + be65b05f-37fc-4121-b745-2151f44dfb4f 1 - 5850 - 9713 + 9820 + 9743 30 60 - 5866.5 - 9743 + 9836.5 + 9773 @@ -66016,7 +66447,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - ca99489c-2cde-43ca-8485-36d64dc570fd + 9eba3d88-8a63-4552-aec0-5149ad24f8ea true X component X component @@ -66027,14 +66458,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5910 - 9713 + 9880 + 9743 68 20 - 5945.5 - 9723 + 9915.5 + 9753 @@ -66043,7 +66474,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - dbabc110-68d0-4ecc-a91a-4b3f56dbc86e + e0d9b1ae-3321-4281-b572-8a83b7412e09 true Y component Y component @@ -66054,14 +66485,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5910 - 9733 + 9880 + 9763 68 20 - 5945.5 - 9743 + 9915.5 + 9773 @@ -66070,7 +66501,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - eea51cec-5af8-42fa-ab25-c4e1ee89e0cb + d85a06fa-27ff-4935-8e84-1338352118e9 true Z component Z component @@ -66081,14 +66512,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5910 - 9753 + 9880 + 9783 68 20 - 5945.5 - 9763 + 9915.5 + 9793 @@ -66098,160 +66529,6 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 62256d2e-c48e-4b7a-a805-dc7290e82c4d - true - Panel - - false - 0 - cd848b5e-7988-46d1-8da5-52ba92f70fd4 - 1 - Double click to edit panel content… - - - - - - 5837 - 9547 - 160 - 20 - - 0 - 0 - 0 - - 5837.924 - 9547.962 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 3e0381b1-812d-42f5-a1a6-397345b410dd - true - Expression - Expression - - - - - - 5817 - 9491 - 194 - 28 - - - 5917 - 9505 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 1d9efd19-b810-4aad-8823-e73fe8fed096 - true - Variable O - O - true - dbabc110-68d0-4ecc-a91a-4b3f56dbc86e - 1 - - - - - - 5819 - 9493 - 14 - 24 - - - 5827.5 - 9505 - - - - - - - - Result of expression - f4471e9a-ea1b-4783-9be8-5b29bacd971e - true - Result - - false - 0 - - - - - - 6000 - 9493 - 9 - 24 - - - 6006 - 9505 - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c @@ -66261,13 +66538,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - ebb748fc-509d-4020-9ad1-9e68a19ea81a + ac728063-c096-41a7-9b68-e71ad04383f6 true Panel false 0 - f4471e9a-ea1b-4783-9be8-5b29bacd971e + 261632eb-a174-47e1-8130-a97e79b5d3fc 1 Double click to edit panel content… @@ -66275,8 +66552,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5837 - 9462 + 9807 + 9577 160 20 @@ -66284,8 +66561,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5837.935 - 9462.333 + 9807.924 + 9577.962 @@ -66317,7 +66594,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 7944bb81-2034-4762-8159-672c0a0301da + afe3b516-b00d-403d-9a6a-4859e35e5cb0 true Expression Expression @@ -66326,14 +66603,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5817 - 9663 + 9787 + 9521 194 28 - 5917 - 9677 + 9887 + 9535 @@ -66348,26 +66625,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 2bc32946-2fa2-4c5e-ad26-3ef542c5b105 + a2aac36d-007e-4f37-9ea3-9df71af43073 true Variable O O true - eea51cec-5af8-42fa-ab25-c4e1ee89e0cb + e0d9b1ae-3321-4281-b572-8a83b7412e09 1 - 5819 - 9665 + 9789 + 9523 14 24 - 5827.5 - 9677 + 9797.5 + 9535 @@ -66376,7 +66653,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 55204a19-f2d6-430e-aeb3-db67fb7f53ca + 67d9f50c-864c-4ff9-87c0-c697b83c89ad true Result @@ -66387,14 +66664,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6000 - 9665 + 9970 + 9523 9 24 - 6006 - 9677 + 9976 + 9535 @@ -66415,13 +66692,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - dbac1d13-b64b-46a7-86d5-a6454cd89990 + 1f6fe439-c332-4e07-a762-280f166f72fc true Panel false 0 - 55204a19-f2d6-430e-aeb3-db67fb7f53ca + 67d9f50c-864c-4ff9-87c0-c697b83c89ad 1 Double click to edit panel content… @@ -66429,8 +66706,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5837 - 9634 + 9807 + 9492 160 20 @@ -66438,8 +66715,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5837.674 - 9634.173 + 9807.936 + 9492.333 @@ -66461,6 +66738,160 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + d4ee0d3f-fb2e-4f6d-b04c-9eb8d93f8221 + true + Expression + Expression + + + + + + 9787 + 9693 + 194 + 28 + + + 9887 + 9707 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 50a89f62-c4f4-426c-a88f-2c46b325d60c + true + Variable O + O + true + d85a06fa-27ff-4935-8e84-1338352118e9 + 1 + + + + + + 9789 + 9695 + 14 + 24 + + + 9797.5 + 9707 + + + + + + + + Result of expression + 225865a7-8c6f-4066-a8a0-71558bfcf515 + true + Result + + false + 0 + + + + + + 9970 + 9695 + 9 + 24 + + + 9976 + 9707 + + + + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 203013c3-86ac-4a38-a910-e737d2189433 + true + Panel + + false + 0 + 225865a7-8c6f-4066-a8a0-71558bfcf515 + 1 + Double click to edit panel content… + + + + + + 9807 + 9664 + 160 + 20 + + 0 + 0 + 0 + + 9807.674 + 9664.173 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -66469,7 +66900,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 29d4cf3b-7477-4cab-a366-51f758a004e0 + 2f56db63-146f-405e-b3c3-c44caed0f203 true Panel @@ -66484,8 +66915,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5736 - 16212 + 9706 + 16272 379 104 @@ -66493,8 +66924,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5736.33 - 16212.11 + 9706.33 + 16272.09 @@ -66515,7 +66946,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -66524,13 +66955,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 7489d841-818d-4101-a8f9-7fd7039ae220 + 16366958-9805-4b42-a54b-9f5d58291fee true Panel false 0 - b645c4bc-9d9b-4874-8ec9-27fad2893d18 + 8b325d0a-58f0-42c0-a1b6-7bf3107f6d6b 1 Double click to edit panel content… @@ -66538,8 +66969,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5749 - 12542 + 9719 + 12572 337 276 @@ -66547,8 +66978,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5749.865 - 12542.74 + 9719.865 + 12572.74 @@ -66569,7 +67000,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -66580,7 +67011,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 9c19fb01-0e57-44a6-b876-c214968858f6 + 5ae063e1-5715-4087-b7ea-26de32862c2b true Expression Expression @@ -66589,14 +67020,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5817 - 13322 + 9787 + 13352 194 28 - 5917 - 13336 + 9887 + 13366 @@ -66611,26 +67042,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 1fb86dc7-7ae3-4bb6-b34f-ef5889054291 + 6c812f22-cf07-4628-86a0-9fd562b56201 true Variable O O true - 01bc5e62-d096-4f62-98a1-30ad9e556956 + 1a7f5de6-38f3-4d31-8db7-4a12c24c79d7 1 - 5819 - 13324 + 9789 + 13354 14 24 - 5827.5 - 13336 + 9797.5 + 13366 @@ -66639,7 +67070,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - b645c4bc-9d9b-4874-8ec9-27fad2893d18 + 8b325d0a-58f0-42c0-a1b6-7bf3107f6d6b true Result @@ -66650,14 +67081,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6000 - 13324 + 9970 + 13354 9 24 - 6006 - 13336 + 9976 + 13366 @@ -66669,7 +67100,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number @@ -66678,7 +67109,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of floating point numbers - 29995541-45bf-46b5-b7e2-056a09aca62e + 88b8ffb1-067f-4ad4-ae02-6871e4a07719 true Number Number @@ -66690,14 +67121,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5896 - 17203 + 9877 + 17299 50 24 - 5921.531 - 17215.29 + 9902.255 + 17311.04 @@ -66705,7 +67136,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 1c9de8a1-315f-4c56-af06-8f69fee80a7a @@ -66716,7 +67147,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remap values with a custom graph using input curves. true - b9dc4289-1ec3-450b-a17d-340518a6c2f0 + bde10973-4f64-4daf-87dd-d7e70ef59615 true Curve Graph Mapper Curve Graph Mapper @@ -66725,14 +67156,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5745 - 13604 + 9715 + 13634 160 224 - 5813 - 13716 + 9783 + 13746 @@ -66740,26 +67171,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 One or multiple graph curves to graph map values with - 32d6541c-6408-46b0-a7ef-3bf06d4f6142 + b9135103-354b-462a-987e-0b7805936c91 true Curves Curves false - a2ddecae-b510-4bde-a13c-a6778c2b7983 + 620f4604-c9b2-4225-ab41-aaf06f6c632a 1 - 5747 - 13606 + 9717 + 13636 51 27 - 5774 - 13619.75 + 9744 + 13649.75 @@ -66768,26 +67199,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - f9baf45b-88b0-455d-93c3-b3926ac5a47e + 431efbc9-cf4a-4ca2-a719-b47d0cca7834 true Rectangle Rectangle false - fbce522b-808a-4e01-b628-2d36e3a39178 + cd5062c1-61ba-40e7-bc08-0ca8b6df2254 1 - 5747 - 13633 + 9717 + 13663 51 28 - 5774 - 13647.25 + 9744 + 13677.25 @@ -66833,26 +67264,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - 606e2f95-e48a-40a2-adf9-89ca6af5981f + 727f04cf-92e4-4ac6-8e5e-68bde4e9f02a true Values Values false - b37e1d0b-abaa-4548-a8df-b35440ba7c04 + 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 1 - 5747 - 13661 + 9717 + 13691 51 27 - 5774 - 13674.75 + 9744 + 13704.75 @@ -66861,7 +67292,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - 4792c775-c135-4b3c-b6f9-c3d1de04bc44 + f1f89f04-68a9-4e96-9e77-146d28cbe839 true X Axis X Axis @@ -66872,14 +67303,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5747 - 13688 + 9717 + 13718 51 28 - 5774 - 13702.25 + 9744 + 13732.25 @@ -66888,7 +67319,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - e93b32ff-373a-4fdf-b68c-f3f111b9e178 + 78d4774e-f302-420f-ba03-07b37356019f true Y Axis Y Axis @@ -66899,14 +67330,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5747 - 13716 + 9717 + 13746 51 27 - 5774 - 13729.75 + 9744 + 13759.75 @@ -66915,7 +67346,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Flip the graphs X Axis from the bottom of the graph to the top of the graph - 4722c34a-c7f1-4f41-93fa-dd5de1ddd522 + b31b9dd8-22b0-4844-b067-8bcace4fb10c true Flip Flip @@ -66926,14 +67357,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5747 - 13743 + 9717 + 13773 51 28 - 5774 - 13757.25 + 9744 + 13787.25 @@ -66962,7 +67393,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - 1e76bda1-440a-4b7f-81b2-986994e1f4ac + f7c60b43-f11a-4183-b4e9-18f50a795e75 true Snap Snap @@ -66973,14 +67404,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5747 - 13771 + 9717 + 13801 51 27 - 5774 - 13784.75 + 9744 + 13814.75 @@ -67009,7 +67440,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size of the graph labels - 4f5d6bea-fe90-4a82-a30c-c1ff3d880362 + f1b3dfb7-82ab-4f35-b8e9-350ec3a05e0d true Text Size Text Size @@ -67020,14 +67451,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5747 - 13798 + 9717 + 13828 51 28 - 5774 - 13812.25 + 9744 + 13842.25 @@ -67057,7 +67488,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Resulting graph mapped values, mapped on the Y Axis - 182e6756-dbe1-445b-b63e-b4e763b846d2 + 749b8b54-b38e-490b-86d6-0135fb7658d1 true Mapped Mapped @@ -67068,14 +67499,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 13606 + 9798 + 13636 75 20 - 5867 - 13616 + 9837 + 13646 @@ -67085,7 +67516,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph curves inside the boundary of the graph - 2f4cf36c-da50-4871-bb23-2cf39032f6d0 + 8dc92799-241a-45de-908a-586408029cc2 true Graph Curves Graph Curves @@ -67096,14 +67527,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 13626 + 9798 + 13656 75 20 - 5867 - 13636 + 9837 + 13666 @@ -67114,7 +67545,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points on the graph curves where the X Axis input values intersected true - 67e243a0-9c79-4cf9-867b-fd7a8223b5bb + 0cb90479-7814-4040-858e-089f941fc548 true Graph Points Graph Points @@ -67125,14 +67556,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 13646 + 9798 + 13676 75 20 - 5867 - 13656 + 9837 + 13686 @@ -67143,7 +67574,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the X Axis input values to the graph curves true - 253e7abe-516a-4b5f-964e-7cd9034bf068 + 9468e129-8994-4b59-b943-f3c4671e9266 true Value Lines Value Lines @@ -67154,14 +67585,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 13666 + 9798 + 13696 75 20 - 5867 - 13676 + 9837 + 13706 @@ -67172,7 +67603,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points plotted on the X Axis which represent the input values true - e926acac-330d-4c65-919d-d8c44003cdaf + c83182f9-5eb6-418a-9deb-a687a5a6600d true Value Points Value Points @@ -67183,14 +67614,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 13686 + 9798 + 13716 75 20 - 5867 - 13696 + 9837 + 13726 @@ -67201,7 +67632,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the graph curves to the Y Axis graph mapped values true - 0e937535-972d-49f0-ba64-31842e5b9511 + 5865a8c1-b707-4a10-a53b-727facfdbd27 true Mapped Lines Mapped Lines @@ -67212,14 +67643,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 13706 + 9798 + 13736 75 20 - 5867 - 13716 + 9837 + 13746 @@ -67230,7 +67661,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points mapped on the Y Axis which represent the graph mapped values true - 9b998ae6-f2df-4c33-8ee1-323c54087441 + 6cadb3c3-7944-46a8-8aac-56528131a29e true Mapped Points Mapped Points @@ -67241,14 +67672,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 13726 + 9798 + 13756 75 20 - 5867 - 13736 + 9837 + 13766 @@ -67257,7 +67688,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The graph boundary background as a surface - a547d1bc-cea7-4a2f-bdee-a517455cc879 + 6ce3ffae-5663-49f5-9e29-70aa40d33d7e true Boundary Boundary @@ -67268,14 +67699,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 13746 + 9798 + 13776 75 20 - 5867 - 13756 + 9837 + 13786 @@ -67285,7 +67716,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph labels as curve outlines - 4563af42-7f5f-49f1-9b58-076ad24c33dc + 8b44dc8d-2938-4ad6-916a-5974e712b904 true Labels Labels @@ -67296,14 +67727,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 13766 + 9798 + 13796 75 20 - 5867 - 13776 + 9837 + 13806 @@ -67314,7 +67745,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 True for input values outside of the X Axis domain bounds False for input values inside of the X Axis domain bounds - 88f68fbc-71e3-4f2f-9d8b-955ca7c852a2 + fd226bed-9da9-41a0-8e58-de7792a107eb true Out Of Bounds Out Of Bounds @@ -67325,14 +67756,14 @@ False for input values inside of the X Axis domain bounds - 5828 - 13786 + 9798 + 13816 75 20 - 5867 - 13796 + 9837 + 13826 @@ -67343,7 +67774,7 @@ False for input values inside of the X Axis domain bounds 1 True for input values on the X Axis which intersect a graph curve False for input values on the X Axis which do not intersect a graph curve - 05211d5f-978e-4d62-bda8-e42e2c9d662a + d5e4a6a9-3e45-49c1-b1e4-84d3903e7e04 true Intersected Intersected @@ -67354,14 +67785,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5828 - 13806 + 9798 + 13836 75 20 - 5867 - 13816 + 9837 + 13846 @@ -67371,7 +67802,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -67381,7 +67812,7 @@ False for input values on the X Axis which do not intersect a graph curve Extract the end points of a curve. true - 713ed1dd-ba3c-4484-8007-463b630d6092 + f1db56f7-3181-47e5-9ebd-1808819c1a93 true End Points End Points @@ -67390,40 +67821,40 @@ False for input values on the X Axis which do not intersect a graph curve - 5866 - 14559 + 9836 + 14589 96 44 - 5916 - 14581 + 9886 + 14611 Curve to evaluate - aea9f626-3da0-429c-a2b4-fe51089d24b9 + 6c04a5d0-01f6-4331-9cc4-d14b5cd21a9d true Curve Curve false - a2ddecae-b510-4bde-a13c-a6778c2b7983 + 620f4604-c9b2-4225-ab41-aaf06f6c632a 1 - 5868 - 14561 + 9838 + 14591 33 40 - 5886 - 14581 + 9856 + 14611 @@ -67432,7 +67863,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve start point - 65bae426-5e17-4d4a-b597-cd6f3232f590 + 2b5ed4c8-213e-4697-a381-3918ac9dbfbb true Start Start @@ -67443,14 +67874,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5931 - 14561 + 9901 + 14591 29 20 - 5947 - 14571 + 9917 + 14601 @@ -67459,7 +67890,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve end point - f1cfd79e-7012-45b9-9c67-010726f6ccc2 + 90f707ef-2045-4ac5-989e-65bc04910535 true End End @@ -67470,14 +67901,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5931 - 14581 + 9901 + 14611 29 20 - 5947 - 14591 + 9917 + 14621 @@ -67487,7 +67918,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -67497,7 +67928,7 @@ False for input values on the X Axis which do not intersect a graph curve Create a rectangle from a base plane and two points true - d0bb098e-b480-4784-a2db-4d6927537b51 + b2a2f048-d933-4b9a-802e-81a5e9054879 true Rectangle 2Pt Rectangle 2Pt @@ -67506,21 +67937,21 @@ False for input values on the X Axis which do not intersect a graph curve - 5851 - 14457 + 9821 + 14487 126 84 - 5909 - 14499 + 9879 + 14529 Rectangle base plane - 66726f7e-8dd7-422b-b0a1-d4b1f9efaf56 + 96feecab-6ceb-4211-8e03-3c6f6d7ad1bb true Plane Plane @@ -67531,14 +67962,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5853 - 14459 + 9823 + 14489 41 20 - 5875 - 14469 + 9845 + 14499 @@ -67577,26 +68008,26 @@ False for input values on the X Axis which do not intersect a graph curve First corner point. - fb377aff-64f2-4c63-b144-673fa5fb318b + 8884988e-e986-43c7-b6d0-09a307ff3b93 true Point A Point A false - 65bae426-5e17-4d4a-b597-cd6f3232f590 + 2b5ed4c8-213e-4697-a381-3918ac9dbfbb 1 - 5853 - 14479 + 9823 + 14509 41 20 - 5875 - 14489 + 9845 + 14519 @@ -67630,26 +68061,26 @@ False for input values on the X Axis which do not intersect a graph curve Second corner point. - 3d92733c-76d9-4666-9bf2-7eb4b6479dae + 0b20b7af-14e2-4cdd-95ec-59b516ba7deb true Point B Point B false - f1cfd79e-7012-45b9-9c67-010726f6ccc2 + 90f707ef-2045-4ac5-989e-65bc04910535 1 - 5853 - 14499 + 9823 + 14529 41 20 - 5875 - 14509 + 9845 + 14539 @@ -67683,7 +68114,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle corner fillet radius - 1ef35318-2b34-40b0-aac4-39054c03b5a6 + 284ad67c-88a6-4977-8d59-fa10fbcc728b true Radius Radius @@ -67694,14 +68125,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5853 - 14519 + 9823 + 14549 41 20 - 5875 - 14529 + 9845 + 14559 @@ -67730,7 +68161,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle defined by P, A and B - fbce522b-808a-4e01-b628-2d36e3a39178 + cd5062c1-61ba-40e7-bc08-0ca8b6df2254 true Rectangle Rectangle @@ -67741,14 +68172,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5924 - 14459 + 9894 + 14489 51 40 - 5951 - 14479 + 9921 + 14509 @@ -67757,7 +68188,7 @@ False for input values on the X Axis which do not intersect a graph curve Length of rectangle curve - 936d84ad-70d2-4c7b-9b60-e73067350e28 + 1704d891-c56a-4edd-a448-c40633072f39 true Length Length @@ -67768,14 +68199,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5924 - 14499 + 9894 + 14529 51 40 - 5951 - 14519 + 9921 + 14549 @@ -67785,7 +68216,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 310f9597-267e-4471-a7d7-048725557528 08bdcae0-d034-48dd-a145-24a9fcf3d3ff @@ -67797,7 +68228,7 @@ False for input values on the X Axis which do not intersect a graph curve External Graph mapper You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - 6c254cc7-4033-407f-adf4-b19baf050a44 + fc350524-ba4b-42e1-b3be-b2e6eb1e659e true GraphMapper+ GraphMapper+ @@ -67811,40 +68242,40 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 5905 - 13724 + 9875 + 13754 126 104 - 5972 - 13776 + 9942 + 13806 External curve as a graph - 25c65aed-aba1-4f3e-a1ee-42f2c644a105 + 39a567f2-e6ca-44e3-a4d0-bd4ff9b1af56 true Curve Curve false - a2ddecae-b510-4bde-a13c-a6778c2b7983 + 620f4604-c9b2-4225-ab41-aaf06f6c632a 1 - 5907 - 13726 + 9877 + 13756 50 20 - 5933.5 - 13736 + 9903.5 + 13766 @@ -67853,26 +68284,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d Optional Rectangle boundary. If omitted the curve's would be landed - 76aaa4e5-1b5c-4f8b-93bc-1d8b63359864 + e05f3b49-4b57-44be-8304-d9752afb3129 true Boundary Boundary true - fbce522b-808a-4e01-b628-2d36e3a39178 + cd5062c1-61ba-40e7-bc08-0ca8b6df2254 1 - 5907 - 13746 + 9877 + 13776 50 20 - 5933.5 - 13756 + 9903.5 + 13786 @@ -67882,26 +68313,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d 1 List of input numbers - 61d6b9c5-67fd-4efb-8f53-165917c4d7ac + 231a71f6-2ca9-4149-b62b-d1905f2bb6e2 true Numbers Numbers false - b37e1d0b-abaa-4548-a8df-b35440ba7c04 + 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 1 - 5907 - 13766 + 9877 + 13796 50 20 - 5933.5 - 13776 + 9903.5 + 13806 @@ -67972,26 +68403,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d (Optional) Input Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - 6efeeb86-181f-46e8-8e04-bf2bc2fbc8d7 + b16456ab-4d82-4226-93e1-16cda0318deb true Input Input true - 7ec45eea-d71b-4e9c-b409-4a968132f79d + e797e490-c7b9-4597-930b-c8696eeb879e 1 - 5907 - 13786 + 9877 + 13816 50 20 - 5933.5 - 13796 + 9903.5 + 13826 @@ -68002,26 +68433,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default (Optional) Output Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - 15e24b2d-524c-4ad7-b733-8a40932d9d18 + 335554e0-2b77-4e9a-9da3-6ac7303318f3 true Output Output true - 7ec45eea-d71b-4e9c-b409-4a968132f79d + e797e490-c7b9-4597-930b-c8696eeb879e 1 - 5907 - 13806 + 9877 + 13836 50 20 - 5933.5 - 13816 + 9903.5 + 13846 @@ -68031,7 +68462,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Output Numbers - 88325158-59bf-4c2c-bc69-0d798de17f6c + 55233cdb-263e-4f06-8f12-88194a7dc032 true Number Number @@ -68042,14 +68473,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5987 - 13726 + 9957 + 13756 42 100 - 6009.5 - 13776 + 9979.5 + 13806 @@ -68059,7 +68490,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -68069,7 +68500,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - 881129bc-16dd-40c5-bf7f-c7572fda3282 + c0eece22-6db9-450a-84da-b6446c00f6e7 true Stream Filter Stream Filter @@ -68078,14 +68509,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5880 - 13521 + 9850 + 13551 89 64 - 5925 - 13553 + 9895 + 13583 @@ -68102,7 +68533,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - 8d3fbb9c-6e24-4a47-ba2f-fba4ff65e024 + c3900b5d-eedd-4dc1-9dc6-b2ecca19523f true Gate Gate @@ -68114,14 +68545,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5882 - 13523 + 9852 + 13553 28 20 - 5897.5 - 13533 + 9867.5 + 13563 @@ -68151,27 +68582,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - 01f240ea-0277-49c1-b60f-c84515115e1d + ff17ea2d-1547-4060-be01-e1f56ce0678b true false Stream 0 0 true - 182e6756-dbe1-445b-b63e-b4e763b846d2 + 749b8b54-b38e-490b-86d6-0135fb7658d1 1 - 5882 - 13543 + 9852 + 13573 28 20 - 5897.5 - 13553 + 9867.5 + 13583 @@ -68181,27 +68612,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - 27fdf3b3-d73a-4740-a202-9f3ec68ebde3 + e321a03c-647a-4cbd-9296-2143d405dba1 true false Stream 1 1 true - 88325158-59bf-4c2c-bc69-0d798de17f6c + 55233cdb-263e-4f06-8f12-88194a7dc032 1 - 5882 - 13563 + 9852 + 13593 28 20 - 5897.5 - 13573 + 9867.5 + 13603 @@ -68211,7 +68642,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - 4ebb94c8-ee9c-49e1-9f2b-d25de3e882c2 + 9fb6c367-789d-4429-b55c-b390791391fd true false Stream @@ -68223,14 +68654,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5940 - 13523 + 9910 + 13553 27 60 - 5955 - 13553 + 9925 + 13583 @@ -68242,7 +68673,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -68251,7 +68682,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - 3dcdc74d-0754-44f4-8ca2-53e9c12b222d + ebd5302f-d62d-47d8-bd9f-a5c55eb9d9e2 true Number Slider @@ -68262,14 +68693,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5851 - 13444 + 9818 + 13478 150 20 - 5851.294 - 13444.94 + 9818.294 + 13478.1 @@ -68288,7 +68719,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -68297,13 +68728,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 98616d02-198c-4e07-8bfb-0db902628d0e + 5e8d1927-3e40-48e5-b130-19494db5d000 true Panel false 1 - 7ccfe85a-600b-425d-a262-6d8b737e0ff1 + 8f364de1-b7e7-4578-aab1-55dfe4fa0dd1 1 Double click to edit panel content… @@ -68311,8 +68742,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 14755 + 9798 + 14785 185 271 @@ -68320,8 +68751,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5828.365 - 14755.13 + 9798.365 + 14785.13 @@ -68342,7 +68773,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds @@ -68352,7 +68783,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain which encompasses a list of numbers. true - f1b2d74a-41f2-4126-a4b7-21cf28684074 + a7804f21-ef86-4385-9b58-89ada0927d45 true Bounds Bounds @@ -68361,14 +68792,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5855 - 14698 + 9825 + 14728 122 28 - 5919 - 14712 + 9889 + 14742 @@ -68376,26 +68807,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Numbers to include in Bounds - 203fd579-7096-43f6-aba0-bf8ae8af0c3c + 00ec7155-9f58-4f96-bb4a-df1e7b52cb44 true Numbers Numbers false - b37e1d0b-abaa-4548-a8df-b35440ba7c04 + 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 1 - 5857 - 14700 + 9827 + 14730 47 24 - 5882 - 14712 + 9852 + 14742 @@ -68404,7 +68835,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric Domain between the lowest and highest numbers in {N} - 7ec45eea-d71b-4e9c-b409-4a968132f79d + e797e490-c7b9-4597-930b-c8696eeb879e true Domain Domain @@ -68415,14 +68846,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5934 - 14700 + 9904 + 14730 41 24 - 5956 - 14712 + 9926 + 14742 @@ -68432,7 +68863,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -68443,7 +68874,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 0b43c670-fa3c-4718-87ba-1a1a10682542 + bd253782-5888-4882-b26c-d089e5f118eb true Expression Expression @@ -68452,14 +68883,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5817 - 15785 + 9787 + 15844 194 28 - 5917 - 15799 + 9887 + 15858 @@ -68474,26 +68905,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 92256dbc-c9c5-4f50-a48f-d0c66586992f + d4f23f43-91dd-4f7f-9a50-a0f5e7cdcc05 true Variable O O true - b37e1d0b-abaa-4548-a8df-b35440ba7c04 + 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 1 - 5819 - 15787 + 9789 + 15846 14 24 - 5827.5 - 15799 + 9797.5 + 15858 @@ -68502,7 +68933,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 7ccfe85a-600b-425d-a262-6d8b737e0ff1 + 8f364de1-b7e7-4578-aab1-55dfe4fa0dd1 true Result @@ -68513,14 +68944,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6000 - 15787 + 9970 + 15846 9 24 - 6006 - 15799 + 9976 + 15858 @@ -68532,7 +68963,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -68543,7 +68974,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:0.00000000000000000000}",O) true - 58f18244-1793-4931-bdd9-44e64541efd5 + 57eb5ebf-a05f-4bb4-9967-b7b3c1687c8c true Expression Expression @@ -68552,14 +68983,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5735 - 16002 + 9701 + 16058 367 28 - 5921 - 16016 + 9887 + 16072 @@ -68574,26 +69005,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - bac985bc-3c64-4e06-9480-82c8a0523b07 + 72e0a842-1f26-4d8a-9230-90678f4e51e4 true Variable O O true - 711bca00-e1e4-4e9a-8633-2c096c3a9a2a + 2e500c78-c54a-4ee9-9dc5-2a16260d83ce 1 - 5737 - 16004 + 9703 + 16060 14 24 - 5745.5 - 16016 + 9711.5 + 16072 @@ -68602,7 +69033,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 827382bd-5192-4a4f-bf49-71afa26b8ba3 + ce276144-033b-4828-84de-119527b4e8a7 true Result @@ -68613,14 +69044,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6091 - 16004 + 10057 + 16060 9 24 - 6097 - 16016 + 10063 + 16072 @@ -68632,7 +69063,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -68641,13 +69072,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - f1dae086-0eb4-42a5-9d3d-6e0209aa7e07 + 2102b6f6-7762-401d-b96b-e1b63393697b true Panel false 0 - 827382bd-5192-4a4f-bf49-71afa26b8ba3 + ce276144-033b-4828-84de-119527b4e8a7 1 Double click to edit panel content… @@ -68655,8 +69086,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5828 - 15965 + 9798 + 16025 179 20 @@ -68664,8 +69095,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5828.504 - 15965.17 + 9798.504 + 16025.15 @@ -68686,7 +69117,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -68699,9 +69130,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - d4034eaa-4c6f-4be1-b330-6f528bb505ca + 5494d448-a9bd-4b32-86e1-470ecb156672 1 - 31636796-8e84-41de-9662-aaba74134bca + bdda6eac-8b5e-4083-a014-e412699ab434 Group Curve @@ -68711,7 +69142,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -68721,7 +69152,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - a1530f9c-a537-42de-932e-19c6365e8716 + 51c29661-5f00-4270-8e5d-51bb166711f7 true Scale Scale @@ -68730,40 +69161,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5837 - 9919 + 9807 + 9949 154 64 - 5921 - 9951 + 9891 + 9981 Base geometry - 9f91d827-4ff8-4d9c-87ed-3299940f8322 + 4954fbcf-ce99-483a-927c-4260a5d275b8 true Geometry Geometry true - e654b44d-372f-4d5e-aa76-bc0c6662276d + 653b9b1f-4388-4601-9964-cb0f37000c42 1 - 5839 - 9921 + 9809 + 9951 67 20 - 5882 - 9931 + 9852 + 9961 @@ -68772,7 +69203,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - b9efb098-db06-46a9-81ff-b735138bad62 + 718f7a66-71a9-4e17-8fb8-90910579c5c7 true Center Center @@ -68783,14 +69214,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5839 - 9941 + 9809 + 9971 67 20 - 5882 - 9951 + 9852 + 9981 @@ -68824,27 +69255,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 2b2ad2c0-ed7a-4275-9c68-b6506f4ed6b1 + 6af61342-b613-4e04-9efa-e5c467207810 1/X true Factor Factor false - d2bb97e6-5e05-41ee-8886-54d3eb49ff8c + 6f2328a6-1197-4fad-88b8-fe947c5630c5 1 - 5839 - 9961 + 9809 + 9991 67 20 - 5882 - 9971 + 9852 + 10001 @@ -68873,7 +69304,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 0f759aa6-ce3f-448b-b4aa-05ccd2e50bc4 + 760de91d-5d97-4083-aa56-7dd74c45bd70 true Geometry Geometry @@ -68884,14 +69315,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5936 - 9921 + 9906 + 9951 53 30 - 5964 - 9936 + 9934 + 9966 @@ -68900,7 +69331,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 20c9778a-6e8e-4dc4-bd49-ac798684af92 + a2505763-ea80-48aa-9643-dd62f69a75fc true Transform Transform @@ -68911,14 +69342,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5936 - 9951 + 9906 + 9981 53 30 - 5964 - 9966 + 9934 + 9996 @@ -68928,7 +69359,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -68938,26 +69369,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - fc6414a0-9bee-48ef-aa06-3637587227ea + 92fba1b4-6fcd-49c0-9172-b5cd7ee1712b true Point Point false - 0f759aa6-ce3f-448b-b4aa-05ccd2e50bc4 + 760de91d-5d97-4083-aa56-7dd74c45bd70 1 - 5892 - 9886 + 9862 + 9916 50 24 - 5917.654 - 9898.212 + 9887.654 + 9928.212 @@ -68965,7 +69396,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -68975,7 +69406,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - d527a055-9671-4265-bd48-d0ac4b70ce06 + ce5697fc-79fa-4cd1-9822-346f09145cf9 true Mirror Mirror @@ -68984,40 +69415,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5842 - 9306 + 9829 + 9309 138 44 - 5910 - 9328 + 9897 + 9331 Base geometry - 437cf461-dac3-43ce-a5ee-5321ee330926 + febbf835-e2ea-4900-91ad-5006c61de3b7 true Geometry Geometry true - d4034eaa-4c6f-4be1-b330-6f528bb505ca + 5494d448-a9bd-4b32-86e1-470ecb156672 1 - 5844 - 9308 + 9831 + 9311 51 20 - 5871 - 9318 + 9858 + 9321 @@ -69026,7 +69457,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 61efaebb-c222-41ae-b6d2-cb5b2f30a1dd + 364d9328-2306-438c-bd7d-8b49fd8bf32e true Plane Plane @@ -69037,14 +69468,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 9328 + 9831 + 9331 51 20 - 5871 - 9338 + 9858 + 9341 @@ -69083,7 +69514,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 820bf723-8b75-476a-99b0-8ae39d7e8184 + 5c69e156-6394-4c54-82c6-5cde48ae47cc true Geometry Geometry @@ -69094,14 +69525,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5925 - 9308 + 9912 + 9311 53 20 - 5953 - 9318 + 9940 + 9321 @@ -69110,7 +69541,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 223be809-c43f-4a8a-b19e-f7f9db070157 + c3a2fa55-fe7c-47de-b6bc-f741c45a0b17 true Transform Transform @@ -69121,14 +69552,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5925 - 9328 + 9912 + 9331 53 20 - 5953 - 9338 + 9940 + 9341 @@ -69138,7 +69569,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -69148,26 +69579,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 60ea54e2-64fe-495f-8b22-913d5a6247ca + 289362ef-c456-475f-a4a5-7610e305e8d9 true Curve Curve false - d81a4267-c3c4-4a5b-9a89-5db64d2729ec + 3b382b54-9bc9-4959-a883-d04a5002518d 1 - 5891 - 9205 + 9878 + 9207 50 24 - 5916.904 - 9217.064 + 9903.904 + 9219.222 @@ -69175,7 +69606,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -69185,26 +69616,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - a2ddecae-b510-4bde-a13c-a6778c2b7983 + 620f4604-c9b2-4225-ab41-aaf06f6c632a true Relay false - ad9ea562-2b39-4919-a30a-f817d04760a4 + 26d7535a-4156-4451-9c50-40afd7e85fd7 1 - 5896 - 14626 + 9866 + 14656 40 16 - 5916 - 14634 + 9886 + 14664 @@ -69212,7 +69643,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -69222,26 +69653,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - a47a2904-7d1e-48ac-ac00-fdf57bd3ae44 + 879e5696-96c6-42cb-af24-fa0abdae663d true Curve Curve false - 3a2182b2-50af-4963-b72c-d9b7f51dec82 + 654c0ab1-b14e-4de4-bed5-84f08c62833b 1 - 5462 - 15023 + 9432 + 15053 50 24 - 5487.403 - 15035.98 + 9457.402 + 15065.98 @@ -69249,7 +69680,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -69259,26 +69690,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - ad9ea562-2b39-4919-a30a-f817d04760a4 + 26d7535a-4156-4451-9c50-40afd7e85fd7 true Curve Curve false - c373d7cb-7d25-4266-bca1-8980cf577a0f + 13b6e180-4b83-4157-8193-af265fe3ae92 1 - 5461 - 14734 + 9431 + 14764 50 24 - 5486.5 - 14746.13 + 9456.5 + 14776.13 @@ -69286,7 +69717,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -69296,7 +69727,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 4ae700a5-4c80-4df1-9b07-1f94cf9b3f4b + 384b46ce-30e8-4d44-97a1-a03503d802b4 true Scale Scale @@ -69305,40 +69736,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5406 - 14765 + 9376 + 14795 154 64 - 5490 - 14797 + 9460 + 14827 Base geometry - 1b620b1b-2aef-4823-ae56-fe05c8df1615 + 0694b910-5c39-4000-b6c5-861a755ce964 true Geometry Geometry true - a47a2904-7d1e-48ac-ac00-fdf57bd3ae44 + 879e5696-96c6-42cb-af24-fa0abdae663d 1 - 5408 - 14767 + 9378 + 14797 67 20 - 5451 - 14777 + 9421 + 14807 @@ -69347,7 +69778,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 365ddd13-d235-4daf-9a15-0251e4d3c1c4 + 376624b9-b0fa-4aec-9866-51a2413dda29 true Center Center @@ -69358,14 +69789,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5408 - 14787 + 9378 + 14817 67 20 - 5451 - 14797 + 9421 + 14827 @@ -69399,27 +69830,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - df158a1d-5c5a-457d-902e-0a1d4c23b840 + 307cbdab-010d-4c0c-8196-3ab04cd777e0 2^X true Factor Factor false - 215ee42c-ec8c-4de7-86f1-4b5a561eba9e + 4bbdaea1-5551-4ab2-911a-d23c202e61b0 1 - 5408 - 14807 + 9378 + 14837 67 20 - 5451 - 14817 + 9421 + 14847 @@ -69448,7 +69879,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - c373d7cb-7d25-4266-bca1-8980cf577a0f + 13b6e180-4b83-4157-8193-af265fe3ae92 true Geometry Geometry @@ -69459,14 +69890,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5505 - 14767 + 9475 + 14797 53 30 - 5533 - 14782 + 9503 + 14812 @@ -69475,7 +69906,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 08d0ebc7-3a87-4507-8d65-c696cbc636a0 + 5c6566e0-3b09-493c-989b-16204b0fdad8 true Transform Transform @@ -69486,14 +69917,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5505 - 14797 + 9475 + 14827 53 30 - 5533 - 14812 + 9503 + 14842 @@ -69503,7 +69934,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -69516,19 +69947,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - a47a2904-7d1e-48ac-ac00-fdf57bd3ae44 - ad9ea562-2b39-4919-a30a-f817d04760a4 - 4ae700a5-4c80-4df1-9b07-1f94cf9b3f4b + 879e5696-96c6-42cb-af24-fa0abdae663d + 26d7535a-4156-4451-9c50-40afd7e85fd7 + 384b46ce-30e8-4d44-97a1-a03503d802b4 27899f96-8899-44d3-a06c-50d23c4c5623 - f06837a3-5d93-4535-83ac-52d284bde62b - 45290006-f0c0-4f96-813c-690f44b1430c - ff38107b-202f-4453-ae39-9a617f4c1117 - 154c95ec-c2f6-42f4-9124-5e47132d09fe - 215ee42c-ec8c-4de7-86f1-4b5a561eba9e - 01b18334-33c4-4ddf-93c5-7139eb31af37 - 57d8cf5a-d653-4aa1-b5d2-37aa860a7191 + 4dc7bcc7-5910-4821-b3a9-9c406ad94215 + 7d19420a-9c9b-4759-80ad-6014ae313ab8 + 81158720-bb50-43f1-9088-66dce4c36f28 + d7b476c4-a7ee-4401-9e6e-7eec391f2b89 + 4bbdaea1-5551-4ab2-911a-d23c202e61b0 + 797bda74-90d7-46e9-ac0c-d7d7648f6440 + 22fd4b81-9e88-42b4-814a-e63ab43f594b 11 - 56d047c6-8c13-4095-a979-5d5173a10ad1 + 04ceed38-ed46-46cb-9346-2fa1b74bcf17 Group @@ -69538,7 +69969,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -69548,7 +69979,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - f62e3b72-6853-4295-8a24-ca3f671c554d + 34abd1c9-c536-44ad-8046-d4107bdabe6c true Move Move @@ -69557,40 +69988,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5842 - 9242 + 9829 + 9245 138 44 - 5910 - 9264 + 9897 + 9267 Base geometry - ca34b43a-f467-4000-974c-f20e3134ea02 + b484cdc5-ec24-4370-a67e-738d9cc791db true Geometry Geometry true - d4034eaa-4c6f-4be1-b330-6f528bb505ca + 5494d448-a9bd-4b32-86e1-470ecb156672 1 - 5844 - 9244 + 9831 + 9247 51 20 - 5871 - 9254 + 9858 + 9257 @@ -69599,7 +70030,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 2f419528-fc75-4b41-8044-9d0b4f897b11 + 86fa2a3a-b9eb-40af-8ffe-875a2280e76e true Motion Motion @@ -69610,14 +70041,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5844 - 9264 + 9831 + 9267 51 20 - 5871 - 9274 + 9858 + 9277 @@ -69635,7 +70066,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5 + 7.5 0 0 @@ -69650,7 +70081,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - d81a4267-c3c4-4a5b-9a89-5db64d2729ec + 3b382b54-9bc9-4959-a883-d04a5002518d true Geometry Geometry @@ -69661,14 +70092,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5925 - 9244 + 9912 + 9247 53 20 - 5953 - 9254 + 9940 + 9257 @@ -69677,7 +70108,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - ba1f896c-a4d0-43e1-9bcc-4fc2ccca950e + 0bd32124-105b-419a-b729-013f3c3881cc true Transform Transform @@ -69688,14 +70119,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5925 - 9264 + 9912 + 9267 53 20 - 5953 - 9274 + 9940 + 9277 @@ -69705,7 +70136,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -69714,7 +70145,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - f06837a3-5d93-4535-83ac-52d284bde62b + 4dc7bcc7-5910-4821-b3a9-9c406ad94215 true Digit Scroller @@ -69734,14 +70165,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5359 - 14980 + 9329 + 15010 250 20 - 5359.229 - 14980.36 + 9329.229 + 15010.36 @@ -69749,7 +70180,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -69758,7 +70189,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 45290006-f0c0-4f96-813c-690f44b1430c + 7d19420a-9c9b-4759-80ad-6014ae313ab8 true Panel @@ -69771,8 +70202,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5418 - 14858 + 9388 + 14888 144 20 @@ -69780,8 +70211,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5418.967 - 14858.84 + 9388.967 + 14888.84 @@ -69802,7 +70233,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -69812,7 +70243,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - ff38107b-202f-4453-ae39-9a617f4c1117 + 81158720-bb50-43f1-9088-66dce4c36f28 true Curve Curve @@ -69823,14 +70254,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5461 - 14691 + 9431 + 14721 50 24 - 5486.5 - 14703.13 + 9456.5 + 14733.13 @@ -69862,7 +70293,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -69872,7 +70303,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 154c95ec-c2f6-42f4-9124-5e47132d09fe + d7b476c4-a7ee-4401-9e6e-7eec391f2b89 true Curve Curve @@ -69883,14 +70314,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5462 - 15833 + 9435 + 15894 50 24 - 5487.229 - 15845.49 + 9460 + 15906.25 @@ -69922,7 +70353,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -69931,7 +70362,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 08d0fe08-e5a7-4f39-bcd3-c9761f452521 + fcbee14a-4d93-4cf2-b3db-3ad085292274 true Panel @@ -69944,8 +70375,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5698 - 16175 + 9668 + 16235 439 20 @@ -69953,8 +70384,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5698.886 - 16175.64 + 9668.887 + 16235.62 @@ -69975,7 +70406,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -69985,7 +70416,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Extract the end points of a curve. true - dbb5dc80-4acb-413d-969c-85a2f4200d6f + 5b0dc039-c379-4b69-b183-c35d14dfb12a true End Points End Points @@ -69994,40 +70425,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6266 - 9931 + 10254 + 9940 96 44 - 6316 - 9953 + 10304 + 9962 Curve to evaluate - be2febf1-ecce-4828-a44c-35a76bc1f1d2 + 21c6857a-2bd3-408a-acdc-43fe9720a5c1 true Curve Curve false - 5a1746ed-86dd-4d88-bc68-5f807e8d4b3d + 86b4e4b6-71b5-4a82-8d28-6b0279fe4e92 1 - 6268 - 9933 + 10256 + 9942 33 40 - 6286 - 9953 + 10274 + 9962 @@ -70036,7 +70467,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve start point - 3386e9eb-0667-4d57-bab0-2f9d4587d779 + f36d4b80-4ba9-469a-911d-ecce3fc3735e true Start Start @@ -70047,14 +70478,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6331 - 9933 + 10319 + 9942 29 20 - 6347 - 9943 + 10335 + 9952 @@ -70063,7 +70494,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve end point - 7e52aa9b-0275-48d8-b92e-7fe5ca417526 + 5a98d27e-8c17-4c11-b77d-5566adc782f6 true End End @@ -70074,14 +70505,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6331 - 9953 + 10319 + 9962 29 20 - 6347 - 9963 + 10335 + 9972 @@ -70091,7 +70522,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -70101,7 +70532,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a rectangle from a base plane and two points true - 61cf9524-f205-4ea3-ac2c-b7a2df71b31d + 6ef4a988-536b-4f39-beb0-56f227c59e41 true Rectangle 2Pt Rectangle 2Pt @@ -70110,21 +70541,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6251 - 9828 + 10239 + 9837 126 84 - 6309 - 9870 + 10297 + 9879 Rectangle base plane - 0788cf45-f6d3-42ef-837c-1a65cd708327 + ffc942fb-fb6d-45a5-894c-025f4a62a69b true Plane Plane @@ -70135,14 +70566,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6253 - 9830 + 10241 + 9839 41 20 - 6275 - 9840 + 10263 + 9849 @@ -70181,26 +70612,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First corner point. - 0688837e-d1b2-473a-afa0-6f066d9ee689 + a7ba301c-c27d-46e2-98e5-f5fbc04314d1 true Point A Point A false - 3386e9eb-0667-4d57-bab0-2f9d4587d779 + f36d4b80-4ba9-469a-911d-ecce3fc3735e 1 - 6253 - 9850 + 10241 + 9859 41 20 - 6275 - 9860 + 10263 + 9869 @@ -70234,26 +70665,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second corner point. - 08694b21-9f73-4997-9cb3-97a193e0311a + be8ade80-82dc-41d6-a354-14237df4856c true Point B Point B false - 7e52aa9b-0275-48d8-b92e-7fe5ca417526 + 5a98d27e-8c17-4c11-b77d-5566adc782f6 1 - 6253 - 9870 + 10241 + 9879 41 20 - 6275 - 9880 + 10263 + 9889 @@ -70287,7 +70718,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle corner fillet radius - 78a51c30-f6b8-4cb8-8016-fc3f08b617f3 + 16b7f1d7-87cd-4f97-b32d-f4947664234b true Radius Radius @@ -70298,14 +70729,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6253 - 9890 + 10241 + 9899 41 20 - 6275 - 9900 + 10263 + 9909 @@ -70334,7 +70765,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle defined by P, A and B - f94e4fec-b86d-49a0-a2e4-6eab56feb15d + 1eceb20d-1e58-45a1-82a8-324db5623b2f true Rectangle Rectangle @@ -70345,14 +70776,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6324 - 9830 + 10312 + 9839 51 40 - 6351 - 9850 + 10339 + 9859 @@ -70361,7 +70792,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length of rectangle curve - a86db4cb-ef67-420e-aabc-ea1f320f5700 + 6894ffb6-08bf-4f64-96bb-54dc822f0167 true Length Length @@ -70372,14 +70803,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6324 - 9870 + 10312 + 9879 51 40 - 6351 - 9890 + 10339 + 9899 @@ -70389,7 +70820,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e5c33a79-53d5-4f2b-9a97-d3d45c780edc Deconstuct Rectangle @@ -70399,7 +70830,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retrieve the base plane and side intervals of a rectangle. true - bafe90e0-6f7a-4572-bf4c-9530d7ea2237 + 34d1b0b8-7e06-4481-8b88-e5dc3e59deba true Deconstuct Rectangle Deconstuct Rectangle @@ -70408,40 +70839,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6243 - 9745 + 10231 + 9754 142 64 - 6311 - 9777 + 10299 + 9786 Rectangle to deconstruct - 2be5869e-ba23-42a5-8024-4d18b1323b3e + b0596a45-b198-4d45-9a01-aa7e51f8d16e true Rectangle Rectangle false - f94e4fec-b86d-49a0-a2e4-6eab56feb15d + 1eceb20d-1e58-45a1-82a8-324db5623b2f 1 - 6245 - 9747 + 10233 + 9756 51 60 - 6272 - 9777 + 10260 + 9786 @@ -70450,7 +70881,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane of rectangle - 941fea12-a11f-4a91-bfea-61fcfd528244 + 5b80bcb2-007d-4951-81f5-936b7a4c8ce0 true Base Plane Base Plane @@ -70461,14 +70892,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6326 - 9747 + 10314 + 9756 57 20 - 6356 - 9757 + 10344 + 9766 @@ -70477,7 +70908,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane X axis - 8d14054b-4c2d-4b5e-809c-829c05c974b2 + d834c604-6ed5-424c-938b-87006d8709ac true X Interval X Interval @@ -70488,14 +70919,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6326 - 9767 + 10314 + 9776 57 20 - 6356 - 9777 + 10344 + 9786 @@ -70504,7 +70935,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane Y axis - f1c5a0ed-af11-4084-8d0a-3b912daab294 + e3b6c265-94b2-40eb-a5ae-d6ade5062c54 true Y Interval Y Interval @@ -70515,14 +70946,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6326 - 9787 + 10314 + 9796 57 20 - 6356 - 9797 + 10344 + 9806 @@ -70532,7 +70963,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -70542,7 +70973,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - c40d8cac-0c78-4496-a6f9-8db45610e33d + b512e8df-c804-43fa-80f5-c035b2e44c88 true Deconstruct Domain Deconstruct Domain @@ -70551,40 +70982,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6262 - 9618 + 10250 + 9627 104 44 - 6320 - 9640 + 10308 + 9649 Base domain - 94e268db-3622-4ae6-9332-57718ccc1c55 + e12dfecf-5c94-4290-bcf1-e79a8b8d931f true Domain Domain false - f1c5a0ed-af11-4084-8d0a-3b912daab294 + e3b6c265-94b2-40eb-a5ae-d6ade5062c54 1 - 6264 - 9620 + 10252 + 9629 41 40 - 6286 - 9640 + 10274 + 9649 @@ -70593,7 +71024,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - d630522c-e63c-4325-ba8c-29d255e2c081 + a32712df-acc1-4612-aae2-e8972fbc0c13 true Start Start @@ -70604,14 +71035,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6335 - 9620 + 10323 + 9629 29 20 - 6351 - 9630 + 10339 + 9639 @@ -70620,7 +71051,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - 15601532-333b-4500-b01f-832fceb9988f + 3846c5ef-f7ac-4be0-8f98-7bbd1d85c72d true End End @@ -70631,14 +71062,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6335 - 9640 + 10323 + 9649 29 20 - 6351 - 9650 + 10339 + 9659 @@ -70648,7 +71079,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -70658,7 +71089,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - 4d6c12c1-0bbd-4add-92ca-8c84daf9ef53 + ff341083-07d1-4673-b7ef-ea33fa9113c2 true Deconstruct Domain Deconstruct Domain @@ -70667,40 +71098,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6262 - 9680 + 10250 + 9689 104 44 - 6320 - 9702 + 10308 + 9711 Base domain - 45458c32-2eb4-4a43-b69d-b49a72e04e24 + 52face86-c092-4a6a-8981-f5746caeb508 true Domain Domain false - 8d14054b-4c2d-4b5e-809c-829c05c974b2 + d834c604-6ed5-424c-938b-87006d8709ac 1 - 6264 - 9682 + 10252 + 9691 41 40 - 6286 - 9702 + 10274 + 9711 @@ -70709,7 +71140,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - 3238249f-ed3e-4c48-931d-16fce52cec02 + 801fc7ee-0c00-4a12-b6e8-7c424fd809ab true Start Start @@ -70720,14 +71151,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6335 - 9682 + 10323 + 9691 29 20 - 6351 - 9692 + 10339 + 9701 @@ -70736,7 +71167,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - e8b2cb84-d2c9-477c-9b78-94b94de3b6ca + ba151bf0-3b2f-42b7-8bb1-e60c19f6f016 true End End @@ -70747,14 +71178,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6335 - 9702 + 10323 + 9711 29 20 - 6351 - 9712 + 10339 + 9721 @@ -70764,7 +71195,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 290f418a-65ee-406a-a9d0-35699815b512 Scale NU @@ -70774,7 +71205,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object with non-uniform factors. true - 3222923d-ecbc-4e99-87d4-38a37e517350 + ec0664dc-e2c7-4226-b0d4-35822abd6b61 true Scale NU Scale NU @@ -70783,40 +71214,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6237 - 9495 + 10225 + 9504 154 104 - 6321 - 9547 + 10309 + 9556 Base geometry - 7de7e079-af29-4746-ace8-eb539260ad74 + 3b5f720d-e677-4be9-93c8-d7e772a936fa true Geometry Geometry true - d4034eaa-4c6f-4be1-b330-6f528bb505ca + 5494d448-a9bd-4b32-86e1-470ecb156672 1 - 6239 - 9497 + 10227 + 9506 67 20 - 6282 - 9507 + 10270 + 9516 @@ -70825,7 +71256,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane - fa83f991-b21b-46d9-af25-81cc12394afd + b96a577d-6f3c-440d-a07c-594ffc43b82f true Plane Plane @@ -70836,14 +71267,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6239 - 9517 + 10227 + 9526 67 20 - 6282 - 9527 + 10270 + 9536 @@ -70882,27 +71313,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {x} direction - 672e1115-2634-4cfd-8064-397c9e45ea38 + 471f130f-7163-4b0c-a9fd-2cc441bbc2b5 1/X true Scale X Scale X false - e8b2cb84-d2c9-477c-9b78-94b94de3b6ca + ba151bf0-3b2f-42b7-8bb1-e60c19f6f016 1 - 6239 - 9537 + 10227 + 9546 67 20 - 6282 - 9547 + 10270 + 9556 @@ -70931,27 +71362,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {y} direction - c78f6626-6051-40bf-ba58-60eeddd4679b + f34bfbdc-7c6d-4568-9fae-4875e068c889 1/X true Scale Y Scale Y false - 15601532-333b-4500-b01f-832fceb9988f + 3846c5ef-f7ac-4be0-8f98-7bbd1d85c72d 1 - 6239 - 9557 + 10227 + 9566 67 20 - 6282 - 9567 + 10270 + 9576 @@ -70980,7 +71411,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {z} direction - 9681d0c6-0bc2-498c-91a6-7133730afe56 + a0d7b568-554b-4107-b7fa-24b37aa30afb true Scale Z Scale Z @@ -70991,14 +71422,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6239 - 9577 + 10227 + 9586 67 20 - 6282 - 9587 + 10270 + 9596 @@ -71027,7 +71458,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - c5b0209d-7eff-466d-9721-a4a98764b2a0 + fb90415c-1b41-44c2-84d3-02937171eb06 true Geometry Geometry @@ -71038,14 +71469,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6336 - 9497 + 10324 + 9506 53 50 - 6364 - 9522 + 10352 + 9531 @@ -71054,7 +71485,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - a622865f-128b-4789-aeb9-373a66c3dcad + 1e389f63-658b-4bde-bb18-246e33882f38 true Transform Transform @@ -71065,14 +71496,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6336 - 9547 + 10324 + 9556 53 50 - 6364 - 9572 + 10352 + 9581 @@ -71082,7 +71513,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -71095,20 +71526,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - dbb5dc80-4acb-413d-969c-85a2f4200d6f - 61cf9524-f205-4ea3-ac2c-b7a2df71b31d - bafe90e0-6f7a-4572-bf4c-9530d7ea2237 - c40d8cac-0c78-4496-a6f9-8db45610e33d - 4d6c12c1-0bbd-4add-92ca-8c84daf9ef53 - 3222923d-ecbc-4e99-87d4-38a37e517350 - 5a1746ed-86dd-4d88-bc68-5f807e8d4b3d - ffec4d71-4ff5-4e80-877f-78e4fee070d7 - 74296b2d-da88-4dd3-bfe4-425c82270851 - 99805ebf-f622-48cc-a2b0-15df4edd0fe8 + 5b0dc039-c379-4b69-b183-c35d14dfb12a + 6ef4a988-536b-4f39-beb0-56f227c59e41 + 34d1b0b8-7e06-4481-8b88-e5dc3e59deba + b512e8df-c804-43fa-80f5-c035b2e44c88 + ff341083-07d1-4673-b7ef-ea33fa9113c2 + ec0664dc-e2c7-4226-b0d4-35822abd6b61 + 86b4e4b6-71b5-4a82-8d28-6b0279fe4e92 + b09beea0-b303-4bd8-86ed-e165609c0970 + 26d0d500-b462-4c99-872b-9726e16594d3 + e9fafb6a-dcd6-496c-a636-30117cb488ef 5cf6e27c-da4b-4d95-8f2d-d8cffbb3165d - 5476751a-871d-4a7c-9271-5478d5934e96 + 9e8d26b2-7e97-48ec-ae49-67a48ce8ebf7 12 - 47229e8b-a860-4910-8f8b-d92626f9db64 + 5db88eb8-c00e-4933-a6bf-404c9e6b6bf8 Group @@ -71118,7 +71549,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -71128,26 +71559,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 5a1746ed-86dd-4d88-bc68-5f807e8d4b3d + 86b4e4b6-71b5-4a82-8d28-6b0279fe4e92 true Curve Curve false - d4034eaa-4c6f-4be1-b330-6f528bb505ca + 5494d448-a9bd-4b32-86e1-470ecb156672 1 - 6293 - 10005 + 10280 + 10013 50 24 - 6318.132 - 10017.3 + 10305.54 + 10025.43 @@ -71155,7 +71586,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -71165,26 +71596,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - ffec4d71-4ff5-4e80-877f-78e4fee070d7 + b09beea0-b303-4bd8-86ed-e165609c0970 true Curve Curve false - c5b0209d-7eff-466d-9721-a4a98764b2a0 + fb90415c-1b41-44c2-84d3-02937171eb06 1 - 6292 - 9443 + 10280 + 9451 50 24 - 6317.916 - 9455.55 + 10305.33 + 9463.678 @@ -71192,7 +71623,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -71202,7 +71633,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - 74296b2d-da88-4dd3-bfe4-425c82270851 + 26d0d500-b462-4c99-872b-9726e16594d3 true Move Move @@ -71211,40 +71642,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6243 - 9248 + 10231 + 9251 138 44 - 6311 - 9270 + 10299 + 9273 Base geometry - c99df591-69f6-4afc-94fd-1065fba9e027 + aad31805-b7c4-4dad-b9fd-3613cbb04142 true Geometry Geometry true - ffec4d71-4ff5-4e80-877f-78e4fee070d7 + b09beea0-b303-4bd8-86ed-e165609c0970 1 - 6245 - 9250 + 10233 + 9253 51 20 - 6272 - 9260 + 10260 + 9263 @@ -71253,26 +71684,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 3f61b4cd-5068-4f43-a37a-ae95257bc7d6 + 1dfdf926-8087-497d-be92-6f601ca931c5 true Motion Motion false - f419d345-faef-4d1f-a829-4cf7dcadf807 + 184eb17b-e291-4ca3-a3c1-560f57675d83 1 - 6245 - 9270 + 10233 + 9273 51 20 - 6272 - 9280 + 10260 + 9283 @@ -71305,7 +71736,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - cab46d61-0caa-492f-b691-fad06a903569 + 7b99d806-1719-451d-92aa-49432beecc18 true Geometry Geometry @@ -71316,14 +71747,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6326 - 9250 + 10314 + 9253 53 20 - 6354 - 9260 + 10342 + 9263 @@ -71332,7 +71763,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 96d69e72-2a90-4093-9fe6-5f14e2afad85 + 77a44bf2-d8be-423d-8647-1885d329d7f2 true Transform Transform @@ -71343,14 +71774,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6326 - 9270 + 10314 + 9273 53 20 - 6354 - 9280 + 10342 + 9283 @@ -71360,7 +71791,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -71370,26 +71801,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 99805ebf-f622-48cc-a2b0-15df4edd0fe8 + e9fafb6a-dcd6-496c-a636-30117cb488ef true Curve Curve false - cab46d61-0caa-492f-b691-fad06a903569 + 7b99d806-1719-451d-92aa-49432beecc18 1 - 6290 - 9205 + 10277 + 9207 50 24 - 6315.247 - 9217.51 + 10302.66 + 9219.891 @@ -71397,7 +71828,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -71406,7 +71837,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 85fd1d43-19b7-4665-a653-b87533a75cbc + 93165403-b153-4c9f-aa6c-af2b0dfc68a1 true Panel @@ -71420,8 +71851,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5699 - 16336 + 9669 + 16396 439 22 @@ -71429,8 +71860,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5699.191 - 16336.6 + 9669.191 + 16396.58 @@ -71451,7 +71882,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -71460,7 +71891,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 734b5e8e-2a59-47e7-8504-23c8d228c2ed + 8f0b6eae-1a0a-427d-bc2e-a6cd6fa9ecf4 true Digit Scroller Digit Scroller @@ -71480,14 +71911,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5791 - 16986 + 9761 + 17045 251 20 - 5791.796 - 16986 + 9761.796 + 17045.98 @@ -71495,7 +71926,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -71504,7 +71935,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 6bb7f00d-765d-42e7-8b9e-dd152d099485 + f1d26d4e-614c-44e1-a5e3-4264daf1c7ec true Panel @@ -71517,8 +71948,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5698 - 16395 + 9668 + 16954 439 20 @@ -71526,8 +71957,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5698.636 - 16395.64 + 9668.637 + 16954.62 @@ -71548,7 +71979,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -71558,26 +71989,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - 25aa5733-be81-4880-a0cb-342eaf97bb70 + accb7566-1c4f-472e-95ae-bf5b9b0e62fb true Point Point false - 5f265745-6ca0-49fb-a2cc-9640c03fedfc + fe8fda7a-61a0-4712-ad3e-8e26eaf5a221 1 - 5914 - 12382 + 9884 + 12443 50 24 - 5939.612 - 12394.02 + 9909.611 + 12455.02 @@ -71585,7 +72016,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -71595,26 +72026,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 5f265745-6ca0-49fb-a2cc-9640c03fedfc + fe8fda7a-61a0-4712-ad3e-8e26eaf5a221 true Relay false - 01bc5e62-d096-4f62-98a1-30ad9e556956 + 1a7f5de6-38f3-4d31-8db7-4a12c24c79d7 1 - 5918 - 12459 + 9888 + 12489 40 16 - 5938 - 12467 + 9908 + 12497 @@ -71622,7 +72053,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -71632,26 +72063,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - e654b44d-372f-4d5e-aa76-bc0c6662276d + 653b9b1f-4388-4601-9964-cb0f37000c42 true Relay false - 7d794f9d-fe56-4cda-a107-200aa0753ad5 + cf3b5cee-2d7d-43f1-bf8d-d5bf6e23c663 1 - 5918 - 12205 + 9888 + 12235 40 16 - 5938 - 12213 + 9908 + 12243 @@ -71659,7 +72090,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -71669,7 +72100,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 15cea472-84f0-43d6-adb5-ebab1513851b + dfe2545b-c3c0-46a7-addc-20709cae7a4d true Scale Scale @@ -71678,40 +72109,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 12241 + 9831 + 12271 154 64 - 5945 - 12273 + 9915 + 12303 Base geometry - fd50984f-6c0b-4c57-81ca-570fa633c5cb + c83d92e1-4911-4bb4-b076-76d374c7a22c true Geometry Geometry true - 25aa5733-be81-4880-a0cb-342eaf97bb70 + accb7566-1c4f-472e-95ae-bf5b9b0e62fb 1 - 5863 - 12243 + 9833 + 12273 67 20 - 5906 - 12253 + 9876 + 12283 @@ -71720,7 +72151,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - e81993b5-0cab-4939-baa1-16bd08ce23da + be49679d-77d6-4a82-a2b4-a5912884c691 true Center Center @@ -71731,14 +72162,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5863 - 12263 + 9833 + 12293 67 20 - 5906 - 12273 + 9876 + 12303 @@ -71772,27 +72203,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - eb16b407-723c-446a-bb39-883cd02b96b9 + 1186895b-b730-42f7-aab4-2274fa434fd2 2^X true Factor Factor false - 786183f9-8f91-45b1-ba10-5f602200fca4 + 7101556a-3ae8-4013-a010-ecff577fe9b9 1 - 5863 - 12283 + 9833 + 12313 67 20 - 5906 - 12293 + 9876 + 12323 @@ -71821,7 +72252,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 7d794f9d-fe56-4cda-a107-200aa0753ad5 + cf3b5cee-2d7d-43f1-bf8d-d5bf6e23c663 true Geometry Geometry @@ -71832,14 +72263,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5960 - 12243 + 9930 + 12273 53 30 - 5988 - 12258 + 9958 + 12288 @@ -71848,7 +72279,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - b324d934-ff01-4969-9525-d2f3258cfb36 + 2abb8b43-7a59-4444-a311-300dc7b8e056 true Transform Transform @@ -71859,14 +72290,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5960 - 12273 + 9930 + 12303 53 30 - 5988 - 12288 + 9958 + 12318 @@ -71876,7 +72307,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -71885,7 +72316,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 786183f9-8f91-45b1-ba10-5f602200fca4 + 7101556a-3ae8-4013-a010-ecff577fe9b9 true Digit Scroller @@ -71905,14 +72336,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5819 - 12326 + 9789 + 12356 250 20 - 5819.391 - 12326.38 + 9789.391 + 12356.38 @@ -71920,7 +72351,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -71933,9 +72364,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 25aa5733-be81-4880-a0cb-342eaf97bb70 + accb7566-1c4f-472e-95ae-bf5b9b0e62fb 1 - a76219c7-98a0-4832-8b36-314f51be2052 + 56e8a40e-11a7-4931-84ec-68eda6076c5e Group Point @@ -71945,7 +72376,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -71955,7 +72386,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 215ee42c-ec8c-4de7-86f1-4b5a561eba9e + 4bbdaea1-5551-4ab2-911a-d23c202e61b0 true Relay @@ -71967,14 +72398,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5468 - 14940 + 9437 + 14973 40 16 - 5488 - 14948 + 9457 + 14981 @@ -71982,7 +72413,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -71991,7 +72422,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 01b18334-33c4-4ddf-93c5-7139eb31af37 + 797bda74-90d7-46e9-ac0c-d7d7648f6440 true Panel @@ -72005,8 +72436,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5416 - 14909 + 9386 + 14939 144 20 @@ -72014,8 +72445,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5416.223 - 14909.67 + 9386.223 + 14939.67 @@ -72036,7 +72467,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -72045,7 +72476,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 361f9aa4-30a2-49f7-8574-73abb3c98a5e + 5653c313-d529-43a0-bfca-d8e5d3a366c3 true Digit Scroller Digit Scroller @@ -72065,393 +72496,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5791 - 16937 + 9761 + 16997 251 20 - 5791.796 - 16937.75 - - - - - - - - - - a50fcd4a-cf42-4c3f-8616-022761e6cc93 - Deconstruct Vector - - - - - Deconstruct a vector into its component parts. - true - 357048ec-5c88-4cb9-8f5c-81a5f5abfff8 - true - Deconstruct Vector - Deconstruct Vector - - - - - - 19798 - 9290 - 138 - 64 - - - 19851 - 9322 - - - - - - Input vector - 3296ba5e-a8d8-4a7f-8511-7b8085fd68c5 - true - Vector - Vector - false - bfccd18e-cb91-484e-8a45-84b5da37edcf - 1 - - - - - - 19800 - 9292 - 36 - 60 - - - 19819.5 - 9322 - - - - - - - - Vector {x} component - 02a8d5d4-3b27-406d-b433-63b674456bf8 - true - X component - X component - false - 0 - - - - - - 19866 - 9292 - 68 - 20 - - - 19901.5 - 9302 - - - - - - - - Vector {y} component - 6480ffbb-0295-4563-807f-ec1cb13433ab - true - Y component - Y component - false - 0 - - - - - - 19866 - 9312 - 68 - 20 - - - 19901.5 - 9322 - - - - - - - - Vector {z} component - cec671fc-4c4e-486f-aab2-6b1489f96f4c - true - Z component - Z component - false - 0 - - - - - - 19866 - 9332 - 68 - 20 - - - 19901.5 - 9342 - - - - - - - - - - - - 56b92eab-d121-43f7-94d3-6cd8f0ddead8 - Vector XYZ - - - - - Create a vector from {xyz} components. - true - 7cc5932e-b5d0-4767-b86c-09db982220c7 - true - Vector XYZ - Vector XYZ - - - - - - 19798 - 9190 - 155 - 64 - - - 19899 - 9222 + 9761.796 + 16997.73 - - - Vector {x} component - e53a0d2c-57bc-477e-a4ac-eabad4189717 - true - X component - X component - false - 02a8d5d4-3b27-406d-b433-63b674456bf8 - 1 - - - - - - 19800 - 9192 - 84 - 20 - - - 19851.5 - 9202 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - Vector {y} component - 68cf04a2-d5aa-49bf-9465-895fba0e2eda - X+2.5 - true - Y component - Y component - false - 6480ffbb-0295-4563-807f-ec1cb13433ab - 1 - - - - - - 19800 - 9212 - 84 - 20 - - - 19851.5 - 9222 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - Vector {z} component - 357b6cf5-9279-4ef5-9eec-3caae1c7c68a - true - Z component - Z component - false - cec671fc-4c4e-486f-aab2-6b1489f96f4c - 1 - - - - - - 19800 - 9232 - 84 - 20 - - - 19851.5 - 9242 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - Vector construct - e24f66c2-f6ca-429a-95a4-deeccf7adc0a - true - Vector - Vector - false - 0 - - - - - - 19914 - 9192 - 37 - 30 - - - 19934 - 9207 - - - - - - - - Vector length - 53750491-b0f5-4cce-8cd7-5e24da19ee8c - true - Length - Length - false - 0 - - - - - - 19914 - 9222 - 37 - 30 - - - 19934 - 9237 - - - - - @@ -72466,7 +72521,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a vector from {xyz} components. true - 5476751a-871d-4a7c-9271-5478d5934e96 + 9e8d26b2-7e97-48ec-ae49-67a48ce8ebf7 true Vector XYZ Vector XYZ @@ -72475,21 +72530,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6243 - 9334 + 10231 + 9337 139 64 - 6328 - 9366 + 10316 + 9369 Vector {x} component - ec22f95b-fd68-4863-a589-e2293bcdd4eb + 81abd812-c99e-4e18-b6d3-42f829e562ef true X component X component @@ -72500,14 +72555,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - 9336 + 10233 + 9339 68 20 - 6280.5 - 9346 + 10268.5 + 9349 @@ -72524,7 +72579,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5 + 7.5 @@ -72536,7 +72591,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {y} component - ec1c4557-a37b-450f-a1e8-4bbc030bcba0 + 9cef1672-929f-4639-9fc5-0b549cc8f135 true Y component Y component @@ -72547,14 +72602,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - 9356 + 10233 + 9359 68 20 - 6280.5 - 9366 + 10268.5 + 9369 @@ -72583,7 +72638,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {z} component - 61b3a814-9635-4ed3-8f53-2dd61c7942e8 + a365c0e0-9e55-4524-a3b4-d67262f224d3 true Z component Z component @@ -72594,14 +72649,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - 9376 + 10233 + 9379 68 20 - 6280.5 - 9386 + 10268.5 + 9389 @@ -72630,7 +72685,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector construct - f419d345-faef-4d1f-a829-4cf7dcadf807 + 184eb17b-e291-4ca3-a3c1-560f57675d83 true Vector Vector @@ -72641,14 +72696,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6343 - 9336 + 10331 + 9339 37 30 - 6363 - 9351 + 10351 + 9354 @@ -72657,7 +72712,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector length - b7ae4ab2-2633-46ff-8b74-d6f9dd1a5bb1 + 326befbc-5d30-41fe-a27d-2666691685f0 true Length Length @@ -72668,14 +72723,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6343 - 9366 + 10331 + 9369 37 30 - 6363 - 9381 + 10351 + 9384 @@ -72687,385 +72742,1034 @@ if omitted, it would be 0-1 in "Normalize" mode by default - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - accb7566-1c4f-472e-95ae-bf5b9b0e62fb - fe8fda7a-61a0-4712-ad3e-8e26eaf5a221 - 653b9b1f-4388-4601-9964-cb0f37000c42 - dfe2545b-c3c0-46a7-addc-20709cae7a4d - 7101556a-3ae8-4013-a010-ecff577fe9b9 - 56e8a40e-11a7-4931-84ec-68eda6076c5e - 6 - 6b04179c-632b-4a3b-baeb-e136a51b22d7 - Group - + + Contains a collection of floating point numbers + 7df1562a-5592-4dee-b24d-499aa859f494 + Number + Number + false + b56666d6-9797-4a5c-90a4-d2e1b18ecfdc + 1 - + + + + 13826 + 26328 + 50 + 24 + + + 13851.84 + 26340.59 + + + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - e7a31dff-afeb-40fa-b036-b653642deef5 - a9ee02a4-ee90-4535-afb9-ca755021c649 - 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627b51c5-9ba6-4062-990b-d2644fab7d08 + 8f563cb8-9910-4e8f-8b51-d6a1eb025af6 + b3d7308b-bd5a-4724-b108-23089d3defeb + 79 + d1981487-8ad8-40de-95d2-2dfd11bb02ca + Group + + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 627b51c5-9ba6-4062-990b-d2644fab7d08 + 1 + 6ad47e04-c775-4a57-a73e-2ed7b095038c Group Group @@ -73075,7 +73779,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -73088,9 +73792,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 0a337e19-c2fd-4ed7-a876-d23f94c816ca + b53d1f77-608a-4c61-9559-4eb316076796 1 - b00e752e-39e5-47b6-aefa-c67d9f62d516 + f954a659-5062-447e-9158-d5051bfbdea3 Group Group @@ -73100,7 +73804,132 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + ba14223b-9856-48cc-a64a-ea001a07bc7b + 1 + b53d1f77-608a-4c61-9559-4eb316076796 + Group + Group + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + 4c4f6f4e-770b-4771-818a-433699bdebfa + 1 + ba14223b-9856-48cc-a64a-ea001a07bc7b + Group + Group + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + a643dd61-7fdb-409d-903c-79805a46b9a4 + 1 + 4c4f6f4e-770b-4771-818a-433699bdebfa + Group + Group + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + d37d7f72-8b27-495f-b2d9-2ad63b616116 + 1 + a643dd61-7fdb-409d-903c-79805a46b9a4 + Group + Group + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + e050872a-8764-467a-a1e9-bb04d939de45 + 1 + d37d7f72-8b27-495f-b2d9-2ad63b616116 + Group + Group + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -73110,7 +73939,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - ed31987d-e608-464e-ae29-c6ee653c5144 + e4dc0d57-9ce6-4836-938f-9116521f833c true Curve Curve @@ -73121,14 +73950,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7523 - 14696 + 11611 + 14717 50 24 - 7548.904 - 14708.42 + 11636.59 + 14729.13 @@ -73160,7 +73989,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -73173,9 +74002,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - ed31987d-e608-464e-ae29-c6ee653c5144 + e4dc0d57-9ce6-4836-938f-9116521f833c 1 - 0a337e19-c2fd-4ed7-a876-d23f94c816ca + e050872a-8764-467a-a1e9-bb04d939de45 Group Curve @@ -73185,7 +74014,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -73198,9 +74027,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 6ef3dd47-35c9-4a57-84e7-9e7cdb582fd6 + d64cd4a9-d31e-4b3c-906c-9e3339a4665b 1 - e73b58fe-8eba-4f41-be14-bf8baf440316 + 30b2c23f-8683-4fef-996c-03f6aa1e9afe Group Group @@ -73210,7 +74039,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -73223,28 +74052,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - e5bcf49e-bc3b-406e-8ae7-ee4f982c139a - 6e6d9687-23d8-4aa0-937e-15a27770bdf3 + e7b831aa-68e9-44d9-8efc-496946509db9 + 6927ab14-0ec8-425e-a84f-02340f79d740 c224342c-801f-4459-9224-44879ddf539f - 13a34976-62c7-405b-9081-13598ea4fef8 - 14d86f04-d57c-405e-9934-faa2a0359aae - 74341fee-fd1a-4963-833b-ea12e30114f7 - 34768c89-7693-4842-b84d-e4ba975d624c + 24c12657-9231-42d5-962e-3459238abf6b + 3aeaa679-c8fa-47a2-b9c3-1868572b291c + c227a8ff-262c-4247-b446-6a6a409dbb5b + 4230986a-8ed3-4a92-9e8a-4b00cb3dd536 bade2dc2-5919-4723-bde3-ebdd9bc0713a - abb3172f-9fe8-43d9-81ae-6681dc89a32a - 152e67d0-a077-408a-ae94-36f4b0baccba - e73b58fe-8eba-4f41-be14-bf8baf440316 - 0a337e19-c2fd-4ed7-a876-d23f94c816ca - bde10973-4f64-4daf-87dd-d7e70ef59615 - f1db56f7-3181-47e5-9ebd-1808819c1a93 - b2a2f048-d933-4b9a-802e-81a5e9054879 - fc350524-ba4b-42e1-b3be-b2e6eb1e659e - c0eece22-6db9-450a-84da-b6446c00f6e7 - ebd5302f-d62d-47d8-bd9f-a5c55eb9d9e2 - 16366958-9805-4b42-a54b-9f5d58291fee - 5ae063e1-5715-4087-b7ea-26de32862c2b + 2355ed38-5d29-469d-a4c3-14ee6ab32283 + 9dd91ab6-75a6-48ce-93cd-2b30e34153fb + 30b2c23f-8683-4fef-996c-03f6aa1e9afe + e050872a-8764-467a-a1e9-bb04d939de45 + da61e8d2-e7e5-424f-aba4-e696dcf5d685 + 44b8b5fa-fa61-4ad1-9bee-b17fe91ef637 + 697fad89-ed0c-4b19-a017-0f7aa40a3970 + 2e222f5d-dddb-46ef-a284-074cfd8fbb0d + 50873f75-0d1e-4717-8482-3b5d9a8fd067 + 3677150c-4996-4121-8acc-6eff251fa7ab + d92ee07f-096c-44bd-9f99-31909c8fc35b + 1f9c820d-c6a5-4943-b20d-bc4eaa2943a8 20 - a4d9840e-68f6-415f-acba-7d808a83ebcd + 219c0fa8-912a-49ba-8b85-0f746c3c66f9 Group @@ -73254,7 +74083,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + dd8134c0-109b-4012-92be-51d843edfff7 Duplicate Data @@ -73264,7 +74093,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Duplicate data a predefined number of times. true - e5bcf49e-bc3b-406e-8ae7-ee4f982c139a + e7b831aa-68e9-44d9-8efc-496946509db9 true Duplicate Data Duplicate Data @@ -73273,14 +74102,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7500 - 17030 + 11587 + 17079 104 64 - 7559 - 17062 + 11646 + 17111 @@ -73288,26 +74117,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Data to duplicate - e3a263dd-5db5-469b-ba22-9bf0f44ec284 + 08cff85b-5fec-4c8d-91e5-4e501afd9597 true Data Data false - e9108fb0-4e98-43b0-a1c1-8a485719f55c + 0dab6791-f1ad-4881-a86b-223e0ea6c394 1 - 7502 - 17032 + 11589 + 17081 42 20 - 7524.5 - 17042 + 11611.5 + 17091 @@ -73337,26 +74166,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of duplicates - 2022e79f-2a6d-4de3-9260-7b14b2988cee + 14e90ae5-bb82-4f62-b045-c378083493de true Number Number false - 88b8ffb1-067f-4ad4-ae02-6871e4a07719 + ffab67ab-18ec-45a4-aa0f-a657ab7a28ad 1 - 7502 - 17052 + 11589 + 17101 42 20 - 7524.5 - 17062 + 11611.5 + 17111 @@ -73385,7 +74214,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retain list order - 45eb365c-8a47-4713-9b6c-9de57def39d3 + 2d5721cc-8e70-48f7-b33b-b4afde2d293a true Order Order @@ -73396,14 +74225,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7502 - 17072 + 11589 + 17121 42 20 - 7524.5 - 17082 + 11611.5 + 17131 @@ -73433,7 +74262,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Duplicated data - 04e568bc-2825-44be-8bb2-c80be2325618 + 8bbc29ac-fcbc-4437-9601-bc9f55f32ca9 true Data Data @@ -73444,14 +74273,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7574 - 17032 + 11661 + 17081 28 60 - 7589.5 - 17062 + 11676.5 + 17111 @@ -73461,7 +74290,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 DotNET VB Script (LEGACY) @@ -73471,7 +74300,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A VB.NET scriptable component true - 6e6d9687-23d8-4aa0-937e-15a27770bdf3 + 6927ab14-0ec8-425e-a84f-02340f79d740 true DotNET VB Script (LEGACY) Turtle @@ -73497,14 +74326,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7486 - 13400 + 11573 + 13420 116 44 - 7547 - 13422 + 11634 + 13442 @@ -73545,14 +74374,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Forward - 106e3e26-c600-4028-975f-e60c7c14929c + 9587f9b7-7dd9-4ecd-be26-d2a39b149705 true Forward Forward true 1 true - 04e568bc-2825-44be-8bb2-c80be2325618 + 8bbc29ac-fcbc-4437-9601-bc9f55f32ca9 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -73560,14 +74389,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7488 - 13402 + 11575 + 13422 44 20 - 7511.5 - 13412 + 11598.5 + 13432 @@ -73578,14 +74407,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Left - 3c10fff7-4280-4b4d-8f8a-679cf3eff2fb + 1a79516e-2dea-41d2-ace4-6fcbb289194d true Left Left true 1 true - 9fb6c367-789d-4429-b55c-b390791391fd + ac57a99a-70b3-4c0f-a385-602f9f11134c 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -73593,14 +74422,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7488 - 13422 + 11575 + 13442 44 20 - 7511.5 - 13432 + 11598.5 + 13452 @@ -73609,7 +74438,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Print, Reflect and Error streams - 624bbaad-671f-40ce-912d-5aa674047f10 + 307e8f4c-863a-40b2-8a47-78f224ec8668 true Output Output @@ -73620,14 +74449,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7562 - 13402 + 11649 + 13422 38 20 - 7582.5 - 13412 + 11669.5 + 13432 @@ -73636,7 +74465,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Output parameter Points - 1a7f5de6-38f3-4d31-8db7-4a12c24c79d7 + 4ff605e6-a509-4af8-9890-63cf4e497a61 true Points Points @@ -73647,14 +74476,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7562 - 13422 + 11649 + 13442 38 20 - 7582.5 - 13432 + 11669.5 + 13452 @@ -73664,7 +74493,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e64c5fb1-845c-4ab1-8911-5f338516ba67 Series @@ -73674,7 +74503,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a series of numbers. true - 13a34976-62c7-405b-9081-13598ea4fef8 + 24c12657-9231-42d5-962e-3459238abf6b true Series Series @@ -73683,21 +74512,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7497 - 15860 + 11584 + 15909 101 64 - 7547 - 15892 + 11634 + 15941 First number in the series - 8bd6dfff-e116-4ba0-a22d-b49212795f53 + 0f237553-f061-4f77-b92e-17f1a1e75e85 true Start Start @@ -73708,14 +74537,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7499 - 15862 + 11586 + 15911 33 20 - 7517 - 15872 + 11604 + 15921 @@ -73744,26 +74573,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Step size for each successive number - 5faf684f-5c2a-4fd9-b082-8eb64393bf0b + 0dd83b16-14fe-451d-b087-c12c4b1989d5 true Step Step false - 2102b6f6-7762-401d-b96b-e1b63393697b + f83e7873-fd7d-4508-923c-0a1ccf1f5173 1 - 7499 - 15882 + 11586 + 15931 33 20 - 7517 - 15892 + 11604 + 15941 @@ -73792,26 +74621,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of values in the series - 6f1800e8-5094-4255-9e85-d9725a39d41e + 23f160dc-5692-48fc-a5bf-c896c957f8f9 true Count Count false - 88b8ffb1-067f-4ad4-ae02-6871e4a07719 + ffab67ab-18ec-45a4-aa0f-a657ab7a28ad 1 - 7499 - 15902 + 11586 + 15951 33 20 - 7517 - 15912 + 11604 + 15961 @@ -73821,7 +74650,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Series of numbers - 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 + 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 true Series Series @@ -73832,14 +74661,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7562 - 15862 + 11649 + 15911 34 60 - 7580.5 - 15892 + 11667.5 + 15941 @@ -73849,7 +74678,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -73858,7 +74687,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - 14d86f04-d57c-405e-9934-faa2a0359aae + 3aeaa679-c8fa-47a2-b9c3-1868572b291c true Number Slider @@ -73869,14 +74698,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7487 - 17310 + 11569 + 17263 150 20 - 7487.202 - 17310.77 + 11569.27 + 17263.14 @@ -73895,7 +74724,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a4cd2751-414d-42ec-8916-476ebf62d7fe Radians @@ -73905,7 +74734,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Convert an angle specified in degrees to radians true - 74341fee-fd1a-4963-833b-ea12e30114f7 + c227a8ff-262c-4247-b446-6a6a409dbb5b true Radians Radians @@ -73914,40 +74743,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7486 - 16077 + 11573 + 16126 120 28 - 7547 - 16091 + 11634 + 16140 Angle in degrees - f3bd733b-bd95-4a9e-b809-6984d636270f + 695e0ed5-c343-4fa5-85c4-d24c3161d366 true Degrees Degrees false - 73264b8a-92e1-4ec9-82b0-0fb1b2df3af9 + 22d8d287-574a-486a-bb10-c3dd6f030770 1 - 7488 - 16079 + 11575 + 16128 44 24 - 7511.5 - 16091 + 11598.5 + 16140 @@ -73956,7 +74785,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Angle in radians - 2e500c78-c54a-4ee9-9dc5-2a16260d83ce + 54f44873-8d34-4412-9dda-78426a1a8b25 true Radians Radians @@ -73967,14 +74796,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7562 - 16079 + 11649 + 16128 42 24 - 7584.5 - 16091 + 11671.5 + 16140 @@ -73984,7 +74813,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -73993,7 +74822,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 34768c89-7693-4842-b84d-e4ba975d624c + 4230986a-8ed3-4a92-9e8a-4b00cb3dd536 true Digit Scroller Digit Scroller @@ -74013,14 +74842,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7422 - 16388 + 11509 + 16938 251 20 - 7422.296 - 16388.73 + 11509.98 + 16938.41 @@ -74028,7 +74857,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 75eb156d-d023-42f9-a85e-2f2456b8bcce Interpolate (t) @@ -74038,7 +74867,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an interpolated curve through a set of points with tangents. true - 152e67d0-a077-408a-ae94-36f4b0baccba + 9dd91ab6-75a6-48ce-93cd-2b30e34153fb true Interpolate (t) Interpolate (t) @@ -74047,14 +74876,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7472 - 12111 + 11559 + 12131 144 84 - 7558 - 12153 + 11645 + 12173 @@ -74062,26 +74891,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - 4591a82d-76a3-465a-ad51-80e3a4b7ba10 + deb06cb6-2eec-4ec0-8320-05716a9ccf70 true Vertices Vertices false - 653b9b1f-4388-4601-9964-cb0f37000c42 + e9fa65ea-db30-4e31-abf4-2dd776fcae3e 1 - 7474 - 12113 + 11561 + 12133 69 20 - 7510 - 12123 + 11597 + 12143 @@ -74090,7 +74919,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at start of curve - 22986d70-80df-454b-a4b4-f542cdce32ce + 920f550f-d7a1-4816-b13d-96e13367511a true Tangent Start Tangent Start @@ -74101,14 +74930,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 12133 + 11561 + 12153 69 20 - 7510 - 12143 + 11597 + 12163 @@ -74141,7 +74970,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at end of curve - 247e312b-0de9-4177-b247-9dbf2e294a90 + e3e3a347-403b-441a-9fc3-765d2eba5ff9 true Tangent End Tangent End @@ -74152,14 +74981,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 12153 + 11561 + 12173 69 20 - 7510 - 12163 + 11597 + 12183 @@ -74192,7 +75021,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 9e62185b-e960-4d19-900b-515104b23602 + 9ce86003-c292-40d4-97ed-e737c1291321 true KnotStyle KnotStyle @@ -74203,14 +75032,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 12173 + 11561 + 12193 69 20 - 7510 - 12183 + 11597 + 12203 @@ -74239,7 +75068,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting nurbs curve - 1c039c5a-d3c7-4c49-a2ec-4c96a3fc43ce + 5995f820-88d6-4cba-b80c-7032b09c885b true Curve Curve @@ -74250,14 +75079,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7573 - 12113 + 11660 + 12133 41 26 - 7595 - 12126.33 + 11682 + 12146.33 @@ -74266,7 +75095,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve length - 8548a258-2385-49d4-b635-20f3a4a3fd64 + 7ae1e6b8-c28b-4554-a0b1-617baba0429b true Length Length @@ -74277,14 +75106,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7573 - 12139 + 11660 + 12159 41 27 - 7595 - 12153 + 11682 + 12173 @@ -74293,7 +75122,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve domain - 17bfc63b-8a02-4224-84ae-1d5008aa0990 + db4d91a3-c62e-455e-8a3a-1de63b19e19f true Domain Domain @@ -74304,14 +75133,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7573 - 12166 + 11660 + 12186 41 27 - 7595 - 12179.67 + 11682 + 12199.67 @@ -74321,37 +75150,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - e5bcf49e-bc3b-406e-8ae7-ee4f982c139a - 6e6d9687-23d8-4aa0-937e-15a27770bdf3 + e7b831aa-68e9-44d9-8efc-496946509db9 + 6927ab14-0ec8-425e-a84f-02340f79d740 c224342c-801f-4459-9224-44879ddf539f - 13a34976-62c7-405b-9081-13598ea4fef8 - 14d86f04-d57c-405e-9934-faa2a0359aae - 74341fee-fd1a-4963-833b-ea12e30114f7 - 34768c89-7693-4842-b84d-e4ba975d624c + 24c12657-9231-42d5-962e-3459238abf6b + 3aeaa679-c8fa-47a2-b9c3-1868572b291c + c227a8ff-262c-4247-b446-6a6a409dbb5b + 4230986a-8ed3-4a92-9e8a-4b00cb3dd536 bade2dc2-5919-4723-bde3-ebdd9bc0713a - a7804f21-ef86-4385-9b58-89ada0927d45 - 19fcc16d-49a9-4381-afd9-07d700c4d873 - 2f56db63-146f-405e-b3c3-c44caed0f203 - 5e8d1927-3e40-48e5-b130-19494db5d000 - bd253782-5888-4882-b26c-d089e5f118eb - dbc0f284-69fa-415b-9bb8-94c62d74b2d5 - f582e4af-ec7c-4482-af00-9cefb7455e43 - 2ac3b344-e8c4-43f0-b9bd-40e4f55f130c - 16 - abb3172f-9fe8-43d9-81ae-6681dc89a32a + 46c776c4-7ca3-4b86-b1e5-54d4aaaa19b3 + 4935389c-f07e-4524-8242-4a47ef4fb7f9 + 5d39145e-2afd-40c3-9f19-3be03cd8e940 + 0c583e97-0764-47e8-a8bd-7880cc07c232 + 1c12ee8d-94ec-462b-a5bc-882f08df648a + 72d0b584-fd81-41fc-a990-23a44f9c78b4 + 14 + 2355ed38-5d29-469d-a4c3-14ee6ab32283 Group @@ -74361,7 +75188,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -74371,7 +75198,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - e4aec249-cfaf-4604-8644-19109b45a59d + 84ce8d06-633a-4b85-9d58-99f099ae4242 true Evaluate Length Evaluate Length @@ -74380,40 +75207,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7472 - 11430 + 11559 + 11450 144 64 - 7546 - 11462 + 11633 + 11482 Curve to evaluate - 864892a7-28b1-457e-a96f-58d0b6768c51 + 2b080345-87ac-4258-98d1-68c2c722a3e7 true Curve Curve false - 1c039c5a-d3c7-4c49-a2ec-4c96a3fc43ce + 5995f820-88d6-4cba-b80c-7032b09c885b 1 - 7474 - 11432 + 11561 + 11452 57 20 - 7504 - 11442 + 11591 + 11462 @@ -74422,7 +75249,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - a8f816e9-7173-4858-b62f-2bca011ec39f + b69dad12-f193-4f82-82ef-a1c6d9817151 true Length Length @@ -74433,14 +75260,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 11452 + 11561 + 11472 57 20 - 7504 - 11462 + 11591 + 11482 @@ -74469,7 +75296,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - eedf45f9-57da-40f3-8633-f863bd02947b + 185fb470-ea10-4099-a0fe-cf906b73551f true Normalized Normalized @@ -74480,14 +75307,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 11472 + 11561 + 11492 57 20 - 7504 - 11482 + 11591 + 11502 @@ -74516,7 +75343,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 19a2408d-1ef1-431f-afe2-3e6fd4d3f492 + d8b4f148-6f8f-44ad-90f8-31160aef333d true Point Point @@ -74527,14 +75354,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 11432 + 11648 + 11452 53 20 - 7589 - 11442 + 11676 + 11462 @@ -74543,7 +75370,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 98ca8695-b0c5-4236-a503-faf06329e2f1 + 07963215-86f6-46e7-9525-20edcb638961 true Tangent Tangent @@ -74554,14 +75381,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 11452 + 11648 + 11472 53 20 - 7589 - 11462 + 11676 + 11482 @@ -74570,7 +75397,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 85e2222a-f72c-455b-9f7d-ad9174d12ced + c44627c1-2571-4098-b0bf-5ddbbe6ef12f true Parameter Parameter @@ -74581,14 +75408,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 11472 + 11648 + 11492 53 20 - 7589 - 11482 + 11676 + 11502 @@ -74598,7 +75425,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -74608,7 +75435,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - 88da7dd8-48a3-442c-b0fe-a2283162f1a8 + 80d375d4-8b07-4dee-8779-6702412242e0 true Mirror Mirror @@ -74617,40 +75444,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7475 - 11368 + 11562 + 11388 138 44 - 7543 - 11390 + 11630 + 11410 Base geometry - 7e98a09c-5499-419a-b48e-28b274c49a40 + 20db97e8-42c9-41b8-8e97-8e353a34e1da true Geometry Geometry true - 1c039c5a-d3c7-4c49-a2ec-4c96a3fc43ce + 5995f820-88d6-4cba-b80c-7032b09c885b 1 - 7477 - 11370 + 11564 + 11390 51 20 - 7504 - 11380 + 11591 + 11400 @@ -74659,26 +75486,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - a5998f59-8108-48ed-b93c-8b823b73f96f + 6bd97404-9e59-4a2c-b843-e57c205c05c6 true Plane Plane false - 56aba84a-d5fd-49e5-bf0b-31f24d888335 + d419dc03-8b47-43ec-b8a0-a1912ce27b2f 1 - 7477 - 11390 + 11564 + 11410 51 20 - 7504 - 11400 + 11591 + 11420 @@ -74717,7 +75544,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 279ff27c-0e38-4bd1-ab73-d0f2790603a9 + 6bb971f2-985b-4626-b42d-f75c2de5d3b6 true Geometry Geometry @@ -74728,14 +75555,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7558 - 11370 + 11645 + 11390 53 20 - 7586 - 11380 + 11673 + 11400 @@ -74744,7 +75571,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 22d28a0d-510a-4c97-a170-cb359301b85c + f7d084d0-82bc-4c5a-ae2f-5aec5923b0ec true Transform Transform @@ -74755,14 +75582,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7558 - 11390 + 11645 + 11410 53 20 - 7586 - 11400 + 11673 + 11420 @@ -74772,7 +75599,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL @@ -74782,7 +75609,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line segment defined by start point, tangent and length.} true - 3f8a7473-ad12-405b-8893-ae8b1f21e4a1 + 44d495d1-0282-469c-bae8-1b7b114e82aa true Line SDL Line SDL @@ -74791,40 +75618,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7491 - 11514 + 11578 + 12047 106 64 - 7555 - 11546 + 11642 + 12079 Line start point - 3d4b817f-c67c-4580-b892-a1486475a39c + b6df254a-1801-4774-8c18-f2bf68e75c7c true Start Start false - 19a2408d-1ef1-431f-afe2-3e6fd4d3f492 + d8b4f148-6f8f-44ad-90f8-31160aef333d 1 - 7493 - 11516 + 11580 + 12049 47 20 - 7518 - 11526 + 11605 + 12059 @@ -74833,26 +75660,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line tangent (direction) - 936a4b72-6ef5-4a8b-8b90-7ac9aa2337e0 + 12d66a83-9833-4342-9a58-dc489fef3381 true Direction Direction false - 98ca8695-b0c5-4236-a503-faf06329e2f1 + 07963215-86f6-46e7-9525-20edcb638961 1 - 7493 - 11536 + 11580 + 12069 47 20 - 7518 - 11546 + 11605 + 12079 @@ -74885,7 +75712,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line length - 94072402-a3c4-461a-a39a-1163a08ac70b + fc369da7-1af3-4ff1-bd26-5fba1504a688 true Length Length @@ -74896,14 +75723,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7493 - 11556 + 11580 + 12089 47 20 - 7518 - 11566 + 11605 + 12099 @@ -74932,7 +75759,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - 56aba84a-d5fd-49e5-bf0b-31f24d888335 + d419dc03-8b47-43ec-b8a0-a1912ce27b2f true Line Line @@ -74943,14 +75770,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7570 - 11516 + 11657 + 12049 25 60 - 7584 - 11546 + 11671 + 12079 @@ -74960,7 +75787,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -74970,7 +75797,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - a51bfa4f-4375-4769-990a-a88b58714f3a + 141df525-4941-4245-9dbb-7aa96ad0ef17 true Join Curves Join Curves @@ -74979,14 +75806,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7485 - 11306 + 11572 + 11326 118 44 - 7548 - 11328 + 11635 + 11348 @@ -74994,27 +75821,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 400027b4-9a0d-4bb8-a5e5-721d23960873 + 5adbecd7-2c15-423d-b710-5f3d506cdcdf true Curves Curves false - 1c039c5a-d3c7-4c49-a2ec-4c96a3fc43ce - 279ff27c-0e38-4bd1-ab73-d0f2790603a9 + 5995f820-88d6-4cba-b80c-7032b09c885b + 6bb971f2-985b-4626-b42d-f75c2de5d3b6 2 - 7487 - 11308 + 11574 + 11328 46 20 - 7511.5 - 11318 + 11598.5 + 11338 @@ -75023,7 +75850,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - f764d3f3-be14-4355-8960-34f2dde1e276 + 2a52dbf1-e00f-4e7a-8801-28fa7b489dca true Preserve Preserve @@ -75034,14 +75861,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7487 - 11328 + 11574 + 11348 46 20 - 7511.5 - 11338 + 11598.5 + 11358 @@ -75071,7 +75898,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - 5f6c3928-ff01-4443-b4b9-a6964a9b5be9 + f43c56d1-3f88-4554-ac88-2c9d52d60ce3 true Curves Curves @@ -75082,14 +75909,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7563 - 11308 + 11650 + 11328 38 40 - 7583.5 - 11328 + 11670.5 + 11348 @@ -75099,7 +75926,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -75109,7 +75936,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - d73207e8-cffe-4689-9165-3f2f493c2334 + 82650166-1a70-400b-ba95-f48c82cf522a true Evaluate Length Evaluate Length @@ -75118,40 +75945,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7472 - 11222 + 11559 + 11242 144 64 - 7546 - 11254 + 11633 + 11274 Curve to evaluate - 19d63261-381e-42f5-9ee8-ec3e0edbd60e + 6dbf41b6-bc1d-4ded-b22a-6bbf69b92501 true Curve Curve false - 5f6c3928-ff01-4443-b4b9-a6964a9b5be9 + f43c56d1-3f88-4554-ac88-2c9d52d60ce3 1 - 7474 - 11224 + 11561 + 11244 57 20 - 7504 - 11234 + 11591 + 11254 @@ -75160,7 +75987,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 78f25b48-fe55-4bb4-8676-1db9d6cb7ece + db7e5307-e57e-4a9e-9882-0bba71bc010e true Length Length @@ -75171,14 +75998,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 11244 + 11561 + 11264 57 20 - 7504 - 11254 + 11591 + 11274 @@ -75207,7 +76034,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 4bd50774-ced2-4190-95e3-e15a7d9865eb + b502a490-fe40-4642-b9f4-3ea541f7d352 true Normalized Normalized @@ -75218,14 +76045,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 11264 + 11561 + 11284 57 20 - 7504 - 11274 + 11591 + 11294 @@ -75254,7 +76081,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 6c5691fe-b064-4cd5-a1a2-56215bb0e129 + af7fa660-384b-4638-94b8-7f96d03bbdfa true Point Point @@ -75265,14 +76092,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 11224 + 11648 + 11244 53 20 - 7589 - 11234 + 11676 + 11254 @@ -75281,7 +76108,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - ace258e5-519d-4272-beeb-13d7696b185f + e00a0eb1-1934-4e05-a54f-71a6ad6deb6a true Tangent Tangent @@ -75292,14 +76119,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 11244 + 11648 + 11264 53 20 - 7589 - 11254 + 11676 + 11274 @@ -75308,7 +76135,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - b5806fa6-398f-4cf4-88c4-78d36b0e1362 + ecd463ee-9bdd-483a-b953-84ac6ae18ae3 true Parameter Parameter @@ -75319,14 +76146,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 11264 + 11648 + 11284 53 20 - 7589 - 11274 + 11676 + 11294 @@ -75336,7 +76163,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate @@ -75346,7 +76173,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotate an object in a plane. true - 037cd549-441a-4d1d-bda2-c859f4f5de54 + a04706b6-5974-46f2-8142-af0e5eb2e404 true Rotate Rotate @@ -75355,40 +76182,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7475 - 11139 + 11562 + 11159 138 64 - 7543 - 11171 + 11630 + 11191 Base geometry - 78522879-98b3-432f-aa05-0398091bdea5 + f2e4711c-35ff-476a-8f95-68f9490f3f8b true Geometry Geometry true - 5f6c3928-ff01-4443-b4b9-a6964a9b5be9 + f43c56d1-3f88-4554-ac88-2c9d52d60ce3 1 - 7477 - 11141 + 11564 + 11161 51 20 - 7504 - 11151 + 11591 + 11171 @@ -75397,7 +76224,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation angle in radians - ac9a0cd7-2476-40ce-a2b8-27e1cd46363f + b058f46c-fc27-4024-9778-97edb3ee873e true Angle Angle @@ -75409,14 +76236,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7477 - 11161 + 11564 + 11181 51 20 - 7504 - 11171 + 11591 + 11191 @@ -75445,26 +76272,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation plane - 2b4b9912-63ef-4b46-802c-5a2d388bc9eb + 84a97add-29ad-4eaf-a223-307a04b535ec true Plane Plane false - 6c5691fe-b064-4cd5-a1a2-56215bb0e129 + af7fa660-384b-4638-94b8-7f96d03bbdfa 1 - 7477 - 11181 + 11564 + 11201 51 20 - 7504 - 11191 + 11591 + 11211 @@ -75503,7 +76330,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotated geometry - d1c1a2ba-3617-429d-bd4e-427409fd3815 + ea798e10-519f-4e29-b14b-b017599dacda true Geometry Geometry @@ -75514,14 +76341,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7558 - 11141 + 11645 + 11161 53 30 - 7586 - 11156 + 11673 + 11176 @@ -75530,7 +76357,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 034f35ca-41d8-43a0-95d6-b20888c9c10a + 6243ee3b-645d-493b-aad6-54cccde3003e true Transform Transform @@ -75541,14 +76368,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7558 - 11171 + 11645 + 11191 53 30 - 7586 - 11186 + 11673 + 11206 @@ -75558,7 +76385,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -75568,7 +76395,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - d3f62d39-d3b6-4eda-9fda-e54910bad6d8 + 13ca4a8a-17a9-474d-8d12-e869ded133d6 true Join Curves Join Curves @@ -75577,14 +76404,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7485 - 11076 + 11572 + 11096 118 44 - 7548 - 11098 + 11635 + 11118 @@ -75592,27 +76419,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 344c7316-9b7c-4145-b1f2-0ee64f841c6d + 379e054e-327a-408a-b768-11aeb7c8d88b true Curves Curves false - 5f6c3928-ff01-4443-b4b9-a6964a9b5be9 - d1c1a2ba-3617-429d-bd4e-427409fd3815 + f43c56d1-3f88-4554-ac88-2c9d52d60ce3 + ea798e10-519f-4e29-b14b-b017599dacda 2 - 7487 - 11078 + 11574 + 11098 46 20 - 7511.5 - 11088 + 11598.5 + 11108 @@ -75621,7 +76448,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - f3859b6b-7f02-4f66-8f5e-595257ce68b6 + 379fa5f7-0f0f-4702-97f5-1951f0d39c24 true Preserve Preserve @@ -75632,14 +76459,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7487 - 11098 + 11574 + 11118 46 20 - 7511.5 - 11108 + 11598.5 + 11128 @@ -75669,7 +76496,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - 86449467-1510-4ece-8e14-83b5355ce74e + cbdd2b86-77b6-4da7-ac7d-29a5d26dfeaa true Curves Curves @@ -75680,14 +76507,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7563 - 11078 + 11650 + 11098 38 40 - 7583.5 - 11098 + 11670.5 + 11118 @@ -75697,7 +76524,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -75710,23 +76537,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 152e67d0-a077-408a-ae94-36f4b0baccba - e4aec249-cfaf-4604-8644-19109b45a59d - 88da7dd8-48a3-442c-b0fe-a2283162f1a8 - 3f8a7473-ad12-405b-8893-ae8b1f21e4a1 - a51bfa4f-4375-4769-990a-a88b58714f3a - d73207e8-cffe-4689-9165-3f2f493c2334 - 037cd549-441a-4d1d-bda2-c859f4f5de54 - d3f62d39-d3b6-4eda-9fda-e54910bad6d8 - 10dfccba-b58f-42f8-a31f-68b35f0b5128 - accb7566-1c4f-472e-95ae-bf5b9b0e62fb - fe8fda7a-61a0-4712-ad3e-8e26eaf5a221 - 653b9b1f-4388-4601-9964-cb0f37000c42 - dfe2545b-c3c0-46a7-addc-20709cae7a4d - 56e8a40e-11a7-4931-84ec-68eda6076c5e - 7101556a-3ae8-4013-a010-ecff577fe9b9 + 9dd91ab6-75a6-48ce-93cd-2b30e34153fb + 84ce8d06-633a-4b85-9d58-99f099ae4242 + 80d375d4-8b07-4dee-8779-6702412242e0 + 44d495d1-0282-469c-bae8-1b7b114e82aa + 141df525-4941-4245-9dbb-7aa96ad0ef17 + 82650166-1a70-400b-ba95-f48c82cf522a + a04706b6-5974-46f2-8142-af0e5eb2e404 + 13ca4a8a-17a9-474d-8d12-e869ded133d6 + 172ff63d-e54e-444f-834d-cfeef2a85dc7 + c8993beb-b45b-4c31-9990-7eb86ffdc60d + 1208fa26-35cd-449c-8bab-d5024ce56926 + e9fa65ea-db30-4e31-abf4-2dd776fcae3e + 9acdadaa-96e4-4e3f-b354-95632380b4b1 + 30884d74-7a79-4131-9e30-3d6188286538 + 993a4bbf-a82f-4209-b544-cec1a75b5c95 15 - 6ef3dd47-35c9-4a57-84e7-9e7cdb582fd6 + d64cd4a9-d31e-4b3c-906c-9e3339a4665b Group @@ -75736,7 +76563,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -75745,13 +76572,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - a352dd57-ca14-43a7-bdf0-c74f0212a36c + 8313ef34-90a3-4468-9c25-12254136998b true Panel false 0 - 78143443-bf79-4a8c-8ab6-357fb7242d83 + 3c01166c-f0a6-4a88-93ac-c5c19c376a87 1 Double click to edit panel content… @@ -75759,8 +76586,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7475 - 15954 + 11563 + 16005 145 20 @@ -75768,8 +76595,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7475.325 - 15954.95 + 11563.01 + 16005.63 @@ -75790,7 +76617,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -75800,26 +76627,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 10dfccba-b58f-42f8-a31f-68b35f0b5128 + 172ff63d-e54e-444f-834d-cfeef2a85dc7 true Curve Curve false - 86449467-1510-4ece-8e14-83b5355ce74e + cbdd2b86-77b6-4da7-ac7d-29a5d26dfeaa 1 - 7523 - 11039 + 11611 + 11059 50 24 - 7548.904 - 11051.04 + 11636.59 + 11071.74 @@ -75827,7 +76654,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -75840,9 +76667,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 10dfccba-b58f-42f8-a31f-68b35f0b5128 + 172ff63d-e54e-444f-834d-cfeef2a85dc7 1 - 6147e27d-d278-4100-bd0c-2d9bf58f804b + 307c6d55-e3a7-42a1-b0db-9f791b11eff0 Group Curve @@ -75852,7 +76679,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -75861,7 +76688,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 19fcc16d-49a9-4381-afd9-07d700c4d873 + 4935389c-f07e-4524-8242-4a47ef4fb7f9 true Panel @@ -75874,8 +76701,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7328 - 16163 + 11416 + 16213 439 20 @@ -75883,8 +76710,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7328.886 - 16163.04 + 11416.57 + 16213.72 @@ -75905,7 +76732,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -75915,7 +76742,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 4ba9af09-5608-439b-abb2-0972c2c3aac1 + 4613d0c7-efad-43cd-941c-5cf519f01adc true Evaluate Length Evaluate Length @@ -75924,40 +76751,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7472 - 10950 + 11559 + 10970 144 64 - 7546 - 10982 + 11633 + 11002 Curve to evaluate - db52062f-afe5-499b-8743-ea16d9dbd725 + 1ac88282-f977-4d25-8900-d1d6ef298912 true Curve Curve false - 86449467-1510-4ece-8e14-83b5355ce74e + cbdd2b86-77b6-4da7-ac7d-29a5d26dfeaa 1 - 7474 - 10952 + 11561 + 10972 57 20 - 7504 - 10962 + 11591 + 10982 @@ -75966,7 +76793,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 4db536a5-0a95-42f7-bfdf-69bc94e2270a + eb6ed6e2-fa2d-4e88-829d-3c29000835f3 true Length Length @@ -75977,14 +76804,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 10972 + 11561 + 10992 57 20 - 7504 - 10982 + 11591 + 11002 @@ -76013,7 +76840,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 7668b981-3ee7-4536-90c6-d1d6fc18eda8 + 1df8c5a7-83db-4347-ac42-38af50920b4a true Normalized Normalized @@ -76024,14 +76851,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 10992 + 11561 + 11012 57 20 - 7504 - 11002 + 11591 + 11022 @@ -76060,7 +76887,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - c45727d9-9652-45f2-b8a3-0f2ff6c71d4f + ed65d188-a3f6-4c2f-8cc3-5d57e4df4a3c true Point Point @@ -76071,14 +76898,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 10952 + 11648 + 10972 53 20 - 7589 - 10962 + 11676 + 10982 @@ -76087,7 +76914,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 29924098-f00e-4497-9d52-82f2d8c9d457 + 41a04ed1-42e0-4179-9cbc-186ba6a6d75c true Tangent Tangent @@ -76098,14 +76925,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 10972 + 11648 + 10992 53 20 - 7589 - 10982 + 11676 + 11002 @@ -76114,7 +76941,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 7a9f0a25-3d37-4cc1-8860-32f72acd4937 + 1e710b0c-83cc-4f68-b24d-eb671c22dd9a true Parameter Parameter @@ -76125,14 +76952,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 10992 + 11648 + 11012 53 20 - 7589 - 11002 + 11676 + 11022 @@ -76142,7 +76969,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -76153,7 +76980,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - f239b077-0be7-44f3-80e9-7c5fec9c1cf4 + 803d6eef-8fc3-4891-b72a-0d1509b172b5 true Expression Expression @@ -76162,14 +76989,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 10728 + 11534 + 10748 194 28 - 7547 - 10742 + 11634 + 10762 @@ -76184,26 +77011,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 67f40f1f-3a7f-4d93-824c-045af7db3f3b + e484ee6e-5009-4533-a443-e56c691fe550 true Variable O O true - 7cf59001-1478-4b32-93da-0b3ec82ce6c9 + dcea8318-4462-4721-818c-6661172d9f46 1 - 7449 - 10730 + 11536 + 10750 14 24 - 7457.5 - 10742 + 11544.5 + 10762 @@ -76212,7 +77039,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - c69a8903-0631-4c09-8993-ece5764d020a + cf654097-b4ec-4b47-a624-e30607dcdd52 true Result @@ -76223,14 +77050,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 10730 + 11717 + 10750 9 24 - 7636 - 10742 + 11723 + 10762 @@ -76242,7 +77069,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -76252,7 +77079,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - 78a25c84-d10a-4ec1-9371-11d33679bb8d + ace18051-a13a-43c1-b49d-1eb9257a0199 true Deconstruct Deconstruct @@ -76261,40 +77088,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7478 - 10862 + 11565 + 10882 132 64 - 7525 - 10894 + 11612 + 10914 Input point - e9d79ec2-a2b1-43c9-a6ef-e196dff932cc + b8ff2131-7592-4744-b7e1-d57cc4ff9f66 true Point Point false - c45727d9-9652-45f2-b8a3-0f2ff6c71d4f + ed65d188-a3f6-4c2f-8cc3-5d57e4df4a3c 1 - 7480 - 10864 + 11567 + 10884 30 60 - 7496.5 - 10894 + 11583.5 + 10914 @@ -76303,7 +77130,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - 7cf59001-1478-4b32-93da-0b3ec82ce6c9 + dcea8318-4462-4721-818c-6661172d9f46 true X component X component @@ -76314,14 +77141,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7540 - 10864 + 11627 + 10884 68 20 - 7575.5 - 10874 + 11662.5 + 10894 @@ -76330,7 +77157,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - e2587423-7fc1-4e29-8b3d-d6975ffbfc44 + ecdf5289-9397-4cbd-9569-1f270b0025d4 true Y component Y component @@ -76341,14 +77168,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7540 - 10884 + 11627 + 10904 68 20 - 7575.5 - 10894 + 11662.5 + 10914 @@ -76357,7 +77184,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - ad1e1483-8922-4c0c-8f49-bf1affc11d9b + 85a5b295-95b1-4c4c-8a9b-ee1d2f11543a true Z component Z component @@ -76368,14 +77195,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7540 - 10904 + 11627 + 10924 68 20 - 7575.5 - 10914 + 11662.5 + 10934 @@ -76385,7 +77212,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -76394,13 +77221,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 1d9bc771-2e15-4b94-a341-e87b0877df92 + 83bcd048-d0fa-430f-8b3b-500b492ac590 true Panel false 0 - c69a8903-0631-4c09-8993-ece5764d020a + cf654097-b4ec-4b47-a624-e30607dcdd52 1 Double click to edit panel content… @@ -76408,8 +77235,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 10704 + 11555 + 10725 160 20 @@ -76417,8 +77244,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7467.674 - 10704.62 + 11555.36 + 10725.32 @@ -76439,7 +77266,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -76450,7 +77277,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - b4343695-12cd-4656-b416-0a59bc755dc7 + d7b860ab-9124-433b-ae6c-b3d14e797346 true Expression Expression @@ -76459,14 +77286,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 10642 + 11534 + 10662 194 28 - 7547 - 10656 + 11634 + 10676 @@ -76481,26 +77308,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 248ad927-5d01-496a-bf47-5b58cb9883c1 + f535c1ca-18d7-4c5b-9820-1a2c3a925fde true Variable O O true - e2587423-7fc1-4e29-8b3d-d6975ffbfc44 + ecdf5289-9397-4cbd-9569-1f270b0025d4 1 - 7449 - 10644 + 11536 + 10664 14 24 - 7457.5 - 10656 + 11544.5 + 10676 @@ -76509,7 +77336,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - bb0bcfa5-250a-411a-9caf-ecc8f7b569b4 + bf298f6b-c168-4187-99d3-52b41d3381af true Result @@ -76520,14 +77347,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 10644 + 11717 + 10664 9 24 - 7636 - 10656 + 11723 + 10676 @@ -76539,7 +77366,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -76548,13 +77375,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 610dfbfd-76bc-4ae1-b235-8480bf3d07bc + f8da6e13-27a9-441f-82bb-751c752b32bf true Panel false 0 - bb0bcfa5-250a-411a-9caf-ecc8f7b569b4 + bf298f6b-c168-4187-99d3-52b41d3381af 1 Double click to edit panel content… @@ -76562,8 +77389,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 10616 + 11555 + 10636 160 20 @@ -76571,8 +77398,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7467.674 - 10616.19 + 11555.36 + 10636.89 @@ -76593,7 +77420,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -76603,7 +77430,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - 38bcc71c-4564-474e-b422-b9edfd11ec76 + c118a0fa-1192-4a02-bd3c-43ff79e6d313 true Division Division @@ -76612,40 +77439,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7503 - 10540 + 11590 + 10560 82 44 - 7534 - 10562 + 11621 + 10582 Item to divide (dividend) - 002843b8-1aeb-4c80-983d-7824d5601781 + c9b48328-a28e-4154-99f2-bb9ae2bafa90 true A A false - 1d9bc771-2e15-4b94-a341-e87b0877df92 + 83bcd048-d0fa-430f-8b3b-500b492ac590 1 - 7505 - 10542 + 11592 + 10562 14 20 - 7513.5 - 10552 + 11600.5 + 10572 @@ -76654,26 +77481,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - 4bcf65f3-db93-4356-9e70-85d19dc8e368 + e2078d84-29cd-49d0-9fbc-81a12cd552b1 true B B false - 610dfbfd-76bc-4ae1-b235-8480bf3d07bc + f8da6e13-27a9-441f-82bb-751c752b32bf 1 - 7505 - 10562 + 11592 + 10582 14 20 - 7513.5 - 10572 + 11600.5 + 10592 @@ -76682,7 +77509,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - b80b96b0-52fb-4029-a310-f7797ea530e1 + 4707558e-4f6c-4d08-a9ce-774549099616 true Result Result @@ -76693,14 +77520,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7549 - 10542 + 11636 + 10562 34 40 - 7567.5 - 10562 + 11654.5 + 10582 @@ -76710,7 +77537,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -76719,13 +77546,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 04684392-c231-4803-96a2-0b45d4eceeff + 720b6578-cc9c-48d0-9307-02714aaef24b true Panel false 0 - 78143443-bf79-4a8c-8ab6-357fb7242d83 + 3c01166c-f0a6-4a88-93ac-c5c19c376a87 1 Double click to edit panel content… @@ -76733,8 +77560,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 10468 + 11555 + 10489 160 20 @@ -76742,8 +77569,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7467.914 - 10468.68 + 11555.6 + 10489.38 @@ -76764,7 +77591,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -76775,7 +77602,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 04965399-0049-4a69-96f7-cd6e227acae9 + 9180f22d-6524-4aae-91d0-10a92e93f8c1 true Expression Expression @@ -76784,14 +77611,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 10493 + 11534 + 10513 194 28 - 7547 - 10507 + 11634 + 10527 @@ -76806,26 +77633,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 69ca5661-0ed8-4c13-8737-2947ea5a6fad + 0a020148-b993-48dc-a739-ee780f114b00 true Variable O O true - b80b96b0-52fb-4029-a310-f7797ea530e1 + 4707558e-4f6c-4d08-a9ce-774549099616 1 - 7449 - 10495 + 11536 + 10515 14 24 - 7457.5 - 10507 + 11544.5 + 10527 @@ -76834,7 +77661,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 924b61c6-1db0-46ef-a68e-b5dffce525cb + e0df863f-0609-4335-b87e-3d667f2818ec true Result @@ -76845,14 +77672,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 10495 + 11717 + 10515 9 24 - 7636 - 10507 + 11723 + 10527 @@ -76864,7 +77691,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -76874,26 +77701,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 78143443-bf79-4a8c-8ab6-357fb7242d83 + 3c01166c-f0a6-4a88-93ac-c5c19c376a87 true Relay false - 924b61c6-1db0-46ef-a68e-b5dffce525cb + e0df863f-0609-4335-b87e-3d667f2818ec 1 - 7524 - 10418 + 11611 + 10438 40 16 - 7544 - 10426 + 11631 + 10446 @@ -76901,7 +77728,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a0d62394-a118-422d-abb3-6af115c75b25 Addition @@ -76911,7 +77738,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical addition true - 8fe7bbce-0836-4790-b068-eb14beedc8e6 + 213a0814-ab74-42a4-9fdb-216c876eec66 true Addition Addition @@ -76920,14 +77747,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7503 - 10355 + 11590 + 10375 82 44 - 7534 - 10377 + 11621 + 10397 @@ -76943,26 +77770,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for addition - 823200d7-0516-438c-9c01-4f3d8a3251e7 + 470c78c0-e34b-4999-8562-50933ca277ba true A A true - 610dfbfd-76bc-4ae1-b235-8480bf3d07bc + f8da6e13-27a9-441f-82bb-751c752b32bf 1 - 7505 - 10357 + 11592 + 10377 14 20 - 7513.5 - 10367 + 11600.5 + 10387 @@ -76971,26 +77798,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for addition - 3c4dcf86-3ac0-4a44-bafa-81400fd44800 + be18d145-1140-4dd5-8eaf-2104492a0de0 true B B true - 1d9bc771-2e15-4b94-a341-e87b0877df92 + 83bcd048-d0fa-430f-8b3b-500b492ac590 1 - 7505 - 10377 + 11592 + 10397 14 20 - 7513.5 - 10387 + 11600.5 + 10407 @@ -76999,7 +77826,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of addition - 2703236f-c04a-4075-8124-52cdfec5854e + ef000462-7d92-4f67-ace9-64ae6584d4b8 true Result Result @@ -77010,14 +77837,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7549 - 10357 + 11636 + 10377 34 40 - 7567.5 - 10377 + 11654.5 + 10397 @@ -77029,7 +77856,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -77039,7 +77866,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - 35dbe435-c549-4a59-a6e6-2791d1611515 + b226b6d8-5cd2-4cef-86d7-b36c65b97de6 true Division Division @@ -77048,40 +77875,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7503 - 10205 + 11590 + 10225 82 44 - 7534 - 10227 + 11621 + 10247 Item to divide (dividend) - 08cd7422-6498-4bc2-a6ee-6c0bb15e4d5a + f87413b3-9faf-46a5-a180-b288078b4b0c true A A false - 157f3ccd-a904-49ed-ab92-b91ac0a128b3 + 0a8930ac-b09d-4f87-b49c-2f40967ade30 1 - 7505 - 10207 + 11592 + 10227 14 20 - 7513.5 - 10217 + 11600.5 + 10237 @@ -77090,7 +77917,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - 4af1bed2-6df8-421f-8a72-4c007a673027 + 3a96c9bf-8e51-4546-a673-2dc37842d689 true B B @@ -77101,14 +77928,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7505 - 10227 + 11592 + 10247 14 20 - 7513.5 - 10237 + 11600.5 + 10257 @@ -77138,7 +77965,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 956cc589-b6f3-4664-855a-0538ee3fabdf + 98d5a869-fbb0-44c3-8045-e5adad20d28f true Result Result @@ -77149,14 +77976,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7549 - 10207 + 11636 + 10227 34 40 - 7567.5 - 10227 + 11654.5 + 10247 @@ -77166,7 +77993,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -77177,7 +78004,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 1b7a9e9e-38d9-42ad-974f-a2fe4ede79ac + f67d9f4c-56da-41d5-8c82-7441814e2c85 true Expression Expression @@ -77186,14 +78013,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 10157 + 11534 + 10177 194 28 - 7547 - 10171 + 11634 + 10191 @@ -77208,26 +78035,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 3239cb9b-da3a-4ff0-9524-2af031f2c3d5 + 0efb9ff9-55fb-49cc-88ef-726a46de14c8 true Variable O O true - 956cc589-b6f3-4664-855a-0538ee3fabdf + 98d5a869-fbb0-44c3-8045-e5adad20d28f 1 - 7449 - 10159 + 11536 + 10179 14 24 - 7457.5 - 10171 + 11544.5 + 10191 @@ -77236,7 +78063,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 6cf1d172-594f-4b44-8332-11d6a47375aa + f9fc978a-007a-407e-90eb-b1a3f716c5d0 true Result @@ -77247,14 +78074,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 10159 + 11717 + 10179 9 24 - 7636 - 10171 + 11723 + 10191 @@ -77266,7 +78093,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -77275,13 +78102,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 6f2328a6-1197-4fad-88b8-fe947c5630c5 + c611f570-ad63-4756-a6fb-1677ee1128e3 true Panel false 0 - 6cf1d172-594f-4b44-8332-11d6a47375aa + f9fc978a-007a-407e-90eb-b1a3f716c5d0 1 Double click to edit panel content… @@ -77289,8 +78116,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 10132 + 11555 + 10153 160 20 @@ -77298,8 +78125,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7467.674 - 10132.54 + 11555.36 + 10153.24 @@ -77320,7 +78147,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -77329,13 +78156,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 157f3ccd-a904-49ed-ab92-b91ac0a128b3 + 0a8930ac-b09d-4f87-b49c-2f40967ade30 true Panel false 0 - 00bbf7ce-5d6e-4aa3-ab60-66750ab27aa1 + eb3b65ef-5abc-47ce-9d0e-2bc308f3f05c 1 Double click to edit panel content… @@ -77343,8 +78170,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 10284 + 11555 + 10305 160 20 @@ -77352,8 +78179,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7467.674 - 10284.45 + 11555.36 + 10305.15 @@ -77374,7 +78201,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -77385,7 +78212,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 2ad9750f-95e1-4da5-8ff7-e3d2fc4b9d28 + caced6a5-77f5-4a1f-87e5-7a507a1ae158 true Expression Expression @@ -77394,14 +78221,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 10308 + 11534 + 10328 194 28 - 7547 - 10322 + 11634 + 10342 @@ -77416,26 +78243,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - ec194f59-87b8-4adb-8203-205f9021d77c + 5b018c75-fd8b-475b-a822-bdfbcb28840f true Variable O O true - 2703236f-c04a-4075-8124-52cdfec5854e + ef000462-7d92-4f67-ace9-64ae6584d4b8 1 - 7449 - 10310 + 11536 + 10330 14 24 - 7457.5 - 10322 + 11544.5 + 10342 @@ -77444,7 +78271,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 00bbf7ce-5d6e-4aa3-ab60-66750ab27aa1 + eb3b65ef-5abc-47ce-9d0e-2bc308f3f05c true Result @@ -77455,14 +78282,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 10310 + 11717 + 10330 9 24 - 7636 - 10322 + 11723 + 10342 @@ -77474,7 +78301,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -77484,7 +78311,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - f2b68385-5c09-4829-a4df-6ad0d978d896 + 50f612ca-6a0a-47b4-8fc9-bad763a08dc9 true Scale Scale @@ -77493,40 +78320,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 10034 + 11554 + 10054 154 64 - 7551 - 10066 + 11638 + 10086 Base geometry - 7fb32e9e-7e44-4c5d-9d6d-817aa34f2341 + b351ce39-a5be-419b-bc41-725227d0ede9 true Geometry Geometry true - 10dfccba-b58f-42f8-a31f-68b35f0b5128 + 172ff63d-e54e-444f-834d-cfeef2a85dc7 1 - 7469 - 10036 + 11556 + 10056 67 20 - 7512 - 10046 + 11599 + 10066 @@ -77535,7 +78362,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 48d2d4b3-2014-4a46-afb7-205e6cabfb63 + 4909aa96-7b9d-42d3-89ad-293af250bf2b true Center Center @@ -77546,14 +78373,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7469 - 10056 + 11556 + 10076 67 20 - 7512 - 10066 + 11599 + 10086 @@ -77587,27 +78414,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - ae3ce625-5e79-4a0b-96f4-3c1c370ba334 + d7041b9b-f893-45bb-b4cd-390c4a3b2394 1/X true Factor Factor false - 6f2328a6-1197-4fad-88b8-fe947c5630c5 + c611f570-ad63-4756-a6fb-1677ee1128e3 1 - 7469 - 10076 + 11556 + 10096 67 20 - 7512 - 10086 + 11599 + 10106 @@ -77636,7 +78463,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - e1002a7b-90bf-4236-84b5-44ee63cc2881 + 41c38292-40ac-4837-a7e7-51adbae97a31 true Geometry Geometry @@ -77647,14 +78474,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7566 - 10036 + 11653 + 10056 53 30 - 7594 - 10051 + 11681 + 10071 @@ -77663,7 +78490,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 06873b5f-aee3-48e4-b8f0-7a5a8123938c + b39227d0-da81-4913-bb64-c10b36e8ac12 true Transform Transform @@ -77674,14 +78501,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7566 - 10066 + 11653 + 10086 53 30 - 7594 - 10081 + 11681 + 10101 @@ -77691,7 +78518,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -77701,26 +78528,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 5494d448-a9bd-4b32-86e1-470ecb156672 + f85f3458-b345-4cb9-b89c-3dfad93a636a true Curve Curve false - e1002a7b-90bf-4236-84b5-44ee63cc2881 + 41c38292-40ac-4837-a7e7-51adbae97a31 1 - 7521 - 9438 + 11609 + 9458 50 24 - 7546.654 - 9450.042 + 11634.34 + 9470.74 @@ -77728,7 +78555,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -77739,7 +78566,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 211da4c9-6ce1-4ffa-a619-50942fe2ea47 + 6b93d7d0-45fb-45a0-bea0-8005836d7e60 true Expression Expression @@ -77748,14 +78575,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 10815 + 11534 + 10835 194 28 - 7547 - 10829 + 11634 + 10849 @@ -77770,26 +78597,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 283fa460-f5bd-4f52-a61c-da3517f2abae + 2b031595-0114-4b20-91c1-3ec9a6f640fb true Variable O O true - ad1e1483-8922-4c0c-8f49-bf1affc11d9b + 85a5b295-95b1-4c4c-8a9b-ee1d2f11543a 1 - 7449 - 10817 + 11536 + 10837 14 24 - 7457.5 - 10829 + 11544.5 + 10849 @@ -77798,7 +78625,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 87cecad4-c03d-431d-b2ca-a857bf731f5d + e10d9ce4-f261-4302-84e8-f9f927880f20 true Result @@ -77809,14 +78636,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 10817 + 11717 + 10837 9 24 - 7636 - 10829 + 11723 + 10849 @@ -77828,7 +78655,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -77837,13 +78664,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 0837d549-965a-4c9e-9064-4edc1c2772c6 + 1d906e19-2e90-4b08-a90d-ac1b5243f4af true Panel false 0 - 87cecad4-c03d-431d-b2ca-a857bf731f5d + e10d9ce4-f261-4302-84e8-f9f927880f20 1 Double click to edit panel content… @@ -77851,8 +78678,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7468 - 10790 + 11556 + 10811 160 20 @@ -77860,8 +78687,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7468.544 - 10790.39 + 11556.23 + 10811.09 @@ -77882,7 +78709,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -77892,7 +78719,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - e8c07d05-d369-4254-b811-1f30c9c5ef96 + 9f1bed51-60ef-42bf-8096-04570ace019e true Evaluate Length Evaluate Length @@ -77901,40 +78728,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7472 - 9824 + 11559 + 9844 144 64 - 7546 - 9856 + 11633 + 9876 Curve to evaluate - a67b6611-847a-42e5-9773-7122bbc5a32a + d680a6ea-4645-4671-b4f8-b93da93835cd true Curve Curve false - e1002a7b-90bf-4236-84b5-44ee63cc2881 + 41c38292-40ac-4837-a7e7-51adbae97a31 1 - 7474 - 9826 + 11561 + 9846 57 20 - 7504 - 9836 + 11591 + 9856 @@ -77943,7 +78770,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - c1ec3f7b-d5ac-44cd-9db5-6d41bc71d6be + 302ad02d-818c-458d-8b67-418dd83c5d66 true Length Length @@ -77954,14 +78781,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 9846 + 11561 + 9866 57 20 - 7504 - 9856 + 11591 + 9876 @@ -77990,7 +78817,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - a31a6e08-17ec-4f4c-9c9b-42ffc0e29aed + 86cde452-4286-49b9-ae1d-dab4289d5298 true Normalized Normalized @@ -78001,14 +78828,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7474 - 9866 + 11561 + 9886 57 20 - 7504 - 9876 + 11591 + 9896 @@ -78037,7 +78864,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - be65b05f-37fc-4121-b745-2151f44dfb4f + d921b6dc-e6ef-4578-99ba-1ca29f3e0dcd true Point Point @@ -78048,14 +78875,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 9826 + 11648 + 9846 53 20 - 7589 - 9836 + 11676 + 9856 @@ -78064,7 +78891,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - e40d3e65-1f56-421c-b71e-095aa0bc8130 + 3a3f618c-4c35-418f-860f-9749a6b87b59 true Tangent Tangent @@ -78075,14 +78902,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 9846 + 11648 + 9866 53 20 - 7589 - 9856 + 11676 + 9876 @@ -78091,7 +78918,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 5a66186e-5337-461c-8305-a95585464884 + 311397ff-2d1b-45e5-a6ef-8fe2723ef4f4 true Parameter Parameter @@ -78102,14 +78929,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7561 - 9866 + 11648 + 9886 53 20 - 7589 - 9876 + 11676 + 9896 @@ -78119,7 +78946,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -78130,7 +78957,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 32e80d34-20c3-4524-aeab-e61fe36a3f90 + b7772b7e-c7ba-400e-91c0-2338ccd91e6b true Expression Expression @@ -78139,14 +78966,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 9607 + 11534 + 9627 194 28 - 7547 - 9621 + 11634 + 9641 @@ -78161,26 +78988,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 2ad359b4-8500-4ef7-8081-b4ba973deb08 + c30eabfa-9866-4ee8-9efd-63f6e2783fd4 true Variable O O true - 9eba3d88-8a63-4552-aec0-5149ad24f8ea + 393d33c6-b5e2-46bf-a025-6ffdd399b22f 1 - 7449 - 9609 + 11536 + 9629 14 24 - 7457.5 - 9621 + 11544.5 + 9641 @@ -78189,7 +79016,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 261632eb-a174-47e1-8130-a97e79b5d3fc + 3646ed69-ade4-4608-bfc7-ad7554937824 true Result @@ -78200,14 +79027,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 9609 + 11717 + 9629 9 24 - 7636 - 9621 + 11723 + 9641 @@ -78219,7 +79046,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -78229,7 +79056,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - 5945a555-b422-4b9c-a4a1-5ee679a7de49 + d1624b40-e462-4048-8f8d-3f14c45083a9 true Deconstruct Deconstruct @@ -78238,40 +79065,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7478 - 9741 + 11565 + 9761 132 64 - 7525 - 9773 + 11612 + 9793 Input point - 62f80c5e-6384-4db1-a090-23257662161b + 05935f3a-1dca-43b1-9f36-9153b01c5c7c true Point Point false - be65b05f-37fc-4121-b745-2151f44dfb4f + d921b6dc-e6ef-4578-99ba-1ca29f3e0dcd 1 - 7480 - 9743 + 11567 + 9763 30 60 - 7496.5 - 9773 + 11583.5 + 9793 @@ -78280,7 +79107,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - 9eba3d88-8a63-4552-aec0-5149ad24f8ea + 393d33c6-b5e2-46bf-a025-6ffdd399b22f true X component X component @@ -78291,14 +79118,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7540 - 9743 + 11627 + 9763 68 20 - 7575.5 - 9753 + 11662.5 + 9773 @@ -78307,7 +79134,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - e0d9b1ae-3321-4281-b572-8a83b7412e09 + a5ab5605-3cf3-407d-89e8-886683c380ae true Y component Y component @@ -78318,14 +79145,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7540 - 9763 + 11627 + 9783 68 20 - 7575.5 - 9773 + 11662.5 + 9793 @@ -78334,7 +79161,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - d85a06fa-27ff-4935-8e84-1338352118e9 + 0a45fb63-5d3b-4bcd-8a4d-88c384ce2920 true Z component Z component @@ -78345,14 +79172,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7540 - 9783 + 11627 + 9803 68 20 - 7575.5 - 9793 + 11662.5 + 9813 @@ -78362,7 +79189,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -78371,13 +79198,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - ac728063-c096-41a7-9b68-e71ad04383f6 + 90499343-ea4d-48db-8ecd-c73332b983b6 true Panel false 0 - 261632eb-a174-47e1-8130-a97e79b5d3fc + 3646ed69-ade4-4608-bfc7-ad7554937824 1 Double click to edit panel content… @@ -78385,8 +79212,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 9577 + 11555 + 9598 160 20 @@ -78394,8 +79221,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7467.924 - 9577.962 + 11555.61 + 9598.66 @@ -78416,7 +79243,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -78427,7 +79254,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - afe3b516-b00d-403d-9a6a-4859e35e5cb0 + 73fd317c-8b54-429b-91b1-65298c28a8ba true Expression Expression @@ -78436,14 +79263,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 9521 + 11534 + 9541 194 28 - 7547 - 9535 + 11634 + 9555 @@ -78458,26 +79285,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - a2aac36d-007e-4f37-9ea3-9df71af43073 + 3f8a4cad-6c7c-4149-a15b-67977b46355b true Variable O O true - e0d9b1ae-3321-4281-b572-8a83b7412e09 + a5ab5605-3cf3-407d-89e8-886683c380ae 1 - 7449 - 9523 + 11536 + 9543 14 24 - 7457.5 - 9535 + 11544.5 + 9555 @@ -78486,7 +79313,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 67d9f50c-864c-4ff9-87c0-c697b83c89ad + ed594e86-224d-461d-ab93-50b60377f0d6 true Result @@ -78497,14 +79324,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 9523 + 11717 + 9543 9 24 - 7636 - 9535 + 11723 + 9555 @@ -78516,7 +79343,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -78525,13 +79352,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 1f6fe439-c332-4e07-a762-280f166f72fc + b45428d6-2c80-4814-993d-02f4893b26a6 true Panel false 0 - 67d9f50c-864c-4ff9-87c0-c697b83c89ad + ed594e86-224d-461d-ab93-50b60377f0d6 1 Double click to edit panel content… @@ -78539,8 +79366,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 9492 + 11555 + 9513 160 20 @@ -78548,8 +79375,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7467.936 - 9492.333 + 11555.62 + 9513.031 @@ -78570,7 +79397,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -78581,7 +79408,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - d4ee0d3f-fb2e-4f6d-b04c-9eb8d93f8221 + b6b196ef-2842-4803-b7c1-49fe08c11203 true Expression Expression @@ -78590,14 +79417,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 9693 + 11534 + 9713 194 28 - 7547 - 9707 + 11634 + 9727 @@ -78612,26 +79439,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 50a89f62-c4f4-426c-a88f-2c46b325d60c + 3ad379ea-eb49-4406-98d0-14fbbfb9280f true Variable O O true - d85a06fa-27ff-4935-8e84-1338352118e9 + 0a45fb63-5d3b-4bcd-8a4d-88c384ce2920 1 - 7449 - 9695 + 11536 + 9715 14 24 - 7457.5 - 9707 + 11544.5 + 9727 @@ -78640,7 +79467,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 225865a7-8c6f-4066-a8a0-71558bfcf515 + 61a94372-a0d6-4cc9-bcc5-027067de7991 true Result @@ -78651,14 +79478,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 9695 + 11717 + 9715 9 24 - 7636 - 9707 + 11723 + 9727 @@ -78670,7 +79497,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -78679,13 +79506,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 203013c3-86ac-4a38-a910-e737d2189433 + cd0aa9c7-f698-4083-8c48-93e774e27f13 true Panel false 0 - 225865a7-8c6f-4066-a8a0-71558bfcf515 + 61a94372-a0d6-4cc9-bcc5-027067de7991 1 Double click to edit panel content… @@ -78693,8 +79520,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 9664 + 11555 + 9684 160 20 @@ -78702,8 +79529,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7467.674 - 9664.173 + 11555.36 + 9684.871 @@ -78724,7 +79551,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -78733,7 +79560,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 2f56db63-146f-405e-b3c3-c44caed0f203 + 5d39145e-2afd-40c3-9f19-3be03cd8e940 true Panel @@ -78748,8 +79575,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7366 - 16242 + 11454 + 16292 379 104 @@ -78757,8 +79584,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7366.33 - 16242.11 + 11454.02 + 16292.79 @@ -78779,7 +79606,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -78788,13 +79615,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 16366958-9805-4b42-a54b-9f5d58291fee + d92ee07f-096c-44bd-9f99-31909c8fc35b true Panel false 0 - 8b325d0a-58f0-42c0-a1b6-7bf3107f6d6b + 9a33b66c-90bf-4d36-a63b-cc8307500888 1 Double click to edit panel content… @@ -78802,8 +79629,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7379 - 12572 + 11467 + 12593 337 276 @@ -78811,8 +79638,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7379.865 - 12572.74 + 11467.55 + 12593.44 @@ -78833,7 +79660,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -78844,7 +79671,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 5ae063e1-5715-4087-b7ea-26de32862c2b + 1f9c820d-c6a5-4943-b20d-bc4eaa2943a8 true Expression Expression @@ -78853,14 +79680,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 13352 + 11534 + 13372 194 28 - 7547 - 13366 + 11634 + 13386 @@ -78875,26 +79702,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 6c812f22-cf07-4628-86a0-9fd562b56201 + f8fe4245-b6ab-46b1-b821-a57301a4a126 true Variable O O true - 1a7f5de6-38f3-4d31-8db7-4a12c24c79d7 + 4ff605e6-a509-4af8-9890-63cf4e497a61 1 - 7449 - 13354 + 11536 + 13374 14 24 - 7457.5 - 13366 + 11544.5 + 13386 @@ -78903,7 +79730,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 8b325d0a-58f0-42c0-a1b6-7bf3107f6d6b + 9a33b66c-90bf-4d36-a63b-cc8307500888 true Result @@ -78914,14 +79741,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 13354 + 11717 + 13374 9 24 - 7636 - 13366 + 11723 + 13386 @@ -78933,7 +79760,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number @@ -78942,7 +79769,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of floating point numbers - 88b8ffb1-067f-4ad4-ae02-6871e4a07719 + ffab67ab-18ec-45a4-aa0f-a657ab7a28ad true Number Number @@ -78954,14 +79781,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7537 - 17269 + 11619 + 17221 50 24 - 7562.255 - 17281.06 + 11644.33 + 17233.43 @@ -78969,7 +79796,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 1c9de8a1-315f-4c56-af06-8f69fee80a7a @@ -78980,7 +79807,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remap values with a custom graph using input curves. true - bde10973-4f64-4daf-87dd-d7e70ef59615 + da61e8d2-e7e5-424f-aba4-e696dcf5d685 true Curve Graph Mapper Curve Graph Mapper @@ -78989,14 +79816,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7375 - 13634 + 11462 + 13654 160 224 - 7443 - 13746 + 11530 + 13766 @@ -79004,26 +79831,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 One or multiple graph curves to graph map values with - b9135103-354b-462a-987e-0b7805936c91 + e500bf0b-4708-4831-b576-9ec4fcdf09a4 true Curves Curves false - 620f4604-c9b2-4225-ab41-aaf06f6c632a + ee07fea5-e231-490f-8b21-7edc29afcd22 1 - 7377 - 13636 + 11464 + 13656 51 27 - 7404 - 13649.75 + 11491 + 13669.75 @@ -79032,26 +79859,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - 431efbc9-cf4a-4ca2-a719-b47d0cca7834 + 55a5935f-b713-43c6-91df-16f2083e2821 true Rectangle Rectangle false - cd5062c1-61ba-40e7-bc08-0ca8b6df2254 + cc13e18e-fa92-4e6b-9ec0-8a53b47c25a9 1 - 7377 - 13663 + 11464 + 13683 51 28 - 7404 - 13677.25 + 11491 + 13697.25 @@ -79097,26 +79924,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - 727f04cf-92e4-4ac6-8e5e-68bde4e9f02a + 1b4f836c-242d-44ce-ad86-a170412ab8e5 true Values Values false - 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 + 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 1 - 7377 - 13691 + 11464 + 13711 51 27 - 7404 - 13704.75 + 11491 + 13724.75 @@ -79125,7 +79952,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - f1f89f04-68a9-4e96-9e77-146d28cbe839 + 74369cc4-1797-4d03-94d9-95d8480376d4 true X Axis X Axis @@ -79136,14 +79963,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7377 - 13718 + 11464 + 13738 51 28 - 7404 - 13732.25 + 11491 + 13752.25 @@ -79152,7 +79979,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - 78d4774e-f302-420f-ba03-07b37356019f + 72475106-68d5-49e6-bb1e-db1dfeea3cc3 true Y Axis Y Axis @@ -79163,14 +79990,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7377 - 13746 + 11464 + 13766 51 27 - 7404 - 13759.75 + 11491 + 13779.75 @@ -79179,7 +80006,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Flip the graphs X Axis from the bottom of the graph to the top of the graph - b31b9dd8-22b0-4844-b067-8bcace4fb10c + 59de63e5-079b-47b0-b047-c69e4a1d0848 true Flip Flip @@ -79190,14 +80017,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7377 - 13773 + 11464 + 13793 51 28 - 7404 - 13787.25 + 11491 + 13807.25 @@ -79226,7 +80053,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - f7c60b43-f11a-4183-b4e9-18f50a795e75 + 6d6c9fec-83ce-4043-a747-4e5f87f113a0 true Snap Snap @@ -79237,14 +80064,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7377 - 13801 + 11464 + 13821 51 27 - 7404 - 13814.75 + 11491 + 13834.75 @@ -79273,7 +80100,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size of the graph labels - f1b3dfb7-82ab-4f35-b8e9-350ec3a05e0d + e13af5cb-9565-4d31-81f5-821ca1729c78 true Text Size Text Size @@ -79284,14 +80111,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7377 - 13828 + 11464 + 13848 51 28 - 7404 - 13842.25 + 11491 + 13862.25 @@ -79321,7 +80148,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Resulting graph mapped values, mapped on the Y Axis - 749b8b54-b38e-490b-86d6-0135fb7658d1 + 11ba84f1-b66b-4b32-b0b0-311544d960f6 true Mapped Mapped @@ -79332,14 +80159,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 13636 + 11545 + 13656 75 20 - 7497 - 13646 + 11584 + 13666 @@ -79349,7 +80176,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph curves inside the boundary of the graph - 8dc92799-241a-45de-908a-586408029cc2 + 5b0ec43e-1db7-4e33-aaea-6133bac9ed2b true Graph Curves Graph Curves @@ -79360,14 +80187,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 13656 + 11545 + 13676 75 20 - 7497 - 13666 + 11584 + 13686 @@ -79378,7 +80205,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points on the graph curves where the X Axis input values intersected true - 0cb90479-7814-4040-858e-089f941fc548 + bace6a17-5de3-494a-af7a-9b0462e4511d true Graph Points Graph Points @@ -79389,14 +80216,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 13676 + 11545 + 13696 75 20 - 7497 - 13686 + 11584 + 13706 @@ -79407,7 +80234,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the X Axis input values to the graph curves true - 9468e129-8994-4b59-b943-f3c4671e9266 + 14eef7f8-6d08-41ab-b409-7b1150face2b true Value Lines Value Lines @@ -79418,14 +80245,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 13696 + 11545 + 13716 75 20 - 7497 - 13706 + 11584 + 13726 @@ -79436,7 +80263,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points plotted on the X Axis which represent the input values true - c83182f9-5eb6-418a-9deb-a687a5a6600d + f6cd9617-d61b-4e3f-be7a-939ce1cc8723 true Value Points Value Points @@ -79447,14 +80274,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 13716 + 11545 + 13736 75 20 - 7497 - 13726 + 11584 + 13746 @@ -79465,7 +80292,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the graph curves to the Y Axis graph mapped values true - 5865a8c1-b707-4a10-a53b-727facfdbd27 + 9d331249-3761-431e-84af-4cdfd4ebc593 true Mapped Lines Mapped Lines @@ -79476,14 +80303,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 13736 + 11545 + 13756 75 20 - 7497 - 13746 + 11584 + 13766 @@ -79494,7 +80321,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points mapped on the Y Axis which represent the graph mapped values true - 6cadb3c3-7944-46a8-8aac-56528131a29e + 0facdca8-f514-41af-adc2-de99863bde9f true Mapped Points Mapped Points @@ -79505,14 +80332,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 13756 + 11545 + 13776 75 20 - 7497 - 13766 + 11584 + 13786 @@ -79521,7 +80348,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The graph boundary background as a surface - 6ce3ffae-5663-49f5-9e29-70aa40d33d7e + 418c8682-e61a-4b7c-856b-d72426c55c16 true Boundary Boundary @@ -79532,14 +80359,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 13776 + 11545 + 13796 75 20 - 7497 - 13786 + 11584 + 13806 @@ -79549,7 +80376,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph labels as curve outlines - 8b44dc8d-2938-4ad6-916a-5974e712b904 + c6fc3a10-3122-4fa6-9c7d-193ff6e2bbd1 true Labels Labels @@ -79560,14 +80387,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 13796 + 11545 + 13816 75 20 - 7497 - 13806 + 11584 + 13826 @@ -79578,7 +80405,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 True for input values outside of the X Axis domain bounds False for input values inside of the X Axis domain bounds - fd226bed-9da9-41a0-8e58-de7792a107eb + 6f1f68c4-6623-41e1-931d-82065930c133 true Out Of Bounds Out Of Bounds @@ -79589,14 +80416,14 @@ False for input values inside of the X Axis domain bounds - 7458 - 13816 + 11545 + 13836 75 20 - 7497 - 13826 + 11584 + 13846 @@ -79607,7 +80434,7 @@ False for input values inside of the X Axis domain bounds 1 True for input values on the X Axis which intersect a graph curve False for input values on the X Axis which do not intersect a graph curve - d5e4a6a9-3e45-49c1-b1e4-84d3903e7e04 + 788acccd-f8a5-4bf3-863c-63ea8171e9fb true Intersected Intersected @@ -79618,14 +80445,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7458 - 13836 + 11545 + 13856 75 20 - 7497 - 13846 + 11584 + 13866 @@ -79635,7 +80462,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -79645,7 +80472,7 @@ False for input values on the X Axis which do not intersect a graph curve Extract the end points of a curve. true - f1db56f7-3181-47e5-9ebd-1808819c1a93 + 44b8b5fa-fa61-4ad1-9bee-b17fe91ef637 true End Points End Points @@ -79654,40 +80481,40 @@ False for input values on the X Axis which do not intersect a graph curve - 7496 - 14589 + 11583 + 14609 96 44 - 7546 - 14611 + 11633 + 14631 Curve to evaluate - 6c04a5d0-01f6-4331-9cc4-d14b5cd21a9d + b3c86617-3d11-4c04-b39c-c9bcb9fb3bc1 true Curve Curve false - 620f4604-c9b2-4225-ab41-aaf06f6c632a + ee07fea5-e231-490f-8b21-7edc29afcd22 1 - 7498 - 14591 + 11585 + 14611 33 40 - 7516 - 14611 + 11603 + 14631 @@ -79696,7 +80523,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve start point - 2b5ed4c8-213e-4697-a381-3918ac9dbfbb + 9c543a18-b693-40dc-af5a-2ac6f01a78b3 true Start Start @@ -79707,14 +80534,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7561 - 14591 + 11648 + 14611 29 20 - 7577 - 14601 + 11664 + 14621 @@ -79723,7 +80550,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve end point - 90f707ef-2045-4ac5-989e-65bc04910535 + 5dc904f7-c89d-4e04-921c-61b75435e58f true End End @@ -79734,14 +80561,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7561 - 14611 + 11648 + 14631 29 20 - 7577 - 14621 + 11664 + 14641 @@ -79751,7 +80578,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -79761,7 +80588,7 @@ False for input values on the X Axis which do not intersect a graph curve Create a rectangle from a base plane and two points true - b2a2f048-d933-4b9a-802e-81a5e9054879 + 697fad89-ed0c-4b19-a017-0f7aa40a3970 true Rectangle 2Pt Rectangle 2Pt @@ -79770,21 +80597,21 @@ False for input values on the X Axis which do not intersect a graph curve - 7481 - 14487 + 11568 + 14507 126 84 - 7539 - 14529 + 11626 + 14549 Rectangle base plane - 96feecab-6ceb-4211-8e03-3c6f6d7ad1bb + 9a53928f-96e5-467a-b224-5211cd437a17 true Plane Plane @@ -79795,14 +80622,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7483 - 14489 + 11570 + 14509 41 20 - 7505 - 14499 + 11592 + 14519 @@ -79841,82 +80668,82 @@ False for input values on the X Axis which do not intersect a graph curve First corner point. - 8884988e-e986-43c7-b6d0-09a307ff3b93 + ef4f375a-26f7-4756-8f39-b94aeb7f2184 true Point A Point A false - 2b5ed4c8-213e-4697-a381-3918ac9dbfbb - 1 - - - - - - 7483 - 14509 - 41 - 20 - - - 7505 - 14519 - - - - - - 1 - - - - - 1 - {0;0;0;0;0} - - - - - - - 0 - 0 - 0 - - - - - - - - - - - - Second corner point. - 0b20b7af-14e2-4cdd-95ec-59b516ba7deb - true - Point B - Point B - false - 90f707ef-2045-4ac5-989e-65bc04910535 + 9c543a18-b693-40dc-af5a-2ac6f01a78b3 1 - 7483 + 11570 14529 41 20 - 7505 + 11592 14539 + + + 1 + + + + + 1 + {0;0;0;0;0} + + + + + + + 0 + 0 + 0 + + + + + + + + + + + + Second corner point. + 8949fbf1-f53c-4e96-8f8a-6102f1d71e50 + true + Point B + Point B + false + 5dc904f7-c89d-4e04-921c-61b75435e58f + 1 + + + + + + 11570 + 14549 + 41 + 20 + + + 11592 + 14559 + + + 1 @@ -79947,7 +80774,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle corner fillet radius - 284ad67c-88a6-4977-8d59-fa10fbcc728b + bbddf918-e457-4b94-8147-80acddcbe50a true Radius Radius @@ -79958,14 +80785,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7483 - 14549 + 11570 + 14569 41 20 - 7505 - 14559 + 11592 + 14579 @@ -79994,7 +80821,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle defined by P, A and B - cd5062c1-61ba-40e7-bc08-0ca8b6df2254 + cc13e18e-fa92-4e6b-9ec0-8a53b47c25a9 true Rectangle Rectangle @@ -80005,14 +80832,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7554 - 14489 + 11641 + 14509 51 40 - 7581 - 14509 + 11668 + 14529 @@ -80021,7 +80848,7 @@ False for input values on the X Axis which do not intersect a graph curve Length of rectangle curve - 1704d891-c56a-4edd-a448-c40633072f39 + 718c1de5-0921-4086-b353-a7041f0f57bd true Length Length @@ -80032,14 +80859,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7554 - 14529 + 11641 + 14549 51 40 - 7581 - 14549 + 11668 + 14569 @@ -80049,7 +80876,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 310f9597-267e-4471-a7d7-048725557528 08bdcae0-d034-48dd-a145-24a9fcf3d3ff @@ -80061,7 +80888,7 @@ False for input values on the X Axis which do not intersect a graph curve External Graph mapper You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - fc350524-ba4b-42e1-b3be-b2e6eb1e659e + 2e222f5d-dddb-46ef-a284-074cfd8fbb0d true GraphMapper+ GraphMapper+ @@ -80075,40 +80902,40 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 7535 - 13754 + 11622 + 13774 126 104 - 7602 - 13806 + 11689 + 13826 External curve as a graph - 39a567f2-e6ca-44e3-a4d0-bd4ff9b1af56 + 881d7006-f6cb-4f3a-a677-c3e4bc0319b2 true Curve Curve false - 620f4604-c9b2-4225-ab41-aaf06f6c632a + ee07fea5-e231-490f-8b21-7edc29afcd22 1 - 7537 - 13756 + 11624 + 13776 50 20 - 7563.5 - 13766 + 11650.5 + 13786 @@ -80117,26 +80944,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d Optional Rectangle boundary. If omitted the curve's would be landed - e05f3b49-4b57-44be-8304-d9752afb3129 + a9e28367-1877-4d4d-b87f-06c9352bada3 true Boundary Boundary true - cd5062c1-61ba-40e7-bc08-0ca8b6df2254 + cc13e18e-fa92-4e6b-9ec0-8a53b47c25a9 1 - 7537 - 13776 + 11624 + 13796 50 20 - 7563.5 - 13786 + 11650.5 + 13806 @@ -80146,26 +80973,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d 1 List of input numbers - 231a71f6-2ca9-4149-b62b-d1905f2bb6e2 + 850f6c27-937c-4926-955a-d00baa2fee1c true Numbers Numbers false - 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 + 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 1 - 7537 - 13796 + 11624 + 13816 50 20 - 7563.5 - 13806 + 11650.5 + 13826 @@ -80236,26 +81063,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d (Optional) Input Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - b16456ab-4d82-4226-93e1-16cda0318deb + 80a9b4df-e97f-4beb-a513-2da538f7eca4 true Input Input true - e797e490-c7b9-4597-930b-c8696eeb879e + fc0c07eb-e460-44e9-b49f-010dd7ee264b 1 - 7537 - 13816 + 11624 + 13836 50 20 - 7563.5 - 13826 + 11650.5 + 13846 @@ -80266,26 +81093,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default (Optional) Output Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - 335554e0-2b77-4e9a-9da3-6ac7303318f3 + 9c5b55fa-986e-4b13-bcc4-260aae6360cb true Output Output true - e797e490-c7b9-4597-930b-c8696eeb879e + fc0c07eb-e460-44e9-b49f-010dd7ee264b 1 - 7537 - 13836 + 11624 + 13856 50 20 - 7563.5 - 13846 + 11650.5 + 13866 @@ -80295,7 +81122,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Output Numbers - 55233cdb-263e-4f06-8f12-88194a7dc032 + 42eb47e6-9c62-4d8d-994a-74cec8b44aff true Number Number @@ -80306,14 +81133,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7617 - 13756 + 11704 + 13776 42 100 - 7639.5 - 13806 + 11726.5 + 13826 @@ -80323,7 +81150,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -80333,7 +81160,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - c0eece22-6db9-450a-84da-b6446c00f6e7 + 50873f75-0d1e-4717-8482-3b5d9a8fd067 true Stream Filter Stream Filter @@ -80342,14 +81169,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7510 - 13551 + 11597 + 13571 89 64 - 7555 - 13583 + 11642 + 13603 @@ -80366,7 +81193,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - c3900b5d-eedd-4dc1-9dc6-b2ecca19523f + 4826c6c3-aa93-440e-ba73-13f384dfd020 true Gate Gate @@ -80378,14 +81205,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7512 - 13553 + 11599 + 13573 28 20 - 7527.5 - 13563 + 11614.5 + 13583 @@ -80415,27 +81242,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - ff17ea2d-1547-4060-be01-e1f56ce0678b + a2411043-42f0-4534-ab40-3e6b341c4f0b true false Stream 0 0 true - 749b8b54-b38e-490b-86d6-0135fb7658d1 + 11ba84f1-b66b-4b32-b0b0-311544d960f6 1 - 7512 - 13573 + 11599 + 13593 28 20 - 7527.5 - 13583 + 11614.5 + 13603 @@ -80445,27 +81272,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - e321a03c-647a-4cbd-9296-2143d405dba1 + 9424b08d-dc64-482f-a05a-3054f070bc2d true false Stream 1 1 true - 55233cdb-263e-4f06-8f12-88194a7dc032 + 42eb47e6-9c62-4d8d-994a-74cec8b44aff 1 - 7512 - 13593 + 11599 + 13613 28 20 - 7527.5 - 13603 + 11614.5 + 13623 @@ -80475,7 +81302,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - 9fb6c367-789d-4429-b55c-b390791391fd + ac57a99a-70b3-4c0f-a385-602f9f11134c true false Stream @@ -80487,14 +81314,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7570 - 13553 + 11657 + 13573 27 60 - 7585 - 13583 + 11672 + 13603 @@ -80506,7 +81333,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -80515,7 +81342,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - ebd5302f-d62d-47d8-bd9f-a5c55eb9d9e2 + 3677150c-4996-4121-8acc-6eff251fa7ab true Number Slider @@ -80526,14 +81353,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7478 - 13478 + 11565 + 13498 150 20 - 7478.294 - 13478.1 + 11565.98 + 13498.8 @@ -80552,7 +81379,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -80561,13 +81388,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 5e8d1927-3e40-48e5-b130-19494db5d000 + 0c583e97-0764-47e8-a8bd-7880cc07c232 true Panel false 1 - 8f364de1-b7e7-4578-aab1-55dfe4fa0dd1 + b2bf7e4a-b211-4688-aafa-add547525897 1 Double click to edit panel content… @@ -80575,8 +81402,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 14785 + 11546 + 14805 185 271 @@ -80584,8 +81411,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7458.365 - 14785.13 + 11546.05 + 14805.82 @@ -80606,7 +81433,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds @@ -80616,7 +81443,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain which encompasses a list of numbers. true - a7804f21-ef86-4385-9b58-89ada0927d45 + 46c776c4-7ca3-4b86-b1e5-54d4aaaa19b3 true Bounds Bounds @@ -80625,14 +81452,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7485 - 14728 + 11572 + 14748 122 28 - 7549 - 14742 + 11636 + 14762 @@ -80640,26 +81467,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Numbers to include in Bounds - 00ec7155-9f58-4f96-bb4a-df1e7b52cb44 + 5b8c8460-0f3d-4383-9bcd-0c612c25b722 true Numbers Numbers false - 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 + 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 1 - 7487 - 14730 + 11574 + 14750 47 24 - 7512 - 14742 + 11599 + 14762 @@ -80668,7 +81495,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric Domain between the lowest and highest numbers in {N} - e797e490-c7b9-4597-930b-c8696eeb879e + fc0c07eb-e460-44e9-b49f-010dd7ee264b true Domain Domain @@ -80679,14 +81506,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7564 - 14730 + 11651 + 14750 41 24 - 7586 - 14742 + 11673 + 14762 @@ -80696,7 +81523,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -80707,7 +81534,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - bd253782-5888-4882-b26c-d089e5f118eb + 1c12ee8d-94ec-462b-a5bc-882f08df648a true Expression Expression @@ -80716,14 +81543,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7447 - 15815 + 11534 + 15864 194 28 - 7547 - 15829 + 11634 + 15878 @@ -80738,26 +81565,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - d4f23f43-91dd-4f7f-9a50-a0f5e7cdcc05 + 502eaf4a-ffb6-4367-814a-a8314de27587 true Variable O O true - 0ad6ebd3-9bff-422b-b1c8-620ae7f18fd1 + 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 1 - 7449 - 15817 + 11536 + 15866 14 24 - 7457.5 - 15829 + 11544.5 + 15878 @@ -80766,7 +81593,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 8f364de1-b7e7-4578-aab1-55dfe4fa0dd1 + b2bf7e4a-b211-4688-aafa-add547525897 true Result @@ -80777,14 +81604,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7630 - 15817 + 11717 + 15866 9 24 - 7636 - 15829 + 11723 + 15878 @@ -80796,7 +81623,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -80807,7 +81634,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:0.00000000000000000000}",O) true - 57eb5ebf-a05f-4bb4-9967-b7b3c1687c8c + 9aff4bc8-d0ea-4611-905e-7d68dfdef9d9 true Expression Expression @@ -80816,14 +81643,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7361 - 16029 + 11448 + 16078 367 28 - 7547 - 16043 + 11634 + 16092 @@ -80838,26 +81665,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 72e0a842-1f26-4d8a-9230-90678f4e51e4 + 2fb28a62-6ce8-4b63-9e3c-e245db22aedb true Variable O O true - 2e500c78-c54a-4ee9-9dc5-2a16260d83ce + 54f44873-8d34-4412-9dda-78426a1a8b25 1 - 7363 - 16031 + 11450 + 16080 14 24 - 7371.5 - 16043 + 11458.5 + 16092 @@ -80866,7 +81693,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - ce276144-033b-4828-84de-119527b4e8a7 + 6227b81c-2695-495a-8438-386f2b55fd52 true Result @@ -80877,14 +81704,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7717 - 16031 + 11804 + 16080 9 24 - 7723 - 16043 + 11810 + 16092 @@ -80896,7 +81723,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -80905,13 +81732,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 2102b6f6-7762-401d-b96b-e1b63393697b + f83e7873-fd7d-4508-923c-0a1ccf1f5173 true Panel false 0 - ce276144-033b-4828-84de-119527b4e8a7 + 6227b81c-2695-495a-8438-386f2b55fd52 1 Double click to edit panel content… @@ -80919,8 +81746,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7458 - 15995 + 11546 + 16045 179 20 @@ -80928,8 +81755,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7458.504 - 15995.17 + 11546.19 + 16045.85 @@ -80950,7 +81777,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -80963,9 +81790,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 5494d448-a9bd-4b32-86e1-470ecb156672 + f85f3458-b345-4cb9-b89c-3dfad93a636a 1 - bdda6eac-8b5e-4083-a014-e412699ab434 + 627b51c5-9ba6-4062-990b-d2644fab7d08 Group Curve @@ -80975,7 +81802,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -80985,7 +81812,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 51c29661-5f00-4270-8e5d-51bb166711f7 + 8f563cb8-9910-4e8f-8b51-d6a1eb025af6 true Scale Scale @@ -80994,40 +81821,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7467 - 9949 + 11554 + 9969 154 64 - 7551 - 9981 + 11638 + 10001 Base geometry - 4954fbcf-ce99-483a-927c-4260a5d275b8 + 646f1f5e-342f-4ad3-9a54-f48c6520ce0d true Geometry Geometry true - 653b9b1f-4388-4601-9964-cb0f37000c42 + e9fa65ea-db30-4e31-abf4-2dd776fcae3e 1 - 7469 - 9951 + 11556 + 9971 67 20 - 7512 - 9961 + 11599 + 9981 @@ -81036,7 +81863,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 718f7a66-71a9-4e17-8fb8-90910579c5c7 + 7052e9ef-5fb6-457a-b78f-b878dbc09380 true Center Center @@ -81047,14 +81874,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7469 - 9971 + 11556 + 9991 67 20 - 7512 - 9981 + 11599 + 10001 @@ -81088,27 +81915,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 6af61342-b613-4e04-9efa-e5c467207810 + f7e20aa0-3838-4b02-8245-26bd6357e10d 1/X true Factor Factor false - 6f2328a6-1197-4fad-88b8-fe947c5630c5 + c611f570-ad63-4756-a6fb-1677ee1128e3 1 - 7469 - 9991 + 11556 + 10011 67 20 - 7512 - 10001 + 11599 + 10021 @@ -81137,7 +81964,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 760de91d-5d97-4083-aa56-7dd74c45bd70 + d9aad32e-b6d7-4e88-a1c2-a9e84f1fff68 true Geometry Geometry @@ -81148,14 +81975,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7566 - 9951 + 11653 + 9971 53 30 - 7594 - 9966 + 11681 + 9986 @@ -81164,7 +81991,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - a2505763-ea80-48aa-9643-dd62f69a75fc + 060838a8-24a7-47ae-8b25-7b1c817a8dd8 true Transform Transform @@ -81175,14 +82002,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7566 - 9981 + 11653 + 10001 53 30 - 7594 - 9996 + 11681 + 10016 @@ -81192,7 +82019,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -81202,26 +82029,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - 92fba1b4-6fcd-49c0-9172-b5cd7ee1712b + b3d7308b-bd5a-4724-b108-23089d3defeb true Point Point false - 760de91d-5d97-4083-aa56-7dd74c45bd70 + d9aad32e-b6d7-4e88-a1c2-a9e84f1fff68 1 - 7522 - 9916 + 11610 + 9936 50 24 - 7547.654 - 9928.212 + 11635.34 + 9948.91 @@ -81229,7 +82056,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -81239,7 +82066,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - ce5697fc-79fa-4cd1-9822-346f09145cf9 + 1d83bc70-a220-4c43-aab3-dfcbb61a9a4c true Mirror Mirror @@ -81248,40 +82075,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7489 - 9309 + 11576 + 9329 138 44 - 7557 - 9331 + 11644 + 9351 Base geometry - febbf835-e2ea-4900-91ad-5006c61de3b7 + 6355b944-52b6-4c12-9965-f0d2ed3e99c7 true Geometry Geometry true - 5494d448-a9bd-4b32-86e1-470ecb156672 + f85f3458-b345-4cb9-b89c-3dfad93a636a 1 - 7491 - 9311 + 11578 + 9331 51 20 - 7518 - 9321 + 11605 + 9341 @@ -81290,7 +82117,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 364d9328-2306-438c-bd7d-8b49fd8bf32e + 079c86ac-fc90-470b-a0c6-a815603df048 true Plane Plane @@ -81301,14 +82128,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7491 - 9331 + 11578 + 9351 51 20 - 7518 - 9341 + 11605 + 9361 @@ -81347,7 +82174,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 5c69e156-6394-4c54-82c6-5cde48ae47cc + 49675102-ada8-4da0-a13c-ab8b29f23b51 true Geometry Geometry @@ -81358,14 +82185,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7572 - 9311 + 11659 + 9331 53 20 - 7600 - 9321 + 11687 + 9341 @@ -81374,7 +82201,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - c3a2fa55-fe7c-47de-b6bc-f741c45a0b17 + 7e331478-3c93-4f9d-8e1b-5aa5c2f60f97 true Transform Transform @@ -81385,14 +82212,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7572 - 9331 + 11659 + 9351 53 20 - 7600 - 9341 + 11687 + 9361 @@ -81402,7 +82229,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -81412,26 +82239,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 289362ef-c456-475f-a4a5-7610e305e8d9 + ac94063c-4ea8-4bd7-a1d9-331c5dae31b4 true Curve Curve false - 3b382b54-9bc9-4959-a883-d04a5002518d + 700e1289-8912-478e-b981-8c721ed05a37 1 - 7538 - 9207 + 11617 + 9228 50 24 - 7563.904 - 9219.222 + 11642.59 + 9240.92 @@ -81439,7 +82266,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -81449,26 +82276,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 620f4604-c9b2-4225-ab41-aaf06f6c632a + ee07fea5-e231-490f-8b21-7edc29afcd22 true Relay false - 26d7535a-4156-4451-9c50-40afd7e85fd7 + e2c66b67-3d14-4ba5-bfb2-e25109ddbc91 1 - 7526 - 14656 + 11613 + 14676 40 16 - 7546 - 14664 + 11633 + 14684 @@ -81476,7 +82303,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -81486,26 +82313,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 879e5696-96c6-42cb-af24-fa0abdae663d + d4ee5f33-f554-4034-b7f6-14fd100d6a47 true Curve Curve false - 654c0ab1-b14e-4de4-bed5-84f08c62833b + 3f7e3b9e-e49f-490c-9fac-9e238f044562 1 - 7092 - 15053 + 11180 + 15074 50 24 - 7117.403 - 15065.98 + 11205.09 + 15086.68 @@ -81513,7 +82340,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -81523,26 +82350,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 26d7535a-4156-4451-9c50-40afd7e85fd7 + e2c66b67-3d14-4ba5-bfb2-e25109ddbc91 true Curve Curve false - 13b6e180-4b83-4157-8193-af265fe3ae92 + ef592b8f-92d2-4a2c-a563-1977cd6aad47 1 - 7091 - 14764 + 11179 + 14784 50 24 - 7116.5 - 14776.13 + 11204.19 + 14796.83 @@ -81550,7 +82377,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -81560,7 +82387,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 384b46ce-30e8-4d44-97a1-a03503d802b4 + b7b2a002-a144-4b1e-a1c5-227412cac4b8 true Scale Scale @@ -81569,40 +82396,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7036 - 14795 + 11123 + 14815 154 64 - 7120 - 14827 + 11207 + 14847 Base geometry - 0694b910-5c39-4000-b6c5-861a755ce964 + dd31428e-0cd0-489c-abc3-9a74837b4489 true Geometry Geometry true - 879e5696-96c6-42cb-af24-fa0abdae663d + d4ee5f33-f554-4034-b7f6-14fd100d6a47 1 - 7038 - 14797 + 11125 + 14817 67 20 - 7081 - 14807 + 11168 + 14827 @@ -81611,7 +82438,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 376624b9-b0fa-4aec-9866-51a2413dda29 + 7b7ec746-f76c-48dc-a649-b09da857e68e true Center Center @@ -81622,14 +82449,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7038 - 14817 + 11125 + 14837 67 20 - 7081 - 14827 + 11168 + 14847 @@ -81663,27 +82490,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 307cbdab-010d-4c0c-8196-3ab04cd777e0 + a09c0f0d-0d69-4260-831a-9fd11ef119f9 2^X true Factor Factor false - 4bbdaea1-5551-4ab2-911a-d23c202e61b0 + 010c6158-cd42-4c79-868f-0276d9b2f3fa 1 - 7038 - 14837 + 11125 + 14857 67 20 - 7081 - 14847 + 11168 + 14867 @@ -81712,7 +82539,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 13b6e180-4b83-4157-8193-af265fe3ae92 + ef592b8f-92d2-4a2c-a563-1977cd6aad47 true Geometry Geometry @@ -81723,14 +82550,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7135 - 14797 + 11222 + 14817 53 30 - 7163 - 14812 + 11250 + 14832 @@ -81739,7 +82566,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 5c6566e0-3b09-493c-989b-16204b0fdad8 + 3832caa9-5a38-418b-b7bf-5e1e9b40efeb true Transform Transform @@ -81750,14 +82577,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7135 - 14827 + 11222 + 14847 53 30 - 7163 - 14842 + 11250 + 14862 @@ -81767,7 +82594,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -81780,19 +82607,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 879e5696-96c6-42cb-af24-fa0abdae663d - 26d7535a-4156-4451-9c50-40afd7e85fd7 - 384b46ce-30e8-4d44-97a1-a03503d802b4 + d4ee5f33-f554-4034-b7f6-14fd100d6a47 + e2c66b67-3d14-4ba5-bfb2-e25109ddbc91 + b7b2a002-a144-4b1e-a1c5-227412cac4b8 27899f96-8899-44d3-a06c-50d23c4c5623 - 4dc7bcc7-5910-4821-b3a9-9c406ad94215 - 7d19420a-9c9b-4759-80ad-6014ae313ab8 - 81158720-bb50-43f1-9088-66dce4c36f28 - d7b476c4-a7ee-4401-9e6e-7eec391f2b89 - 4bbdaea1-5551-4ab2-911a-d23c202e61b0 - 797bda74-90d7-46e9-ac0c-d7d7648f6440 - 22fd4b81-9e88-42b4-814a-e63ab43f594b + 82fbeaaf-eadf-485f-82d0-b4fb6356a6b5 + 1f5227c9-0bd8-46a9-92eb-b4cc68012211 + f86306f1-c8d9-4880-859a-aabecea31011 + fe6da4e4-f011-449c-a16e-76977f2cf8e6 + 010c6158-cd42-4c79-868f-0276d9b2f3fa + 517de05e-10b8-4c63-a805-3bfd4a055d28 + 77810d07-6a5e-4230-97d8-292cb1c543b4 11 - 04ceed38-ed46-46cb-9346-2fa1b74bcf17 + e89ccdeb-a509-49db-a074-10e074a5cdfe Group @@ -81802,7 +82629,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -81812,7 +82639,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - 34abd1c9-c536-44ad-8046-d4107bdabe6c + 99ca1918-5b9f-48be-a244-7eba09c2a10c true Move Move @@ -81821,40 +82648,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7489 - 9245 + 11576 + 9265 138 44 - 7557 - 9267 + 11644 + 9287 Base geometry - b484cdc5-ec24-4370-a67e-738d9cc791db + cd198352-59ee-4d6e-94c5-12c6a4f5f2bc true Geometry Geometry true - 5494d448-a9bd-4b32-86e1-470ecb156672 + f85f3458-b345-4cb9-b89c-3dfad93a636a 1 - 7491 - 9247 + 11578 + 9267 51 20 - 7518 - 9257 + 11605 + 9277 @@ -81863,7 +82690,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 86fa2a3a-b9eb-40af-8ffe-875a2280e76e + 77d6f118-5300-4296-bb33-0a74b10fb2d3 true Motion Motion @@ -81874,14 +82701,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7491 - 9267 + 11578 + 9287 51 20 - 7518 - 9277 + 11605 + 9297 @@ -81899,7 +82726,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7.5 + 10 0 0 @@ -81914,7 +82741,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - 3b382b54-9bc9-4959-a883-d04a5002518d + 700e1289-8912-478e-b981-8c721ed05a37 true Geometry Geometry @@ -81925,14 +82752,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7572 - 9247 + 11659 + 9267 53 20 - 7600 - 9257 + 11687 + 9277 @@ -81941,7 +82768,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 0bd32124-105b-419a-b729-013f3c3881cc + 1a7dadfe-a664-4d8b-8f99-7f79657960ba true Transform Transform @@ -81952,14 +82779,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7572 - 9267 + 11659 + 9287 53 20 - 7600 - 9277 + 11687 + 9297 @@ -81969,7 +82796,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -81978,7 +82805,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 4dc7bcc7-5910-4821-b3a9-9c406ad94215 + 82fbeaaf-eadf-485f-82d0-b4fb6356a6b5 true Digit Scroller @@ -81998,14 +82825,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6989 - 15010 + 11076 + 15031 250 20 - 6989.229 - 15010.36 + 11076.92 + 15031.06 @@ -82013,7 +82840,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -82022,7 +82849,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 7d19420a-9c9b-4759-80ad-6014ae313ab8 + 1f5227c9-0bd8-46a9-92eb-b4cc68012211 true Panel @@ -82035,8 +82862,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7048 - 14888 + 11136 + 14909 144 20 @@ -82044,8 +82871,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7048.967 - 14888.84 + 11136.66 + 14909.54 @@ -82066,7 +82893,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -82076,7 +82903,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 81158720-bb50-43f1-9088-66dce4c36f28 + f86306f1-c8d9-4880-859a-aabecea31011 true Curve Curve @@ -82087,14 +82914,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7091 - 14721 + 11179 + 14741 50 24 - 7116.5 - 14733.13 + 11204.19 + 14753.83 @@ -82126,7 +82953,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -82136,7 +82963,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - d7b476c4-a7ee-4401-9e6e-7eec391f2b89 + fe6da4e4-f011-449c-a16e-76977f2cf8e6 true Curve Curve @@ -82147,14 +82974,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7095 - 15864 + 11182 + 15914 50 24 - 7120 - 15876.27 + 11207.69 + 15926.95 @@ -82186,7 +83013,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -82195,7 +83022,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - fcbee14a-4d93-4cf2-b3db-3ad085292274 + 31d5333d-2f3d-4ecd-b423-21f29b7f4ae5 true Panel @@ -82208,8 +83035,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7328 - 16205 + 11416 + 16256 439 20 @@ -82217,8 +83044,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7328.886 - 16205.64 + 11416.57 + 16256.32 @@ -82239,7 +83066,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -82249,7 +83076,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Extract the end points of a curve. true - 5b0dc039-c379-4b69-b183-c35d14dfb12a + adc9af1f-6618-430b-878e-74d0382907f3 true End Points End Points @@ -82258,40 +83085,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7914 - 9940 + 12001 + 9960 96 44 - 7964 - 9962 + 12051 + 9982 Curve to evaluate - 21c6857a-2bd3-408a-acdc-43fe9720a5c1 + ac5b0219-e862-4b32-a338-c8d0d993eb88 true Curve Curve false - 86b4e4b6-71b5-4a82-8d28-6b0279fe4e92 + d8b30c72-4c75-49c2-9897-3a886d8b0b00 1 - 7916 - 9942 + 12003 + 9962 33 40 - 7934 - 9962 + 12021 + 9982 @@ -82300,7 +83127,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve start point - f36d4b80-4ba9-469a-911d-ecce3fc3735e + 9bb167c2-4add-4cc1-829c-ff4cf603938f true Start Start @@ -82311,14 +83138,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7979 - 9942 + 12066 + 9962 29 20 - 7995 - 9952 + 12082 + 9972 @@ -82327,7 +83154,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve end point - 5a98d27e-8c17-4c11-b77d-5566adc782f6 + 8e693133-5b75-4f5d-8672-b4970127c1c6 true End End @@ -82338,14 +83165,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7979 - 9962 + 12066 + 9982 29 20 - 7995 - 9972 + 12082 + 9992 @@ -82355,7 +83182,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -82365,7 +83192,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a rectangle from a base plane and two points true - 6ef4a988-536b-4f39-beb0-56f227c59e41 + 617fc1e7-a4ed-4c98-92e0-dd4bc994a854 true Rectangle 2Pt Rectangle 2Pt @@ -82374,21 +83201,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7899 - 9837 + 11986 + 9857 126 84 - 7957 - 9879 + 12044 + 9899 Rectangle base plane - ffc942fb-fb6d-45a5-894c-025f4a62a69b + 8aef71c0-ddae-407b-9a99-a4d1c46b3846 true Plane Plane @@ -82399,14 +83226,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7901 - 9839 + 11988 + 9859 41 20 - 7923 - 9849 + 12010 + 9869 @@ -82445,26 +83272,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First corner point. - a7ba301c-c27d-46e2-98e5-f5fbc04314d1 + e3c600f1-da43-4003-8817-1f6545f0e601 true Point A Point A false - f36d4b80-4ba9-469a-911d-ecce3fc3735e + 9bb167c2-4add-4cc1-829c-ff4cf603938f 1 - 7901 - 9859 + 11988 + 9879 41 20 - 7923 - 9869 + 12010 + 9889 @@ -82498,26 +83325,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second corner point. - be8ade80-82dc-41d6-a354-14237df4856c + d5510864-a7dd-4004-af81-705cf49a96c5 true Point B Point B false - 5a98d27e-8c17-4c11-b77d-5566adc782f6 + 8e693133-5b75-4f5d-8672-b4970127c1c6 1 - 7901 - 9879 + 11988 + 9899 41 20 - 7923 - 9889 + 12010 + 9909 @@ -82551,7 +83378,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle corner fillet radius - 16b7f1d7-87cd-4f97-b32d-f4947664234b + 257fb57a-99ac-44a6-9096-7340d07eec21 true Radius Radius @@ -82562,14 +83389,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7901 - 9899 + 11988 + 9919 41 20 - 7923 - 9909 + 12010 + 9929 @@ -82598,7 +83425,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle defined by P, A and B - 1eceb20d-1e58-45a1-82a8-324db5623b2f + 0a67dc9b-4caf-41e3-8ade-bf99a13c8f62 true Rectangle Rectangle @@ -82609,14 +83436,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7972 - 9839 + 12059 + 9859 51 40 - 7999 - 9859 + 12086 + 9879 @@ -82625,7 +83452,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length of rectangle curve - 6894ffb6-08bf-4f64-96bb-54dc822f0167 + b663e79e-25f5-4c3a-a18e-cb62704c8d38 true Length Length @@ -82636,14 +83463,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7972 - 9879 + 12059 + 9899 51 40 - 7999 - 9899 + 12086 + 9919 @@ -82653,7 +83480,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e5c33a79-53d5-4f2b-9a97-d3d45c780edc Deconstuct Rectangle @@ -82663,7 +83490,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retrieve the base plane and side intervals of a rectangle. true - 34d1b0b8-7e06-4481-8b88-e5dc3e59deba + ce9a1e3e-294a-4732-ad79-2b4d4d03cc71 true Deconstuct Rectangle Deconstuct Rectangle @@ -82672,40 +83499,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7891 - 9754 + 11978 + 9774 142 64 - 7959 - 9786 + 12046 + 9806 Rectangle to deconstruct - b0596a45-b198-4d45-9a01-aa7e51f8d16e + 881cc932-4b55-4452-a5b1-c797041d8c85 true Rectangle Rectangle false - 1eceb20d-1e58-45a1-82a8-324db5623b2f + 0a67dc9b-4caf-41e3-8ade-bf99a13c8f62 1 - 7893 - 9756 + 11980 + 9776 51 60 - 7920 - 9786 + 12007 + 9806 @@ -82714,7 +83541,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane of rectangle - 5b80bcb2-007d-4951-81f5-936b7a4c8ce0 + 67f2178c-5451-46a6-a776-2ea1dab9a03d true Base Plane Base Plane @@ -82725,14 +83552,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7974 - 9756 + 12061 + 9776 57 20 - 8004 - 9766 + 12091 + 9786 @@ -82741,7 +83568,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane X axis - d834c604-6ed5-424c-938b-87006d8709ac + 6d62cfa2-87e5-4e73-bf7c-59602111c661 true X Interval X Interval @@ -82752,14 +83579,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7974 - 9776 + 12061 + 9796 57 20 - 8004 - 9786 + 12091 + 9806 @@ -82768,7 +83595,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane Y axis - e3b6c265-94b2-40eb-a5ae-d6ade5062c54 + 1ecfb5b4-2f1b-40ca-af51-1487bfd0beb5 true Y Interval Y Interval @@ -82779,14 +83606,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7974 - 9796 + 12061 + 9816 57 20 - 8004 - 9806 + 12091 + 9826 @@ -82796,7 +83623,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -82806,7 +83633,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - b512e8df-c804-43fa-80f5-c035b2e44c88 + 935baace-be97-4d0a-84b6-c4c250a58d8d true Deconstruct Domain Deconstruct Domain @@ -82815,40 +83642,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7910 - 9627 + 11997 + 9647 104 44 - 7968 - 9649 + 12055 + 9669 Base domain - e12dfecf-5c94-4290-bcf1-e79a8b8d931f + efd1c6bf-d5e8-4a31-b5c6-8026a7d70e71 true Domain Domain false - e3b6c265-94b2-40eb-a5ae-d6ade5062c54 + 1ecfb5b4-2f1b-40ca-af51-1487bfd0beb5 1 - 7912 - 9629 + 11999 + 9649 41 40 - 7934 - 9649 + 12021 + 9669 @@ -82857,7 +83684,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - a32712df-acc1-4612-aae2-e8972fbc0c13 + f2e8150c-64c1-488e-ac7c-b971c37bba17 true Start Start @@ -82868,14 +83695,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7983 - 9629 + 12070 + 9649 29 20 - 7999 - 9639 + 12086 + 9659 @@ -82884,7 +83711,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - 3846c5ef-f7ac-4be0-8f98-7bbd1d85c72d + 67759308-df73-4a46-bfce-1514a5076595 true End End @@ -82895,14 +83722,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7983 - 9649 + 12070 + 9669 29 20 - 7999 - 9659 + 12086 + 9679 @@ -82912,7 +83739,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -82922,7 +83749,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - ff341083-07d1-4673-b7ef-ea33fa9113c2 + 272e3fd7-5edd-4507-a6ee-d1b778257c1a true Deconstruct Domain Deconstruct Domain @@ -82931,40 +83758,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7910 - 9689 + 11997 + 9709 104 44 - 7968 - 9711 + 12055 + 9731 Base domain - 52face86-c092-4a6a-8981-f5746caeb508 + b868b8b1-3c97-4d7c-9272-4c1338de4bfe true Domain Domain false - d834c604-6ed5-424c-938b-87006d8709ac + 6d62cfa2-87e5-4e73-bf7c-59602111c661 1 - 7912 - 9691 + 11999 + 9711 41 40 - 7934 - 9711 + 12021 + 9731 @@ -82973,7 +83800,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - 801fc7ee-0c00-4a12-b6e8-7c424fd809ab + 9b9e285b-80b4-426d-9514-8da27385c283 true Start Start @@ -82984,14 +83811,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7983 - 9691 + 12070 + 9711 29 20 - 7999 - 9701 + 12086 + 9721 @@ -83000,7 +83827,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - ba151bf0-3b2f-42b7-8bb1-e60c19f6f016 + 23b8cc44-9782-48ce-b7cc-7cd850f42c18 true End End @@ -83011,14 +83838,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7983 - 9711 + 12070 + 9731 29 20 - 7999 - 9721 + 12086 + 9741 @@ -83028,7 +83855,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 290f418a-65ee-406a-a9d0-35699815b512 Scale NU @@ -83038,7 +83865,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object with non-uniform factors. true - ec0664dc-e2c7-4226-b0d4-35822abd6b61 + 00528d7f-8c30-4e4b-8aa9-d51b29ddb452 true Scale NU Scale NU @@ -83047,40 +83874,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7885 - 9504 + 11972 + 9524 154 104 - 7969 - 9556 + 12056 + 9576 Base geometry - 3b5f720d-e677-4be9-93c8-d7e772a936fa + dff888e5-719f-4255-8e28-1c8659844b30 true Geometry Geometry true - 5494d448-a9bd-4b32-86e1-470ecb156672 + f85f3458-b345-4cb9-b89c-3dfad93a636a 1 - 7887 - 9506 + 11974 + 9526 67 20 - 7930 - 9516 + 12017 + 9536 @@ -83089,7 +83916,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane - b96a577d-6f3c-440d-a07c-594ffc43b82f + f9dcb013-c047-4a17-a9b0-276b6e2b6725 true Plane Plane @@ -83100,14 +83927,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7887 - 9526 + 11974 + 9546 67 20 - 7930 - 9536 + 12017 + 9556 @@ -83146,27 +83973,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {x} direction - 471f130f-7163-4b0c-a9fd-2cc441bbc2b5 + 8ccff032-89bd-455c-9090-1316d5432e0d 1/X true Scale X Scale X false - ba151bf0-3b2f-42b7-8bb1-e60c19f6f016 + 23b8cc44-9782-48ce-b7cc-7cd850f42c18 1 - 7887 - 9546 + 11974 + 9566 67 20 - 7930 - 9556 + 12017 + 9576 @@ -83195,27 +84022,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {y} direction - f34bfbdc-7c6d-4568-9fae-4875e068c889 + 4520bdaa-e3ca-44ab-9c06-32625e92f692 1/X true Scale Y Scale Y false - 3846c5ef-f7ac-4be0-8f98-7bbd1d85c72d + 67759308-df73-4a46-bfce-1514a5076595 1 - 7887 - 9566 + 11974 + 9586 67 20 - 7930 - 9576 + 12017 + 9596 @@ -83244,7 +84071,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {z} direction - a0d7b568-554b-4107-b7fa-24b37aa30afb + 835ea717-dd6d-4d57-82da-9b6b833e9161 true Scale Z Scale Z @@ -83255,14 +84082,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7887 - 9586 + 11974 + 9606 67 20 - 7930 - 9596 + 12017 + 9616 @@ -83291,7 +84118,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - fb90415c-1b41-44c2-84d3-02937171eb06 + 7f310464-458a-4d8f-a25d-c26becc86f07 true Geometry Geometry @@ -83302,14 +84129,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7984 - 9506 + 12071 + 9526 53 50 - 8012 - 9531 + 12099 + 9551 @@ -83318,7 +84145,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 1e389f63-658b-4bde-bb18-246e33882f38 + 6f75b075-4ff9-444f-b539-a9ef0e076205 true Transform Transform @@ -83329,14 +84156,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7984 - 9556 + 12071 + 9576 53 50 - 8012 - 9581 + 12099 + 9601 @@ -83346,7 +84173,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -83359,20 +84186,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 5b0dc039-c379-4b69-b183-c35d14dfb12a - 6ef4a988-536b-4f39-beb0-56f227c59e41 - 34d1b0b8-7e06-4481-8b88-e5dc3e59deba - b512e8df-c804-43fa-80f5-c035b2e44c88 - ff341083-07d1-4673-b7ef-ea33fa9113c2 - ec0664dc-e2c7-4226-b0d4-35822abd6b61 - 86b4e4b6-71b5-4a82-8d28-6b0279fe4e92 - b09beea0-b303-4bd8-86ed-e165609c0970 - 26d0d500-b462-4c99-872b-9726e16594d3 - e9fafb6a-dcd6-496c-a636-30117cb488ef + adc9af1f-6618-430b-878e-74d0382907f3 + 617fc1e7-a4ed-4c98-92e0-dd4bc994a854 + ce9a1e3e-294a-4732-ad79-2b4d4d03cc71 + 935baace-be97-4d0a-84b6-c4c250a58d8d + 272e3fd7-5edd-4507-a6ee-d1b778257c1a + 00528d7f-8c30-4e4b-8aa9-d51b29ddb452 + d8b30c72-4c75-49c2-9897-3a886d8b0b00 + a907a344-b9c0-468b-a400-728beb37d17d + 2f0446bb-badd-4a2d-b2f7-3ecaffcea83e + d3694f49-88f8-4c69-a50e-2af49ddb9407 5cf6e27c-da4b-4d95-8f2d-d8cffbb3165d - 9e8d26b2-7e97-48ec-ae49-67a48ce8ebf7 + 72d7ba69-f418-4938-9888-b4b9200c1976 12 - 5db88eb8-c00e-4933-a6bf-404c9e6b6bf8 + a035e05c-284c-4ac7-83d4-fe3f77d478dc Group @@ -83382,7 +84209,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -83392,26 +84219,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 86b4e4b6-71b5-4a82-8d28-6b0279fe4e92 + d8b30c72-4c75-49c2-9897-3a886d8b0b00 true Curve Curve false - 5494d448-a9bd-4b32-86e1-470ecb156672 + f85f3458-b345-4cb9-b89c-3dfad93a636a 1 - 7940 - 10013 + 12028 + 10034 50 24 - 7965.545 - 10025.43 + 12053.23 + 10046.13 @@ -83419,7 +84246,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -83429,26 +84256,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - b09beea0-b303-4bd8-86ed-e165609c0970 + a907a344-b9c0-468b-a400-728beb37d17d true Curve Curve false - fb90415c-1b41-44c2-84d3-02937171eb06 + 7f310464-458a-4d8f-a25d-c26becc86f07 1 - 7940 - 9451 + 12025 + 9482 50 24 - 7965.329 - 9463.678 + 12050.02 + 9494.376 @@ -83456,7 +84283,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -83466,7 +84293,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - 26d0d500-b462-4c99-872b-9726e16594d3 + 2f0446bb-badd-4a2d-b2f7-3ecaffcea83e true Move Move @@ -83475,40 +84302,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7891 - 9251 + 11978 + 9271 138 44 - 7959 - 9273 + 12046 + 9293 Base geometry - aad31805-b7c4-4dad-b9fd-3613cbb04142 + d7dd5ec1-7f45-4309-93b8-cdbbbe8c7ae8 true Geometry Geometry true - b09beea0-b303-4bd8-86ed-e165609c0970 + a907a344-b9c0-468b-a400-728beb37d17d 1 - 7893 - 9253 + 11980 + 9273 51 20 - 7920 - 9263 + 12007 + 9283 @@ -83517,26 +84344,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 1dfdf926-8087-497d-be92-6f601ca931c5 + 5c6631fb-0696-45e3-a6b9-de77990fb016 true Motion Motion false - 184eb17b-e291-4ca3-a3c1-560f57675d83 + 061ec223-6427-41e5-bb45-ff42561fac13 1 - 7893 - 9273 + 11980 + 9293 51 20 - 7920 - 9283 + 12007 + 9303 @@ -83569,7 +84396,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - 7b99d806-1719-451d-92aa-49432beecc18 + 275760ae-43fe-482e-8a87-497bb13078ef true Geometry Geometry @@ -83580,14 +84407,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7974 - 9253 + 12061 + 9273 53 20 - 8002 - 9263 + 12089 + 9283 @@ -83596,7 +84423,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 77a44bf2-d8be-423d-8647-1885d329d7f2 + a25178d3-0c97-492c-8e28-9683f2fb3800 true Transform Transform @@ -83607,14 +84434,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7974 - 9273 + 12061 + 9293 53 20 - 8002 - 9283 + 12089 + 9303 @@ -83624,7 +84451,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -83634,26 +84461,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - e9fafb6a-dcd6-496c-a636-30117cb488ef + d3694f49-88f8-4c69-a50e-2af49ddb9407 true Curve Curve false - 7b99d806-1719-451d-92aa-49432beecc18 + 275760ae-43fe-482e-8a87-497bb13078ef 1 - 7937 - 9207 + 12025 + 9228 50 24 - 7962.66 - 9219.891 + 12050.35 + 9240.589 @@ -83661,7 +84488,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -83670,7 +84497,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 93165403-b153-4c9f-aa6c-af2b0dfc68a1 + 9c3abe66-6178-41fc-9486-5a8a5127c817 true Panel @@ -83684,8 +84511,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7329 - 16366 + 11416 + 16417 439 22 @@ -83693,8 +84520,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7329.191 - 16366.6 + 11416.88 + 16417.28 @@ -83715,7 +84542,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -83724,7 +84551,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 8f0b6eae-1a0a-427d-bc2e-a6cd6fa9ecf4 + 6a8fee44-2302-45df-b1b2-d84c0a567487 true Digit Scroller Digit Scroller @@ -83744,14 +84571,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7421 - 17016 + 11509 + 17066 251 20 - 7421.796 - 17016 + 11509.48 + 17066.68 @@ -83759,7 +84586,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -83768,7 +84595,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - f1d26d4e-614c-44e1-a5e3-4264daf1c7ec + cb3edda4-af7d-4284-a8c6-e088a6688f37 true Panel @@ -83781,8 +84608,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7328 - 16924 + 11416 + 16975 439 20 @@ -83790,8 +84617,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7328.636 - 16924.64 + 11416.32 + 16975.32 @@ -83812,7 +84639,107 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + X + true + 72d0b584-fd81-41fc-a990-23a44f9c78b4 + true + Expression + + + + + + + 11607 + 17159 + 62 + 28 + + + 11641 + 17173 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + b13c2214-da95-44c6-a1f3-60ee94066955 + true + Variable X + X + true + ffab67ab-18ec-45a4-aa0f-a657ab7a28ad + 1 + + + + + + 11609 + 17161 + 14 + 24 + + + 11617.5 + 17173 + + + + + + + + Result of expression + 0dab6791-f1ad-4881-a86b-223e0ea6c394 + true + Result + + false + 0 + + + + + + 11658 + 17161 + 9 + 24 + + + 11664 + 17173 + + + + + + + + + + + + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -83822,26 +84749,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - accb7566-1c4f-472e-95ae-bf5b9b0e62fb + c8993beb-b45b-4c31-9990-7eb86ffdc60d true Point Point false - fe8fda7a-61a0-4712-ad3e-8e26eaf5a221 + 1208fa26-35cd-449c-8bab-d5024ce56926 1 - 7544 - 12443 + 11632 + 12463 50 24 - 7569.611 - 12455.02 + 11657.3 + 12475.72 @@ -83849,7 +84776,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -83859,26 +84786,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - fe8fda7a-61a0-4712-ad3e-8e26eaf5a221 + 1208fa26-35cd-449c-8bab-d5024ce56926 true Relay false - 1a7f5de6-38f3-4d31-8db7-4a12c24c79d7 + 4ff605e6-a509-4af8-9890-63cf4e497a61 1 - 7548 - 12489 + 11635 + 12509 40 16 - 7568 - 12497 + 11655 + 12517 @@ -83886,7 +84813,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -83896,26 +84823,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 653b9b1f-4388-4601-9964-cb0f37000c42 + e9fa65ea-db30-4e31-abf4-2dd776fcae3e true Relay false - cf3b5cee-2d7d-43f1-bf8d-d5bf6e23c663 + fe2c1b3f-3bda-479f-9ab6-83e2e178d9e7 1 - 7548 - 12235 + 11635 + 12255 40 16 - 7568 - 12243 + 11655 + 12263 @@ -83923,7 +84850,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -83933,7 +84860,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - dfe2545b-c3c0-46a7-addc-20709cae7a4d + 9acdadaa-96e4-4e3f-b354-95632380b4b1 true Scale Scale @@ -83942,40 +84869,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7491 - 12271 + 11578 + 12291 154 64 - 7575 - 12303 + 11662 + 12323 Base geometry - c83d92e1-4911-4bb4-b076-76d374c7a22c + e5fdd253-0cf5-4ae6-9611-d7b0eae02c32 true Geometry Geometry true - accb7566-1c4f-472e-95ae-bf5b9b0e62fb + c8993beb-b45b-4c31-9990-7eb86ffdc60d 1 - 7493 - 12273 + 11580 + 12293 67 20 - 7536 - 12283 + 11623 + 12303 @@ -83984,7 +84911,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - be49679d-77d6-4a82-a2b4-a5912884c691 + d8ae4010-44ab-4990-8935-08bf1a605baf true Center Center @@ -83995,14 +84922,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7493 - 12293 + 11580 + 12313 67 20 - 7536 - 12303 + 11623 + 12323 @@ -84036,27 +84963,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 1186895b-b730-42f7-aab4-2274fa434fd2 + 2703f972-737f-46b6-ad79-0d52eac2fbb2 2^X true Factor Factor false - 7101556a-3ae8-4013-a010-ecff577fe9b9 + 993a4bbf-a82f-4209-b544-cec1a75b5c95 1 - 7493 - 12313 + 11580 + 12333 67 20 - 7536 - 12323 + 11623 + 12343 @@ -84085,7 +85012,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - cf3b5cee-2d7d-43f1-bf8d-d5bf6e23c663 + fe2c1b3f-3bda-479f-9ab6-83e2e178d9e7 true Geometry Geometry @@ -84096,14 +85023,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7590 - 12273 + 11677 + 12293 53 30 - 7618 - 12288 + 11705 + 12308 @@ -84112,7 +85039,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 2abb8b43-7a59-4444-a311-300dc7b8e056 + 2b888928-1ad5-4036-9283-5785e6b35b24 true Transform Transform @@ -84123,14 +85050,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7590 - 12303 + 11677 + 12323 53 30 - 7618 - 12318 + 11705 + 12338 @@ -84140,7 +85067,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -84149,7 +85076,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 7101556a-3ae8-4013-a010-ecff577fe9b9 + 993a4bbf-a82f-4209-b544-cec1a75b5c95 true Digit Scroller @@ -84169,14 +85096,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7449 - 12356 + 11537 + 12377 250 20 - 7449.391 - 12356.38 + 11537.08 + 12377.08 @@ -84184,7 +85111,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -84197,9 +85124,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - accb7566-1c4f-472e-95ae-bf5b9b0e62fb + c8993beb-b45b-4c31-9990-7eb86ffdc60d 1 - 56e8a40e-11a7-4931-84ec-68eda6076c5e + 30884d74-7a79-4131-9e30-3d6188286538 Group Point @@ -84209,7 +85136,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -84219,7 +85146,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 4bbdaea1-5551-4ab2-911a-d23c202e61b0 + 010c6158-cd42-4c79-868f-0276d9b2f3fa true Relay @@ -84231,14 +85158,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7097 - 14973 + 11185 + 14990 40 16 - 7117 - 14981 + 11205 + 14998 @@ -84246,7 +85173,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -84255,7 +85182,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 797bda74-90d7-46e9-ac0c-d7d7648f6440 + 517de05e-10b8-4c63-a805-3bfd4a055d28 true Panel @@ -84269,8 +85196,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7046 - 14939 + 11133 + 14960 144 20 @@ -84278,8 +85205,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 7046.223 - 14939.67 + 11133.91 + 14960.38 @@ -84300,7 +85227,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -84309,7 +85236,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 5653c313-d529-43a0-bfca-d8e5d3a366c3 + 3108fcf8-bcd2-4ede-be7f-b826424c45a3 true Digit Scroller Digit Scroller @@ -84329,14 +85256,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7421 - 16967 + 11509 + 17018 251 20 - 7421.796 - 16967.75 + 11509.48 + 17018.43 @@ -84344,7 +85271,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 56b92eab-d121-43f7-94d3-6cd8f0ddead8 Vector XYZ @@ -84354,7 +85281,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a vector from {xyz} components. true - 9e8d26b2-7e97-48ec-ae49-67a48ce8ebf7 + 72d7ba69-f418-4938-9888-b4b9200c1976 true Vector XYZ Vector XYZ @@ -84363,21 +85290,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7891 - 9337 + 11978 + 9357 139 64 - 7976 - 9369 + 12063 + 9389 Vector {x} component - 81abd812-c99e-4e18-b6d3-42f829e562ef + db523777-9cbd-4f02-acfd-bd8d8b9ccdd8 true X component X component @@ -84388,64 +85315,64 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7893 - 9339 - 68 - 20 - - - 7928.5 - 9349 - - - - - - 1 - - - - - 1 - {0} - - - - - 7.5 - - - - - - - - - - - Vector {y} component - 9cef1672-929f-4639-9fc5-0b549cc8f135 - true - Y component - Y component - false - 0 - - - - - - 7893 + 11980 9359 68 20 - 7928.5 + 12015.5 9369 + + + 1 + + + + + 1 + {0} + + + + + 10 + + + + + + + + + + + Vector {y} component + 07143fa2-c6c8-47a1-a84f-c8e0308f782b + true + Y component + Y component + false + 0 + + + + + + 11980 + 9379 + 68 + 20 + + + 12015.5 + 9389 + + + 1 @@ -84471,7 +85398,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {z} component - a365c0e0-9e55-4524-a3b4-d67262f224d3 + 87691a0a-08c6-40eb-adc3-6ea410c7464d true Z component Z component @@ -84482,14 +85409,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7893 - 9379 + 11980 + 9399 68 20 - 7928.5 - 9389 + 12015.5 + 9409 @@ -84518,7 +85445,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector construct - 184eb17b-e291-4ca3-a3c1-560f57675d83 + 061ec223-6427-41e5-bb45-ff42561fac13 true Vector Vector @@ -84529,14 +85456,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7991 - 9339 + 12078 + 9359 37 30 - 8011 - 9354 + 12098 + 9374 @@ -84545,7 +85472,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector length - 326befbc-5d30-41fe-a27d-2666691685f0 + b9bd2d66-f1e1-40ae-8ba4-3041ae4cea1a true Length Length @@ -84556,14 +85483,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7991 - 9369 + 12078 + 9389 37 30 - 8011 - 9384 + 12098 + 9404 @@ -84573,194 +85500,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number - - - - - Contains a collection of floating point numbers - 7df1562a-5592-4dee-b24d-499aa859f494 - Number - Number - false - b56666d6-9797-4a5c-90a4-d2e1b18ecfdc - 1 - - - - - - 11486 - 26298 - 50 - 24 - - - 11511.84 - 26310.62 - - - - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - b56666d6-9797-4a5c-90a4-d2e1b18ecfdc - Digit Scroller - - false - 0 - - - - - 12 - - 1 - - 0.03150897257 - - - - - - 3099 - 9870 - 251 - 20 - - - 3099.624 - 9870 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - bb7c6e56-db88-4b95-97d6-7f9c63deab58 - Relay - - false - 8381622f-1691-48ed-8659-5a932a2a725a - 1 - - - - - - 2840 - 12802 - 40 - 16 - - - 2860 - 12810 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - dc3d55d3-969a-4cf8-b13b-b7109ec1f5c7 - Relay - - false - 7df1562a-5592-4dee-b24d-499aa859f494 - 1 - - - - - - 4323 - 16004 - 40 - 16 - - - 4343 - 16012 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 2d9e9ed7-5b0d-4a60-8faf-5f95198768de - true - Relay - - false - 7df1562a-5592-4dee-b24d-499aa859f494 - 1 - - - - - - 5901 - 16093 - 40 - 16 - - - 5921 - 16101 - - - - - - - - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -84770,7 +85510,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 73264b8a-92e1-4ec9-82b0-0fb1b2df3af9 + 22d8d287-574a-486a-bb10-c3dd6f030770 true Relay @@ -84782,14 +85522,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7527 - 16123 + 11614 + 16172 40 16 - 7547 - 16131 + 11634 + 16180 @@ -84797,17 +85537,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter - + Filters a collection of input streams true - 4fc4ca98-3632-4ea7-9a66-0d0a0417032f + 77810d07-6a5e-4230-97d8-292cb1c543b4 + true Stream Filter Stream Filter @@ -84815,14 +85556,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3878 - 14982 + 11162 + 15824 89 64 - 3923 - 15014 + 11207 + 15856 @@ -84837,9 +85578,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Index of Gate stream - 4ad0d972-c083-4e81-b648-501e0555e6fb + fe40f09c-a6e0-4c98-b50a-2c5676661f2c + true Gate Gate false @@ -84850,14 +85592,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3880 - 14984 + 11164 + 15826 28 20 - 3895.5 - 14994 + 11179.5 + 15836 @@ -84884,68 +85626,71 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2 Input stream at index 0 - 2f6757f9-2115-40dc-a3b8-fed2fb7cb880 + 19c5bf70-ae47-423e-873a-ef0070300ef2 + true false Stream 0 0 true - 9e8a3a26-c196-4a8e-8854-2e1303fa393c + 5494d448-a9bd-4b32-86e1-470ecb156672 1 - 3880 - 15004 + 11164 + 15846 28 20 - 3895.5 - 15014 + 11179.5 + 15856 - + 2 Input stream at index 1 - 45f0b560-e107-4da1-95b8-b8d765e00ee8 + d60c5593-cb13-47c1-af94-d41c5d7a4bfa + true false Stream 1 1 true - f32e469d-5411-4757-a641-2639d4f5739a + b09beea0-b303-4bd8-86ed-e165609c0970 1 - 3880 - 15024 + 11164 + 15866 28 20 - 3895.5 - 15034 + 11179.5 + 15876 - + 2 Filtered stream - 3255d013-8457-40e7-99eb-8125533f5f6e + 3f7e3b9e-e49f-490c-9fac-9e238f044562 + true false Stream S(1) @@ -84956,14 +85701,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3938 - 14984 + 11222 + 15826 27 60 - 3953 - 15014 + 11237 + 15856 @@ -84975,601 +85720,150 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - Numeric slider for single values - cd2b1132-cbf4-4723-9453-261983046e3b - Number Slider + Numeric scroller for single numbers + c93e1bf6-0f3e-4135-b085-2deae15e75c6 + Digit Scroller false 0 + + + 12 + + 2 + + 16.0000000000 + + - 11436 - 26380 - 150 + 13726 + 26547 + 250 20 - 11436.02 - 26380.93 + 13726.75 + 26547.25 - - - 0 - 1 - 0 - 1 - 0 - 0 - 1 - - - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Filters a collection of input streams - true - 57d8cf5a-d653-4aa1-b5d2-37aa860a7191 - true - Stream Filter - Stream Filter + + 2 + A wire relay object + 9b841fa1-df46-463a-8a58-7dc4660c77b4 + Relay + + false + 75f1723a-1115-4b28-b4c3-e710e5895f81 + 1 - + - 5450 - 15066 - 89 - 64 + 13831 + 26453 + 40 + 16 - 5495 - 15098 + 13851 + 26461 - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Index of Gate stream - e921a3c1-c298-43af-af1d-60450de43d88 - true - Gate - Gate - false - cd2b1132-cbf4-4723-9453-261983046e3b - 1 - - - - - - 5452 - 15068 - 28 - 20 - - - 5467.5 - 15078 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - 2 - Input stream at index 0 - 8a5bfd21-afc6-4e24-a4be-8a04e9965fbf - true - false - Stream 0 - 0 - true - 63605c91-1a92-45da-9fec-1773e7cb4a87 - 1 - - - - - - 5452 - 15088 - 28 - 20 - - - 5467.5 - 15098 - - - - - - - - 2 - Input stream at index 1 - 95a27953-e6af-4547-973a-9ad61e9e3e29 - true - false - Stream 1 - 1 - true - 92872ee8-e7ec-4b2a-b425-fe4d823e6b35 - 1 - - - - - - 5452 - 15108 - 28 - 20 - - - 5467.5 - 15118 - - - - - - - - 2 - Filtered stream - 3a2182b2-50af-4963-b72c-d9b7f51dec82 - true - false - Stream - S(1) - false - 0 - - - - - - 5510 - 15068 - 27 - 60 - - - 5525 - 15098 - - - - - - - - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - Filters a collection of input streams - true - 22fd4b81-9e88-42b4-814a-e63ab43f594b - true - Stream Filter - Stream Filter + + Contains a collection of floating point numbers + 75f1723a-1115-4b28-b4c3-e710e5895f81 + Number + Number + false + c93e1bf6-0f3e-4135-b085-2deae15e75c6 + 1 - + - 7075 - 15775 - 89 - 64 + 13826 + 26504 + 50 + 24 - 7120 - 15807 + 13851.84 + 26516.62 - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Index of Gate stream - eb98b8c6-65c3-4943-887f-73279d875c6d - true - Gate - Gate - false - cd2b1132-cbf4-4723-9453-261983046e3b - 1 - - - - - - 7077 - 15777 - 28 - 20 - - - 7092.5 - 15787 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - 2 - Input stream at index 0 - f372417e-2c16-4eb2-b311-5330f544cc87 - true - false - Stream 0 - 0 - true - d4034eaa-4c6f-4be1-b330-6f528bb505ca - 1 - - - - - - 7077 - 15797 - 28 - 20 - - - 7092.5 - 15807 - - - - - - - - 2 - Input stream at index 1 - b1165c29-73a3-4e82-93cd-6078ceabf33c - true - false - Stream 1 - 1 - true - ffec4d71-4ff5-4e80-877f-78e4fee070d7 - 1 - - - - - - 7077 - 15817 - 28 - 20 - - - 7092.5 - 15827 - - - - - - - - 2 - Filtered stream - 654c0ab1-b14e-4de4-bed5-84f08c62833b - true - false - Stream - S(1) - false - 0 - - - - - - 7135 - 15777 - 27 - 60 - - - 7150 - 15807 - - - - - - - - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Filters a collection of input streams - true - 2838bbe3-f818-4f76-ae8b-6a38a11cfbd8 - true - Stream Filter - Stream Filter + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + c93e1bf6-0f3e-4135-b085-2deae15e75c6 + 9b841fa1-df46-463a-8a58-7dc4660c77b4 + 75f1723a-1115-4b28-b4c3-e710e5895f81 + 7df1562a-5592-4dee-b24d-499aa859f494 + cd2b1132-cbf4-4723-9453-261983046e3b + 5 + e48d37a4-31d8-475b-b2b4-409089413c61 + Group + - - - - - 19296 - 15025 - 89 - 64 - - - 19341 - 15057 - - - - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Index of Gate stream - 1d67c641-6b48-4b4c-9635-5e588d776d87 - true - Gate - Gate - false - cd2b1132-cbf4-4723-9453-261983046e3b - 1 - - - - - - 19298 - 15027 - 28 - 20 - - - 19313.5 - 15037 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - 2 - Input stream at index 0 - 6242a1ca-eab8-40ba-b1d5-645bbee476b3 - true - false - Stream 0 - 0 - true - 4a84cf0c-40ed-4abf-b243-4081436673d6 - 1 - - - - - - 19298 - 15047 - 28 - 20 - - - 19313.5 - 15057 - - - - - - - - 2 - Input stream at index 1 - 742cf4a0-966c-4f7f-8069-3310cff9d408 - true - false - Stream 1 - 1 - true - 9cdccbe3-88c1-4358-b357-52199f288269 - 1 - - - - - - 19298 - 15067 - 28 - 20 - - - 19313.5 - 15077 - - - - - - - - 2 - Filtered stream - 791bd61f-9221-4811-b56f-f55006c9145e - true - false - Stream - S(1) - false - 0 - - - - - - 19356 - 15027 - 27 - 60 - - - 19371 - 15057 - - - - - - - + + - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -85582,14 +85876,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - c8993beb-b45b-4c31-9990-7eb86ffdc60d - 1208fa26-35cd-449c-8bab-d5024ce56926 - e9fa65ea-db30-4e31-abf4-2dd776fcae3e - 9acdadaa-96e4-4e3f-b354-95632380b4b1 - 993a4bbf-a82f-4209-b544-cec1a75b5c95 - 30884d74-7a79-4131-9e30-3d6188286538 + ddda4732-6250-4450-a11a-010b13680da0 + a3f6ca53-8639-4a50-8e51-9d73d0818a56 + c86ec8a3-9ea7-4981-9a9d-edda0165242c + 3fe7a6e2-d179-493c-a8f1-8105d057ade7 + 3b353169-95e9-4680-9cf6-3f909e1356e1 + 76aa88d4-0024-4f8d-bdda-fa012bf2b40c 6 - 5e2e255b-9ddc-4e75-b99f-a774482a0931 + a1587c9a-f3ec-4c84-9897-785b73d7cb38 Group @@ -85599,7 +85893,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -85612,91 +85906,91 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 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d1981487-8ad8-40de-95d2-2dfd11bb02ca + 0115c254-9173-42fc-bf12-071a5eb0256a Group @@ -85809,7 +86103,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -85822,9 +86116,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 627b51c5-9ba6-4062-990b-d2644fab7d08 + 5cc374f6-23ee-40c4-a583-270d25678efb 1 - 6ad47e04-c775-4a57-a73e-2ed7b095038c + 7d213a68-e09d-4328-8663-9c213a37e085 Group Group @@ -85834,7 +86128,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -85847,9 +86141,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - b53d1f77-608a-4c61-9559-4eb316076796 + 39f238ce-fb8f-4df8-b2f2-934202f77966 1 - f954a659-5062-447e-9158-d5051bfbdea3 + a7307d35-ba82-4827-bbec-ff43d07462e9 Group Group @@ -85859,7 +86153,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -85872,9 +86166,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - ba14223b-9856-48cc-a64a-ea001a07bc7b + 438f4c39-f2d7-409a-b6df-acadf084676b 1 - b53d1f77-608a-4c61-9559-4eb316076796 + 39f238ce-fb8f-4df8-b2f2-934202f77966 Group Group @@ -85884,7 +86178,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -85897,9 +86191,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 4c4f6f4e-770b-4771-818a-433699bdebfa + 51e947dc-647a-4275-a7bc-34d84f8c3e57 1 - ba14223b-9856-48cc-a64a-ea001a07bc7b + 438f4c39-f2d7-409a-b6df-acadf084676b Group Group @@ -85909,7 +86203,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -85922,9 +86216,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - a643dd61-7fdb-409d-903c-79805a46b9a4 + 97d48673-4187-4fef-af36-5f353e9172b7 1 - 4c4f6f4e-770b-4771-818a-433699bdebfa + 51e947dc-647a-4275-a7bc-34d84f8c3e57 Group Group @@ -85934,7 +86228,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -85947,9 +86241,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - d37d7f72-8b27-495f-b2d9-2ad63b616116 + becf9e3b-cad2-4c0e-a4dc-9cd9eb99aa22 1 - a643dd61-7fdb-409d-903c-79805a46b9a4 + 97d48673-4187-4fef-af36-5f353e9172b7 Group Group @@ -85959,7 +86253,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -85972,9 +86266,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - e050872a-8764-467a-a1e9-bb04d939de45 + 8f0c38e7-275b-4512-9c33-0dc8fe13dce8 1 - d37d7f72-8b27-495f-b2d9-2ad63b616116 + becf9e3b-cad2-4c0e-a4dc-9cd9eb99aa22 Group Group @@ -85984,7 +86278,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -85994,7 +86288,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - e4dc0d57-9ce6-4836-938f-9116521f833c + c03cf540-76a6-4eca-9036-4d3a467c372c true Curve Curve @@ -86005,14 +86299,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9271 - 14717 + 13553 + 14732 50 24 - 9296.593 - 14729.13 + 13578.33 + 14744.79 @@ -86044,7 +86338,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -86057,9 +86351,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - e4dc0d57-9ce6-4836-938f-9116521f833c + c03cf540-76a6-4eca-9036-4d3a467c372c 1 - e050872a-8764-467a-a1e9-bb04d939de45 + 8f0c38e7-275b-4512-9c33-0dc8fe13dce8 Group Curve @@ -86069,7 +86363,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -86082,9 +86376,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - d64cd4a9-d31e-4b3c-906c-9e3339a4665b + 07ce4975-8027-48f5-b1dd-799d75f55227 1 - 30b2c23f-8683-4fef-996c-03f6aa1e9afe + 85fe1e3c-2f5a-43ce-9ab4-9ce1b14da7c7 Group Group @@ -86094,7 +86388,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -86107,28 +86401,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - e7b831aa-68e9-44d9-8efc-496946509db9 - 6927ab14-0ec8-425e-a84f-02340f79d740 + 97fa5528-d1af-4dff-b66b-8510b1b0723d + 799111ff-a894-4037-975b-d2f9969e7e8e c224342c-801f-4459-9224-44879ddf539f - 24c12657-9231-42d5-962e-3459238abf6b - 3aeaa679-c8fa-47a2-b9c3-1868572b291c - c227a8ff-262c-4247-b446-6a6a409dbb5b - 4230986a-8ed3-4a92-9e8a-4b00cb3dd536 + 92d09aed-b1f5-40c3-998b-c15e31faa838 + eb7774ed-5951-4ab5-8a4e-422674d17722 + 42069a71-d151-4dbd-8337-e9a35f50d4ba + da98717c-d14f-48a8-9166-edd2eecf5c2e bade2dc2-5919-4723-bde3-ebdd9bc0713a - 2355ed38-5d29-469d-a4c3-14ee6ab32283 - 9dd91ab6-75a6-48ce-93cd-2b30e34153fb - 30b2c23f-8683-4fef-996c-03f6aa1e9afe - e050872a-8764-467a-a1e9-bb04d939de45 - da61e8d2-e7e5-424f-aba4-e696dcf5d685 - 44b8b5fa-fa61-4ad1-9bee-b17fe91ef637 - 697fad89-ed0c-4b19-a017-0f7aa40a3970 - 2e222f5d-dddb-46ef-a284-074cfd8fbb0d - 50873f75-0d1e-4717-8482-3b5d9a8fd067 - 3677150c-4996-4121-8acc-6eff251fa7ab - d92ee07f-096c-44bd-9f99-31909c8fc35b - 1f9c820d-c6a5-4943-b20d-bc4eaa2943a8 + dd14e3bf-8d3f-4586-aad2-35d0a0c949f7 + eaa6e43c-8b92-43bf-b10e-37fcfc2c2fef + 85fe1e3c-2f5a-43ce-9ab4-9ce1b14da7c7 + 8f0c38e7-275b-4512-9c33-0dc8fe13dce8 + d8844e6a-8ed6-47e6-b71d-3e8759974784 + 2466d393-59b0-44a7-9bd6-a60e3db2a1c6 + dcf57667-d488-4173-a38b-e201d6714472 + a9982cc5-6f10-4b54-adef-fa826b701d03 + 58091a26-9398-4dc8-a07a-187aacb3aeba + 1dbe9a75-22aa-4f51-84fc-b8e986d66b5e + 7a47c011-cbf4-4047-8c80-c1178ae035ab + 3ef9ab54-9776-4aed-aee8-f1a09b0b6701 20 - 219c0fa8-912a-49ba-8b85-0f746c3c66f9 + 05264c8f-592a-476b-80f9-5b962afd2102 Group @@ -86138,7 +86432,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + dd8134c0-109b-4012-92be-51d843edfff7 Duplicate Data @@ -86148,7 +86442,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Duplicate data a predefined number of times. true - e7b831aa-68e9-44d9-8efc-496946509db9 + 97fa5528-d1af-4dff-b66b-8510b1b0723d true Duplicate Data Duplicate Data @@ -86157,14 +86451,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9247 - 17050 + 13528 + 17094 104 64 - 9306 - 17082 + 13587 + 17126 @@ -86172,26 +86466,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Data to duplicate - 08cff85b-5fec-4c8d-91e5-4e501afd9597 + 273777b5-63c7-4554-8ade-40bc7c166f1e true Data Data false - 0dab6791-f1ad-4881-a86b-223e0ea6c394 + d2af385a-c99b-412b-875e-b7f232cf85d5 1 - 9249 - 17052 + 13530 + 17096 42 20 - 9271.5 - 17062 + 13552.5 + 17106 @@ -86221,26 +86515,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of duplicates - 14e90ae5-bb82-4f62-b045-c378083493de + 88b90c14-24ef-4b27-838f-c5e1dc1f3b01 true Number Number false - ffab67ab-18ec-45a4-aa0f-a657ab7a28ad + 3b1f7922-4b7e-4166-983c-75cb3eb8a170 1 - 9249 - 17072 + 13530 + 17116 42 20 - 9271.5 - 17082 + 13552.5 + 17126 @@ -86269,7 +86563,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retain list order - 2d5721cc-8e70-48f7-b33b-b4afde2d293a + 346ed1af-e879-4418-a63a-d4517ce4c44e true Order Order @@ -86280,14 +86574,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9249 - 17092 + 13530 + 17136 42 20 - 9271.5 - 17102 + 13552.5 + 17146 @@ -86317,7 +86611,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Duplicated data - 8bbc29ac-fcbc-4437-9601-bc9f55f32ca9 + e85bb288-0b73-4631-9ca9-b495a29c7a2e true Data Data @@ -86328,14 +86622,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9321 - 17052 + 13602 + 17096 28 60 - 9336.5 - 17082 + 13617.5 + 17126 @@ -86345,7 +86639,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 DotNET VB Script (LEGACY) @@ -86355,7 +86649,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A VB.NET scriptable component true - 6927ab14-0ec8-425e-a84f-02340f79d740 + 799111ff-a894-4037-975b-d2f9969e7e8e true DotNET VB Script (LEGACY) Turtle @@ -86381,14 +86675,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9233 - 13420 + 13514 + 13435 116 44 - 9294 - 13442 + 13575 + 13457 @@ -86429,14 +86723,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Forward - 9587f9b7-7dd9-4ecd-be26-d2a39b149705 + b77c12a2-ec4f-4dca-80a6-898b8c983661 true Forward Forward true 1 true - 8bbc29ac-fcbc-4437-9601-bc9f55f32ca9 + e85bb288-0b73-4631-9ca9-b495a29c7a2e 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -86444,14 +86738,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9235 - 13422 + 13516 + 13437 44 20 - 9258.5 - 13432 + 13539.5 + 13447 @@ -86462,14 +86756,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Left - 1a79516e-2dea-41d2-ace4-6fcbb289194d + 7c56eed6-933c-49e0-a940-33041919ee4e true Left Left true 1 true - ac57a99a-70b3-4c0f-a385-602f9f11134c + 2051c393-183d-424b-8496-cd6a361d114b 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -86477,14 +86771,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9235 - 13442 + 13516 + 13457 44 20 - 9258.5 - 13452 + 13539.5 + 13467 @@ -86493,7 +86787,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Print, Reflect and Error streams - 307e8f4c-863a-40b2-8a47-78f224ec8668 + f23e7782-d952-4671-8ef8-5b08eb1e4790 true Output Output @@ -86504,14 +86798,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9309 - 13422 + 13590 + 13437 38 20 - 9329.5 - 13432 + 13610.5 + 13447 @@ -86520,7 +86814,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Output parameter Points - 4ff605e6-a509-4af8-9890-63cf4e497a61 + 6675e784-7e56-4b18-8b5b-3311ab42d31a true Points Points @@ -86531,14 +86825,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9309 - 13442 + 13590 + 13457 38 20 - 9329.5 - 13452 + 13610.5 + 13467 @@ -86548,7 +86842,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e64c5fb1-845c-4ab1-8911-5f338516ba67 Series @@ -86558,7 +86852,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a series of numbers. true - 24c12657-9231-42d5-962e-3459238abf6b + 92d09aed-b1f5-40c3-998b-c15e31faa838 true Series Series @@ -86567,21 +86861,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9244 - 15880 + 13525 + 15924 101 64 - 9294 - 15912 + 13575 + 15956 First number in the series - 0f237553-f061-4f77-b92e-17f1a1e75e85 + 7ce218dd-2717-404e-9ac3-dfed36bf0bf1 true Start Start @@ -86592,14 +86886,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9246 - 15882 + 13527 + 15926 33 20 - 9264 - 15892 + 13545 + 15936 @@ -86628,26 +86922,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Step size for each successive number - 0dd83b16-14fe-451d-b087-c12c4b1989d5 + f7e99b0e-cf72-47db-acfd-b926c724caad true Step Step false - f83e7873-fd7d-4508-923c-0a1ccf1f5173 + 756d2d51-d7f6-4402-9d75-aad4ee697736 1 - 9246 - 15902 + 13527 + 15946 33 20 - 9264 - 15912 + 13545 + 15956 @@ -86676,26 +86970,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of values in the series - 23f160dc-5692-48fc-a5bf-c896c957f8f9 + aa269e61-4b90-4db9-8c0c-2001ff3fc67c true Count Count false - ffab67ab-18ec-45a4-aa0f-a657ab7a28ad + 3b1f7922-4b7e-4166-983c-75cb3eb8a170 1 - 9246 - 15922 + 13527 + 15966 33 20 - 9264 - 15932 + 13545 + 15976 @@ -86705,7 +86999,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Series of numbers - 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 + 3922bdee-0233-40b3-8d10-a0a0cd81b6ab true Series Series @@ -86716,14 +87010,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9309 - 15882 + 13590 + 15926 34 60 - 9327.5 - 15912 + 13608.5 + 15956 @@ -86733,7 +87027,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -86742,7 +87036,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - 3aeaa679-c8fa-47a2-b9c3-1868572b291c + eb7774ed-5951-4ab5-8a4e-422674d17722 true Number Slider @@ -86753,14 +87047,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9229 - 17233 + 13511 + 17278 150 20 - 9229.272 - 17233.16 + 13511.01 + 17278.8 @@ -86779,7 +87073,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a4cd2751-414d-42ec-8916-476ebf62d7fe Radians @@ -86789,7 +87083,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Convert an angle specified in degrees to radians true - c227a8ff-262c-4247-b446-6a6a409dbb5b + 42069a71-d151-4dbd-8337-e9a35f50d4ba true Radians Radians @@ -86798,40 +87092,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9233 - 16097 + 13514 + 16141 120 28 - 9294 - 16111 + 13575 + 16155 Angle in degrees - 695e0ed5-c343-4fa5-85c4-d24c3161d366 + 69a2b85d-c1c8-495f-a565-7cc67dd8b2e9 true Degrees Degrees false - 22d8d287-574a-486a-bb10-c3dd6f030770 + cce1227a-54c9-49c2-b6fc-09416f38af63 1 - 9235 - 16099 + 13516 + 16143 44 24 - 9258.5 - 16111 + 13539.5 + 16155 @@ -86840,7 +87134,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Angle in radians - 54f44873-8d34-4412-9dda-78426a1a8b25 + 6ab8d1eb-c048-4e31-be0c-e13b590101c4 true Radians Radians @@ -86851,14 +87145,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9309 - 16099 + 13590 + 16143 42 24 - 9331.5 - 16111 + 13612.5 + 16155 @@ -86868,7 +87162,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -86877,7 +87171,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 4230986a-8ed3-4a92-9e8a-4b00cb3dd536 + da98717c-d14f-48a8-9166-edd2eecf5c2e true Digit Scroller Digit Scroller @@ -86897,14 +87191,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9169 - 16908 + 13451 + 16954 251 20 - 9169.984 - 16908.43 + 13451.72 + 16954.07 @@ -86912,7 +87206,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 75eb156d-d023-42f9-a85e-2f2456b8bcce Interpolate (t) @@ -86922,7 +87216,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an interpolated curve through a set of points with tangents. true - 9dd91ab6-75a6-48ce-93cd-2b30e34153fb + eaa6e43c-8b92-43bf-b10e-37fcfc2c2fef true Interpolate (t) Interpolate (t) @@ -86931,14 +87225,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9219 - 12131 + 13500 + 12146 144 84 - 9305 - 12173 + 13586 + 12188 @@ -86946,26 +87240,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - deb06cb6-2eec-4ec0-8320-05716a9ccf70 + b69a07e8-dd90-4055-bd3d-d1f456cc5f2b true Vertices Vertices false - e9fa65ea-db30-4e31-abf4-2dd776fcae3e + c86ec8a3-9ea7-4981-9a9d-edda0165242c 1 - 9221 - 12133 + 13502 + 12148 69 20 - 9257 - 12143 + 13538 + 12158 @@ -86974,7 +87268,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at start of curve - 920f550f-d7a1-4816-b13d-96e13367511a + 1901724b-21a1-444a-b82f-9defb71de72e true Tangent Start Tangent Start @@ -86985,14 +87279,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 12153 + 13502 + 12168 69 20 - 9257 - 12163 + 13538 + 12178 @@ -87025,7 +87319,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at end of curve - e3e3a347-403b-441a-9fc3-765d2eba5ff9 + aac5daa1-5440-4fad-a59c-70b69b4e7c2d true Tangent End Tangent End @@ -87036,14 +87330,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 12173 + 13502 + 12188 69 20 - 9257 - 12183 + 13538 + 12198 @@ -87076,7 +87370,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 9ce86003-c292-40d4-97ed-e737c1291321 + b3b5bae3-b7a6-41b7-9944-b7171388e0c2 true KnotStyle KnotStyle @@ -87087,14 +87381,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 12193 + 13502 + 12208 69 20 - 9257 - 12203 + 13538 + 12218 @@ -87123,7 +87417,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting nurbs curve - 5995f820-88d6-4cba-b80c-7032b09c885b + 50d574b8-2cc7-4eb6-8e9f-63004b4c4a6b true Curve Curve @@ -87134,14 +87428,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9320 - 12133 + 13601 + 12148 41 26 - 9342 - 12146.33 + 13623 + 12161.33 @@ -87150,7 +87444,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve length - 7ae1e6b8-c28b-4554-a0b1-617baba0429b + e65f2032-b1f4-4d2f-90f9-86477a6e223c true Length Length @@ -87161,14 +87455,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9320 - 12159 + 13601 + 12174 41 27 - 9342 - 12173 + 13623 + 12188 @@ -87177,7 +87471,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve domain - db4d91a3-c62e-455e-8a3a-1de63b19e19f + ee33a623-0089-4e90-ac66-4f4e97759337 true Domain Domain @@ -87188,14 +87482,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9320 - 12186 + 13601 + 12201 41 27 - 9342 - 12199.67 + 13623 + 12214.67 @@ -87205,7 +87499,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -87218,22 +87512,22 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - e7b831aa-68e9-44d9-8efc-496946509db9 - 6927ab14-0ec8-425e-a84f-02340f79d740 + 97fa5528-d1af-4dff-b66b-8510b1b0723d + 799111ff-a894-4037-975b-d2f9969e7e8e c224342c-801f-4459-9224-44879ddf539f - 24c12657-9231-42d5-962e-3459238abf6b - 3aeaa679-c8fa-47a2-b9c3-1868572b291c - c227a8ff-262c-4247-b446-6a6a409dbb5b - 4230986a-8ed3-4a92-9e8a-4b00cb3dd536 + 92d09aed-b1f5-40c3-998b-c15e31faa838 + eb7774ed-5951-4ab5-8a4e-422674d17722 + 42069a71-d151-4dbd-8337-e9a35f50d4ba + da98717c-d14f-48a8-9166-edd2eecf5c2e bade2dc2-5919-4723-bde3-ebdd9bc0713a - 46c776c4-7ca3-4b86-b1e5-54d4aaaa19b3 - 4935389c-f07e-4524-8242-4a47ef4fb7f9 - 5d39145e-2afd-40c3-9f19-3be03cd8e940 - 0c583e97-0764-47e8-a8bd-7880cc07c232 - 1c12ee8d-94ec-462b-a5bc-882f08df648a - 72d0b584-fd81-41fc-a990-23a44f9c78b4 + 3b6e3bdb-033f-4638-95fc-9a56faba2fdb + e8a97c6e-2791-4014-9d84-cc711e836f99 + 3f37173e-5d6c-40dd-8cc1-b846e92fd738 + 7516f2d4-2a9b-4fdd-a932-aa5a77b81a08 + 618ef6f7-de00-4431-89c5-1f39302e094c + b297a4bc-6ceb-462f-a794-9fe2bd6e73c9 14 - 2355ed38-5d29-469d-a4c3-14ee6ab32283 + dd14e3bf-8d3f-4586-aad2-35d0a0c949f7 Group @@ -87243,7 +87537,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -87253,7 +87547,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 84ce8d06-633a-4b85-9d58-99f099ae4242 + 04753d62-726c-4f0a-b953-215fae1965c1 true Evaluate Length Evaluate Length @@ -87262,40 +87556,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9219 - 11450 + 13500 + 11465 144 64 - 9293 - 11482 + 13574 + 11497 Curve to evaluate - 2b080345-87ac-4258-98d1-68c2c722a3e7 + 775bccae-e3db-45af-8fcd-154b93b7d840 true Curve Curve false - 5995f820-88d6-4cba-b80c-7032b09c885b + 50d574b8-2cc7-4eb6-8e9f-63004b4c4a6b 1 - 9221 - 11452 + 13502 + 11467 57 20 - 9251 - 11462 + 13532 + 11477 @@ -87304,7 +87598,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - b69dad12-f193-4f82-82ef-a1c6d9817151 + 0de78bc5-97dc-4c12-a0c3-7f5c0c6482ba true Length Length @@ -87315,14 +87609,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 11472 + 13502 + 11487 57 20 - 9251 - 11482 + 13532 + 11497 @@ -87351,7 +87645,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 185fb470-ea10-4099-a0fe-cf906b73551f + 4a121bf2-472b-4f16-a175-55a930861cf6 true Normalized Normalized @@ -87362,14 +87656,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 11492 + 13502 + 11507 57 20 - 9251 - 11502 + 13532 + 11517 @@ -87398,7 +87692,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - d8b4f148-6f8f-44ad-90f8-31160aef333d + e5aee969-d839-4183-ba72-a80a5ff27f80 true Point Point @@ -87409,14 +87703,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 11452 + 13589 + 11467 53 20 - 9336 - 11462 + 13617 + 11477 @@ -87425,7 +87719,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 07963215-86f6-46e7-9525-20edcb638961 + f6381e3b-b9f3-4331-b1eb-a5fa1815abe8 true Tangent Tangent @@ -87436,14 +87730,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 11472 + 13589 + 11487 53 20 - 9336 - 11482 + 13617 + 11497 @@ -87452,7 +87746,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - c44627c1-2571-4098-b0bf-5ddbbe6ef12f + b5519545-829e-4294-ad3e-b418d2c391e7 true Parameter Parameter @@ -87463,14 +87757,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 11492 + 13589 + 11507 53 20 - 9336 - 11502 + 13617 + 11517 @@ -87480,7 +87774,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -87490,7 +87784,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - 80d375d4-8b07-4dee-8779-6702412242e0 + a16d2583-b304-4455-b1f8-443b2dfd903f true Mirror Mirror @@ -87499,40 +87793,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9222 - 11388 + 13503 + 11403 138 44 - 9290 - 11410 + 13571 + 11425 Base geometry - 20db97e8-42c9-41b8-8e97-8e353a34e1da + ef7bd927-8088-4452-b3f7-479883ea72df true Geometry Geometry true - 5995f820-88d6-4cba-b80c-7032b09c885b + 50d574b8-2cc7-4eb6-8e9f-63004b4c4a6b 1 - 9224 - 11390 + 13505 + 11405 51 20 - 9251 - 11400 + 13532 + 11415 @@ -87541,26 +87835,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 6bd97404-9e59-4a2c-b843-e57c205c05c6 + 0fb43728-5ecc-4d35-b3af-748c0b6c6ee7 true Plane Plane false - d419dc03-8b47-43ec-b8a0-a1912ce27b2f + 274f6ef7-cbef-49b4-80aa-6ba6bc9745cf 1 - 9224 - 11410 + 13505 + 11425 51 20 - 9251 - 11420 + 13532 + 11435 @@ -87599,7 +87893,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 6bb971f2-985b-4626-b42d-f75c2de5d3b6 + d5aa6ccd-1694-4b45-a780-ad02d5bc37a0 true Geometry Geometry @@ -87610,14 +87904,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9305 - 11390 + 13586 + 11405 53 20 - 9333 - 11400 + 13614 + 11415 @@ -87626,7 +87920,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - f7d084d0-82bc-4c5a-ae2f-5aec5923b0ec + a1e8c81d-6797-4580-a27c-be2c36847f2f true Transform Transform @@ -87637,14 +87931,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9305 - 11410 + 13586 + 11425 53 20 - 9333 - 11420 + 13614 + 11435 @@ -87654,7 +87948,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL @@ -87664,7 +87958,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line segment defined by start point, tangent and length.} true - 44d495d1-0282-469c-bae8-1b7b114e82aa + b43e97f9-9efd-409a-9c38-8aca960258ee true Line SDL Line SDL @@ -87673,40 +87967,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9238 - 12047 + 13519 + 12062 106 64 - 9302 - 12079 + 13583 + 12094 Line start point - b6df254a-1801-4774-8c18-f2bf68e75c7c + 2de69161-bd69-40dc-82ca-a93fb28ba0d3 true Start Start false - d8b4f148-6f8f-44ad-90f8-31160aef333d + e5aee969-d839-4183-ba72-a80a5ff27f80 1 - 9240 - 12049 + 13521 + 12064 47 20 - 9265 - 12059 + 13546 + 12074 @@ -87715,26 +88009,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line tangent (direction) - 12d66a83-9833-4342-9a58-dc489fef3381 + c339d068-c71d-46ca-aea7-fd3f77dce50d true Direction Direction false - 07963215-86f6-46e7-9525-20edcb638961 + f6381e3b-b9f3-4331-b1eb-a5fa1815abe8 1 - 9240 - 12069 + 13521 + 12084 47 20 - 9265 - 12079 + 13546 + 12094 @@ -87767,7 +88061,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line length - fc369da7-1af3-4ff1-bd26-5fba1504a688 + b454c211-53ea-44fc-ac27-f6ac85273032 true Length Length @@ -87778,14 +88072,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9240 - 12089 + 13521 + 12104 47 20 - 9265 - 12099 + 13546 + 12114 @@ -87814,7 +88108,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - d419dc03-8b47-43ec-b8a0-a1912ce27b2f + 274f6ef7-cbef-49b4-80aa-6ba6bc9745cf true Line Line @@ -87825,14 +88119,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9317 - 12049 + 13598 + 12064 25 60 - 9331 - 12079 + 13612 + 12094 @@ -87842,7 +88136,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -87852,7 +88146,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - 141df525-4941-4245-9dbb-7aa96ad0ef17 + 55ea1684-66d4-4e70-bf7e-36f8da5eb144 true Join Curves Join Curves @@ -87861,14 +88155,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9232 - 11326 + 13513 + 11341 118 44 - 9295 - 11348 + 13576 + 11363 @@ -87876,27 +88170,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 5adbecd7-2c15-423d-b710-5f3d506cdcdf + ea2f7eeb-6aa0-4c54-bc0a-e5734e9802bf true Curves Curves false - 5995f820-88d6-4cba-b80c-7032b09c885b - 6bb971f2-985b-4626-b42d-f75c2de5d3b6 + 50d574b8-2cc7-4eb6-8e9f-63004b4c4a6b + d5aa6ccd-1694-4b45-a780-ad02d5bc37a0 2 - 9234 - 11328 + 13515 + 11343 46 20 - 9258.5 - 11338 + 13539.5 + 11353 @@ -87905,7 +88199,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - 2a52dbf1-e00f-4e7a-8801-28fa7b489dca + caaf36c7-0e3d-4a33-932e-82d1308223c5 true Preserve Preserve @@ -87916,14 +88210,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9234 - 11348 + 13515 + 11363 46 20 - 9258.5 - 11358 + 13539.5 + 11373 @@ -87953,7 +88247,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - f43c56d1-3f88-4554-ac88-2c9d52d60ce3 + 0c4fa04b-0df7-4c77-bcef-4f44e825b58e true Curves Curves @@ -87964,14 +88258,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9310 - 11328 + 13591 + 11343 38 40 - 9330.5 - 11348 + 13611.5 + 11363 @@ -87981,7 +88275,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -87991,7 +88285,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 82650166-1a70-400b-ba95-f48c82cf522a + 3f6cea5e-c88f-465c-88bc-98d162d76cc7 true Evaluate Length Evaluate Length @@ -88000,40 +88294,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9219 - 11242 + 13500 + 11257 144 64 - 9293 - 11274 + 13574 + 11289 Curve to evaluate - 6dbf41b6-bc1d-4ded-b22a-6bbf69b92501 + 28e20bff-7614-4269-a1a0-db7fa1b86b75 true Curve Curve false - f43c56d1-3f88-4554-ac88-2c9d52d60ce3 + 0c4fa04b-0df7-4c77-bcef-4f44e825b58e 1 - 9221 - 11244 + 13502 + 11259 57 20 - 9251 - 11254 + 13532 + 11269 @@ -88042,7 +88336,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - db7e5307-e57e-4a9e-9882-0bba71bc010e + 99a291e7-491e-404d-b96b-34eca24f583a true Length Length @@ -88053,14 +88347,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 11264 + 13502 + 11279 57 20 - 9251 - 11274 + 13532 + 11289 @@ -88089,7 +88383,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - b502a490-fe40-4642-b9f4-3ea541f7d352 + 00385587-6b08-489d-8026-7cb66b324f45 true Normalized Normalized @@ -88100,14 +88394,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 11284 + 13502 + 11299 57 20 - 9251 - 11294 + 13532 + 11309 @@ -88136,7 +88430,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - af7fa660-384b-4638-94b8-7f96d03bbdfa + 06379fb2-509d-4321-947c-f2c178e5f5cd true Point Point @@ -88147,14 +88441,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 11244 + 13589 + 11259 53 20 - 9336 - 11254 + 13617 + 11269 @@ -88163,7 +88457,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - e00a0eb1-1934-4e05-a54f-71a6ad6deb6a + 428199f5-776f-43d7-85d6-a51ed6af6d4d true Tangent Tangent @@ -88174,14 +88468,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 11264 + 13589 + 11279 53 20 - 9336 - 11274 + 13617 + 11289 @@ -88190,7 +88484,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - ecd463ee-9bdd-483a-b953-84ac6ae18ae3 + 9bd8189b-a8fc-4fe3-a55d-5635dc456164 true Parameter Parameter @@ -88201,14 +88495,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 11284 + 13589 + 11299 53 20 - 9336 - 11294 + 13617 + 11309 @@ -88218,7 +88512,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate @@ -88228,7 +88522,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotate an object in a plane. true - a04706b6-5974-46f2-8142-af0e5eb2e404 + 266dea25-3691-42cd-9388-199752211091 true Rotate Rotate @@ -88237,40 +88531,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9222 - 11159 + 13503 + 11174 138 64 - 9290 - 11191 + 13571 + 11206 Base geometry - f2e4711c-35ff-476a-8f95-68f9490f3f8b + 5f5d95ab-d319-4353-95f4-64c5e4272ee1 true Geometry Geometry true - f43c56d1-3f88-4554-ac88-2c9d52d60ce3 + 0c4fa04b-0df7-4c77-bcef-4f44e825b58e 1 - 9224 - 11161 + 13505 + 11176 51 20 - 9251 - 11171 + 13532 + 11186 @@ -88279,7 +88573,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation angle in radians - b058f46c-fc27-4024-9778-97edb3ee873e + b1111ec4-1375-4770-a4bc-23132c61cd3c true Angle Angle @@ -88291,14 +88585,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9224 - 11181 + 13505 + 11196 51 20 - 9251 - 11191 + 13532 + 11206 @@ -88327,26 +88621,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation plane - 84a97add-29ad-4eaf-a223-307a04b535ec + 56fecd41-4f7c-4a5a-97fc-ec4c5c48396e true Plane Plane false - af7fa660-384b-4638-94b8-7f96d03bbdfa + 06379fb2-509d-4321-947c-f2c178e5f5cd 1 - 9224 - 11201 + 13505 + 11216 51 20 - 9251 - 11211 + 13532 + 11226 @@ -88385,7 +88679,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotated geometry - ea798e10-519f-4e29-b14b-b017599dacda + e4cfb605-76bf-43cf-a3d3-ac904e0f3856 true Geometry Geometry @@ -88396,14 +88690,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9305 - 11161 + 13586 + 11176 53 30 - 9333 - 11176 + 13614 + 11191 @@ -88412,7 +88706,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 6243ee3b-645d-493b-aad6-54cccde3003e + 00e96f54-aa2b-4be4-8876-42f34a41e026 true Transform Transform @@ -88423,14 +88717,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9305 - 11191 + 13586 + 11206 53 30 - 9333 - 11206 + 13614 + 11221 @@ -88440,7 +88734,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -88450,7 +88744,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - 13ca4a8a-17a9-474d-8d12-e869ded133d6 + 560c22be-246f-444d-ae21-3eae4fdc2c5e true Join Curves Join Curves @@ -88459,14 +88753,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9232 - 11096 + 13513 + 11111 118 44 - 9295 - 11118 + 13576 + 11133 @@ -88474,27 +88768,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 379e054e-327a-408a-b768-11aeb7c8d88b + 4a044e93-4dd1-45dd-b514-5d042aad28b2 true Curves Curves false - f43c56d1-3f88-4554-ac88-2c9d52d60ce3 - ea798e10-519f-4e29-b14b-b017599dacda + 0c4fa04b-0df7-4c77-bcef-4f44e825b58e + e4cfb605-76bf-43cf-a3d3-ac904e0f3856 2 - 9234 - 11098 + 13515 + 11113 46 20 - 9258.5 - 11108 + 13539.5 + 11123 @@ -88503,7 +88797,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - 379fa5f7-0f0f-4702-97f5-1951f0d39c24 + 6ea14958-538c-4716-b20b-4c5ee679d14f true Preserve Preserve @@ -88514,14 +88808,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9234 - 11118 + 13515 + 11133 46 20 - 9258.5 - 11128 + 13539.5 + 11143 @@ -88551,7 +88845,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - cbdd2b86-77b6-4da7-ac7d-29a5d26dfeaa + 91cd64d0-1038-4c7c-ab06-37f222bc885a true Curves Curves @@ -88562,14 +88856,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9310 - 11098 + 13591 + 11113 38 40 - 9330.5 - 11118 + 13611.5 + 11133 @@ -88579,7 +88873,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -88592,23 +88886,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 9dd91ab6-75a6-48ce-93cd-2b30e34153fb - 84ce8d06-633a-4b85-9d58-99f099ae4242 - 80d375d4-8b07-4dee-8779-6702412242e0 - 44d495d1-0282-469c-bae8-1b7b114e82aa - 141df525-4941-4245-9dbb-7aa96ad0ef17 - 82650166-1a70-400b-ba95-f48c82cf522a - a04706b6-5974-46f2-8142-af0e5eb2e404 - 13ca4a8a-17a9-474d-8d12-e869ded133d6 - 172ff63d-e54e-444f-834d-cfeef2a85dc7 - c8993beb-b45b-4c31-9990-7eb86ffdc60d - 1208fa26-35cd-449c-8bab-d5024ce56926 - e9fa65ea-db30-4e31-abf4-2dd776fcae3e - 9acdadaa-96e4-4e3f-b354-95632380b4b1 - 30884d74-7a79-4131-9e30-3d6188286538 - 993a4bbf-a82f-4209-b544-cec1a75b5c95 + eaa6e43c-8b92-43bf-b10e-37fcfc2c2fef + 04753d62-726c-4f0a-b953-215fae1965c1 + a16d2583-b304-4455-b1f8-443b2dfd903f + b43e97f9-9efd-409a-9c38-8aca960258ee + 55ea1684-66d4-4e70-bf7e-36f8da5eb144 + 3f6cea5e-c88f-465c-88bc-98d162d76cc7 + 266dea25-3691-42cd-9388-199752211091 + 560c22be-246f-444d-ae21-3eae4fdc2c5e + 3f5f29a7-3853-47be-bf24-5c7c84e0abc1 + ddda4732-6250-4450-a11a-010b13680da0 + a3f6ca53-8639-4a50-8e51-9d73d0818a56 + c86ec8a3-9ea7-4981-9a9d-edda0165242c + 3fe7a6e2-d179-493c-a8f1-8105d057ade7 + 76aa88d4-0024-4f8d-bdda-fa012bf2b40c + 3b353169-95e9-4680-9cf6-3f909e1356e1 15 - d64cd4a9-d31e-4b3c-906c-9e3339a4665b + 07ce4975-8027-48f5-b1dd-799d75f55227 Group @@ -88618,7 +88912,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -88627,13 +88921,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 8313ef34-90a3-4468-9c25-12254136998b + 37e63a3e-af5a-41ef-8276-fb65806d30ae true Panel false 0 - 3c01166c-f0a6-4a88-93ac-c5c19c376a87 + 24a26a0a-2c77-42f7-817b-159896d7f078 1 Double click to edit panel content… @@ -88641,8 +88935,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9223 - 15975 + 13504 + 16021 145 20 @@ -88650,8 +88944,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9223.014 - 15975.65 + 13504.75 + 16021.29 @@ -88672,7 +88966,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -88682,26 +88976,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 172ff63d-e54e-444f-834d-cfeef2a85dc7 + 3f5f29a7-3853-47be-bf24-5c7c84e0abc1 true Curve Curve false - cbdd2b86-77b6-4da7-ac7d-29a5d26dfeaa + 91cd64d0-1038-4c7c-ab06-37f222bc885a 1 - 9271 - 11059 + 13553 + 11075 50 24 - 9296.593 - 11071.74 + 13578.33 + 11087.4 @@ -88709,7 +89003,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -88722,9 +89016,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 172ff63d-e54e-444f-834d-cfeef2a85dc7 + 3f5f29a7-3853-47be-bf24-5c7c84e0abc1 1 - 307c6d55-e3a7-42a1-b0db-9f791b11eff0 + 4db807a3-68da-4624-885c-4004466b221d Group Curve @@ -88734,7 +89028,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -88743,7 +89037,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 4935389c-f07e-4524-8242-4a47ef4fb7f9 + e8a97c6e-2791-4014-9d84-cc711e836f99 true Panel @@ -88756,8 +89050,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9076 - 16183 + 13358 + 16229 439 20 @@ -88765,8 +89059,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9076.574 - 16183.74 + 13358.31 + 16229.38 @@ -88787,7 +89081,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -88797,7 +89091,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 4613d0c7-efad-43cd-941c-5cf519f01adc + aee43447-61a8-4e59-9956-72dcbac410de true Evaluate Length Evaluate Length @@ -88806,40 +89100,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9219 - 10970 + 13500 + 10985 144 64 - 9293 - 11002 + 13574 + 11017 Curve to evaluate - 1ac88282-f977-4d25-8900-d1d6ef298912 + c35d2e5d-281f-4483-b180-7bb189f7cff3 true Curve Curve false - cbdd2b86-77b6-4da7-ac7d-29a5d26dfeaa + 91cd64d0-1038-4c7c-ab06-37f222bc885a 1 - 9221 - 10972 + 13502 + 10987 57 20 - 9251 - 10982 + 13532 + 10997 @@ -88848,7 +89142,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - eb6ed6e2-fa2d-4e88-829d-3c29000835f3 + 16c5614d-fbbf-44f4-8b42-6ce092f8aed7 true Length Length @@ -88859,14 +89153,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 10992 + 13502 + 11007 57 20 - 9251 - 11002 + 13532 + 11017 @@ -88895,7 +89189,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 1df8c5a7-83db-4347-ac42-38af50920b4a + 5d96f440-13d3-468b-8c2a-893764c36e3a true Normalized Normalized @@ -88906,14 +89200,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 11012 + 13502 + 11027 57 20 - 9251 - 11022 + 13532 + 11037 @@ -88942,7 +89236,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - ed65d188-a3f6-4c2f-8cc3-5d57e4df4a3c + 33a6e631-248f-4ae3-9fd3-be1c941ab1fa true Point Point @@ -88953,14 +89247,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 10972 + 13589 + 10987 53 20 - 9336 - 10982 + 13617 + 10997 @@ -88969,7 +89263,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 41a04ed1-42e0-4179-9cbc-186ba6a6d75c + 1d104ba0-077b-4838-b542-d50f9432e84c true Tangent Tangent @@ -88980,14 +89274,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 10992 + 13589 + 11007 53 20 - 9336 - 11002 + 13617 + 11017 @@ -88996,7 +89290,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 1e710b0c-83cc-4f68-b24d-eb671c22dd9a + 46d9c2a6-7e9b-49b2-b23b-fe64195fc4de true Parameter Parameter @@ -89007,14 +89301,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 11012 + 13589 + 11027 53 20 - 9336 - 11022 + 13617 + 11037 @@ -89024,7 +89318,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -89035,7 +89329,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 803d6eef-8fc3-4891-b72a-0d1509b172b5 + b7b49fbf-17c8-43da-a6df-339d9a9a6557 true Expression Expression @@ -89044,14 +89338,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 10748 + 13475 + 10763 194 28 - 9294 - 10762 + 13575 + 10777 @@ -89066,26 +89360,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - e484ee6e-5009-4533-a443-e56c691fe550 + a1a826a3-3fc8-4a16-a628-cb6ead0fa8cf true Variable O O true - dcea8318-4462-4721-818c-6661172d9f46 + e1dc828c-fa8a-44bf-8a55-7cfe87d33a21 1 - 9196 - 10750 + 13477 + 10765 14 24 - 9204.5 - 10762 + 13485.5 + 10777 @@ -89094,7 +89388,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - cf654097-b4ec-4b47-a624-e30607dcdd52 + 1c9a574f-b015-46e7-8efd-f3e721b77bc8 true Result @@ -89105,14 +89399,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 10750 + 13658 + 10765 9 24 - 9383 - 10762 + 13664 + 10777 @@ -89124,7 +89418,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -89134,7 +89428,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - ace18051-a13a-43c1-b49d-1eb9257a0199 + 4a0c4826-3100-4299-a630-853b544f4737 true Deconstruct Deconstruct @@ -89143,40 +89437,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9225 - 10882 + 13506 + 10897 132 64 - 9272 - 10914 + 13553 + 10929 Input point - b8ff2131-7592-4744-b7e1-d57cc4ff9f66 + d40f01bd-c2e6-4a47-9784-66bf3822a8d5 true Point Point false - ed65d188-a3f6-4c2f-8cc3-5d57e4df4a3c + 33a6e631-248f-4ae3-9fd3-be1c941ab1fa 1 - 9227 - 10884 + 13508 + 10899 30 60 - 9243.5 - 10914 + 13524.5 + 10929 @@ -89185,7 +89479,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - dcea8318-4462-4721-818c-6661172d9f46 + e1dc828c-fa8a-44bf-8a55-7cfe87d33a21 true X component X component @@ -89196,14 +89490,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9287 - 10884 + 13568 + 10899 68 20 - 9322.5 - 10894 + 13603.5 + 10909 @@ -89212,7 +89506,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - ecdf5289-9397-4cbd-9569-1f270b0025d4 + c5576664-3ee6-412c-b7d8-27c89d237814 true Y component Y component @@ -89223,14 +89517,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9287 - 10904 + 13568 + 10919 68 20 - 9322.5 - 10914 + 13603.5 + 10929 @@ -89239,7 +89533,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - 85a5b295-95b1-4c4c-8a9b-ee1d2f11543a + 67160d2e-0586-4e44-a700-e8f407fb5b17 true Z component Z component @@ -89250,14 +89544,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9287 - 10924 + 13568 + 10939 68 20 - 9322.5 - 10934 + 13603.5 + 10949 @@ -89267,7 +89561,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -89276,13 +89570,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 83bcd048-d0fa-430f-8b3b-500b492ac590 + 01016d06-2882-4690-9359-fd036cf1bc89 true Panel false 0 - cf654097-b4ec-4b47-a624-e30607dcdd52 + 1c9a574f-b015-46e7-8efd-f3e721b77bc8 1 Double click to edit panel content… @@ -89290,8 +89584,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9215 - 10725 + 13497 + 10740 160 20 @@ -89299,8 +89593,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9215.362 - 10725.32 + 13497.1 + 10740.98 @@ -89321,7 +89615,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -89332,7 +89626,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - d7b860ab-9124-433b-ae6c-b3d14e797346 + d67a7210-fc04-4817-ba96-8ef643797ca8 true Expression Expression @@ -89341,14 +89635,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 10662 + 13475 + 10677 194 28 - 9294 - 10676 + 13575 + 10691 @@ -89363,26 +89657,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - f535c1ca-18d7-4c5b-9820-1a2c3a925fde + d12fe67b-3e03-49a7-8f85-c4080243f152 true Variable O O true - ecdf5289-9397-4cbd-9569-1f270b0025d4 + c5576664-3ee6-412c-b7d8-27c89d237814 1 - 9196 - 10664 + 13477 + 10679 14 24 - 9204.5 - 10676 + 13485.5 + 10691 @@ -89391,7 +89685,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - bf298f6b-c168-4187-99d3-52b41d3381af + f6bce4f4-0f8b-4c85-a75f-e2eee9818bc5 true Result @@ -89402,14 +89696,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 10664 + 13658 + 10679 9 24 - 9383 - 10676 + 13664 + 10691 @@ -89421,7 +89715,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -89430,13 +89724,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - f8da6e13-27a9-441f-82bb-751c752b32bf + 39284689-e8f7-4167-8bbc-9ec3a75d5b77 true Panel false 0 - bf298f6b-c168-4187-99d3-52b41d3381af + f6bce4f4-0f8b-4c85-a75f-e2eee9818bc5 1 Double click to edit panel content… @@ -89444,8 +89738,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9215 - 10636 + 13497 + 10652 160 20 @@ -89453,8 +89747,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9215.362 - 10636.89 + 13497.1 + 10652.55 @@ -89475,7 +89769,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -89485,7 +89779,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - c118a0fa-1192-4a02-bd3c-43ff79e6d313 + 088d3c70-70d6-4b21-9673-93bd3a7b5ae5 true Division Division @@ -89494,40 +89788,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9250 - 10560 + 13531 + 10575 82 44 - 9281 - 10582 + 13562 + 10597 Item to divide (dividend) - c9b48328-a28e-4154-99f2-bb9ae2bafa90 + 1c67cf6f-c35a-4f7e-bd40-9e30bcad3812 true A A false - 83bcd048-d0fa-430f-8b3b-500b492ac590 + 01016d06-2882-4690-9359-fd036cf1bc89 1 - 9252 - 10562 + 13533 + 10577 14 20 - 9260.5 - 10572 + 13541.5 + 10587 @@ -89536,26 +89830,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - e2078d84-29cd-49d0-9fbc-81a12cd552b1 + 1f7bc369-e232-4f2d-b2ab-2d6ba04563f6 true B B false - f8da6e13-27a9-441f-82bb-751c752b32bf + 39284689-e8f7-4167-8bbc-9ec3a75d5b77 1 - 9252 - 10582 + 13533 + 10597 14 20 - 9260.5 - 10592 + 13541.5 + 10607 @@ -89564,7 +89858,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 4707558e-4f6c-4d08-a9ce-774549099616 + b2037863-c8f3-481e-aa69-d6a680f5ab5e true Result Result @@ -89575,14 +89869,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9296 - 10562 + 13577 + 10577 34 40 - 9314.5 - 10582 + 13595.5 + 10597 @@ -89592,7 +89886,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -89601,13 +89895,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 720b6578-cc9c-48d0-9307-02714aaef24b + f5a8249a-5963-48e9-993b-d937df7e5887 true Panel false 0 - 3c01166c-f0a6-4a88-93ac-c5c19c376a87 + 24a26a0a-2c77-42f7-817b-159896d7f078 1 Double click to edit panel content… @@ -89615,8 +89909,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9215 - 10489 + 13497 + 10505 160 20 @@ -89624,8 +89918,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9215.603 - 10489.38 + 13497.34 + 10505.04 @@ -89646,7 +89940,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -89657,7 +89951,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 9180f22d-6524-4aae-91d0-10a92e93f8c1 + c3e28a5d-c3ae-4a90-9942-c3881598e108 true Expression Expression @@ -89666,14 +89960,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 10513 + 13475 + 10528 194 28 - 9294 - 10527 + 13575 + 10542 @@ -89688,26 +89982,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 0a020148-b993-48dc-a739-ee780f114b00 + 764d6eeb-86a3-4de2-b6ad-420891e006ff true Variable O O true - 4707558e-4f6c-4d08-a9ce-774549099616 + b2037863-c8f3-481e-aa69-d6a680f5ab5e 1 - 9196 - 10515 + 13477 + 10530 14 24 - 9204.5 - 10527 + 13485.5 + 10542 @@ -89716,7 +90010,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - e0df863f-0609-4335-b87e-3d667f2818ec + 33410658-a95f-4b96-bb5d-261751eac7df true Result @@ -89727,14 +90021,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 10515 + 13658 + 10530 9 24 - 9383 - 10527 + 13664 + 10542 @@ -89746,7 +90040,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -89756,26 +90050,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 3c01166c-f0a6-4a88-93ac-c5c19c376a87 + 24a26a0a-2c77-42f7-817b-159896d7f078 true Relay false - e0df863f-0609-4335-b87e-3d667f2818ec + 33410658-a95f-4b96-bb5d-261751eac7df 1 - 9271 - 10438 + 13552 + 10453 40 16 - 9291 - 10446 + 13572 + 10461 @@ -89783,7 +90077,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a0d62394-a118-422d-abb3-6af115c75b25 Addition @@ -89793,7 +90087,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical addition true - 213a0814-ab74-42a4-9fdb-216c876eec66 + 72662119-790d-4cdb-be73-a81f3a3315d1 true Addition Addition @@ -89802,14 +90096,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9250 - 10375 + 13531 + 10390 82 44 - 9281 - 10397 + 13562 + 10412 @@ -89825,26 +90119,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for addition - 470c78c0-e34b-4999-8562-50933ca277ba + 4df43557-2f41-4567-9c05-9fac833005e5 true A A true - f8da6e13-27a9-441f-82bb-751c752b32bf + 39284689-e8f7-4167-8bbc-9ec3a75d5b77 1 - 9252 - 10377 + 13533 + 10392 14 20 - 9260.5 - 10387 + 13541.5 + 10402 @@ -89853,26 +90147,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for addition - be18d145-1140-4dd5-8eaf-2104492a0de0 + b80c1e89-bb68-4318-a097-9f81474664d0 true B B true - 83bcd048-d0fa-430f-8b3b-500b492ac590 + 01016d06-2882-4690-9359-fd036cf1bc89 1 - 9252 - 10397 + 13533 + 10412 14 20 - 9260.5 - 10407 + 13541.5 + 10422 @@ -89881,7 +90175,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of addition - ef000462-7d92-4f67-ace9-64ae6584d4b8 + ca6d6fa0-53ce-4ab1-a8e5-f46f9d03f3aa true Result Result @@ -89892,14 +90186,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9296 - 10377 + 13577 + 10392 34 40 - 9314.5 - 10397 + 13595.5 + 10412 @@ -89911,7 +90205,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -89921,7 +90215,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - b226b6d8-5cd2-4cef-86d7-b36c65b97de6 + 7f8c120c-673e-4ea2-b61b-045af5897f90 true Division Division @@ -89930,40 +90224,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9250 - 10225 + 13531 + 10240 82 44 - 9281 - 10247 + 13562 + 10262 Item to divide (dividend) - f87413b3-9faf-46a5-a180-b288078b4b0c + c91a6bc9-f9f5-4ece-bb4d-a82000ac5ecb true A A false - 0a8930ac-b09d-4f87-b49c-2f40967ade30 + 2707a334-7398-47dd-a6d7-7e43f545bdd2 1 - 9252 - 10227 + 13533 + 10242 14 20 - 9260.5 - 10237 + 13541.5 + 10252 @@ -89972,7 +90266,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - 3a96c9bf-8e51-4546-a673-2dc37842d689 + 6def653c-dbbc-42b1-a730-7b5e0abb9b09 true B B @@ -89983,14 +90277,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9252 - 10247 + 13533 + 10262 14 20 - 9260.5 - 10257 + 13541.5 + 10272 @@ -90020,7 +90314,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 98d5a869-fbb0-44c3-8045-e5adad20d28f + 3351a659-8c71-4d12-8242-8eda33f88716 true Result Result @@ -90031,14 +90325,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9296 - 10227 + 13577 + 10242 34 40 - 9314.5 - 10247 + 13595.5 + 10262 @@ -90048,7 +90342,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -90059,7 +90353,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - f67d9f4c-56da-41d5-8c82-7441814e2c85 + e8a0fc04-4f1d-4ca3-9c5c-3c550e3067c1 true Expression Expression @@ -90068,14 +90362,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 10177 + 13475 + 10192 194 28 - 9294 - 10191 + 13575 + 10206 @@ -90090,26 +90384,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 0efb9ff9-55fb-49cc-88ef-726a46de14c8 + d6ec4727-0887-43cb-a6b3-11c5668a88a7 true Variable O O true - 98d5a869-fbb0-44c3-8045-e5adad20d28f + 3351a659-8c71-4d12-8242-8eda33f88716 1 - 9196 - 10179 + 13477 + 10194 14 24 - 9204.5 - 10191 + 13485.5 + 10206 @@ -90118,7 +90412,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - f9fc978a-007a-407e-90eb-b1a3f716c5d0 + 05440660-bccc-4d90-b72d-63743fff90b3 true Result @@ -90129,14 +90423,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 10179 + 13658 + 10194 9 24 - 9383 - 10191 + 13664 + 10206 @@ -90148,7 +90442,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -90157,13 +90451,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - c611f570-ad63-4756-a6fb-1677ee1128e3 + 27be3162-4c6a-4a59-a453-7ca65d602b63 true Panel false 0 - f9fc978a-007a-407e-90eb-b1a3f716c5d0 + 05440660-bccc-4d90-b72d-63743fff90b3 1 Double click to edit panel content… @@ -90171,8 +90465,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9215 - 10153 + 13497 + 10168 160 20 @@ -90180,8 +90474,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9215.362 - 10153.24 + 13497.1 + 10168.9 @@ -90202,7 +90496,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -90211,13 +90505,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 0a8930ac-b09d-4f87-b49c-2f40967ade30 + 2707a334-7398-47dd-a6d7-7e43f545bdd2 true Panel false 0 - eb3b65ef-5abc-47ce-9d0e-2bc308f3f05c + 983c8c79-db3b-4bce-aa0c-7bfa4719504d 1 Double click to edit panel content… @@ -90225,8 +90519,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9215 - 10305 + 13497 + 10320 160 20 @@ -90234,8 +90528,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9215.362 - 10305.15 + 13497.1 + 10320.81 @@ -90256,7 +90550,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -90267,7 +90561,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - caced6a5-77f5-4a1f-87e5-7a507a1ae158 + 9a38140c-37fa-42cf-af9f-b387bb97fcbf true Expression Expression @@ -90276,14 +90570,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 10328 + 13475 + 10343 194 28 - 9294 - 10342 + 13575 + 10357 @@ -90298,26 +90592,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 5b018c75-fd8b-475b-a822-bdfbcb28840f + 1bc04c67-160a-4f54-83bb-00ef75db4ae8 true Variable O O true - ef000462-7d92-4f67-ace9-64ae6584d4b8 + ca6d6fa0-53ce-4ab1-a8e5-f46f9d03f3aa 1 - 9196 - 10330 + 13477 + 10345 14 24 - 9204.5 - 10342 + 13485.5 + 10357 @@ -90326,7 +90620,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - eb3b65ef-5abc-47ce-9d0e-2bc308f3f05c + 983c8c79-db3b-4bce-aa0c-7bfa4719504d true Result @@ -90337,14 +90631,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 10330 + 13658 + 10345 9 24 - 9383 - 10342 + 13664 + 10357 @@ -90356,7 +90650,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -90366,7 +90660,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 50f612ca-6a0a-47b4-8fc9-bad763a08dc9 + 8a747494-7e8b-40ea-bb93-fcb27e7ad93e true Scale Scale @@ -90375,40 +90669,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9214 - 10054 + 13495 + 10069 154 64 - 9298 - 10086 + 13579 + 10101 Base geometry - b351ce39-a5be-419b-bc41-725227d0ede9 + c670eb69-ecd3-45fc-98c6-8d9581221c4c true Geometry Geometry true - 172ff63d-e54e-444f-834d-cfeef2a85dc7 + 3f5f29a7-3853-47be-bf24-5c7c84e0abc1 1 - 9216 - 10056 + 13497 + 10071 67 20 - 9259 - 10066 + 13540 + 10081 @@ -90417,7 +90711,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 4909aa96-7b9d-42d3-89ad-293af250bf2b + 0aa22b2b-f64f-4cad-a4ca-4cbb9755b5b9 true Center Center @@ -90428,14 +90722,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9216 - 10076 + 13497 + 10091 67 20 - 9259 - 10086 + 13540 + 10101 @@ -90469,27 +90763,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - d7041b9b-f893-45bb-b4cd-390c4a3b2394 + 08b506dc-e2bb-4000-af9d-a205a7e704dc 1/X true Factor Factor false - c611f570-ad63-4756-a6fb-1677ee1128e3 + 27be3162-4c6a-4a59-a453-7ca65d602b63 1 - 9216 - 10096 + 13497 + 10111 67 20 - 9259 - 10106 + 13540 + 10121 @@ -90518,7 +90812,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 41c38292-40ac-4837-a7e7-51adbae97a31 + bde6c6ca-f117-4aa0-86ee-01922fc09cab true Geometry Geometry @@ -90529,14 +90823,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9313 - 10056 + 13594 + 10071 53 30 - 9341 - 10071 + 13622 + 10086 @@ -90545,7 +90839,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - b39227d0-da81-4913-bb64-c10b36e8ac12 + 4e1bd863-6204-495a-b4df-7c47c5e55b8d true Transform Transform @@ -90556,14 +90850,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9313 - 10086 + 13594 + 10101 53 30 - 9341 - 10101 + 13622 + 10116 @@ -90573,7 +90867,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -90583,26 +90877,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - f85f3458-b345-4cb9-b89c-3dfad93a636a + 2dc50ba9-98d4-4298-9c9a-104e3f8814ef true Curve Curve false - 41c38292-40ac-4837-a7e7-51adbae97a31 + bde6c6ca-f117-4aa0-86ee-01922fc09cab 1 - 9269 - 9458 + 13551 + 9474 50 24 - 9294.343 - 9470.74 + 13576.08 + 9486.403 @@ -90610,7 +90904,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -90621,7 +90915,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 6b93d7d0-45fb-45a0-bea0-8005836d7e60 + 00279feb-16c9-400b-98c3-c230f7c5baf1 true Expression Expression @@ -90630,14 +90924,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 10835 + 13475 + 10850 194 28 - 9294 - 10849 + 13575 + 10864 @@ -90652,26 +90946,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 2b031595-0114-4b20-91c1-3ec9a6f640fb + ce13476f-3ca3-4106-8fda-b9b5ee254933 true Variable O O true - 85a5b295-95b1-4c4c-8a9b-ee1d2f11543a + 67160d2e-0586-4e44-a700-e8f407fb5b17 1 - 9196 - 10837 + 13477 + 10852 14 24 - 9204.5 - 10849 + 13485.5 + 10864 @@ -90680,7 +90974,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - e10d9ce4-f261-4302-84e8-f9f927880f20 + 64c0dee1-edab-4cb8-b6f0-8530d517f81e true Result @@ -90691,14 +90985,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 10837 + 13658 + 10852 9 24 - 9383 - 10849 + 13664 + 10864 @@ -90710,7 +91004,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -90719,13 +91013,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 1d906e19-2e90-4b08-a90d-ac1b5243f4af + b1d42c60-3f0c-4e7a-a12d-46dda6710889 true Panel false 0 - e10d9ce4-f261-4302-84e8-f9f927880f20 + 64c0dee1-edab-4cb8-b6f0-8530d517f81e 1 Double click to edit panel content… @@ -90733,8 +91027,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9216 - 10811 + 13497 + 10826 160 20 @@ -90742,8 +91036,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9216.232 - 10811.09 + 13497.97 + 10826.75 @@ -90764,7 +91058,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -90774,7 +91068,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 9f1bed51-60ef-42bf-8096-04570ace019e + 6bd6aad8-5fb1-494e-b1b2-7a5af0b6be06 true Evaluate Length Evaluate Length @@ -90783,40 +91077,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9219 - 9844 + 13500 + 9859 144 64 - 9293 - 9876 + 13574 + 9891 Curve to evaluate - d680a6ea-4645-4671-b4f8-b93da93835cd + bb01f94d-f08c-4a1a-8f03-ec466ee8b2ff true Curve Curve false - 41c38292-40ac-4837-a7e7-51adbae97a31 + bde6c6ca-f117-4aa0-86ee-01922fc09cab 1 - 9221 - 9846 + 13502 + 9861 57 20 - 9251 - 9856 + 13532 + 9871 @@ -90825,7 +91119,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 302ad02d-818c-458d-8b67-418dd83c5d66 + 5906be9d-af5e-460f-8a3a-646c9db971b5 true Length Length @@ -90836,14 +91130,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 9866 + 13502 + 9881 57 20 - 9251 - 9876 + 13532 + 9891 @@ -90872,7 +91166,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 86cde452-4286-49b9-ae1d-dab4289d5298 + 94e159f2-b91f-45d7-a8a5-d6b136561de6 true Normalized Normalized @@ -90883,14 +91177,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9221 - 9886 + 13502 + 9901 57 20 - 9251 - 9896 + 13532 + 9911 @@ -90919,7 +91213,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - d921b6dc-e6ef-4578-99ba-1ca29f3e0dcd + 4f64a082-0009-4f24-bd34-b5c9d81c162f true Point Point @@ -90930,14 +91224,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 9846 + 13589 + 9861 53 20 - 9336 - 9856 + 13617 + 9871 @@ -90946,7 +91240,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 3a3f618c-4c35-418f-860f-9749a6b87b59 + 98facd6e-0709-4eaf-a864-2ad12cc18e0f true Tangent Tangent @@ -90957,14 +91251,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 9866 + 13589 + 9881 53 20 - 9336 - 9876 + 13617 + 9891 @@ -90973,7 +91267,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 311397ff-2d1b-45e5-a6ef-8fe2723ef4f4 + 2f812334-cc74-4150-96e5-ce9a4af0b77a true Parameter Parameter @@ -90984,14 +91278,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9308 - 9886 + 13589 + 9901 53 20 - 9336 - 9896 + 13617 + 9911 @@ -91001,7 +91295,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -91012,7 +91306,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - b7772b7e-c7ba-400e-91c0-2338ccd91e6b + d851c0fc-b58d-4fc4-8f66-48db18d0524d true Expression Expression @@ -91021,14 +91315,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 9627 + 13475 + 9642 194 28 - 9294 - 9641 + 13575 + 9656 @@ -91043,26 +91337,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - c30eabfa-9866-4ee8-9efd-63f6e2783fd4 + da8626a7-289a-4216-89b5-9cd4faeafdb2 true Variable O O true - 393d33c6-b5e2-46bf-a025-6ffdd399b22f + f106ca36-4958-4730-9c3a-16d27a9e6ba2 1 - 9196 - 9629 + 13477 + 9644 14 24 - 9204.5 - 9641 + 13485.5 + 9656 @@ -91071,7 +91365,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 3646ed69-ade4-4608-bfc7-ad7554937824 + fde286bf-8706-4604-a243-711945aa0e03 true Result @@ -91082,14 +91376,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 9629 + 13658 + 9644 9 24 - 9383 - 9641 + 13664 + 9656 @@ -91101,7 +91395,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -91111,7 +91405,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - d1624b40-e462-4048-8f8d-3f14c45083a9 + f9a0ebd0-236d-434b-baa1-c89d9887e509 true Deconstruct Deconstruct @@ -91120,40 +91414,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9225 - 9761 + 13506 + 9776 132 64 - 9272 - 9793 + 13553 + 9808 Input point - 05935f3a-1dca-43b1-9f36-9153b01c5c7c + 14c7c4b5-498b-477b-b796-8a1810c846cd true Point Point false - d921b6dc-e6ef-4578-99ba-1ca29f3e0dcd + 4f64a082-0009-4f24-bd34-b5c9d81c162f 1 - 9227 - 9763 + 13508 + 9778 30 60 - 9243.5 - 9793 + 13524.5 + 9808 @@ -91162,7 +91456,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - 393d33c6-b5e2-46bf-a025-6ffdd399b22f + f106ca36-4958-4730-9c3a-16d27a9e6ba2 true X component X component @@ -91173,14 +91467,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9287 - 9763 + 13568 + 9778 68 20 - 9322.5 - 9773 + 13603.5 + 9788 @@ -91189,7 +91483,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - a5ab5605-3cf3-407d-89e8-886683c380ae + da117ace-1e49-4c90-912c-13c434ae0abe true Y component Y component @@ -91200,14 +91494,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9287 - 9783 + 13568 + 9798 68 20 - 9322.5 - 9793 + 13603.5 + 9808 @@ -91216,7 +91510,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - 0a45fb63-5d3b-4bcd-8a4d-88c384ce2920 + a8f56cd0-3e3d-441c-91f7-9ba4841af9f6 true Z component Z component @@ -91227,14 +91521,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9287 - 9803 + 13568 + 9818 68 20 - 9322.5 - 9813 + 13603.5 + 9828 @@ -91244,7 +91538,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -91253,13 +91547,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 90499343-ea4d-48db-8ecd-c73332b983b6 + bffd1539-4139-4b0c-b604-e7f7d7a49e27 true Panel false 0 - 3646ed69-ade4-4608-bfc7-ad7554937824 + fde286bf-8706-4604-a243-711945aa0e03 1 Double click to edit panel content… @@ -91267,8 +91561,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9215 - 9598 + 13497 + 9614 160 20 @@ -91276,8 +91570,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9215.612 - 9598.66 + 13497.35 + 9614.323 @@ -91298,7 +91592,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -91309,7 +91603,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 73fd317c-8b54-429b-91b1-65298c28a8ba + 78c6c476-3e5a-43d9-942a-e32a1bd8341c true Expression Expression @@ -91318,14 +91612,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 9541 + 13475 + 9556 194 28 - 9294 - 9555 + 13575 + 9570 @@ -91340,26 +91634,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 3f8a4cad-6c7c-4149-a15b-67977b46355b + 2ceccfe2-a118-4c78-ae08-7587d94200c7 true Variable O O true - a5ab5605-3cf3-407d-89e8-886683c380ae + da117ace-1e49-4c90-912c-13c434ae0abe 1 - 9196 - 9543 + 13477 + 9558 14 24 - 9204.5 - 9555 + 13485.5 + 9570 @@ -91368,7 +91662,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - ed594e86-224d-461d-ab93-50b60377f0d6 + eee693b7-b735-48c0-b65d-155f23d220c2 true Result @@ -91379,14 +91673,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 9543 + 13658 + 9558 9 24 - 9383 - 9555 + 13664 + 9570 @@ -91398,7 +91692,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -91407,13 +91701,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - b45428d6-2c80-4814-993d-02f4893b26a6 + 63da5a14-14d8-4b3a-bca3-90f33f5a6d2d true Panel false 0 - ed594e86-224d-461d-ab93-50b60377f0d6 + eee693b7-b735-48c0-b65d-155f23d220c2 1 Double click to edit panel content… @@ -91421,8 +91715,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9215 - 9513 + 13497 + 9528 160 20 @@ -91430,8 +91724,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9215.624 - 9513.031 + 13497.36 + 9528.694 @@ -91452,7 +91746,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -91463,7 +91757,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - b6b196ef-2842-4803-b7c1-49fe08c11203 + 0657fa7f-36d6-4ded-87c9-fa3214ed6a40 true Expression Expression @@ -91472,14 +91766,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 9713 + 13475 + 9728 194 28 - 9294 - 9727 + 13575 + 9742 @@ -91494,26 +91788,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 3ad379ea-eb49-4406-98d0-14fbbfb9280f + 26bcbf9a-efce-4209-a257-fefa3fd2854f true Variable O O true - 0a45fb63-5d3b-4bcd-8a4d-88c384ce2920 + a8f56cd0-3e3d-441c-91f7-9ba4841af9f6 1 - 9196 - 9715 + 13477 + 9730 14 24 - 9204.5 - 9727 + 13485.5 + 9742 @@ -91522,7 +91816,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 61a94372-a0d6-4cc9-bcc5-027067de7991 + 02c03f94-be99-4a2e-93ba-14cbb61fd077 true Result @@ -91533,14 +91827,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 9715 + 13658 + 9730 9 24 - 9383 - 9727 + 13664 + 9742 @@ -91552,7 +91846,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -91561,13 +91855,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - cd0aa9c7-f698-4083-8c48-93e774e27f13 + b3400eb7-f424-4126-93fb-7a46f60c09de true Panel false 0 - 61a94372-a0d6-4cc9-bcc5-027067de7991 + 02c03f94-be99-4a2e-93ba-14cbb61fd077 1 Double click to edit panel content… @@ -91575,8 +91869,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9215 - 9684 + 13497 + 9700 160 20 @@ -91584,8 +91878,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9215.362 - 9684.871 + 13497.1 + 9700.534 @@ -91606,7 +91900,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -91615,7 +91909,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 5d39145e-2afd-40c3-9f19-3be03cd8e940 + 3f37173e-5d6c-40dd-8cc1-b846e92fd738 true Panel @@ -91630,8 +91924,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9114 - 16262 + 13395 + 16308 379 104 @@ -91639,8 +91933,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9114.019 - 16262.81 + 13395.75 + 16308.45 @@ -91661,7 +91955,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -91670,13 +91964,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - d92ee07f-096c-44bd-9f99-31909c8fc35b + 7a47c011-cbf4-4047-8c80-c1178ae035ab true Panel false 0 - 9a33b66c-90bf-4d36-a63b-cc8307500888 + 3fe1f684-3608-4a00-9ad9-228cad6ae6e1 1 Double click to edit panel content… @@ -91684,8 +91978,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9127 - 12593 + 13409 + 12609 337 276 @@ -91693,8 +91987,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9127.554 - 12593.44 + 13409.29 + 12609.1 @@ -91715,7 +92009,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -91726,7 +92020,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 1f9c820d-c6a5-4943-b20d-bc4eaa2943a8 + 3ef9ab54-9776-4aed-aee8-f1a09b0b6701 true Expression Expression @@ -91735,14 +92029,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 13372 + 13475 + 13387 194 28 - 9294 - 13386 + 13575 + 13401 @@ -91757,26 +92051,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - f8fe4245-b6ab-46b1-b821-a57301a4a126 + f21a93cf-46b1-40df-9b70-8b7983777a6d true Variable O O true - 4ff605e6-a509-4af8-9890-63cf4e497a61 + 6675e784-7e56-4b18-8b5b-3311ab42d31a 1 - 9196 - 13374 + 13477 + 13389 14 24 - 9204.5 - 13386 + 13485.5 + 13401 @@ -91785,7 +92079,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 9a33b66c-90bf-4d36-a63b-cc8307500888 + 3fe1f684-3608-4a00-9ad9-228cad6ae6e1 true Result @@ -91796,14 +92090,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 13374 + 13658 + 13389 9 24 - 9383 - 13386 + 13664 + 13401 @@ -91815,7 +92109,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number @@ -91824,7 +92118,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of floating point numbers - ffab67ab-18ec-45a4-aa0f-a657ab7a28ad + 3b1f7922-4b7e-4166-983c-75cb3eb8a170 true Number Number @@ -91836,14 +92130,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9279 - 17191 + 13561 + 17237 50 24 - 9304.325 - 17203.45 + 13586.06 + 17249.09 @@ -91851,7 +92145,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 1c9de8a1-315f-4c56-af06-8f69fee80a7a @@ -91862,7 +92156,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remap values with a custom graph using input curves. true - da61e8d2-e7e5-424f-aba4-e696dcf5d685 + d8844e6a-8ed6-47e6-b71d-3e8759974784 true Curve Graph Mapper Curve Graph Mapper @@ -91871,14 +92165,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9122 - 13654 + 13403 + 13669 160 224 - 9190 - 13766 + 13471 + 13781 @@ -91886,26 +92180,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 One or multiple graph curves to graph map values with - e500bf0b-4708-4831-b576-9ec4fcdf09a4 + 594a3d94-9c3f-4828-94f3-c45c92d2fe0e true Curves Curves false - ee07fea5-e231-490f-8b21-7edc29afcd22 + 91ecf790-e5af-4621-84ca-f762605af1ce 1 - 9124 - 13656 + 13405 + 13671 51 27 - 9151 - 13669.75 + 13432 + 13684.75 @@ -91914,26 +92208,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - 55a5935f-b713-43c6-91df-16f2083e2821 + 9f285f6d-85f4-4825-9e01-d0e658bd1c59 true Rectangle Rectangle false - cc13e18e-fa92-4e6b-9ec0-8a53b47c25a9 + a8323a2c-df86-4083-9419-bcdaeb198fd3 1 - 9124 - 13683 + 13405 + 13698 51 28 - 9151 - 13697.25 + 13432 + 13712.25 @@ -91979,26 +92273,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - 1b4f836c-242d-44ce-ad86-a170412ab8e5 + 3acbd6c4-0a53-4468-b1b3-9c4e050d18c9 true Values Values false - 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 + 3922bdee-0233-40b3-8d10-a0a0cd81b6ab 1 - 9124 - 13711 + 13405 + 13726 51 27 - 9151 - 13724.75 + 13432 + 13739.75 @@ -92007,7 +92301,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - 74369cc4-1797-4d03-94d9-95d8480376d4 + 85853436-f2e0-4bc8-a888-56730895f082 true X Axis X Axis @@ -92018,14 +92312,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9124 - 13738 + 13405 + 13753 51 28 - 9151 - 13752.25 + 13432 + 13767.25 @@ -92034,7 +92328,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - 72475106-68d5-49e6-bb1e-db1dfeea3cc3 + 30dc4398-e211-48f2-9a14-2baa5dbbbe43 true Y Axis Y Axis @@ -92045,14 +92339,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9124 - 13766 + 13405 + 13781 51 27 - 9151 - 13779.75 + 13432 + 13794.75 @@ -92061,7 +92355,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Flip the graphs X Axis from the bottom of the graph to the top of the graph - 59de63e5-079b-47b0-b047-c69e4a1d0848 + 3a04d29f-a474-416d-89c3-7137f1a55f0d true Flip Flip @@ -92072,14 +92366,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9124 - 13793 + 13405 + 13808 51 28 - 9151 - 13807.25 + 13432 + 13822.25 @@ -92108,7 +92402,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - 6d6c9fec-83ce-4043-a747-4e5f87f113a0 + 6560210d-563b-4bec-af0f-8bfbd836c8ff true Snap Snap @@ -92119,14 +92413,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9124 - 13821 + 13405 + 13836 51 27 - 9151 - 13834.75 + 13432 + 13849.75 @@ -92155,7 +92449,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size of the graph labels - e13af5cb-9565-4d31-81f5-821ca1729c78 + 1c9d39d6-114a-4ba7-a756-90dcaf846baf true Text Size Text Size @@ -92166,14 +92460,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9124 - 13848 + 13405 + 13863 51 28 - 9151 - 13862.25 + 13432 + 13877.25 @@ -92203,7 +92497,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Resulting graph mapped values, mapped on the Y Axis - 11ba84f1-b66b-4b32-b0b0-311544d960f6 + 6a6c4b64-fb64-4f13-ace9-26e9ca1761c7 true Mapped Mapped @@ -92214,14 +92508,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 13656 + 13486 + 13671 75 20 - 9244 - 13666 + 13525 + 13681 @@ -92231,7 +92525,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph curves inside the boundary of the graph - 5b0ec43e-1db7-4e33-aaea-6133bac9ed2b + a77e1434-5d83-43ab-945d-0088d9c945b7 true Graph Curves Graph Curves @@ -92242,14 +92536,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 13676 + 13486 + 13691 75 20 - 9244 - 13686 + 13525 + 13701 @@ -92260,7 +92554,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points on the graph curves where the X Axis input values intersected true - bace6a17-5de3-494a-af7a-9b0462e4511d + 7646b16f-118b-4451-b12d-537d0100347d true Graph Points Graph Points @@ -92271,14 +92565,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 13696 + 13486 + 13711 75 20 - 9244 - 13706 + 13525 + 13721 @@ -92289,7 +92583,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the X Axis input values to the graph curves true - 14eef7f8-6d08-41ab-b409-7b1150face2b + f12c9b76-e686-490e-8e11-9537a6b01183 true Value Lines Value Lines @@ -92300,14 +92594,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 13716 + 13486 + 13731 75 20 - 9244 - 13726 + 13525 + 13741 @@ -92318,7 +92612,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points plotted on the X Axis which represent the input values true - f6cd9617-d61b-4e3f-be7a-939ce1cc8723 + 6f82499e-7996-40da-9994-5a725cb8acc7 true Value Points Value Points @@ -92329,14 +92623,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 13736 + 13486 + 13751 75 20 - 9244 - 13746 + 13525 + 13761 @@ -92347,7 +92641,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the graph curves to the Y Axis graph mapped values true - 9d331249-3761-431e-84af-4cdfd4ebc593 + 2e5e80c5-c3cf-4efe-950d-267f90dc6551 true Mapped Lines Mapped Lines @@ -92358,14 +92652,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 13756 + 13486 + 13771 75 20 - 9244 - 13766 + 13525 + 13781 @@ -92376,7 +92670,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points mapped on the Y Axis which represent the graph mapped values true - 0facdca8-f514-41af-adc2-de99863bde9f + 605a2c4b-c803-4cbd-8406-cd66665b2d7b true Mapped Points Mapped Points @@ -92387,14 +92681,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 13776 + 13486 + 13791 75 20 - 9244 - 13786 + 13525 + 13801 @@ -92403,7 +92697,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The graph boundary background as a surface - 418c8682-e61a-4b7c-856b-d72426c55c16 + 85be56bb-8057-4d1e-94e3-1528d297d7ae true Boundary Boundary @@ -92414,14 +92708,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 13796 + 13486 + 13811 75 20 - 9244 - 13806 + 13525 + 13821 @@ -92431,7 +92725,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph labels as curve outlines - c6fc3a10-3122-4fa6-9c7d-193ff6e2bbd1 + a28729d7-bdcb-42ca-bd78-e84d803c8d9c true Labels Labels @@ -92442,14 +92736,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9205 - 13816 + 13486 + 13831 75 20 - 9244 - 13826 + 13525 + 13841 @@ -92460,7 +92754,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 True for input values outside of the X Axis domain bounds False for input values inside of the X Axis domain bounds - 6f1f68c4-6623-41e1-931d-82065930c133 + 83cb36aa-18bf-4f88-9c0b-3451d82e6340 true Out Of Bounds Out Of Bounds @@ -92471,14 +92765,14 @@ False for input values inside of the X Axis domain bounds - 9205 - 13836 + 13486 + 13851 75 20 - 9244 - 13846 + 13525 + 13861 @@ -92489,7 +92783,7 @@ False for input values inside of the X Axis domain bounds 1 True for input values on the X Axis which intersect a graph curve False for input values on the X Axis which do not intersect a graph curve - 788acccd-f8a5-4bf3-863c-63ea8171e9fb + 7dadbf14-b025-4e90-9928-ee6e52c27a33 true Intersected Intersected @@ -92500,14 +92794,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9205 - 13856 + 13486 + 13871 75 20 - 9244 - 13866 + 13525 + 13881 @@ -92517,7 +92811,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -92527,7 +92821,7 @@ False for input values on the X Axis which do not intersect a graph curve Extract the end points of a curve. true - 44b8b5fa-fa61-4ad1-9bee-b17fe91ef637 + 2466d393-59b0-44a7-9bd6-a60e3db2a1c6 true End Points End Points @@ -92536,40 +92830,40 @@ False for input values on the X Axis which do not intersect a graph curve - 9243 - 14609 + 13524 + 14624 96 44 - 9293 - 14631 + 13574 + 14646 Curve to evaluate - b3c86617-3d11-4c04-b39c-c9bcb9fb3bc1 + 62a6df5f-6c94-407e-9d19-74ca749acfaa true Curve Curve false - ee07fea5-e231-490f-8b21-7edc29afcd22 + 91ecf790-e5af-4621-84ca-f762605af1ce 1 - 9245 - 14611 + 13526 + 14626 33 40 - 9263 - 14631 + 13544 + 14646 @@ -92578,7 +92872,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve start point - 9c543a18-b693-40dc-af5a-2ac6f01a78b3 + 86829735-b9f7-441a-b677-7ce0f5e64083 true Start Start @@ -92589,14 +92883,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9308 - 14611 + 13589 + 14626 29 20 - 9324 - 14621 + 13605 + 14636 @@ -92605,7 +92899,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve end point - 5dc904f7-c89d-4e04-921c-61b75435e58f + 14acbc38-5dfa-4199-90f8-48d6adad767f true End End @@ -92616,14 +92910,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9308 - 14631 + 13589 + 14646 29 20 - 9324 - 14641 + 13605 + 14656 @@ -92633,7 +92927,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -92643,7 +92937,7 @@ False for input values on the X Axis which do not intersect a graph curve Create a rectangle from a base plane and two points true - 697fad89-ed0c-4b19-a017-0f7aa40a3970 + dcf57667-d488-4173-a38b-e201d6714472 true Rectangle 2Pt Rectangle 2Pt @@ -92652,21 +92946,21 @@ False for input values on the X Axis which do not intersect a graph curve - 9228 - 14507 + 13509 + 14522 126 84 - 9286 - 14549 + 13567 + 14564 Rectangle base plane - 9a53928f-96e5-467a-b224-5211cd437a17 + 641c5136-db4e-4577-bf79-2d440c526737 true Plane Plane @@ -92677,14 +92971,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9230 - 14509 + 13511 + 14524 41 20 - 9252 - 14519 + 13533 + 14534 @@ -92723,26 +93017,26 @@ False for input values on the X Axis which do not intersect a graph curve First corner point. - ef4f375a-26f7-4756-8f39-b94aeb7f2184 + 1686037d-2630-43b5-9b9a-bad0c5d53286 true Point A Point A false - 9c543a18-b693-40dc-af5a-2ac6f01a78b3 + 86829735-b9f7-441a-b677-7ce0f5e64083 1 - 9230 - 14529 + 13511 + 14544 41 20 - 9252 - 14539 + 13533 + 14554 @@ -92776,26 +93070,26 @@ False for input values on the X Axis which do not intersect a graph curve Second corner point. - 8949fbf1-f53c-4e96-8f8a-6102f1d71e50 + 984b8f08-218e-477d-bca6-819fc6263df1 true Point B Point B false - 5dc904f7-c89d-4e04-921c-61b75435e58f + 14acbc38-5dfa-4199-90f8-48d6adad767f 1 - 9230 - 14549 + 13511 + 14564 41 20 - 9252 - 14559 + 13533 + 14574 @@ -92829,7 +93123,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle corner fillet radius - bbddf918-e457-4b94-8147-80acddcbe50a + 30977456-c0d3-48cd-af14-5c1d26eef1fe true Radius Radius @@ -92840,14 +93134,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9230 - 14569 + 13511 + 14584 41 20 - 9252 - 14579 + 13533 + 14594 @@ -92876,7 +93170,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle defined by P, A and B - cc13e18e-fa92-4e6b-9ec0-8a53b47c25a9 + a8323a2c-df86-4083-9419-bcdaeb198fd3 true Rectangle Rectangle @@ -92887,14 +93181,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9301 - 14509 + 13582 + 14524 51 40 - 9328 - 14529 + 13609 + 14544 @@ -92903,7 +93197,7 @@ False for input values on the X Axis which do not intersect a graph curve Length of rectangle curve - 718c1de5-0921-4086-b353-a7041f0f57bd + f48795e3-88e8-4352-9d49-2facf13e1cfe true Length Length @@ -92914,14 +93208,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9301 - 14549 + 13582 + 14564 51 40 - 9328 - 14569 + 13609 + 14584 @@ -92931,7 +93225,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 310f9597-267e-4471-a7d7-048725557528 08bdcae0-d034-48dd-a145-24a9fcf3d3ff @@ -92943,7 +93237,7 @@ False for input values on the X Axis which do not intersect a graph curve External Graph mapper You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - 2e222f5d-dddb-46ef-a284-074cfd8fbb0d + a9982cc5-6f10-4b54-adef-fa826b701d03 true GraphMapper+ GraphMapper+ @@ -92951,46 +93245,46 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - true + false - 9282 - 13774 + 13563 + 13789 126 104 - 9349 - 13826 + 13630 + 13841 External curve as a graph - 881d7006-f6cb-4f3a-a677-c3e4bc0319b2 + 50e85bbf-676e-48a4-9a9a-d53cc380e00a true Curve Curve false - ee07fea5-e231-490f-8b21-7edc29afcd22 + 91ecf790-e5af-4621-84ca-f762605af1ce 1 - 9284 - 13776 + 13565 + 13791 50 20 - 9310.5 - 13786 + 13591.5 + 13801 @@ -92999,26 +93293,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d Optional Rectangle boundary. If omitted the curve's would be landed - a9e28367-1877-4d4d-b87f-06c9352bada3 + 5737f0e2-5420-43e9-b6c7-3fe5026ecb53 true Boundary Boundary true - cc13e18e-fa92-4e6b-9ec0-8a53b47c25a9 + a8323a2c-df86-4083-9419-bcdaeb198fd3 1 - 9284 - 13796 + 13565 + 13811 50 20 - 9310.5 - 13806 + 13591.5 + 13821 @@ -93028,26 +93322,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d 1 List of input numbers - 850f6c27-937c-4926-955a-d00baa2fee1c + 5bb2da3b-945b-43d0-af45-3683558c7efd true Numbers Numbers false - 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 + 3922bdee-0233-40b3-8d10-a0a0cd81b6ab 1 - 9284 - 13816 + 13565 + 13831 50 20 - 9310.5 - 13826 + 13591.5 + 13841 @@ -93118,26 +93412,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d (Optional) Input Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - 80a9b4df-e97f-4beb-a513-2da538f7eca4 + b3621b92-ab0c-4520-8389-953f3e1ec57e true Input Input true - fc0c07eb-e460-44e9-b49f-010dd7ee264b + b2d86554-6d5a-40df-857d-3f276a1490bf 1 - 9284 - 13836 + 13565 + 13851 50 20 - 9310.5 - 13846 + 13591.5 + 13861 @@ -93148,26 +93442,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default (Optional) Output Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - 9c5b55fa-986e-4b13-bcc4-260aae6360cb + eb442e49-83e9-433c-9d67-e64a42d7c042 true Output Output true - fc0c07eb-e460-44e9-b49f-010dd7ee264b + b2d86554-6d5a-40df-857d-3f276a1490bf 1 - 9284 - 13856 + 13565 + 13871 50 20 - 9310.5 - 13866 + 13591.5 + 13881 @@ -93177,7 +93471,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Output Numbers - 42eb47e6-9c62-4d8d-994a-74cec8b44aff + e73e1c89-3f0e-43b8-86ce-363f41a082a8 true Number Number @@ -93188,14 +93482,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9364 - 13776 + 13645 + 13791 42 100 - 9386.5 - 13826 + 13667.5 + 13841 @@ -93205,7 +93499,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -93215,7 +93509,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - 50873f75-0d1e-4717-8482-3b5d9a8fd067 + 58091a26-9398-4dc8-a07a-187aacb3aeba true Stream Filter Stream Filter @@ -93224,14 +93518,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9257 - 13571 + 13538 + 13586 89 64 - 9302 - 13603 + 13583 + 13618 @@ -93248,7 +93542,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - 4826c6c3-aa93-440e-ba73-13f384dfd020 + 369fde68-9e9c-494e-97ad-4bf8558e4988 true Gate Gate @@ -93260,14 +93554,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9259 - 13573 + 13540 + 13588 28 20 - 9274.5 - 13583 + 13555.5 + 13598 @@ -93297,27 +93591,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - a2411043-42f0-4534-ab40-3e6b341c4f0b + 148162ca-d89d-481a-a160-e7b6395f1ad8 true false Stream 0 0 true - 11ba84f1-b66b-4b32-b0b0-311544d960f6 + 6a6c4b64-fb64-4f13-ace9-26e9ca1761c7 1 - 9259 - 13593 + 13540 + 13608 28 20 - 9274.5 - 13603 + 13555.5 + 13618 @@ -93327,27 +93621,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - 9424b08d-dc64-482f-a05a-3054f070bc2d + 0b44b77d-d4c7-4a8e-91de-79f26e856dee true false Stream 1 1 true - 42eb47e6-9c62-4d8d-994a-74cec8b44aff + e73e1c89-3f0e-43b8-86ce-363f41a082a8 1 - 9259 - 13613 + 13540 + 13628 28 20 - 9274.5 - 13623 + 13555.5 + 13638 @@ -93357,7 +93651,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - ac57a99a-70b3-4c0f-a385-602f9f11134c + 2051c393-183d-424b-8496-cd6a361d114b true false Stream @@ -93369,14 +93663,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9317 - 13573 + 13598 + 13588 27 60 - 9332 - 13603 + 13613 + 13618 @@ -93388,7 +93682,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -93397,7 +93691,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - 3677150c-4996-4121-8acc-6eff251fa7ab + 1dbe9a75-22aa-4f51-84fc-b8e986d66b5e true Number Slider @@ -93408,14 +93702,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9225 - 13498 + 13507 + 13514 150 20 - 9225.982 - 13498.8 + 13507.72 + 13514.46 @@ -93434,7 +93728,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -93443,13 +93737,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 0c583e97-0764-47e8-a8bd-7880cc07c232 + 7516f2d4-2a9b-4fdd-a932-aa5a77b81a08 true Panel false 1 - b2bf7e4a-b211-4688-aafa-add547525897 + 2f490743-335b-4afb-999b-648b0c0321dc 1 Double click to edit panel content… @@ -93457,8 +93751,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9206 - 14805 + 13487 + 14821 185 271 @@ -93466,8 +93760,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9206.054 - 14805.82 + 13487.79 + 14821.48 @@ -93488,7 +93782,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds @@ -93498,7 +93792,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain which encompasses a list of numbers. true - 46c776c4-7ca3-4b86-b1e5-54d4aaaa19b3 + 3b6e3bdb-033f-4638-95fc-9a56faba2fdb true Bounds Bounds @@ -93507,14 +93801,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9232 - 14748 + 13513 + 14763 122 28 - 9296 - 14762 + 13577 + 14777 @@ -93522,26 +93816,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Numbers to include in Bounds - 5b8c8460-0f3d-4383-9bcd-0c612c25b722 + 243dc841-6ca9-4c58-8b3b-9c8767758f1d true Numbers Numbers false - 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 + 3922bdee-0233-40b3-8d10-a0a0cd81b6ab 1 - 9234 - 14750 + 13515 + 14765 47 24 - 9259 - 14762 + 13540 + 14777 @@ -93550,7 +93844,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric Domain between the lowest and highest numbers in {N} - fc0c07eb-e460-44e9-b49f-010dd7ee264b + b2d86554-6d5a-40df-857d-3f276a1490bf true Domain Domain @@ -93561,14 +93855,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9311 - 14750 + 13592 + 14765 41 24 - 9333 - 14762 + 13614 + 14777 @@ -93578,7 +93872,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -93589,7 +93883,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 1c12ee8d-94ec-462b-a5bc-882f08df648a + 618ef6f7-de00-4431-89c5-1f39302e094c true Expression Expression @@ -93598,14 +93892,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 15835 + 13475 + 15879 194 28 - 9294 - 15849 + 13575 + 15893 @@ -93620,26 +93914,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 502eaf4a-ffb6-4367-814a-a8314de27587 + fef473bd-3a59-452a-9eea-7e15005a33e8 true Variable O O true - 7d00bba9-0c4c-4b11-92af-fad7f8f0ebc0 + 3922bdee-0233-40b3-8d10-a0a0cd81b6ab 1 - 9196 - 15837 + 13477 + 15881 14 24 - 9204.5 - 15849 + 13485.5 + 15893 @@ -93648,7 +93942,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - b2bf7e4a-b211-4688-aafa-add547525897 + 2f490743-335b-4afb-999b-648b0c0321dc true Result @@ -93659,14 +93953,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9377 - 15837 + 13658 + 15881 9 24 - 9383 - 15849 + 13664 + 15893 @@ -93678,7 +93972,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -93689,7 +93983,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:0.00000000000000000000}",O) true - 9aff4bc8-d0ea-4611-905e-7d68dfdef9d9 + c110440b-e321-42a9-9db8-78497fbde38f true Expression Expression @@ -93698,14 +93992,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9108 - 16049 + 13389 + 16093 367 28 - 9294 - 16063 + 13575 + 16107 @@ -93720,26 +94014,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 2fb28a62-6ce8-4b63-9e3c-e245db22aedb + b2ee4e28-1066-473d-b0cc-a44fe277fe0b true Variable O O true - 54f44873-8d34-4412-9dda-78426a1a8b25 + 6ab8d1eb-c048-4e31-be0c-e13b590101c4 1 - 9110 - 16051 + 13391 + 16095 14 24 - 9118.5 - 16063 + 13399.5 + 16107 @@ -93748,7 +94042,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 6227b81c-2695-495a-8438-386f2b55fd52 + 6020af58-303f-436b-9517-098b1b794d32 true Result @@ -93759,14 +94053,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9464 - 16051 + 13745 + 16095 9 24 - 9470 - 16063 + 13751 + 16107 @@ -93778,7 +94072,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -93787,13 +94081,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - f83e7873-fd7d-4508-923c-0a1ccf1f5173 + 756d2d51-d7f6-4402-9d75-aad4ee697736 true Panel false 0 - 6227b81c-2695-495a-8438-386f2b55fd52 + 6020af58-303f-436b-9517-098b1b794d32 1 Double click to edit panel content… @@ -93801,8 +94095,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9206 - 16015 + 13487 + 16061 179 20 @@ -93810,8 +94104,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9206.192 - 16015.87 + 13487.93 + 16061.51 @@ -93832,7 +94126,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -93845,9 +94139,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - f85f3458-b345-4cb9-b89c-3dfad93a636a + 2dc50ba9-98d4-4298-9c9a-104e3f8814ef 1 - 627b51c5-9ba6-4062-990b-d2644fab7d08 + 5cc374f6-23ee-40c4-a583-270d25678efb Group Curve @@ -93857,7 +94151,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -93867,7 +94161,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 8f563cb8-9910-4e8f-8b51-d6a1eb025af6 + e44c5a2a-fb8d-4dcb-9a13-a9154875d3d5 true Scale Scale @@ -93876,40 +94170,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9214 - 9969 + 13495 + 9984 154 64 - 9298 - 10001 + 13579 + 10016 Base geometry - 646f1f5e-342f-4ad3-9a54-f48c6520ce0d + 40b6450c-315b-4af4-9848-f7d69edf18ec true Geometry Geometry true - e9fa65ea-db30-4e31-abf4-2dd776fcae3e + c86ec8a3-9ea7-4981-9a9d-edda0165242c 1 - 9216 - 9971 + 13497 + 9986 67 20 - 9259 - 9981 + 13540 + 9996 @@ -93918,7 +94212,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 7052e9ef-5fb6-457a-b78f-b878dbc09380 + a6f4935b-75b0-449e-b343-ebf42df66b70 true Center Center @@ -93929,14 +94223,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9216 - 9991 + 13497 + 10006 67 20 - 9259 - 10001 + 13540 + 10016 @@ -93970,27 +94264,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - f7e20aa0-3838-4b02-8245-26bd6357e10d + 4c896568-056a-413f-a0ca-7dd922440b37 1/X true Factor Factor false - c611f570-ad63-4756-a6fb-1677ee1128e3 + 27be3162-4c6a-4a59-a453-7ca65d602b63 1 - 9216 - 10011 + 13497 + 10026 67 20 - 9259 - 10021 + 13540 + 10036 @@ -94019,7 +94313,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - d9aad32e-b6d7-4e88-a1c2-a9e84f1fff68 + d2804b4c-8099-4f0a-bfcb-694baa75298b true Geometry Geometry @@ -94030,14 +94324,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9313 - 9971 + 13594 + 9986 53 30 - 9341 - 9986 + 13622 + 10001 @@ -94046,7 +94340,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 060838a8-24a7-47ae-8b25-7b1c817a8dd8 + b06e23ab-8251-4f31-9933-dda5fbcf733c true Transform Transform @@ -94057,14 +94351,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9313 - 10001 + 13594 + 10016 53 30 - 9341 - 10016 + 13622 + 10031 @@ -94074,7 +94368,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -94084,26 +94378,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - b3d7308b-bd5a-4724-b108-23089d3defeb + 8226fdbd-9d16-4960-baba-a79b21bec7dc true Point Point false - d9aad32e-b6d7-4e88-a1c2-a9e84f1fff68 + d2804b4c-8099-4f0a-bfcb-694baa75298b 1 - 9270 - 9936 + 13552 + 9952 50 24 - 9295.343 - 9948.91 + 13577.08 + 9964.573 @@ -94111,7 +94405,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -94121,7 +94415,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - 1d83bc70-a220-4c43-aab3-dfcbb61a9a4c + 34b91d1e-2f87-484a-b784-0cc6d1cd5f34 true Mirror Mirror @@ -94130,40 +94424,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9236 - 9329 + 13517 + 9344 138 44 - 9304 - 9351 + 13585 + 9366 Base geometry - 6355b944-52b6-4c12-9965-f0d2ed3e99c7 + 6361b086-f0a2-44e3-ae0d-669ebfe0344c true Geometry Geometry true - f85f3458-b345-4cb9-b89c-3dfad93a636a + 2dc50ba9-98d4-4298-9c9a-104e3f8814ef 1 - 9238 - 9331 + 13519 + 9346 51 20 - 9265 - 9341 + 13546 + 9356 @@ -94172,7 +94466,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 079c86ac-fc90-470b-a0c6-a815603df048 + 0abf6ae3-65a8-469f-b08e-71ee93c1b223 true Plane Plane @@ -94183,14 +94477,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9238 - 9351 + 13519 + 9366 51 20 - 9265 - 9361 + 13546 + 9376 @@ -94229,7 +94523,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 49675102-ada8-4da0-a13c-ab8b29f23b51 + 1720ec46-d40f-49d2-b2d0-e9948b8880a3 true Geometry Geometry @@ -94240,14 +94534,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9319 - 9331 + 13600 + 9346 53 20 - 9347 - 9341 + 13628 + 9356 @@ -94256,7 +94550,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 7e331478-3c93-4f9d-8e1b-5aa5c2f60f97 + 2fa45dd1-070c-45af-94bb-e3085f4f0cfa true Transform Transform @@ -94267,14 +94561,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9319 - 9351 + 13600 + 9366 53 20 - 9347 - 9361 + 13628 + 9376 @@ -94284,7 +94578,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -94294,26 +94588,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - ac94063c-4ea8-4bd7-a1d9-331c5dae31b4 + 1cc4ce65-802a-413c-851c-f786e9032630 true Curve Curve false - 700e1289-8912-478e-b981-8c721ed05a37 + d62d3b97-2fc7-4a53-a83a-8db1af4b9e8d 1 - 9277 - 9228 + 13559 + 9244 50 24 - 9302.593 - 9240.92 + 13584.33 + 9256.583 @@ -94321,7 +94615,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -94331,26 +94625,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - ee07fea5-e231-490f-8b21-7edc29afcd22 + 91ecf790-e5af-4621-84ca-f762605af1ce true Relay false - e2c66b67-3d14-4ba5-bfb2-e25109ddbc91 + 425e96e2-ca93-43ee-a9a8-cc741d2dde79 1 - 9273 - 14676 + 13554 + 14691 40 16 - 9293 - 14684 + 13574 + 14699 @@ -94358,7 +94652,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -94368,26 +94662,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - d4ee5f33-f554-4034-b7f6-14fd100d6a47 + 4f6f562e-844a-4785-9b00-f3cc00756cdd true Curve Curve false - 3f7e3b9e-e49f-490c-9fac-9e238f044562 + 5b6b9538-a868-4c4e-b7d8-a06492da7f4e 1 - 8840 - 15074 + 13121 + 15090 50 24 - 8865.092 - 15086.68 + 13146.83 + 15102.34 @@ -94395,7 +94689,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -94405,26 +94699,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - e2c66b67-3d14-4ba5-bfb2-e25109ddbc91 + 425e96e2-ca93-43ee-a9a8-cc741d2dde79 true Curve Curve false - ef592b8f-92d2-4a2c-a563-1977cd6aad47 + 633601d5-81c8-4baf-a58a-77af1e1adaa1 1 - 8839 - 14784 + 13120 + 14800 50 24 - 8864.188 - 14796.83 + 13145.92 + 14812.5 @@ -94432,7 +94726,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -94442,7 +94736,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - b7b2a002-a144-4b1e-a1c5-227412cac4b8 + 282cf104-8889-4a14-87b7-ede9957d162a true Scale Scale @@ -94451,40 +94745,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8783 - 14815 + 13064 + 14830 154 64 - 8867 - 14847 + 13148 + 14862 Base geometry - dd31428e-0cd0-489c-abc3-9a74837b4489 + 4e675e34-e7be-4e03-b50d-c3c476248f6b true Geometry Geometry true - d4ee5f33-f554-4034-b7f6-14fd100d6a47 + 4f6f562e-844a-4785-9b00-f3cc00756cdd 1 - 8785 - 14817 + 13066 + 14832 67 20 - 8828 - 14827 + 13109 + 14842 @@ -94493,7 +94787,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 7b7ec746-f76c-48dc-a649-b09da857e68e + 98d0e8e5-684a-4ad8-aaa2-73753b9cc0f9 true Center Center @@ -94504,14 +94798,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8785 - 14837 + 13066 + 14852 67 20 - 8828 - 14847 + 13109 + 14862 @@ -94545,27 +94839,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - a09c0f0d-0d69-4260-831a-9fd11ef119f9 + 06dcca81-9e58-4598-985e-40e19f83f4be 2^X true Factor Factor false - 010c6158-cd42-4c79-868f-0276d9b2f3fa + b8c8100f-cc98-44a5-ae31-2a5e6a66bb38 1 - 8785 - 14857 + 13066 + 14872 67 20 - 8828 - 14867 + 13109 + 14882 @@ -94594,7 +94888,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - ef592b8f-92d2-4a2c-a563-1977cd6aad47 + 633601d5-81c8-4baf-a58a-77af1e1adaa1 true Geometry Geometry @@ -94605,14 +94899,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8882 - 14817 + 13163 + 14832 53 30 - 8910 - 14832 + 13191 + 14847 @@ -94621,7 +94915,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 3832caa9-5a38-418b-b7bf-5e1e9b40efeb + 02e13c36-fe6f-446c-b187-8768b7406d68 true Transform Transform @@ -94632,14 +94926,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8882 - 14847 + 13163 + 14862 53 30 - 8910 - 14862 + 13191 + 14877 @@ -94649,7 +94943,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -94662,19 +94956,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - d4ee5f33-f554-4034-b7f6-14fd100d6a47 - e2c66b67-3d14-4ba5-bfb2-e25109ddbc91 - b7b2a002-a144-4b1e-a1c5-227412cac4b8 + 4f6f562e-844a-4785-9b00-f3cc00756cdd + 425e96e2-ca93-43ee-a9a8-cc741d2dde79 + 282cf104-8889-4a14-87b7-ede9957d162a 27899f96-8899-44d3-a06c-50d23c4c5623 - 82fbeaaf-eadf-485f-82d0-b4fb6356a6b5 - 1f5227c9-0bd8-46a9-92eb-b4cc68012211 - f86306f1-c8d9-4880-859a-aabecea31011 - fe6da4e4-f011-449c-a16e-76977f2cf8e6 - 010c6158-cd42-4c79-868f-0276d9b2f3fa - 517de05e-10b8-4c63-a805-3bfd4a055d28 - 77810d07-6a5e-4230-97d8-292cb1c543b4 + 58050946-3b21-407b-95ec-906607ba8bb3 + f943ece7-8ce1-493e-97db-5983ea7ca29d + 3dcb2716-431d-4ad1-9502-00ff2db80844 + 59f1d794-a56f-4acf-8b88-3085592a69d6 + b8c8100f-cc98-44a5-ae31-2a5e6a66bb38 + f5c15749-9790-4708-adc4-cdf138ed172a + ddd3b180-869b-42de-8270-aaf94b69d469 11 - e89ccdeb-a509-49db-a074-10e074a5cdfe + 3375a47c-b3cf-4534-99d0-3f03f44bc06d Group @@ -94684,7 +94978,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -94694,7 +94988,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - 99ca1918-5b9f-48be-a244-7eba09c2a10c + bb3d5a6c-0b9d-4f22-8e71-bc35406b7647 true Move Move @@ -94703,40 +94997,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9236 - 9265 + 13517 + 9280 138 44 - 9304 - 9287 + 13585 + 9302 Base geometry - cd198352-59ee-4d6e-94c5-12c6a4f5f2bc + f599dd4a-c11a-402a-a621-5929cd9c8cfc true Geometry Geometry true - f85f3458-b345-4cb9-b89c-3dfad93a636a + 2dc50ba9-98d4-4298-9c9a-104e3f8814ef 1 - 9238 - 9267 + 13519 + 9282 51 20 - 9265 - 9277 + 13546 + 9292 @@ -94745,7 +95039,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 77d6f118-5300-4296-bb33-0a74b10fb2d3 + 61fd2d7f-8e08-4d04-bc84-bbaf3b1fccb9 true Motion Motion @@ -94756,14 +95050,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9238 - 9287 + 13519 + 9302 51 20 - 9265 - 9297 + 13546 + 9312 @@ -94781,7 +95075,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10 + 12.5 0 0 @@ -94796,7 +95090,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - 700e1289-8912-478e-b981-8c721ed05a37 + d62d3b97-2fc7-4a53-a83a-8db1af4b9e8d true Geometry Geometry @@ -94807,14 +95101,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9319 - 9267 + 13600 + 9282 53 20 - 9347 - 9277 + 13628 + 9292 @@ -94823,7 +95117,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 1a7dadfe-a664-4d8b-8f99-7f79657960ba + 5125cc7f-7c94-475a-a96e-d8b3229bc094 true Transform Transform @@ -94834,14 +95128,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9319 - 9287 + 13600 + 9302 53 20 - 9347 - 9297 + 13628 + 9312 @@ -94851,7 +95145,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -94860,7 +95154,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 82fbeaaf-eadf-485f-82d0-b4fb6356a6b5 + 58050946-3b21-407b-95ec-906607ba8bb3 true Digit Scroller @@ -94880,14 +95174,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8736 - 15031 + 13018 + 15046 250 20 - 8736.918 - 15031.06 + 13018.65 + 15046.72 @@ -94895,7 +95189,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -94904,7 +95198,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 1f5227c9-0bd8-46a9-92eb-b4cc68012211 + f943ece7-8ce1-493e-97db-5983ea7ca29d true Panel @@ -94917,8 +95211,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8796 - 14909 + 13078 + 14925 144 20 @@ -94926,8 +95220,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 8796.655 - 14909.54 + 13078.39 + 14925.21 @@ -94948,7 +95242,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -94958,7 +95252,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - f86306f1-c8d9-4880-859a-aabecea31011 + 3dcb2716-431d-4ad1-9502-00ff2db80844 true Curve Curve @@ -94969,14 +95263,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8839 - 14741 + 13120 + 14757 50 24 - 8864.188 - 14753.83 + 13145.92 + 14769.5 @@ -95008,7 +95302,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -95018,7 +95312,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - fe6da4e4-f011-449c-a16e-76977f2cf8e6 + 59f1d794-a56f-4acf-8b88-3085592a69d6 true Curve Curve @@ -95029,14 +95323,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8842 - 15884 + 13124 + 15930 50 24 - 8867.688 - 15896.97 + 13149.42 + 15942.61 @@ -95068,7 +95362,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -95077,7 +95371,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 31d5333d-2f3d-4ecd-b423-21f29b7f4ae5 + 20d897f9-fb0e-4248-9473-759dae7f3985 true Panel @@ -95090,8 +95384,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9076 - 16226 + 13358 + 16271 439 20 @@ -95099,8 +95393,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9076.574 - 16226.34 + 13358.31 + 16271.98 @@ -95121,7 +95415,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -95131,7 +95425,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Extract the end points of a curve. true - adc9af1f-6618-430b-878e-74d0382907f3 + 4dd39426-4757-4d5a-9089-0bf8a32981e1 true End Points End Points @@ -95140,40 +95434,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9661 - 9960 + 13942 + 9975 96 44 - 9711 - 9982 + 13992 + 9997 Curve to evaluate - ac5b0219-e862-4b32-a338-c8d0d993eb88 + 33da532d-d945-4028-94bd-f87d9fb2fcbb true Curve Curve false - d8b30c72-4c75-49c2-9897-3a886d8b0b00 + 0a11e65e-d83c-4f16-a8d6-0e449e303149 1 - 9663 - 9962 + 13944 + 9977 33 40 - 9681 - 9982 + 13962 + 9997 @@ -95182,7 +95476,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve start point - 9bb167c2-4add-4cc1-829c-ff4cf603938f + a22bc393-c2be-48ba-a6ee-44cdb68d4f0c true Start Start @@ -95193,14 +95487,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9726 - 9962 + 14007 + 9977 29 20 - 9742 - 9972 + 14023 + 9987 @@ -95209,7 +95503,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve end point - 8e693133-5b75-4f5d-8672-b4970127c1c6 + 3979feb6-f9a4-4284-ac14-1d0be9680eda true End End @@ -95220,14 +95514,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9726 - 9982 + 14007 + 9997 29 20 - 9742 - 9992 + 14023 + 10007 @@ -95237,7 +95531,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -95247,7 +95541,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a rectangle from a base plane and two points true - 617fc1e7-a4ed-4c98-92e0-dd4bc994a854 + 0c51e735-7128-43bd-a415-e5cf097cbe5f true Rectangle 2Pt Rectangle 2Pt @@ -95256,21 +95550,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9646 - 9857 + 13927 + 9872 126 84 - 9704 - 9899 + 13985 + 9914 Rectangle base plane - 8aef71c0-ddae-407b-9a99-a4d1c46b3846 + 6a03ab59-c267-471c-894c-9bfac48b75fd true Plane Plane @@ -95281,14 +95575,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9648 - 9859 + 13929 + 9874 41 20 - 9670 - 9869 + 13951 + 9884 @@ -95327,26 +95621,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First corner point. - e3c600f1-da43-4003-8817-1f6545f0e601 + a9dbd128-4ed8-4b42-9e57-f97f15e054a1 true Point A Point A false - 9bb167c2-4add-4cc1-829c-ff4cf603938f + a22bc393-c2be-48ba-a6ee-44cdb68d4f0c 1 - 9648 - 9879 + 13929 + 9894 41 20 - 9670 - 9889 + 13951 + 9904 @@ -95380,26 +95674,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second corner point. - d5510864-a7dd-4004-af81-705cf49a96c5 + 70e24acb-f96b-4837-b783-5f24edf22606 true Point B Point B false - 8e693133-5b75-4f5d-8672-b4970127c1c6 + 3979feb6-f9a4-4284-ac14-1d0be9680eda 1 - 9648 - 9899 + 13929 + 9914 41 20 - 9670 - 9909 + 13951 + 9924 @@ -95433,7 +95727,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle corner fillet radius - 257fb57a-99ac-44a6-9096-7340d07eec21 + bd9c22ee-43d8-46e3-82b6-2faa29915760 true Radius Radius @@ -95444,14 +95738,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9648 - 9919 + 13929 + 9934 41 20 - 9670 - 9929 + 13951 + 9944 @@ -95480,7 +95774,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle defined by P, A and B - 0a67dc9b-4caf-41e3-8ade-bf99a13c8f62 + 6f273c1d-6e69-46b2-a6ab-de1c7535e6d1 true Rectangle Rectangle @@ -95491,14 +95785,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9719 - 9859 + 14000 + 9874 51 40 - 9746 - 9879 + 14027 + 9894 @@ -95507,7 +95801,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length of rectangle curve - b663e79e-25f5-4c3a-a18e-cb62704c8d38 + 3542c96f-3953-42de-b25a-2516636db1e2 true Length Length @@ -95518,14 +95812,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9719 - 9899 + 14000 + 9914 51 40 - 9746 - 9919 + 14027 + 9934 @@ -95535,7 +95829,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e5c33a79-53d5-4f2b-9a97-d3d45c780edc Deconstuct Rectangle @@ -95545,7 +95839,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retrieve the base plane and side intervals of a rectangle. true - ce9a1e3e-294a-4732-ad79-2b4d4d03cc71 + a066dc91-c5e2-4469-9d2e-78cc2ca94a15 true Deconstuct Rectangle Deconstuct Rectangle @@ -95554,40 +95848,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9638 - 9774 + 13919 + 9789 142 64 - 9706 - 9806 + 13987 + 9821 Rectangle to deconstruct - 881cc932-4b55-4452-a5b1-c797041d8c85 + 50db75e4-2e34-4b7a-8f90-e4f787d42c7c true Rectangle Rectangle false - 0a67dc9b-4caf-41e3-8ade-bf99a13c8f62 + 6f273c1d-6e69-46b2-a6ab-de1c7535e6d1 1 - 9640 - 9776 + 13921 + 9791 51 60 - 9667 - 9806 + 13948 + 9821 @@ -95596,7 +95890,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane of rectangle - 67f2178c-5451-46a6-a776-2ea1dab9a03d + ab8df742-32a5-4270-a8dc-56b720357a38 true Base Plane Base Plane @@ -95607,14 +95901,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9721 - 9776 + 14002 + 9791 57 20 - 9751 - 9786 + 14032 + 9801 @@ -95623,7 +95917,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane X axis - 6d62cfa2-87e5-4e73-bf7c-59602111c661 + 1972b165-875a-49f9-a943-315f9b675010 true X Interval X Interval @@ -95634,14 +95928,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9721 - 9796 + 14002 + 9811 57 20 - 9751 - 9806 + 14032 + 9821 @@ -95650,7 +95944,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane Y axis - 1ecfb5b4-2f1b-40ca-af51-1487bfd0beb5 + 04548058-0b6c-42ec-b1a5-bb76ebd79c4c true Y Interval Y Interval @@ -95661,14 +95955,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9721 - 9816 + 14002 + 9831 57 20 - 9751 - 9826 + 14032 + 9841 @@ -95678,7 +95972,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -95688,7 +95982,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - 935baace-be97-4d0a-84b6-c4c250a58d8d + d9bf0b46-bd1c-4601-802b-4bbb035268c6 true Deconstruct Domain Deconstruct Domain @@ -95697,40 +95991,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9657 - 9647 + 13938 + 9662 104 44 - 9715 - 9669 + 13996 + 9684 Base domain - efd1c6bf-d5e8-4a31-b5c6-8026a7d70e71 + 930cfef6-afa7-4e23-82de-1554262c673e true Domain Domain false - 1ecfb5b4-2f1b-40ca-af51-1487bfd0beb5 + 04548058-0b6c-42ec-b1a5-bb76ebd79c4c 1 - 9659 - 9649 + 13940 + 9664 41 40 - 9681 - 9669 + 13962 + 9684 @@ -95739,7 +96033,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - f2e8150c-64c1-488e-ac7c-b971c37bba17 + 64bf01a2-6676-4b68-a901-fa8507e049ff true Start Start @@ -95750,14 +96044,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9730 - 9649 + 14011 + 9664 29 20 - 9746 - 9659 + 14027 + 9674 @@ -95766,7 +96060,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - 67759308-df73-4a46-bfce-1514a5076595 + bfb0a1f8-5ba6-4a76-abac-b03ed99f2d4d true End End @@ -95777,14 +96071,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9730 - 9669 + 14011 + 9684 29 20 - 9746 - 9679 + 14027 + 9694 @@ -95794,7 +96088,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -95804,7 +96098,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - 272e3fd7-5edd-4507-a6ee-d1b778257c1a + 3cf69b06-b52f-4502-82f2-4e60b42f8cc3 true Deconstruct Domain Deconstruct Domain @@ -95813,40 +96107,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9657 - 9709 + 13938 + 9724 104 44 - 9715 - 9731 + 13996 + 9746 Base domain - b868b8b1-3c97-4d7c-9272-4c1338de4bfe + 08045bf9-a622-4109-a2bb-a80fa8f97446 true Domain Domain false - 6d62cfa2-87e5-4e73-bf7c-59602111c661 + 1972b165-875a-49f9-a943-315f9b675010 1 - 9659 - 9711 + 13940 + 9726 41 40 - 9681 - 9731 + 13962 + 9746 @@ -95855,7 +96149,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - 9b9e285b-80b4-426d-9514-8da27385c283 + dcc4500e-e314-4e30-a3ab-f9237223f920 true Start Start @@ -95866,14 +96160,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9730 - 9711 + 14011 + 9726 29 20 - 9746 - 9721 + 14027 + 9736 @@ -95882,7 +96176,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - 23b8cc44-9782-48ce-b7cc-7cd850f42c18 + d9fe0984-3aeb-476c-8612-cde1dca8df55 true End End @@ -95893,14 +96187,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9730 - 9731 + 14011 + 9746 29 20 - 9746 - 9741 + 14027 + 9756 @@ -95910,7 +96204,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 290f418a-65ee-406a-a9d0-35699815b512 Scale NU @@ -95920,7 +96214,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object with non-uniform factors. true - 00528d7f-8c30-4e4b-8aa9-d51b29ddb452 + 9f169e54-507b-4163-abda-cef3e216b751 true Scale NU Scale NU @@ -95929,40 +96223,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9632 - 9524 + 13913 + 9539 154 104 - 9716 - 9576 + 13997 + 9591 Base geometry - dff888e5-719f-4255-8e28-1c8659844b30 + 61be92e4-3ba1-405d-85c9-c1daaec69c9c true Geometry Geometry true - f85f3458-b345-4cb9-b89c-3dfad93a636a + 2dc50ba9-98d4-4298-9c9a-104e3f8814ef 1 - 9634 - 9526 + 13915 + 9541 67 20 - 9677 - 9536 + 13958 + 9551 @@ -95971,7 +96265,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane - f9dcb013-c047-4a17-a9b0-276b6e2b6725 + ddf4be38-20d6-4410-aa34-25cfa964666d true Plane Plane @@ -95982,14 +96276,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9634 - 9546 + 13915 + 9561 67 20 - 9677 - 9556 + 13958 + 9571 @@ -96028,27 +96322,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {x} direction - 8ccff032-89bd-455c-9090-1316d5432e0d + 1ae5b21a-0eea-4313-8a9a-77e65611333d 1/X true Scale X Scale X false - 23b8cc44-9782-48ce-b7cc-7cd850f42c18 + d9fe0984-3aeb-476c-8612-cde1dca8df55 1 - 9634 - 9566 + 13915 + 9581 67 20 - 9677 - 9576 + 13958 + 9591 @@ -96077,27 +96371,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {y} direction - 4520bdaa-e3ca-44ab-9c06-32625e92f692 + 4dec546a-b7ae-470b-b03e-193ff9c206a9 1/X true Scale Y Scale Y false - 67759308-df73-4a46-bfce-1514a5076595 + bfb0a1f8-5ba6-4a76-abac-b03ed99f2d4d 1 - 9634 - 9586 + 13915 + 9601 67 20 - 9677 - 9596 + 13958 + 9611 @@ -96126,7 +96420,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {z} direction - 835ea717-dd6d-4d57-82da-9b6b833e9161 + 8be6b9b5-7e81-4b88-a285-6f43dee6a0eb true Scale Z Scale Z @@ -96137,14 +96431,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9634 - 9606 + 13915 + 9621 67 20 - 9677 - 9616 + 13958 + 9631 @@ -96173,7 +96467,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 7f310464-458a-4d8f-a25d-c26becc86f07 + e73b8fb7-c602-4f45-8a35-c592c27aba49 true Geometry Geometry @@ -96184,14 +96478,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9731 - 9526 + 14012 + 9541 53 50 - 9759 - 9551 + 14040 + 9566 @@ -96200,7 +96494,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 6f75b075-4ff9-444f-b539-a9ef0e076205 + 50bdd865-f8fa-4f1b-958f-b28cfbc014cb true Transform Transform @@ -96211,14 +96505,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9731 - 9576 + 14012 + 9591 53 50 - 9759 - 9601 + 14040 + 9616 @@ -96228,7 +96522,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -96241,20 +96535,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - adc9af1f-6618-430b-878e-74d0382907f3 - 617fc1e7-a4ed-4c98-92e0-dd4bc994a854 - ce9a1e3e-294a-4732-ad79-2b4d4d03cc71 - 935baace-be97-4d0a-84b6-c4c250a58d8d - 272e3fd7-5edd-4507-a6ee-d1b778257c1a - 00528d7f-8c30-4e4b-8aa9-d51b29ddb452 - d8b30c72-4c75-49c2-9897-3a886d8b0b00 - a907a344-b9c0-468b-a400-728beb37d17d - 2f0446bb-badd-4a2d-b2f7-3ecaffcea83e - d3694f49-88f8-4c69-a50e-2af49ddb9407 + 4dd39426-4757-4d5a-9089-0bf8a32981e1 + 0c51e735-7128-43bd-a415-e5cf097cbe5f + a066dc91-c5e2-4469-9d2e-78cc2ca94a15 + d9bf0b46-bd1c-4601-802b-4bbb035268c6 + 3cf69b06-b52f-4502-82f2-4e60b42f8cc3 + 9f169e54-507b-4163-abda-cef3e216b751 + 0a11e65e-d83c-4f16-a8d6-0e449e303149 + e27f66f6-779d-49ac-8cac-820afea61e6d + 95592e16-f781-4432-bf8c-7febd23536f6 + 4072dd5f-488b-48b1-bb99-6a919c99b6ec 5cf6e27c-da4b-4d95-8f2d-d8cffbb3165d - 72d7ba69-f418-4938-9888-b4b9200c1976 + d945ae52-67d3-4239-a1da-df27a7e00bb0 12 - a035e05c-284c-4ac7-83d4-fe3f77d478dc + d619f561-af55-42ce-8fa5-da99e4f5d54b Group @@ -96264,7 +96558,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -96274,26 +96568,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - d8b30c72-4c75-49c2-9897-3a886d8b0b00 + 0a11e65e-d83c-4f16-a8d6-0e449e303149 true Curve Curve false - f85f3458-b345-4cb9-b89c-3dfad93a636a + 2dc50ba9-98d4-4298-9c9a-104e3f8814ef 1 - 9688 - 10034 + 13969 + 10049 50 24 - 9713.233 - 10046.13 + 13994.97 + 10061.79 @@ -96301,7 +96595,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -96311,26 +96605,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - a907a344-b9c0-468b-a400-728beb37d17d + e27f66f6-779d-49ac-8cac-820afea61e6d true Curve Curve false - 7f310464-458a-4d8f-a25d-c26becc86f07 + e73b8fb7-c602-4f45-8a35-c592c27aba49 1 - 9685 - 9482 + 13966 + 9498 50 24 - 9710.018 - 9494.376 + 13991.75 + 9510.039 @@ -96338,7 +96632,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -96348,7 +96642,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - 2f0446bb-badd-4a2d-b2f7-3ecaffcea83e + 95592e16-f781-4432-bf8c-7febd23536f6 true Move Move @@ -96357,40 +96651,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9638 - 9271 + 13919 + 9286 138 44 - 9706 - 9293 + 13987 + 9308 Base geometry - d7dd5ec1-7f45-4309-93b8-cdbbbe8c7ae8 + cc8c4ccf-ae5b-404c-9e52-36d47e81ce2e true Geometry Geometry true - a907a344-b9c0-468b-a400-728beb37d17d + e27f66f6-779d-49ac-8cac-820afea61e6d 1 - 9640 - 9273 + 13921 + 9288 51 20 - 9667 - 9283 + 13948 + 9298 @@ -96399,26 +96693,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 5c6631fb-0696-45e3-a6b9-de77990fb016 + 706df9ce-e779-4517-a878-52f1ded82837 true Motion Motion false - 061ec223-6427-41e5-bb45-ff42561fac13 + 9ca69f5a-0f79-40d9-82b9-6cbb711d1b3a 1 - 9640 - 9293 + 13921 + 9308 51 20 - 9667 - 9303 + 13948 + 9318 @@ -96451,7 +96745,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - 275760ae-43fe-482e-8a87-497bb13078ef + 2e9dd332-07b1-447a-9b85-e8b04e115eed true Geometry Geometry @@ -96462,14 +96756,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9721 - 9273 + 14002 + 9288 53 20 - 9749 - 9283 + 14030 + 9298 @@ -96478,7 +96772,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - a25178d3-0c97-492c-8e28-9683f2fb3800 + 6f3066a4-9efe-4ee0-9cea-09de2adc3ffe true Transform Transform @@ -96489,14 +96783,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9721 - 9293 + 14002 + 9308 53 20 - 9749 - 9303 + 14030 + 9318 @@ -96506,7 +96800,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -96516,26 +96810,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - d3694f49-88f8-4c69-a50e-2af49ddb9407 + 4072dd5f-488b-48b1-bb99-6a919c99b6ec true Curve Curve false - 275760ae-43fe-482e-8a87-497bb13078ef + 2e9dd332-07b1-447a-9b85-e8b04e115eed 1 - 9685 - 9228 + 13967 + 9244 50 24 - 9710.349 - 9240.589 + 13992.08 + 9256.252 @@ -96543,7 +96837,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -96552,7 +96846,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 9c3abe66-6178-41fc-9486-5a8a5127c817 + 5d01f4d6-99bc-4ec4-9a50-725917d669e3 true Panel @@ -96566,8 +96860,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9076 - 16387 + 13358 + 16432 439 22 @@ -96575,8 +96869,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9076.879 - 16387.3 + 13358.61 + 16432.94 @@ -96597,7 +96891,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -96606,7 +96900,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 6a8fee44-2302-45df-b1b2-d84c0a567487 + b8e7a4d5-ee36-48ac-9821-b87d1a94d60e true Digit Scroller Digit Scroller @@ -96626,14 +96920,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9169 - 17036 + 13451 + 17082 251 20 - 9169.484 - 17036.7 + 13451.22 + 17082.34 @@ -96641,7 +96935,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -96650,7 +96944,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - cb3edda4-af7d-4284-a8c6-e088a6688f37 + ccc605f7-a0f4-490d-99f2-72959d062d3e true Panel @@ -96663,8 +96957,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9076 - 16945 + 13358 + 16990 439 20 @@ -96672,8 +96966,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 9076.324 - 16945.34 + 13358.06 + 16990.98 @@ -96694,7 +96988,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -96703,9 +96997,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression - X + 1/X true - 72d0b584-fd81-41fc-a990-23a44f9c78b4 + b297a4bc-6ceb-462f-a794-9fe2bd6e73c9 true Expression @@ -96714,14 +97008,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9267 - 17130 - 62 + 13540 + 17174 + 79 28 - 9301 - 17144 + 13582 + 17188 @@ -96736,26 +97030,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - b13c2214-da95-44c6-a1f3-60ee94066955 + 76e93742-5f4c-4be2-946a-398788bcf838 true Variable X X true - ffab67ab-18ec-45a4-aa0f-a657ab7a28ad + 3b1f7922-4b7e-4166-983c-75cb3eb8a170 1 - 9269 - 17132 + 13542 + 17176 14 24 - 9277.5 - 17144 + 13550.5 + 17188 @@ -96764,7 +97058,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 0dab6791-f1ad-4881-a86b-223e0ea6c394 + d2af385a-c99b-412b-875e-b7f232cf85d5 true Result @@ -96775,14 +97069,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9318 - 17132 + 13608 + 17176 9 24 - 9324 - 17144 + 13614 + 17188 @@ -96794,7 +97088,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -96804,26 +97098,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - c8993beb-b45b-4c31-9990-7eb86ffdc60d + ddda4732-6250-4450-a11a-010b13680da0 true Point Point false - 1208fa26-35cd-449c-8bab-d5024ce56926 + a3f6ca53-8639-4a50-8e51-9d73d0818a56 1 - 9292 - 12463 + 13574 + 12479 50 24 - 9317.3 - 12475.72 + 13599.03 + 12491.38 @@ -96831,7 +97125,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -96841,26 +97135,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 1208fa26-35cd-449c-8bab-d5024ce56926 + a3f6ca53-8639-4a50-8e51-9d73d0818a56 true Relay false - 4ff605e6-a509-4af8-9890-63cf4e497a61 + 6675e784-7e56-4b18-8b5b-3311ab42d31a 1 - 9295 - 12509 + 13576 + 12524 40 16 - 9315 - 12517 + 13596 + 12532 @@ -96868,7 +97162,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -96878,26 +97172,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - e9fa65ea-db30-4e31-abf4-2dd776fcae3e + c86ec8a3-9ea7-4981-9a9d-edda0165242c true Relay false - fe2c1b3f-3bda-479f-9ab6-83e2e178d9e7 + 4e4befa7-ccb1-48ef-9e67-abc3834e0b17 1 - 9295 - 12255 + 13576 + 12270 40 16 - 9315 - 12263 + 13596 + 12278 @@ -96905,7 +97199,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -96915,7 +97209,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 9acdadaa-96e4-4e3f-b354-95632380b4b1 + 3fe7a6e2-d179-493c-a8f1-8105d057ade7 true Scale Scale @@ -96924,40 +97218,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9238 - 12291 + 13519 + 12306 154 64 - 9322 - 12323 + 13603 + 12338 Base geometry - e5fdd253-0cf5-4ae6-9611-d7b0eae02c32 + 5417c611-83be-43d3-8fd9-366ea9cb751e true Geometry Geometry true - c8993beb-b45b-4c31-9990-7eb86ffdc60d + ddda4732-6250-4450-a11a-010b13680da0 1 - 9240 - 12293 + 13521 + 12308 67 20 - 9283 - 12303 + 13564 + 12318 @@ -96966,7 +97260,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - d8ae4010-44ab-4990-8935-08bf1a605baf + f9824b60-5218-440b-ab01-2cde20ad3c42 true Center Center @@ -96977,14 +97271,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9240 - 12313 + 13521 + 12328 67 20 - 9283 - 12323 + 13564 + 12338 @@ -97018,27 +97312,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 2703f972-737f-46b6-ad79-0d52eac2fbb2 + 93267293-0f36-4350-a95d-f341d0599433 2^X true Factor Factor false - 993a4bbf-a82f-4209-b544-cec1a75b5c95 + 3b353169-95e9-4680-9cf6-3f909e1356e1 1 - 9240 - 12333 + 13521 + 12348 67 20 - 9283 - 12343 + 13564 + 12358 @@ -97067,7 +97361,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - fe2c1b3f-3bda-479f-9ab6-83e2e178d9e7 + 4e4befa7-ccb1-48ef-9e67-abc3834e0b17 true Geometry Geometry @@ -97078,14 +97372,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9337 - 12293 + 13618 + 12308 53 30 - 9365 - 12308 + 13646 + 12323 @@ -97094,7 +97388,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 2b888928-1ad5-4036-9283-5785e6b35b24 + 229aa8bc-ceb6-43a4-ab71-6909a68dcb75 true Transform Transform @@ -97105,14 +97399,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9337 - 12323 + 13618 + 12338 53 30 - 9365 - 12338 + 13646 + 12353 @@ -97122,7 +97416,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -97131,7 +97425,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 993a4bbf-a82f-4209-b544-cec1a75b5c95 + 3b353169-95e9-4680-9cf6-3f909e1356e1 true Digit Scroller @@ -97151,14 +97445,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9197 - 12377 + 13478 + 12392 250 20 - 9197.079 - 12377.08 + 13478.81 + 12392.74 @@ -97166,7 +97460,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -97179,9 +97473,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - c8993beb-b45b-4c31-9990-7eb86ffdc60d + ddda4732-6250-4450-a11a-010b13680da0 1 - 30884d74-7a79-4131-9e30-3d6188286538 + 76aa88d4-0024-4f8d-bdda-fa012bf2b40c Group Point @@ -97191,7 +97485,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -97201,7 +97495,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 010c6158-cd42-4c79-868f-0276d9b2f3fa + b8c8100f-cc98-44a5-ae31-2a5e6a66bb38 true Relay @@ -97213,14 +97507,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8845 - 14990 + 13126 + 15005 40 16 - 8865 - 14998 + 13146 + 15013 @@ -97228,7 +97522,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -97237,7 +97531,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 517de05e-10b8-4c63-a805-3bfd4a055d28 + f5c15749-9790-4708-adc4-cdf138ed172a true Panel @@ -97251,8 +97545,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8793 - 14960 + 13075 + 14976 144 20 @@ -97260,8 +97554,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 8793.912 - 14960.38 + 13075.65 + 14976.04 @@ -97282,7 +97576,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -97291,7 +97585,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 3108fcf8-bcd2-4ede-be7f-b826424c45a3 + b63432c2-001f-4537-b123-f27431ea6265 true Digit Scroller Digit Scroller @@ -97311,14 +97605,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9169 - 16988 + 13451 + 17034 251 20 - 9169.484 - 16988.45 + 13451.22 + 17034.09 @@ -97326,7 +97620,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 56b92eab-d121-43f7-94d3-6cd8f0ddead8 Vector XYZ @@ -97336,7 +97630,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a vector from {xyz} components. true - 72d7ba69-f418-4938-9888-b4b9200c1976 + d945ae52-67d3-4239-a1da-df27a7e00bb0 true Vector XYZ Vector XYZ @@ -97345,21 +97639,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9638 - 9357 + 13919 + 9372 139 64 - 9723 - 9389 + 14004 + 9404 Vector {x} component - db523777-9cbd-4f02-acfd-bd8d8b9ccdd8 + f0fff69f-4c96-457f-ad9e-97ba8ceeec1c true X component X component @@ -97370,14 +97664,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9640 - 9359 + 13921 + 9374 68 20 - 9675.5 - 9369 + 13956.5 + 9384 @@ -97394,7 +97688,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10 + 12.5 @@ -97406,7 +97700,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {y} component - 07143fa2-c6c8-47a1-a84f-c8e0308f782b + 820bca44-b6f4-4a8c-b906-c861fd0c8f70 true Y component Y component @@ -97417,14 +97711,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9640 - 9379 + 13921 + 9394 68 20 - 9675.5 - 9389 + 13956.5 + 9404 @@ -97453,7 +97747,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {z} component - 87691a0a-08c6-40eb-adc3-6ea410c7464d + 0268fc89-40f6-4fa5-9c61-a3daa4174ff3 true Z component Z component @@ -97464,14 +97758,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9640 - 9399 + 13921 + 9414 68 20 - 9675.5 - 9409 + 13956.5 + 9424 @@ -97500,7 +97794,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector construct - 061ec223-6427-41e5-bb45-ff42561fac13 + 9ca69f5a-0f79-40d9-82b9-6cbb711d1b3a true Vector Vector @@ -97511,14 +97805,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9738 - 9359 + 14019 + 9374 37 30 - 9758 - 9374 + 14039 + 9389 @@ -97527,7 +97821,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector length - b9bd2d66-f1e1-40ae-8ba4-3041ae4cea1a + e5c50b4f-8e3b-422e-8e7e-e801070425be true Length Length @@ -97538,14 +97832,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9738 - 9389 + 14019 + 9404 37 30 - 9758 - 9404 + 14039 + 9419 @@ -97555,7 +97849,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -97565,7 +97859,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 22d8d287-574a-486a-bb10-c3dd6f030770 + cce1227a-54c9-49c2-b6fc-09416f38af63 true Relay @@ -97577,14 +97871,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9274 - 16143 + 13555 + 16187 40 16 - 9294 - 16151 + 13575 + 16195 @@ -97592,7 +97886,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -97602,7 +97896,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - 77810d07-6a5e-4230-97d8-292cb1c543b4 + ddd3b180-869b-42de-8270-aaf94b69d469 true Stream Filter Stream Filter @@ -97611,14 +97905,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8822 - 15795 + 13103 + 15839 89 64 - 8867 - 15827 + 13148 + 15871 @@ -97635,7 +97929,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - fe40f09c-a6e0-4c98-b50a-2c5676661f2c + 7be4334c-9ed6-4334-aade-fae73a0784fc true Gate Gate @@ -97647,14 +97941,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8824 - 15797 + 13105 + 15841 28 20 - 8839.5 - 15807 + 13120.5 + 15851 @@ -97684,27 +97978,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - 19c5bf70-ae47-423e-873a-ef0070300ef2 + e6fdcc75-b30f-473b-ade7-793f791caf49 true false Stream 0 0 true - 5494d448-a9bd-4b32-86e1-470ecb156672 + f85f3458-b345-4cb9-b89c-3dfad93a636a 1 - 8824 - 15817 + 13105 + 15861 28 20 - 8839.5 - 15827 + 13120.5 + 15871 @@ -97714,27 +98008,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - d60c5593-cb13-47c1-af94-d41c5d7a4bfa + e40c6cc5-5047-44d6-b748-b9131e5ebf7a true false Stream 1 1 true - b09beea0-b303-4bd8-86ed-e165609c0970 + a907a344-b9c0-468b-a400-728beb37d17d 1 - 8824 - 15837 + 13105 + 15881 28 20 - 8839.5 - 15847 + 13120.5 + 15891 @@ -97744,7 +98038,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - 3f7e3b9e-e49f-490c-9fac-9e238f044562 + 5b6b9538-a868-4c4e-b7d8-a06492da7f4e true false Stream @@ -97756,14 +98050,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8882 - 15797 + 13163 + 15841 27 60 - 8897 - 15827 + 13178 + 15871 @@ -97775,78 +98069,81 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider - Numeric scroller for single numbers - c93e1bf6-0f3e-4135-b085-2deae15e75c6 - Digit Scroller + Numeric slider for single values + 0776aca5-6dbc-4612-8a96-4159a90a0763 + Number Slider false 0 - - - 12 - - 2 - - 16.0000000000 - - - 11386 - 26517 - 250 + 13776 + 26737 + 150 20 - 11386.75 - 26517.27 + 13776.19 + 26737.31 + + + 0 + 1 + 0 + 1 + 0 + 0 + 1 + + - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay - + 2 A wire relay object - 9b841fa1-df46-463a-8a58-7dc4660c77b4 + 57c04315-8443-4211-b8a3-ffe22027dbed + true Relay false - 75f1723a-1115-4b28-b4c3-e710e5895f81 + 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf 1 - 11491 - 26424 + 22207 + 13496 40 16 - 11511 - 26432 + 22227 + 13504 @@ -97854,34 +98151,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of floating point numbers - 75f1723a-1115-4b28-b4c3-e710e5895f81 - Number - Number + + 2 + A wire relay object + 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf + Relay + false - c93e1bf6-0f3e-4135-b085-2deae15e75c6 + 0776aca5-6dbc-4612-8a96-4159a90a0763 1 - 11486 - 26474 - 50 - 24 + 13831 + 26691 + 40 + 16 - 11511.84 - 26486.64 + 13851 + 26699 @@ -97889,26 +98187,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - c93e1bf6-0f3e-4135-b085-2deae15e75c6 - 9b841fa1-df46-463a-8a58-7dc4660c77b4 - 75f1723a-1115-4b28-b4c3-e710e5895f81 - 7df1562a-5592-4dee-b24d-499aa859f494 - cd2b1132-cbf4-4723-9453-261983046e3b - 5 - e48d37a4-31d8-475b-b2b4-409089413c61 + 0776aca5-6dbc-4612-8a96-4159a90a0763 + 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf + 2 + ca0b4c8e-f4b8-419c-846a-9f1a9863bf4b Group @@ -97918,7 +98213,79 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 7b693454-2db5-44a3-9c4a-cc11487e6907 + Curve + Curve + false + 105dd2da-6e8a-4d38-bd7f-08d0903e13f6 + 1 + + + + + + 13826 + 27215 + 50 + 24 + + + 13851.16 + 27227.25 + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 3a650aef-6a0b-4f56-bc6c-8e2ab6306e69 + Curve + Curve + false + 2b7f9a30-5371-4790-99c4-557f50f3e7cc + 1 + + + + + + 13826 + 27190 + 50 + 24 + + + 13851.71 + 27202.96 + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -97931,14 +98298,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - ddda4732-6250-4450-a11a-010b13680da0 - a3f6ca53-8639-4a50-8e51-9d73d0818a56 - c86ec8a3-9ea7-4981-9a9d-edda0165242c - 3fe7a6e2-d179-493c-a8f1-8105d057ade7 - 3b353169-95e9-4680-9cf6-3f909e1356e1 - 76aa88d4-0024-4f8d-bdda-fa012bf2b40c + 0578316c-418c-4e89-95a7-dc9ddb5ba462 + 8f66ad49-6028-4a1b-8324-63844d87d550 + eb58ff90-1679-4c1c-9aae-21704022ebf7 + 5c8b78b1-f658-485c-9d77-edfdca1b886d + 168c86e3-663d-475f-a603-92ce0e6c763d + 075789cc-fd97-4a29-a0a4-8c0e2f794e3d 6 - a1587c9a-f3ec-4c84-9897-785b73d7cb38 + 4b1ca85a-e669-4ea2-b90e-e27dc892b2ec Group @@ -97948,7 +98315,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -97961,91 +98328,91 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 0115c254-9173-42fc-bf12-071a5eb0256a - 7d213a68-e09d-4328-8663-9c213a37e085 - a7307d35-ba82-4827-bbec-ff43d07462e9 - 39f238ce-fb8f-4df8-b2f2-934202f77966 - 438f4c39-f2d7-409a-b6df-acadf084676b - 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0115c254-9173-42fc-bf12-071a5eb0256a + 6da43f5e-2344-42e0-8823-8ec75de07231 Group @@ -98158,7 +98525,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98171,9 +98538,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 5cc374f6-23ee-40c4-a583-270d25678efb + 312d6dd1-da67-4e61-a386-22acf74b4c94 1 - 7d213a68-e09d-4328-8663-9c213a37e085 + 8c0c431d-bd00-4610-9b5a-9e3d0a053f8e Group Group @@ -98183,7 +98550,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98196,9 +98563,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 39f238ce-fb8f-4df8-b2f2-934202f77966 + 1721909e-d146-4830-8a60-c58544adb2ee 1 - a7307d35-ba82-4827-bbec-ff43d07462e9 + 8dbaf549-2671-4ad4-b5ac-536e6a2a8901 Group Group @@ -98208,7 +98575,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98221,9 +98588,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 438f4c39-f2d7-409a-b6df-acadf084676b + ed50920d-957d-4fe5-bb0b-7f68b819a4ed 1 - 39f238ce-fb8f-4df8-b2f2-934202f77966 + 1721909e-d146-4830-8a60-c58544adb2ee Group Group @@ -98233,7 +98600,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98246,9 +98613,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 51e947dc-647a-4275-a7bc-34d84f8c3e57 + f428a9fd-175d-4ca0-8447-213754536171 1 - 438f4c39-f2d7-409a-b6df-acadf084676b + ed50920d-957d-4fe5-bb0b-7f68b819a4ed Group Group @@ -98258,7 +98625,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98271,9 +98638,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 97d48673-4187-4fef-af36-5f353e9172b7 + a753d0e0-c4d3-445a-b1ae-6c5d03ee3391 1 - 51e947dc-647a-4275-a7bc-34d84f8c3e57 + f428a9fd-175d-4ca0-8447-213754536171 Group Group @@ -98283,7 +98650,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98296,9 +98663,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - becf9e3b-cad2-4c0e-a4dc-9cd9eb99aa22 + 977dbbfd-d9ff-4fdc-9076-714f69226b51 1 - 97d48673-4187-4fef-af36-5f353e9172b7 + a753d0e0-c4d3-445a-b1ae-6c5d03ee3391 Group Group @@ -98308,7 +98675,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98321,9 +98688,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 8f0c38e7-275b-4512-9c33-0dc8fe13dce8 + 97d5ad31-67a5-4eec-b0d5-2775b37f1541 1 - becf9e3b-cad2-4c0e-a4dc-9cd9eb99aa22 + 977dbbfd-d9ff-4fdc-9076-714f69226b51 Group Group @@ -98333,7 +98700,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -98343,7 +98710,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - c03cf540-76a6-4eca-9036-4d3a467c372c + 5009adea-3889-4444-a662-550d073a1b5e true Curve Curve @@ -98354,14 +98721,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11213 - 14732 + 15349 + 14754 50 24 - 11238.33 - 14744.79 + 15374.4 + 14766.97 @@ -98393,7 +98760,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98406,9 +98773,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - c03cf540-76a6-4eca-9036-4d3a467c372c + 5009adea-3889-4444-a662-550d073a1b5e 1 - 8f0c38e7-275b-4512-9c33-0dc8fe13dce8 + 97d5ad31-67a5-4eec-b0d5-2775b37f1541 Group Curve @@ -98418,7 +98785,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98431,9 +98798,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 07ce4975-8027-48f5-b1dd-799d75f55227 + 8901b2a5-394d-440a-854c-9cfa8fe88dd9 1 - 85fe1e3c-2f5a-43ce-9ab4-9ce1b14da7c7 + 231950ad-fd20-44da-9934-dbdc3bb0bbe5 Group Group @@ -98443,7 +98810,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -98456,28 +98823,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 97fa5528-d1af-4dff-b66b-8510b1b0723d - 799111ff-a894-4037-975b-d2f9969e7e8e + 5e828d95-2fec-4583-aa06-a540b9e69323 + 915c57bd-c5d4-409f-8a53-59251156111f c224342c-801f-4459-9224-44879ddf539f - 92d09aed-b1f5-40c3-998b-c15e31faa838 - eb7774ed-5951-4ab5-8a4e-422674d17722 - 42069a71-d151-4dbd-8337-e9a35f50d4ba - da98717c-d14f-48a8-9166-edd2eecf5c2e + cb4cf7f1-0485-4abd-9d98-0d91e11a6dc0 + 684f5a7a-2f03-46d6-a594-682e524e0f68 + 44d150f7-853c-4c6a-b89d-7b5e1cafb1f8 + 6860470d-e422-488a-9a4e-717f9040fa82 bade2dc2-5919-4723-bde3-ebdd9bc0713a - dd14e3bf-8d3f-4586-aad2-35d0a0c949f7 - eaa6e43c-8b92-43bf-b10e-37fcfc2c2fef - 85fe1e3c-2f5a-43ce-9ab4-9ce1b14da7c7 - 8f0c38e7-275b-4512-9c33-0dc8fe13dce8 - d8844e6a-8ed6-47e6-b71d-3e8759974784 - 2466d393-59b0-44a7-9bd6-a60e3db2a1c6 - dcf57667-d488-4173-a38b-e201d6714472 - a9982cc5-6f10-4b54-adef-fa826b701d03 - 58091a26-9398-4dc8-a07a-187aacb3aeba - 1dbe9a75-22aa-4f51-84fc-b8e986d66b5e - 7a47c011-cbf4-4047-8c80-c1178ae035ab - 3ef9ab54-9776-4aed-aee8-f1a09b0b6701 + 40e37398-63c4-4a61-8694-7bd0ef83882c + ca997e41-79d8-4e43-be24-c7b4c29481db + 231950ad-fd20-44da-9934-dbdc3bb0bbe5 + 97d5ad31-67a5-4eec-b0d5-2775b37f1541 + 8b503ea6-0c14-46fc-ae0b-7ae4ce6243b8 + 4c64635c-1880-4b55-b09b-268462bf0344 + 9b61b62d-1781-425b-8b1f-b7e73ef765da + 1ea137c4-3571-4d3f-8ceb-c0cae1c5bf1e + 768840f7-01a4-42a5-840c-7347ebd0d7e0 + 51067a14-7237-490f-9fc3-040d29b665b0 + f5daa0a5-064f-48e0-9aea-0037c20fcd07 + 91586ac2-1724-49d2-9bce-dcebd4685515 20 - 05264c8f-592a-476b-80f9-5b962afd2102 + c35ebd20-cda5-4150-8dbb-66ad350904e1 Group @@ -98487,7 +98854,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + dd8134c0-109b-4012-92be-51d843edfff7 Duplicate Data @@ -98497,7 +98864,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Duplicate data a predefined number of times. true - 97fa5528-d1af-4dff-b66b-8510b1b0723d + 5e828d95-2fec-4583-aa06-a540b9e69323 true Duplicate Data Duplicate Data @@ -98506,14 +98873,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11188 - 17065 + 15324 + 17116 104 64 - 11247 - 17097 + 15383 + 17148 @@ -98521,26 +98888,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Data to duplicate - 273777b5-63c7-4554-8ade-40bc7c166f1e + e92f70ca-c0e6-4bba-9438-db807ff62bb9 true Data Data false - d2af385a-c99b-412b-875e-b7f232cf85d5 + 1ed23266-44be-4f2c-ab56-029d13fee712 1 - 11190 - 17067 + 15326 + 17118 42 20 - 11212.5 - 17077 + 15348.5 + 17128 @@ -98570,26 +98937,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of duplicates - 88b90c14-24ef-4b27-838f-c5e1dc1f3b01 + a7eb5d05-d07c-4f59-bb6a-50db03df49dc true Number Number false - 3b1f7922-4b7e-4166-983c-75cb3eb8a170 + e1807893-da4a-4101-ac40-63126ea670f6 1 - 11190 - 17087 + 15326 + 17138 42 20 - 11212.5 - 17097 + 15348.5 + 17148 @@ -98618,7 +98985,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retain list order - 346ed1af-e879-4418-a63a-d4517ce4c44e + 5345db8a-3710-43f4-babd-61953aec8b20 true Order Order @@ -98629,14 +98996,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11190 - 17107 + 15326 + 17158 42 20 - 11212.5 - 17117 + 15348.5 + 17168 @@ -98666,7 +99033,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Duplicated data - e85bb288-0b73-4631-9ca9-b495a29c7a2e + 2ccc3f2c-8a84-41d1-a8e6-75b96b71ed13 true Data Data @@ -98677,14 +99044,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11262 - 17067 + 15398 + 17118 28 60 - 11277.5 - 17097 + 15413.5 + 17148 @@ -98694,7 +99061,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 DotNET VB Script (LEGACY) @@ -98704,7 +99071,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A VB.NET scriptable component true - 799111ff-a894-4037-975b-d2f9969e7e8e + 915c57bd-c5d4-409f-8a53-59251156111f true DotNET VB Script (LEGACY) Turtle @@ -98730,14 +99097,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11174 - 13435 + 15310 + 13457 116 44 - 11235 - 13457 + 15371 + 13479 @@ -98778,14 +99145,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Forward - b77c12a2-ec4f-4dca-80a6-898b8c983661 + c523fe05-35af-4ca8-a83c-190f6a2bef35 true Forward Forward true 1 true - e85bb288-0b73-4631-9ca9-b495a29c7a2e + 2ccc3f2c-8a84-41d1-a8e6-75b96b71ed13 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -98793,14 +99160,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11176 - 13437 + 15312 + 13459 44 20 - 11199.5 - 13447 + 15335.5 + 13469 @@ -98811,14 +99178,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Left - 7c56eed6-933c-49e0-a940-33041919ee4e + 0b7478e7-8000-4420-b738-a37d501ad798 true Left Left true 1 true - 2051c393-183d-424b-8496-cd6a361d114b + 6189ad75-b660-4906-90f1-9c39628bb5af 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -98826,14 +99193,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11176 - 13457 + 15312 + 13479 44 20 - 11199.5 - 13467 + 15335.5 + 13489 @@ -98842,7 +99209,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Print, Reflect and Error streams - f23e7782-d952-4671-8ef8-5b08eb1e4790 + 8e6c6b2c-0cb9-46fb-be7f-244ce0ecd1bf true Output Output @@ -98853,14 +99220,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11250 - 13437 + 15386 + 13459 38 20 - 11270.5 - 13447 + 15406.5 + 13469 @@ -98869,7 +99236,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Output parameter Points - 6675e784-7e56-4b18-8b5b-3311ab42d31a + 289c80b2-fb40-41f0-a44a-49aa726014ee true Points Points @@ -98880,14 +99247,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11250 - 13457 + 15386 + 13479 38 20 - 11270.5 - 13467 + 15406.5 + 13489 @@ -98897,7 +99264,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e64c5fb1-845c-4ab1-8911-5f338516ba67 Series @@ -98907,7 +99274,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a series of numbers. true - 92d09aed-b1f5-40c3-998b-c15e31faa838 + cb4cf7f1-0485-4abd-9d98-0d91e11a6dc0 true Series Series @@ -98916,21 +99283,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11185 - 15895 + 15321 + 15946 101 64 - 11235 - 15927 + 15371 + 15978 First number in the series - 7ce218dd-2717-404e-9ac3-dfed36bf0bf1 + 7d78119b-b332-410c-8097-92f63bc27f38 true Start Start @@ -98941,14 +99308,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11187 - 15897 + 15323 + 15948 33 20 - 11205 - 15907 + 15341 + 15958 @@ -98977,26 +99344,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Step size for each successive number - f7e99b0e-cf72-47db-acfd-b926c724caad + cff07a07-5763-4059-957b-4419cf12f07e true Step Step false - 756d2d51-d7f6-4402-9d75-aad4ee697736 + a90efd40-4b05-4533-9ad7-0796e67982a3 1 - 11187 - 15917 + 15323 + 15968 33 20 - 11205 - 15927 + 15341 + 15978 @@ -99025,26 +99392,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of values in the series - aa269e61-4b90-4db9-8c0c-2001ff3fc67c + 32a81621-6d75-432a-a48e-0fa68bf9c5f2 true Count Count false - 3b1f7922-4b7e-4166-983c-75cb3eb8a170 + e1807893-da4a-4101-ac40-63126ea670f6 1 - 11187 - 15937 + 15323 + 15988 33 20 - 11205 - 15947 + 15341 + 15998 @@ -99054,7 +99421,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Series of numbers - 3922bdee-0233-40b3-8d10-a0a0cd81b6ab + 98be2f6b-4af9-4e29-9c36-c475f903d3e3 true Series Series @@ -99065,14 +99432,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11250 - 15897 + 15386 + 15948 34 60 - 11268.5 - 15927 + 15404.5 + 15978 @@ -99082,7 +99449,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -99091,7 +99458,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - eb7774ed-5951-4ab5-8a4e-422674d17722 + 684f5a7a-2f03-46d6-a594-682e524e0f68 true Number Slider @@ -99102,14 +99469,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11171 - 17248 + 15307 + 17300 150 20 - 11171.01 - 17248.82 + 15307.08 + 17300.99 @@ -99128,7 +99495,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a4cd2751-414d-42ec-8916-476ebf62d7fe Radians @@ -99138,7 +99505,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Convert an angle specified in degrees to radians true - 42069a71-d151-4dbd-8337-e9a35f50d4ba + 44d150f7-853c-4c6a-b89d-7b5e1cafb1f8 true Radians Radians @@ -99147,40 +99514,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11174 - 16112 + 15310 + 16163 120 28 - 11235 - 16126 + 15371 + 16177 Angle in degrees - 69a2b85d-c1c8-495f-a565-7cc67dd8b2e9 + 78c3dfef-8f84-4da0-bb31-5fa61cec6042 true Degrees Degrees false - cce1227a-54c9-49c2-b6fc-09416f38af63 + 51fb46f4-8bcd-456d-a842-67167d645345 1 - 11176 - 16114 + 15312 + 16165 44 24 - 11199.5 - 16126 + 15335.5 + 16177 @@ -99189,7 +99556,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Angle in radians - 6ab8d1eb-c048-4e31-be0c-e13b590101c4 + 44c8431b-375d-4ef1-a714-25316eb80b9d true Radians Radians @@ -99200,14 +99567,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11250 - 16114 + 15386 + 16165 42 24 - 11272.5 - 16126 + 15408.5 + 16177 @@ -99217,7 +99584,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -99226,7 +99593,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - da98717c-d14f-48a8-9166-edd2eecf5c2e + 6860470d-e422-488a-9a4e-717f9040fa82 true Digit Scroller Digit Scroller @@ -99246,14 +99613,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11111 - 16924 + 15247 + 16976 251 20 - 11111.72 - 16924.09 + 15247.79 + 16976.26 @@ -99261,7 +99628,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 75eb156d-d023-42f9-a85e-2f2456b8bcce Interpolate (t) @@ -99271,7 +99638,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an interpolated curve through a set of points with tangents. true - eaa6e43c-8b92-43bf-b10e-37fcfc2c2fef + ca997e41-79d8-4e43-be24-c7b4c29481db true Interpolate (t) Interpolate (t) @@ -99280,14 +99647,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11160 - 12146 + 15296 + 12168 144 84 - 11246 - 12188 + 15382 + 12210 @@ -99295,26 +99662,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - b69a07e8-dd90-4055-bd3d-d1f456cc5f2b + 23e6a9a7-30af-407c-a61f-38ebfff57a34 true Vertices Vertices false - c86ec8a3-9ea7-4981-9a9d-edda0165242c + eb58ff90-1679-4c1c-9aae-21704022ebf7 1 - 11162 - 12148 + 15298 + 12170 69 20 - 11198 - 12158 + 15334 + 12180 @@ -99323,7 +99690,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at start of curve - 1901724b-21a1-444a-b82f-9defb71de72e + 503bdd70-d1a2-42cf-8f1e-a9d96d708e2c true Tangent Start Tangent Start @@ -99334,14 +99701,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 12168 + 15298 + 12190 69 20 - 11198 - 12178 + 15334 + 12200 @@ -99374,7 +99741,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at end of curve - aac5daa1-5440-4fad-a59c-70b69b4e7c2d + 5ffb5739-82a3-4864-a7f6-f07e9036f88f true Tangent End Tangent End @@ -99385,14 +99752,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 12188 + 15298 + 12210 69 20 - 11198 - 12198 + 15334 + 12220 @@ -99425,7 +99792,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - b3b5bae3-b7a6-41b7-9944-b7171388e0c2 + ae4ca890-1a64-4982-9414-681b719b70ce true KnotStyle KnotStyle @@ -99436,14 +99803,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 12208 + 15298 + 12230 69 20 - 11198 - 12218 + 15334 + 12240 @@ -99472,7 +99839,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting nurbs curve - 50d574b8-2cc7-4eb6-8e9f-63004b4c4a6b + 3a3ee721-95ca-4efb-a962-55fa8532ee66 true Curve Curve @@ -99483,14 +99850,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11261 - 12148 + 15397 + 12170 41 26 - 11283 - 12161.33 + 15419 + 12183.33 @@ -99499,7 +99866,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve length - e65f2032-b1f4-4d2f-90f9-86477a6e223c + 7c227b4a-73d5-435c-92e1-ad072b8582a9 true Length Length @@ -99510,14 +99877,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11261 - 12174 + 15397 + 12196 41 27 - 11283 - 12188 + 15419 + 12210 @@ -99526,7 +99893,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve domain - ee33a623-0089-4e90-ac66-4f4e97759337 + 158ea267-9386-4068-9931-002185bc0bbd true Domain Domain @@ -99537,14 +99904,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11261 - 12201 + 15397 + 12223 41 27 - 11283 - 12214.67 + 15419 + 12236.67 @@ -99554,7 +99921,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -99567,22 +99934,22 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 97fa5528-d1af-4dff-b66b-8510b1b0723d - 799111ff-a894-4037-975b-d2f9969e7e8e + 5e828d95-2fec-4583-aa06-a540b9e69323 + 915c57bd-c5d4-409f-8a53-59251156111f c224342c-801f-4459-9224-44879ddf539f - 92d09aed-b1f5-40c3-998b-c15e31faa838 - eb7774ed-5951-4ab5-8a4e-422674d17722 - 42069a71-d151-4dbd-8337-e9a35f50d4ba - da98717c-d14f-48a8-9166-edd2eecf5c2e + cb4cf7f1-0485-4abd-9d98-0d91e11a6dc0 + 684f5a7a-2f03-46d6-a594-682e524e0f68 + 44d150f7-853c-4c6a-b89d-7b5e1cafb1f8 + 6860470d-e422-488a-9a4e-717f9040fa82 bade2dc2-5919-4723-bde3-ebdd9bc0713a - 3b6e3bdb-033f-4638-95fc-9a56faba2fdb - e8a97c6e-2791-4014-9d84-cc711e836f99 - 3f37173e-5d6c-40dd-8cc1-b846e92fd738 - 7516f2d4-2a9b-4fdd-a932-aa5a77b81a08 - 618ef6f7-de00-4431-89c5-1f39302e094c - b297a4bc-6ceb-462f-a794-9fe2bd6e73c9 + b3593429-13b3-486e-92c0-19c2f2f74760 + b42663bb-8528-4524-acb7-8ce856e76743 + 8a6b5972-ad07-4ee8-9661-d79409b7ca0c + 144184ab-677d-47bc-a4a6-010cda1cf2cf + 5aeed1da-374b-4672-97ff-7c101c45c07b + 3cfc6172-94c3-4f48-80d3-443b91211fe6 14 - dd14e3bf-8d3f-4586-aad2-35d0a0c949f7 + 40e37398-63c4-4a61-8694-7bd0ef83882c Group @@ -99592,7 +99959,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -99602,7 +99969,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 04753d62-726c-4f0a-b953-215fae1965c1 + 3efab561-d7ca-4b3f-8baa-e5c5274c459a true Evaluate Length Evaluate Length @@ -99611,40 +99978,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11160 - 11465 + 15296 + 11487 144 64 - 11234 - 11497 + 15370 + 11519 Curve to evaluate - 775bccae-e3db-45af-8fcd-154b93b7d840 + d2477878-81ef-4d37-baaa-7d5cf23b6da1 true Curve Curve false - 50d574b8-2cc7-4eb6-8e9f-63004b4c4a6b + 3a3ee721-95ca-4efb-a962-55fa8532ee66 1 - 11162 - 11467 + 15298 + 11489 57 20 - 11192 - 11477 + 15328 + 11499 @@ -99653,7 +100020,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 0de78bc5-97dc-4c12-a0c3-7f5c0c6482ba + 7ed5afea-433c-40eb-bcc6-b5d581843d06 true Length Length @@ -99664,14 +100031,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 11487 + 15298 + 11509 57 20 - 11192 - 11497 + 15328 + 11519 @@ -99700,7 +100067,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 4a121bf2-472b-4f16-a175-55a930861cf6 + 7201e51f-b26e-423f-9fba-73ec4ae70e6c true Normalized Normalized @@ -99711,14 +100078,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 11507 + 15298 + 11529 57 20 - 11192 - 11517 + 15328 + 11539 @@ -99747,7 +100114,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - e5aee969-d839-4183-ba72-a80a5ff27f80 + 758debfa-fe92-41da-a901-79a73078298b true Point Point @@ -99758,14 +100125,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 11467 + 15385 + 11489 53 20 - 11277 - 11477 + 15413 + 11499 @@ -99774,7 +100141,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - f6381e3b-b9f3-4331-b1eb-a5fa1815abe8 + 1852cc4b-9d66-40bc-95bc-86a6cefddca9 true Tangent Tangent @@ -99785,14 +100152,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 11487 + 15385 + 11509 53 20 - 11277 - 11497 + 15413 + 11519 @@ -99801,7 +100168,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - b5519545-829e-4294-ad3e-b418d2c391e7 + b6879775-27c3-4466-bd13-323abcc3ebbd true Parameter Parameter @@ -99812,14 +100179,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 11507 + 15385 + 11529 53 20 - 11277 - 11517 + 15413 + 11539 @@ -99829,7 +100196,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -99839,7 +100206,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - a16d2583-b304-4455-b1f8-443b2dfd903f + 162dd3b1-5741-4663-a444-3fa31148c1ee true Mirror Mirror @@ -99848,40 +100215,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11163 - 11403 + 15299 + 11425 138 44 - 11231 - 11425 + 15367 + 11447 Base geometry - ef7bd927-8088-4452-b3f7-479883ea72df + e44a26a7-33d5-44f1-91e8-0dc8c5bf82de true Geometry Geometry true - 50d574b8-2cc7-4eb6-8e9f-63004b4c4a6b + 3a3ee721-95ca-4efb-a962-55fa8532ee66 1 - 11165 - 11405 + 15301 + 11427 51 20 - 11192 - 11415 + 15328 + 11437 @@ -99890,26 +100257,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 0fb43728-5ecc-4d35-b3af-748c0b6c6ee7 + 894ed388-d662-4d2d-903c-a5663d446167 true Plane Plane false - 274f6ef7-cbef-49b4-80aa-6ba6bc9745cf + 8c9840aa-59e7-4981-bd26-0f71ea929815 1 - 11165 - 11425 + 15301 + 11447 51 20 - 11192 - 11435 + 15328 + 11457 @@ -99948,7 +100315,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - d5aa6ccd-1694-4b45-a780-ad02d5bc37a0 + 10573088-5312-4ed2-9e0a-1ddee1cfcb60 true Geometry Geometry @@ -99959,14 +100326,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11246 - 11405 + 15382 + 11427 53 20 - 11274 - 11415 + 15410 + 11437 @@ -99975,7 +100342,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - a1e8c81d-6797-4580-a27c-be2c36847f2f + f8d8c15e-e22c-4f61-a460-61a9c4b3a191 true Transform Transform @@ -99986,14 +100353,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11246 - 11425 + 15382 + 11447 53 20 - 11274 - 11435 + 15410 + 11457 @@ -100003,7 +100370,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL @@ -100013,7 +100380,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line segment defined by start point, tangent and length.} true - b43e97f9-9efd-409a-9c38-8aca960258ee + 3aca04d1-98fe-4378-828f-c99301545001 true Line SDL Line SDL @@ -100022,40 +100389,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11179 - 12062 + 15315 + 12084 106 64 - 11243 - 12094 + 15379 + 12116 Line start point - 2de69161-bd69-40dc-82ca-a93fb28ba0d3 + cca9d8b5-256a-4d58-84ed-8404b3d5f2a9 true Start Start false - e5aee969-d839-4183-ba72-a80a5ff27f80 + 758debfa-fe92-41da-a901-79a73078298b 1 - 11181 - 12064 + 15317 + 12086 47 20 - 11206 - 12074 + 15342 + 12096 @@ -100064,26 +100431,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line tangent (direction) - c339d068-c71d-46ca-aea7-fd3f77dce50d + 7d47557b-7875-4150-938e-e26318b0555e true Direction Direction false - f6381e3b-b9f3-4331-b1eb-a5fa1815abe8 + 1852cc4b-9d66-40bc-95bc-86a6cefddca9 1 - 11181 - 12084 + 15317 + 12106 47 20 - 11206 - 12094 + 15342 + 12116 @@ -100116,7 +100483,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line length - b454c211-53ea-44fc-ac27-f6ac85273032 + 0e720524-d593-4583-a3d2-a0b9cbf1c95b true Length Length @@ -100127,14 +100494,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11181 - 12104 + 15317 + 12126 47 20 - 11206 - 12114 + 15342 + 12136 @@ -100163,7 +100530,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - 274f6ef7-cbef-49b4-80aa-6ba6bc9745cf + 8c9840aa-59e7-4981-bd26-0f71ea929815 true Line Line @@ -100174,14 +100541,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11258 - 12064 + 15394 + 12086 25 60 - 11272 - 12094 + 15408 + 12116 @@ -100191,7 +100558,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -100201,7 +100568,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - 55ea1684-66d4-4e70-bf7e-36f8da5eb144 + e67b0b22-5a9d-4a3c-a163-a804cde0e427 true Join Curves Join Curves @@ -100210,14 +100577,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11173 - 11341 + 15309 + 11363 118 44 - 11236 - 11363 + 15372 + 11385 @@ -100225,27 +100592,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - ea2f7eeb-6aa0-4c54-bc0a-e5734e9802bf + 6809fdce-e949-4d56-8d22-c02db78b9f74 true Curves Curves false - 50d574b8-2cc7-4eb6-8e9f-63004b4c4a6b - d5aa6ccd-1694-4b45-a780-ad02d5bc37a0 + 3a3ee721-95ca-4efb-a962-55fa8532ee66 + 10573088-5312-4ed2-9e0a-1ddee1cfcb60 2 - 11175 - 11343 + 15311 + 11365 46 20 - 11199.5 - 11353 + 15335.5 + 11375 @@ -100254,7 +100621,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - caaf36c7-0e3d-4a33-932e-82d1308223c5 + 549ef6ba-1e6a-4a71-b8b5-2951147d0334 true Preserve Preserve @@ -100265,14 +100632,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11175 - 11363 + 15311 + 11385 46 20 - 11199.5 - 11373 + 15335.5 + 11395 @@ -100302,7 +100669,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - 0c4fa04b-0df7-4c77-bcef-4f44e825b58e + b8d28eb9-5e2d-4c20-a201-0922264cabdb true Curves Curves @@ -100313,14 +100680,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11251 - 11343 + 15387 + 11365 38 40 - 11271.5 - 11363 + 15407.5 + 11385 @@ -100330,7 +100697,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -100340,7 +100707,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 3f6cea5e-c88f-465c-88bc-98d162d76cc7 + 2a4d5012-04cc-4247-915e-1cbb81186d49 true Evaluate Length Evaluate Length @@ -100349,40 +100716,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11160 - 11257 + 15296 + 11279 144 64 - 11234 - 11289 + 15370 + 11311 Curve to evaluate - 28e20bff-7614-4269-a1a0-db7fa1b86b75 + 775abe75-fef3-49f5-a175-af17e68c65f7 true Curve Curve false - 0c4fa04b-0df7-4c77-bcef-4f44e825b58e + b8d28eb9-5e2d-4c20-a201-0922264cabdb 1 - 11162 - 11259 + 15298 + 11281 57 20 - 11192 - 11269 + 15328 + 11291 @@ -100391,7 +100758,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 99a291e7-491e-404d-b96b-34eca24f583a + 6fbe65da-8c89-49d0-907d-3bc03de64fa3 true Length Length @@ -100402,14 +100769,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 11279 + 15298 + 11301 57 20 - 11192 - 11289 + 15328 + 11311 @@ -100438,7 +100805,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 00385587-6b08-489d-8026-7cb66b324f45 + 27dbc873-888b-416d-bdf0-07300dee60e0 true Normalized Normalized @@ -100449,14 +100816,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 11299 + 15298 + 11321 57 20 - 11192 - 11309 + 15328 + 11331 @@ -100485,7 +100852,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 06379fb2-509d-4321-947c-f2c178e5f5cd + 4b5ad99a-cac6-4c83-990e-81e53e373ef5 true Point Point @@ -100496,14 +100863,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 11259 + 15385 + 11281 53 20 - 11277 - 11269 + 15413 + 11291 @@ -100512,7 +100879,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 428199f5-776f-43d7-85d6-a51ed6af6d4d + 31e03db0-1f3b-4b17-93bb-4a2197d8c5fc true Tangent Tangent @@ -100523,14 +100890,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 11279 + 15385 + 11301 53 20 - 11277 - 11289 + 15413 + 11311 @@ -100539,7 +100906,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 9bd8189b-a8fc-4fe3-a55d-5635dc456164 + 27483c7f-a0cd-4267-8d77-4a24c3452651 true Parameter Parameter @@ -100550,14 +100917,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 11299 + 15385 + 11321 53 20 - 11277 - 11309 + 15413 + 11331 @@ -100567,7 +100934,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate @@ -100577,7 +100944,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotate an object in a plane. true - 266dea25-3691-42cd-9388-199752211091 + 8fa6f59b-258e-48ca-b17f-63e7e3b21bde true Rotate Rotate @@ -100586,40 +100953,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11163 - 11174 + 15299 + 11196 138 64 - 11231 - 11206 + 15367 + 11228 Base geometry - 5f5d95ab-d319-4353-95f4-64c5e4272ee1 + ae08b325-9e4c-4d61-a92c-1e1c3cccd173 true Geometry Geometry true - 0c4fa04b-0df7-4c77-bcef-4f44e825b58e + b8d28eb9-5e2d-4c20-a201-0922264cabdb 1 - 11165 - 11176 + 15301 + 11198 51 20 - 11192 - 11186 + 15328 + 11208 @@ -100628,7 +100995,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation angle in radians - b1111ec4-1375-4770-a4bc-23132c61cd3c + bd980afc-cbb2-4120-a4a8-f5e3775c1a1f true Angle Angle @@ -100640,14 +101007,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11165 - 11196 + 15301 + 11218 51 20 - 11192 - 11206 + 15328 + 11228 @@ -100676,26 +101043,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation plane - 56fecd41-4f7c-4a5a-97fc-ec4c5c48396e + 8d62c37f-d323-463c-9e42-17446fe6d82b true Plane Plane false - 06379fb2-509d-4321-947c-f2c178e5f5cd + 4b5ad99a-cac6-4c83-990e-81e53e373ef5 1 - 11165 - 11216 + 15301 + 11238 51 20 - 11192 - 11226 + 15328 + 11248 @@ -100734,7 +101101,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotated geometry - e4cfb605-76bf-43cf-a3d3-ac904e0f3856 + 3736436a-e189-4cc2-a479-2bca159b09e3 true Geometry Geometry @@ -100745,14 +101112,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11246 - 11176 + 15382 + 11198 53 30 - 11274 - 11191 + 15410 + 11213 @@ -100761,7 +101128,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 00e96f54-aa2b-4be4-8876-42f34a41e026 + a940d540-b7b2-4d4b-8411-5a1a9238e3f2 true Transform Transform @@ -100772,14 +101139,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11246 - 11206 + 15382 + 11228 53 30 - 11274 - 11221 + 15410 + 11243 @@ -100789,7 +101156,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -100799,7 +101166,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - 560c22be-246f-444d-ae21-3eae4fdc2c5e + 901e65d6-0c60-4242-bf8e-30887721e972 true Join Curves Join Curves @@ -100808,14 +101175,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11173 - 11111 + 15309 + 11133 118 44 - 11236 - 11133 + 15372 + 11155 @@ -100823,27 +101190,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 4a044e93-4dd1-45dd-b514-5d042aad28b2 + 07438174-d3d1-43b3-b5c2-8a5207e492a4 true Curves Curves false - 0c4fa04b-0df7-4c77-bcef-4f44e825b58e - e4cfb605-76bf-43cf-a3d3-ac904e0f3856 + b8d28eb9-5e2d-4c20-a201-0922264cabdb + 3736436a-e189-4cc2-a479-2bca159b09e3 2 - 11175 - 11113 + 15311 + 11135 46 20 - 11199.5 - 11123 + 15335.5 + 11145 @@ -100852,7 +101219,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - 6ea14958-538c-4716-b20b-4c5ee679d14f + 502ede0f-9893-4424-a570-00cbfec07094 true Preserve Preserve @@ -100863,14 +101230,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11175 - 11133 + 15311 + 11155 46 20 - 11199.5 - 11143 + 15335.5 + 11165 @@ -100900,7 +101267,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - 91cd64d0-1038-4c7c-ab06-37f222bc885a + 150163ee-a573-4863-a15e-d9bc2329fa38 true Curves Curves @@ -100911,14 +101278,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11251 - 11113 + 15387 + 11135 38 40 - 11271.5 - 11133 + 15407.5 + 11155 @@ -100928,7 +101295,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -100941,23 +101308,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - eaa6e43c-8b92-43bf-b10e-37fcfc2c2fef - 04753d62-726c-4f0a-b953-215fae1965c1 - a16d2583-b304-4455-b1f8-443b2dfd903f - b43e97f9-9efd-409a-9c38-8aca960258ee - 55ea1684-66d4-4e70-bf7e-36f8da5eb144 - 3f6cea5e-c88f-465c-88bc-98d162d76cc7 - 266dea25-3691-42cd-9388-199752211091 - 560c22be-246f-444d-ae21-3eae4fdc2c5e - 3f5f29a7-3853-47be-bf24-5c7c84e0abc1 - ddda4732-6250-4450-a11a-010b13680da0 - a3f6ca53-8639-4a50-8e51-9d73d0818a56 - c86ec8a3-9ea7-4981-9a9d-edda0165242c - 3fe7a6e2-d179-493c-a8f1-8105d057ade7 - 76aa88d4-0024-4f8d-bdda-fa012bf2b40c - 3b353169-95e9-4680-9cf6-3f909e1356e1 + ca997e41-79d8-4e43-be24-c7b4c29481db + 3efab561-d7ca-4b3f-8baa-e5c5274c459a + 162dd3b1-5741-4663-a444-3fa31148c1ee + 3aca04d1-98fe-4378-828f-c99301545001 + e67b0b22-5a9d-4a3c-a163-a804cde0e427 + 2a4d5012-04cc-4247-915e-1cbb81186d49 + 8fa6f59b-258e-48ca-b17f-63e7e3b21bde + 901e65d6-0c60-4242-bf8e-30887721e972 + de53a182-560f-41aa-841e-a01c2e117edd + 0578316c-418c-4e89-95a7-dc9ddb5ba462 + 8f66ad49-6028-4a1b-8324-63844d87d550 + eb58ff90-1679-4c1c-9aae-21704022ebf7 + 5c8b78b1-f658-485c-9d77-edfdca1b886d + 075789cc-fd97-4a29-a0a4-8c0e2f794e3d + 168c86e3-663d-475f-a603-92ce0e6c763d 15 - 07ce4975-8027-48f5-b1dd-799d75f55227 + 8901b2a5-394d-440a-854c-9cfa8fe88dd9 Group @@ -100967,7 +101334,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -100976,13 +101343,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 37e63a3e-af5a-41ef-8276-fb65806d30ae + 52850b18-b739-4fe3-b12a-324e456a1b0b true Panel false 0 - 24a26a0a-2c77-42f7-817b-159896d7f078 + 7e1231bb-6067-4c0c-8c9e-00b69d5bfb71 1 Double click to edit panel content… @@ -100990,8 +101357,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11164 - 15991 + 15300 + 16043 145 20 @@ -100999,8 +101366,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11164.75 - 15991.31 + 15300.82 + 16043.48 @@ -101021,7 +101388,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -101031,26 +101398,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 3f5f29a7-3853-47be-bf24-5c7c84e0abc1 + de53a182-560f-41aa-841e-a01c2e117edd true Curve Curve false - 91cd64d0-1038-4c7c-ab06-37f222bc885a + 150163ee-a573-4863-a15e-d9bc2329fa38 1 - 11213 - 11075 + 15349 + 11097 50 24 - 11238.33 - 11087.4 + 15374.4 + 11109.59 @@ -101058,7 +101425,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -101071,9 +101438,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 3f5f29a7-3853-47be-bf24-5c7c84e0abc1 + de53a182-560f-41aa-841e-a01c2e117edd 1 - 4db807a3-68da-4624-885c-4004466b221d + 8f5d54fc-e807-440d-a8ba-0e136be67037 Group Curve @@ -101083,7 +101450,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -101092,7 +101459,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - e8a97c6e-2791-4014-9d84-cc711e836f99 + b42663bb-8528-4524-acb7-8ce856e76743 true Panel @@ -101105,8 +101472,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11018 - 16199 + 15154 + 16251 439 20 @@ -101114,8 +101481,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11018.31 - 16199.4 + 15154.38 + 16251.57 @@ -101136,7 +101503,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -101146,7 +101513,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - aee43447-61a8-4e59-9956-72dcbac410de + 8a1219da-7568-4bee-a1d1-489d4d064c6c true Evaluate Length Evaluate Length @@ -101155,40 +101522,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11160 - 10985 + 15296 + 11007 144 64 - 11234 - 11017 + 15370 + 11039 Curve to evaluate - c35d2e5d-281f-4483-b180-7bb189f7cff3 + 92d44959-bc71-4fbe-9ede-87e14178003a true Curve Curve false - 91cd64d0-1038-4c7c-ab06-37f222bc885a + 150163ee-a573-4863-a15e-d9bc2329fa38 1 - 11162 - 10987 + 15298 + 11009 57 20 - 11192 - 10997 + 15328 + 11019 @@ -101197,7 +101564,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 16c5614d-fbbf-44f4-8b42-6ce092f8aed7 + 6eabb20f-922f-416f-91d1-5ee044d75abf true Length Length @@ -101208,14 +101575,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 11007 + 15298 + 11029 57 20 - 11192 - 11017 + 15328 + 11039 @@ -101244,7 +101611,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 5d96f440-13d3-468b-8c2a-893764c36e3a + d37207f7-c60c-405b-bac2-bab0dcf75e92 true Normalized Normalized @@ -101255,14 +101622,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 11027 + 15298 + 11049 57 20 - 11192 - 11037 + 15328 + 11059 @@ -101291,7 +101658,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 33a6e631-248f-4ae3-9fd3-be1c941ab1fa + 715d3228-557a-47d7-ac3b-0fdca9781950 true Point Point @@ -101302,14 +101669,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 10987 + 15385 + 11009 53 20 - 11277 - 10997 + 15413 + 11019 @@ -101318,7 +101685,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 1d104ba0-077b-4838-b542-d50f9432e84c + 4a79a20c-af20-4909-b577-06371b74c968 true Tangent Tangent @@ -101329,14 +101696,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 11007 + 15385 + 11029 53 20 - 11277 - 11017 + 15413 + 11039 @@ -101345,7 +101712,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 46d9c2a6-7e9b-49b2-b23b-fe64195fc4de + 21591b2d-05f9-467a-9470-000d1effa181 true Parameter Parameter @@ -101356,14 +101723,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 11027 + 15385 + 11049 53 20 - 11277 - 11037 + 15413 + 11059 @@ -101373,7 +101740,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -101384,7 +101751,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - b7b49fbf-17c8-43da-a6df-339d9a9a6557 + 6b22260c-9522-4182-aec8-00efe0989f78 true Expression Expression @@ -101393,14 +101760,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 10763 + 15271 + 10785 194 28 - 11235 - 10777 + 15371 + 10799 @@ -101415,26 +101782,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - a1a826a3-3fc8-4a16-a628-cb6ead0fa8cf + 50d5f3c6-77d7-4801-a27c-888dddfbe5c9 true Variable O O true - e1dc828c-fa8a-44bf-8a55-7cfe87d33a21 + 8fe7987c-d7bd-4159-826a-37cf4a5c75a1 1 - 11137 - 10765 + 15273 + 10787 14 24 - 11145.5 - 10777 + 15281.5 + 10799 @@ -101443,7 +101810,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 1c9a574f-b015-46e7-8efd-f3e721b77bc8 + 3f710ea6-bcf4-4622-b73a-df8a80b5ad8c true Result @@ -101454,14 +101821,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 10765 + 15454 + 10787 9 24 - 11324 - 10777 + 15460 + 10799 @@ -101473,7 +101840,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -101483,7 +101850,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - 4a0c4826-3100-4299-a630-853b544f4737 + def5db13-812d-4a84-8f70-2fee3b6ea2e9 true Deconstruct Deconstruct @@ -101492,40 +101859,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11166 - 10897 + 15302 + 10919 132 64 - 11213 - 10929 + 15349 + 10951 Input point - d40f01bd-c2e6-4a47-9784-66bf3822a8d5 + 4752f94f-cf52-4ba9-8a23-256842dde942 true Point Point false - 33a6e631-248f-4ae3-9fd3-be1c941ab1fa + 715d3228-557a-47d7-ac3b-0fdca9781950 1 - 11168 - 10899 + 15304 + 10921 30 60 - 11184.5 - 10929 + 15320.5 + 10951 @@ -101534,7 +101901,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - e1dc828c-fa8a-44bf-8a55-7cfe87d33a21 + 8fe7987c-d7bd-4159-826a-37cf4a5c75a1 true X component X component @@ -101545,14 +101912,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11228 - 10899 + 15364 + 10921 68 20 - 11263.5 - 10909 + 15399.5 + 10931 @@ -101561,7 +101928,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - c5576664-3ee6-412c-b7d8-27c89d237814 + b5ad2314-7b8e-4475-b419-38a96c6f62f1 true Y component Y component @@ -101572,14 +101939,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11228 - 10919 + 15364 + 10941 68 20 - 11263.5 - 10929 + 15399.5 + 10951 @@ -101588,7 +101955,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - 67160d2e-0586-4e44-a700-e8f407fb5b17 + 520abc33-a013-47ff-8b6e-5b5a88804d59 true Z component Z component @@ -101599,14 +101966,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11228 - 10939 + 15364 + 10961 68 20 - 11263.5 - 10949 + 15399.5 + 10971 @@ -101616,7 +101983,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -101625,13 +101992,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 01016d06-2882-4690-9359-fd036cf1bc89 + cd7bd7ef-5792-4acf-ac07-684674ce7147 true Panel false 0 - 1c9a574f-b015-46e7-8efd-f3e721b77bc8 + 3f710ea6-bcf4-4622-b73a-df8a80b5ad8c 1 Double click to edit panel content… @@ -101639,8 +102006,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 10740 + 15293 + 10763 160 20 @@ -101648,8 +102015,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11157.1 - 10740.98 + 15293.17 + 10763.17 @@ -101670,7 +102037,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -101681,7 +102048,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - d67a7210-fc04-4817-ba96-8ef643797ca8 + 73efbebe-da42-4797-91d5-a45230a418ca true Expression Expression @@ -101690,14 +102057,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 10677 + 15271 + 10699 194 28 - 11235 - 10691 + 15371 + 10713 @@ -101712,26 +102079,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - d12fe67b-3e03-49a7-8f85-c4080243f152 + 71febe23-baa4-4e14-9826-3901f5e01a33 true Variable O O true - c5576664-3ee6-412c-b7d8-27c89d237814 + b5ad2314-7b8e-4475-b419-38a96c6f62f1 1 - 11137 - 10679 + 15273 + 10701 14 24 - 11145.5 - 10691 + 15281.5 + 10713 @@ -101740,7 +102107,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - f6bce4f4-0f8b-4c85-a75f-e2eee9818bc5 + 7adf1ac7-1db3-4ff8-bc2f-7412a52fc615 true Result @@ -101751,14 +102118,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 10679 + 15454 + 10701 9 24 - 11324 - 10691 + 15460 + 10713 @@ -101770,7 +102137,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -101779,13 +102146,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 39284689-e8f7-4167-8bbc-9ec3a75d5b77 + f2a0f7a2-f430-40a1-926c-4afb69938381 true Panel false 0 - f6bce4f4-0f8b-4c85-a75f-e2eee9818bc5 + 7adf1ac7-1db3-4ff8-bc2f-7412a52fc615 1 Double click to edit panel content… @@ -101793,8 +102160,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 10652 + 15293 + 10674 160 20 @@ -101802,8 +102169,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11157.1 - 10652.55 + 15293.17 + 10674.74 @@ -101824,7 +102191,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -101834,7 +102201,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - 088d3c70-70d6-4b21-9673-93bd3a7b5ae5 + 9a36eaef-3e40-4f52-ac71-623ea3dd3e3d true Division Division @@ -101843,40 +102210,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11191 - 10575 + 15327 + 10597 82 44 - 11222 - 10597 + 15358 + 10619 Item to divide (dividend) - 1c67cf6f-c35a-4f7e-bd40-9e30bcad3812 + c9db6ae2-5901-4366-858e-b35c9bf6cea5 true A A false - 01016d06-2882-4690-9359-fd036cf1bc89 + cd7bd7ef-5792-4acf-ac07-684674ce7147 1 - 11193 - 10577 + 15329 + 10599 14 20 - 11201.5 - 10587 + 15337.5 + 10609 @@ -101885,26 +102252,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - 1f7bc369-e232-4f2d-b2ab-2d6ba04563f6 + 265eca45-c17f-4e71-8a16-5762218afba0 true B B false - 39284689-e8f7-4167-8bbc-9ec3a75d5b77 + f2a0f7a2-f430-40a1-926c-4afb69938381 1 - 11193 - 10597 + 15329 + 10619 14 20 - 11201.5 - 10607 + 15337.5 + 10629 @@ -101913,7 +102280,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - b2037863-c8f3-481e-aa69-d6a680f5ab5e + 956be425-65f3-4c07-8bbd-8e4c895ff4fc true Result Result @@ -101924,14 +102291,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11237 - 10577 + 15373 + 10599 34 40 - 11255.5 - 10597 + 15391.5 + 10619 @@ -101941,7 +102308,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -101950,13 +102317,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - f5a8249a-5963-48e9-993b-d937df7e5887 + bfb59471-3c40-4fc4-9451-b25199c0640b true Panel false 0 - 24a26a0a-2c77-42f7-817b-159896d7f078 + 7e1231bb-6067-4c0c-8c9e-00b69d5bfb71 1 Double click to edit panel content… @@ -101964,8 +102331,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 10505 + 15293 + 10527 160 20 @@ -101973,8 +102340,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11157.34 - 10505.04 + 15293.41 + 10527.23 @@ -101995,7 +102362,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -102006,7 +102373,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - c3e28a5d-c3ae-4a90-9942-c3881598e108 + 97373ad8-d4a7-40e1-b86f-3a8c7943c731 true Expression Expression @@ -102015,14 +102382,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 10528 + 15271 + 10550 194 28 - 11235 - 10542 + 15371 + 10564 @@ -102037,26 +102404,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 764d6eeb-86a3-4de2-b6ad-420891e006ff + e2614ba1-8eaf-4a93-8082-9c19bbbbece1 true Variable O O true - b2037863-c8f3-481e-aa69-d6a680f5ab5e + 956be425-65f3-4c07-8bbd-8e4c895ff4fc 1 - 11137 - 10530 + 15273 + 10552 14 24 - 11145.5 - 10542 + 15281.5 + 10564 @@ -102065,7 +102432,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 33410658-a95f-4b96-bb5d-261751eac7df + bb3d53e4-9d35-4bb9-9aa0-c9ae07dd7e8f true Result @@ -102076,14 +102443,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 10530 + 15454 + 10552 9 24 - 11324 - 10542 + 15460 + 10564 @@ -102095,7 +102462,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -102105,26 +102472,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 24a26a0a-2c77-42f7-817b-159896d7f078 + 7e1231bb-6067-4c0c-8c9e-00b69d5bfb71 true Relay false - 33410658-a95f-4b96-bb5d-261751eac7df + bb3d53e4-9d35-4bb9-9aa0-c9ae07dd7e8f 1 - 11212 - 10453 + 15348 + 10475 40 16 - 11232 - 10461 + 15368 + 10483 @@ -102132,7 +102499,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a0d62394-a118-422d-abb3-6af115c75b25 Addition @@ -102142,7 +102509,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical addition true - 72662119-790d-4cdb-be73-a81f3a3315d1 + b1c735ca-5069-476f-82db-a61298330b88 true Addition Addition @@ -102151,14 +102518,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11191 - 10390 + 15327 + 10412 82 44 - 11222 - 10412 + 15358 + 10434 @@ -102174,26 +102541,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for addition - 4df43557-2f41-4567-9c05-9fac833005e5 + 93867321-205d-454b-9dc2-5fe472b7c788 true A A true - 39284689-e8f7-4167-8bbc-9ec3a75d5b77 + f2a0f7a2-f430-40a1-926c-4afb69938381 1 - 11193 - 10392 + 15329 + 10414 14 20 - 11201.5 - 10402 + 15337.5 + 10424 @@ -102202,26 +102569,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for addition - b80c1e89-bb68-4318-a097-9f81474664d0 + 2f0d7698-26d2-4924-9a9b-51a8150ed2b7 true B B true - 01016d06-2882-4690-9359-fd036cf1bc89 + cd7bd7ef-5792-4acf-ac07-684674ce7147 1 - 11193 - 10412 + 15329 + 10434 14 20 - 11201.5 - 10422 + 15337.5 + 10444 @@ -102230,7 +102597,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of addition - ca6d6fa0-53ce-4ab1-a8e5-f46f9d03f3aa + d49965a1-c8f3-47b1-9120-607fccae8e2a true Result Result @@ -102241,14 +102608,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11237 - 10392 + 15373 + 10414 34 40 - 11255.5 - 10412 + 15391.5 + 10434 @@ -102260,7 +102627,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -102270,7 +102637,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - 7f8c120c-673e-4ea2-b61b-045af5897f90 + 303287e2-db47-42d8-ab9a-cdb1cee3814b true Division Division @@ -102279,40 +102646,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11191 - 10240 + 15327 + 10262 82 44 - 11222 - 10262 + 15358 + 10284 Item to divide (dividend) - c91a6bc9-f9f5-4ece-bb4d-a82000ac5ecb + f4c7c5d0-4ef1-4875-986f-5be9362db6ff true A A false - 2707a334-7398-47dd-a6d7-7e43f545bdd2 + a56987c9-5a0c-4c41-973e-58b2ff77fffc 1 - 11193 - 10242 + 15329 + 10264 14 20 - 11201.5 - 10252 + 15337.5 + 10274 @@ -102321,7 +102688,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - 6def653c-dbbc-42b1-a730-7b5e0abb9b09 + 98ad531e-020b-4c3a-9987-e936a76b9f47 true B B @@ -102332,14 +102699,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11193 - 10262 + 15329 + 10284 14 20 - 11201.5 - 10272 + 15337.5 + 10294 @@ -102369,7 +102736,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 3351a659-8c71-4d12-8242-8eda33f88716 + c16878d3-e56e-4251-a868-a8b484184ed1 true Result Result @@ -102380,14 +102747,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11237 - 10242 + 15373 + 10264 34 40 - 11255.5 - 10262 + 15391.5 + 10284 @@ -102397,7 +102764,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -102408,7 +102775,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - e8a0fc04-4f1d-4ca3-9c5c-3c550e3067c1 + 7f194e45-9fbb-4b38-aaab-583c59ceedee true Expression Expression @@ -102417,14 +102784,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 10192 + 15271 + 10214 194 28 - 11235 - 10206 + 15371 + 10228 @@ -102439,26 +102806,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - d6ec4727-0887-43cb-a6b3-11c5668a88a7 + 03b5db73-054f-4b85-a5ac-03c865422ba3 true Variable O O true - 3351a659-8c71-4d12-8242-8eda33f88716 + c16878d3-e56e-4251-a868-a8b484184ed1 1 - 11137 - 10194 + 15273 + 10216 14 24 - 11145.5 - 10206 + 15281.5 + 10228 @@ -102467,7 +102834,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 05440660-bccc-4d90-b72d-63743fff90b3 + 1775e30a-c9c5-4710-8acf-5dcff6d23ec2 true Result @@ -102478,14 +102845,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 10194 + 15454 + 10216 9 24 - 11324 - 10206 + 15460 + 10228 @@ -102497,7 +102864,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -102506,13 +102873,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 27be3162-4c6a-4a59-a453-7ca65d602b63 + 327f272f-5bf3-4638-9fd6-29b2a9e888a4 true Panel false 0 - 05440660-bccc-4d90-b72d-63743fff90b3 + 1775e30a-c9c5-4710-8acf-5dcff6d23ec2 1 Double click to edit panel content… @@ -102520,8 +102887,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 10168 + 15293 + 10191 160 20 @@ -102529,8 +102896,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11157.1 - 10168.9 + 15293.17 + 10191.09 @@ -102551,7 +102918,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -102560,13 +102927,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 2707a334-7398-47dd-a6d7-7e43f545bdd2 + a56987c9-5a0c-4c41-973e-58b2ff77fffc true Panel false 0 - 983c8c79-db3b-4bce-aa0c-7bfa4719504d + d5c4e6ab-45a8-4840-b839-07156ae94256 1 Double click to edit panel content… @@ -102574,8 +102941,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 10320 + 15293 + 10343 160 20 @@ -102583,8 +102950,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11157.1 - 10320.81 + 15293.17 + 10343 @@ -102605,7 +102972,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -102616,7 +102983,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 9a38140c-37fa-42cf-af9f-b387bb97fcbf + 0b39b96b-83c9-44e7-9f1c-de7fc93311be true Expression Expression @@ -102625,14 +102992,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 10343 + 15271 + 10365 194 28 - 11235 - 10357 + 15371 + 10379 @@ -102647,26 +103014,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 1bc04c67-160a-4f54-83bb-00ef75db4ae8 + 6f4e7cd2-639b-47be-b218-d6a099329782 true Variable O O true - ca6d6fa0-53ce-4ab1-a8e5-f46f9d03f3aa + d49965a1-c8f3-47b1-9120-607fccae8e2a 1 - 11137 - 10345 + 15273 + 10367 14 24 - 11145.5 - 10357 + 15281.5 + 10379 @@ -102675,7 +103042,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 983c8c79-db3b-4bce-aa0c-7bfa4719504d + d5c4e6ab-45a8-4840-b839-07156ae94256 true Result @@ -102686,14 +103053,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 10345 + 15454 + 10367 9 24 - 11324 - 10357 + 15460 + 10379 @@ -102705,7 +103072,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -102715,7 +103082,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 8a747494-7e8b-40ea-bb93-fcb27e7ad93e + 4a8fc40f-d5bb-4256-90c9-d8031661ab5c true Scale Scale @@ -102724,40 +103091,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11155 - 10069 + 15291 + 10091 154 64 - 11239 - 10101 + 15375 + 10123 Base geometry - c670eb69-ecd3-45fc-98c6-8d9581221c4c + 7b12511b-5e0b-4065-9c61-db0a2be5d2a9 true Geometry Geometry true - 3f5f29a7-3853-47be-bf24-5c7c84e0abc1 + de53a182-560f-41aa-841e-a01c2e117edd 1 - 11157 - 10071 + 15293 + 10093 67 20 - 11200 - 10081 + 15336 + 10103 @@ -102766,7 +103133,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 0aa22b2b-f64f-4cad-a4ca-4cbb9755b5b9 + 0dcb39c9-84ce-4eca-8404-273701f1ff83 true Center Center @@ -102777,14 +103144,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 10091 + 15293 + 10113 67 20 - 11200 - 10101 + 15336 + 10123 @@ -102818,27 +103185,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 08b506dc-e2bb-4000-af9d-a205a7e704dc + 2872bc84-ab45-44e6-83de-f83ffb72a08c 1/X true Factor Factor false - 27be3162-4c6a-4a59-a453-7ca65d602b63 + 327f272f-5bf3-4638-9fd6-29b2a9e888a4 1 - 11157 - 10111 + 15293 + 10133 67 20 - 11200 - 10121 + 15336 + 10143 @@ -102867,7 +103234,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - bde6c6ca-f117-4aa0-86ee-01922fc09cab + 077a50c5-4230-4e9d-88e4-e384003c5ace true Geometry Geometry @@ -102878,14 +103245,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11254 - 10071 + 15390 + 10093 53 30 - 11282 - 10086 + 15418 + 10108 @@ -102894,7 +103261,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 4e1bd863-6204-495a-b4df-7c47c5e55b8d + 08a246e1-8400-4e1a-8550-f8b7850481a1 true Transform Transform @@ -102905,14 +103272,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11254 - 10101 + 15390 + 10123 53 30 - 11282 - 10116 + 15418 + 10138 @@ -102922,7 +103289,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -102932,26 +103299,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 2dc50ba9-98d4-4298-9c9a-104e3f8814ef + f95a37a7-02ee-4695-8d91-4a88e8f95efd true Curve Curve false - bde6c6ca-f117-4aa0-86ee-01922fc09cab + 077a50c5-4230-4e9d-88e4-e384003c5ace 1 - 11211 - 9474 + 15347 + 9496 50 24 - 11236.08 - 9486.403 + 15372.15 + 9508.595 @@ -102959,7 +103326,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -102970,7 +103337,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 00279feb-16c9-400b-98c3-c230f7c5baf1 + 914c2f95-f40f-4ec9-92ad-a19618256d32 true Expression Expression @@ -102979,14 +103346,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 10850 + 15271 + 10872 194 28 - 11235 - 10864 + 15371 + 10886 @@ -103001,26 +103368,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - ce13476f-3ca3-4106-8fda-b9b5ee254933 + 71787e88-c0ba-46bc-856a-d53b8248c2c1 true Variable O O true - 67160d2e-0586-4e44-a700-e8f407fb5b17 + 520abc33-a013-47ff-8b6e-5b5a88804d59 1 - 11137 - 10852 + 15273 + 10874 14 24 - 11145.5 - 10864 + 15281.5 + 10886 @@ -103029,7 +103396,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 64c0dee1-edab-4cb8-b6f0-8530d517f81e + 72601e6b-5f67-4904-97c5-3fded82a6c38 true Result @@ -103040,14 +103407,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 10852 + 15454 + 10874 9 24 - 11324 - 10864 + 15460 + 10886 @@ -103059,7 +103426,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -103068,13 +103435,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - b1d42c60-3f0c-4e7a-a12d-46dda6710889 + efe35352-6dd4-4382-bc7d-4163c1e963ab true Panel false 0 - 64c0dee1-edab-4cb8-b6f0-8530d517f81e + 72601e6b-5f67-4904-97c5-3fded82a6c38 1 Double click to edit panel content… @@ -103082,8 +103449,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 10826 + 15294 + 10848 160 20 @@ -103091,8 +103458,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11157.97 - 10826.75 + 15294.04 + 10848.94 @@ -103113,7 +103480,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -103123,7 +103490,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 6bd6aad8-5fb1-494e-b1b2-7a5af0b6be06 + 040ab894-16a7-4940-82e1-b350e4dada1e true Evaluate Length Evaluate Length @@ -103132,40 +103499,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11160 - 9859 + 15296 + 9881 144 64 - 11234 - 9891 + 15370 + 9913 Curve to evaluate - bb01f94d-f08c-4a1a-8f03-ec466ee8b2ff + fe1f1e92-78c7-4aec-9c8d-0d84bc10a616 true Curve Curve false - bde6c6ca-f117-4aa0-86ee-01922fc09cab + 077a50c5-4230-4e9d-88e4-e384003c5ace 1 - 11162 - 9861 + 15298 + 9883 57 20 - 11192 - 9871 + 15328 + 9893 @@ -103174,7 +103541,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 5906be9d-af5e-460f-8a3a-646c9db971b5 + 48a8f31f-819c-4e7e-9876-4bc76d3cdcf5 true Length Length @@ -103185,14 +103552,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 9881 + 15298 + 9903 57 20 - 11192 - 9891 + 15328 + 9913 @@ -103221,7 +103588,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 94e159f2-b91f-45d7-a8a5-d6b136561de6 + 19f1a357-d0d7-47b1-b70f-288fc63b075a true Normalized Normalized @@ -103232,14 +103599,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11162 - 9901 + 15298 + 9923 57 20 - 11192 - 9911 + 15328 + 9933 @@ -103268,7 +103635,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 4f64a082-0009-4f24-bd34-b5c9d81c162f + 8ea6c37b-ebca-47a5-81d3-d9112b152f94 true Point Point @@ -103279,14 +103646,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 9861 + 15385 + 9883 53 20 - 11277 - 9871 + 15413 + 9893 @@ -103295,7 +103662,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 98facd6e-0709-4eaf-a864-2ad12cc18e0f + baf59b17-4e50-4dc7-896d-2d351aa7c3de true Tangent Tangent @@ -103306,14 +103673,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 9881 + 15385 + 9903 53 20 - 11277 - 9891 + 15413 + 9913 @@ -103322,7 +103689,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 2f812334-cc74-4150-96e5-ce9a4af0b77a + 45140397-bf48-487a-af15-b64fbf8147c4 true Parameter Parameter @@ -103333,14 +103700,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11249 - 9901 + 15385 + 9923 53 20 - 11277 - 9911 + 15413 + 9933 @@ -103350,7 +103717,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -103361,7 +103728,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - d851c0fc-b58d-4fc4-8f66-48db18d0524d + 1d37bbe6-c3d7-4338-8012-3e3131f52e93 true Expression Expression @@ -103370,14 +103737,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 9642 + 15271 + 9664 194 28 - 11235 - 9656 + 15371 + 9678 @@ -103392,26 +103759,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - da8626a7-289a-4216-89b5-9cd4faeafdb2 + 07efa00c-d36a-4c23-b1b7-49e32afac917 true Variable O O true - f106ca36-4958-4730-9c3a-16d27a9e6ba2 + aae1a44b-611d-4e45-a51c-14913f4e033e 1 - 11137 - 9644 + 15273 + 9666 14 24 - 11145.5 - 9656 + 15281.5 + 9678 @@ -103420,7 +103787,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - fde286bf-8706-4604-a243-711945aa0e03 + eadfccdd-a030-46b9-8508-0eb804259e45 true Result @@ -103431,14 +103798,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 9644 + 15454 + 9666 9 24 - 11324 - 9656 + 15460 + 9678 @@ -103450,7 +103817,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -103460,7 +103827,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - f9a0ebd0-236d-434b-baa1-c89d9887e509 + e6f0628a-91eb-498b-9037-e1eda68231cf true Deconstruct Deconstruct @@ -103469,40 +103836,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11166 - 9776 + 15302 + 9798 132 64 - 11213 - 9808 + 15349 + 9830 Input point - 14c7c4b5-498b-477b-b796-8a1810c846cd + 9597bb42-c042-4cbc-94c2-00d76d742c82 true Point Point false - 4f64a082-0009-4f24-bd34-b5c9d81c162f + 8ea6c37b-ebca-47a5-81d3-d9112b152f94 1 - 11168 - 9778 + 15304 + 9800 30 60 - 11184.5 - 9808 + 15320.5 + 9830 @@ -103511,7 +103878,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - f106ca36-4958-4730-9c3a-16d27a9e6ba2 + aae1a44b-611d-4e45-a51c-14913f4e033e true X component X component @@ -103522,14 +103889,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11228 - 9778 + 15364 + 9800 68 20 - 11263.5 - 9788 + 15399.5 + 9810 @@ -103538,7 +103905,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - da117ace-1e49-4c90-912c-13c434ae0abe + dca7155e-ff8e-4ea6-afd4-b82528685abc true Y component Y component @@ -103549,14 +103916,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11228 - 9798 + 15364 + 9820 68 20 - 11263.5 - 9808 + 15399.5 + 9830 @@ -103565,7 +103932,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - a8f56cd0-3e3d-441c-91f7-9ba4841af9f6 + 26c55cc9-9452-4f22-b056-70d7ed6a2056 true Z component Z component @@ -103576,14 +103943,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11228 - 9818 + 15364 + 9840 68 20 - 11263.5 - 9828 + 15399.5 + 9850 @@ -103593,7 +103960,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -103602,13 +103969,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - bffd1539-4139-4b0c-b604-e7f7d7a49e27 + 4b56d016-6f27-482a-b82d-25e4243c057c true Panel false 0 - fde286bf-8706-4604-a243-711945aa0e03 + eadfccdd-a030-46b9-8508-0eb804259e45 1 Double click to edit panel content… @@ -103616,8 +103983,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 9614 + 15293 + 9636 160 20 @@ -103625,8 +103992,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11157.35 - 9614.323 + 15293.42 + 9636.515 @@ -103647,7 +104014,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -103658,7 +104025,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 78c6c476-3e5a-43d9-942a-e32a1bd8341c + d46a4d3a-f49c-4ddb-a9e2-bef53b448819 true Expression Expression @@ -103667,14 +104034,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 9556 + 15271 + 9578 194 28 - 11235 - 9570 + 15371 + 9592 @@ -103689,26 +104056,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 2ceccfe2-a118-4c78-ae08-7587d94200c7 + 741633ae-5b83-4e17-a86d-4d489c57326a true Variable O O true - da117ace-1e49-4c90-912c-13c434ae0abe + dca7155e-ff8e-4ea6-afd4-b82528685abc 1 - 11137 - 9558 + 15273 + 9580 14 24 - 11145.5 - 9570 + 15281.5 + 9592 @@ -103717,7 +104084,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - eee693b7-b735-48c0-b65d-155f23d220c2 + 65249239-7981-494a-9736-325a91f60c37 true Result @@ -103728,14 +104095,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 9558 + 15454 + 9580 9 24 - 11324 - 9570 + 15460 + 9592 @@ -103747,7 +104114,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -103756,13 +104123,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 63da5a14-14d8-4b3a-bca3-90f33f5a6d2d + 7617170b-b3ea-4adf-ad17-80da8e4e2314 true Panel false 0 - eee693b7-b735-48c0-b65d-155f23d220c2 + 65249239-7981-494a-9736-325a91f60c37 1 Double click to edit panel content… @@ -103770,8 +104137,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 9528 + 15293 + 9550 160 20 @@ -103779,8 +104146,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11157.36 - 9528.694 + 15293.43 + 9550.886 @@ -103801,7 +104168,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -103812,7 +104179,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 0657fa7f-36d6-4ded-87c9-fa3214ed6a40 + 3776ba36-dc6a-43e9-921c-90277b55795c true Expression Expression @@ -103821,14 +104188,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 9728 + 15271 + 9750 194 28 - 11235 - 9742 + 15371 + 9764 @@ -103843,26 +104210,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 26bcbf9a-efce-4209-a257-fefa3fd2854f + d066fed2-7520-461a-b2ac-63ac842c6cd6 true Variable O O true - a8f56cd0-3e3d-441c-91f7-9ba4841af9f6 + 26c55cc9-9452-4f22-b056-70d7ed6a2056 1 - 11137 - 9730 + 15273 + 9752 14 24 - 11145.5 - 9742 + 15281.5 + 9764 @@ -103871,7 +104238,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 02c03f94-be99-4a2e-93ba-14cbb61fd077 + 534b85bd-7d4a-4962-ab07-c330e7c72309 true Result @@ -103882,14 +104249,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 9730 + 15454 + 9752 9 24 - 11324 - 9742 + 15460 + 9764 @@ -103901,7 +104268,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -103910,13 +104277,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - b3400eb7-f424-4126-93fb-7a46f60c09de + 1fa63778-59d4-4004-a25a-c4b5189f889b true Panel false 0 - 02c03f94-be99-4a2e-93ba-14cbb61fd077 + 534b85bd-7d4a-4962-ab07-c330e7c72309 1 Double click to edit panel content… @@ -103924,8 +104291,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 9700 + 15293 + 9722 160 20 @@ -103933,8 +104300,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11157.1 - 9700.534 + 15293.17 + 9722.726 @@ -103955,7 +104322,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -103964,7 +104331,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 3f37173e-5d6c-40dd-8cc1-b846e92fd738 + 8a6b5972-ad07-4ee8-9661-d79409b7ca0c true Panel @@ -103979,8 +104346,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11055 - 16278 + 15191 + 16330 379 104 @@ -103988,8 +104355,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11055.75 - 16278.47 + 15191.82 + 16330.64 @@ -104010,7 +104377,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -104019,13 +104386,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 7a47c011-cbf4-4047-8c80-c1178ae035ab + f5daa0a5-064f-48e0-9aea-0037c20fcd07 true Panel false 0 - 3fe1f684-3608-4a00-9ad9-228cad6ae6e1 + 04ab288d-4bc3-45cc-811c-d34b82758547 1 Double click to edit panel content… @@ -104033,8 +104400,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11069 - 12609 + 15205 + 12631 337 276 @@ -104042,8 +104409,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11069.29 - 12609.1 + 15205.36 + 12631.29 @@ -104064,7 +104431,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -104075,7 +104442,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 3ef9ab54-9776-4aed-aee8-f1a09b0b6701 + 91586ac2-1724-49d2-9bce-dcebd4685515 true Expression Expression @@ -104084,14 +104451,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 13387 + 15271 + 13409 194 28 - 11235 - 13401 + 15371 + 13423 @@ -104106,26 +104473,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - f21a93cf-46b1-40df-9b70-8b7983777a6d + 5f1b1897-931b-483b-8234-360fc55eaae5 true Variable O O true - 6675e784-7e56-4b18-8b5b-3311ab42d31a + 289c80b2-fb40-41f0-a44a-49aa726014ee 1 - 11137 - 13389 + 15273 + 13411 14 24 - 11145.5 - 13401 + 15281.5 + 13423 @@ -104134,7 +104501,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 3fe1f684-3608-4a00-9ad9-228cad6ae6e1 + 04ab288d-4bc3-45cc-811c-d34b82758547 true Result @@ -104145,14 +104512,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 13389 + 15454 + 13411 9 24 - 11324 - 13401 + 15460 + 13423 @@ -104164,7 +104531,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number @@ -104173,7 +104540,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of floating point numbers - 3b1f7922-4b7e-4166-983c-75cb3eb8a170 + e1807893-da4a-4101-ac40-63126ea670f6 true Number Number @@ -104185,14 +104552,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11221 - 17207 + 15357 + 17259 50 24 - 11246.06 - 17219.11 + 15382.13 + 17271.28 @@ -104200,7 +104567,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 1c9de8a1-315f-4c56-af06-8f69fee80a7a @@ -104211,7 +104578,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remap values with a custom graph using input curves. true - d8844e6a-8ed6-47e6-b71d-3e8759974784 + 8b503ea6-0c14-46fc-ae0b-7ae4ce6243b8 true Curve Graph Mapper Curve Graph Mapper @@ -104220,14 +104587,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11063 - 13669 + 15199 + 13691 160 224 - 11131 - 13781 + 15267 + 13803 @@ -104235,26 +104602,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 One or multiple graph curves to graph map values with - 594a3d94-9c3f-4828-94f3-c45c92d2fe0e + 4fa2478f-9a4b-4db6-a9c5-6c966e7c1b99 true Curves Curves false - 91ecf790-e5af-4621-84ca-f762605af1ce + 3027a71a-4635-4cc1-9aba-822a13b39df3 1 - 11065 - 13671 + 15201 + 13693 51 27 - 11092 - 13684.75 + 15228 + 13706.75 @@ -104263,26 +104630,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - 9f285f6d-85f4-4825-9e01-d0e658bd1c59 + 3618134e-6ba7-4135-8fa9-d436948736c1 true Rectangle Rectangle false - a8323a2c-df86-4083-9419-bcdaeb198fd3 + 68944cdf-1812-46bf-be46-c932116d0309 1 - 11065 - 13698 + 15201 + 13720 51 28 - 11092 - 13712.25 + 15228 + 13734.25 @@ -104328,26 +104695,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - 3acbd6c4-0a53-4468-b1b3-9c4e050d18c9 + 9126aadf-36f9-4561-8d65-d475abea382e true Values Values false - 3922bdee-0233-40b3-8d10-a0a0cd81b6ab + 98be2f6b-4af9-4e29-9c36-c475f903d3e3 1 - 11065 - 13726 + 15201 + 13748 51 27 - 11092 - 13739.75 + 15228 + 13761.75 @@ -104356,7 +104723,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - 85853436-f2e0-4bc8-a888-56730895f082 + 36539248-d205-4d9b-a7c3-625f5c3fa7bc true X Axis X Axis @@ -104367,14 +104734,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11065 - 13753 + 15201 + 13775 51 28 - 11092 - 13767.25 + 15228 + 13789.25 @@ -104383,7 +104750,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - 30dc4398-e211-48f2-9a14-2baa5dbbbe43 + 41a698ce-1495-4ffd-8c5e-a916b63d54b5 true Y Axis Y Axis @@ -104394,14 +104761,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11065 - 13781 + 15201 + 13803 51 27 - 11092 - 13794.75 + 15228 + 13816.75 @@ -104410,7 +104777,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Flip the graphs X Axis from the bottom of the graph to the top of the graph - 3a04d29f-a474-416d-89c3-7137f1a55f0d + 562b20f7-852f-4e99-ab09-2f2502382860 true Flip Flip @@ -104421,14 +104788,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11065 - 13808 + 15201 + 13830 51 28 - 11092 - 13822.25 + 15228 + 13844.25 @@ -104457,7 +104824,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - 6560210d-563b-4bec-af0f-8bfbd836c8ff + 33486982-4fe0-4253-8a92-0527cea238f1 true Snap Snap @@ -104468,14 +104835,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11065 - 13836 + 15201 + 13858 51 27 - 11092 - 13849.75 + 15228 + 13871.75 @@ -104504,7 +104871,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size of the graph labels - 1c9d39d6-114a-4ba7-a756-90dcaf846baf + bf67c405-eeed-4f32-8536-364fb03db725 true Text Size Text Size @@ -104515,14 +104882,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11065 - 13863 + 15201 + 13885 51 28 - 11092 - 13877.25 + 15228 + 13899.25 @@ -104552,7 +104919,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Resulting graph mapped values, mapped on the Y Axis - 6a6c4b64-fb64-4f13-ace9-26e9ca1761c7 + 518cbf2e-6b9d-4f2d-a75e-28adad0f2df6 true Mapped Mapped @@ -104563,14 +104930,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11146 - 13671 + 15282 + 13693 75 20 - 11185 - 13681 + 15321 + 13703 @@ -104580,7 +104947,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph curves inside the boundary of the graph - a77e1434-5d83-43ab-945d-0088d9c945b7 + e8affc17-f22b-40ce-8576-8a5a594267cf true Graph Curves Graph Curves @@ -104591,14 +104958,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11146 - 13691 + 15282 + 13713 75 20 - 11185 - 13701 + 15321 + 13723 @@ -104609,7 +104976,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points on the graph curves where the X Axis input values intersected true - 7646b16f-118b-4451-b12d-537d0100347d + cc7226a1-29c8-4de8-8333-80bbb138e0ff true Graph Points Graph Points @@ -104620,14 +104987,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11146 - 13711 + 15282 + 13733 75 20 - 11185 - 13721 + 15321 + 13743 @@ -104638,7 +105005,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the X Axis input values to the graph curves true - f12c9b76-e686-490e-8e11-9537a6b01183 + 866a9ee6-6317-4d70-96d9-e90b45017f6f true Value Lines Value Lines @@ -104649,14 +105016,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11146 - 13731 + 15282 + 13753 75 20 - 11185 - 13741 + 15321 + 13763 @@ -104667,7 +105034,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points plotted on the X Axis which represent the input values true - 6f82499e-7996-40da-9994-5a725cb8acc7 + cdaea439-a304-4d90-a26a-4f6980e63010 true Value Points Value Points @@ -104678,14 +105045,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11146 - 13751 + 15282 + 13773 75 20 - 11185 - 13761 + 15321 + 13783 @@ -104696,7 +105063,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the graph curves to the Y Axis graph mapped values true - 2e5e80c5-c3cf-4efe-950d-267f90dc6551 + 0d61d1d2-95cb-4845-b017-5bfbed6f57c7 true Mapped Lines Mapped Lines @@ -104707,14 +105074,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11146 - 13771 + 15282 + 13793 75 20 - 11185 - 13781 + 15321 + 13803 @@ -104725,7 +105092,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points mapped on the Y Axis which represent the graph mapped values true - 605a2c4b-c803-4cbd-8406-cd66665b2d7b + 4bcfb30d-a242-4a55-8df2-eb08fbae1459 true Mapped Points Mapped Points @@ -104736,14 +105103,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11146 - 13791 + 15282 + 13813 75 20 - 11185 - 13801 + 15321 + 13823 @@ -104752,7 +105119,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The graph boundary background as a surface - 85be56bb-8057-4d1e-94e3-1528d297d7ae + dada0a1b-08ff-49d1-b385-8db382e67aea true Boundary Boundary @@ -104763,14 +105130,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11146 - 13811 + 15282 + 13833 75 20 - 11185 - 13821 + 15321 + 13843 @@ -104780,7 +105147,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph labels as curve outlines - a28729d7-bdcb-42ca-bd78-e84d803c8d9c + ecf6f6ee-1e26-486e-b690-693b18a49777 true Labels Labels @@ -104791,14 +105158,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11146 - 13831 + 15282 + 13853 75 20 - 11185 - 13841 + 15321 + 13863 @@ -104809,7 +105176,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 True for input values outside of the X Axis domain bounds False for input values inside of the X Axis domain bounds - 83cb36aa-18bf-4f88-9c0b-3451d82e6340 + d3ad9950-3376-4d36-80c2-3b2264aa5310 true Out Of Bounds Out Of Bounds @@ -104820,14 +105187,14 @@ False for input values inside of the X Axis domain bounds - 11146 - 13851 + 15282 + 13873 75 20 - 11185 - 13861 + 15321 + 13883 @@ -104838,7 +105205,7 @@ False for input values inside of the X Axis domain bounds 1 True for input values on the X Axis which intersect a graph curve False for input values on the X Axis which do not intersect a graph curve - 7dadbf14-b025-4e90-9928-ee6e52c27a33 + 90c1f607-9c53-4da6-9ee7-0469533595c9 true Intersected Intersected @@ -104849,14 +105216,14 @@ False for input values on the X Axis which do not intersect a graph curve - 11146 - 13871 + 15282 + 13893 75 20 - 11185 - 13881 + 15321 + 13903 @@ -104866,7 +105233,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -104876,7 +105243,7 @@ False for input values on the X Axis which do not intersect a graph curve Extract the end points of a curve. true - 2466d393-59b0-44a7-9bd6-a60e3db2a1c6 + 4c64635c-1880-4b55-b09b-268462bf0344 true End Points End Points @@ -104885,40 +105252,40 @@ False for input values on the X Axis which do not intersect a graph curve - 11184 - 14624 + 15320 + 14646 96 44 - 11234 - 14646 + 15370 + 14668 Curve to evaluate - 62a6df5f-6c94-407e-9d19-74ca749acfaa + 95f50488-10f7-484e-a0b5-579560c31b6d true Curve Curve false - 91ecf790-e5af-4621-84ca-f762605af1ce + 3027a71a-4635-4cc1-9aba-822a13b39df3 1 - 11186 - 14626 + 15322 + 14648 33 40 - 11204 - 14646 + 15340 + 14668 @@ -104927,7 +105294,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve start point - 86829735-b9f7-441a-b677-7ce0f5e64083 + e11c1020-6f9c-4b4b-b32a-4e7432b556cf true Start Start @@ -104938,14 +105305,14 @@ False for input values on the X Axis which do not intersect a graph curve - 11249 - 14626 + 15385 + 14648 29 20 - 11265 - 14636 + 15401 + 14658 @@ -104954,7 +105321,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve end point - 14acbc38-5dfa-4199-90f8-48d6adad767f + 2c689e04-8b3e-4699-8fea-3eb858e728bf true End End @@ -104965,14 +105332,14 @@ False for input values on the X Axis which do not intersect a graph curve - 11249 - 14646 + 15385 + 14668 29 20 - 11265 - 14656 + 15401 + 14678 @@ -104982,7 +105349,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -104992,7 +105359,7 @@ False for input values on the X Axis which do not intersect a graph curve Create a rectangle from a base plane and two points true - dcf57667-d488-4173-a38b-e201d6714472 + 9b61b62d-1781-425b-8b1f-b7e73ef765da true Rectangle 2Pt Rectangle 2Pt @@ -105001,21 +105368,21 @@ False for input values on the X Axis which do not intersect a graph curve - 11169 - 14522 + 15305 + 14544 126 84 - 11227 - 14564 + 15363 + 14586 Rectangle base plane - 641c5136-db4e-4577-bf79-2d440c526737 + 982cf8c4-70ac-40db-89f3-2daa0d84d1ab true Plane Plane @@ -105026,14 +105393,14 @@ False for input values on the X Axis which do not intersect a graph curve - 11171 - 14524 + 15307 + 14546 41 20 - 11193 - 14534 + 15329 + 14556 @@ -105072,26 +105439,26 @@ False for input values on the X Axis which do not intersect a graph curve First corner point. - 1686037d-2630-43b5-9b9a-bad0c5d53286 + f8ca0306-4b17-4e0d-9697-9012293db9f6 true Point A Point A false - 86829735-b9f7-441a-b677-7ce0f5e64083 + e11c1020-6f9c-4b4b-b32a-4e7432b556cf 1 - 11171 - 14544 + 15307 + 14566 41 20 - 11193 - 14554 + 15329 + 14576 @@ -105125,26 +105492,26 @@ False for input values on the X Axis which do not intersect a graph curve Second corner point. - 984b8f08-218e-477d-bca6-819fc6263df1 + d3c6c181-fc2a-4099-9f2a-d101aaa517a2 true Point B Point B false - 14acbc38-5dfa-4199-90f8-48d6adad767f + 2c689e04-8b3e-4699-8fea-3eb858e728bf 1 - 11171 - 14564 + 15307 + 14586 41 20 - 11193 - 14574 + 15329 + 14596 @@ -105178,7 +105545,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle corner fillet radius - 30977456-c0d3-48cd-af14-5c1d26eef1fe + a6e773b1-e585-41a8-b6b1-ea7c545e47d6 true Radius Radius @@ -105189,14 +105556,14 @@ False for input values on the X Axis which do not intersect a graph curve - 11171 - 14584 + 15307 + 14606 41 20 - 11193 - 14594 + 15329 + 14616 @@ -105225,7 +105592,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle defined by P, A and B - a8323a2c-df86-4083-9419-bcdaeb198fd3 + 68944cdf-1812-46bf-be46-c932116d0309 true Rectangle Rectangle @@ -105236,14 +105603,14 @@ False for input values on the X Axis which do not intersect a graph curve - 11242 - 14524 + 15378 + 14546 51 40 - 11269 - 14544 + 15405 + 14566 @@ -105252,7 +105619,7 @@ False for input values on the X Axis which do not intersect a graph curve Length of rectangle curve - f48795e3-88e8-4352-9d49-2facf13e1cfe + d7eee376-4b6d-4ae4-bd06-cbf1701d31bd true Length Length @@ -105263,14 +105630,14 @@ False for input values on the X Axis which do not intersect a graph curve - 11242 - 14564 + 15378 + 14586 51 40 - 11269 - 14584 + 15405 + 14606 @@ -105280,7 +105647,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 310f9597-267e-4471-a7d7-048725557528 08bdcae0-d034-48dd-a145-24a9fcf3d3ff @@ -105292,7 +105659,7 @@ False for input values on the X Axis which do not intersect a graph curve External Graph mapper You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - a9982cc5-6f10-4b54-adef-fa826b701d03 + 1ea137c4-3571-4d3f-8ceb-c0cae1c5bf1e true GraphMapper+ GraphMapper+ @@ -105306,40 +105673,40 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 11223 - 13789 + 15359 + 13811 126 104 - 11290 - 13841 + 15426 + 13863 External curve as a graph - 50e85bbf-676e-48a4-9a9a-d53cc380e00a + 727ae7bf-1ec1-4fa3-af7b-826a268bfc10 true Curve Curve false - 91ecf790-e5af-4621-84ca-f762605af1ce + 3027a71a-4635-4cc1-9aba-822a13b39df3 1 - 11225 - 13791 + 15361 + 13813 50 20 - 11251.5 - 13801 + 15387.5 + 13823 @@ -105348,26 +105715,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d Optional Rectangle boundary. If omitted the curve's would be landed - 5737f0e2-5420-43e9-b6c7-3fe5026ecb53 + 0a48afc8-ba4a-442b-beed-57dc057b2657 true Boundary Boundary true - a8323a2c-df86-4083-9419-bcdaeb198fd3 + 68944cdf-1812-46bf-be46-c932116d0309 1 - 11225 - 13811 + 15361 + 13833 50 20 - 11251.5 - 13821 + 15387.5 + 13843 @@ -105377,26 +105744,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d 1 List of input numbers - 5bb2da3b-945b-43d0-af45-3683558c7efd + 4f3be92b-5577-4566-91cc-27bde2850f1c true Numbers Numbers false - 3922bdee-0233-40b3-8d10-a0a0cd81b6ab + 98be2f6b-4af9-4e29-9c36-c475f903d3e3 1 - 11225 - 13831 + 15361 + 13853 50 20 - 11251.5 - 13841 + 15387.5 + 13863 @@ -105467,26 +105834,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d (Optional) Input Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - b3621b92-ab0c-4520-8389-953f3e1ec57e + dcda5c9c-309a-4247-aff2-4ae45831d040 true Input Input true - b2d86554-6d5a-40df-857d-3f276a1490bf + 5edc401f-3895-4945-8c2d-f590f40a1157 1 - 11225 - 13851 + 15361 + 13873 50 20 - 11251.5 - 13861 + 15387.5 + 13883 @@ -105497,26 +105864,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default (Optional) Output Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - eb442e49-83e9-433c-9d67-e64a42d7c042 + d0fd23bb-d708-4073-a255-18d81d1c881d true Output Output true - b2d86554-6d5a-40df-857d-3f276a1490bf + 5edc401f-3895-4945-8c2d-f590f40a1157 1 - 11225 - 13871 + 15361 + 13893 50 20 - 11251.5 - 13881 + 15387.5 + 13903 @@ -105526,7 +105893,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Output Numbers - e73e1c89-3f0e-43b8-86ce-363f41a082a8 + 7d7aedd9-db8c-4bd5-a81a-047f433df72b true Number Number @@ -105537,14 +105904,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11305 - 13791 + 15441 + 13813 42 100 - 11327.5 - 13841 + 15463.5 + 13863 @@ -105554,7 +105921,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -105564,7 +105931,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - 58091a26-9398-4dc8-a07a-187aacb3aeba + 768840f7-01a4-42a5-840c-7347ebd0d7e0 true Stream Filter Stream Filter @@ -105573,14 +105940,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11198 - 13586 + 15334 + 13608 89 64 - 11243 - 13618 + 15379 + 13640 @@ -105597,7 +105964,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - 369fde68-9e9c-494e-97ad-4bf8558e4988 + 6166dc6f-defd-43f7-a6e8-44add2a6f2fb true Gate Gate @@ -105609,14 +105976,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11200 - 13588 + 15336 + 13610 28 20 - 11215.5 - 13598 + 15351.5 + 13620 @@ -105646,27 +106013,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - 148162ca-d89d-481a-a160-e7b6395f1ad8 + f801da7c-5486-4556-8b59-d119b984defe true false Stream 0 0 true - 6a6c4b64-fb64-4f13-ace9-26e9ca1761c7 + 518cbf2e-6b9d-4f2d-a75e-28adad0f2df6 1 - 11200 - 13608 + 15336 + 13630 28 20 - 11215.5 - 13618 + 15351.5 + 13640 @@ -105676,27 +106043,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - 0b44b77d-d4c7-4a8e-91de-79f26e856dee + df064dba-cba1-43ef-bf05-e7111d9d3d52 true false Stream 1 1 true - e73e1c89-3f0e-43b8-86ce-363f41a082a8 + 7d7aedd9-db8c-4bd5-a81a-047f433df72b 1 - 11200 - 13628 + 15336 + 13650 28 20 - 11215.5 - 13638 + 15351.5 + 13660 @@ -105706,7 +106073,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - 2051c393-183d-424b-8496-cd6a361d114b + 6189ad75-b660-4906-90f1-9c39628bb5af true false Stream @@ -105718,14 +106085,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11258 - 13588 + 15394 + 13610 27 60 - 11273 - 13618 + 15409 + 13640 @@ -105737,7 +106104,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -105746,7 +106113,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - 1dbe9a75-22aa-4f51-84fc-b8e986d66b5e + 51067a14-7237-490f-9fc3-040d29b665b0 true Number Slider @@ -105757,14 +106124,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11167 - 13514 + 15303 + 13536 150 20 - 11167.72 - 13514.46 + 15303.79 + 13536.65 @@ -105783,7 +106150,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -105792,13 +106159,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 7516f2d4-2a9b-4fdd-a932-aa5a77b81a08 + 144184ab-677d-47bc-a4a6-010cda1cf2cf true Panel false 1 - 2f490743-335b-4afb-999b-648b0c0321dc + 5271eaec-cd7c-467a-8c30-e25fb7c6c83b 1 Double click to edit panel content… @@ -105806,8 +106173,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11147 - 14821 + 15283 + 14843 185 271 @@ -105815,8 +106182,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11147.79 - 14821.48 + 15283.86 + 14843.67 @@ -105837,7 +106204,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds @@ -105847,7 +106214,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain which encompasses a list of numbers. true - 3b6e3bdb-033f-4638-95fc-9a56faba2fdb + b3593429-13b3-486e-92c0-19c2f2f74760 true Bounds Bounds @@ -105856,14 +106223,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11173 - 14763 + 15309 + 14785 122 28 - 11237 - 14777 + 15373 + 14799 @@ -105871,26 +106238,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Numbers to include in Bounds - 243dc841-6ca9-4c58-8b3b-9c8767758f1d + 0015b70c-dfd4-468d-87fb-99e014ee25cd true Numbers Numbers false - 3922bdee-0233-40b3-8d10-a0a0cd81b6ab + 98be2f6b-4af9-4e29-9c36-c475f903d3e3 1 - 11175 - 14765 + 15311 + 14787 47 24 - 11200 - 14777 + 15336 + 14799 @@ -105899,7 +106266,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric Domain between the lowest and highest numbers in {N} - b2d86554-6d5a-40df-857d-3f276a1490bf + 5edc401f-3895-4945-8c2d-f590f40a1157 true Domain Domain @@ -105910,14 +106277,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11252 - 14765 + 15388 + 14787 41 24 - 11274 - 14777 + 15410 + 14799 @@ -105927,7 +106294,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -105938,7 +106305,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 618ef6f7-de00-4431-89c5-1f39302e094c + 5aeed1da-374b-4672-97ff-7c101c45c07b true Expression Expression @@ -105947,14 +106314,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11135 - 15850 + 15271 + 15901 194 28 - 11235 - 15864 + 15371 + 15915 @@ -105969,26 +106336,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - fef473bd-3a59-452a-9eea-7e15005a33e8 + 9010cb48-bd4e-4a63-b04d-a245bcfe5d68 true Variable O O true - 3922bdee-0233-40b3-8d10-a0a0cd81b6ab + 98be2f6b-4af9-4e29-9c36-c475f903d3e3 1 - 11137 - 15852 + 15273 + 15903 14 24 - 11145.5 - 15864 + 15281.5 + 15915 @@ -105997,7 +106364,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 2f490743-335b-4afb-999b-648b0c0321dc + 5271eaec-cd7c-467a-8c30-e25fb7c6c83b true Result @@ -106008,14 +106375,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11318 - 15852 + 15454 + 15903 9 24 - 11324 - 15864 + 15460 + 15915 @@ -106027,7 +106394,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -106038,7 +106405,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:0.00000000000000000000}",O) true - c110440b-e321-42a9-9db8-78497fbde38f + 23855da3-6d8e-4093-a346-2efc4f3152ba true Expression Expression @@ -106047,14 +106414,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11049 - 16064 + 15185 + 16115 367 28 - 11235 - 16078 + 15371 + 16129 @@ -106069,26 +106436,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - b2ee4e28-1066-473d-b0cc-a44fe277fe0b + 3490f8c4-21a5-4afc-9b8f-38a1eb01d3f8 true Variable O O true - 6ab8d1eb-c048-4e31-be0c-e13b590101c4 + 44c8431b-375d-4ef1-a714-25316eb80b9d 1 - 11051 - 16066 + 15187 + 16117 14 24 - 11059.5 - 16078 + 15195.5 + 16129 @@ -106097,7 +106464,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 6020af58-303f-436b-9517-098b1b794d32 + bfc88b33-1d04-47f5-9143-8f3eff449d38 true Result @@ -106108,14 +106475,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11405 - 16066 + 15541 + 16117 9 24 - 11411 - 16078 + 15547 + 16129 @@ -106127,7 +106494,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -106136,13 +106503,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 756d2d51-d7f6-4402-9d75-aad4ee697736 + a90efd40-4b05-4533-9ad7-0796e67982a3 true Panel false 0 - 6020af58-303f-436b-9517-098b1b794d32 + bfc88b33-1d04-47f5-9143-8f3eff449d38 1 Double click to edit panel content… @@ -106150,8 +106517,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11147 - 16031 + 15284 + 16083 179 20 @@ -106159,8 +106526,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11147.93 - 16031.53 + 15284 + 16083.7 @@ -106181,7 +106548,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -106194,9 +106561,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 2dc50ba9-98d4-4298-9c9a-104e3f8814ef + f95a37a7-02ee-4695-8d91-4a88e8f95efd 1 - 5cc374f6-23ee-40c4-a583-270d25678efb + 312d6dd1-da67-4e61-a386-22acf74b4c94 Group Curve @@ -106206,7 +106573,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -106216,7 +106583,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - e44c5a2a-fb8d-4dcb-9a13-a9154875d3d5 + 9b6b10be-ffa4-4ec6-aca8-19b2c677acf8 true Scale Scale @@ -106225,40 +106592,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11155 - 9984 + 15291 + 10006 154 64 - 11239 - 10016 + 15375 + 10038 Base geometry - 40b6450c-315b-4af4-9848-f7d69edf18ec + 151d7a80-24c3-4048-aaff-b2b431f2f260 true Geometry Geometry true - c86ec8a3-9ea7-4981-9a9d-edda0165242c + eb58ff90-1679-4c1c-9aae-21704022ebf7 1 - 11157 - 9986 + 15293 + 10008 67 20 - 11200 - 9996 + 15336 + 10018 @@ -106267,7 +106634,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - a6f4935b-75b0-449e-b343-ebf42df66b70 + fb3bfa56-e1df-4bec-a349-63e71237122b true Center Center @@ -106278,14 +106645,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11157 - 10006 + 15293 + 10028 67 20 - 11200 - 10016 + 15336 + 10038 @@ -106319,27 +106686,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 4c896568-056a-413f-a0ca-7dd922440b37 + 762b0b43-6a37-48c9-9c3b-7084c65d47c4 1/X true Factor Factor false - 27be3162-4c6a-4a59-a453-7ca65d602b63 + 327f272f-5bf3-4638-9fd6-29b2a9e888a4 1 - 11157 - 10026 + 15293 + 10048 67 20 - 11200 - 10036 + 15336 + 10058 @@ -106368,7 +106735,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - d2804b4c-8099-4f0a-bfcb-694baa75298b + 232f379d-252f-43e7-8245-c76be464da39 true Geometry Geometry @@ -106379,14 +106746,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11254 - 9986 + 15390 + 10008 53 30 - 11282 - 10001 + 15418 + 10023 @@ -106395,7 +106762,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - b06e23ab-8251-4f31-9933-dda5fbcf733c + a8d3607a-e20a-43d8-9b74-1234afcc0721 true Transform Transform @@ -106406,14 +106773,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11254 - 10016 + 15390 + 10038 53 30 - 11282 - 10031 + 15418 + 10053 @@ -106423,7 +106790,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -106433,26 +106800,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - 8226fdbd-9d16-4960-baba-a79b21bec7dc + e1daa472-99c5-415c-bbc5-9bbba42f5076 true Point Point false - d2804b4c-8099-4f0a-bfcb-694baa75298b + 232f379d-252f-43e7-8245-c76be464da39 1 - 11212 - 9952 + 15348 + 9974 50 24 - 11237.08 - 9964.573 + 15373.15 + 9986.765 @@ -106460,7 +106827,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -106470,7 +106837,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - 34b91d1e-2f87-484a-b784-0cc6d1cd5f34 + 97652b8e-75f7-4d43-9462-ada2217bdd58 true Mirror Mirror @@ -106479,40 +106846,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11177 - 9344 + 15313 + 9366 138 44 - 11245 - 9366 + 15381 + 9388 Base geometry - 6361b086-f0a2-44e3-ae0d-669ebfe0344c + f903c06a-5a71-4ce6-b138-0714a8d77d1b true Geometry Geometry true - 2dc50ba9-98d4-4298-9c9a-104e3f8814ef + f95a37a7-02ee-4695-8d91-4a88e8f95efd 1 - 11179 - 9346 + 15315 + 9368 51 20 - 11206 - 9356 + 15342 + 9378 @@ -106521,7 +106888,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 0abf6ae3-65a8-469f-b08e-71ee93c1b223 + 4880345a-79b2-4766-b881-912a835b3dd5 true Plane Plane @@ -106532,14 +106899,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11179 - 9366 + 15315 + 9388 51 20 - 11206 - 9376 + 15342 + 9398 @@ -106578,7 +106945,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 1720ec46-d40f-49d2-b2d0-e9948b8880a3 + 05f9e61f-ab36-4bed-901c-3dcb092b801f true Geometry Geometry @@ -106589,14 +106956,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11260 - 9346 + 15396 + 9368 53 20 - 11288 - 9356 + 15424 + 9378 @@ -106605,7 +106972,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 2fa45dd1-070c-45af-94bb-e3085f4f0cfa + ef4a0067-2b47-4214-b794-d1fb39d784d6 true Transform Transform @@ -106616,14 +106983,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11260 - 9366 + 15396 + 9388 53 20 - 11288 - 9376 + 15424 + 9398 @@ -106633,7 +107000,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -106643,26 +107010,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 1cc4ce65-802a-413c-851c-f786e9032630 + 747334ba-25b6-4ffe-903e-79ffdb0809f9 true Curve Curve false - d62d3b97-2fc7-4a53-a83a-8db1af4b9e8d + abd700e0-7272-4b12-b976-f23f6bdd2508 1 - 11219 - 9244 + 15355 + 9266 50 24 - 11244.33 - 9256.583 + 15380.4 + 9278.774 @@ -106670,7 +107037,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -106680,26 +107047,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 91ecf790-e5af-4621-84ca-f762605af1ce + 3027a71a-4635-4cc1-9aba-822a13b39df3 true Relay false - 425e96e2-ca93-43ee-a9a8-cc741d2dde79 + fa545612-c892-4dae-8055-7d5d9ab87323 1 - 11214 - 14691 + 15350 + 14713 40 16 - 11234 - 14699 + 15370 + 14721 @@ -106707,7 +107074,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -106717,26 +107084,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 4f6f562e-844a-4785-9b00-f3cc00756cdd + aa106f7a-3487-4f92-8b56-9d1b2d731d37 true Curve Curve false - 5b6b9538-a868-4c4e-b7d8-a06492da7f4e + 4a97c3c7-cd33-4f5e-9662-be9289e039f1 1 - 10781 - 15090 + 14917 + 15815 50 24 - 10806.83 - 15102.34 + 14942.9 + 15827.7 @@ -106744,7 +107111,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -106754,26 +107121,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 425e96e2-ca93-43ee-a9a8-cc741d2dde79 + fa545612-c892-4dae-8055-7d5d9ab87323 true Curve Curve false - 633601d5-81c8-4baf-a58a-77af1e1adaa1 + c5102d30-88f0-494f-bc0d-055251f20f9e 1 - 10780 - 14800 + 14916 + 14822 50 24 - 10805.92 - 14812.5 + 14941.99 + 14834.68 @@ -106781,7 +107148,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -106791,7 +107158,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 282cf104-8889-4a14-87b7-ede9957d162a + 644c7fe6-867c-44c2-a4cd-9a264adfb17a true Scale Scale @@ -106800,40 +107167,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10724 - 14830 + 14860 + 14852 154 64 - 10808 - 14862 + 14944 + 14884 Base geometry - 4e675e34-e7be-4e03-b50d-c3c476248f6b + 3aa5f8d6-fb60-4c88-821e-8a448ca812ec true Geometry Geometry true - 4f6f562e-844a-4785-9b00-f3cc00756cdd + aa106f7a-3487-4f92-8b56-9d1b2d731d37 1 - 10726 - 14832 + 14862 + 14854 67 20 - 10769 - 14842 + 14905 + 14864 @@ -106842,7 +107209,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 98d0e8e5-684a-4ad8-aaa2-73753b9cc0f9 + 85e4680e-9ecb-479f-8f5c-4c12b5b07b86 true Center Center @@ -106853,14 +107220,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10726 - 14852 + 14862 + 14874 67 20 - 10769 - 14862 + 14905 + 14884 @@ -106894,27 +107261,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 06dcca81-9e58-4598-985e-40e19f83f4be + 45337971-a0e9-43c0-86a5-4a629481b09c 2^X true Factor Factor false - b8c8100f-cc98-44a5-ae31-2a5e6a66bb38 + 46863f08-1441-425a-b843-5656270cea96 1 - 10726 - 14872 + 14862 + 14894 67 20 - 10769 - 14882 + 14905 + 14904 @@ -106943,7 +107310,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 633601d5-81c8-4baf-a58a-77af1e1adaa1 + c5102d30-88f0-494f-bc0d-055251f20f9e true Geometry Geometry @@ -106954,14 +107321,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10823 - 14832 + 14959 + 14854 53 30 - 10851 - 14847 + 14987 + 14869 @@ -106970,7 +107337,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 02e13c36-fe6f-446c-b187-8768b7406d68 + 4ea7fb01-d083-41b4-b9e0-8c54ef6353a3 true Transform Transform @@ -106981,14 +107348,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10823 - 14862 + 14959 + 14884 53 30 - 10851 - 14877 + 14987 + 14899 @@ -106998,7 +107365,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -107011,19 +107378,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 4f6f562e-844a-4785-9b00-f3cc00756cdd - 425e96e2-ca93-43ee-a9a8-cc741d2dde79 - 282cf104-8889-4a14-87b7-ede9957d162a + aa106f7a-3487-4f92-8b56-9d1b2d731d37 + fa545612-c892-4dae-8055-7d5d9ab87323 + 644c7fe6-867c-44c2-a4cd-9a264adfb17a 27899f96-8899-44d3-a06c-50d23c4c5623 - 58050946-3b21-407b-95ec-906607ba8bb3 - f943ece7-8ce1-493e-97db-5983ea7ca29d - 3dcb2716-431d-4ad1-9502-00ff2db80844 - 59f1d794-a56f-4acf-8b88-3085592a69d6 - b8c8100f-cc98-44a5-ae31-2a5e6a66bb38 - f5c15749-9790-4708-adc4-cdf138ed172a - ddd3b180-869b-42de-8270-aaf94b69d469 + cc7b31a5-0379-447c-8885-33d3b801e4fa + 99ef6a4a-9efd-4801-aafd-77544814a52a + 78283bb6-5ad0-4b08-b77f-6203ce2f82c7 + b73a0dce-7bd8-477e-bf1d-e09a65723038 + 46863f08-1441-425a-b843-5656270cea96 + 82d97c41-4d45-4a35-bf34-867ab61335e2 + a0c8b687-11e0-4ade-8843-7ea40892af01 11 - 3375a47c-b3cf-4534-99d0-3f03f44bc06d + a1747f74-e54a-46ee-bcfe-18698c9d98c9 Group @@ -107033,7 +107400,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -107043,7 +107410,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - bb3d5a6c-0b9d-4f22-8e71-bc35406b7647 + 8d228938-b7a0-485e-b640-49199a3a4d21 true Move Move @@ -107052,40 +107419,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11177 - 9280 + 15313 + 9302 138 44 - 11245 - 9302 + 15381 + 9324 Base geometry - f599dd4a-c11a-402a-a621-5929cd9c8cfc + 6c9fd734-53d4-4db9-9f91-2a14aff09f43 true Geometry Geometry true - 2dc50ba9-98d4-4298-9c9a-104e3f8814ef + f95a37a7-02ee-4695-8d91-4a88e8f95efd 1 - 11179 - 9282 + 15315 + 9304 51 20 - 11206 - 9292 + 15342 + 9314 @@ -107094,7 +107461,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 61fd2d7f-8e08-4d04-bc84-bbaf3b1fccb9 + 4e80f37a-6bb2-49da-8246-ec6315413ac0 true Motion Motion @@ -107105,14 +107472,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11179 - 9302 + 15315 + 9324 51 20 - 11206 - 9312 + 15342 + 9334 @@ -107130,7 +107497,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12.5 + 15 0 0 @@ -107145,7 +107512,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - d62d3b97-2fc7-4a53-a83a-8db1af4b9e8d + abd700e0-7272-4b12-b976-f23f6bdd2508 true Geometry Geometry @@ -107156,14 +107523,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11260 - 9282 + 15396 + 9304 53 20 - 11288 - 9292 + 15424 + 9314 @@ -107172,7 +107539,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 5125cc7f-7c94-475a-a96e-d8b3229bc094 + 0fa38cb0-8754-4806-92c6-a44649d55bc9 true Transform Transform @@ -107183,14 +107550,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11260 - 9302 + 15396 + 9324 53 20 - 11288 - 9312 + 15424 + 9334 @@ -107200,7 +107567,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -107209,7 +107576,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 58050946-3b21-407b-95ec-906607ba8bb3 + cc7b31a5-0379-447c-8885-33d3b801e4fa true Digit Scroller @@ -107229,14 +107596,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10678 - 15046 + 14814 + 15068 250 20 - 10678.65 - 15046.72 + 14814.72 + 15068.92 @@ -107244,7 +107611,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -107253,7 +107620,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - f943ece7-8ce1-493e-97db-5983ea7ca29d + 99ef6a4a-9efd-4801-aafd-77544814a52a true Panel @@ -107266,8 +107633,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10738 - 14925 + 14874 + 14947 144 20 @@ -107275,8 +107642,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 10738.39 - 14925.21 + 14874.46 + 14947.39 @@ -107297,7 +107664,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -107307,7 +107674,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 3dcb2716-431d-4ad1-9502-00ff2db80844 + 78283bb6-5ad0-4b08-b77f-6203ce2f82c7 true Curve Curve @@ -107318,14 +107685,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10780 - 14757 + 14916 + 14779 50 24 - 10805.92 - 14769.5 + 14941.99 + 14791.68 @@ -107357,7 +107724,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -107367,7 +107734,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 59f1d794-a56f-4acf-8b88-3085592a69d6 + b73a0dce-7bd8-477e-bf1d-e09a65723038 true Curve Curve @@ -107378,14 +107745,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10784 - 15900 + 14920 + 15952 50 24 - 10809.42 - 15912.63 + 14945.49 + 15964.8 @@ -107417,7 +107784,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -107426,7 +107793,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 20d897f9-fb0e-4248-9473-759dae7f3985 + b3bb8380-0f13-4616-b698-7ff28b0c2cbf true Panel @@ -107439,8 +107806,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11018 - 16242 + 15154 + 16294 439 20 @@ -107448,8 +107815,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11018.31 - 16242 + 15154.38 + 16294.17 @@ -107470,7 +107837,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -107480,7 +107847,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Extract the end points of a curve. true - 4dd39426-4757-4d5a-9089-0bf8a32981e1 + 5d45b645-ad94-471b-acde-1fa0834367da true End Points End Points @@ -107489,40 +107856,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11602 - 9975 + 15738 + 9997 96 44 - 11652 - 9997 + 15788 + 10019 Curve to evaluate - 33da532d-d945-4028-94bd-f87d9fb2fcbb + bea86491-d999-44e0-82c5-70899a785d68 true Curve Curve false - 0a11e65e-d83c-4f16-a8d6-0e449e303149 + 0941d520-fa4e-4f2a-883b-2b04f88285ca 1 - 11604 - 9977 + 15740 + 9999 33 40 - 11622 - 9997 + 15758 + 10019 @@ -107531,7 +107898,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve start point - a22bc393-c2be-48ba-a6ee-44cdb68d4f0c + 7bcd5a1b-72e3-4eaa-a089-2bb140a5a2c6 true Start Start @@ -107542,14 +107909,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11667 - 9977 + 15803 + 9999 29 20 - 11683 - 9987 + 15819 + 10009 @@ -107558,7 +107925,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve end point - 3979feb6-f9a4-4284-ac14-1d0be9680eda + acfea654-9953-45fb-bb89-52d91f8fd827 true End End @@ -107569,14 +107936,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11667 - 9997 + 15803 + 10019 29 20 - 11683 - 10007 + 15819 + 10029 @@ -107586,7 +107953,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -107596,7 +107963,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a rectangle from a base plane and two points true - 0c51e735-7128-43bd-a415-e5cf097cbe5f + 83c93570-6862-4d5e-b9ce-88d9d5dc5e5a true Rectangle 2Pt Rectangle 2Pt @@ -107605,21 +107972,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11587 - 9872 + 15723 + 9894 126 84 - 11645 - 9914 + 15781 + 9936 Rectangle base plane - 6a03ab59-c267-471c-894c-9bfac48b75fd + d7b0de37-a805-4cda-b55d-9ca2085f2d6c true Plane Plane @@ -107630,14 +107997,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11589 - 9874 + 15725 + 9896 41 20 - 11611 - 9884 + 15747 + 9906 @@ -107676,26 +108043,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First corner point. - a9dbd128-4ed8-4b42-9e57-f97f15e054a1 + 8c4ba4bb-c076-4849-8cf5-b0dab35c4e32 true Point A Point A false - a22bc393-c2be-48ba-a6ee-44cdb68d4f0c + 7bcd5a1b-72e3-4eaa-a089-2bb140a5a2c6 1 - 11589 - 9894 + 15725 + 9916 41 20 - 11611 - 9904 + 15747 + 9926 @@ -107729,26 +108096,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second corner point. - 70e24acb-f96b-4837-b783-5f24edf22606 + 47b191da-1329-408c-9609-3c085b8a0469 true Point B Point B false - 3979feb6-f9a4-4284-ac14-1d0be9680eda + acfea654-9953-45fb-bb89-52d91f8fd827 1 - 11589 - 9914 + 15725 + 9936 41 20 - 11611 - 9924 + 15747 + 9946 @@ -107782,7 +108149,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle corner fillet radius - bd9c22ee-43d8-46e3-82b6-2faa29915760 + 74603bcc-7055-4910-9b35-a68d5977884c true Radius Radius @@ -107793,14 +108160,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11589 - 9934 + 15725 + 9956 41 20 - 11611 - 9944 + 15747 + 9966 @@ -107829,7 +108196,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle defined by P, A and B - 6f273c1d-6e69-46b2-a6ab-de1c7535e6d1 + e68c2971-d028-4718-b084-023097ddcddd true Rectangle Rectangle @@ -107840,14 +108207,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11660 - 9874 + 15796 + 9896 51 40 - 11687 - 9894 + 15823 + 9916 @@ -107856,7 +108223,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length of rectangle curve - 3542c96f-3953-42de-b25a-2516636db1e2 + 26a52d53-98da-47bc-84f0-c470a5ce3f17 true Length Length @@ -107867,14 +108234,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11660 - 9914 + 15796 + 9936 51 40 - 11687 - 9934 + 15823 + 9956 @@ -107884,7 +108251,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e5c33a79-53d5-4f2b-9a97-d3d45c780edc Deconstuct Rectangle @@ -107894,7 +108261,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retrieve the base plane and side intervals of a rectangle. true - a066dc91-c5e2-4469-9d2e-78cc2ca94a15 + 75e8872e-b767-4df3-969c-d8d681c63c48 true Deconstuct Rectangle Deconstuct Rectangle @@ -107903,40 +108270,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11579 - 9789 + 15715 + 9811 142 64 - 11647 - 9821 + 15783 + 9843 Rectangle to deconstruct - 50db75e4-2e34-4b7a-8f90-e4f787d42c7c + 2e4b28d2-d659-4360-8273-1a2cba5c60b0 true Rectangle Rectangle false - 6f273c1d-6e69-46b2-a6ab-de1c7535e6d1 + e68c2971-d028-4718-b084-023097ddcddd 1 - 11581 - 9791 + 15717 + 9813 51 60 - 11608 - 9821 + 15744 + 9843 @@ -107945,7 +108312,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane of rectangle - ab8df742-32a5-4270-a8dc-56b720357a38 + ef2d379f-46cc-496b-b054-a8257a497987 true Base Plane Base Plane @@ -107956,14 +108323,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11662 - 9791 + 15798 + 9813 57 20 - 11692 - 9801 + 15828 + 9823 @@ -107972,7 +108339,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane X axis - 1972b165-875a-49f9-a943-315f9b675010 + 017a319a-e7f1-4d8c-882a-e80db6229d47 true X Interval X Interval @@ -107983,14 +108350,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11662 - 9811 + 15798 + 9833 57 20 - 11692 - 9821 + 15828 + 9843 @@ -107999,7 +108366,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane Y axis - 04548058-0b6c-42ec-b1a5-bb76ebd79c4c + fb8bbb70-8d0e-4604-8af7-de0d83a01b81 true Y Interval Y Interval @@ -108010,14 +108377,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11662 - 9831 + 15798 + 9853 57 20 - 11692 - 9841 + 15828 + 9863 @@ -108027,7 +108394,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -108037,7 +108404,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - d9bf0b46-bd1c-4601-802b-4bbb035268c6 + 2531dcc1-1359-441d-bb5b-d61d41f0a1cd true Deconstruct Domain Deconstruct Domain @@ -108046,40 +108413,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11598 - 9662 + 15734 + 9684 104 44 - 11656 - 9684 + 15792 + 9706 Base domain - 930cfef6-afa7-4e23-82de-1554262c673e + a34a2ee9-76d5-48d0-a24d-8887ec332439 true Domain Domain false - 04548058-0b6c-42ec-b1a5-bb76ebd79c4c + fb8bbb70-8d0e-4604-8af7-de0d83a01b81 1 - 11600 - 9664 + 15736 + 9686 41 40 - 11622 - 9684 + 15758 + 9706 @@ -108088,7 +108455,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - 64bf01a2-6676-4b68-a901-fa8507e049ff + c4b60deb-578a-44bf-a5dd-4270e879a1d6 true Start Start @@ -108099,14 +108466,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11671 - 9664 + 15807 + 9686 29 20 - 11687 - 9674 + 15823 + 9696 @@ -108115,7 +108482,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - bfb0a1f8-5ba6-4a76-abac-b03ed99f2d4d + 94ba97e8-38eb-4947-b1e0-9679a0be2d38 true End End @@ -108126,14 +108493,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11671 - 9684 + 15807 + 9706 29 20 - 11687 - 9694 + 15823 + 9716 @@ -108143,7 +108510,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -108153,7 +108520,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - 3cf69b06-b52f-4502-82f2-4e60b42f8cc3 + 79ebff82-d12e-47e6-b942-5f8f29902a76 true Deconstruct Domain Deconstruct Domain @@ -108162,40 +108529,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11598 - 9724 + 15734 + 9746 104 44 - 11656 - 9746 + 15792 + 9768 Base domain - 08045bf9-a622-4109-a2bb-a80fa8f97446 + 6ce14d8a-5956-41f7-8e23-600b4c8f7926 true Domain Domain false - 1972b165-875a-49f9-a943-315f9b675010 + 017a319a-e7f1-4d8c-882a-e80db6229d47 1 - 11600 - 9726 + 15736 + 9748 41 40 - 11622 - 9746 + 15758 + 9768 @@ -108204,7 +108571,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - dcc4500e-e314-4e30-a3ab-f9237223f920 + c6664468-67db-4a0e-895a-653f70323b02 true Start Start @@ -108215,14 +108582,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11671 - 9726 + 15807 + 9748 29 20 - 11687 - 9736 + 15823 + 9758 @@ -108231,7 +108598,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - d9fe0984-3aeb-476c-8612-cde1dca8df55 + 5420f6ff-e48a-46c6-aadb-68801a9bd30b true End End @@ -108242,14 +108609,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11671 - 9746 + 15807 + 9768 29 20 - 11687 - 9756 + 15823 + 9778 @@ -108259,7 +108626,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 290f418a-65ee-406a-a9d0-35699815b512 Scale NU @@ -108269,7 +108636,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object with non-uniform factors. true - 9f169e54-507b-4163-abda-cef3e216b751 + 2175c2eb-8418-4d8e-b6f0-9592ea83f481 true Scale NU Scale NU @@ -108278,40 +108645,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11573 - 9539 + 15709 + 9561 154 104 - 11657 - 9591 + 15793 + 9613 Base geometry - 61be92e4-3ba1-405d-85c9-c1daaec69c9c + 0f301306-541b-4b30-b7de-6e2d368eea73 true Geometry Geometry true - 2dc50ba9-98d4-4298-9c9a-104e3f8814ef + f95a37a7-02ee-4695-8d91-4a88e8f95efd 1 - 11575 - 9541 + 15711 + 9563 67 20 - 11618 - 9551 + 15754 + 9573 @@ -108320,7 +108687,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane - ddf4be38-20d6-4410-aa34-25cfa964666d + 3d8f26c1-6dd7-4cdc-93bb-314fa972e30d true Plane Plane @@ -108331,14 +108698,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11575 - 9561 + 15711 + 9583 67 20 - 11618 - 9571 + 15754 + 9593 @@ -108377,27 +108744,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {x} direction - 1ae5b21a-0eea-4313-8a9a-77e65611333d + 0111317e-9c0c-4b0a-aba2-8d513f1bc969 1/X true Scale X Scale X false - d9fe0984-3aeb-476c-8612-cde1dca8df55 + 5420f6ff-e48a-46c6-aadb-68801a9bd30b 1 - 11575 - 9581 + 15711 + 9603 67 20 - 11618 - 9591 + 15754 + 9613 @@ -108426,27 +108793,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {y} direction - 4dec546a-b7ae-470b-b03e-193ff9c206a9 + 06c60144-0dd1-4895-a6a6-2b7b1c80cdd5 1/X true Scale Y Scale Y false - bfb0a1f8-5ba6-4a76-abac-b03ed99f2d4d + 94ba97e8-38eb-4947-b1e0-9679a0be2d38 1 - 11575 - 9601 + 15711 + 9623 67 20 - 11618 - 9611 + 15754 + 9633 @@ -108475,7 +108842,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {z} direction - 8be6b9b5-7e81-4b88-a285-6f43dee6a0eb + ed4dc966-100b-4784-ae15-68391a3de3a3 true Scale Z Scale Z @@ -108486,14 +108853,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11575 - 9621 + 15711 + 9643 67 20 - 11618 - 9631 + 15754 + 9653 @@ -108522,7 +108889,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - e73b8fb7-c602-4f45-8a35-c592c27aba49 + 1954d808-6d58-46b1-8535-bf85ef84a145 true Geometry Geometry @@ -108533,14 +108900,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11672 - 9541 + 15808 + 9563 53 50 - 11700 - 9566 + 15836 + 9588 @@ -108549,7 +108916,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 50bdd865-f8fa-4f1b-958f-b28cfbc014cb + 28e6c0b7-12ff-499a-af5c-8bfa65081c4e true Transform Transform @@ -108560,14 +108927,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11672 - 9591 + 15808 + 9613 53 50 - 11700 - 9616 + 15836 + 9638 @@ -108577,7 +108944,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -108590,20 +108957,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 4dd39426-4757-4d5a-9089-0bf8a32981e1 - 0c51e735-7128-43bd-a415-e5cf097cbe5f - a066dc91-c5e2-4469-9d2e-78cc2ca94a15 - d9bf0b46-bd1c-4601-802b-4bbb035268c6 - 3cf69b06-b52f-4502-82f2-4e60b42f8cc3 - 9f169e54-507b-4163-abda-cef3e216b751 - 0a11e65e-d83c-4f16-a8d6-0e449e303149 - e27f66f6-779d-49ac-8cac-820afea61e6d - 95592e16-f781-4432-bf8c-7febd23536f6 - 4072dd5f-488b-48b1-bb99-6a919c99b6ec + 5d45b645-ad94-471b-acde-1fa0834367da + 83c93570-6862-4d5e-b9ce-88d9d5dc5e5a + 75e8872e-b767-4df3-969c-d8d681c63c48 + 2531dcc1-1359-441d-bb5b-d61d41f0a1cd + 79ebff82-d12e-47e6-b942-5f8f29902a76 + 2175c2eb-8418-4d8e-b6f0-9592ea83f481 + 0941d520-fa4e-4f2a-883b-2b04f88285ca + 671e2d5b-7a1b-4857-abe3-e22c81a1e82b + 4d2995ec-f517-4033-9ba5-874c44f3de88 + 03630ecd-8960-4a8e-b53c-5a4eb650a12c 5cf6e27c-da4b-4d95-8f2d-d8cffbb3165d - d945ae52-67d3-4239-a1da-df27a7e00bb0 + db0e5084-e41c-47ef-a124-40b8b11485f0 12 - d619f561-af55-42ce-8fa5-da99e4f5d54b + 90333eee-8a77-4cc3-b90a-5c4f8fac5cd7 Group @@ -108613,7 +108980,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -108623,26 +108990,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 0a11e65e-d83c-4f16-a8d6-0e449e303149 + 0941d520-fa4e-4f2a-883b-2b04f88285ca true Curve Curve false - 2dc50ba9-98d4-4298-9c9a-104e3f8814ef + f95a37a7-02ee-4695-8d91-4a88e8f95efd 1 - 11629 - 10049 + 15766 + 10071 50 24 - 11654.97 - 10061.79 + 15791.04 + 10083.98 @@ -108650,7 +109017,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -108660,26 +109027,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - e27f66f6-779d-49ac-8cac-820afea61e6d + 671e2d5b-7a1b-4857-abe3-e22c81a1e82b true Curve Curve false - e73b8fb7-c602-4f45-8a35-c592c27aba49 + 1954d808-6d58-46b1-8535-bf85ef84a145 1 - 11626 - 9498 + 15762 + 9520 50 24 - 11651.75 - 9510.039 + 15787.82 + 9532.23 @@ -108687,7 +109054,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -108697,7 +109064,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - 95592e16-f781-4432-bf8c-7febd23536f6 + 4d2995ec-f517-4033-9ba5-874c44f3de88 true Move Move @@ -108706,40 +109073,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11579 - 9286 + 15715 + 9308 138 44 - 11647 - 9308 + 15783 + 9330 Base geometry - cc8c4ccf-ae5b-404c-9e52-36d47e81ce2e + 6b550049-4a33-4f5f-a95f-2da7cf3604fc true Geometry Geometry true - e27f66f6-779d-49ac-8cac-820afea61e6d + 671e2d5b-7a1b-4857-abe3-e22c81a1e82b 1 - 11581 - 9288 + 15717 + 9310 51 20 - 11608 - 9298 + 15744 + 9320 @@ -108748,26 +109115,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 706df9ce-e779-4517-a878-52f1ded82837 + c32c916a-86a8-4761-b919-7971eabaf253 true Motion Motion false - 9ca69f5a-0f79-40d9-82b9-6cbb711d1b3a + 75fa1694-2418-4355-bd94-daa9c1c93502 1 - 11581 - 9308 + 15717 + 9330 51 20 - 11608 - 9318 + 15744 + 9340 @@ -108800,7 +109167,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - 2e9dd332-07b1-447a-9b85-e8b04e115eed + 88effb8b-28ee-43f0-9fe9-eb5ae117b933 true Geometry Geometry @@ -108811,14 +109178,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11662 - 9288 + 15798 + 9310 53 20 - 11690 - 9298 + 15826 + 9320 @@ -108827,7 +109194,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 6f3066a4-9efe-4ee0-9cea-09de2adc3ffe + ed196765-c548-443d-8ea7-f26e0560b3a4 true Transform Transform @@ -108838,14 +109205,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11662 - 9308 + 15798 + 9330 53 20 - 11690 - 9318 + 15826 + 9340 @@ -108855,7 +109222,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -108865,26 +109232,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 4072dd5f-488b-48b1-bb99-6a919c99b6ec + 03630ecd-8960-4a8e-b53c-5a4eb650a12c true Curve Curve false - 2e9dd332-07b1-447a-9b85-e8b04e115eed + 88effb8b-28ee-43f0-9fe9-eb5ae117b933 1 - 11627 - 9244 + 15763 + 9266 50 24 - 11652.08 - 9256.252 + 15788.15 + 9278.443 @@ -108892,7 +109259,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -108901,7 +109268,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 5d01f4d6-99bc-4ec4-9a50-725917d669e3 + e116f652-78b8-4735-8f71-f6f1873d88b9 true Panel @@ -108915,8 +109282,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11018 - 16402 + 15154 + 16954 439 22 @@ -108924,8 +109291,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11018.61 - 16402.96 + 15154.68 + 16954.13 @@ -108946,7 +109313,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -108955,7 +109322,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - b8e7a4d5-ee36-48ac-9821-b87d1a94d60e + 21638327-81a0-4d48-9669-827f5c814dcd true Digit Scroller Digit Scroller @@ -108975,14 +109342,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11111 - 17052 + 15247 + 17104 251 20 - 11111.22 - 17052.36 + 15247.29 + 17104.53 @@ -108990,7 +109357,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -108999,7 +109366,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - ccc605f7-a0f4-490d-99f2-72959d062d3e + c710e993-fc29-41c9-b745-41d336c03101 true Panel @@ -109012,8 +109379,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11018 - 16961 + 15154 + 17013 439 20 @@ -109021,8 +109388,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 11018.06 - 16961 + 15154.13 + 17013.17 @@ -109043,7 +109410,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -109054,7 +109421,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression 1/X true - b297a4bc-6ceb-462f-a794-9fe2bd6e73c9 + 3cfc6172-94c3-4f48-80d3-443b91211fe6 true Expression @@ -109063,14 +109430,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11200 - 17145 + 15336 + 17196 79 28 - 11242 - 17159 + 15378 + 17210 @@ -109085,26 +109452,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 76e93742-5f4c-4be2-946a-398788bcf838 + 040ef7fe-0aa1-4d4c-9b7b-b43a1ede4833 true Variable X X true - 3b1f7922-4b7e-4166-983c-75cb3eb8a170 + e1807893-da4a-4101-ac40-63126ea670f6 1 - 11202 - 17147 + 15338 + 17198 14 24 - 11210.5 - 17159 + 15346.5 + 17210 @@ -109113,7 +109480,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - d2af385a-c99b-412b-875e-b7f232cf85d5 + 1ed23266-44be-4f2c-ab56-029d13fee712 true Result @@ -109124,14 +109491,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11268 - 17147 + 15404 + 17198 9 24 - 11274 - 17159 + 15410 + 17210 @@ -109143,7 +109510,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -109153,26 +109520,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - ddda4732-6250-4450-a11a-010b13680da0 + 0578316c-418c-4e89-95a7-dc9ddb5ba462 true Point Point false - a3f6ca53-8639-4a50-8e51-9d73d0818a56 + 8f66ad49-6028-4a1b-8324-63844d87d550 1 - 11234 - 12479 + 15370 + 12501 50 24 - 11259.03 - 12491.38 + 15395.1 + 12513.57 @@ -109180,7 +109547,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -109190,26 +109557,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - a3f6ca53-8639-4a50-8e51-9d73d0818a56 + 8f66ad49-6028-4a1b-8324-63844d87d550 true Relay false - 6675e784-7e56-4b18-8b5b-3311ab42d31a + 289c80b2-fb40-41f0-a44a-49aa726014ee 1 - 11236 - 12524 + 15372 + 12546 40 16 - 11256 - 12532 + 15392 + 12554 @@ -109217,7 +109584,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -109227,26 +109594,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - c86ec8a3-9ea7-4981-9a9d-edda0165242c + eb58ff90-1679-4c1c-9aae-21704022ebf7 true Relay false - 4e4befa7-ccb1-48ef-9e67-abc3834e0b17 + 154d3592-0b64-4bd2-bebb-2990c542e296 1 - 11236 - 12270 + 15372 + 12292 40 16 - 11256 - 12278 + 15392 + 12300 @@ -109254,7 +109621,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -109264,7 +109631,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 3fe7a6e2-d179-493c-a8f1-8105d057ade7 + 5c8b78b1-f658-485c-9d77-edfdca1b886d true Scale Scale @@ -109273,40 +109640,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11179 - 12306 + 15315 + 12328 154 64 - 11263 - 12338 + 15399 + 12360 Base geometry - 5417c611-83be-43d3-8fd9-366ea9cb751e + 29ec7256-9f87-44f9-90c1-3c9c3dc6c30d true Geometry Geometry true - ddda4732-6250-4450-a11a-010b13680da0 + 0578316c-418c-4e89-95a7-dc9ddb5ba462 1 - 11181 - 12308 + 15317 + 12330 67 20 - 11224 - 12318 + 15360 + 12340 @@ -109315,7 +109682,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - f9824b60-5218-440b-ab01-2cde20ad3c42 + 29e0f51a-a146-49e2-8cb6-4eea176bcf53 true Center Center @@ -109326,14 +109693,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11181 - 12328 + 15317 + 12350 67 20 - 11224 - 12338 + 15360 + 12360 @@ -109367,27 +109734,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 93267293-0f36-4350-a95d-f341d0599433 + 8510b34c-ea08-44b7-8f15-7a44c2aca97d 2^X true Factor Factor false - 3b353169-95e9-4680-9cf6-3f909e1356e1 + 168c86e3-663d-475f-a603-92ce0e6c763d 1 - 11181 - 12348 + 15317 + 12370 67 20 - 11224 - 12358 + 15360 + 12380 @@ -109416,7 +109783,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 4e4befa7-ccb1-48ef-9e67-abc3834e0b17 + 154d3592-0b64-4bd2-bebb-2990c542e296 true Geometry Geometry @@ -109427,14 +109794,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11278 - 12308 + 15414 + 12330 53 30 - 11306 - 12323 + 15442 + 12345 @@ -109443,7 +109810,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 229aa8bc-ceb6-43a4-ab71-6909a68dcb75 + ca8ce563-2e65-4512-a5b2-b308a467d7cd true Transform Transform @@ -109454,14 +109821,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11278 - 12338 + 15414 + 12360 53 30 - 11306 - 12353 + 15442 + 12375 @@ -109471,7 +109838,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -109480,7 +109847,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 3b353169-95e9-4680-9cf6-3f909e1356e1 + 168c86e3-663d-475f-a603-92ce0e6c763d true Digit Scroller @@ -109500,14 +109867,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11138 - 12392 + 15274 + 12445 250 20 - 11138.81 - 12392.74 + 15274.88 + 12445.93 @@ -109515,7 +109882,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -109528,9 +109895,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - ddda4732-6250-4450-a11a-010b13680da0 + 0578316c-418c-4e89-95a7-dc9ddb5ba462 1 - 76aa88d4-0024-4f8d-bdda-fa012bf2b40c + 075789cc-fd97-4a29-a0a4-8c0e2f794e3d Group Point @@ -109540,7 +109907,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -109550,7 +109917,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - b8c8100f-cc98-44a5-ae31-2a5e6a66bb38 + 46863f08-1441-425a-b843-5656270cea96 true Relay @@ -109562,14 +109929,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10786 - 15005 + 14922 + 15027 40 16 - 10806 - 15013 + 14942 + 15035 @@ -109577,7 +109944,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -109586,7 +109953,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - f5c15749-9790-4708-adc4-cdf138ed172a + 82d97c41-4d45-4a35-bf34-867ab61335e2 true Panel @@ -109600,8 +109967,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10735 - 14976 + 14871 + 14998 144 20 @@ -109609,8 +109976,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 10735.65 - 14976.04 + 14871.72 + 14998.22 @@ -109631,7 +109998,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -109640,7 +110007,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - b63432c2-001f-4537-b123-f27431ea6265 + 44461c59-4231-44fb-af41-15485739b0a4 true Digit Scroller Digit Scroller @@ -109660,14 +110027,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11111 - 17004 + 15247 + 17056 251 20 - 11111.22 - 17004.11 + 15247.29 + 17056.28 @@ -109675,7 +110042,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 56b92eab-d121-43f7-94d3-6cd8f0ddead8 Vector XYZ @@ -109685,7 +110052,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a vector from {xyz} components. true - d945ae52-67d3-4239-a1da-df27a7e00bb0 + db0e5084-e41c-47ef-a124-40b8b11485f0 true Vector XYZ Vector XYZ @@ -109694,21 +110061,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11579 - 9372 + 15715 + 9394 139 64 - 11664 - 9404 + 15800 + 9426 Vector {x} component - f0fff69f-4c96-457f-ad9e-97ba8ceeec1c + 44d8e1d4-c30a-4ae3-9947-bb18aa5a074b true X component X component @@ -109719,14 +110086,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11581 - 9374 + 15717 + 9396 68 20 - 11616.5 - 9384 + 15752.5 + 9406 @@ -109743,7 +110110,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12.5 + 15 @@ -109755,7 +110122,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {y} component - 820bca44-b6f4-4a8c-b906-c861fd0c8f70 + e1ad2051-fd27-4a5a-bd77-3e5c9b8e1422 true Y component Y component @@ -109766,14 +110133,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11581 - 9394 + 15717 + 9416 68 20 - 11616.5 - 9404 + 15752.5 + 9426 @@ -109802,7 +110169,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {z} component - 0268fc89-40f6-4fa5-9c61-a3daa4174ff3 + 64110c0f-432e-4628-8290-ae0d2f351e2a true Z component Z component @@ -109813,14 +110180,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11581 - 9414 + 15717 + 9436 68 20 - 11616.5 - 9424 + 15752.5 + 9446 @@ -109849,7 +110216,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector construct - 9ca69f5a-0f79-40d9-82b9-6cbb711d1b3a + 75fa1694-2418-4355-bd94-daa9c1c93502 true Vector Vector @@ -109860,14 +110227,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11679 - 9374 + 15815 + 9396 37 30 - 11699 - 9389 + 15835 + 9411 @@ -109876,7 +110243,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector length - e5c50b4f-8e3b-422e-8e7e-e801070425be + 343dcf47-3d5a-4447-9be6-b163cb974b1a true Length Length @@ -109887,14 +110254,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11679 - 9404 + 15815 + 9426 37 30 - 11699 - 9419 + 15835 + 9441 @@ -109904,7 +110271,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -109914,7 +110281,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - cce1227a-54c9-49c2-b6fc-09416f38af63 + 51fb46f4-8bcd-456d-a842-67167d645345 true Relay @@ -109926,14 +110293,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11215 - 16158 + 15351 + 16209 40 16 - 11235 - 16166 + 15371 + 16217 @@ -109941,7 +110308,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -109951,7 +110318,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - ddd3b180-869b-42de-8270-aaf94b69d469 + a0c8b687-11e0-4ade-8843-7ea40892af01 true Stream Filter Stream Filter @@ -109960,14 +110327,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10763 - 15810 + 14899 + 15861 89 64 - 10808 - 15842 + 14944 + 15893 @@ -109984,7 +110351,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - 7be4334c-9ed6-4334-aade-fae73a0784fc + 5035d548-b73e-4347-8465-2828fee7cdc5 true Gate Gate @@ -109996,14 +110363,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10765 - 15812 + 14901 + 15863 28 20 - 10780.5 - 15822 + 14916.5 + 15873 @@ -110033,27 +110400,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - e6fdcc75-b30f-473b-ade7-793f791caf49 + 322e6766-034b-4bb5-8b6d-6d29acdefc82 true false Stream 0 0 true - f85f3458-b345-4cb9-b89c-3dfad93a636a + 2dc50ba9-98d4-4298-9c9a-104e3f8814ef 1 - 10765 - 15832 + 14901 + 15883 28 20 - 10780.5 - 15842 + 14916.5 + 15893 @@ -110063,27 +110430,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - e40c6cc5-5047-44d6-b748-b9131e5ebf7a + 9bae5cba-31f0-427a-b3a3-9acf29609e74 true false Stream 1 1 true - a907a344-b9c0-468b-a400-728beb37d17d + e27f66f6-779d-49ac-8cac-820afea61e6d 1 - 10765 - 15852 + 14901 + 15903 28 20 - 10780.5 - 15862 + 14916.5 + 15913 @@ -110093,7 +110460,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - 5b6b9538-a868-4c4e-b7d8-a06492da7f4e + 4a97c3c7-cd33-4f5e-9662-be9289e039f1 true false Stream @@ -110105,14 +110472,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10823 - 15812 + 14959 + 15863 27 60 - 10838 - 15842 + 14974 + 15893 @@ -110124,223 +110491,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider - - - - - Numeric slider for single values - 0776aca5-6dbc-4612-8a96-4159a90a0763 - Number Slider - - false - 0 - - - - - - 11436 - 26707 - 150 - 20 - - - 11436.19 - 26707.34 - - - - - - 0 - 1 - 0 - 1 - 0 - 0 - 1 - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 57c04315-8443-4211-b8a3-ffe22027dbed - true - Relay - - false - 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf - 1 - - - - - - 19867 - 13496 - 40 - 16 - - - 19887 - 13504 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf - Relay - - false - 0776aca5-6dbc-4612-8a96-4159a90a0763 - 1 - - - - - - 11491 - 26662 - 40 - 16 - - - 11511 - 26670 - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 0776aca5-6dbc-4612-8a96-4159a90a0763 - 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf - 2 - ca0b4c8e-f4b8-419c-846a-9f1a9863bf4b - Group - - - - - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 7b693454-2db5-44a3-9c4a-cc11487e6907 - Curve - Curve - false - 105dd2da-6e8a-4d38-bd7f-08d0903e13f6 - 1 - - - - - - 11486 - 27151 - 50 - 24 - - - 11511.16 - 27163.79 - - - - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 3a650aef-6a0b-4f56-bc6c-8e2ab6306e69 - Curve - Curve - false - 2b7f9a30-5371-4790-99c4-557f50f3e7cc - 1 - - - - - - 11486 - 27127 - 50 - 24 - - - 11511.71 - 27139.5 - - - - - - - - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110353,14 +110504,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 0578316c-418c-4e89-95a7-dc9ddb5ba462 - 8f66ad49-6028-4a1b-8324-63844d87d550 - eb58ff90-1679-4c1c-9aae-21704022ebf7 - 5c8b78b1-f658-485c-9d77-edfdca1b886d - 168c86e3-663d-475f-a603-92ce0e6c763d - 075789cc-fd97-4a29-a0a4-8c0e2f794e3d + 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 + 7553f3fd-a0e1-4ee6-9ccc-33ae6881a31e + f1dc7722-f68a-4e76-a629-9d79f7fa672e + 77c71397-d676-43a5-855e-28a04de20cf2 + 3436aa80-e9b3-4e21-b285-fc7f29fd2145 + 9856b67b-38f1-47bf-a90e-f1d15176eaba 6 - 4b1ca85a-e669-4ea2-b90e-e27dc892b2ec + fdb6fac0-c6e4-4cf3-819d-1f92f07b0f34 Group @@ -110370,7 +110521,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110383,91 +110534,91 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 6da43f5e-2344-42e0-8823-8ec75de07231 - 8c0c431d-bd00-4610-9b5a-9e3d0a053f8e - 8dbaf549-2671-4ad4-b5ac-536e6a2a8901 - 1721909e-d146-4830-8a60-c58544adb2ee - ed50920d-957d-4fe5-bb0b-7f68b819a4ed - f428a9fd-175d-4ca0-8447-213754536171 - a753d0e0-c4d3-445a-b1ae-6c5d03ee3391 - 977dbbfd-d9ff-4fdc-9076-714f69226b51 - 5009adea-3889-4444-a662-550d073a1b5e - 97d5ad31-67a5-4eec-b0d5-2775b37f1541 - 231950ad-fd20-44da-9934-dbdc3bb0bbe5 - c35ebd20-cda5-4150-8dbb-66ad350904e1 - 5e828d95-2fec-4583-aa06-a540b9e69323 - 915c57bd-c5d4-409f-8a53-59251156111f + 9c50d6d0-1e19-40e3-8dbc-e01c21b81851 + b8fd27da-bc6d-4e40-bbb2-1871cd7d2daa + fdb33a3a-2113-40b1-ad49-f5f252ed5ac6 + 9ab39316-2409-4104-bdd6-4ba2ce94ba64 + b3658bf9-9529-46b5-8d4f-717a295ba18c + 747151c3-da38-4a62-bc4f-33d162225eff + 1521f003-3352-4ede-8959-abd475784a0a + 32908eff-1176-4411-8f52-46144aa86dfe + 006526e6-183e-47bb-a061-5eb50a7adab5 + 30a50f70-7130-4fb3-9d08-0582ba85419a + f80376c0-536c-40be-ad10-f46d06389f61 + a43c918b-5705-4549-a9e5-dd8e1081058d + ae80dfe3-a313-4a88-92a6-a20ee6daf34f + adb121fb-0265-42e6-af4a-bbacd31ccdcd c224342c-801f-4459-9224-44879ddf539f - cb4cf7f1-0485-4abd-9d98-0d91e11a6dc0 - 684f5a7a-2f03-46d6-a594-682e524e0f68 - 44d150f7-853c-4c6a-b89d-7b5e1cafb1f8 - 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d201e9d3-92fe-486a-acc8-f9e90220977c + b0fc41c7-9542-4a68-8869-bb215f97be67 Group @@ -110477,7 +110628,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110490,87 +110641,87 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 8c0c431d-bd00-4610-9b5a-9e3d0a053f8e - 8dbaf549-2671-4ad4-b5ac-536e6a2a8901 - 1721909e-d146-4830-8a60-c58544adb2ee - ed50920d-957d-4fe5-bb0b-7f68b819a4ed - f428a9fd-175d-4ca0-8447-213754536171 - a753d0e0-c4d3-445a-b1ae-6c5d03ee3391 - 977dbbfd-d9ff-4fdc-9076-714f69226b51 - 5009adea-3889-4444-a662-550d073a1b5e - 97d5ad31-67a5-4eec-b0d5-2775b37f1541 - 231950ad-fd20-44da-9934-dbdc3bb0bbe5 - c35ebd20-cda5-4150-8dbb-66ad350904e1 - 5e828d95-2fec-4583-aa06-a540b9e69323 - 915c57bd-c5d4-409f-8a53-59251156111f + b8fd27da-bc6d-4e40-bbb2-1871cd7d2daa + fdb33a3a-2113-40b1-ad49-f5f252ed5ac6 + 9ab39316-2409-4104-bdd6-4ba2ce94ba64 + b3658bf9-9529-46b5-8d4f-717a295ba18c + 747151c3-da38-4a62-bc4f-33d162225eff + 1521f003-3352-4ede-8959-abd475784a0a + 32908eff-1176-4411-8f52-46144aa86dfe + 006526e6-183e-47bb-a061-5eb50a7adab5 + 30a50f70-7130-4fb3-9d08-0582ba85419a + f80376c0-536c-40be-ad10-f46d06389f61 + a43c918b-5705-4549-a9e5-dd8e1081058d + ae80dfe3-a313-4a88-92a6-a20ee6daf34f + adb121fb-0265-42e6-af4a-bbacd31ccdcd c224342c-801f-4459-9224-44879ddf539f - 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6da43f5e-2344-42e0-8823-8ec75de07231 + 9c50d6d0-1e19-40e3-8dbc-e01c21b81851 Group @@ -110580,7 +110731,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110593,9 +110744,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 312d6dd1-da67-4e61-a386-22acf74b4c94 + 0153e69e-17b6-46d3-aabe-eea050991035 1 - 8c0c431d-bd00-4610-9b5a-9e3d0a053f8e + b8fd27da-bc6d-4e40-bbb2-1871cd7d2daa Group Group @@ -110605,7 +110756,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110618,9 +110769,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 1721909e-d146-4830-8a60-c58544adb2ee + 9ab39316-2409-4104-bdd6-4ba2ce94ba64 1 - 8dbaf549-2671-4ad4-b5ac-536e6a2a8901 + fdb33a3a-2113-40b1-ad49-f5f252ed5ac6 Group Group @@ -110630,7 +110781,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110643,9 +110794,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - ed50920d-957d-4fe5-bb0b-7f68b819a4ed + b3658bf9-9529-46b5-8d4f-717a295ba18c 1 - 1721909e-d146-4830-8a60-c58544adb2ee + 9ab39316-2409-4104-bdd6-4ba2ce94ba64 Group Group @@ -110655,7 +110806,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110668,9 +110819,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - f428a9fd-175d-4ca0-8447-213754536171 + 747151c3-da38-4a62-bc4f-33d162225eff 1 - ed50920d-957d-4fe5-bb0b-7f68b819a4ed + b3658bf9-9529-46b5-8d4f-717a295ba18c Group Group @@ -110680,7 +110831,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110693,9 +110844,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - a753d0e0-c4d3-445a-b1ae-6c5d03ee3391 + 1521f003-3352-4ede-8959-abd475784a0a 1 - f428a9fd-175d-4ca0-8447-213754536171 + 747151c3-da38-4a62-bc4f-33d162225eff Group Group @@ -110705,7 +110856,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110718,9 +110869,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 977dbbfd-d9ff-4fdc-9076-714f69226b51 + 32908eff-1176-4411-8f52-46144aa86dfe 1 - a753d0e0-c4d3-445a-b1ae-6c5d03ee3391 + 1521f003-3352-4ede-8959-abd475784a0a Group Group @@ -110730,7 +110881,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110743,9 +110894,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 97d5ad31-67a5-4eec-b0d5-2775b37f1541 + 30a50f70-7130-4fb3-9d08-0582ba85419a 1 - 977dbbfd-d9ff-4fdc-9076-714f69226b51 + 32908eff-1176-4411-8f52-46144aa86dfe Group Group @@ -110755,7 +110906,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -110765,7 +110916,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 5009adea-3889-4444-a662-550d073a1b5e + 006526e6-183e-47bb-a061-5eb50a7adab5 true Curve Curve @@ -110776,14 +110927,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13009 - 14754 + 17219 + 14724 50 24 - 13034.4 - 14766.97 + 17244.4 + 14736.97 @@ -110815,7 +110966,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110828,9 +110979,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 5009adea-3889-4444-a662-550d073a1b5e + 006526e6-183e-47bb-a061-5eb50a7adab5 1 - 97d5ad31-67a5-4eec-b0d5-2775b37f1541 + 30a50f70-7130-4fb3-9d08-0582ba85419a Group Curve @@ -110840,7 +110991,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110853,9 +111004,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 8901b2a5-394d-440a-854c-9cfa8fe88dd9 + c9ada40f-5341-47fb-b6d4-6794a5dca0f2 1 - 231950ad-fd20-44da-9934-dbdc3bb0bbe5 + f80376c0-536c-40be-ad10-f46d06389f61 Group Group @@ -110865,7 +111016,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -110878,28 +111029,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 5e828d95-2fec-4583-aa06-a540b9e69323 - 915c57bd-c5d4-409f-8a53-59251156111f + ae80dfe3-a313-4a88-92a6-a20ee6daf34f + adb121fb-0265-42e6-af4a-bbacd31ccdcd c224342c-801f-4459-9224-44879ddf539f - cb4cf7f1-0485-4abd-9d98-0d91e11a6dc0 - 684f5a7a-2f03-46d6-a594-682e524e0f68 - 44d150f7-853c-4c6a-b89d-7b5e1cafb1f8 - 6860470d-e422-488a-9a4e-717f9040fa82 + becc2c8d-d4ff-402a-a84d-52b3646340a8 + af815646-47d5-42f6-83e4-d86113591719 + b2801c2b-375a-4163-b78d-13fa2985f2c7 + 4549efe2-6ef9-495b-b73e-d57b1d8658c3 bade2dc2-5919-4723-bde3-ebdd9bc0713a - 40e37398-63c4-4a61-8694-7bd0ef83882c - ca997e41-79d8-4e43-be24-c7b4c29481db - 231950ad-fd20-44da-9934-dbdc3bb0bbe5 - 97d5ad31-67a5-4eec-b0d5-2775b37f1541 - 8b503ea6-0c14-46fc-ae0b-7ae4ce6243b8 - 4c64635c-1880-4b55-b09b-268462bf0344 - 9b61b62d-1781-425b-8b1f-b7e73ef765da - 1ea137c4-3571-4d3f-8ceb-c0cae1c5bf1e - 768840f7-01a4-42a5-840c-7347ebd0d7e0 - 51067a14-7237-490f-9fc3-040d29b665b0 - f5daa0a5-064f-48e0-9aea-0037c20fcd07 - 91586ac2-1724-49d2-9bce-dcebd4685515 + aef0bf4e-e25c-416a-8bff-b54952ed560e + 154082cc-7a35-4674-b6aa-b500c958394e + f80376c0-536c-40be-ad10-f46d06389f61 + 30a50f70-7130-4fb3-9d08-0582ba85419a + 437d0179-cf59-4b71-b44c-2f0819520383 + 97f21de3-e5ca-44d8-b46b-64b07047104c + 253cf695-782b-4de5-9fbb-cabcf3a053b2 + 97691683-4494-42b5-bac4-02ec9576c740 + df89b0dd-b37d-4dd1-b093-cce1b1dca103 + ff43fc76-5f3f-4cc4-84fb-7a68f99e8220 + b7a4989e-d29c-4763-b390-a6211a60c766 + 884d7e27-d1d4-4c46-9811-b5a25cb04385 20 - c35ebd20-cda5-4150-8dbb-66ad350904e1 + a43c918b-5705-4549-a9e5-dd8e1081058d Group @@ -110909,7 +111060,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + dd8134c0-109b-4012-92be-51d843edfff7 Duplicate Data @@ -110919,7 +111070,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Duplicate data a predefined number of times. true - 5e828d95-2fec-4583-aa06-a540b9e69323 + ae80dfe3-a313-4a88-92a6-a20ee6daf34f true Duplicate Data Duplicate Data @@ -110928,14 +111079,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12984 - 17087 + 17194 + 17086 104 64 - 13043 - 17119 + 17253 + 17118 @@ -110943,26 +111094,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Data to duplicate - e92f70ca-c0e6-4bba-9438-db807ff62bb9 + ff56df39-c0f4-4fe0-bd94-e574973cca5d true Data Data false - 1ed23266-44be-4f2c-ab56-029d13fee712 + 9f0aa848-e2c9-40b8-8f03-e94966a7c223 1 - 12986 - 17089 + 17196 + 17088 42 20 - 13008.5 - 17099 + 17218.5 + 17098 @@ -110992,26 +111143,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of duplicates - a7eb5d05-d07c-4f59-bb6a-50db03df49dc + 81375a2d-e09e-4195-ae81-c196552c9a85 true Number Number false - e1807893-da4a-4101-ac40-63126ea670f6 + 8f60c651-4f0f-4481-9816-919bbdee7a7a 1 - 12986 - 17109 + 17196 + 17108 42 20 - 13008.5 - 17119 + 17218.5 + 17118 @@ -111040,7 +111191,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retain list order - 5345db8a-3710-43f4-babd-61953aec8b20 + 3ff9dcaf-5557-44fe-9703-6cc524b52949 true Order Order @@ -111051,14 +111202,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12986 - 17129 + 17196 + 17128 42 20 - 13008.5 - 17139 + 17218.5 + 17138 @@ -111088,7 +111239,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Duplicated data - 2ccc3f2c-8a84-41d1-a8e6-75b96b71ed13 + a3a04c49-57ed-4472-9661-4bb034dc3e70 true Data Data @@ -111099,14 +111250,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13058 - 17089 + 17268 + 17088 28 60 - 13073.5 - 17119 + 17283.5 + 17118 @@ -111116,7 +111267,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 DotNET VB Script (LEGACY) @@ -111126,7 +111277,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A VB.NET scriptable component true - 915c57bd-c5d4-409f-8a53-59251156111f + adb121fb-0265-42e6-af4a-bbacd31ccdcd true DotNET VB Script (LEGACY) Turtle @@ -111152,14 +111303,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12970 - 13457 + 17180 + 13427 116 44 - 13031 - 13479 + 17241 + 13449 @@ -111200,14 +111351,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Forward - c523fe05-35af-4ca8-a83c-190f6a2bef35 + 69a076bb-ad33-4627-92b2-59b6850314e0 true Forward Forward true 1 true - 2ccc3f2c-8a84-41d1-a8e6-75b96b71ed13 + a3a04c49-57ed-4472-9661-4bb034dc3e70 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -111215,14 +111366,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12972 - 13459 + 17182 + 13429 44 20 - 12995.5 - 13469 + 17205.5 + 13439 @@ -111233,14 +111384,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Left - 0b7478e7-8000-4420-b738-a37d501ad798 + 3535288e-d0d3-4353-ab12-57d2c3faf192 true Left Left true 1 true - 6189ad75-b660-4906-90f1-9c39628bb5af + 9af3e55d-34ce-45a8-a8db-6eaa07661438 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -111248,14 +111399,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12972 - 13479 + 17182 + 13449 44 20 - 12995.5 - 13489 + 17205.5 + 13459 @@ -111264,7 +111415,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Print, Reflect and Error streams - 8e6c6b2c-0cb9-46fb-be7f-244ce0ecd1bf + 39bcc335-5d73-44ba-baf2-2cb1d86a18f2 true Output Output @@ -111275,14 +111426,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13046 - 13459 + 17256 + 13429 38 20 - 13066.5 - 13469 + 17276.5 + 13439 @@ -111291,7 +111442,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Output parameter Points - 289c80b2-fb40-41f0-a44a-49aa726014ee + 919d17fe-401d-4453-ae1a-4909779e11cd true Points Points @@ -111302,14 +111453,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13046 - 13479 + 17256 + 13449 38 20 - 13066.5 - 13489 + 17276.5 + 13459 @@ -111319,7 +111470,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e64c5fb1-845c-4ab1-8911-5f338516ba67 Series @@ -111329,7 +111480,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a series of numbers. true - cb4cf7f1-0485-4abd-9d98-0d91e11a6dc0 + becc2c8d-d4ff-402a-a84d-52b3646340a8 true Series Series @@ -111338,21 +111489,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12981 - 15917 + 17191 + 15916 101 64 - 13031 - 15949 + 17241 + 15948 First number in the series - 7d78119b-b332-410c-8097-92f63bc27f38 + 6f679c91-49e5-4c7e-8e98-48ec5b608074 true Start Start @@ -111363,14 +111514,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12983 - 15919 + 17193 + 15918 33 20 - 13001 - 15929 + 17211 + 15928 @@ -111399,26 +111550,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Step size for each successive number - cff07a07-5763-4059-957b-4419cf12f07e + 4a924eb0-7484-4ec3-ad5f-f266d7375d9c true Step Step false - a90efd40-4b05-4533-9ad7-0796e67982a3 + 13ee932b-d7c2-4da3-a838-3c1d3a1bf1d3 1 - 12983 - 15939 + 17193 + 15938 33 20 - 13001 - 15949 + 17211 + 15948 @@ -111447,26 +111598,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of values in the series - 32a81621-6d75-432a-a48e-0fa68bf9c5f2 + 52969ee4-d7e9-42b8-bd21-5bef06c6a92d true Count Count false - e1807893-da4a-4101-ac40-63126ea670f6 + 8f60c651-4f0f-4481-9816-919bbdee7a7a 1 - 12983 - 15959 + 17193 + 15958 33 20 - 13001 - 15969 + 17211 + 15968 @@ -111476,7 +111627,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Series of numbers - 98be2f6b-4af9-4e29-9c36-c475f903d3e3 + 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 true Series Series @@ -111487,14 +111638,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13046 - 15919 + 17256 + 15918 34 60 - 13064.5 - 15949 + 17274.5 + 15948 @@ -111504,7 +111655,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -111513,7 +111664,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - 684f5a7a-2f03-46d6-a594-682e524e0f68 + af815646-47d5-42f6-83e4-d86113591719 true Number Slider @@ -111524,14 +111675,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12967 - 17271 + 17177 + 17270 150 20 - 12967.08 - 17271.01 + 17177.08 + 17270.99 @@ -111550,7 +111701,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a4cd2751-414d-42ec-8916-476ebf62d7fe Radians @@ -111560,7 +111711,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Convert an angle specified in degrees to radians true - 44d150f7-853c-4c6a-b89d-7b5e1cafb1f8 + b2801c2b-375a-4163-b78d-13fa2985f2c7 true Radians Radians @@ -111569,40 +111720,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12970 - 16134 + 17180 + 16133 120 28 - 13031 - 16148 + 17241 + 16147 Angle in degrees - 78c3dfef-8f84-4da0-bb31-5fa61cec6042 + 92b402f2-e002-45e9-810a-7626997b23e1 true Degrees Degrees false - 51fb46f4-8bcd-456d-a842-67167d645345 + f75ec5b3-bb3a-4926-8ec3-92d810a33dfd 1 - 12972 - 16136 + 17182 + 16135 44 24 - 12995.5 - 16148 + 17205.5 + 16147 @@ -111611,7 +111762,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Angle in radians - 44c8431b-375d-4ef1-a714-25316eb80b9d + edbce4e2-4993-4d29-83d2-ab63c7ae5f03 true Radians Radians @@ -111622,14 +111773,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13046 - 16136 + 17256 + 16135 42 24 - 13068.5 - 16148 + 17278.5 + 16147 @@ -111639,7 +111790,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -111648,7 +111799,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 6860470d-e422-488a-9a4e-717f9040fa82 + 4549efe2-6ef9-495b-b73e-d57b1d8658c3 true Digit Scroller Digit Scroller @@ -111668,14 +111819,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12907 + 17117 16946 251 20 - 12907.79 - 16946.28 + 17117.79 + 16946.26 @@ -111683,7 +111834,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 75eb156d-d023-42f9-a85e-2f2456b8bcce Interpolate (t) @@ -111693,7 +111844,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an interpolated curve through a set of points with tangents. true - ca997e41-79d8-4e43-be24-c7b4c29481db + 154082cc-7a35-4674-b6aa-b500c958394e true Interpolate (t) Interpolate (t) @@ -111702,14 +111853,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12956 - 12168 + 17166 + 12138 144 84 - 13042 - 12210 + 17252 + 12180 @@ -111717,26 +111868,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - 23e6a9a7-30af-407c-a61f-38ebfff57a34 + 085e3c55-9916-4643-b326-6cb8667b9e47 true Vertices Vertices false - eb58ff90-1679-4c1c-9aae-21704022ebf7 + f1dc7722-f68a-4e76-a629-9d79f7fa672e 1 - 12958 - 12170 + 17168 + 12140 69 20 - 12994 - 12180 + 17204 + 12150 @@ -111745,7 +111896,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at start of curve - 503bdd70-d1a2-42cf-8f1e-a9d96d708e2c + 8db3fd17-eaec-45f0-b573-63fe670a9e68 true Tangent Start Tangent Start @@ -111756,14 +111907,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 12190 + 17168 + 12160 69 20 - 12994 - 12200 + 17204 + 12170 @@ -111796,7 +111947,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at end of curve - 5ffb5739-82a3-4864-a7f6-f07e9036f88f + b15ea709-c33c-4332-b228-c91dd9a2a4e0 true Tangent End Tangent End @@ -111807,14 +111958,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 12210 + 17168 + 12180 69 20 - 12994 - 12220 + 17204 + 12190 @@ -111847,7 +111998,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - ae4ca890-1a64-4982-9414-681b719b70ce + 25fa54c6-e614-4918-b44e-ebc08692e71b true KnotStyle KnotStyle @@ -111858,14 +112009,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 12230 + 17168 + 12200 69 20 - 12994 - 12240 + 17204 + 12210 @@ -111894,7 +112045,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting nurbs curve - 3a3ee721-95ca-4efb-a962-55fa8532ee66 + d88503dc-2c62-4e69-ba78-bfe7342a61a8 true Curve Curve @@ -111905,14 +112056,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13057 - 12170 + 17267 + 12140 41 26 - 13079 - 12183.33 + 17289 + 12153.33 @@ -111921,7 +112072,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve length - 7c227b4a-73d5-435c-92e1-ad072b8582a9 + c4907d9d-8775-4b32-a2ce-76123d79df21 true Length Length @@ -111932,14 +112083,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13057 - 12196 + 17267 + 12166 41 27 - 13079 - 12210 + 17289 + 12180 @@ -111948,7 +112099,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve domain - 158ea267-9386-4068-9931-002185bc0bbd + 71f2995a-ce7f-4af1-81b8-73fa005125ec true Domain Domain @@ -111959,14 +112110,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13057 - 12223 + 17267 + 12193 41 27 - 13079 - 12236.67 + 17289 + 12206.67 @@ -111976,7 +112127,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -111989,22 +112140,22 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 5e828d95-2fec-4583-aa06-a540b9e69323 - 915c57bd-c5d4-409f-8a53-59251156111f + ae80dfe3-a313-4a88-92a6-a20ee6daf34f + adb121fb-0265-42e6-af4a-bbacd31ccdcd c224342c-801f-4459-9224-44879ddf539f - cb4cf7f1-0485-4abd-9d98-0d91e11a6dc0 - 684f5a7a-2f03-46d6-a594-682e524e0f68 - 44d150f7-853c-4c6a-b89d-7b5e1cafb1f8 - 6860470d-e422-488a-9a4e-717f9040fa82 + becc2c8d-d4ff-402a-a84d-52b3646340a8 + af815646-47d5-42f6-83e4-d86113591719 + b2801c2b-375a-4163-b78d-13fa2985f2c7 + 4549efe2-6ef9-495b-b73e-d57b1d8658c3 bade2dc2-5919-4723-bde3-ebdd9bc0713a - b3593429-13b3-486e-92c0-19c2f2f74760 - b42663bb-8528-4524-acb7-8ce856e76743 - 8a6b5972-ad07-4ee8-9661-d79409b7ca0c - 144184ab-677d-47bc-a4a6-010cda1cf2cf - 5aeed1da-374b-4672-97ff-7c101c45c07b - 3cfc6172-94c3-4f48-80d3-443b91211fe6 + 41cbdf17-5670-4397-882a-c79b5a46405e + 48876b36-f626-482f-aaef-f2d6994b6eda + d7d14ac5-f97b-49bc-b1c5-f762228131a0 + 71563604-0f17-46fb-8b7b-3fdd0433bc46 + 3566668c-48cb-416c-9081-8c205676cb55 + 02bd4f03-e28f-42f6-b942-16421ebb3bff 14 - 40e37398-63c4-4a61-8694-7bd0ef83882c + aef0bf4e-e25c-416a-8bff-b54952ed560e Group @@ -112014,7 +112165,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -112024,7 +112175,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 3efab561-d7ca-4b3f-8baa-e5c5274c459a + 42c88318-5a88-4cc1-ab28-b1d73dd652d7 true Evaluate Length Evaluate Length @@ -112033,40 +112184,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12956 - 11487 + 17166 + 11457 144 64 - 13030 - 11519 + 17240 + 11489 Curve to evaluate - d2477878-81ef-4d37-baaa-7d5cf23b6da1 + 33834da1-79a1-4625-9ee2-434b9837cc8e true Curve Curve false - 3a3ee721-95ca-4efb-a962-55fa8532ee66 + d88503dc-2c62-4e69-ba78-bfe7342a61a8 1 - 12958 - 11489 + 17168 + 11459 57 20 - 12988 - 11499 + 17198 + 11469 @@ -112075,7 +112226,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 7ed5afea-433c-40eb-bcc6-b5d581843d06 + 13819db4-e774-41e8-aea3-31f69fa0763e true Length Length @@ -112086,14 +112237,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 11509 + 17168 + 11479 57 20 - 12988 - 11519 + 17198 + 11489 @@ -112122,7 +112273,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 7201e51f-b26e-423f-9fba-73ec4ae70e6c + 23dd6840-78f7-4ead-9d69-9b71c7fefb30 true Normalized Normalized @@ -112133,14 +112284,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 11529 + 17168 + 11499 57 20 - 12988 - 11539 + 17198 + 11509 @@ -112169,7 +112320,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 758debfa-fe92-41da-a901-79a73078298b + d6d0f16c-54ac-4295-9b0f-a8266e615099 true Point Point @@ -112180,14 +112331,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 11489 + 17255 + 11459 53 20 - 13073 - 11499 + 17283 + 11469 @@ -112196,7 +112347,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 1852cc4b-9d66-40bc-95bc-86a6cefddca9 + 2ad407a9-024e-4895-aa40-d775a50bb83b true Tangent Tangent @@ -112207,14 +112358,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 11509 + 17255 + 11479 53 20 - 13073 - 11519 + 17283 + 11489 @@ -112223,7 +112374,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - b6879775-27c3-4466-bd13-323abcc3ebbd + 9d363ecb-7b03-42c9-9b02-cc3181eb0e26 true Parameter Parameter @@ -112234,14 +112385,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 11529 + 17255 + 11499 53 20 - 13073 - 11539 + 17283 + 11509 @@ -112251,7 +112402,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -112261,7 +112412,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - 162dd3b1-5741-4663-a444-3fa31148c1ee + 4196cce7-460e-4004-a74b-b9b355653474 true Mirror Mirror @@ -112270,40 +112421,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12959 - 11425 + 17169 + 11395 138 44 - 13027 - 11447 + 17237 + 11417 Base geometry - e44a26a7-33d5-44f1-91e8-0dc8c5bf82de + 5bb21746-b4df-477e-a676-ff397612bb3a true Geometry Geometry true - 3a3ee721-95ca-4efb-a962-55fa8532ee66 + d88503dc-2c62-4e69-ba78-bfe7342a61a8 1 - 12961 - 11427 + 17171 + 11397 51 20 - 12988 - 11437 + 17198 + 11407 @@ -112312,26 +112463,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 894ed388-d662-4d2d-903c-a5663d446167 + 77ed8759-61eb-4004-be75-4ccdc65d405c true Plane Plane false - 8c9840aa-59e7-4981-bd26-0f71ea929815 + bf1fee78-eb88-4160-8a82-9bb93579c084 1 - 12961 - 11447 + 17171 + 11417 51 20 - 12988 - 11457 + 17198 + 11427 @@ -112370,7 +112521,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 10573088-5312-4ed2-9e0a-1ddee1cfcb60 + ed1b0dbf-24bd-4ff7-be7a-d274b307f13c true Geometry Geometry @@ -112381,14 +112532,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13042 - 11427 + 17252 + 11397 53 20 - 13070 - 11437 + 17280 + 11407 @@ -112397,7 +112548,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - f8d8c15e-e22c-4f61-a460-61a9c4b3a191 + 31077e74-b262-4964-9a7c-689960ca5f18 true Transform Transform @@ -112408,14 +112559,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13042 - 11447 + 17252 + 11417 53 20 - 13070 - 11457 + 17280 + 11427 @@ -112425,7 +112576,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL @@ -112435,7 +112586,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line segment defined by start point, tangent and length.} true - 3aca04d1-98fe-4378-828f-c99301545001 + 80dfd0f0-9792-40d9-85e6-db5ebe0eadf9 true Line SDL Line SDL @@ -112444,40 +112595,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12975 - 12084 + 17185 + 12054 106 64 - 13039 - 12116 + 17249 + 12086 Line start point - cca9d8b5-256a-4d58-84ed-8404b3d5f2a9 + 29623dbf-7241-4bd8-8f70-d96af2dd738b true Start Start false - 758debfa-fe92-41da-a901-79a73078298b + d6d0f16c-54ac-4295-9b0f-a8266e615099 1 - 12977 - 12086 + 17187 + 12056 47 20 - 13002 - 12096 + 17212 + 12066 @@ -112486,26 +112637,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line tangent (direction) - 7d47557b-7875-4150-938e-e26318b0555e + 8f1b2f1d-da3b-4cfd-8602-da06e5c8228e true Direction Direction false - 1852cc4b-9d66-40bc-95bc-86a6cefddca9 + 2ad407a9-024e-4895-aa40-d775a50bb83b 1 - 12977 - 12106 + 17187 + 12076 47 20 - 13002 - 12116 + 17212 + 12086 @@ -112538,7 +112689,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line length - 0e720524-d593-4583-a3d2-a0b9cbf1c95b + 5b3b7c31-b896-4f5d-b437-71dec5618fb0 true Length Length @@ -112549,14 +112700,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12977 - 12126 + 17187 + 12096 47 20 - 13002 - 12136 + 17212 + 12106 @@ -112585,7 +112736,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - 8c9840aa-59e7-4981-bd26-0f71ea929815 + bf1fee78-eb88-4160-8a82-9bb93579c084 true Line Line @@ -112596,14 +112747,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13054 - 12086 + 17264 + 12056 25 60 - 13068 - 12116 + 17278 + 12086 @@ -112613,7 +112764,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -112623,7 +112774,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - e67b0b22-5a9d-4a3c-a163-a804cde0e427 + dfa591dc-8a9d-4616-9e21-0f4563b802ca true Join Curves Join Curves @@ -112632,14 +112783,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12969 - 11363 + 17179 + 11333 118 44 - 13032 - 11385 + 17242 + 11355 @@ -112647,27 +112798,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 6809fdce-e949-4d56-8d22-c02db78b9f74 + 77af013e-d83a-4fb0-97fc-faa7334a94a1 true Curves Curves false - 3a3ee721-95ca-4efb-a962-55fa8532ee66 - 10573088-5312-4ed2-9e0a-1ddee1cfcb60 + d88503dc-2c62-4e69-ba78-bfe7342a61a8 + ed1b0dbf-24bd-4ff7-be7a-d274b307f13c 2 - 12971 - 11365 + 17181 + 11335 46 20 - 12995.5 - 11375 + 17205.5 + 11345 @@ -112676,7 +112827,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - 549ef6ba-1e6a-4a71-b8b5-2951147d0334 + 311e7075-f1e3-46d4-bda6-fda956f786d3 true Preserve Preserve @@ -112687,14 +112838,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12971 - 11385 + 17181 + 11355 46 20 - 12995.5 - 11395 + 17205.5 + 11365 @@ -112724,7 +112875,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - b8d28eb9-5e2d-4c20-a201-0922264cabdb + 47b67870-e525-4da9-897b-54c917b48e9f true Curves Curves @@ -112735,14 +112886,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13047 - 11365 + 17257 + 11335 38 40 - 13067.5 - 11385 + 17277.5 + 11355 @@ -112752,7 +112903,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -112762,7 +112913,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 2a4d5012-04cc-4247-915e-1cbb81186d49 + 7344168c-2ee2-44a9-8393-8ce7cc783a0b true Evaluate Length Evaluate Length @@ -112771,40 +112922,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12956 - 11279 + 17166 + 11249 144 64 - 13030 - 11311 + 17240 + 11281 Curve to evaluate - 775abe75-fef3-49f5-a175-af17e68c65f7 + 5a0c67d5-c964-44a4-8505-1bad1ff54c7c true Curve Curve false - b8d28eb9-5e2d-4c20-a201-0922264cabdb + 47b67870-e525-4da9-897b-54c917b48e9f 1 - 12958 - 11281 + 17168 + 11251 57 20 - 12988 - 11291 + 17198 + 11261 @@ -112813,7 +112964,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 6fbe65da-8c89-49d0-907d-3bc03de64fa3 + d1070862-339a-4899-a8a5-3e1d8b215022 true Length Length @@ -112824,14 +112975,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 11301 + 17168 + 11271 57 20 - 12988 - 11311 + 17198 + 11281 @@ -112860,7 +113011,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 27dbc873-888b-416d-bdf0-07300dee60e0 + 5e8d2367-9f92-4f0e-a6dd-0b178aa7842c true Normalized Normalized @@ -112871,14 +113022,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 11321 + 17168 + 11291 57 20 - 12988 - 11331 + 17198 + 11301 @@ -112907,7 +113058,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 4b5ad99a-cac6-4c83-990e-81e53e373ef5 + eba5b44d-c31a-488b-a39f-da838bbae658 true Point Point @@ -112918,14 +113069,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 11281 + 17255 + 11251 53 20 - 13073 - 11291 + 17283 + 11261 @@ -112934,7 +113085,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 31e03db0-1f3b-4b17-93bb-4a2197d8c5fc + d8a5c4cb-be3d-4378-9e69-68a1e9aed991 true Tangent Tangent @@ -112945,14 +113096,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 11301 + 17255 + 11271 53 20 - 13073 - 11311 + 17283 + 11281 @@ -112961,7 +113112,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 27483c7f-a0cd-4267-8d77-4a24c3452651 + c0f8f4a8-6c43-47dc-8342-8943fd30d622 true Parameter Parameter @@ -112972,14 +113123,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 11321 + 17255 + 11291 53 20 - 13073 - 11331 + 17283 + 11301 @@ -112989,7 +113140,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate @@ -112999,7 +113150,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotate an object in a plane. true - 8fa6f59b-258e-48ca-b17f-63e7e3b21bde + a5f32588-ab0c-44eb-ba85-0e5af9e5b1a5 true Rotate Rotate @@ -113008,40 +113159,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12959 - 11196 + 17169 + 11166 138 64 - 13027 - 11228 + 17237 + 11198 Base geometry - ae08b325-9e4c-4d61-a92c-1e1c3cccd173 + c31c5198-8d67-4cf3-8204-e7dd8487af42 true Geometry Geometry true - b8d28eb9-5e2d-4c20-a201-0922264cabdb + 47b67870-e525-4da9-897b-54c917b48e9f 1 - 12961 - 11198 + 17171 + 11168 51 20 - 12988 - 11208 + 17198 + 11178 @@ -113050,7 +113201,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation angle in radians - bd980afc-cbb2-4120-a4a8-f5e3775c1a1f + 7ae0de57-d0da-4430-91e0-90b64394e8ee true Angle Angle @@ -113062,14 +113213,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12961 - 11218 + 17171 + 11188 51 20 - 12988 - 11228 + 17198 + 11198 @@ -113098,26 +113249,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation plane - 8d62c37f-d323-463c-9e42-17446fe6d82b + 4bd8f105-113c-492d-874e-6ef6b77ab63a true Plane Plane false - 4b5ad99a-cac6-4c83-990e-81e53e373ef5 + eba5b44d-c31a-488b-a39f-da838bbae658 1 - 12961 - 11238 + 17171 + 11208 51 20 - 12988 - 11248 + 17198 + 11218 @@ -113156,7 +113307,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotated geometry - 3736436a-e189-4cc2-a479-2bca159b09e3 + 3c6a0a5e-d557-46d7-a37d-6f4a05aaf344 true Geometry Geometry @@ -113167,14 +113318,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13042 - 11198 + 17252 + 11168 53 30 - 13070 - 11213 + 17280 + 11183 @@ -113183,7 +113334,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - a940d540-b7b2-4d4b-8411-5a1a9238e3f2 + 1eeeba5c-687e-4375-a8bd-b8e3c7ca7a42 true Transform Transform @@ -113194,14 +113345,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13042 - 11228 + 17252 + 11198 53 30 - 13070 - 11243 + 17280 + 11213 @@ -113211,7 +113362,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -113221,7 +113372,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - 901e65d6-0c60-4242-bf8e-30887721e972 + e6f94cd8-4e8c-4079-a97c-93a4146e6a65 true Join Curves Join Curves @@ -113230,14 +113381,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12969 - 11133 + 17179 + 11103 118 44 - 13032 - 11155 + 17242 + 11125 @@ -113245,27 +113396,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 07438174-d3d1-43b3-b5c2-8a5207e492a4 + 7f4f8a8c-0c2d-45c2-a138-33c236f9518e true Curves Curves false - b8d28eb9-5e2d-4c20-a201-0922264cabdb - 3736436a-e189-4cc2-a479-2bca159b09e3 + 47b67870-e525-4da9-897b-54c917b48e9f + 3c6a0a5e-d557-46d7-a37d-6f4a05aaf344 2 - 12971 - 11135 + 17181 + 11105 46 20 - 12995.5 - 11145 + 17205.5 + 11115 @@ -113274,7 +113425,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - 502ede0f-9893-4424-a570-00cbfec07094 + 43bd2df2-6a1a-46d6-97f1-a63cc39c765d true Preserve Preserve @@ -113285,14 +113436,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12971 - 11155 + 17181 + 11125 46 20 - 12995.5 - 11165 + 17205.5 + 11135 @@ -113322,7 +113473,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - 150163ee-a573-4863-a15e-d9bc2329fa38 + 87270a07-9b0e-4060-b369-56cff5f3c0ff true Curves Curves @@ -113333,14 +113484,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13047 - 11135 + 17257 + 11105 38 40 - 13067.5 - 11155 + 17277.5 + 11125 @@ -113350,7 +113501,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -113363,23 +113514,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - ca997e41-79d8-4e43-be24-c7b4c29481db - 3efab561-d7ca-4b3f-8baa-e5c5274c459a - 162dd3b1-5741-4663-a444-3fa31148c1ee - 3aca04d1-98fe-4378-828f-c99301545001 - e67b0b22-5a9d-4a3c-a163-a804cde0e427 - 2a4d5012-04cc-4247-915e-1cbb81186d49 - 8fa6f59b-258e-48ca-b17f-63e7e3b21bde - 901e65d6-0c60-4242-bf8e-30887721e972 - de53a182-560f-41aa-841e-a01c2e117edd - 0578316c-418c-4e89-95a7-dc9ddb5ba462 - 8f66ad49-6028-4a1b-8324-63844d87d550 - eb58ff90-1679-4c1c-9aae-21704022ebf7 - 5c8b78b1-f658-485c-9d77-edfdca1b886d - 075789cc-fd97-4a29-a0a4-8c0e2f794e3d - 168c86e3-663d-475f-a603-92ce0e6c763d + 154082cc-7a35-4674-b6aa-b500c958394e + 42c88318-5a88-4cc1-ab28-b1d73dd652d7 + 4196cce7-460e-4004-a74b-b9b355653474 + 80dfd0f0-9792-40d9-85e6-db5ebe0eadf9 + dfa591dc-8a9d-4616-9e21-0f4563b802ca + 7344168c-2ee2-44a9-8393-8ce7cc783a0b + a5f32588-ab0c-44eb-ba85-0e5af9e5b1a5 + e6f94cd8-4e8c-4079-a97c-93a4146e6a65 + 467170c3-a747-450d-9db5-691d3222c764 + 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 + 7553f3fd-a0e1-4ee6-9ccc-33ae6881a31e + f1dc7722-f68a-4e76-a629-9d79f7fa672e + 77c71397-d676-43a5-855e-28a04de20cf2 + 9856b67b-38f1-47bf-a90e-f1d15176eaba + 3436aa80-e9b3-4e21-b285-fc7f29fd2145 15 - 8901b2a5-394d-440a-854c-9cfa8fe88dd9 + c9ada40f-5341-47fb-b6d4-6794a5dca0f2 Group @@ -113389,7 +113540,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -113398,13 +113549,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 52850b18-b739-4fe3-b12a-324e456a1b0b + 52262361-49d9-4469-8e9c-3f68257aa8fc true Panel false 0 - 7e1231bb-6067-4c0c-8c9e-00b69d5bfb71 + 25a69c15-0d48-436c-8d7f-63db8b42c0e5 1 Double click to edit panel content… @@ -113412,7 +113563,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12960 + 17170 16013 145 20 @@ -113421,8 +113572,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12960.82 - 16013.5 + 17170.82 + 16013.48 @@ -113443,7 +113594,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -113453,26 +113604,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - de53a182-560f-41aa-841e-a01c2e117edd + 467170c3-a747-450d-9db5-691d3222c764 true Curve Curve false - 150163ee-a573-4863-a15e-d9bc2329fa38 + 87270a07-9b0e-4060-b369-56cff5f3c0ff 1 - 13009 - 11097 + 17219 + 11067 50 24 - 13034.4 - 11109.59 + 17244.4 + 11079.59 @@ -113480,7 +113631,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -113493,9 +113644,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - de53a182-560f-41aa-841e-a01c2e117edd + 467170c3-a747-450d-9db5-691d3222c764 1 - 8f5d54fc-e807-440d-a8ba-0e136be67037 + a4271c84-25cd-4656-b57b-6e1b9075a8c3 Group Curve @@ -113505,7 +113656,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -113514,7 +113665,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - b42663bb-8528-4524-acb7-8ce856e76743 + 48876b36-f626-482f-aaef-f2d6994b6eda true Panel @@ -113527,7 +113678,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12814 + 17024 16221 439 20 @@ -113536,8 +113687,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12814.38 - 16221.59 + 17024.38 + 16221.57 @@ -113558,7 +113709,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -113568,7 +113719,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 8a1219da-7568-4bee-a1d1-489d4d064c6c + a063af2c-0f6d-470c-a90b-c1c4d076f24c true Evaluate Length Evaluate Length @@ -113577,40 +113728,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12956 - 11007 + 17166 + 10977 144 64 - 13030 - 11039 + 17240 + 11009 Curve to evaluate - 92d44959-bc71-4fbe-9ede-87e14178003a + 51767dcf-d676-42f1-b9c0-d3c9f2a7bda0 true Curve Curve false - 150163ee-a573-4863-a15e-d9bc2329fa38 + 87270a07-9b0e-4060-b369-56cff5f3c0ff 1 - 12958 - 11009 + 17168 + 10979 57 20 - 12988 - 11019 + 17198 + 10989 @@ -113619,7 +113770,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 6eabb20f-922f-416f-91d1-5ee044d75abf + b2c11a07-c2ca-439e-8a1b-e49ed1c18ecd true Length Length @@ -113630,14 +113781,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 11029 + 17168 + 10999 57 20 - 12988 - 11039 + 17198 + 11009 @@ -113666,7 +113817,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - d37207f7-c60c-405b-bac2-bab0dcf75e92 + 2721858a-7863-41ef-a05e-b6f3636b0b4b true Normalized Normalized @@ -113677,14 +113828,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 11049 + 17168 + 11019 57 20 - 12988 - 11059 + 17198 + 11029 @@ -113713,7 +113864,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 715d3228-557a-47d7-ac3b-0fdca9781950 + 3f610739-66f6-4133-aa9c-ed9c6305e3f4 true Point Point @@ -113724,14 +113875,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 11009 + 17255 + 10979 53 20 - 13073 - 11019 + 17283 + 10989 @@ -113740,7 +113891,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 4a79a20c-af20-4909-b577-06371b74c968 + 64f79a76-8a3d-4d8b-be29-9fed7f53e215 true Tangent Tangent @@ -113751,14 +113902,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 11029 + 17255 + 10999 53 20 - 13073 - 11039 + 17283 + 11009 @@ -113767,7 +113918,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 21591b2d-05f9-467a-9470-000d1effa181 + abcabf8e-24de-45a4-bde5-7bcd371a8b8c true Parameter Parameter @@ -113778,14 +113929,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 11049 + 17255 + 11019 53 20 - 13073 - 11059 + 17283 + 11029 @@ -113795,7 +113946,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -113806,7 +113957,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 6b22260c-9522-4182-aec8-00efe0989f78 + 344dd78f-bc3b-4f6d-af05-f16bc0412c5a true Expression Expression @@ -113815,14 +113966,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 10785 + 17141 + 10755 194 28 - 13031 - 10799 + 17241 + 10769 @@ -113837,26 +113988,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 50d5f3c6-77d7-4801-a27c-888dddfbe5c9 + 4d535d2c-bbe2-4b57-b7a6-c3954af9f7f1 true Variable O O true - 8fe7987c-d7bd-4159-826a-37cf4a5c75a1 + fe418519-b8ba-4dbb-9e0f-b12fa9206367 1 - 12933 - 10787 + 17143 + 10757 14 24 - 12941.5 - 10799 + 17151.5 + 10769 @@ -113865,7 +114016,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 3f710ea6-bcf4-4622-b73a-df8a80b5ad8c + ef3bfa83-b838-434e-993d-51b7f1b8af4a true Result @@ -113876,14 +114027,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 10787 + 17324 + 10757 9 24 - 13120 - 10799 + 17330 + 10769 @@ -113895,7 +114046,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -113905,7 +114056,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - def5db13-812d-4a84-8f70-2fee3b6ea2e9 + 473634ed-a08c-4654-828a-ef2745fb8393 true Deconstruct Deconstruct @@ -113914,40 +114065,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12962 - 10919 + 17172 + 10889 132 64 - 13009 - 10951 + 17219 + 10921 Input point - 4752f94f-cf52-4ba9-8a23-256842dde942 + 49002525-a6ba-442c-aa90-5322377ababe true Point Point false - 715d3228-557a-47d7-ac3b-0fdca9781950 + 3f610739-66f6-4133-aa9c-ed9c6305e3f4 1 - 12964 - 10921 + 17174 + 10891 30 60 - 12980.5 - 10951 + 17190.5 + 10921 @@ -113956,7 +114107,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - 8fe7987c-d7bd-4159-826a-37cf4a5c75a1 + fe418519-b8ba-4dbb-9e0f-b12fa9206367 true X component X component @@ -113967,14 +114118,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13024 - 10921 + 17234 + 10891 68 20 - 13059.5 - 10931 + 17269.5 + 10901 @@ -113983,7 +114134,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - b5ad2314-7b8e-4475-b419-38a96c6f62f1 + 15db37b0-02fc-435e-bc25-46b85ad3378f true Y component Y component @@ -113994,14 +114145,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13024 - 10941 + 17234 + 10911 68 20 - 13059.5 - 10951 + 17269.5 + 10921 @@ -114010,7 +114161,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - 520abc33-a013-47ff-8b6e-5b5a88804d59 + 715c06e8-a74c-4ace-8ec0-decda66aca63 true Z component Z component @@ -114021,14 +114172,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13024 - 10961 + 17234 + 10931 68 20 - 13059.5 - 10971 + 17269.5 + 10941 @@ -114038,7 +114189,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -114047,13 +114198,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - cd7bd7ef-5792-4acf-ac07-684674ce7147 + b23dda2d-4cf2-4cb6-b260-5f3522944c45 true Panel false 0 - 3f710ea6-bcf4-4622-b73a-df8a80b5ad8c + ef3bfa83-b838-434e-993d-51b7f1b8af4a 1 Double click to edit panel content… @@ -114061,8 +114212,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 10763 + 17163 + 10733 160 20 @@ -114070,8 +114221,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12953.17 - 10763.17 + 17163.17 + 10733.17 @@ -114092,7 +114243,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -114103,7 +114254,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 73efbebe-da42-4797-91d5-a45230a418ca + 263a199d-3906-45d1-ac2e-72cea27641d2 true Expression Expression @@ -114112,14 +114263,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 10699 + 17141 + 10669 194 28 - 13031 - 10713 + 17241 + 10683 @@ -114134,26 +114285,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 71febe23-baa4-4e14-9826-3901f5e01a33 + 8be8b8d1-37d4-41a5-a697-99646f965bd8 true Variable O O true - b5ad2314-7b8e-4475-b419-38a96c6f62f1 + 15db37b0-02fc-435e-bc25-46b85ad3378f 1 - 12933 - 10701 + 17143 + 10671 14 24 - 12941.5 - 10713 + 17151.5 + 10683 @@ -114162,7 +114313,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 7adf1ac7-1db3-4ff8-bc2f-7412a52fc615 + c175e21a-e0f7-451b-949c-6db2cffdd08e true Result @@ -114173,14 +114324,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 10701 + 17324 + 10671 9 24 - 13120 - 10713 + 17330 + 10683 @@ -114192,7 +114343,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -114201,13 +114352,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - f2a0f7a2-f430-40a1-926c-4afb69938381 + 23fe9e65-96db-4c54-ad7a-0de18adbab80 true Panel false 0 - 7adf1ac7-1db3-4ff8-bc2f-7412a52fc615 + c175e21a-e0f7-451b-949c-6db2cffdd08e 1 Double click to edit panel content… @@ -114215,8 +114366,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 10674 + 17163 + 10644 160 20 @@ -114224,8 +114375,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12953.17 - 10674.74 + 17163.17 + 10644.74 @@ -114246,7 +114397,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -114256,7 +114407,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - 9a36eaef-3e40-4f52-ac71-623ea3dd3e3d + 341fbc99-3289-4790-b610-401be29ac2fc true Division Division @@ -114265,40 +114416,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12987 - 10597 + 17197 + 10567 82 44 - 13018 - 10619 + 17228 + 10589 Item to divide (dividend) - c9db6ae2-5901-4366-858e-b35c9bf6cea5 + 55d58eb0-9439-434f-ba94-ef2b826950d0 true A A false - cd7bd7ef-5792-4acf-ac07-684674ce7147 + b23dda2d-4cf2-4cb6-b260-5f3522944c45 1 - 12989 - 10599 + 17199 + 10569 14 20 - 12997.5 - 10609 + 17207.5 + 10579 @@ -114307,26 +114458,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - 265eca45-c17f-4e71-8a16-5762218afba0 + b9673105-b4e7-4687-99e8-7cdb06e86a62 true B B false - f2a0f7a2-f430-40a1-926c-4afb69938381 + 23fe9e65-96db-4c54-ad7a-0de18adbab80 1 - 12989 - 10619 + 17199 + 10589 14 20 - 12997.5 - 10629 + 17207.5 + 10599 @@ -114335,7 +114486,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 956be425-65f3-4c07-8bbd-8e4c895ff4fc + 8ce03f10-5eea-4434-9d47-53e91dfeff6b true Result Result @@ -114346,14 +114497,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13033 - 10599 + 17243 + 10569 34 40 - 13051.5 - 10619 + 17261.5 + 10589 @@ -114363,7 +114514,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -114372,13 +114523,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - bfb59471-3c40-4fc4-9451-b25199c0640b + d93403d2-b922-4f1b-a7a6-577adea13116 true Panel false 0 - 7e1231bb-6067-4c0c-8c9e-00b69d5bfb71 + 25a69c15-0d48-436c-8d7f-63db8b42c0e5 1 Double click to edit panel content… @@ -114386,8 +114537,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 10527 + 17163 + 10497 160 20 @@ -114395,8 +114546,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12953.41 - 10527.23 + 17163.41 + 10497.23 @@ -114417,7 +114568,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -114428,7 +114579,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 97373ad8-d4a7-40e1-b86f-3a8c7943c731 + 8173c5fe-8e0e-41eb-86ac-aafc074e52c8 true Expression Expression @@ -114437,14 +114588,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 10550 + 17141 + 10520 194 28 - 13031 - 10564 + 17241 + 10534 @@ -114459,26 +114610,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - e2614ba1-8eaf-4a93-8082-9c19bbbbece1 + 2706512d-c871-45eb-b886-7e623129892c true Variable O O true - 956be425-65f3-4c07-8bbd-8e4c895ff4fc + 8ce03f10-5eea-4434-9d47-53e91dfeff6b 1 - 12933 - 10552 + 17143 + 10522 14 24 - 12941.5 - 10564 + 17151.5 + 10534 @@ -114487,7 +114638,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - bb3d53e4-9d35-4bb9-9aa0-c9ae07dd7e8f + 2fd16187-6c8d-4e2a-9b75-62f1c843c3d9 true Result @@ -114498,14 +114649,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 10552 + 17324 + 10522 9 24 - 13120 - 10564 + 17330 + 10534 @@ -114517,7 +114668,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -114527,26 +114678,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 7e1231bb-6067-4c0c-8c9e-00b69d5bfb71 + 25a69c15-0d48-436c-8d7f-63db8b42c0e5 true Relay false - bb3d53e4-9d35-4bb9-9aa0-c9ae07dd7e8f + 2fd16187-6c8d-4e2a-9b75-62f1c843c3d9 1 - 13008 - 10475 + 17218 + 10445 40 16 - 13028 - 10483 + 17238 + 10453 @@ -114554,7 +114705,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a0d62394-a118-422d-abb3-6af115c75b25 Addition @@ -114564,7 +114715,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical addition true - b1c735ca-5069-476f-82db-a61298330b88 + b45a9237-ddd9-4d64-89db-ebf9da902659 true Addition Addition @@ -114573,14 +114724,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12987 - 10412 + 17197 + 10382 82 44 - 13018 - 10434 + 17228 + 10404 @@ -114596,26 +114747,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for addition - 93867321-205d-454b-9dc2-5fe472b7c788 + 29569677-0635-4d33-91ad-54e05df56384 true A A true - f2a0f7a2-f430-40a1-926c-4afb69938381 + 23fe9e65-96db-4c54-ad7a-0de18adbab80 1 - 12989 - 10414 + 17199 + 10384 14 20 - 12997.5 - 10424 + 17207.5 + 10394 @@ -114624,26 +114775,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for addition - 2f0d7698-26d2-4924-9a9b-51a8150ed2b7 + bf00d645-32ea-405f-97eb-186f51929b17 true B B true - cd7bd7ef-5792-4acf-ac07-684674ce7147 + b23dda2d-4cf2-4cb6-b260-5f3522944c45 1 - 12989 - 10434 + 17199 + 10404 14 20 - 12997.5 - 10444 + 17207.5 + 10414 @@ -114652,7 +114803,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of addition - d49965a1-c8f3-47b1-9120-607fccae8e2a + 1a440a1e-7ce2-491e-a325-6b1e9ba51631 true Result Result @@ -114663,14 +114814,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13033 - 10414 + 17243 + 10384 34 40 - 13051.5 - 10434 + 17261.5 + 10404 @@ -114682,7 +114833,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -114692,7 +114843,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - 303287e2-db47-42d8-ab9a-cdb1cee3814b + c2f1f768-86d4-4f76-ad79-7f2a0dcabb4e true Division Division @@ -114701,40 +114852,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12987 - 10262 + 17197 + 10232 82 44 - 13018 - 10284 + 17228 + 10254 Item to divide (dividend) - f4c7c5d0-4ef1-4875-986f-5be9362db6ff + bae49b4d-bd39-409a-b739-4ce6565848d6 true A A false - a56987c9-5a0c-4c41-973e-58b2ff77fffc + 23ef0277-c564-455f-b452-6c0d11eebeb4 1 - 12989 - 10264 + 17199 + 10234 14 20 - 12997.5 - 10274 + 17207.5 + 10244 @@ -114743,7 +114894,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - 98ad531e-020b-4c3a-9987-e936a76b9f47 + e5fc7fb6-2a9f-47a3-b0bb-dbe4c19a01e0 true B B @@ -114754,14 +114905,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12989 - 10284 + 17199 + 10254 14 20 - 12997.5 - 10294 + 17207.5 + 10264 @@ -114791,7 +114942,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - c16878d3-e56e-4251-a868-a8b484184ed1 + 988498e2-0181-4b2d-aa29-a1ed8e769a34 true Result Result @@ -114802,14 +114953,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13033 - 10264 + 17243 + 10234 34 40 - 13051.5 - 10284 + 17261.5 + 10254 @@ -114819,7 +114970,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -114830,7 +114981,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 7f194e45-9fbb-4b38-aaab-583c59ceedee + e337558f-550d-4086-aca1-2c76451a8265 true Expression Expression @@ -114839,14 +114990,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 10214 + 17141 + 10184 194 28 - 13031 - 10228 + 17241 + 10198 @@ -114861,26 +115012,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 03b5db73-054f-4b85-a5ac-03c865422ba3 + b651c8f0-b8a4-44eb-b8a6-34be29beb2e4 true Variable O O true - c16878d3-e56e-4251-a868-a8b484184ed1 + 988498e2-0181-4b2d-aa29-a1ed8e769a34 1 - 12933 - 10216 + 17143 + 10186 14 24 - 12941.5 - 10228 + 17151.5 + 10198 @@ -114889,7 +115040,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 1775e30a-c9c5-4710-8acf-5dcff6d23ec2 + cb0edf30-d7b3-4458-b148-680f9ec8ac8b true Result @@ -114900,14 +115051,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 10216 + 17324 + 10186 9 24 - 13120 - 10228 + 17330 + 10198 @@ -114919,7 +115070,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -114928,13 +115079,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 327f272f-5bf3-4638-9fd6-29b2a9e888a4 + 654488ab-cbd5-4b27-abbc-fae35a1fcba2 true Panel false 0 - 1775e30a-c9c5-4710-8acf-5dcff6d23ec2 + cb0edf30-d7b3-4458-b148-680f9ec8ac8b 1 Double click to edit panel content… @@ -114942,8 +115093,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 10191 + 17163 + 10161 160 20 @@ -114951,8 +115102,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12953.17 - 10191.09 + 17163.17 + 10161.09 @@ -114973,7 +115124,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -114982,13 +115133,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - a56987c9-5a0c-4c41-973e-58b2ff77fffc + 23ef0277-c564-455f-b452-6c0d11eebeb4 true Panel false 0 - d5c4e6ab-45a8-4840-b839-07156ae94256 + 7f9cea07-b71a-44e7-a917-7cd22db590d6 1 Double click to edit panel content… @@ -114996,8 +115147,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 10343 + 17163 + 10313 160 20 @@ -115005,8 +115156,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12953.17 - 10343 + 17163.17 + 10313 @@ -115027,7 +115178,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -115038,7 +115189,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 0b39b96b-83c9-44e7-9f1c-de7fc93311be + 795a343d-f80f-4476-bb42-ab4376f9b364 true Expression Expression @@ -115047,14 +115198,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 10365 + 17141 + 10335 194 28 - 13031 - 10379 + 17241 + 10349 @@ -115069,26 +115220,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 6f4e7cd2-639b-47be-b218-d6a099329782 + e13712ef-ac2a-4493-b392-aaa38c07f7ff true Variable O O true - d49965a1-c8f3-47b1-9120-607fccae8e2a + 1a440a1e-7ce2-491e-a325-6b1e9ba51631 1 - 12933 - 10367 + 17143 + 10337 14 24 - 12941.5 - 10379 + 17151.5 + 10349 @@ -115097,7 +115248,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - d5c4e6ab-45a8-4840-b839-07156ae94256 + 7f9cea07-b71a-44e7-a917-7cd22db590d6 true Result @@ -115108,14 +115259,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 10367 + 17324 + 10337 9 24 - 13120 - 10379 + 17330 + 10349 @@ -115127,7 +115278,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -115137,7 +115288,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 4a8fc40f-d5bb-4256-90c9-d8031661ab5c + ebc157b3-3407-4a6d-a9bb-16a4b26b7bd8 true Scale Scale @@ -115146,40 +115297,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12951 - 10091 + 17161 + 10061 154 64 - 13035 - 10123 + 17245 + 10093 Base geometry - 7b12511b-5e0b-4065-9c61-db0a2be5d2a9 + 055448bf-029b-491d-bc2d-9352756ad499 true Geometry Geometry true - de53a182-560f-41aa-841e-a01c2e117edd + 467170c3-a747-450d-9db5-691d3222c764 1 - 12953 - 10093 + 17163 + 10063 67 20 - 12996 - 10103 + 17206 + 10073 @@ -115188,7 +115339,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 0dcb39c9-84ce-4eca-8404-273701f1ff83 + 3351799c-de4a-48fc-b46b-beca7594cf16 true Center Center @@ -115199,14 +115350,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 10113 + 17163 + 10083 67 20 - 12996 - 10123 + 17206 + 10093 @@ -115240,27 +115391,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 2872bc84-ab45-44e6-83de-f83ffb72a08c + 03a7d3e4-aec3-4f35-a051-6ab099c004d8 1/X true Factor Factor false - 327f272f-5bf3-4638-9fd6-29b2a9e888a4 + 654488ab-cbd5-4b27-abbc-fae35a1fcba2 1 - 12953 - 10133 + 17163 + 10103 67 20 - 12996 - 10143 + 17206 + 10113 @@ -115289,7 +115440,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 077a50c5-4230-4e9d-88e4-e384003c5ace + b13ecf53-af5d-4706-9a96-c01d1fd8e5c4 true Geometry Geometry @@ -115300,14 +115451,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13050 - 10093 + 17260 + 10063 53 30 - 13078 - 10108 + 17288 + 10078 @@ -115316,7 +115467,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 08a246e1-8400-4e1a-8550-f8b7850481a1 + 14951772-67bd-479c-95bc-e66cc81f3d91 true Transform Transform @@ -115327,14 +115478,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13050 - 10123 + 17260 + 10093 53 30 - 13078 - 10138 + 17288 + 10108 @@ -115344,7 +115495,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -115354,26 +115505,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - f95a37a7-02ee-4695-8d91-4a88e8f95efd + 4a84cf0c-40ed-4abf-b243-4081436673d6 true Curve Curve false - 077a50c5-4230-4e9d-88e4-e384003c5ace + b13ecf53-af5d-4706-9a96-c01d1fd8e5c4 1 - 13007 - 9496 + 17217 + 9466 50 24 - 13032.15 - 9508.595 + 17242.15 + 9478.595 @@ -115381,7 +115532,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -115392,7 +115543,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 914c2f95-f40f-4ec9-92ad-a19618256d32 + 74b7e1ea-51ea-4a7d-8398-fc7c6c939177 true Expression Expression @@ -115401,14 +115552,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 10872 + 17141 + 10842 194 28 - 13031 - 10886 + 17241 + 10856 @@ -115423,26 +115574,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 71787e88-c0ba-46bc-856a-d53b8248c2c1 + 3402099a-5604-48c6-ace1-aa1805d2264d true Variable O O true - 520abc33-a013-47ff-8b6e-5b5a88804d59 + 715c06e8-a74c-4ace-8ec0-decda66aca63 1 - 12933 - 10874 + 17143 + 10844 14 24 - 12941.5 - 10886 + 17151.5 + 10856 @@ -115451,7 +115602,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 72601e6b-5f67-4904-97c5-3fded82a6c38 + c3425892-f54d-45dd-a2c2-ee8519282c24 true Result @@ -115462,14 +115613,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 10874 + 17324 + 10844 9 24 - 13120 - 10886 + 17330 + 10856 @@ -115481,7 +115632,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -115490,13 +115641,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - efe35352-6dd4-4382-bc7d-4163c1e963ab + 40c04e3c-10b0-4be2-9dd0-3f635f9f1de3 true Panel false 0 - 72601e6b-5f67-4904-97c5-3fded82a6c38 + c3425892-f54d-45dd-a2c2-ee8519282c24 1 Double click to edit panel content… @@ -115504,8 +115655,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12954 - 10848 + 17164 + 10818 160 20 @@ -115513,8 +115664,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12954.04 - 10848.94 + 17164.04 + 10818.94 @@ -115535,7 +115686,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -115545,7 +115696,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 040ab894-16a7-4940-82e1-b350e4dada1e + f85a97dc-e0c1-4b62-95b2-48635a76a174 true Evaluate Length Evaluate Length @@ -115554,40 +115705,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12956 - 9881 + 17166 + 9851 144 64 - 13030 - 9913 + 17240 + 9883 Curve to evaluate - fe1f1e92-78c7-4aec-9c8d-0d84bc10a616 + bc4c2fd5-62b4-410b-921d-c8878ee23fb5 true Curve Curve false - 077a50c5-4230-4e9d-88e4-e384003c5ace + b13ecf53-af5d-4706-9a96-c01d1fd8e5c4 1 - 12958 - 9883 + 17168 + 9853 57 20 - 12988 - 9893 + 17198 + 9863 @@ -115596,7 +115747,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 48a8f31f-819c-4e7e-9876-4bc76d3cdcf5 + b9a7defe-45bb-4a63-ad99-d8d3bd5a932d true Length Length @@ -115607,14 +115758,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 9903 + 17168 + 9873 57 20 - 12988 - 9913 + 17198 + 9883 @@ -115643,7 +115794,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 19f1a357-d0d7-47b1-b70f-288fc63b075a + 508da502-4a0c-442b-9a9b-96bc47ec62b7 true Normalized Normalized @@ -115654,14 +115805,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12958 - 9923 + 17168 + 9893 57 20 - 12988 - 9933 + 17198 + 9903 @@ -115690,7 +115841,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 8ea6c37b-ebca-47a5-81d3-d9112b152f94 + d19c05dd-c3ed-4302-9a11-7c2e48000d42 true Point Point @@ -115701,14 +115852,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 9883 + 17255 + 9853 53 20 - 13073 - 9893 + 17283 + 9863 @@ -115717,7 +115868,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - baf59b17-4e50-4dc7-896d-2d351aa7c3de + 74ad9335-188a-4a17-b0ec-855bd73b90a4 true Tangent Tangent @@ -115728,14 +115879,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 9903 + 17255 + 9873 53 20 - 13073 - 9913 + 17283 + 9883 @@ -115744,7 +115895,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 45140397-bf48-487a-af15-b64fbf8147c4 + fcb135e4-3513-47b8-a678-1bca5faf48f6 true Parameter Parameter @@ -115755,14 +115906,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13045 - 9923 + 17255 + 9893 53 20 - 13073 - 9933 + 17283 + 9903 @@ -115772,7 +115923,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -115783,7 +115934,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 1d37bbe6-c3d7-4338-8012-3e3131f52e93 + b86a47c6-d6e0-4be7-a164-efdb7df953fe true Expression Expression @@ -115792,14 +115943,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 9664 + 17141 + 9634 194 28 - 13031 - 9678 + 17241 + 9648 @@ -115814,26 +115965,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 07efa00c-d36a-4c23-b1b7-49e32afac917 + 2b1ffdd0-8bf0-40c2-8138-4227099c3c4c true Variable O O true - aae1a44b-611d-4e45-a51c-14913f4e033e + 8c774309-a3c0-4537-b044-d3c962ad3f9a 1 - 12933 - 9666 + 17143 + 9636 14 24 - 12941.5 - 9678 + 17151.5 + 9648 @@ -115842,7 +115993,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - eadfccdd-a030-46b9-8508-0eb804259e45 + 132196d4-f6f2-426c-ad82-5d5be077fb73 true Result @@ -115853,14 +116004,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 9666 + 17324 + 9636 9 24 - 13120 - 9678 + 17330 + 9648 @@ -115872,7 +116023,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -115882,7 +116033,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - e6f0628a-91eb-498b-9037-e1eda68231cf + 344b3637-27e1-449a-9d39-59102c35d000 true Deconstruct Deconstruct @@ -115891,40 +116042,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12962 - 9798 + 17172 + 9768 132 64 - 13009 - 9830 + 17219 + 9800 Input point - 9597bb42-c042-4cbc-94c2-00d76d742c82 + 15f9fbae-9682-4a52-9d14-029998c2f56c true Point Point false - 8ea6c37b-ebca-47a5-81d3-d9112b152f94 + d19c05dd-c3ed-4302-9a11-7c2e48000d42 1 - 12964 - 9800 + 17174 + 9770 30 60 - 12980.5 - 9830 + 17190.5 + 9800 @@ -115933,7 +116084,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - aae1a44b-611d-4e45-a51c-14913f4e033e + 8c774309-a3c0-4537-b044-d3c962ad3f9a true X component X component @@ -115944,14 +116095,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13024 - 9800 + 17234 + 9770 68 20 - 13059.5 - 9810 + 17269.5 + 9780 @@ -115960,7 +116111,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - dca7155e-ff8e-4ea6-afd4-b82528685abc + 6f0fc5a4-0e48-443c-b0e5-e23d991367d9 true Y component Y component @@ -115971,14 +116122,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13024 - 9820 + 17234 + 9790 68 20 - 13059.5 - 9830 + 17269.5 + 9800 @@ -115987,7 +116138,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - 26c55cc9-9452-4f22-b056-70d7ed6a2056 + 6ad55e59-0e47-4916-8e60-d659c7cec473 true Z component Z component @@ -115998,14 +116149,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13024 - 9840 + 17234 + 9810 68 20 - 13059.5 - 9850 + 17269.5 + 9820 @@ -116015,7 +116166,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -116024,13 +116175,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 4b56d016-6f27-482a-b82d-25e4243c057c + 2f4f9882-5af2-4380-85c1-45ca9027d1e7 true Panel false 0 - eadfccdd-a030-46b9-8508-0eb804259e45 + 132196d4-f6f2-426c-ad82-5d5be077fb73 1 Double click to edit panel content… @@ -116038,8 +116189,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 9636 + 17163 + 9606 160 20 @@ -116047,8 +116198,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12953.42 - 9636.515 + 17163.42 + 9606.515 @@ -116069,7 +116220,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -116080,7 +116231,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - d46a4d3a-f49c-4ddb-a9e2-bef53b448819 + a401d7aa-70bb-4793-b7e7-19d100ac7774 true Expression Expression @@ -116089,14 +116240,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 9578 + 17141 + 9548 194 28 - 13031 - 9592 + 17241 + 9562 @@ -116111,26 +116262,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 741633ae-5b83-4e17-a86d-4d489c57326a + d3ba31e8-191d-4be9-832d-e78e90f3c447 true Variable O O true - dca7155e-ff8e-4ea6-afd4-b82528685abc + 6f0fc5a4-0e48-443c-b0e5-e23d991367d9 1 - 12933 - 9580 + 17143 + 9550 14 24 - 12941.5 - 9592 + 17151.5 + 9562 @@ -116139,7 +116290,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 65249239-7981-494a-9736-325a91f60c37 + 7d51fb3f-2e80-4afb-a65b-f5d0ffb5853f true Result @@ -116150,14 +116301,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 9580 + 17324 + 9550 9 24 - 13120 - 9592 + 17330 + 9562 @@ -116169,7 +116320,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -116178,13 +116329,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 7617170b-b3ea-4adf-ad17-80da8e4e2314 + 30d40215-0eb8-44b6-9b46-d57410a768d6 true Panel false 0 - 65249239-7981-494a-9736-325a91f60c37 + 7d51fb3f-2e80-4afb-a65b-f5d0ffb5853f 1 Double click to edit panel content… @@ -116192,8 +116343,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 9550 + 17163 + 9520 160 20 @@ -116201,8 +116352,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12953.43 - 9550.886 + 17163.43 + 9520.886 @@ -116223,7 +116374,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -116234,7 +116385,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 3776ba36-dc6a-43e9-921c-90277b55795c + 2e6664f3-e582-4617-821a-b355f412c58c true Expression Expression @@ -116243,14 +116394,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 9750 + 17141 + 9720 194 28 - 13031 - 9764 + 17241 + 9734 @@ -116265,26 +116416,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - d066fed2-7520-461a-b2ac-63ac842c6cd6 + 77907fed-61ce-4caa-8d79-e0d0953a2da7 true Variable O O true - 26c55cc9-9452-4f22-b056-70d7ed6a2056 + 6ad55e59-0e47-4916-8e60-d659c7cec473 1 - 12933 - 9752 + 17143 + 9722 14 24 - 12941.5 - 9764 + 17151.5 + 9734 @@ -116293,7 +116444,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 534b85bd-7d4a-4962-ab07-c330e7c72309 + 201fbfb4-227d-41e5-a45c-775bddec7020 true Result @@ -116304,14 +116455,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 9752 + 17324 + 9722 9 24 - 13120 - 9764 + 17330 + 9734 @@ -116323,7 +116474,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -116332,13 +116483,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 1fa63778-59d4-4004-a25a-c4b5189f889b + ffb917a4-f88a-44d8-8873-e633c1b77f79 true Panel false 0 - 534b85bd-7d4a-4962-ab07-c330e7c72309 + 201fbfb4-227d-41e5-a45c-775bddec7020 1 Double click to edit panel content… @@ -116346,8 +116497,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 9722 + 17163 + 9692 160 20 @@ -116355,8 +116506,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12953.17 - 9722.726 + 17163.17 + 9692.726 @@ -116377,7 +116528,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -116386,7 +116537,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 8a6b5972-ad07-4ee8-9661-d79409b7ca0c + d7d14ac5-f97b-49bc-b1c5-f762228131a0 true Panel @@ -116401,7 +116552,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12851 + 17061 16300 379 104 @@ -116410,8 +116561,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12851.82 - 16300.66 + 17061.82 + 16300.64 @@ -116432,7 +116583,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -116441,13 +116592,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - f5daa0a5-064f-48e0-9aea-0037c20fcd07 + b7a4989e-d29c-4763-b390-a6211a60c766 true Panel false 0 - 04ab288d-4bc3-45cc-811c-d34b82758547 + 7afce703-9842-424c-827f-d839a2dfbe66 1 Double click to edit panel content… @@ -116455,8 +116606,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12865 - 12631 + 17075 + 12601 337 276 @@ -116464,8 +116615,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12865.36 - 12631.29 + 17075.36 + 12601.29 @@ -116486,7 +116637,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -116497,7 +116648,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 91586ac2-1724-49d2-9bce-dcebd4685515 + 884d7e27-d1d4-4c46-9811-b5a25cb04385 true Expression Expression @@ -116506,14 +116657,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 13409 + 17141 + 13379 194 28 - 13031 - 13423 + 17241 + 13393 @@ -116528,26 +116679,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 5f1b1897-931b-483b-8234-360fc55eaae5 + 7d963206-7a6e-4354-8fe5-e7029702e895 true Variable O O true - 289c80b2-fb40-41f0-a44a-49aa726014ee + 919d17fe-401d-4453-ae1a-4909779e11cd 1 - 12933 - 13411 + 17143 + 13381 14 24 - 12941.5 - 13423 + 17151.5 + 13393 @@ -116556,7 +116707,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 04ab288d-4bc3-45cc-811c-d34b82758547 + 7afce703-9842-424c-827f-d839a2dfbe66 true Result @@ -116567,14 +116718,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 13411 + 17324 + 13381 9 24 - 13120 - 13423 + 17330 + 13393 @@ -116586,7 +116737,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number @@ -116595,7 +116746,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of floating point numbers - e1807893-da4a-4101-ac40-63126ea670f6 + 8f60c651-4f0f-4481-9816-919bbdee7a7a true Number Number @@ -116607,14 +116758,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13017 + 17227 17229 50 24 - 13042.13 - 17241.3 + 17252.13 + 17241.28 @@ -116622,7 +116773,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 1c9de8a1-315f-4c56-af06-8f69fee80a7a @@ -116633,7 +116784,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remap values with a custom graph using input curves. true - 8b503ea6-0c14-46fc-ae0b-7ae4ce6243b8 + 437d0179-cf59-4b71-b44c-2f0819520383 true Curve Graph Mapper Curve Graph Mapper @@ -116642,14 +116793,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12859 - 13691 + 17069 + 13661 160 224 - 12927 - 13803 + 17137 + 13773 @@ -116657,26 +116808,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 One or multiple graph curves to graph map values with - 4fa2478f-9a4b-4db6-a9c5-6c966e7c1b99 + 4daca2fd-27bb-4ac1-8aa9-e2830cec2ce8 true Curves Curves false - 3027a71a-4635-4cc1-9aba-822a13b39df3 + 39788c96-aabd-4b09-9fae-b7021665100d 1 - 12861 - 13693 + 17071 + 13663 51 27 - 12888 - 13706.75 + 17098 + 13676.75 @@ -116685,26 +116836,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - 3618134e-6ba7-4135-8fa9-d436948736c1 + b43ebe47-43be-4c98-982d-3e604e305b5c true Rectangle Rectangle false - 68944cdf-1812-46bf-be46-c932116d0309 + c3972cbb-3a21-452a-95bc-32b3ab14e480 1 - 12861 - 13720 + 17071 + 13690 51 28 - 12888 - 13734.25 + 17098 + 13704.25 @@ -116750,26 +116901,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - 9126aadf-36f9-4561-8d65-d475abea382e + 1680bbd0-27e6-4e4a-a308-47746113261c true Values Values false - 98be2f6b-4af9-4e29-9c36-c475f903d3e3 + 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 1 - 12861 - 13748 + 17071 + 13718 51 27 - 12888 - 13761.75 + 17098 + 13731.75 @@ -116778,7 +116929,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - 36539248-d205-4d9b-a7c3-625f5c3fa7bc + 327f73d2-f4ed-434b-a802-7511e568157b true X Axis X Axis @@ -116789,14 +116940,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12861 - 13775 + 17071 + 13745 51 28 - 12888 - 13789.25 + 17098 + 13759.25 @@ -116805,7 +116956,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - 41a698ce-1495-4ffd-8c5e-a916b63d54b5 + 40e391a0-fab1-4f8c-b01c-3a86edcb7331 true Y Axis Y Axis @@ -116816,14 +116967,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12861 - 13803 + 17071 + 13773 51 27 - 12888 - 13816.75 + 17098 + 13786.75 @@ -116832,7 +116983,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Flip the graphs X Axis from the bottom of the graph to the top of the graph - 562b20f7-852f-4e99-ab09-2f2502382860 + 45c209b6-5d24-488c-86db-67e9d4aac2d8 true Flip Flip @@ -116843,14 +116994,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12861 - 13830 + 17071 + 13800 51 28 - 12888 - 13844.25 + 17098 + 13814.25 @@ -116879,7 +117030,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - 33486982-4fe0-4253-8a92-0527cea238f1 + 046456cd-7ab7-4d3f-be8b-d0558a0102bf true Snap Snap @@ -116890,14 +117041,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12861 - 13858 + 17071 + 13828 51 27 - 12888 - 13871.75 + 17098 + 13841.75 @@ -116926,7 +117077,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size of the graph labels - bf67c405-eeed-4f32-8536-364fb03db725 + 4913e238-4b62-4792-8139-51e331323932 true Text Size Text Size @@ -116937,14 +117088,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12861 - 13885 + 17071 + 13855 51 28 - 12888 - 13899.25 + 17098 + 13869.25 @@ -116974,7 +117125,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Resulting graph mapped values, mapped on the Y Axis - 518cbf2e-6b9d-4f2d-a75e-28adad0f2df6 + 51ebff00-4f28-45f1-a705-6137a5ec920e true Mapped Mapped @@ -116985,14 +117136,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12942 - 13693 + 17152 + 13663 75 20 - 12981 - 13703 + 17191 + 13673 @@ -117002,7 +117153,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph curves inside the boundary of the graph - e8affc17-f22b-40ce-8576-8a5a594267cf + 8eced9e2-33a5-4caa-b2b0-6219a48e1255 true Graph Curves Graph Curves @@ -117013,14 +117164,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12942 - 13713 + 17152 + 13683 75 20 - 12981 - 13723 + 17191 + 13693 @@ -117031,7 +117182,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points on the graph curves where the X Axis input values intersected true - cc7226a1-29c8-4de8-8333-80bbb138e0ff + 4bceeb7b-575b-4ceb-8faa-34268d674409 true Graph Points Graph Points @@ -117042,14 +117193,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12942 - 13733 + 17152 + 13703 75 20 - 12981 - 13743 + 17191 + 13713 @@ -117060,7 +117211,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the X Axis input values to the graph curves true - 866a9ee6-6317-4d70-96d9-e90b45017f6f + e3fc6867-8531-4d87-a97f-b4c337aaa605 true Value Lines Value Lines @@ -117071,14 +117222,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12942 - 13753 + 17152 + 13723 75 20 - 12981 - 13763 + 17191 + 13733 @@ -117089,7 +117240,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points plotted on the X Axis which represent the input values true - cdaea439-a304-4d90-a26a-4f6980e63010 + 08be0919-1be5-4c30-bb99-77a014722e0e true Value Points Value Points @@ -117100,14 +117251,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12942 - 13773 + 17152 + 13743 75 20 - 12981 - 13783 + 17191 + 13753 @@ -117118,7 +117269,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the graph curves to the Y Axis graph mapped values true - 0d61d1d2-95cb-4845-b017-5bfbed6f57c7 + 2be29823-8e74-47d3-9bb5-197cc0156986 true Mapped Lines Mapped Lines @@ -117129,14 +117280,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12942 - 13793 + 17152 + 13763 75 20 - 12981 - 13803 + 17191 + 13773 @@ -117147,7 +117298,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points mapped on the Y Axis which represent the graph mapped values true - 4bcfb30d-a242-4a55-8df2-eb08fbae1459 + 1316ccdc-8f6d-4ffc-8758-6a9f9d72df1c true Mapped Points Mapped Points @@ -117158,14 +117309,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12942 - 13813 + 17152 + 13783 75 20 - 12981 - 13823 + 17191 + 13793 @@ -117174,7 +117325,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The graph boundary background as a surface - dada0a1b-08ff-49d1-b385-8db382e67aea + 66e72179-b40b-4c77-821c-7710ac3d6fed true Boundary Boundary @@ -117185,14 +117336,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12942 - 13833 + 17152 + 13803 75 20 - 12981 - 13843 + 17191 + 13813 @@ -117202,7 +117353,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph labels as curve outlines - ecf6f6ee-1e26-486e-b690-693b18a49777 + b979fe8b-19d4-4b4f-bbe3-487173c62ecb true Labels Labels @@ -117213,14 +117364,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12942 - 13853 + 17152 + 13823 75 20 - 12981 - 13863 + 17191 + 13833 @@ -117231,7 +117382,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 True for input values outside of the X Axis domain bounds False for input values inside of the X Axis domain bounds - d3ad9950-3376-4d36-80c2-3b2264aa5310 + 804282b1-0c62-4c5e-8432-87024a61600e true Out Of Bounds Out Of Bounds @@ -117242,14 +117393,14 @@ False for input values inside of the X Axis domain bounds - 12942 - 13873 + 17152 + 13843 75 20 - 12981 - 13883 + 17191 + 13853 @@ -117260,7 +117411,7 @@ False for input values inside of the X Axis domain bounds 1 True for input values on the X Axis which intersect a graph curve False for input values on the X Axis which do not intersect a graph curve - 90c1f607-9c53-4da6-9ee7-0469533595c9 + ec267d25-f96f-4f6f-a88d-90917360037b true Intersected Intersected @@ -117271,14 +117422,14 @@ False for input values on the X Axis which do not intersect a graph curve - 12942 - 13893 + 17152 + 13863 75 20 - 12981 - 13903 + 17191 + 13873 @@ -117288,7 +117439,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -117298,7 +117449,7 @@ False for input values on the X Axis which do not intersect a graph curve Extract the end points of a curve. true - 4c64635c-1880-4b55-b09b-268462bf0344 + 97f21de3-e5ca-44d8-b46b-64b07047104c true End Points End Points @@ -117307,40 +117458,40 @@ False for input values on the X Axis which do not intersect a graph curve - 12980 - 14646 + 17190 + 14616 96 44 - 13030 - 14668 + 17240 + 14638 Curve to evaluate - 95f50488-10f7-484e-a0b5-579560c31b6d + 1eb0f09e-6088-4881-83d8-6107ba812fd5 true Curve Curve false - 3027a71a-4635-4cc1-9aba-822a13b39df3 + 39788c96-aabd-4b09-9fae-b7021665100d 1 - 12982 - 14648 + 17192 + 14618 33 40 - 13000 - 14668 + 17210 + 14638 @@ -117349,7 +117500,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve start point - e11c1020-6f9c-4b4b-b32a-4e7432b556cf + 996880aa-b8a3-46fc-9974-f8a44a5d969f true Start Start @@ -117360,14 +117511,14 @@ False for input values on the X Axis which do not intersect a graph curve - 13045 - 14648 + 17255 + 14618 29 20 - 13061 - 14658 + 17271 + 14628 @@ -117376,7 +117527,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve end point - 2c689e04-8b3e-4699-8fea-3eb858e728bf + b0de7bd5-364a-402f-8a3b-ba0234d43fcb true End End @@ -117387,14 +117538,14 @@ False for input values on the X Axis which do not intersect a graph curve - 13045 - 14668 + 17255 + 14638 29 20 - 13061 - 14678 + 17271 + 14648 @@ -117404,7 +117555,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -117414,7 +117565,7 @@ False for input values on the X Axis which do not intersect a graph curve Create a rectangle from a base plane and two points true - 9b61b62d-1781-425b-8b1f-b7e73ef765da + 253cf695-782b-4de5-9fbb-cabcf3a053b2 true Rectangle 2Pt Rectangle 2Pt @@ -117423,21 +117574,21 @@ False for input values on the X Axis which do not intersect a graph curve - 12965 - 14544 + 17175 + 14514 126 84 - 13023 - 14586 + 17233 + 14556 Rectangle base plane - 982cf8c4-70ac-40db-89f3-2daa0d84d1ab + 9bd0e2d0-a43b-4537-a6be-291a181d0d91 true Plane Plane @@ -117448,14 +117599,14 @@ False for input values on the X Axis which do not intersect a graph curve - 12967 - 14546 + 17177 + 14516 41 20 - 12989 - 14556 + 17199 + 14526 @@ -117494,26 +117645,26 @@ False for input values on the X Axis which do not intersect a graph curve First corner point. - f8ca0306-4b17-4e0d-9697-9012293db9f6 + 0670bb77-792e-4d60-b691-7578c90235ee true Point A Point A false - e11c1020-6f9c-4b4b-b32a-4e7432b556cf + 996880aa-b8a3-46fc-9974-f8a44a5d969f 1 - 12967 - 14566 + 17177 + 14536 41 20 - 12989 - 14576 + 17199 + 14546 @@ -117547,26 +117698,26 @@ False for input values on the X Axis which do not intersect a graph curve Second corner point. - d3c6c181-fc2a-4099-9f2a-d101aaa517a2 + 8bd66708-4e85-44e7-bbd4-15be8b822c63 true Point B Point B false - 2c689e04-8b3e-4699-8fea-3eb858e728bf + b0de7bd5-364a-402f-8a3b-ba0234d43fcb 1 - 12967 - 14586 + 17177 + 14556 41 20 - 12989 - 14596 + 17199 + 14566 @@ -117600,7 +117751,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle corner fillet radius - a6e773b1-e585-41a8-b6b1-ea7c545e47d6 + 17fa8c6a-5c86-4f19-8a79-1a70ab690d3f true Radius Radius @@ -117611,14 +117762,14 @@ False for input values on the X Axis which do not intersect a graph curve - 12967 - 14606 + 17177 + 14576 41 20 - 12989 - 14616 + 17199 + 14586 @@ -117647,7 +117798,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle defined by P, A and B - 68944cdf-1812-46bf-be46-c932116d0309 + c3972cbb-3a21-452a-95bc-32b3ab14e480 true Rectangle Rectangle @@ -117658,14 +117809,14 @@ False for input values on the X Axis which do not intersect a graph curve - 13038 - 14546 + 17248 + 14516 51 40 - 13065 - 14566 + 17275 + 14536 @@ -117674,7 +117825,7 @@ False for input values on the X Axis which do not intersect a graph curve Length of rectangle curve - d7eee376-4b6d-4ae4-bd06-cbf1701d31bd + 40cbc40d-63dc-4b88-a812-c44142f56e09 true Length Length @@ -117685,14 +117836,14 @@ False for input values on the X Axis which do not intersect a graph curve - 13038 - 14586 + 17248 + 14556 51 40 - 13065 - 14606 + 17275 + 14576 @@ -117702,7 +117853,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 310f9597-267e-4471-a7d7-048725557528 08bdcae0-d034-48dd-a145-24a9fcf3d3ff @@ -117714,7 +117865,7 @@ False for input values on the X Axis which do not intersect a graph curve External Graph mapper You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - 1ea137c4-3571-4d3f-8ceb-c0cae1c5bf1e + 97691683-4494-42b5-bac4-02ec9576c740 true GraphMapper+ GraphMapper+ @@ -117728,40 +117879,40 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 13019 - 13811 + 17229 + 13781 126 104 - 13086 - 13863 + 17296 + 13833 External curve as a graph - 727ae7bf-1ec1-4fa3-af7b-826a268bfc10 + be0887a1-fa54-4d11-96aa-172cc99bfd38 true Curve Curve false - 3027a71a-4635-4cc1-9aba-822a13b39df3 + 39788c96-aabd-4b09-9fae-b7021665100d 1 - 13021 - 13813 + 17231 + 13783 50 20 - 13047.5 - 13823 + 17257.5 + 13793 @@ -117770,26 +117921,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d Optional Rectangle boundary. If omitted the curve's would be landed - 0a48afc8-ba4a-442b-beed-57dc057b2657 + a865eb98-223f-43f3-b579-ff4f181f7bbe true Boundary Boundary true - 68944cdf-1812-46bf-be46-c932116d0309 + c3972cbb-3a21-452a-95bc-32b3ab14e480 1 - 13021 - 13833 + 17231 + 13803 50 20 - 13047.5 - 13843 + 17257.5 + 13813 @@ -117799,26 +117950,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d 1 List of input numbers - 4f3be92b-5577-4566-91cc-27bde2850f1c + a78c0fc2-9b92-46e3-9e16-f4d37af75e5d true Numbers Numbers false - 98be2f6b-4af9-4e29-9c36-c475f903d3e3 + 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 1 - 13021 - 13853 + 17231 + 13823 50 20 - 13047.5 - 13863 + 17257.5 + 13833 @@ -117889,26 +118040,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d (Optional) Input Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - dcda5c9c-309a-4247-aff2-4ae45831d040 + 0ae76062-5472-4f8b-8b7c-a1c9c58f5765 true Input Input true - 5edc401f-3895-4945-8c2d-f590f40a1157 + fe3e5fc8-0f03-445e-b5de-af144f26b7ee 1 - 13021 - 13873 + 17231 + 13843 50 20 - 13047.5 - 13883 + 17257.5 + 13853 @@ -117919,26 +118070,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default (Optional) Output Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - d0fd23bb-d708-4073-a255-18d81d1c881d + cfa22c6c-db44-442c-b7c3-e5379bc0e946 true Output Output true - 5edc401f-3895-4945-8c2d-f590f40a1157 + fe3e5fc8-0f03-445e-b5de-af144f26b7ee 1 - 13021 - 13893 + 17231 + 13863 50 20 - 13047.5 - 13903 + 17257.5 + 13873 @@ -117948,7 +118099,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Output Numbers - 7d7aedd9-db8c-4bd5-a81a-047f433df72b + d085702b-986e-44bc-9e0a-99cda6fcffa6 true Number Number @@ -117959,14 +118110,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13101 - 13813 + 17311 + 13783 42 100 - 13123.5 - 13863 + 17333.5 + 13833 @@ -117976,7 +118127,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -117986,7 +118137,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - 768840f7-01a4-42a5-840c-7347ebd0d7e0 + df89b0dd-b37d-4dd1-b093-cce1b1dca103 true Stream Filter Stream Filter @@ -117995,14 +118146,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12994 - 13608 + 17204 + 13578 89 64 - 13039 - 13640 + 17249 + 13610 @@ -118019,7 +118170,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - 6166dc6f-defd-43f7-a6e8-44add2a6f2fb + 3f328968-fae5-444c-964b-029441bfd16d true Gate Gate @@ -118031,14 +118182,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12996 - 13610 + 17206 + 13580 28 20 - 13011.5 - 13620 + 17221.5 + 13590 @@ -118068,27 +118219,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - f801da7c-5486-4556-8b59-d119b984defe + bdb43fd9-b49d-4458-b940-eabd27432783 true false Stream 0 0 true - 518cbf2e-6b9d-4f2d-a75e-28adad0f2df6 + 51ebff00-4f28-45f1-a705-6137a5ec920e 1 - 12996 - 13630 + 17206 + 13600 28 20 - 13011.5 - 13640 + 17221.5 + 13610 @@ -118098,27 +118249,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - df064dba-cba1-43ef-bf05-e7111d9d3d52 + 79584586-bd5e-46c5-8b89-cd75776eedff true false Stream 1 1 true - 7d7aedd9-db8c-4bd5-a81a-047f433df72b + d085702b-986e-44bc-9e0a-99cda6fcffa6 1 - 12996 - 13650 + 17206 + 13620 28 20 - 13011.5 - 13660 + 17221.5 + 13630 @@ -118128,7 +118279,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - 6189ad75-b660-4906-90f1-9c39628bb5af + 9af3e55d-34ce-45a8-a8db-6eaa07661438 true false Stream @@ -118140,14 +118291,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13054 - 13610 + 17264 + 13580 27 60 - 13069 - 13640 + 17279 + 13610 @@ -118159,7 +118310,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -118168,7 +118319,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - 51067a14-7237-490f-9fc3-040d29b665b0 + ff43fc76-5f3f-4cc4-84fb-7a68f99e8220 true Number Slider @@ -118179,14 +118330,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12963 - 13536 + 17173 + 13506 150 20 - 12963.79 - 13536.65 + 17173.79 + 13506.65 @@ -118205,7 +118356,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -118214,13 +118365,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 144184ab-677d-47bc-a4a6-010cda1cf2cf + 71563604-0f17-46fb-8b7b-3fdd0433bc46 true Panel false 1 - 5271eaec-cd7c-467a-8c30-e25fb7c6c83b + 1633c81a-5d0e-4716-9f3f-3bd0dba726f8 1 Double click to edit panel content… @@ -118228,8 +118379,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12943 - 14843 + 17153 + 14813 185 271 @@ -118237,8 +118388,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12943.86 - 14843.67 + 17153.86 + 14813.67 @@ -118259,7 +118410,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds @@ -118269,7 +118420,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain which encompasses a list of numbers. true - b3593429-13b3-486e-92c0-19c2f2f74760 + 41cbdf17-5670-4397-882a-c79b5a46405e true Bounds Bounds @@ -118278,14 +118429,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12969 - 14785 + 17179 + 14755 122 28 - 13033 - 14799 + 17243 + 14769 @@ -118293,26 +118444,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Numbers to include in Bounds - 0015b70c-dfd4-468d-87fb-99e014ee25cd + b2df8cb2-b69c-4a9b-a04a-eef046645962 true Numbers Numbers false - 98be2f6b-4af9-4e29-9c36-c475f903d3e3 + 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 1 - 12971 - 14787 + 17181 + 14757 47 24 - 12996 - 14799 + 17206 + 14769 @@ -118321,7 +118472,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric Domain between the lowest and highest numbers in {N} - 5edc401f-3895-4945-8c2d-f590f40a1157 + fe3e5fc8-0f03-445e-b5de-af144f26b7ee true Domain Domain @@ -118332,14 +118483,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13048 - 14787 + 17258 + 14757 41 24 - 13070 - 14799 + 17280 + 14769 @@ -118349,7 +118500,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -118360,7 +118511,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 5aeed1da-374b-4672-97ff-7c101c45c07b + 3566668c-48cb-416c-9081-8c205676cb55 true Expression Expression @@ -118369,14 +118520,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12931 - 15872 + 17141 + 15871 194 28 - 13031 - 15886 + 17241 + 15885 @@ -118391,26 +118542,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 9010cb48-bd4e-4a63-b04d-a245bcfe5d68 + f872cac5-2d98-4d6e-a563-a311f5ea871e true Variable O O true - 98be2f6b-4af9-4e29-9c36-c475f903d3e3 + 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 1 - 12933 - 15874 + 17143 + 15873 14 24 - 12941.5 - 15886 + 17151.5 + 15885 @@ -118419,7 +118570,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 5271eaec-cd7c-467a-8c30-e25fb7c6c83b + 1633c81a-5d0e-4716-9f3f-3bd0dba726f8 true Result @@ -118430,14 +118581,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13114 - 15874 + 17324 + 15873 9 24 - 13120 - 15886 + 17330 + 15885 @@ -118449,7 +118600,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -118460,7 +118611,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:0.00000000000000000000}",O) true - 23855da3-6d8e-4093-a346-2efc4f3152ba + 829f9269-b7d0-4fae-911e-33607d6d8974 true Expression Expression @@ -118469,14 +118620,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12845 - 16086 + 17055 + 16085 367 28 - 13031 - 16100 + 17241 + 16099 @@ -118491,26 +118642,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 3490f8c4-21a5-4afc-9b8f-38a1eb01d3f8 + 4ad10f9e-ee45-4d3b-a404-4c54cf04638b true Variable O O true - 44c8431b-375d-4ef1-a714-25316eb80b9d + edbce4e2-4993-4d29-83d2-ab63c7ae5f03 1 - 12847 - 16088 + 17057 + 16087 14 24 - 12855.5 - 16100 + 17065.5 + 16099 @@ -118519,7 +118670,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - bfc88b33-1d04-47f5-9143-8f3eff449d38 + 119e2cfe-1040-4089-9143-3e060c7430c4 true Result @@ -118530,14 +118681,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13201 - 16088 + 17411 + 16087 9 24 - 13207 - 16100 + 17417 + 16099 @@ -118549,7 +118700,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -118558,13 +118709,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - a90efd40-4b05-4533-9ad7-0796e67982a3 + 13ee932b-d7c2-4da3-a838-3c1d3a1bf1d3 true Panel false 0 - bfc88b33-1d04-47f5-9143-8f3eff449d38 + 119e2cfe-1040-4089-9143-3e060c7430c4 1 Double click to edit panel content… @@ -118572,7 +118723,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12944 + 17154 16053 179 20 @@ -118581,8 +118732,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12944 - 16053.72 + 17154 + 16053.7 @@ -118603,7 +118754,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -118616,9 +118767,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - f95a37a7-02ee-4695-8d91-4a88e8f95efd + 4a84cf0c-40ed-4abf-b243-4081436673d6 1 - 312d6dd1-da67-4e61-a386-22acf74b4c94 + 0153e69e-17b6-46d3-aabe-eea050991035 Group Curve @@ -118628,7 +118779,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -118638,7 +118789,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 9b6b10be-ffa4-4ec6-aca8-19b2c677acf8 + 692b3785-26a1-4388-8495-da08f520e287 true Scale Scale @@ -118647,40 +118798,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12951 - 10006 + 17161 + 9976 154 64 - 13035 - 10038 + 17245 + 10008 Base geometry - 151d7a80-24c3-4048-aaff-b2b431f2f260 + 3b9531fe-61d9-4022-885c-c48905321386 true Geometry Geometry true - eb58ff90-1679-4c1c-9aae-21704022ebf7 + f1dc7722-f68a-4e76-a629-9d79f7fa672e 1 - 12953 - 10008 + 17163 + 9978 67 20 - 12996 - 10018 + 17206 + 9988 @@ -118689,7 +118840,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - fb3bfa56-e1df-4bec-a349-63e71237122b + cf749370-c402-4cc6-bf22-29582f56547d true Center Center @@ -118700,14 +118851,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12953 - 10028 + 17163 + 9998 67 20 - 12996 - 10038 + 17206 + 10008 @@ -118741,27 +118892,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 762b0b43-6a37-48c9-9c3b-7084c65d47c4 + 7d69fad2-48ca-4430-b99f-98ca97bf4399 1/X true Factor Factor false - 327f272f-5bf3-4638-9fd6-29b2a9e888a4 + 654488ab-cbd5-4b27-abbc-fae35a1fcba2 1 - 12953 - 10048 + 17163 + 10018 67 20 - 12996 - 10058 + 17206 + 10028 @@ -118790,7 +118941,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 232f379d-252f-43e7-8245-c76be464da39 + ec263a25-cf9a-445a-a6b3-c27727742d4b true Geometry Geometry @@ -118801,14 +118952,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13050 - 10008 + 17260 + 9978 53 30 - 13078 - 10023 + 17288 + 9993 @@ -118817,7 +118968,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - a8d3607a-e20a-43d8-9b74-1234afcc0721 + 9a54f3e6-3462-43c2-ac38-2776717a8d69 true Transform Transform @@ -118828,14 +118979,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13050 - 10038 + 17260 + 10008 53 30 - 13078 - 10053 + 17288 + 10023 @@ -118845,7 +118996,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -118855,26 +119006,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - e1daa472-99c5-415c-bbc5-9bbba42f5076 + bc35ec24-ae25-4161-a748-94c38b2e5b2f true Point Point false - 232f379d-252f-43e7-8245-c76be464da39 + ec263a25-cf9a-445a-a6b3-c27727742d4b 1 - 13008 - 9974 + 17218 + 9944 50 24 - 13033.15 - 9986.765 + 17243.15 + 9956.765 @@ -118882,7 +119033,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -118892,7 +119043,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - 97652b8e-75f7-4d43-9462-ada2217bdd58 + 1e7adb91-c83d-4184-b2d9-5c5c37b7cd2f true Mirror Mirror @@ -118901,40 +119052,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12973 - 9366 + 17183 + 9336 138 44 - 13041 - 9388 + 17251 + 9358 Base geometry - f903c06a-5a71-4ce6-b138-0714a8d77d1b + 83249ca0-d1d9-4433-9a38-059aca0579cf true Geometry Geometry true - f95a37a7-02ee-4695-8d91-4a88e8f95efd + 4a84cf0c-40ed-4abf-b243-4081436673d6 1 - 12975 - 9368 + 17185 + 9338 51 20 - 13002 - 9378 + 17212 + 9348 @@ -118943,7 +119094,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 4880345a-79b2-4766-b881-912a835b3dd5 + 0da48253-1251-4e8c-ae88-ddbb4fb49a4f true Plane Plane @@ -118954,14 +119105,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12975 - 9388 + 17185 + 9358 51 20 - 13002 - 9398 + 17212 + 9368 @@ -119000,7 +119151,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 05f9e61f-ab36-4bed-901c-3dcb092b801f + 6775e49e-78be-4bb4-9389-0460dfffb47d true Geometry Geometry @@ -119011,14 +119162,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13056 - 9368 + 17266 + 9338 53 20 - 13084 - 9378 + 17294 + 9348 @@ -119027,7 +119178,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - ef4a0067-2b47-4214-b794-d1fb39d784d6 + a7bf2d2e-ed7b-49b9-b0eb-c3d0dcd00376 true Transform Transform @@ -119038,14 +119189,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13056 - 9388 + 17266 + 9358 53 20 - 13084 - 9398 + 17294 + 9368 @@ -119055,7 +119206,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -119065,26 +119216,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 747334ba-25b6-4ffe-903e-79ffdb0809f9 + e464e48a-068a-4ad2-882b-5575331b82f3 true Curve Curve false - abd700e0-7272-4b12-b976-f23f6bdd2508 + 2accfed9-20fe-4fe7-a09a-0d2b73f49681 1 - 13015 - 9266 + 17225 + 9236 50 24 - 13040.4 - 9278.774 + 17250.4 + 9248.774 @@ -119092,7 +119243,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -119102,26 +119253,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 3027a71a-4635-4cc1-9aba-822a13b39df3 + 39788c96-aabd-4b09-9fae-b7021665100d true Relay false - fa545612-c892-4dae-8055-7d5d9ab87323 + 30f1aeb6-04ea-4fe8-852c-5ed8dc024dc6 1 - 13010 - 14713 + 17220 + 14683 40 16 - 13030 - 14721 + 17240 + 14691 @@ -119129,7 +119280,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -119139,26 +119290,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - aa106f7a-3487-4f92-8b56-9d1b2d731d37 + b71595bd-e6c2-48f2-9231-dee5fcbf6dd4 true Curve Curve false - 4a97c3c7-cd33-4f5e-9662-be9289e039f1 + b8d85362-f01a-418f-bed8-eb23f9a2d815 1 - 12577 - 15785 + 16787 + 15082 50 24 - 12602.9 - 15797.72 + 16812.9 + 15094.54 @@ -119166,7 +119317,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -119176,26 +119327,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - fa545612-c892-4dae-8055-7d5d9ab87323 + 30f1aeb6-04ea-4fe8-852c-5ed8dc024dc6 true Curve Curve false - c5102d30-88f0-494f-bc0d-055251f20f9e + 97a11420-64a1-4355-8680-cc42c8625cb8 1 - 12576 - 14822 + 16786 + 14792 50 24 - 12601.99 - 14834.68 + 16811.99 + 14804.68 @@ -119203,7 +119354,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -119213,7 +119364,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 644c7fe6-867c-44c2-a4cd-9a264adfb17a + 401d7467-8f4c-4ce8-8405-e255f5960f0c true Scale Scale @@ -119222,40 +119373,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12520 - 14852 + 16730 + 14822 154 64 - 12604 - 14884 + 16814 + 14854 Base geometry - 3aa5f8d6-fb60-4c88-821e-8a448ca812ec + 95c87839-9e75-4f46-b0cc-26e586907b1d true Geometry Geometry true - aa106f7a-3487-4f92-8b56-9d1b2d731d37 + b71595bd-e6c2-48f2-9231-dee5fcbf6dd4 1 - 12522 - 14854 + 16732 + 14824 67 20 - 12565 - 14864 + 16775 + 14834 @@ -119264,7 +119415,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 85e4680e-9ecb-479f-8f5c-4c12b5b07b86 + 49ad0cdc-cdd2-4d4f-ac3b-e1d59da664a7 true Center Center @@ -119275,14 +119426,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12522 - 14874 + 16732 + 14844 67 20 - 12565 - 14884 + 16775 + 14854 @@ -119316,27 +119467,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 45337971-a0e9-43c0-86a5-4a629481b09c + 1ed73718-340a-426f-b207-1ad96765fbd8 2^X true Factor Factor false - 46863f08-1441-425a-b843-5656270cea96 + 75982fc8-fa2e-4674-8521-53f85dae61b7 1 - 12522 - 14894 + 16732 + 14864 67 20 - 12565 - 14904 + 16775 + 14874 @@ -119365,7 +119516,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - c5102d30-88f0-494f-bc0d-055251f20f9e + 97a11420-64a1-4355-8680-cc42c8625cb8 true Geometry Geometry @@ -119376,14 +119527,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12619 - 14854 + 16829 + 14824 53 30 - 12647 - 14869 + 16857 + 14839 @@ -119392,7 +119543,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 4ea7fb01-d083-41b4-b9e0-8c54ef6353a3 + b3a60948-7fe9-4da7-8703-fb925de953e5 true Transform Transform @@ -119403,14 +119554,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12619 - 14884 + 16829 + 14854 53 30 - 12647 - 14899 + 16857 + 14869 @@ -119420,7 +119571,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -119433,19 +119584,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - aa106f7a-3487-4f92-8b56-9d1b2d731d37 - fa545612-c892-4dae-8055-7d5d9ab87323 - 644c7fe6-867c-44c2-a4cd-9a264adfb17a + b71595bd-e6c2-48f2-9231-dee5fcbf6dd4 + 30f1aeb6-04ea-4fe8-852c-5ed8dc024dc6 + 401d7467-8f4c-4ce8-8405-e255f5960f0c 27899f96-8899-44d3-a06c-50d23c4c5623 - cc7b31a5-0379-447c-8885-33d3b801e4fa - 99ef6a4a-9efd-4801-aafd-77544814a52a - 78283bb6-5ad0-4b08-b77f-6203ce2f82c7 - b73a0dce-7bd8-477e-bf1d-e09a65723038 - 46863f08-1441-425a-b843-5656270cea96 - 82d97c41-4d45-4a35-bf34-867ab61335e2 - a0c8b687-11e0-4ade-8843-7ea40892af01 + d090fbd1-93ba-4c0f-aae1-29dc34717e7f + 053a3b78-8041-49d3-9e18-7c2f32b62bd8 + c87da551-603b-49bc-b814-b685bcd3e395 + 091239b6-a510-4e47-bf40-15534370a9fc + 75982fc8-fa2e-4674-8521-53f85dae61b7 + e699aaab-2bc6-4d1d-8873-dd539208c621 + 8520bb61-2a13-4c0a-89eb-863a393c064f 11 - a1747f74-e54a-46ee-bcfe-18698c9d98c9 + b85811c5-8969-4501-a97d-7f43b2611be6 Group @@ -119455,7 +119606,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -119465,7 +119616,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - 8d228938-b7a0-485e-b640-49199a3a4d21 + 72156254-a964-41b6-b774-888d3598d1fa true Move Move @@ -119474,40 +119625,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12973 - 9302 + 17183 + 9272 138 44 - 13041 - 9324 + 17251 + 9294 Base geometry - 6c9fd734-53d4-4db9-9f91-2a14aff09f43 + 669ab31c-363a-4f90-ac31-c21d2c5875d4 true Geometry Geometry true - f95a37a7-02ee-4695-8d91-4a88e8f95efd + 4a84cf0c-40ed-4abf-b243-4081436673d6 1 - 12975 - 9304 + 17185 + 9274 51 20 - 13002 - 9314 + 17212 + 9284 @@ -119516,7 +119667,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 4e80f37a-6bb2-49da-8246-ec6315413ac0 + c7efb812-a534-4c19-9c5c-22f0bb98a157 true Motion Motion @@ -119527,14 +119678,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12975 - 9324 + 17185 + 9294 51 20 - 13002 - 9334 + 17212 + 9304 @@ -119552,7 +119703,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15 + 17.5 0 0 @@ -119567,7 +119718,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - abd700e0-7272-4b12-b976-f23f6bdd2508 + 2accfed9-20fe-4fe7-a09a-0d2b73f49681 true Geometry Geometry @@ -119578,14 +119729,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13056 - 9304 + 17266 + 9274 53 20 - 13084 - 9314 + 17294 + 9284 @@ -119594,7 +119745,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 0fa38cb0-8754-4806-92c6-a44649d55bc9 + 141d7349-5e01-4523-90cb-61cfab2ace34 true Transform Transform @@ -119605,14 +119756,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13056 - 9324 + 17266 + 9294 53 20 - 13084 - 9334 + 17294 + 9304 @@ -119622,7 +119773,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -119631,7 +119782,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - cc7b31a5-0379-447c-8885-33d3b801e4fa + d090fbd1-93ba-4c0f-aae1-29dc34717e7f true Digit Scroller @@ -119651,14 +119802,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12474 - 15068 + 16684 + 15038 250 20 - 12474.72 - 15068.92 + 16684.72 + 15038.92 @@ -119666,7 +119817,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -119675,7 +119826,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 99ef6a4a-9efd-4801-aafd-77544814a52a + 053a3b78-8041-49d3-9e18-7c2f32b62bd8 true Panel @@ -119688,8 +119839,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12534 - 14947 + 16744 + 14917 144 20 @@ -119697,8 +119848,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12534.46 - 14947.39 + 16744.46 + 14917.39 @@ -119719,7 +119870,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -119729,7 +119880,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 78283bb6-5ad0-4b08-b77f-6203ce2f82c7 + c87da551-603b-49bc-b814-b685bcd3e395 true Curve Curve @@ -119740,14 +119891,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12576 - 14779 + 16786 + 14749 50 24 - 12601.99 - 14791.68 + 16811.99 + 14761.68 @@ -119779,7 +119930,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -119789,7 +119940,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - b73a0dce-7bd8-477e-bf1d-e09a65723038 + 091239b6-a510-4e47-bf40-15534370a9fc true Curve Curve @@ -119800,14 +119951,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12580 + 16790 15922 50 24 - 12605.49 - 15934.82 + 16815.49 + 15934.8 @@ -119839,7 +119990,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -119848,7 +119999,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - b3bb8380-0f13-4616-b698-7ff28b0c2cbf + a3df510c-09a6-46f2-9917-2dae06f260dc true Panel @@ -119861,7 +120012,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12814 + 17024 16264 439 20 @@ -119870,8 +120021,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12814.38 - 16264.19 + 17024.38 + 16264.17 @@ -119892,7 +120043,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -119902,7 +120053,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Extract the end points of a curve. true - 5d45b645-ad94-471b-acde-1fa0834367da + fd2ba8cc-bf96-4218-9514-39645e334859 true End Points End Points @@ -119911,40 +120062,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13398 - 9997 + 17608 + 9967 96 44 - 13448 - 10019 + 17658 + 9989 Curve to evaluate - bea86491-d999-44e0-82c5-70899a785d68 + 073ce65e-45e5-453e-a2a0-93516570e9af true Curve Curve false - 0941d520-fa4e-4f2a-883b-2b04f88285ca + 7c1faeaa-a31d-42ec-9777-daaf2068bcb8 1 - 13400 - 9999 + 17610 + 9969 33 40 - 13418 - 10019 + 17628 + 9989 @@ -119953,7 +120104,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve start point - 7bcd5a1b-72e3-4eaa-a089-2bb140a5a2c6 + eb9cded9-b336-4de5-835c-df04b5134dd9 true Start Start @@ -119964,14 +120115,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13463 - 9999 + 17673 + 9969 29 20 - 13479 - 10009 + 17689 + 9979 @@ -119980,7 +120131,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve end point - acfea654-9953-45fb-bb89-52d91f8fd827 + 2fbdccd7-f07a-4a4b-9905-477279ebdabf true End End @@ -119991,14 +120142,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13463 - 10019 + 17673 + 9989 29 20 - 13479 - 10029 + 17689 + 9999 @@ -120008,7 +120159,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -120018,7 +120169,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a rectangle from a base plane and two points true - 83c93570-6862-4d5e-b9ce-88d9d5dc5e5a + af194ecd-d002-477d-8e26-9c63739293d4 true Rectangle 2Pt Rectangle 2Pt @@ -120027,21 +120178,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13383 - 9894 + 17593 + 9864 126 84 - 13441 - 9936 + 17651 + 9906 Rectangle base plane - d7b0de37-a805-4cda-b55d-9ca2085f2d6c + 786053ab-b2f4-4a89-a23c-9fcb637b0f97 true Plane Plane @@ -120052,14 +120203,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13385 - 9896 + 17595 + 9866 41 20 - 13407 - 9906 + 17617 + 9876 @@ -120098,26 +120249,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First corner point. - 8c4ba4bb-c076-4849-8cf5-b0dab35c4e32 + cc3b9dda-2a77-441c-916d-24bd00aa6fb3 true Point A Point A false - 7bcd5a1b-72e3-4eaa-a089-2bb140a5a2c6 + eb9cded9-b336-4de5-835c-df04b5134dd9 1 - 13385 - 9916 + 17595 + 9886 41 20 - 13407 - 9926 + 17617 + 9896 @@ -120151,26 +120302,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second corner point. - 47b191da-1329-408c-9609-3c085b8a0469 + 60c59750-e574-49d0-99ba-3300e47d596e true Point B Point B false - acfea654-9953-45fb-bb89-52d91f8fd827 + 2fbdccd7-f07a-4a4b-9905-477279ebdabf 1 - 13385 - 9936 + 17595 + 9906 41 20 - 13407 - 9946 + 17617 + 9916 @@ -120204,7 +120355,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle corner fillet radius - 74603bcc-7055-4910-9b35-a68d5977884c + 4252f0f7-8ed9-4c3a-af84-3304fb628ed0 true Radius Radius @@ -120215,14 +120366,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13385 - 9956 + 17595 + 9926 41 20 - 13407 - 9966 + 17617 + 9936 @@ -120251,7 +120402,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle defined by P, A and B - e68c2971-d028-4718-b084-023097ddcddd + eaa3b8e7-ad2c-40d0-a774-c7ae529b8623 true Rectangle Rectangle @@ -120262,14 +120413,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13456 - 9896 + 17666 + 9866 51 40 - 13483 - 9916 + 17693 + 9886 @@ -120278,7 +120429,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length of rectangle curve - 26a52d53-98da-47bc-84f0-c470a5ce3f17 + 9aa261e0-652b-4064-aa27-14bb088b0014 true Length Length @@ -120289,14 +120440,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13456 - 9936 + 17666 + 9906 51 40 - 13483 - 9956 + 17693 + 9926 @@ -120306,7 +120457,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e5c33a79-53d5-4f2b-9a97-d3d45c780edc Deconstuct Rectangle @@ -120316,7 +120467,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retrieve the base plane and side intervals of a rectangle. true - 75e8872e-b767-4df3-969c-d8d681c63c48 + aab66b17-6468-479c-b7a0-d03e4a8780bb true Deconstuct Rectangle Deconstuct Rectangle @@ -120325,40 +120476,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13375 - 9811 + 17585 + 9781 142 64 - 13443 - 9843 + 17653 + 9813 Rectangle to deconstruct - 2e4b28d2-d659-4360-8273-1a2cba5c60b0 + f7502532-c2d8-4e1f-95ca-366697e5855c true Rectangle Rectangle false - e68c2971-d028-4718-b084-023097ddcddd + eaa3b8e7-ad2c-40d0-a774-c7ae529b8623 1 - 13377 - 9813 + 17587 + 9783 51 60 - 13404 - 9843 + 17614 + 9813 @@ -120367,7 +120518,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane of rectangle - ef2d379f-46cc-496b-b054-a8257a497987 + bef136bc-2dfc-43b7-b789-fe56a7de3bcd true Base Plane Base Plane @@ -120378,14 +120529,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13458 - 9813 + 17668 + 9783 57 20 - 13488 - 9823 + 17698 + 9793 @@ -120394,7 +120545,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane X axis - 017a319a-e7f1-4d8c-882a-e80db6229d47 + f32c565a-b5e2-459d-a92e-cc99bfcb707f true X Interval X Interval @@ -120405,14 +120556,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13458 - 9833 + 17668 + 9803 57 20 - 13488 - 9843 + 17698 + 9813 @@ -120421,7 +120572,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size interval along base plane Y axis - fb8bbb70-8d0e-4604-8af7-de0d83a01b81 + 14ec8ccf-9794-4186-8bbe-a2724170e7ee true Y Interval Y Interval @@ -120432,14 +120583,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13458 - 9853 + 17668 + 9823 57 20 - 13488 - 9863 + 17698 + 9833 @@ -120449,7 +120600,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -120459,7 +120610,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - 2531dcc1-1359-441d-bb5b-d61d41f0a1cd + cbd7d4de-a164-41e0-9457-03b5798d5e2f true Deconstruct Domain Deconstruct Domain @@ -120468,40 +120619,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13394 - 9684 + 17604 + 9654 104 44 - 13452 - 9706 + 17662 + 9676 Base domain - a34a2ee9-76d5-48d0-a24d-8887ec332439 + b991163d-1716-4a2e-af37-2f84b4ebdd37 true Domain Domain false - fb8bbb70-8d0e-4604-8af7-de0d83a01b81 + 14ec8ccf-9794-4186-8bbe-a2724170e7ee 1 - 13396 - 9686 + 17606 + 9656 41 40 - 13418 - 9706 + 17628 + 9676 @@ -120510,7 +120661,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - c4b60deb-578a-44bf-a5dd-4270e879a1d6 + c650db4e-b8c2-4afa-9b6f-4a0555dd57b8 true Start Start @@ -120521,14 +120672,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13467 - 9686 + 17677 + 9656 29 20 - 13483 - 9696 + 17693 + 9666 @@ -120537,7 +120688,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - 94ba97e8-38eb-4947-b1e0-9679a0be2d38 + 860f34a3-af3c-4c29-a3f6-51d786913642 true End End @@ -120548,14 +120699,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13467 - 9706 + 17677 + 9676 29 20 - 13483 - 9716 + 17693 + 9686 @@ -120565,7 +120716,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain @@ -120575,7 +120726,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a numeric domain into its component parts. true - 79ebff82-d12e-47e6-b942-5f8f29902a76 + daa6a5fa-06cc-407b-b1aa-7c254a55b12e true Deconstruct Domain Deconstruct Domain @@ -120584,40 +120735,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13394 - 9746 + 17604 + 9716 104 44 - 13452 - 9768 + 17662 + 9738 Base domain - 6ce14d8a-5956-41f7-8e23-600b4c8f7926 + b10a06dd-aee7-42aa-a2b7-fca81c821403 true Domain Domain false - 017a319a-e7f1-4d8c-882a-e80db6229d47 + f32c565a-b5e2-459d-a92e-cc99bfcb707f 1 - 13396 - 9748 + 17606 + 9718 41 40 - 13418 - 9768 + 17628 + 9738 @@ -120626,7 +120777,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Start of domain - c6664468-67db-4a0e-895a-653f70323b02 + 48ef0500-bc98-42ab-baa8-c3dd85d5219a true Start Start @@ -120637,14 +120788,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13467 - 9748 + 17677 + 9718 29 20 - 13483 - 9758 + 17693 + 9728 @@ -120653,7 +120804,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default End of domain - 5420f6ff-e48a-46c6-aadb-68801a9bd30b + feb88bc5-ad3d-45e7-9b23-a9bec6dd8d6a true End End @@ -120664,14 +120815,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13467 - 9768 + 17677 + 9738 29 20 - 13483 - 9778 + 17693 + 9748 @@ -120681,7 +120832,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 290f418a-65ee-406a-a9d0-35699815b512 Scale NU @@ -120691,7 +120842,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object with non-uniform factors. true - 2175c2eb-8418-4d8e-b6f0-9592ea83f481 + d7d7a5ba-4476-45fe-a520-a333d888593f true Scale NU Scale NU @@ -120700,40 +120851,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13369 - 9561 + 17579 + 9531 154 104 - 13453 - 9613 + 17663 + 9583 Base geometry - 0f301306-541b-4b30-b7de-6e2d368eea73 + f098e72c-2e94-40b1-888d-61cb8b3cd04b true Geometry Geometry true - f95a37a7-02ee-4695-8d91-4a88e8f95efd + 4a84cf0c-40ed-4abf-b243-4081436673d6 1 - 13371 - 9563 + 17581 + 9533 67 20 - 13414 - 9573 + 17624 + 9543 @@ -120742,7 +120893,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Base plane - 3d8f26c1-6dd7-4cdc-93bb-314fa972e30d + 12a2ddea-6385-498a-a432-6ca8279dc1dd true Plane Plane @@ -120753,14 +120904,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13371 - 9583 + 17581 + 9553 67 20 - 13414 - 9593 + 17624 + 9563 @@ -120799,27 +120950,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {x} direction - 0111317e-9c0c-4b0a-aba2-8d513f1bc969 + 1df6a8ef-db74-465c-bec5-e3073ba576f5 1/X true Scale X Scale X false - 5420f6ff-e48a-46c6-aadb-68801a9bd30b + feb88bc5-ad3d-45e7-9b23-a9bec6dd8d6a 1 - 13371 - 9603 + 17581 + 9573 67 20 - 13414 - 9613 + 17624 + 9583 @@ -120848,27 +120999,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {y} direction - 06c60144-0dd1-4895-a6a6-2b7b1c80cdd5 + c2f8db1c-adea-4013-ab8a-2aba6a1f6f40 1/X true Scale Y Scale Y false - 94ba97e8-38eb-4947-b1e0-9679a0be2d38 + 860f34a3-af3c-4c29-a3f6-51d786913642 1 - 13371 - 9623 + 17581 + 9593 67 20 - 13414 - 9633 + 17624 + 9603 @@ -120897,7 +121048,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor in {z} direction - ed4dc966-100b-4784-ae15-68391a3de3a3 + 967d67fc-5a70-402d-9a19-03c62e441d53 true Scale Z Scale Z @@ -120908,14 +121059,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13371 - 9643 + 17581 + 9613 67 20 - 13414 - 9653 + 17624 + 9623 @@ -120944,7 +121095,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 1954d808-6d58-46b1-8535-bf85ef84a145 + 18f30baa-9a05-426f-b9c1-e54aeddd0461 true Geometry Geometry @@ -120955,14 +121106,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13468 - 9563 + 17678 + 9533 53 50 - 13496 - 9588 + 17706 + 9558 @@ -120971,7 +121122,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 28e6c0b7-12ff-499a-af5c-8bfa65081c4e + 2463acfb-4a46-4d0d-a2fb-99c16a27d7a3 true Transform Transform @@ -120982,14 +121133,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13468 - 9613 + 17678 + 9583 53 50 - 13496 - 9638 + 17706 + 9608 @@ -120999,7 +121150,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -121012,20 +121163,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 5d45b645-ad94-471b-acde-1fa0834367da - 83c93570-6862-4d5e-b9ce-88d9d5dc5e5a - 75e8872e-b767-4df3-969c-d8d681c63c48 - 2531dcc1-1359-441d-bb5b-d61d41f0a1cd - 79ebff82-d12e-47e6-b942-5f8f29902a76 - 2175c2eb-8418-4d8e-b6f0-9592ea83f481 - 0941d520-fa4e-4f2a-883b-2b04f88285ca - 671e2d5b-7a1b-4857-abe3-e22c81a1e82b - 4d2995ec-f517-4033-9ba5-874c44f3de88 - 03630ecd-8960-4a8e-b53c-5a4eb650a12c + fd2ba8cc-bf96-4218-9514-39645e334859 + af194ecd-d002-477d-8e26-9c63739293d4 + aab66b17-6468-479c-b7a0-d03e4a8780bb + cbd7d4de-a164-41e0-9457-03b5798d5e2f + daa6a5fa-06cc-407b-b1aa-7c254a55b12e + d7d7a5ba-4476-45fe-a520-a333d888593f + 7c1faeaa-a31d-42ec-9777-daaf2068bcb8 + 9cdccbe3-88c1-4358-b357-52199f288269 + dff8e557-4997-4e11-b51b-771fd8a3ea77 + 8c30f270-d17e-4542-bcbc-8ff2320f35a6 5cf6e27c-da4b-4d95-8f2d-d8cffbb3165d - db0e5084-e41c-47ef-a124-40b8b11485f0 + 792d6552-db97-41fd-9828-9246e372cd65 12 - 90333eee-8a77-4cc3-b90a-5c4f8fac5cd7 + 3910df5f-dfc5-47ca-80c9-3aafb9e5537c Group @@ -121035,7 +121186,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -121045,26 +121196,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 0941d520-fa4e-4f2a-883b-2b04f88285ca + 7c1faeaa-a31d-42ec-9777-daaf2068bcb8 true Curve Curve false - f95a37a7-02ee-4695-8d91-4a88e8f95efd + 4a84cf0c-40ed-4abf-b243-4081436673d6 1 - 13426 - 10071 + 17636 + 10041 50 24 - 13451.04 - 10083.98 + 17661.04 + 10053.98 @@ -121072,7 +121223,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -121082,26 +121233,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 671e2d5b-7a1b-4857-abe3-e22c81a1e82b + 9cdccbe3-88c1-4358-b357-52199f288269 true Curve Curve false - 1954d808-6d58-46b1-8535-bf85ef84a145 + 18f30baa-9a05-426f-b9c1-e54aeddd0461 1 - 13422 - 9520 + 17632 + 9490 50 24 - 13447.82 - 9532.23 + 17657.82 + 9502.23 @@ -121109,7 +121260,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -121119,7 +121270,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - 4d2995ec-f517-4033-9ba5-874c44f3de88 + dff8e557-4997-4e11-b51b-771fd8a3ea77 true Move Move @@ -121128,40 +121279,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13375 - 9308 + 17585 + 9278 138 44 - 13443 - 9330 + 17653 + 9300 Base geometry - 6b550049-4a33-4f5f-a95f-2da7cf3604fc + bf1d551d-124e-4eaf-b3d5-a91375948002 true Geometry Geometry true - 671e2d5b-7a1b-4857-abe3-e22c81a1e82b + 9cdccbe3-88c1-4358-b357-52199f288269 1 - 13377 - 9310 + 17587 + 9280 51 20 - 13404 - 9320 + 17614 + 9290 @@ -121170,26 +121321,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - c32c916a-86a8-4761-b919-7971eabaf253 + fe6febf5-f3f3-4701-b48c-c207b2bed3e4 true Motion Motion false - 75fa1694-2418-4355-bd94-daa9c1c93502 + bfccd18e-cb91-484e-8a45-84b5da37edcf 1 - 13377 - 9330 + 17587 + 9300 51 20 - 13404 - 9340 + 17614 + 9310 @@ -121222,7 +121373,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - 88effb8b-28ee-43f0-9fe9-eb5ae117b933 + 95a6f769-c7b8-4c80-89bf-6857a334a92f true Geometry Geometry @@ -121233,14 +121384,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13458 - 9310 + 17668 + 9280 53 20 - 13486 - 9320 + 17696 + 9290 @@ -121249,7 +121400,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - ed196765-c548-443d-8ea7-f26e0560b3a4 + 24b87990-ce80-4b23-bd43-2dc1d747ba1d true Transform Transform @@ -121260,14 +121411,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13458 - 9330 + 17668 + 9300 53 20 - 13486 - 9340 + 17696 + 9310 @@ -121277,7 +121428,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -121287,26 +121438,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 03630ecd-8960-4a8e-b53c-5a4eb650a12c + 8c30f270-d17e-4542-bcbc-8ff2320f35a6 true Curve Curve false - 88effb8b-28ee-43f0-9fe9-eb5ae117b933 + 95a6f769-c7b8-4c80-89bf-6857a334a92f 1 - 13423 - 9266 + 17633 + 9236 50 24 - 13448.15 - 9278.443 + 17658.15 + 9248.443 @@ -121314,7 +121465,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -121323,7 +121474,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - e116f652-78b8-4735-8f71-f6f1873d88b9 + d6f9f9a9-5843-47cf-9a34-30c7b60e9ab5 true Panel @@ -121337,8 +121488,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12814 - 16924 + 17024 + 16425 439 22 @@ -121346,8 +121497,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12814.68 - 16924.15 + 17024.68 + 16425.13 @@ -121368,7 +121519,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -121377,7 +121528,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 21638327-81a0-4d48-9669-827f5c814dcd + 6d00f775-cac7-4be0-817a-ba7895cf23e3 true Digit Scroller Digit Scroller @@ -121397,14 +121548,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12907 + 17117 17074 251 20 - 12907.29 - 17074.55 + 17117.29 + 17074.53 @@ -121412,7 +121563,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -121421,7 +121572,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - c710e993-fc29-41c9-b745-41d336c03101 + 588d1c54-5e44-420c-80ce-3cb6c604d9d3 true Panel @@ -121434,7 +121585,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12814 + 17024 16983 439 20 @@ -121443,8 +121594,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12814.13 - 16983.19 + 17024.13 + 16983.17 @@ -121465,7 +121616,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -121476,7 +121627,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression 1/X true - 3cfc6172-94c3-4f48-80d3-443b91211fe6 + 02bd4f03-e28f-42f6-b942-16421ebb3bff true Expression @@ -121485,14 +121636,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12996 - 17167 + 17206 + 17166 79 28 - 13038 - 17181 + 17248 + 17180 @@ -121507,26 +121658,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 040ef7fe-0aa1-4d4c-9b7b-b43a1ede4833 + 8ed25a35-8735-4d37-a6eb-c59414cdfe25 true Variable X X true - e1807893-da4a-4101-ac40-63126ea670f6 + 8f60c651-4f0f-4481-9816-919bbdee7a7a 1 - 12998 - 17169 + 17208 + 17168 14 24 - 13006.5 - 17181 + 17216.5 + 17180 @@ -121535,7 +121686,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 1ed23266-44be-4f2c-ab56-029d13fee712 + 9f0aa848-e2c9-40b8-8f03-e94966a7c223 true Result @@ -121546,14 +121697,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13064 - 17169 + 17274 + 17168 9 24 - 13070 - 17181 + 17280 + 17180 @@ -121565,7 +121716,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -121575,26 +121726,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - 0578316c-418c-4e89-95a7-dc9ddb5ba462 + 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 true Point Point false - 8f66ad49-6028-4a1b-8324-63844d87d550 + 7553f3fd-a0e1-4ee6-9ccc-33ae6881a31e 1 - 13030 - 12501 + 17240 + 12471 50 24 - 13055.1 - 12513.57 + 17265.1 + 12483.57 @@ -121602,7 +121753,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -121612,26 +121763,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 8f66ad49-6028-4a1b-8324-63844d87d550 + 7553f3fd-a0e1-4ee6-9ccc-33ae6881a31e true Relay false - 289c80b2-fb40-41f0-a44a-49aa726014ee + 919d17fe-401d-4453-ae1a-4909779e11cd 1 - 13032 - 12546 + 17242 + 12516 40 16 - 13052 - 12554 + 17262 + 12524 @@ -121639,7 +121790,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -121649,26 +121800,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - eb58ff90-1679-4c1c-9aae-21704022ebf7 + f1dc7722-f68a-4e76-a629-9d79f7fa672e true Relay false - 154d3592-0b64-4bd2-bebb-2990c542e296 + 80f9f68a-5096-4a38-9f2f-e140ed9a878f 1 - 13032 - 12292 + 17242 + 12262 40 16 - 13052 - 12300 + 17262 + 12270 @@ -121676,7 +121827,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -121686,7 +121837,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 5c8b78b1-f658-485c-9d77-edfdca1b886d + 77c71397-d676-43a5-855e-28a04de20cf2 true Scale Scale @@ -121695,40 +121846,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12975 - 12328 + 17185 + 12298 154 64 - 13059 - 12360 + 17269 + 12330 Base geometry - 29ec7256-9f87-44f9-90c1-3c9c3dc6c30d + d084d26b-37c9-4ded-b103-7b444e105593 true Geometry Geometry true - 0578316c-418c-4e89-95a7-dc9ddb5ba462 + 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 1 - 12977 - 12330 + 17187 + 12300 67 20 - 13020 - 12340 + 17230 + 12310 @@ -121737,7 +121888,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 29e0f51a-a146-49e2-8cb6-4eea176bcf53 + f575e0ce-99bc-42de-8a92-546db54b6194 true Center Center @@ -121748,14 +121899,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12977 - 12350 + 17187 + 12320 67 20 - 13020 - 12360 + 17230 + 12330 @@ -121789,27 +121940,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 8510b34c-ea08-44b7-8f15-7a44c2aca97d + bf7f76ea-813f-4c4d-bd61-9e7751b2c008 2^X true Factor Factor false - 168c86e3-663d-475f-a603-92ce0e6c763d + 3436aa80-e9b3-4e21-b285-fc7f29fd2145 1 - 12977 - 12370 + 17187 + 12340 67 20 - 13020 - 12380 + 17230 + 12350 @@ -121838,7 +121989,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 154d3592-0b64-4bd2-bebb-2990c542e296 + 80f9f68a-5096-4a38-9f2f-e140ed9a878f true Geometry Geometry @@ -121849,14 +122000,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13074 - 12330 + 17284 + 12300 53 30 - 13102 - 12345 + 17312 + 12315 @@ -121865,7 +122016,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - ca8ce563-2e65-4512-a5b2-b308a467d7cd + e7d608e6-cc1e-4082-a538-ed424ce3e59b true Transform Transform @@ -121876,14 +122027,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13074 - 12360 + 17284 + 12330 53 30 - 13102 - 12375 + 17312 + 12345 @@ -121893,7 +122044,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -121902,7 +122053,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 168c86e3-663d-475f-a603-92ce0e6c763d + 3436aa80-e9b3-4e21-b285-fc7f29fd2145 true Digit Scroller @@ -121922,14 +122073,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12934 - 12445 + 17144 + 12384 250 20 - 12934.88 - 12445.93 + 17144.88 + 12384.93 @@ -121937,7 +122088,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -121950,9 +122101,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 0578316c-418c-4e89-95a7-dc9ddb5ba462 + 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 1 - 075789cc-fd97-4a29-a0a4-8c0e2f794e3d + 9856b67b-38f1-47bf-a90e-f1d15176eaba Group Point @@ -121962,7 +122113,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -121972,7 +122123,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 46863f08-1441-425a-b843-5656270cea96 + 75982fc8-fa2e-4674-8521-53f85dae61b7 true Relay @@ -121984,14 +122135,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12582 - 15027 + 16792 + 14997 40 16 - 12602 - 15035 + 16812 + 15005 @@ -121999,7 +122150,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -122008,7 +122159,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 82d97c41-4d45-4a35-bf34-867ab61335e2 + e699aaab-2bc6-4d1d-8873-dd539208c621 true Panel @@ -122022,8 +122173,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12531 - 14998 + 16741 + 14968 144 20 @@ -122031,8 +122182,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 12531.72 - 14998.22 + 16741.72 + 14968.22 @@ -122053,7 +122204,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -122062,7 +122213,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 44461c59-4231-44fb-af41-15485739b0a4 + e73919fc-84dd-4a74-a91b-f7dda75edbb4 true Digit Scroller Digit Scroller @@ -122082,14 +122233,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12907 + 17117 17026 251 20 - 12907.29 - 17026.3 + 17117.29 + 17026.28 @@ -122097,7 +122248,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 56b92eab-d121-43f7-94d3-6cd8f0ddead8 Vector XYZ @@ -122107,7 +122258,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a vector from {xyz} components. true - db0e5084-e41c-47ef-a124-40b8b11485f0 + 792d6552-db97-41fd-9828-9246e372cd65 true Vector XYZ Vector XYZ @@ -122116,21 +122267,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13375 - 9394 + 17585 + 9364 139 64 - 13460 - 9426 + 17670 + 9396 Vector {x} component - 44d8e1d4-c30a-4ae3-9947-bb18aa5a074b + 522a8e14-7842-4b8b-a124-2227da4d6332 true X component X component @@ -122141,14 +122292,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13377 - 9396 + 17587 + 9366 68 20 - 13412.5 - 9406 + 17622.5 + 9376 @@ -122165,7 +122316,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15 + 17.5 @@ -122177,7 +122328,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {y} component - e1ad2051-fd27-4a5a-bd77-3e5c9b8e1422 + bc579b19-55fb-4b9b-986d-574f59f43c18 true Y component Y component @@ -122188,14 +122339,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13377 - 9416 + 17587 + 9386 68 20 - 13412.5 - 9426 + 17622.5 + 9396 @@ -122224,7 +122375,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {z} component - 64110c0f-432e-4628-8290-ae0d2f351e2a + f0b28a02-f967-4c72-a404-6a902aee67b0 true Z component Z component @@ -122235,14 +122386,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13377 - 9436 + 17587 + 9406 68 20 - 13412.5 - 9446 + 17622.5 + 9416 @@ -122271,7 +122422,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector construct - 75fa1694-2418-4355-bd94-daa9c1c93502 + bfccd18e-cb91-484e-8a45-84b5da37edcf true Vector Vector @@ -122282,14 +122433,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13475 - 9396 + 17685 + 9366 37 30 - 13495 - 9411 + 17705 + 9381 @@ -122298,7 +122449,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector length - 343dcf47-3d5a-4447-9be6-b163cb974b1a + 2c2b2b0b-7801-4885-aa6b-dc0a06d61271 true Length Length @@ -122309,14 +122460,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13475 - 9426 + 17685 + 9396 37 30 - 13495 - 9441 + 17705 + 9411 @@ -122326,7 +122477,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -122336,7 +122487,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 51fb46f4-8bcd-456d-a842-67167d645345 + f75ec5b3-bb3a-4926-8ec3-92d810a33dfd true Relay @@ -122348,14 +122499,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 13011 - 16180 + 17221 + 16179 40 16 - 13031 - 16188 + 17241 + 16187 @@ -122363,7 +122514,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -122373,7 +122524,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - a0c8b687-11e0-4ade-8843-7ea40892af01 + 8520bb61-2a13-4c0a-89eb-863a393c064f true Stream Filter Stream Filter @@ -122382,14 +122533,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12559 - 15832 + 16769 + 15831 89 64 - 12604 - 15864 + 16814 + 15863 @@ -122406,7 +122557,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - 5035d548-b73e-4347-8465-2828fee7cdc5 + ce839810-06f0-431b-b457-a851719257e7 true Gate Gate @@ -122418,14 +122569,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12561 - 15834 + 16771 + 15833 28 20 - 12576.5 - 15844 + 16786.5 + 15843 @@ -122455,27 +122606,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - 322e6766-034b-4bb5-8b6d-6d29acdefc82 + 5452808c-c433-4f12-9350-2fa31fcb7812 true false Stream 0 0 true - 2dc50ba9-98d4-4298-9c9a-104e3f8814ef + f95a37a7-02ee-4695-8d91-4a88e8f95efd 1 - 12561 - 15854 + 16771 + 15853 28 20 - 12576.5 - 15864 + 16786.5 + 15863 @@ -122485,27 +122636,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - 9bae5cba-31f0-427a-b3a3-9acf29609e74 + 01229214-0b40-4251-8ecc-edce3f558836 true false Stream 1 1 true - e27f66f6-779d-49ac-8cac-820afea61e6d + 671e2d5b-7a1b-4857-abe3-e22c81a1e82b 1 - 12561 - 15874 + 16771 + 15873 28 20 - 12576.5 - 15884 + 16786.5 + 15883 @@ -122515,7 +122666,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - 4a97c3c7-cd33-4f5e-9662-be9289e039f1 + b8d85362-f01a-418f-bed8-eb23f9a2d815 true false Stream @@ -122527,14 +122678,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 12619 - 15834 + 16829 + 15833 27 60 - 12634 - 15864 + 16844 + 15863 @@ -122546,7 +122697,275 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 9f90d66b-f35b-4ad5-b695-cf816409815b + Digit Scroller + + false + 0 + + + + + 12 + + 11 + + 32.0 + + + + + + 13726 + 27162 + 250 + 20 + + + 13726.12 + 27162.15 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + fce57c1e-7c8c-442e-8c34-f03322b193c3 + Relay + + false + 164f7670-9308-436f-a4f9-66b834c7d780 + 1 + + + + + + 13831 + 27014 + 40 + 16 + + + 13851 + 27022 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 9f90d66b-f35b-4ad5-b695-cf816409815b + fce57c1e-7c8c-442e-8c34-f03322b193c3 + 2433204d-6e28-40a0-9f06-901858388ce6 + 164f7670-9308-436f-a4f9-66b834c7d780 + 4 + d375b5ca-e8b1-4d1a-8abb-3fd34cb27870 + Group + + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 + Relay + + false + 6abc685f-5524-48ad-89bb-61a1ce3c6e65 + 1 + + + + + + 13831 + 26813 + 40 + 16 + + + 13851 + 26821 + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + e8a6074e-3ec6-4ae5-a446-2f42cdae0977 + Panel + + false + 0 + e58101fd-fa11-4e34-b636-f46fa022581c + 1 + Double click to edit panel content… + + + + + + 13778 + 26772 + 145 + 20 + + 0 + 0 + 0 + + 13778.65 + 26772.33 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 6abc685f-5524-48ad-89bb-61a1ce3c6e65 + Digit Scroller + + false + 0 + + + + + 12 + + 1 + + 0.00549350440 + + + + + + 13726 + 26856 + 251 + 20 + + + 13726.05 + 26856.46 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + e8a6074e-3ec6-4ae5-a446-2f42cdae0977 + 6abc685f-5524-48ad-89bb-61a1ce3c6e65 + 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 + 9f05096a-c595-4115-8939-54713cb925f1 + 6c2d9e2d-29b0-4b0d-8c17-8fe4bfcaa494 + 5 + ffaefc29-5720-4d1d-8f74-3ff88cea009f + Group + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -122559,14 +122978,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 - 7553f3fd-a0e1-4ee6-9ccc-33ae6881a31e - f1dc7722-f68a-4e76-a629-9d79f7fa672e - 77c71397-d676-43a5-855e-28a04de20cf2 - 3436aa80-e9b3-4e21-b285-fc7f29fd2145 - 9856b67b-38f1-47bf-a90e-f1d15176eaba + 49e97076-47e9-42b3-94bb-22be4cbce56d + 82207b9e-ead4-4815-878a-17418dfbdd67 + 57f0799b-c461-420d-9597-c2d5f7fd5022 + 84df36e3-f442-4145-bdae-23bfd4a52f79 + 620f22e7-a506-41a5-9b65-8bfbd9795fb9 + 049dd7c6-38d9-418a-9ba6-928754ae8d1e 6 - fdb6fac0-c6e4-4cf3-819d-1f92f07b0f34 + 93a5c9b6-045a-41b0-9723-f112e1472a5c Group @@ -122576,104 +122995,106 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - 9c50d6d0-1e19-40e3-8dbc-e01c21b81851 - b8fd27da-bc6d-4e40-bbb2-1871cd7d2daa - fdb33a3a-2113-40b1-ad49-f5f252ed5ac6 - 9ab39316-2409-4104-bdd6-4ba2ce94ba64 - b3658bf9-9529-46b5-8d4f-717a295ba18c - 747151c3-da38-4a62-bc4f-33d162225eff - 1521f003-3352-4ede-8959-abd475784a0a - 32908eff-1176-4411-8f52-46144aa86dfe - 006526e6-183e-47bb-a061-5eb50a7adab5 - 30a50f70-7130-4fb3-9d08-0582ba85419a - f80376c0-536c-40be-ad10-f46d06389f61 - a43c918b-5705-4549-a9e5-dd8e1081058d - ae80dfe3-a313-4a88-92a6-a20ee6daf34f - adb121fb-0265-42e6-af4a-bbacd31ccdcd + 1b21a041-d39c-47c7-91ce-6dc280e8829b + e389002a-311f-438a-a821-c71042c2315b + d6b26c61-1407-4b4c-9aa7-230b7881e37c + 80ab671d-6c63-4c2c-bfac-ab967e0adf89 + 3dab78bc-8b32-4959-a38a-fbb02c8789ea + 59d5b8d0-333b-439e-8a1d-51ba268e9534 + eb698e65-3136-4ee7-8e13-7352ec2f3b5f + 9812fbfd-aed6-419d-9f34-1da7c7a718e2 + 43ac5d38-56c2-46fa-a2d6-e12c566c33e1 + 057b9293-8565-4ad8-998b-f7b2a50eaa49 + f71571ba-c892-4b34-870f-d5235b415665 + 8c36d410-9355-4295-bda2-9b458f164ddd + b3aa422e-c362-4f2e-b1d3-3c89403ccf64 + cda437b6-b93c-42d1-bef0-8e3012936758 c224342c-801f-4459-9224-44879ddf539f - becc2c8d-d4ff-402a-a84d-52b3646340a8 - af815646-47d5-42f6-83e4-d86113591719 - b2801c2b-375a-4163-b78d-13fa2985f2c7 - 4549efe2-6ef9-495b-b73e-d57b1d8658c3 + 0ed6d1b2-6112-44bc-bfc1-0290a4b8f9c7 + f5c7b38e-4599-4446-8dac-ea4341bffb71 + 574fe67f-71ff-4715-8a12-17491f24eb76 + 0ef2a3b3-6bf5-4d6b-8a75-f48a48cd3132 bade2dc2-5919-4723-bde3-ebdd9bc0713a - 154082cc-7a35-4674-b6aa-b500c958394e - aef0bf4e-e25c-416a-8bff-b54952ed560e - 42c88318-5a88-4cc1-ab28-b1d73dd652d7 - 4196cce7-460e-4004-a74b-b9b355653474 - 80dfd0f0-9792-40d9-85e6-db5ebe0eadf9 - dfa591dc-8a9d-4616-9e21-0f4563b802ca - 7344168c-2ee2-44a9-8393-8ce7cc783a0b - a5f32588-ab0c-44eb-ba85-0e5af9e5b1a5 - e6f94cd8-4e8c-4079-a97c-93a4146e6a65 - c9ada40f-5341-47fb-b6d4-6794a5dca0f2 - 52262361-49d9-4469-8e9c-3f68257aa8fc - 467170c3-a747-450d-9db5-691d3222c764 - a4271c84-25cd-4656-b57b-6e1b9075a8c3 - 48876b36-f626-482f-aaef-f2d6994b6eda - a063af2c-0f6d-470c-a90b-c1c4d076f24c - 344dd78f-bc3b-4f6d-af05-f16bc0412c5a - 473634ed-a08c-4654-828a-ef2745fb8393 - b23dda2d-4cf2-4cb6-b260-5f3522944c45 - 263a199d-3906-45d1-ac2e-72cea27641d2 - 23fe9e65-96db-4c54-ad7a-0de18adbab80 - 341fbc99-3289-4790-b610-401be29ac2fc - d93403d2-b922-4f1b-a7a6-577adea13116 - 8173c5fe-8e0e-41eb-86ac-aafc074e52c8 - 25a69c15-0d48-436c-8d7f-63db8b42c0e5 - b45a9237-ddd9-4d64-89db-ebf9da902659 - c2f1f768-86d4-4f76-ad79-7f2a0dcabb4e - 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+ c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -122696,87 +123117,87 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - b8fd27da-bc6d-4e40-bbb2-1871cd7d2daa - fdb33a3a-2113-40b1-ad49-f5f252ed5ac6 - 9ab39316-2409-4104-bdd6-4ba2ce94ba64 - b3658bf9-9529-46b5-8d4f-717a295ba18c - 747151c3-da38-4a62-bc4f-33d162225eff - 1521f003-3352-4ede-8959-abd475784a0a - 32908eff-1176-4411-8f52-46144aa86dfe - 006526e6-183e-47bb-a061-5eb50a7adab5 - 30a50f70-7130-4fb3-9d08-0582ba85419a - f80376c0-536c-40be-ad10-f46d06389f61 - a43c918b-5705-4549-a9e5-dd8e1081058d - ae80dfe3-a313-4a88-92a6-a20ee6daf34f - adb121fb-0265-42e6-af4a-bbacd31ccdcd + e389002a-311f-438a-a821-c71042c2315b + d6b26c61-1407-4b4c-9aa7-230b7881e37c + 80ab671d-6c63-4c2c-bfac-ab967e0adf89 + 3dab78bc-8b32-4959-a38a-fbb02c8789ea + 59d5b8d0-333b-439e-8a1d-51ba268e9534 + eb698e65-3136-4ee7-8e13-7352ec2f3b5f + 9812fbfd-aed6-419d-9f34-1da7c7a718e2 + 43ac5d38-56c2-46fa-a2d6-e12c566c33e1 + 057b9293-8565-4ad8-998b-f7b2a50eaa49 + f71571ba-c892-4b34-870f-d5235b415665 + 8c36d410-9355-4295-bda2-9b458f164ddd + b3aa422e-c362-4f2e-b1d3-3c89403ccf64 + cda437b6-b93c-42d1-bef0-8e3012936758 c224342c-801f-4459-9224-44879ddf539f - 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9c50d6d0-1e19-40e3-8dbc-e01c21b81851 + 1b21a041-d39c-47c7-91ce-6dc280e8829b Group @@ -122786,7 +123207,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -122799,9 +123220,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 0153e69e-17b6-46d3-aabe-eea050991035 + fad5d6d1-c263-4c2e-8431-e4c7e882d53c 1 - b8fd27da-bc6d-4e40-bbb2-1871cd7d2daa + e389002a-311f-438a-a821-c71042c2315b Group Group @@ -122811,7 +123232,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -122824,9 +123245,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 9ab39316-2409-4104-bdd6-4ba2ce94ba64 + 80ab671d-6c63-4c2c-bfac-ab967e0adf89 1 - fdb33a3a-2113-40b1-ad49-f5f252ed5ac6 + d6b26c61-1407-4b4c-9aa7-230b7881e37c Group Group @@ -122836,7 +123257,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -122849,9 +123270,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - b3658bf9-9529-46b5-8d4f-717a295ba18c + 3dab78bc-8b32-4959-a38a-fbb02c8789ea 1 - 9ab39316-2409-4104-bdd6-4ba2ce94ba64 + 80ab671d-6c63-4c2c-bfac-ab967e0adf89 Group Group @@ -122861,7 +123282,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -122874,9 +123295,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 747151c3-da38-4a62-bc4f-33d162225eff + 59d5b8d0-333b-439e-8a1d-51ba268e9534 1 - b3658bf9-9529-46b5-8d4f-717a295ba18c + 3dab78bc-8b32-4959-a38a-fbb02c8789ea Group Group @@ -122886,7 +123307,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -122899,9 +123320,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 1521f003-3352-4ede-8959-abd475784a0a + eb698e65-3136-4ee7-8e13-7352ec2f3b5f 1 - 747151c3-da38-4a62-bc4f-33d162225eff + 59d5b8d0-333b-439e-8a1d-51ba268e9534 Group Group @@ -122911,7 +123332,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -122924,9 +123345,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 32908eff-1176-4411-8f52-46144aa86dfe + 9812fbfd-aed6-419d-9f34-1da7c7a718e2 1 - 1521f003-3352-4ede-8959-abd475784a0a + eb698e65-3136-4ee7-8e13-7352ec2f3b5f Group Group @@ -122936,7 +123357,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -122949,9 +123370,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 30a50f70-7130-4fb3-9d08-0582ba85419a + 057b9293-8565-4ad8-998b-f7b2a50eaa49 1 - 32908eff-1176-4411-8f52-46144aa86dfe + 9812fbfd-aed6-419d-9f34-1da7c7a718e2 Group Group @@ -122961,7 +123382,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -122971,7 +123392,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 006526e6-183e-47bb-a061-5eb50a7adab5 + 43ac5d38-56c2-46fa-a2d6-e12c566c33e1 true Curve Curve @@ -122982,14 +123403,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14879 - 14724 + 2989 + 24267 50 24 - 14904.4 - 14736.97 + 3014.946 + 24279.38 @@ -123021,7 +123442,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -123034,9 +123455,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 006526e6-183e-47bb-a061-5eb50a7adab5 + 43ac5d38-56c2-46fa-a2d6-e12c566c33e1 1 - 30a50f70-7130-4fb3-9d08-0582ba85419a + 057b9293-8565-4ad8-998b-f7b2a50eaa49 Group Curve @@ -123046,7 +123467,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -123059,9 +123480,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - c9ada40f-5341-47fb-b6d4-6794a5dca0f2 + 5c1c03fa-558f-4518-bbfb-a2d6c0ac5e6a 1 - f80376c0-536c-40be-ad10-f46d06389f61 + f71571ba-c892-4b34-870f-d5235b415665 Group Group @@ -123071,7 +123492,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -123084,28 +123505,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - ae80dfe3-a313-4a88-92a6-a20ee6daf34f - adb121fb-0265-42e6-af4a-bbacd31ccdcd + b3aa422e-c362-4f2e-b1d3-3c89403ccf64 + cda437b6-b93c-42d1-bef0-8e3012936758 c224342c-801f-4459-9224-44879ddf539f - becc2c8d-d4ff-402a-a84d-52b3646340a8 - af815646-47d5-42f6-83e4-d86113591719 - b2801c2b-375a-4163-b78d-13fa2985f2c7 - 4549efe2-6ef9-495b-b73e-d57b1d8658c3 + 0ed6d1b2-6112-44bc-bfc1-0290a4b8f9c7 + f5c7b38e-4599-4446-8dac-ea4341bffb71 + 574fe67f-71ff-4715-8a12-17491f24eb76 + 0ef2a3b3-6bf5-4d6b-8a75-f48a48cd3132 bade2dc2-5919-4723-bde3-ebdd9bc0713a - aef0bf4e-e25c-416a-8bff-b54952ed560e - 154082cc-7a35-4674-b6aa-b500c958394e - f80376c0-536c-40be-ad10-f46d06389f61 - 30a50f70-7130-4fb3-9d08-0582ba85419a - 437d0179-cf59-4b71-b44c-2f0819520383 - 97f21de3-e5ca-44d8-b46b-64b07047104c - 253cf695-782b-4de5-9fbb-cabcf3a053b2 - 97691683-4494-42b5-bac4-02ec9576c740 - df89b0dd-b37d-4dd1-b093-cce1b1dca103 - ff43fc76-5f3f-4cc4-84fb-7a68f99e8220 - b7a4989e-d29c-4763-b390-a6211a60c766 - 884d7e27-d1d4-4c46-9811-b5a25cb04385 + 5b6f0604-d611-43ab-af67-0856d76ac3be + c496ed8d-c088-49ad-b789-ec25be9f2ba1 + f71571ba-c892-4b34-870f-d5235b415665 + 057b9293-8565-4ad8-998b-f7b2a50eaa49 + de70ef17-0df8-4e32-8a5e-183c38885e43 + e7b46d59-0bd1-46cc-aeba-7d27258233c5 + 66f513a9-e72f-4150-a663-887f521eeb51 + b102c42a-7289-4b71-931b-b1642de830b9 + 0c798bb0-6521-4051-8591-1d492ce83833 + 0ec6fb34-30af-4d76-8b43-afd2c05731f6 + 1475230a-606a-4e52-be6b-a158b83dc0a6 + 168eef93-c22e-4ce4-a776-afa80004bce9 20 - a43c918b-5705-4549-a9e5-dd8e1081058d + 8c36d410-9355-4295-bda2-9b458f164ddd Group @@ -123115,7 +123536,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + dd8134c0-109b-4012-92be-51d843edfff7 Duplicate Data @@ -123125,7 +123546,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Duplicate data a predefined number of times. true - ae80dfe3-a313-4a88-92a6-a20ee6daf34f + b3aa422e-c362-4f2e-b1d3-3c89403ccf64 true Duplicate Data Duplicate Data @@ -123134,14 +123555,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14854 - 17057 + 2963 + 25426 104 64 - 14913 - 17089 + 3022 + 25458 @@ -123149,26 +123570,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Data to duplicate - ff56df39-c0f4-4fe0-bd94-e574973cca5d + 8774b7ce-e1a5-4125-9beb-fa2e3b636ca8 true Data Data false - 9f0aa848-e2c9-40b8-8f03-e94966a7c223 + a6780e5e-2b14-4d81-a790-7d4b02c7a358 1 - 14856 - 17059 + 2965 + 25428 42 20 - 14878.5 - 17069 + 2987.5 + 25438 @@ -123198,26 +123619,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of duplicates - 81375a2d-e09e-4195-ae81-c196552c9a85 + b9433302-4811-47ed-9a72-755d2a3bb9b8 true Number Number false - 8f60c651-4f0f-4481-9816-919bbdee7a7a + 174bb911-caba-47e2-9382-8b612bd7dc09 1 - 14856 - 17079 + 2965 + 25448 42 20 - 14878.5 - 17089 + 2987.5 + 25458 @@ -123246,7 +123667,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retain list order - 3ff9dcaf-5557-44fe-9703-6cc524b52949 + f100e17b-5264-4645-9f98-0bcf69189c8d true Order Order @@ -123257,14 +123678,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14856 - 17099 + 2965 + 25468 42 20 - 14878.5 - 17109 + 2987.5 + 25478 @@ -123294,7 +123715,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Duplicated data - a3a04c49-57ed-4472-9661-4bb034dc3e70 + cc6a2811-cc51-4e88-9810-d0a028d938b8 true Data Data @@ -123305,14 +123726,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14928 - 17059 + 3037 + 25428 28 60 - 14943.5 - 17089 + 3052.5 + 25458 @@ -123322,7 +123743,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 DotNET VB Script (LEGACY) @@ -123332,7 +123753,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A VB.NET scriptable component true - adb121fb-0265-42e6-af4a-bbacd31ccdcd + cda437b6-b93c-42d1-bef0-8e3012936758 true DotNET VB Script (LEGACY) Turtle @@ -123358,14 +123779,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14840 - 13427 + 2949 + 23498 116 44 - 14901 - 13449 + 3010 + 23520 @@ -123406,14 +123827,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Forward - 69a076bb-ad33-4627-92b2-59b6850314e0 + 9ae858ab-b5dc-4f5f-8d68-24ba948d2d04 true Forward Forward true 1 true - a3a04c49-57ed-4472-9661-4bb034dc3e70 + cc6a2811-cc51-4e88-9810-d0a028d938b8 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -123421,14 +123842,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14842 - 13429 + 2951 + 23500 44 20 - 14865.5 - 13439 + 2974.5 + 23510 @@ -123439,14 +123860,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Left - 3535288e-d0d3-4353-ab12-57d2c3faf192 + 508b84dd-2069-43ce-a5e0-bc7312d82de8 true Left Left true 1 true - 9af3e55d-34ce-45a8-a8db-6eaa07661438 + ce24876e-e2fe-44f8-bf9d-ba5699084a02 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -123454,14 +123875,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14842 - 13449 + 2951 + 23520 44 20 - 14865.5 - 13459 + 2974.5 + 23530 @@ -123470,7 +123891,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Print, Reflect and Error streams - 39bcc335-5d73-44ba-baf2-2cb1d86a18f2 + 71686122-ab34-4e3f-854e-297570dbc306 true Output Output @@ -123481,14 +123902,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14916 - 13429 + 3025 + 23500 38 20 - 14936.5 - 13439 + 3045.5 + 23510 @@ -123497,7 +123918,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Output parameter Points - 919d17fe-401d-4453-ae1a-4909779e11cd + 0da3606f-e8e9-424b-b40d-9632eaf7af1a true Points Points @@ -123508,14 +123929,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14916 - 13449 + 3025 + 23520 38 20 - 14936.5 - 13459 + 3045.5 + 23530 @@ -123525,7 +123946,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e64c5fb1-845c-4ab1-8911-5f338516ba67 Series @@ -123535,7 +123956,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a series of numbers. true - becc2c8d-d4ff-402a-a84d-52b3646340a8 + 0ed6d1b2-6112-44bc-bfc1-0290a4b8f9c7 true Series Series @@ -123544,21 +123965,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14851 - 15887 + 2960 + 24755 101 64 - 14901 - 15919 + 3010 + 24787 First number in the series - 6f679c91-49e5-4c7e-8e98-48ec5b608074 + 01b26cd6-1fc7-4dc6-90d1-973aefd802a7 true Start Start @@ -123569,14 +123990,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14853 - 15889 + 2962 + 24757 33 20 - 14871 - 15899 + 2980 + 24767 @@ -123605,26 +124026,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Step size for each successive number - 4a924eb0-7484-4ec3-ad5f-f266d7375d9c + 08cd3c8f-d411-4cd9-99eb-0760225effb9 true Step Step false - 13ee932b-d7c2-4da3-a838-3c1d3a1bf1d3 + d619ce8e-8981-4dc1-9e8a-8001e77900c1 1 - 14853 - 15909 + 2962 + 24777 33 20 - 14871 - 15919 + 2980 + 24787 @@ -123653,26 +124074,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of values in the series - 52969ee4-d7e9-42b8-bd21-5bef06c6a92d + a98418a8-91ce-440c-a92c-df4e15306600 true Count Count false - 8f60c651-4f0f-4481-9816-919bbdee7a7a + 174bb911-caba-47e2-9382-8b612bd7dc09 1 - 14853 - 15929 + 2962 + 24797 33 20 - 14871 - 15939 + 2980 + 24807 @@ -123682,7 +124103,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Series of numbers - 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 + a93ae73f-0686-4504-96a7-3e01e97bbf19 true Series Series @@ -123693,14 +124114,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14916 - 15889 + 3025 + 24757 34 60 - 14934.5 - 15919 + 3043.5 + 24787 @@ -123710,7 +124131,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -123719,7 +124140,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - af815646-47d5-42f6-83e4-d86113591719 + f5c7b38e-4599-4446-8dac-ea4341bffb71 true Number Slider @@ -123730,14 +124151,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14837 - 17241 + 2953 + 25661 150 20 - 14837.08 - 17241.01 + 2953.697 + 25661.32 @@ -123756,7 +124177,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a4cd2751-414d-42ec-8916-476ebf62d7fe Radians @@ -123766,7 +124187,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Convert an angle specified in degrees to radians true - b2801c2b-375a-4163-b78d-13fa2985f2c7 + 574fe67f-71ff-4715-8a12-17491f24eb76 true Radians Radians @@ -123775,40 +124196,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14840 - 16104 + 2949 + 24997 120 28 - 14901 - 16118 + 3010 + 25011 Angle in degrees - 92b402f2-e002-45e9-810a-7626997b23e1 + e5f275a9-3de0-436e-b23d-d175af4a615c true Degrees Degrees false - f75ec5b3-bb3a-4926-8ec3-92d810a33dfd + 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 1 - 14842 - 16106 + 2951 + 24999 44 24 - 14865.5 - 16118 + 2974.5 + 25011 @@ -123817,7 +124238,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Angle in radians - edbce4e2-4993-4d29-83d2-ab63c7ae5f03 + 24008995-0884-48c0-b4d6-45d04b80ced0 true Radians Radians @@ -123828,14 +124249,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14916 - 16106 + 3025 + 24999 42 24 - 14938.5 - 16118 + 3047.5 + 25011 @@ -123845,7 +124266,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -123854,7 +124275,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 4549efe2-6ef9-495b-b73e-d57b1d8658c3 + 0ef2a3b3-6bf5-4d6b-8a75-f48a48cd3132 true Digit Scroller Digit Scroller @@ -123874,14 +124295,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14777 - 16916 + 2887 + 25366 251 20 - 14777.79 - 16916.28 + 2887.837 + 25366.22 @@ -123889,7 +124310,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 75eb156d-d023-42f9-a85e-2f2456b8bcce Interpolate (t) @@ -123899,7 +124320,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an interpolated curve through a set of points with tangents. true - 154082cc-7a35-4674-b6aa-b500c958394e + c496ed8d-c088-49ad-b789-ec25be9f2ba1 true Interpolate (t) Interpolate (t) @@ -123908,14 +124329,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14826 - 12138 + 2935 + 22733 144 84 - 14912 - 12180 + 3021 + 22775 @@ -123923,26 +124344,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - 085e3c55-9916-4643-b326-6cb8667b9e47 + eddf4b56-3dda-4284-ac4c-65e579f34f77 true Vertices Vertices false - f1dc7722-f68a-4e76-a629-9d79f7fa672e + 57f0799b-c461-420d-9597-c2d5f7fd5022 1 - 14828 - 12140 + 2937 + 22735 69 20 - 14864 - 12150 + 2973 + 22745 @@ -123951,7 +124372,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at start of curve - 8db3fd17-eaec-45f0-b573-63fe670a9e68 + 2bc72dfe-3590-41ef-bc21-b51f5edfb0f2 true Tangent Start Tangent Start @@ -123962,14 +124383,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 12160 + 2937 + 22755 69 20 - 14864 - 12170 + 2973 + 22765 @@ -124002,7 +124423,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at end of curve - b15ea709-c33c-4332-b228-c91dd9a2a4e0 + c2f8297e-0bc7-4411-904b-ba2c9525f7d8 true Tangent End Tangent End @@ -124013,14 +124434,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 12180 + 2937 + 22775 69 20 - 14864 - 12190 + 2973 + 22785 @@ -124053,7 +124474,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 25fa54c6-e614-4918-b44e-ebc08692e71b + 6a697279-befd-4772-a215-35085422b2eb true KnotStyle KnotStyle @@ -124064,14 +124485,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 12200 + 2937 + 22795 69 20 - 14864 - 12210 + 2973 + 22805 @@ -124100,7 +124521,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting nurbs curve - d88503dc-2c62-4e69-ba78-bfe7342a61a8 + 4057c060-2b5d-4a2e-a040-65cb746604a2 true Curve Curve @@ -124111,14 +124532,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14927 - 12140 + 3036 + 22735 41 26 - 14949 - 12153.33 + 3058 + 22748.33 @@ -124127,7 +124548,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve length - c4907d9d-8775-4b32-a2ce-76123d79df21 + dcc8e44c-96ed-4a3f-ba4f-7e82ac4a334a true Length Length @@ -124138,14 +124559,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14927 - 12166 + 3036 + 22761 41 27 - 14949 - 12180 + 3058 + 22775 @@ -124154,7 +124575,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve domain - 71f2995a-ce7f-4af1-81b8-73fa005125ec + b786e946-2d5e-4316-86df-409b89ad5be7 true Domain Domain @@ -124165,14 +124586,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14927 - 12193 + 3036 + 22788 41 27 - 14949 - 12206.67 + 3058 + 22801.67 @@ -124182,35 +124603,37 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - ae80dfe3-a313-4a88-92a6-a20ee6daf34f - adb121fb-0265-42e6-af4a-bbacd31ccdcd + b3aa422e-c362-4f2e-b1d3-3c89403ccf64 + cda437b6-b93c-42d1-bef0-8e3012936758 c224342c-801f-4459-9224-44879ddf539f - becc2c8d-d4ff-402a-a84d-52b3646340a8 - af815646-47d5-42f6-83e4-d86113591719 - b2801c2b-375a-4163-b78d-13fa2985f2c7 - 4549efe2-6ef9-495b-b73e-d57b1d8658c3 + 0ed6d1b2-6112-44bc-bfc1-0290a4b8f9c7 + f5c7b38e-4599-4446-8dac-ea4341bffb71 + 574fe67f-71ff-4715-8a12-17491f24eb76 + 0ef2a3b3-6bf5-4d6b-8a75-f48a48cd3132 bade2dc2-5919-4723-bde3-ebdd9bc0713a - 41cbdf17-5670-4397-882a-c79b5a46405e - 48876b36-f626-482f-aaef-f2d6994b6eda - d7d14ac5-f97b-49bc-b1c5-f762228131a0 - 71563604-0f17-46fb-8b7b-3fdd0433bc46 - 3566668c-48cb-416c-9081-8c205676cb55 - 02bd4f03-e28f-42f6-b942-16421ebb3bff - 14 - aef0bf4e-e25c-416a-8bff-b54952ed560e + 586e6fc0-8ddd-4ee9-b107-8d23319269a4 + 1b9ca219-a0ff-454d-a6d6-f560bce27a62 + bec3286d-af12-4a18-99aa-78e93c87da10 + 3f8ed296-31ab-4200-9f35-a4baa7e1060d + 4a55cc4c-18d1-4cdb-bcfd-c00c4c7438d3 + 93ff246b-28e0-41db-9a25-0de40ecb9d2f + 48d5ff4b-8301-46c0-b3f0-66a81897604e + c6c4d32d-3b3a-489c-bb54-cc0b46c307c4 + 16 + 5b6f0604-d611-43ab-af67-0856d76ac3be Group @@ -124220,7 +124643,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -124230,7 +124653,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 42c88318-5a88-4cc1-ab28-b1d73dd652d7 + 704efda2-f8e4-4bc0-b678-cc00abc69450 true Evaluate Length Evaluate Length @@ -124239,40 +124662,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14826 - 11457 + 2935 + 22565 144 64 - 14900 - 11489 + 3009 + 22597 Curve to evaluate - 33834da1-79a1-4625-9ee2-434b9837cc8e + 9aa87a62-76fc-4dbf-9d00-bc7349979c2d true Curve Curve false - d88503dc-2c62-4e69-ba78-bfe7342a61a8 + 4057c060-2b5d-4a2e-a040-65cb746604a2 1 - 14828 - 11459 + 2937 + 22567 57 20 - 14858 - 11469 + 2967 + 22577 @@ -124281,7 +124704,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 13819db4-e774-41e8-aea3-31f69fa0763e + 2037313d-fe7e-4663-86ef-ae10a43ba893 true Length Length @@ -124292,14 +124715,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 11479 + 2937 + 22587 57 20 - 14858 - 11489 + 2967 + 22597 @@ -124328,7 +124751,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 23dd6840-78f7-4ead-9d69-9b71c7fefb30 + d1a452c6-1d68-4f1d-b5fa-61a94be35bae true Normalized Normalized @@ -124339,14 +124762,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 11499 + 2937 + 22607 57 20 - 14858 - 11509 + 2967 + 22617 @@ -124375,7 +124798,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - d6d0f16c-54ac-4295-9b0f-a8266e615099 + d880bc64-38d7-413d-9d25-76974b3ae82a true Point Point @@ -124386,14 +124809,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 11459 + 3024 + 22567 53 20 - 14943 - 11469 + 3052 + 22577 @@ -124402,7 +124825,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 2ad407a9-024e-4895-aa40-d775a50bb83b + db0923f3-c5d8-4ec6-9df6-4fe0c285d051 true Tangent Tangent @@ -124413,14 +124836,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 11479 + 3024 + 22587 53 20 - 14943 - 11489 + 3052 + 22597 @@ -124429,7 +124852,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 9d363ecb-7b03-42c9-9b02-cc3181eb0e26 + e114d922-d3a2-4635-89a2-9fe1190b7c43 true Parameter Parameter @@ -124440,14 +124863,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 11499 + 3024 + 22607 53 20 - 14943 - 11509 + 3052 + 22617 @@ -124457,7 +124880,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -124467,7 +124890,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - 4196cce7-460e-4004-a74b-b9b355653474 + 318cd1cf-1ac0-4b5a-8068-d487fd99f8c6 true Mirror Mirror @@ -124476,40 +124899,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14829 - 11395 + 2938 + 22503 138 44 - 14897 - 11417 + 3006 + 22525 Base geometry - 5bb21746-b4df-477e-a676-ff397612bb3a + 99411a44-9673-4688-afa7-065a0d54ee52 true Geometry Geometry true - d88503dc-2c62-4e69-ba78-bfe7342a61a8 + 4057c060-2b5d-4a2e-a040-65cb746604a2 1 - 14831 - 11397 + 2940 + 22505 51 20 - 14858 - 11407 + 2967 + 22515 @@ -124518,26 +124941,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 77ed8759-61eb-4004-be75-4ccdc65d405c + dbe215d1-6837-4e0a-9d81-5b0987756dcc true Plane Plane false - bf1fee78-eb88-4160-8a82-9bb93579c084 + 987f4116-c443-46cf-8c32-3e2d4082db60 1 - 14831 - 11417 + 2940 + 22525 51 20 - 14858 - 11427 + 2967 + 22535 @@ -124576,7 +124999,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - ed1b0dbf-24bd-4ff7-be7a-d274b307f13c + 9ee71fee-eabb-4c01-9324-9acdaea4f5bc true Geometry Geometry @@ -124587,14 +125010,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14912 - 11397 + 3021 + 22505 53 20 - 14940 - 11407 + 3049 + 22515 @@ -124603,7 +125026,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 31077e74-b262-4964-9a7c-689960ca5f18 + aa36bbf2-4f39-45f1-9f58-56cb2dffcb20 true Transform Transform @@ -124614,14 +125037,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14912 - 11417 + 3021 + 22525 53 20 - 14940 - 11427 + 3049 + 22535 @@ -124631,7 +125054,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL @@ -124641,7 +125064,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line segment defined by start point, tangent and length.} true - 80dfd0f0-9792-40d9-85e6-db5ebe0eadf9 + cf714a6e-ed15-4548-b434-863030ede4e0 true Line SDL Line SDL @@ -124650,40 +125073,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14845 - 12054 + 2954 + 22649 106 64 - 14909 - 12086 + 3018 + 22681 Line start point - 29623dbf-7241-4bd8-8f70-d96af2dd738b + 13c548d8-ab40-41d5-8ead-03a9fab9aef1 true Start Start false - d6d0f16c-54ac-4295-9b0f-a8266e615099 + d880bc64-38d7-413d-9d25-76974b3ae82a 1 - 14847 - 12056 + 2956 + 22651 47 20 - 14872 - 12066 + 2981 + 22661 @@ -124692,26 +125115,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line tangent (direction) - 8f1b2f1d-da3b-4cfd-8602-da06e5c8228e + a305711c-8af2-428a-a34a-121747b585c9 true Direction Direction false - 2ad407a9-024e-4895-aa40-d775a50bb83b + db0923f3-c5d8-4ec6-9df6-4fe0c285d051 1 - 14847 - 12076 + 2956 + 22671 47 20 - 14872 - 12086 + 2981 + 22681 @@ -124744,7 +125167,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line length - 5b3b7c31-b896-4f5d-b437-71dec5618fb0 + 0e78b25f-2e63-4916-8fcb-bf03df32ea1a true Length Length @@ -124755,14 +125178,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14847 - 12096 + 2956 + 22691 47 20 - 14872 - 12106 + 2981 + 22701 @@ -124791,7 +125214,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - bf1fee78-eb88-4160-8a82-9bb93579c084 + 987f4116-c443-46cf-8c32-3e2d4082db60 true Line Line @@ -124802,14 +125225,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14924 - 12056 + 3033 + 22651 25 60 - 14938 - 12086 + 3047 + 22681 @@ -124819,7 +125242,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -124829,7 +125252,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - dfa591dc-8a9d-4616-9e21-0f4563b802ca + 2499fa70-461f-479b-8b56-ad4993db7908 true Join Curves Join Curves @@ -124838,14 +125261,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14839 - 11333 + 2948 + 22441 118 44 - 14902 - 11355 + 3011 + 22463 @@ -124853,27 +125276,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 77af013e-d83a-4fb0-97fc-faa7334a94a1 + 844a8a70-5f5a-480e-93bb-bac9b984096d true Curves Curves false - d88503dc-2c62-4e69-ba78-bfe7342a61a8 - ed1b0dbf-24bd-4ff7-be7a-d274b307f13c + 4057c060-2b5d-4a2e-a040-65cb746604a2 + 9ee71fee-eabb-4c01-9324-9acdaea4f5bc 2 - 14841 - 11335 + 2950 + 22443 46 20 - 14865.5 - 11345 + 2974.5 + 22453 @@ -124882,7 +125305,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - 311e7075-f1e3-46d4-bda6-fda956f786d3 + 40cf51f3-98bf-4fc6-9200-8540e8a3d92e true Preserve Preserve @@ -124893,14 +125316,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14841 - 11355 + 2950 + 22463 46 20 - 14865.5 - 11365 + 2974.5 + 22473 @@ -124930,7 +125353,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - 47b67870-e525-4da9-897b-54c917b48e9f + 61b9705a-3f7c-4316-baa3-1a8aae5849f5 true Curves Curves @@ -124941,14 +125364,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14917 - 11335 + 3026 + 22443 38 40 - 14937.5 - 11355 + 3046.5 + 22463 @@ -124958,7 +125381,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -124968,7 +125391,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 7344168c-2ee2-44a9-8393-8ce7cc783a0b + cccade3e-3e98-4637-aaa4-80019f5bd038 true Evaluate Length Evaluate Length @@ -124977,40 +125400,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14826 - 11249 + 2935 + 22357 144 64 - 14900 - 11281 + 3009 + 22389 Curve to evaluate - 5a0c67d5-c964-44a4-8505-1bad1ff54c7c + 46e56da7-1a6e-467d-b642-52465c709b5f true Curve Curve false - 47b67870-e525-4da9-897b-54c917b48e9f + 61b9705a-3f7c-4316-baa3-1a8aae5849f5 1 - 14828 - 11251 + 2937 + 22359 57 20 - 14858 - 11261 + 2967 + 22369 @@ -125019,7 +125442,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - d1070862-339a-4899-a8a5-3e1d8b215022 + 5fa78312-2440-436a-a076-67c05ea6c000 true Length Length @@ -125030,14 +125453,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 11271 + 2937 + 22379 57 20 - 14858 - 11281 + 2967 + 22389 @@ -125066,7 +125489,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 5e8d2367-9f92-4f0e-a6dd-0b178aa7842c + ad033806-4bce-405b-87f7-566945884a74 true Normalized Normalized @@ -125077,14 +125500,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 11291 + 2937 + 22399 57 20 - 14858 - 11301 + 2967 + 22409 @@ -125113,7 +125536,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - eba5b44d-c31a-488b-a39f-da838bbae658 + 8a060934-75bb-4d51-aeb9-36c84b2731de true Point Point @@ -125124,14 +125547,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 11251 + 3024 + 22359 53 20 - 14943 - 11261 + 3052 + 22369 @@ -125140,7 +125563,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - d8a5c4cb-be3d-4378-9e69-68a1e9aed991 + c2791d22-0cff-42d8-9c28-0bf471d7acea true Tangent Tangent @@ -125151,14 +125574,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 11271 + 3024 + 22379 53 20 - 14943 - 11281 + 3052 + 22389 @@ -125167,7 +125590,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - c0f8f4a8-6c43-47dc-8342-8943fd30d622 + fa0f3b17-cee9-42bf-a8c8-7ec464062731 true Parameter Parameter @@ -125178,14 +125601,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 11291 + 3024 + 22399 53 20 - 14943 - 11301 + 3052 + 22409 @@ -125195,7 +125618,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate @@ -125205,7 +125628,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotate an object in a plane. true - a5f32588-ab0c-44eb-ba85-0e5af9e5b1a5 + 8a57c746-396b-44ab-89cc-7a678067bda5 true Rotate Rotate @@ -125214,40 +125637,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14829 - 11166 + 2938 + 22274 138 64 - 14897 - 11198 + 3006 + 22306 Base geometry - c31c5198-8d67-4cf3-8204-e7dd8487af42 + a028f1ef-cf43-45df-acf4-4a2a4d97f744 true Geometry Geometry true - 47b67870-e525-4da9-897b-54c917b48e9f + 61b9705a-3f7c-4316-baa3-1a8aae5849f5 1 - 14831 - 11168 + 2940 + 22276 51 20 - 14858 - 11178 + 2967 + 22286 @@ -125256,7 +125679,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation angle in radians - 7ae0de57-d0da-4430-91e0-90b64394e8ee + 66ff8808-0356-4f97-8b08-e04e0d6e820f true Angle Angle @@ -125268,14 +125691,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14831 - 11188 + 2940 + 22296 51 20 - 14858 - 11198 + 2967 + 22306 @@ -125304,26 +125727,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotation plane - 4bd8f105-113c-492d-874e-6ef6b77ab63a + 88cd5b3b-a665-4937-815e-0d4e6b63cf3d true Plane Plane false - eba5b44d-c31a-488b-a39f-da838bbae658 + 8a060934-75bb-4d51-aeb9-36c84b2731de 1 - 14831 - 11208 + 2940 + 22316 51 20 - 14858 - 11218 + 2967 + 22326 @@ -125362,7 +125785,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rotated geometry - 3c6a0a5e-d557-46d7-a37d-6f4a05aaf344 + 3e104311-a7fe-4090-b1ce-61e3e6aac39e true Geometry Geometry @@ -125373,14 +125796,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14912 - 11168 + 3021 + 22276 53 30 - 14940 - 11183 + 3049 + 22291 @@ -125389,7 +125812,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 1eeeba5c-687e-4375-a8bd-b8e3c7ca7a42 + b3021552-5159-4a70-9578-69b8dd8c1a4a true Transform Transform @@ -125400,14 +125823,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14912 - 11198 + 3021 + 22306 53 30 - 14940 - 11213 + 3049 + 22321 @@ -125417,7 +125840,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -125427,7 +125850,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - e6f94cd8-4e8c-4079-a97c-93a4146e6a65 + 364f5e5b-ed41-41e8-8181-5a64c1e08977 true Join Curves Join Curves @@ -125436,14 +125859,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14839 - 11103 + 2948 + 22211 118 44 - 14902 - 11125 + 3011 + 22233 @@ -125451,27 +125874,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - 7f4f8a8c-0c2d-45c2-a138-33c236f9518e + 319b601c-b779-4b2f-98ab-b5e42d69b0d4 true Curves Curves false - 47b67870-e525-4da9-897b-54c917b48e9f - 3c6a0a5e-d557-46d7-a37d-6f4a05aaf344 + 61b9705a-3f7c-4316-baa3-1a8aae5849f5 + 3e104311-a7fe-4090-b1ce-61e3e6aac39e 2 - 14841 - 11105 + 2950 + 22213 46 20 - 14865.5 - 11115 + 2974.5 + 22223 @@ -125480,7 +125903,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - 43bd2df2-6a1a-46d6-97f1-a63cc39c765d + e35fd497-bebf-4ffa-a7f2-241a045f602b true Preserve Preserve @@ -125491,14 +125914,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14841 - 11125 + 2950 + 22233 46 20 - 14865.5 - 11135 + 2974.5 + 22243 @@ -125528,7 +125951,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - 87270a07-9b0e-4060-b369-56cff5f3c0ff + 9d28ddd1-1658-4a5f-95df-0eaad23ae026 true Curves Curves @@ -125539,14 +125962,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14917 - 11105 + 3026 + 22213 38 40 - 14937.5 - 11125 + 3046.5 + 22233 @@ -125556,7 +125979,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -125569,23 +125992,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 154082cc-7a35-4674-b6aa-b500c958394e - 42c88318-5a88-4cc1-ab28-b1d73dd652d7 - 4196cce7-460e-4004-a74b-b9b355653474 - 80dfd0f0-9792-40d9-85e6-db5ebe0eadf9 - dfa591dc-8a9d-4616-9e21-0f4563b802ca - 7344168c-2ee2-44a9-8393-8ce7cc783a0b - a5f32588-ab0c-44eb-ba85-0e5af9e5b1a5 - e6f94cd8-4e8c-4079-a97c-93a4146e6a65 - 467170c3-a747-450d-9db5-691d3222c764 - 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 - 7553f3fd-a0e1-4ee6-9ccc-33ae6881a31e - f1dc7722-f68a-4e76-a629-9d79f7fa672e - 77c71397-d676-43a5-855e-28a04de20cf2 - 9856b67b-38f1-47bf-a90e-f1d15176eaba - 3436aa80-e9b3-4e21-b285-fc7f29fd2145 + c496ed8d-c088-49ad-b789-ec25be9f2ba1 + 704efda2-f8e4-4bc0-b678-cc00abc69450 + 318cd1cf-1ac0-4b5a-8068-d487fd99f8c6 + cf714a6e-ed15-4548-b434-863030ede4e0 + 2499fa70-461f-479b-8b56-ad4993db7908 + cccade3e-3e98-4637-aaa4-80019f5bd038 + 8a57c746-396b-44ab-89cc-7a678067bda5 + 364f5e5b-ed41-41e8-8181-5a64c1e08977 + 4c590110-8cd2-40ad-bad5-7b4469a3e74b + 49e97076-47e9-42b3-94bb-22be4cbce56d + 82207b9e-ead4-4815-878a-17418dfbdd67 + 57f0799b-c461-420d-9597-c2d5f7fd5022 + 84df36e3-f442-4145-bdae-23bfd4a52f79 + 049dd7c6-38d9-418a-9ba6-928754ae8d1e + 620f22e7-a506-41a5-9b65-8bfbd9795fb9 15 - c9ada40f-5341-47fb-b6d4-6794a5dca0f2 + 5c1c03fa-558f-4518-bbfb-a2d6c0ac5e6a Group @@ -125595,7 +126018,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -125604,13 +126027,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 52262361-49d9-4469-8e9c-3f68257aa8fc + b17ebcf6-affa-4588-a133-4cb8786d7e19 true Panel false 0 - 25a69c15-0d48-436c-8d7f-63db8b42c0e5 + 7921a184-12d7-40fd-9711-9245da6e5067 1 Double click to edit panel content… @@ -125618,8 +126041,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14830 - 15983 + 2941 + 24852 145 20 @@ -125627,8 +126050,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14830.82 - 15983.5 + 2941.366 + 24852.73 @@ -125649,7 +126072,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -125659,26 +126082,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 467170c3-a747-450d-9db5-691d3222c764 + 4c590110-8cd2-40ad-bad5-7b4469a3e74b true Curve Curve false - 87270a07-9b0e-4060-b369-56cff5f3c0ff + 9d28ddd1-1658-4a5f-95df-0eaad23ae026 1 - 14879 - 11067 + 2989 + 22180 50 24 - 14904.4 - 11079.59 + 3014.946 + 22192.29 @@ -125686,7 +126109,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -125699,9 +126122,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 467170c3-a747-450d-9db5-691d3222c764 + 4c590110-8cd2-40ad-bad5-7b4469a3e74b 1 - a4271c84-25cd-4656-b57b-6e1b9075a8c3 + b739da44-a41c-46cb-81a6-fad678645491 Group Curve @@ -125711,7 +126134,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -125720,7 +126143,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 48876b36-f626-482f-aaef-f2d6994b6eda + 1b9ca219-a0ff-454d-a6d6-f560bce27a62 true Panel @@ -125733,8 +126156,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14684 - 16191 + 2795 + 25089 439 20 @@ -125742,8 +126165,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14684.38 - 16191.59 + 2795.927 + 25089.41 @@ -125764,7 +126187,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -125774,7 +126197,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - a063af2c-0f6d-470c-a90b-c1c4d076f24c + 7800477e-1d37-480e-aba9-a1193e61cf8c true Evaluate Length Evaluate Length @@ -125783,40 +126206,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14826 - 10977 + 2935 + 22085 144 64 - 14900 - 11009 + 3009 + 22117 Curve to evaluate - 51767dcf-d676-42f1-b9c0-d3c9f2a7bda0 + 141416a6-b721-4aef-a2e3-b0146546b0b5 true Curve Curve false - 87270a07-9b0e-4060-b369-56cff5f3c0ff + 9d28ddd1-1658-4a5f-95df-0eaad23ae026 1 - 14828 - 10979 + 2937 + 22087 57 20 - 14858 - 10989 + 2967 + 22097 @@ -125825,7 +126248,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - b2c11a07-c2ca-439e-8a1b-e49ed1c18ecd + 6327b436-e0cb-4c5a-b798-43e55a32c1a2 true Length Length @@ -125836,14 +126259,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 10999 + 2937 + 22107 57 20 - 14858 - 11009 + 2967 + 22117 @@ -125872,7 +126295,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 2721858a-7863-41ef-a05e-b6f3636b0b4b + 9f34607c-188d-4758-9808-3b208f60b372 true Normalized Normalized @@ -125883,14 +126306,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 11019 + 2937 + 22127 57 20 - 14858 - 11029 + 2967 + 22137 @@ -125919,7 +126342,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 3f610739-66f6-4133-aa9c-ed9c6305e3f4 + e513d9c0-bbdb-4b65-b0f9-8a5fc880f7d0 true Point Point @@ -125930,14 +126353,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 10979 + 3024 + 22087 53 20 - 14943 - 10989 + 3052 + 22097 @@ -125946,7 +126369,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 64f79a76-8a3d-4d8b-be29-9fed7f53e215 + 82639f4c-d46b-47a3-b9d1-cfbd7f16af04 true Tangent Tangent @@ -125957,14 +126380,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 10999 + 3024 + 22107 53 20 - 14943 - 11009 + 3052 + 22117 @@ -125973,7 +126396,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - abcabf8e-24de-45a4-bde5-7bcd371a8b8c + a73bdfc7-c389-4f65-903f-e01b47b3a4f5 true Parameter Parameter @@ -125984,14 +126407,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 11019 + 3024 + 22127 53 20 - 14943 - 11029 + 3052 + 22137 @@ -126001,7 +126424,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -126012,7 +126435,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 344dd78f-bc3b-4f6d-af05-f16bc0412c5a + ea6bbb6d-3db9-405a-bcc8-0efe6ff2247b true Expression Expression @@ -126021,14 +126444,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 10755 + 2910 + 21863 194 28 - 14901 - 10769 + 3010 + 21877 @@ -126043,26 +126466,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 4d535d2c-bbe2-4b57-b7a6-c3954af9f7f1 + c73d1da7-2872-4a8f-912a-a13dde72e057 true Variable O O true - fe418519-b8ba-4dbb-9e0f-b12fa9206367 + 2182d553-d440-43c8-a668-25e4e79e913b 1 - 14803 - 10757 + 2912 + 21865 14 24 - 14811.5 - 10769 + 2920.5 + 21877 @@ -126071,7 +126494,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - ef3bfa83-b838-434e-993d-51b7f1b8af4a + 4e260858-464a-4ab4-b551-8904dd7f0048 true Result @@ -126082,14 +126505,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 10757 + 3093 + 21865 9 24 - 14990 - 10769 + 3099 + 21877 @@ -126101,7 +126524,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -126111,7 +126534,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - 473634ed-a08c-4654-828a-ef2745fb8393 + 358ac38f-9d6b-424a-ad12-df92ae478f93 true Deconstruct Deconstruct @@ -126120,40 +126543,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14832 - 10889 + 2941 + 21997 132 64 - 14879 - 10921 + 2988 + 22029 Input point - 49002525-a6ba-442c-aa90-5322377ababe + 731b1aad-bb80-4e48-bed3-235140fdb3e6 true Point Point false - 3f610739-66f6-4133-aa9c-ed9c6305e3f4 + e513d9c0-bbdb-4b65-b0f9-8a5fc880f7d0 1 - 14834 - 10891 + 2943 + 21999 30 60 - 14850.5 - 10921 + 2959.5 + 22029 @@ -126162,7 +126585,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - fe418519-b8ba-4dbb-9e0f-b12fa9206367 + 2182d553-d440-43c8-a668-25e4e79e913b true X component X component @@ -126173,14 +126596,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14894 - 10891 + 3003 + 21999 68 20 - 14929.5 - 10901 + 3038.5 + 22009 @@ -126189,7 +126612,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - 15db37b0-02fc-435e-bc25-46b85ad3378f + 55b8b94b-2800-4efd-bfc5-71c17213ab4e true Y component Y component @@ -126200,14 +126623,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14894 - 10911 + 3003 + 22019 68 20 - 14929.5 - 10921 + 3038.5 + 22029 @@ -126216,7 +126639,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - 715c06e8-a74c-4ace-8ec0-decda66aca63 + 57a7830b-1f16-4bfb-9084-4410e4813cd4 true Z component Z component @@ -126227,14 +126650,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14894 - 10931 + 3003 + 22039 68 20 - 14929.5 - 10941 + 3038.5 + 22049 @@ -126244,7 +126667,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -126253,13 +126676,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - b23dda2d-4cf2-4cb6-b260-5f3522944c45 + 8e2bc44c-9d11-4369-97ef-3f00902f3bb8 true Panel false 0 - ef3bfa83-b838-434e-993d-51b7f1b8af4a + 4e260858-464a-4ab4-b551-8904dd7f0048 1 Double click to edit panel content… @@ -126267,8 +126690,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 10733 + 2933 + 21845 160 20 @@ -126276,8 +126699,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14823.17 - 10733.17 + 2933.718 + 21845.87 @@ -126298,7 +126721,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -126309,7 +126732,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 263a199d-3906-45d1-ac2e-72cea27641d2 + c00374a9-f84c-42f1-8b1e-ac4e020591c6 true Expression Expression @@ -126318,14 +126741,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 10669 + 2910 + 21777 194 28 - 14901 - 10683 + 3010 + 21791 @@ -126340,26 +126763,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 8be8b8d1-37d4-41a5-a697-99646f965bd8 + e5cc2820-ca7d-45a6-b5c9-2223347a25ef true Variable O O true - 15db37b0-02fc-435e-bc25-46b85ad3378f + 55b8b94b-2800-4efd-bfc5-71c17213ab4e 1 - 14803 - 10671 + 2912 + 21779 14 24 - 14811.5 - 10683 + 2920.5 + 21791 @@ -126368,7 +126791,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - c175e21a-e0f7-451b-949c-6db2cffdd08e + 752fbb44-e28e-4f0a-ada7-744cd24cbcb6 true Result @@ -126379,14 +126802,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 10671 + 3093 + 21779 9 24 - 14990 - 10683 + 3099 + 21791 @@ -126398,7 +126821,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -126407,13 +126830,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 23fe9e65-96db-4c54-ad7a-0de18adbab80 + 3ddf25ea-80bc-417e-82b8-a0703967cef9 true Panel false 0 - c175e21a-e0f7-451b-949c-6db2cffdd08e + 752fbb44-e28e-4f0a-ada7-744cd24cbcb6 1 Double click to edit panel content… @@ -126421,8 +126844,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 10644 + 2933 + 21757 160 20 @@ -126430,8 +126853,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14823.17 - 10644.74 + 2933.718 + 21757.44 @@ -126452,7 +126875,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -126462,7 +126885,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - 341fbc99-3289-4790-b610-401be29ac2fc + 9ee13f26-621a-4b0d-bea0-48c30bddfa77 true Division Division @@ -126471,40 +126894,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14857 - 10567 + 2966 + 21675 82 44 - 14888 - 10589 + 2997 + 21697 Item to divide (dividend) - 55d58eb0-9439-434f-ba94-ef2b826950d0 + bcd65c31-9194-4a6e-8a6a-598ae81fc66d true A A false - b23dda2d-4cf2-4cb6-b260-5f3522944c45 + 8e2bc44c-9d11-4369-97ef-3f00902f3bb8 1 - 14859 - 10569 + 2968 + 21677 14 20 - 14867.5 - 10579 + 2976.5 + 21687 @@ -126513,26 +126936,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - b9673105-b4e7-4687-99e8-7cdb06e86a62 + ccd5bfcb-8c45-4a34-92db-f1364b781317 true B B false - 23fe9e65-96db-4c54-ad7a-0de18adbab80 + 3ddf25ea-80bc-417e-82b8-a0703967cef9 1 - 14859 - 10589 + 2968 + 21697 14 20 - 14867.5 - 10599 + 2976.5 + 21707 @@ -126541,7 +126964,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 8ce03f10-5eea-4434-9d47-53e91dfeff6b + e475034f-ea3b-4607-8197-55baffcb48f9 true Result Result @@ -126552,14 +126975,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14903 - 10569 + 3012 + 21677 34 40 - 14921.5 - 10589 + 3030.5 + 21697 @@ -126569,7 +126992,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -126578,13 +127001,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - d93403d2-b922-4f1b-a7a6-577adea13116 + 423701a7-4f0f-4b22-9304-758f7fd9f28e true Panel false 0 - 25a69c15-0d48-436c-8d7f-63db8b42c0e5 + 7921a184-12d7-40fd-9711-9245da6e5067 1 Double click to edit panel content… @@ -126592,8 +127015,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 10497 + 2933 + 21609 160 20 @@ -126601,8 +127024,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14823.41 - 10497.23 + 2933.956 + 21609.93 @@ -126623,7 +127046,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -126634,7 +127057,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 8173c5fe-8e0e-41eb-86ac-aafc074e52c8 + d6a382b9-baf6-4d56-ab80-3e464f766497 true Expression Expression @@ -126643,14 +127066,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 10520 + 2910 + 21628 194 28 - 14901 - 10534 + 3010 + 21642 @@ -126665,26 +127088,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 2706512d-c871-45eb-b886-7e623129892c + effae4db-eb36-4b20-8840-0015529f405b true Variable O O true - 8ce03f10-5eea-4434-9d47-53e91dfeff6b + e475034f-ea3b-4607-8197-55baffcb48f9 1 - 14803 - 10522 + 2912 + 21630 14 24 - 14811.5 - 10534 + 2920.5 + 21642 @@ -126693,7 +127116,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 2fd16187-6c8d-4e2a-9b75-62f1c843c3d9 + dc97c662-4675-47d7-b039-00e74939e276 true Result @@ -126704,14 +127127,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 10522 + 3093 + 21630 9 24 - 14990 - 10534 + 3099 + 21642 @@ -126723,7 +127146,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -126733,26 +127156,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 25a69c15-0d48-436c-8d7f-63db8b42c0e5 + 7921a184-12d7-40fd-9711-9245da6e5067 true Relay false - 2fd16187-6c8d-4e2a-9b75-62f1c843c3d9 + dc97c662-4675-47d7-b039-00e74939e276 1 - 14878 - 10445 + 2987 + 21553 40 16 - 14898 - 10453 + 3007 + 21561 @@ -126760,7 +127183,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a0d62394-a118-422d-abb3-6af115c75b25 Addition @@ -126770,7 +127193,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical addition true - b45a9237-ddd9-4d64-89db-ebf9da902659 + a6a8d90f-9c19-4acd-9074-c068e4a57ec2 true Addition Addition @@ -126779,14 +127202,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14857 - 10382 + 2966 + 21490 82 44 - 14888 - 10404 + 2997 + 21512 @@ -126802,26 +127225,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for addition - 29569677-0635-4d33-91ad-54e05df56384 + 5b4e12c8-e7ce-4f9e-8b72-4a0e08357083 true A A true - 23fe9e65-96db-4c54-ad7a-0de18adbab80 + 3ddf25ea-80bc-417e-82b8-a0703967cef9 1 - 14859 - 10384 + 2968 + 21492 14 20 - 14867.5 - 10394 + 2976.5 + 21502 @@ -126830,26 +127253,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for addition - bf00d645-32ea-405f-97eb-186f51929b17 + a1afa5cf-defc-4950-b13e-c95c1b7a21e3 true B B true - b23dda2d-4cf2-4cb6-b260-5f3522944c45 + 8e2bc44c-9d11-4369-97ef-3f00902f3bb8 1 - 14859 - 10404 + 2968 + 21512 14 20 - 14867.5 - 10414 + 2976.5 + 21522 @@ -126858,7 +127281,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of addition - 1a440a1e-7ce2-491e-a325-6b1e9ba51631 + 5ac33d9f-fc1f-4b0d-a95f-8986745ec1ad true Result Result @@ -126869,14 +127292,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14903 - 10384 + 3012 + 21492 34 40 - 14921.5 - 10404 + 3030.5 + 21512 @@ -126888,7 +127311,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -126898,7 +127321,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - c2f1f768-86d4-4f76-ad79-7f2a0dcabb4e + 3f24efee-8a0e-43a8-ad3d-b3df67ffb742 true Division Division @@ -126907,40 +127330,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14857 - 10232 + 2966 + 21340 82 44 - 14888 - 10254 + 2997 + 21362 Item to divide (dividend) - bae49b4d-bd39-409a-b739-4ce6565848d6 + 88cf22f4-dacc-44ba-812b-aea1e44040ae true A A false - 23ef0277-c564-455f-b452-6c0d11eebeb4 + c3c83424-c461-49c9-84d5-33b90eecd891 1 - 14859 - 10234 + 2968 + 21342 14 20 - 14867.5 - 10244 + 2976.5 + 21352 @@ -126949,7 +127372,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - e5fc7fb6-2a9f-47a3-b0bb-dbe4c19a01e0 + eaa76c8a-a383-4bef-b7ee-87d421b60265 true B B @@ -126960,14 +127383,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14859 - 10254 + 2968 + 21362 14 20 - 14867.5 - 10264 + 2976.5 + 21372 @@ -126997,7 +127420,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 988498e2-0181-4b2d-aa29-a1ed8e769a34 + d5f2f7ce-0d29-4225-9032-6452b60a4dee true Result Result @@ -127008,14 +127431,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14903 - 10234 + 3012 + 21342 34 40 - 14921.5 - 10254 + 3030.5 + 21362 @@ -127025,7 +127448,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -127036,7 +127459,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - e337558f-550d-4086-aca1-2c76451a8265 + f12e086b-1939-469f-9138-3bceb2ef7e19 true Expression Expression @@ -127045,14 +127468,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 10184 + 2910 + 21292 194 28 - 14901 - 10198 + 3010 + 21306 @@ -127067,26 +127490,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - b651c8f0-b8a4-44eb-b8a6-34be29beb2e4 + e3c77d79-f32b-407b-b777-220f35335397 true Variable O O true - 988498e2-0181-4b2d-aa29-a1ed8e769a34 + d5f2f7ce-0d29-4225-9032-6452b60a4dee 1 - 14803 - 10186 + 2912 + 21294 14 24 - 14811.5 - 10198 + 2920.5 + 21306 @@ -127095,7 +127518,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - cb0edf30-d7b3-4458-b148-680f9ec8ac8b + f1bd89b8-eb21-4492-bb9d-1395442f4fab true Result @@ -127106,14 +127529,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 10186 + 3093 + 21294 9 24 - 14990 - 10198 + 3099 + 21306 @@ -127125,7 +127548,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -127134,13 +127557,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 654488ab-cbd5-4b27-abbc-fae35a1fcba2 + af239c1d-f168-4f3a-b655-86c6944aecdf true Panel false 0 - cb0edf30-d7b3-4458-b148-680f9ec8ac8b + f1bd89b8-eb21-4492-bb9d-1395442f4fab 1 Double click to edit panel content… @@ -127148,8 +127571,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 10161 + 2933 + 21273 160 20 @@ -127157,8 +127580,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14823.17 - 10161.09 + 2933.718 + 21273.79 @@ -127179,7 +127602,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -127188,13 +127611,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 23ef0277-c564-455f-b452-6c0d11eebeb4 + c3c83424-c461-49c9-84d5-33b90eecd891 true Panel false 0 - 7f9cea07-b71a-44e7-a917-7cd22db590d6 + 0f7cfb7b-cd98-4245-881c-a772900d37d5 1 Double click to edit panel content… @@ -127202,8 +127625,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 10313 + 2933 + 21425 160 20 @@ -127211,8 +127634,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14823.17 - 10313 + 2933.718 + 21425.7 @@ -127233,7 +127656,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -127244,7 +127667,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 795a343d-f80f-4476-bb42-ab4376f9b364 + 3d6bff94-3dcf-468c-ab7a-88eb4d735259 true Expression Expression @@ -127253,14 +127676,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 10335 + 2910 + 21443 194 28 - 14901 - 10349 + 3010 + 21457 @@ -127275,26 +127698,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - e13712ef-ac2a-4493-b392-aaa38c07f7ff + 8391baa9-5380-4698-9590-bd569935fe7c true Variable O O true - 1a440a1e-7ce2-491e-a325-6b1e9ba51631 + 5ac33d9f-fc1f-4b0d-a95f-8986745ec1ad 1 - 14803 - 10337 + 2912 + 21445 14 24 - 14811.5 - 10349 + 2920.5 + 21457 @@ -127303,7 +127726,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 7f9cea07-b71a-44e7-a917-7cd22db590d6 + 0f7cfb7b-cd98-4245-881c-a772900d37d5 true Result @@ -127314,14 +127737,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 10337 + 3093 + 21445 9 24 - 14990 - 10349 + 3099 + 21457 @@ -127333,7 +127756,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -127343,7 +127766,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - ebc157b3-3407-4a6d-a9bb-16a4b26b7bd8 + 480817fe-986c-4186-8058-a77069fb10b1 true Scale Scale @@ -127352,40 +127775,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14821 - 10061 + 2930 + 21169 154 64 - 14905 - 10093 + 3014 + 21201 Base geometry - 055448bf-029b-491d-bc2d-9352756ad499 + a83d2e11-3831-4a92-bca7-2c450f18f7f7 true Geometry Geometry true - 467170c3-a747-450d-9db5-691d3222c764 + 4c590110-8cd2-40ad-bad5-7b4469a3e74b 1 - 14823 - 10063 + 2932 + 21171 67 20 - 14866 - 10073 + 2975 + 21181 @@ -127394,7 +127817,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 3351799c-de4a-48fc-b46b-beca7594cf16 + bb3c64f6-409f-4efd-80e8-551a6f4de83d true Center Center @@ -127405,14 +127828,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 10083 + 2932 + 21191 67 20 - 14866 - 10093 + 2975 + 21201 @@ -127446,27 +127869,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 03a7d3e4-aec3-4f35-a051-6ab099c004d8 + d8668115-f2c6-41f9-881c-12a4a058838d 1/X true Factor Factor false - 654488ab-cbd5-4b27-abbc-fae35a1fcba2 + af239c1d-f168-4f3a-b655-86c6944aecdf 1 - 14823 - 10103 + 2932 + 21211 67 20 - 14866 - 10113 + 2975 + 21221 @@ -127495,7 +127918,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - b13ecf53-af5d-4706-9a96-c01d1fd8e5c4 + 0b4365f6-06f0-4383-91e4-0b0895b1b9a2 true Geometry Geometry @@ -127506,14 +127929,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14920 - 10063 + 3029 + 21171 53 30 - 14948 - 10078 + 3057 + 21186 @@ -127522,7 +127945,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 14951772-67bd-479c-95bc-e66cc81f3d91 + c7796223-bda6-47e5-81b1-ccd7d538b9bf true Transform Transform @@ -127533,14 +127956,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14920 - 10093 + 3029 + 21201 53 30 - 14948 - 10108 + 3057 + 21216 @@ -127550,7 +127973,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -127560,26 +127983,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 4a84cf0c-40ed-4abf-b243-4081436673d6 + 42c15cbd-a73d-4764-821c-1e992d0e0f27 true Curve Curve false - b13ecf53-af5d-4706-9a96-c01d1fd8e5c4 + 0b4365f6-06f0-4383-91e4-0b0895b1b9a2 1 - 14877 - 9466 + 2987 + 20579 50 24 - 14902.15 - 9478.595 + 3012.696 + 20591.29 @@ -127587,7 +128010,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -127598,7 +128021,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 74b7e1ea-51ea-4a7d-8398-fc7c6c939177 + af94bc05-d9dd-48b3-97ef-80f93e8b6b46 true Expression Expression @@ -127607,14 +128030,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 10842 + 2910 + 21950 194 28 - 14901 - 10856 + 3010 + 21964 @@ -127629,26 +128052,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 3402099a-5604-48c6-ace1-aa1805d2264d + 9b121662-9092-4892-a1b3-e29def25fdc6 true Variable O O true - 715c06e8-a74c-4ace-8ec0-decda66aca63 + 57a7830b-1f16-4bfb-9084-4410e4813cd4 1 - 14803 - 10844 + 2912 + 21952 14 24 - 14811.5 - 10856 + 2920.5 + 21964 @@ -127657,7 +128080,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - c3425892-f54d-45dd-a2c2-ee8519282c24 + 2b2a4cd9-03cd-467f-bfa5-eb69f14cce20 true Result @@ -127668,14 +128091,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 10844 + 3093 + 21952 9 24 - 14990 - 10856 + 3099 + 21964 @@ -127687,7 +128110,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -127696,13 +128119,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 40c04e3c-10b0-4be2-9dd0-3f635f9f1de3 + 80dd7959-2379-4209-9410-4c269e87cd92 true Panel false 0 - c3425892-f54d-45dd-a2c2-ee8519282c24 + 2b2a4cd9-03cd-467f-bfa5-eb69f14cce20 1 Double click to edit panel content… @@ -127710,8 +128133,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14824 - 10818 + 2934 + 21931 160 20 @@ -127719,8 +128142,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14824.04 - 10818.94 + 2934.587 + 21931.64 @@ -127741,7 +128164,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -127751,7 +128174,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - f85a97dc-e0c1-4b62-95b2-48635a76a174 + 93219771-1c76-49bb-ad4c-5f15da0bf464 true Evaluate Length Evaluate Length @@ -127760,40 +128183,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14826 - 9851 + 2935 + 20959 144 64 - 14900 - 9883 + 3009 + 20991 Curve to evaluate - bc4c2fd5-62b4-410b-921d-c8878ee23fb5 + 8b421b0f-a28f-4ea1-98e9-3c9261f9430f true Curve Curve false - b13ecf53-af5d-4706-9a96-c01d1fd8e5c4 + 0b4365f6-06f0-4383-91e4-0b0895b1b9a2 1 - 14828 - 9853 + 2937 + 20961 57 20 - 14858 - 9863 + 2967 + 20971 @@ -127802,7 +128225,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - b9a7defe-45bb-4a63-ad99-d8d3bd5a932d + d54c5d17-20cb-426f-8dd2-b03203227af8 true Length Length @@ -127813,14 +128236,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 9873 + 2937 + 20981 57 20 - 14858 - 9883 + 2967 + 20991 @@ -127849,7 +128272,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 508da502-4a0c-442b-9a9b-96bc47ec62b7 + 681e4df5-920c-417c-9f2a-9683169343f7 true Normalized Normalized @@ -127860,14 +128283,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14828 - 9893 + 2937 + 21001 57 20 - 14858 - 9903 + 2967 + 21011 @@ -127896,7 +128319,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - d19c05dd-c3ed-4302-9a11-7c2e48000d42 + 9f796daf-039e-467d-9fb5-9e5fa9eae965 true Point Point @@ -127907,14 +128330,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 9853 + 3024 + 20961 53 20 - 14943 - 9863 + 3052 + 20971 @@ -127923,7 +128346,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 74ad9335-188a-4a17-b0ec-855bd73b90a4 + e6009b60-b726-4257-bf31-e9ab2e079175 true Tangent Tangent @@ -127934,14 +128357,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 9873 + 3024 + 20981 53 20 - 14943 - 9883 + 3052 + 20991 @@ -127950,7 +128373,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - fcb135e4-3513-47b8-a678-1bca5faf48f6 + 05ad9317-302e-45b7-ac3e-e992bc303c41 true Parameter Parameter @@ -127961,14 +128384,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14915 - 9893 + 3024 + 21001 53 20 - 14943 - 9903 + 3052 + 21011 @@ -127978,7 +128401,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -127989,7 +128412,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - b86a47c6-d6e0-4be7-a164-efdb7df953fe + 0627c16c-3122-4959-bd5d-5ee26688bbc2 true Expression Expression @@ -127998,14 +128421,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 9634 + 2910 + 20742 194 28 - 14901 - 9648 + 3010 + 20756 @@ -128020,26 +128443,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 2b1ffdd0-8bf0-40c2-8138-4227099c3c4c + c097b315-1505-4c30-82d9-71e264b6c976 true Variable O O true - 8c774309-a3c0-4537-b044-d3c962ad3f9a + 2908c21f-c4de-417a-b8ce-a264e2bdcf87 1 - 14803 - 9636 + 2912 + 20744 14 24 - 14811.5 - 9648 + 2920.5 + 20756 @@ -128048,7 +128471,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 132196d4-f6f2-426c-ad82-5d5be077fb73 + 6915573a-1d91-45df-a8f2-041107ce239c true Result @@ -128059,14 +128482,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 9636 + 3093 + 20744 9 24 - 14990 - 9648 + 3099 + 20756 @@ -128078,7 +128501,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -128088,7 +128511,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - 344b3637-27e1-449a-9d39-59102c35d000 + 369a09ad-1f6b-437c-8eee-98db33efecd1 true Deconstruct Deconstruct @@ -128097,40 +128520,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14832 - 9768 + 2941 + 20876 132 64 - 14879 - 9800 + 2988 + 20908 Input point - 15f9fbae-9682-4a52-9d14-029998c2f56c + 9a77e0ca-42f7-490d-bfc9-1ef8b6a3a29b true Point Point false - d19c05dd-c3ed-4302-9a11-7c2e48000d42 + 9f796daf-039e-467d-9fb5-9e5fa9eae965 1 - 14834 - 9770 + 2943 + 20878 30 60 - 14850.5 - 9800 + 2959.5 + 20908 @@ -128139,7 +128562,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - 8c774309-a3c0-4537-b044-d3c962ad3f9a + 2908c21f-c4de-417a-b8ce-a264e2bdcf87 true X component X component @@ -128150,14 +128573,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14894 - 9770 + 3003 + 20878 68 20 - 14929.5 - 9780 + 3038.5 + 20888 @@ -128166,7 +128589,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - 6f0fc5a4-0e48-443c-b0e5-e23d991367d9 + 3467649a-b248-4c01-89e9-bb35b330b1a7 true Y component Y component @@ -128177,14 +128600,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14894 - 9790 + 3003 + 20898 68 20 - 14929.5 - 9800 + 3038.5 + 20908 @@ -128193,7 +128616,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - 6ad55e59-0e47-4916-8e60-d659c7cec473 + 36fd5590-4142-49d3-a6e0-38bf0e13957a true Z component Z component @@ -128204,14 +128627,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14894 - 9810 + 3003 + 20918 68 20 - 14929.5 - 9820 + 3038.5 + 20928 @@ -128221,7 +128644,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -128230,13 +128653,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 2f4f9882-5af2-4380-85c1-45ca9027d1e7 + 7b3ac5e4-7d3e-411f-ab06-ecedd15cccf6 true Panel false 0 - 132196d4-f6f2-426c-ad82-5d5be077fb73 + 6915573a-1d91-45df-a8f2-041107ce239c 1 Double click to edit panel content… @@ -128244,8 +128667,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 9606 + 2933 + 20719 160 20 @@ -128253,8 +128676,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14823.42 - 9606.515 + 2933.968 + 20719.22 @@ -128275,7 +128698,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -128286,7 +128709,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - a401d7aa-70bb-4793-b7e7-19d100ac7774 + f6012b3c-e64c-4ea6-9243-00c5921ebd97 true Expression Expression @@ -128295,14 +128718,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 9548 + 2910 + 20656 194 28 - 14901 - 9562 + 3010 + 20670 @@ -128317,26 +128740,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - d3ba31e8-191d-4be9-832d-e78e90f3c447 + 269096ad-667f-44c5-8e1f-569f2c60f1c3 true Variable O O true - 6f0fc5a4-0e48-443c-b0e5-e23d991367d9 + 3467649a-b248-4c01-89e9-bb35b330b1a7 1 - 14803 - 9550 + 2912 + 20658 14 24 - 14811.5 - 9562 + 2920.5 + 20670 @@ -128345,7 +128768,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 7d51fb3f-2e80-4afb-a65b-f5d0ffb5853f + cc12a092-0034-49f3-9db4-37f7927811d8 true Result @@ -128356,14 +128779,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 9550 + 3093 + 20658 9 24 - 14990 - 9562 + 3099 + 20670 @@ -128375,7 +128798,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -128384,13 +128807,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 30d40215-0eb8-44b6-9b46-d57410a768d6 + 7e6986d8-68a3-447c-b3e6-fe47e0a1edef true Panel false 0 - 7d51fb3f-2e80-4afb-a65b-f5d0ffb5853f + cc12a092-0034-49f3-9db4-37f7927811d8 1 Double click to edit panel content… @@ -128398,8 +128821,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 9520 + 2933 + 20633 160 20 @@ -128407,8 +128830,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14823.43 - 9520.886 + 2933.977 + 20633.59 @@ -128429,7 +128852,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -128440,7 +128863,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 2e6664f3-e582-4617-821a-b355f412c58c + 77e51a7d-28dd-4808-a424-f91d4b5f2c67 true Expression Expression @@ -128449,14 +128872,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 9720 + 2910 + 20828 194 28 - 14901 - 9734 + 3010 + 20842 @@ -128471,26 +128894,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 77907fed-61ce-4caa-8d79-e0d0953a2da7 + 990c124f-1def-4414-9e8c-5345f592aaf5 true Variable O O true - 6ad55e59-0e47-4916-8e60-d659c7cec473 + 36fd5590-4142-49d3-a6e0-38bf0e13957a 1 - 14803 - 9722 + 2912 + 20830 14 24 - 14811.5 - 9734 + 2920.5 + 20842 @@ -128499,7 +128922,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 201fbfb4-227d-41e5-a45c-775bddec7020 + bce8bd99-8675-4a6c-accf-b9295f09c088 true Result @@ -128510,14 +128933,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 9722 + 3093 + 20830 9 24 - 14990 - 9734 + 3099 + 20842 @@ -128529,7 +128952,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -128538,13 +128961,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - ffb917a4-f88a-44d8-8873-e633c1b77f79 + fdf97c38-5951-4b6e-8bf2-a6426505aae1 true Panel false 0 - 201fbfb4-227d-41e5-a45c-775bddec7020 + bce8bd99-8675-4a6c-accf-b9295f09c088 1 Double click to edit panel content… @@ -128552,8 +128975,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 9692 + 2933 + 20805 160 20 @@ -128561,8 +128984,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14823.17 - 9692.726 + 2933.718 + 20805.43 @@ -128583,7 +129006,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -128592,7 +129015,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - d7d14ac5-f97b-49bc-b1c5-f762228131a0 + bec3286d-af12-4a18-99aa-78e93c87da10 true Panel @@ -128607,8 +129030,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14721 - 16270 + 2825 + 25159 379 104 @@ -128616,8 +129039,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14721.82 - 16270.66 + 2825.376 + 25159.88 @@ -128638,7 +129061,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -128647,13 +129070,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - b7a4989e-d29c-4763-b390-a6211a60c766 + 1475230a-606a-4e52-be6b-a158b83dc0a6 true Panel false 0 - 7afce703-9842-424c-827f-d839a2dfbe66 + b0bd8f2d-9278-4244-8d90-3720a99f566b 1 Double click to edit panel content… @@ -128661,8 +129084,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14735 - 12601 + 2845 + 23169 337 276 @@ -128670,8 +129093,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14735.36 - 12601.29 + 2845.907 + 23169.21 @@ -128692,7 +129115,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -128703,7 +129126,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 884d7e27-d1d4-4c46-9811-b5a25cb04385 + 168eef93-c22e-4ce4-a776-afa80004bce9 true Expression Expression @@ -128712,14 +129135,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 13379 + 2910 + 23450 194 28 - 14901 - 13393 + 3010 + 23464 @@ -128734,26 +129157,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 7d963206-7a6e-4354-8fe5-e7029702e895 + d126cc00-ff9f-4ddf-94a1-809d717b1f85 true Variable O O true - 919d17fe-401d-4453-ae1a-4909779e11cd + 0da3606f-e8e9-424b-b40d-9632eaf7af1a 1 - 14803 - 13381 + 2912 + 23452 14 24 - 14811.5 - 13393 + 2920.5 + 23464 @@ -128762,7 +129185,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 7afce703-9842-424c-827f-d839a2dfbe66 + b0bd8f2d-9278-4244-8d90-3720a99f566b true Result @@ -128773,14 +129196,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 13381 + 3093 + 23452 9 24 - 14990 - 13393 + 3099 + 23464 @@ -128792,7 +129215,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number @@ -128801,7 +129224,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of floating point numbers - 8f60c651-4f0f-4481-9816-919bbdee7a7a + 174bb911-caba-47e2-9382-8b612bd7dc09 true Number Number @@ -128813,14 +129236,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14887 - 17199 + 3003 + 25619 50 24 - 14912.13 - 17211.3 + 3028.748 + 25631.61 @@ -128828,7 +129251,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 1c9de8a1-315f-4c56-af06-8f69fee80a7a @@ -128839,7 +129262,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remap values with a custom graph using input curves. true - 437d0179-cf59-4b71-b44c-2f0819520383 + de70ef17-0df8-4e32-8a5e-183c38885e43 true Curve Graph Mapper Curve Graph Mapper @@ -128848,14 +129271,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14729 - 13661 + 2838 + 23732 160 224 - 14797 - 13773 + 2906 + 23844 @@ -128863,26 +129286,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 One or multiple graph curves to graph map values with - 4daca2fd-27bb-4ac1-8aa9-e2830cec2ce8 + 952368ff-63db-4b6b-bf77-47185a89071f true Curves Curves false - 39788c96-aabd-4b09-9fae-b7021665100d + 0c9f5125-8b29-4eb0-a9b2-af2775c85491 1 - 14731 - 13663 + 2840 + 23734 51 27 - 14758 - 13676.75 + 2867 + 23747.75 @@ -128891,26 +129314,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - b43ebe47-43be-4c98-982d-3e604e305b5c + 270fca9f-91d4-4d80-81cd-8513d3ad053c true Rectangle Rectangle false - c3972cbb-3a21-452a-95bc-32b3ab14e480 + cdde36fd-f665-45f1-b7ad-bc3424d13fdf 1 - 14731 - 13690 + 2840 + 23761 51 28 - 14758 - 13704.25 + 2867 + 23775.25 @@ -128956,26 +129379,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - 1680bbd0-27e6-4e4a-a308-47746113261c + 2fce7b6d-c52e-440e-a6bf-2616d7bd60d6 true Values Values false - 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 + a93ae73f-0686-4504-96a7-3e01e97bbf19 1 - 14731 - 13718 + 2840 + 23789 51 27 - 14758 - 13731.75 + 2867 + 23802.75 @@ -128984,7 +129407,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - 327f73d2-f4ed-434b-a802-7511e568157b + c1221dc0-a076-4ada-8064-6a9be828ec53 true X Axis X Axis @@ -128995,14 +129418,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14731 - 13745 + 2840 + 23816 51 28 - 14758 - 13759.25 + 2867 + 23830.25 @@ -129011,7 +129434,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - 40e391a0-fab1-4f8c-b01c-3a86edcb7331 + 205b7edb-a4b0-4bd5-b8c6-9faf12885d09 true Y Axis Y Axis @@ -129022,14 +129445,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14731 - 13773 + 2840 + 23844 51 27 - 14758 - 13786.75 + 2867 + 23857.75 @@ -129038,7 +129461,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Flip the graphs X Axis from the bottom of the graph to the top of the graph - 45c209b6-5d24-488c-86db-67e9d4aac2d8 + bc2a4497-d732-4a9d-af6e-60ab7e7de1ad true Flip Flip @@ -129049,14 +129472,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14731 - 13800 + 2840 + 23871 51 28 - 14758 - 13814.25 + 2867 + 23885.25 @@ -129085,7 +129508,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - 046456cd-7ab7-4d3f-be8b-d0558a0102bf + 05196f6b-fb98-439e-b2c4-fe8e330ab6df true Snap Snap @@ -129096,14 +129519,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14731 - 13828 + 2840 + 23899 51 27 - 14758 - 13841.75 + 2867 + 23912.75 @@ -129132,7 +129555,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size of the graph labels - 4913e238-4b62-4792-8139-51e331323932 + cd210256-106e-49b1-b487-5f831d2b6e23 true Text Size Text Size @@ -129143,14 +129566,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14731 - 13855 + 2840 + 23926 51 28 - 14758 - 13869.25 + 2867 + 23940.25 @@ -129180,7 +129603,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Resulting graph mapped values, mapped on the Y Axis - 51ebff00-4f28-45f1-a705-6137a5ec920e + 2239fee1-5b43-4790-aff8-c37f13433ac9 true Mapped Mapped @@ -129191,14 +129614,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14812 - 13663 + 2921 + 23734 75 20 - 14851 - 13673 + 2960 + 23744 @@ -129208,7 +129631,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph curves inside the boundary of the graph - 8eced9e2-33a5-4caa-b2b0-6219a48e1255 + 13e18167-8ca0-4335-84c8-5fa02b1852ac true Graph Curves Graph Curves @@ -129219,14 +129642,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14812 - 13683 + 2921 + 23754 75 20 - 14851 - 13693 + 2960 + 23764 @@ -129237,7 +129660,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points on the graph curves where the X Axis input values intersected true - 4bceeb7b-575b-4ceb-8faa-34268d674409 + f76fc9ff-a44d-4a8b-8085-919384d75ff0 true Graph Points Graph Points @@ -129248,14 +129671,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14812 - 13703 + 2921 + 23774 75 20 - 14851 - 13713 + 2960 + 23784 @@ -129266,7 +129689,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the X Axis input values to the graph curves true - e3fc6867-8531-4d87-a97f-b4c337aaa605 + 83f0efd4-5908-4cdf-8bcc-26272227fa73 true Value Lines Value Lines @@ -129277,14 +129700,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14812 - 13723 + 2921 + 23794 75 20 - 14851 - 13733 + 2960 + 23804 @@ -129295,7 +129718,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points plotted on the X Axis which represent the input values true - 08be0919-1be5-4c30-bb99-77a014722e0e + 08acaf2e-3597-4682-93bc-ea6c7debd4a2 true Value Points Value Points @@ -129306,14 +129729,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14812 - 13743 + 2921 + 23814 75 20 - 14851 - 13753 + 2960 + 23824 @@ -129324,7 +129747,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the graph curves to the Y Axis graph mapped values true - 2be29823-8e74-47d3-9bb5-197cc0156986 + f592770e-efdb-417a-8621-e034e074d187 true Mapped Lines Mapped Lines @@ -129335,14 +129758,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14812 - 13763 + 2921 + 23834 75 20 - 14851 - 13773 + 2960 + 23844 @@ -129353,7 +129776,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points mapped on the Y Axis which represent the graph mapped values true - 1316ccdc-8f6d-4ffc-8758-6a9f9d72df1c + 91c64238-6095-4430-9437-2d02a573651d true Mapped Points Mapped Points @@ -129364,14 +129787,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14812 - 13783 + 2921 + 23854 75 20 - 14851 - 13793 + 2960 + 23864 @@ -129380,7 +129803,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The graph boundary background as a surface - 66e72179-b40b-4c77-821c-7710ac3d6fed + c3a04758-4d94-4634-a580-71f7bc94596c true Boundary Boundary @@ -129391,14 +129814,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14812 - 13803 + 2921 + 23874 75 20 - 14851 - 13813 + 2960 + 23884 @@ -129408,7 +129831,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph labels as curve outlines - b979fe8b-19d4-4b4f-bbe3-487173c62ecb + a6d1245f-2e42-4312-9071-2c582d290612 true Labels Labels @@ -129419,14 +129842,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14812 - 13823 + 2921 + 23894 75 20 - 14851 - 13833 + 2960 + 23904 @@ -129437,7 +129860,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 True for input values outside of the X Axis domain bounds False for input values inside of the X Axis domain bounds - 804282b1-0c62-4c5e-8432-87024a61600e + bfceb5b8-559e-47c4-8ba8-bf9445bd86c3 true Out Of Bounds Out Of Bounds @@ -129448,14 +129871,14 @@ False for input values inside of the X Axis domain bounds - 14812 - 13843 + 2921 + 23914 75 20 - 14851 - 13853 + 2960 + 23924 @@ -129466,7 +129889,7 @@ False for input values inside of the X Axis domain bounds 1 True for input values on the X Axis which intersect a graph curve False for input values on the X Axis which do not intersect a graph curve - ec267d25-f96f-4f6f-a88d-90917360037b + 544862d9-f3b5-4b56-8e13-c61695d12d90 true Intersected Intersected @@ -129477,14 +129900,14 @@ False for input values on the X Axis which do not intersect a graph curve - 14812 - 13863 + 2921 + 23934 75 20 - 14851 - 13873 + 2960 + 23944 @@ -129494,7 +129917,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -129504,7 +129927,7 @@ False for input values on the X Axis which do not intersect a graph curve Extract the end points of a curve. true - 97f21de3-e5ca-44d8-b46b-64b07047104c + e7b46d59-0bd1-46cc-aeba-7d27258233c5 true End Points End Points @@ -129513,40 +129936,40 @@ False for input values on the X Axis which do not intersect a graph curve - 14850 - 14616 + 2959 + 24157 96 44 - 14900 - 14638 + 3009 + 24179 Curve to evaluate - 1eb0f09e-6088-4881-83d8-6107ba812fd5 + 67281c70-2be8-4324-8f3d-c5d1087b22cd true Curve Curve false - 39788c96-aabd-4b09-9fae-b7021665100d + 0c9f5125-8b29-4eb0-a9b2-af2775c85491 1 - 14852 - 14618 + 2961 + 24159 33 40 - 14870 - 14638 + 2979 + 24179 @@ -129555,7 +129978,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve start point - 996880aa-b8a3-46fc-9974-f8a44a5d969f + 0394e597-30a8-435c-b63b-e47af57f3096 true Start Start @@ -129566,14 +129989,14 @@ False for input values on the X Axis which do not intersect a graph curve - 14915 - 14618 + 3024 + 24159 29 20 - 14931 - 14628 + 3040 + 24169 @@ -129582,7 +130005,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve end point - b0de7bd5-364a-402f-8a3b-ba0234d43fcb + e6f25ff5-5ab9-4731-9acc-5223a00d2d7b true End End @@ -129593,14 +130016,14 @@ False for input values on the X Axis which do not intersect a graph curve - 14915 - 14638 + 3024 + 24179 29 20 - 14931 - 14648 + 3040 + 24189 @@ -129610,7 +130033,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -129620,7 +130043,7 @@ False for input values on the X Axis which do not intersect a graph curve Create a rectangle from a base plane and two points true - 253cf695-782b-4de5-9fbb-cabcf3a053b2 + 66f513a9-e72f-4150-a663-887f521eeb51 true Rectangle 2Pt Rectangle 2Pt @@ -129629,21 +130052,21 @@ False for input values on the X Axis which do not intersect a graph curve - 14835 - 14514 + 2949 + 24029 126 84 - 14893 - 14556 + 3007 + 24071 Rectangle base plane - 9bd0e2d0-a43b-4537-a6be-291a181d0d91 + 23bd9751-2de1-4670-bfe3-b09c43aa3cf7 true Plane Plane @@ -129654,14 +130077,14 @@ False for input values on the X Axis which do not intersect a graph curve - 14837 - 14516 + 2951 + 24031 41 20 - 14859 - 14526 + 2973 + 24041 @@ -129700,26 +130123,26 @@ False for input values on the X Axis which do not intersect a graph curve First corner point. - 0670bb77-792e-4d60-b691-7578c90235ee + 0eb544a2-2212-41a5-9449-1cabdbb4bd7a true Point A Point A false - 996880aa-b8a3-46fc-9974-f8a44a5d969f + 0394e597-30a8-435c-b63b-e47af57f3096 1 - 14837 - 14536 + 2951 + 24051 41 20 - 14859 - 14546 + 2973 + 24061 @@ -129753,26 +130176,26 @@ False for input values on the X Axis which do not intersect a graph curve Second corner point. - 8bd66708-4e85-44e7-bbd4-15be8b822c63 + 9df1d5c9-af2c-4bd4-abd4-7b27626095f8 true Point B Point B false - b0de7bd5-364a-402f-8a3b-ba0234d43fcb + e6f25ff5-5ab9-4731-9acc-5223a00d2d7b 1 - 14837 - 14556 + 2951 + 24071 41 20 - 14859 - 14566 + 2973 + 24081 @@ -129806,7 +130229,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle corner fillet radius - 17fa8c6a-5c86-4f19-8a79-1a70ab690d3f + 0e7e3490-682b-4248-a568-047cef714c12 true Radius Radius @@ -129817,14 +130240,14 @@ False for input values on the X Axis which do not intersect a graph curve - 14837 - 14576 + 2951 + 24091 41 20 - 14859 - 14586 + 2973 + 24101 @@ -129853,7 +130276,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle defined by P, A and B - c3972cbb-3a21-452a-95bc-32b3ab14e480 + cdde36fd-f665-45f1-b7ad-bc3424d13fdf true Rectangle Rectangle @@ -129864,14 +130287,14 @@ False for input values on the X Axis which do not intersect a graph curve - 14908 - 14516 + 3022 + 24031 51 40 - 14935 - 14536 + 3049 + 24051 @@ -129880,7 +130303,7 @@ False for input values on the X Axis which do not intersect a graph curve Length of rectangle curve - 40cbc40d-63dc-4b88-a812-c44142f56e09 + 5fe18674-4e73-467f-8e83-b7db3b4f0d69 true Length Length @@ -129891,14 +130314,14 @@ False for input values on the X Axis which do not intersect a graph curve - 14908 - 14556 + 3022 + 24071 51 40 - 14935 - 14576 + 3049 + 24091 @@ -129908,7 +130331,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 310f9597-267e-4471-a7d7-048725557528 08bdcae0-d034-48dd-a145-24a9fcf3d3ff @@ -129920,7 +130343,7 @@ False for input values on the X Axis which do not intersect a graph curve External Graph mapper You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - 97691683-4494-42b5-bac4-02ec9576c740 + b102c42a-7289-4b71-931b-b1642de830b9 true GraphMapper+ GraphMapper+ @@ -129934,40 +130357,40 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 14889 - 13781 + 2998 + 23852 126 104 - 14956 - 13833 + 3065 + 23904 External curve as a graph - be0887a1-fa54-4d11-96aa-172cc99bfd38 + 9690190c-b0a1-42b2-a022-0cc31adab0bc true Curve Curve false - 39788c96-aabd-4b09-9fae-b7021665100d + 0c9f5125-8b29-4eb0-a9b2-af2775c85491 1 - 14891 - 13783 + 3000 + 23854 50 20 - 14917.5 - 13793 + 3026.5 + 23864 @@ -129976,26 +130399,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d Optional Rectangle boundary. If omitted the curve's would be landed - a865eb98-223f-43f3-b579-ff4f181f7bbe + 618106b9-ed69-4cf7-aa3c-99353c5fc703 true Boundary Boundary true - c3972cbb-3a21-452a-95bc-32b3ab14e480 + cdde36fd-f665-45f1-b7ad-bc3424d13fdf 1 - 14891 - 13803 + 3000 + 23874 50 20 - 14917.5 - 13813 + 3026.5 + 23884 @@ -130005,26 +130428,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d 1 List of input numbers - a78c0fc2-9b92-46e3-9e16-f4d37af75e5d + e71bdd8f-4456-47a3-9e5e-d585ab11076a true Numbers Numbers false - 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 + a93ae73f-0686-4504-96a7-3e01e97bbf19 1 - 14891 - 13823 + 3000 + 23894 50 20 - 14917.5 - 13833 + 3026.5 + 23904 @@ -130095,26 +130518,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d (Optional) Input Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - 0ae76062-5472-4f8b-8b7c-a1c9c58f5765 + 8ba1ee43-0aa7-4ef9-b754-f03b1378d319 true Input Input true - fe3e5fc8-0f03-445e-b5de-af144f26b7ee + 6bd7e3fb-0023-4354-a5a5-1a743d528e75 1 - 14891 - 13843 + 3000 + 23914 50 20 - 14917.5 - 13853 + 3026.5 + 23924 @@ -130125,26 +130548,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default (Optional) Output Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - cfa22c6c-db44-442c-b7c3-e5379bc0e946 + 770f829f-3345-4e55-839f-e17cda1d8b4e true Output Output true - fe3e5fc8-0f03-445e-b5de-af144f26b7ee + 6bd7e3fb-0023-4354-a5a5-1a743d528e75 1 - 14891 - 13863 + 3000 + 23934 50 20 - 14917.5 - 13873 + 3026.5 + 23944 @@ -130154,7 +130577,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Output Numbers - d085702b-986e-44bc-9e0a-99cda6fcffa6 + 514f261b-6618-4813-898a-47961f234d92 true Number Number @@ -130165,14 +130588,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14971 - 13783 + 3080 + 23854 42 100 - 14993.5 - 13833 + 3102.5 + 23904 @@ -130182,7 +130605,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -130192,7 +130615,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - df89b0dd-b37d-4dd1-b093-cce1b1dca103 + 0c798bb0-6521-4051-8591-1d492ce83833 true Stream Filter Stream Filter @@ -130201,14 +130624,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14864 - 13578 + 2973 + 23649 89 64 - 14909 - 13610 + 3018 + 23681 @@ -130225,26 +130648,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - 3f328968-fae5-444c-964b-029441bfd16d + 4e587f82-acda-43fa-a488-a3a3b82b405b true Gate Gate false - 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf + 3ae0a9ca-46aa-4bac-8ff4-c39cfa9c4f33 1 - 14866 - 13580 + 2975 + 23651 28 20 - 14881.5 - 13590 + 2990.5 + 23661 @@ -130274,27 +130697,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - bdb43fd9-b49d-4458-b940-eabd27432783 + 9805940f-43e0-4d74-934d-9be7c26667d3 true false Stream 0 0 true - 51ebff00-4f28-45f1-a705-6137a5ec920e + 2239fee1-5b43-4790-aff8-c37f13433ac9 1 - 14866 - 13600 + 2975 + 23671 28 20 - 14881.5 - 13610 + 2990.5 + 23681 @@ -130304,27 +130727,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - 79584586-bd5e-46c5-8b89-cd75776eedff + 5b015aac-7e38-4b65-8423-2b8972668d5b true false Stream 1 1 true - d085702b-986e-44bc-9e0a-99cda6fcffa6 + 514f261b-6618-4813-898a-47961f234d92 1 - 14866 - 13620 + 2975 + 23691 28 20 - 14881.5 - 13630 + 2990.5 + 23701 @@ -130334,7 +130757,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - 9af3e55d-34ce-45a8-a8db-6eaa07661438 + ce24876e-e2fe-44f8-bf9d-ba5699084a02 true false Stream @@ -130346,14 +130769,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14924 - 13580 + 3033 + 23651 27 60 - 14939 - 13610 + 3048 + 23681 @@ -130365,7 +130788,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -130374,7 +130797,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - ff43fc76-5f3f-4cc4-84fb-7a68f99e8220 + 0ec6fb34-30af-4d76-8b43-afd2c05731f6 true Number Slider @@ -130385,14 +130808,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14833 - 13506 + 2950 + 23573 150 20 - 14833.79 - 13506.65 + 2950.337 + 23573.81 @@ -130411,7 +130834,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -130420,13 +130843,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 71563604-0f17-46fb-8b7b-3fdd0433bc46 + 3f8ed296-31ab-4200-9f35-a4baa7e1060d true Panel false 1 - 1633c81a-5d0e-4716-9f3f-3bd0dba726f8 + 9aeeff2d-ec5e-4a40-bda8-fa5e35e2a8f0 1 Double click to edit panel content… @@ -130434,8 +130857,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14813 - 14813 + 2924 + 24356 185 271 @@ -130443,8 +130866,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14813.86 - 14813.67 + 2924.407 + 24356.08 @@ -130465,7 +130888,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds @@ -130475,7 +130898,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain which encompasses a list of numbers. true - 41cbdf17-5670-4397-882a-c79b5a46405e + 586e6fc0-8ddd-4ee9-b107-8d23319269a4 true Bounds Bounds @@ -130484,14 +130907,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14839 - 14755 + 2948 + 24296 122 28 - 14903 - 14769 + 3012 + 24310 @@ -130499,26 +130922,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Numbers to include in Bounds - b2df8cb2-b69c-4a9b-a04a-eef046645962 + 2fed1945-4af3-48dd-94fc-2e1504aac266 true Numbers Numbers false - 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 + a93ae73f-0686-4504-96a7-3e01e97bbf19 1 - 14841 - 14757 + 2950 + 24298 47 24 - 14866 - 14769 + 2975 + 24310 @@ -130527,7 +130950,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric Domain between the lowest and highest numbers in {N} - fe3e5fc8-0f03-445e-b5de-af144f26b7ee + 6bd7e3fb-0023-4354-a5a5-1a743d528e75 true Domain Domain @@ -130538,14 +130961,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14918 - 14757 + 3027 + 24298 41 24 - 14940 - 14769 + 3049 + 24310 @@ -130555,7 +130978,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -130566,7 +130989,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 3566668c-48cb-416c-9081-8c205676cb55 + 4a55cc4c-18d1-4cdb-bcfd-c00c4c7438d3 true Expression Expression @@ -130575,14 +130998,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14801 - 15842 + 2910 + 24710 194 28 - 14901 - 15856 + 3010 + 24724 @@ -130597,26 +131020,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - f872cac5-2d98-4d6e-a563-a311f5ea871e + bbe2fe48-a916-4dec-9784-20d2a65a5fcb true Variable O O true - 2a3fb0e2-1b6e-45ee-ac54-fc68cfba59e5 + a93ae73f-0686-4504-96a7-3e01e97bbf19 1 - 14803 - 15844 + 2912 + 24712 14 24 - 14811.5 - 15856 + 2920.5 + 24724 @@ -130625,7 +131048,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 1633c81a-5d0e-4716-9f3f-3bd0dba726f8 + 9aeeff2d-ec5e-4a40-bda8-fa5e35e2a8f0 true Result @@ -130636,14 +131059,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14984 - 15844 + 3093 + 24712 9 24 - 14990 - 15856 + 3099 + 24724 @@ -130655,7 +131078,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -130666,7 +131089,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:0.00000000000000000000}",O) true - 829f9269-b7d0-4fae-911e-33607d6d8974 + 6eaeacef-ba51-4547-8e87-7709428d14fc true Expression Expression @@ -130675,14 +131098,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14715 - 16056 + 2824 + 24942 367 28 - 14901 - 16070 + 3010 + 24956 @@ -130697,26 +131120,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 4ad10f9e-ee45-4d3b-a404-4c54cf04638b + 04dd9f5c-3037-4dff-a45e-2fccd51dae01 true Variable O O true - edbce4e2-4993-4d29-83d2-ab63c7ae5f03 + 24008995-0884-48c0-b4d6-45d04b80ced0 1 - 14717 - 16058 + 2826 + 24944 14 24 - 14725.5 - 16070 + 2834.5 + 24956 @@ -130725,7 +131148,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 119e2cfe-1040-4089-9143-3e060c7430c4 + 58aad056-c1da-4a75-af65-bb65d045f59a true Result @@ -130736,14 +131159,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15071 - 16058 + 3180 + 24944 9 24 - 15077 - 16070 + 3186 + 24956 @@ -130755,7 +131178,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -130764,13 +131187,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 13ee932b-d7c2-4da3-a838-3c1d3a1bf1d3 + d619ce8e-8981-4dc1-9e8a-8001e77900c1 true Panel false 0 - 119e2cfe-1040-4089-9143-3e060c7430c4 + 58aad056-c1da-4a75-af65-bb65d045f59a 1 Double click to edit panel content… @@ -130778,8 +131201,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14814 - 16023 + 2924 + 24892 179 20 @@ -130787,8 +131210,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14814 - 16023.72 + 2924.546 + 24892.95 @@ -130809,7 +131232,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -130822,9 +131245,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 4a84cf0c-40ed-4abf-b243-4081436673d6 + 42c15cbd-a73d-4764-821c-1e992d0e0f27 1 - 0153e69e-17b6-46d3-aabe-eea050991035 + fad5d6d1-c263-4c2e-8431-e4c7e882d53c Group Curve @@ -130834,7 +131257,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -130844,7 +131267,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 692b3785-26a1-4388-8495-da08f520e287 + 6d76c8be-dfbc-4f36-9993-40d0efb27bb7 true Scale Scale @@ -130853,40 +131276,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14821 - 9976 + 2930 + 21084 154 64 - 14905 - 10008 + 3014 + 21116 Base geometry - 3b9531fe-61d9-4022-885c-c48905321386 + f6bcc41f-a6ba-4e20-adc2-b4975eb95e6c true Geometry Geometry true - f1dc7722-f68a-4e76-a629-9d79f7fa672e + 57f0799b-c461-420d-9597-c2d5f7fd5022 1 - 14823 - 9978 + 2932 + 21086 67 20 - 14866 - 9988 + 2975 + 21096 @@ -130895,7 +131318,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - cf749370-c402-4cc6-bf22-29582f56547d + 623703ef-e576-4148-803c-b45c47de2cb8 true Center Center @@ -130906,14 +131329,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14823 - 9998 + 2932 + 21106 67 20 - 14866 - 10008 + 2975 + 21116 @@ -130947,27 +131370,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 7d69fad2-48ca-4430-b99f-98ca97bf4399 + e1e3f46f-b3ba-4d8b-b10c-bd5d8ec25d18 1/X true Factor Factor false - 654488ab-cbd5-4b27-abbc-fae35a1fcba2 + af239c1d-f168-4f3a-b655-86c6944aecdf 1 - 14823 - 10018 + 2932 + 21126 67 20 - 14866 - 10028 + 2975 + 21136 @@ -130996,7 +131419,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - ec263a25-cf9a-445a-a6b3-c27727742d4b + 0e43fd06-3ba4-4339-bd65-d80fc37ce0d6 true Geometry Geometry @@ -131007,14 +131430,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14920 - 9978 + 3029 + 21086 53 30 - 14948 - 9993 + 3057 + 21101 @@ -131023,7 +131446,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 9a54f3e6-3462-43c2-ac38-2776717a8d69 + d2a34327-3dc3-4e6b-b716-5d675c07727e true Transform Transform @@ -131034,14 +131457,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14920 - 10008 + 3029 + 21116 53 30 - 14948 - 10023 + 3057 + 21131 @@ -131051,7 +131474,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -131061,26 +131484,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - bc35ec24-ae25-4161-a748-94c38b2e5b2f + b23a38dc-cf75-4ba3-b10b-2f6039f11554 true Point Point false - ec263a25-cf9a-445a-a6b3-c27727742d4b + 0e43fd06-3ba4-4339-bd65-d80fc37ce0d6 1 - 14878 - 9944 + 2988 + 21057 50 24 - 14903.15 - 9956.765 + 3013.696 + 21069.47 @@ -131088,7 +131511,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -131098,7 +131521,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - 1e7adb91-c83d-4184-b2d9-5c5c37b7cd2f + 504738e4-8406-47af-a2c7-a574221a7427 true Mirror Mirror @@ -131107,40 +131530,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14843 - 9336 + 2935 + 20284 138 44 - 14911 - 9358 + 3003 + 20306 Base geometry - 83249ca0-d1d9-4433-9a38-059aca0579cf + c22ad9a2-5a96-44b0-92c7-bd61c819d9d1 true Geometry Geometry true - 4a84cf0c-40ed-4abf-b243-4081436673d6 + 42c15cbd-a73d-4764-821c-1e992d0e0f27 1 - 14845 - 9338 + 2937 + 20286 51 20 - 14872 - 9348 + 2964 + 20296 @@ -131149,7 +131572,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 0da48253-1251-4e8c-ae88-ddbb4fb49a4f + 26e24988-4a8d-4048-a036-5a408985967f true Plane Plane @@ -131160,14 +131583,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14845 - 9358 + 2937 + 20306 51 20 - 14872 - 9368 + 2964 + 20316 @@ -131206,7 +131629,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 6775e49e-78be-4bb4-9389-0460dfffb47d + 7cf5d232-688b-44d2-8f6c-398fbdc473da true Geometry Geometry @@ -131217,14 +131640,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14926 - 9338 + 3018 + 20286 53 20 - 14954 - 9348 + 3046 + 20296 @@ -131233,7 +131656,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - a7bf2d2e-ed7b-49b9-b0eb-c3d0dcd00376 + e1c1a70c-e84b-4739-93c8-407c063ff7a2 true Transform Transform @@ -131244,14 +131667,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14926 - 9358 + 3018 + 20306 53 20 - 14954 - 9368 + 3046 + 20316 @@ -131261,7 +131684,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -131271,26 +131694,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - e464e48a-068a-4ad2-882b-5575331b82f3 + 96935792-1ec1-4cd9-8dd4-9a092de6ad61 true Curve Curve false - 2accfed9-20fe-4fe7-a09a-0d2b73f49681 + c81335a0-ddbb-498e-893f-43a31d8cd505 1 - 14885 - 9236 + 2987 + 20188 50 24 - 14910.4 - 9248.774 + 3012.946 + 20200.47 @@ -131298,7 +131721,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -131308,26 +131731,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 39788c96-aabd-4b09-9fae-b7021665100d + 0c9f5125-8b29-4eb0-a9b2-af2775c85491 true Relay false - 30f1aeb6-04ea-4fe8-852c-5ed8dc024dc6 + 64f057b3-8d69-4683-a356-cc3a9ebba111 1 - 14880 - 14683 + 2987 + 24228 40 16 - 14900 - 14691 + 3007 + 24236 @@ -131335,7 +131758,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -131345,26 +131768,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - b71595bd-e6c2-48f2-9231-dee5fcbf6dd4 + f94da2bc-d071-4b7f-ad50-a3d8e7e6df46 true Curve Curve false - b8d85362-f01a-418f-bed8-eb23f9a2d815 + 270d3941-6706-46e2-8861-fe273a0f9203 1 - 14447 - 15082 + 2580 + 24606 50 24 - 14472.9 - 15094.54 + 2605.027 + 24618.05 @@ -131372,7 +131795,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -131382,26 +131805,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 30f1aeb6-04ea-4fe8-852c-5ed8dc024dc6 + 64f057b3-8d69-4683-a356-cc3a9ebba111 true Curve Curve false - 97a11420-64a1-4355-8680-cc42c8625cb8 + 2037fc27-5784-4c4a-aab4-f217811a502f 1 - 14446 - 14792 + 2580 + 24324 50 24 - 14471.99 - 14804.68 + 2605.128 + 24336.38 @@ -131409,7 +131832,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -131419,7 +131842,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 401d7467-8f4c-4ce8-8405-e255f5960f0c + 12d1e858-5174-4c8d-9b86-79662978887b true Scale Scale @@ -131428,40 +131851,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14390 - 14822 + 2522 + 24352 154 64 - 14474 - 14854 + 2606 + 24384 Base geometry - 95c87839-9e75-4f46-b0cc-26e586907b1d + 56937ea0-cb0e-47ea-8c68-08da8a6bbd6d true Geometry Geometry true - b71595bd-e6c2-48f2-9231-dee5fcbf6dd4 + f94da2bc-d071-4b7f-ad50-a3d8e7e6df46 1 - 14392 - 14824 + 2524 + 24354 67 20 - 14435 - 14834 + 2567 + 24364 @@ -131470,7 +131893,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 49ad0cdc-cdd2-4d4f-ac3b-e1d59da664a7 + e6569b91-5924-4b8d-ba8d-789d515075e3 true Center Center @@ -131481,14 +131904,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14392 - 14844 + 2524 + 24374 67 20 - 14435 - 14854 + 2567 + 24384 @@ -131522,27 +131945,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 1ed73718-340a-426f-b207-1ad96765fbd8 + 7443f77e-93ec-466a-a46f-4d06d402715e 2^X true Factor Factor false - 75982fc8-fa2e-4674-8521-53f85dae61b7 + 9b841fa1-df46-463a-8a58-7dc4660c77b4 1 - 14392 - 14864 + 2524 + 24394 67 20 - 14435 - 14874 + 2567 + 24404 @@ -131571,7 +131994,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 97a11420-64a1-4355-8680-cc42c8625cb8 + 2037fc27-5784-4c4a-aab4-f217811a502f true Geometry Geometry @@ -131582,14 +132005,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14489 - 14824 + 2621 + 24354 53 30 - 14517 - 14839 + 2649 + 24369 @@ -131598,7 +132021,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - b3a60948-7fe9-4da7-8703-fb925de953e5 + 709f4a97-2a2e-4b92-ab9d-5f8d5a9e0da9 true Transform Transform @@ -131609,14 +132032,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14489 - 14854 + 2621 + 24384 53 30 - 14517 - 14869 + 2649 + 24399 @@ -131626,32 +132049,31 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - b71595bd-e6c2-48f2-9231-dee5fcbf6dd4 - 30f1aeb6-04ea-4fe8-852c-5ed8dc024dc6 - 401d7467-8f4c-4ce8-8405-e255f5960f0c + f94da2bc-d071-4b7f-ad50-a3d8e7e6df46 + 64f057b3-8d69-4683-a356-cc3a9ebba111 + 12d1e858-5174-4c8d-9b86-79662978887b 27899f96-8899-44d3-a06c-50d23c4c5623 - d090fbd1-93ba-4c0f-aae1-29dc34717e7f - 053a3b78-8041-49d3-9e18-7c2f32b62bd8 - c87da551-603b-49bc-b814-b685bcd3e395 - 091239b6-a510-4e47-bf40-15534370a9fc - 75982fc8-fa2e-4674-8521-53f85dae61b7 - e699aaab-2bc6-4d1d-8873-dd539208c621 - 8520bb61-2a13-4c0a-89eb-863a393c064f - 11 - b85811c5-8969-4501-a97d-7f43b2611be6 + cc70bbb3-8e62-43a8-89b7-a04a7c23a69a + 1fbbe719-afab-43c1-8002-d88926fda48e + d635009e-7496-4f0a-b419-1c3bc7ea2e82 + 77caac64-a7e4-49bc-87b4-46dabf90784a + 446219ab-8ce4-4042-87a6-b6ea0e93f342 + 5d6229b2-80b9-413c-a2de-76a14008b61a + 10 + ac29e4de-75e7-4875-81a4-f6cdfbdeb31b Group @@ -131661,7 +132083,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -131671,7 +132093,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - 72156254-a964-41b6-b774-888d3598d1fa + ed3b2feb-3bad-4598-a465-c0ff584626b2 true Move Move @@ -131680,67 +132102,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14843 - 9272 + 2935 + 20220 138 44 - 14911 - 9294 + 3003 + 20242 Base geometry - 669ab31c-363a-4f90-ac31-c21d2c5875d4 + e8156acf-4650-4f02-9230-6edb7eec150f true Geometry Geometry true - 4a84cf0c-40ed-4abf-b243-4081436673d6 + 42c15cbd-a73d-4764-821c-1e992d0e0f27 1 - 14845 - 9274 + 2937 + 20222 51 20 - 14872 - 9284 + 2964 + 20232 - + Translation vector - c7efb812-a534-4c19-9c5c-22f0bb98a157 + ad29c9fb-8135-416c-99c0-8fdcf995f3f9 true Motion Motion false - 0 + 73720f25-b486-4063-bf77-17ff68e76c9e + 1 - 14845 - 9294 + 2937 + 20242 51 20 - 14872 - 9304 + 2964 + 20252 @@ -131758,8 +132181,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 17.5 - 0 + 0 + 3 0 @@ -131773,7 +132196,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - 2accfed9-20fe-4fe7-a09a-0d2b73f49681 + c81335a0-ddbb-498e-893f-43a31d8cd505 true Geometry Geometry @@ -131784,14 +132207,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14926 - 9274 + 3018 + 20222 53 20 - 14954 - 9284 + 3046 + 20232 @@ -131800,7 +132223,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 141d7349-5e01-4523-90cb-61cfab2ace34 + ecb1ed1b-9d26-478c-863d-b4c1c5c593f4 true Transform Transform @@ -131811,14 +132234,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14926 - 9294 + 3018 + 20242 53 20 - 14954 - 9304 + 3046 + 20252 @@ -131828,7 +132251,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -131837,7 +132260,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - d090fbd1-93ba-4c0f-aae1-29dc34717e7f + cc70bbb3-8e62-43a8-89b7-a04a7c23a69a true Digit Scroller @@ -131851,20 +132274,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 - 0.0000000000 + 30.9312132004 - 14344 - 15038 + 2480 + 24549 250 20 - 14344.72 - 15038.92 + 2480.427 + 24549.47 @@ -131872,7 +132295,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -131881,7 +132304,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 053a3b78-8041-49d3-9e18-7c2f32b62bd8 + 1fbbe719-afab-43c1-8002-d88926fda48e true Panel @@ -131894,8 +132317,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14404 - 14917 + 2537 + 24449 144 20 @@ -131903,8 +132326,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14404.46 - 14917.39 + 2537.587 + 24449.09 @@ -131925,7 +132348,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -131935,7 +132358,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - c87da551-603b-49bc-b814-b685bcd3e395 + d635009e-7496-4f0a-b419-1c3bc7ea2e82 true Curve Curve @@ -131946,14 +132369,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14446 - 14749 + 2580 + 24281 50 24 - 14471.99 - 14761.68 + 2605.128 + 24293.38 @@ -131985,7 +132408,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -131995,7 +132418,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 091239b6-a510-4e47-bf40-15534370a9fc + 77caac64-a7e4-49bc-87b4-46dabf90784a true Curve Curve @@ -132006,14 +132429,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14450 - 15892 + 2582 + 24738 50 24 - 14475.49 - 15904.82 + 2607.077 + 24750.22 @@ -132045,7 +132468,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -132054,7 +132477,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - a3df510c-09a6-46f2-9917-2dae06f260dc + 2480fc5c-66cb-4fcc-af50-79745d500b87 true Panel @@ -132067,8 +132490,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14684 - 16234 + 2794 + 25140 439 20 @@ -132076,8 +132499,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 14684.38 - 16234.19 + 2794.927 + 25140.41 @@ -132098,232 +132521,349 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 11bbd48b-bb0a-4f1b-8167-fa297590390d - End Points + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Extract the end points of a curve. - true - fd2ba8cc-bf96-4218-9514-39645e334859 + + A panel for custom notes and text values + 36d8d781-7249-499e-9200-c1eb0dc8215d true - End Points - End Points + Panel + + false + 0 + b728aecf-c06e-47c6-90f5-cc6153fb8819 + 1 + 0.00032220000 +0.00000220000 - + + + + + 2795 + 25264 + 439 + 22 + + 0 + 0 + 0 + + 2795.237 + 25264.36 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + fd3cde6d-4956-45e7-b959-30385e85fb44 + true + Digit Scroller + Digit Scroller + false + 0 + + + + + 12 + Digit Scroller + 1 + + 0.00007777700 + + - 15268 - 9967 - 96 - 44 + 2887 + 25405 + 251 + 20 - 15318 - 9989 + 2887.837 + 25405.77 - - - Curve to evaluate - 073ce65e-45e5-453e-a2a0-93516570e9af - true - Curve - Curve - false - 7c1faeaa-a31d-42ec-9777-daaf2068bcb8 - 1 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + a9574e45-69fb-4cab-b92c-3d617258bb91 + true + Panel + + false + 0 + 0 + 0.00137956207 + + + + + + 2795 + 25385 + 439 + 20 + + 0 + 0 + 0 + + 2795.677 + 25385.93 + - - - - - 15270 - 9969 - 33 - 40 - - - 15288 - 9989 - - - - - + - Curve start point - eb9cded9-b336-4de5-835c-df04b5134dd9 - true - Start - Start - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 15333 - 9969 - 29 - 20 - - - 15349 - 9979 - - - - - - - Curve end point - 2fbdccd7-f07a-4a4b-9905-477279ebdabf - true - End - End - false - 0 + + + + + + + fbac3e32-f100-4292-8692-77240a42fd1a + Point + + + + + Contains a collection of three-dimensional points + true + 49e97076-47e9-42b3-94bb-22be4cbce56d + true + Point + Point + false + 82207b9e-ead4-4815-878a-17418dfbdd67 + 1 + + + + + + 3010 + 23039 + 50 + 24 + + + 3035.657 + 23051.49 + - - - - - 15333 - 9989 - 29 - 20 - - - 15349 - 9999 - - - - - + - 575660b1-8c79-4b8d-9222-7ab4a6ddb359 - Rectangle 2Pt + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 82207b9e-ead4-4815-878a-17418dfbdd67 + true + Relay + + false + 0da3606f-e8e9-424b-b40d-9632eaf7af1a + 1 + + + + + + 3011 + 23080 + 40 + 16 + + + 3031 + 23088 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 57f0799b-c461-420d-9597-c2d5f7fd5022 + true + Relay + + false + d8055d91-f89a-4e89-8a6b-f6d9bc26718d + 1 + + + + + + 3011 + 22857 + 40 + 16 + + + 3031 + 22865 + + + + + + + + + + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Create a rectangle from a base plane and two points + Scale an object uniformly in all directions. true - af194ecd-d002-477d-8e26-9c63739293d4 + 84df36e3-f442-4145-bdae-23bfd4a52f79 true - Rectangle 2Pt - Rectangle 2Pt + Scale + Scale - + - 15253 - 9864 - 126 - 84 + 2954 + 22893 + 154 + 64 - 15311 - 9906 + 3038 + 22925 - - Rectangle base plane - 786053ab-b2f4-4a89-a23c-9fcb637b0f97 + + Base geometry + 5e664073-3d42-40b2-a9c8-1554fdf7420d true - Plane - Plane - false - 0 + Geometry + Geometry + true + 49e97076-47e9-42b3-94bb-22be4cbce56d + 1 - + - 15255 - 9866 - 41 + 2956 + 22895 + 67 20 - 15277 - 9876 + 2999 + 22905 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - - - - - - - First corner point. - cc3b9dda-2a77-441c-916d-24bd00aa6fb3 + + Center of scaling + a3caabff-e975-4d5e-8c80-faf302d69885 true - Point A - Point A + Center + Center false - eb9cded9-b336-4de5-835c-df04b5134dd9 - 1 + 0 - 15255 - 9886 - 41 + 2956 + 22915 + 67 20 - 15277 - 9896 + 2999 + 22925 @@ -132355,80 +132895,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Second corner point. - 60c59750-e574-49d0-99ba-3300e47d596e + + Scaling factor + 444912a7-cd00-454d-a0d9-fb1ba20ed45f + 2^X true - Point B - Point B + Factor + Factor false - 2fbdccd7-f07a-4a4b-9905-477279ebdabf + 620f22e7-a506-41a5-9b65-8bfbd9795fb9 1 - 15255 - 9906 - 41 - 20 - - - 15277 - 9916 - - - - - - 1 - - - - - 1 - {0} - - - - - - - 10 - 5 - 0 - - - - - - - - - - - - Rectangle corner fillet radius - 4252f0f7-8ed9-4c3a-af84-3304fb628ed0 - true - Radius - Radius - false - 0 - - - - - - 15255 - 9926 - 41 + 2956 + 22935 + 67 20 - 15277 - 9936 + 2999 + 22945 @@ -132445,7 +132934,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + 0.5 @@ -132456,11 +132945,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Rectangle defined by P, A and B - eaa3b8e7-ad2c-40d0-a774-c7ae529b8623 + Scaled geometry + d8055d91-f89a-4e89-8a6b-f6d9bc26718d true - Rectangle - Rectangle + Geometry + Geometry false 0 @@ -132468,14 +132957,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15326 - 9866 - 51 - 40 + 3053 + 22895 + 53 + 30 - 15353 - 9886 + 3081 + 22910 @@ -132483,11 +132972,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Length of rectangle curve - 9aa261e0-652b-4064-aa27-14bb088b0014 + Transformation data + 982e0807-63a2-461f-80cd-22cb90d70f41 true - Length - Length + Transform + Transform false 0 @@ -132495,14 +132984,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15326 - 9906 - 51 - 40 + 3053 + 22925 + 53 + 30 - 15353 - 9926 + 3081 + 22940 @@ -132512,98 +133001,341 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e5c33a79-53d5-4f2b-9a97-d3d45c780edc - Deconstuct Rectangle + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 620f22e7-a506-41a5-9b65-8bfbd9795fb9 + true + Digit Scroller + + false + 0 + + + + + 12 + + 7 + + 16.00000 + + + + + + 2915 + 22983 + 250 + 20 + + + 2915.436 + 22983.85 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 49e97076-47e9-42b3-94bb-22be4cbce56d + 1 + 049dd7c6-38d9-418a-9ba6-928754ae8d1e + Group + Point + + + + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + b728aecf-c06e-47c6-90f5-cc6153fb8819 + true + Digit Scroller + Digit Scroller + false + 0 + + + + + 12 + Digit Scroller + 1 + + 0.02196259374 + + + + + + 2887 + 25306 + 251 + 20 + + + 2887.337 + 25306.08 + + + + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 5d6229b2-80b9-413c-a2de-76a14008b61a + true + Digit Scroller + + false + 0 + + + + + 12 + + 2 + + 0.0000000000 + + + + + + 2480 + 24510 + 250 + 20 + + + 2480.427 + 24510.47 + + + + + + + + + + 56b92eab-d121-43f7-94d3-6cd8f0ddead8 + Vector XYZ - Retrieve the base plane and side intervals of a rectangle. + Create a vector from {xyz} components. true - aab66b17-6468-479c-b7a0-d03e4a8780bb + 2ea92ada-a4b2-4477-9fa9-52ac38de5ea1 true - Deconstuct Rectangle - Deconstuct Rectangle + Vector XYZ + Vector XYZ - + - 15245 - 9781 - 142 + 2934 + 20357 + 139 64 - 15313 - 9813 + 3019 + 20389 - - Rectangle to deconstruct - f7502532-c2d8-4e1f-95ca-366697e5855c + + Vector {x} component + 60c54331-bc4b-4521-9929-be231313bc87 true - Rectangle - Rectangle + X component + X component false - eaa3b8e7-ad2c-40d0-a774-c7ae529b8623 - 1 + 0 - + - 15247 - 9783 - 51 - 60 + 2936 + 20359 + 68 + 20 - 15274 - 9813 + 2971.5 + 20369 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - + - Base plane of rectangle - bef136bc-2dfc-43b7-b789-fe56a7de3bcd + Vector {y} component + 16cbf773-aa5e-44f3-a305-63b696951888 true - Base Plane - Base Plane + Y component + Y component false 0 - + - 15328 - 9783 - 57 + 2936 + 20379 + 68 20 - 15358 - 9793 + 2971.5 + 20389 + + + + + + 1 + + + + + 1 + {0} + + + + + 4 + + + + + + + + + + + Vector {z} component + 1d4f19f4-7e41-4fec-810f-5de82b28ea5d + true + Z component + Z component + false + 0 + + + + + + 2936 + 20399 + 68 + 20 + + + 2971.5 + 20409 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - + - Size interval along base plane X axis - f32c565a-b5e2-459d-a92e-cc99bfcb707f + Vector construct + 73720f25-b486-4063-bf77-17ff68e76c9e true - X Interval - X Interval + Vector + Vector false 0 @@ -132611,26 +133343,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15328 - 9803 - 57 - 20 + 3034 + 20359 + 37 + 30 - 15358 - 9813 + 3054 + 20374 - + - Size interval along base plane Y axis - 14ec8ccf-9794-4186-8bbe-a2724170e7ee + Vector length + 66b39a2e-2bc8-4086-b038-0d7a860088a8 true - Y Interval - Y Interval + Length + Length false 0 @@ -132638,14 +133370,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15328 - 9823 - 57 - 20 + 3034 + 20389 + 37 + 30 - 15358 - 9833 + 3054 + 20404 @@ -132655,115 +133387,182 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 825ea536-aebb-41e9-af32-8baeb2ecb590 - Deconstruct Domain + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter - Deconstruct a numeric domain into its component parts. + Filters a collection of input streams true - cbd7d4de-a164-41e0-9457-03b5798d5e2f + 446219ab-8ce4-4042-87a6-b6ea0e93f342 true - Deconstruct Domain - Deconstruct Domain + Stream Filter + Stream Filter - + - 15264 - 9654 - 104 - 44 + 2561 + 24645 + 89 + 64 - 15322 - 9676 + 2606 + 24677 - - - Base domain - b991163d-1716-4a2e-af37-2f84b4ebdd37 - true - Domain - Domain - false - 14ec8ccf-9794-4186-8bbe-a2724170e7ee - 1 - - - - - - 15266 - 9656 - 41 - 40 - - - 15288 - 9676 - + + + 3 + 2e3ab970-8545-46bb-836c-1c11e5610bce + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Index of Gate stream + ad79a5ac-d5b5-4e57-b88a-90bc2302e10d + true + Gate + Gate + false + cd2b1132-cbf4-4723-9453-261983046e3b + 1 + + + + + 2563 + 24647 + 28 + 20 + + + 2578.5 + 24657 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + - - - - - Start of domain - c650db4e-b8c2-4afa-9b6f-4a0555dd57b8 - true - Start - Start - false - 0 - - - - - - 15337 - 9656 - 29 - 20 - - - 15353 - 9666 - + + + 2 + Input stream at index 0 + 995ebdca-a563-4dc7-a7a7-63ff65fa63fe + true + false + Stream 0 + 0 + true + 9e8a3a26-c196-4a8e-8854-2e1303fa393c + 1 + + + + + 2563 + 24667 + 28 + 20 + + + 2578.5 + 24677 + + + + - - - - - End of domain - 860f34a3-af3c-4c29-a3f6-51d786913642 - true - End - End - false - 0 - - - - - - 15337 - 9676 - 29 - 20 - - - 15353 - 9686 - + + + 2 + Input stream at index 1 + b1c28ded-1647-4af8-b659-aae008c0f448 + true + false + Stream 1 + 1 + true + f32e469d-5411-4757-a641-2639d4f5739a + 1 + + + + + + 2563 + 24687 + 28 + 20 + + + 2578.5 + 24697 + + + + + + + + 2 + Filtered stream + 270d3941-6706-46e2-8861-fe273a0f9203 + true + false + Stream + S(1) + false + 0 + + + + + 2621 + 24647 + 27 + 60 + + + 2636 + 24677 + + + + @@ -132771,115 +133570,512 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 825ea536-aebb-41e9-af32-8baeb2ecb590 - Deconstruct Domain + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Deconstruct a numeric domain into its component parts. - true - daa6a5fa-06cc-407b-b1aa-7c254a55b12e + + 2 + A wire relay object + 3ae0a9ca-46aa-4bac-8ff4-c39cfa9c4f33 true - Deconstruct Domain - Deconstruct Domain + Relay + + false + 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf + 1 - + - 15264 - 9716 - 104 - 44 + 2987 + 23626 + 40 + 16 - 15322 - 9738 + 3007 + 23634 - - - Base domain - b10a06dd-aee7-42aa-a2b7-fca81c821403 - true - Domain - Domain - false - f32c565a-b5e2-459d-a92e-cc99bfcb707f - 1 - - - - - - 15266 - 9718 - 41 - 40 - - - 15288 - 9738 - - - - - - - - Start of domain - 48ef0500-bc98-42ab-baa8-c3dd85d5219a - true - Start - Start - false - 0 + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + d478f100-725b-4409-a7b6-375d5771f6d1 + fe323d14-26b4-40ee-b6c3-d29c50862bda + 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+ + 00000000-0000-0000-0000-000000000000 + + + @@ -132887,86 +134083,152 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 290f418a-65ee-406a-a9d0-35699815b512 - Scale NU + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Scale an object with non-uniform factors. + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + 1ada7be1-89a0-4450-87b9-20e93d1acfb8 + 1 + 56294286-d42f-4763-9849-2c890745dbc5 + Group + Curve + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + f084951b-766e-437c-b35d-714be45ce7b8 + 1 + 5fbe45e5-87d0-4cad-b63f-8bb82a20ee3e + Group + Group + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 0a3d7a60-480c-451b-8e1d-c334c9932d8e + 9a1c517e-848c-43b1-87fc-42a28832bfde + c224342c-801f-4459-9224-44879ddf539f + def91bd9-37fa-4802-a0b4-1ddfb4722e3f + 9283d059-2d52-4d86-9362-5e2baf255c27 + d5894a96-90d1-47d4-bf1e-1745cd1934d7 + d9a4a6e3-c722-410c-a790-c549c6d0ae5e + bade2dc2-5919-4723-bde3-ebdd9bc0713a + 71112fe7-1fea-47f3-b4e9-ce6884c9ceaf + e5d6d52d-2e6d-41ec-9c34-ca12be6a9777 + 5fbe45e5-87d0-4cad-b63f-8bb82a20ee3e + 56294286-d42f-4763-9849-2c890745dbc5 + b5da1097-2a48-4cd6-a489-40cb2c221f47 + 07fc185b-285c-4d94-bbde-e0ed5aaf023f + 53979eb6-9c9b-437c-b4e7-4b6b9a1dab95 + af64ea04-5511-4bb8-816c-4ed0705490f6 + 4d9514a4-6cbd-4d54-af16-2f88e8f4d1d1 + 8d8e45b6-007c-4f16-8238-2801dae68966 + 3aad9ca7-1883-4a7e-8ae5-1fb4937b0b3f + 3c8cf81e-1720-4651-b4bb-d6e1fd8819ee + 20 + ee3c2f43-73b5-472e-b7e2-0db184021600 + Group + + + + + + + + + + + dd8134c0-109b-4012-92be-51d843edfff7 + Duplicate Data + + + + + Duplicate data a predefined number of times. true - d7d7a5ba-4476-45fe-a520-a333d888593f - true - Scale NU - Scale NU + 0a3d7a60-480c-451b-8e1d-c334c9932d8e + Duplicate Data + Duplicate Data - + - 15239 - 9531 - 154 - 104 + 4373 + 25427 + 104 + 64 - 15323 - 9583 + 4432 + 25459 - Base geometry - f098e72c-2e94-40b1-888d-61cb8b3cd04b - true - Geometry - Geometry - true - 4a84cf0c-40ed-4abf-b243-4081436673d6 - 1 - - - - - - 15241 - 9533 - 67 - 20 - - - 15284 - 9543 - - - - - - - - Base plane - 12a2ddea-6385-498a-a432-6ca8279dc1dd - true - Plane - Plane + 1 + Data to duplicate + c1bcdb8b-a8de-42b8-bc97-b9013965a2b3 + Data + Data false - 0 + 207d9cec-a4d2-425f-8c18-c1b9a6493af2 + 1 - 15241 - 9553 - 67 + 4375 + 25429 + 42 20 - 15284 - 9563 + 4397.5 + 25439 @@ -132982,18 +134244,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - + + Grasshopper.Kernel.Types.GH_Integer + 1 @@ -133002,30 +134255,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Scaling factor in {x} direction - 1df6a8ef-db74-465c-bec5-e3073ba576f5 - 1/X - true - Scale X - Scale X + + + Number of duplicates + f6dc3c10-a8b6-43ec-b7a4-49f7b5396cfc + Number + Number false - feb88bc5-ad3d-45e7-9b23-a9bec6dd8d6a + 18afda8e-f24e-4448-8fa3-5a49fbcb28ca 1 - 15241 - 9573 - 67 + 4375 + 25449 + 42 20 - 15284 - 9583 + 4397.5 + 25459 @@ -133042,7 +134293,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 500 @@ -133051,30 +134302,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Scaling factor in {y} direction - c2f8db1c-adea-4013-ab8a-2aba6a1f6f40 - 1/X - true - Scale Y - Scale Y + + + Retain list order + 34747507-1a6e-45b5-b4c3-d26c4929ffa2 + Order + Order false - 860f34a3-af3c-4c29-a3f6-51d786913642 - 1 + 0 - 15241 - 9593 - 67 + 4375 + 25469 + 42 20 - 15284 - 9603 + 4397.5 + 25479 @@ -133091,7 +134339,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + true @@ -133100,60 +134348,185 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Scaling factor in {z} direction - 967d67fc-5a70-402d-9a19-03c62e441d53 - true - Scale Z - Scale Z + 1 + Duplicated data + 97811af2-0aca-4f54-8b25-1ba9649407a5 + Data + Data false 0 - + - 15241 - 9613 - 67 - 20 + 4447 + 25429 + 28 + 60 - 15284 - 9623 + 4462.5 + 25459 - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - + + + + + + + + + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 + DotNET VB Script (LEGACY) + + + + + A VB.NET scriptable component + true + 9a1c517e-848c-43b1-87fc-42a28832bfde + DotNET VB Script (LEGACY) + Turtle + 0 + Dim i As Integer + Dim dir As New On3dVector(1, 0, 0) + Dim pos As New On3dVector(0, 0, 0) + Dim axis As New On3dVector(0, 0, 1) + Dim pnts As New List(Of On3dVector) + + pnts.Add(pos) + + For i = 0 To Forward.Count() - 1 + Dim P As New On3dVector + dir.Rotate(Left(i), axis) + P = dir * Forward(i) + pnts(i) + pnts.Add(P) + Next + + Points = pnts + + + + + + 4359 + 23499 + 116 + 44 + + + 4420 + 23521 + + + + + + 1 + 1 + 2 + Script Variable Forward + Script Variable Left + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + true + true + Forward + Left + true + true + + + + + 2 + Print, Reflect and Error streams + Output parameter Points + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + true + true + Output + Points + false + false + + + + + 1 + false + Script Variable Forward + 347a5f6d-80d3-4e82-87b3-db3f0ff054cb + Forward + Forward + true + 1 + true + 97811af2-0aca-4f54-8b25-1ba9649407a5 + 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 + + + + + + 4361 + 23501 + 44 + 20 + + + 4384.5 + 23511 + + + + + + + + 1 + false + Script Variable Left + bdf83768-9d65-4c4f-ac4e-ca87d3d0f4ce + Left + Left + true + 1 + true + 1c8ee915-ea01-475d-abde-9b8ca4ca0fea + 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 + + + + + + 4361 + 23521 + 44 + 20 + + + 4384.5 + 23531 + + - - Scaled geometry - 18f30baa-9a05-426f-b9c1-e54aeddd0461 - true - Geometry - Geometry + + Print, Reflect and Error streams + 8f55da05-d245-4a81-a63b-5cc4a12e6ea6 + Output + Output false 0 @@ -133161,26 +134534,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15338 - 9533 - 53 - 50 + 4435 + 23501 + 38 + 20 - 15366 - 9558 + 4455.5 + 23511 - - Transformation data - 2463acfb-4a46-4d0d-a2fb-99c16a27d7a3 - true - Transform - Transform + + Output parameter Points + 51d8b6ea-0964-4fcf-99d0-55c92d4e3230 + Points + Points false 0 @@ -133188,14 +134560,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15338 - 9583 - 53 - 50 + 4435 + 23521 + 38 + 20 - 15366 - 9608 + 4455.5 + 23531 @@ -133205,197 +134577,103 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - fd2ba8cc-bf96-4218-9514-39645e334859 - af194ecd-d002-477d-8e26-9c63739293d4 - aab66b17-6468-479c-b7a0-d03e4a8780bb - cbd7d4de-a164-41e0-9457-03b5798d5e2f - daa6a5fa-06cc-407b-b1aa-7c254a55b12e - d7d7a5ba-4476-45fe-a520-a333d888593f - 7c1faeaa-a31d-42ec-9777-daaf2068bcb8 - 9cdccbe3-88c1-4358-b357-52199f288269 - dff8e557-4997-4e11-b51b-771fd8a3ea77 - 8c30f270-d17e-4542-bcbc-8ff2320f35a6 - 5cf6e27c-da4b-4d95-8f2d-d8cffbb3165d - 792d6552-db97-41fd-9828-9246e372cd65 - 12 - 3910df5f-dfc5-47ca-80c9-3aafb9e5537c - Group - - - - - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 7c1faeaa-a31d-42ec-9777-daaf2068bcb8 - true - Curve - Curve - false - 4a84cf0c-40ed-4abf-b243-4081436673d6 - 1 - - - - - - 15296 - 10041 - 50 - 24 - - - 15321.04 - 10053.98 - - - - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 9cdccbe3-88c1-4358-b357-52199f288269 - true - Curve - Curve - false - 18f30baa-9a05-426f-b9c1-e54aeddd0461 - 1 - - - - - - 15292 - 9490 - 50 - 24 - - - 15317.82 - 9502.23 - - - - - - - - + - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b - Move + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - - Translate (move) an object along a vector. + + Create a series of numbers. true - dff8e557-4997-4e11-b51b-771fd8a3ea77 - true - Move - Move + def91bd9-37fa-4802-a0b4-1ddfb4722e3f + Series + Series - 15245 - 9278 - 138 - 44 + 4370 + 24756 + 101 + 64 - 15313 - 9300 + 4420 + 24788 - - Base geometry - bf1d551d-124e-4eaf-b3d5-a91375948002 - true - Geometry - Geometry - true - 9cdccbe3-88c1-4358-b357-52199f288269 - 1 + + First number in the series + 0f3c2dc1-bad6-429b-9a52-639d852042bd + Start + Start + false + 0 - + - 15247 - 9280 - 51 + 4372 + 24758 + 33 20 - 15274 - 9290 + 4390 + 24768 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - - Translation vector - fe6febf5-f3f3-4701-b48c-c207b2bed3e4 - true - Motion - Motion + + Step size for each successive number + 7a306ee6-211e-4c63-a562-54892d2536c5 + Step + Step false - bfccd18e-cb91-484e-8a45-84b5da37edcf + 0b19f101-19e4-47e9-a4d6-7abdb0a95380 1 - 15247 - 9300 - 51 + 4372 + 24778 + 33 20 - 15274 - 9310 + 4390 + 24788 @@ -133412,11 +134690,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 5 - 1.5 - 0 - + 1 @@ -133425,40 +134699,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Translated geometry - 95a6f769-c7b8-4c80-89bf-6857a334a92f - true - Geometry - Geometry + Number of values in the series + 4ddb0e87-a79a-4db0-8382-2c4d2586eeb4 + Count + Count false - 0 + 18afda8e-f24e-4448-8fa3-5a49fbcb28ca + 1 - 15328 - 9280 - 53 + 4372 + 24798 + 33 20 - 15356 - 9290 + 4390 + 24808 - + - Transformation data - 24b87990-ce80-4b23-bd43-2dc1d747ba1d - true - Transform - Transform + 1 + Series of numbers + b14d6bac-1c0b-4330-b6ec-6e130a31f993 + Series + Series false 0 @@ -133466,14 +134740,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15328 - 9300 - 53 - 20 + 4435 + 24758 + 34 + 60 - 15356 - 9310 + 4453.5 + 24788 @@ -133483,108 +134757,147 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider - - Contains a collection of generic curves - true - 8c30f270-d17e-4542-bcbc-8ff2320f35a6 - true - Curve - Curve + + Numeric slider for single values + 9283d059-2d52-4d86-9362-5e2baf255c27 + Number Slider + false - 95a6f769-c7b8-4c80-89bf-6857a334a92f - 1 + 0 - + - 15293 - 9236 - 50 - 24 + 4357 + 25659 + 150 + 20 - 15318.15 - 9248.443 + 4357.626 + 25659.75 + + + 0 + 1 + 0 + 65536 + 0 + 0 + 256 + + - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + a4cd2751-414d-42ec-8916-476ebf62d7fe + Radians - - A panel for custom notes and text values - d6f9f9a9-5843-47cf-9a34-30c7b60e9ab5 - true - Panel - - false - 0 - 0 - 0.00032220000 -0.00000220000 + + Convert an angle specified in degrees to radians + true + d5894a96-90d1-47d4-bf1e-1745cd1934d7 + Radians + Radians - + - + - 14684 - 16395 - 439 - 22 + 4366 + 25017 + 120 + 28 - 0 - 0 - 0 - 14684.68 - 16395.15 + 4427 + 25031 - + - - 255;255;255;255 - - false - false - true - false - false - true + Angle in degrees + 07e0c639-e24e-4586-bcfb-7f132ff21eee + Degrees + Degrees + false + 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 + 1 + + + + + + 4368 + 25019 + 44 + 24 + + + 4391.5 + 25031 + + + + + + + + Angle in radians + 4c6f9405-70bf-4366-aebe-2bfeb9080f3d + Radians + Radians + false + 0 + + + + + 4442 + 25019 + 42 + 24 + + + 4464.5 + 25031 + + + + - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller - + Numeric scroller for single numbers - 6d00f775-cac7-4be0-817a-ba7895cf23e3 - true + d9a4a6e3-c722-410c-a790-c549c6d0ae5e Digit Scroller Digit Scroller false @@ -133597,284 +134910,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default Digit Scroller 1 - 0.00007777700 + 0.00140149998 - 14777 - 17044 + 4297 + 25367 251 20 - 14777.29 - 17044.55 - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 588d1c54-5e44-420c-80ce-3cb6c604d9d3 - true - Panel - - false - 0 - 0 - 0.00137956207*4*4*4*4 - - - - - - 14684 - 16953 - 439 - 20 - - 0 - 0 - 0 - - 14684.13 - 16953.19 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - 1/X - true - 02bd4f03-e28f-42f6-b942-16421ebb3bff - true - Expression - - - - - - - 14866 - 17137 - 79 - 28 - - - 14908 - 17151 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 8ed25a35-8735-4d37-a6eb-c59414cdfe25 - true - Variable X - X - true - 8f60c651-4f0f-4481-9816-919bbdee7a7a - 1 - - - - - - 14868 - 17139 - 14 - 24 - - - 14876.5 - 17151 - - - - - - - - Result of expression - 9f0aa848-e2c9-40b8-8f03-e94966a7c223 - true - Result - - false - 0 - - - - - - 14934 - 17139 - 9 - 24 - - - 14940 - 17151 - - - - - - - - - - - - - - fbac3e32-f100-4292-8692-77240a42fd1a - Point - - - - - Contains a collection of three-dimensional points - true - 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 - true - Point - Point - false - 7553f3fd-a0e1-4ee6-9ccc-33ae6881a31e - 1 - - - - - - 14900 - 12471 - 50 - 24 - - - 14925.1 - 12483.57 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 7553f3fd-a0e1-4ee6-9ccc-33ae6881a31e - true - Relay - - false - 919d17fe-401d-4453-ae1a-4909779e11cd - 1 - - - - - - 14902 - 12516 - 40 - 16 - - - 14922 - 12524 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - f1dc7722-f68a-4e76-a629-9d79f7fa672e - true - Relay - - false - 80f9f68a-5096-4a38-9f2f-e140ed9a878f - 1 - - - - - - 14902 - 12262 - 40 - 16 - - - 14922 - 12270 + 4297.837 + 25367.74 @@ -133882,71 +134931,69 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 75eb156d-d023-42f9-a85e-2f2456b8bcce + Interpolate (t) - - Scale an object uniformly in all directions. + + Create an interpolated curve through a set of points with tangents. true - 77c71397-d676-43a5-855e-28a04de20cf2 - true - Scale - Scale + e5d6d52d-2e6d-41ec-9c34-ca12be6a9777 + Interpolate (t) + Interpolate (t) - + - 14845 - 12298 - 154 - 64 + 4345 + 22734 + 144 + 84 - 14929 - 12330 + 4431 + 22776 - Base geometry - d084d26b-37c9-4ded-b103-7b444e105593 - true - Geometry - Geometry - true - 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 + 1 + Interpolation points + 38e7180b-8c8a-44b2-9e59-518e36fdaced + Vertices + Vertices + false + 9d5c8bd8-8469-41e2-a537-e174f9e35067 1 - 14847 - 12300 - 67 + 4347 + 22736 + 69 20 - 14890 - 12310 + 4383 + 22746 - - Center of scaling - f575e0ce-99bc-42de-8a92-546db54b6194 - true - Center - Center + + Tangent at start of curve + 70b98e12-800b-4e3b-bbd5-49bf7caa1c83 + Tangent Start + Tangent Start false 0 @@ -133954,14 +135001,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14847 - 12320 - 67 + 4347 + 22756 + 69 20 - 14890 - 12330 + 4383 + 22766 @@ -133977,10 +135024,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 + + 0.0625 0 0 @@ -133993,29 +135039,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - bf7f76ea-813f-4c4d-bd61-9e7751b2c008 - 2^X - true - Factor - Factor + + Tangent at end of curve + b33ea881-bf00-452d-aa80-ee5f3c908ca5 + Tangent End + Tangent End false - 3436aa80-e9b3-4e21-b285-fc7f29fd2145 - 1 + 0 - 14847 - 12340 - 67 + 4347 + 22776 + 69 20 - 14890 - 12350 + 4383 + 22786 @@ -134032,7 +135075,57 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + + 0 + 0 + 0 + + + + + + + + + + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + d99a5997-1b10-4cba-a065-5710f9120cd7 + KnotStyle + KnotStyle + false + 0 + + + + + + 4347 + 22796 + 69 + 20 + + + 4383 + 22806 + + + + + + 1 + + + + + 1 + {0} + + + + + 2 @@ -134042,12 +135135,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - 80f9f68a-5096-4a38-9f2f-e140ed9a878f - true - Geometry - Geometry + + Resulting nurbs curve + 999fd7e2-51af-4c75-9bed-a576dca901c6 + Curve + Curve false 0 @@ -134055,26 +135147,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14944 - 12300 - 53 - 30 + 4446 + 22736 + 41 + 26 - 14972 - 12315 + 4468 + 22749.33 - - Transformation data - e7d608e6-cc1e-4082-a538-ed424ce3e59b - true - Transform - Transform + + Curve length + 974706f3-32dd-43a9-9fe0-bdc976e1e316 + Length + Length false 0 @@ -134082,85 +135173,82 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 14944 - 12330 - 53 - 30 + 4446 + 22762 + 41 + 27 - 14972 - 12345 + 4468 + 22776 - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 3436aa80-e9b3-4e21-b285-fc7f29fd2145 - true - Digit Scroller - - false - 0 - - - - - 12 - - 7 - - 16.00000 - - - - - - 14804 - 12384 - 250 - 20 - - - 14804.88 - 12384.93 - + + + Curve domain + 37aa1cd7-8c57-46f6-b234-a862c6ca063a + Domain + Domain + false + 0 + + + + + 4446 + 22789 + 41 + 27 + + + 4468 + 22802.67 + + + + - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - 131ff6e2-f7c7-4eab-b513-44501fc0b6a5 - 1 - 9856b67b-38f1-47bf-a90e-f1d15176eaba + 0a3d7a60-480c-451b-8e1d-c334c9932d8e + 9a1c517e-848c-43b1-87fc-42a28832bfde + c224342c-801f-4459-9224-44879ddf539f + def91bd9-37fa-4802-a0b4-1ddfb4722e3f + 9283d059-2d52-4d86-9362-5e2baf255c27 + d5894a96-90d1-47d4-bf1e-1745cd1934d7 + d9a4a6e3-c722-410c-a790-c549c6d0ae5e + bade2dc2-5919-4723-bde3-ebdd9bc0713a + 6fa31a4c-4d12-4c66-a161-dba69c84582b + 87b2f042-29bd-4276-877e-cf779572385b + a5b7a28c-c714-4e04-a20c-a1672c48d88b + bd2898b9-73bb-4f3e-ad59-dd7a36b40460 + 40c4fee9-ed72-44e0-9487-c1b6d27ec5d7 + 0598e9e1-8220-4e81-af9f-441038d63c96 + 5627684b-fce3-4a31-aeeb-5e764ceff882 + c8207dde-4bfa-4fe8-8975-fa4b4e4ada74 + 16 + 71112fe7-1fea-47f3-b4e9-ce6884c9ceaf Group - Point + @@ -134168,178 +135256,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 75982fc8-fa2e-4674-8521-53f85dae61b7 - true - Relay - - false - 9b841fa1-df46-463a-8a58-7dc4660c77b4 - 1 - - - - - - 14452 - 14997 - 40 - 16 - - - 14472 - 15005 - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - e699aaab-2bc6-4d1d-8873-dd539208c621 - true - Panel - - false - 0 - 0 - 30.93121320041889709 - - - - - - - 14401 - 14968 - 144 - 20 - - 0 - 0 - 0 - - 14401.72 - 14968.22 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - e73919fc-84dd-4a74-a91b-f7dda75edbb4 - true - Digit Scroller - Digit Scroller - false - 0 - - - - - 12 - Digit Scroller - 1 - - 0.00000752430 - - - - - - 14777 - 16996 - 251 - 20 - - - 14777.29 - 16996.3 - - - - - - - - + - 56b92eab-d121-43f7-94d3-6cd8f0ddead8 - Vector XYZ + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Create a vector from {xyz} components. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 792d6552-db97-41fd-9828-9246e372cd65 - true - Vector XYZ - Vector XYZ + 85eb4dac-c74b-4487-ab1d-eb90b550227a + Evaluate Length + Evaluate Length - + - 15245 - 9364 - 139 + 4345 + 22566 + 144 64 - 15330 - 9396 + 4419 + 22598 - Vector {x} component - 522a8e14-7842-4b8b-a124-2227da4d6332 - true - X component - X component + Curve to evaluate + 6cb975b7-2be7-4b12-adc6-ee80e2a19b78 + Curve + Curve + false + 999fd7e2-51af-4c75-9bed-a576dca901c6 + 1 + + + + + + 4347 + 22568 + 57 + 20 + + + 4377 + 22578 + + + + + + + + Length factor for curve evaluation + 1be9fca7-2617-4384-8091-20939534cc87 + Length + Length false 0 @@ -134347,14 +135325,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15247 - 9366 - 68 + 4347 + 22588 + 57 20 - 15282.5 - 9376 + 4377 + 22598 @@ -134371,7 +135349,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 17.5 + 1 @@ -134380,13 +135358,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Vector {y} component - bc579b19-55fb-4b9b-986d-574f59f43c18 - true - Y component - Y component + + + If True, the Length factor is normalized (0.0 ~ 1.0) + 19af5ffb-cd25-4608-a4c2-ca2b9b1a0389 + Normalized + Normalized false 0 @@ -134394,14 +135371,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15247 - 9386 - 68 + 4347 + 22608 + 57 20 - 15282.5 - 9396 + 4377 + 22618 @@ -134418,7 +135395,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1.5 + true @@ -134427,28 +135404,166 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Vector {z} component - f0b28a02-f967-4c72-a404-6a902aee67b0 - true - Z component - Z component + + + Point at the specified length + e629d262-ea3f-4304-ac40-fc5f3ba9690e + Point + Point + false + 0 + + + + + + 4434 + 22568 + 53 + 20 + + + 4462 + 22578 + + + + + + + + Tangent vector at the specified length + f404b052-c0c3-4baf-99d1-1724976e2a6d + Tangent + Tangent + false + 0 + + + + + + 4434 + 22588 + 53 + 20 + + + 4462 + 22598 + + + + + + + + Curve parameter at the specified length + 49cfd836-1d5c-4f4b-aafb-3497bfe0abc1 + Parameter + Parameter false 0 + + + + + 4434 + 22608 + 53 + 20 + + + 4462 + 22618 + + + + + + + + + + + + f12daa2f-4fd5-48c1-8ac3-5dea476912ca + Mirror + + + + + Mirror an object. + true + fc0a1afb-e49c-47ae-9f34-e01642b1f260 + Mirror + Mirror + + + + + + 4348 + 22504 + 138 + 44 + + + 4416 + 22526 + + + + + + Base geometry + 9835bdbe-e1bc-4366-a386-e744318522d4 + Geometry + Geometry + true + 999fd7e2-51af-4c75-9bed-a576dca901c6 + 1 + + + + + + 4350 + 22506 + 51 + 20 + + + 4377 + 22516 + + + + + + + + Mirror plane + 570781c8-3192-44da-a80c-aa6338512118 + Plane + Plane + false + 9b8c9bd8-b093-4ee4-b444-c101a9496e02 + 1 + - 15247 - 9406 - 68 + 4350 + 22526 + 51 20 - 15282.5 - 9416 + 4377 + 22536 @@ -134465,7 +135580,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + + 0 + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + @@ -134475,12 +135600,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Vector construct - bfccd18e-cb91-484e-8a45-84b5da37edcf - true - Vector - Vector + + Mirrored geometry + 59f1e754-03a8-42eb-a33d-d187d51b98cc + Geometry + Geometry false 0 @@ -134488,26 +135612,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15345 - 9366 - 37 - 30 + 4431 + 22506 + 53 + 20 - 15365 - 9381 + 4459 + 22516 - - Vector length - 2c2b2b0b-7801-4885-aa6b-dc0a06d61271 - true - Length - Length + + Transformation data + ea2e2479-cef6-4642-8bb2-d9c621d72819 + Transform + Transform false 0 @@ -134515,14 +135638,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 15345 - 9396 - 37 - 30 + 4431 + 22526 + 53 + 20 - 15365 - 9411 + 4459 + 22536 @@ -134532,219 +135655,182 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - f75ec5b3-bb3a-4926-8ec3-92d810a33dfd - true - Relay - - false - 7df1562a-5592-4dee-b24d-499aa859f494 - 1 - - - - - - 14881 - 16150 - 40 - 16 - - - 14901 - 16158 - - - - - - - - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + 4c619bc9-39fd-4717-82a6-1e07ea237bbe + Line SDL - - Filters a collection of input streams + + Create a line segment defined by start point, tangent and length.} true - 8520bb61-2a13-4c0a-89eb-863a393c064f - true - Stream Filter - Stream Filter + b290088f-51c3-499d-bcc6-651a21180fbd + Line SDL + Line SDL - + - 14429 - 15802 - 89 + 4364 + 22650 + 106 64 - 14474 - 15834 + 4428 + 22682 - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Line start point + 49f703c9-9b23-47a4-a3ca-f43d8574a657 + Start + Start + false + e629d262-ea3f-4304-ac40-fc5f3ba9690e + 1 - - - - Index of Gate stream - ce839810-06f0-431b-b457-a851719257e7 - true - Gate - Gate - false - cd2b1132-cbf4-4723-9453-261983046e3b - 1 + + + + + 4366 + 22652 + 47 + 20 + + + 4391 + 22662 + - - + + + + + + Line tangent (direction) + 345bd603-2311-43be-bf68-8220adab479b + Direction + Direction + false + f404b052-c0c3-4baf-99d1-1724976e2a6d + 1 + + + + + + 4366 + 22672 + 47 + 20 + + + 4391 + 22682 + + + + + + 1 + + + - - 14431 - 15804 - 28 - 20 - - - 14446.5 - 15814 - - - - - 1 + {0} - - - 1 - {0} + + + + 0 + 0 + 1 + - - - - 0 - - - - - - 2 - Input stream at index 0 - 5452808c-c433-4f12-9350-2fa31fcb7812 - true - false - Stream 0 - 0 - true - f95a37a7-02ee-4695-8d91-4a88e8f95efd - 1 + + + + + Line length + 739cf427-bde4-49a8-9605-3a16991456d3 + Length + Length + false + 0 + + + + + + 4366 + 22692 + 47 + 20 + + + 4391 + 22702 + - - - - - 14431 - 15824 - 28 - 20 - - - 14446.5 - 15834 - - - - - - - 2 - Input stream at index 1 - 01229214-0b40-4251-8ecc-edce3f558836 - true - false - Stream 1 - 1 - true - 671e2d5b-7a1b-4857-abe3-e22c81a1e82b - 1 + + + 1 - + - - 14431 - 15844 - 28 - 20 - - - 14446.5 - 15854 - + 1 + {0} + + + + 1 + + + - - - 2 - Filtered stream - b8d85362-f01a-418f-bed8-eb23f9a2d815 - true - false - Stream - S(1) - false - 0 + + + + + Line segment + 9b8c9bd8-b093-4ee4-b444-c101a9496e02 + Line + Line + false + 0 + + + + + + 4443 + 22652 + 25 + 60 + + + 4457 + 22682 + - - - - - 14489 - 15804 - 27 - 60 - - - 14504 - 15834 - - - - @@ -134752,899 +135838,218 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + 8073a420-6bec-49e3-9b18-367f6fd76ac3 + Join Curves - - Numeric scroller for single numbers - 9f90d66b-f35b-4ad5-b695-cf816409815b - Digit Scroller - - false - 0 + + Join as many curves as possible + true + f2e3277d-70ea-4bdf-b0f6-693524cbaf85 + Join Curves + Join Curves - - - - 12 - - 11 - - 32.0 - - + - 11386 - 27098 - 250 - 20 + 4358 + 22442 + 118 + 44 - 11386.12 - 27098.68 + 4421 + 22464 - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - fce57c1e-7c8c-442e-8c34-f03322b193c3 - Relay - - false - 164f7670-9308-436f-a4f9-66b834c7d780 - 1 - - - - - - 11491 - 27009 - 40 - 16 - - - 11511 - 27017 - + + + 1 + Curves to join + 0c38b4d6-8bfc-49e9-b6f6-09dcbe618d49 + Curves + Curves + false + 999fd7e2-51af-4c75-9bed-a576dca901c6 + 59f1e754-03a8-42eb-a33d-d187d51b98cc + 2 + + + + + 4360 + 22444 + 46 + 20 + + + 4384.5 + 22454 + + + + + + + + Preserve direction of input curves + 946b2f20-d666-4aa8-821d-7868b8c74ba0 + Preserve + Preserve + false + 0 + + + + + + 4360 + 22464 + 46 + 20 + + + 4384.5 + 22474 + + + + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + + + + + + 1 + Joined curves and individual curves that could not be joined. + dde4faf6-60a2-4e1e-abf7-3dd17012994e + Curves + Curves + false + 0 + + + + + + 4436 + 22444 + 38 + 40 + + + 4456.5 + 22464 + + + + - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 9f90d66b-f35b-4ad5-b695-cf816409815b - fce57c1e-7c8c-442e-8c34-f03322b193c3 - 2433204d-6e28-40a0-9f06-901858388ce6 - 164f7670-9308-436f-a4f9-66b834c7d780 - 4 - d375b5ca-e8b1-4d1a-8abb-3fd34cb27870 - Group - - - - - - - - - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - 2 - A wire relay object - 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 - Relay - - false - 6abc685f-5524-48ad-89bb-61a1ce3c6e65 - 1 + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + true + 4751e2e0-6092-46cd-980b-641ed6e917ee + Evaluate Length + Evaluate Length - + - 11491 - 26784 - 40 - 16 + 4345 + 22358 + 144 + 64 - 11511 - 26792 + 4419 + 22390 - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - e8a6074e-3ec6-4ae5-a446-2f42cdae0977 - Panel - - false - 0 - e58101fd-fa11-4e34-b636-f46fa022581c - 1 - Double click to edit panel content… - - - - - - 11438 - 26742 - 145 - 20 - - 0 - 0 - 0 - - 11438.65 - 26742.36 - - - - + - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 6abc685f-5524-48ad-89bb-61a1ce3c6e65 - Digit Scroller - - false - 0 - - - - - 12 - - 1 - - 0.00549350440 - - - - - - 11386 - 26826 - 251 - 20 - - - 11386.05 - 26826.48 - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - e8a6074e-3ec6-4ae5-a446-2f42cdae0977 - 6abc685f-5524-48ad-89bb-61a1ce3c6e65 - 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 - 9f05096a-c595-4115-8939-54713cb925f1 - 6c2d9e2d-29b0-4b0d-8c17-8fe4bfcaa494 - 5 - ffaefc29-5720-4d1d-8f74-3ff88cea009f - Group - - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - 49e97076-47e9-42b3-94bb-22be4cbce56d - 82207b9e-ead4-4815-878a-17418dfbdd67 - 57f0799b-c461-420d-9597-c2d5f7fd5022 - 84df36e3-f442-4145-bdae-23bfd4a52f79 - 620f22e7-a506-41a5-9b65-8bfbd9795fb9 - 049dd7c6-38d9-418a-9ba6-928754ae8d1e - 6 - 93a5c9b6-045a-41b0-9723-f112e1472a5c - Group - - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 1b21a041-d39c-47c7-91ce-6dc280e8829b - e389002a-311f-438a-a821-c71042c2315b - d6b26c61-1407-4b4c-9aa7-230b7881e37c - 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2965 - 25399 - 42 + 4347 + 22380 + 57 20 - 2987.5 - 25409 + 4377 + 22390 @@ -135660,9 +136065,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Grasshopper.Kernel.Types.GH_Integer - 1 + + 1 @@ -135671,29 +136075,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Number of duplicates - b9433302-4811-47ed-9a72-755d2a3bb9b8 - true - Number - Number + + + If True, the Length factor is normalized (0.0 ~ 1.0) + 83395691-83ae-4432-a928-794fcea824e2 + Normalized + Normalized false - 174bb911-caba-47e2-9382-8b612bd7dc09 - 1 + 0 - 2965 - 25419 - 42 + 4347 + 22400 + 57 20 - 2987.5 - 25429 + 4377 + 22410 @@ -135710,7 +136112,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 500 + true @@ -135719,61 +136121,64 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Retain list order - f100e17b-5264-4645-9f98-0bcf69189c8d - true - Order - Order + + + Point at the specified length + 4e6c8214-fa2b-4fcb-9201-b38e47e15645 + Point + Point false 0 - + - 2965 - 25439 - 42 + 4434 + 22360 + 53 20 - 2987.5 - 25449 + 4462 + 22370 - - - 1 + + + + + Tangent vector at the specified length + 9b6b898b-0acb-4ba1-9bbf-7e4bbababa7b + Tangent + Tangent + false + 0 + + + + + + 4434 + 22380 + 53 + 20 + + + 4462 + 22390 + - - - - 1 - {0} - - - - - true - - - - - - - - 1 - Duplicated data - cc6a2811-cc51-4e88-9810-d0a028d938b8 - true - Data - Data + + + Curve parameter at the specified length + d1a71204-a881-45ef-b6fc-b9dbb9cd14b0 + Parameter + Parameter false 0 @@ -135781,14 +136186,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3037 - 25399 - 28 - 60 + 4434 + 22400 + 53 + 20 - 3052.5 - 25429 + 4462 + 22410 @@ -135800,183 +136205,196 @@ if omitted, it would be 0-1 in "Normalize" mode by default - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 - DotNET VB Script (LEGACY) + b7798b74-037e-4f0c-8ac7-dc1043d093e0 + Rotate - - A VB.NET scriptable component + + Rotate an object in a plane. true - cda437b6-b93c-42d1-bef0-8e3012936758 - true - DotNET VB Script (LEGACY) - Turtle - 0 - Dim i As Integer - Dim dir As New On3dVector(1, 0, 0) - Dim pos As New On3dVector(0, 0, 0) - Dim axis As New On3dVector(0, 0, 1) - Dim pnts As New List(Of On3dVector) - - pnts.Add(pos) - - For i = 0 To Forward.Count() - 1 - Dim P As New On3dVector - dir.Rotate(Left(i), axis) - P = dir * Forward(i) + pnts(i) - pnts.Add(P) - Next - - Points = pnts + fd670389-bfb1-48e6-8095-f6f97722a9b1 + Rotate + Rotate - + - 2949 - 23469 - 116 - 44 + 4348 + 22275 + 138 + 64 - 3010 - 23491 + 4416 + 22307 - - - 1 - 1 - 2 - Script Variable Forward - Script Variable Left - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - true - true - Forward - Left - true - true - - - - - 2 - Print, Reflect and Error streams - Output parameter Points - 3ede854e-c753-40eb-84cb-b48008f14fd4 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - true - true - Output - Points - false - false - - - - 1 - false - Script Variable Forward - 9ae858ab-b5dc-4f5f-8d68-24ba948d2d04 - true - Forward - Forward + + Base geometry + 215ad207-5b7b-4f27-b6b5-f92e88682ed0 + Geometry + Geometry true - 1 - true - cc6a2811-cc51-4e88-9810-d0a028d938b8 + dde4faf6-60a2-4e1e-abf7-3dd17012994e 1 - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - 2951 - 23471 - 44 + 4350 + 22277 + 51 20 - 2974.5 - 23481 + 4377 + 22287 - - 1 - false - Script Variable Left - 508b84dd-2069-43ce-a5e0-bc7312d82de8 - true - Left - Left - true - 1 - true - ce24876e-e2fe-44f8-bf9d-ba5699084a02 - 1 - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 + + Rotation angle in radians + 69e2459f-cb1e-4c90-892e-0f846baa524a + Angle + Angle + false + 0 + false - + - 2951 - 23491 - 44 + 4350 + 22297 + 51 20 - 2974.5 - 23501 + 4377 + 22307 + + + 1 + + + + + 1 + {0} + + + + + 3.1415926535897931 + + + + + + - + - Print, Reflect and Error streams - 71686122-ab34-4e3f-854e-297570dbc306 - true - Output - Output + Rotation plane + 25d4fea7-29a1-4b79-b46a-3f766ab20998 + Plane + Plane false - 0 + 4e6c8214-fa2b-4fcb-9201-b38e47e15645 + 1 - + - 3025 - 23471 - 38 + 4350 + 22317 + 51 20 - 3045.5 - 23481 + 4377 + 22327 + + + + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + + + + + + + + + + Rotated geometry + 586fb019-0eda-4995-80e1-91db7f614783 + Geometry + Geometry + false + 0 + + + + + + 4431 + 22277 + 53 + 30 + + + 4459 + 22292 - - Output parameter Points - 0da3606f-e8e9-424b-b40d-9632eaf7af1a - true - Points - Points + + Transformation data + 0773c6a2-c99f-4c5d-aa8c-bd50133c2241 + Transform + Transform false 0 @@ -135984,14 +136402,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3025 - 23491 - 38 - 20 + 4431 + 22307 + 53 + 30 - 3045.5 - 23501 + 4459 + 22322 @@ -136003,104 +136421,83 @@ if omitted, it would be 0-1 in "Normalize" mode by default - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series + 8073a420-6bec-49e3-9b18-367f6fd76ac3 + Join Curves - - Create a series of numbers. + + Join as many curves as possible true - 0ed6d1b2-6112-44bc-bfc1-0290a4b8f9c7 - true - Series - Series + 15b697dd-03e3-4b13-9e3b-1e060efec5bf + Join Curves + Join Curves - + - 2960 - 24726 - 101 - 64 + 4358 + 22212 + 118 + 44 - 3010 - 24758 + 4421 + 22234 - - First number in the series - 01b26cd6-1fc7-4dc6-90d1-973aefd802a7 - true - Start - Start + + 1 + Curves to join + 65c295ee-1b46-4d0d-bab6-af50d820e4bf + Curves + Curves false - 0 + dde4faf6-60a2-4e1e-abf7-3dd17012994e + 586fb019-0eda-4995-80e1-91db7f614783 + 2 - + - 2962 - 24728 - 33 + 4360 + 22214 + 46 20 - 2980 - 24738 + 4384.5 + 22224 - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - Step size for each successive number - 08cd3c8f-d411-4cd9-99eb-0760225effb9 - true - Step - Step + + Preserve direction of input curves + 62d37571-300a-41a8-aa38-54495199b18a + Preserve + Preserve false - d619ce8e-8981-4dc1-9e8a-8001e77900c1 - 1 + 0 - 2962 - 24748 - 33 + 4360 + 22234 + 46 20 - 2980 - 24758 + 4384.5 + 22244 @@ -136117,7 +136514,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + false @@ -136126,42 +136523,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Number of values in the series - a98418a8-91ce-440c-a92c-df4e15306600 - true - Count - Count - false - 174bb911-caba-47e2-9382-8b612bd7dc09 - 1 - - - - - - 2962 - 24768 - 33 - 20 - - - 2980 - 24778 - - - - - - + 1 - Series of numbers - a93ae73f-0686-4504-96a7-3e01e97bbf19 - true - Series - Series + Joined curves and individual curves that could not be joined. + 586a061e-0e58-4e4d-8ab5-09851aa51eb8 + Curves + Curves false 0 @@ -136169,14 +136537,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3025 - 24728 - 34 - 60 + 4436 + 22214 + 38 + 40 - 3043.5 - 24758 + 4456.5 + 22234 @@ -136188,249 +136556,271 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Numeric slider for single values - f5c7b38e-4599-4446-8dac-ea4341bffb71 - true - Number Slider - + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + e5d6d52d-2e6d-41ec-9c34-ca12be6a9777 + 85eb4dac-c74b-4487-ab1d-eb90b550227a + fc0a1afb-e49c-47ae-9f34-e01642b1f260 + b290088f-51c3-499d-bcc6-651a21180fbd + f2e3277d-70ea-4bdf-b0f6-693524cbaf85 + 4751e2e0-6092-46cd-980b-641ed6e917ee + fd670389-bfb1-48e6-8095-f6f97722a9b1 + 15b697dd-03e3-4b13-9e3b-1e060efec5bf + 14b8f8d0-45ef-4704-b912-0fcc8b135f3a + d478f100-725b-4409-a7b6-375d5771f6d1 + fe323d14-26b4-40ee-b6c3-d29c50862bda + 9d5c8bd8-8469-41e2-a537-e174f9e35067 + a41828e4-8b7d-4583-8576-6498debc414a + 65772831-622c-45f0-8b74-27794372ba84 + 93600863-543e-4c15-8ca0-9aa3a4c41133 + 15 + f084951b-766e-437c-b35d-714be45ce7b8 + Group + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 6ecc5a11-8bbc-46bc-8596-6b233cd01831 + Panel + false - 0 + 0 + e58101fd-fa11-4e34-b636-f46fa022581c + 1 + Double click to edit panel content… - + - 2953 - 25631 - 150 + 4351 + 24854 + 145 20 + 0 + 0 + 0 - 2953.697 - 25631.34 + 4351.366 + 24854.25 - + - 0 - 1 - 0 - 65536 - 0 - 0 - 256 + + 255;255;255;255 + + false + false + true + false + false + true - + - a4cd2751-414d-42ec-8916-476ebf62d7fe - Radians + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Convert an angle specified in degrees to radians + + Contains a collection of generic curves true - 574fe67f-71ff-4715-8a12-17491f24eb76 - true - Radians - Radians + 14b8f8d0-45ef-4704-b912-0fcc8b135f3a + Curve + Curve + false + 586a061e-0e58-4e4d-8ab5-09851aa51eb8 + 1 - + - 2949 - 24968 - 120 - 28 + 4399 + 22181 + 50 + 24 - 3010 - 24982 + 4424.946 + 22193.81 - - - Angle in degrees - e5f275a9-3de0-436e-b23d-d175af4a615c - true - Degrees - Degrees - false - 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 - 1 - - - - - - 2951 - 24970 - 44 - 24 - - - 2974.5 - 24982 - - - - - - - - Angle in radians - 24008995-0884-48c0-b4d6-45d04b80ced0 - true - Radians - Radians - false - 0 - - - - - - 3025 - 24970 - 42 - 24 - - - 3047.5 - 24982 - - - - - - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Numeric scroller for single numbers - 0ef2a3b3-6bf5-4d6b-8a75-f48a48cd3132 - true - Digit Scroller - Digit Scroller + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 14b8f8d0-45ef-4704-b912-0fcc8b135f3a + 1 + 22a118c7-1cad-4618-866c-28f67d88c518 + Group + Curve + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 87b2f042-29bd-4276-877e-cf779572385b + Panel + false + 0 0 + 0.35721403168191375/4/4 - - - 12 - Digit Scroller - 1 - - 0.00140149998 - - - + - 2887 - 25336 - 251 + 4205 + 25090 + 439 20 + 0 + 0 + 0 - 2887.837 - 25336.25 + 4205.927 + 25090.93 + + + + + + + 255;255;255;255 + false + false + true + false + false + true - + - 75eb156d-d023-42f9-a85e-2f2456b8bcce - Interpolate (t) + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Create an interpolated curve through a set of points with tangents. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - c496ed8d-c088-49ad-b789-ec25be9f2ba1 - true - Interpolate (t) - Interpolate (t) + efdc0f6f-4347-4267-a362-b2066e677d13 + Evaluate Length + Evaluate Length - + - 2935 - 22704 + 4345 + 22086 144 - 84 + 64 - 3021 - 22746 + 4419 + 22118 - - 1 - Interpolation points - eddf4b56-3dda-4284-ac4c-65e579f34f77 - true - Vertices - Vertices + + Curve to evaluate + 5941985e-81a5-4c46-a0de-55adf4a0186a + Curve + Curve false - 57f0799b-c461-420d-9597-c2d5f7fd5022 + 586a061e-0e58-4e4d-8ab5-09851aa51eb8 1 - 2937 - 22706 - 69 + 4347 + 22088 + 57 20 - 2973 - 22716 + 4377 + 22098 - - Tangent at start of curve - 2bc72dfe-3590-41ef-bc21-b51f5edfb0f2 - true - Tangent Start - Tangent Start + + Length factor for curve evaluation + 08da2794-9553-4af3-946c-da9c5067de76 + Length + Length false 0 @@ -136438,14 +136828,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2937 - 22726 - 69 + 4347 + 22108 + 57 20 - 2973 - 22736 + 4377 + 22118 @@ -136462,11 +136852,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0.0625 - 0 - 0 - + 1 @@ -136476,63 +136862,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Tangent at end of curve - c2f8297e-0bc7-4411-904b-ba2c9525f7d8 - true - Tangent End - Tangent End - false - 0 - - - - - - 2937 - 22746 - 69 - 20 - - - 2973 - 22756 - - - - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - - - - - - - - - - - - Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 6a697279-befd-4772-a215-35085422b2eb - true - KnotStyle - KnotStyle + + If True, the Length factor is normalized (0.0 ~ 1.0) + 3f3939ae-2110-41e4-babc-49ba734ec842 + Normalized + Normalized false 0 @@ -136540,14 +136874,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2937 - 22766 - 69 + 4347 + 22128 + 57 20 - 2973 - 22776 + 4377 + 22138 @@ -136564,7 +136898,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2 + true @@ -136574,12 +136908,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Resulting nurbs curve - 4057c060-2b5d-4a2e-a040-65cb746604a2 - true - Curve - Curve + + Point at the specified length + 7f508137-51bc-436d-804f-01b08f71c261 + Point + Point false 0 @@ -136587,26 +136920,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3036 - 22706 - 41 - 26 + 4434 + 22088 + 53 + 20 - 3058 - 22719.33 + 4462 + 22098 - - Curve length - dcc8e44c-96ed-4a3f-ba4f-7e82ac4a334a - true - Length - Length + + Tangent vector at the specified length + a39396f7-2236-4aaa-8de2-64928664165b + Tangent + Tangent false 0 @@ -136614,26 +136946,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3036 - 22732 - 41 - 27 + 4434 + 22108 + 53 + 20 - 3058 - 22746 + 4462 + 22118 - - Curve domain - b786e946-2d5e-4316-86df-409b89ad5be7 - true - Domain - Domain + + Curve parameter at the specified length + 78af0065-f39e-4d35-acf0-27b65c63c3ab + Parameter + Parameter false 0 @@ -136641,14 +136972,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3036 - 22759 - 41 - 27 + 4434 + 22128 + 53 + 20 - 3058 - 22772.67 + 4462 + 22138 @@ -136658,205 +136989,165 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - b3aa422e-c362-4f2e-b1d3-3c89403ccf64 - cda437b6-b93c-42d1-bef0-8e3012936758 - c224342c-801f-4459-9224-44879ddf539f - 0ed6d1b2-6112-44bc-bfc1-0290a4b8f9c7 - f5c7b38e-4599-4446-8dac-ea4341bffb71 - 574fe67f-71ff-4715-8a12-17491f24eb76 - 0ef2a3b3-6bf5-4d6b-8a75-f48a48cd3132 - bade2dc2-5919-4723-bde3-ebdd9bc0713a - 586e6fc0-8ddd-4ee9-b107-8d23319269a4 - 1b9ca219-a0ff-454d-a6d6-f560bce27a62 - bec3286d-af12-4a18-99aa-78e93c87da10 - 3f8ed296-31ab-4200-9f35-a4baa7e1060d - 4a55cc4c-18d1-4cdb-bcfd-c00c4c7438d3 - 93ff246b-28e0-41db-9a25-0de40ecb9d2f - 48d5ff4b-8301-46c0-b3f0-66a81897604e - c6c4d32d-3b3a-489c-bb54-cc0b46c307c4 - 16 - 5b6f0604-d611-43ab-af67-0856d76ac3be - Group - - - - - - - - - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + Evaluate an expression + FORMAT("{0:R}",O) true - 704efda2-f8e4-4bc0-b678-cc00abc69450 - true - Evaluate Length - Evaluate Length + 7791abdb-7ea1-41c5-88d3-5918db40045b + Expression + Expression - + - 2935 - 22536 - 144 - 64 + 4320 + 21864 + 194 + 28 - 3009 - 22568 + 4420 + 21878 - - - Curve to evaluate - 9aa87a62-76fc-4dbf-9d00-bc7349979c2d - true - Curve - Curve - false - 4057c060-2b5d-4a2e-a040-65cb746604a2 - 1 - - - - - - 2937 - 22538 - 57 - 20 - - - 2967 - 22548 - - - - - - - - Length factor for curve evaluation - 2037313d-fe7e-4663-86ef-ae10a43ba893 - true - Length - Length - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 2937 - 22558 - 57 - 20 - - - 2967 - 22568 - + + + Expression variable + 0a4d58b6-009e-4804-8fa1-eb5b39975ed5 + Variable O + O + true + 72839dd2-6065-4a41-ada8-6a6c226009cf + 1 + + + + + 4322 + 21866 + 14 + 24 + + + 4330.5 + 21878 + + + + - - - 1 + + + Result of expression + 89cc53c7-a51f-442a-9d09-8f902e22b247 + Result + + false + 0 - + - 1 - {0} + + 4503 + 21866 + 9 + 24 + + + 4509 + 21878 + - - - - 1 - - - - + + + + + + + 9abae6b7-fa1d-448c-9209-4a8155345841 + Deconstruct + + + + + Deconstruct a point into its component parts. + true + 618f3f32-a03d-4629-a735-0977fcd7d620 + Deconstruct + Deconstruct + + + + + + 4351 + 21998 + 132 + 64 + + + 4398 + 22030 + + + + - If True, the Length factor is normalized (0.0 ~ 1.0) - d1a452c6-1d68-4f1d-b5fa-61a94be35bae - true - Normalized - Normalized + Input point + 9163e150-b5e2-413f-8888-e91bd60706c3 + Point + Point false - 0 + 7f508137-51bc-436d-804f-01b08f71c261 + 1 - + - 2937 - 22578 - 57 - 20 + 4353 + 22000 + 30 + 60 - 2967 - 22588 + 4369.5 + 22030 - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - Point at the specified length - d880bc64-38d7-413d-9d25-76974b3ae82a - true - Point - Point + + Point {x} component + 72839dd2-6065-4a41-ada8-6a6c226009cf + X component + X component false 0 @@ -136864,26 +137155,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3024 - 22538 - 53 + 4413 + 22000 + 68 20 - 3052 - 22548 + 4448.5 + 22010 - - Tangent vector at the specified length - db0923f3-c5d8-4ec6-9df6-4fe0c285d051 - true - Tangent - Tangent + + Point {y} component + c0484107-28da-417a-856e-675f4c5b4cef + Y component + Y component false 0 @@ -136891,26 +137181,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3024 - 22558 - 53 + 4413 + 22020 + 68 20 - 3052 - 22568 + 4448.5 + 22030 - - Curve parameter at the specified length - e114d922-d3a2-4635-89a2-9fe1190b7c43 - true - Parameter - Parameter + + Point {z} component + bcbea2b7-9150-4d7b-8760-e44d277a4231 + Z component + Z component false 0 @@ -136918,14 +137207,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3024 - 22578 - 53 + 4413 + 22040 + 68 20 - 3052 - 22588 + 4448.5 + 22050 @@ -136935,737 +137224,625 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Mirror an object. - true - 318cd1cf-1ac0-4b5a-8068-d487fd99f8c6 - true - Mirror - Mirror + + A panel for custom notes and text values + c6648f71-7936-4ce9-9b78-78e1d02360d7 + Panel + + false + 0 + 89cc53c7-a51f-442a-9d09-8f902e22b247 + 1 + Double click to edit panel content… - + - + - 2938 - 22474 - 138 - 44 + 4343 + 21847 + 160 + 20 + 0 + 0 + 0 - 3006 - 22496 + 4343.718 + 21847.39 - - - Base geometry - 99411a44-9673-4688-afa7-065a0d54ee52 - true - Geometry - Geometry - true - 4057c060-2b5d-4a2e-a040-65cb746604a2 - 1 + + + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 2940 - 22476 - 51 - 20 - - - 2967 - 22486 - - - - - - - Mirror plane - dbe215d1-6837-4e0a-9d81-5b0987756dcc - true - Plane - Plane - false - 987f4116-c443-46cf-8c32-3e2d4082db60 - 1 + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + c69dda4c-1311-4376-8f47-855cae61799b + Expression + Expression + + + + + + 4320 + 21778 + 194 + 28 + + + 4420 + 21792 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 2940 - 22496 - 51 - 20 - - - 2967 - 22506 - + + + Expression variable + 7d96e1d9-cc7a-495f-a005-e8616f16f49e + Variable O + O + true + c0484107-28da-417a-856e-675f4c5b4cef + 1 + + + + + 4322 + 21780 + 14 + 24 + + + 4330.5 + 21792 + + + + - - - 1 + + + Result of expression + 8323ed63-598f-48fe-b695-18cdb4d332d7 + Result + + false + 0 - + - 1 - {0} + + 4503 + 21780 + 9 + 24 + + + 4509 + 21792 + - - - - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - - - - - - - Mirrored geometry - 9ee71fee-eabb-4c01-9324-9acdaea4f5bc - true - Geometry - Geometry - false - 0 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 2bd2f342-3868-46a8-b091-2121183f9fb7 + Panel + + false + 0 + 8323ed63-598f-48fe-b695-18cdb4d332d7 + 1 + Double click to edit panel content… + + + + + + 4343 + 21758 + 160 + 20 + + 0 + 0 + 0 + + 4343.718 + 21758.96 + - - - - - 3021 - 22476 - 53 - 20 - - - 3049 - 22486 - - - - - + - Transformation data - aa36bbf2-4f39-45f1-9f58-56cb2dffcb20 - true - Transform - Transform - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 3021 - 22496 - 53 - 20 - - - 3049 - 22506 - - - - - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 9c85271f-89fa-4e9f-9f4a-d75802120ccc + Division - - Create a line segment defined by start point, tangent and length.} + + Mathematical division true - cf714a6e-ed15-4548-b434-863030ede4e0 - true - Line SDL - Line SDL + 48099344-617a-4929-a66f-fec7ab3d4afb + Division + Division - + - 2954 - 22620 - 106 - 64 + 4376 + 21676 + 82 + 44 - 3018 - 22652 + 4407 + 21698 - - Line start point - 13c548d8-ab40-41d5-8ead-03a9fab9aef1 - true - Start - Start + + Item to divide (dividend) + 834f7056-44e3-4c31-8146-9915598e7765 + A + A false - d880bc64-38d7-413d-9d25-76974b3ae82a + c6648f71-7936-4ce9-9b78-78e1d02360d7 1 - 2956 - 22622 - 47 + 4378 + 21678 + 14 20 - 2981 - 22632 + 4386.5 + 21688 - - Line tangent (direction) - a305711c-8af2-428a-a34a-121747b585c9 - true - Direction - Direction + + Item to divide with (divisor) + f5b202bc-0d98-4b04-847f-ad22fac6521e + B + B false - db0923f3-c5d8-4ec6-9df6-4fe0c285d051 + 2bd2f342-3868-46a8-b091-2121183f9fb7 1 - + - 2956 - 22642 - 47 + 4378 + 21698 + 14 20 - 2981 - 22652 + 4386.5 + 21708 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 1 - - - - - - - - - - Line length - 0e78b25f-2e63-4916-8fcb-bf03df32ea1a - true - Length - Length + + + The result of the Division + 2198150d-8bac-45fd-aaf3-34e40c8ee272 + Result + Result false 0 - + - 2956 - 22662 - 47 - 20 + 4422 + 21678 + 34 + 40 - 2981 - 22672 + 4440.5 + 21698 - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 9f7384eb-c649-4742-a327-81feb1906785 + Panel + + false + 0 + e58101fd-fa11-4e34-b636-f46fa022581c + 1 + Double click to edit panel content… + + + + + + 4343 + 21611 + 160 + 20 + + 0 + 0 + 0 + + 4343.956 + 21611.45 + + + + - Line segment - 987f4116-c443-46cf-8c32-3e2d4082db60 - true - Line - Line - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 3033 - 22622 - 25 - 60 - - - 3047 - 22652 - - - - - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - Join as many curves as possible + Evaluate an expression + FORMAT("{0:R}",O) true - 2499fa70-461f-479b-8b56-ad4993db7908 - true - Join Curves - Join Curves + 2ff3e964-219b-4094-a76a-34df9b871ee9 + Expression + Expression - + - 2948 - 22412 - 118 - 44 + 4320 + 21629 + 194 + 28 - 3011 - 22434 + 4420 + 21643 - - - 1 - Curves to join - 844a8a70-5f5a-480e-93bb-bac9b984096d - true - Curves - Curves - false - 4057c060-2b5d-4a2e-a040-65cb746604a2 - 9ee71fee-eabb-4c01-9324-9acdaea4f5bc - 2 - - - - - - 2950 - 22414 - 46 - 20 - - - 2974.5 - 22424 - - - - - - - - Preserve direction of input curves - 40cf51f3-98bf-4fc6-9200-8540e8a3d92e - true - Preserve - Preserve - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 2950 - 22434 - 46 - 20 - - - 2974.5 - 22444 - + + + Expression variable + 16f75d72-2085-4ea1-a6b5-a73a735b9e39 + Variable O + O + true + 2198150d-8bac-45fd-aaf3-34e40c8ee272 + 1 + + + + + 4322 + 21631 + 14 + 24 + + + 4330.5 + 21643 + + + + - - - 1 + + + Result of expression + e950c6ca-b4d1-4407-87ad-6749815c647d + Result + + false + 0 - + - 1 - {0} + + 4503 + 21631 + 9 + 24 + + + 4509 + 21643 + - - - - false - - - - - - 1 - Joined curves and individual curves that could not be joined. - 61b9705a-3f7c-4316-baa3-1a8aae5849f5 - true - Curves - Curves - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + e58101fd-fa11-4e34-b636-f46fa022581c + Relay + + false + e950c6ca-b4d1-4407-87ad-6749815c647d + 1 + + + + + + 4397 + 21554 + 40 + 16 + + + 4417 + 21562 + - - - - - 3026 - 22414 - 38 - 40 - - - 3046.5 - 22434 - - - - - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + a0d62394-a118-422d-abb3-6af115c75b25 + Addition - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Mathematical addition true - cccade3e-3e98-4637-aaa4-80019f5bd038 - true - Evaluate Length - Evaluate Length + ffa4f3da-c167-439e-9439-fae140c43c5a + Addition + Addition - + - 2935 - 22328 - 144 - 64 + 4376 + 21491 + 82 + 44 - 3009 - 22360 + 4407 + 21513 - - - Curve to evaluate - 46e56da7-1a6e-467d-b642-52465c709b5f - true - Curve - Curve - false - 61b9705a-3f7c-4316-baa3-1a8aae5849f5 - 1 - - - - - - 2937 - 22330 - 57 - 20 - - - 2967 - 22340 - - - - - - - - Length factor for curve evaluation - 5fa78312-2440-436a-a076-67c05ea6c000 - true - Length - Length - false - 0 + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 2937 - 22350 - 57 - 20 - - - 2967 - 22360 - - - - - - 1 + + + + First item for addition + 325f0739-034c-43a1-8353-56eaad0a0ee3 + A + A + true + 2bd2f342-3868-46a8-b091-2121183f9fb7 + 1 - + - 1 - {0} + + 4378 + 21493 + 14 + 20 + + + 4386.5 + 21503 + - - - - 1 - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - ad033806-4bce-405b-87f7-566945884a74 - true - Normalized - Normalized - false - 0 - - - - - - 2937 - 22370 - 57 - 20 - - - 2967 - 22380 - - - - - - 1 + + + Second item for addition + ef45c4fb-32f8-4746-ac9d-4fa1d856bfde + B + B + true + c6648f71-7936-4ce9-9b78-78e1d02360d7 + 1 - + - 1 - {0} + + 4378 + 21513 + 14 + 20 + + + 4386.5 + 21523 + - - - - true - - - - - - - - Point at the specified length - 8a060934-75bb-4d51-aeb9-36c84b2731de - true - Point - Point - false - 0 - - - - - - 3024 - 22330 - 53 - 20 - - - 3052 - 22340 - - - - - - - - Tangent vector at the specified length - c2791d22-0cff-42d8-9c28-0bf471d7acea - true - Tangent - Tangent - false - 0 - - - - - - 3024 - 22350 - 53 - 20 - - - 3052 - 22360 - - - - - - - - Curve parameter at the specified length - fa0f3b17-cee9-42bf-a8c8-7ec464062731 - true - Parameter - Parameter - false - 0 - - - - - - 3024 - 22370 - 53 - 20 - - - 3052 - 22380 - + + + Result of addition + f2a3644f-2c54-4945-959e-c0099d935b04 + Result + Result + false + 0 + + + + + 4422 + 21493 + 34 + 40 + + + 4440.5 + 21513 + + + + @@ -137673,87 +137850,83 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b7798b74-037e-4f0c-8ac7-dc1043d093e0 - Rotate + 9c85271f-89fa-4e9f-9f4a-d75802120ccc + Division - - Rotate an object in a plane. + + Mathematical division true - 8a57c746-396b-44ab-89cc-7a678067bda5 - true - Rotate - Rotate + 7951e322-6f89-4c62-911e-43899993d21e + Division + Division - + - 2938 - 22245 - 138 - 64 + 4376 + 21341 + 82 + 44 - 3006 - 22277 + 4407 + 21363 - - Base geometry - a028f1ef-cf43-45df-acf4-4a2a4d97f744 - true - Geometry - Geometry - true - 61b9705a-3f7c-4316-baa3-1a8aae5849f5 + + Item to divide (dividend) + 503711cc-6129-4a5e-8a86-3fb4b605ea3d + A + A + false + 61172d09-8902-4f10-b2c7-17cd51e5027a 1 - 2940 - 22247 - 51 + 4378 + 21343 + 14 20 - 2967 - 22257 + 4386.5 + 21353 - - Rotation angle in radians - 66ff8808-0356-4f97-8b08-e04e0d6e820f - true - Angle - Angle + + Item to divide with (divisor) + 8352ca73-bbcb-4d3f-8e10-84039c6586ee + B + B false 0 - false - 2940 - 22267 - 51 + 4378 + 21363 + 14 20 - 2967 - 22277 + 4386.5 + 21373 @@ -137769,8 +137942,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 3.1415926535897931 + + Grasshopper.Kernel.Types.GH_Integer + 2 @@ -137779,115 +137953,329 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Rotation plane - 88cd5b3b-a665-4937-815e-0d4e6b63cf3d - true - Plane - Plane + + + The result of the Division + 2dff2c6d-6bb5-4e30-8954-cf5ddb6f8c3d + Result + Result false - 8a060934-75bb-4d51-aeb9-36c84b2731de - 1 + 0 - + - 2940 - 22287 - 51 - 20 + 4422 + 21343 + 34 + 40 - 2967 - 22297 + 4440.5 + 21363 - - - 1 + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 3f879e60-3daa-43ef-a228-f571f145b353 + Expression + Expression + + + + + + 4320 + 21293 + 194 + 28 + + + 4420 + 21307 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 06d03132-7d32-48b2-a272-050fe4c948d1 + Variable O + O + true + 2dff2c6d-6bb5-4e30-8954-cf5ddb6f8c3d + 1 - + - 1 - {0} + + 4322 + 21295 + 14 + 24 + + + 4330.5 + 21307 + + + + + + + + Result of expression + b9d22025-768f-4239-a254-21a4b342b0ab + Result + + false + 0 + + + + + + 4503 + 21295 + 9 + 24 + + + 4509 + 21307 + - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - - - + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 04819f51-3ef5-4f05-a1c1-e17b9546ed74 + Panel + + false + 0 + b9d22025-768f-4239-a254-21a4b342b0ab + 1 + Double click to edit panel content… + + + + + + 4343 + 21275 + 160 + 20 + + 0 + 0 + 0 + + 4343.718 + 21275.31 + + + + - Rotated geometry - 3e104311-a7fe-4090-b1ce-61e3e6aac39e - true - Geometry - Geometry - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 3021 - 22247 - 53 - 30 - - - 3049 - 22262 - - - - - + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 61172d09-8902-4f10-b2c7-17cd51e5027a + Panel + + false + 0 + 243e112c-da2b-4083-8aef-daa7ad6f181d + 1 + Double click to edit panel content… + + + + + + 4343 + 21427 + 160 + 20 + + 0 + 0 + 0 + + 4343.718 + 21427.22 + + + + - Transformation data - b3021552-5159-4a70-9578-69b8dd8c1a4a - true - Transform - Transform - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 3021 - 22277 - 53 - 30 - - - 3049 - 22292 - + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + b5b899a1-84ac-4fa0-a768-c850b12c7691 + Expression + Expression + + + + + + 4320 + 21444 + 194 + 28 + + + 4420 + 21458 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 0061d545-7c8d-4ed7-bb46-e911c516f81f + Variable O + O + true + f2a3644f-2c54-4945-959e-c0099d935b04 + 1 + + + + + + 4322 + 21446 + 14 + 24 + + + 4330.5 + 21458 + + + + + + + + Result of expression + 243e112c-da2b-4083-8aef-daa7ad6f181d + Result + + false + 0 + + + + + 4503 + 21446 + 9 + 24 + + + 4509 + 21458 + + + + @@ -137895,73 +138283,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - - Join as many curves as possible + + Scale an object uniformly in all directions. true - 364f5e5b-ed41-41e8-8181-5a64c1e08977 - true - Join Curves - Join Curves + 2af7f12d-42dd-4647-b3c5-2dad5de770bc + Scale + Scale - + - 2948 - 22182 - 118 - 44 + 4340 + 21170 + 154 + 64 - 3011 - 22204 + 4424 + 21202 - - 1 - Curves to join - 319b601c-b779-4b2f-98ab-b5e42d69b0d4 - true - Curves - Curves - false - 61b9705a-3f7c-4316-baa3-1a8aae5849f5 - 3e104311-a7fe-4090-b1ce-61e3e6aac39e - 2 + + Base geometry + a9ca66e0-63ab-425c-80aa-b5b95987ad22 + Geometry + Geometry + true + 14b8f8d0-45ef-4704-b912-0fcc8b135f3a + 1 - 2950 - 22184 - 46 + 4342 + 21172 + 67 20 - 2974.5 - 22194 + 4385 + 21182 - - Preserve direction of input curves - e35fd497-bebf-4ffa-a7f2-241a045f602b - true - Preserve - Preserve + + Center of scaling + 9fc1dae6-7308-4e22-89e6-876dfd55105c + Center + Center false 0 @@ -137969,14 +138352,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2950 - 22204 - 46 + 4342 + 21192 + 67 20 - 2974.5 - 22214 + 4385 + 21202 @@ -137992,8 +138375,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - false + + 0 + 0 + 0 + @@ -138002,161 +138390,139 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 1 - Joined curves and individual curves that could not be joined. - 9d28ddd1-1658-4a5f-95df-0eaad23ae026 - true - Curves - Curves + Scaling factor + 4b5bc2d7-e92d-48ad-a207-b2e611a6529d + 1/X + Factor + Factor false - 0 + 04819f51-3ef5-4f05-a1c1-e17b9546ed74 + 1 - + - 3026 - 22184 - 38 - 40 + 4342 + 21212 + 67 + 20 - 3046.5 - 22204 + 4385 + 21222 + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - c496ed8d-c088-49ad-b789-ec25be9f2ba1 - 704efda2-f8e4-4bc0-b678-cc00abc69450 - 318cd1cf-1ac0-4b5a-8068-d487fd99f8c6 - cf714a6e-ed15-4548-b434-863030ede4e0 - 2499fa70-461f-479b-8b56-ad4993db7908 - cccade3e-3e98-4637-aaa4-80019f5bd038 - 8a57c746-396b-44ab-89cc-7a678067bda5 - 364f5e5b-ed41-41e8-8181-5a64c1e08977 - 4c590110-8cd2-40ad-bad5-7b4469a3e74b - 49e97076-47e9-42b3-94bb-22be4cbce56d - 82207b9e-ead4-4815-878a-17418dfbdd67 - 57f0799b-c461-420d-9597-c2d5f7fd5022 - 84df36e3-f442-4145-bdae-23bfd4a52f79 - 049dd7c6-38d9-418a-9ba6-928754ae8d1e - 620f22e7-a506-41a5-9b65-8bfbd9795fb9 - 15 - 5c1c03fa-558f-4518-bbfb-a2d6c0ac5e6a - Group - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - b17ebcf6-affa-4588-a133-4cb8786d7e19 - true - Panel - - false - 0 - 7921a184-12d7-40fd-9711-9245da6e5067 - 1 - Double click to edit panel content… - - - - - - 2941 - 24822 - 145 - 20 - - 0 - 0 - 0 - - 2941.366 - 24822.75 - + + + Scaled geometry + c18a9447-0b39-435b-b676-68a7105df1a8 + Geometry + Geometry + false + 0 + + + + + 4439 + 21172 + 53 + 30 + + + 4467 + 21187 + + + + - - - - 255;255;255;255 - - false - false - true - false - false - true + + + Transformation data + 49a166a2-ccf1-4ff1-a244-10a386b65633 + Transform + Transform + false + 0 + + + + + 4439 + 21202 + 53 + 30 + + + 4467 + 21217 + + + + - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve - + Contains a collection of generic curves true - 4c590110-8cd2-40ad-bad5-7b4469a3e74b - true + 7d12fff6-ffe1-4ba6-98a1-ebfa3b11a9e9 Curve Curve false - 9d28ddd1-1658-4a5f-95df-0eaad23ae026 + c18a9447-0b39-435b-b676-68a7105df1a8 1 - 2989 - 22150 + 4397 + 20580 50 24 - 3014.946 - 22162.32 + 4422.696 + 20592.81 @@ -138164,32 +138530,104 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 4c590110-8cd2-40ad-bad5-7b4469a3e74b - 1 - b739da44-a41c-46cb-81a6-fad678645491 - Group - Curve + + Evaluate an expression + FORMAT("{0:R}",O) + true + 04b0d7b0-300c-4f1c-9d7e-f41a0e83a4c4 + Expression + Expression - - + + + + + 4320 + 21951 + 194 + 28 + + + 4420 + 21965 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 77883f19-fe56-4d4d-bde0-a92cc9d7de9e + Variable O + O + true + bcbea2b7-9150-4d7b-8760-e44d277a4231 + 1 + + + + + + 4322 + 21953 + 14 + 24 + + + 4330.5 + 21965 + + + + + + + + Result of expression + 483d5366-ae6a-4605-a776-7dede05b6901 + Result + + false + 0 + + + + + + 4503 + 21953 + 9 + 24 + + + 4509 + 21965 + + + + + + + - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -138198,30 +138636,30 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 1b9ca219-a0ff-454d-a6d6-f560bce27a62 - true + e00ce40b-ecb5-4c8d-8d68-8d5c0aa50486 Panel false 0 - 0 - 0.35721403168191375/4/4 + 483d5366-ae6a-4605-a776-7dede05b6901 + 1 + Double click to edit panel content… - 2795 - 25059 - 439 + 4344 + 21933 + 160 20 0 0 0 - 2795.927 - 25059.43 + 4344.587 + 21933.16 @@ -138242,18 +138680,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length - + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 7800477e-1d37-480e-aba9-a1193e61cf8c - true + a974ac3e-f4af-48c9-999a-d2329a3ad1e9 Evaluate Length Evaluate Length @@ -138261,50 +138698,48 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2935 - 22056 + 4345 + 20960 144 64 - 3009 - 22088 + 4419 + 20992 - + Curve to evaluate - 141416a6-b721-4aef-a2e3-b0146546b0b5 - true + dd279833-3dc1-413e-981b-5e9a800bc9d2 Curve Curve false - 9d28ddd1-1658-4a5f-95df-0eaad23ae026 + c18a9447-0b39-435b-b676-68a7105df1a8 1 - 2937 - 22058 + 4347 + 20962 57 20 - 2967 - 22068 + 4377 + 20972 - + Length factor for curve evaluation - 6327b436-e0cb-4c5a-b798-43e55a32c1a2 - true + dd8b46e3-c743-4944-8f9b-b0b58e2be9d5 Length Length false @@ -138314,14 +138749,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2937 - 22078 + 4347 + 20982 57 20 - 2967 - 22088 + 4377 + 20992 @@ -138348,10 +138783,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + If True, the Length factor is normalized (0.0 ~ 1.0) - 9f34607c-188d-4758-9808-3b208f60b372 - true + 8440a143-7377-44df-86e5-61e64f094168 Normalized Normalized false @@ -138361,14 +138795,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2937 - 22098 + 4347 + 21002 57 20 - 2967 - 22108 + 4377 + 21012 @@ -138395,10 +138829,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Point at the specified length - e513d9c0-bbdb-4b65-b0f9-8a5fc880f7d0 - true + fe53ee4f-7852-465c-9e75-6adfb08f36f3 Point Point false @@ -138408,24 +138841,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3024 - 22058 + 4434 + 20962 53 20 - 3052 - 22068 + 4462 + 20972 - + Tangent vector at the specified length - 82639f4c-d46b-47a3-b9d1-cfbd7f16af04 - true + 5586620c-327a-4b28-bc99-fd697b7741b6 Tangent Tangent false @@ -138435,24 +138867,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3024 - 22078 + 4434 + 20982 53 20 - 3052 - 22088 + 4462 + 20992 - + Curve parameter at the specified length - a73bdfc7-c389-4f65-903f-e01b47b3a4f5 - true + d475793d-3403-4886-bbc9-be5a3a5bc02f Parameter Parameter false @@ -138462,14 +138893,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3024 - 22098 + 4434 + 21002 53 20 - 3052 - 22108 + 4462 + 21012 @@ -138479,19 +138910,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression FORMAT("{0:R}",O) true - ea6bbb6d-3db9-405a-bcc8-0efe6ff2247b - true + e02c8247-aa66-49e1-a7c0-f831f4113bf4 Expression Expression @@ -138499,14 +138929,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2910 - 21834 + 4320 + 20743 194 28 - 3010 - 21848 + 4420 + 20757 @@ -138519,38 +138949,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - c73d1da7-2872-4a8f-912a-a13dde72e057 - true + afdfc549-12af-4caa-9ef3-8f334263bdb0 Variable O O true - 2182d553-d440-43c8-a668-25e4e79e913b + 28cce138-70cc-4c36-9dfa-4b145f5db265 1 - 2912 - 21836 + 4322 + 20745 14 24 - 2920.5 - 21848 + 4330.5 + 20757 - + Result of expression - 4e260858-464a-4ab4-b551-8904dd7f0048 - true + c536b556-64cc-4442-9fd3-e85a35cf2d61 Result false @@ -138560,14 +138988,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3093 - 21836 + 4503 + 20745 9 24 - 3099 - 21848 + 4509 + 20757 @@ -138579,18 +139007,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct - + Deconstruct a point into its component parts. true - 358ac38f-9d6b-424a-ad12-df92ae478f93 - true + 1a0ff00c-ad3d-44d5-b6b8-1e5e3c702bf9 Deconstruct Deconstruct @@ -138598,50 +139025,48 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2941 - 21968 + 4351 + 20877 132 64 - 2988 - 22000 + 4398 + 20909 - + Input point - 731b1aad-bb80-4e48-bed3-235140fdb3e6 - true + 4c86603b-2073-4b92-952e-4b87446fc8b6 Point Point false - e513d9c0-bbdb-4b65-b0f9-8a5fc880f7d0 + fe53ee4f-7852-465c-9e75-6adfb08f36f3 1 - 2943 - 21970 + 4353 + 20879 30 60 - 2959.5 - 22000 + 4369.5 + 20909 - + Point {x} component - 2182d553-d440-43c8-a668-25e4e79e913b - true + 28cce138-70cc-4c36-9dfa-4b145f5db265 X component X component false @@ -138651,24 +139076,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3003 - 21970 + 4413 + 20879 68 20 - 3038.5 - 21980 + 4448.5 + 20889 - + Point {y} component - 55b8b94b-2800-4efd-bfc5-71c17213ab4e - true + 9a781b7e-29b8-44d9-9773-564d5dceec9a Y component Y component false @@ -138678,24 +139102,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3003 - 21990 + 4413 + 20899 68 20 - 3038.5 - 22000 + 4448.5 + 20909 - + Point {z} component - 57a7830b-1f16-4bfb-9084-4410e4813cd4 - true + 5045e85a-e4e7-4dd9-a35b-31d7bf04836a Z component Z component false @@ -138705,14 +139128,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3003 - 22010 + 4413 + 20919 68 20 - 3038.5 - 22020 + 4448.5 + 20929 @@ -138722,22 +139145,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 8e2bc44c-9d11-4369-97ef-3f00902f3bb8 - true + 50767aea-5e04-4ad8-a3bb-2273d2e0ca5f Panel false 0 - 4e260858-464a-4ab4-b551-8904dd7f0048 + c536b556-64cc-4442-9fd3-e85a35cf2d61 1 Double click to edit panel content… @@ -138745,8 +139167,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2933 - 21815 + 4343 + 20720 160 20 @@ -138754,8 +139176,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 2933.718 - 21815.89 + 4343.968 + 20720.74 @@ -138776,19 +139198,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression FORMAT("{0:R}",O) true - c00374a9-f84c-42f1-8b1e-ac4e020591c6 - true + b8cc5c94-5e89-4fcd-9fda-2686d818fc62 Expression Expression @@ -138796,14 +139217,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2910 - 21748 + 4320 + 20657 194 28 - 3010 - 21762 + 4420 + 20671 @@ -138816,38 +139237,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - e5cc2820-ca7d-45a6-b5c9-2223347a25ef - true + 7c1f36b0-fd47-4a10-89f9-68efeaa7f9dc Variable O O true - 55b8b94b-2800-4efd-bfc5-71c17213ab4e + 9a781b7e-29b8-44d9-9773-564d5dceec9a 1 - 2912 - 21750 + 4322 + 20659 14 24 - 2920.5 - 21762 + 4330.5 + 20671 - + Result of expression - 752fbb44-e28e-4f0a-ada7-744cd24cbcb6 - true + 8c1ff02e-0f54-40ca-9c88-39f5aa70fd6f Result false @@ -138857,14 +139276,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3093 - 21750 + 4503 + 20659 9 24 - 3099 - 21762 + 4509 + 20671 @@ -138876,22 +139295,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 3ddf25ea-80bc-417e-82b8-a0703967cef9 - true + 9afb0544-51e9-40c4-aecb-21aa4eeda4c8 Panel false 0 - 752fbb44-e28e-4f0a-ada7-744cd24cbcb6 + 8c1ff02e-0f54-40ca-9c88-39f5aa70fd6f 1 Double click to edit panel content… @@ -138899,8 +139317,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2933 - 21727 + 4343 + 20635 160 20 @@ -138908,8 +139326,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 2933.718 - 21727.46 + 4343.977 + 20635.1 @@ -138930,116 +139348,96 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9c85271f-89fa-4e9f-9f4a-d75802120ccc - Division + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - Mathematical division + Evaluate an expression + FORMAT("{0:R}",O) true - 9ee13f26-621a-4b0d-bea0-48c30bddfa77 - true - Division - Division + ae2cc63f-a8af-4018-a449-3d8f87e3e5e9 + Expression + Expression - + - 2966 - 21646 - 82 - 44 + 4320 + 20829 + 194 + 28 - 2997 - 21668 + 4420 + 20843 - - - Item to divide (dividend) - bcd65c31-9194-4a6e-8a6a-598ae81fc66d - true - A - A - false - 8e2bc44c-9d11-4369-97ef-3f00902f3bb8 - 1 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 2968 - 21648 - 14 - 20 - - - 2976.5 - 21658 - + + + + Expression variable + e92b7ff8-ba38-42ff-a010-8e658a3045ea + Variable O + O + true + 5045e85a-e4e7-4dd9-a35b-31d7bf04836a + 1 + + + + + 4322 + 20831 + 14 + 24 + + + 4330.5 + 20843 + + + + - - - - - Item to divide with (divisor) - ccd5bfcb-8c45-4a34-92db-f1364b781317 - true - B - B - false - 3ddf25ea-80bc-417e-82b8-a0703967cef9 - 1 - - - - - - 2968 - 21668 - 14 - 20 - - - 2976.5 - 21678 - - - - - - - - The result of the Division - e475034f-ea3b-4607-8197-55baffcb48f9 - true - Result - Result - false - 0 - - - - - - 3012 - 21648 - 34 - 40 - - - 3030.5 - 21668 - + + + Result of expression + 3b25a617-5555-442d-905a-92c1d04991ea + Result + + false + 0 + + + + + 4503 + 20831 + 9 + 24 + + + 4509 + 20843 + + + + @@ -139047,22 +139445,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 423701a7-4f0f-4b22-9304-758f7fd9f28e - true + c4b38ca4-f087-4d8f-8a27-cd0113925a13 Panel false 0 - 7921a184-12d7-40fd-9711-9245da6e5067 + 3b25a617-5555-442d-905a-92c1d04991ea 1 Double click to edit panel content… @@ -139070,8 +139467,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2933 - 21579 + 4343 + 20806 160 20 @@ -139079,8 +139476,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 2933.956 - 21579.96 + 4343.718 + 20806.95 @@ -139101,245 +139498,184 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Evaluate an expression - FORMAT("{0:R}",O) - true - d6a382b9-baf6-4d56-ab80-3e464f766497 - true - Expression - Expression + + A panel for custom notes and text values + a5b7a28c-c714-4e04-a20c-a1672c48d88b + Panel + + false + 0 + 0 + 1 16 0.35721403168191375 +1 256 0.0014014999884235925 +1 4096 - + - 2910 - 21599 - 194 - 28 + 4235 + 25161 + 379 + 104 + 0 + 0 + 0 - 3010 - 21613 + 4235.376 + 25161.4 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + 255;255;255;255 + + false + false + true + false + false + true - - - - Expression variable - effae4db-eb36-4b20-8840-0015529f405b - true - Variable O - O - true - e475034f-ea3b-4607-8197-55baffcb48f9 - 1 - - - - - - 2912 - 21601 - 14 - 24 - - - 2920.5 - 21613 - - - - - - - - Result of expression - dc97c662-4675-47d7-b039-00e74939e276 - true - Result - - false - 0 - - - - - - 3093 - 21601 - 9 - 24 - - - 3099 - 21613 - - - - - - - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - 2 - A wire relay object - 7921a184-12d7-40fd-9711-9245da6e5067 - true - Relay + A panel for custom notes and text values + 3aad9ca7-1883-4a7e-8ae5-1fb4937b0b3f + Panel false - dc97c662-4675-47d7-b039-00e74939e276 + 0 + fed61f29-31a5-4bf4-b461-0ce2612cd45d 1 + Double click to edit panel content… - + - + - 2987 - 21524 - 40 - 16 + 4258 + 23127 + 337 + 276 + 0 + 0 + 0 - 3007 - 21532 + 4258.302 + 23127.62 + + + + + + + 255;255;255;255 + true + true + true + false + false + true - + - a0d62394-a118-422d-abb3-6af115c75b25 - Addition + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - Mathematical addition + Evaluate an expression + FORMAT("{0:R}",O) true - a6a8d90f-9c19-4acd-9074-c068e4a57ec2 - true - Addition - Addition + 3c8cf81e-1720-4651-b4bb-d6e1fd8819ee + Expression + Expression - 2966 - 21461 - 82 - 44 + 4320 + 23451 + 194 + 28 - 2997 - 21483 + 4420 + 23465 - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - First item for addition - 5b4e12c8-e7ce-4f9e-8b72-4a0e08357083 - true - A - A - true - 3ddf25ea-80bc-417e-82b8-a0703967cef9 - 1 - - - - - - 2968 - 21463 - 14 - 20 - - - 2976.5 - 21473 - - - - - - - - Second item for addition - a1afa5cf-defc-4950-b13e-c95c1b7a21e3 - true - B - B + + Expression variable + 9dc7f913-1388-4bd4-aab1-9723c624155a + Variable O + O true - 8e2bc44c-9d11-4369-97ef-3f00902f3bb8 + 51d8b6ea-0964-4fcf-99d0-55c92d4e3230 1 - 2968 - 21483 + 4322 + 23453 14 - 20 + 24 - 2976.5 - 21493 + 4330.5 + 23465 - - Result of addition - 5ac33d9f-fc1f-4b0d-a95f-8986745ec1ad - true + + Result of expression + fed61f29-31a5-4bf4-b461-0ce2612cd45d Result - Result + false 0 @@ -139347,14 +139683,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3012 - 21463 - 34 - 40 + 4503 + 23453 + 9 + 24 - 3030.5 - 21483 + 4509 + 23465 @@ -139366,86 +139702,124 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9c85271f-89fa-4e9f-9f4a-d75802120ccc - Division + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number + + + + + Contains a collection of floating point numbers + 18afda8e-f24e-4448-8fa3-5a49fbcb28ca + Number + Number + false + 841bc79c-9937-423d-9430-76e4ebfeb004 + 1 + + + + + + 4407 + 25615 + 50 + 24 + + + 4432.677 + 25627.04 + + + + + + + + + + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 + 1c9de8a1-315f-4c56-af06-8f69fee80a7a + Curve Graph Mapper - Mathematical division + Remap values with a custom graph using input curves. true - 3f24efee-8a0e-43a8-ad3d-b3df67ffb742 + b5da1097-2a48-4cd6-a489-40cb2c221f47 true - Division - Division + Curve Graph Mapper + Curve Graph Mapper - + - 2966 - 21311 - 82 - 44 + 4248 + 23733 + 160 + 224 - 2997 - 21333 + 4316 + 23845 - - Item to divide (dividend) - 88cf22f4-dacc-44ba-812b-aea1e44040ae + + 1 + One or multiple graph curves to graph map values with + c353f87d-921f-4335-9048-59443bbe8b64 true - A - A + Curves + Curves false - c3c83424-c461-49c9-84d5-33b90eecd891 + 50ca04a9-32b7-4eb5-a363-9fa2561e1ef6 1 - 2968 - 21313 - 14 - 20 + 4250 + 23735 + 51 + 27 - 2976.5 - 21323 + 4277 + 23748.75 - - Item to divide with (divisor) - eaa76c8a-a383-4bef-b7ee-87d421b60265 + + Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary + 722d8e97-5e40-408f-bf17-c77e9f95179e true - B - B + Rectangle + Rectangle false - 0 + 3bbb8a7c-3af9-4f7a-9069-f53d1ba35f7e + 1 - 2968 - 21333 - 14 - 20 + 4250 + 23762 + 51 + 28 - 2976.5 - 21343 + 4277 + 23776.25 @@ -139457,13 +139831,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} - Grasshopper.Kernel.Types.GH_Integer - 2 + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + 0 + 1 + 0 + 1 + @@ -139472,410 +139861,143 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - The result of the Division - d5f2f7ce-0d29-4225-9032-6452b60a4dee + + + 1 + Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis + ed13e5d7-1597-4d27-9be2-6d7503b5b548 true - Result - Result + Values + Values false - 0 + b14d6bac-1c0b-4330-b6ec-6e130a31f993 + 1 - 3012 - 21313 - 34 - 40 + 4250 + 23790 + 51 + 27 - 3030.5 - 21333 + 4277 + 23803.75 - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - f12e086b-1939-469f-9138-3bceb2ef7e19 - true - Expression - Expression - - - - - - 2910 - 21263 - 194 - 28 - - - 3010 - 21277 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) + 5970e511-af97-455b-af3d-670e79d407bf + true + X Axis + X Axis + true + 0 - - - - Expression variable - e3c77d79-f32b-407b-b777-220f35335397 - true - Variable O - O - true - d5f2f7ce-0d29-4225-9032-6452b60a4dee - 1 - - - - - - 2912 - 21265 - 14 - 24 - - - 2920.5 - 21277 - - - - - - - - Result of expression - f1bd89b8-eb21-4492-bb9d-1395442f4fab - true - Result - - false - 0 + + + + + 4250 + 23817 + 51 + 28 + + + 4277 + 23831.25 + - - - - - 3093 - 21265 - 9 - 24 - - - 3099 - 21277 - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - af239c1d-f168-4f3a-b655-86c6944aecdf - true - Panel - - false - 0 - f1bd89b8-eb21-4492-bb9d-1395442f4fab - 1 - Double click to edit panel content… - - - - - - 2933 - 21243 - 160 - 20 - - 0 - 0 - 0 - - 2933.718 - 21243.82 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - c3c83424-c461-49c9-84d5-33b90eecd891 - true - Panel - - false - 0 - 0f7cfb7b-cd98-4245-881c-a772900d37d5 - 1 - Double click to edit panel content… - - - - - - 2933 - 21395 - 160 - 20 - - 0 - 0 - 0 - - 2933.718 - 21395.73 - - - - + - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 3d6bff94-3dcf-468c-ab7a-88eb4d735259 - true - Expression - Expression - - - - - - 2910 - 21414 - 194 - 28 - - - 3010 - 21428 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) + eb5f99e2-849d-45bf-a3b3-f2721535a635 + true + Y Axis + Y Axis + true + 0 - - - - Expression variable - 8391baa9-5380-4698-9590-bd569935fe7c - true - Variable O - O - true - 5ac33d9f-fc1f-4b0d-a95f-8986745ec1ad - 1 - - - - - - 2912 - 21416 - 14 - 24 - - - 2920.5 - 21428 - - - - - - - - Result of expression - 0f7cfb7b-cd98-4245-881c-a772900d37d5 - true - Result - - false - 0 + + + + + 4250 + 23845 + 51 + 27 + + + 4277 + 23858.75 + - - - - - 3093 - 21416 - 9 - 24 - - - 3099 - 21428 - - - - - - - - - - - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale - - - - - Scale an object uniformly in all directions. - true - 480817fe-986c-4186-8058-a77069fb10b1 - true - Scale - Scale - - - - - - 2930 - 21140 - 154 - 64 - - - 3014 - 21172 - - - - - - Base geometry - a83d2e11-3831-4a92-bca7-2c450f18f7f7 + + + Flip the graphs X Axis from the bottom of the graph to the top of the graph + cbaaaa58-f54d-48eb-9a32-6c3eb45cbbe8 true - Geometry - Geometry - true - 4c590110-8cd2-40ad-bad5-7b4469a3e74b - 1 + Flip + Flip + false + 0 - + - 2932 - 21142 - 67 - 20 + 4250 + 23872 + 51 + 28 - 2975 - 21152 + 4277 + 23886.25 + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + - + - Center of scaling - bb3c64f6-409f-4efd-80e8-551a6f4de83d + Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle + 9e54350d-3902-4db4-b313-6ded2187557d true - Center - Center + Snap + Snap false 0 @@ -139883,14 +140005,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2932 - 21162 - 67 - 20 + 4250 + 23900 + 51 + 27 - 2975 - 21172 + 4277 + 23913.75 @@ -139906,13 +140028,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + true @@ -139921,30 +140038,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Scaling factor - d8668115-f2c6-41f9-881c-12a4a058838d - 1/X + + + Size of the graph labels + f6304eab-cb6c-4abe-8c2a-4e481963b5dc true - Factor - Factor + Text Size + Text Size false - af239c1d-f168-4f3a-b655-86c6944aecdf - 1 + 0 - 2932 - 21182 - 67 - 20 + 4250 + 23927 + 51 + 28 - 2975 - 21192 + 4277 + 23941.25 @@ -139961,7 +140076,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 0.015625 @@ -139971,12 +140086,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - 0b4365f6-06f0-4383-91e4-0b0895b1b9a2 + + 1 + Resulting graph mapped values, mapped on the Y Axis + bd492d30-dca1-4039-b3d0-425a96477167 true - Geometry - Geometry + Mapped + Mapped false 0 @@ -139984,26 +140100,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3029 - 21142 - 53 - 30 + 4331 + 23735 + 75 + 20 - 3057 - 21157 + 4370 + 23745 - - Transformation data - c7796223-bda6-47e5-81b1-ccd7d538b9bf + + 1 + The graph curves inside the boundary of the graph + 0a8976db-bd6e-4c7d-a597-b196b7853cdf true - Transform - Transform + Graph Curves + Graph Curves false 0 @@ -140011,153 +140128,274 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3029 - 21172 - 53 - 30 + 4331 + 23755 + 75 + 20 - 3057 - 21187 + 4370 + 23765 - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 42c15cbd-a73d-4764-821c-1e992d0e0f27 - true - Curve - Curve - false - 0b4365f6-06f0-4383-91e4-0b0895b1b9a2 - 1 - - - - - - 2987 - 20549 - 50 - 24 - - - 3012.696 - 20561.32 - + + + 1 + The points on the graph curves where the X Axis input values intersected + true + 7b280276-0da1-4999-87cb-32a5f6fb94c4 + true + Graph Points + Graph Points + false + 0 + + + + + 4331 + 23775 + 75 + 20 + + + 4370 + 23785 + + + + - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - af94bc05-d9dd-48b3-97ef-80f93e8b6b46 - true - Expression - Expression - - - - - - 2910 - 21921 - 194 - 28 - - - 3010 - 21935 - + + + 1 + The lines from the X Axis input values to the graph curves + true + 989ca79f-9660-492e-bb0f-3bc4165c6bb7 + true + Value Lines + Value Lines + false + 0 + + + + + 4331 + 23795 + 75 + 20 + + + 4370 + 23805 + + + + - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 + The points plotted on the X Axis which represent the input values + true + ebecfed1-30c7-48ad-b18a-d973f8df9fc2 + true + Value Points + Value Points + false + 0 - - - - Expression variable - 9b121662-9092-4892-a1b3-e29def25fdc6 - true - Variable O - O - true - 57a7830b-1f16-4bfb-9084-4410e4813cd4 - 1 + + + + + 4331 + 23815 + 75 + 20 + + + 4370 + 23825 + - - - - - 2912 - 21923 - 14 - 24 - - - 2920.5 - 21935 - - - - - - - Result of expression - 2b2a4cd9-03cd-467f-bfa5-eb69f14cce20 - true - Result - - false - 0 + + + + + 1 + The lines from the graph curves to the Y Axis graph mapped values + true + 3a045e5b-acee-42d1-9ef7-ef418ea2f4b8 + true + Mapped Lines + Mapped Lines + false + 0 + + + + + + 4331 + 23835 + 75 + 20 + + + 4370 + 23845 + + + + + + + + 1 + The points mapped on the Y Axis which represent the graph mapped values + true + aca1a47e-4a47-4dee-bbb2-7baafdd95c1a + true + Mapped Points + Mapped Points + false + 0 + + + + + + 4331 + 23855 + 75 + 20 + + + 4370 + 23865 + + + + + + + + The graph boundary background as a surface + b7c6e2be-54ab-49ca-bb20-243b2be2a073 + true + Boundary + Boundary + false + 0 + + + + + + 4331 + 23875 + 75 + 20 + + + 4370 + 23885 + + + + + + + + 1 + The graph labels as curve outlines + 4eefae75-6a08-4796-aed6-77d4e75e9fc2 + true + Labels + Labels + false + 0 + + + + + + 4331 + 23895 + 75 + 20 + + + 4370 + 23905 + + + + + + + + 1 + True for input values outside of the X Axis domain bounds +False for input values inside of the X Axis domain bounds + dc9ded47-5348-4465-ba7c-4634d719cc0f + true + Out Of Bounds + Out Of Bounds + false + 0 + + + + + + 4331 + 23915 + 75 + 20 + + + 4370 + 23925 + + + + + + + + 1 + True for input values on the X Axis which intersect a graph curve +False for input values on the X Axis which do not intersect a graph curve + 532c1637-977d-4e3c-afc9-a2d915938796 + true + Intersected + Intersected + false + 0 + + + + + + 4331 + 23935 + 75 + 20 + + + 4370 + 23945 + - - - - - 3093 - 21923 - 9 - 24 - - - 3099 - 21935 - - - - @@ -140165,140 +140403,225 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 11bbd48b-bb0a-4f1b-8167-fa297590390d + End Points - - A panel for custom notes and text values - 80dd7959-2379-4209-9410-4c269e87cd92 - true - Panel - - false - 0 - 2b2a4cd9-03cd-467f-bfa5-eb69f14cce20 - 1 - Double click to edit panel content… + + Extract the end points of a curve. + true + 07fc185b-285c-4d94-bbde-e0ed5aaf023f + End Points + End Points - + - + - 2934 - 21901 - 160 - 20 + 4369 + 24158 + 96 + 44 - 0 - 0 - 0 - 2934.587 - 21901.66 + 4419 + 24180 - + - - 255;255;255;255 - - false - false - true - false - false - true + Curve to evaluate + 5366e069-f211-4031-99c5-efc512454244 + Curve + Curve + false + 50ca04a9-32b7-4eb5-a363-9fa2561e1ef6 + 1 + + + + + + 4371 + 24160 + 33 + 40 + + + 4389 + 24180 + + + + + + + + Curve start point + ef3276e3-0c7a-4745-994e-64817518ef67 + Start + Start + false + 0 + + + + + + 4434 + 24160 + 29 + 20 + + + 4450 + 24170 + + + + + + + + Curve end point + e47125e0-2b31-474f-abee-422b2663c658 + End + End + false + 0 + + + + + 4434 + 24180 + 29 + 20 + + + 4450 + 24190 + + + + - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 + Rectangle 2Pt - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Create a rectangle from a base plane and two points true - 93219771-1c76-49bb-ad4c-5f15da0bf464 - true - Evaluate Length - Evaluate Length + 53979eb6-9c9b-437c-b4e7-4b6b9a1dab95 + Rectangle 2Pt + Rectangle 2Pt - 2935 - 20930 - 144 - 64 + 4359 + 24030 + 126 + 84 - 3009 - 20962 + 4417 + 24072 - - Curve to evaluate - 8b421b0f-a28f-4ea1-98e9-3c9261f9430f - true - Curve - Curve + + Rectangle base plane + 9e3d896b-84b4-4c8f-ad5d-d97d2721b48d + Plane + Plane false - 0b4365f6-06f0-4383-91e4-0b0895b1b9a2 - 1 + 0 - + - 2937 - 20932 - 57 + 4361 + 24032 + 41 20 - 2967 - 20942 + 4383 + 24042 + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + + + + + - Length factor for curve evaluation - d54c5d17-20cb-426f-8dd2-b03203227af8 - true - Length - Length + First corner point. + f1cfce6c-3ccd-40bb-a8b2-f3c27ba8f69e + Point A + Point A false - 0 + ef3276e3-0c7a-4745-994e-64817518ef67 + 1 - 2937 - 20952 - 57 + 4361 + 24052 + 41 20 - 2967 - 20962 + 4383 + 24062 @@ -140310,12 +140633,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} + - 1 + + 0 + 0 + 0 + @@ -140326,26 +140654,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - If True, the Length factor is normalized (0.0 ~ 1.0) - 681e4df5-920c-417c-9f2a-9683169343f7 - true - Normalized - Normalized + Second corner point. + d0b86255-a647-4b03-bb74-ec072a357fb6 + Point B + Point B false - 0 + e47125e0-2b31-474f-abee-422b2663c658 + 1 - 2937 - 20972 - 57 + 4361 + 24072 + 41 20 - 2967 - 20982 + 4383 + 24082 @@ -140357,12 +140685,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} + - true + + 1 + 1 + 0 + @@ -140371,40 +140704,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Point at the specified length - 9f796daf-039e-467d-9fb5-9e5fa9eae965 - true - Point - Point + + + Rectangle corner fillet radius + 50b44396-6f8c-404f-8188-a0519feed785 + Radius + Radius false 0 - + - 3024 - 20932 - 53 + 4361 + 24092 + 41 20 - 3052 - 20942 + 4383 + 24102 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - - - Tangent vector at the specified length - e6009b60-b726-4257-bf31-e9ab2e079175 - true - Tangent - Tangent + + + Rectangle defined by P, A and B + 3bbb8a7c-3af9-4f7a-9069-f53d1ba35f7e + Rectangle + Rectangle false 0 @@ -140412,26 +140763,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3024 - 20952 - 53 - 20 + 4432 + 24032 + 51 + 40 - 3052 - 20962 + 4459 + 24052 - - - Curve parameter at the specified length - 05ad9317-302e-45b7-ac3e-e992bc303c41 - true - Parameter - Parameter + + + Length of rectangle curve + 51e4e8b2-ded7-4d55-a227-11b51a58747b + Length + Length false 0 @@ -140439,14 +140789,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3024 - 20972 - 53 - 20 + 4432 + 24072 + 51 + 40 - 3052 - 20982 + 4459 + 24092 @@ -140456,225 +140806,249 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + + + 310f9597-267e-4471-a7d7-048725557528 + 08bdcae0-d034-48dd-a145-24a9fcf3d3ff + GraphMapper+ - - Evaluate an expression - FORMAT("{0:R}",O) + + External Graph mapper +You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - 0627c16c-3122-4959-bd5d-5ee26688bbc2 - true - Expression - Expression + af64ea04-5511-4bb8-816c-4ed0705490f6 + GraphMapper+ + GraphMapper+ - + + + + false + + - 2910 - 20713 - 194 - 28 + 4408 + 23853 + 126 + 104 - 3010 - 20727 + 4475 + 23905 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + External curve as a graph + 0ae7e9fb-fe90-4515-9a55-c93fba510eed + Curve + Curve + false + 50ca04a9-32b7-4eb5-a363-9fa2561e1ef6 + 1 - - - - Expression variable - c097b315-1505-4c30-82d9-71e264b6c976 - true - Variable O - O - true - 2908c21f-c4de-417a-b8ce-a264e2bdcf87 - 1 - - - - - - 2912 - 20715 - 14 - 24 - - - 2920.5 - 20727 - - - - - - - - Result of expression - 6915573a-1d91-45df-a8f2-041107ce239c - true - Result - - false - 0 + + + + + 4410 + 23855 + 50 + 20 + + + 4436.5 + 23865 + - - - - - 3093 - 20715 - 9 - 24 - - - 3099 - 20727 - - - - - - - - - - - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct - - - - - Deconstruct a point into its component parts. - true - 369a09ad-1f6b-437c-8eee-98db33efecd1 - true - Deconstruct - Deconstruct - - - - - - 2941 - 20847 - 132 - 64 - - - 2988 - 20879 - + + + Optional Rectangle boundary. If omitted the curve's would be landed + a4350732-493f-4ada-9fe6-986ed71f92ce + Boundary + Boundary + true + 3bbb8a7c-3af9-4f7a-9069-f53d1ba35f7e + 1 + + + + + 4410 + 23875 + 50 + 20 + + + 4436.5 + 23885 + + + + - + - Input point - 9a77e0ca-42f7-490d-bfc9-1ef8b6a3a29b - true - Point - Point + 1 + List of input numbers + 96a94da3-0a4b-454c-a776-c548877be3c0 + Numbers + Numbers false - 9f796daf-039e-467d-9fb5-9e5fa9eae965 + b14d6bac-1c0b-4330-b6ec-6e130a31f993 1 - + - 2943 - 20849 - 30 - 60 + 4410 + 23895 + 50 + 20 - 2959.5 - 20879 + 4436.5 + 23905 + + + 1 + + + + + 9 + {0} + + + + + 0.1 + + + + + 0.2 + + + + + 0.3 + + + + + 0.4 + + + + + 0.5 + + + + + 0.6 + + + + + 0.7 + + + + + 0.8 + + + + + 0.9 + + + + + + - + - Point {x} component - 2908c21f-c4de-417a-b8ce-a264e2bdcf87 - true - X component - X component - false - 0 + (Optional) Input Domain +if omitted, it would be 0-1 in "Normalize" mode by default + or be the interval of the input list in case of selecting "AutoDomain" mode + eacf04ff-b544-4d60-8ba5-7fad0ba7b1ef + Input + Input + true + 4ae1fad1-a8cd-410a-bc5c-da70ee1ed3f3 + 1 - 3003 - 20849 - 68 + 4410 + 23915 + 50 20 - 3038.5 - 20859 + 4436.5 + 23925 - + - Point {y} component - 3467649a-b248-4c01-89e9-bb35b330b1a7 - true - Y component - Y component - false - 0 + (Optional) Output Domain + if omitted, it would be 0-1 in "Normalize" mode by default + or be the interval of the input list in case of selecting "AutoDomain" mode + 0830477e-1a1f-441e-ab85-6360eb93565d + Output + Output + true + 4ae1fad1-a8cd-410a-bc5c-da70ee1ed3f3 + 1 - 3003 - 20869 - 68 + 4410 + 23935 + 50 20 - 3038.5 - 20879 + 4436.5 + 23945 - + - Point {z} component - 36fd5590-4142-49d3-a6e0-38bf0e13957a - true - Z component - Z component + 1 + Output Numbers + 660d2fb8-6f70-4754-820f-fbde3aa50d36 + Number + Number false 0 @@ -140682,14 +141056,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3003 - 20889 - 68 - 20 + 4490 + 23855 + 42 + 100 - 3038.5 - 20899 + 4512.5 + 23905 @@ -140699,134 +141073,158 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter - - A panel for custom notes and text values - 7b3ac5e4-7d3e-411f-ab06-ecedd15cccf6 - true - Panel - - false - 0 - 6915573a-1d91-45df-a8f2-041107ce239c - 1 - Double click to edit panel content… - - - - - - 2933 - 20689 - 160 - 20 - - 0 - 0 - 0 - - 2933.968 - 20689.25 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) + + Filters a collection of input streams true - f6012b3c-e64c-4ea6-9243-00c5921ebd97 - true - Expression - Expression + 4d9514a4-6cbd-4d54-af16-2f88e8f4d1d1 + Stream Filter + Stream Filter - 2910 - 20627 - 194 - 28 + 4383 + 23650 + 89 + 64 - 3010 - 20641 + 4428 + 23682 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 3 + 2e3ab970-8545-46bb-836c-1c11e5610bce + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - Expression variable - 269096ad-667f-44c5-8e1f-569f2c60f1c3 - true - Variable O - O + + Index of Gate stream + cd76acc8-b8c5-4252-b918-5eabb6edded2 + Gate + Gate + false + b122e610-50d0-4981-a71c-d18f46995133 + 1 + + + + + + 4385 + 23652 + 28 + 20 + + + 4400.5 + 23662 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + 2 + Input stream at index 0 + 2ffdeee5-b7dd-49ad-8582-14d033c7eae9 + false + Stream 0 + 0 true - 3467649a-b248-4c01-89e9-bb35b330b1a7 + bd492d30-dca1-4039-b3d0-425a96477167 1 - 2912 - 20629 - 14 - 24 + 4385 + 23672 + 28 + 20 - 2920.5 - 20641 + 4400.5 + 23682 + + + + + + + + 2 + Input stream at index 1 + d7e6a0c6-2276-494c-963e-d741f11ff180 + false + Stream 1 + 1 + true + 660d2fb8-6f70-4754-820f-fbde3aa50d36 + 1 + + + + + + 4385 + 23692 + 28 + 20 + + + 4400.5 + 23702 - - Result of expression - cc12a092-0034-49f3-9db4-37f7927811d8 - true - Result - + + 2 + Filtered stream + 1c8ee915-ea01-475d-abde-9b8ca4ca0fea + false + Stream + S(1) false 0 @@ -140834,14 +141232,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3093 - 20629 - 9 - 24 + 4443 + 23652 + 27 + 60 - 3099 - 20641 + 4458 + 23682 @@ -140854,21 +141252,65 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider + + + + + Numeric slider for single values + 8d8e45b6-007c-4f16-8238-2801dae68966 + Number Slider + + false + 0 + + + + + + 4360 + 23575 + 150 + 20 + + + 4360.337 + 23575.33 + + + + + + 0 + 1 + 0 + 1 + 0 + 0 + 1 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 7e6986d8-68a3-447c-b3e6-fe47e0a1edef - true + bd2898b9-73bb-4f3e-ad59-dd7a36b40460 Panel false - 0 - cc12a092-0034-49f3-9db4-37f7927811d8 + 1 + 2153ab13-be79-4db5-9420-92768e8d4d61 1 Double click to edit panel content… @@ -140876,17 +141318,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2933 - 20603 - 160 - 20 + 4334 + 24357 + 185 + 271 0 0 0 - 2933.977 - 20603.61 + 4334.407 + 24357.6 @@ -140895,8 +141337,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - false - false + true + true true false false @@ -140907,19 +141349,105 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds + + + + + Create a numeric domain which encompasses a list of numbers. + true + 6fa31a4c-4d12-4c66-a161-dba69c84582b + Bounds + Bounds + + + + + + 4358 + 24297 + 122 + 28 + + + 4422 + 24311 + + + + + + 1 + Numbers to include in Bounds + ed42cd40-1bfa-46e5-8c51-a3c57dd02098 + Numbers + Numbers + false + b14d6bac-1c0b-4330-b6ec-6e130a31f993 + 1 + + + + + + 4360 + 24299 + 47 + 24 + + + 4385 + 24311 + + + + + + + + Numeric Domain between the lowest and highest numbers in {N} + 4ae1fad1-a8cd-410a-bc5c-da70ee1ed3f3 + Domain + Domain + false + 0 + + + + + + 4437 + 24299 + 41 + 24 + + + 4459 + 24311 + + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression FORMAT("{0:R}",O) true - 77e51a7d-28dd-4808-a424-f91d4b5f2c67 - true + 40c4fee9-ed72-44e0-9487-c1b6d27ec5d7 Expression Expression @@ -140927,14 +141455,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2910 - 20799 + 4320 + 24711 194 28 - 3010 - 20813 + 4420 + 24725 @@ -140947,38 +141475,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - 990c124f-1def-4414-9e8c-5345f592aaf5 - true + 4591fe3d-df12-48cf-8991-4ebd23e1ec32 Variable O O true - 36fd5590-4142-49d3-a6e0-38bf0e13957a + b14d6bac-1c0b-4330-b6ec-6e130a31f993 1 - 2912 - 20801 + 4322 + 24713 14 24 - 2920.5 - 20813 + 4330.5 + 24725 - + Result of expression - bce8bd99-8675-4a6c-accf-b9295f09c088 - true + 2153ab13-be79-4db5-9420-92768e8d4d61 Result false @@ -140988,14 +141514,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3093 - 20801 + 4503 + 24713 9 24 - 3099 - 20813 + 4509 + 24725 @@ -141007,182 +141533,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - fdf97c38-5951-4b6e-8bf2-a6426505aae1 - true - Panel - - false - 0 - bce8bd99-8675-4a6c-accf-b9295f09c088 - 1 - Double click to edit panel content… - - - - - - 2933 - 20775 - 160 - 20 - - 0 - 0 - 0 - - 2933.718 - 20775.46 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - bec3286d-af12-4a18-99aa-78e93c87da10 - true - Panel - - false - 0 - 0 - 1 16 0.35721403168191375 -1 256 0.0014014999884235925 -1 4096 - - - - - - 2825 - 25129 - 379 - 104 - - 0 - 0 - 0 - - 2825.376 - 25129.91 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 1475230a-606a-4e52-be6b-a158b83dc0a6 - true - Panel - - false - 0 - b0bd8f2d-9278-4244-8d90-3720a99f566b - 1 - Double click to edit panel content… - - - - - - 2845 - 23139 - 337 - 276 - - 0 - 0 - 0 - - 2845.907 - 23139.23 - - - - - - - 255;255;255;255 - - true - true - true - false - false - true - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression - FORMAT("{0:R}",O) + FORMAT("{0:0.00000000000000000000}",O) true - 168eef93-c22e-4ce4-a776-afa80004bce9 - true + 21e86b7b-3b35-4a89-929c-c6381ca2343c Expression Expression @@ -141190,14 +141552,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2910 - 23421 - 194 + 4234 + 24943 + 367 28 - 3010 - 23435 + 4420 + 24957 @@ -141210,38 +141572,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - d126cc00-ff9f-4ddf-94a1-809d717b1f85 - true + 90fa6b89-8772-4146-b311-8207343c62c1 Variable O O true - 0da3606f-e8e9-424b-b40d-9632eaf7af1a + 4c6f9405-70bf-4366-aebe-2bfeb9080f3d 1 - 2912 - 23423 + 4236 + 24945 14 24 - 2920.5 - 23435 + 4244.5 + 24957 - + Result of expression - b0bd8f2d-9278-4244-8d90-3720a99f566b - true + 6ab62f94-3c0e-4e32-84f7-0cca2724b788 Result false @@ -141251,14 +141611,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3093 - 23423 + 4590 + 24945 9 24 - 3099 - 23435 + 4596 + 24957 @@ -141270,125 +141630,161 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Contains a collection of floating point numbers - 174bb911-caba-47e2-9382-8b612bd7dc09 - true - Number - Number + + A panel for custom notes and text values + 0b19f101-19e4-47e9-a4d6-7abdb0a95380 + Panel + false - 841bc79c-9937-423d-9430-76e4ebfeb004 + 0 + 6ab62f94-3c0e-4e32-84f7-0cca2724b788 1 + Double click to edit panel content… - + - + - 3003 - 25589 - 50 - 24 + 4334 + 24894 + 179 + 20 + 0 + 0 + 0 - 3028.748 - 25601.64 + 4334.546 + 24894.47 + + + + + + + 255;255;255;255 + false + false + true + false + false + true + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 7d12fff6-ffe1-4ba6-98a1-ebfa3b11a9e9 + 1 + 0bb08cee-3279-44b7-bfd8-62b20eb39978 + Group + Curve + + + + + + + - - cae9fe53-6d63-44ed-9d6d-13180fbf6f89 - 1c9de8a1-315f-4c56-af06-8f69fee80a7a - Curve Graph Mapper + + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - - Remap values with a custom graph using input curves. + + Scale an object uniformly in all directions. true - de70ef17-0df8-4e32-8a5e-183c38885e43 - true - Curve Graph Mapper - Curve Graph Mapper + 0db85545-2abc-408a-a205-3415624eb0b5 + Scale + Scale - + - 2838 - 23703 - 160 - 224 + 4340 + 21085 + 154 + 64 - 2906 - 23815 + 4424 + 21117 - - 1 - One or multiple graph curves to graph map values with - 952368ff-63db-4b6b-bf77-47185a89071f - true - Curves - Curves - false - 0c9f5125-8b29-4eb0-a9b2-af2775c85491 + + Base geometry + f2516cb6-5b36-4ba6-87ce-51060c162060 + Geometry + Geometry + true + 9d5c8bd8-8469-41e2-a537-e174f9e35067 1 - 2840 - 23705 - 51 - 27 + 4342 + 21087 + 67 + 20 - 2867 - 23718.75 + 4385 + 21097 - - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - 270fca9f-91d4-4d80-81cd-8513d3ad053c - true - Rectangle - Rectangle + + Center of scaling + a60df7ee-99c0-46d3-8006-e26370ce3b50 + Center + Center false - cdde36fd-f665-45f1-b7ad-bc3424d13fdf - 1 + 0 - 2840 - 23732 - 51 - 28 + 4342 + 21107 + 67 + 20 - 2867 - 23746.25 + 4385 + 21117 @@ -141400,27 +141796,16 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0;0;0;0;0} + {0} - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - 0 - 1 - 0 - 1 + + + + 0 + 0 + 0 @@ -141431,95 +141816,207 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - 2fce7b6d-c52e-440e-a6bf-2616d7bd60d6 - true - Values - Values + + Scaling factor + 66deabc1-95f1-4c7f-8e9a-2f9a3bfc06ba + 1/X + Factor + Factor false - a93ae73f-0686-4504-96a7-3e01e97bbf19 + 04819f51-3ef5-4f05-a1c1-e17b9546ed74 1 + + + + + 4342 + 21127 + 67 + 20 + + + 4385 + 21137 + + + + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + + + + + + Scaled geometry + bc389dea-b0db-4f2e-ba2d-93a1aa54799e + Geometry + Geometry + false + 0 + - 2840 - 23760 - 51 - 27 + 4439 + 21087 + 53 + 30 - 2867 - 23773.75 + 4467 + 21102 - - - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - c1221dc0-a076-4ada-8064-6a9be828ec53 - true - X Axis - X Axis - true + + + Transformation data + 02e447cf-54a1-4a63-b47c-b8ec1be0b97c + Transform + Transform + false 0 - 2840 - 23787 - 51 - 28 + 4439 + 21117 + 53 + 30 - 2867 - 23801.25 + 4467 + 21132 - + + + + + + + fbac3e32-f100-4292-8692-77240a42fd1a + Point + + + + + Contains a collection of three-dimensional points + true + 679891f5-4c19-4bdd-9087-054e9a29e795 + Point + Point + false + bc389dea-b0db-4f2e-ba2d-93a1aa54799e + 1 + + + + + + 4398 + 21058 + 50 + 24 + + + 4423.696 + 21070.99 + + + + + + + + + + f12daa2f-4fd5-48c1-8ac3-5dea476912ca + Mirror + + + + + Mirror an object. + true + 66da5c64-2186-4036-af21-cc53ca0c7db4 + Mirror + Mirror + + + + + + 4345 + 20285 + 138 + 44 + + + 4413 + 20307 + + + + - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - 205b7edb-a4b0-4bd5-b8c6-9faf12885d09 - true - Y Axis - Y Axis + Base geometry + 1334df70-14a0-46d0-b8d4-e7d136d27641 + Geometry + Geometry true - 0 + 7d12fff6-ffe1-4ba6-98a1-ebfa3b11a9e9 + 1 - 2840 - 23815 + 4347 + 20287 51 - 27 + 20 - 2867 - 23828.75 + 4374 + 20297 - - - Flip the graphs X Axis from the bottom of the graph to the top of the graph - bc2a4497-d732-4a9d-af6e-60ab7e7de1ad - true - Flip - Flip + + + Mirror plane + cf272ea5-c7c7-47a9-8bc4-6f97adc7f127 + Plane + Plane false 0 @@ -141527,14 +142024,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2840 - 23842 + 4347 + 20307 51 - 28 + 20 - 2867 - 23856.25 + 4374 + 20317 @@ -141551,7 +142048,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - false + + 0 + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + @@ -141560,409 +142067,53 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - 05196f6b-fb98-439e-b2c4-fe8e330ab6df - true - Snap - Snap + + + Mirrored geometry + 6feb001d-7a3e-44f2-a90e-d71df80aee16 + Geometry + Geometry false 0 - + - 2840 - 23870 - 51 - 27 + 4428 + 20287 + 53 + 20 - 2867 - 23883.75 + 4456 + 20297 - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - Size of the graph labels - cd210256-106e-49b1-b487-5f831d2b6e23 - true - Text Size - Text Size + + + Transformation data + 75aee8e3-9ec3-4f78-be86-c0c281460dfb + Transform + Transform false 0 - + - 2840 - 23897 - 51 - 28 + 4428 + 20307 + 53 + 20 - 2867 - 23911.25 - - - - - - 1 - - - - - 1 - {0} - - - - - 0.015625 - - - - - - - - - - - 1 - Resulting graph mapped values, mapped on the Y Axis - 2239fee1-5b43-4790-aff8-c37f13433ac9 - true - Mapped - Mapped - false - 0 - - - - - - 2921 - 23705 - 75 - 20 - - - 2960 - 23715 - - - - - - - - 1 - The graph curves inside the boundary of the graph - 13e18167-8ca0-4335-84c8-5fa02b1852ac - true - Graph Curves - Graph Curves - false - 0 - - - - - - 2921 - 23725 - 75 - 20 - - - 2960 - 23735 - - - - - - - - 1 - The points on the graph curves where the X Axis input values intersected - true - f76fc9ff-a44d-4a8b-8085-919384d75ff0 - true - Graph Points - Graph Points - false - 0 - - - - - - 2921 - 23745 - 75 - 20 - - - 2960 - 23755 - - - - - - - - 1 - The lines from the X Axis input values to the graph curves - true - 83f0efd4-5908-4cdf-8bcc-26272227fa73 - true - Value Lines - Value Lines - false - 0 - - - - - - 2921 - 23765 - 75 - 20 - - - 2960 - 23775 - - - - - - - - 1 - The points plotted on the X Axis which represent the input values - true - 08acaf2e-3597-4682-93bc-ea6c7debd4a2 - true - Value Points - Value Points - false - 0 - - - - - - 2921 - 23785 - 75 - 20 - - - 2960 - 23795 - - - - - - - - 1 - The lines from the graph curves to the Y Axis graph mapped values - true - f592770e-efdb-417a-8621-e034e074d187 - true - Mapped Lines - Mapped Lines - false - 0 - - - - - - 2921 - 23805 - 75 - 20 - - - 2960 - 23815 - - - - - - - - 1 - The points mapped on the Y Axis which represent the graph mapped values - true - 91c64238-6095-4430-9437-2d02a573651d - true - Mapped Points - Mapped Points - false - 0 - - - - - - 2921 - 23825 - 75 - 20 - - - 2960 - 23835 - - - - - - - - The graph boundary background as a surface - c3a04758-4d94-4634-a580-71f7bc94596c - true - Boundary - Boundary - false - 0 - - - - - - 2921 - 23845 - 75 - 20 - - - 2960 - 23855 - - - - - - - - 1 - The graph labels as curve outlines - a6d1245f-2e42-4312-9071-2c582d290612 - true - Labels - Labels - false - 0 - - - - - - 2921 - 23865 - 75 - 20 - - - 2960 - 23875 - - - - - - - - 1 - True for input values outside of the X Axis domain bounds -False for input values inside of the X Axis domain bounds - bfceb5b8-559e-47c4-8ba8-bf9445bd86c3 - true - Out Of Bounds - Out Of Bounds - false - 0 - - - - - - 2921 - 23885 - 75 - 20 - - - 2960 - 23895 - - - - - - - - 1 - True for input values on the X Axis which intersect a graph curve -False for input values on the X Axis which do not intersect a graph curve - 544862d9-f3b5-4b56-8e13-c61695d12d90 - true - Intersected - Intersected - false - 0 - - - - - - 2921 - 23905 - 75 - 20 - - - 2960 - 23915 + 4456 + 20317 @@ -141972,232 +142123,227 @@ False for input values on the X Axis which do not intersect a graph curve - + - 11bbd48b-bb0a-4f1b-8167-fa297590390d - End Points + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Extract the end points of a curve. + + Contains a collection of generic curves true - e7b46d59-0bd1-46cc-aeba-7d27258233c5 - true - End Points - End Points + 8ad9374d-afcb-4796-84e7-8728425be2be + Curve + Curve + false + e7b08dab-5320-4d9e-8637-2e540e26033c + 1 - + - 2959 - 24128 - 96 - 44 + 4397 + 20189 + 50 + 24 - 3009 - 24150 + 4422.946 + 20201.99 - - - Curve to evaluate - 67281c70-2be8-4324-8f3d-c5d1087b22cd - true - Curve - Curve - false - 0c9f5125-8b29-4eb0-a9b2-af2775c85491 - 1 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 50ca04a9-32b7-4eb5-a363-9fa2561e1ef6 + Relay + + false + 53eb6504-a5e5-4e41-b7ea-9590066ead96 + 1 + + + + + + 4397 + 24229 + 40 + 16 + + + 4417 + 24237 + - - - - - 2961 - 24130 - 33 - 40 - - - 2979 - 24150 - - - - - - - Curve start point - 0394e597-30a8-435c-b63b-e47af57f3096 - true - Start - Start - false - 0 + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + d4fb6675-704d-4dcb-baf8-4ffc6775329f + Curve + Curve + false + dffd15f8-5a2e-49d6-b7c5-dbccad851142 + 1 + + + + + + 3946 + 24616 + 50 + 24 + + + 3971.742 + 24628.93 + - - - - - 3024 - 24130 - 29 - 20 - - - 3040 - 24140 - - - - - - - Curve end point - e6f25ff5-5ab9-4731-9acc-5223a00d2d7b - true - End - End - false - 0 + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 53eb6504-a5e5-4e41-b7ea-9590066ead96 + Curve + Curve + false + 27f46d9d-3746-4c59-b237-9b1e7884c5c4 + 1 + + + + + + 3946 + 24335 + 50 + 24 + + + 3971.843 + 24347.26 + - - - - - 3024 - 24150 - 29 - 20 - - - 3040 - 24160 - - - - - + - 575660b1-8c79-4b8d-9222-7ab4a6ddb359 - Rectangle 2Pt + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - - Create a rectangle from a base plane and two points + + Scale an object uniformly in all directions. true - 66f513a9-e72f-4150-a663-887f521eeb51 - true - Rectangle 2Pt - Rectangle 2Pt + e549f540-40ea-4cdd-a497-b3459a2e7f20 + Scale + Scale - + - 2949 - 24000 - 126 - 84 + 3888 + 24362 + 154 + 64 - 3007 - 24042 + 3972 + 24394 - Rectangle base plane - 23bd9751-2de1-4670-bfe3-b09c43aa3cf7 - true - Plane - Plane - false - 0 + Base geometry + 45ae7fff-51a7-45f4-aa83-475d9e681975 + Geometry + Geometry + true + d4fb6675-704d-4dcb-baf8-4ffc6775329f + 1 - + - 2951 - 24002 - 41 + 3890 + 24364 + 67 20 - 2973 - 24012 + 3933 + 24374 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - - - - - - - First corner point. - 0eb544a2-2212-41a5-9449-1cabdbb4bd7a - true - Point A - Point A + + Center of scaling + c385f527-6f52-46a4-94c7-37deaf578949 + Center + Center false - 0394e597-30a8-435c-b63b-e47af57f3096 - 1 + 0 - 2951 - 24022 - 41 + 3890 + 24384 + 67 20 - 2973 - 24032 + 3933 + 24394 @@ -142209,7 +142355,7 @@ False for input values on the X Axis which do not intersect a graph curve 1 - {0;0;0;0;0} + {0} @@ -142230,79 +142376,27 @@ False for input values on the X Axis which do not intersect a graph curve - Second corner point. - 9df1d5c9-af2c-4bd4-abd4-7b27626095f8 - true - Point B - Point B + Scaling factor + 7937a93f-7dcd-4f53-89a0-6c388d42c2f4 + 2^X + Factor + Factor false - e6f25ff5-5ab9-4731-9acc-5223a00d2d7b + 9b841fa1-df46-463a-8a58-7dc4660c77b4 1 - 2951 - 24042 - 41 - 20 - - - 2973 - 24052 - - - - - - 1 - - - - - 1 - {0;0;0;0;0} - - - - - - - 1 - 1 - 0 - - - - - - - - - - - - Rectangle corner fillet radius - 0e7e3490-682b-4248-a568-047cef714c12 - true - Radius - Radius - false - 0 - - - - - - 2951 - 24062 - 41 + 3890 + 24404 + 67 20 - 2973 - 24072 + 3933 + 24414 @@ -142319,7 +142413,7 @@ False for input values on the X Axis which do not intersect a graph curve - 0 + 1 @@ -142329,12 +142423,11 @@ False for input values on the X Axis which do not intersect a graph curve - - Rectangle defined by P, A and B - cdde36fd-f665-45f1-b7ad-bc3424d13fdf - true - Rectangle - Rectangle + + Scaled geometry + 27f46d9d-3746-4c59-b237-9b1e7884c5c4 + Geometry + Geometry false 0 @@ -142342,26 +142435,25 @@ False for input values on the X Axis which do not intersect a graph curve - 3022 - 24002 - 51 - 40 + 3987 + 24364 + 53 + 30 - 3049 - 24022 + 4015 + 24379 - - Length of rectangle curve - 5fe18674-4e73-467f-8e83-b7db3b4f0d69 - true - Length - Length + + Transformation data + 2a3d402c-e839-4663-a1b6-4ede7a4f2f7e + Transform + Transform false 0 @@ -142369,14 +142461,14 @@ False for input values on the X Axis which do not intersect a graph curve - 3022 - 24042 - 51 - 40 + 3987 + 24394 + 53 + 30 - 3049 - 24062 + 4015 + 24409 @@ -142386,123 +142478,118 @@ False for input values on the X Axis which do not intersect a graph curve - - - 310f9597-267e-4471-a7d7-048725557528 - 08bdcae0-d034-48dd-a145-24a9fcf3d3ff - GraphMapper+ + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - External Graph mapper -You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + d4fb6675-704d-4dcb-baf8-4ffc6775329f + 53eb6504-a5e5-4e41-b7ea-9590066ead96 + e549f540-40ea-4cdd-a497-b3459a2e7f20 + 27899f96-8899-44d3-a06c-50d23c4c5623 + cac810ab-41b2-4af2-aa25-4ad3cb752d7f + a18d0199-e56c-4b2e-b65e-b21bd75e936d + 0bc0a15b-7cb7-4bd5-9716-06b6d3f8e53c + 06e47af2-bee0-41e5-8c70-f2ada704afe3 + 187609a9-6152-4b0e-a953-efc45d58277b + a70553ad-edd5-4332-bbf9-dd3780725459 + 10 + 9704f814-34a4-47eb-ad71-18bb3f4c4f84 + Group + + + + + + + + + + + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b + Move + + + + + Translate (move) an object along a vector. true - b102c42a-7289-4b71-931b-b1642de830b9 - true - GraphMapper+ - GraphMapper+ + 3f13fe4e-bf76-447f-8707-32c517a7b1a2 + Move + Move - - - - false - - + - 2998 - 23823 - 126 - 104 + 4345 + 20221 + 138 + 44 - 3065 - 23875 + 4413 + 20243 - - External curve as a graph - 9690190c-b0a1-42b2-a022-0cc31adab0bc - true - Curve - Curve - false - 0c9f5125-8b29-4eb0-a9b2-af2775c85491 - 1 - - - - - - 3000 - 23825 - 50 - 20 - - - 3026.5 - 23835 - - - - - - - - Optional Rectangle boundary. If omitted the curve's would be landed - 618106b9-ed69-4cf7-aa3c-99353c5fc703 - true - Boundary - Boundary + + Base geometry + cae1338b-7594-4178-902a-801425a843a1 + Geometry + Geometry true - cdde36fd-f665-45f1-b7ad-bc3424d13fdf + 7d12fff6-ffe1-4ba6-98a1-ebfa3b11a9e9 1 - 3000 - 23845 - 50 + 4347 + 20223 + 51 20 - 3026.5 - 23855 + 4374 + 20233 - - - 1 - List of input numbers - e71bdd8f-4456-47a3-9e5e-d585ab11076a - true - Numbers - Numbers + + + Translation vector + 01be6c91-b0cb-4f0c-bee0-0df48307b1b0 + Motion + Motion false - a93ae73f-0686-4504-96a7-3e01e97bbf19 + 242f436c-d653-473d-8784-64dcc7e82383 1 - 3000 - 23865 - 50 + 4347 + 20243 + 51 20 - 3026.5 - 23875 + 4374 + 20253 @@ -142513,53 +142600,17 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 9 + 1 {0} - + - 0.1 - - - - - 0.2 - - - - - 0.3 - - - - - 0.4 - - - - - 0.5 - - - - - 0.6 - - - - - 0.7 - - - - - 0.8 - - - - - 0.9 + + 0 + 3 + 0 + @@ -142568,89 +142619,53 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - - - (Optional) Input Domain -if omitted, it would be 0-1 in "Normalize" mode by default - or be the interval of the input list in case of selecting "AutoDomain" mode - 8ba1ee43-0aa7-4ef9-b754-f03b1378d319 - true - Input - Input - true - 6bd7e3fb-0023-4354-a5a5-1a743d528e75 - 1 + + + Translated geometry + e7b08dab-5320-4d9e-8637-2e540e26033c + Geometry + Geometry + false + 0 - 3000 - 23885 - 50 + 4428 + 20223 + 53 20 - 3026.5 - 23895 + 4456 + 20233 - - - (Optional) Output Domain - if omitted, it would be 0-1 in "Normalize" mode by default - or be the interval of the input list in case of selecting "AutoDomain" mode - 770f829f-3345-4e55-839f-e17cda1d8b4e - true - Output - Output - true - 6bd7e3fb-0023-4354-a5a5-1a743d528e75 - 1 + + + Transformation data + cad668eb-d811-4583-9804-55cf4c398045 + Transform + Transform + false + 0 - 3000 - 23905 - 50 + 4428 + 20243 + 53 20 - 3026.5 - 23915 - - - - - - - - 1 - Output Numbers - 514f261b-6618-4813-898a-47961f234d92 - true - Number - Number - false - 0 - - - - - - 3080 - 23825 - 42 - 100 - - - 3102.5 - 23875 + 4456 + 20253 @@ -142660,269 +142675,81 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - Filters a collection of input streams - true - 0c798bb0-6521-4051-8591-1d492ce83833 - true - Stream Filter - Stream Filter - - - - - - 2973 - 23620 - 89 - 64 - - - 3018 - 23652 - - - - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Index of Gate stream - 4e587f82-acda-43fa-a488-a3a3b82b405b - true - Gate - Gate - false - 3ae0a9ca-46aa-4bac-8ff4-c39cfa9c4f33 - 1 - - - - - - 2975 - 23622 - 28 - 20 - - - 2990.5 - 23632 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - 2 - Input stream at index 0 - 9805940f-43e0-4d74-934d-9be7c26667d3 - true - false - Stream 0 - 0 - true - 2239fee1-5b43-4790-aff8-c37f13433ac9 - 1 - - - - - - 2975 - 23642 - 28 - 20 - - - 2990.5 - 23652 - - - - - - - - 2 - Input stream at index 1 - 5b015aac-7e38-4b65-8423-2b8972668d5b - true - false - Stream 1 - 1 - true - 514f261b-6618-4813-898a-47961f234d92 - 1 - - - - - - 2975 - 23662 - 28 - 20 - - - 2990.5 - 23672 - - - - - - - - 2 - Filtered stream - ce24876e-e2fe-44f8-bf9d-ba5699084a02 - true - false - Stream - S(1) - false - 0 - - - - - - 3033 - 23622 - 27 - 60 - - - 3048 - 23652 - - - - - - - - - - - - - - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider - - - - - Numeric slider for single values - 0ec6fb34-30af-4d76-8b43-afd2c05731f6 - true - Number Slider + Numeric scroller for single numbers + cac810ab-41b2-4af2-aa25-4ad3cb752d7f + Digit Scroller false 0 + + + 12 + + 2 + + 30.9312132004 + + - 2950 - 23543 - 150 + 3847 + 24560 + 250 20 - 2950.337 - 23543.84 + 3847.142 + 24560.35 - - - 0 - 1 - 0 - 1 - 0 - 0 - 1 - - - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 3f8ed296-31ab-4200-9f35-a4baa7e1060d - true + a18d0199-e56c-4b2e-b65e-b21bd75e936d Panel false - 1 - 9aeeff2d-ec5e-4a40-bda8-fa5e35e2a8f0 - 1 - Double click to edit panel content… + 0 + 0 + 16.93121320041889709 - 2924 - 24326 - 185 - 271 + 3904 + 24459 + 144 + 20 0 0 0 - 2924.407 - 24326.11 + 3904.302 + 24459.97 @@ -142931,8 +142758,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - true - true + false + false true false false @@ -142943,89 +142770,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Create a numeric domain which encompasses a list of numbers. + + Contains a collection of generic curves true - 586e6fc0-8ddd-4ee9-b107-8d23319269a4 - true - Bounds - Bounds + 0bc0a15b-7cb7-4bd5-9716-06b6d3f8e53c + Curve + Curve + false + 0 - + - 2948 - 24267 - 122 - 28 + 3946 + 24292 + 50 + 24 - 3012 - 24281 + 3971.843 + 24304.26 - - - 1 - Numbers to include in Bounds - 2fed1945-4af3-48dd-94fc-2e1504aac266 - true - Numbers - Numbers - false - a93ae73f-0686-4504-96a7-3e01e97bbf19 - 1 - - - - - - 2950 - 24269 - 47 - 24 - - - 2975 - 24281 - - - - - - - - Numeric Domain between the lowest and highest numbers in {N} - 6bd7e3fb-0023-4354-a5a5-1a743d528e75 - true - Domain - Domain - false - 0 + + + 1 - + - - 3027 - 24269 - 41 - 24 - - - 3049 - 24281 - + 1 + {0;0;0;0} + + + + -1 + + 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 + + 00000000-0000-0000-0000-000000000000 + + + @@ -143033,96 +142829,55 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - Evaluate an expression - FORMAT("{0:R}",O) + Contains a collection of generic curves true - 4a55cc4c-18d1-4cdb-bcfd-c00c4c7438d3 - true - Expression - Expression + 06e47af2-bee0-41e5-8c70-f2ada704afe3 + Curve + Curve + false + 0 - 2910 - 24681 - 194 - 28 + 3948 + 24749 + 50 + 24 - 3010 - 24695 + 3973.793 + 24761.1 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 - - - - Expression variable - bbe2fe48-a916-4dec-9784-20d2a65a5fcb - true - Variable O - O - true - a93ae73f-0686-4504-96a7-3e01e97bbf19 - 1 - - - - - - 2912 - 24683 - 14 - 24 - - - 2920.5 - 24695 - - - - - - - - Result of expression - 9aeeff2d-ec5e-4a40-bda8-fa5e35e2a8f0 - true - Result - - false - 0 + + + + 1 + {0;0;0;0} - - - - 3093 - 24683 - 9 - 24 - - - 3099 - 24695 + + + -1 + + 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 + 00000000-0000-0000-0000-000000000000 @@ -143133,140 +142888,187 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Evaluate an expression - FORMAT("{0:0.00000000000000000000}",O) - true - 6eaeacef-ba51-4547-8e87-7709428d14fc - true - Expression - Expression + + A panel for custom notes and text values + 597def04-13b6-4274-af8d-c0420b46bc88 + Panel + + false + 0 + 0 + 0.00137956207 - + - 2824 - 24913 - 367 - 28 + 4204 + 25141 + 439 + 20 + 0 + 0 + 0 - 3010 - 24927 + 4204.927 + 25141.93 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + 255;255;255;255 + + false + false + true + false + false + true - - - - Expression variable - 04dd9f5c-3037-4dff-a45e-2fccd51dae01 - true - Variable O - O - true - 24008995-0884-48c0-b4d6-45d04b80ced0 - 1 - - - - - - 2826 - 24915 - 14 - 24 - - - 2834.5 - 24927 - - - - - - - - Result of expression - 58aad056-c1da-4a75-af65-bb65d045f59a - true - Result - - false - 0 - - - - - - 3180 - 24915 - 9 - 24 - - - 3186 - 24927 - - - - - - - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - d619ce8e-8981-4dc1-9e8a-8001e77900c1 - true + 81a98e07-4b63-48be-8978-65191de8d614 Panel false 0 - 58aad056-c1da-4a75-af65-bb65d045f59a + c3885442-f319-4a9e-a76e-2d260013cca6 1 - Double click to edit panel content… + 0.00032220000 +0.00000220000 - 2924 - 24862 - 179 + 4205 + 25265 + 439 + 22 + + 0 + 0 + 0 + + 4205.237 + 25265.88 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 381ea5b7-81d9-4ad1-ba1b-48c7df275998 + Digit Scroller + Digit Scroller + false + 0 + + + + + 12 + Digit Scroller + 1 + + 0.00007777700 + + + + + + 4297 + 25407 + 251 + 20 + + + 4297.837 + 25407.29 + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + a446bb6f-d943-45cd-9e46-1d4b429828c1 + Panel + + false + 0 + 0 + 0.00137956207 + + + + + + 4205 + 25387 + 439 20 0 0 0 - 2924.546 - 24862.98 + 4205.677 + 25387.45 @@ -143287,43 +143089,125 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + fbac3e32-f100-4292-8692-77240a42fd1a + Point - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 42c15cbd-a73d-4764-821c-1e992d0e0f27 - 1 - fad5d6d1-c263-4c2e-8431-e4c7e882d53c - Group - Curve + Contains a collection of three-dimensional points + true + d478f100-725b-4409-a7b6-375d5771f6d1 + Point + Point + false + fe323d14-26b4-40ee-b6c3-d29c50862bda + 1 - + + + + 4420 + 23041 + 50 + 24 + + + 4445.657 + 23053.01 + + + - + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + fe323d14-26b4-40ee-b6c3-d29c50862bda + Relay + + false + 51d8b6ea-0964-4fcf-99d0-55c92d4e3230 + 1 + + + + + + 4421 + 23081 + 40 + 16 + + + 4441 + 23089 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 9d5c8bd8-8469-41e2-a537-e174f9e35067 + Relay + + false + 14a86aca-9611-48d7-86ab-d2b6d1cfbaf6 + 1 + + + + + + 4421 + 22858 + 40 + 16 + + + 4441 + 22866 + + + + + + + + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale - + Scale an object uniformly in all directions. true - 6d76c8be-dfbc-4f36-9993-40d0efb27bb7 - true + a41828e4-8b7d-4583-8576-6498debc414a Scale Scale @@ -143331,50 +143215,48 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2930 - 21055 + 4364 + 22894 154 64 - 3014 - 21087 + 4448 + 22926 - + Base geometry - f6bcc41f-a6ba-4e20-adc2-b4975eb95e6c - true + 856af0c5-6153-415d-82c8-c010034641c1 Geometry Geometry true - 57f0799b-c461-420d-9597-c2d5f7fd5022 + d478f100-725b-4409-a7b6-375d5771f6d1 1 - 2932 - 21057 + 4366 + 22896 67 20 - 2975 - 21067 + 4409 + 22906 - + Center of scaling - 623703ef-e576-4148-803c-b45c47de2cb8 - true + ab950bf5-d868-4f6f-8c6c-da4f7062a957 Center Center false @@ -143384,14 +143266,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2932 - 21077 + 4366 + 22916 67 20 - 2975 - 21087 + 4409 + 22926 @@ -143423,29 +143305,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Scaling factor - e1e3f46f-b3ba-4d8b-b10c-bd5d8ec25d18 - 1/X - true + 39c12bf7-7239-4251-b8b1-c42b96f5f6dd + 2^X Factor Factor false - af239c1d-f168-4f3a-b655-86c6944aecdf + 93600863-543e-4c15-8ca0-9aa3a4c41133 1 - 2932 - 21097 + 4366 + 22936 67 20 - 2975 - 21107 + 4409 + 22946 @@ -143472,10 +143353,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Scaled geometry - 0e43fd06-3ba4-4339-bd65-d80fc37ce0d6 - true + 14a86aca-9611-48d7-86ab-d2b6d1cfbaf6 Geometry Geometry false @@ -143485,24 +143365,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3029 - 21057 + 4463 + 22896 53 30 - 3057 - 21072 + 4491 + 22911 - + Transformation data - d2a34327-3dc3-4e6b-b716-5d675c07727e - true + ea200ac9-6178-409b-800b-9443ea669567 Transform Transform false @@ -143512,14 +143391,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3029 - 21087 + 4463 + 22926 53 30 - 3057 - 21102 + 4491 + 22941 @@ -143529,36 +143408,110 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - fbac3e32-f100-4292-8692-77240a42fd1a - Point + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - Contains a collection of three-dimensional points - true - b23a38dc-cf75-4ba3-b10b-2f6039f11554 - true - Point - Point + + Numeric scroller for single numbers + 93600863-543e-4c15-8ca0-9aa3a4c41133 + Digit Scroller + false - 0e43fd06-3ba4-4339-bd65-d80fc37ce0d6 - 1 + 0 + + + + + 12 + + 7 + + 16.00000 + + + + + + 4325 + 22985 + 250 + 20 + + + 4325.436 + 22985.37 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + d478f100-725b-4409-a7b6-375d5771f6d1 + 1 + 65772831-622c-45f0-8b74-27794372ba84 + Group + Point + + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + c3885442-f319-4a9e-a76e-2d260013cca6 + Digit Scroller + Digit Scroller + false + 0 + + + + + 12 + Digit Scroller + 1 + + 0.02196259374 + + - 2988 - 21027 - 50 - 24 + 4297 + 25307 + 251 + 20 - 3013.696 - 21039.5 + 4297.337 + 25307.6 @@ -143566,71 +143519,130 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - Mirror an object. + Numeric scroller for single numbers + a70553ad-edd5-4332-bbf9-dd3780725459 + Digit Scroller + + false + 0 + + + + + 12 + + 2 + + 0.0000000000 + + + + + + 3847 + 24515 + 250 + 20 + + + 3847.29 + 24515.56 + + + + + + + + + + 56b92eab-d121-43f7-94d3-6cd8f0ddead8 + Vector XYZ + + + + + Create a vector from {xyz} components. true - 504738e4-8406-47af-a2c7-a574221a7427 - true - Mirror - Mirror + 3311fde3-9c8c-4c18-b745-432105d58c63 + Vector XYZ + Vector XYZ - + - 2935 - 20255 - 138 - 44 + 4344 + 20358 + 139 + 64 - 3003 - 20277 + 4429 + 20390 - - Base geometry - c22ad9a2-5a96-44b0-92c7-bd61c819d9d1 - true - Geometry - Geometry - true - 42c15cbd-a73d-4764-821c-1e992d0e0f27 - 1 + + Vector {x} component + e306c6df-fd8d-4c22-9e3c-ba49fb3154d9 + X component + X component + false + 0 - + - 2937 - 20257 - 51 + 4346 + 20360 + 68 20 - 2964 - 20267 + 4381.5 + 20370 - + + + 1 + + + + + 1 + {0} + + + + + 2.5 + + + + + + + - - Mirror plane - 26e24988-4a8d-4048-a036-5a408985967f - true - Plane - Plane + + Vector {y} component + e57d3f72-e592-4a27-8b75-be7be7d188fe + Y component + Y component false 0 @@ -143638,14 +143650,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2937 - 20277 - 51 + 4346 + 20380 + 68 20 - 2964 - 20287 + 4381.5 + 20390 @@ -143662,17 +143674,53 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - + 4 + + + + + + + + + + + Vector {z} component + 229d9a01-7702-4431-a27e-88aeaa39dbc6 + Z component + Z component + false + 0 + + + + + + 4346 + 20400 + 68 + 20 + + + 4381.5 + 20410 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 @@ -143682,12 +143730,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Mirrored geometry - 7cf5d232-688b-44d2-8f6c-398fbdc473da - true - Geometry - Geometry + + Vector construct + 242f436c-d653-473d-8784-64dcc7e82383 + Vector + Vector false 0 @@ -143695,26 +143742,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3018 - 20257 - 53 - 20 + 4444 + 20360 + 37 + 30 - 3046 - 20267 + 4464 + 20375 - - Transformation data - e1c1a70c-e84b-4739-93c8-407c063ff7a2 - true - Transform - Transform + + Vector length + bd255dca-a63c-4337-967c-fb5f8c2bc898 + Length + Length false 0 @@ -143722,14 +143768,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3018 - 20277 - 53 - 20 + 4444 + 20390 + 37 + 30 - 3046 - 20287 + 4464 + 20405 @@ -143739,73 +143785,213 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter - - Contains a collection of generic curves + + Filters a collection of input streams true - 96935792-1ec1-4cd9-8dd4-9a092de6ad61 - true - Curve - Curve - false - c81335a0-ddbb-498e-893f-43a31d8cd505 - 1 + 187609a9-6152-4b0e-a953-efc45d58277b + Stream Filter + Stream Filter - + - 2987 - 20158 - 50 - 24 + 3927 + 24655 + 89 + 64 - 3012.946 - 20170.5 + 3972 + 24687 + + + 3 + 2e3ab970-8545-46bb-836c-1c11e5610bce + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Index of Gate stream + 1e3699a0-0e56-4e71-ae0f-701cf76d90df + Gate + Gate + false + cd2b1132-cbf4-4723-9453-261983046e3b + 1 + + + + + + 3929 + 24657 + 28 + 20 + + + 3944.5 + 24667 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + 2 + Input stream at index 0 + 6062bcea-f329-4945-be65-cda5e7c6e041 + false + Stream 0 + 0 + true + 63605c91-1a92-45da-9fec-1773e7cb4a87 + 1 + + + + + + 3929 + 24677 + 28 + 20 + + + 3944.5 + 24687 + + + + + + + + 2 + Input stream at index 1 + f31d7668-9af5-4816-9e34-2e1f00f731fe + false + Stream 1 + 1 + true + 92872ee8-e7ec-4b2a-b425-fe4d823e6b35 + 1 + + + + + + 3929 + 24697 + 28 + 20 + + + 3944.5 + 24707 + + + + + + + + 2 + Filtered stream + dffd15f8-5a2e-49d6-b7c5-dbccad851142 + false + Stream + S(1) + false + 0 + + + + + + 3987 + 24657 + 27 + 60 + + + 4002 + 24687 + + + + + + + - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay - + 2 A wire relay object - 0c9f5125-8b29-4eb0-a9b2-af2775c85491 - true + b122e610-50d0-4981-a71c-d18f46995133 Relay false - 64f057b3-8d69-4683-a356-cc3a9ebba111 + 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf 1 - 2987 - 24199 + 4397 + 23627 40 16 - 3007 - 24207 + 4417 + 23635 @@ -143813,160 +143999,680 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + 707cf740-02e9-4c63-8e3b-3db59c713c92 + a443a10c-cbaf-498b-a1e4-e539f45fe4fe + 8cb6586a-a146-45f7-b630-5c0b4f08febe + 6e9d3bc2-d3f1-44b3-993f-98f642a4acb6 + 599c60ab-44a9-4f44-970e-fc9c25ddd6e4 + 572e5b45-03cb-4ab7-ab9e-78dc75221447 + 6 + 877f24f5-6e93-4d5d-b5ac-3127be5f934e + Group + + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 5149bfdc-bc6c-4002-a51d-9e0cb422878d + 6d3d60fa-876b-4e10-8b2b-599a9851cc29 + 1602a2d3-5c89-4234-9c81-ad819a0c2965 + 76b834e5-b41e-47e2-a1e2-5729ad631396 + 2a15a24d-33c6-4098-a594-3baf3658e281 + ed8877d0-a7bc-4244-bde8-989946c86c69 + 071a9171-9778-4faa-bf43-d6c3c2346f52 + cf07a7b7-0678-46af-b932-176e5a129a8e + 9bef6001-cd5c-4a87-86ca-d60ce0c8636d + 250166c2-181d-43f7-84d6-b431aeca7a29 + e8b5e115-8323-4ee9-86ab-acff863fc299 + 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Contains a collection of generic curves true - f94da2bc-d071-4b7f-ad50-a3d8e7e6df46 + 9bef6001-cd5c-4a87-86ca-d60ce0c8636d true Curve Curve false - 270d3941-6706-46e2-8861-fe273a0f9203 - 1 + 0 - + - 2580 - 24576 + 8254 + 24271 50 24 - 2605.027 - 24588.07 + 8279.49 + 24283.32 + + + 1 + + + + + 1 + {0;0;0;0} + + + + + -1 + + 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+ + 00000000-0000-0000-0000-000000000000 + + + + + + - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Contains a collection of generic curves - true - 64f057b3-8d69-4683-a356-cc3a9ebba111 - true - Curve + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + 9bef6001-cd5c-4a87-86ca-d60ce0c8636d + 1 + 250166c2-181d-43f7-84d6-b431aeca7a29 + Group Curve - false - 2037fc27-5784-4c4a-aab4-f217811a502f - 1 - - - - 2580 - 24294 - 50 - 24 - - - 2605.128 - 24306.41 - - - + - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 2c0308e1-28bc-4c67-be3c-9b72627be6f1 + 1 + e8b5e115-8323-4ee9-86ab-acff863fc299 + Group + Group + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 10072ca4-1b88-402e-9519-4eb0075b3552 + ff61e05d-8499-42ec-88b0-655a6e7c02a5 + c224342c-801f-4459-9224-44879ddf539f + 9e8cc228-1ff8-49c4-9d11-42fc9d92ab08 + 9b0f3220-f524-4597-8004-73158c7fe09e + e2aa490f-5efe-4d5f-ae12-c6bea9692948 + 743cfa93-b14b-46d1-a2a2-404b0f0db21f + bade2dc2-5919-4723-bde3-ebdd9bc0713a + 340eb253-1064-4693-a3de-5ffee5477fce + 9ac39d0d-b7d7-4a16-9428-c35cd6e7c8b9 + e8b5e115-8323-4ee9-86ab-acff863fc299 + 250166c2-181d-43f7-84d6-b431aeca7a29 + 618a62fc-c364-493f-afdf-61708b13caf2 + 388543c4-041b-413c-9cc4-ed5a5ff34151 + 82348a3c-9eea-4fc0-9a5b-cb872f5abbc5 + a2fcf294-58d9-4486-bfa1-a9a3a8aa8dff + e2e195fd-49d3-456b-92fb-68c4f2184a19 + dfbd4830-30d1-4236-9600-fc514fa8836c + 84ed4f5c-c495-4632-ab02-2d04a961e45f + 1cbb6b9c-ea74-47e7-9bc8-21aaf33383af + 20 + dd0694b8-75ec-4cda-8bbb-4fb3895eacf0 + Group + + + + + + + + + + + dd8134c0-109b-4012-92be-51d843edfff7 + Duplicate Data - Scale an object uniformly in all directions. + Duplicate data a predefined number of times. true - 12d1e858-5174-4c8d-9b86-79662978887b + 10072ca4-1b88-402e-9519-4eb0075b3552 true - Scale - Scale + Duplicate Data + Duplicate Data - + - 2522 - 24323 - 154 + 8227 + 25428 + 104 64 - 2606 - 24355 + 8286 + 25460 - - Base geometry - 56937ea0-cb0e-47ea-8c68-08da8a6bbd6d + + 1 + Data to duplicate + fb19da30-e146-4740-a7c2-6b7c4d922e65 true - Geometry - Geometry - true - f94da2bc-d071-4b7f-ad50-a3d8e7e6df46 + Data + Data + false + 8dbea2e7-8016-4f48-a111-3632d6f14e6e 1 - + - 2524 - 24325 - 67 + 8229 + 25430 + 42 20 - 2567 - 24335 + 8251.5 + 25440 + + + 1 + + + + + 1 + {0} + + + + + Grasshopper.Kernel.Types.GH_Integer + 1 + + + + + + - - Center of scaling - e6569b91-5924-4b8d-ba8d-789d515075e3 + + Number of duplicates + 7aa09ab9-610b-4b1b-83f1-5d8a488e0c6e true - Center - Center + Number + Number false - 0 + 5dd735ad-8c4e-4457-bd38-e14eee0646bf + 1 - 2524 - 24345 - 67 + 8229 + 25450 + 42 20 - 2567 - 24355 + 8251.5 + 25460 @@ -143982,13 +144688,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 500 @@ -143998,29 +144699,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - 7443f77e-93ec-466a-a46f-4d06d402715e - 2^X + + Retain list order + 4811e957-53a0-4847-b803-f4f5161085cf true - Factor - Factor + Order + Order false - 9b841fa1-df46-463a-8a58-7dc4660c77b4 - 1 + 0 - 2524 - 24365 - 67 + 8229 + 25470 + 42 20 - 2567 - 24375 + 8251.5 + 25480 @@ -144037,7 +144736,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + true @@ -144047,12 +144746,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - 2037fc27-5784-4c4a-aab4-f217811a502f + + 1 + Duplicated data + ea12780c-201c-472a-bbf0-053f94cd1092 true - Geometry - Geometry + Data + Data false 0 @@ -144060,201 +144760,175 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2621 - 24325 - 53 - 30 + 8301 + 25430 + 28 + 60 - 2649 - 24340 + 8316.5 + 25460 - - - Transformation data - 709f4a97-2a2e-4b92-ab9d-5f8d5a9e0da9 - true - Transform - Transform - false - 0 - - - - - - 2621 - 24355 - 53 - 30 - - - 2649 - 24370 - - - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - f94da2bc-d071-4b7f-ad50-a3d8e7e6df46 - 64f057b3-8d69-4683-a356-cc3a9ebba111 - 12d1e858-5174-4c8d-9b86-79662978887b - 27899f96-8899-44d3-a06c-50d23c4c5623 - cc70bbb3-8e62-43a8-89b7-a04a7c23a69a - 1fbbe719-afab-43c1-8002-d88926fda48e - d635009e-7496-4f0a-b419-1c3bc7ea2e82 - 77caac64-a7e4-49bc-87b4-46dabf90784a - 446219ab-8ce4-4042-87a6-b6ea0e93f342 - 5d6229b2-80b9-413c-a2de-76a14008b61a - 10 - ac29e4de-75e7-4875-81a4-f6cdfbdeb31b - Group - - - - - + - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b - Move + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 + DotNET VB Script (LEGACY) - - Translate (move) an object along a vector. + + A VB.NET scriptable component true - ed3b2feb-3bad-4598-a465-c0ff584626b2 + ff61e05d-8499-42ec-88b0-655a6e7c02a5 true - Move - Move + DotNET VB Script (LEGACY) + Turtle + 0 + Dim i As Integer + Dim dir As New On3dVector(1, 0, 0) + Dim pos As New On3dVector(0, 0, 0) + Dim axis As New On3dVector(0, 0, 1) + Dim pnts As New List(Of On3dVector) + + pnts.Add(pos) + + For i = 0 To Forward.Count() - 1 + Dim P As New On3dVector + dir.Rotate(Left(i), axis) + P = dir * Forward(i) + pnts(i) + pnts.Add(P) + Next + + Points = pnts - + - 2935 - 20191 - 138 + 8213 + 23500 + 116 44 - 3003 - 20213 + 8274 + 23522 + + + 1 + 1 + 2 + Script Variable Forward + Script Variable Left + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + true + true + Forward + Left + true + true + + + + + 2 + Print, Reflect and Error streams + Output parameter Points + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + true + true + Output + Points + false + false + + - - Base geometry - e8156acf-4650-4f02-9230-6edb7eec150f + + 1 + false + Script Variable Forward + 41c0b509-5d0b-4d35-a470-b1f1b8ab9ea0 true - Geometry - Geometry + Forward + Forward true - 42c15cbd-a73d-4764-821c-1e992d0e0f27 + 1 + true + ea12780c-201c-472a-bbf0-053f94cd1092 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - 2937 - 20193 - 51 + 8215 + 23502 + 44 20 - 2964 - 20203 + 8238.5 + 23512 - - Translation vector - ad29c9fb-8135-416c-99c0-8fdcf995f3f9 + + 1 + false + Script Variable Left + 5a9c0544-ef18-4386-bafe-8b5f0cc05d61 true - Motion - Motion - false - 73720f25-b486-4063-bf77-17ff68e76c9e + Left + Left + true + 1 + true + 565bff87-c1f3-423f-ab95-05c38319cd6c 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - + - 2937 - 20213 - 51 + 8215 + 23522 + 44 20 - 2964 - 20223 + 8238.5 + 23532 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 3 - 0 - - - - - - - - Translated geometry - c81335a0-ddbb-498e-893f-43a31d8cd505 + Print, Reflect and Error streams + 383e0da6-9dca-4247-b671-a36bf30befdc true - Geometry - Geometry + Output + Output false 0 @@ -144262,14 +144936,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3018 - 20193 - 53 + 8289 + 23502 + 38 20 - 3046 - 20203 + 8309.5 + 23512 @@ -144277,11 +144951,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Transformation data - ecb1ed1b-9d26-478c-863d-b4c1c5c593f4 + Output parameter Points + 161c150e-386f-40f3-875a-4b3bb95765a2 true - Transform - Transform + Points + Points false 0 @@ -144289,14 +144963,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3018 - 20213 - 53 + 8289 + 23522 + 38 20 - 3046 - 20223 + 8309.5 + 23532 @@ -144306,332 +144980,327 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - cc70bbb3-8e62-43a8-89b7-a04a7c23a69a - true - Digit Scroller - - false - 0 - - - - - 12 - - 2 - - 30.9312132004 - - - - - - 2480 - 24519 - 250 - 20 - - - 2480.427 - 24519.5 - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 1fbbe719-afab-43c1-8002-d88926fda48e - true - Panel - - false - 0 - 0 - 16.93121320041889709 - - - - - - 2537 - 24419 - 144 - 20 - - 0 - 0 - 0 - - 2537.587 - 24419.11 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - - Contains a collection of generic curves + + Create a series of numbers. true - d635009e-7496-4f0a-b419-1c3bc7ea2e82 + 9e8cc228-1ff8-49c4-9d11-42fc9d92ab08 true - Curve - Curve - false - 0 + Series + Series - + - 2580 - 24251 - 50 - 24 + 8224 + 24757 + 101 + 64 - 2605.128 - 24263.41 + 8274 + 24789 - - - 1 + + + First number in the series + 7860ca71-d430-444a-b399-bb5d98b69a01 + true + Start + Start + false + 0 - - + + + + 8226 + 24759 + 33 + 20 + + + 8244 + 24769 + + + + + 1 - {0;0;0;0} - - - -1 - - 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- - 00000000-0000-0000-0000-000000000000 + + + 1 + {0} + + + + 1 + + + + + + Number of values in the series + 0b0c74f9-ecbb-47a0-9905-311b6d5f066c + true + Count + Count + false + 5dd735ad-8c4e-4457-bd38-e14eee0646bf + 1 + + + + + + 8226 + 24799 + 33 + 20 + + + 8244 + 24809 + + + + + + + + 1 + Series of numbers + e036b819-f3fa-49f8-bdc3-6d85e6bc4725 + true + Series + Series + false + 0 + + + + + + 8289 + 24759 + 34 + 60 + + + 8307.5 + 24789 + + + + + - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider - - A panel for custom notes and text values - 2480fc5c-66cb-4fcc-af50-79745d500b87 + + Numeric slider for single values + 9b0f3220-f524-4597-8004-73158c7fe09e true - Panel - + Number Slider + false - 0 0 - 0.00137956207 - + - 2794 - 25110 - 439 + 8221 + 25658 + 150 20 - 0 - 0 - 0 - 2794.927 - 25110.43 + 8221.009 + 25658.48 - + - - 255;255;255;255 - - false - false - true - false - false - true + 0 + 1 + 0 + 65536 + 0 + 0 + 256 - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + a4cd2751-414d-42ec-8916-476ebf62d7fe + Radians - - A panel for custom notes and text values - 36d8d781-7249-499e-9200-c1eb0dc8215d + + Convert an angle specified in degrees to radians + true + e2aa490f-5efe-4d5f-ae12-c6bea9692948 true - Panel - - false - 0 - b728aecf-c06e-47c6-90f5-cc6153fb8819 - 1 - 0.00032220000 -0.00000220000 + Radians + Radians - + - + - 2795 - 25234 - 439 - 22 + 8174 + 24999 + 120 + 28 - 0 - 0 - 0 - 2795.237 - 25234.39 + 8235 + 25013 - + + + Angle in degrees + 8b0606a6-f486-491f-80ef-06b47d1f9a2d + true + Degrees + Degrees + false + 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 + 1 + + + + + + 8176 + 25001 + 44 + 24 + + + 8199.5 + 25013 + + + + + + - - 255;255;255;255 - - false - false - true - false - false - true + Angle in radians + c51817d3-3489-4bdf-baca-363dd1128013 + true + Radians + Radians + false + 0 + + + + + 8250 + 25001 + 42 + 24 + + + 8272.5 + 25013 + + + + - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -144640,7 +145309,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - fd3cde6d-4956-45e7-b959-30385e85fb44 + 743cfa93-b14b-46d1-a2a2-404b0f0db21f true Digit Scroller Digit Scroller @@ -144654,184 +145323,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default Digit Scroller 1 - 0.00007777700 + 0.00140149998 - 2887 - 25375 + 8152 + 25370 251 20 - 2887.837 - 25375.8 - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - a9574e45-69fb-4cab-b92c-3d617258bb91 - true - Panel - - false - 0 - 0 - 0.00137956207 - - - - - - 2795 - 25355 - 439 - 20 - - 0 - 0 - 0 - - 2795.677 - 25355.96 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - fbac3e32-f100-4292-8692-77240a42fd1a - Point - - - - - Contains a collection of three-dimensional points - true - 49e97076-47e9-42b3-94bb-22be4cbce56d - true - Point - Point - false - 82207b9e-ead4-4815-878a-17418dfbdd67 - 1 - - - - - - 3010 - 23009 - 50 - 24 - - - 3035.657 - 23021.52 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 82207b9e-ead4-4815-878a-17418dfbdd67 - true - Relay - - false - 0da3606f-e8e9-424b-b40d-9632eaf7af1a - 1 - - - - - - 3011 - 23051 - 40 - 16 - - - 3031 - 23059 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 57f0799b-c461-420d-9597-c2d5f7fd5022 - true - Relay - - false - d8055d91-f89a-4e89-8a6b-f6d9bc26718d - 1 - - - - - - 3011 - 22828 - 40 - 16 - - - 3031 - 22836 + 8152.381 + 25370.16 @@ -144839,59 +145344,60 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 75eb156d-d023-42f9-a85e-2f2456b8bcce + Interpolate (t) - Scale an object uniformly in all directions. + Create an interpolated curve through a set of points with tangents. true - 84df36e3-f442-4145-bdae-23bfd4a52f79 + 9ac39d0d-b7d7-4a16-9428-c35cd6e7c8b9 true - Scale - Scale + Interpolate (t) + Interpolate (t) - + - 2954 - 22864 - 154 - 64 + 8199 + 22735 + 144 + 84 - 3038 - 22896 + 8285 + 22777 - - Base geometry - 5e664073-3d42-40b2-a9c8-1554fdf7420d + + 1 + Interpolation points + e5ebfcff-c93c-4298-8e26-a0568a88702f true - Geometry - Geometry - true - 49e97076-47e9-42b3-94bb-22be4cbce56d + Vertices + Vertices + false + 8cb6586a-a146-45f7-b630-5c0b4f08febe 1 - 2956 - 22866 - 67 + 8201 + 22737 + 69 20 - 2999 - 22876 + 8237 + 22747 @@ -144899,11 +145405,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Center of scaling - a3caabff-e975-4d5e-8c80-faf302d69885 + Tangent at start of curve + 7967903d-9571-4a38-925c-b448f256c64d true - Center - Center + Tangent Start + Tangent Start false 0 @@ -144911,14 +145417,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2956 - 22886 - 67 + 8201 + 22757 + 69 20 - 2999 - 22896 + 8237 + 22767 @@ -144934,10 +145440,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 + + 0.0625 0 0 @@ -144950,29 +145455,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - 444912a7-cd00-454d-a0d9-fb1ba20ed45f - 2^X + + Tangent at end of curve + 9f9f2229-477f-4142-b339-994e535cbe18 true - Factor - Factor + Tangent End + Tangent End false - 620f22e7-a506-41a5-9b65-8bfbd9795fb9 - 1 + 0 - 2956 - 22906 - 67 + 8201 + 22777 + 69 20 - 2999 - 22916 + 8237 + 22787 @@ -144989,7 +145492,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + + 0 + 0 + 0 + + + + + + + + + + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + fdaf3e1c-31ed-423e-a68b-3a6130502ce1 + true + KnotStyle + KnotStyle + false + 0 + + + + + + 8201 + 22797 + 69 + 20 + + + 8237 + 22807 + + + + + + 1 + + + + + 1 + {0} + + + + + 2 @@ -145000,11 +145554,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Scaled geometry - d8055d91-f89a-4e89-8a6b-f6d9bc26718d + Resulting nurbs curve + 215d6723-c234-40af-90d3-d7c02d4a9b30 true - Geometry - Geometry + Curve + Curve false 0 @@ -145012,14 +145566,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3053 - 22866 - 53 - 30 + 8300 + 22737 + 41 + 26 - 3081 - 22881 + 8322 + 22750.33 @@ -145027,11 +145581,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Transformation data - 982e0807-63a2-461f-80cd-22cb90d70f41 + Curve length + e996e374-9cac-4b12-b02b-375aeec6d4a0 true - Transform - Transform + Length + Length false 0 @@ -145039,14 +145593,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3053 - 22896 - 53 - 30 + 8300 + 22763 + 41 + 27 - 3081 - 22911 + 8322 + 22777 + + + + + + + + Curve domain + 56470385-083d-4abd-9fe3-0da8c97fb9fb + true + Domain + Domain + false + 0 + + + + + + 8300 + 22790 + 41 + 27 + + + 8322 + 22803.67 @@ -145056,68 +145637,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Numeric scroller for single numbers - 620f22e7-a506-41a5-9b65-8bfbd9795fb9 - true - Digit Scroller - - false - 0 - - - - - 12 - - 7 - - 16.00000 - - - - - - 2915 - 22953 - 250 - 20 - - - 2915.436 - 22953.88 - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - + 1 255;255;255;255 A group of Grasshopper objects - 49e97076-47e9-42b3-94bb-22be4cbce56d - 1 - 049dd7c6-38d9-418a-9ba6-928754ae8d1e + 10072ca4-1b88-402e-9519-4eb0075b3552 + ff61e05d-8499-42ec-88b0-655a6e7c02a5 + c224342c-801f-4459-9224-44879ddf539f + 9e8cc228-1ff8-49c4-9d11-42fc9d92ab08 + 9b0f3220-f524-4597-8004-73158c7fe09e + e2aa490f-5efe-4d5f-ae12-c6bea9692948 + 743cfa93-b14b-46d1-a2a2-404b0f0db21f + bade2dc2-5919-4723-bde3-ebdd9bc0713a + 1a33f23c-ee59-41be-9968-ab9ba5ed2344 + aaef31bd-73c8-416a-855d-34135f2666f7 + ee53f26e-b430-492a-a353-5d2c5665ee75 + 77ee56bf-42ea-4de5-a9e1-55394398403b + 9daec4e9-6644-4eb9-a65b-8b9266447b5b + e89722ea-0b93-47ee-85d5-9f044bdbb649 + 5f7bf1f7-7ac1-4ce8-b2ff-bfe64aea7d55 + 32907c7d-0b14-4a93-8d8b-bcda3fc126b5 + 16 + 340eb253-1064-4693-a3de-5ffee5477fce Group - Point + @@ -145125,146 +145677,324 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Numeric scroller for single numbers - b728aecf-c06e-47c6-90f5-cc6153fb8819 + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + true + ac26602c-e82c-4bef-9524-454b72863af1 true - Digit Scroller - Digit Scroller - false - 0 + Evaluate Length + Evaluate Length - - - - 12 - Digit Scroller - 1 - - 0.02196259374 - - + - 2887 - 25276 - 251 - 20 + 8199 + 22567 + 144 + 64 - 2887.337 - 25276.11 + 8273 + 22599 - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 5d6229b2-80b9-413c-a2de-76a14008b61a - true - Digit Scroller - - false - 0 - - - - - 12 - - 2 - - 0.0000000000 + + + Curve to evaluate + 1ea0fa26-3bc4-4bdc-bcef-305bff45e01e + true + Curve + Curve + false + 215d6723-c234-40af-90d3-d7c02d4a9b30 + 1 + + + + + + 8201 + 22569 + 57 + 20 + + + 8231 + 22579 + + + + + + + + Length factor for curve evaluation + 0ba6df0b-3aad-4dc2-8fbd-0b9b5461f4c4 + true + Length + Length + false + 0 + + + + + 8201 + 22589 + 57 + 20 + + + 8231 + 22599 + + + + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + + - - - - 2480 - 24480 - 250 - 20 - - - 2480.427 - 24480.5 - + + + If True, the Length factor is normalized (0.0 ~ 1.0) + bc494ee4-2a37-4cf5-9155-aed7e577c0cb + true + Normalized + Normalized + false + 0 + + + + + + 8201 + 22609 + 57 + 20 + + + 8231 + 22619 + + + + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + + + + + + Point at the specified length + f8421ffc-03f8-457f-be30-396d4a563c11 + true + Point + Point + false + 0 + + + + + + 8288 + 22569 + 53 + 20 + + + 8316 + 22579 + + + + + + + + Tangent vector at the specified length + d4327f97-d104-49b5-a665-14febf21d1cb + true + Tangent + Tangent + false + 0 + + + + + + 8288 + 22589 + 53 + 20 + + + 8316 + 22599 + + + + + + + + Curve parameter at the specified length + bd37eac4-2fdc-4a37-8c90-9fc89c360537 + true + Parameter + Parameter + false + 0 + + + + + 8288 + 22609 + 53 + 20 + + + 8316 + 22619 + + + + - + - 56b92eab-d121-43f7-94d3-6cd8f0ddead8 - Vector XYZ + f12daa2f-4fd5-48c1-8ac3-5dea476912ca + Mirror - Create a vector from {xyz} components. + Mirror an object. true - 2ea92ada-a4b2-4477-9fa9-52ac38de5ea1 + f11ea47f-2a3f-487e-8d64-d49319b4ef03 true - Vector XYZ - Vector XYZ + Mirror + Mirror - + - 2934 - 20328 - 139 - 64 + 8202 + 22505 + 138 + 44 - 3019 - 20360 + 8270 + 22527 - - Vector {x} component - 60c54331-bc4b-4521-9929-be231313bc87 + + Base geometry + 0b0e267f-50c2-46e3-a547-e213de0040ee true - X component - X component + Geometry + Geometry + true + 215d6723-c234-40af-90d3-d7c02d4a9b30 + 1 + + + + + + 8204 + 22507 + 51 + 20 + + + 8231 + 22517 + + + + + + + + Mirror plane + 182f41c6-3900-4b33-8426-d59b645241ba + true + Plane + Plane false - 0 + f3ab1c49-edf7-4c0e-bbb8-ebbafb2fca87 + 1 - 2936 - 20330 - 68 + 8204 + 22527 + 51 20 - 2971.5 - 20340 + 8231 + 22537 @@ -145281,7 +146011,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + + 0 + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + @@ -145290,28 +146030,145 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Vector {y} component - 16cbf773-aa5e-44f3-a305-63b696951888 + Mirrored geometry + ed4f8aba-2319-4a97-9ef9-4db96e350522 true - Y component - Y component + Geometry + Geometry + false + 0 + + + + + + 8285 + 22507 + 53 + 20 + + + 8313 + 22517 + + + + + + + + Transformation data + c12c39c1-08b5-4f4a-ab32-47160c6eb15b + true + Transform + Transform false 0 + + + + + 8285 + 22527 + 53 + 20 + + + 8313 + 22537 + + + + + + + + + + + + 4c619bc9-39fd-4717-82a6-1e07ea237bbe + Line SDL + + + + + Create a line segment defined by start point, tangent and length.} + true + 2f644ecf-a9a9-4c3e-a587-89788beee78a + true + Line SDL + Line SDL + + + + + + 8218 + 22651 + 106 + 64 + + + 8282 + 22683 + + + + + + Line start point + 6e2f9f46-f1fe-47fc-9c66-c13d55980f30 + true + Start + Start + false + f8421ffc-03f8-457f-be30-396d4a563c11 + 1 + + + + + + 8220 + 22653 + 47 + 20 + + + 8245 + 22663 + + + + + + + + Line tangent (direction) + 053e29e6-ea1b-419c-8a03-c214a1d318eb + true + Direction + Direction + false + d4327f97-d104-49b5-a665-14febf21d1cb + 1 + - 2936 - 20350 - 68 + 8220 + 22673 + 47 20 - 2971.5 - 20360 + 8245 + 22683 @@ -145328,7 +146185,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4 + + 0 + 0 + 1 + @@ -145339,11 +146200,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Vector {z} component - 1d4f19f4-7e41-4fec-810f-5de82b28ea5d + Line length + 75bee7b4-76a2-480b-b13c-fa418683c2fa true - Z component - Z component + Length + Length false 0 @@ -145351,14 +146212,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2936 - 20370 - 68 + 8220 + 22693 + 47 20 - 2971.5 - 20380 + 8245 + 22703 @@ -145375,7 +146236,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + 1 @@ -145386,11 +146247,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Vector construct - 73720f25-b486-4063-bf77-17ff68e76c9e + Line segment + f3ab1c49-edf7-4c0e-bbb8-ebbafb2fca87 true - Vector - Vector + Line + Line false 0 @@ -145398,26 +146259,138 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3034 - 20330 - 37 - 30 + 8297 + 22653 + 25 + 60 - 3054 - 20345 + 8311 + 22683 - + + + + + + + 8073a420-6bec-49e3-9b18-367f6fd76ac3 + Join Curves + + + + + Join as many curves as possible + true + 7b8954c2-fa1f-4d7d-9348-0ac962ebb8d6 + true + Join Curves + Join Curves + + + + + + 8212 + 22443 + 118 + 44 + + + 8275 + 22465 + + + + + + 1 + Curves to join + ccdd2b02-99c1-432c-b323-c828feeaaa68 + true + Curves + Curves + false + 215d6723-c234-40af-90d3-d7c02d4a9b30 + ed4f8aba-2319-4a97-9ef9-4db96e350522 + 2 + + + + + + 8214 + 22445 + 46 + 20 + + + 8238.5 + 22455 + + + + + + - Vector length - 66b39a2e-2bc8-4086-b038-0d7a860088a8 + Preserve direction of input curves + d8f01d8d-9387-41db-b68e-b9dbc7655f66 true - Length - Length + Preserve + Preserve + false + 0 + + + + + + 8214 + 22465 + 46 + 20 + + + 8238.5 + 22475 + + + + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + + + + + + 1 + Joined curves and individual curves that could not be joined. + bd41d0fe-e0e8-4e3c-b316-50e3d5f1ff48 + true + Curves + Curves false 0 @@ -145425,14 +146398,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3034 - 20360 - 37 - 30 + 8290 + 22445 + 38 + 40 - 3054 - 20375 + 8310.5 + 22465 @@ -145442,182 +146415,236 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - Filters a collection of input streams + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 446219ab-8ce4-4042-87a6-b6ea0e93f342 + 1a4d4b49-cdcb-401f-bab1-69d3c0e7709b true - Stream Filter - Stream Filter + Evaluate Length + Evaluate Length - + - 2561 - 24616 - 89 + 8199 + 22359 + 144 64 - 2606 - 24648 + 8273 + 22391 - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Curve to evaluate + e588df7e-9281-460c-8919-b325533ff874 + true + Curve + Curve + false + bd41d0fe-e0e8-4e3c-b316-50e3d5f1ff48 + 1 - - - - Index of Gate stream - ad79a5ac-d5b5-4e57-b88a-90bc2302e10d - true - Gate - Gate - false - cd2b1132-cbf4-4723-9453-261983046e3b - 1 + + + + + 8201 + 22361 + 57 + 20 + + + 8231 + 22371 + - - + + + + + + Length factor for curve evaluation + 20baaadf-0381-4733-8c76-d1cafe4b4336 + true + Length + Length + false + 0 + + + + + + 8201 + 22381 + 57 + 20 + + + 8231 + 22391 + + + + + + 1 + + + - - 2563 - 24618 - 28 - 20 - - - 2578.5 - 24628 - - - - - 1 + {0} - - - 1 - {0} + + + 1 - - - - 0 - - - - - - 2 - Input stream at index 0 - 995ebdca-a563-4dc7-a7a7-63ff65fa63fe - true - false - Stream 0 - 0 - true - 9e8a3a26-c196-4a8e-8854-2e1303fa393c - 1 + + + + + If True, the Length factor is normalized (0.0 ~ 1.0) + 78c5d0e7-dfb4-4a4a-ba97-4237c7cf0a9e + true + Normalized + Normalized + false + 0 + + + + + + 8201 + 22401 + 57 + 20 + + + 8231 + 22411 + - - - - - 2563 - 24638 - 28 - 20 - - - 2578.5 - 24648 - - - - - - - 2 - Input stream at index 1 - b1c28ded-1647-4af8-b659-aae008c0f448 - true - false - Stream 1 - 1 - true - f32e469d-5411-4757-a641-2639d4f5739a - 1 + + + 1 - + - - 2563 - 24658 - 28 - 20 - - - 2578.5 - 24668 - + 1 + {0} + + + + true + + + - - - 2 - Filtered stream - 270d3941-6706-46e2-8861-fe273a0f9203 - true - false - Stream - S(1) - false - 0 + + + + + Point at the specified length + 7adddac8-2bcf-442a-ab1b-72f007518d68 + true + Point + Point + false + 0 + + + + + + 8288 + 22361 + 53 + 20 + + + 8316 + 22371 + + + + + + + + Tangent vector at the specified length + 133cc957-03a4-4b91-9155-e967d46f4a53 + true + Tangent + Tangent + false + 0 + + + + + + 8288 + 22381 + 53 + 20 + + + 8316 + 22391 + + + + + + + + Curve parameter at the specified length + f8b074c7-b0d9-411e-a8b4-4bf5621edeb2 + true + Parameter + Parameter + false + 0 + + + + + + 8288 + 22401 + 53 + 20 + + + 8316 + 22411 + - - - - - 2621 - 24618 - 27 - 60 - - - 2636 - 24648 - - - - @@ -145625,428 +146652,399 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + b7798b74-037e-4f0c-8ac7-dc1043d093e0 + Rotate - - 2 - A wire relay object - 3ae0a9ca-46aa-4bac-8ff4-c39cfa9c4f33 + + Rotate an object in a plane. + true + 1418861d-2e73-4275-8864-69218f9321f8 true - Relay - - false - 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf - 1 + Rotate + Rotate - + - 2987 - 23597 - 40 - 16 + 8202 + 22276 + 138 + 64 - 3007 - 23605 + 8270 + 22308 + + + Base geometry + 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+ false + false + true + + - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve - + Contains a collection of generic curves true - 1ada7be1-89a0-4450-87b9-20e93d1acfb8 + 2ef4538c-fc81-4634-8f8a-fec6097d3e04 + true Curve Curve false - 0 + d1a174ae-96f5-4751-ae05-dd2514b98bec + 1 - + - 4399 - 24238 + 8254 + 22184 50 24 - 4424.946 - 24250.93 + 8279.49 + 22196.23 - - - 1 - - - - - 1 - {0;0;0;0} - - - - - -1 - - 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 - - 00000000-0000-0000-0000-000000000000 - - - - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - 1ada7be1-89a0-4450-87b9-20e93d1acfb8 - 1 - 56294286-d42f-4763-9849-2c890745dbc5 - Group - Curve - - - - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -146176,11 +147156,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - f084951b-766e-437c-b35d-714be45ce7b8 + 2ef4538c-fc81-4634-8f8a-fec6097d3e04 1 - 5fbe45e5-87d0-4cad-b63f-8bb82a20ee3e + fe5a739c-c046-49a7-a451-c8e3f50b7946 Group - Group + Curve @@ -146188,150 +147168,139 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 0a3d7a60-480c-451b-8e1d-c334c9932d8e - 9a1c517e-848c-43b1-87fc-42a28832bfde - c224342c-801f-4459-9224-44879ddf539f - def91bd9-37fa-4802-a0b4-1ddfb4722e3f - 9283d059-2d52-4d86-9362-5e2baf255c27 - d5894a96-90d1-47d4-bf1e-1745cd1934d7 - d9a4a6e3-c722-410c-a790-c549c6d0ae5e - bade2dc2-5919-4723-bde3-ebdd9bc0713a - 71112fe7-1fea-47f3-b4e9-ce6884c9ceaf - e5d6d52d-2e6d-41ec-9c34-ca12be6a9777 - 5fbe45e5-87d0-4cad-b63f-8bb82a20ee3e - 56294286-d42f-4763-9849-2c890745dbc5 - b5da1097-2a48-4cd6-a489-40cb2c221f47 - 07fc185b-285c-4d94-bbde-e0ed5aaf023f - 53979eb6-9c9b-437c-b4e7-4b6b9a1dab95 - af64ea04-5511-4bb8-816c-4ed0705490f6 - 4d9514a4-6cbd-4d54-af16-2f88e8f4d1d1 - 8d8e45b6-007c-4f16-8238-2801dae68966 - 3aad9ca7-1883-4a7e-8ae5-1fb4937b0b3f - 3c8cf81e-1720-4651-b4bb-d6e1fd8819ee - 20 - ee3c2f43-73b5-472e-b7e2-0db184021600 - Group + + A panel for custom notes and text values + aaef31bd-73c8-416a-855d-34135f2666f7 + true + Panel + false + 0 + 0 + 0.35721403168191375/4/4 - - + + + + + 8060 + 25093 + 439 + 20 + + 0 + 0 + 0 + + 8060.471 + 25093.35 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + - + - dd8134c0-109b-4012-92be-51d843edfff7 - Duplicate Data + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Duplicate data a predefined number of times. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 0a3d7a60-480c-451b-8e1d-c334c9932d8e - Duplicate Data - Duplicate Data + 31dbc3e1-b3f2-4620-bbd4-0d38954f90ba + true + Evaluate Length + Evaluate Length - + - 4373 - 25398 - 104 + 8199 + 22087 + 144 64 - 4432 - 25430 + 8273 + 22119 - 1 - Data to duplicate - c1bcdb8b-a8de-42b8-bc97-b9013965a2b3 - Data - Data + Curve to evaluate + 017b7074-512c-445c-b9fd-d1c12da25ce5 + true + Curve + Curve false - 207d9cec-a4d2-425f-8c18-c1b9a6493af2 + d1a174ae-96f5-4751-ae05-dd2514b98bec 1 - + - 4375 - 25400 - 42 + 8201 + 22089 + 57 20 - 4397.5 - 25410 + 8231 + 22099 - - - 1 - - - - - 1 - {0} - - - - - Grasshopper.Kernel.Types.GH_Integer - 1 - - - - - - - Number of duplicates - f6dc3c10-a8b6-43ec-b7a4-49f7b5396cfc - Number - Number + Length factor for curve evaluation + 3cd3a3c2-3846-48fc-ae1f-81d7a2deecd9 + true + Length + Length false - 18afda8e-f24e-4448-8fa3-5a49fbcb28ca - 1 + 0 - 4375 - 25420 - 42 + 8201 + 22109 + 57 20 - 4397.5 - 25430 + 8231 + 22119 @@ -146348,7 +147317,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 500 + 1 @@ -146358,11 +147327,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Retain list order - 34747507-1a6e-45b5-b4c3-d26c4929ffa2 - Order - Order + + If True, the Length factor is normalized (0.0 ~ 1.0) + fc6b20d6-2388-41ba-bed3-6a2fddbd762c + true + Normalized + Normalized false 0 @@ -146370,14 +147340,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4375 - 25440 - 42 + 8201 + 22129 + 57 20 - 4397.5 - 25450 + 8231 + 22139 @@ -146405,11 +147375,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 - Duplicated data - 97811af2-0aca-4f54-8b25-1ba9649407a5 - Data - Data + Point at the specified length + 2000c00d-fa4d-437f-a942-43d585f5570d + true + Point + Point false 0 @@ -146417,14 +147387,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4447 - 25400 - 28 - 60 + 8288 + 22089 + 53 + 20 - 4462.5 - 25430 + 8316 + 22099 + + + + + + + + Tangent vector at the specified length + bd70a4df-143a-4834-919b-f11f2167e570 + true + Tangent + Tangent + false + 0 + + + + + + 8288 + 22109 + 53 + 20 + + + 8316 + 22119 + + + + + + + + Curve parameter at the specified length + 90ef7c74-ca45-486e-bdbf-384f7afc392e + true + Parameter + Parameter + false + 0 + + + + + + 8288 + 22129 + 53 + 20 + + + 8316 + 22139 @@ -146434,154 +147458,198 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 - DotNET VB Script (LEGACY) + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - A VB.NET scriptable component + Evaluate an expression + FORMAT("{0:R}",O) true - 9a1c517e-848c-43b1-87fc-42a28832bfde - DotNET VB Script (LEGACY) - Turtle - 0 - Dim i As Integer - Dim dir As New On3dVector(1, 0, 0) - Dim pos As New On3dVector(0, 0, 0) - Dim axis As New On3dVector(0, 0, 1) - Dim pnts As New List(Of On3dVector) - - pnts.Add(pos) - - For i = 0 To Forward.Count() - 1 - Dim P As New On3dVector - dir.Rotate(Left(i), axis) - P = dir * Forward(i) + pnts(i) - pnts.Add(P) - Next - - Points = pnts + fea4f0c2-1987-4792-a0be-9d1d82221862 + true + Expression + Expression - + - 4359 - 23470 - 116 - 44 + 8174 + 21865 + 194 + 28 - 4420 - 23492 + 8274 + 21879 - - - 1 - 1 - 2 - Script Variable Forward - Script Variable Left - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - true - true - Forward - Left - true - true + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + Expression variable + 68cb0590-7e31-4a16-9c10-13eb2931b64a + true + Variable O + O + true + f62c9084-a0c7-4e1e-ab21-230737cf544f + 1 + + + + + + 8176 + 21867 + 14 + 24 + + + 8184.5 + 21879 + + + + + + + + Result of expression + facbb8ab-a37e-476f-8b4f-3c8e6a3c9cea + true + Result + + false + 0 + + + + + + 8357 + 21867 + 9 + 24 + + + 8363 + 21879 + + + + + + - - - 2 - Print, Reflect and Error streams - Output parameter Points - 3ede854e-c753-40eb-84cb-b48008f14fd4 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - true - true - Output - Points - false - false + + + + + + + 9abae6b7-fa1d-448c-9209-4a8155345841 + Deconstruct + + + + + Deconstruct a point into its component parts. + true + 7090ecc1-3531-4766-ac7c-8e9cef149444 + true + Deconstruct + Deconstruct + + + + + + 8205 + 21999 + 132 + 64 + + + 8252 + 22031 + - - 1 - false - Script Variable Forward - 347a5f6d-80d3-4e82-87b3-db3f0ff054cb - Forward - Forward - true - 1 - true - 97811af2-0aca-4f54-8b25-1ba9649407a5 + + Input point + b879cbc7-6088-4a28-ae15-165a59ef0380 + true + Point + Point + false + 2000c00d-fa4d-437f-a942-43d585f5570d 1 - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - 4361 - 23472 - 44 - 20 + 8207 + 22001 + 30 + 60 - 4384.5 - 23482 + 8223.5 + 22031 - - - 1 - false - Script Variable Left - bdf83768-9d65-4c4f-ac4e-ca87d3d0f4ce - Left - Left - true - 1 - true - 1c8ee915-ea01-475d-abde-9b8ca4ca0fea - 1 - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 + + + Point {x} component + f62c9084-a0c7-4e1e-ab21-230737cf544f + true + X component + X component + false + 0 - 4361 - 23492 - 44 + 8267 + 22001 + 68 20 - 4384.5 - 23502 + 8302.5 + 22011 - - - Print, Reflect and Error streams - 8f55da05-d245-4a81-a63b-5cc4a12e6ea6 - Output - Output + + + Point {y} component + d1ae140f-fa3d-4384-9da2-de4f36727553 + true + Y component + Y component false 0 @@ -146589,25 +147657,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4435 - 23472 - 38 + 8267 + 22021 + 68 20 - 4455.5 - 23482 + 8302.5 + 22031 - - - Output parameter Points - 51d8b6ea-0964-4fcf-99d0-55c92d4e3230 - Points - Points + + + Point {z} component + 974137a1-7b82-45c5-b52b-6c45ea81670c + true + Z component + Z component false 0 @@ -146615,14 +147684,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4435 - 23492 - 38 + 8267 + 22041 + 68 20 - 4455.5 - 23502 + 8302.5 + 22051 @@ -146632,150 +147701,295 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Create a series of numbers. + + A panel for custom notes and text values + ffda0e6f-d8c1-4125-bb4d-7ef56ab60a72 + true + Panel + + false + 0 + facbb8ab-a37e-476f-8b4f-3c8e6a3c9cea + 1 + Double click to edit panel content… + + + + + + 8198 + 21849 + 160 + 20 + + 0 + 0 + 0 + + 8198.262 + 21849.81 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) true - def91bd9-37fa-4802-a0b4-1ddfb4722e3f - Series - Series + 1cf97464-a3ba-483d-aacd-1defeb8b996d + true + Expression + Expression - + - 4370 - 24727 - 101 - 64 + 8174 + 21779 + 194 + 28 - 4420 - 24759 + 8274 + 21793 - - - First number in the series - 0f3c2dc1-bad6-429b-9a52-639d852042bd - Start - Start - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 4372 - 24729 - 33 - 20 - - - 4390 - 24739 - + + + Expression variable + d17bf718-c6a2-403e-aa01-ee49e87e9689 + true + Variable O + O + true + d1ae140f-fa3d-4384-9da2-de4f36727553 + 1 + + + + + 8176 + 21781 + 14 + 24 + + + 8184.5 + 21793 + + + + - - - 1 + + + Result of expression + 6bfd1e1d-0caf-4d82-a8ec-46ae8e8448f5 + true + Result + + false + 0 - + - 1 - {0} + + 8357 + 21781 + 9 + 24 + + + 8363 + 21793 + - - - - 0 - - - - + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 037e692a-0274-48f5-9028-92e8dd01ecf9 + true + Panel + + false + 0 + 6bfd1e1d-0caf-4d82-a8ec-46ae8e8448f5 + 1 + Double click to edit panel content… + + + + + + 8198 + 21761 + 160 + 20 + + 0 + 0 + 0 + + 8198.262 + 21761.38 + + + + - Step size for each successive number - 7a306ee6-211e-4c63-a562-54892d2536c5 - Step - Step + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 9c85271f-89fa-4e9f-9f4a-d75802120ccc + Division + + + + + Mathematical division + true + cf7d8f9e-103e-4278-9f94-cc9dc6040910 + true + Division + Division + + + + + + 8230 + 21677 + 82 + 44 + + + 8261 + 21699 + + + + + + Item to divide (dividend) + 5fa4a655-41a0-4b66-ab1f-74ae7d40c047 + true + A + A false - 0b19f101-19e4-47e9-a4d6-7abdb0a95380 + ffda0e6f-d8c1-4125-bb4d-7ef56ab60a72 1 - + - 4372 - 24749 - 33 + 8232 + 21679 + 14 20 - 4390 - 24759 + 8240.5 + 21689 - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - Number of values in the series - 4ddb0e87-a79a-4db0-8382-2c4d2586eeb4 - Count - Count + + + Item to divide with (divisor) + 8fbf2033-8129-46df-b9e7-38738ca9f147 + true + B + B false - 18afda8e-f24e-4448-8fa3-5a49fbcb28ca + 037e692a-0274-48f5-9028-92e8dd01ecf9 1 - 4372 - 24769 - 33 + 8232 + 21699 + 14 20 - 4390 - 24779 + 8240.5 + 21709 @@ -146783,11 +147997,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 - Series of numbers - b14d6bac-1c0b-4330-b6ec-6e130a31f993 - Series - Series + The result of the Division + 17fd6fac-4073-431e-a092-c23ce850f2ae + true + Result + Result false 0 @@ -146795,14 +148009,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4435 - 24729 + 8276 + 21679 34 - 60 + 40 - 4453.5 - 24759 + 8294.5 + 21699 @@ -146812,130 +148026,153 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Numeric slider for single values - 9283d059-2d52-4d86-9362-5e2baf255c27 - Number Slider - + + A panel for custom notes and text values + 3c0320ca-76da-4a43-9f92-f5a24feaa3e8 + true + Panel + false - 0 + 0 + d546a55d-2bc1-491a-a8e8-69a9ad7144ab + 1 + Double click to edit panel content… - + - 4357 - 25629 - 150 + 8198 + 21613 + 160 20 + 0 + 0 + 0 - 4357.626 - 25629.77 + 8198.5 + 21613.87 - + - 0 - 1 - 0 - 65536 - 0 - 0 - 256 + + 255;255;255;255 + + false + false + true + false + false + true - + - a4cd2751-414d-42ec-8916-476ebf62d7fe - Radians + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Convert an angle specified in degrees to radians + + Evaluate an expression + FORMAT("{0:R}",O) true - d5894a96-90d1-47d4-bf1e-1745cd1934d7 - Radians - Radians + c15d0439-8785-451e-b33a-6060a8c82673 + true + Expression + Expression - + - 4366 - 24988 - 120 + 8174 + 21630 + 194 28 - 4427 - 25002 + 8274 + 21644 - - - Angle in degrees - 07e0c639-e24e-4586-bcfb-7f132ff21eee - Degrees - Degrees - false - 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 - 1 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 4368 - 24990 - 44 - 24 - - - 4391.5 - 25002 - + + + + Expression variable + c78c4b76-dfa0-46de-a58d-6b685665b00a + true + Variable O + O + true + 17fd6fac-4073-431e-a092-c23ce850f2ae + 1 + + + + + 8176 + 21632 + 14 + 24 + + + 8184.5 + 21644 + + + + - - - - - Angle in radians - 4c6f9405-70bf-4366-aebe-2bfeb9080f3d - Radians - Radians - false - 0 - - - - - - 4442 - 24990 - 42 - 24 - - - 4464.5 - 25002 - + + + Result of expression + c2198a85-46df-4ed2-a0f9-1d59313f2394 + true + Result + + false + 0 + + + + + 8357 + 21632 + 9 + 24 + + + 8363 + 21644 + + + + @@ -146943,42 +148180,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Numeric scroller for single numbers - d9a4a6e3-c722-410c-a790-c549c6d0ae5e - Digit Scroller - Digit Scroller + + 2 + A wire relay object + d546a55d-2bc1-491a-a8e8-69a9ad7144ab + true + Relay + false - 0 + c2198a85-46df-4ed2-a0f9-1d59313f2394 + 1 - - - - 12 - Digit Scroller - 1 - - 0.00140149998 - - + - 4297 - 25337 - 251 - 20 + 8251 + 21555 + 40 + 16 - 4297.837 - 25337.77 + 8271 + 21563 @@ -146986,169 +148217,199 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 75eb156d-d023-42f9-a85e-2f2456b8bcce - Interpolate (t) + a0d62394-a118-422d-abb3-6af115c75b25 + Addition - - Create an interpolated curve through a set of points with tangents. + + Mathematical addition true - e5d6d52d-2e6d-41ec-9c34-ca12be6a9777 - Interpolate (t) - Interpolate (t) + 9e0146c9-9465-464a-8c71-4c227b37e74b + true + Addition + Addition - + - 4345 - 22705 - 144 - 84 + 8230 + 21492 + 82 + 44 - 4431 - 22747 + 8261 + 21514 - - - 1 - Interpolation points - 38e7180b-8c8a-44b2-9e59-518e36fdaced - Vertices - Vertices - false - 9d5c8bd8-8469-41e2-a537-e174f9e35067 - 1 + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 4347 - 22707 - 69 - 20 - - - 4383 - 22717 - + + + + First item for addition + 3be91c3c-bbc0-4b43-9d9d-af482060c3f0 + true + A + A + true + 037e692a-0274-48f5-9028-92e8dd01ecf9 + 1 + + + + + 8232 + 21494 + 14 + 20 + + + 8240.5 + 21504 + + + + - - - - - Tangent at start of curve - 70b98e12-800b-4e3b-bbd5-49bf7caa1c83 - Tangent Start - Tangent Start - false - 0 - - - - - - 4347 - 22727 - 69 - 20 - - - 4383 - 22737 - + + + Second item for addition + ae34d2b7-f589-4d31-a2b2-071a073dd5da + true + B + B + true + ffda0e6f-d8c1-4125-bb4d-7ef56ab60a72 + 1 + + + + + 8232 + 21514 + 14 + 20 + + + 8240.5 + 21524 + + + + - - - 1 + + + Result of addition + 0620b709-15fb-448a-9a29-14dffb29450e + true + Result + Result + false + 0 - + - 1 - {0} + + 8276 + 21494 + 34 + 40 + + + 8294.5 + 21514 + - - - - - 0.0625 - 0 - 0 - - - - - - - Tangent at end of curve - b33ea881-bf00-452d-aa80-ee5f3c908ca5 - Tangent End - Tangent End + + + + + + + 9c85271f-89fa-4e9f-9f4a-d75802120ccc + Division + + + + + Mathematical division + true + c058f429-bb56-407b-8e90-66ad866517fe + true + Division + Division + + + + + + 8230 + 21342 + 82 + 44 + + + 8261 + 21364 + + + + + + Item to divide (dividend) + 54a16385-0409-4e5a-a467-5b96189d9782 + true + A + A false - 0 + 27b5a25c-74ec-428b-a6e2-d679e706dae5 + 1 - + - 4347 - 22747 - 69 + 8232 + 21344 + 14 20 - 4383 - 22757 + 8240.5 + 21354 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - - - - - - - - - - Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - d99a5997-1b10-4cba-a065-5710f9120cd7 - KnotStyle - KnotStyle + + + Item to divide with (divisor) + 379e914e-8856-49a8-9166-d8574632e259 + true + B + B false 0 @@ -147156,14 +148417,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4347 - 22767 - 69 + 8232 + 21364 + 14 20 - 4383 - 22777 + 8240.5 + 21374 @@ -147179,7 +148440,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + Grasshopper.Kernel.Types.GH_Integer 2 @@ -147190,11 +148452,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Resulting nurbs curve - 999fd7e2-51af-4c75-9bed-a576dca901c6 - Curve - Curve + + The result of the Division + f97c3e82-8700-4b97-a206-eb4190902091 + true + Result + Result false 0 @@ -147202,507 +148465,324 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4446 - 22707 - 41 - 26 + 8276 + 21344 + 34 + 40 - 4468 - 22720.33 + 8294.5 + 21364 - - - Curve length - 974706f3-32dd-43a9-9fe0-bdc976e1e316 - Length - Length - false - 0 - - - - - - 4446 - 22733 - 41 - 27 - - - 4468 - 22747 - - - - - - - - Curve domain - 37aa1cd7-8c57-46f6-b234-a862c6ca063a - Domain - Domain - false - 0 - - - - - - 4446 - 22760 - 41 - 27 - - - 4468 - 22773.67 - - - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 0a3d7a60-480c-451b-8e1d-c334c9932d8e - 9a1c517e-848c-43b1-87fc-42a28832bfde - c224342c-801f-4459-9224-44879ddf539f - def91bd9-37fa-4802-a0b4-1ddfb4722e3f - 9283d059-2d52-4d86-9362-5e2baf255c27 - d5894a96-90d1-47d4-bf1e-1745cd1934d7 - d9a4a6e3-c722-410c-a790-c549c6d0ae5e - bade2dc2-5919-4723-bde3-ebdd9bc0713a - 6fa31a4c-4d12-4c66-a161-dba69c84582b - 87b2f042-29bd-4276-877e-cf779572385b - a5b7a28c-c714-4e04-a20c-a1672c48d88b - bd2898b9-73bb-4f3e-ad59-dd7a36b40460 - 40c4fee9-ed72-44e0-9487-c1b6d27ec5d7 - 0598e9e1-8220-4e81-af9f-441038d63c96 - 5627684b-fce3-4a31-aeeb-5e764ceff882 - c8207dde-4bfa-4fe8-8975-fa4b4e4ada74 - 16 - 71112fe7-1fea-47f3-b4e9-ce6884c9ceaf - Group - - - - - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Evaluate an expression + FORMAT("{0:R}",O) true - 85eb4dac-c74b-4487-ab1d-eb90b550227a - Evaluate Length - Evaluate Length + 66ca720b-a535-4a17-9de8-eb1cb4ce99db + true + Expression + Expression - + - 4345 - 22537 - 144 - 64 + 8174 + 21294 + 194 + 28 - 4419 - 22569 + 8274 + 21308 - - - Curve to evaluate - 6cb975b7-2be7-4b12-adc6-ee80e2a19b78 - Curve - Curve - false - 999fd7e2-51af-4c75-9bed-a576dca901c6 - 1 - - - - - - 4347 - 22539 - 57 - 20 - - - 4377 - 22549 - - - - - - - - Length factor for curve evaluation - 1be9fca7-2617-4384-8091-20939534cc87 - Length - Length - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 4347 - 22559 - 57 - 20 - - - 4377 - 22569 - - - - - - 1 + + + Expression variable + 47aaedb0-ce00-426d-9a0b-7221bfc03eb7 + true + Variable O + O + true + f97c3e82-8700-4b97-a206-eb4190902091 + 1 - + - 1 - {0} + + 8176 + 21296 + 14 + 24 + + + 8184.5 + 21308 + - - - - 1 - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 19af5ffb-cd25-4608-a4c2-ca2b9b1a0389 - Normalized - Normalized - false - 0 - - - - - - 4347 - 22579 - 57 - 20 - - - 4377 - 22589 - - - - - - 1 + + + Result of expression + c80408c1-ec91-40f8-be07-d0484a71820f + true + Result + + false + 0 - + - 1 - {0} + + 8357 + 21296 + 9 + 24 + + + 8363 + 21308 + - - - - true - - - - - - Point at the specified length - e629d262-ea3f-4304-ac40-fc5f3ba9690e - Point - Point - false - 0 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + b81bdd29-15f2-48a9-a4f7-c1c02f788be1 + true + Panel + + false + 0 + c80408c1-ec91-40f8-be07-d0484a71820f + 1 + Double click to edit panel content… + + + + + + 8198 + 21277 + 160 + 20 + + 0 + 0 + 0 + + 8198.262 + 21277.73 + - - - - - 4434 - 22539 - 53 - 20 - - - 4462 - 22549 - - - - - - - Tangent vector at the specified length - f404b052-c0c3-4baf-99d1-1724976e2a6d - Tangent - Tangent - false - 0 + + + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 4434 - 22559 - 53 - 20 - - - 4462 - 22569 - - - - - - - Curve parameter at the specified length - 49cfd836-1d5c-4f4b-aafb-3497bfe0abc1 - Parameter - Parameter - false - 0 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 27b5a25c-74ec-428b-a6e2-d679e706dae5 + true + Panel + + false + 0 + b9bf7219-694e-4068-8551-f2a66a378342 + 1 + Double click to edit panel content… + + + + + + 8198 + 21429 + 160 + 20 + + 0 + 0 + 0 + + 8198.262 + 21429.64 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 4434 - 22579 - 53 - 20 - - - 4462 - 22589 - - - - - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Mirror an object. + + Evaluate an expression + FORMAT("{0:R}",O) true - fc0a1afb-e49c-47ae-9f34-e01642b1f260 - Mirror - Mirror + e0ef5a92-0696-4a92-a1ff-b31e6ffc2105 + true + Expression + Expression - + - 4348 - 22475 - 138 - 44 + 8174 + 21445 + 194 + 28 - 4416 - 22497 + 8274 + 21459 - - - Base geometry - 9835bdbe-e1bc-4366-a386-e744318522d4 - Geometry - Geometry - true - 999fd7e2-51af-4c75-9bed-a576dca901c6 - 1 - - - - - - 4350 - 22477 - 51 - 20 - - - 4377 - 22487 - - - - - - - - Mirror plane - 570781c8-3192-44da-a80c-aa6338512118 - Plane - Plane - false - 9b8c9bd8-b093-4ee4-b444-c101a9496e02 - 1 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 4350 - 22497 - 51 - 20 - - - 4377 - 22507 - - - - - - 1 + + + Expression variable + c32e4b6a-971c-448c-aba2-64940b4081ec + true + Variable O + O + true + 0620b709-15fb-448a-9a29-14dffb29450e + 1 - + - 1 - {0} + + 8176 + 21447 + 14 + 24 + + + 8184.5 + 21459 + - - - - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - - - - - - - - - Mirrored geometry - 59f1e754-03a8-42eb-a33d-d187d51b98cc - Geometry - Geometry - false - 0 - - - - - - 4431 - 22477 - 53 - 20 - - - 4459 - 22487 - - - - - - - - Transformation data - ea2e2479-cef6-4642-8bb2-d9c621d72819 - Transform - Transform - false - 0 - - - - - - 4431 - 22497 - 53 - 20 - - - 4459 - 22507 - + + + Result of expression + b9bf7219-694e-4068-8551-f2a66a378342 + true + Result + + false + 0 + + + + + 8357 + 21447 + 9 + 24 + + + 8363 + 21459 + + + + @@ -147710,57 +148790,59 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - - Create a line segment defined by start point, tangent and length.} + + Scale an object uniformly in all directions. true - b290088f-51c3-499d-bcc6-651a21180fbd - Line SDL - Line SDL + 009f818e-acd6-4a86-a0ba-7e464cb6d83e + true + Scale + Scale - + - 4364 - 22621 - 106 + 8194 + 21171 + 154 64 - 4428 - 22653 + 8278 + 21203 - - Line start point - 49f703c9-9b23-47a4-a3ca-f43d8574a657 - Start - Start - false - e629d262-ea3f-4304-ac40-fc5f3ba9690e + + Base geometry + 72f9a58a-9d55-4c18-8317-ebad6b4b76c5 + true + Geometry + Geometry + true + 2ef4538c-fc81-4634-8f8a-fec6097d3e04 1 - 4366 - 22623 - 47 + 8196 + 21173 + 67 20 - 4391 - 22633 + 8239 + 21183 @@ -147768,26 +148850,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Line tangent (direction) - 345bd603-2311-43be-bf68-8220adab479b - Direction - Direction + Center of scaling + d2d9ad33-b7c4-440f-a15b-db1ce6bf96f3 + true + Center + Center false - f404b052-c0c3-4baf-99d1-1724976e2a6d - 1 + 0 - 4366 - 22643 - 47 + 8196 + 21193 + 67 20 - 4391 - 22653 + 8239 + 21203 @@ -147803,11 +148885,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - + 0 0 - 1 + 0 @@ -147818,26 +148901,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Line length - 739cf427-bde4-49a8-9605-3a16991456d3 - Length - Length + + Scaling factor + 51dba270-8cbb-464c-b4c9-b52036498db9 + 1/X + true + Factor + Factor false - 0 + b81bdd29-15f2-48a9-a4f7-c1c02f788be1 + 1 - 4366 - 22663 - 47 + 8196 + 21213 + 67 20 - 4391 - 22673 + 8239 + 21223 @@ -147854,7 +148940,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 0.5 @@ -147864,11 +148950,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Line segment - 9b8c9bd8-b093-4ee4-b444-c101a9496e02 - Line - Line + + Scaled geometry + 184a3679-023f-40c3-b89e-5f6ed06d0ee7 + true + Geometry + Geometry false 0 @@ -147876,14 +148963,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4443 - 22623 - 25 - 60 + 8293 + 21173 + 53 + 30 - 4457 - 22653 + 8321 + 21188 + + + + + + + + Transformation data + f39349a6-aeea-4426-a86a-0f0157430c23 + true + Transform + Transform + false + 0 + + + + + + 8293 + 21203 + 53 + 30 + + + 8321 + 21218 @@ -147893,152 +149007,209 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Join as many curves as possible + + Contains a collection of generic curves true - f2e3277d-70ea-4bdf-b0f6-693524cbaf85 - Join Curves - Join Curves + 3f1947f1-3f92-4e10-b16a-63d868183413 + true + Curve + Curve + false + 184a3679-023f-40c3-b89e-5f6ed06d0ee7 + 1 - + - 4358 - 22413 - 118 - 44 + 8252 + 20583 + 50 + 24 - 4421 - 22435 + 8277.24 + 20595.23 - - - 1 - Curves to join - 0c38b4d6-8bfc-49e9-b6f6-09dcbe618d49 - Curves - Curves - false - 999fd7e2-51af-4c75-9bed-a576dca901c6 - 59f1e754-03a8-42eb-a33d-d187d51b98cc - 2 + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 2464e3ca-4c50-4e2b-a0b0-c68dbb7273fa + true + Expression + Expression + + + + + + 8174 + 21952 + 194 + 28 + + + 8274 + 21966 + - - - - - 4360 - 22415 - 46 - 20 - - - 4384.5 - 22425 - - - - - - - Preserve direction of input curves - 946b2f20-d666-4aa8-821d-7868b8c74ba0 - Preserve - Preserve - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 4360 - 22435 - 46 - 20 - - - 4384.5 - 22445 - + + + Expression variable + 85958977-75d3-4542-be7e-5fc030196914 + true + Variable O + O + true + 974137a1-7b82-45c5-b52b-6c45ea81670c + 1 + + + + + 8176 + 21954 + 14 + 24 + + + 8184.5 + 21966 + + + + - - - 1 + + + Result of expression + fa239440-cb23-4301-8d8d-299436021665 + true + Result + + false + 0 - + - 1 - {0} + + 8357 + 21954 + 9 + 24 + + + 8363 + 21966 + - - - - false - - - - + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + ae24fa51-d8c0-4afe-b40c-6e828df05168 + true + Panel + + false + 0 + fa239440-cb23-4301-8d8d-299436021665 + 1 + Double click to edit panel content… + + + + + + 8199 + 21935 + 160 + 20 + + 0 + 0 + 0 + + 8199.131 + 21935.58 + + + + - 1 - Joined curves and individual curves that could not be joined. - dde4faf6-60a2-4e1e-abf7-3dd17012994e - Curves - Curves - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 4436 - 22415 - 38 - 40 - - - 4456.5 - 22435 - - - - - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length - + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 4751e2e0-6092-46cd-980b-641ed6e917ee + 4b84a47d-8707-4785-9e1f-8ecac64bab68 + true Evaluate Length Evaluate Length @@ -148046,48 +149217,50 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4345 - 22329 + 8199 + 20961 144 64 - 4419 - 22361 + 8273 + 20993 - + Curve to evaluate - 372750a2-aac5-4675-a32e-6a365c02c99b + 04b11080-6967-43d9-9e84-196c7413903f + true Curve Curve false - dde4faf6-60a2-4e1e-abf7-3dd17012994e + 184a3679-023f-40c3-b89e-5f6ed06d0ee7 1 - 4347 - 22331 + 8201 + 20963 57 20 - 4377 - 22341 + 8231 + 20973 - + Length factor for curve evaluation - 3da6d7f3-5930-4d92-b938-68fdeee2905b + 737f6667-083c-4821-a33c-e6a4ae9d1dcf + true Length Length false @@ -148097,14 +149270,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4347 - 22351 + 8201 + 20983 57 20 - 4377 - 22361 + 8231 + 20993 @@ -148131,9 +149304,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + If True, the Length factor is normalized (0.0 ~ 1.0) - 83395691-83ae-4432-a928-794fcea824e2 + f7110bcc-db11-4d80-b833-247e764b6c67 + true Normalized Normalized false @@ -148143,14 +149317,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4347 - 22371 + 8201 + 21003 57 20 - 4377 - 22381 + 8231 + 21013 @@ -148177,9 +149351,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Point at the specified length - 4e6c8214-fa2b-4fcb-9201-b38e47e15645 + 0f7fa351-89e8-4acb-b60e-24fe08937ff7 + true Point Point false @@ -148189,23 +149364,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4434 - 22331 + 8288 + 20963 53 20 - 4462 - 22341 + 8316 + 20973 - + Tangent vector at the specified length - 9b6b898b-0acb-4ba1-9bbf-7e4bbababa7b + 56a66567-5d9b-48e4-a136-be460e1f71ea + true Tangent Tangent false @@ -148215,23 +149391,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4434 - 22351 + 8288 + 20983 53 20 - 4462 - 22361 + 8316 + 20993 - + Curve parameter at the specified length - d1a71204-a881-45ef-b6fc-b9dbb9cd14b0 + 90f6a9cf-fa2a-4081-a32f-88917f002c13 + true Parameter Parameter false @@ -148241,14 +149418,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4434 - 22371 + 8288 + 21003 53 20 - 4462 - 22381 + 8316 + 21013 @@ -148258,333 +149435,225 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b7798b74-037e-4f0c-8ac7-dc1043d093e0 - Rotate + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Rotate an object in a plane. + + Evaluate an expression + FORMAT("{0:R}",O) true - fd670389-bfb1-48e6-8095-f6f97722a9b1 - Rotate - Rotate + b0aaa12f-bb5e-4257-afa2-7f461529d19d + true + Expression + Expression - + - 4348 - 22246 - 138 - 64 + 8174 + 20744 + 194 + 28 - 4416 - 22278 + 8274 + 20758 - - - Base geometry - 215ad207-5b7b-4f27-b6b5-f92e88682ed0 - Geometry - Geometry - true - dde4faf6-60a2-4e1e-abf7-3dd17012994e - 1 - - - - - - 4350 - 22248 - 51 - 20 - - - 4377 - 22258 - - - - - - - - Rotation angle in radians - 69e2459f-cb1e-4c90-892e-0f846baa524a - Angle - Angle - false - 0 - false + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 4350 - 22268 - 51 - 20 - - - 4377 - 22278 - - - - - - 1 + + + Expression variable + 462070de-5d45-4b86-99c5-6d81ff4c0eb5 + true + Variable O + O + true + 1eaf5da9-96cc-46ee-8bb3-20b58ba1cf32 + 1 - + - 1 - {0} + + 8176 + 20746 + 14 + 24 + + + 8184.5 + 20758 + - - - - 3.1415926535897931 - - - - - - - - Rotation plane - 25d4fea7-29a1-4b79-b46a-3f766ab20998 - Plane - Plane - false - 4e6c8214-fa2b-4fcb-9201-b38e47e15645 - 1 - - - - - - 4350 - 22288 - 51 - 20 - - - 4377 - 22298 - - - - - - 1 + + + Result of expression + 0044d138-c973-4e92-a9bb-b6c6ec670aca + true + Result + + false + 0 - + - 1 - {0} + + 8357 + 20746 + 9 + 24 + + + 8363 + 20758 + - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - - - - - Rotated geometry - 586fb019-0eda-4995-80e1-91db7f614783 - Geometry - Geometry - false - 0 - - - - - - 4431 - 22248 - 53 - 30 - - - 4459 - 22263 - - - - - - - - Transformation data - 0773c6a2-c99f-4c5d-aa8c-bd50133c2241 - Transform - Transform - false - 0 - - - - - - 4431 - 22278 - 53 - 30 - - - 4459 - 22293 - - - - - - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + 9abae6b7-fa1d-448c-9209-4a8155345841 + Deconstruct - - Join as many curves as possible + + Deconstruct a point into its component parts. true - 15b697dd-03e3-4b13-9e3b-1e060efec5bf - Join Curves - Join Curves + b91be93c-2fa3-48dd-b1a3-b2e69034d78d + true + Deconstruct + Deconstruct - + - 4358 - 22183 - 118 - 44 + 8205 + 20878 + 132 + 64 - 4421 - 22205 + 8252 + 20910 - - 1 - Curves to join - 65c295ee-1b46-4d0d-bab6-af50d820e4bf - Curves - Curves + + Input point + c615b5ea-29f7-465a-9632-bbd6af125c47 + true + Point + Point false - dde4faf6-60a2-4e1e-abf7-3dd17012994e - 586fb019-0eda-4995-80e1-91db7f614783 - 2 + 0f7fa351-89e8-4acb-b60e-24fe08937ff7 + 1 - 4360 - 22185 - 46 - 20 + 8207 + 20880 + 30 + 60 - 4384.5 - 22195 + 8223.5 + 20910 - - - Preserve direction of input curves - 62d37571-300a-41a8-aa38-54495199b18a - Preserve - Preserve + + + Point {x} component + 1eaf5da9-96cc-46ee-8bb3-20b58ba1cf32 + true + X component + X component false 0 - + - 4360 - 22205 - 46 + 8267 + 20880 + 68 20 - 4384.5 - 22215 + 8302.5 + 20890 - - - 1 + + + + + Point {y} component + 544f07cd-40af-4581-aad0-0556691f2ea1 + true + Y component + Y component + false + 0 + + + + + + 8267 + 20900 + 68 + 20 + + + 8302.5 + 20910 + - - - - 1 - {0} - - - - - false - - - - - - + - 1 - Joined curves and individual curves that could not be joined. - 586a061e-0e58-4e4d-8ab5-09851aa51eb8 - Curves - Curves + Point {z} component + ccde3ec4-dcef-4019-8fb0-c8ea05cb3b2e + true + Z component + Z component false 0 @@ -148592,14 +149661,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4436 - 22185 - 38 - 40 + 8267 + 20920 + 68 + 20 - 4456.5 - 22205 + 8302.5 + 20930 @@ -148609,60 +149678,22 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - e5d6d52d-2e6d-41ec-9c34-ca12be6a9777 - 85eb4dac-c74b-4487-ab1d-eb90b550227a - fc0a1afb-e49c-47ae-9f34-e01642b1f260 - b290088f-51c3-499d-bcc6-651a21180fbd - f2e3277d-70ea-4bdf-b0f6-693524cbaf85 - 4751e2e0-6092-46cd-980b-641ed6e917ee - fd670389-bfb1-48e6-8095-f6f97722a9b1 - 15b697dd-03e3-4b13-9e3b-1e060efec5bf - 14b8f8d0-45ef-4704-b912-0fcc8b135f3a - d478f100-725b-4409-a7b6-375d5771f6d1 - fe323d14-26b4-40ee-b6c3-d29c50862bda - 9d5c8bd8-8469-41e2-a537-e174f9e35067 - a41828e4-8b7d-4583-8576-6498debc414a - 65772831-622c-45f0-8b74-27794372ba84 - 93600863-543e-4c15-8ca0-9aa3a4c41133 - 15 - f084951b-766e-437c-b35d-714be45ce7b8 - Group - - - - - - - - - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 6ecc5a11-8bbc-46bc-8596-6b233cd01831 + ad8fd811-5c9a-46f2-9fb7-8c44f5b74452 + true Panel false 0 - e58101fd-fa11-4e34-b636-f46fa022581c + 0044d138-c973-4e92-a9bb-b6c6ec670aca 1 Double click to edit panel content… @@ -148670,17 +149701,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4351 - 24824 - 145 + 8198 + 20723 + 160 20 0 0 0 - 4351.366 - 24824.27 + 8198.512 + 20723.16 @@ -148701,99 +149732,140 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Contains a collection of generic curves + + Evaluate an expression + FORMAT("{0:R}",O) true - 14b8f8d0-45ef-4704-b912-0fcc8b135f3a - Curve - Curve - false - 586a061e-0e58-4e4d-8ab5-09851aa51eb8 - 1 + fd69c204-0c56-441a-9cfb-4ac882600323 + true + Expression + Expression - + - 4399 - 22151 - 50 - 24 + 8174 + 20658 + 194 + 28 - 4424.946 - 22163.84 + 8274 + 20672 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 35de56ec-ff75-4d33-b5e5-2fca9f8ae3e2 + true + Variable O + O + true + 544f07cd-40af-4581-aad0-0556691f2ea1 + 1 + + + + + + 8176 + 20660 + 14 + 24 + + + 8184.5 + 20672 + + + + + + + + Result of expression + dfe38a25-7dd8-4fb5-acb0-9644a6f36a0c + true + Result + + false + 0 + + + + + + 8357 + 20660 + 9 + 24 + + + 8363 + 20672 + + + + + + + - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 14b8f8d0-45ef-4704-b912-0fcc8b135f3a - 1 - 22a118c7-1cad-4618-866c-28f67d88c518 - Group - Curve - - - - - - - - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 87b2f042-29bd-4276-877e-cf779572385b + 92e72eb1-7b34-42e4-a86f-53dfdd6ea022 + true Panel false 0 - 0 - 0.35721403168191375/4/4 + dfe38a25-7dd8-4fb5-acb0-9644a6f36a0c + 1 + Double click to edit panel content… - 4205 - 25060 - 439 + 8198 + 20637 + 160 20 0 0 0 - 4205.927 - 25060.96 + 8198.521 + 20637.52 @@ -148814,248 +149886,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length - - - - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. - true - efdc0f6f-4347-4267-a362-b2066e677d13 - Evaluate Length - Evaluate Length - - - - - - 4345 - 22057 - 144 - 64 - - - 4419 - 22089 - - - - - - Curve to evaluate - 5941985e-81a5-4c46-a0de-55adf4a0186a - Curve - Curve - false - 586a061e-0e58-4e4d-8ab5-09851aa51eb8 - 1 - - - - - - 4347 - 22059 - 57 - 20 - - - 4377 - 22069 - - - - - - - - Length factor for curve evaluation - 08da2794-9553-4af3-946c-da9c5067de76 - Length - Length - false - 0 - - - - - - 4347 - 22079 - 57 - 20 - - - 4377 - 22089 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 3f3939ae-2110-41e4-babc-49ba734ec842 - Normalized - Normalized - false - 0 - - - - - - 4347 - 22099 - 57 - 20 - - - 4377 - 22109 - - - - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - - - Point at the specified length - 7f508137-51bc-436d-804f-01b08f71c261 - Point - Point - false - 0 - - - - - - 4434 - 22059 - 53 - 20 - - - 4462 - 22069 - - - - - - - - Tangent vector at the specified length - a39396f7-2236-4aaa-8de2-64928664165b - Tangent - Tangent - false - 0 - - - - - - 4434 - 22079 - 53 - 20 - - - 4462 - 22089 - - - - - - - - Curve parameter at the specified length - 78af0065-f39e-4d35-acf0-27b65c63c3ab - Parameter - Parameter - false - 0 - - - - - - 4434 - 22099 - 53 - 20 - - - 4462 - 22109 - - - - - - - - - - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression FORMAT("{0:R}",O) true - 7791abdb-7ea1-41c5-88d3-5918db40045b + 8b88901b-aaba-44b8-81de-4fed9c5db99a + true Expression Expression @@ -149063,14 +149906,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4320 - 21835 + 8174 + 20830 194 28 - 4420 - 21849 + 8274 + 20844 @@ -149083,36 +149926,38 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - 0a4d58b6-009e-4804-8fa1-eb5b39975ed5 + 8c02de58-e46e-4c56-a3e6-c49c3b2d1a0a + true Variable O O true - 72839dd2-6065-4a41-ada8-6a6c226009cf + ccde3ec4-dcef-4019-8fb0-c8ea05cb3b2e 1 - 4322 - 21837 + 8176 + 20832 14 24 - 4330.5 - 21849 + 8184.5 + 20844 - + Result of expression - 89cc53c7-a51f-442a-9d09-8f902e22b247 + 1a3008c4-e9f4-4cfc-b1d8-1c63ea80af16 + true Result false @@ -149122,14 +149967,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4503 - 21837 + 8357 + 20832 9 24 - 4509 - 21849 + 8363 + 20844 @@ -149141,159 +149986,131 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Deconstruct a point into its component parts. - true - 618f3f32-a03d-4629-a735-0977fcd7d620 - Deconstruct - Deconstruct + + A panel for custom notes and text values + 8d5e42f0-3482-4f51-9626-68ebbefdbab9 + true + Panel + + false + 0 + 1a3008c4-e9f4-4cfc-b1d8-1c63ea80af16 + 1 + Double click to edit panel content… - + - + - 4351 - 21969 - 132 - 64 + 8198 + 20809 + 160 + 20 + 0 + 0 + 0 - 4398 - 22001 + 8198.262 + 20809.37 - + - Input point - 9163e150-b5e2-413f-8888-e91bd60706c3 - Point - Point - false - 7f508137-51bc-436d-804f-01b08f71c261 - 1 - - - - - - 4353 - 21971 - 30 - 60 - - - 4369.5 - 22001 - - - - - - - - Point {x} component - 72839dd2-6065-4a41-ada8-6a6c226009cf - X component - X component - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 4413 - 21971 - 68 - 20 - - - 4448.5 - 21981 - - - - - - - Point {y} component - c0484107-28da-417a-856e-675f4c5b4cef - Y component - Y component - false - 0 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + ee53f26e-b430-492a-a353-5d2c5665ee75 + true + Panel + + false + 0 + 0 + 1 16 0.35721403168191375 +1 256 0.0014014999884235925 +1 4096 + + + + + + 8089 + 25163 + 379 + 104 + + 0 + 0 + 0 + + 8089.92 + 25163.82 + - - - - - 4413 - 21991 - 68 - 20 - - - 4448.5 - 22001 - - - - - - - Point {z} component - bcbea2b7-9150-4d7b-8760-e44d277a4231 - Z component - Z component - false - 0 + + + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 4413 - 22011 - 68 - 20 - - - 4448.5 - 22021 - - - - - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - c6648f71-7936-4ce9-9b78-78e1d02360d7 + 84ed4f5c-c495-4632-ab02-2d04a961e45f + true Panel false 0 - 89cc53c7-a51f-442a-9d09-8f902e22b247 + 076e6bde-59eb-4495-954f-32cc722c01f7 1 Double click to edit panel content… @@ -149301,17 +150118,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4343 - 21817 - 160 - 20 + 8110 + 23173 + 337 + 276 0 0 0 - 4343.718 - 21817.41 + 8110.451 + 23173.15 @@ -149320,8 +150137,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - false - false + true + true true false false @@ -149332,18 +150149,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression FORMAT("{0:R}",O) true - c69dda4c-1311-4376-8f47-855cae61799b + 1cbb6b9c-ea74-47e7-9bc8-21aaf33383af + true Expression Expression @@ -149351,14 +150169,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4320 - 21749 + 8174 + 23452 194 28 - 4420 - 21763 + 8274 + 23466 @@ -149371,36 +150189,38 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - 7d96e1d9-cc7a-495f-a005-e8616f16f49e + 14351e2d-a352-4dce-a30d-13f7b0c811f1 + true Variable O O true - c0484107-28da-417a-856e-675f4c5b4cef + 161c150e-386f-40f3-875a-4b3bb95765a2 1 - 4322 - 21751 + 8176 + 23454 14 24 - 4330.5 - 21763 + 8184.5 + 23466 - + Result of expression - 8323ed63-598f-48fe-b695-18cdb4d332d7 + 076e6bde-59eb-4495-954f-32cc722c01f7 + true Result false @@ -149410,14 +150230,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4503 - 21751 + 8357 + 23454 9 24 - 4509 - 21763 + 8363 + 23466 @@ -149429,544 +150249,256 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - A panel for custom notes and text values - 2bd2f342-3868-46a8-b091-2121183f9fb7 - Panel - + + Contains a collection of floating point numbers + 5dd735ad-8c4e-4457-bd38-e14eee0646bf + true + Number + Number false - 0 - 8323ed63-598f-48fe-b695-18cdb4d332d7 + 841bc79c-9937-423d-9430-76e4ebfeb004 1 - Double click to edit panel content… - + - + - 4343 - 21728 - 160 - 20 + 8270 + 25630 + 50 + 24 - 0 - 0 - 0 - 4343.718 - 21728.98 + 8295.176 + 25642.91 - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - 9c85271f-89fa-4e9f-9f4a-d75802120ccc - Division + + + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 + 1c9de8a1-315f-4c56-af06-8f69fee80a7a + Curve Graph Mapper - - Mathematical division + + Remap values with a custom graph using input curves. true - 48099344-617a-4929-a66f-fec7ab3d4afb - Division - Division + 618a62fc-c364-493f-afdf-61708b13caf2 + true + Curve Graph Mapper + Curve Graph Mapper - + - 4376 - 21647 - 82 - 44 + 8102 + 23734 + 160 + 224 - 4407 - 21669 + 8170 + 23846 - - Item to divide (dividend) - 834f7056-44e3-4c31-8146-9915598e7765 - A - A + + 1 + One or multiple graph curves to graph map values with + 30b94f63-80e3-46eb-98e9-3c3e8b625162 + true + Curves + Curves false - c6648f71-7936-4ce9-9b78-78e1d02360d7 + 624d5142-3538-43e0-9a46-2e1a2f57615b 1 - 4378 - 21649 - 14 - 20 + 8104 + 23736 + 51 + 27 - 4386.5 - 21659 + 8131 + 23749.75 - - Item to divide with (divisor) - f5b202bc-0d98-4b04-847f-ad22fac6521e - B - B + + Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary + 89e8bf0d-5a1b-4579-aa8b-c40c0b64c8ac + true + Rectangle + Rectangle false - 2bd2f342-3868-46a8-b091-2121183f9fb7 + 23201971-5f33-4f3e-8662-ab5c2cd1851a 1 - + - 4378 - 21669 - 14 - 20 + 8104 + 23763 + 51 + 28 - 4386.5 - 21679 + 8131 + 23777.25 + + + 1 + + + + + 1 + {0;0;0;0;0} + + + + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + 0 + 1 + 0 + 1 + + + + + + + - - - The result of the Division - 2198150d-8bac-45fd-aaf3-34e40c8ee272 - Result - Result + + + 1 + Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis + 3ab6664c-ea47-49cd-94ae-ddc13814c381 + true + Values + Values false - 0 + e036b819-f3fa-49f8-bdc3-6d85e6bc4725 + 1 - 4422 - 21649 - 34 - 40 + 8104 + 23791 + 51 + 27 - 4440.5 - 21669 + 8131 + 23804.75 - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 9f7384eb-c649-4742-a327-81feb1906785 - Panel - - false - 0 - e58101fd-fa11-4e34-b636-f46fa022581c - 1 - Double click to edit panel content… - - - - - - 4343 - 21581 - 160 - 20 - - 0 - 0 - 0 - - 4343.956 - 21581.48 - - - - + - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 2ff3e964-219b-4094-a76a-34df9b871ee9 - Expression - Expression - - - - - - 4320 - 21600 - 194 - 28 - - - 4420 - 21614 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 16f75d72-2085-4ea1-a6b5-a73a735b9e39 - Variable O - O - true - 2198150d-8bac-45fd-aaf3-34e40c8ee272 - 1 - - - - - - 4322 - 21602 - 14 - 24 - - - 4330.5 - 21614 - - - - - - - - Result of expression - e950c6ca-b4d1-4407-87ad-6749815c647d - Result - - false - 0 - - - - - - 4503 - 21602 - 9 - 24 - - - 4509 - 21614 - - - - - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - e58101fd-fa11-4e34-b636-f46fa022581c - Relay - - false - e950c6ca-b4d1-4407-87ad-6749815c647d - 1 - - - - - - 4397 - 21525 - 40 - 16 - - - 4417 - 21533 - - - - - - - - - - a0d62394-a118-422d-abb3-6af115c75b25 - Addition - - - - - Mathematical addition - true - ffa4f3da-c167-439e-9439-fae140c43c5a - Addition - Addition - - - - - - 4376 - 21462 - 82 - 44 - - - 4407 - 21484 - - - - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) + b55b9aa4-6a35-4151-a4f8-d6856280c28c + true + X Axis + X Axis + true + 0 - - - - First item for addition - 325f0739-034c-43a1-8353-56eaad0a0ee3 - A - A - true - 2bd2f342-3868-46a8-b091-2121183f9fb7 - 1 - - - - - - 4378 - 21464 - 14 - 20 - - - 4386.5 - 21474 - - - - - - - - Second item for addition - ef45c4fb-32f8-4746-ac9d-4fa1d856bfde - B - B - true - c6648f71-7936-4ce9-9b78-78e1d02360d7 - 1 - - - - - - 4378 - 21484 - 14 - 20 - - - 4386.5 - 21494 - - - - - - - - Result of addition - f2a3644f-2c54-4945-959e-c0099d935b04 - Result - Result - false - 0 + + + + + 8104 + 23818 + 51 + 28 + + + 8131 + 23832.25 + - - - - - 4422 - 21464 - 34 - 40 - - - 4440.5 - 21484 - - - - - - - - - - - 9c85271f-89fa-4e9f-9f4a-d75802120ccc - Division - - - - - Mathematical division - true - 7951e322-6f89-4c62-911e-43899993d21e - Division - Division - - - - - - 4376 - 21312 - 82 - 44 - - - 4407 - 21334 - - - - + - Item to divide (dividend) - 503711cc-6129-4a5e-8a86-3fb4b605ea3d - A - A - false - 61172d09-8902-4f10-b2c7-17cd51e5027a - 1 + Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) + 0e8b6341-5fbc-435e-b204-0111030a5334 + true + Y Axis + Y Axis + true + 0 - 4378 - 21314 - 14 - 20 + 8104 + 23846 + 51 + 27 - 4386.5 - 21324 + 8131 + 23859.75 - - - Item to divide with (divisor) - 8352ca73-bbcb-4d3f-8e10-84039c6586ee - B - B + + + Flip the graphs X Axis from the bottom of the graph to the top of the graph + 15cc15a9-a0ac-42ba-8d51-6db59b75b64f + true + Flip + Flip false 0 @@ -149974,14 +150506,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4378 - 21334 - 14 - 20 + 8104 + 23873 + 51 + 28 - 4386.5 - 21344 + 8131 + 23887.25 @@ -149997,9 +150529,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Grasshopper.Kernel.Types.GH_Integer - 2 + + false @@ -150008,398 +150539,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - The result of the Division - 2dff2c6d-6bb5-4e30-8954-cf5ddb6f8c3d - Result - Result - false - 0 - - - - - - 4422 - 21314 - 34 - 40 - - - 4440.5 - 21334 - - - - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 3f879e60-3daa-43ef-a228-f571f145b353 - Expression - Expression - - - - - - 4320 - 21264 - 194 - 28 - - - 4420 - 21278 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 06d03132-7d32-48b2-a272-050fe4c948d1 - Variable O - O - true - 2dff2c6d-6bb5-4e30-8954-cf5ddb6f8c3d - 1 - - - - - - 4322 - 21266 - 14 - 24 - - - 4330.5 - 21278 - - - - - - - - Result of expression - b9d22025-768f-4239-a254-21a4b342b0ab - Result - - false - 0 - - - - - - 4503 - 21266 - 9 - 24 - - - 4509 - 21278 - - - - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 04819f51-3ef5-4f05-a1c1-e17b9546ed74 - Panel - - false - 0 - b9d22025-768f-4239-a254-21a4b342b0ab - 1 - Double click to edit panel content… - - - - - - 4343 - 21245 - 160 - 20 - - 0 - 0 - 0 - - 4343.718 - 21245.34 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 61172d09-8902-4f10-b2c7-17cd51e5027a - Panel - - false - 0 - 243e112c-da2b-4083-8aef-daa7ad6f181d - 1 - Double click to edit panel content… - - - - - - 4343 - 21397 - 160 - 20 - - 0 - 0 - 0 - - 4343.718 - 21397.25 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - b5b899a1-84ac-4fa0-a768-c850b12c7691 - Expression - Expression - - - - - - 4320 - 21415 - 194 - 28 - - - 4420 - 21429 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 0061d545-7c8d-4ed7-bb46-e911c516f81f - Variable O - O - true - f2a3644f-2c54-4945-959e-c0099d935b04 - 1 - - - - - - 4322 - 21417 - 14 - 24 - - - 4330.5 - 21429 - - - - - - - - Result of expression - 243e112c-da2b-4083-8aef-daa7ad6f181d - Result - - false - 0 - - - - - - 4503 - 21417 - 9 - 24 - - - 4509 - 21429 - - - - - - - - - - - - - - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale - - - - - Scale an object uniformly in all directions. - true - 2af7f12d-42dd-4647-b3c5-2dad5de770bc - Scale - Scale - - - - - - 4340 - 21141 - 154 - 64 - - - 4424 - 21173 - - - - + - Base geometry - a9ca66e0-63ab-425c-80aa-b5b95987ad22 - Geometry - Geometry - true - 14b8f8d0-45ef-4704-b912-0fcc8b135f3a - 1 - - - - - - 4342 - 21143 - 67 - 20 - - - 4385 - 21153 - - - - - - - - Center of scaling - 9fc1dae6-7308-4e22-89e6-876dfd55105c - Center - Center + Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle + f811727c-4432-4bb5-98f9-0e6bfcbc5413 + true + Snap + Snap false 0 @@ -150407,14 +150553,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4342 - 21163 - 67 - 20 + 8104 + 23901 + 51 + 27 - 4385 - 21173 + 8131 + 23914.75 @@ -150430,13 +150576,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + true @@ -150445,29 +150586,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Scaling factor - 4b5bc2d7-e92d-48ad-a207-b2e611a6529d - 1/X - Factor - Factor + + + Size of the graph labels + 123f00a9-3a73-408e-8986-ac51296a0933 + true + Text Size + Text Size false - 04819f51-3ef5-4f05-a1c1-e17b9546ed74 - 1 + 0 - 4342 - 21183 - 67 - 20 + 8104 + 23928 + 51 + 28 - 4385 - 21193 + 8131 + 23942.25 @@ -150484,7 +150624,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 0.015625 @@ -150494,11 +150634,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - c18a9447-0b39-435b-b676-68a7105df1a8 - Geometry - Geometry + + 1 + Resulting graph mapped values, mapped on the Y Axis + cd26c477-21f3-4756-b42c-f25fb8559b0c + true + Mapped + Mapped false 0 @@ -150506,25 +150648,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4439 - 21143 - 53 - 30 + 8185 + 23736 + 75 + 20 - 4467 - 21158 + 8224 + 23746 - - Transformation data - 49a166a2-ccf1-4ff1-a244-10a386b65633 - Transform - Transform + + 1 + The graph curves inside the boundary of the graph + 488e562d-f51b-431f-9cd4-32b75f4a4531 + true + Graph Curves + Graph Curves false 0 @@ -150532,286 +150676,507 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4439 - 21173 - 53 - 30 + 8185 + 23756 + 75 + 20 - 4467 - 21188 + 8224 + 23766 - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 7d12fff6-ffe1-4ba6-98a1-ebfa3b11a9e9 - Curve - Curve - false - c18a9447-0b39-435b-b676-68a7105df1a8 - 1 - - - - - - 4397 - 20550 - 50 - 24 - - - 4422.696 - 20562.84 - + + + 1 + The points on the graph curves where the X Axis input values intersected + true + f131d75e-82da-4322-a877-3cd4f19f3ab8 + true + Graph Points + Graph Points + false + 0 + + + + + + 8185 + 23776 + 75 + 20 + + + 8224 + 23786 + + + + + + + + 1 + The lines from the X Axis input values to the graph curves + true + 2393337e-eb0e-4ca3-9f48-4951c23a8484 + true + Value Lines + Value Lines + false + 0 + + + + + + 8185 + 23796 + 75 + 20 + + + 8224 + 23806 + + + + + + + + 1 + The points plotted on the X Axis which represent the input values + true + f095fbac-7580-48bb-9033-b5757e4254f3 + true + Value Points + Value Points + false + 0 + + + + + + 8185 + 23816 + 75 + 20 + + + 8224 + 23826 + + + + + + + + 1 + The lines from the graph curves to the Y Axis graph mapped values + true + 3d548f04-039f-4143-bdb9-a6dddb1fff0b + true + Mapped Lines + Mapped Lines + false + 0 + + + + + + 8185 + 23836 + 75 + 20 + + + 8224 + 23846 + + + + + + + + 1 + The points mapped on the Y Axis which represent the graph mapped values + true + d827530a-d295-41c2-9e5b-00a1805a190d + true + Mapped Points + Mapped Points + false + 0 + + + + + + 8185 + 23856 + 75 + 20 + + + 8224 + 23866 + + + + + + + + The graph boundary background as a surface + 3e91de9e-c0af-4a1d-936a-eda5f318c63b + true + Boundary + Boundary + false + 0 + + + + + + 8185 + 23876 + 75 + 20 + + + 8224 + 23886 + + + + + + + + 1 + The graph labels as curve outlines + b955bf99-0df6-4012-977f-ed05dd73e4c4 + true + Labels + Labels + false + 0 + + + + + + 8185 + 23896 + 75 + 20 + + + 8224 + 23906 + + + + + + + + 1 + True for input values outside of the X Axis domain bounds +False for input values inside of the X Axis domain bounds + 15d407f3-3440-40ae-b4c5-790a7b029d62 + true + Out Of Bounds + Out Of Bounds + false + 0 + + + + + + 8185 + 23916 + 75 + 20 + + + 8224 + 23926 + + + + + + + + 1 + True for input values on the X Axis which intersect a graph curve +False for input values on the X Axis which do not intersect a graph curve + c3d3d2b6-152e-4f14-b52a-36b6ccd4fec6 + true + Intersected + Intersected + false + 0 + + + + + 8185 + 23936 + 75 + 20 + + + 8224 + 23946 + + + + - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 11bbd48b-bb0a-4f1b-8167-fa297590390d + End Points - Evaluate an expression - FORMAT("{0:R}",O) + Extract the end points of a curve. true - 04b0d7b0-300c-4f1c-9d7e-f41a0e83a4c4 - Expression - Expression + 388543c4-041b-413c-9cc4-ed5a5ff34151 + true + End Points + End Points - + - 4320 - 21922 - 194 - 28 + 8223 + 24159 + 96 + 44 - 4420 - 21936 + 8273 + 24181 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Curve to evaluate + 2520b0bf-c202-41d7-a18c-b1bc156b4196 + true + Curve + Curve + false + 624d5142-3538-43e0-9a46-2e1a2f57615b + 1 - - - - Expression variable - 77883f19-fe56-4d4d-bde0-a92cc9d7de9e - Variable O - O - true - bcbea2b7-9150-4d7b-8760-e44d277a4231 - 1 - - - - - - 4322 - 21924 - 14 - 24 - - - 4330.5 - 21936 - - - - - - - - Result of expression - 483d5366-ae6a-4605-a776-7dede05b6901 - Result - - false - 0 + + + + + 8225 + 24161 + 33 + 40 + + + 8243 + 24181 + - - - - - 4503 - 21924 - 9 - 24 - - - 4509 - 21936 - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - e00ce40b-ecb5-4c8d-8d68-8d5c0aa50486 - Panel - - false - 0 - 483d5366-ae6a-4605-a776-7dede05b6901 - 1 - Double click to edit panel content… - - - - - - 4344 - 21903 - 160 - 20 - - 0 - 0 - 0 - - 4344.587 - 21903.18 - + + + Curve start point + ae385d39-43eb-4be6-b31f-5b4f6e27a106 + true + Start + Start + false + 0 + + + + + 8288 + 24161 + 29 + 20 + + + 8304 + 24171 + + + + - + - - 255;255;255;255 - - false - false - true - false - false - true + Curve end point + 317e52fb-06e3-4a76-8f15-76072e971ed0 + true + End + End + false + 0 + + + + + 8288 + 24181 + 29 + 20 + + + 8304 + 24191 + + + + - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 + Rectangle 2Pt - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Create a rectangle from a base plane and two points true - a974ac3e-f4af-48c9-999a-d2329a3ad1e9 - Evaluate Length - Evaluate Length + 82348a3c-9eea-4fc0-9a5b-cb872f5abbc5 + true + Rectangle 2Pt + Rectangle 2Pt - 4345 - 20931 - 144 - 64 + 8213 + 24031 + 126 + 84 - 4419 - 20963 + 8271 + 24073 - Curve to evaluate - dd279833-3dc1-413e-981b-5e9a800bc9d2 - Curve - Curve + Rectangle base plane + deb3af6d-a95a-4920-b2f1-417300344b2a + true + Plane + Plane false - c18a9447-0b39-435b-b676-68a7105df1a8 - 1 + 0 - + - 4347 - 20933 - 57 + 8215 + 24033 + 41 20 - 4377 - 20943 + 8237 + 24043 + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + + + + + - - Length factor for curve evaluation - dd8b46e3-c743-4944-8f9b-b0b58e2be9d5 - Length - Length + + First corner point. + b29a199f-8a2c-454e-93a1-57a6658caffa + true + Point A + Point A false - 0 + ae385d39-43eb-4be6-b31f-5b4f6e27a106 + 1 - 4347 - 20953 - 57 + 8215 + 24053 + 41 20 - 4377 - 20963 + 8237 + 24063 @@ -150823,12 +151188,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} + - 1 + + 0 + 0 + 0 + @@ -150838,26 +151208,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - If True, the Length factor is normalized (0.0 ~ 1.0) - 8440a143-7377-44df-86e5-61e64f094168 - Normalized - Normalized + + Second corner point. + 6009e3bd-33f7-4347-9862-b289fa84366d + true + Point B + Point B false - 0 + 317e52fb-06e3-4a76-8f15-76072e971ed0 + 1 - 4347 - 20973 - 57 + 8215 + 24073 + 41 20 - 4377 - 20983 + 8237 + 24083 @@ -150869,12 +151241,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} + - true + + 1 + 1 + 0 + @@ -150883,38 +151260,60 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Point at the specified length - fe53ee4f-7852-465c-9e75-6adfb08f36f3 - Point - Point + + + Rectangle corner fillet radius + e5da011e-edbf-421e-b1a2-e091044e4872 + true + Radius + Radius false 0 - + - 4434 - 20933 - 53 + 8215 + 24093 + 41 20 - 4462 - 20943 + 8237 + 24103 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - - - Tangent vector at the specified length - 5586620c-327a-4b28-bc99-fd697b7741b6 - Tangent - Tangent + + + Rectangle defined by P, A and B + 23201971-5f33-4f3e-8662-ab5c2cd1851a + true + Rectangle + Rectangle false 0 @@ -150922,25 +151321,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4434 - 20953 - 53 - 20 + 8286 + 24033 + 51 + 40 - 4462 - 20963 + 8313 + 24053 - - - Curve parameter at the specified length - d475793d-3403-4886-bbc9-be5a3a5bc02f - Parameter - Parameter + + + Length of rectangle curve + 69e5b0cf-7c4a-4dbc-96d3-fb8448932a87 + true + Length + Length false 0 @@ -150948,14 +151348,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4434 - 20973 - 53 - 20 + 8286 + 24073 + 51 + 40 - 4462 - 20983 + 8313 + 24093 @@ -150965,217 +151365,256 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + + + 310f9597-267e-4471-a7d7-048725557528 + 08bdcae0-d034-48dd-a145-24a9fcf3d3ff + GraphMapper+ - Evaluate an expression - FORMAT("{0:R}",O) + External Graph mapper +You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - e02c8247-aa66-49e1-a7c0-f831f4113bf4 - Expression - Expression + a2fcf294-58d9-4486-bfa1-a9a3a8aa8dff + true + GraphMapper+ + GraphMapper+ - + + + + true + + - 4320 - 20714 - 194 - 28 + 8262 + 23854 + 126 + 104 - 4420 - 20728 + 8329 + 23906 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + External curve as a graph + da39b5ab-edbb-46ed-8a11-f79ba73d4723 + true + Curve + Curve + false + 624d5142-3538-43e0-9a46-2e1a2f57615b + 1 - - - - Expression variable - afdfc549-12af-4caa-9ef3-8f334263bdb0 - Variable O - O - true - 28cce138-70cc-4c36-9dfa-4b145f5db265 - 1 - - - - - - 4322 - 20716 - 14 - 24 - - - 4330.5 - 20728 - - - - - - - - Result of expression - c536b556-64cc-4442-9fd3-e85a35cf2d61 - Result - - false - 0 + + + + + 8264 + 23856 + 50 + 20 + + + 8290.5 + 23866 + - - - - - 4503 - 20716 - 9 - 24 - - - 4509 - 20728 - - - - - - - - - - - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct - - - - - Deconstruct a point into its component parts. - true - 1a0ff00c-ad3d-44d5-b6b8-1e5e3c702bf9 - Deconstruct - Deconstruct - - - - - - 4351 - 20848 - 132 - 64 - - - 4398 - 20880 - + + + Optional Rectangle boundary. If omitted the curve's would be landed + 3945667c-564a-4471-8a59-a307b926916d + true + Boundary + Boundary + true + 23201971-5f33-4f3e-8662-ab5c2cd1851a + 1 + + + + + 8264 + 23876 + 50 + 20 + + + 8290.5 + 23886 + + + + - - - Input point - 4c86603b-2073-4b92-952e-4b87446fc8b6 - Point - Point + + + 1 + List of input numbers + d184cb1e-a243-4ded-92f7-6aa511a1dec5 + true + Numbers + Numbers false - fe53ee4f-7852-465c-9e75-6adfb08f36f3 + e036b819-f3fa-49f8-bdc3-6d85e6bc4725 1 - + - 4353 - 20850 - 30 - 60 + 8264 + 23896 + 50 + 20 - 4369.5 - 20880 + 8290.5 + 23906 + + + 1 + + + + + 9 + {0} + + + + + 0.1 + + + + + 0.2 + + + + + 0.3 + + + + + 0.4 + + + + + 0.5 + + + + + 0.6 + + + + + 0.7 + + + + + 0.8 + + + + + 0.9 + + + + + + - - - Point {x} component - 28cce138-70cc-4c36-9dfa-4b145f5db265 - X component - X component - false - 0 + + + (Optional) Input Domain +if omitted, it would be 0-1 in "Normalize" mode by default + or be the interval of the input list in case of selecting "AutoDomain" mode + 66d1e029-7c05-47a6-8bcf-886e06184999 + true + Input + Input + true + a90de09f-63e5-4d06-84a3-2847e4c77a02 + 1 - 4413 - 20850 - 68 + 8264 + 23916 + 50 20 - 4448.5 - 20860 + 8290.5 + 23926 - - - Point {y} component - 9a781b7e-29b8-44d9-9773-564d5dceec9a - Y component - Y component - false - 0 + + + (Optional) Output Domain + if omitted, it would be 0-1 in "Normalize" mode by default + or be the interval of the input list in case of selecting "AutoDomain" mode + 6841fadc-0840-43f8-8bdc-551a45e2244a + true + Output + Output + true + a90de09f-63e5-4d06-84a3-2847e4c77a02 + 1 - 4413 - 20870 - 68 + 8264 + 23936 + 50 20 - 4448.5 - 20880 + 8290.5 + 23946 - - - Point {z} component - 5045e85a-e4e7-4dd9-a35b-31d7bf04836a - Z component - Z component + + + 1 + Output Numbers + 318c3e92-4338-45ae-a12f-3900644e4fe3 + true + Number + Number false 0 @@ -151183,14 +151622,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4413 - 20890 - 68 - 20 + 8344 + 23856 + 42 + 100 - 4448.5 - 20900 + 8366.5 + 23906 @@ -151200,130 +151639,163 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter - - A panel for custom notes and text values - 50767aea-5e04-4ad8-a3bb-2273d2e0ca5f - Panel - - false - 0 - c536b556-64cc-4442-9fd3-e85a35cf2d61 - 1 - Double click to edit panel content… + + Filters a collection of input streams + true + e2e195fd-49d3-456b-92fb-68c4f2184a19 + true + Stream Filter + Stream Filter - + - 4343 - 20690 - 160 - 20 + 8237 + 23651 + 89 + 64 - 0 - 0 - 0 - 4343.968 - 20690.77 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - b8cc5c94-5e89-4fcd-9fda-2686d818fc62 - Expression - Expression - - - - - - 4320 - 20628 - 194 - 28 - - - 4420 - 20642 + 8282 + 23683 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 3 + 2e3ab970-8545-46bb-836c-1c11e5610bce + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - Expression variable - 7c1f36b0-fd47-4a10-89f9-68efeaa7f9dc - Variable O - O + + Index of Gate stream + 8a76d2df-8165-40c8-afc5-cd90eb58936d + true + Gate + Gate + false + 96b65f86-5d49-47f7-858f-e222f23b0d11 + 1 + + + + + + 8239 + 23653 + 28 + 20 + + + 8254.5 + 23663 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + 2 + Input stream at index 0 + 3cd42460-c6df-41bd-a61b-ae3ea1ac12e6 + true + false + Stream 0 + 0 true - 9a781b7e-29b8-44d9-9773-564d5dceec9a + cd26c477-21f3-4756-b42c-f25fb8559b0c 1 - 4322 - 20630 - 14 - 24 + 8239 + 23673 + 28 + 20 - 4330.5 - 20642 + 8254.5 + 23683 + + + + + + + + 2 + Input stream at index 1 + 4364f945-e520-4930-becc-8433bdeb21df + true + false + Stream 1 + 1 + true + 318c3e92-4338-45ae-a12f-3900644e4fe3 + 1 + + + + + + 8239 + 23693 + 28 + 20 + + + 8254.5 + 23703 - - Result of expression - 8c1ff02e-0f54-40ca-9c88-39f5aa70fd6f - Result - + + 2 + Filtered stream + 565bff87-c1f3-423f-ab95-05c38319cd6c + true + false + Stream + S(1) false 0 @@ -151331,14 +151803,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4503 - 20630 - 9 - 24 + 8297 + 23653 + 27 + 60 - 4509 - 20642 + 8312 + 23683 @@ -151351,20 +151823,67 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider + + + + + Numeric slider for single values + dfbd4830-30d1-4236-9600-fc514fa8836c + true + Number Slider + + false + 0 + + + + + + 8214 + 23577 + 150 + 20 + + + 8214.881 + 23577.75 + + + + + + 0 + 1 + 0 + 1 + 0 + 0 + 1 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 9afb0544-51e9-40c4-aecb-21aa4eeda4c8 + 77ee56bf-42ea-4de5-a9e1-55394398403b + true Panel false - 0 - 8c1ff02e-0f54-40ca-9c88-39f5aa70fd6f + 1 + 0b7df59e-e9c0-4d51-8e88-5dccef34a90b 1 Double click to edit panel content… @@ -151372,17 +151891,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4343 - 20605 - 160 - 20 + 8188 + 24360 + 185 + 271 0 0 0 - 4343.977 - 20605.13 + 8188.951 + 24360.02 @@ -151391,8 +151910,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - false - false + true + true true false false @@ -151403,18 +151922,109 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds + + + + + Create a numeric domain which encompasses a list of numbers. + true + 1a33f23c-ee59-41be-9968-ab9ba5ed2344 + true + Bounds + Bounds + + + + + + 8212 + 24298 + 122 + 28 + + + 8276 + 24312 + + + + + + 1 + Numbers to include in Bounds + 45c649d5-f023-4ca6-8f1e-e319ec8e5989 + true + Numbers + Numbers + false + e036b819-f3fa-49f8-bdc3-6d85e6bc4725 + 1 + + + + + + 8214 + 24300 + 47 + 24 + + + 8239 + 24312 + + + + + + + + Numeric Domain between the lowest and highest numbers in {N} + a90de09f-63e5-4d06-84a3-2847e4c77a02 + true + Domain + Domain + false + 0 + + + + + + 8291 + 24300 + 41 + 24 + + + 8313 + 24312 + + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression FORMAT("{0:R}",O) true - ae2cc63f-a8af-4018-a449-3d8f87e3e5e9 + 9daec4e9-6644-4eb9-a65b-8b9266447b5b + true Expression Expression @@ -151422,14 +152032,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4320 - 20800 + 8174 + 24712 194 28 - 4420 - 20814 + 8274 + 24726 @@ -151442,36 +152052,38 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - e92b7ff8-ba38-42ff-a010-8e658a3045ea + af57daa0-47ac-4c6e-8f04-590e904057a6 + true Variable O O true - 5045e85a-e4e7-4dd9-a35b-31d7bf04836a + e036b819-f3fa-49f8-bdc3-6d85e6bc4725 1 - 4322 - 20802 + 8176 + 24714 14 24 - 4330.5 - 20814 + 8184.5 + 24726 - + Result of expression - 3b25a617-5555-442d-905a-92c1d04991ea + 0b7df59e-e9c0-4d51-8e88-5dccef34a90b + true Result false @@ -151481,14 +152093,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4503 - 20802 + 8357 + 24714 9 24 - 4509 - 20814 + 8363 + 24726 @@ -151500,178 +152112,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - c4b38ca4-f087-4d8f-8a27-cd0113925a13 - Panel - - false - 0 - 3b25a617-5555-442d-905a-92c1d04991ea - 1 - Double click to edit panel content… - - - - - - 4343 - 20776 - 160 - 20 - - 0 - 0 - 0 - - 4343.718 - 20776.98 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - a5b7a28c-c714-4e04-a20c-a1672c48d88b - Panel - - false - 0 - 0 - 1 16 0.35721403168191375 -1 256 0.0014014999884235925 -1 4096 - - - - - - 4235 - 25131 - 379 - 104 - - 0 - 0 - 0 - - 4235.376 - 25131.43 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 3aad9ca7-1883-4a7e-8ae5-1fb4937b0b3f - Panel - - false - 0 - fed61f29-31a5-4bf4-b461-0ce2612cd45d - 1 - Double click to edit panel content… - - - - - - 4258 - 23097 - 337 - 276 - - 0 - 0 - 0 - - 4258.302 - 23097.64 - - - - - - - 255;255;255;255 - - true - true - true - false - false - true - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression - FORMAT("{0:R}",O) + FORMAT("{0:0.00000000000000000000}",O) true - 3c8cf81e-1720-4651-b4bb-d6e1fd8819ee + 5ab81b8c-dd2e-4b73-8d51-75bf39f3397d + true Expression Expression @@ -151679,14 +152132,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4320 - 23422 - 194 + 8088 + 24944 + 367 28 - 4420 - 23436 + 8274 + 24958 @@ -151699,36 +152152,38 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - 9dc7f913-1388-4bd4-aab1-9723c624155a + 6823ae57-746b-4d1c-9908-4f2783f92320 + true Variable O O true - 51d8b6ea-0964-4fcf-99d0-55c92d4e3230 + c51817d3-3489-4bdf-baca-363dd1128013 1 - 4322 - 23424 + 8090 + 24946 14 24 - 4330.5 - 23436 + 8098.5 + 24958 - + Result of expression - fed61f29-31a5-4bf4-b461-0ce2612cd45d + d7fd5e8b-1c9f-4987-a795-6ba9eb43583f + true Result false @@ -151738,14 +152193,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4503 - 23424 + 8444 + 24946 9 24 - 4509 - 23436 + 8450 + 24958 @@ -151757,124 +152212,165 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Contains a collection of floating point numbers - 18afda8e-f24e-4448-8fa3-5a49fbcb28ca - Number - Number + + A panel for custom notes and text values + dbdc7d7c-dfd1-447c-8b12-a2be4e23352d + true + Panel + false - 841bc79c-9937-423d-9430-76e4ebfeb004 + 0 + d7fd5e8b-1c9f-4987-a795-6ba9eb43583f 1 + Double click to edit panel content… - + - + - 4407 - 25585 - 50 - 24 + 8189 + 24896 + 179 + 20 + 0 + 0 + 0 - 4432.677 - 25597.07 + 8189.09 + 24896.89 + + + + + + + 255;255;255;255 + false + false + true + false + false + true + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 3f1947f1-3f92-4e10-b16a-63d868183413 + 1 + 0d8169a8-cfe0-468d-a1be-f07fa24df9d8 + Group + Curve + + + + + + + - - cae9fe53-6d63-44ed-9d6d-13180fbf6f89 - 1c9de8a1-315f-4c56-af06-8f69fee80a7a - Curve Graph Mapper + + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Remap values with a custom graph using input curves. + Scale an object uniformly in all directions. true - b5da1097-2a48-4cd6-a489-40cb2c221f47 + 76ca0f6d-8ba8-4ef0-8775-01969890a3b5 true - Curve Graph Mapper - Curve Graph Mapper + Scale + Scale - + - 4248 - 23704 - 160 - 224 + 8194 + 21086 + 154 + 64 - 4316 - 23816 + 8278 + 21118 - - 1 - One or multiple graph curves to graph map values with - c353f87d-921f-4335-9048-59443bbe8b64 + + Base geometry + 65a67567-cd85-400b-8ed1-8bba38840797 true - Curves - Curves - false - 50ca04a9-32b7-4eb5-a363-9fa2561e1ef6 + Geometry + Geometry + true + 8cb6586a-a146-45f7-b630-5c0b4f08febe 1 - 4250 - 23706 - 51 - 27 + 8196 + 21088 + 67 + 20 - 4277 - 23719.75 + 8239 + 21098 - - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - 722d8e97-5e40-408f-bf17-c77e9f95179e + + Center of scaling + 7e8c75c5-c6f1-4dc3-bc25-c99ae436fd9c true - Rectangle - Rectangle + Center + Center false - 3bbb8a7c-3af9-4f7a-9069-f53d1ba35f7e - 1 + 0 - 4250 - 23733 - 51 - 28 + 8196 + 21108 + 67 + 20 - 4277 - 23747.25 + 8239 + 21118 @@ -151886,27 +152382,16 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0;0;0;0;0} + {0} - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - 0 - 1 - 0 - 1 + + + + 0 + 0 + 0 @@ -151918,188 +152403,213 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - ed13e5d7-1597-4d27-9be2-6d7503b5b548 + Scaling factor + 131ded55-107b-4eae-a6a0-837b3de9ca7e + 1/X true - Values - Values + Factor + Factor false - b14d6bac-1c0b-4330-b6ec-6e130a31f993 + b81bdd29-15f2-48a9-a4f7-c1c02f788be1 1 - + - 4250 - 23761 - 51 - 27 + 8196 + 21128 + 67 + 20 - 4277 - 23774.75 + 8239 + 21138 - - - - - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - 5970e511-af97-455b-af3d-670e79d407bf - true - X Axis - X Axis - true - 0 - - - - - - 4250 - 23788 - 51 - 28 - - - 4277 - 23802.25 - + + + 1 + + + + 1 + {0} + + + + + 0.5 + + + + + - + - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - eb5f99e2-849d-45bf-a3b3-f2721535a635 + Scaled geometry + 00032961-ed79-4d24-b422-b15ce9aa1b1d true - Y Axis - Y Axis - true + Geometry + Geometry + false 0 - 4250 - 23816 - 51 - 27 + 8293 + 21088 + 53 + 30 - 4277 - 23829.75 + 8321 + 21103 - + - Flip the graphs X Axis from the bottom of the graph to the top of the graph - cbaaaa58-f54d-48eb-9a32-6c3eb45cbbe8 + Transformation data + 4004b560-b79e-4fcb-a5ff-94f5cc742896 true - Flip - Flip + Transform + Transform false 0 - + - 4250 - 23843 - 51 - 28 + 8293 + 21118 + 53 + 30 - 4277 - 23857.25 + 8321 + 21133 - - - 1 - - - - - 1 - {0} - - - - - false - - - - - - - - - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - 9e54350d-3902-4db4-b313-6ded2187557d + + + + + + + fbac3e32-f100-4292-8692-77240a42fd1a + Point + + + + + Contains a collection of three-dimensional points + true + c6c2efe1-f8cf-4896-bb6e-d683a17f3b5b + true + Point + Point + false + 00032961-ed79-4d24-b422-b15ce9aa1b1d + 1 + + + + + + 8253 + 21061 + 50 + 24 + + + 8278.24 + 21073.41 + + + + + + + + + + f12daa2f-4fd5-48c1-8ac3-5dea476912ca + Mirror + + + + + Mirror an object. + true + bfd16498-8d15-4c7a-8272-1642d47087b4 + true + Mirror + Mirror + + + + + + 8199 + 20286 + 138 + 44 + + + 8267 + 20308 + + + + + + Base geometry + c735e74d-6fe6-4495-b999-ba4956ef5de0 true - Snap - Snap - false - 0 + Geometry + Geometry + true + 3f1947f1-3f92-4e10-b16a-63d868183413 + 1 - + - 4250 - 23871 + 8201 + 20288 51 - 27 + 20 - 4277 - 23884.75 + 8228 + 20298 - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - + - Size of the graph labels - f6304eab-cb6c-4abe-8c2a-4e481963b5dc + Mirror plane + 71fa7d04-716a-415a-bd17-0d5df78c1287 true - Text Size - Text Size + Plane + Plane false 0 @@ -152107,14 +152617,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4250 - 23898 + 8201 + 20308 51 - 28 + 20 - 4277 - 23912.25 + 8228 + 20318 @@ -152131,7 +152641,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.015625 + + 0 + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + @@ -152141,13 +152661,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Resulting graph mapped values, mapped on the Y Axis - bd492d30-dca1-4039-b3d0-425a96477167 + + Mirrored geometry + 1e943a47-c054-4533-9090-32f464ea2477 true - Mapped - Mapped + Geometry + Geometry false 0 @@ -152155,27 +152674,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4331 - 23706 - 75 + 8282 + 20288 + 53 20 - 4370 - 23716 + 8310 + 20298 - - 1 - The graph curves inside the boundary of the graph - 0a8976db-bd6e-4c7d-a597-b196b7853cdf + + Transformation data + 461c84b6-1703-4d48-a5b0-e4b87d914786 true - Graph Curves - Graph Curves + Transform + Transform false 0 @@ -152183,500 +152701,251 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4331 - 23726 - 75 + 8282 + 20308 + 53 20 - 4370 - 23736 + 8310 + 20318 - - - 1 - The points on the graph curves where the X Axis input values intersected - true - 7b280276-0da1-4999-87cb-32a5f6fb94c4 - true - Graph Points - Graph Points - false - 0 + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 992f34c0-9384-4928-b69f-b6f1ae913f03 + true + Curve + Curve + false + cde8ca26-88e4-411a-8832-a0f9f2b8efd8 + 1 + + + + + + 8252 + 20192 + 50 + 24 + + + 8277.49 + 20204.41 + - - - - - 4331 - 23746 - 75 - 20 - - - 4370 - 23756 - - - - - - - - 1 - The lines from the X Axis input values to the graph curves - true - 989ca79f-9660-492e-bb0f-3bc4165c6bb7 - true - Value Lines - Value Lines - false - 0 - - - - - - 4331 - 23766 - 75 - 20 - - - 4370 - 23776 - - - - - - - - 1 - The points plotted on the X Axis which represent the input values - true - ebecfed1-30c7-48ad-b18a-d973f8df9fc2 - true - Value Points - Value Points - false - 0 - - - - - - 4331 - 23786 - 75 - 20 - - - 4370 - 23796 - - - - - - - - 1 - The lines from the graph curves to the Y Axis graph mapped values - true - 3a045e5b-acee-42d1-9ef7-ef418ea2f4b8 - true - Mapped Lines - Mapped Lines - false - 0 - - - - - - 4331 - 23806 - 75 - 20 - - - 4370 - 23816 - - - - - - - - 1 - The points mapped on the Y Axis which represent the graph mapped values - true - aca1a47e-4a47-4dee-bbb2-7baafdd95c1a - true - Mapped Points - Mapped Points - false - 0 - - - - - - 4331 - 23826 - 75 - 20 - - - 4370 - 23836 - - - - - - - - The graph boundary background as a surface - b7c6e2be-54ab-49ca-bb20-243b2be2a073 - true - Boundary - Boundary - false - 0 - - - - - - 4331 - 23846 - 75 - 20 - - - 4370 - 23856 - - - - - - - - 1 - The graph labels as curve outlines - 4eefae75-6a08-4796-aed6-77d4e75e9fc2 - true - Labels - Labels - false - 0 - - - - - - 4331 - 23866 - 75 - 20 - - - 4370 - 23876 - - - - - - - - 1 - True for input values outside of the X Axis domain bounds -False for input values inside of the X Axis domain bounds - dc9ded47-5348-4465-ba7c-4634d719cc0f - true - Out Of Bounds - Out Of Bounds - false - 0 - - - - - - 4331 - 23886 - 75 - 20 - - - 4370 - 23896 - - - - - - - 1 - True for input values on the X Axis which intersect a graph curve -False for input values on the X Axis which do not intersect a graph curve - 532c1637-977d-4e3c-afc9-a2d915938796 - true - Intersected - Intersected - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 624d5142-3538-43e0-9a46-2e1a2f57615b + true + Relay + + false + aa6adbaa-932b-42e7-99a8-17690d6af46c + 1 + + + + + + 8251 + 24230 + 40 + 16 + + + 8271 + 24238 + - - - - - 4331 - 23906 - 75 - 20 - - - 4370 - 23916 - - - - - + - 11bbd48b-bb0a-4f1b-8167-fa297590390d - End Points + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Extract the end points of a curve. + + Contains a collection of generic curves true - 07fc185b-285c-4d94-bbde-e0ed5aaf023f - End Points - End Points + 797ad11f-349e-4536-9541-cc752a7f0661 + true + Curve + Curve + false + c035a839-8867-4a62-ac47-bf237dd115c4 + 1 - + - 4369 - 24129 - 96 - 44 + 7801 + 24619 + 50 + 24 - 4419 - 24151 + 7826.286 + 24631.35 - - - Curve to evaluate - 5366e069-f211-4031-99c5-efc512454244 - Curve - Curve - false - 50ca04a9-32b7-4eb5-a363-9fa2561e1ef6 - 1 - - - - - - 4371 - 24131 - 33 - 40 - - - 4389 - 24151 - - - - - - - - Curve start point - ef3276e3-0c7a-4745-994e-64817518ef67 - Start - Start - false - 0 - - - - - - 4434 - 24131 - 29 - 20 - - - 4450 - 24141 - - - - - - - - Curve end point - e47125e0-2b31-474f-abee-422b2663c658 - End - End - false - 0 + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + aa6adbaa-932b-42e7-99a8-17690d6af46c + true + Curve + Curve + false + 3abe96e1-be0e-4180-b824-17f6b49c4563 + 1 + + + + + + 7801 + 24337 + 50 + 24 + + + 7826.387 + 24349.68 + - - - - - 4434 - 24151 - 29 - 20 - - - 4450 - 24161 - - - - - + - 575660b1-8c79-4b8d-9222-7ab4a6ddb359 - Rectangle 2Pt + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - - Create a rectangle from a base plane and two points + + Scale an object uniformly in all directions. true - 53979eb6-9c9b-437c-b4e7-4b6b9a1dab95 - Rectangle 2Pt - Rectangle 2Pt + 423dd1e6-3a04-416e-b177-f9fcf9efba03 + true + Scale + Scale - + - 4359 - 24001 - 126 - 84 + 7742 + 24363 + 154 + 64 - 4417 - 24043 + 7826 + 24395 - - Rectangle base plane - 9e3d896b-84b4-4c8f-ad5d-d97d2721b48d - Plane - Plane - false - 0 + + Base geometry + 166ab929-4563-4e71-9a2d-685b0cd645e9 + true + Geometry + Geometry + true + 797ad11f-349e-4536-9541-cc752a7f0661 + 1 - + - 4361 - 24003 - 41 + 7744 + 24365 + 67 20 - 4383 - 24013 + 7787 + 24375 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - - - - - - First corner point. - f1cfce6c-3ccd-40bb-a8b2-f3c27ba8f69e - Point A - Point A + Center of scaling + 82c8209f-62af-4ca6-a343-13139207abb3 + true + Center + Center false - ef3276e3-0c7a-4745-994e-64817518ef67 - 1 + 0 - 4361 - 24023 - 41 + 7744 + 24385 + 67 20 - 4383 - 24033 + 7787 + 24395 @@ -152688,7 +152957,7 @@ False for input values on the X Axis which do not intersect a graph curve 1 - {0;0;0;0;0} + {0} @@ -152708,78 +152977,29 @@ False for input values on the X Axis which do not intersect a graph curve - - Second corner point. - d0b86255-a647-4b03-bb74-ec072a357fb6 - Point B - Point B + + Scaling factor + 2cd173c0-7ce1-42f6-94f5-23af7e9368bb + 2^X + true + Factor + Factor false - e47125e0-2b31-474f-abee-422b2663c658 + 9b841fa1-df46-463a-8a58-7dc4660c77b4 1 - 4361 - 24043 - 41 - 20 - - - 4383 - 24053 - - - - - - 1 - - - - - 1 - {0;0;0;0;0} - - - - - - - 1 - 1 - 0 - - - - - - - - - - - - Rectangle corner fillet radius - 50b44396-6f8c-404f-8188-a0519feed785 - Radius - Radius - false - 0 - - - - - - 4361 - 24063 - 41 + 7744 + 24405 + 67 20 - 4383 - 24073 + 7787 + 24415 @@ -152796,7 +153016,7 @@ False for input values on the X Axis which do not intersect a graph curve - 0 + 1 @@ -152806,11 +153026,12 @@ False for input values on the X Axis which do not intersect a graph curve - - Rectangle defined by P, A and B - 3bbb8a7c-3af9-4f7a-9069-f53d1ba35f7e - Rectangle - Rectangle + + Scaled geometry + 3abe96e1-be0e-4180-b824-17f6b49c4563 + true + Geometry + Geometry false 0 @@ -152818,25 +153039,26 @@ False for input values on the X Axis which do not intersect a graph curve - 4432 - 24003 - 51 - 40 + 7841 + 24365 + 53 + 30 - 4459 - 24023 + 7869 + 24380 - - Length of rectangle curve - 51e4e8b2-ded7-4d55-a227-11b51a58747b - Length - Length + + Transformation data + 046226a4-d7f8-4d5d-b2bf-14cd7451e3b4 + true + Transform + Transform false 0 @@ -152844,14 +153066,14 @@ False for input values on the X Axis which do not intersect a graph curve - 4432 - 24043 - 51 - 40 + 7841 + 24395 + 53 + 30 - 4459 - 24063 + 7869 + 24410 @@ -152861,119 +153083,121 @@ False for input values on the X Axis which do not intersect a graph curve - - - 310f9597-267e-4471-a7d7-048725557528 - 08bdcae0-d034-48dd-a145-24a9fcf3d3ff - GraphMapper+ + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - External Graph mapper -You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 797ad11f-349e-4536-9541-cc752a7f0661 + aa6adbaa-932b-42e7-99a8-17690d6af46c + 423dd1e6-3a04-416e-b177-f9fcf9efba03 + 27899f96-8899-44d3-a06c-50d23c4c5623 + 95f5eb60-9a7d-494e-b6d6-1f4e4545765b + 961a7622-509b-4acc-96e7-d08da2d19800 + b3aa515d-00b6-459e-9b0a-9eb604062316 + c0aa9751-62ad-49b3-9990-bd1901aec0b1 + 4d5a9053-ffac-48e1-8beb-ffdc31f04bbf + 2f2b26be-424b-4849-9820-1517475330af + 10 + ae01f5b0-72e5-4d2e-b986-97be69ba9e94 + Group + + + + + + + + + + + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b + Move + + + + + Translate (move) an object along a vector. true - af64ea04-5511-4bb8-816c-4ed0705490f6 - GraphMapper+ - GraphMapper+ + a9c820c4-d23b-4376-8473-a53dcbb1a46c + true + Move + Move - - - - false - - + - 4408 - 23824 - 126 - 104 + 8199 + 20222 + 138 + 44 - 4475 - 23876 + 8267 + 20244 - - External curve as a graph - 0ae7e9fb-fe90-4515-9a55-c93fba510eed - Curve - Curve - false - 50ca04a9-32b7-4eb5-a363-9fa2561e1ef6 - 1 - - - - - - 4410 - 23826 - 50 - 20 - - - 4436.5 - 23836 - - - - - - - - Optional Rectangle boundary. If omitted the curve's would be landed - a4350732-493f-4ada-9fe6-986ed71f92ce - Boundary - Boundary + + Base geometry + 5d20c475-88b4-4d34-8841-f7a822d159e7 + true + Geometry + Geometry true - 3bbb8a7c-3af9-4f7a-9069-f53d1ba35f7e + 3f1947f1-3f92-4e10-b16a-63d868183413 1 - 4410 - 23846 - 50 + 8201 + 20224 + 51 20 - 4436.5 - 23856 + 8228 + 20234 - + - 1 - List of input numbers - 96a94da3-0a4b-454c-a776-c548877be3c0 - Numbers - Numbers + Translation vector + 65c4ac1c-5e6c-44f5-9d50-8aae299a3151 + true + Motion + Motion false - b14d6bac-1c0b-4330-b6ec-6e130a31f993 + b753320c-2c8b-4e80-a4ab-50a7c4f3ace7 1 - 4410 - 23866 - 50 + 8201 + 20244 + 51 20 - 4436.5 - 23876 + 8228 + 20254 @@ -152984,53 +153208,17 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 9 + 1 {0} - + - 0.1 - - - - - 0.2 - - - - - 0.3 - - - - - 0.4 - - - - - 0.5 - - - - - 0.6 - - - - - 0.7 - - - - - 0.8 - - - - - 0.9 + + 0 + 3 + 0 + @@ -153039,263 +153227,271 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - + - (Optional) Input Domain -if omitted, it would be 0-1 in "Normalize" mode by default - or be the interval of the input list in case of selecting "AutoDomain" mode - eacf04ff-b544-4d60-8ba5-7fad0ba7b1ef - Input - Input - true - 4ae1fad1-a8cd-410a-bc5c-da70ee1ed3f3 - 1 + Translated geometry + cde8ca26-88e4-411a-8832-a0f9f2b8efd8 + true + Geometry + Geometry + false + 0 - 4410 - 23886 - 50 + 8282 + 20224 + 53 20 - 4436.5 - 23896 + 8310 + 20234 - + - (Optional) Output Domain - if omitted, it would be 0-1 in "Normalize" mode by default - or be the interval of the input list in case of selecting "AutoDomain" mode - 0830477e-1a1f-441e-ab85-6360eb93565d - Output - Output - true - 4ae1fad1-a8cd-410a-bc5c-da70ee1ed3f3 - 1 + Transformation data + 78e5636c-a3e0-40c9-a6cb-964b294e54b0 + true + Transform + Transform + false + 0 - 4410 - 23906 - 50 + 8282 + 20244 + 53 20 - 4436.5 - 23916 + 8310 + 20254 - + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 95f5eb60-9a7d-494e-b6d6-1f4e4545765b + true + Digit Scroller + + false + 0 + + + + + 12 + + 2 + + 30.9312132004 + + + + + + 7701 + 24562 + 250 + 20 + + + 7701.686 + 24562.77 + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 961a7622-509b-4acc-96e7-d08da2d19800 + true + Panel + + false + 0 + 0 + 16.93121320041889709 + + + + + + 7758 + 24462 + 144 + 20 + + 0 + 0 + 0 + + 7758.846 + 24462.39 + + + + - 1 - Output Numbers - 660d2fb8-6f70-4754-820f-fbde3aa50d36 - Number - Number - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 4490 - 23826 - 42 - 100 - - - 4512.5 - 23876 - - - - - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Filters a collection of input streams + + Contains a collection of generic curves true - 4d9514a4-6cbd-4d54-af16-2f88e8f4d1d1 - Stream Filter - Stream Filter + b3aa515d-00b6-459e-9b0a-9eb604062316 + true + Curve + Curve + false + 0 - 4383 - 23621 - 89 - 64 + 7801 + 24294 + 50 + 24 - 4428 - 23653 + 7826.387 + 24306.68 - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 - - - - Index of Gate stream - cd76acc8-b8c5-4252-b918-5eabb6edded2 - Gate - Gate - false - b122e610-50d0-4981-a71c-d18f46995133 - 1 + + + + 1 + {0;0;0;0} - - - - - 4385 - 23623 - 28 - 20 - - - 4400.5 - 23633 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - 2 - Input stream at index 0 - 2ffdeee5-b7dd-49ad-8582-14d033c7eae9 - false - Stream 0 - 0 - true - bd492d30-dca1-4039-b3d0-425a96477167 - 1 - - - - - - 4385 - 23643 - 28 - 20 - - - 4400.5 - 23653 - - - - - - - - 2 - Input stream at index 1 - d7e6a0c6-2276-494c-963e-d741f11ff180 - false - Stream 1 - 1 - true - 660d2fb8-6f70-4754-820f-fbde3aa50d36 - 1 - - - - - - 4385 - 23663 - 28 - 20 - - - 4400.5 - 23673 + + + + -1 + + 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 + 00000000-0000-0000-0000-000000000000 @@ -153306,84 +153502,94 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Numeric slider for single values - 8d8e45b6-007c-4f16-8238-2801dae68966 - Number Slider - + + A panel for custom notes and text values + 03d855b5-9f61-438b-9bf0-87ebcbf4876a + true + Panel + false + 0 0 + 0.00137956207 - + - 4360 - 23545 - 150 + 8059 + 25144 + 439 20 + 0 + 0 + 0 - 4360.337 - 23545.36 + 8059.471 + 25144.35 - + - 0 - 1 - 0 - 1 - 0 - 0 - 1 + + 255;255;255;255 + + false + false + true + false + false + true - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - bd2898b9-73bb-4f3e-ad59-dd7a36b40460 + 49ddde76-0dcc-4cc7-9494-fb215c32cc49 + true Panel false - 1 - 2153ab13-be79-4db5-9420-92768e8d4d61 + 0 + 12369739-5e43-4fc3-93e8-b5c72400ba82 1 - Double click to edit panel content… + 0.00032220000 +0.00000220000 - 4334 - 24327 - 185 - 271 + 8059 + 25268 + 439 + 22 0 0 0 - 4334.407 - 24327.63 + 8059.781 + 25268.3 @@ -153392,8 +153598,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - true - true + false + false true false false @@ -153404,376 +153610,226 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - Create a numeric domain which encompasses a list of numbers. - true - 6fa31a4c-4d12-4c66-a161-dba69c84582b - Bounds - Bounds + + Numeric scroller for single numbers + 92438a85-6a1b-44ff-ad43-09275b578055 + true + Digit Scroller + Digit Scroller + false + 0 - + + + + 12 + Digit Scroller + 1 + + 0.00007777700 + + - 4358 - 24268 - 122 - 28 + 8152 + 25409 + 251 + 20 - 4422 - 24282 + 8152.381 + 25409.71 - - - 1 - Numbers to include in Bounds - ed42cd40-1bfa-46e5-8c51-a3c57dd02098 - Numbers - Numbers - false - b14d6bac-1c0b-4330-b6ec-6e130a31f993 - 1 - - - - - - 4360 - 24270 - 47 - 24 - - - 4385 - 24282 - - - - - - - - Numeric Domain between the lowest and highest numbers in {N} - 4ae1fad1-a8cd-410a-bc5c-da70ee1ed3f3 - Domain - Domain - false - 0 - - - - - - 4437 - 24270 - 41 - 24 - - - 4459 - 24282 - - - - - - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Evaluate an expression - FORMAT("{0:R}",O) - true - 40c4fee9-ed72-44e0-9487-c1b6d27ec5d7 - Expression - Expression + + A panel for custom notes and text values + 357e6819-27fe-4f42-aeba-efcdd76e2002 + true + Panel + + false + 0 + 0 + 0.00137956207 - + - 4320 - 24682 - 194 - 28 + 8060 + 25389 + 439 + 20 + 0 + 0 + 0 - 4420 - 24696 + 8060.221 + 25389.87 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + 255;255;255;255 + + false + false + true + false + false + true - - - - Expression variable - 4591fe3d-df12-48cf-8991-4ebd23e1ec32 - Variable O - O - true - b14d6bac-1c0b-4330-b6ec-6e130a31f993 - 1 - - - - - - 4322 - 24684 - 14 - 24 - - - 4330.5 - 24696 - - - - - - - - Result of expression - 2153ab13-be79-4db5-9420-92768e8d4d61 - Result - - false - 0 - - - - - - 4503 - 24684 - 9 - 24 - - - 4509 - 24696 - - - - - - - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + fbac3e32-f100-4292-8692-77240a42fd1a + Point - - Evaluate an expression - FORMAT("{0:0.00000000000000000000}",O) + + Contains a collection of three-dimensional points true - 21e86b7b-3b35-4a89-929c-c6381ca2343c - Expression - Expression + 707cf740-02e9-4c63-8e3b-3db59c713c92 + true + Point + Point + false + a443a10c-cbaf-498b-a1e4-e539f45fe4fe + 1 - + - 4234 - 24914 - 367 - 28 + 8275 + 23043 + 50 + 24 - 4420 - 24928 + 8300.201 + 23055.43 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 90fa6b89-8772-4146-b311-8207343c62c1 - Variable O - O - true - 4c6f9405-70bf-4366-aebe-2bfeb9080f3d - 1 - - - - - - 4236 - 24916 - 14 - 24 - - - 4244.5 - 24928 - - - - - - - - Result of expression - 6ab62f94-3c0e-4e32-84f7-0cca2724b788 - Result - - false - 0 - - - - - - 4590 - 24916 - 9 - 24 - - - 4596 - 24928 - - - - - - - - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - A panel for custom notes and text values - 0b19f101-19e4-47e9-a4d6-7abdb0a95380 - Panel + 2 + A wire relay object + a443a10c-cbaf-498b-a1e4-e539f45fe4fe + true + Relay false - 0 - 6ab62f94-3c0e-4e32-84f7-0cca2724b788 + 161c150e-386f-40f3-875a-4b3bb95765a2 1 - Double click to edit panel content… - + - + - 4334 - 24864 - 179 - 20 + 8275 + 23082 + 40 + 16 - 0 - 0 - 0 - 4334.546 - 24864.5 - - - - - - - 255;255;255;255 + 8295 + 23090 - false - false - true - false - false - true - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 7d12fff6-ffe1-4ba6-98a1-ebfa3b11a9e9 - 1 - 0bb08cee-3279-44b7-bfd8-62b20eb39978 - Group - Curve + + 2 + A wire relay object + 8cb6586a-a146-45f7-b630-5c0b4f08febe + true + Relay + + false + 8492e57a-ee14-4a00-ad41-35ac66770585 + 1 - + + + + 8275 + 22859 + 40 + 16 + + + 8295 + 22867 + + + - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale - + Scale an object uniformly in all directions. true - 0db85545-2abc-408a-a205-3415624eb0b5 + 6e9d3bc2-d3f1-44b3-993f-98f642a4acb6 + true Scale Scale @@ -153781,48 +153837,50 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4340 - 21056 + 8218 + 22895 154 64 - 4424 - 21088 + 8302 + 22927 - + Base geometry - f2516cb6-5b36-4ba6-87ce-51060c162060 + 6cba7fa1-614d-4c72-bed9-e66ee9c19bd5 + true Geometry Geometry true - 9d5c8bd8-8469-41e2-a537-e174f9e35067 + 707cf740-02e9-4c63-8e3b-3db59c713c92 1 - 4342 - 21058 + 8220 + 22897 67 20 - 4385 - 21068 + 8263 + 22907 - + Center of scaling - a60df7ee-99c0-46d3-8006-e26370ce3b50 + 20ac9e84-cd47-4e07-89e4-1a517065dbb0 + true Center Center false @@ -153832,14 +153890,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4342 - 21078 + 8220 + 22917 67 20 - 4385 - 21088 + 8263 + 22927 @@ -153871,28 +153929,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Scaling factor - 66deabc1-95f1-4c7f-8e9a-2f9a3bfc06ba - 1/X + 4fe7a574-26bb-4cec-a971-cd70c37320e9 + 2^X + true Factor Factor false - 04819f51-3ef5-4f05-a1c1-e17b9546ed74 + 599c60ab-44a9-4f44-970e-fc9c25ddd6e4 1 - 4342 - 21098 + 8220 + 22937 67 20 - 4385 - 21108 + 8263 + 22947 @@ -153919,9 +153978,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Scaled geometry - bc389dea-b0db-4f2e-ba2d-93a1aa54799e + 8492e57a-ee14-4a00-ad41-35ac66770585 + true Geometry Geometry false @@ -153931,23 +153991,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4439 - 21058 + 8317 + 22897 53 30 - 4467 - 21073 + 8345 + 22912 - + Transformation data - 02e447cf-54a1-4a63-b47c-b8ec1be0b97c + 2b6f01d3-58a0-4bf5-bfbf-e12e48fff21a + true Transform Transform false @@ -153957,14 +154018,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4439 - 21088 + 8317 + 22927 53 30 - 4467 - 21103 + 8345 + 22942 @@ -153974,35 +154035,112 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - fbac3e32-f100-4292-8692-77240a42fd1a - Point + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 599c60ab-44a9-4f44-970e-fc9c25ddd6e4 + true + Digit Scroller + + false + 0 + + + + + 12 + + 7 + + 16.00000 + + + + + + 8179 + 22987 + 250 + 20 + + + 8179.98 + 22987.79 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - Contains a collection of three-dimensional points - true - 679891f5-4c19-4bdd-9087-054e9a29e795 - Point + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 707cf740-02e9-4c63-8e3b-3db59c713c92 + 1 + 572e5b45-03cb-4ab7-ab9e-78dc75221447 + Group Point - false - bc389dea-b0db-4f2e-ba2d-93a1aa54799e - 1 + + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 12369739-5e43-4fc3-93e8-b5c72400ba82 + true + Digit Scroller + Digit Scroller + false + 0 + + + + + 12 + Digit Scroller + 1 + + 0.02196259374 + + - 4398 - 21029 - 50 - 24 + 8151 + 25310 + 251 + 20 - 4423.696 - 21041.02 + 8151.881 + 25310.02 @@ -154010,68 +154148,134 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - Mirror an object. + + Numeric scroller for single numbers + 2f2b26be-424b-4849-9820-1517475330af + true + Digit Scroller + + false + 0 + + + + + 12 + + 2 + + 0.0000000000 + + + + + + 7701 + 24517 + 250 + 20 + + + 7701.834 + 24517.98 + + + + + + + + + + 56b92eab-d121-43f7-94d3-6cd8f0ddead8 + Vector XYZ + + + + + Create a vector from {xyz} components. true - 66da5c64-2186-4036-af21-cc53ca0c7db4 - Mirror - Mirror + 57ee3ef1-7767-42d5-bc6f-455d29571ca3 + true + Vector XYZ + Vector XYZ - + - 4345 - 20256 - 138 - 44 + 8198 + 20359 + 139 + 64 - 4413 - 20278 + 8283 + 20391 - Base geometry - 1334df70-14a0-46d0-b8d4-e7d136d27641 - Geometry - Geometry - true - 7d12fff6-ffe1-4ba6-98a1-ebfa3b11a9e9 - 1 + Vector {x} component + 49c3af90-e637-457e-a10b-8e9c037d7e54 + true + X component + X component + false + 0 - + - 4347 - 20258 - 51 + 8200 + 20361 + 68 20 - 4374 - 20268 + 8235.5 + 20371 + + + 1 + + + + + 1 + {0} + + + + + 5 + + + + + + - - Mirror plane - cf272ea5-c7c7-47a9-8bc4-6f97adc7f127 - Plane - Plane + + Vector {y} component + 973b4fce-a6ba-4f56-aa82-7a0f2b6ba568 + true + Y component + Y component false 0 @@ -154079,14 +154283,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4347 - 20278 - 51 + 8200 + 20381 + 68 20 - 4374 - 20288 + 8235.5 + 20391 @@ -154103,17 +154307,54 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - + 4 + + + + + + + + + + + Vector {z} component + e93e67b6-c10e-408a-99d4-5cb5ade28b0f + true + Z component + Z component + false + 0 + + + + + + 8200 + 20401 + 68 + 20 + + + 8235.5 + 20411 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 @@ -154123,11 +154364,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Mirrored geometry - 6feb001d-7a3e-44f2-a90e-d71df80aee16 - Geometry - Geometry + + Vector construct + b753320c-2c8b-4e80-a4ab-50a7c4f3ace7 + true + Vector + Vector false 0 @@ -154135,25 +154377,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4428 - 20258 - 53 - 20 + 8298 + 20361 + 37 + 30 - 4456 - 20268 + 8318 + 20376 - - Transformation data - 75aee8e3-9ec3-4f78-be86-c0c281460dfb - Transform - Transform + + Vector length + 0b45f341-9a1b-4551-b1a7-59177533af9f + true + Length + Length false 0 @@ -154161,14 +154404,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4428 - 20278 - 53 - 20 + 8298 + 20391 + 37 + 30 - 4456 - 20288 + 8318 + 20406 @@ -154178,107 +154421,217 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter - - Contains a collection of generic curves + + Filters a collection of input streams true - 8ad9374d-afcb-4796-84e7-8728425be2be - Curve - Curve - false - e7b08dab-5320-4d9e-8637-2e540e26033c - 1 + 4d5a9053-ffac-48e1-8beb-ffdc31f04bbf + true + Stream Filter + Stream Filter - + - 4397 - 20160 - 50 - 24 + 7781 + 24656 + 89 + 64 - 4422.946 - 20172.02 + 7826 + 24688 - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 50ca04a9-32b7-4eb5-a363-9fa2561e1ef6 - Relay - - false - 53eb6504-a5e5-4e41-b7ea-9590066ead96 - 1 - - - - - - 4397 - 24200 - 40 - 16 - - - 4417 - 24208 - + + + 3 + 2e3ab970-8545-46bb-836c-1c11e5610bce + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - + + + + Index of Gate stream + 040aa4d7-2ee7-4a46-8da2-ca36bf2d99d4 + true + Gate + Gate + false + cd2b1132-cbf4-4723-9453-261983046e3b + 1 + + + + + + 7783 + 24658 + 28 + 20 + + + 7798.5 + 24668 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + 2 + Input stream at index 0 + 0d14be51-b37f-4b39-8144-4f0d9ab4d1a8 + true + false + Stream 0 + 0 + true + 0 + + + + + + 7783 + 24678 + 28 + 20 + + + 7798.5 + 24688 + + + + + + + + 2 + Input stream at index 1 + be5841a2-ca68-4af0-bf67-59eb01a3fb72 + true + false + Stream 1 + 1 + true + 0 + + + + + + 7783 + 24698 + 28 + 20 + + + 7798.5 + 24708 + + + + + + + + 2 + Filtered stream + c035a839-8867-4a62-ac47-bf237dd115c4 + true + false + Stream + S(1) + false + 0 + + + + + + 7841 + 24658 + 27 + 60 + + + 7856 + 24688 + + + + + + + + - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of generic curves - true - d4fb6675-704d-4dcb-baf8-4ffc6775329f - Curve - Curve + + 2 + A wire relay object + 96b65f86-5d49-47f7-858f-e222f23b0d11 + true + Relay + false - dffd15f8-5a2e-49d6-b7c5-dbccad851142 + 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf 1 - 3946 - 24586 - 50 - 24 + 8251 + 23628 + 40 + 16 - 3971.742 - 24598.96 + 8271 + 23636 @@ -154286,7 +154639,424 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + 44b37048-c31c-4e55-aa4a-0a740586d36f + 9a96a98b-9d42-4cd5-9284-e3ec69b5d0ba + 30001983-c314-4c6c-88d3-45dee8332dbb + 9f95dc08-d6f9-4d10-a5dd-ef1fc47e0022 + ddb6fc0a-d855-4568-a2d9-a2271d2cdc89 + c87e5f22-762f-485a-b818-05e9c603f0ea + 6 + 96fc153b-64eb-4726-a7da-bc834149e081 + Group + + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 7fd79caf-0e14-4808-88d4-342224a4e1e3 + 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d4fb6675-704d-4dcb-baf8-4ffc6775329f + + 1 + Data to duplicate + d17191a3-8cf7-4cdd-9a7a-873b3116691a + true + Data + Data + false + 4e078a63-85c7-41a6-bd1b-5e79f349625e 1 - + - 3890 - 24335 - 67 + 9889 + 25414 + 42 20 - 3933 - 24345 + 9911.5 + 25424 + + + 1 + + + + + 1 + {0} + + + + + Grasshopper.Kernel.Types.GH_Integer + 1 + + + + + + - - Center of scaling - c385f527-6f52-46a4-94c7-37deaf578949 - Center - Center + + Number of duplicates + 496388b0-3050-4d70-aaa7-02b565d26119 + true + Number + Number false - 0 + 59c34dbd-eb3c-4e58-b214-d73e4bd181b8 + 1 - 3890 - 24355 - 67 + 9889 + 25434 + 42 20 - 3933 - 24365 + 9911.5 + 25444 @@ -154414,13 +155328,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 500 @@ -154430,28 +155339,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - 7937a93f-7dcd-4f53-89a0-6c388d42c2f4 - 2^X - Factor - Factor + + Retain list order + 8fd7f3a7-6472-4242-b534-9a1ac53f36fd + true + Order + Order false - 9b841fa1-df46-463a-8a58-7dc4660c77b4 - 1 + 0 - 3890 - 24375 - 67 + 9889 + 25454 + 42 20 - 3933 - 24385 + 9911.5 + 25464 @@ -154468,7 +155376,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + true @@ -154478,37 +155386,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - 27f46d9d-3746-4c59-b237-9b1e7884c5c4 - Geometry - Geometry - false - 0 - - - - - - 3987 - 24335 - 53 - 30 - - - 4015 - 24350 - - - - - - - - Transformation data - 2a3d402c-e839-4663-a1b6-4ede7a4f2f7e - Transform - Transform + + 1 + Duplicated data + 80a18b86-c32d-4785-80b8-babca5c987f7 + true + Data + Data false 0 @@ -154516,14 +155400,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3987 - 24365 - 53 - 30 + 9961 + 25414 + 28 + 60 - 4015 - 24380 + 9976.5 + 25444 @@ -154533,153 +155417,158 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - d4fb6675-704d-4dcb-baf8-4ffc6775329f - 53eb6504-a5e5-4e41-b7ea-9590066ead96 - e549f540-40ea-4cdd-a497-b3459a2e7f20 - 27899f96-8899-44d3-a06c-50d23c4c5623 - cac810ab-41b2-4af2-aa25-4ad3cb752d7f - a18d0199-e56c-4b2e-b65e-b21bd75e936d - 0bc0a15b-7cb7-4bd5-9716-06b6d3f8e53c - 06e47af2-bee0-41e5-8c70-f2ada704afe3 - 187609a9-6152-4b0e-a953-efc45d58277b - a70553ad-edd5-4332-bbf9-dd3780725459 - 10 - 9704f814-34a4-47eb-ad71-18bb3f4c4f84 - Group - - - - - - - - - + - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b - Move + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 + DotNET VB Script (LEGACY) - - Translate (move) an object along a vector. + + A VB.NET scriptable component true - 3f13fe4e-bf76-447f-8707-32c517a7b1a2 - Move - Move + 9fb686ac-14c7-4630-8173-c477e863703d + true + DotNET VB Script (LEGACY) + Turtle + 0 + Dim i As Integer + Dim dir As New On3dVector(1, 0, 0) + Dim pos As New On3dVector(0, 0, 0) + Dim axis As New On3dVector(0, 0, 1) + Dim pnts As New List(Of On3dVector) + + pnts.Add(pos) + + For i = 0 To Forward.Count() - 1 + Dim P As New On3dVector + dir.Rotate(Left(i), axis) + P = dir * Forward(i) + pnts(i) + pnts.Add(P) + Next + + Points = pnts - + - 4345 - 20192 - 138 + 9873 + 23484 + 116 44 - 4413 - 20214 + 9934 + 23506 + + + 1 + 1 + 2 + Script Variable Forward + Script Variable Left + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + true + true + Forward + Left + true + true + + + + + 2 + Print, Reflect and Error streams + Output parameter Points + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + true + true + Output + Points + false + false + + - - Base geometry - cae1338b-7594-4178-902a-801425a843a1 - Geometry - Geometry + + 1 + false + Script Variable Forward + 300daab0-1c47-4f24-8f1e-532a6ec99e8b + true + Forward + Forward true - 7d12fff6-ffe1-4ba6-98a1-ebfa3b11a9e9 + 1 + true + 80a18b86-c32d-4785-80b8-babca5c987f7 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - 4347 - 20194 - 51 + 9875 + 23486 + 44 20 - 4374 - 20204 + 9898.5 + 23496 - - Translation vector - 01be6c91-b0cb-4f0c-bee0-0df48307b1b0 - Motion - Motion - false - 242f436c-d653-473d-8784-64dcc7e82383 + + 1 + false + Script Variable Left + 17206028-4db8-439b-af7f-36a1883f5082 + true + Left + Left + true + 1 + true + f3d645b5-0fac-4f20-a9f1-779c44fc248e 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - + - 4347 - 20214 - 51 + 9875 + 23506 + 44 20 - 4374 - 20224 + 9898.5 + 23516 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 3 - 0 - - - - - - - - - Translated geometry - e7b08dab-5320-4d9e-8637-2e540e26033c - Geometry - Geometry + + Print, Reflect and Error streams + 9209a52b-7a61-4ae2-a1a0-1895279448b6 + true + Output + Output false 0 @@ -154687,25 +155576,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4428 - 20194 - 53 + 9949 + 23486 + 38 20 - 4456 - 20204 + 9969.5 + 23496 - - Transformation data - cad668eb-d811-4583-9804-55cf4c398045 - Transform - Transform + + Output parameter Points + a61bb92d-8752-43bd-b0f3-9fe07f3d2ca7 + true + Points + Points false 0 @@ -154713,14 +155603,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4428 - 20214 - 53 + 9949 + 23506 + 38 20 - 4456 - 20224 + 9969.5 + 23516 @@ -154730,590 +155620,43 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - cac810ab-41b2-4af2-aa25-4ad3cb752d7f - Digit Scroller - - false - 0 - - - - - 12 - - 2 - - 30.9312132004 - - - - - - 3847 - 24530 - 250 - 20 - - - 3847.142 - 24530.38 - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - a18d0199-e56c-4b2e-b65e-b21bd75e936d - Panel - - false - 0 - 0 - 16.93121320041889709 - - - - - - 3904 - 24429 - 144 - 20 - - 0 - 0 - 0 - - 3904.302 - 24430 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 0bc0a15b-7cb7-4bd5-9716-06b6d3f8e53c - Curve - Curve - false - 0 - - - - - - 3946 - 24262 - 50 - 24 - - - 3971.843 - 24274.29 - - - - - - 1 - - - - - 1 - {0;0;0;0} - - - - - -1 - - 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- - 00000000-0000-0000-0000-000000000000 - - - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 597def04-13b6-4274-af8d-c0420b46bc88 - Panel - - false - 0 - 0 - 0.00137956207 - - - - - - 4204 - 25111 - 439 - 20 - - 0 - 0 - 0 - - 4204.927 - 25111.96 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 81a98e07-4b63-48be-8978-65191de8d614 - Panel - - false - 0 - c3885442-f319-4a9e-a76e-2d260013cca6 - 1 - 0.00032220000 -0.00000220000 - - - - - - 4205 - 25235 - 439 - 22 - - 0 - 0 - 0 - - 4205.237 - 25235.91 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - Numeric scroller for single numbers - 381ea5b7-81d9-4ad1-ba1b-48c7df275998 - Digit Scroller - Digit Scroller - false - 0 - - - - - 12 - Digit Scroller - 1 - - 0.00007777700 - - - - - - 4297 - 25377 - 251 - 20 - - - 4297.837 - 25377.32 - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - a446bb6f-d943-45cd-9e46-1d4b429828c1 - Panel - - false - 0 - 0 - 0.00137956207 - - - - - - 4205 - 25357 - 439 - 20 - - 0 - 0 - 0 - - 4205.677 - 25357.48 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - fbac3e32-f100-4292-8692-77240a42fd1a - Point - - - - - Contains a collection of three-dimensional points - true - d478f100-725b-4409-a7b6-375d5771f6d1 - Point - Point - false - fe323d14-26b4-40ee-b6c3-d29c50862bda - 1 - - - - - - 4420 - 23011 - 50 - 24 - - - 4445.657 - 23023.04 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - fe323d14-26b4-40ee-b6c3-d29c50862bda - Relay - - false - 51d8b6ea-0964-4fcf-99d0-55c92d4e3230 - 1 - - - - - - 4421 - 23052 - 40 - 16 - - - 4441 - 23060 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 9d5c8bd8-8469-41e2-a537-e174f9e35067 - Relay - - false - 14a86aca-9611-48d7-86ab-d2b6d1cfbaf6 - 1 - - - - - - 4421 - 22829 - 40 - 16 - - - 4441 - 22837 - - - - - - - - - - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale - - - - - Scale an object uniformly in all directions. + Create a series of numbers. true - a41828e4-8b7d-4583-8576-6498debc414a - Scale - Scale + 9c769439-ffcd-4cfb-950b-855f1c4a933b + true + Series + Series - + - 4364 - 22865 - 154 + 9884 + 24741 + 101 64 - 4448 - 22897 + 9934 + 24773 - Base geometry - 856af0c5-6153-415d-82c8-c010034641c1 - Geometry - Geometry - true - d478f100-725b-4409-a7b6-375d5771f6d1 - 1 - - - - - - 4366 - 22867 - 67 - 20 - - - 4409 - 22877 - - - - - - - - Center of scaling - ab950bf5-d868-4f6f-8c6c-da4f7062a957 - Center - Center + First number in the series + 430e00ef-58a6-434d-b801-e76da3120453 + true + Start + Start false 0 @@ -155321,14 +155664,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4366 - 22887 - 67 + 9886 + 24743 + 33 20 - 4409 - 22897 + 9904 + 24753 @@ -155344,13 +155687,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 0 @@ -155359,29 +155697,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Scaling factor - 39c12bf7-7239-4251-b8b1-c42b96f5f6dd - 2^X - Factor - Factor + Step size for each successive number + 6f766805-4bdd-4435-a0e9-674f281196e3 + true + Step + Step false - 93600863-543e-4c15-8ca0-9aa3a4c41133 + 5c04e166-bc57-46dc-a33b-d120622015af 1 - 4366 - 22907 - 67 + 9886 + 24763 + 33 20 - 4409 - 22917 + 9904 + 24773 @@ -155398,7 +155736,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 1 @@ -155407,38 +155745,42 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Scaled geometry - 14a86aca-9611-48d7-86ab-d2b6d1cfbaf6 - Geometry - Geometry + + + Number of values in the series + 8cb48179-9b4e-4e9d-b902-6fbd008cb5e3 + true + Count + Count false - 0 + 59c34dbd-eb3c-4e58-b214-d73e4bd181b8 + 1 - 4463 - 22867 - 53 - 30 + 9886 + 24783 + 33 + 20 - 4491 - 22882 + 9904 + 24793 - - - Transformation data - ea200ac9-6178-409b-800b-9443ea669567 - Transform - Transform + + + 1 + Series of numbers + 9067d090-92be-43ef-b7ee-1948343ee84a + true + Series + Series false 0 @@ -155446,14 +155788,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4463 - 22897 - 53 - 30 + 9949 + 24743 + 34 + 60 - 4491 - 22912 + 9967.5 + 24773 @@ -155463,129 +155805,154 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider - - Numeric scroller for single numbers - 93600863-543e-4c15-8ca0-9aa3a4c41133 - Digit Scroller + + Numeric slider for single values + 804efc16-4473-4cee-a45d-a43056b33935 + true + Number Slider false 0 - - - 12 - - 7 - - 16.00000 - - - 4325 - 22955 - 250 + 9872 + 25689 + 150 20 - 4325.436 - 22955.39 + 9872.197 + 25689.19 + + + 0 + 1 + 0 + 65536 + 0 + 0 + 256 + + - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - d478f100-725b-4409-a7b6-375d5771f6d1 - 1 - 65772831-622c-45f0-8b74-27794372ba84 - Group - Point - - - - - - - - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + a4cd2751-414d-42ec-8916-476ebf62d7fe + Radians - Numeric scroller for single numbers - c3885442-f319-4a9e-a76e-2d260013cca6 - Digit Scroller - Digit Scroller - false - 0 + Convert an angle specified in degrees to radians + true + 8d4113ae-a157-4929-9f46-cd13f33c78ff + true + Radians + Radians - - - - 12 - Digit Scroller - 1 - - 0.02196259374 - - + - 4297 - 25277 - 251 - 20 + 9834 + 24983 + 120 + 28 - 4297.337 - 25277.63 + 9895 + 24997 + + + Angle in degrees + 7823d213-2a69-43a5-88aa-8605f015f541 + true + Degrees + Degrees + false + 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 + 1 + + + + + + 9836 + 24985 + 44 + 24 + + + 9859.5 + 24997 + + + + + + + + Angle in radians + 637ed566-807c-46f7-812d-f13415712d2f + true + Radians + Radians + false + 0 + + + + + + 9910 + 24985 + 42 + 24 + + + 9932.5 + 24997 + + + + + - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller - + Numeric scroller for single numbers - a70553ad-edd5-4332-bbf9-dd3780725459 + 9811c142-0f73-4ce7-a44a-409f6677caac + true Digit Scroller - + Digit Scroller false 0 @@ -155593,23 +155960,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default 12 - - 2 + Digit Scroller + 1 - 0.0000000000 + 0.00140149998 - 3847 - 24485 - 250 + 9812 + 25354 + 251 20 - 3847.29 - 24485.59 + 9812.408 + 25354.87 @@ -155617,41 +155984,72 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 56b92eab-d121-43f7-94d3-6cd8f0ddead8 - Vector XYZ + 75eb156d-d023-42f9-a85e-2f2456b8bcce + Interpolate (t) - - Create a vector from {xyz} components. + + Create an interpolated curve through a set of points with tangents. true - 3311fde3-9c8c-4c18-b745-432105d58c63 - Vector XYZ - Vector XYZ + 0d02c7f9-645d-4eff-aa8b-42044e536d9a + true + Interpolate (t) + Interpolate (t) - + - 4344 - 20329 - 139 - 64 + 9859 + 22719 + 144 + 84 - 4429 - 20361 + 9945 + 22761 - - Vector {x} component - e306c6df-fd8d-4c22-9e3c-ba49fb3154d9 - X component - X component + + 1 + Interpolation points + 02d0d648-fe9d-4b52-921d-97151ed427b7 + true + Vertices + Vertices + false + 30001983-c314-4c6c-88d3-45dee8332dbb + 1 + + + + + + 9861 + 22721 + 69 + 20 + + + 9897 + 22731 + + + + + + + + Tangent at start of curve + 20888d93-d5e1-42f8-b897-38e8046f5339 + true + Tangent Start + Tangent Start false 0 @@ -155659,14 +156057,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4346 - 20331 - 68 + 9861 + 22741 + 69 20 - 4381.5 - 20341 + 9897 + 22751 @@ -155683,7 +156081,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2.5 + + 0.0625 + 0 + 0 + @@ -155692,12 +156094,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Vector {y} component - e57d3f72-e592-4a27-8b75-be7be7d188fe - Y component - Y component + + + Tangent at end of curve + 3a74e7ac-076e-4e54-aadf-5813a78da55a + true + Tangent End + Tangent End false 0 @@ -155705,14 +156108,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4346 - 20351 - 68 + 9861 + 22761 + 69 20 - 4381.5 - 20361 + 9897 + 22771 @@ -155729,7 +156132,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4 + + 0 + 0 + 0 + @@ -155738,12 +156145,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Vector {z} component - 229d9a01-7702-4431-a27e-88aeaa39dbc6 - Z component - Z component + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + c87cd040-006c-4315-9e33-7fb11cedebb1 + true + KnotStyle + KnotStyle false 0 @@ -155751,14 +156159,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4346 - 20371 - 68 + 9861 + 22781 + 69 20 - 4381.5 - 20381 + 9897 + 22791 @@ -155775,7 +156183,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + 2 @@ -155785,11 +156193,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Vector construct - 242f436c-d653-473d-8784-64dcc7e82383 - Vector - Vector + + Resulting nurbs curve + 9508e098-ef16-4c0d-be88-998ab5655a4c + true + Curve + Curve false 0 @@ -155797,23 +156206,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4444 - 20331 - 37 - 30 + 9960 + 22721 + 41 + 26 - 4464 - 20346 + 9982 + 22734.33 - - Vector length - bd255dca-a63c-4337-967c-fb5f8c2bc898 + + Curve length + 35103367-48f6-4e56-b271-03e19ec0e187 + true Length Length false @@ -155823,707 +156233,43 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4444 - 20361 - 37 - 30 + 9960 + 22747 + 41 + 27 - 4464 - 20376 + 9982 + 22761 - - - - - - - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter - - - - - Filters a collection of input streams - true - 187609a9-6152-4b0e-a953-efc45d58277b - Stream Filter - Stream Filter - - - - - - 3927 - 24626 - 89 - 64 - - - 3972 - 24658 - - - - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Index of Gate stream - 1e3699a0-0e56-4e71-ae0f-701cf76d90df - Gate - Gate - false - cd2b1132-cbf4-4723-9453-261983046e3b - 1 - - - - - - 3929 - 24628 - 28 - 20 - - - 3944.5 - 24638 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - 2 - Input stream at index 0 - 6062bcea-f329-4945-be65-cda5e7c6e041 - false - Stream 0 - 0 - true - 63605c91-1a92-45da-9fec-1773e7cb4a87 - 1 - - - - - - 3929 - 24648 - 28 - 20 - - - 3944.5 - 24658 - - - - - - - - 2 - Input stream at index 1 - f31d7668-9af5-4816-9e34-2e1f00f731fe - false - Stream 1 - 1 - true - 92872ee8-e7ec-4b2a-b425-fe4d823e6b35 - 1 - - - - - - 3929 - 24668 - 28 - 20 - - - 3944.5 - 24678 - - - - - - - - 2 - Filtered stream - dffd15f8-5a2e-49d6-b7c5-dbccad851142 - false - Stream - S(1) - false - 0 - - - - - - 3987 - 24628 - 27 - 60 - - - 4002 - 24658 - - - - - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - b122e610-50d0-4981-a71c-d18f46995133 - Relay - - false - 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf - 1 - - - - - - 4397 - 23598 - 40 - 16 - - - 4417 - 23606 - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - 707cf740-02e9-4c63-8e3b-3db59c713c92 - a443a10c-cbaf-498b-a1e4-e539f45fe4fe - 8cb6586a-a146-45f7-b630-5c0b4f08febe - 6e9d3bc2-d3f1-44b3-993f-98f642a4acb6 - 599c60ab-44a9-4f44-970e-fc9c25ddd6e4 - 572e5b45-03cb-4ab7-ab9e-78dc75221447 - 6 - 877f24f5-6e93-4d5d-b5ac-3127be5f934e - Group - - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 5149bfdc-bc6c-4002-a51d-9e0cb422878d - 6d3d60fa-876b-4e10-8b2b-599a9851cc29 - 1602a2d3-5c89-4234-9c81-ad819a0c2965 - 76b834e5-b41e-47e2-a1e2-5729ad631396 - 2a15a24d-33c6-4098-a594-3baf3658e281 - ed8877d0-a7bc-4244-bde8-989946c86c69 - 071a9171-9778-4faa-bf43-d6c3c2346f52 - cf07a7b7-0678-46af-b932-176e5a129a8e - 9bef6001-cd5c-4a87-86ca-d60ce0c8636d - 250166c2-181d-43f7-84d6-b431aeca7a29 - e8b5e115-8323-4ee9-86ab-acff863fc299 - dd0694b8-75ec-4cda-8bbb-4fb3895eacf0 - 10072ca4-1b88-402e-9519-4eb0075b3552 - ff61e05d-8499-42ec-88b0-655a6e7c02a5 - c224342c-801f-4459-9224-44879ddf539f - 9e8cc228-1ff8-49c4-9d11-42fc9d92ab08 - 9b0f3220-f524-4597-8004-73158c7fe09e - e2aa490f-5efe-4d5f-ae12-c6bea9692948 - 743cfa93-b14b-46d1-a2a2-404b0f0db21f - bade2dc2-5919-4723-bde3-ebdd9bc0713a - 9ac39d0d-b7d7-4a16-9428-c35cd6e7c8b9 - 340eb253-1064-4693-a3de-5ffee5477fce - ac26602c-e82c-4bef-9524-454b72863af1 - f11ea47f-2a3f-487e-8d64-d49319b4ef03 - 2f644ecf-a9a9-4c3e-a587-89788beee78a - 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 - - 00000000-0000-0000-0000-000000000000 - - - @@ -156531,91 +156277,37 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - 9bef6001-cd5c-4a87-86ca-d60ce0c8636d - 1 - 250166c2-181d-43f7-84d6-b431aeca7a29 - Group - Curve - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 2c0308e1-28bc-4c67-be3c-9b72627be6f1 - 1 - e8b5e115-8323-4ee9-86ab-acff863fc299 - Group - Group - - - - - - - - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - 10072ca4-1b88-402e-9519-4eb0075b3552 - ff61e05d-8499-42ec-88b0-655a6e7c02a5 + 55e34e14-778f-4551-b0f6-e8048ee9ad94 + 9fb686ac-14c7-4630-8173-c477e863703d c224342c-801f-4459-9224-44879ddf539f - 9e8cc228-1ff8-49c4-9d11-42fc9d92ab08 - 9b0f3220-f524-4597-8004-73158c7fe09e - e2aa490f-5efe-4d5f-ae12-c6bea9692948 - 743cfa93-b14b-46d1-a2a2-404b0f0db21f + 9c769439-ffcd-4cfb-950b-855f1c4a933b + 804efc16-4473-4cee-a45d-a43056b33935 + 8d4113ae-a157-4929-9f46-cd13f33c78ff + 9811c142-0f73-4ce7-a44a-409f6677caac bade2dc2-5919-4723-bde3-ebdd9bc0713a - 340eb253-1064-4693-a3de-5ffee5477fce - 9ac39d0d-b7d7-4a16-9428-c35cd6e7c8b9 - e8b5e115-8323-4ee9-86ab-acff863fc299 - 250166c2-181d-43f7-84d6-b431aeca7a29 - 618a62fc-c364-493f-afdf-61708b13caf2 - 388543c4-041b-413c-9cc4-ed5a5ff34151 - 82348a3c-9eea-4fc0-9a5b-cb872f5abbc5 - a2fcf294-58d9-4486-bfa1-a9a3a8aa8dff - e2e195fd-49d3-456b-92fb-68c4f2184a19 - dfbd4830-30d1-4236-9600-fc514fa8836c - 84ed4f5c-c495-4632-ab02-2d04a961e45f - 1cbb6b9c-ea74-47e7-9bc8-21aaf33383af - 20 - dd0694b8-75ec-4cda-8bbb-4fb3895eacf0 + 0b55e68c-d601-4d71-a7f3-b1bff8c50ecb + b16c7be5-f1f6-4ee1-9aa3-eb466cc5a884 + ce4704df-7da3-42aa-b64f-e8f20157b818 + 6c3f0605-6ecc-4a04-a5cd-81072b39c4af + 40543166-758e-4c68-bb76-3839522e6d80 + 1db267cd-0509-41e9-a6a8-e8deb71f75d9 + 928fca06-febb-4fb7-aab8-93abe69f5560 + d0d4ab4a-e13c-4e54-8bf2-fdfe06c9fb13 + 16 + ca39bf69-1f22-4107-a155-1a412b05990d Group @@ -156625,109 +156317,86 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - dd8134c0-109b-4012-92be-51d843edfff7 - Duplicate Data + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - Duplicate data a predefined number of times. + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 10072ca4-1b88-402e-9519-4eb0075b3552 + 6dfa2e40-0b93-4d78-bfef-d1b0498ae063 true - Duplicate Data - Duplicate Data + Evaluate Length + Evaluate Length - + - 5887 - 25399 - 104 + 9859 + 22551 + 144 64 - 5946 - 25431 + 9933 + 22583 - - 1 - Data to duplicate - fb19da30-e146-4740-a7c2-6b7c4d922e65 + + Curve to evaluate + 21b6b0f6-c220-4995-b9e1-0813c1ebbf75 true - Data - Data + Curve + Curve false - 8dbea2e7-8016-4f48-a111-3632d6f14e6e + 9508e098-ef16-4c0d-be88-998ab5655a4c 1 - + - 5889 - 25401 - 42 + 9861 + 22553 + 57 20 - 5911.5 - 25411 + 9891 + 22563 - - - 1 - - - - - 1 - {0} - - - - - Grasshopper.Kernel.Types.GH_Integer - 1 - - - - - - - - Number of duplicates - 7aa09ab9-610b-4b1b-83f1-5d8a488e0c6e + + Length factor for curve evaluation + 031fa92f-df30-4014-86eb-6b48f621f5f0 true - Number - Number + Length + Length false - 5dd735ad-8c4e-4457-bd38-e14eee0646bf - 1 + 0 - 5889 - 25421 - 42 + 9861 + 22573 + 57 20 - 5911.5 - 25431 + 9891 + 22583 @@ -156744,7 +156413,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 500 + 1 @@ -156755,11 +156424,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Retain list order - 4811e957-53a0-4847-b803-f4f5161085cf + If True, the Length factor is normalized (0.0 ~ 1.0) + c93fb2d4-f320-4885-a4b6-4f98c9d5e34c true - Order - Order + Normalized + Normalized false 0 @@ -156767,14 +156436,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5889 - 25441 - 42 + 9861 + 22593 + 57 20 - 5911.5 - 25451 + 9891 + 22603 @@ -156801,13 +156470,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Duplicated data - ea12780c-201c-472a-bbf0-053f94cd1092 + + Point at the specified length + 94262e80-8dd0-445b-82f7-4d5a4ea30cbf true - Data - Data + Point + Point false 0 @@ -156815,14 +156483,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5961 - 25401 - 28 - 60 + 9948 + 22553 + 53 + 20 + + + 9976 + 22563 + + + + + + + + Tangent vector at the specified length + 2cef40e5-8774-4d3f-b736-e2af82b1227e + true + Tangent + Tangent + false + 0 + + + + + + 9948 + 22573 + 53 + 20 + + + 9976 + 22583 + + + + + + + + Curve parameter at the specified length + a3e21184-562d-4b3d-91ff-ad865b3f39be + true + Parameter + Parameter + false + 0 + + + + + + 9948 + 22593 + 53 + 20 - 5976.5 - 25431 + 9976 + 22603 @@ -156832,158 +156554,129 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 - DotNET VB Script (LEGACY) + f12daa2f-4fd5-48c1-8ac3-5dea476912ca + Mirror - - A VB.NET scriptable component + + Mirror an object. true - ff61e05d-8499-42ec-88b0-655a6e7c02a5 + 6e32738f-b233-4380-b3f3-e003cdb73a30 true - DotNET VB Script (LEGACY) - Turtle - 0 - Dim i As Integer - Dim dir As New On3dVector(1, 0, 0) - Dim pos As New On3dVector(0, 0, 0) - Dim axis As New On3dVector(0, 0, 1) - Dim pnts As New List(Of On3dVector) - - pnts.Add(pos) - - For i = 0 To Forward.Count() - 1 - Dim P As New On3dVector - dir.Rotate(Left(i), axis) - P = dir * Forward(i) + pnts(i) - pnts.Add(P) - Next - - Points = pnts + Mirror + Mirror - + - 5873 - 23471 - 116 + 9862 + 22489 + 138 44 - 5934 - 23493 + 9930 + 22511 - - - 1 - 1 - 2 - Script Variable Forward - Script Variable Left - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - true - true - Forward - Left - true - true - - - - - 2 - Print, Reflect and Error streams - Output parameter Points - 3ede854e-c753-40eb-84cb-b48008f14fd4 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - true - true - Output - Points - false - false - - - - 1 - false - Script Variable Forward - 41c0b509-5d0b-4d35-a470-b1f1b8ab9ea0 + + Base geometry + 297ad678-36e1-4063-84c9-bed9809f2ce0 true - Forward - Forward + Geometry + Geometry true - 1 - true - ea12780c-201c-472a-bbf0-053f94cd1092 + 9508e098-ef16-4c0d-be88-998ab5655a4c 1 - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - 5875 - 23473 - 44 + 9864 + 22491 + 51 20 - 5898.5 - 23483 + 9891 + 22501 - - 1 - false - Script Variable Left - 5a9c0544-ef18-4386-bafe-8b5f0cc05d61 + + Mirror plane + d484ee32-483a-4ae8-94bc-a2536ec9c7bc true - Left - Left - true - 1 - true - 565bff87-c1f3-423f-ab95-05c38319cd6c + Plane + Plane + false + 0ce9c9df-40ef-46cb-85ac-7aa25e06b6e7 1 - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - + - 5875 - 23493 - 44 + 9864 + 22511 + 51 20 - 5898.5 - 23503 + 9891 + 22521 - - - - - Print, Reflect and Error streams - 383e0da6-9dca-4247-b671-a36bf30befdc + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + + + + + + + + + + + + Mirrored geometry + fbe59d4b-fa47-4c41-9d13-7c73982c69a3 true - Output - Output + Geometry + Geometry false 0 @@ -156991,14 +156684,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5949 - 23473 - 38 + 9945 + 22491 + 53 20 - 5969.5 - 23483 + 9973 + 22501 @@ -157006,11 +156699,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Output parameter Points - 161c150e-386f-40f3-875a-4b3bb95765a2 + Transformation data + a93274d2-c194-4c7a-bdd7-20377a0b466f true - Points - Points + Transform + Transform false 0 @@ -157018,14 +156711,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5949 - 23493 - 38 + 9945 + 22511 + 53 20 - 5969.5 - 23503 + 9973 + 22521 @@ -157035,58 +156728,87 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series + 4c619bc9-39fd-4717-82a6-1e07ea237bbe + Line SDL - Create a series of numbers. + Create a line segment defined by start point, tangent and length.} true - 9e8cc228-1ff8-49c4-9d11-42fc9d92ab08 + 5fc5e35b-f787-42c4-8dcc-f1adcf4ff668 true - Series - Series + Line SDL + Line SDL - 5884 - 24728 - 101 + 9878 + 22635 + 106 64 - 5934 - 24760 + 9942 + 22667 - - First number in the series - 7860ca71-d430-444a-b399-bb5d98b69a01 + + Line start point + 10035cb2-c576-4150-8c6d-4aa8f587483e true Start Start false - 0 + 94262e80-8dd0-445b-82f7-4d5a4ea30cbf + 1 + + + + + + 9880 + 22637 + 47 + 20 + + + 9905 + 22647 + + + + + + + + Line tangent (direction) + 09b2a66b-84d1-493d-9a42-8ba243246987 + true + Direction + Direction + false + 2cef40e5-8774-4d3f-b736-e2af82b1227e + 1 - 5886 - 24730 - 33 + 9880 + 22657 + 47 20 - 5904 - 24740 + 9905 + 22667 @@ -157103,7 +156825,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + + 0 + 0 + 1 + @@ -157112,29 +156838,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Step size for each successive number - eed548b6-b3a2-4f26-bbe4-2a7f2f918f2f + + + Line length + 6df394dc-5be4-4cee-93da-7367c2de9fe1 true - Step - Step + Length + Length false - dbdc7d7c-dfd1-447c-8b12-a2be4e23352d - 1 + 0 - 5886 - 24750 - 33 + 9880 + 22677 + 47 20 - 5904 - 24760 + 9905 + 22687 @@ -157160,177 +156885,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Number of values in the series - 0b0c74f9-ecbb-47a0-9905-311b6d5f066c - true - Count - Count - false - 5dd735ad-8c4e-4457-bd38-e14eee0646bf - 1 - - - - - - 5886 - 24770 - 33 - 20 - - - 5904 - 24780 - - - - - - - - 1 - Series of numbers - e036b819-f3fa-49f8-bdc3-6d85e6bc4725 - true - Series - Series - false - 0 - - - - - - 5949 - 24730 - 34 - 60 - - - 5967.5 - 24760 - - - - - - - - - - - - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider - - - - - Numeric slider for single values - 9b0f3220-f524-4597-8004-73158c7fe09e - true - Number Slider - - false - 0 - - - - - - 5881 - 25628 - 150 - 20 - - - 5881.009 - 25628.5 - - - - - - 0 - 1 - 0 - 65536 - 0 - 0 - 256 - - - - - - - - - a4cd2751-414d-42ec-8916-476ebf62d7fe - Radians - - - - - Convert an angle specified in degrees to radians - true - e2aa490f-5efe-4d5f-ae12-c6bea9692948 - true - Radians - Radians - - - - - - 5834 - 24970 - 120 - 28 - - - 5895 - 24984 - - - - - - Angle in degrees - 8b0606a6-f486-491f-80ef-06b47d1f9a2d - true - Degrees - Degrees - false - 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 - 1 - - - - - - 5836 - 24972 - 44 - 24 - - - 5859.5 - 24984 - - - - - - Angle in radians - c51817d3-3489-4bdf-baca-363dd1128013 + Line segment + 0ce9c9df-40ef-46cb-85ac-7aa25e06b6e7 true - Radians - Radians + Line + Line false 0 @@ -157338,14 +156899,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5910 - 24972 - 42 - 24 + 9957 + 22637 + 25 + 60 - 5932.5 - 24984 + 9971 + 22667 @@ -157355,104 +156916,61 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 743cfa93-b14b-46d1-a2a2-404b0f0db21f - true - Digit Scroller - Digit Scroller - false - 0 - - - - - 12 - Digit Scroller - 1 - - 0.00140149998 - - - - - - 5812 - 25340 - 251 - 20 - - - 5812.381 - 25340.18 - - - - - - - - + - 75eb156d-d023-42f9-a85e-2f2456b8bcce - Interpolate (t) + 8073a420-6bec-49e3-9b18-367f6fd76ac3 + Join Curves - Create an interpolated curve through a set of points with tangents. + Join as many curves as possible true - 9ac39d0d-b7d7-4a16-9428-c35cd6e7c8b9 + 46747f67-4428-487c-a7b2-b8d0cd6b7843 true - Interpolate (t) - Interpolate (t) + Join Curves + Join Curves - + - 5859 - 22706 - 144 - 84 + 9872 + 22427 + 118 + 44 - 5945 - 22748 + 9935 + 22449 - + 1 - Interpolation points - e5ebfcff-c93c-4298-8e26-a0568a88702f + Curves to join + 61ad25ea-4890-4bd5-afd5-4eeb9bb0a980 true - Vertices - Vertices + Curves + Curves false - 8cb6586a-a146-45f7-b630-5c0b4f08febe - 1 + 9508e098-ef16-4c0d-be88-998ab5655a4c + fbe59d4b-fa47-4c41-9d13-7c73982c69a3 + 2 - 5861 - 22708 - 69 + 9874 + 22429 + 46 20 - 5897 - 22718 + 9898.5 + 22439 @@ -157460,113 +156978,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Tangent at start of curve - 7967903d-9571-4a38-925c-b448f256c64d - true - Tangent Start - Tangent Start - false - 0 - - - - - - 5861 - 22728 - 69 - 20 - - - 5897 - 22738 - - - - - - 1 - - - - - 1 - {0} - - - - - - 0.0625 - 0 - 0 - - - - - - - - - - - - Tangent at end of curve - 9f9f2229-477f-4142-b339-994e535cbe18 - true - Tangent End - Tangent End - false - 0 - - - - - - 5861 - 22748 - 69 - 20 - - - 5897 - 22758 - - - - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - - - - - - - - - - - - Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - fdaf3e1c-31ed-423e-a68b-3a6130502ce1 + Preserve direction of input curves + bdc69664-512f-487b-bc67-6c635792a4ce true - KnotStyle - KnotStyle + Preserve + Preserve false 0 @@ -157574,14 +156990,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 22768 - 69 + 9874 + 22449 + 46 20 - 5897 - 22778 + 9898.5 + 22459 @@ -157598,7 +157014,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2 + false @@ -157608,66 +157024,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Resulting nurbs curve - 215d6723-c234-40af-90d3-d7c02d4a9b30 - true - Curve - Curve - false - 0 - - - - - - 5960 - 22708 - 41 - 26 - - - 5982 - 22721.33 - - - - - - - - Curve length - e996e374-9cac-4b12-b02b-375aeec6d4a0 - true - Length - Length - false - 0 - - - - - - 5960 - 22734 - 41 - 27 - - - 5982 - 22748 - - - - - - - - Curve domain - 56470385-083d-4abd-9fe3-0da8c97fb9fb + + 1 + Joined curves and individual curves that could not be joined. + 52e645aa-7d1e-49c8-8c8f-bea3e1732d5d true - Domain - Domain + Curves + Curves false 0 @@ -157675,14 +157038,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5960 - 22761 - 41 - 27 + 9950 + 22429 + 38 + 40 - 5982 - 22774.67 + 9970.5 + 22449 @@ -157692,47 +157055,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 10072ca4-1b88-402e-9519-4eb0075b3552 - ff61e05d-8499-42ec-88b0-655a6e7c02a5 - c224342c-801f-4459-9224-44879ddf539f - 9e8cc228-1ff8-49c4-9d11-42fc9d92ab08 - 9b0f3220-f524-4597-8004-73158c7fe09e - e2aa490f-5efe-4d5f-ae12-c6bea9692948 - 743cfa93-b14b-46d1-a2a2-404b0f0db21f - bade2dc2-5919-4723-bde3-ebdd9bc0713a - 1a33f23c-ee59-41be-9968-ab9ba5ed2344 - aaef31bd-73c8-416a-855d-34135f2666f7 - ee53f26e-b430-492a-a353-5d2c5665ee75 - 77ee56bf-42ea-4de5-a9e1-55394398403b - 9daec4e9-6644-4eb9-a65b-8b9266447b5b - e89722ea-0b93-47ee-85d5-9f044bdbb649 - 5f7bf1f7-7ac1-4ce8-b2ff-bfe64aea7d55 - 32907c7d-0b14-4a93-8d8b-bcda3fc126b5 - 16 - 340eb253-1064-4693-a3de-5ffee5477fce - Group - - - - - - - - - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -157742,7 +157065,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - ac26602c-e82c-4bef-9524-454b72863af1 + 707358ec-acc2-4978-96df-dd2c5ef1712b true Evaluate Length Evaluate Length @@ -157751,40 +157074,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5859 - 22538 + 9859 + 22343 144 64 - 5933 - 22570 + 9933 + 22375 Curve to evaluate - 1ea0fa26-3bc4-4bdc-bcef-305bff45e01e + 3011e852-77c3-4103-9629-d5df735bf5ba true Curve Curve false - 215d6723-c234-40af-90d3-d7c02d4a9b30 + 52e645aa-7d1e-49c8-8c8f-bea3e1732d5d 1 - 5861 - 22540 + 9861 + 22345 57 20 - 5891 - 22550 + 9891 + 22355 @@ -157793,7 +157116,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 0ba6df0b-3aad-4dc2-8fbd-0b9b5461f4c4 + d7b4a83c-18e8-4ca9-b6cc-c1ecb7f19d4e true Length Length @@ -157804,14 +157127,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 22560 + 9861 + 22365 57 20 - 5891 - 22570 + 9891 + 22375 @@ -157840,7 +157163,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - bc494ee4-2a37-4cf5-9155-aed7e577c0cb + 6328dc9a-a51e-4f46-8273-06e986795e15 true Normalized Normalized @@ -157851,14 +157174,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 22580 + 9861 + 22385 57 20 - 5891 - 22590 + 9891 + 22395 @@ -157887,7 +157210,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - f8421ffc-03f8-457f-be30-396d4a563c11 + 934b8427-0c04-45cc-a176-c79b7fc8bb71 true Point Point @@ -157898,14 +157221,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5948 - 22540 + 9948 + 22345 53 20 - 5976 - 22550 + 9976 + 22355 @@ -157914,7 +157237,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - d4327f97-d104-49b5-a665-14febf21d1cb + a7220f23-ed00-4b0a-8711-458051494285 true Tangent Tangent @@ -157925,14 +157248,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5948 - 22560 + 9948 + 22365 53 20 - 5976 - 22570 + 9976 + 22375 @@ -157941,7 +157264,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - bd37eac4-2fdc-4a37-8c90-9fc89c360537 + deaf69f1-0aeb-4ff5-b784-c37d014b861e true Parameter Parameter @@ -157952,14 +157275,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5948 - 22580 + 9948 + 22385 53 20 - 5976 - 22590 + 9976 + 22395 @@ -157969,59 +157292,59 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + b7798b74-037e-4f0c-8ac7-dc1043d093e0 + Rotate - Mirror an object. + Rotate an object in a plane. true - f11ea47f-2a3f-487e-8d64-d49319b4ef03 + 3d2d5cc6-1866-4d03-aec5-a83e0a7fc247 true - Mirror - Mirror + Rotate + Rotate - + - 5862 - 22476 + 9862 + 22260 138 - 44 + 64 - 5930 - 22498 + 9930 + 22292 Base geometry - 0b0e267f-50c2-46e3-a547-e213de0040ee + 8cdecb19-f747-4c6d-9d1e-3f6041fa3034 true Geometry Geometry true - 215d6723-c234-40af-90d3-d7c02d4a9b30 + 52e645aa-7d1e-49c8-8c8f-bea3e1732d5d 1 - 5864 - 22478 + 9864 + 22262 51 20 - 5891 - 22488 + 9891 + 22272 @@ -158029,27 +157352,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Mirror plane - 182f41c6-3900-4b33-8426-d59b645241ba + Rotation angle in radians + eaa68737-e697-4c3f-bccd-d9e30813ac7d true - Plane - Plane + Angle + Angle false - f3ab1c49-edf7-4c0e-bbb8-ebbafb2fca87 - 1 + 0 + false - 5864 - 22498 + 9864 + 22282 51 20 - 5891 - 22508 + 9891 + 22292 @@ -158066,17 +157389,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - + 3.1415926535897931 @@ -158085,145 +157398,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Mirrored geometry - ed4f8aba-2319-4a97-9ef9-4db96e350522 - true - Geometry - Geometry - false - 0 - - - - - - 5945 - 22478 - 53 - 20 - - - 5973 - 22488 - - - - - - - - Transformation data - c12c39c1-08b5-4f4a-ab32-47160c6eb15b - true - Transform - Transform - false - 0 - - - - - - 5945 - 22498 - 53 - 20 - - - 5973 - 22508 - - - - - - - - - - - - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL - - - - - Create a line segment defined by start point, tangent and length.} - true - 2f644ecf-a9a9-4c3e-a587-89788beee78a - true - Line SDL - Line SDL - - - - - - 5878 - 22622 - 106 - 64 - - - 5942 - 22654 - - - - - - Line start point - 6e2f9f46-f1fe-47fc-9c66-c13d55980f30 - true - Start - Start - false - f8421ffc-03f8-457f-be30-396d4a563c11 - 1 - - - - - - 5880 - 22624 - 47 - 20 - - - 5905 - 22634 - - - - - - + - Line tangent (direction) - 053e29e6-ea1b-419c-8a03-c214a1d318eb + Rotation plane + 7edece2a-d919-41e4-8de1-198a40ff22dc true - Direction - Direction + Plane + Plane false - d4327f97-d104-49b5-a665-14febf21d1cb + 934b8427-0c04-45cc-a176-c79b7fc8bb71 1 - 5880 - 22644 - 47 + 9864 + 22302 + 51 20 - 5905 - 22654 + 9891 + 22312 @@ -158240,10 +157437,16 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 1 + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 @@ -158253,60 +157456,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Line length - 75bee7b4-76a2-480b-b13c-fa418683c2fa + Rotated geometry + 1182dc2a-aaea-4fbf-a1fe-ea8d4113798d true - Length - Length + Geometry + Geometry false 0 - + - 5880 - 22664 - 47 - 20 + 9945 + 22262 + 53 + 30 - 5905 - 22674 + 9973 + 22277 - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - + - Line segment - f3ab1c49-edf7-4c0e-bbb8-ebbafb2fca87 + Transformation data + 0b0b1a8f-3821-458b-9d92-6bb2bc09d32a true - Line - Line + Transform + Transform false 0 @@ -158314,14 +157497,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5957 - 22624 - 25 - 60 + 9945 + 22292 + 53 + 30 - 5971 - 22654 + 9973 + 22307 @@ -158331,7 +157514,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves @@ -158341,7 +157524,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Join as many curves as possible true - 7b8954c2-fa1f-4d7d-9348-0ac962ebb8d6 + fc0a22ac-f8b8-4e1a-8cb9-411342529415 true Join Curves Join Curves @@ -158350,14 +157533,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5872 - 22414 + 9872 + 22197 118 44 - 5935 - 22436 + 9935 + 22219 @@ -158365,27 +157548,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Curves to join - ccdd2b02-99c1-432c-b323-c828feeaaa68 + 178a5c6c-80ee-43e5-979d-a516d56935ab true Curves Curves false - 215d6723-c234-40af-90d3-d7c02d4a9b30 - ed4f8aba-2319-4a97-9ef9-4db96e350522 + 52e645aa-7d1e-49c8-8c8f-bea3e1732d5d + 1182dc2a-aaea-4fbf-a1fe-ea8d4113798d 2 - 5874 - 22416 + 9874 + 22199 46 20 - 5898.5 - 22426 + 9898.5 + 22209 @@ -158394,7 +157577,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Preserve direction of input curves - d8f01d8d-9387-41db-b68e-b9dbc7655f66 + 4f5132ae-16fb-4c4a-9408-97658a62b936 true Preserve Preserve @@ -158405,14 +157588,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5874 - 22436 + 9874 + 22219 46 20 - 5898.5 - 22446 + 9898.5 + 22229 @@ -158442,7 +157625,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Joined curves and individual curves that could not be joined. - bd41d0fe-e0e8-4e3c-b316-50e3d5f1ff48 + 6fda1002-bf75-4295-91e2-57271e487305 true Curves Curves @@ -158453,14 +157636,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5950 - 22416 + 9950 + 22199 38 40 - 5970.5 - 22436 + 9970.5 + 22219 @@ -158470,698 +157653,100 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. - true - 1a4d4b49-cdcb-401f-bab1-69d3c0e7709b + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 0d02c7f9-645d-4eff-aa8b-42044e536d9a + 6dfa2e40-0b93-4d78-bfef-d1b0498ae063 + 6e32738f-b233-4380-b3f3-e003cdb73a30 + 5fc5e35b-f787-42c4-8dcc-f1adcf4ff668 + 46747f67-4428-487c-a7b2-b8d0cd6b7843 + 707358ec-acc2-4978-96df-dd2c5ef1712b + 3d2d5cc6-1866-4d03-aec5-a83e0a7fc247 + fc0a22ac-f8b8-4e1a-8cb9-411342529415 + 1c683cd3-d178-40f6-af46-51830c911e87 + 44b37048-c31c-4e55-aa4a-0a740586d36f + 9a96a98b-9d42-4cd5-9284-e3ec69b5d0ba + 30001983-c314-4c6c-88d3-45dee8332dbb + 9f95dc08-d6f9-4d10-a5dd-ef1fc47e0022 + c87e5f22-762f-485a-b818-05e9c603f0ea + ddb6fc0a-d855-4568-a2d9-a2271d2cdc89 + 15 + a3a59315-e267-4aed-a39a-7268f8037e96 + Group + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 135c614d-28b6-42e1-a219-d63d1c92b406 true - Evaluate Length - Evaluate Length + Panel + + false + 0 + c72da2af-8375-4f8b-a200-edaf292758da + 1 + Double click to edit panel content… - + - + - 5859 - 22330 - 144 - 64 + 9865 + 24841 + 145 + 20 + 0 + 0 + 0 - 5933 - 22362 + 9865.938 + 24841.38 - - - Curve to evaluate - e588df7e-9281-460c-8919-b325533ff874 - true - Curve - Curve - false - bd41d0fe-e0e8-4e3c-b316-50e3d5f1ff48 - 1 - - - - - - 5861 - 22332 - 57 - 20 - - - 5891 - 22342 - - - - - - + - Length factor for curve evaluation - 20baaadf-0381-4733-8c76-d1cafe4b4336 - true - Length - Length - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 5861 - 22352 - 57 - 20 - - - 5891 - 22362 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 78c5d0e7-dfb4-4a4a-ba97-4237c7cf0a9e - true - Normalized - Normalized - false - 0 - - - - - - 5861 - 22372 - 57 - 20 - - - 5891 - 22382 - - - - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - - - Point at the specified length - 7adddac8-2bcf-442a-ab1b-72f007518d68 - true - Point - Point - false - 0 - - - - - - 5948 - 22332 - 53 - 20 - - - 5976 - 22342 - - - - - - - - Tangent vector at the specified length - 133cc957-03a4-4b91-9155-e967d46f4a53 - true - Tangent - Tangent - false - 0 - - - - - - 5948 - 22352 - 53 - 20 - - - 5976 - 22362 - - - - - - - - Curve parameter at the specified length - f8b074c7-b0d9-411e-a8b4-4bf5621edeb2 - true - Parameter - Parameter - false - 0 - - - - - - 5948 - 22372 - 53 - 20 - - - 5976 - 22382 - - - - - - - - - - - - b7798b74-037e-4f0c-8ac7-dc1043d093e0 - Rotate - - - - - Rotate an object in a plane. - true - 1418861d-2e73-4275-8864-69218f9321f8 - true - Rotate - Rotate - - - - - - 5862 - 22247 - 138 - 64 - - - 5930 - 22279 - - - - - - Base geometry - 3df26992-9941-4ded-80d5-f690cbefee29 - true - Geometry - Geometry - true - bd41d0fe-e0e8-4e3c-b316-50e3d5f1ff48 - 1 - - - - - - 5864 - 22249 - 51 - 20 - - - 5891 - 22259 - - - - - - - - Rotation angle in radians - 9a6ef232-212c-4129-a4c3-26e13a562d33 - true - Angle - Angle - false - 0 - false - - - - - - 5864 - 22269 - 51 - 20 - - - 5891 - 22279 - - - - - - 1 - - - - - 1 - {0} - - - - - 3.1415926535897931 - - - - - - - - - - - Rotation plane - 9ea241bf-558a-43c9-a093-87d7d249742b - true - Plane - Plane - false - 7adddac8-2bcf-442a-ab1b-72f007518d68 - 1 - - - - - - 5864 - 22289 - 51 - 20 - - - 5891 - 22299 - - - - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - - - - - - - - - - Rotated geometry - ed83845b-f6de-46a4-a32f-237d297ea3ed - true - Geometry - Geometry - false - 0 - - - - - - 5945 - 22249 - 53 - 30 - - - 5973 - 22264 - - - - - - - - Transformation data - 76c8fecf-1675-4dc2-88aa-47d194544fd2 - true - Transform - Transform - false - 0 - - - - - - 5945 - 22279 - 53 - 30 - - - 5973 - 22294 - - - - - - - - - - - - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves - - - - - Join as many curves as possible - true - 5ae7df34-6f59-4159-bf33-ff881937aaad - true - Join Curves - Join Curves - - - - - - 5872 - 22184 - 118 - 44 - - - 5935 - 22206 - - - - - - 1 - Curves to join - c514cb69-9d5f-48aa-a000-8d16f5c086f1 - true - Curves - Curves - false - bd41d0fe-e0e8-4e3c-b316-50e3d5f1ff48 - ed83845b-f6de-46a4-a32f-237d297ea3ed - 2 - - - - - - 5874 - 22186 - 46 - 20 - - - 5898.5 - 22196 - - - - - - - - Preserve direction of input curves - 2f7143d6-5da4-424f-b4d6-37a01f38da24 - true - Preserve - Preserve - false - 0 - - - - - - 5874 - 22206 - 46 - 20 - - - 5898.5 - 22216 - - - - - - 1 - - - - - 1 - {0} - - - - - false - - - - - - - - - - - 1 - Joined curves and individual curves that could not be joined. - d1a174ae-96f5-4751-ae05-dd2514b98bec - true - Curves - Curves - false - 0 - - - - - - 5950 - 22186 - 38 - 40 - - - 5970.5 - 22206 - - - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 9ac39d0d-b7d7-4a16-9428-c35cd6e7c8b9 - ac26602c-e82c-4bef-9524-454b72863af1 - f11ea47f-2a3f-487e-8d64-d49319b4ef03 - 2f644ecf-a9a9-4c3e-a587-89788beee78a - 7b8954c2-fa1f-4d7d-9348-0ac962ebb8d6 - 1a4d4b49-cdcb-401f-bab1-69d3c0e7709b - 1418861d-2e73-4275-8864-69218f9321f8 - 5ae7df34-6f59-4159-bf33-ff881937aaad - 2ef4538c-fc81-4634-8f8a-fec6097d3e04 - 707cf740-02e9-4c63-8e3b-3db59c713c92 - a443a10c-cbaf-498b-a1e4-e539f45fe4fe - 8cb6586a-a146-45f7-b630-5c0b4f08febe - 6e9d3bc2-d3f1-44b3-993f-98f642a4acb6 - 572e5b45-03cb-4ab7-ab9e-78dc75221447 - 599c60ab-44a9-4f44-970e-fc9c25ddd6e4 - 15 - 2c0308e1-28bc-4c67-be3c-9b72627be6f1 - Group - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - d7d9e988-3dfc-417d-97a3-4c58e3d2f7a5 - true - Panel - - false - 0 - d546a55d-2bc1-491a-a8e8-69a9ad7144ab - 1 - Double click to edit panel content… - - - - - - 5865 - 24826 - 145 - 20 - - 0 - 0 - 0 - - 5865.91 - 24826.7 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -159171,26 +157756,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 2ef4538c-fc81-4634-8f8a-fec6097d3e04 + 1c683cd3-d178-40f6-af46-51830c911e87 true Curve Curve false - d1a174ae-96f5-4751-ae05-dd2514b98bec + 6fda1002-bf75-4295-91e2-57271e487305 1 - 5914 - 22154 + 9914 + 22168 50 24 - 5939.49 - 22166.25 + 9939.518 + 22180.94 @@ -159198,7 +157783,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -159211,9 +157796,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 2ef4538c-fc81-4634-8f8a-fec6097d3e04 + 1c683cd3-d178-40f6-af46-51830c911e87 1 - fe5a739c-c046-49a7-a451-c8e3f50b7946 + 828d389f-4f26-4fd5-9d27-1eab46d2dbc2 Group Curve @@ -159223,7 +157808,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -159232,7 +157817,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - aaef31bd-73c8-416a-855d-34135f2666f7 + b16c7be5-f1f6-4ee1-9aa3-eb466cc5a884 true Panel @@ -159245,8 +157830,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5720 - 25063 + 9720 + 25078 439 20 @@ -159254,8 +157839,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5720.471 - 25063.38 + 9720.498 + 25078.07 @@ -159276,7 +157861,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -159286,7 +157871,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 31dbc3e1-b3f2-4620-bbd4-0d38954f90ba + f7b89038-5175-49ed-97f0-fee8f703ec8f true Evaluate Length Evaluate Length @@ -159295,40 +157880,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5859 - 22058 + 9859 + 22071 144 64 - 5933 - 22090 + 9933 + 22103 Curve to evaluate - 017b7074-512c-445c-b9fd-d1c12da25ce5 + 35af2178-0d51-4a1f-825d-b3d9ed5efab6 true Curve Curve false - d1a174ae-96f5-4751-ae05-dd2514b98bec + 6fda1002-bf75-4295-91e2-57271e487305 1 - 5861 - 22060 + 9861 + 22073 57 20 - 5891 - 22070 + 9891 + 22083 @@ -159337,7 +157922,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 3cd3a3c2-3846-48fc-ae1f-81d7a2deecd9 + 7807ac5f-6891-46f7-b0d3-a191d9633399 true Length Length @@ -159348,14 +157933,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 22080 + 9861 + 22093 57 20 - 5891 - 22090 + 9891 + 22103 @@ -159384,7 +157969,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - fc6b20d6-2388-41ba-bed3-6a2fddbd762c + 3058ccb8-c18f-4716-a520-7530b08fc5e9 true Normalized Normalized @@ -159395,14 +157980,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 22100 + 9861 + 22113 57 20 - 5891 - 22110 + 9891 + 22123 @@ -159431,7 +158016,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 2000c00d-fa4d-437f-a942-43d585f5570d + afdeb27a-cb06-4fce-8d04-973ffb5ced6d true Point Point @@ -159442,14 +158027,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5948 - 22060 + 9948 + 22073 53 20 - 5976 - 22070 + 9976 + 22083 @@ -159458,7 +158043,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - bd70a4df-143a-4834-919b-f11f2167e570 + 76a71cf1-cdcc-4cc9-b2be-8098b6eb2168 true Tangent Tangent @@ -159469,14 +158054,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5948 - 22080 + 9948 + 22093 53 20 - 5976 - 22090 + 9976 + 22103 @@ -159485,7 +158070,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 90ef7c74-ca45-486e-bdbf-384f7afc392e + 3f9b874e-df35-4fc1-85bc-8361293efd48 true Parameter Parameter @@ -159496,14 +158081,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5948 - 22100 + 9948 + 22113 53 20 - 5976 - 22110 + 9976 + 22123 @@ -159513,7 +158098,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -159524,7 +158109,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - fea4f0c2-1987-4792-a0be-9d1d82221862 + 88d97611-26d5-435e-85e1-fdc01e1ae443 true Expression Expression @@ -159533,14 +158118,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 21836 + 9834 + 21849 194 28 - 5934 - 21850 + 9934 + 21863 @@ -159555,26 +158140,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 68cb0590-7e31-4a16-9c10-13eb2931b64a + 164d026b-9f2c-48ea-aadc-46f1f28f42ab true Variable O O true - f62c9084-a0c7-4e1e-ab21-230737cf544f + 23fe09ff-a145-40b0-a164-7d25b3eab274 1 - 5836 - 21838 + 9836 + 21851 14 24 - 5844.5 - 21850 + 9844.5 + 21863 @@ -159583,7 +158168,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - facbb8ab-a37e-476f-8b4f-3c8e6a3c9cea + d459a91c-bc84-49c4-ab09-1c25aee006d6 true Result @@ -159594,14 +158179,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 21838 + 10017 + 21851 9 24 - 6023 - 21850 + 10023 + 21863 @@ -159613,7 +158198,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -159623,7 +158208,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - 7090ecc1-3531-4766-ac7c-8e9cef149444 + 36dbebc4-a3c4-4ff6-a03c-7eed77105921 true Deconstruct Deconstruct @@ -159632,40 +158217,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5865 - 21970 + 9865 + 21983 132 64 - 5912 - 22002 + 9912 + 22015 Input point - b879cbc7-6088-4a28-ae15-165a59ef0380 + 31552fb1-ba2d-4773-95f2-16293e7e1b6e true Point Point false - 2000c00d-fa4d-437f-a942-43d585f5570d + afdeb27a-cb06-4fce-8d04-973ffb5ced6d 1 - 5867 - 21972 + 9867 + 21985 30 60 - 5883.5 - 22002 + 9883.5 + 22015 @@ -159674,7 +158259,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - f62c9084-a0c7-4e1e-ab21-230737cf544f + 23fe09ff-a145-40b0-a164-7d25b3eab274 true X component X component @@ -159685,14 +158270,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5927 - 21972 + 9927 + 21985 68 20 - 5962.5 - 21982 + 9962.5 + 21995 @@ -159701,7 +158286,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - d1ae140f-fa3d-4384-9da2-de4f36727553 + c76dbffb-3ad9-4777-b237-d91767fe372a true Y component Y component @@ -159712,14 +158297,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5927 - 21992 + 9927 + 22005 68 20 - 5962.5 - 22002 + 9962.5 + 22015 @@ -159728,7 +158313,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - 974137a1-7b82-45c5-b52b-6c45ea81670c + d825a26e-1046-43c4-aa72-ec8009512657 true Z component Z component @@ -159739,14 +158324,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5927 - 22012 + 9927 + 22025 68 20 - 5962.5 - 22022 + 9962.5 + 22035 @@ -159756,7 +158341,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -159765,13 +158350,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - ffda0e6f-d8c1-4125-bb4d-7ef56ab60a72 + 235a8524-d28f-4b64-ac0c-a2c704f2e604 true Panel false 0 - facbb8ab-a37e-476f-8b4f-3c8e6a3c9cea + d459a91c-bc84-49c4-ab09-1c25aee006d6 1 Double click to edit panel content… @@ -159779,8 +158364,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 21819 + 9858 + 21834 160 20 @@ -159788,8 +158373,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5858.262 - 21819.84 + 9858.289 + 21834.52 @@ -159810,7 +158395,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -159821,7 +158406,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 1cf97464-a3ba-483d-aacd-1defeb8b996d + 152ea8d2-dd91-4423-81d2-698f1b7be65a true Expression Expression @@ -159830,14 +158415,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 21750 + 9834 + 21763 194 28 - 5934 - 21764 + 9934 + 21777 @@ -159852,26 +158437,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - d17bf718-c6a2-403e-aa01-ee49e87e9689 + ee77447c-d43a-4ecc-b02d-01a82efdf9e4 true Variable O O true - d1ae140f-fa3d-4384-9da2-de4f36727553 + c76dbffb-3ad9-4777-b237-d91767fe372a 1 - 5836 - 21752 + 9836 + 21765 14 24 - 5844.5 - 21764 + 9844.5 + 21777 @@ -159880,7 +158465,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 6bfd1e1d-0caf-4d82-a8ec-46ae8e8448f5 + ac4cc66d-7dae-4cf6-a661-a1ec65427859 true Result @@ -159891,14 +158476,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 21752 + 10017 + 21765 9 24 - 6023 - 21764 + 10023 + 21777 @@ -159910,7 +158495,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -159919,13 +158504,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 037e692a-0274-48f5-9028-92e8dd01ecf9 + 7658cd8b-a1b4-4e74-a5f0-4701d8468b92 true Panel false 0 - 6bfd1e1d-0caf-4d82-a8ec-46ae8e8448f5 + ac4cc66d-7dae-4cf6-a661-a1ec65427859 1 Double click to edit panel content… @@ -159933,8 +158518,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 21731 + 9858 + 21746 160 20 @@ -159942,8 +158527,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5858.262 - 21731.41 + 9858.289 + 21746.1 @@ -159964,7 +158549,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -159974,7 +158559,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - cf7d8f9e-103e-4278-9f94-cc9dc6040910 + 7cf7d828-280e-4457-ba22-1fc72d61b0c9 true Division Division @@ -159983,40 +158568,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5890 - 21648 + 9890 + 21661 82 44 - 5921 - 21670 + 9921 + 21683 Item to divide (dividend) - 5fa4a655-41a0-4b66-ab1f-74ae7d40c047 + 7e0dac2d-59c3-4ed8-85fc-83891c9743e8 true A A false - ffda0e6f-d8c1-4125-bb4d-7ef56ab60a72 + 235a8524-d28f-4b64-ac0c-a2c704f2e604 1 - 5892 - 21650 + 9892 + 21663 14 20 - 5900.5 - 21660 + 9900.5 + 21673 @@ -160025,26 +158610,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - 8fbf2033-8129-46df-b9e7-38738ca9f147 + 3eabd983-4c97-47f2-b6a8-c03868b2bd3b true B B false - 037e692a-0274-48f5-9028-92e8dd01ecf9 + 7658cd8b-a1b4-4e74-a5f0-4701d8468b92 1 - 5892 - 21670 + 9892 + 21683 14 20 - 5900.5 - 21680 + 9900.5 + 21693 @@ -160053,7 +158638,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - 17fd6fac-4073-431e-a092-c23ce850f2ae + df8201ba-ce81-4d42-8a3c-95286d5a881c true Result Result @@ -160064,14 +158649,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5936 - 21650 + 9936 + 21663 34 40 - 5954.5 - 21670 + 9954.5 + 21683 @@ -160081,7 +158666,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -160090,13 +158675,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 3c0320ca-76da-4a43-9f92-f5a24feaa3e8 + 1b05147b-2872-4537-9a1b-888a55510d3d true Panel false 0 - d546a55d-2bc1-491a-a8e8-69a9ad7144ab + c72da2af-8375-4f8b-a200-edaf292758da 1 Double click to edit panel content… @@ -160104,8 +158689,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 21583 + 9858 + 21598 160 20 @@ -160113,8 +158698,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5858.5 - 21583.89 + 9858.527 + 21598.59 @@ -160135,7 +158720,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -160146,7 +158731,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - c15d0439-8785-451e-b33a-6060a8c82673 + 51fe0398-fd36-4ce9-85b2-6385fdf8b946 true Expression Expression @@ -160155,14 +158740,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 21601 + 9834 + 21614 194 28 - 5934 - 21615 + 9934 + 21628 @@ -160177,26 +158762,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - c78c4b76-dfa0-46de-a58d-6b685665b00a + f372874c-f8d1-4176-831a-a15011ca750e true Variable O O true - 17fd6fac-4073-431e-a092-c23ce850f2ae + df8201ba-ce81-4d42-8a3c-95286d5a881c 1 - 5836 - 21603 + 9836 + 21616 14 24 - 5844.5 - 21615 + 9844.5 + 21628 @@ -160205,7 +158790,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - c2198a85-46df-4ed2-a0f9-1d59313f2394 + 0b7c9268-5511-409e-a1e0-df53778058fd true Result @@ -160216,14 +158801,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 21603 + 10017 + 21616 9 24 - 6023 - 21615 + 10023 + 21628 @@ -160235,7 +158820,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -160245,26 +158830,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - d546a55d-2bc1-491a-a8e8-69a9ad7144ab + c72da2af-8375-4f8b-a200-edaf292758da true Relay false - c2198a85-46df-4ed2-a0f9-1d59313f2394 + 0b7c9268-5511-409e-a1e0-df53778058fd 1 - 5911 - 21526 + 9911 + 21539 40 16 - 5931 - 21534 + 9931 + 21547 @@ -160272,7 +158857,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a0d62394-a118-422d-abb3-6af115c75b25 Addition @@ -160282,7 +158867,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical addition true - 9e0146c9-9465-464a-8c71-4c227b37e74b + 56cccad3-2219-440f-8577-8a25cce2f6f2 true Addition Addition @@ -160291,14 +158876,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5890 - 21463 + 9890 + 21476 82 44 - 5921 - 21485 + 9921 + 21498 @@ -160314,26 +158899,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for addition - 3be91c3c-bbc0-4b43-9d9d-af482060c3f0 + e9a280bc-b029-4e39-b507-bb08a166b4c0 true A A true - 037e692a-0274-48f5-9028-92e8dd01ecf9 + 7658cd8b-a1b4-4e74-a5f0-4701d8468b92 1 - 5892 - 21465 + 9892 + 21478 14 20 - 5900.5 - 21475 + 9900.5 + 21488 @@ -160342,26 +158927,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for addition - ae34d2b7-f589-4d31-a2b2-071a073dd5da + 41071ba3-f34a-4bb7-bb6e-fdf43b31056b true B B true - ffda0e6f-d8c1-4125-bb4d-7ef56ab60a72 + 235a8524-d28f-4b64-ac0c-a2c704f2e604 1 - 5892 - 21485 + 9892 + 21498 14 20 - 5900.5 - 21495 + 9900.5 + 21508 @@ -160370,7 +158955,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of addition - 0620b709-15fb-448a-9a29-14dffb29450e + 9c043701-2a90-4a63-9cef-403638fe3802 true Result Result @@ -160381,14 +158966,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5936 - 21465 + 9936 + 21478 34 40 - 5954.5 - 21485 + 9954.5 + 21498 @@ -160400,7 +158985,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division @@ -160410,7 +158995,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical division true - c058f429-bb56-407b-8e90-66ad866517fe + 6630b57b-b7bb-4b55-956e-65c0add88eed true Division Division @@ -160419,40 +159004,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5890 - 21313 + 9890 + 21326 82 44 - 5921 - 21335 + 9921 + 21348 Item to divide (dividend) - 54a16385-0409-4e5a-a467-5b96189d9782 + ec124671-51c1-4da6-8abc-521102851a7b true A A false - 27b5a25c-74ec-428b-a6e2-d679e706dae5 + 3c104a70-9abd-4da6-94c2-b50d2ed71e81 1 - 5892 - 21315 + 9892 + 21328 14 20 - 5900.5 - 21325 + 9900.5 + 21338 @@ -160461,7 +159046,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item to divide with (divisor) - 379e914e-8856-49a8-9166-d8574632e259 + 42484507-1d9b-48a8-8c25-96ac0939b2e2 true B B @@ -160472,14 +159057,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5892 - 21335 + 9892 + 21348 14 20 - 5900.5 - 21345 + 9900.5 + 21358 @@ -160509,7 +159094,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The result of the Division - f97c3e82-8700-4b97-a206-eb4190902091 + 911cfeb2-6a07-49cc-a933-bb0786740e72 true Result Result @@ -160520,14 +159105,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5936 - 21315 + 9936 + 21328 34 40 - 5954.5 - 21335 + 9954.5 + 21348 @@ -160537,7 +159122,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -160548,7 +159133,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 66ca720b-a535-4a17-9de8-eb1cb4ce99db + 59d3d0ec-df0f-4f6c-b8e0-9ff112c4c214 true Expression Expression @@ -160557,14 +159142,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 21265 + 9834 + 21278 194 28 - 5934 - 21279 + 9934 + 21292 @@ -160579,26 +159164,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 47aaedb0-ce00-426d-9a0b-7221bfc03eb7 + 7279fd2f-28fe-41f7-8502-60affce70d57 true Variable O O true - f97c3e82-8700-4b97-a206-eb4190902091 + 911cfeb2-6a07-49cc-a933-bb0786740e72 1 - 5836 - 21267 + 9836 + 21280 14 24 - 5844.5 - 21279 + 9844.5 + 21292 @@ -160607,7 +159192,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - c80408c1-ec91-40f8-be07-d0484a71820f + bf59cde7-344a-4f58-bbe4-9b2580c56796 true Result @@ -160618,14 +159203,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 21267 + 10017 + 21280 9 24 - 6023 - 21279 + 10023 + 21292 @@ -160637,7 +159222,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -160646,13 +159231,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - b81bdd29-15f2-48a9-a4f7-c1c02f788be1 + 2e2e5360-9054-450f-b0d9-828af6d004a2 true Panel false 0 - c80408c1-ec91-40f8-be07-d0484a71820f + bf59cde7-344a-4f58-bbe4-9b2580c56796 1 Double click to edit panel content… @@ -160660,8 +159245,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 21247 + 9858 + 21262 160 20 @@ -160669,8 +159254,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5858.262 - 21247.75 + 9858.289 + 21262.44 @@ -160691,7 +159276,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -160700,13 +159285,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 27b5a25c-74ec-428b-a6e2-d679e706dae5 + 3c104a70-9abd-4da6-94c2-b50d2ed71e81 true Panel false 0 - b9bf7219-694e-4068-8551-f2a66a378342 + f4e0f3a1-e1f8-431f-84a9-4d78e4bc8f8b 1 Double click to edit panel content… @@ -160714,8 +159299,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 21399 + 9858 + 21414 160 20 @@ -160723,8 +159308,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5858.262 - 21399.66 + 9858.289 + 21414.35 @@ -160745,7 +159330,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -160756,7 +159341,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - e0ef5a92-0696-4a92-a1ff-b31e6ffc2105 + e6da33ac-d80f-4c54-b680-eeeaba3ff614 true Expression Expression @@ -160765,14 +159350,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 21416 + 9834 + 21429 194 28 - 5934 - 21430 + 9934 + 21443 @@ -160787,26 +159372,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - c32e4b6a-971c-448c-aba2-64940b4081ec + a6328d19-9311-48e2-8c98-8e81db0e6c07 true Variable O O true - 0620b709-15fb-448a-9a29-14dffb29450e + 9c043701-2a90-4a63-9cef-403638fe3802 1 - 5836 - 21418 + 9836 + 21431 14 24 - 5844.5 - 21430 + 9844.5 + 21443 @@ -160815,7 +159400,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - b9bf7219-694e-4068-8551-f2a66a378342 + f4e0f3a1-e1f8-431f-84a9-4d78e4bc8f8b true Result @@ -160826,14 +159411,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 21418 + 10017 + 21431 9 24 - 6023 - 21430 + 10023 + 21443 @@ -160845,7 +159430,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -160855,7 +159440,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 009f818e-acd6-4a86-a0ba-7e464cb6d83e + 421e1f40-1c39-41b5-9c1e-9d61ed50a5db true Scale Scale @@ -160864,40 +159449,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5854 - 21142 + 9854 + 21155 154 64 - 5938 - 21174 + 9938 + 21187 Base geometry - 72f9a58a-9d55-4c18-8317-ebad6b4b76c5 + 753f0a2f-fe50-45cd-afcb-b9c4fbcc38c3 true Geometry Geometry true - 2ef4538c-fc81-4634-8f8a-fec6097d3e04 + 1c683cd3-d178-40f6-af46-51830c911e87 1 - 5856 - 21144 + 9856 + 21157 67 20 - 5899 - 21154 + 9899 + 21167 @@ -160906,7 +159491,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - d2d9ad33-b7c4-440f-a15b-db1ce6bf96f3 + eedce016-66e6-411c-8961-84bb286f2a5c true Center Center @@ -160917,14 +159502,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5856 - 21164 + 9856 + 21177 67 20 - 5899 - 21174 + 9899 + 21187 @@ -160958,27 +159543,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 51dba270-8cbb-464c-b4c9-b52036498db9 + 39471cdf-88cf-4030-bd4e-190a6f77e3fb 1/X true Factor Factor false - b81bdd29-15f2-48a9-a4f7-c1c02f788be1 + 2e2e5360-9054-450f-b0d9-828af6d004a2 1 - 5856 - 21184 + 9856 + 21197 67 20 - 5899 - 21194 + 9899 + 21207 @@ -161007,7 +159592,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 184a3679-023f-40c3-b89e-5f6ed06d0ee7 + 59788862-a115-4256-a5f1-2c1ae9fd45bf true Geometry Geometry @@ -161018,14 +159603,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5953 - 21144 + 9953 + 21157 53 30 - 5981 - 21159 + 9981 + 21172 @@ -161034,7 +159619,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - f39349a6-aeea-4426-a86a-0f0157430c23 + f5640de2-0d2f-4a1a-940f-d4ac31e6f717 true Transform Transform @@ -161045,14 +159630,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5953 - 21174 + 9953 + 21187 53 30 - 5981 - 21189 + 9981 + 21202 @@ -161062,7 +159647,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -161072,26 +159657,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 3f1947f1-3f92-4e10-b16a-63d868183413 + 7082e895-b111-4112-9e7a-5de8d7c7c95c true Curve Curve false - 184a3679-023f-40c3-b89e-5f6ed06d0ee7 + 59788862-a115-4256-a5f1-2c1ae9fd45bf 1 - 5912 - 20553 + 9912 + 20567 50 24 - 5937.24 - 20565.25 + 9937.268 + 20579.94 @@ -161099,7 +159684,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -161110,7 +159695,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 2464e3ca-4c50-4e2b-a0b0-c68dbb7273fa + 9a13c0dc-bb24-4f72-9571-14bdd66675e2 true Expression Expression @@ -161119,14 +159704,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 21923 + 9834 + 21936 194 28 - 5934 - 21937 + 9934 + 21950 @@ -161141,26 +159726,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 85958977-75d3-4542-be7e-5fc030196914 + 038349da-4897-4e80-989c-41c774aa0843 true Variable O O true - 974137a1-7b82-45c5-b52b-6c45ea81670c + d825a26e-1046-43c4-aa72-ec8009512657 1 - 5836 - 21925 + 9836 + 21938 14 24 - 5844.5 - 21937 + 9844.5 + 21950 @@ -161169,7 +159754,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - fa239440-cb23-4301-8d8d-299436021665 + 96dbc9e9-a90a-4927-9815-5d217f633697 true Result @@ -161180,14 +159765,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 21925 + 10017 + 21938 9 24 - 6023 - 21937 + 10023 + 21950 @@ -161199,7 +159784,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -161208,13 +159793,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - ae24fa51-d8c0-4afe-b40c-6e828df05168 + 52f49153-a197-410a-a02d-d440c32f4e97 true Panel false 0 - fa239440-cb23-4301-8d8d-299436021665 + 96dbc9e9-a90a-4927-9815-5d217f633697 1 Double click to edit panel content… @@ -161222,8 +159807,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5859 - 21905 + 9859 + 21920 160 20 @@ -161231,8 +159816,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5859.131 - 21905.61 + 9859.158 + 21920.29 @@ -161253,7 +159838,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -161263,7 +159848,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 4b84a47d-8707-4785-9e1f-8ecac64bab68 + 6c787197-7373-48f6-b7b9-bd4e9712d98a true Evaluate Length Evaluate Length @@ -161272,40 +159857,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5859 - 20932 + 9859 + 20945 144 64 - 5933 - 20964 + 9933 + 20977 Curve to evaluate - 04b11080-6967-43d9-9e84-196c7413903f + 4a06683b-84e6-4ce8-b99f-6e87affe5e54 true Curve Curve false - 184a3679-023f-40c3-b89e-5f6ed06d0ee7 + 59788862-a115-4256-a5f1-2c1ae9fd45bf 1 - 5861 - 20934 + 9861 + 20947 57 20 - 5891 - 20944 + 9891 + 20957 @@ -161314,7 +159899,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 737f6667-083c-4821-a33c-e6a4ae9d1dcf + 646f9e67-d82f-4303-97bd-13b8d7a6549a true Length Length @@ -161325,14 +159910,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 20954 + 9861 + 20967 57 20 - 5891 - 20964 + 9891 + 20977 @@ -161361,7 +159946,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - f7110bcc-db11-4d80-b833-247e764b6c67 + cf5edd30-b60b-4687-91f0-8350199a19c3 true Normalized Normalized @@ -161372,14 +159957,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 20974 + 9861 + 20987 57 20 - 5891 - 20984 + 9891 + 20997 @@ -161408,7 +159993,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 0f7fa351-89e8-4acb-b60e-24fe08937ff7 + d158ff9d-7623-445c-b059-6258d9873e6c true Point Point @@ -161419,14 +160004,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5948 - 20934 + 9948 + 20947 53 20 - 5976 - 20944 + 9976 + 20957 @@ -161435,7 +160020,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 56a66567-5d9b-48e4-a136-be460e1f71ea + 289d42f7-11bd-45d9-8e36-43f6212646e7 true Tangent Tangent @@ -161446,14 +160031,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5948 - 20954 + 9948 + 20967 53 20 - 5976 - 20964 + 9976 + 20977 @@ -161462,7 +160047,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 90f6a9cf-fa2a-4081-a32f-88917f002c13 + 5d16361b-f464-420e-9706-0a866da381f8 true Parameter Parameter @@ -161473,14 +160058,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5948 - 20974 + 9948 + 20987 53 20 - 5976 - 20984 + 9976 + 20997 @@ -161490,7 +160075,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -161501,7 +160086,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - b0aaa12f-bb5e-4257-afa2-7f461529d19d + 6598a20f-173e-4b4d-b898-bc05449f7670 true Expression Expression @@ -161510,14 +160095,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 20715 + 9834 + 20728 194 28 - 5934 - 20729 + 9934 + 20742 @@ -161532,26 +160117,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 462070de-5d45-4b86-99c5-6d81ff4c0eb5 + 43341800-f14c-4adb-901e-69667ac91f0f true Variable O O true - 1eaf5da9-96cc-46ee-8bb3-20b58ba1cf32 + 303beb65-d916-4a32-80ee-54ecb0c01173 1 - 5836 - 20717 + 9836 + 20730 14 24 - 5844.5 - 20729 + 9844.5 + 20742 @@ -161560,7 +160145,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 0044d138-c973-4e92-a9bb-b6c6ec670aca + c0e5fd91-ab85-4934-8739-5c6d2ab5fbd7 true Result @@ -161571,14 +160156,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 20717 + 10017 + 20730 9 24 - 6023 - 20729 + 10023 + 20742 @@ -161590,7 +160175,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -161600,7 +160185,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - b91be93c-2fa3-48dd-b1a3-b2e69034d78d + d75a7971-0179-42aa-ac3f-88ee1bdbf459 true Deconstruct Deconstruct @@ -161609,40 +160194,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5865 - 20849 + 9865 + 20862 132 64 - 5912 - 20881 + 9912 + 20894 Input point - c615b5ea-29f7-465a-9632-bbd6af125c47 + b347279b-39f8-4150-b21e-06923c9928f7 true Point Point false - 0f7fa351-89e8-4acb-b60e-24fe08937ff7 + d158ff9d-7623-445c-b059-6258d9873e6c 1 - 5867 - 20851 + 9867 + 20864 30 60 - 5883.5 - 20881 + 9883.5 + 20894 @@ -161651,7 +160236,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {x} component - 1eaf5da9-96cc-46ee-8bb3-20b58ba1cf32 + 303beb65-d916-4a32-80ee-54ecb0c01173 true X component X component @@ -161662,14 +160247,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5927 - 20851 + 9927 + 20864 68 20 - 5962.5 - 20861 + 9962.5 + 20874 @@ -161678,7 +160263,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {y} component - 544f07cd-40af-4581-aad0-0556691f2ea1 + 1871c037-74d8-425d-97d1-e0b523c62524 true Y component Y component @@ -161689,14 +160274,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5927 - 20871 + 9927 + 20884 68 20 - 5962.5 - 20881 + 9962.5 + 20894 @@ -161705,7 +160290,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point {z} component - ccde3ec4-dcef-4019-8fb0-c8ea05cb3b2e + ac1a1dd9-a6f1-42fc-8ed8-1f1dc751a6cf true Z component Z component @@ -161716,14 +160301,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5927 - 20891 + 9927 + 20904 68 20 - 5962.5 - 20901 + 9962.5 + 20914 @@ -161733,7 +160318,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -161742,13 +160327,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - ad8fd811-5c9a-46f2-9fb7-8c44f5b74452 + 728cb53a-2801-4767-9579-9c49d7aee2a0 true Panel false 0 - 0044d138-c973-4e92-a9bb-b6c6ec670aca + c0e5fd91-ab85-4934-8739-5c6d2ab5fbd7 1 Double click to edit panel content… @@ -161756,8 +160341,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 20693 + 9858 + 20707 160 20 @@ -161765,8 +160350,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5858.512 - 20693.18 + 9858.539 + 20707.87 @@ -161787,7 +160372,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -161798,7 +160383,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - fd69c204-0c56-441a-9cfb-4ac882600323 + 8bf07c87-64b8-4f7d-aba2-4db12e7834d9 true Expression Expression @@ -161807,14 +160392,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 20629 + 9834 + 20642 194 28 - 5934 - 20643 + 9934 + 20656 @@ -161829,26 +160414,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 35de56ec-ff75-4d33-b5e5-2fca9f8ae3e2 + 29d58b74-5f3b-4041-a997-b60382bd9fec true Variable O O true - 544f07cd-40af-4581-aad0-0556691f2ea1 + 1871c037-74d8-425d-97d1-e0b523c62524 1 - 5836 - 20631 + 9836 + 20644 14 24 - 5844.5 - 20643 + 9844.5 + 20656 @@ -161857,7 +160442,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - dfe38a25-7dd8-4fb5-acb0-9644a6f36a0c + d7bce812-39f3-4d48-b8fc-0c073a6a9af3 true Result @@ -161868,14 +160453,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 20631 + 10017 + 20644 9 24 - 6023 - 20643 + 10023 + 20656 @@ -161887,7 +160472,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -161896,13 +160481,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 92e72eb1-7b34-42e4-a86f-53dfdd6ea022 + ae6114a6-87aa-49b5-b01e-dc0db60731f7 true Panel false 0 - dfe38a25-7dd8-4fb5-acb0-9644a6f36a0c + d7bce812-39f3-4d48-b8fc-0c073a6a9af3 1 Double click to edit panel content… @@ -161910,8 +160495,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 20607 + 9858 + 20622 160 20 @@ -161919,8 +160504,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5858.521 - 20607.55 + 9858.549 + 20622.24 @@ -161941,7 +160526,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -161952,7 +160537,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 8b88901b-aaba-44b8-81de-4fed9c5db99a + f83f0c0b-8580-47e9-9e4d-22fba721ab53 true Expression Expression @@ -161961,14 +160546,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 20801 + 9834 + 20814 194 28 - 5934 - 20815 + 9934 + 20828 @@ -161983,26 +160568,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 8c02de58-e46e-4c56-a3e6-c49c3b2d1a0a + 1602e22c-9254-40c0-aabc-302a3b843656 true Variable O O true - ccde3ec4-dcef-4019-8fb0-c8ea05cb3b2e + ac1a1dd9-a6f1-42fc-8ed8-1f1dc751a6cf 1 - 5836 - 20803 + 9836 + 20816 14 24 - 5844.5 - 20815 + 9844.5 + 20828 @@ -162011,7 +160596,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 1a3008c4-e9f4-4cfc-b1d8-1c63ea80af16 + c0844f1a-890d-48a5-b4bd-ab8b6f4f6568 true Result @@ -162022,14 +160607,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 20803 + 10017 + 20816 9 24 - 6023 - 20815 + 10023 + 20828 @@ -162041,7 +160626,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -162050,13 +160635,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 8d5e42f0-3482-4f51-9626-68ebbefdbab9 + 8f96ae32-b5d0-4ce8-bbff-8994e10e5d6d true Panel false 0 - 1a3008c4-e9f4-4cfc-b1d8-1c63ea80af16 + c0844f1a-890d-48a5-b4bd-ab8b6f4f6568 1 Double click to edit panel content… @@ -162064,8 +160649,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 20779 + 9858 + 20794 160 20 @@ -162073,8 +160658,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5858.262 - 20779.39 + 9858.289 + 20794.09 @@ -162095,7 +160680,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -162104,7 +160689,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - ee53f26e-b430-492a-a353-5d2c5665ee75 + ce4704df-7da3-42aa-b64f-e8f20157b818 true Panel @@ -162119,8 +160704,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5749 - 25133 + 9749 + 25148 379 104 @@ -162128,8 +160713,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5749.92 - 25133.84 + 9749.947 + 25148.53 @@ -162150,7 +160735,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -162159,13 +160744,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 84ed4f5c-c495-4632-ab02-2d04a961e45f + 1bdfd856-521c-417a-971c-0d51ccf78be5 true Panel false 0 - 076e6bde-59eb-4495-954f-32cc722c01f7 + fda4edfd-fd26-4b31-ae4f-131c5263e87b 1 Double click to edit panel content… @@ -162173,8 +160758,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5770 - 23143 + 9770 + 23157 337 276 @@ -162182,8 +160767,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5770.451 - 23143.18 + 9770.479 + 23157.86 @@ -162204,7 +160789,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -162215,7 +160800,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 1cbb6b9c-ea74-47e7-9bc8-21aaf33383af + e3edc1b6-5051-47a2-b2b7-c3711c58cd4f true Expression Expression @@ -162224,14 +160809,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 23423 + 9834 + 23436 194 28 - 5934 - 23437 + 9934 + 23450 @@ -162246,26 +160831,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 14351e2d-a352-4dce-a30d-13f7b0c811f1 + 3c6507cd-fbe9-41e6-8ede-85eabab1b06b true Variable O O true - 161c150e-386f-40f3-875a-4b3bb95765a2 + a61bb92d-8752-43bd-b0f3-9fe07f3d2ca7 1 - 5836 - 23425 + 9836 + 23438 14 24 - 5844.5 - 23437 + 9844.5 + 23450 @@ -162274,7 +160859,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 076e6bde-59eb-4495-954f-32cc722c01f7 + fda4edfd-fd26-4b31-ae4f-131c5263e87b true Result @@ -162285,14 +160870,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 23425 + 10017 + 23438 9 24 - 6023 - 23437 + 10023 + 23450 @@ -162304,7 +160889,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number @@ -162313,7 +160898,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of floating point numbers - 5dd735ad-8c4e-4457-bd38-e14eee0646bf + 59c34dbd-eb3c-4e58-b214-d73e4bd181b8 true Number Number @@ -162325,14 +160910,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5930 - 25600 + 9922 + 25647 50 24 - 5955.176 - 25612.93 + 9947.248 + 25659.49 @@ -162340,7 +160925,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 1c9de8a1-315f-4c56-af06-8f69fee80a7a @@ -162351,7 +160936,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remap values with a custom graph using input curves. true - 618a62fc-c364-493f-afdf-61708b13caf2 + 7d55e7dc-f827-43b8-aa47-c9dd146598fd true Curve Graph Mapper Curve Graph Mapper @@ -162360,14 +160945,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5762 - 23705 + 9762 + 23718 160 224 - 5830 - 23817 + 9830 + 23830 @@ -162375,26 +160960,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 One or multiple graph curves to graph map values with - 30b94f63-80e3-46eb-98e9-3c3e8b625162 + 03ef97c0-2b10-4607-b2f8-501154796b25 true Curves Curves false - 624d5142-3538-43e0-9a46-2e1a2f57615b + a5b887d8-746e-4a70-9ef8-8936bfedafae 1 - 5764 - 23707 + 9764 + 23720 51 27 - 5791 - 23720.75 + 9791 + 23733.75 @@ -162403,26 +160988,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - 89e8bf0d-5a1b-4579-aa8b-c40c0b64c8ac + f5644fd1-9e73-4c6c-979c-aa4b22aee85a true Rectangle Rectangle false - 23201971-5f33-4f3e-8662-ab5c2cd1851a + dde8bb55-a063-41c2-9ee4-6e8ac92a8032 1 - 5764 - 23734 + 9764 + 23747 51 28 - 5791 - 23748.25 + 9791 + 23761.25 @@ -162468,26 +161053,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - 3ab6664c-ea47-49cd-94ae-ddc13814c381 + 24bd7645-3816-403f-bb6b-b43c729bf530 true Values Values false - e036b819-f3fa-49f8-bdc3-6d85e6bc4725 + 9067d090-92be-43ef-b7ee-1948343ee84a 1 - 5764 - 23762 + 9764 + 23775 51 27 - 5791 - 23775.75 + 9791 + 23788.75 @@ -162496,7 +161081,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - b55b9aa4-6a35-4151-a4f8-d6856280c28c + 10846f42-7201-45f6-a4da-55ed6a0973d0 true X Axis X Axis @@ -162507,14 +161092,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5764 - 23789 + 9764 + 23802 51 28 - 5791 - 23803.25 + 9791 + 23816.25 @@ -162523,7 +161108,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - 0e8b6341-5fbc-435e-b204-0111030a5334 + 589f176f-9a8c-4cef-8d5f-99d03d7deb93 true Y Axis Y Axis @@ -162534,14 +161119,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5764 - 23817 + 9764 + 23830 51 27 - 5791 - 23830.75 + 9791 + 23843.75 @@ -162550,7 +161135,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Flip the graphs X Axis from the bottom of the graph to the top of the graph - 15cc15a9-a0ac-42ba-8d51-6db59b75b64f + b48f3723-e0d3-4efd-a6e0-13cfdf65a74a true Flip Flip @@ -162561,14 +161146,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5764 - 23844 + 9764 + 23857 51 28 - 5791 - 23858.25 + 9791 + 23871.25 @@ -162597,7 +161182,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - f811727c-4432-4bb5-98f9-0e6bfcbc5413 + 206d2a25-9cfe-4493-a5b9-0c343b61c334 true Snap Snap @@ -162608,14 +161193,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5764 - 23872 + 9764 + 23885 51 27 - 5791 - 23885.75 + 9791 + 23898.75 @@ -162644,7 +161229,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Size of the graph labels - 123f00a9-3a73-408e-8986-ac51296a0933 + 5c5d9b17-3ce7-4526-be19-428d0d33e982 true Text Size Text Size @@ -162655,14 +161240,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5764 - 23899 + 9764 + 23912 51 28 - 5791 - 23913.25 + 9791 + 23926.25 @@ -162692,7 +161277,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Resulting graph mapped values, mapped on the Y Axis - cd26c477-21f3-4756-b42c-f25fb8559b0c + cecb00b6-8035-4ef8-996e-9b223f6c361d true Mapped Mapped @@ -162703,14 +161288,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 23707 + 9845 + 23720 75 20 - 5884 - 23717 + 9884 + 23730 @@ -162720,7 +161305,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph curves inside the boundary of the graph - 488e562d-f51b-431f-9cd4-32b75f4a4531 + 14c46740-3e52-4641-a50c-c6ee71f200bf true Graph Curves Graph Curves @@ -162731,14 +161316,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 23727 + 9845 + 23740 75 20 - 5884 - 23737 + 9884 + 23750 @@ -162749,7 +161334,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points on the graph curves where the X Axis input values intersected true - f131d75e-82da-4322-a877-3cd4f19f3ab8 + e0437c01-a11d-4c84-8a4e-aefffd5f5703 true Graph Points Graph Points @@ -162760,14 +161345,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 23747 + 9845 + 23760 75 20 - 5884 - 23757 + 9884 + 23770 @@ -162778,7 +161363,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the X Axis input values to the graph curves true - 2393337e-eb0e-4ca3-9f48-4951c23a8484 + 92e7dd7c-3de7-4a37-bb3c-89c5e7027a82 true Value Lines Value Lines @@ -162789,14 +161374,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 23767 + 9845 + 23780 75 20 - 5884 - 23777 + 9884 + 23790 @@ -162807,7 +161392,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points plotted on the X Axis which represent the input values true - f095fbac-7580-48bb-9033-b5757e4254f3 + b5806344-b199-44ae-adfc-a00aa48deec5 true Value Points Value Points @@ -162818,14 +161403,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 23787 + 9845 + 23800 75 20 - 5884 - 23797 + 9884 + 23810 @@ -162836,7 +161421,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The lines from the graph curves to the Y Axis graph mapped values true - 3d548f04-039f-4143-bdb9-a6dddb1fff0b + e34ba579-7cd5-488e-9cb3-2f02ca16d714 true Mapped Lines Mapped Lines @@ -162847,14 +161432,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 23807 + 9845 + 23820 75 20 - 5884 - 23817 + 9884 + 23830 @@ -162865,7 +161450,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The points mapped on the Y Axis which represent the graph mapped values true - d827530a-d295-41c2-9e5b-00a1805a190d + 30e7f18d-9dbf-49ef-825b-ad58d84ee6bc true Mapped Points Mapped Points @@ -162876,14 +161461,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 23827 + 9845 + 23840 75 20 - 5884 - 23837 + 9884 + 23850 @@ -162892,7 +161477,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default The graph boundary background as a surface - 3e91de9e-c0af-4a1d-936a-eda5f318c63b + 4387d49f-0230-4385-9795-983189e2dbb9 true Boundary Boundary @@ -162903,14 +161488,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 23847 + 9845 + 23860 75 20 - 5884 - 23857 + 9884 + 23870 @@ -162920,7 +161505,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 The graph labels as curve outlines - b955bf99-0df6-4012-977f-ed05dd73e4c4 + fce90d81-fdc5-47bb-b481-cca9c1e4f9df true Labels Labels @@ -162931,14 +161516,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5845 - 23867 + 9845 + 23880 75 20 - 5884 - 23877 + 9884 + 23890 @@ -162949,7 +161534,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 True for input values outside of the X Axis domain bounds False for input values inside of the X Axis domain bounds - 15d407f3-3440-40ae-b4c5-790a7b029d62 + bcfbe363-6402-451f-86c0-3a50c4bdfff2 true Out Of Bounds Out Of Bounds @@ -162960,14 +161545,14 @@ False for input values inside of the X Axis domain bounds - 5845 - 23887 + 9845 + 23900 75 20 - 5884 - 23897 + 9884 + 23910 @@ -162978,7 +161563,7 @@ False for input values inside of the X Axis domain bounds 1 True for input values on the X Axis which intersect a graph curve False for input values on the X Axis which do not intersect a graph curve - c3d3d2b6-152e-4f14-b52a-36b6ccd4fec6 + 330a5a37-f9d9-422f-a3d0-711593704cff true Intersected Intersected @@ -162989,14 +161574,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5845 - 23907 + 9845 + 23920 75 20 - 5884 - 23917 + 9884 + 23930 @@ -163006,7 +161591,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points @@ -163016,7 +161601,7 @@ False for input values on the X Axis which do not intersect a graph curve Extract the end points of a curve. true - 388543c4-041b-413c-9cc4-ed5a5ff34151 + dba667c8-74dc-4a1c-8c1d-1520ea051571 true End Points End Points @@ -163025,40 +161610,40 @@ False for input values on the X Axis which do not intersect a graph curve - 5883 - 24130 + 9883 + 24143 96 44 - 5933 - 24152 + 9933 + 24165 Curve to evaluate - 2520b0bf-c202-41d7-a18c-b1bc156b4196 + d50bb5c3-7eb4-4033-8bf0-e71f9c817ecb true Curve Curve false - 624d5142-3538-43e0-9a46-2e1a2f57615b + a5b887d8-746e-4a70-9ef8-8936bfedafae 1 - 5885 - 24132 + 9885 + 24145 33 40 - 5903 - 24152 + 9903 + 24165 @@ -163067,7 +161652,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve start point - ae385d39-43eb-4be6-b31f-5b4f6e27a106 + a3cf7f15-c35c-4958-a4fb-60f39818ec7c true Start Start @@ -163078,14 +161663,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5948 - 24132 + 9948 + 24145 29 20 - 5964 - 24142 + 9964 + 24155 @@ -163094,7 +161679,7 @@ False for input values on the X Axis which do not intersect a graph curve Curve end point - 317e52fb-06e3-4a76-8f15-76072e971ed0 + 61bae804-51f8-4a41-97c9-81b80c560ab5 true End End @@ -163105,14 +161690,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5948 - 24152 + 9948 + 24165 29 20 - 5964 - 24162 + 9964 + 24175 @@ -163122,7 +161707,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt @@ -163132,7 +161717,7 @@ False for input values on the X Axis which do not intersect a graph curve Create a rectangle from a base plane and two points true - 82348a3c-9eea-4fc0-9a5b-cb872f5abbc5 + 464914e0-2900-4dca-aa88-05c9526638e9 true Rectangle 2Pt Rectangle 2Pt @@ -163141,21 +161726,21 @@ False for input values on the X Axis which do not intersect a graph curve - 5873 - 24002 + 9873 + 24015 126 84 - 5931 - 24044 + 9931 + 24057 Rectangle base plane - deb3af6d-a95a-4920-b2f1-417300344b2a + 9bceac1a-793e-4b63-a008-d5874c65a4f7 true Plane Plane @@ -163166,14 +161751,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5875 - 24004 + 9875 + 24017 41 20 - 5897 - 24014 + 9897 + 24027 @@ -163212,26 +161797,26 @@ False for input values on the X Axis which do not intersect a graph curve First corner point. - b29a199f-8a2c-454e-93a1-57a6658caffa + 23405188-ff32-4c02-b2ff-ad84da00c7d7 true Point A Point A false - ae385d39-43eb-4be6-b31f-5b4f6e27a106 + a3cf7f15-c35c-4958-a4fb-60f39818ec7c 1 - 5875 - 24024 + 9875 + 24037 41 20 - 5897 - 24034 + 9897 + 24047 @@ -163265,26 +161850,26 @@ False for input values on the X Axis which do not intersect a graph curve Second corner point. - 6009e3bd-33f7-4347-9862-b289fa84366d + 44ee55c5-4700-4c7e-8871-f779dcd3f27d true Point B Point B false - 317e52fb-06e3-4a76-8f15-76072e971ed0 + 61bae804-51f8-4a41-97c9-81b80c560ab5 1 - 5875 - 24044 + 9875 + 24057 41 20 - 5897 - 24054 + 9897 + 24067 @@ -163318,7 +161903,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle corner fillet radius - e5da011e-edbf-421e-b1a2-e091044e4872 + 12f2185c-7a34-423f-a82b-16ad009c01a6 true Radius Radius @@ -163329,14 +161914,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5875 - 24064 + 9875 + 24077 41 20 - 5897 - 24074 + 9897 + 24087 @@ -163365,7 +161950,7 @@ False for input values on the X Axis which do not intersect a graph curve Rectangle defined by P, A and B - 23201971-5f33-4f3e-8662-ab5c2cd1851a + dde8bb55-a063-41c2-9ee4-6e8ac92a8032 true Rectangle Rectangle @@ -163376,14 +161961,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5946 - 24004 + 9946 + 24017 51 40 - 5973 - 24024 + 9973 + 24037 @@ -163392,7 +161977,7 @@ False for input values on the X Axis which do not intersect a graph curve Length of rectangle curve - 69e5b0cf-7c4a-4dbc-96d3-fb8448932a87 + 286e6a6e-c183-499a-9460-f9abc11bf2fc true Length Length @@ -163403,14 +161988,14 @@ False for input values on the X Axis which do not intersect a graph curve - 5946 - 24044 + 9946 + 24057 51 40 - 5973 - 24064 + 9973 + 24077 @@ -163420,7 +162005,7 @@ False for input values on the X Axis which do not intersect a graph curve - + 310f9597-267e-4471-a7d7-048725557528 08bdcae0-d034-48dd-a145-24a9fcf3d3ff @@ -163432,7 +162017,7 @@ False for input values on the X Axis which do not intersect a graph curve External Graph mapper You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - a2fcf294-58d9-4486-bfa1-a9a3a8aa8dff + 69873ce1-1baf-454a-99ee-7b63778fffc3 true GraphMapper+ GraphMapper+ @@ -163446,40 +162031,40 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 5922 - 23825 + 9922 + 23838 126 104 - 5989 - 23877 + 9989 + 23890 External curve as a graph - da39b5ab-edbb-46ed-8a11-f79ba73d4723 + e3b67a48-8111-4e2a-98a6-2739ce26a10c true Curve Curve false - 624d5142-3538-43e0-9a46-2e1a2f57615b + a5b887d8-746e-4a70-9ef8-8936bfedafae 1 - 5924 - 23827 + 9924 + 23840 50 20 - 5950.5 - 23837 + 9950.5 + 23850 @@ -163488,26 +162073,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d Optional Rectangle boundary. If omitted the curve's would be landed - 3945667c-564a-4471-8a59-a307b926916d + 1977b298-e616-44b0-9ea0-6fe0bb14759b true Boundary Boundary true - 23201971-5f33-4f3e-8662-ab5c2cd1851a + dde8bb55-a063-41c2-9ee4-6e8ac92a8032 1 - 5924 - 23847 + 9924 + 23860 50 20 - 5950.5 - 23857 + 9950.5 + 23870 @@ -163517,26 +162102,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d 1 List of input numbers - d184cb1e-a243-4ded-92f7-6aa511a1dec5 + 6876b9a3-df56-4a29-975f-07ac85234d39 true Numbers Numbers false - e036b819-f3fa-49f8-bdc3-6d85e6bc4725 + 9067d090-92be-43ef-b7ee-1948343ee84a 1 - 5924 - 23867 + 9924 + 23880 50 20 - 5950.5 - 23877 + 9950.5 + 23890 @@ -163607,26 +162192,26 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d (Optional) Input Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - 66d1e029-7c05-47a6-8bcf-886e06184999 + 4fbda31f-b42e-47b3-a05d-ff6f28de6fbb true Input Input true - a90de09f-63e5-4d06-84a3-2847e4c77a02 + 1e5255b4-ca0a-4711-90ae-f0766891699b 1 - 5924 - 23887 + 9924 + 23900 50 20 - 5950.5 - 23897 + 9950.5 + 23910 @@ -163637,26 +162222,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default (Optional) Output Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode - 6841fadc-0840-43f8-8bdc-551a45e2244a + 2c8f194b-f7a9-4b01-a381-7714146e35f7 true Output Output true - a90de09f-63e5-4d06-84a3-2847e4c77a02 + 1e5255b4-ca0a-4711-90ae-f0766891699b 1 - 5924 - 23907 + 9924 + 23920 50 20 - 5950.5 - 23917 + 9950.5 + 23930 @@ -163666,7 +162251,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Output Numbers - 318c3e92-4338-45ae-a12f-3900644e4fe3 + e0c9fb70-227d-4b96-97e4-784cdd542951 true Number Number @@ -163677,14 +162262,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6004 - 23827 + 10004 + 23840 42 100 - 6026.5 - 23877 + 10026.5 + 23890 @@ -163694,7 +162279,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -163704,7 +162289,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - e2e195fd-49d3-456b-92fb-68c4f2184a19 + 389fe958-f5ce-4018-a63d-256b87398808 true Stream Filter Stream Filter @@ -163713,14 +162298,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5897 - 23622 + 9897 + 23635 89 64 - 5942 - 23654 + 9942 + 23667 @@ -163737,26 +162322,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - 8a76d2df-8165-40c8-afc5-cd90eb58936d + 24a713ea-7dc6-40d0-a72d-51d02742226c true Gate Gate false - 96b65f86-5d49-47f7-858f-e222f23b0d11 + 106a93b0-0601-48d7-b498-a6b907cb491a 1 - 5899 - 23624 + 9899 + 23637 28 20 - 5914.5 - 23634 + 9914.5 + 23647 @@ -163786,27 +162371,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - 3cd42460-c6df-41bd-a61b-ae3ea1ac12e6 + 69c38839-7eea-451d-80a8-f92b7e2dde1e true false Stream 0 0 true - cd26c477-21f3-4756-b42c-f25fb8559b0c + cecb00b6-8035-4ef8-996e-9b223f6c361d 1 - 5899 - 23644 + 9899 + 23657 28 20 - 5914.5 - 23654 + 9914.5 + 23667 @@ -163816,27 +162401,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - 4364f945-e520-4930-becc-8433bdeb21df + a261929b-b801-4c46-b48e-84d5cc21f24f true false Stream 1 1 true - 318c3e92-4338-45ae-a12f-3900644e4fe3 + e0c9fb70-227d-4b96-97e4-784cdd542951 1 - 5899 - 23664 + 9899 + 23677 28 20 - 5914.5 - 23674 + 9914.5 + 23687 @@ -163846,7 +162431,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - 565bff87-c1f3-423f-ab95-05c38319cd6c + f3d645b5-0fac-4f20-a9f1-779c44fc248e true false Stream @@ -163858,14 +162443,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5957 - 23624 + 9957 + 23637 27 60 - 5972 - 23654 + 9972 + 23667 @@ -163877,7 +162462,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -163886,7 +162471,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - dfbd4830-30d1-4236-9600-fc514fa8836c + 69930a87-8a03-4408-ae2c-9567e94f0b7c true Number Slider @@ -163897,14 +162482,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5874 - 23547 + 9874 + 23562 150 20 - 5874.881 - 23547.77 + 9874.908 + 23562.46 @@ -163923,7 +162508,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -163932,13 +162517,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 77ee56bf-42ea-4de5-a9e1-55394398403b + 6c3f0605-6ecc-4a04-a5cd-81072b39c4af true Panel false 1 - 0b7df59e-e9c0-4d51-8e88-5dccef34a90b + ea6ce031-2da6-4f84-b7a5-56e154d99385 1 Double click to edit panel content… @@ -163946,8 +162531,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5848 - 24330 + 9848 + 24344 185 271 @@ -163955,8 +162540,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5848.951 - 24330.05 + 9848.979 + 24344.74 @@ -163977,7 +162562,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds @@ -163987,7 +162572,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain which encompasses a list of numbers. true - 1a33f23c-ee59-41be-9968-ab9ba5ed2344 + 0b55e68c-d601-4d71-a7f3-b1bff8c50ecb true Bounds Bounds @@ -163996,14 +162581,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5872 - 24269 + 9872 + 24282 122 28 - 5936 - 24283 + 9936 + 24296 @@ -164011,26 +162596,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Numbers to include in Bounds - 45c649d5-f023-4ca6-8f1e-e319ec8e5989 + 66480d3d-7d34-44f8-ae28-f780cca89bb8 true Numbers Numbers false - e036b819-f3fa-49f8-bdc3-6d85e6bc4725 + 9067d090-92be-43ef-b7ee-1948343ee84a 1 - 5874 - 24271 + 9874 + 24284 47 24 - 5899 - 24283 + 9899 + 24296 @@ -164039,7 +162624,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric Domain between the lowest and highest numbers in {N} - a90de09f-63e5-4d06-84a3-2847e4c77a02 + 1e5255b4-ca0a-4711-90ae-f0766891699b true Domain Domain @@ -164050,14 +162635,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5951 - 24271 + 9951 + 24284 41 24 - 5973 - 24283 + 9973 + 24296 @@ -164067,7 +162652,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -164078,7 +162663,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 9daec4e9-6644-4eb9-a65b-8b9266447b5b + 40543166-758e-4c68-bb76-3839522e6d80 true Expression Expression @@ -164087,14 +162672,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5834 - 24683 + 9834 + 24696 194 28 - 5934 - 24697 + 9934 + 24710 @@ -164109,26 +162694,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - af57daa0-47ac-4c6e-8f04-590e904057a6 + f388a59f-eeaa-4f9f-a5ba-638cee1380db true Variable O O true - e036b819-f3fa-49f8-bdc3-6d85e6bc4725 + 9067d090-92be-43ef-b7ee-1948343ee84a 1 - 5836 - 24685 + 9836 + 24698 14 24 - 5844.5 - 24697 + 9844.5 + 24710 @@ -164137,7 +162722,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 0b7df59e-e9c0-4d51-8e88-5dccef34a90b + ea6ce031-2da6-4f84-b7a5-56e154d99385 true Result @@ -164148,14 +162733,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6017 - 24685 + 10017 + 24698 9 24 - 6023 - 24697 + 10023 + 24710 @@ -164167,7 +162752,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -164178,7 +162763,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:0.00000000000000000000}",O) true - 5ab81b8c-dd2e-4b73-8d51-75bf39f3397d + e5fb97f5-2ceb-41bd-94d3-482fef5e394a true Expression Expression @@ -164187,14 +162772,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5748 - 24915 + 9748 + 24928 367 28 - 5934 - 24929 + 9934 + 24942 @@ -164209,26 +162794,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 6823ae57-746b-4d1c-9908-4f2783f92320 + e497c6fc-03b0-41cf-94e6-a2f6e711b397 true Variable O O true - c51817d3-3489-4bdf-baca-363dd1128013 + 637ed566-807c-46f7-812d-f13415712d2f 1 - 5750 - 24917 + 9750 + 24930 14 24 - 5758.5 - 24929 + 9758.5 + 24942 @@ -164237,7 +162822,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - d7fd5e8b-1c9f-4987-a795-6ba9eb43583f + 491f1856-dea3-47a7-98e8-1f38d63f7688 true Result @@ -164248,14 +162833,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6104 - 24917 + 10104 + 24930 9 24 - 6110 - 24929 + 10110 + 24942 @@ -164267,7 +162852,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -164276,13 +162861,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - dbdc7d7c-dfd1-447c-8b12-a2be4e23352d + 5c04e166-bc57-46dc-a33b-d120622015af true Panel false 0 - d7fd5e8b-1c9f-4987-a795-6ba9eb43583f + 491f1856-dea3-47a7-98e8-1f38d63f7688 1 Double click to edit panel content… @@ -164290,8 +162875,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5849 - 24866 + 9849 + 24881 179 20 @@ -164299,8 +162884,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5849.09 - 24866.91 + 9849.117 + 24881.6 @@ -164321,7 +162906,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -164334,9 +162919,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 3f1947f1-3f92-4e10-b16a-63d868183413 + 7082e895-b111-4112-9e7a-5de8d7c7c95c 1 - 0d8169a8-cfe0-468d-a1be-f07fa24df9d8 + c6487f3a-957c-4dc0-9ad1-1c7e89785626 Group Curve @@ -164346,7 +162931,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -164356,7 +162941,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 76ca0f6d-8ba8-4ef0-8775-01969890a3b5 + 1a0699ec-728f-4d5c-ac63-16306667120b true Scale Scale @@ -164365,40 +162950,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5854 - 21057 + 9854 + 21070 154 64 - 5938 - 21089 + 9938 + 21102 Base geometry - 65a67567-cd85-400b-8ed1-8bba38840797 + d1bbec8e-dc1e-4fbe-9f3c-5dedabd1ac21 true Geometry Geometry true - 8cb6586a-a146-45f7-b630-5c0b4f08febe + 30001983-c314-4c6c-88d3-45dee8332dbb 1 - 5856 - 21059 + 9856 + 21072 67 20 - 5899 - 21069 + 9899 + 21082 @@ -164407,7 +162992,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 7e8c75c5-c6f1-4dc3-bc25-c99ae436fd9c + 1bcdeef3-6e3c-4b0d-ac53-75fd34403efd true Center Center @@ -164418,14 +163003,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5856 - 21079 + 9856 + 21092 67 20 - 5899 - 21089 + 9899 + 21102 @@ -164459,27 +163044,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 131ded55-107b-4eae-a6a0-837b3de9ca7e + e9f28d44-9a1b-4493-887a-a41ac09cfa8f 1/X true Factor Factor false - b81bdd29-15f2-48a9-a4f7-c1c02f788be1 + 2e2e5360-9054-450f-b0d9-828af6d004a2 1 - 5856 - 21099 + 9856 + 21112 67 20 - 5899 - 21109 + 9899 + 21122 @@ -164508,7 +163093,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 00032961-ed79-4d24-b422-b15ce9aa1b1d + aa10e8f5-5ad6-4906-8d82-a67597ae045a true Geometry Geometry @@ -164519,14 +163104,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5953 - 21059 + 9953 + 21072 53 30 - 5981 - 21074 + 9981 + 21087 @@ -164535,7 +163120,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 4004b560-b79e-4fcb-a5ff-94f5cc742896 + 4790e0c1-d97f-479d-b527-17a9caa9c539 true Transform Transform @@ -164546,14 +163131,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5953 - 21089 + 9953 + 21102 53 30 - 5981 - 21104 + 9981 + 21117 @@ -164563,7 +163148,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -164573,26 +163158,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - c6c2efe1-f8cf-4896-bb6e-d683a17f3b5b + 7c0a0934-8289-47a0-b3bb-55187a18e850 true Point Point false - 00032961-ed79-4d24-b422-b15ce9aa1b1d + aa10e8f5-5ad6-4906-8d82-a67597ae045a 1 - 5913 - 21031 + 9913 + 21046 50 24 - 5938.24 - 21043.43 + 9938.268 + 21058.12 @@ -164600,7 +163185,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror @@ -164610,7 +163195,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror an object. true - bfd16498-8d15-4c7a-8272-1642d47087b4 + ab7eae8f-fda2-4b10-b284-a3a367e7bbb5 true Mirror Mirror @@ -164619,40 +163204,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5859 - 20257 + 9859 + 20270 138 44 - 5927 - 20279 + 9927 + 20292 Base geometry - c735e74d-6fe6-4495-b999-ba4956ef5de0 + a4702bed-c268-4ea2-97a6-f6a3346e2cc3 true Geometry Geometry true - 3f1947f1-3f92-4e10-b16a-63d868183413 + 7082e895-b111-4112-9e7a-5de8d7c7c95c 1 - 5861 - 20259 + 9861 + 20272 51 20 - 5888 - 20269 + 9888 + 20282 @@ -164661,7 +163246,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirror plane - 71fa7d04-716a-415a-bd17-0d5df78c1287 + 91377831-431c-42d0-a726-a1ae118e65d9 true Plane Plane @@ -164672,14 +163257,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5861 - 20279 + 9861 + 20292 51 20 - 5888 - 20289 + 9888 + 20302 @@ -164718,7 +163303,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mirrored geometry - 1e943a47-c054-4533-9090-32f464ea2477 + 5739075c-340c-4c72-ae5a-0f65a773f9f8 true Geometry Geometry @@ -164729,14 +163314,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5942 - 20259 + 9942 + 20272 53 20 - 5970 - 20269 + 9970 + 20282 @@ -164745,7 +163330,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 461c84b6-1703-4d48-a5b0-e4b87d914786 + 66838ca7-4628-40cf-89b2-f0d29bd82b8d true Transform Transform @@ -164756,14 +163341,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5942 - 20279 + 9942 + 20292 53 20 - 5970 - 20289 + 9970 + 20302 @@ -164773,7 +163358,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -164783,26 +163368,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 992f34c0-9384-4928-b69f-b6f1ae913f03 + c82a47b4-09f2-4505-bf49-68485889f195 true Curve Curve false - cde8ca26-88e4-411a-8832-a0f9f2b8efd8 + eb6cdc92-153b-407b-a04c-3de1dc55eb93 1 - 5912 - 20162 + 9912 + 20177 50 24 - 5937.49 - 20174.43 + 9937.518 + 20189.12 @@ -164810,7 +163395,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -164820,26 +163405,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 624d5142-3538-43e0-9a46-2e1a2f57615b + a5b887d8-746e-4a70-9ef8-8936bfedafae true Relay false - aa6adbaa-932b-42e7-99a8-17690d6af46c + 1c443774-20bf-43a6-bfdd-0965796750c4 1 - 5911 - 24201 + 9911 + 24214 40 16 - 5931 - 24209 + 9931 + 24222 @@ -164847,7 +163432,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -164857,26 +163442,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 797ad11f-349e-4536-9541-cc752a7f0661 + 9df09ad9-dcf8-427e-b9df-be18605e028e true Curve Curve false - c035a839-8867-4a62-ac47-bf237dd115c4 + 07c1ea70-9f34-4cb2-9732-c0811f7a89a4 1 - 5461 - 24589 + 9461 + 24604 50 24 - 5486.286 - 24601.38 + 9486.313 + 24616.07 @@ -164884,7 +163469,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -164894,26 +163479,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - aa6adbaa-932b-42e7-99a8-17690d6af46c + 1c443774-20bf-43a6-bfdd-0965796750c4 true Curve Curve false - 3abe96e1-be0e-4180-b824-17f6b49c4563 + 3fdd8382-a423-4413-b749-ed0066a0de11 1 - 5461 - 24307 + 9461 + 24322 50 24 - 5486.387 - 24319.71 + 9486.414 + 24334.4 @@ -164921,7 +163506,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -164931,7 +163516,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 423dd1e6-3a04-416e-b177-f9fcf9efba03 + 932ae951-9b07-48f7-b357-e5d8f9d2f9a9 true Scale Scale @@ -164940,40 +163525,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5402 - 24334 + 9402 + 24347 154 64 - 5486 - 24366 + 9486 + 24379 Base geometry - 166ab929-4563-4e71-9a2d-685b0cd645e9 + 99f37123-363c-4829-9d14-c91c8f0f022b true Geometry Geometry true - 797ad11f-349e-4536-9541-cc752a7f0661 + 9df09ad9-dcf8-427e-b9df-be18605e028e 1 - 5404 - 24336 + 9404 + 24349 67 20 - 5447 - 24346 + 9447 + 24359 @@ -164982,7 +163567,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 82c8209f-62af-4ca6-a343-13139207abb3 + 8b31dc17-2efa-4eff-93cc-b12744ce0b61 true Center Center @@ -164993,14 +163578,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5404 - 24356 + 9404 + 24369 67 20 - 5447 - 24366 + 9447 + 24379 @@ -165034,7 +163619,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 2cd173c0-7ce1-42f6-94f5-23af7e9368bb + b9b3f36d-25f0-45bd-bb89-db9fb4b19f4f 2^X true Factor @@ -165047,14 +163632,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5404 - 24376 + 9404 + 24389 67 20 - 5447 - 24386 + 9447 + 24399 @@ -165083,7 +163668,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 3abe96e1-be0e-4180-b824-17f6b49c4563 + 3fdd8382-a423-4413-b749-ed0066a0de11 true Geometry Geometry @@ -165094,14 +163679,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5501 - 24336 + 9501 + 24349 53 30 - 5529 - 24351 + 9529 + 24364 @@ -165110,7 +163695,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 046226a4-d7f8-4d5d-b2bf-14cd7451e3b4 + 6e6b47bf-3832-429f-9bde-baaeb49a203e true Transform Transform @@ -165121,14 +163706,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5501 - 24366 + 9501 + 24379 53 30 - 5529 - 24381 + 9529 + 24394 @@ -165138,7 +163723,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -165151,18 +163736,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 797ad11f-349e-4536-9541-cc752a7f0661 - aa6adbaa-932b-42e7-99a8-17690d6af46c - 423dd1e6-3a04-416e-b177-f9fcf9efba03 + 9df09ad9-dcf8-427e-b9df-be18605e028e + 1c443774-20bf-43a6-bfdd-0965796750c4 + 932ae951-9b07-48f7-b357-e5d8f9d2f9a9 27899f96-8899-44d3-a06c-50d23c4c5623 - 95f5eb60-9a7d-494e-b6d6-1f4e4545765b - 961a7622-509b-4acc-96e7-d08da2d19800 - b3aa515d-00b6-459e-9b0a-9eb604062316 - c0aa9751-62ad-49b3-9990-bd1901aec0b1 - 4d5a9053-ffac-48e1-8beb-ffdc31f04bbf - 2f2b26be-424b-4849-9820-1517475330af + 9f1cdcbb-80df-41d8-af5b-78cf23360689 + e2cb120f-5b44-48a4-b3b6-aa9cb7214f81 + f543f7a5-c350-4099-80ea-5df138f96ddc + 2a6c9856-3283-42b9-ad0d-b196a81f7300 + 9e0ce62b-127c-4d18-bb00-e332cc94cdd6 + 2a8104db-2b14-4f9d-818b-f57b27a43158 10 - ae01f5b0-72e5-4d2e-b986-97be69ba9e94 + 6ecf204f-19ca-4f1b-8a1f-9c37f1b6643c Group @@ -165172,7 +163757,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move @@ -165182,7 +163767,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translate (move) an object along a vector. true - a9c820c4-d23b-4376-8473-a53dcbb1a46c + dd3874b1-a64f-4b2a-a29b-12cb278e881e true Move Move @@ -165191,40 +163776,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5859 - 20193 + 9859 + 20206 138 44 - 5927 - 20215 + 9927 + 20228 Base geometry - 5d20c475-88b4-4d34-8841-f7a822d159e7 + ef3b6713-0301-41ea-8e69-85385924a914 true Geometry Geometry true - 3f1947f1-3f92-4e10-b16a-63d868183413 + 7082e895-b111-4112-9e7a-5de8d7c7c95c 1 - 5861 - 20195 + 9861 + 20208 51 20 - 5888 - 20205 + 9888 + 20218 @@ -165233,26 +163818,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translation vector - 65c4ac1c-5e6c-44f5-9d50-8aae299a3151 + e0139871-b442-4ee7-8ec2-2994830bfb01 true Motion Motion false - b753320c-2c8b-4e80-a4ab-50a7c4f3ace7 + c662a3f5-c686-480e-a9f6-c0e87c370038 1 - 5861 - 20215 + 9861 + 20228 51 20 - 5888 - 20225 + 9888 + 20238 @@ -165285,7 +163870,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Translated geometry - cde8ca26-88e4-411a-8832-a0f9f2b8efd8 + eb6cdc92-153b-407b-a04c-3de1dc55eb93 true Geometry Geometry @@ -165296,14 +163881,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5942 - 20195 + 9942 + 20208 53 20 - 5970 - 20205 + 9970 + 20218 @@ -165312,7 +163897,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 78e5636c-a3e0-40c9-a6cb-964b294e54b0 + f156a45f-a667-464c-a0ac-4bc67b275a41 true Transform Transform @@ -165323,14 +163908,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5942 - 20215 + 9942 + 20228 53 20 - 5970 - 20225 + 9970 + 20238 @@ -165340,7 +163925,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -165349,7 +163934,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 95f5eb60-9a7d-494e-b6d6-1f4e4545765b + 9f1cdcbb-80df-41d8-af5b-78cf23360689 true Digit Scroller @@ -165369,14 +163954,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5361 - 24532 + 9361 + 24547 250 20 - 5361.686 - 24532.8 + 9361.713 + 24547.49 @@ -165384,7 +163969,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -165393,7 +163978,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 961a7622-509b-4acc-96e7-d08da2d19800 + e2cb120f-5b44-48a4-b3b6-aa9cb7214f81 true Panel @@ -165406,8 +163991,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5418 - 24432 + 9418 + 24447 144 20 @@ -165415,8 +164000,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5418.846 - 24432.41 + 9418.873 + 24447.1 @@ -165437,7 +164022,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -165447,7 +164032,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - b3aa515d-00b6-459e-9b0a-9eb604062316 + f543f7a5-c350-4099-80ea-5df138f96ddc true Curve Curve @@ -165458,14 +164043,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5461 - 24264 + 9461 + 24279 50 24 - 5486.387 - 24276.71 + 9486.414 + 24291.4 @@ -165497,7 +164082,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -165507,7 +164092,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - c0aa9751-62ad-49b3-9990-bd1901aec0b1 + 2a6c9856-3283-42b9-ad0d-b196a81f7300 true Curve Curve @@ -165518,14 +164103,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5463 - 24721 + 9463 + 24736 50 24 - 5488.337 - 24733.55 + 9488.363 + 24748.24 @@ -165557,7 +164142,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -165566,7 +164151,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 03d855b5-9f61-438b-9bf0-87ebcbf4876a + 9d2d4e65-876f-43a9-8908-b4890697e12b true Panel @@ -165579,8 +164164,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5719 - 25114 + 9719 + 25129 439 20 @@ -165588,8 +164173,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5719.471 - 25114.38 + 9719.498 + 25129.07 @@ -165610,7 +164195,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -165619,13 +164204,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 49ddde76-0dcc-4cc7-9494-fb215c32cc49 + ef7e30c0-eb5a-49f7-8900-fd7057e65dd6 true Panel false 0 - 12369739-5e43-4fc3-93e8-b5c72400ba82 + 8d817556-0832-443c-be60-e7ab66e4da64 1 0.00032220000 0.00000220000 @@ -165634,8 +164219,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5719 - 25238 + 9719 + 25253 439 22 @@ -165643,8 +164228,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5719.781 - 25238.32 + 9719.809 + 25253.01 @@ -165665,7 +164250,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -165674,7 +164259,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 92438a85-6a1b-44ff-ad43-09275b578055 + ff242935-ffcc-4ea6-9bd3-48e1bb088415 true Digit Scroller Digit Scroller @@ -165694,14 +164279,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5812 - 25379 + 9812 + 25394 251 20 - 5812.381 - 25379.73 + 9812.408 + 25394.43 @@ -165709,7 +164294,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -165718,7 +164303,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 357e6819-27fe-4f42-aeba-efcdd76e2002 + c6f55555-4ed5-4ecc-95a8-aa541d445714 true Panel @@ -165731,8 +164316,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5720 - 25359 + 9720 + 25374 439 20 @@ -165740,8 +164325,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 5720.221 - 25359.89 + 9720.248 + 25374.59 @@ -165762,7 +164347,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fbac3e32-f100-4292-8692-77240a42fd1a Point @@ -165772,26 +164357,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of three-dimensional points true - 707cf740-02e9-4c63-8e3b-3db59c713c92 + 44b37048-c31c-4e55-aa4a-0a740586d36f true Point Point false - a443a10c-cbaf-498b-a1e4-e539f45fe4fe + 9a96a98b-9d42-4cd5-9284-e3ec69b5d0ba 1 - 5935 - 23013 + 9935 + 23028 50 24 - 5960.201 - 23025.46 + 9960.229 + 23040.15 @@ -165799,7 +164384,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -165809,26 +164394,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - a443a10c-cbaf-498b-a1e4-e539f45fe4fe + 9a96a98b-9d42-4cd5-9284-e3ec69b5d0ba true Relay false - 161c150e-386f-40f3-875a-4b3bb95765a2 + a61bb92d-8752-43bd-b0f3-9fe07f3d2ca7 1 - 5935 - 23053 + 9935 + 23066 40 16 - 5955 - 23061 + 9955 + 23074 @@ -165836,7 +164421,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -165846,26 +164431,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 8cb6586a-a146-45f7-b630-5c0b4f08febe + 30001983-c314-4c6c-88d3-45dee8332dbb true Relay false - 8492e57a-ee14-4a00-ad41-35ac66770585 + eab696e2-c4e3-4ce2-8816-2f67db84bbc0 1 - 5935 - 22830 + 9935 + 22843 40 16 - 5955 - 22838 + 9955 + 22851 @@ -165873,7 +164458,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale @@ -165883,7 +164468,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scale an object uniformly in all directions. true - 6e9d3bc2-d3f1-44b3-993f-98f642a4acb6 + 9f95dc08-d6f9-4d10-a5dd-ef1fc47e0022 true Scale Scale @@ -165892,40 +164477,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5878 - 22866 + 9878 + 22879 154 64 - 5962 - 22898 + 9962 + 22911 Base geometry - 6cba7fa1-614d-4c72-bed9-e66ee9c19bd5 + c258f749-5dca-4794-8a90-569d0f6fe12d true Geometry Geometry true - 707cf740-02e9-4c63-8e3b-3db59c713c92 + 44b37048-c31c-4e55-aa4a-0a740586d36f 1 - 5880 - 22868 + 9880 + 22881 67 20 - 5923 - 22878 + 9923 + 22891 @@ -165934,7 +164519,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Center of scaling - 20ac9e84-cd47-4e07-89e4-1a517065dbb0 + ecca6d47-7eba-496e-a8c9-fa3038220daf true Center Center @@ -165945,14 +164530,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5880 - 22888 + 9880 + 22901 67 20 - 5923 - 22898 + 9923 + 22911 @@ -165986,27 +164571,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaling factor - 4fe7a574-26bb-4cec-a971-cd70c37320e9 + a5d635d8-75b8-4734-ae2f-be4c2572b02c 2^X true Factor Factor false - 599c60ab-44a9-4f44-970e-fc9c25ddd6e4 + ddb6fc0a-d855-4568-a2d9-a2271d2cdc89 1 - 5880 - 22908 + 9880 + 22921 67 20 - 5923 - 22918 + 9923 + 22931 @@ -166035,7 +164620,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Scaled geometry - 8492e57a-ee14-4a00-ad41-35ac66770585 + eab696e2-c4e3-4ce2-8816-2f67db84bbc0 true Geometry Geometry @@ -166046,14 +164631,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5977 - 22868 + 9977 + 22881 53 30 - 6005 - 22883 + 10005 + 22896 @@ -166062,7 +164647,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 2b6f01d3-58a0-4bf5-bfbf-e12e48fff21a + 7473926d-4375-48df-88e8-32f22d663cf8 true Transform Transform @@ -166073,14 +164658,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5977 - 22898 + 9977 + 22911 53 30 - 6005 - 22913 + 10005 + 22926 @@ -166090,7 +164675,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -166099,7 +164684,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 599c60ab-44a9-4f44-970e-fc9c25ddd6e4 + ddb6fc0a-d855-4568-a2d9-a2271d2cdc89 true Digit Scroller @@ -166119,14 +164704,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5839 - 22957 + 9840 + 22972 250 20 - 5839.98 - 22957.82 + 9840.008 + 22972.51 @@ -166134,7 +164719,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -166147,9 +164732,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 707cf740-02e9-4c63-8e3b-3db59c713c92 + 44b37048-c31c-4e55-aa4a-0a740586d36f 1 - 572e5b45-03cb-4ab7-ab9e-78dc75221447 + c87e5f22-762f-485a-b818-05e9c603f0ea Group Point @@ -166159,7 +164744,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -166168,7 +164753,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 12369739-5e43-4fc3-93e8-b5c72400ba82 + 8d817556-0832-443c-be60-e7ab66e4da64 true Digit Scroller Digit Scroller @@ -166188,14 +164773,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5811 - 25280 + 9811 + 25294 251 20 - 5811.881 - 25280.05 + 9811.908 + 25294.74 @@ -166203,7 +164788,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -166212,7 +164797,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 2f2b26be-424b-4849-9820-1517475330af + 2a8104db-2b14-4f9d-818b-f57b27a43158 true Digit Scroller @@ -166232,14 +164817,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5361 - 24488 + 9361 + 24502 250 20 - 5361.834 - 24488 + 9361.861 + 24502.69 @@ -166247,7 +164832,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 56b92eab-d121-43f7-94d3-6cd8f0ddead8 Vector XYZ @@ -166257,7 +164842,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a vector from {xyz} components. true - 57ee3ef1-7767-42d5-bc6f-455d29571ca3 + 480c272f-7843-426f-a04e-5a5346efaa51 true Vector XYZ Vector XYZ @@ -166266,21 +164851,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5858 - 20330 + 9858 + 20343 139 64 - 5943 - 20362 + 9943 + 20375 Vector {x} component - 49c3af90-e637-457e-a10b-8e9c037d7e54 + 5eeddf17-5605-4187-93dc-d5d5fadafba9 true X component X component @@ -166291,14 +164876,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5860 - 20332 + 9860 + 20345 68 20 - 5895.5 - 20342 + 9895.5 + 20355 @@ -166315,7 +164900,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5 + 7.5 @@ -166327,7 +164912,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {y} component - 973b4fce-a6ba-4f56-aa82-7a0f2b6ba568 + 45bafb6b-be67-4a00-af45-fb58b57c015f true Y component Y component @@ -166338,14 +164923,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5860 - 20352 + 9860 + 20365 68 20 - 5895.5 - 20362 + 9895.5 + 20375 @@ -166374,7 +164959,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector {z} component - e93e67b6-c10e-408a-99d4-5cb5ade28b0f + 65ab5509-1800-42dd-9467-31e90422db1a true Z component Z component @@ -166385,14 +164970,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5860 - 20372 + 9860 + 20385 68 20 - 5895.5 - 20382 + 9895.5 + 20395 @@ -166421,7 +165006,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector construct - b753320c-2c8b-4e80-a4ab-50a7c4f3ace7 + c662a3f5-c686-480e-a9f6-c0e87c370038 true Vector Vector @@ -166432,14 +165017,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5958 - 20332 + 9958 + 20345 37 30 - 5978 - 20347 + 9978 + 20360 @@ -166448,7 +165033,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Vector length - 0b45f341-9a1b-4551-b1a7-59177533af9f + 07a8e585-f594-4e1f-a6c6-89b80802af7f true Length Length @@ -166459,14 +165044,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5958 - 20362 + 9958 + 20375 37 30 - 5978 - 20377 + 9978 + 20390 @@ -166476,7 +165061,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter @@ -166486,7 +165071,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Filters a collection of input streams true - 4d5a9053-ffac-48e1-8beb-ffdc31f04bbf + 9e0ce62b-127c-4d18-bb00-e332cc94cdd6 true Stream Filter Stream Filter @@ -166495,14 +165080,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5441 - 24627 + 9441 + 24640 89 64 - 5486 - 24659 + 9486 + 24672 @@ -166519,7 +165104,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Index of Gate stream - 040aa4d7-2ee7-4a46-8da2-ca36bf2d99d4 + 4a06d7ae-7dae-4bfb-980a-7b072ad2e86f true Gate Gate @@ -166531,14 +165116,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5443 - 24629 + 9443 + 24642 28 20 - 5458.5 - 24639 + 9458.5 + 24652 @@ -166568,27 +165153,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 0 - 0d14be51-b37f-4b39-8144-4f0d9ab4d1a8 + b24f515f-c478-4697-87a6-9b0dfab933a7 true false Stream 0 0 true - d4034eaa-4c6f-4be1-b330-6f528bb505ca + 5494d448-a9bd-4b32-86e1-470ecb156672 1 - 5443 - 24649 + 9443 + 24662 28 20 - 5458.5 - 24659 + 9458.5 + 24672 @@ -166598,27 +165183,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Input stream at index 1 - be5841a2-ca68-4af0-bf67-59eb01a3fb72 + 03c23076-caed-430e-ae23-020b5b65651f true false Stream 1 1 true - ffec4d71-4ff5-4e80-877f-78e4fee070d7 + b09beea0-b303-4bd8-86ed-e165609c0970 1 - 5443 - 24669 + 9443 + 24682 28 20 - 5458.5 - 24679 + 9458.5 + 24692 @@ -166628,7 +165213,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 Filtered stream - c035a839-8867-4a62-ac47-bf237dd115c4 + 07c1ea70-9f34-4cb2-9732-c0811f7a89a4 true false Stream @@ -166640,14 +165225,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5501 - 24629 + 9501 + 24642 27 60 - 5516 - 24659 + 9516 + 24672 @@ -166659,7 +165244,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -166669,7 +165254,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 96b65f86-5d49-47f7-858f-e222f23b0d11 + 106a93b0-0601-48d7-b498-a6b907cb491a true Relay @@ -166681,14 +165266,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5911 - 23599 + 9911 + 23612 40 16 - 5931 - 23607 + 9931 + 23620 @@ -166696,7 +165281,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -166709,14 +165294,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 44b37048-c31c-4e55-aa4a-0a740586d36f - 9a96a98b-9d42-4cd5-9284-e3ec69b5d0ba - 30001983-c314-4c6c-88d3-45dee8332dbb - 9f95dc08-d6f9-4d10-a5dd-ef1fc47e0022 - ddb6fc0a-d855-4568-a2d9-a2271d2cdc89 - c87e5f22-762f-485a-b818-05e9c603f0ea + 7755e3e6-ee6a-4ca5-b0ae-de3494cb158d + 1f429ea5-caf2-4335-839e-c4a1fc6e4f3b + d2c8396a-8532-419d-8481-bdd10c5ce58a + db1b8d5e-412a-4412-9349-bb9ad1eae269 + 57ec1eb2-bdf2-4ae4-9b47-059230205343 + 5c9b2941-e7bb-44a7-8d6a-1ff9d33be17e 6 - 96fc153b-64eb-4726-a7da-bc834149e081 + e7fb6ba5-e63b-42da-a6dc-00266123c4e9 Group @@ -166726,7 +165311,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -166739,93 +165324,93 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 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480c272f-7843-426f-a04e-5a5346efaa51 + 11f7fad5-5c45-4475-b82b-a3f9574c63cf 85 - 7d0e08b0-16cd-4c96-afee-4f49fb3a16a0 + 79e4112a-ea9e-4e33-b1f4-b2c7ebbb6c1f Group @@ -166835,7 +165420,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -166848,87 +165433,87 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 6d222cec-5efb-4cd1-a700-a3a04a704e6a - a1f3ac78-f4fe-4b00-bfda-3aee0db7bc60 - 0806a1f0-0c8a-4d08-8c3a-9148cca556a4 - acf248e9-58de-4927-b666-2e85b7bcd89b - e5536d41-c0e5-4c68-9efb-d6cb067ad353 - c23029ce-7c6c-4acb-8916-a300effb33da - 0f9763da-ce85-4edb-bd19-daa811d5ac2a - 1b52c30e-38eb-4b54-81c1-175c933929b5 - ce8a4e5b-9b06-4346-8eac-8abafe65eba2 - 96aeff2a-0486-418a-bb6f-efa7c70fc406 - 5b6edc87-710c-4778-b371-0572f76a6eea - 55e34e14-778f-4551-b0f6-e8048ee9ad94 - 9fb686ac-14c7-4630-8173-c477e863703d + 8b43278d-a015-4bf3-ae9b-67056074812e + 91b3a261-507f-4dc7-b340-12fe35761068 + 02751fe1-3a98-426e-afcf-5ecbb995108d + 68e44c45-f8e9-41a0-a756-15b1e702a860 + 96560ed6-d048-4e65-bec7-90a53c6e70d9 + cbcdbd2d-d103-4cb5-9042-187b4284dd51 + 332103c5-7760-411a-9ded-39aee3a6955b + c1fa8501-0e6f-4710-aef6-6ae81d7fcd46 + 49ff4401-8150-494a-bb82-f23540526c63 + cd022c50-d05a-419d-9381-0a403bcafbf3 + e13e30a7-17a6-462e-a483-e43c92ba2d20 + 058ad49d-69a3-48ec-ba62-11bd3a0cd5eb + 1039284a-7fb8-4f65-8a63-a8b8847c847e c224342c-801f-4459-9224-44879ddf539f - 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7fd79caf-0e14-4808-88d4-342224a4e1e3 + 78ba8d97-20e4-48d4-b488-06cd19be5bd4 Group @@ -166938,7 +165523,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -166951,9 +165536,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - c6487f3a-957c-4dc0-9ad1-1c7e89785626 + 43753d2c-fbd3-4f99-8b7e-646c3b4a63f0 1 - 6d222cec-5efb-4cd1-a700-a3a04a704e6a + 8b43278d-a015-4bf3-ae9b-67056074812e Group Group @@ -166963,7 +165548,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -166976,9 +165561,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 0806a1f0-0c8a-4d08-8c3a-9148cca556a4 + 02751fe1-3a98-426e-afcf-5ecbb995108d 1 - a1f3ac78-f4fe-4b00-bfda-3aee0db7bc60 + 91b3a261-507f-4dc7-b340-12fe35761068 Group Group @@ -166988,7 +165573,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -167001,9 +165586,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - acf248e9-58de-4927-b666-2e85b7bcd89b + 68e44c45-f8e9-41a0-a756-15b1e702a860 1 - 0806a1f0-0c8a-4d08-8c3a-9148cca556a4 + 02751fe1-3a98-426e-afcf-5ecbb995108d Group Group @@ -167013,7 +165598,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -167026,9 +165611,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - e5536d41-c0e5-4c68-9efb-d6cb067ad353 + 96560ed6-d048-4e65-bec7-90a53c6e70d9 1 - acf248e9-58de-4927-b666-2e85b7bcd89b + 68e44c45-f8e9-41a0-a756-15b1e702a860 Group Group @@ -167038,7 +165623,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -167051,9 +165636,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - c23029ce-7c6c-4acb-8916-a300effb33da + cbcdbd2d-d103-4cb5-9042-187b4284dd51 1 - e5536d41-c0e5-4c68-9efb-d6cb067ad353 + 96560ed6-d048-4e65-bec7-90a53c6e70d9 Group Group @@ -167063,7 +165648,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -167076,9 +165661,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 0f9763da-ce85-4edb-bd19-daa811d5ac2a + 332103c5-7760-411a-9ded-39aee3a6955b 1 - c23029ce-7c6c-4acb-8916-a300effb33da + cbcdbd2d-d103-4cb5-9042-187b4284dd51 Group Group @@ -167088,7 +165673,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -167101,9 +165686,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - ce8a4e5b-9b06-4346-8eac-8abafe65eba2 + 49ff4401-8150-494a-bb82-f23540526c63 1 - 0f9763da-ce85-4edb-bd19-daa811d5ac2a + 332103c5-7760-411a-9ded-39aee3a6955b Group Group @@ -167113,7 +165698,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve @@ -167123,7 +165708,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of generic curves true - 1b52c30e-38eb-4b54-81c1-175c933929b5 + c1fa8501-0e6f-4710-aef6-6ae81d7fcd46 true Curve Curve @@ -167134,14 +165719,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7574 - 24226 + 11592 + 24349 50 24 - 7599.518 - 24238.05 + 11617.68 + 24361.48 @@ -167173,7 +165758,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -167186,9 +165771,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 1b52c30e-38eb-4b54-81c1-175c933929b5 + c1fa8501-0e6f-4710-aef6-6ae81d7fcd46 1 - ce8a4e5b-9b06-4346-8eac-8abafe65eba2 + 49ff4401-8150-494a-bb82-f23540526c63 Group Curve @@ -167198,7 +165783,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -167211,9 +165796,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - a3a59315-e267-4aed-a39a-7268f8037e96 + dbd93ad4-4190-4668-8af3-d07c04c66dc6 1 - 96aeff2a-0486-418a-bb6f-efa7c70fc406 + cd022c50-d05a-419d-9381-0a403bcafbf3 Group Group @@ -167223,7 +165808,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -167236,28 +165821,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 55e34e14-778f-4551-b0f6-e8048ee9ad94 - 9fb686ac-14c7-4630-8173-c477e863703d + 058ad49d-69a3-48ec-ba62-11bd3a0cd5eb + 1039284a-7fb8-4f65-8a63-a8b8847c847e c224342c-801f-4459-9224-44879ddf539f - 9c769439-ffcd-4cfb-950b-855f1c4a933b - 804efc16-4473-4cee-a45d-a43056b33935 - 8d4113ae-a157-4929-9f46-cd13f33c78ff - 9811c142-0f73-4ce7-a44a-409f6677caac + d7213532-5e84-4452-8be6-de7278fd0d5b + 170e89e6-0823-483d-b6da-8a61c53027b7 + 82b9d602-bf3a-4de6-b944-fe2247c951ab + 1286c6f1-4f75-44ec-b334-7880fb5f8dd6 bade2dc2-5919-4723-bde3-ebdd9bc0713a - ca39bf69-1f22-4107-a155-1a412b05990d - 0d02c7f9-645d-4eff-aa8b-42044e536d9a - 96aeff2a-0486-418a-bb6f-efa7c70fc406 - ce8a4e5b-9b06-4346-8eac-8abafe65eba2 - 7d55e7dc-f827-43b8-aa47-c9dd146598fd - dba667c8-74dc-4a1c-8c1d-1520ea051571 - 464914e0-2900-4dca-aa88-05c9526638e9 - 69873ce1-1baf-454a-99ee-7b63778fffc3 - 389fe958-f5ce-4018-a63d-256b87398808 - 69930a87-8a03-4408-ae2c-9567e94f0b7c - 1bdfd856-521c-417a-971c-0d51ccf78be5 - e3edc1b6-5051-47a2-b2b7-c3711c58cd4f + 777a1d64-6482-4221-8c26-8ff31e84f24a + eb2a842f-a395-41a0-a667-f7168a1b8090 + cd022c50-d05a-419d-9381-0a403bcafbf3 + 49ff4401-8150-494a-bb82-f23540526c63 + 57ca2b82-e6ca-4f33-9af0-b056547d4b2c + 5449d956-2675-4285-951d-b70810171010 + 67fedd6d-2205-4e18-9171-cbde1d5c2e46 + 340f190e-6016-465d-ac0f-373367888e16 + a08ec1bc-7d44-4b5f-86b0-78148107593e + 348dcc14-62a3-4d82-9951-97beb79884ee + cae291b5-909f-42aa-82b4-b311788dad66 + d6a65cf3-3c57-4aab-8be1-8f4ffb307b50 20 - 5b6edc87-710c-4778-b371-0572f76a6eea + e13e30a7-17a6-462e-a483-e43c92ba2d20 Group @@ -167267,7 +165852,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + dd8134c0-109b-4012-92be-51d843edfff7 Duplicate Data @@ -167277,7 +165862,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Duplicate data a predefined number of times. true - 55e34e14-778f-4551-b0f6-e8048ee9ad94 + 058ad49d-69a3-48ec-ba62-11bd3a0cd5eb true Duplicate Data Duplicate Data @@ -167286,14 +165871,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7547 - 25383 + 11565 + 25505 104 64 - 7606 - 25415 + 11624 + 25537 @@ -167301,26 +165886,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Data to duplicate - d17191a3-8cf7-4cdd-9a7a-873b3116691a + 0a3ed188-e985-452e-9ff5-cd0a32dae120 true Data Data false - 4e078a63-85c7-41a6-bd1b-5e79f349625e + 3441c199-dcc1-4b33-934b-cfbae9c4275e 1 - 7549 - 25385 + 11567 + 25507 42 20 - 7571.5 - 25395 + 11589.5 + 25517 @@ -167350,26 +165935,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of duplicates - 496388b0-3050-4d70-aaa7-02b565d26119 + 39ec433b-0285-4cb6-b72b-ae0de8502430 true Number Number false - 59c34dbd-eb3c-4e58-b214-d73e4bd181b8 + 29b40471-71d6-4c88-b1ed-616dd8d46c9b 1 - 7549 - 25405 + 11567 + 25527 42 20 - 7571.5 - 25415 + 11589.5 + 25537 @@ -167398,7 +165983,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Retain list order - 8fd7f3a7-6472-4242-b534-9a1ac53f36fd + e98f6c79-061f-423b-b564-c00fe80a78e0 true Order Order @@ -167409,14 +165994,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7549 - 25425 + 11567 + 25547 42 20 - 7571.5 - 25435 + 11589.5 + 25557 @@ -167446,7 +166031,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Duplicated data - 80a18b86-c32d-4785-80b8-babca5c987f7 + 33b9cd87-5f23-4af9-99be-03484f0d3cd1 true Data Data @@ -167457,14 +166042,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7621 - 25385 + 11639 + 25507 28 60 - 7636.5 - 25415 + 11654.5 + 25537 @@ -167474,7 +166059,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 DotNET VB Script (LEGACY) @@ -167484,7 +166069,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default A VB.NET scriptable component true - 9fb686ac-14c7-4630-8173-c477e863703d + 1039284a-7fb8-4f65-8a63-a8b8847c847e true DotNET VB Script (LEGACY) Turtle @@ -167510,14 +166095,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7533 - 23455 + 11551 + 23577 116 44 - 7594 - 23477 + 11612 + 23599 @@ -167558,14 +166143,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Forward - 300daab0-1c47-4f24-8f1e-532a6ec99e8b + 12d5745b-b37e-43c0-843a-56929a8c4807 true Forward Forward true 1 true - 80a18b86-c32d-4785-80b8-babca5c987f7 + 33b9cd87-5f23-4af9-99be-03484f0d3cd1 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -167573,14 +166158,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7535 - 23457 + 11553 + 23579 44 20 - 7558.5 - 23467 + 11576.5 + 23589 @@ -167591,14 +166176,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 false Script Variable Left - 17206028-4db8-439b-af7f-36a1883f5082 + 7e6b428e-4fb4-49f8-8d14-87f691d21b7f true Left Left true 1 true - f3d645b5-0fac-4f20-a9f1-779c44fc248e + 42c35aa7-cdbc-4be6-97e3-313e6cf9e229 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 @@ -167606,14 +166191,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7535 - 23477 + 11553 + 23599 44 20 - 7558.5 - 23487 + 11576.5 + 23609 @@ -167622,7 +166207,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Print, Reflect and Error streams - 9209a52b-7a61-4ae2-a1a0-1895279448b6 + 3192b03b-e4b1-411f-ab6c-4012a9b71cda true Output Output @@ -167633,14 +166218,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7609 - 23457 + 11627 + 23579 38 20 - 7629.5 - 23467 + 11647.5 + 23589 @@ -167649,7 +166234,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Output parameter Points - a61bb92d-8752-43bd-b0f3-9fe07f3d2ca7 + 981930d9-4b2a-4b10-8210-cbef51e1dcc0 true Points Points @@ -167660,14 +166245,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7609 - 23477 + 11627 + 23599 38 20 - 7629.5 - 23487 + 11647.5 + 23609 @@ -167677,7 +166262,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e64c5fb1-845c-4ab1-8911-5f338516ba67 Series @@ -167687,7 +166272,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a series of numbers. true - 9c769439-ffcd-4cfb-950b-855f1c4a933b + d7213532-5e84-4452-8be6-de7278fd0d5b true Series Series @@ -167696,21 +166281,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7544 - 24712 + 11562 + 24834 101 64 - 7594 - 24744 + 11612 + 24866 First number in the series - 430e00ef-58a6-434d-b801-e76da3120453 + 48bcc301-5606-4043-b5aa-9d1fe2b346de true Start Start @@ -167721,14 +166306,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7546 - 24714 + 11564 + 24836 33 20 - 7564 - 24724 + 11582 + 24846 @@ -167757,26 +166342,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Step size for each successive number - 6f766805-4bdd-4435-a0e9-674f281196e3 + bec12e81-b467-4fbe-b8d1-513264384ecc true Step Step false - 5c04e166-bc57-46dc-a33b-d120622015af + f6a9ded4-3b5b-4b16-90c6-185afd448198 1 - 7546 - 24734 + 11564 + 24856 33 20 - 7564 - 24744 + 11582 + 24866 @@ -167805,26 +166390,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of values in the series - 8cb48179-9b4e-4e9d-b902-6fbd008cb5e3 + 83ada186-9e38-4809-8b20-5b3656b3f1bd true Count Count false - 59c34dbd-eb3c-4e58-b214-d73e4bd181b8 + 29b40471-71d6-4c88-b1ed-616dd8d46c9b 1 - 7546 - 24754 + 11564 + 24876 33 20 - 7564 - 24764 + 11582 + 24886 @@ -167834,7 +166419,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Series of numbers - 9067d090-92be-43ef-b7ee-1948343ee84a + 5cd2669e-4aec-471a-b8a7-2754c45d0366 true Series Series @@ -167845,14 +166430,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7609 - 24714 + 11627 + 24836 34 60 - 7627.5 - 24744 + 11645.5 + 24866 @@ -167862,7 +166447,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider @@ -167871,7 +166456,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric slider for single values - 804efc16-4473-4cee-a45d-a43056b33935 + 170e89e6-0823-483d-b6da-8a61c53027b7 true Number Slider @@ -167882,14 +166467,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7532 - 25659 + 11550 + 25693 150 20 - 7532.197 - 25659.21 + 11550.36 + 25693.33 @@ -167908,7 +166493,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + a4cd2751-414d-42ec-8916-476ebf62d7fe Radians @@ -167918,7 +166503,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Convert an angle specified in degrees to radians true - 8d4113ae-a157-4929-9f46-cd13f33c78ff + 82b9d602-bf3a-4de6-b944-fe2247c951ab true Radians Radians @@ -167927,21 +166512,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7494 - 24954 + 11512 + 25076 120 28 - 7555 - 24968 + 11573 + 25090 Angle in degrees - 7823d213-2a69-43a5-88aa-8605f015f541 + 7787b94f-a008-46ca-84c7-30f149dcfd14 true Degrees Degrees @@ -167953,14 +166538,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7496 - 24956 + 11514 + 25078 44 24 - 7519.5 - 24968 + 11537.5 + 25090 @@ -167969,7 +166554,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Angle in radians - 637ed566-807c-46f7-812d-f13415712d2f + 0c73dfab-a73a-4c0b-8a5f-cfa5642dea2e true Radians Radians @@ -167980,14 +166565,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7570 - 24956 + 11588 + 25078 42 24 - 7592.5 - 24968 + 11610.5 + 25090 @@ -167997,7 +166582,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -168006,7 +166591,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 9811c142-0f73-4ce7-a44a-409f6677caac + 1286c6f1-4f75-44ec-b334-7880fb5f8dd6 true Digit Scroller Digit Scroller @@ -168026,14 +166611,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7472 - 25324 + 11490 + 25448 251 20 - 7472.408 - 25324.89 + 11490.57 + 25448.32 @@ -168041,7 +166626,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 75eb156d-d023-42f9-a85e-2f2456b8bcce Interpolate (t) @@ -168051,7 +166636,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an interpolated curve through a set of points with tangents. true - 0d02c7f9-645d-4eff-aa8b-42044e536d9a + eb2a842f-a395-41a0-a667-f7168a1b8090 true Interpolate (t) Interpolate (t) @@ -168060,14 +166645,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7519 - 22690 + 11537 + 22812 144 84 - 7605 - 22732 + 11623 + 22854 @@ -168075,26 +166660,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - 02d0d648-fe9d-4b52-921d-97151ed427b7 + 8c946e43-ae5a-4866-a8c3-b9235c87365d true Vertices Vertices false - 30001983-c314-4c6c-88d3-45dee8332dbb + d2c8396a-8532-419d-8481-bdd10c5ce58a 1 - 7521 - 22692 + 11539 + 22814 69 20 - 7557 - 22702 + 11575 + 22824 @@ -168103,7 +166688,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at start of curve - 20888d93-d5e1-42f8-b897-38e8046f5339 + 8655a585-24a4-4608-a2a0-fed84f02f2df true Tangent Start Tangent Start @@ -168114,14 +166699,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7521 - 22712 + 11539 + 22834 69 20 - 7557 - 22722 + 11575 + 22844 @@ -168154,7 +166739,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent at end of curve - 3a74e7ac-076e-4e54-aadf-5813a78da55a + ce08e837-a42b-4294-97ce-29210331a9e3 true Tangent End Tangent End @@ -168165,14 +166750,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7521 - 22732 + 11539 + 22854 69 20 - 7557 - 22742 + 11575 + 22864 @@ -168205,7 +166790,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - c87cd040-006c-4315-9e33-7fb11cedebb1 + 9953718f-457b-45fc-afce-079d4f6df2f1 true KnotStyle KnotStyle @@ -168216,14 +166801,980 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7521 - 22752 + 11539 + 22874 69 20 - 7557 - 22762 + 11575 + 22884 + + + + + + 1 + + + + + 1 + {0} + + + + + 2 + + + + + + + + + + + Resulting nurbs curve + 785870ed-7168-4194-a6cb-1315975c5831 + true + Curve + Curve + false + 0 + + + + + + 11638 + 22814 + 41 + 26 + + + 11660 + 22827.33 + + + + + + + + Curve length + d999d374-f05d-4786-a492-dae5e85f1fcd + true + Length + Length + false + 0 + + + + + + 11638 + 22840 + 41 + 27 + + + 11660 + 22854 + + + + + + + + Curve domain + 54a99784-cfb0-47d5-888b-0f1b05f937cb + true + Domain + Domain + false + 0 + + + + + + 11638 + 22867 + 41 + 27 + + + 11660 + 22880.67 + + + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 058ad49d-69a3-48ec-ba62-11bd3a0cd5eb + 1039284a-7fb8-4f65-8a63-a8b8847c847e + c224342c-801f-4459-9224-44879ddf539f + d7213532-5e84-4452-8be6-de7278fd0d5b + 170e89e6-0823-483d-b6da-8a61c53027b7 + 82b9d602-bf3a-4de6-b944-fe2247c951ab + 1286c6f1-4f75-44ec-b334-7880fb5f8dd6 + bade2dc2-5919-4723-bde3-ebdd9bc0713a + 27ce5316-f16d-488a-a1b9-8aa96103f1a7 + bf597752-e6d4-4ce1-83f3-62cfda6b3f4f + 3fe78e12-dc17-4eef-876e-a7218b28ee25 + 175ce8c8-265b-4672-b747-2e617bce8bae + 4cffdb4a-a1ed-49d7-ac90-5f7a82c4f4d0 + 4d684f21-0b75-4a95-80eb-e6ed0eb1ba49 + 14 + 777a1d64-6482-4221-8c26-8ff31e84f24a + Group + + + + + + + + + + + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length + + + + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + true + 1d617850-f3e5-4787-bd84-3281835cabb5 + true + Evaluate Length + Evaluate Length + + + + + + 11537 + 22644 + 144 + 64 + + + 11611 + 22676 + + + + + + Curve to evaluate + 9ab92278-21d1-47db-9bd2-e5db6b7df77d + true + Curve + Curve + false + 785870ed-7168-4194-a6cb-1315975c5831 + 1 + + + + + + 11539 + 22646 + 57 + 20 + + + 11569 + 22656 + + + + + + + + Length factor for curve evaluation + faaf8c2d-63fb-466d-9428-5b9c24f3a42e + true + Length + Length + false + 0 + + + + + + 11539 + 22666 + 57 + 20 + + + 11569 + 22676 + + + + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + + + + + + If True, the Length factor is normalized (0.0 ~ 1.0) + 9fe530b0-b1e8-4c75-b77c-713304da3b8e + true + Normalized + Normalized + false + 0 + + + + + + 11539 + 22686 + 57 + 20 + + + 11569 + 22696 + + + + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + + + + + + Point at the specified length + f60adb7d-32a2-4956-8da7-e1cb3cc7d50e + true + Point + Point + false + 0 + + + + + + 11626 + 22646 + 53 + 20 + + + 11654 + 22656 + + + + + + + + Tangent vector at the specified length + 64338788-525b-45bb-a662-c0cad4655f9c + true + Tangent + Tangent + false + 0 + + + + + + 11626 + 22666 + 53 + 20 + + + 11654 + 22676 + + + + + + + + Curve parameter at the specified length + 07540a67-cca8-4a1c-8c78-62c7b479d5a7 + true + Parameter + Parameter + false + 0 + + + + + + 11626 + 22686 + 53 + 20 + + + 11654 + 22696 + + + + + + + + + + + + f12daa2f-4fd5-48c1-8ac3-5dea476912ca + Mirror + + + + + Mirror an object. + true + 6d717f7d-ebf6-4079-9aa3-f85139a8884f + true + Mirror + Mirror + + + + + + 11540 + 22582 + 138 + 44 + + + 11608 + 22604 + + + + + + Base geometry + 37a0c615-9a90-4a7a-929b-78e101e9fba7 + true + Geometry + Geometry + true + 785870ed-7168-4194-a6cb-1315975c5831 + 1 + + + + + + 11542 + 22584 + 51 + 20 + + + 11569 + 22594 + + + + + + + + Mirror plane + d27da496-947e-4073-9b75-31a080cc851f + true + Plane + Plane + false + 5b9a01c4-a772-4fcb-af6b-04c554cc4a6d + 1 + + + + + + 11542 + 22604 + 51 + 20 + + + 11569 + 22614 + + + + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + + + + + + + + + + + + Mirrored geometry + f32e5621-6a5e-4367-8e01-4bbe59d960a7 + true + Geometry + Geometry + false + 0 + + + + + + 11623 + 22584 + 53 + 20 + + + 11651 + 22594 + + + + + + + + Transformation data + 903da1f0-6758-4a70-892c-ba182ae90c1b + true + Transform + Transform + false + 0 + + + + + + 11623 + 22604 + 53 + 20 + + + 11651 + 22614 + + + + + + + + + + + + 4c619bc9-39fd-4717-82a6-1e07ea237bbe + Line SDL + + + + + Create a line segment defined by start point, tangent and length.} + true + ab070339-75ac-48af-8207-0ca30bf14d26 + true + Line SDL + Line SDL + + + + + + 11556 + 22728 + 106 + 64 + + + 11620 + 22760 + + + + + + Line start point + b53c4623-b816-49c4-837b-0d51a03f84b5 + true + Start + Start + false + f60adb7d-32a2-4956-8da7-e1cb3cc7d50e + 1 + + + + + + 11558 + 22730 + 47 + 20 + + + 11583 + 22740 + + + + + + + + Line tangent (direction) + 6282e896-3d03-462c-ad96-71c24e5e8035 + true + Direction + Direction + false + 64338788-525b-45bb-a662-c0cad4655f9c + 1 + + + + + + 11558 + 22750 + 47 + 20 + + + 11583 + 22760 + + + + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 1 + + + + + + + + + + + + Line length + 251cd52b-2e63-48f0-adb5-543e38cb6186 + true + Length + Length + false + 0 + + + + + + 11558 + 22770 + 47 + 20 + + + 11583 + 22780 + + + + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + + + + + + Line segment + 5b9a01c4-a772-4fcb-af6b-04c554cc4a6d + true + Line + Line + false + 0 + + + + + + 11635 + 22730 + 25 + 60 + + + 11649 + 22760 + + + + + + + + + + + + 8073a420-6bec-49e3-9b18-367f6fd76ac3 + Join Curves + + + + + Join as many curves as possible + true + 38b3604b-77db-495a-8a08-a39707d7a30c + true + Join Curves + Join Curves + + + + + + 11550 + 22520 + 118 + 44 + + + 11613 + 22542 + + + + + + 1 + Curves to join + 67a544fa-5ce7-4172-99e4-4674816ea679 + true + Curves + Curves + false + 785870ed-7168-4194-a6cb-1315975c5831 + f32e5621-6a5e-4367-8e01-4bbe59d960a7 + 2 + + + + + + 11552 + 22522 + 46 + 20 + + + 11576.5 + 22532 + + + + + + + + Preserve direction of input curves + a164235e-7a15-48e0-a8bf-17f5da2e14c4 + true + Preserve + Preserve + false + 0 + + + + + + 11552 + 22542 + 46 + 20 + + + 11576.5 + 22552 + + + + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + + + + + + 1 + Joined curves and individual curves that could not be joined. + 56734868-78d6-417f-8d03-973fbd89d392 + true + Curves + Curves + false + 0 + + + + + + 11628 + 22522 + 38 + 40 + + + 11648.5 + 22542 + + + + + + + + + + + + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length + + + + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + true + 1e27447a-66be-4102-a4b5-8b1390997178 + true + Evaluate Length + Evaluate Length + + + + + + 11537 + 22436 + 144 + 64 + + + 11611 + 22468 + + + + + + Curve to evaluate + ae2805ee-2ddc-4cd6-9e9c-dbdccf6b14af + true + Curve + Curve + false + 56734868-78d6-417f-8d03-973fbd89d392 + 1 + + + + + + 11539 + 22438 + 57 + 20 + + + 11569 + 22448 + + + + + + + + Length factor for curve evaluation + 42f8d2dd-c039-4b26-99fc-e207517000a0 + true + Length + Length + false + 0 + + + + + + 11539 + 22458 + 57 + 20 + + + 11569 + 22468 @@ -168232,552 +167783,15363 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - + + + 1 + {0} + + + + + 1 + + + + + + + + + + + If True, the Length factor is normalized (0.0 ~ 1.0) + 4ad0c720-9725-45fc-8aa2-9d38d4ac9873 + true + Normalized + Normalized + false + 0 + + + + + + 11539 + 22478 + 57 + 20 + + + 11569 + 22488 + + + + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + + + + + + Point at 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6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length + + + + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + true + beb59961-19f0-428e-9f46-fe2528ab7890 + true + Evaluate Length + Evaluate Length + + + + + + 11537 + 22164 + 144 + 64 + + + 11611 + 22196 + + + + + + Curve to evaluate + d2edc271-8fa2-4379-9866-305f92739db3 + true + Curve + Curve + false + 7bcdddd9-8842-4768-ad13-16ebbcdf2485 + 1 + + + + + + 11539 + 22166 + 57 + 20 + + + 11569 + 22176 + + + + + + + + Length factor for curve evaluation + c9a77e6e-10e4-4900-8f14-f53a4ca3ce78 + true + Length + Length + false + 0 + + + + + + 11539 + 22186 + 57 + 20 + + + 11569 + 22196 + + + + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + + + + + + If True, the Length factor is normalized (0.0 ~ 1.0) + 58f813c2-8c1b-446e-869b-94c376452343 + true + Normalized + Normalized + false + 0 + + + + + + 11539 + 22206 + 57 + 20 + + + 11569 + 22216 + + + + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + + + + + + Point at the specified length + bb1f2c43-4acb-481a-9a05-548b3525f9aa + true + Point + 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Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis + dbd9ccc3-6bf5-42d6-bd11-4f359734b7c3 + true + Values + Values + false + 5cd2669e-4aec-471a-b8a7-2754c45d0366 + 1 + + + + + + 11442 + 23868 + 51 + 27 + + + 11469 + 23881.75 + + + + + + + + Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) + 97b5db9b-b313-4da6-b095-21a69f27e3ba + true + X Axis + X Axis + true + 0 + + + + + + 11442 + 23895 + 51 + 28 + + + 11469 + 23909.25 + + + + + + + + Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) + 6d246813-09ff-437b-b0a2-a2a4ea12f08d + true + Y Axis + Y Axis + true + 0 + + + + + + 11442 + 23923 + 51 + 27 + + + 11469 + 23936.75 + + + + + + + + Flip the graphs X Axis from the bottom of the graph to the top of the graph + a5c9ce89-fec3-4a85-a31b-475aab401a9e + true + Flip + Flip + false + 0 + + + + + + 11442 + 23950 + 51 + 28 + + + 11469 + 23964.25 + + + + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + + + + + + Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle + d3cfbb68-a437-4930-8eca-f3eae2ef2bc2 + true + Snap + Snap + false + 0 + + + + + + 11442 + 23978 + 51 + 27 + + + 11469 + 23991.75 + + + + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + + + + + + Size of the graph labels + e52494be-f286-4fdd-b148-bc4a346ad3a0 + true + Text Size + Text Size + false + 0 + + + + + + 11442 + 24005 + 51 + 28 + + + 11469 + 24019.25 + + + + + + 1 + + + + + 1 + {0} + + + + + 0.015625 + + + + + + + + + + + 1 + Resulting graph mapped values, mapped on the Y Axis + 194fa741-c363-404c-b4b4-5f4b86c20aed + true + Mapped + Mapped + false + 0 + + + + + + 11523 + 23813 + 75 + 20 + + + 11562 + 23823 + + + + + + + + 1 + The graph curves inside the boundary of the graph + 567d46c4-62a7-491d-b937-f15c9bfd2e5a + true + Graph Curves + Graph Curves + false + 0 + + + + + + 11523 + 23833 + 75 + 20 + + + 11562 + 23843 + + + + + + + + 1 + The points on the graph curves where the X Axis input values intersected + true + 789e481e-0b6c-4233-9f02-b5ae22ea5973 + true + Graph Points + Graph Points + false + 0 + + + + + + 11523 + 23853 + 75 + 20 + + + 11562 + 23863 + + + + + + + + 1 + The lines from the X Axis input values to the graph curves + true + fbf49b93-e6df-4cf7-a025-3f0e7dd19f57 + true + Value Lines + Value Lines + false + 0 + + + + + + 11523 + 23873 + 75 + 20 + + + 11562 + 23883 + + + + + + + + 1 + The points plotted on the X Axis which represent the input values + true + 4c688169-6149-4e43-8a49-e8f7e747a312 + true + Value Points + Value Points + false + 0 + + + + + + 11523 + 23893 + 75 + 20 + + + 11562 + 23903 + + + + + + + + 1 + The lines from the graph curves to the Y Axis graph mapped values + true + 8f94437c-df45-4de3-8c60-33f3e5e3a226 + true + Mapped Lines + Mapped Lines + false + 0 + + + + + + 11523 + 23913 + 75 + 20 + + + 11562 + 23923 + + + + + + + + 1 + The points mapped on the Y Axis which represent the graph mapped values + true + e90896ff-ee3c-4b4f-bf72-562a33ed0d77 + true + Mapped Points + Mapped Points + false + 0 + + + + + + 11523 + 23933 + 75 + 20 + + + 11562 + 23943 + + + + + + + + The graph boundary background as a surface + 2cae3db5-9ddd-4f06-a369-21d3746fd984 + true + Boundary + Boundary + false + 0 + + + + + + 11523 + 23953 + 75 + 20 + + + 11562 + 23963 + + + + + + + + 1 + The graph labels as curve outlines + f51cd5be-ee13-4dc5-b124-6c65342f0f14 + true + Labels + Labels + false + 0 + + + + + + 11523 + 23973 + 75 + 20 + + + 11562 + 23983 + + + + + + + + 1 + True for input values outside of the X Axis domain bounds +False for input values inside of the X Axis domain bounds + 5c9c1a8b-93c4-40f3-bd11-eda4919bb862 + true + Out Of Bounds + Out Of Bounds + false + 0 + + + + + + 11523 + 23993 + 75 + 20 + + + 11562 + 24003 + + + + + + + + 1 + True for input values on the X Axis which intersect a graph curve +False for input values on the X Axis which do not intersect a graph curve + 92a4b1c8-a464-493a-a212-c23bf7f8acb0 + true + Intersected + Intersected + false + 0 + + + + + + 11523 + 24013 + 75 + 20 + + + 11562 + 24023 + + + + + + + + + + + + 11bbd48b-bb0a-4f1b-8167-fa297590390d + End Points + + + + + Extract the end points of a curve. + true + 5449d956-2675-4285-951d-b70810171010 + true + End Points + End Points + + + + + + 11561 + 24236 + 96 + 44 + + + 11611 + 24258 + + + + + + Curve to evaluate + a07a2a99-3653-488f-8be3-4418b9940352 + true + Curve + Curve + false + 54e0f04e-597a-4145-af9f-0a3289f1e95b + 1 + + + + + + 11563 + 24238 + 33 + 40 + + + 11581 + 24258 + + + + + + + + Curve start point + 09b02ffb-1ff4-4435-9385-58acaec45fa8 + true + Start + Start + false + 0 + + + + + + 11626 + 24238 + 29 + 20 + + + 11642 + 24248 + + + + + + + + Curve end point + 0ec6d2ef-6861-403f-846c-5a4935a67831 + true + End + End + false + 0 + + + + + + 11626 + 24258 + 29 + 20 + + + 11642 + 24268 + + + + + + + + + + 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If omitted the curve's would be landed + 9d1237cc-a40b-46c0-a394-1f6261eded7a + true + Boundary + Boundary + true + 6b649df7-8f2d-4dba-8246-390ecc22d5e8 + 1 + + + + + + 11602 + 23953 + 50 + 20 + + + 11628.5 + 23963 + + + + + + + + 1 + List of input numbers + d95a76b8-5507-4409-8e63-b798f18deb58 + true + Numbers + Numbers + false + 5cd2669e-4aec-471a-b8a7-2754c45d0366 + 1 + + + + + + 11602 + 23973 + 50 + 20 + + + 11628.5 + 23983 + + + + + + 1 + + + + + 9 + {0} + + + + + 0.1 + + + + + 0.2 + + + + + 0.3 + + + + + 0.4 + + + + + 0.5 + + + + + 0.6 + + + + + 0.7 + + + + + 0.8 + + + + + 0.9 + + + + + + + + + + + (Optional) Input Domain +if omitted, it would be 0-1 in "Normalize" mode by default + or be the interval of the input list in case of selecting "AutoDomain" mode + 84777dc8-665f-45bf-b2a2-3f27181bfcdf + true + Input + Input + true + fec395cf-00f8-4e2f-a499-53f29b784cc0 + 1 + + + + + + 11602 + 23993 + 50 + 20 + + + 11628.5 + 24003 + + + + + + + + (Optional) Output Domain + if omitted, 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If file doesnt exist, a new file is created + Dim objWriter As New System.IO.StreamWriter(filePath, append) + + For i = 0 To data.Count - 1 + objWriter.WriteLine(data(i)) + Next + + objWriter.Close() + + End If + + If clearFile Then + Dim objWriter As New System.IO.StreamWriter(filePath, False) + objWriter.Close() + End If + + + + + + + 10253 + 27241 + 115 + 104 + + + 10329 + 27293 + + + + + + 5 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 2 + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + true + Script Variable filePath + eeff5738-3482-4de7-955e-a389e7914aa9 + true + filePath + filePath + true + 0 + true + fde6343a-f9d7-4c21-80dc-47b9338936e3 + 1 + abf1fd1b-dbe5-4be6-9832-d8dc105e207f + + + + + + 10255 + 27243 + 59 + 20 + + + 10294 + 27253 + + + + + + + + 1 + true + Script Variable data + 5b402d51-384d-4a10-8428-deda114a56e6 + true + 1 + data + data + true + 1 + true + b24c9513-1e7d-4d2e-a986-354e8f5a9ae3 + 1 + abf1fd1b-dbe5-4be6-9832-d8dc105e207f + + + + + + 10255 + 27263 + 59 + 20 + + + 10294 + 27273 + + + + + + + + true + Script Variable append + a26a48dc-fe87-4578-8c8b-d56a771284b0 + true + append + append + true + 0 + true + 0 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + 10255 + 27283 + 59 + 20 + + + 10294 + 27293 + + + + + + + + true + Script Variable activate + 03d28d7d-51cb-4315-91d6-47dc9518eb86 + true + activate + activate + true + 0 + true + 2984718d-063a-4632-92c4-4aeee62839b7 + 1 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + 10255 + 27303 + 59 + 20 + + + 10294 + 27313 + + + + + + + + true + Script Variable clearFile + eae95419-3b18-41fd-a9b7-5f80a49eb70e + true + clearFile + clearFile + true + 0 + true + 0 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + 10255 + 27323 + 59 + 20 + + + 10294 + 27333 + + + + + + + + Print, Reflect and Error streams + ec4aaa9f-29c7-47d0-a52f-d320db00eb29 + true + out + out + false + 0 + + + + + + 10344 + 27243 + 22 + 50 + + + 10356.5 + 27268 + + + + + + + + Output parameter A + 5bcc2175-7d09-4612-8d8d-639ff06b7b04 + true + A + A + false + 0 + + + + + + 10344 + 27293 + 22 + 50 + + + 10356.5 + 27318 + + + + + + + + + + + + + + 06953bda-1d37-4d58-9b38-4b3c74e54c8f + File Path + + + + + Contains a collection of file paths + false + All files|*.* + fde6343a-f9d7-4c21-80dc-47b9338936e3 + true + File Path + File Path + false + 0 + + + + + + 10288 + 27379 + 50 + 24 + + + 10313.64 + 27391.23 + + + + + + 1 + + + + + 1 + {0} + + + + + false + C:\IICSA.O__4201_EDIWID_1_TNEMERCNI__TNEIDARG_PUKOOL_ROLOC_HTOMS_3_DIOMGIS_ERUTAWRUC_RAENIL_DEPAM_4_NOITISNART_EGDE_LUF_EKUN__O__NUKE_FUL_EDGE_TRANSITION_4_MAPED_LINEAR_CURWATURE_SIGMOID_3_SMOTH_COLOR_LOOKUP_GRADIENT__INCREMENT_1_DIWIDE_1024__O.ASCII + + + + + + + + + + + + + a8b97322-2d53-47cd-905e-b932c3ccd74e + Button + + + + + Button object with two values + False + True + 2984718d-063a-4632-92c4-4aeee62839b7 + true + Button + + false + 0 + + + + + + 10278 + 27200 + 66 + 22 + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 521ed613-25c1-489c-b2c8-a04049f666a7 + true + Curve + Curve + false + e67debd2-544c-4a62-830a-f5782ec6d95b + 1 + + + + + + 11735 + 29516 + 50 + 24 + + + 11760.13 + 29528.27 + + + + + + + + + + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length + + + + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. 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Grasshopper objects + e35db844-8c35-45e3-a4ba-d7a4a402c621 + d8eea3ec-5157-4ac0-92dd-492058fad237 + 59c8374e-36a2-40df-af0f-1946fb9c4c2e + 6a58cb78-3aa0-4c67-9585-8364f6f684f5 + 2aafa1cf-f50a-4433-9467-6e2ba9b0a462 + 2ac06252-6a62-48fb-9825-5298bdbe9536 + 30aa3e57-dd88-4f54-ad69-4b2473594537 + 3662d19c-7316-4361-b4a3-db2bbd218382 + b60eeacc-25e7-4f56-826d-40476555687d + 71a4b562-3bee-43d5-9fb6-1c99bc3cd4cb + ee5295ed-8446-4093-9cff-155530db048a + 10338e33-43fc-4848-9f86-5e4608e349ae + 5c73a0f5-f091-4315-897f-65bd97a0d6aa + 68563a7d-e7c8-4869-bd73-a9480e1c1d00 + 6750f4a4-517f-4231-93d7-803c432fd1f5 + 3d076723-8242-4d06-9c81-6683dadc72ed + f2a19e5a-e845-4b70-95ad-388661779f63 + 979aa3c1-0767-4752-981f-ebf6fa1c0d3e + 6f400b56-fbec-4804-8341-38f4dc23db47 + e578b74b-6b00-4b8d-9c5f-8b7d1c941f80 + 7ada70a1-45d5-4461-9dce-7a9de5f1418e + 4acbad9d-cf40-4ac0-92e9-0914ed2635af + 99e82a43-4f64-4b1d-817d-e7e88986f446 + 66e7c159-71a5-4f2c-adbb-dd82d3beb2d6 + 777f6c59-7a80-4cfa-be6f-1d8eb59552ff + 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If file doesnt exist, a new file is created + Dim objWriter As New System.IO.StreamWriter(filePath, append) + + For i = 0 To data.Count - 1 + objWriter.WriteLine(data(i)) + Next + + objWriter.Close() + + End If + + If clearFile Then + Dim objWriter As New System.IO.StreamWriter(filePath, False) + objWriter.Close() + End If + + + + + + + 10985 + 27231 + 115 + 104 + + + 11061 + 27283 + + + + + + 5 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 2 + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + true + Script Variable filePath + 660e4bc9-1658-4394-9667-13d80711e8e6 + true + filePath + filePath + true + 0 + true + 8ae4527b-5550-4a76-bb40-bf8a243cd842 + 1 + abf1fd1b-dbe5-4be6-9832-d8dc105e207f + + + + + + 10987 + 27233 + 59 + 20 + + + 11026 + 27243 + + + + + + + + 1 + true + Script Variable data + 4cf1b389-ac52-4ddd-8d38-1dcd3e60fab2 + true + 1 + data + data + true + 1 + true + 6f400b56-fbec-4804-8341-38f4dc23db47 + 1 + abf1fd1b-dbe5-4be6-9832-d8dc105e207f + + + + + + 10987 + 27253 + 59 + 20 + + + 11026 + 27263 + + + + + + + + true + Script Variable append + de1499dc-b59e-4511-9293-0b42f78675fe + true + append + append + true + 0 + true + 0 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + 10987 + 27273 + 59 + 20 + + + 11026 + 27283 + + + + + + + + true + Script Variable activate + 830a96d0-ff09-4403-a6ef-301e589981e9 + true + activate + activate + true + 0 + true + ebbd6d2f-c490-4677-b77d-c25c6942e622 + 1 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + 10987 + 27293 + 59 + 20 + + + 11026 + 27303 + + + + + + + + true + Script Variable clearFile + 0c00b769-5f96-4ed3-a5f4-5ce8b921e823 + true + clearFile + clearFile + true + 0 + true + 0 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + 10987 + 27313 + 59 + 20 + + + 11026 + 27323 + + + + + + + + Print, Reflect and Error streams + b791209b-077d-4078-b7a9-43b252cb06f4 + true + out + out + false + 0 + + + + + + 11076 + 27233 + 22 + 50 + + + 11088.5 + 27258 + + + + + + + + Output parameter A + d0f9ad89-d013-4548-a46f-57d6b65f61fe + true + A + A + false + 0 + + + + + + 11076 + 27283 + 22 + 50 + + + 11088.5 + 27308 + + + + + + + + + + + + + + 06953bda-1d37-4d58-9b38-4b3c74e54c8f + File Path + + + + + Contains a collection of file paths + false + All files|*.* + 8ae4527b-5550-4a76-bb40-bf8a243cd842 + true + File Path + File Path + false + 0 + + + + + + 11020 + 27370 + 50 + 24 + + + 11045.72 + 27382.43 + + + + + + 1 + + + + + 1 + {0} + + + + + false + C:\VSC.O____STNEMGES_4201____HTOMS_LEVEL_3_DIOMGIS_ERUTAWRUC_RAENIL_DEPAM_SEMIT_4_NOITISNART_EGDE_LUF____O____FUL_EDGE_TRANSITION_4_TIMES_MAPED_LINEAR_CURWATURE_SIGMOID_3_LEVEL_SMOTH____1024_SEGMENTS____O.CSV + + + + + + + + + + + + + a8b97322-2d53-47cd-905e-b932c3ccd74e + Button + + + + + Button object with two values + False + True + ebbd6d2f-c490-4677-b77d-c25c6942e622 + true + Button + + false + 0 + + + + + + 11010 + 27209 + 66 + 22 + + + + + + + + + + 079bd9bd-54a0-41d4-98af-db999015f63d + VB Script + + + + + A VB.NET scriptable component + true + cab813f7-791c-4922-be06-8c67e55c94ca + true + VB Script + TxtWriter + true + 0 + If activate Then + + Dim i As Integer + Dim aryText(4) As String + + aryText(0) = "Mary WriteLine" + aryText(1) = "Had" + aryText(2) = "Another" + aryText(3) = "Little" + aryText(4) = "One" + + ' the data is appended to the file. If file doesnt exist, a new file is created + Dim objWriter As New System.IO.StreamWriter(filePath, append) + + For i = 0 To data.Count - 1 + objWriter.WriteLine(data(i)) + Next + + objWriter.Close() + + End If + + If clearFile Then + Dim objWriter As New System.IO.StreamWriter(filePath, False) + objWriter.Close() + End If + + + + + + + 11698 + 27243 + 115 + 104 + + + 11774 + 27295 + + + + + + 5 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 2 + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + true + Script Variable filePath + 8743b31d-c40d-4368-bb85-e0ec58c656f4 + true + filePath + filePath + true + 0 + true + 2b25da2e-7e50-4fef-8021-89e37730bacf + 1 + abf1fd1b-dbe5-4be6-9832-d8dc105e207f + + + + + + 11700 + 27245 + 59 + 20 + + + 11739 + 27255 + + + + + + + + 1 + true + Script Variable data + d630bc3c-1a92-4f1c-a88f-70c989ce4475 + true + 1 + data + data + true + 1 + true + e17c6f8e-a5ea-4bd3-aaea-da70d3cd87dd + 1 + abf1fd1b-dbe5-4be6-9832-d8dc105e207f + + + + + + 11700 + 27265 + 59 + 20 + + + 11739 + 27275 + + + + + + + + true + Script Variable append + b1c93177-8b35-447e-8f30-47d58103f603 + true + append + append + true + 0 + true + 0 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + 11700 + 27285 + 59 + 20 + + + 11739 + 27295 + + + + + + + + true + Script Variable activate + 4da56cd5-bed4-40c4-840a-4d1d216ad88b + true + activate + activate + true + 0 + true + 0d3a8ff7-6367-4449-b2bb-7d0133a495f9 + 1 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + 11700 + 27305 + 59 + 20 + + + 11739 + 27315 + + + + + + + + true + Script Variable clearFile + 1068cd7c-aac2-4352-a3ac-146a1de3b166 + true + clearFile + clearFile + true + 0 + true + 0 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + 11700 + 27325 + 59 + 20 + + + 11739 + 27335 + + + + + + + + Print, Reflect and Error streams + c74f25fe-befe-495f-862b-42d5739f5edc + true + out + out + false + 0 + + + + + + 11789 + 27245 + 22 + 50 + + + 11801.5 + 27270 + + + + + + + + Output parameter A + 1fd63a93-e4fb-4d8a-b24b-a0051b8402c4 + true + A + A + false + 0 + + + + + + 11789 + 27295 + 22 + 50 + + + 11801.5 + 27320 + + + + + + + + + + + + + + 06953bda-1d37-4d58-9b38-4b3c74e54c8f + File Path + + + + + Contains a collection of file paths + false + All files|*.* + 2b25da2e-7e50-4fef-8021-89e37730bacf + true + File Path + File Path + false + 0 + + + + + + 11734 + 27382 + 50 + 24 + + + 11759.91 + 27394.18 + + + + + + 1 + + + + + 1 + {0} + + + - 1 - {0} + false + C:\VSC.O____EPAHS_LANGIS____STNEMGES_4201____HTOMS_LEVEL_3_DIOMGIS_ERUTAWRUC_RAENIL_DEPAM_SEMIT_4_NOITISNART_EGDE_LUF____O____FUL_EDGE_TRANSITION_4_TIMES_MAPED_LINEAR_CURWATURE_SIGMOID_3_LEVEL_SMOTH____1024_SEGMENTS____SIGNAL_SHAPE____O.CSV - - - - 2 - - - - - - Resulting nurbs curve - 9508e098-ef16-4c0d-be88-998ab5655a4c - true - Curve - Curve - false - 0 + + + + + + + a8b97322-2d53-47cd-905e-b932c3ccd74e + Button + + + + + Button object with two values + False + True + 0d3a8ff7-6367-4449-b2bb-7d0133a495f9 + true + Button + + false + 0 + + + + + + 11723 + 27203 + 66 + 22 + - - - - - 7620 - 22692 - 41 - 26 - - - 7642 - 22705.33 - - - - - - - Curve length - 35103367-48f6-4e56-b271-03e19ec0e187 - true - Length - Length - false - 0 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 8bec9f0b-acb3-4318-b690-7f524d24faa3 + true + Panel + + false + 0 + b7826491-b185-412e-9d32-92b7cbe0cbaf + 1 + Double click to edit panel content… + + + + + + 10045 + 27379 + 194 + 292 + + 0 + 0 + 0 + + 10045.75 + 27379.23 + - - - - - 7620 - 22718 - 41 - 27 - - - 7642 - 22732 - - - - - - - Curve domain - 252af1a6-d359-4d5a-888b-c50e668843e5 - true - Domain - Domain - false - 0 + + + + 255;255;255;255 + + true + true + true + false + false + C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT + true - - - - - 7620 - 22745 - 41 - 27 - - - 7642 - 22758.67 - - - - - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 55e34e14-778f-4551-b0f6-e8048ee9ad94 - 9fb686ac-14c7-4630-8173-c477e863703d - c224342c-801f-4459-9224-44879ddf539f - 9c769439-ffcd-4cfb-950b-855f1c4a933b - 804efc16-4473-4cee-a45d-a43056b33935 - 8d4113ae-a157-4929-9f46-cd13f33c78ff - 9811c142-0f73-4ce7-a44a-409f6677caac - bade2dc2-5919-4723-bde3-ebdd9bc0713a - 0b55e68c-d601-4d71-a7f3-b1bff8c50ecb - b16c7be5-f1f6-4ee1-9aa3-eb466cc5a884 - ce4704df-7da3-42aa-b64f-e8f20157b818 - 6c3f0605-6ecc-4a04-a5cd-81072b39c4af - 40543166-758e-4c68-bb76-3839522e6d80 - 1db267cd-0509-41e9-a6a8-e8deb71f75d9 - 928fca06-febb-4fb7-aab8-93abe69f5560 - d0d4ab4a-e13c-4e54-8bf2-fdfe06c9fb13 - 16 - ca39bf69-1f22-4107-a155-1a412b05990d - Group - + + Contains a collection of floating point numbers + f2ae82af-893f-4877-be23-51a1c9ac4592 + X*4 + true + Number + Number + false + 314ba323-fca5-451e-b5c9-1e0cee8c9c84 + 1 - + + + + 10286 + 29343 + 53 + 24 + + + 10322.94 + 29355.57 + + + - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Contains a collection of floating point numbers + 949b3dc2-93e7-4b6b-94f6-42008f1ca88b + X*4 + true + Number + Number + false + 314ba323-fca5-451e-b5c9-1e0cee8c9c84 + 1 + + + + + + 11019 + 28664 + 53 + 24 + + + 11055.03 + 28676.17 + + + + + + + + + + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number + + + + + Contains a collection of floating point numbers + c4219dab-2b45-451a-9f35-b150c1719680 + X*4 + true + Number + Number + false + 314ba323-fca5-451e-b5c9-1e0cee8c9c84 + 1 + + + + + + 11733 + 29558 + 53 + 24 + + + 11769.13 + 29570.89 + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves true - 6dfa2e40-0b93-4d78-bfef-d1b0498ae063 + c0c5cf9e-a76c-48c0-8409-578eb6c6bd0b true - Evaluate Length - Evaluate Length + Curve + Curve + false + e67debd2-544c-4a62-830a-f5782ec6d95b + 1 - + - 7519 - 22522 - 144 - 64 + 10288 + 29301 + 50 + 24 - 7593 - 22554 + 10313.11 + 29313.36 - - - Curve to evaluate - 21b6b0f6-c220-4995-b9e1-0813c1ebbf75 - true - Curve - Curve - false - 9508e098-ef16-4c0d-be88-998ab5655a4c - 1 + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 52abf5f7-6725-4187-9689-0f84a0e7c3ce + true + Expression + Expression + + + + + + 10043 + 27772 + 194 + 28 + + + 10143 + 27786 + - - - - - 7521 - 22524 - 57 - 20 - - - 7551 - 22534 - - - - - - - Length factor for curve evaluation - 031fa92f-df30-4014-86eb-6b48f621f5f0 - true - Length - Length - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 7521 - 22544 - 57 - 20 - - - 7551 - 22554 - - - - - - 1 + + + Expression variable + 782220e2-f954-44c4-b826-078c251b8367 + true + Variable O + O + true + 37df28d9-8586-4c7b-a27d-45da18678ae7 + 1 - + - 1 - {0} + + 10045 + 27774 + 14 + 24 + + + 10053.5 + 27786 + - - - - 1 - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - c93fb2d4-f320-4885-a4b6-4f98c9d5e34c - true - Normalized - Normalized - false - 0 - - - - - - 7521 - 22564 - 57 - 20 - - - 7551 - 22574 - - - - - - 1 + + + Result of expression + 72f0e32d-be37-4f0a-bbc7-be9b276d4b10 + true + Result + + false + 0 - + - 1 - {0} + + 10226 + 27774 + 9 + 24 + + + 10232 + 27786 + - - - - true - - - - - - Point at the specified length - 94262e80-8dd0-445b-82f7-4d5a4ea30cbf - true - Point - Point - false - 0 - - - - - - 7608 - 22524 - 53 - 20 - - - 7636 - 22534 - - - - - - - - Tangent vector at the specified length - 2cef40e5-8774-4d3f-b736-e2af82b1227e - true - Tangent - Tangent - false - 0 - - - - - - 7608 - 22544 - 53 - 20 - - - 7636 - 22554 - - - - - - - - Curve parameter at the specified length - a3e21184-562d-4b3d-91ff-ad865b3f39be - true - Parameter - Parameter - false - 0 - - - - - - 7608 - 22564 - 53 - 20 - - - 7636 - 22574 - - - - - - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Mirror an object. + + Evaluate an expression + FORMAT("{0:R}",O) true - 6e32738f-b233-4380-b3f3-e003cdb73a30 + 5c3f9e81-3d49-45aa-b872-ea80a910db14 true - Mirror - Mirror + Expression + Expression - + - 7522 - 22460 - 138 - 44 + 10385 + 27772 + 194 + 28 - 7590 - 22482 + 10485 + 27786 - - - Base geometry - 297ad678-36e1-4063-84c9-bed9809f2ce0 - true - Geometry - Geometry - true - 9508e098-ef16-4c0d-be88-998ab5655a4c - 1 - - - - - - 7524 - 22462 - 51 - 20 - - - 7551 - 22472 - - - - - - - - Mirror plane - d484ee32-483a-4ae8-94bc-a2536ec9c7bc - true - Plane - Plane - false - 0ce9c9df-40ef-46cb-85ac-7aa25e06b6e7 - 1 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 7524 - 22482 - 51 - 20 - - - 7551 - 22492 - - - - - - 1 + + + Expression variable + 85ddd55b-42bb-456d-bac6-f734b7e309ad + true + Variable O + O + true + 94347c95-768a-47fd-8559-3a3d676c08c0 + 1 - + - 1 - {0} + + 10387 + 27774 + 14 + 24 + + + 10395.5 + 27786 + - - - - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - - - - - - - - - Mirrored geometry - fbe59d4b-fa47-4c41-9d13-7c73982c69a3 - true - Geometry - Geometry - false - 0 - - - - - - 7605 - 22462 - 53 - 20 - - - 7633 - 22472 - - - - - - - - Transformation data - a93274d2-c194-4c7a-bdd7-20377a0b466f - true - Transform - Transform - false - 0 - - - - - - 7605 - 22482 - 53 - 20 - - - 7633 - 22492 - + + + Result of expression + efcca8ec-2d30-438f-91cd-ec16d996422c + true + Result + + false + 0 + + + + + 10568 + 27774 + 9 + 24 + + + 10574 + 27786 + + + + @@ -168785,386 +183147,333 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Create a line segment defined by start point, tangent and length.} + + Evaluate an expression + FORMAT("{0:0.0000000000}",O) true - 5fc5e35b-f787-42c4-8dcc-f1adcf4ff668 + 173d3877-9b54-4d39-bc8a-a9d714d53b98 true - Line SDL - Line SDL + Expression + Expression - + - 7538 - 22606 - 106 - 64 + 9997 + 27726 + 285 + 28 - 7602 - 22638 + 10142 + 27740 - - - Line start point - 10035cb2-c576-4150-8c6d-4aa8f587483e - true - Start - Start - false - 94262e80-8dd0-445b-82f7-4d5a4ea30cbf - 1 - - - - - - 7540 - 22608 - 47 - 20 - - - 7565 - 22618 - - - - - - - - Line tangent (direction) - 09b2a66b-84d1-493d-9a42-8ba243246987 - true - Direction - Direction - false - 2cef40e5-8774-4d3f-b736-e2af82b1227e - 1 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 7540 - 22628 - 47 - 20 - - - 7565 - 22638 - - - - - - 1 + + + Expression variable + 03653019-0e81-4e2c-b044-69aec5002780 + true + Variable O + O + true + 37df28d9-8586-4c7b-a27d-45da18678ae7 + 1 - + - 1 - {0} + + 9999 + 27728 + 14 + 24 + + + 10007.5 + 27740 + - - - - - 0 - 0 - 1 - - - - - - - - - Line length - 6df394dc-5be4-4cee-93da-7367c2de9fe1 - true - Length - Length - false - 0 - - - - - - 7540 - 22648 - 47 - 20 - - - 7565 - 22658 - - - - - - 1 + + + Result of expression + afcf22ba-d1d3-46ed-99ae-25ef2b8c08b2 + true + Result + + false + 0 - + - 1 - {0} + + 10271 + 27728 + 9 + 24 + + + 10277 + 27740 + - - - - 1 - - - - - - Line segment - 0ce9c9df-40ef-46cb-85ac-7aa25e06b6e7 - true - Line - Line - false - 0 - - - - - - 7617 - 22608 - 25 - 60 - - - 7631 - 22638 - - - - - - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Join as many curves as possible + + Evaluate an expression + FORMAT("{0:0.00000000000000}",O) true - 46747f67-4428-487c-a7b2-b8d0cd6b7843 + e3ad63ac-cab3-425e-bc6e-77ef52eae732 true - Join Curves - Join Curves + Expression + Expression - + - 7532 - 22398 - 118 - 44 + 10323 + 27726 + 318 + 28 - 7595 - 22420 + 10485 + 27740 - - - 1 - Curves to join - 61ad25ea-4890-4bd5-afd5-4eeb9bb0a980 - true - Curves - Curves - false - 9508e098-ef16-4c0d-be88-998ab5655a4c - fbe59d4b-fa47-4c41-9d13-7c73982c69a3 - 2 - - - - - - 7534 - 22400 - 46 - 20 - - - 7558.5 - 22410 - - - - - - - - Preserve direction of input curves - bdc69664-512f-487b-bc67-6c635792a4ce - true - Preserve - Preserve - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 7534 - 22420 - 46 - 20 - - - 7558.5 - 22430 - + + + Expression variable + fafbc7da-03fa-4b0a-be17-928136a8e8a0 + true + Variable O + O + true + 94347c95-768a-47fd-8559-3a3d676c08c0 + 1 + + + + + 10325 + 27728 + 14 + 24 + + + 10333.5 + 27740 + + + + - - - 1 + + + Result of expression + 9a626f9b-35e2-4fb5-b530-6aa0f18281b3 + true + Result + + false + 0 - + - 1 - {0} - - - - - false - - - + + 10630 + 27728 + 9 + 24 + + + 10636 + 27740 + + - - - 1 - Joined curves and individual curves that could not be joined. - 52e645aa-7d1e-49c8-8c8f-bea3e1732d5d - true - Curves - Curves - false - 0 + + + + + + + 8ec86459-bf01-4409-baee-174d0d2b13d0 + Data + + + + + Contains a collection of generic data + true + c36c35db-46d3-471e-bf13-99083fb06848 + true + Data + Data + false + efcca8ec-2d30-438f-91cd-ec16d996422c + 1 + + + + + + 10459 + 27690 + 50 + 24 + + + 10484.11 + 27702.18 + - - - - - 7610 - 22400 - 38 - 40 - - - 7630.5 - 22420 - - - - - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 8ec86459-bf01-4409-baee-174d0d2b13d0 + Data + + + + + Contains a collection of generic data + true + b7826491-b185-412e-9d32-92b7cbe0cbaf + true + Data + Data + false + afcf22ba-d1d3-46ed-99ae-25ef2b8c08b2 + 1 + + + + + + 10117 + 27690 + 50 + 24 + + + 10142.11 + 27702.66 + + + + + + + + + + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + Scale an object uniformly in all directions. true - 707358ec-acc2-4978-96df-dd2c5ef1712b + 9c8e42ec-afbe-4493-a857-2910b3a3d5d1 true - Evaluate Length - Evaluate Length + Scale + Scale - + - 7519 - 22314 - 144 + 10226 + 28859 + 154 64 - 7593 - 22346 + 10310 + 28891 - Curve to evaluate - 3011e852-77c3-4103-9629-d5df735bf5ba + Base geometry + 3847a3dc-7c92-40d1-8b7b-bb3e547e5944 true - Curve - Curve - false - 52e645aa-7d1e-49c8-8c8f-bea3e1732d5d + Geometry + Geometry + true + c0c5cf9e-a76c-48c0-8409-578eb6c6bd0b 1 - 7521 - 22316 - 57 + 10228 + 28861 + 67 20 - 7551 - 22326 + 10271 + 28871 @@ -169172,11 +183481,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Length factor for curve evaluation - d7b4a83c-18e8-4ca9-b6cc-c1ecb7f19d4e + Center of scaling + fcaacee8-0396-4fda-a648-d9371b71b857 true - Length - Length + Center + Center false 0 @@ -169184,14 +183493,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7521 - 22336 - 57 + 10228 + 28881 + 67 20 - 7551 - 22346 + 10271 + 28891 @@ -169207,8 +183516,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - 1 + + 0 + 0 + 0 + @@ -169218,27 +183532,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - If True, the Length factor is normalized (0.0 ~ 1.0) - 6328dc9a-a51e-4f46-8273-06e986795e15 + + Scaling factor + 69f241da-74c1-4332-85a4-86fd1ff85dde + 2^X true - Normalized - Normalized + Factor + Factor false - 0 + 6bdecbe7-bc2a-4446-a1b4-7daa96fe6b7b + 1 - 7521 - 22356 - 57 + 10228 + 28901 + 67 20 - 7551 - 22366 + 10271 + 28911 @@ -169255,7 +183571,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - true + 0.5 @@ -169266,11 +183582,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Point at the specified length - 934b8427-0c04-45cc-a176-c79b7fc8bb71 + Scaled geometry + 9eb06eeb-44df-4f76-a253-e3e979a8c409 true - Point - Point + Geometry + Geometry false 0 @@ -169278,14 +183594,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7608 - 22316 + 10325 + 28861 53 - 20 + 30 - 7636 - 22326 + 10353 + 28876 @@ -169293,38 +183609,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Tangent vector at the specified length - a7220f23-ed00-4b0a-8711-458051494285 - true - Tangent - Tangent - false - 0 - - - - - - 7608 - 22336 - 53 - 20 - - - 7636 - 22346 - - - - - - - - Curve parameter at the specified length - deaf69f1-0aeb-4ff5-b784-c37d014b861e + Transformation data + 50c4c37f-0547-4e81-9732-d9fff228a884 true - Parameter - Parameter + Transform + Transform false 0 @@ -169332,14 +183621,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7608 - 22356 + 10325 + 28891 53 - 20 + 30 - 7636 - 22366 + 10353 + 28906 @@ -169349,87 +183638,86 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b7798b74-037e-4f0c-8ac7-dc1043d093e0 - Rotate + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Rotate an object in a plane. + Scale an object uniformly in all directions. true - 3d2d5cc6-1866-4d03-aec5-a83e0a7fc247 + dda26e08-664b-4b02-8304-34bddc8ec9d8 true - Rotate - Rotate + Scale + Scale - 7522 - 22231 - 138 + 10226 + 28776 + 154 64 - 7590 - 22263 + 10310 + 28808 Base geometry - 8cdecb19-f747-4c6d-9d1e-3f6041fa3034 + 5fcbe13d-12ef-471c-9321-38c909d62e55 true Geometry Geometry true - 52e645aa-7d1e-49c8-8c8f-bea3e1732d5d + 43239747-5011-4f84-82c8-9838b5a52246 1 - 7524 - 22233 - 51 + 10228 + 28778 + 67 20 - 7551 - 22243 + 10271 + 28788 - - Rotation angle in radians - eaa68737-e697-4c3f-bccd-d9e30813ac7d + + Center of scaling + a4e572d9-5a64-4914-8660-0374d389941d true - Angle - Angle + Center + Center false 0 - false - 7524 - 22253 - 51 + 10228 + 28798 + 67 20 - 7551 - 22263 + 10271 + 28808 @@ -169445,8 +183733,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - 3.1415926535897931 + + 0 + 0 + 0 + @@ -169456,28 +183749,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Rotation plane - 7edece2a-d919-41e4-8de1-198a40ff22dc + + Scaling factor + a4edf956-f052-482c-8046-5c76b702b153 + 2^X true - Plane - Plane + Factor + Factor false - 934b8427-0c04-45cc-a176-c79b7fc8bb71 + 6bdecbe7-bc2a-4446-a1b4-7daa96fe6b7b 1 - 7524 - 22273 - 51 + 10228 + 28818 + 67 20 - 7551 - 22283 + 10271 + 28828 @@ -169494,17 +183788,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - + 1000 @@ -169515,8 +183799,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Rotated geometry - 1182dc2a-aaea-4fbf-a1fe-ea8d4113798d + Scaled geometry + b925096e-42ca-48e1-864c-148562f35cc8 true Geometry Geometry @@ -169527,14 +183811,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7605 - 22233 + 10325 + 28778 53 30 - 7633 - 22248 + 10353 + 28793 @@ -169543,7 +183827,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Transformation data - 0b0b1a8f-3821-458b-9d92-6bb2bc09d32a + 6ef435be-c9eb-4f96-9131-2dbdb6eb27c8 true Transform Transform @@ -169554,14 +183838,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7605 - 22263 + 10325 + 28808 53 30 - 7633 - 22278 + 10353 + 28823 @@ -169571,61 +183855,59 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Join as many curves as possible + Scale an object uniformly in all directions. true - fc0a22ac-f8b8-4e1a-8cb9-411342529415 + cd4aaa78-bb6c-43bd-ae4e-037d66f67954 true - Join Curves - Join Curves + Scale + Scale - + - 7532 - 22168 - 118 - 44 + 10234 + 28630 + 154 + 64 - 7595 - 22190 + 10318 + 28662 - - 1 - Curves to join - 178a5c6c-80ee-43e5-979d-a516d56935ab + + Base geometry + 7dcc7c56-2990-4356-a903-1d9b61b4b816 true - Curves - Curves - false - 52e645aa-7d1e-49c8-8c8f-bea3e1732d5d - 1182dc2a-aaea-4fbf-a1fe-ea8d4113798d - 2 + Geometry + Geometry + true + 4540e1d9-0aa8-45ba-b2e6-c402a16ccd98 + 1 - 7534 - 22170 - 46 + 10236 + 28632 + 67 20 - 7558.5 - 22180 + 10279 + 28642 @@ -169633,11 +183915,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Preserve direction of input curves - 4f5132ae-16fb-4c4a-9408-97658a62b936 + Center of scaling + 8a44dcdb-3d64-4b11-b401-0db1b5ee2dbd true - Preserve - Preserve + Center + Center false 0 @@ -169645,14 +183927,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7534 - 22190 - 46 + 10236 + 28652 + 67 20 - 7558.5 - 22200 + 10279 + 28662 @@ -169668,8 +183950,62 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - false + + 0 + 0 + 0 + + + + + + + + + + + + Scaling factor + 1d036fb0-b50c-4552-af8f-5163ae45e385 + 1/2^X + true + Factor + Factor + false + 6bdecbe7-bc2a-4446-a1b4-7daa96fe6b7b + 1 + + + + + + 10236 + 28672 + 67 + 20 + + + 10279 + 28682 + + + + + + 1 + + + + + 1 + {0} + + + + + 1000 @@ -169679,13 +184015,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Joined curves and individual curves that could not be joined. - 6fda1002-bf75-4295-91e2-57271e487305 + + Scaled geometry + decde381-1034-4ed6-b96f-3a09ec3ed8a9 true - Curves - Curves + Geometry + Geometry false 0 @@ -169693,146 +184028,80 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7610 - 22170 - 38 - 40 + 10333 + 28632 + 53 + 30 - 7630.5 - 22190 + 10361 + 28647 - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 0d02c7f9-645d-4eff-aa8b-42044e536d9a - 6dfa2e40-0b93-4d78-bfef-d1b0498ae063 - 6e32738f-b233-4380-b3f3-e003cdb73a30 - 5fc5e35b-f787-42c4-8dcc-f1adcf4ff668 - 46747f67-4428-487c-a7b2-b8d0cd6b7843 - 707358ec-acc2-4978-96df-dd2c5ef1712b - 3d2d5cc6-1866-4d03-aec5-a83e0a7fc247 - fc0a22ac-f8b8-4e1a-8cb9-411342529415 - 1c683cd3-d178-40f6-af46-51830c911e87 - 44b37048-c31c-4e55-aa4a-0a740586d36f - 9a96a98b-9d42-4cd5-9284-e3ec69b5d0ba - 30001983-c314-4c6c-88d3-45dee8332dbb - 9f95dc08-d6f9-4d10-a5dd-ef1fc47e0022 - c87e5f22-762f-485a-b818-05e9c603f0ea - ddb6fc0a-d855-4568-a2d9-a2271d2cdc89 - 15 - a3a59315-e267-4aed-a39a-7268f8037e96 - Group - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 135c614d-28b6-42e1-a219-d63d1c92b406 - true - Panel - - false - 0 - c72da2af-8375-4f8b-a200-edaf292758da - 1 - Double click to edit panel content… - - - - - - 7525 - 24811 - 145 - 20 - - 0 - 0 - 0 - - 7525.938 - 24811.41 - - - - + - - 255;255;255;255 - - false - false - true - false - false - true + Transformation data + 04ffc2cf-8e67-45f0-b395-a675c7b0e610 + true + Transform + Transform + false + 0 + + + + + 10333 + 28662 + 53 + 30 + + + 10361 + 28677 + + + + - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - Contains a collection of generic curves - true - 1c683cd3-d178-40f6-af46-51830c911e87 + 2 + A wire relay object + 6bdecbe7-bc2a-4446-a1b4-7daa96fe6b7b true - Curve - Curve + Relay + false - 6fda1002-bf75-4295-91e2-57271e487305 + 0d5480fd-b809-4f0b-985d-ac75960fc64f 1 - 7574 - 22138 - 50 - 24 + 10291 + 28923 + 40 + 16 - 7599.518 - 22150.96 + 10311 + 28931 @@ -169840,243 +184109,145 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 1c683cd3-d178-40f6-af46-51830c911e87 - 1 - 828d389f-4f26-4fd5-9d27-1eab46d2dbc2 - Group - Curve - - - - - - - - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - A panel for custom notes and text values - b16c7be5-f1f6-4ee1-9aa3-eb466cc5a884 + + Numeric scroller for single numbers + 304e5ccb-5a35-4e0c-8b92-206985fc9cf3 true - Panel - + Digit Scroller + Digit Scroller false - 0 0 - 0.35721403168191375/4/4 - + + 12 + Digit Scroller + 11 + + 16.0 + + + + - 7380 - 25048 - 439 + 10188 + 29016 + 250 20 - 0 - 0 - 0 - 7380.498 - 25048.09 - - - - - - - 255;255;255;255 + 10188.34 + 29016.86 - false - false - true - false - false - true - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 84627490-0fb2-4498-8138-ad134ee4cb36 + Curve | Curve - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + Solve intersection events for two curves. true - f7b89038-5175-49ed-97f0-fee8f703ec8f + 25493dac-1f0f-4b75-8b92-6eec422efc11 true - Evaluate Length - Evaluate Length + Curve | Curve + Curve | Curve - + - 7519 - 22042 - 144 + 10238 + 28712 + 146 64 - 7593 - 22074 + 10299 + 28744 - Curve to evaluate - 35af2178-0d51-4a1f-825d-b3d9ed5efab6 + First curve + c154949d-13a1-4de2-85ea-38b734e9424f true - Curve - Curve + Curve A + Curve A false - 6fda1002-bf75-4295-91e2-57271e487305 + 9eb06eeb-44df-4f76-a253-e3e979a8c409 1 - 7521 - 22044 - 57 - 20 + 10240 + 28714 + 44 + 30 - 7551 - 22054 + 10263.5 + 28729 - - Length factor for curve evaluation - 7807ac5f-6891-46f7-b0d3-a191d9633399 - true - Length - Length - false - 0 - - - - - - 7521 - 22064 - 57 - 20 - - - 7551 - 22074 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 3058ccb8-c18f-4716-a520-7530b08fc5e9 + + Second curve + 039a2f18-cf5c-461b-be77-ab9798fd34f2 true - Normalized - Normalized + Curve B + Curve B false - 0 + b925096e-42ca-48e1-864c-148562f35cc8 + 1 - + - 7521 - 22084 - 57 - 20 + 10240 + 28744 + 44 + 30 - 7551 - 22094 + 10263.5 + 28759 - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - Point at the specified length - afdeb27a-cb06-4fce-8d04-973ffb5ced6d + + 1 + Intersection events + 4540e1d9-0aa8-45ba-b2e6-c402a16ccd98 true - Point - Point + 1 + Points + Points false 0 @@ -170084,26 +184255,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7608 - 22044 - 53 + 10314 + 28714 + 68 20 - 7636 - 22054 + 10341.5 + 28724 - - Tangent vector at the specified length - 76a71cf1-cdcc-4cc9-b2be-8098b6eb2168 + + 1 + Parameters on first curve + a146daca-813a-45b0-a027-20dcb746cf60 true - Tangent - Tangent + Params A + Params A false 0 @@ -170111,26 +184283,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7608 - 22064 - 53 + 10314 + 28734 + 68 20 - 7636 - 22074 + 10341.5 + 28744 - - Curve parameter at the specified length - 3f9b874e-df35-4fc1-85bc-8361293efd48 + + 1 + Parameters on second curve + 1fce959b-2d31-4cda-8868-0ad2b2b42d7e true - Parameter - Parameter + Params B + Params B false 0 @@ -170138,14 +184311,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7608 - 22084 - 53 + 10314 + 28754 + 68 20 - 7636 - 22094 + 10341.5 + 28764 @@ -170155,107 +184328,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 88d97611-26d5-435e-85e1-fdc01e1ae443 - true - Expression - Expression - - - - - - 7494 - 21820 - 194 - 28 - - - 7594 - 21834 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 164d026b-9f2c-48ea-aadc-46f1f28f42ab - true - Variable O - O - true - 23fe09ff-a145-40b0-a164-7d25b3eab274 - 1 - - - - - - 7496 - 21822 - 14 - 24 - - - 7504.5 - 21834 - - - - - - - - Result of expression - d459a91c-bc84-49c4-ab09-1c25aee006d6 - true - Result - - false - 0 - - - - - - 7677 - 21822 - 9 - 24 - - - 7683 - 21834 - - - - - - - - - - - - + 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct @@ -170265,7 +184338,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Deconstruct a point into its component parts. true - 36dbebc4-a3c4-4ff6-a03c-7eed77105921 + 6dd5f4ed-a71f-43b5-9556-d3ab2e83be7a true Deconstruct Deconstruct @@ -170274,50 +184347,52 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7525 - 21954 - 132 + 10227 + 28462 + 168 64 - 7572 - 21986 + 10274 + 28494 Input point - 31552fb1-ba2d-4773-95f2-16293e7e1b6e + d4306bac-3039-4cdb-98c4-e48499c1fd57 true Point Point false - afdeb27a-cb06-4fce-8d04-973ffb5ced6d + decde381-1034-4ed6-b96f-3a09ec3ed8a9 1 - 7527 - 21956 + 10229 + 28464 30 60 - 7543.5 - 21986 + 10245.5 + 28494 - + Point {x} component - 23fe09ff-a145-40b0-a164-7d25b3eab274 + 08fe9886-fede-4488-90f0-870c2ef5d207 + ABS(X) true + 2 X component X component false @@ -170327,24 +184402,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7587 - 21956 - 68 + 10289 + 28464 + 104 20 - 7622.5 - 21966 + 10324.5 + 28474 - + Point {y} component - c76dbffb-3ad9-4777-b237-d91767fe372a + 662c3174-f77d-4ffa-bec9-f9cd4fd2e6c0 + ABS(X) true + 2 Y component Y component false @@ -170354,24 +184431,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7587 - 21976 - 68 + 10289 + 28484 + 104 20 - 7622.5 - 21986 + 10324.5 + 28494 - + Point {z} component - d825a26e-1046-43c4-aa72-ec8009512657 + 22ab65a9-fdf7-4462-96d1-da310167ac92 + ABS(X) true + 2 Z component Z component false @@ -170381,14 +184460,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7587 - 21996 - 68 + 10289 + 28504 + 104 20 - 7622.5 - 22006 + 10324.5 + 28514 @@ -170398,153 +184477,89 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 235a8524-d28f-4b64-ac0c-a2c704f2e604 - true - Panel - - false - 0 - d459a91c-bc84-49c4-ab09-1c25aee006d6 - 1 - Double click to edit panel content… - - - - - - 7518 - 21804 - 160 - 20 - - 0 - 0 - 0 - - 7518.289 - 21804.55 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - - Evaluate an expression - FORMAT("{0:R}",O) + + Measure the length of a list. true - 152ea8d2-dd91-4423-81d2-698f1b7be65a + ed78892a-320b-476c-8c93-6a7fa7e08ddd true - Expression - Expression + List Length + List Length - + - 7494 - 21734 - 194 + 10264 + 28583 + 93 28 - 7594 - 21748 + 10303 + 28597 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 + Base list + 61d82b8f-c27e-42c0-9bff-242aca4a8ba5 + true + List + List + false + decde381-1034-4ed6-b96f-3a09ec3ed8a9 + 1 - - - - Expression variable - ee77447c-d43a-4ecc-b02d-01a82efdf9e4 - true - Variable O - O - true - c76dbffb-3ad9-4777-b237-d91767fe372a - 1 - - - - - - 7496 - 21736 - 14 - 24 - - - 7504.5 - 21748 - - - - - - - - Result of expression - ac4cc66d-7dae-4cf6-a661-a1ec65427859 - true - Result - - false - 0 + + + + + 10266 + 28585 + 22 + 24 + + + 10278.5 + 28597 + + + + + + + + Number of items in L + 9f0a55bc-be29-46c8-92f5-19cf8f55bb4f + true + Length + Length + false + 0 + + + + + + 10318 + 28585 + 37 + 24 + + + 10338 + 28597 + - - - - - 7677 - 21736 - 9 - 24 - - - 7683 - 21748 - - - - @@ -170552,7 +184567,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -170561,13 +184576,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 7658cd8b-a1b4-4e74-a5f0-4701d8468b92 + 67028c15-5934-458f-ab2a-9f38d9cd0ed5 true Panel false - 0 - ac4cc66d-7dae-4cf6-a661-a1ec65427859 + 1 + 9f0a55bc-be29-46c8-92f5-19cf8f55bb4f 1 Double click to edit panel content… @@ -170575,17 +184590,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7518 - 21716 - 160 + 10289 + 28552 + 50 20 0 0 0 - 7518.289 - 21716.13 + 10289.14 + 28552.5 @@ -170606,99 +184621,144 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9c85271f-89fa-4e9f-9f4a-d75802120ccc - Division + 9445ca40-cc73-4861-a455-146308676855 + Range - Mathematical division + Create a range of numbers. true - 7cf7d828-280e-4457-ba22-1fc72d61b0c9 + e6d66e97-4999-47ab-aafa-1244fd466ec2 true - Division - Division + Range + Range - 7550 - 21632 - 82 + 10248 + 28254 + 126 44 - 7581 - 21654 + 10322 + 28276 - Item to divide (dividend) - 7e0dac2d-59c3-4ed8-85fc-83891c9743e8 + Domain of numeric range + 9017495a-bad7-47d0-9a30-80301583303f true - A - A + Domain + Domain false - 235a8524-d28f-4b64-ac0c-a2c704f2e604 + f5633d88-5c8d-4738-9ca4-78f1f3b10604 1 - + - 7552 - 21634 - 14 + 10250 + 28256 + 57 20 - 7560.5 - 21644 + 10288 + 28266 + + + 1 + + + + + 1 + {0} + + + + + + 0 + 1 + + + + + + + - - Item to divide with (divisor) - 3eabd983-4c97-47f2-b6a8-c03868b2bd3b + + Number of steps + 98ded187-e65c-4902-9208-3f83d4358b44 + X-2 true - B - B + Steps + Steps false - 7658cd8b-a1b4-4e74-a5f0-4701d8468b92 + 67028c15-5934-458f-ab2a-9f38d9cd0ed5 1 - + - 7552 - 21654 - 14 + 10250 + 28276 + 57 20 - 7560.5 - 21664 + 10288 + 28286 + + + 1 + + + + + 1 + {0} + + + + + 10 + + + + + + - - The result of the Division - df8201ba-ce81-4d42-8a3c-95286d5a881c + + 1 + Range of numbers + 47f14d51-300b-482b-8dce-d227d4d36a41 true - Result - Result + Range + Range false 0 @@ -170706,14 +184766,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7596 - 21634 - 34 + 10337 + 28256 + 35 40 - 7614.5 - 21654 + 10356 + 28276 @@ -170723,259 +184783,229 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 1b05147b-2872-4537-9a1b-888a55510d3d - true - Panel - - false - 0 - c72da2af-8375-4f8b-a200-edaf292758da - 1 - Double click to edit panel content… - - - - - - 7518 - 21568 - 160 - 20 - - 0 - 0 - 0 - - 7518.527 - 21568.61 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + d1a28e95-cf96-4936-bf34-8bf142d731bf + Construct Domain - - Evaluate an expression - FORMAT("{0:R}",O) + + Create a numeric domain from two numeric extremes. true - 51fe0398-fd36-4ce9-85b2-6385fdf8b946 + 9ac4b811-e818-4cae-b5a8-1125c38df8ce true - Expression - Expression + Construct Domain + Construct Domain - + - 7494 - 21585 - 194 - 28 + 10233 + 28316 + 156 + 44 - 7594 - 21599 + 10331 + 28338 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Start value of numeric domain + 5de9b5e3-05b5-4d96-a127-d797480cf6e4 + true + Domain start + Domain start + false + 0 - - - Expression variable - f372874c-f8d1-4176-831a-a15011ca750e - true - Variable O - O - true - df8201ba-ce81-4d42-8a3c-95286d5a881c - 1 + + + + 10235 + 28318 + 81 + 20 + + + 10285 + 28328 + + + + + + 1 - + - - 7496 - 21587 - 14 - 24 - - - 7504.5 - 21599 - + 1 + {0} + + + + 0 + + + - - - Result of expression - 0b7c9268-5511-409e-a1e0-df53778058fd - true - Result - - false - 0 + + + + + End value of numeric domain + cd414644-3cdd-49c2-a949-93d34363cefc + X-2 + true + Domain end + Domain end + false + 67028c15-5934-458f-ab2a-9f38d9cd0ed5 + 1 + + + + + + 10235 + 28338 + 81 + 20 + + + 10285 + 28348 + + + + + + 1 - + - - 7677 - 21587 - 9 - 24 - - - 7683 - 21599 - + 1 + {0} + + + + 1 + + + - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - c72da2af-8375-4f8b-a200-edaf292758da - true - Relay - - false - 0b7c9268-5511-409e-a1e0-df53778058fd - 1 - - - - - - 7571 - 21510 - 40 - 16 - - - 7591 - 21518 - + + + Numeric domain between {A} and {B} + f5633d88-5c8d-4738-9ca4-78f1f3b10604 + true + Domain + Domain + false + 0 + + + + + 10346 + 28318 + 41 + 40 + + + 10368 + 28338 + + + + - + - a0d62394-a118-422d-abb3-6af115c75b25 - Addition + 59daf374-bc21-4a5e-8282-5504fb7ae9ae + List Item - - Mathematical addition + + 0 + Retrieve a specific item from a list. true - 56cccad3-2219-440f-8577-8a25cce2f6f2 + 26626c04-163a-4a20-980f-a24b2f442126 true - Addition - Addition + List Item + List Item - 7550 - 21447 - 82 - 44 + 10258 + 28170 + 106 + 64 - 7581 - 21469 + 10322 + 28202 - - 2 + + 3 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + 2e3ab970-8545-46bb-836c-1c11e5610bce + cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - First item for addition - e9a280bc-b029-4e39-b507-bb08a166b4c0 + + 1 + Base list + f6f764a0-a6d4-4a7b-b3db-bf3cc6ffe82a true - A - A - true - 7658cd8b-a1b4-4e74-a5f0-4701d8468b92 + 1 + List + List + false + 834ee95c-4eac-4530-8a3c-29c57058ad84 1 - 7552 - 21449 - 14 + 10260 + 28172 + 47 20 - 7560.5 - 21459 + 10293 + 28182 @@ -170983,39 +185013,108 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Second item for addition - 41071ba3-f34a-4bb7-bb6e-fdf43b31056b + Item index + e9ce2f59-3303-4a53-ba0d-15261a26e9ff true - B - B - true - 235a8524-d28f-4b64-ac0c-a2c704f2e604 + Index + Index + false + 47f14d51-300b-482b-8dce-d227d4d36a41 1 - + - 7552 - 21469 - 14 + 10260 + 28192 + 47 20 - 7560.5 - 21479 + 10293 + 28202 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - + - Result of addition - 9c043701-2a90-4a63-9cef-403638fe3802 + Wrap index to list bounds + 478b03d0-58e3-42d1-a713-e7fca9401b60 true - Result - Result + Wrap + Wrap + false + 0 + + + + + + 10260 + 28212 + 47 + 20 + + + 10293 + 28222 + + + + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + + + + + + Item at {i'} + 8518e1e8-f491-41ba-8c28-753b8dee029c + true + 1 + false + Item + i false 0 @@ -171023,14 +185122,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7596 - 21449 - 34 - 40 + 10337 + 28172 + 25 + 60 - 7614.5 - 21469 + 10343 + 28202 @@ -171042,71 +185141,90 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9c85271f-89fa-4e9f-9f4a-d75802120ccc - Division + 3581f42a-9592-4549-bd6b-1c0fc39d067b + Construct Point - Mathematical division + Construct a point from {xyz} coordinates. true - 6630b57b-b7bb-4b55-956e-65c0add88eed + e7098bff-3c56-4289-ab1d-5e2df2dc2cfb true - Division - Division + Construct Point + Construct Point - + - 7550 - 21297 - 82 - 44 + 10238 + 28087 + 145 + 64 - 7581 - 21319 + 10320 + 28119 - - Item to divide (dividend) - ec124671-51c1-4da6-8abc-521102851a7b + + {x} coordinate + a56a7dcb-f55d-49c6-9d98-72ac0015e769 true - A - A + X coordinate + X coordinate false - 3c104a70-9abd-4da6-94c2-b50d2ed71e81 - 1 + 0 - + - 7552 - 21299 - 14 + 10240 + 28089 + 65 20 - 7560.5 - 21309 + 10274 + 28099 + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + - Item to divide with (divisor) - 42484507-1d9b-48a8-8c25-96ac0939b2e2 + {y} coordinate + 90bab88d-fe52-467e-8783-893ea04b7c4b true - B - B + Y coordinate + Y coordinate false 0 @@ -171114,14 +185232,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7552 - 21319 - 14 + 10240 + 28109 + 65 20 - 7560.5 - 21329 + 10274 + 28119 @@ -171137,9 +185255,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Grasshopper.Kernel.Types.GH_Integer - 2 + + 0.5 @@ -171148,13 +185265,61 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - The result of the Division - 911cfeb2-6a07-49cc-a933-bb0786740e72 + {z} coordinate + cc7e0a61-59ef-46a6-9518-54fffcbceb17 true - Result - Result + Z coordinate + Z coordinate + false + 0 + + + + + + 10240 + 28129 + 65 + 20 + + + 10274 + 28139 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + Point coordinate + ccfc0a63-d660-4276-b4c9-ac309204b3cd + true + 1 + Point + Point false 0 @@ -171162,14 +185327,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7596 - 21299 - 34 - 40 + 10335 + 28089 + 46 + 60 - 7614.5 - 21319 + 10351.5 + 28119 @@ -171179,307 +185344,223 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + b7798b74-037e-4f0c-8ac7-dc1043d093e0 + Rotate - - Evaluate an expression - FORMAT("{0:R}",O) + + Rotate an object in a plane. true - 59d3d0ec-df0f-4f6c-b8e0-9ff112c4c214 + 8429a1af-d262-4516-8ba6-4819d9bce080 true - Expression - Expression + Rotate + Rotate - + - 7494 - 21249 - 194 - 28 + 10224 + 28004 + 174 + 64 - 7594 - 21263 + 10292 + 28036 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Base geometry + 2354448f-84ae-4964-ae1e-4c8be9e4cc1d + true + Geometry + Geometry + true + 8518e1e8-f491-41ba-8c28-753b8dee029c + 1 + + + + + + 10226 + 28006 + 51 + 20 + + + 10253 + 28016 + + + + + + + + Rotation angle in radians + fb8b0864-fea6-4081-b308-2eb08c6eca8d + true + Angle + Angle + false + 0 + false - - - Expression variable - 7279fd2f-28fe-41f7-8502-60affce70d57 - true - Variable O - O - true - 911cfeb2-6a07-49cc-a933-bb0786740e72 - 1 + + + + 10226 + 28026 + 51 + 20 + + + 10253 + 28036 + - - - - - 7496 - 21251 - 14 - 24 - - - 7504.5 - 21263 - - - - - - - Result of expression - bf59cde7-344a-4f58-bbe4-9b2580c56796 - true - Result - - false - 0 + + + 1 - + - - 7677 - 21251 - 9 - 24 - - - 7683 - 21263 - + 1 + {0} + + + + 3.1415926535897931 + + + - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 2e2e5360-9054-450f-b0d9-828af6d004a2 - true - Panel - - false - 0 - bf59cde7-344a-4f58-bbe4-9b2580c56796 - 1 - Double click to edit panel content… - - - - - - 7518 - 21232 - 160 - 20 - - 0 - 0 - 0 - - 7518.289 - 21232.46 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 3c104a70-9abd-4da6-94c2-b50d2ed71e81 - true - Panel - - false - 0 - f4e0f3a1-e1f8-431f-84a9-4d78e4bc8f8b - 1 - Double click to edit panel content… - - - - - - 7518 - 21384 - 160 - 20 - - 0 - 0 - 0 - - 7518.289 - 21384.38 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - e6da33ac-d80f-4c54-b680-eeeaba3ff614 - true - Expression - Expression - - - - - - 7494 - 21400 - 194 - 28 - - - 7594 - 21414 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Rotation plane + 22341cb1-b6d4-4f32-a6b9-aa0a2002592a + true + Plane + Plane + false + ccfc0a63-d660-4276-b4c9-ac309204b3cd + 1 - - - Expression variable - a6328d19-9311-48e2-8c98-8e81db0e6c07 - true - Variable O - O - true - 9c043701-2a90-4a63-9cef-403638fe3802 - 1 + + + + 10226 + 28046 + 51 + 20 + + + 10253 + 28056 + + + + + + 1 - + - - 7496 - 21402 - 14 - 24 - - - 7504.5 - 21414 - + 1 + {0} + + + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + + - - - Result of expression - f4e0f3a1-e1f8-431f-84a9-4d78e4bc8f8b - true - Result - - false - 0 + + + + + Rotated geometry + 418b0f69-82c4-44ab-9c99-33ec6ccaf813 + true + 1 + Geometry + Geometry + false + true + 0 + + + + + + 10307 + 28006 + 89 + 30 + + + 10335 + 28021 + + + + + + + + Transformation data + f1e959a8-313a-4c1d-967f-a14d1ad0a983 + true + Transform + Transform + false + 0 + + + + + + 10307 + 28036 + 89 + 30 + + + 10335 + 28051 + - - - - - 7677 - 21402 - 9 - 24 - - - 7683 - 21414 - - - - @@ -171487,86 +185568,107 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 3581f42a-9592-4549-bd6b-1c0fc39d067b + Construct Point - Scale an object uniformly in all directions. + Construct a point from {xyz} coordinates. true - 421e1f40-1c39-41b5-9c1e-9d61ed50a5db + 23015bee-c083-4af1-a5dc-e173dadaafa5 true - Scale - Scale + Construct Point + Construct Point - + - 7514 - 21126 - 154 + 10246 + 28380 + 129 64 - 7598 - 21158 + 10328 + 28412 - Base geometry - 753f0a2f-fe50-45cd-afcb-b9c4fbcc38c3 + {x} coordinate + 0214d13f-f5e0-4573-b5ff-7754e7ab348d true - Geometry - Geometry - true - 1c683cd3-d178-40f6-af46-51830c911e87 + X coordinate + X coordinate + false + 08fe9886-fede-4488-90f0-870c2ef5d207 1 - + - 7516 - 21128 - 67 + 10248 + 28382 + 65 20 - 7559 - 21138 + 10282 + 28392 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - - Center of scaling - eedce016-66e6-411c-8961-84bb286f2a5c + + {y} coordinate + 0b90d6cf-3608-4931-a60e-11be5a299728 true - Center - Center + Y coordinate + Y coordinate false - 0 + 662c3174-f77d-4ffa-bec9-f9cd4fd2e6c0 + 1 - 7516 - 21148 - 67 + 10248 + 28402 + 65 20 - 7559 - 21158 + 10282 + 28412 @@ -171582,13 +185684,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 0 @@ -171598,29 +185695,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - 39471cdf-88cf-4030-bd4e-190a6f77e3fb - 1/X + + {z} coordinate + 39310936-b23e-42ac-bd00-360d4ededdfe true - Factor - Factor + Z coordinate + Z coordinate false - 2e2e5360-9054-450f-b0d9-828af6d004a2 + 22ab65a9-fdf7-4462-96d1-da310167ac92 1 - 7516 - 21168 - 67 + 10248 + 28422 + 65 20 - 7559 - 21178 + 10282 + 28432 @@ -171637,7 +185733,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 0 @@ -171648,38 +185744,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Scaled geometry - 59788862-a115-4256-a5f1-2c1ae9fd45bf - true - Geometry - Geometry - false - 0 - - - - - - 7613 - 21128 - 53 - 30 - - - 7641 - 21143 - - - - - - - - Transformation data - f5640de2-0d2f-4a1a-940f-d4ac31e6f717 + Point coordinate + 834ee95c-4eac-4530-8a3c-29c57058ad84 true - Transform - Transform + Point + Point false 0 @@ -171687,14 +185756,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7613 - 21158 - 53 - 30 + 10343 + 28382 + 30 + 60 - 7641 - 21173 + 10359.5 + 28412 @@ -171704,117 +185773,174 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 7082e895-b111-4112-9e7a-5de8d7c7c95c - true - Curve - Curve - false - 59788862-a115-4256-a5f1-2c1ae9fd45bf - 1 - - - - - - 7572 - 20537 - 50 - 24 - - - 7597.268 - 20549.96 - - - - - - - - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 3cadddef-1e2b-4c09-9390-0e8f78f7609f + Merge - - Evaluate an expression - FORMAT("{0:R}",O) + + Merge a bunch of data streams true - 9a13c0dc-bb24-4f72-9571-14bdd66675e2 + 1107e188-eef7-4c19-ae98-e31de26131c5 true - Expression - Expression + Merge + Merge - 7494 - 21907 - 194 - 28 + 10267 + 27901 + 87 + 84 - 7594 - 21921 + 10303 + 27943 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - Expression variable - 038349da-4897-4e80-989c-41c774aa0843 + + 2 + Data stream 1 + c83d69f4-9208-4076-96bf-b57d34d098a1 true - Variable O - O + false + Data 1 + D1 true - d825a26e-1046-43c4-aa72-ec8009512657 + 8518e1e8-f491-41ba-8c28-753b8dee029c 1 - 7496 - 21909 - 14 - 24 + 10269 + 27903 + 19 + 20 + + + 10280 + 27913 + + + + + + + + 2 + Data stream 2 + f9ab74c4-5174-4db4-8d00-6d5d809f3da7 + true + false + Data 2 + D2 + true + ccfc0a63-d660-4276-b4c9-ac309204b3cd + 1 + + + + + + 10269 + 27923 + 19 + 20 + + + 10280 + 27933 + + + + + + + + 2 + Data stream 3 + 0aae4231-b0eb-4301-9c22-cb3314c1e15e + true + false + Data 3 + D3 + true + 418b0f69-82c4-44ab-9c99-33ec6ccaf813 + 1 + + + + + + 10269 + 27943 + 19 + 20 + + + 10280 + 27953 + + + + + + + + 2 + Data stream 4 + bb807ba9-d448-44dd-85ab-b311f681290e + true + false + Data 4 + D4 + true + 0 + + + + + + 10269 + 27963 + 19 + 20 - 7504.5 - 21921 + 10280 + 27973 - - Result of expression - 96dbc9e9-a90a-4927-9815-5d217f633697 + + 2 + Result of merge + b54f308e-40d5-49cf-9603-04608ca6bb66 true Result - + Result false 0 @@ -171822,14 +185948,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7677 - 21909 - 9 - 24 + 10318 + 27903 + 34 + 80 - 7683 - 21921 + 10336.5 + 27943 @@ -171841,298 +185967,226 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - A panel for custom notes and text values - 52f49153-a197-410a-a02d-d440c32f4e97 + + Contains a collection of floating point numbers + 0d5480fd-b809-4f0b-985d-ac75960fc64f true - Panel - + Number + Number false - 0 - 96dbc9e9-a90a-4927-9815-5d217f633697 + 304e5ccb-5a35-4e0c-8b92-206985fc9cf3 1 - Double click to edit panel content… - + - 7519 - 21890 - 160 - 20 + 10288 + 28972 + 50 + 24 - 0 - 0 - 0 - 7519.158 - 21890.32 + 10313.44 + 28984.99 - - - - 255;255;255;255 - - false - false - true - false - false - true + + + 1 + + + + 1 + {0} + + + + + 65536 + + + + + - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. - true - 6c787197-7373-48f6-b7b9-bd4e9712d98a + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + 23015bee-c083-4af1-a5dc-e173dadaafa5 + 1 + 85d75ab8-1a3b-48c1-a00b-452e5ebf23fb + Group + Construct Point + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + e67debd2-544c-4a62-830a-f5782ec6d95b true - Evaluate Length - Evaluate Length + Relay + + false + 145da25a-2a67-48d1-8b10-c024ec21e886 + 1 - + - 7519 - 20916 - 144 - 64 + 11123 + 30140 + 40 + 16 - 7593 - 20948 + 11143 + 30148 - - - Curve to evaluate - 4a06683b-84e6-4ce8-b99f-6e87affe5e54 - true - Curve - Curve - false - 59788862-a115-4256-a5f1-2c1ae9fd45bf - 1 + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",ROUND(X, 15)) + true + ec56aa9b-bf0e-43f9-a278-6ef141612b48 + true + Expression + Expression + + + + + + 10880 + 28348 + 326 + 28 + + + 11025 + 28362 + - - - - - 7521 - 20918 - 57 - 20 - - - 7551 - 20928 - - - - - - - Length factor for curve evaluation - 646f9e67-d82f-4303-97bd-13b8d7a6549a - true - Length - Length - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 7521 - 20938 - 57 - 20 - - - 7551 - 20948 - - - - - - 1 + + + Expression variable + a9b4973d-6e2e-4c25-90a7-e65f57c6ce56 + true + Variable X + X + true + 29a9aaab-a1e8-4621-8fa9-ab9577de3e21 + 1 - + - 1 - {0} + + 10882 + 28350 + 14 + 24 + + + 10890.5 + 28362 + - - - - 1 - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - cf5edd30-b60b-4687-91f0-8350199a19c3 - true - Normalized - Normalized - false - 0 - - - - - - 7521 - 20958 - 57 - 20 - - - 7551 - 20968 - - - - - - 1 + + + Result of expression + d2ecb03c-5a84-47f8-afac-17ae45bc6a9a + true + Result + Result + false + true + 0 - + - 1 - {0} + + 11154 + 28350 + 50 + 24 + + + 11172.5 + 28362 + - - - - true - - - - - - Point at the specified length - d158ff9d-7623-445c-b059-6258d9873e6c - true - Point - Point - false - 0 - - - - - - 7608 - 20918 - 53 - 20 - - - 7636 - 20928 - - - - - - - - Tangent vector at the specified length - 289d42f7-11bd-45d9-8e36-43f6212646e7 - true - Tangent - Tangent - false - 0 - - - - - - 7608 - 20938 - 53 - 20 - - - 7636 - 20948 - - - - - - - - Curve parameter at the specified length - 5d16361b-f464-420e-9706-0a866da381f8 - true - Parameter - Parameter - false - 0 - - - - - - 7608 - 20958 - 53 - 20 - - - 7636 - 20968 - - - - - - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -172141,9 +186195,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression - FORMAT("{0:R}",O) + FORMAT("{0:R}",ROUND(Y, 15)) true - 6598a20f-173e-4b4d-b898-bc05449f7670 + 372c9713-8b48-4080-bca3-e19d37da43ba true Expression Expression @@ -172152,14 +186206,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7494 - 20699 - 194 + 10872 + 28120 + 325 28 - 7594 - 20713 + 11016 + 28134 @@ -172174,53 +186228,54 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 43341800-f14c-4adb-901e-69667ac91f0f + d9894b40-483e-47a3-beb8-5c0e8978e30d true - Variable O - O + Variable Y + Y true - 303beb65-d916-4a32-80ee-54ecb0c01173 + 66983311-dc16-4275-bf06-bf946c994bad 1 - 7496 - 20701 - 14 + 10874 + 28122 + 13 24 - 7504.5 - 20713 + 10882 + 28134 - + Result of expression - c0e5fd91-ab85-4934-8739-5c6d2ab5fbd7 + ad59754d-108e-4cfa-9319-1b92867cb4a7 true Result - + Result false + true 0 - 7677 - 20701 - 9 + 11145 + 28122 + 50 24 - 7683 - 20713 + 11163.5 + 28134 @@ -172232,98 +186287,98 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct + 22990b1f-9be6-477c-ad89-f775cd347105 + Flip Curve - Deconstruct a point into its component parts. + Flip a curve using an optional guide curve. true - d75a7971-0179-42aa-ac3f-88ee1bdbf459 + cf3fd21c-3ff1-405f-8188-7c3e36e89091 true - Deconstruct - Deconstruct + Flip Curve + Flip Curve - 7525 - 20833 - 132 - 64 + 11706 + 29035 + 100 + 44 - 7572 - 20865 + 11756 + 29057 - Input point - b347279b-39f8-4150-b21e-06923c9928f7 + Curve to flip + b593cb0c-3850-43cb-ab64-fb084a2ca7e3 true - Point - Point + Curve + Curve false - d158ff9d-7623-445c-b059-6258d9873e6c + 76b2a5e6-be01-4e1b-a790-d5e42bb7344e 1 - 7527 - 20835 - 30 - 60 + 11708 + 29037 + 33 + 20 - 7543.5 - 20865 + 11726 + 29047 - + - Point {x} component - 303beb65-d916-4a32-80ee-54ecb0c01173 + Optional guide curve + a253bdd5-f900-4077-99d2-697a4d89362c true - X component - X component - false + Guide + Guide + true 0 - 7587 - 20835 - 68 + 11708 + 29057 + 33 20 - 7622.5 - 20845 + 11726 + 29067 - + - Point {y} component - 1871c037-74d8-425d-97d1-e0b523c62524 + Flipped curve + e8f53765-0f87-4d4c-8084-d0da5bf9ce22 true - Y component - Y component + Curve + Curve false 0 @@ -172331,26 +186386,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7587 - 20855 - 68 + 11771 + 29037 + 33 20 - 7622.5 - 20865 + 11789 + 29047 - + - Point {z} component - ac1a1dd9-a6f1-42fc-8ed8-1f1dc751a6cf + Flip action + c43c0669-746a-411a-938a-c9ae8295f8b2 true - Z component - Z component + Flag + Flag false 0 @@ -172358,14 +186413,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7587 - 20875 - 68 + 11771 + 29057 + 33 20 - 7622.5 - 20885 + 11789 + 29067 @@ -172375,288 +186430,163 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 728cb53a-2801-4767-9579-9c49d7aee2a0 - true - Panel - - false - 0 - c0e5fd91-ab85-4934-8739-5c6d2ab5fbd7 - 1 - Double click to edit panel content… - - - - - - 7518 - 20677 - 160 - 20 - - 0 - 0 - 0 - - 7518.539 - 20677.89 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter - - Evaluate an expression - FORMAT("{0:R}",O) + + Filters a collection of input streams true - 8bf07c87-64b8-4f7d-aba2-4db12e7834d9 + f9dc0f84-f005-4def-9a32-1595c75a315b true - Expression - Expression + Stream Filter + Stream Filter - 7494 - 20613 - 194 - 28 + 11722 + 28915 + 89 + 64 - 7594 - 20627 + 11767 + 28947 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 3 + 2e3ab970-8545-46bb-836c-1c11e5610bce + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - Expression variable - 29d58b74-5f3b-4041-a997-b60382bd9fec + Index of Gate stream + 882b4266-a91e-46f7-86d2-b4f193520620 true - Variable O - O - true - 1871c037-74d8-425d-97d1-e0b523c62524 + Gate + Gate + false + 68fed558-dddc-4bde-84cf-30a1dc52175b 1 - + - 7496 - 20615 - 14 - 24 + 11724 + 28917 + 28 + 20 - 7504.5 - 20627 + 11739.5 + 28927 - - - - - Result of expression - d7bce812-39f3-4d48-b8fc-0c073a6a9af3 - true - Result - - false - 0 - - - - - - 7677 - 20615 - 9 - 24 - - - 7683 - 20627 - + + + 1 + + + + 1 + {0} + + + + + 0 + + + + + - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - ae6114a6-87aa-49b5-b01e-dc0db60731f7 - true - Panel - - false - 0 - d7bce812-39f3-4d48-b8fc-0c073a6a9af3 - 1 - Double click to edit panel content… - - - - - - 7518 - 20592 - 160 - 20 - - 0 - 0 - 0 - - 7518.549 - 20592.27 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - f83f0c0b-8580-47e9-9e4d-22fba721ab53 - true - Expression - Expression - - - - - - 7494 - 20785 - 194 - 28 - - - 7594 - 20799 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 1602e22c-9254-40c0-aabc-302a3b843656 + + + 2 + Input stream at index 0 + b6e0d67c-e5f8-423f-a932-7b958de629c9 + true + false + Stream 0 + 0 + true + 76b2a5e6-be01-4e1b-a790-d5e42bb7344e + 1 + + + + + + 11724 + 28937 + 28 + 20 + + + 11739.5 + 28947 + + + + + + + + 2 + Input stream at index 1 + 85e8f5a0-9c99-4451-a993-addcc86813fb true - Variable O - O + false + Stream 1 + 1 true - ac1a1dd9-a6f1-42fc-8ed8-1f1dc751a6cf + e8f53765-0f87-4d4c-8084-d0da5bf9ce22 1 - 7496 - 20787 - 14 - 24 + 11724 + 28957 + 28 + 20 - 7504.5 - 20799 + 11739.5 + 28967 - - Result of expression - c0844f1a-890d-48a5-b4bd-ab8b6f4f6568 + + 2 + Filtered stream + 6909d3f9-3b76-40d3-9d12-d3bb72e99f02 true - Result - + false + Stream + S(0) false 0 @@ -172664,14 +186594,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7677 - 20787 - 9 - 24 + 11782 + 28917 + 27 + 60 - 7683 - 20799 + 11797 + 28947 @@ -172683,95 +186613,85 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider - - A panel for custom notes and text values - 8f96ae32-b5d0-4ce8-bbff-8994e10e5d6d + + Numeric slider for single values + 68fed558-dddc-4bde-84cf-30a1dc52175b true - Panel - + Number Slider + false - 0 - c0844f1a-890d-48a5-b4bd-ab8b6f4f6568 - 1 - Double click to edit panel content… + 0 - + - 7518 - 20764 - 160 + 11689 + 29015 + 150 20 - 0 - 0 - 0 - 7518.289 - 20764.11 + 11689.29 + 29015.06 - + - - 255;255;255;255 - - false - false - true - false - false - true + 0 + 1 + 0 + 1 + 0 + 0 + 0 - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - ce4704df-7da3-42aa-b64f-e8f20157b818 - true + 9f05096a-c595-4115-8939-54713cb925f1 Panel false 0 0 - 1 16 0.35721403168191375 -1 256 0.0014014999884235925 -1 4096 + 128 0.00549350440 +256 0.001373312102167 - 7409 - 25118 - 379 - 104 + 13764 + 26951 + 174 + 33 0 0 0 - 7409.947 - 25118.55 + 13764.97 + 26951.37 @@ -172780,8 +186700,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - false - false + true + true true false false @@ -172792,40 +186712,38 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 1bdfd856-521c-417a-971c-0d51ccf78be5 - true + 6c2d9e2d-29b0-4b0d-8c17-8fe4bfcaa494 Panel false 0 - fda4edfd-fd26-4b31-ae4f-131c5263e87b - 1 - Double click to edit panel content… + 0 + 0.001373312102167*4 - 7430 - 23127 - 337 - 276 + 13767 + 26905 + 168 + 20 0 0 0 - 7430.479 - 23127.89 + 13767.7 + 26905.71 @@ -172846,107 +186764,44 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Evaluate an expression - FORMAT("{0:R}",O) + + Contains a collection of generic curves true - e3edc1b6-5051-47a2-b2b7-c3711c58cd4f + 442e6075-dae1-49d8-bd6c-8df4b2e5e279 true - Expression - Expression + Curve + Curve + false + adf83129-215a-4938-be3d-47d1a82da650 + 1 - + - 7494 - 23407 - 194 - 28 + 11199 + 20568 + 50 + 24 - 7594 - 23421 + 11224.31 + 20580.13 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 3c6507cd-fbe9-41e6-8ede-85eabab1b06b - true - Variable O - O - true - a61bb92d-8752-43bd-b0f3-9fe07f3d2ca7 - 1 - - - - - - 7496 - 23409 - 14 - 24 - - - 7504.5 - 23421 - - - - - - - - Result of expression - fda4edfd-fd26-4b31-ae4f-131c5263e87b - true - Result - - false - 0 - - - - - - 7677 - 23409 - 9 - 24 - - - 7683 - 23421 - - - - - - - - + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number @@ -172955,26 +186810,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of floating point numbers - 59c34dbd-eb3c-4e58-b214-d73e4bd181b8 + 314ba323-fca5-451e-b5c9-1e0cee8c9c84 true Number Number false - 841bc79c-9937-423d-9430-76e4ebfeb004 + fce57c1e-7c8c-442e-8c34-f03322b193c3 1 - 7582 - 25617 + 11029 + 29928 50 24 - 7607.248 - 25629.52 + 11054.37 + 29940.9 @@ -172982,362 +186837,404 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - cae9fe53-6d63-44ed-9d6d-13180fbf6f89 - 1c9de8a1-315f-4c56-af06-8f69fee80a7a - Curve Graph Mapper + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 6b23f605-1533-4de6-9a99-7e5d71630123 + Relay + + false + 442e6075-dae1-49d8-bd6c-8df4b2e5e279 + 1 + + + + + + 10533 + 30156 + 40 + 16 + + + 10553 + 30164 + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 9d0d1d25-33a3-42a0-a9f9-e43449abed81 + true + Curve + Curve + false + 6b23f605-1533-4de6-9a99-7e5d71630123 + 1 + + + + + + 10812 + 30702 + 50 + 24 + + + 10837.05 + 30714.83 + + + + + + + + + + ccfd6ba8-ecb1-44df-a47e-08126a653c51 + Curve Domain - Remap values with a custom graph using input curves. + Measure and set the curve domain true - 7d55e7dc-f827-43b8-aa47-c9dd146598fd + 27269ca2-746d-493e-bd7f-1659cea6783b true - Curve Graph Mapper - Curve Graph Mapper + Curve Domain + Curve Domain - + - 7422 - 23689 - 160 - 224 + 10778 + 30635 + 116 + 44 - 7490 - 23801 + 10836 + 30657 - - 1 - One or multiple graph curves to graph map values with - 03ef97c0-2b10-4607-b2f8-501154796b25 + + Curve to measure/modify + c14647d7-1e8a-44b0-9699-0889411af5aa true - Curves - Curves + Curve + Curve false - a5b887d8-746e-4a70-9ef8-8936bfedafae + 9d0d1d25-33a3-42a0-a9f9-e43449abed81 1 - 7424 - 23691 - 51 - 27 + 10780 + 30637 + 41 + 20 - 7451 - 23704.75 + 10802 + 30647 - - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - f5644fd1-9e73-4c6c-979c-aa4b22aee85a + + Optional domain, if omitted the curve will not be modified. + ecea4d9b-9629-44bd-adc3-eb6ca5e8c856 true - Rectangle - Rectangle - false - dde8bb55-a063-41c2-9ee4-6e8ac92a8032 - 1 + Domain + Domain + true + 0 - + - 7424 - 23718 - 51 - 28 + 10780 + 30657 + 41 + 20 - 7451 - 23732.25 + 10802 + 30667 - - - 1 - - - - - 1 - {0;0;0;0;0} - - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - 0 - 1 - 0 - 1 - - - - - - - - - - 1 - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - 24bd7645-3816-403f-bb6b-b43c729bf530 + + + Curve with new domain. + cbbcf946-4aec-4d46-b72b-a606f7a104bf true - Values - Values + Curve + Curve false - 9067d090-92be-43ef-b7ee-1948343ee84a - 1 + 0 - 7424 - 23746 - 51 - 27 + 10851 + 30637 + 41 + 20 - 7451 - 23759.75 + 10873 + 30647 - + - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - 10846f42-7201-45f6-a4da-55ed6a0973d0 + Domain of original curve. + 1c3d95c6-f7c9-4c5d-8b42-e0ca74be1f81 true - X Axis - X Axis - true + Domain + Domain + false 0 - 7424 - 23773 - 51 - 28 + 10851 + 30657 + 41 + 20 - 7451 - 23787.25 + 10873 + 30667 - - - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - 589f176f-9a8c-4cef-8d5f-99d03d7deb93 + + + + + + + 429cbba9-55ee-4e84-98ea-876c44db879a + Sub Curve + + + + + Construct a curve from the sub-domain of a base curve. + true + f4b20cd0-ad6e-4694-a5db-9f4fb1e8a455 + true + Sub Curve + Sub Curve + + + + + + 10774 + 30448 + 124 + 44 + + + 10848 + 30470 + + + + + + Base curve + b2054661-b9be-4a99-80b8-0940f81794fc true - Y Axis - Y Axis - true - 0 + Base curve + Base curve + false + cbbcf946-4aec-4d46-b72b-a606f7a104bf + 1 - 7424 - 23801 - 51 - 27 + 10776 + 30450 + 57 + 20 - 7451 - 23814.75 + 10806 + 30460 - - - Flip the graphs X Axis from the bottom of the graph to the top of the graph - b48f3723-e0d3-4efd-a6e0-13cfdf65a74a + + + Sub-domain to extract + a00cd4a1-6e37-4826-88fd-51d54410a69a true - Flip - Flip + Domain + Domain false - 0 + 9334ae67-07c7-4834-8b06-7a33f4821639 + 1 - + - 7424 - 23828 - 51 - 28 + 10776 + 30470 + 57 + 20 - 7451 - 23842.25 + 10806 + 30480 - - - 1 - - - - - 1 - {0} - - - - - false - - - - - - - + - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - 206d2a25-9cfe-4493-a5b9-0c343b61c334 + Resulting sub curve + 28ffb627-e1d3-4ada-af3e-d72a32b969c3 true - Snap - Snap + Curve + Curve false 0 - + - 7424 - 23856 - 51 - 27 + 10863 + 30450 + 33 + 40 - 7451 - 23869.75 + 10881 + 30470 - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - Size of the graph labels - 5c5d9b17-3ce7-4526-be19-428d0d33e982 + + + + + + + 825ea536-aebb-41e9-af32-8baeb2ecb590 + Deconstruct Domain + + + + + Deconstruct a numeric domain into its component parts. + true + b1869d86-deda-4a0d-9417-d722ff5a6f76 + true + Deconstruct Domain + Deconstruct Domain + + + + + + 10784 + 30573 + 104 + 44 + + + 10842 + 30595 + + + + + + Base domain + a2c803c9-f57f-499b-9b73-ba3c6b2d2ab7 true - Text Size - Text Size + Domain + Domain false - 0 + 1c3d95c6-f7c9-4c5d-8b42-e0ca74be1f81 + 1 - + - 7424 - 23883 - 51 - 28 + 10786 + 30575 + 41 + 40 - 7451 - 23897.25 + 10808 + 30595 - - - 1 - - - - - 1 - {0} - - - - - 0.015625 - - - - - - - - 1 - Resulting graph mapped values, mapped on the Y Axis - cecb00b6-8035-4ef8-996e-9b223f6c361d + + Start of domain + 31ee45b7-0163-43d0-be13-20bb206e237a true - Mapped - Mapped + Start + Start false 0 @@ -173345,27 +187242,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7505 - 23691 - 75 + 10857 + 30575 + 29 20 - 7544 - 23701 + 10873 + 30585 - - 1 - The graph curves inside the boundary of the graph - 14c46740-3e52-4641-a50c-c6ee71f200bf + + End of domain + dee37b89-9305-4a36-9179-6d97ca46646d true - Graph Curves - Graph Curves + End + End false 0 @@ -173373,86 +187269,157 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7505 - 23711 - 75 + 10857 + 30595 + 29 20 - 7544 - 23721 + 10873 + 30605 - + + + + + + + d1a28e95-cf96-4936-bf34-8bf142d731bf + Construct Domain + + + + + Create a numeric domain from two numeric extremes. + true + 055cc576-c38c-4518-a0b7-02351a6ac391 + true + Construct Domain + Construct Domain + + + + + + 10758 + 30510 + 156 + 44 + + + 10856 + 30532 + + + + - 1 - The points on the graph curves where the X Axis input values intersected - true - e0437c01-a11d-4c84-8a4e-aefffd5f5703 + Start value of numeric domain + b7629d1e-f2a9-4510-81c4-bb8df98eeaea + X/2 true - Graph Points - Graph Points + Domain start + Domain start false - 0 + dee37b89-9305-4a36-9179-6d97ca46646d + 1 - + - 7505 - 23731 - 75 + 10760 + 30512 + 81 20 - 7544 - 23741 + 10810 + 30522 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - - - 1 - The lines from the X Axis input values to the graph curves - true - 92e7dd7c-3de7-4a37-bb3c-89c5e7027a82 + + + End value of numeric domain + fa41cdac-411c-4290-8d64-738b3324437b true - Value Lines - Value Lines + Domain end + Domain end false - 0 + dee37b89-9305-4a36-9179-6d97ca46646d + 1 - + - 7505 - 23751 - 75 + 10760 + 30532 + 81 20 - 7544 - 23761 + 10810 + 30542 + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + - - - 1 - The points plotted on the X Axis which represent the input values - true - b5806344-b199-44ae-adfc-a00aa48deec5 + + + Numeric domain between {A} and {B} + 9334ae67-07c7-4834-8b06-7a33f4821639 true - Value Points - Value Points + Domain + Domain false 0 @@ -173460,84 +187427,139 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7505 - 23771 - 75 - 20 + 10871 + 30512 + 41 + 40 - 7544 - 23781 + 10893 + 30532 - - - 1 - The lines from the graph curves to the Y Axis graph mapped values - true - e34ba579-7cd5-488e-9cb3-2f02ca16d714 + + + + + + + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b + Move + + + + + Translate (move) an object along a vector. + true + 450d1836-007e-42fe-9e6e-fe593816a576 + true + Move + Move + + + + + + 10760 + 30376 + 138 + 44 + + + 10828 + 30398 + + + + + + Base geometry + 68453121-dd05-471b-a271-3b0e6e0e6681 true - Mapped Lines - Mapped Lines - false - 0 + Geometry + Geometry + true + 28ffb627-e1d3-4ada-af3e-d72a32b969c3 + 1 - 7505 - 23791 - 75 + 10762 + 30378 + 51 20 - 7544 - 23801 + 10789 + 30388 - - - 1 - The points mapped on the Y Axis which represent the graph mapped values - true - 30e7f18d-9dbf-49ef-825b-ad58d84ee6bc + + + Translation vector + e88170f6-4ac7-4245-a6a9-6b3334fc6328 true - Mapped Points - Mapped Points + Motion + Motion false 0 - + - 7505 - 23811 - 75 + 10762 + 30398 + 51 20 - 7544 - 23821 + 10789 + 30408 + + + 1 + + + + + 1 + {0} + + + + + + -0.5 + -0.5 + 0 + + + + + + + - + - The graph boundary background as a surface - 4387d49f-0230-4385-9795-983189e2dbb9 + Translated geometry + 44ac77be-fbeb-466e-bddb-7f1328440517 true - Boundary - Boundary + Geometry + Geometry false 0 @@ -173545,27 +187567,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7505 - 23831 - 75 + 10843 + 30378 + 53 20 - 7544 - 23841 + 10871 + 30388 - - - 1 - The graph labels as curve outlines - fce90d81-fdc5-47bb-b481-cca9c1e4f9df + + + Transformation data + df6843f5-81ac-4924-88f4-bf5656d3e788 true - Labels - Labels + Transform + Transform false 0 @@ -173573,146 +187594,187 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7505 - 23851 - 75 + 10843 + 30398 + 53 20 - 7544 - 23861 + 10871 + 30408 - + + + + + + + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale + + + + + Scale an object uniformly in all directions. + true + c29714be-f7d1-4db0-91e2-ed8c9ccfa8c6 + true + Scale + Scale + + + + + + 10760 + 30289 + 138 + 64 + + + 10828 + 30321 + + + + - 1 - True for input values outside of the X Axis domain bounds -False for input values inside of the X Axis domain bounds - bcfbe363-6402-451f-86c0-3a50c4bdfff2 + Base geometry + 4d9bfc44-2c61-4e4f-bb88-4b8e0e181ef0 true - Out Of Bounds - Out Of Bounds - false - 0 + Geometry + Geometry + true + 44ac77be-fbeb-466e-bddb-7f1328440517 + 1 - 7505 - 23871 - 75 + 10762 + 30291 + 51 20 - 7544 - 23881 + 10789 + 30301 - - - 1 - True for input values on the X Axis which intersect a graph curve -False for input values on the X Axis which do not intersect a graph curve - 330a5a37-f9d9-422f-a3d0-711593704cff + + + Center of scaling + aedb4df6-b9b1-4980-9b64-4f53b9963a22 true - Intersected - Intersected + Center + Center false 0 - + - 7505 - 23891 - 75 + 10762 + 30311 + 51 20 - 7544 - 23901 + 10789 + 30321 - - - - - - - - - - - 11bbd48b-bb0a-4f1b-8167-fa297590390d - End Points - - - - - Extract the end points of a curve. - true - dba667c8-74dc-4a1c-8c1d-1520ea051571 - true - End Points - End Points - - - - - - 7543 - 24114 - 96 - 44 - - - 7593 - 24136 - - + + + + + 1 + + + + + 1 + {0} + + + + + + + 0 + 0 + 0 + + + + + + + + - - - Curve to evaluate - d50bb5c3-7eb4-4033-8bf0-e71f9c817ecb + + + Scaling factor + eea675a8-779d-4d23-82f1-8d86d1584a87 true - Curve - Curve + Factor + Factor false - a5b887d8-746e-4a70-9ef8-8936bfedafae - 1 + 0 - + - 7545 - 24116 - 33 - 40 + 10762 + 30331 + 51 + 20 - 7563 - 24136 + 10789 + 30341 + + + 1 + + + + + 1 + {0} + + + + + 2 + + + + + + - Curve start point - a3cf7f15-c35c-4958-a4fb-60f39818ec7c + Scaled geometry + 7dcd6b2d-8a1b-43b9-a02b-7edb3c6aca31 true - Start - Start + Geometry + Geometry false 0 @@ -173720,14 +187782,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7608 - 24116 - 29 - 20 + 10843 + 30291 + 53 + 30 - 7624 - 24126 + 10871 + 30306 @@ -173735,11 +187797,11 @@ False for input values on the X Axis which do not intersect a graph curve - Curve end point - 61bae804-51f8-4a41-97c9-81b80c560ab5 + Transformation data + a359d01a-11cf-4ae0-abbb-97ed147383af true - End - End + Transform + Transform false 0 @@ -173747,14 +187809,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7608 - 24136 - 29 - 20 + 10843 + 30321 + 53 + 30 - 7624 - 24146 + 10871 + 30336 @@ -173764,58 +187826,126 @@ False for input values on the X Axis which do not intersect a graph curve - + - 575660b1-8c79-4b8d-9222-7ab4a6ddb359 - Rectangle 2Pt + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Create a rectangle from a base plane and two points + + Contains a collection of generic curves true - 464914e0-2900-4dca-aa88-05c9526638e9 + 145da25a-2a67-48d1-8b10-c024ec21e886 true - Rectangle 2Pt - Rectangle 2Pt + Curve + Curve + false + 7dcd6b2d-8a1b-43b9-a02b-7edb3c6aca31 + 1 - + - 7533 - 23986 - 126 - 84 + 10803 + 30249 + 50 + 24 + + + 10828.36 + 30261.02 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 9d0d1d25-33a3-42a0-a9f9-e43449abed81 + 27269ca2-746d-493e-bd7f-1659cea6783b + f4b20cd0-ad6e-4694-a5db-9f4fb1e8a455 + b1869d86-deda-4a0d-9417-d722ff5a6f76 + 055cc576-c38c-4518-a0b7-02351a6ac391 + 450d1836-007e-42fe-9e6e-fe593816a576 + c29714be-f7d1-4db0-91e2-ed8c9ccfa8c6 + 145da25a-2a67-48d1-8b10-c024ec21e886 + 8 + 63aabaa5-28e3-4fc1-b4ee-df782655ab68 + Group + + + + + + + + + + + 3581f42a-9592-4549-bd6b-1c0fc39d067b + Construct Point + + + + + Construct a point from {xyz} coordinates. + true + 46310504-a1a9-4ae4-8be0-ff0a4342b67d + Construct Point + Construct Point + + + + + + 3193 + 7589 + 129 + 64 - 7591 - 24028 + 3275 + 7621 - Rectangle base plane - 9bceac1a-793e-4b63-a008-d5874c65a4f7 - true - Plane - Plane + {x} coordinate + 331b9071-518c-4af3-8dbc-1d55b63bdb34 + X coordinate + X coordinate false - 0 + bc40f179-b9f6-45ce-b849-e07a5cd91521 + 1 - 7535 - 23988 - 41 + 3195 + 7591 + 65 20 - 7557 - 23998 + 3229 + 7601 @@ -173832,17 +187962,7 @@ False for input values on the X Axis which do not intersect a graph curve - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - + 0 @@ -173852,28 +187972,27 @@ False for input values on the X Axis which do not intersect a graph curve - - First corner point. - 23405188-ff32-4c02-b2ff-ad84da00c7d7 - true - Point A - Point A + + {y} coordinate + 847f8f61-ae3d-4ebe-b6cb-50bccad080cf + Y coordinate + Y coordinate false - a3cf7f15-c35c-4958-a4fb-60f39818ec7c + 8facceac-89af-473f-a30b-a8fc1994c445 1 - 7535 - 24008 - 41 + 3195 + 7611 + 65 20 - 7557 - 24018 + 3229 + 7621 @@ -173885,17 +188004,12 @@ False for input values on the X Axis which do not intersect a graph curve 1 - {0;0;0;0;0} + {0} - - - 0 - 0 - 0 - + 0 @@ -173905,65 +188019,11 @@ False for input values on the X Axis which do not intersect a graph curve - - Second corner point. - 44ee55c5-4700-4c7e-8871-f779dcd3f27d - true - Point B - Point B - false - 61bae804-51f8-4a41-97c9-81b80c560ab5 - 1 - - - - - - 7535 - 24028 - 41 - 20 - - - 7557 - 24038 - - - - - - 1 - - - - - 1 - {0;0;0;0;0} - - - - - - - 1 - 1 - 0 - - - - - - - - - - - - Rectangle corner fillet radius - 12f2185c-7a34-423f-a82b-16ad009c01a6 - true - Radius - Radius + + {z} coordinate + f282d42a-de2a-45f0-9448-e10cdddd1757 + Z coordinate + Z coordinate false 0 @@ -173971,14 +188031,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7535 - 24048 - 41 + 3195 + 7631 + 65 20 - 7557 - 24058 + 3229 + 7641 @@ -174005,39 +188065,11 @@ False for input values on the X Axis which do not intersect a graph curve - - Rectangle defined by P, A and B - dde8bb55-a063-41c2-9ee4-6e8ac92a8032 - true - Rectangle - Rectangle - false - 0 - - - - - - 7606 - 23988 - 51 - 40 - - - 7633 - 24008 - - - - - - - - Length of rectangle curve - 286e6a6e-c183-499a-9460-f9abc11bf2fc - true - Length - Length + + Point coordinate + 9f12e306-dfa3-4a81-a306-bc35b527a5e0 + Point + Point false 0 @@ -174045,14 +188077,14 @@ False for input values on the X Axis which do not intersect a graph curve - 7606 - 24028 - 51 - 40 + 3290 + 7591 + 30 + 60 - 7633 - 24048 + 3306.5 + 7621 @@ -174062,123 +188094,104 @@ False for input values on the X Axis which do not intersect a graph curve - - - 310f9597-267e-4471-a7d7-048725557528 - 08bdcae0-d034-48dd-a145-24a9fcf3d3ff - GraphMapper+ + + + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - - External Graph mapper -You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. + + Create a series of numbers. true - 69873ce1-1baf-454a-99ee-7b63778fffc3 - true - GraphMapper+ - GraphMapper+ + 8cc65847-9651-467c-aaf7-27e104d88686 + Series + Series - - - - true - - + - 7582 - 23809 - 126 - 104 + 3182 + 7709 + 117 + 64 - 7649 - 23861 + 3248 + 7741 - - External curve as a graph - e3b67a48-8111-4e2a-98a6-2739ce26a10c - true - Curve - Curve + + First number in the series + 06d7d97b-2e43-4bfc-8414-f60af95bfbb9 + Start + Start false - a5b887d8-746e-4a70-9ef8-8936bfedafae - 1 + 0 - + - 7584 - 23811 - 50 + 3184 + 7711 + 49 20 - 7610.5 - 23821 + 3218 + 7721 - - - - - Optional Rectangle boundary. If omitted the curve's would be landed - 1977b298-e616-44b0-9ea0-6fe0bb14759b - true - Boundary - Boundary - true - dde8bb55-a063-41c2-9ee4-6e8ac92a8032 - 1 - - - - - - 7584 - 23831 - 50 - 20 - - - 7610.5 - 23841 - + + + 1 + + + + 1 + {0} + + + + + 0 + + + + + - - - 1 - List of input numbers - 6876b9a3-df56-4a29-975f-07ac85234d39 - true - Numbers - Numbers + + + Step size for each successive number + 267b5351-858f-4fbc-951e-d4c9f82f6e30 + 1/X + Step + Step false - 9067d090-92be-43ef-b7ee-1948343ee84a + 51740366-f287-4ff9-a8ff-68fa512a6225 1 - 7584 - 23851 - 50 + 3184 + 7731 + 49 20 - 7610.5 - 23861 + 3218 + 7741 @@ -174189,53 +188202,13 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 9 + 1 {0} - + - 0.1 - - - - - 0.2 - - - - - 0.3 - - - - - 0.4 - - - - - 0.5 - - - - - 0.6 - - - - - 0.7 - - - - - 0.8 - - - - - 0.9 + 1 @@ -174244,74 +188217,61 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - + - (Optional) Input Domain -if omitted, it would be 0-1 in "Normalize" mode by default - or be the interval of the input list in case of selecting "AutoDomain" mode - 4fbda31f-b42e-47b3-a05d-ff6f28de6fbb - true - Input - Input - true - 1e5255b4-ca0a-4711-90ae-f0766891699b + Number of values in the series + cc6de1d1-00ba-4e9a-ac02-082d7c92da2e + X+1 + Count + Count + false + 51740366-f287-4ff9-a8ff-68fa512a6225 1 - + - 7584 - 23871 - 50 + 3184 + 7751 + 49 20 - 7610.5 - 23881 + 3218 + 7761 - - - - - (Optional) Output Domain - if omitted, it would be 0-1 in "Normalize" mode by default - or be the interval of the input list in case of selecting "AutoDomain" mode - 2c8f194b-f7a9-4b01-a381-7714146e35f7 - true - Output - Output - true - 1e5255b4-ca0a-4711-90ae-f0766891699b - 1 - - - - - - 7584 - 23891 - 50 - 20 - - - 7610.5 - 23901 - + + + 1 + + + + 1 + {0} + + + + + 17 + + + + + - + 1 - Output Numbers - e0c9fb70-227d-4b96-97e4-784cdd542951 - true - Number - Number + Series of numbers + bc40f179-b9f6-45ce-b849-e07a5cd91521 + Series + Series false 0 @@ -174319,14 +188279,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7664 - 23811 - 42 - 100 + 3263 + 7711 + 34 + 60 - 7686.5 - 23861 + 3281.5 + 7741 @@ -174336,163 +188296,77 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - Filters a collection of input streams + Evaluate an expression + -COS(4*ATAN(1)*X)/2+.5 true - 389fe958-f5ce-4018-a63d-256b87398808 - true - Stream Filter - Stream Filter + 0248f3da-ed00-46b3-94db-bcc43c722729 + Expression + - 7557 - 23606 - 89 - 64 + 3135 + 7668 + 235 + 28 - 7602 - 23638 + 3255 + 7682 - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - Index of Gate stream - 24a713ea-7dc6-40d0-a72d-51d02742226c - true - Gate - Gate - false - 106a93b0-0601-48d7-b498-a6b907cb491a - 1 - - - - - - 7559 - 23608 - 28 - 20 - - - 7574.5 - 23618 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - 2 - Input stream at index 0 - 69c38839-7eea-451d-80a8-f92b7e2dde1e - true - false - Stream 0 - 0 - true - cecb00b6-8035-4ef8-996e-9b223f6c361d - 1 - - - - - - 7559 - 23628 - 28 - 20 - - - 7574.5 - 23638 - - - - - - - - 2 - Input stream at index 1 - a261929b-b801-4c46-b48e-84d5cc21f24f - true - false - Stream 1 - 1 + + Expression variable + 63c6df48-d7b9-4003-b79e-041c4b0d58cd + Variable X + X true - e0c9fb70-227d-4b96-97e4-784cdd542951 + bc40f179-b9f6-45ce-b849-e07a5cd91521 1 - 7559 - 23648 - 28 - 20 + 3137 + 7670 + 14 + 24 - 7574.5 - 23658 + 3145.5 + 7682 - - 2 - Filtered stream - f3d645b5-0fac-4f20-a9f1-779c44fc248e - true - false - Stream - S(1) + + Result of expression + 8facceac-89af-473f-a30b-a8fc1994c445 + Result + false 0 @@ -174500,14 +188374,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7617 - 23608 - 27 - 60 + 3359 + 7670 + 9 + 24 - 7632 - 23638 + 3365 + 7682 @@ -174519,169 +188393,307 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - Numeric slider for single values - 69930a87-8a03-4408-ae2c-9567e94f0b7c - true - Number Slider + + Numeric scroller for single numbers + 51740366-f287-4ff9-a8ff-68fa512a6225 + Digit Scroller false 0 + + + 12 + + 11 + + 256.0 + + - 7534 - 23532 - 150 + 3120 + 7793 + 250 20 - 7534.908 - 23532.48 + 3120.993 + 7793.466 - - - 0 - 1 - 0 - 1 - 0 - 0 - 1 - - - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 + Interpolate - - A panel for custom notes and text values - 6c3f0605-6ecc-4a04-a5cd-81072b39c4af + + Create an interpolated curve through a set of points. + true + ff81e62c-1030-404a-86a2-490091017c5f true - Panel - - false - 1 - ea6ce031-2da6-4f84-b7a5-56e154d99385 - 1 - Double click to edit panel content… + Interpolate + Interpolate - + - + - 7508 - 24314 - 185 - 271 + 3387 + 7635 + 125 + 84 - 0 - 0 - 0 - 7508.979 - 24314.77 + 3454 + 7677 - + + + 1 + Interpolation points + f11cff4f-e968-4d77-b7e0-9bf2ee2e2b7b + true + Vertices + Vertices + false + 9f12e306-dfa3-4a81-a306-bc35b527a5e0 + 1 + + + + + + 3389 + 7637 + 50 + 20 + + + 3415.5 + 7647 + + + + + + - - 255;255;255;255 - - true - true - true - false - false - true + Curve degree + 50d54f02-2846-4f7f-8e53-cbe8bb802bfc + true + Degree + Degree + false + 0 + + + + + + 3389 + 7657 + 50 + 20 + + + 3415.5 + 7667 + + + + + + 1 + + + + + 1 + {0} + + + + + 3 + + + + + + + + + + + Periodic curve + f5a9e8ab-d090-4367-96cc-f6c7a19234c5 + true + Periodic + Periodic + false + 0 + + + + + 3389 + 7677 + 50 + 20 + + + 3415.5 + 7687 + + + + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + + - - - - - - - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds - - - - - Create a numeric domain which encompasses a list of numbers. - true - 0b55e68c-d601-4d71-a7f3-b1bff8c50ecb - true - Bounds - Bounds - - - - - - 7532 - 24253 - 122 - 28 - - - 7596 - 24267 - + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + 799cb46c-230d-464a-b5a9-02561e2dd37e + true + KnotStyle + KnotStyle + false + 0 + + + + + + 3389 + 7697 + 50 + 20 + + + 3415.5 + 7707 + + + + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + + + + + + Resulting nurbs curve + ce4203c6-5e7a-4fc1-bfda-d021414b51f1 + true + Curve + Curve + false + 0 + + + + + 3469 + 7637 + 41 + 26 + + + 3491 + 7650.333 + + + + - - - 1 - Numbers to include in Bounds - 66480d3d-7d34-44f8-ae28-f780cca89bb8 + + + Curve length + 0031ccfa-90e1-4470-a298-0a425da7421d true - Numbers - Numbers + Length + Length false - 9067d090-92be-43ef-b7ee-1948343ee84a - 1 + 0 - 7534 - 24255 - 47 - 24 + 3469 + 7663 + 41 + 27 - 7559 - 24267 + 3491 + 7677 - + - Numeric Domain between the lowest and highest numbers in {N} - 1e5255b4-ca0a-4711-90ae-f0766891699b + Curve domain + e656f53f-431e-4fe3-8b71-9b41f7b17ff9 true Domain Domain @@ -174692,14 +188704,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7611 - 24255 + 3469 + 7690 41 - 24 + 27 - 7633 - 24267 + 3491 + 7703.667 @@ -174709,196 +188721,87 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Evaluate an expression - FORMAT("{0:R}",O) - true - 40543166-758e-4c68-bb76-3839522e6d80 - true - Expression - Expression + + 2 + A wire relay object + 6b5dde33-2b73-4932-aec6-21f0a310d499 + Relay + + false + 863776ad-d527-4591-8dd4-bc625085f22d + 1 - + - 7494 - 24667 - 194 - 28 + 4331 + 11185 + 40 + 16 - 7594 - 24681 + 4351 + 11193 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - f388a59f-eeaa-4f9f-a5ba-638cee1380db - true - Variable O - O - true - 9067d090-92be-43ef-b7ee-1948343ee84a - 1 - - - - - - 7496 - 24669 - 14 - 24 - - - 7504.5 - 24681 - - - - - - - - Result of expression - ea6ce031-2da6-4f84-b7a5-56e154d99385 - true - Result - - false - 0 - - - - - - 7677 - 24669 - 9 - 24 - - - 7683 - 24681 - - - - - - - - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - Evaluate an expression - FORMAT("{0:0.00000000000000000000}",O) - true - e5fb97f5-2ceb-41bd-94d3-482fef5e394a - true - Expression - Expression + Contains a collection of floating point numbers + 7cfc4d2b-6fbd-4b48-933d-14b29d293cc5 + Number + Number + false + 96971adb-dc6f-4220-b87f-875d4c7c2611 + 1 - 7408 - 24899 - 367 - 28 + 8601 + 6963 + 50 + 24 - 7594 - 24913 + 8626.777 + 6975.872 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 - - - - Expression variable - e497c6fc-03b0-41cf-94e6-a2f6e711b397 - true - Variable O - O - true - 637ed566-807c-46f7-812d-f13415712d2f - 1 - - - - - - 7410 - 24901 - 14 - 24 - - - 7418.5 - 24913 - - - - - - - - Result of expression - 491f1856-dea3-47a7-98e8-1f38d63f7688 - true - Result - - false - 0 + + + + 1 + {0} - - - - 7764 - 24901 - 9 - 24 - - - 7770 - 24913 - + + + 1024 @@ -174909,138 +188812,222 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + aaa665bd-fd6e-4ccb-8d2c-c5b33072125d + Curvature - - A panel for custom notes and text values - 5c04e166-bc57-46dc-a33b-d120622015af - true - Panel - - false - 0 - 491f1856-dea3-47a7-98e8-1f38d63f7688 - 1 - Double click to edit panel content… + + Evaluate the curvature of a curve at a specified parameter. + true + 8ae45ee4-1438-4251-b4eb-e20159e46a74 + Curvature + Curvature - + - + - 7509 - 24851 - 179 - 20 + 8558 + 6793 + 137 + 64 - 0 - 0 - 0 - 7509.117 - 24851.63 + 8628 + 6825 - + - - 255;255;255;255 - - false - false - true - false - false - true + Curve to evaluate + 0235bc44-cf65-4397-89a7-81c786729ab2 + Curve + Curve + false + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 1 + + + + + 8560 + 6795 + 53 + 30 + + + 8588 + 6810 + + + + + + + + Parameter on curve domain to evaluate + 52bd11a8-9a8d-4328-9e49-fdc583b4fb65 + Parameter + Parameter + false + e11887c9-8a2d-4694-9a58-d5c0ef1f7193 + 1 + + + + + + 8560 + 6825 + 53 + 30 + + + 8588 + 6840 + + + + + + + + Point on curve at {t} + f8db5649-328e-4006-ba71-562d43d81b7c + Point + Point + false + 0 + + + + + + 8643 + 6795 + 50 + 20 + + + 8669.5 + 6805 + + + + + + + + Curvature vector at {t} + 9a8056af-4ac0-4c82-8825-588205c691f0 + Curvature + Curvature + false + 0 + + + + + + 8643 + 6815 + 50 + 20 + + + 8669.5 + 6825 + + + + + + + + Curvature circle at {t} + 3b12977c-a11f-46b9-8e9b-fc067da9a3e8 + Curvature + Curvature + false + 0 + + + + + + 8643 + 6835 + 50 + 20 + + + 8669.5 + 6845 + + + + - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 7082e895-b111-4112-9e7a-5de8d7c7c95c - 1 - c6487f3a-957c-4dc0-9ad1-1c7e89785626 - Group - Curve - - - - - - - - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 2162e72e-72fc-4bf8-9459-d4d82fa8aa14 + Divide Curve - - Scale an object uniformly in all directions. + + Divide a curve into equal length segments true - 1a0699ec-728f-4d5c-ac63-16306667120b - true - Scale - Scale + 58d39e6b-ee89-4621-9a03-8f77186ab6b0 + Divide Curve + Divide Curve - + - 7514 - 21041 - 154 + 8564 + 6876 + 125 64 - 7598 - 21073 + 8614 + 6908 - - Base geometry - d1bbec8e-dc1e-4fbe-9f3c-5dedabd1ac21 - true - Geometry - Geometry - true - 30001983-c314-4c6c-88d3-45dee8332dbb + + Curve to divide + 68bcc2ef-3055-416c-983c-5a46c575f54e + Curve + Curve + false + ad8132cb-3abf-4b13-8343-c8709d4759c3 1 - 7516 - 21043 - 67 + 8566 + 6878 + 33 20 - 7559 - 21053 + 8584 + 6888 @@ -175048,26 +189035,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Center of scaling - 1bcdeef3-6e3c-4b0d-ac53-75fd34403efd - true - Center - Center + Number of segments + 566171da-31bb-4bfa-b770-da60f917f4cf + Count + Count false - 0 + 7cfc4d2b-6fbd-4b48-933d-14b29d293cc5 + 1 - 7516 - 21063 - 67 + 8566 + 6898 + 33 20 - 7559 - 21073 + 8584 + 6908 @@ -175083,13 +189070,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 10 @@ -175099,29 +189081,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - e9f28d44-9a1b-4493-887a-a41ac09cfa8f - 1/X - true - Factor - Factor + + Split segments at kinks + df77a239-8d89-44eb-94bc-f4a7d6b3ca3a + Kinks + Kinks false - 2e2e5360-9054-450f-b0d9-828af6d004a2 - 1 + 0 - 7516 - 21083 - 67 + 8566 + 6918 + 33 20 - 7559 - 21093 + 8584 + 6928 @@ -175138,7 +189117,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + false @@ -175149,11 +189128,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Scaled geometry - aa10e8f5-5ad6-4906-8d82-a67597ae045a - true - Geometry - Geometry + 1 + Division points + 35757b58-f309-4287-864b-8fd8f19bb49e + Points + Points false 0 @@ -175161,14 +189140,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7613 - 21043 - 53 - 30 + 8629 + 6878 + 58 + 20 - 7641 - 21058 + 8659.5 + 6888 @@ -175176,11 +189155,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Transformation data - 4790e0c1-d97f-479d-b527-17a9caa9c539 - true - Transform - Transform + 1 + Tangent vectors at division points + 4d851461-2f27-48e5-a8b5-ee5dcfd88103 + Tangents + Tangents false 0 @@ -175188,14 +189167,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7613 - 21073 - 53 - 30 + 8629 + 6898 + 58 + 20 - 7641 - 21088 + 8659.5 + 6908 + + + + + + + + 1 + Parameter values at division points + e11887c9-8a2d-4694-9a58-d5c0ef1f7193 + Parameters + Parameters + false + 0 + + + + + + 8629 + 6918 + 58 + 20 + + + 8659.5 + 6928 @@ -175205,36 +189211,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - fbac3e32-f100-4292-8692-77240a42fd1a - Point + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - Contains a collection of three-dimensional points + Contains a collection of generic curves true - 7c0a0934-8289-47a0-b3bb-55187a18e850 - true - Point - Point + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 2 + Curve + Curve false - aa10e8f5-5ad6-4906-8d82-a67597ae045a + 1a1e1173-cda4-4c91-a252-b2ab4ffd882d 1 - 7573 - 21016 - 50 + 8597 + 7393 + 53 24 - 7598.268 - 21028.14 + 8633.492 + 7405.687 @@ -175242,128 +189248,94 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + 23862862-049a-40be-b558-2418aacbd916 + Deconstruct Arc - - Mirror an object. + + Retrieve the base plane, radius and angle domain of an arc. true - ab7eae8f-fda2-4b10-b284-a3a367e7bbb5 - true - Mirror - Mirror + 7d9f14c1-751a-4f85-90ce-62bc5ff4c00e + Deconstruct Arc + Deconstruct Arc - 7519 - 20241 - 138 - 44 + 8569 + 6712 + 114 + 64 - 7587 - 20263 + 8609 + 6744 - - Base geometry - a4702bed-c268-4ea2-97a6-f6a3346e2cc3 - true - Geometry - Geometry - true - 7082e895-b111-4112-9e7a-5de8d7c7c95c + + Arc or Circle to deconstruct + 2b103d58-44b5-4d58-b6ec-13d88be08fb6 + Arc + Arc + false + 3b12977c-a11f-46b9-8e9b-fc067da9a3e8 1 - 7521 - 20243 - 51 - 20 + 8571 + 6714 + 23 + 60 - 7548 - 20253 + 8584 + 6744 - - - Mirror plane - 91377831-431c-42d0-a726-a1ae118e65d9 - true - Plane - Plane + + + Base plane of arc or circle + 6cd89808-2ff0-497c-bdbc-fb339f5e3f88 + Base Plane + Base Plane false 0 - + - 7521 - 20263 - 51 + 8624 + 6714 + 57 20 - 7548 - 20273 + 8654 + 6724 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - - - - - - - - - - Mirrored geometry - 5739075c-340c-4c72-ae5a-0f65a773f9f8 - true - Geometry - Geometry + + + Radius of arc or circle + 21467ea2-702c-47f8-aa77-3b1adc6000a2 + Radius + Radius false 0 @@ -175371,26 +189343,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7602 - 20243 - 53 + 8624 + 6734 + 57 20 - 7630 - 20253 + 8654 + 6744 - - - Transformation data - 66838ca7-4628-40cf-89b2-f0d29bd82b8d - true - Transform - Transform + + + Angle domain (in radians) of arc + cbdadf3a-f368-408f-a975-60126bb356f5 + Angle + Angle false 0 @@ -175398,14 +189369,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7602 - 20263 - 53 + 8624 + 6754 + 57 20 - 7630 - 20273 + 8654 + 6764 @@ -175415,234 +189386,321 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + 797d922f-3a1d-46fe-9155-358b009b5997 + One Over X - - Contains a collection of generic curves + + Compute one over x. true - c82a47b4-09f2-4505-bf49-68485889f195 - true - Curve - Curve - false - eb6cdc92-153b-407b-a04c-3de1dc55eb93 - 1 + eeb5a2ff-80de-44bd-8725-62ba3fb70b8d + One Over X + One Over X - + - 7572 - 20147 - 50 - 24 + 8576 + 6216 + 100 + 28 - 7597.518 - 20159.14 + 8625 + 6230 - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - a5b887d8-746e-4a70-9ef8-8936bfedafae - true - Relay - - false - 1c443774-20bf-43a6-bfdd-0965796750c4 - 1 - - - - - - 7571 - 24185 - 40 - 16 - - - 7591 - 24193 - + + + Input value + 79c5de14-8849-499f-984b-795c4ad27b2b + Value + Value + false + a3416d5a-59f0-4afa-ac1b-577f9f8b884d + 1 + + + + + + 8578 + 6218 + 32 + 24 + + + 8595.5 + 6230 + + + + + + + + Output value + eb544388-03d0-4f68-90cd-d5e1a1a58204 + Result + Result + false + 0 + + + + + 8640 + 6218 + 34 + 24 + + + 8658.5 + 6230 + + + + - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef + Quick Graph - Contains a collection of generic curves - true - 9df09ad9-dcf8-427e-b9df-be18605e028e - true - Curve - Curve + 1 + Display a set of y-values as a graph + a3732d3e-0c50-481d-a1d6-1bcf28ea4e2c + Quick Graph + Quick Graph false - 07c1ea70-9f34-4cb2-9732-c0811f7a89a4 + 0 + 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 1 - + - 7121 - 24574 - 50 - 24 + 8552 + 6035 + 150 + 150 - 7146.313 - 24586.09 + 8552.479 + 6035.526 + -1 - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + 4c4e56eb-2f04-43f9-95a3-cc46a14f495a + Line - - Contains a collection of generic curves + + Create a line between two points. true - 1c443774-20bf-43a6-bfdd-0965796750c4 - true - Curve - Curve - false - 3fdd8382-a423-4413-b749-ed0066a0de11 - 1 + 0542f2c7-d784-4468-81af-6cd229c065b0 + Line + Line - + - 7121 - 24292 - 50 - 24 + 8569 + 6280 + 114 + 44 - 7146.414 - 24304.43 + 8641 + 6302 + + + Line start point + f29f2466-148d-4282-89ad-03a6f5a9e181 + Start Point + Start Point + false + f8db5649-328e-4006-ba71-562d43d81b7c + 1 + + + + + + 8571 + 6282 + 55 + 20 + + + 8600 + 6292 + + + + + + + + Line end point + dc54e750-a4f0-46bd-891a-6cca57da0135 + End Point + End Point + false + 6cd89808-2ff0-497c-bdbc-fb339f5e3f88 + 1 + + + + + + 8571 + 6302 + 55 + 20 + + + 8600 + 6312 + + + + + + + + Line segment + cf465295-a5a9-4d96-9d09-8dbfb781bd6d + Line + Line + false + 0 + + + + + + 8656 + 6282 + 25 + 40 + + + 8670 + 6302 + + + + + - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 4c619bc9-39fd-4717-82a6-1e07ea237bbe + Line SDL - - Scale an object uniformly in all directions. + + Create a line segment defined by start point, tangent and length.} true - 932ae951-9b07-48f7-b357-e5d8f9d2f9a9 - true - Scale - Scale + e4b4f0ff-76ef-4291-88b8-b23bc123220a + Line SDL + Line SDL - + - 7062 - 24318 - 154 + 8565 + 5085 + 122 64 - 7146 - 24350 + 8645 + 5117 - - Base geometry - 99f37123-363c-4829-9d14-c91c8f0f022b - true - Geometry - Geometry - true - 9df09ad9-dcf8-427e-b9df-be18605e028e + + Line start point + aa8391c6-5f49-46a9-bc94-096327f59b06 + Start + Start + false + f8db5649-328e-4006-ba71-562d43d81b7c 1 - 7064 - 24320 - 67 + 8567 + 5087 + 63 20 - 7107 - 24330 + 8608 + 5097 - - Center of scaling - 8b31dc17-2efa-4eff-93cc-b12744ce0b61 - true - Center - Center + + Line tangent (direction) + 1d26878e-40fe-4e29-9f52-a434993d5399 + Direction + Direction false - 0 + 9a8056af-4ac0-4c82-8825-588205c691f0 + 1 - 7064 - 24340 - 67 + 8567 + 5107 + 63 20 - 7107 - 24350 + 8608 + 5117 @@ -175658,12 +189716,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - + 0 0 - 0 + 1 @@ -175674,29 +189731,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - b9b3f36d-25f0-45bd-bb89-db9fb4b19f4f - 2^X - true - Factor - Factor + + Line length + d4105860-17e9-4617-a5fb-02e3082b9423 + -X + Length + Length false - 9b841fa1-df46-463a-8a58-7dc4660c77b4 + d97d64b8-f977-4888-92e0-872cdfcd9995 1 - 7064 - 24360 - 67 + 8567 + 5127 + 63 20 - 7107 - 24370 + 8608 + 5137 @@ -175723,39 +189779,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - 3fdd8382-a423-4413-b749-ed0066a0de11 - true - Geometry - Geometry - false - 0 - - - - - - 7161 - 24320 - 53 - 30 - - - 7189 - 24335 - - - - - - - - Transformation data - 6e6b47bf-3832-429f-9bde-baaeb49a203e - true - Transform - Transform + + Line segment + 7d2f3aa9-ca02-4a98-ab8e-b4c374e55890 + Line + Line false 0 @@ -175763,14 +189791,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7161 - 24350 - 53 - 30 + 8660 + 5087 + 25 + 60 - 7189 - 24365 + 8674 + 5117 @@ -175780,121 +189808,83 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 9df09ad9-dcf8-427e-b9df-be18605e028e - 1c443774-20bf-43a6-bfdd-0965796750c4 - 932ae951-9b07-48f7-b357-e5d8f9d2f9a9 - 27899f96-8899-44d3-a06c-50d23c4c5623 - 9f1cdcbb-80df-41d8-af5b-78cf23360689 - e2cb120f-5b44-48a4-b3b6-aa9cb7214f81 - f543f7a5-c350-4099-80ea-5df138f96ddc - 2a6c9856-3283-42b9-ad0d-b196a81f7300 - 9e0ce62b-127c-4d18-bb00-e332cc94cdd6 - 2a8104db-2b14-4f9d-818b-f57b27a43158 - 10 - 6ecf204f-19ca-4f1b-8a1f-9c37f1b6643c - Group - - - - - - - - - + - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b - Move + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Translate (move) an object along a vector. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - dd3874b1-a64f-4b2a-a29b-12cb278e881e - true - Move - Move + af15813d-d7ce-4378-a915-77fd178fb218 + Evaluate Length + Evaluate Length - + - 7519 - 20177 - 138 - 44 + 8554 + 4816 + 144 + 64 - 7587 - 20199 + 8628 + 4848 - - Base geometry - ef3b6713-0301-41ea-8e69-85385924a914 - true - Geometry - Geometry - true - 7082e895-b111-4112-9e7a-5de8d7c7c95c + + Curve to evaluate + bb61dc5a-f88b-4b21-93db-5bf06f68eadb + Curve + Curve + false + 7d2f3aa9-ca02-4a98-ab8e-b4c374e55890 1 - 7521 - 20179 - 51 + 8556 + 4818 + 57 20 - 7548 - 20189 + 8586 + 4828 - - Translation vector - e0139871-b442-4ee7-8ec2-2994830bfb01 - true - Motion - Motion + + Length factor for curve evaluation + 52941361-e288-46cd-9e70-6e7e2790b3a3 + Length + Length false - c662a3f5-c686-480e-a9f6-c0e87c370038 - 1 + 0 - 7521 - 20199 - 51 + 8556 + 4838 + 57 20 - 7548 - 20209 + 8586 + 4848 @@ -175911,11 +189901,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 3 - 0 - + 1 @@ -175924,40 +189910,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Translated geometry - eb6cdc92-153b-407b-a04c-3de1dc55eb93 - true - Geometry - Geometry + + + If True, the Length factor is normalized (0.0 ~ 1.0) + 82fa2f0b-2632-4d34-a820-63b52730ee56 + Normalized + Normalized false 0 - + - 7602 - 20179 - 53 + 8556 + 4858 + 57 20 - 7630 - 20189 + 8586 + 4868 + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + - - - Transformation data - f156a45f-a667-464c-a0ac-4bc67b275a41 - true - Transform - Transform + + + Point at the specified length + 07c81047-9c95-4fe8-8d3b-c0ce84bd92a9 + Point + Point false 0 @@ -175965,233 +189969,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7602 - 20199 + 8643 + 4818 53 20 - 7630 - 20209 + 8671 + 4828 - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 9f1cdcbb-80df-41d8-af5b-78cf23360689 - true - Digit Scroller - - false - 0 - - - - - 12 - - 2 - - 30.9312132004 - - - - - - 7021 - 24517 - 250 - 20 - - - 7021.713 - 24517.52 - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - e2cb120f-5b44-48a4-b3b6-aa9cb7214f81 - true - Panel - - false - 0 - 0 - 16.93121320041889709 - - - - - - 7078 - 24417 - 144 - 20 - - 0 - 0 - 0 - - 7078.873 - 24417.13 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - f543f7a5-c350-4099-80ea-5df138f96ddc - true - Curve - Curve - false - 0 - - - - - - 7121 - 24249 - 50 - 24 - - - 7146.414 - 24261.43 - - - - - - 1 + + + Tangent vector at the specified length + 4913f963-839a-4fa2-968d-a6ab9d1e7a07 + Tangent + Tangent + false + 0 - + - 1 - {0;0;0;0} + + 8643 + 4838 + 53 + 20 + + + 8671 + 4848 + - - - - -1 - - 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 - - 00000000-0000-0000-0000-000000000000 - - - @@ -176199,387 +190038,69 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 9d2d4e65-876f-43a9-8908-b4890697e12b - true - Panel - - false - 0 - 0 - 0.00137956207 - - - - - - 7379 - 25099 - 439 - 20 - - 0 - 0 - 0 - - 7379.498 - 25099.09 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - ef7e30c0-eb5a-49f7-8900-fd7057e65dd6 - true - Panel - - false - 0 - 8d817556-0832-443c-be60-e7ab66e4da64 - 1 - 0.00032220000 -0.00000220000 - - - - - - 7379 - 25223 - 439 - 22 - - 0 - 0 - 0 - - 7379.809 - 25223.04 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - ff242935-ffcc-4ea6-9bd3-48e1bb088415 - true - Digit Scroller - Digit Scroller - false - 0 - - - - - 12 - Digit Scroller - 1 - - 0.00007777700 - - - - - - 7472 - 25364 - 251 - 20 - - - 7472.408 - 25364.46 - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - c6f55555-4ed5-4ecc-95a8-aa541d445714 - true - Panel - - false - 0 - 0 - 0.00137956207 - - - - - - 7380 - 25344 - 439 - 20 - - 0 - 0 - 0 - - 7380.248 - 25344.61 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - fbac3e32-f100-4292-8692-77240a42fd1a - Point - - - - - Contains a collection of three-dimensional points - true - 44b37048-c31c-4e55-aa4a-0a740586d36f - true - Point - Point - false - 9a96a98b-9d42-4cd5-9284-e3ec69b5d0ba - 1 - - - - - - 7595 - 22998 - 50 - 24 - - - 7620.229 - 23010.18 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 9a96a98b-9d42-4cd5-9284-e3ec69b5d0ba - true - Relay - - false - a61bb92d-8752-43bd-b0f3-9fe07f3d2ca7 - 1 - - - - - - 7595 - 23037 - 40 - 16 - - - 7615 - 23045 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 30001983-c314-4c6c-88d3-45dee8332dbb - true - Relay - - false - eab696e2-c4e3-4ce2-8816-2f67db84bbc0 - 1 - - - - - - 7595 - 22814 - 40 - 16 - - - 7615 - 22822 - - - - - - - - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 + Interpolate - - Scale an object uniformly in all directions. + + Create an interpolated curve through a set of points. true - 9f95dc08-d6f9-4d10-a5dd-ef1fc47e0022 - true - Scale - Scale + 8752c3dd-f212-4d33-9640-6da816769b71 + Interpolate + Interpolate - + - 7538 - 22850 - 154 - 64 + 8564 + 4714 + 125 + 84 - 7622 - 22882 + 8631 + 4756 - Base geometry - c258f749-5dca-4794-8a90-569d0f6fe12d - true - Geometry - Geometry - true - 44b37048-c31c-4e55-aa4a-0a740586d36f + 1 + Interpolation points + 5a74a938-7b90-4276-b7e1-442a08be52d1 + Vertices + Vertices + false + 07c81047-9c95-4fe8-8d3b-c0ce84bd92a9 1 - 7540 - 22852 - 67 + 8566 + 4716 + 50 20 - 7583 - 22862 + 8592.5 + 4726 - - Center of scaling - ecca6d47-7eba-496e-a8c9-fa3038220daf - true - Center - Center + + Curve degree + bbe49acd-0944-49c7-8dd5-662d130193dd + Degree + Degree false 0 @@ -176587,14 +190108,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7540 - 22872 - 67 + 8566 + 4736 + 50 20 - 7583 - 22882 + 8592.5 + 4746 @@ -176610,13 +190131,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 1 @@ -176626,29 +190142,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - a5d635d8-75b8-4734-ae2f-be4c2572b02c - 2^X - true - Factor - Factor + + Periodic curve + 4dd58712-49c2-405c-90e0-a2d106aa934a + Periodic + Periodic false - ddb6fc0a-d855-4568-a2d9-a2271d2cdc89 - 1 + 0 - 7540 - 22892 - 67 + 8566 + 4756 + 50 20 - 7583 - 22902 + 8592.5 + 4766 @@ -176665,7 +190178,53 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + false + + + + + + + + + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + 5670c25b-73be-4b08-a18a-0aaec4d9b7fa + KnotStyle + KnotStyle + false + 0 + + + + + + 8566 + 4776 + 50 + 20 + + + 8592.5 + 4786 + + + + + + 1 + + + + + 1 + {0} + + + + + 2 @@ -176675,12 +190234,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - eab696e2-c4e3-4ce2-8816-2f67db84bbc0 - true - Geometry - Geometry + + Resulting nurbs curve + 120dd180-02d5-4545-ae95-f89f7d5bc957 + Curve + Curve false 0 @@ -176688,26 +190246,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7637 - 22852 - 53 - 30 + 8646 + 4716 + 41 + 26 - 7665 - 22867 + 8668 + 4729.333 - - Transformation data - 7473926d-4375-48df-88e8-32f22d663cf8 - true - Transform - Transform + + Curve length + 5a6f8bad-c5a1-49a9-97ab-f0874c857b98 + Length + Length false 0 @@ -176715,14 +190272,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7637 - 22882 - 53 - 30 + 8646 + 4742 + 41 + 27 - 7665 - 22897 + 8668 + 4756 + + + + + + + + Curve domain + 26329818-c7f1-42cc-a079-62d5853ad2b7 + Domain + Domain + false + 0 + + + + + + 8646 + 4769 + 41 + 27 + + + 8668 + 4782.667 @@ -176732,43 +190315,34 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - Numeric scroller for single numbers - ddb6fc0a-d855-4568-a2d9-a2271d2cdc89 - true - Digit Scroller - + Contains a collection of floating point numbers + 2a1ae95f-574e-4ccc-8ffd-31d4ae4bee19 + Number + Number false - 0 + 7cfc4d2b-6fbd-4b48-933d-14b29d293cc5 + 1 - - - - 12 - - 7 - - 16.00000 - - + - 7500 - 22942 - 250 - 20 + 8601 + 4623 + 50 + 24 - 7500.008 - 22942.54 + 8626.512 + 4635.662 @@ -176776,68 +190350,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 44b37048-c31c-4e55-aa4a-0a740586d36f - 1 - c87e5f22-762f-485a-b818-05e9c603f0ea - Group - Point - - - - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 8d817556-0832-443c-be60-e7ab66e4da64 - true - Digit Scroller - Digit Scroller + Contains a collection of generic curves + true + 50b7ed13-0a6a-4a2e-9366-e47c845e770f + Curve + Curve false - 0 + 120dd180-02d5-4545-ae95-f89f7d5bc957 + 1 - - - - 12 - Digit Scroller - 1 - - 0.02196259374 - - + - 7471 - 25264 - 251 - 20 + 8601 + 4669 + 50 + 24 - 7471.908 - 25264.77 + 8626.992 + 4681.434 @@ -176845,43 +190386,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Numeric scroller for single numbers - 2a8104db-2b14-4f9d-818b-f57b27a43158 - true - Digit Scroller + + 2 + A wire relay object + 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 + Relay false - 0 + eb544388-03d0-4f68-90cd-d5e1a1a58204 + 1 - - - - 12 - - 2 - - 0.0000000000 - - + - 7021 - 24472 - 250 - 20 + 8606 + 6200 + 40 + 16 - 7021.861 - 24472.71 + 8626 + 6208 @@ -176889,43 +190422,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 56b92eab-d121-43f7-94d3-6cd8f0ddead8 - Vector XYZ + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material - - Create a vector from {xyz} components. + + Create an OpenGL material. true - 480c272f-7843-426f-a04e-5a5346efaa51 - true - Vector XYZ - Vector XYZ + 7f8f96f2-7fa2-46ff-8c8e-60da9fe78fb2 + Create Material + Create Material - + - 7518 - 20314 - 139 - 64 + 8554 + 4960 + 144 + 104 - 7603 - 20346 + 8638 + 5012 - - Vector {x} component - 5eeddf17-5605-4187-93dc-d5d5fadafba9 - true - X component - X component + + Colour of the diffuse channel + 884af5f7-9cca-4c77-bc11-7ff80d1cf207 + Diffuse + Diffuse false 0 @@ -176933,14 +190464,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7520 - 20316 - 68 + 8556 + 4962 + 67 20 - 7555.5 - 20326 + 8591 + 4972 @@ -176957,7 +190488,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7.5 + + 255;247;247;247 + @@ -176967,12 +190500,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Vector {y} component - 45bafb6b-be67-4a00-af45-fb58b57c015f - true - Y component - Y component + + Colour of the specular highlight + bfe308be-f92d-487c-8bb9-542fc830783a + Specular + Specular false 0 @@ -176980,14 +190512,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7520 - 20336 - 68 + 8556 + 4982 + 67 20 - 7555.5 - 20346 + 8591 + 4992 @@ -177004,7 +190536,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4 + + 255;0;255;255 + @@ -177014,12 +190548,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Vector {z} component - 65ab5509-1800-42dd-9467-31e90422db1a - true - Z component - Z component + + Emissive colour of the material + 30f97a09-4406-4b4e-9c4a-d66368097406 + Emission + Emission false 0 @@ -177027,14 +190560,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7520 - 20356 - 68 + 8556 + 5002 + 67 20 - 7555.5 - 20366 + 8591 + 5012 @@ -177051,7 +190584,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + + 255;0;0;0 + @@ -177060,240 +190595,121 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Vector construct - c662a3f5-c686-480e-a9f6-c0e87c370038 - true - Vector - Vector + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + c862f0ea-bbfc-4fc6-9dee-927b0989348f + Transparency + Transparency false 0 - + - 7618 - 20316 - 37 - 30 + 8556 + 5022 + 67 + 20 - 7638 - 20331 + 8591 + 5032 + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + - - - Vector length - 07a8e585-f594-4e1f-a6c6-89b80802af7f - true - Length - Length + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + ecd4184f-916e-4971-96a9-0c9f19a94424 + Shine + Shine false 0 - + - 7618 - 20346 - 37 - 30 + 8556 + 5042 + 67 + 20 - 7638 - 20361 + 8591 + 5052 - - - - - - - - - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter - - - - - Filters a collection of input streams - true - 9e0ce62b-127c-4d18-bb00-e332cc94cdd6 - true - Stream Filter - Stream Filter - - - - - - 7101 - 24611 - 89 - 64 - - - 7146 - 24643 - - - - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Index of Gate stream - 4a06d7ae-7dae-4bfb-980a-7b072ad2e86f - true - Gate - Gate - false - cd2b1132-cbf4-4723-9453-261983046e3b - 1 + + + 1 - - + + - - 7103 - 24613 - 28 - 20 - - - 7118.5 - 24623 - - - - - 1 + {0} - - - 1 - {0} + + + 100 - - - - 0 - - - - - - 2 - Input stream at index 0 - b24f515f-c478-4697-87a6-9b0dfab933a7 - true - false - Stream 0 - 0 - true - 5494d448-a9bd-4b32-86e1-470ecb156672 - 1 - - - - - - 7103 - 24633 - 28 - 20 - - - 7118.5 - 24643 - - - - - - - - 2 - Input stream at index 1 - 03c23076-caed-430e-ae23-020b5b65651f - true - false - Stream 1 - 1 - true - b09beea0-b303-4bd8-86ed-e165609c0970 - 1 - - - - - - 7103 - 24653 - 28 - 20 - - - 7118.5 - 24663 - - - - - - - - 2 - Filtered stream - 07c1ea70-9f34-4cb2-9732-c0811f7a89a4 - true - false - Stream - S(1) - false - 0 + + + + + Resulting material + 6bd6491c-d5c7-44f0-ae54-95e33889505e + Material + Material + false + 0 + + + + + + 8653 + 4962 + 43 + 100 + + + 8676 + 5012 + - - - - - 7161 - 24613 - 27 - 60 - - - 7176 - 24643 - - - - @@ -177301,668 +190717,175 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview - - 2 - A wire relay object - 106a93b0-0601-48d7-b498-a6b907cb491a - true - Relay - - false - 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf - 1 + + Allows for customized geometry previews + true + c6a0d1ce-c8f1-4423-b00e-8925b5c3134e + Custom Preview + Custom Preview + - + - 7571 - 23583 - 40 - 16 + 8585 + 4900 + 82 + 44 - 7591 - 23591 + 8653 + 4922 - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - 7755e3e6-ee6a-4ca5-b0ae-de3494cb158d - 1f429ea5-caf2-4335-839e-c4a1fc6e4f3b - d2c8396a-8532-419d-8481-bdd10c5ce58a - db1b8d5e-412a-4412-9349-bb9ad1eae269 - 57ec1eb2-bdf2-4ae4-9b47-059230205343 - 5c9b2941-e7bb-44a7-8d6a-1ff9d33be17e - 6 - e7fb6ba5-e63b-42da-a6dc-00266123c4e9 - Group - - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 78ba8d97-20e4-48d4-b488-06cd19be5bd4 - 8b43278d-a015-4bf3-ae9b-67056074812e - 91b3a261-507f-4dc7-b340-12fe35761068 - 02751fe1-3a98-426e-afcf-5ecbb995108d - 68e44c45-f8e9-41a0-a756-15b1e702a860 - 96560ed6-d048-4e65-bec7-90a53c6e70d9 - cbcdbd2d-d103-4cb5-9042-187b4284dd51 - 332103c5-7760-411a-9ded-39aee3a6955b - c1fa8501-0e6f-4710-aef6-6ae81d7fcd46 - 49ff4401-8150-494a-bb82-f23540526c63 - cd022c50-d05a-419d-9381-0a403bcafbf3 - e13e30a7-17a6-462e-a483-e43c92ba2d20 - 058ad49d-69a3-48ec-ba62-11bd3a0cd5eb - 1039284a-7fb8-4f65-8a63-a8b8847c847e - c224342c-801f-4459-9224-44879ddf539f - d7213532-5e84-4452-8be6-de7278fd0d5b - 170e89e6-0823-483d-b6da-8a61c53027b7 - 82b9d602-bf3a-4de6-b944-fe2247c951ab - 1286c6f1-4f75-44ec-b334-7880fb5f8dd6 - bade2dc2-5919-4723-bde3-ebdd9bc0713a - eb2a842f-a395-41a0-a667-f7168a1b8090 - 777a1d64-6482-4221-8c26-8ff31e84f24a - 1d617850-f3e5-4787-bd84-3281835cabb5 - 6d717f7d-ebf6-4079-9aa3-f85139a8884f - ab070339-75ac-48af-8207-0ca30bf14d26 - 38b3604b-77db-495a-8a08-a39707d7a30c - 1e27447a-66be-4102-a4b5-8b1390997178 - fb7a1f8d-54ee-4990-b936-573b815e4ff1 - 97c40c85-0b82-4dae-888c-d721101ac522 - dbd93ad4-4190-4668-8af3-d07c04c66dc6 - 13560c87-2332-4330-a49f-82b99b1436c4 - 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104 - 64 + 8554 + 7223 + 144 + 104 - 9284 - 25508 + 8638 + 7275 - - 1 - Data to duplicate - 0a3ed188-e985-452e-9ff5-cd0a32dae120 - true - Data - Data + + Colour of the diffuse channel + 46a33492-a8db-4c5d-ac0c-9ef4c82da5ae + Diffuse + Diffuse false - 3441c199-dcc1-4b33-934b-cfbae9c4275e - 1 + 0 - 9227 - 25478 - 42 + 8556 + 7225 + 67 20 - 9249.5 - 25488 + 8591 + 7235 @@ -177978,9 +190901,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Grasshopper.Kernel.Types.GH_Integer - 1 + + + 255;176;176;176 + @@ -177990,28 +190914,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Number of duplicates - 39ec433b-0285-4cb6-b72b-ae0de8502430 - true - Number - Number + + Colour of the specular highlight + 1689a242-691b-4973-8abf-0ba353eed2e3 + Specular + Specular false - 29b40471-71d6-4c88-b1ed-616dd8d46c9b - 1 + 0 - 9227 - 25498 - 42 + 8556 + 7245 + 67 20 - 9249.5 - 25508 + 8591 + 7255 @@ -178028,7 +190950,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 500 + + 255;0;255;255 + @@ -178038,12 +190962,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Retain list order - e98f6c79-061f-423b-b564-c00fe80a78e0 - true - Order - Order + + Emissive colour of the material + 0c913caf-d443-43f0-8c2d-17d78377f4d8 + Emission + Emission false 0 @@ -178051,14 +190974,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9227 - 25518 - 42 + 8556 + 7265 + 67 20 - 9249.5 - 25528 + 8591 + 7275 @@ -178075,7 +190998,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - true + + 255;0;0;0 + @@ -178084,278 +191009,282 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 1 - Duplicated data - 33b9cd87-5f23-4af9-99be-03484f0d3cd1 - true - Data - Data + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + f94fbecb-18e0-43da-9a12-c35f89bfdb87 + Transparency + Transparency false 0 - + - 9299 - 25478 - 28 - 60 + 8556 + 7285 + 67 + 20 - 9314.5 - 25508 + 8591 + 7295 + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + - - - - - - - fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 - DotNET VB Script (LEGACY) - - - - - A VB.NET scriptable component - true - 1039284a-7fb8-4f65-8a63-a8b8847c847e - true - DotNET VB Script (LEGACY) - Turtle - 0 - Dim i As Integer - Dim dir As New On3dVector(1, 0, 0) - Dim pos As New On3dVector(0, 0, 0) - Dim axis As New On3dVector(0, 0, 1) - Dim pnts As New List(Of On3dVector) - - pnts.Add(pos) - - For i = 0 To Forward.Count() - 1 - Dim P As New On3dVector - dir.Rotate(Left(i), axis) - P = dir * Forward(i) + pnts(i) - pnts.Add(P) - Next - - Points = pnts - - - - - - 9211 - 23548 - 116 - 44 - - - 9272 - 23570 - - - - - - 1 - 1 - 2 - Script Variable Forward - Script Variable Left - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - true - true - Forward - Left - true - true - - - - - 2 - Print, Reflect and Error streams - Output parameter Points - 3ede854e-c753-40eb-84cb-b48008f14fd4 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - true - true - Output - Points - false - false - - - - - 1 - false - Script Variable Forward - 12d5745b-b37e-43c0-843a-56929a8c4807 - true - Forward - Forward - true - 1 - true - 33b9cd87-5f23-4af9-99be-03484f0d3cd1 - 1 - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + 5f2eb705-91c9-4d23-99c0-434a070d36b1 + Shine + Shine + false + 0 - + - 9213 - 23550 - 44 + 8556 + 7305 + 67 20 - 9236.5 - 23560 + 8591 + 7315 + + + 1 + + + + + 1 + {0} + + + + + 100 + + + + + + - - - 1 - false - Script Variable Left - 7e6b428e-4fb4-49f8-8d14-87f691d21b7f - true - Left - Left - true - 1 - true - 42c35aa7-cdbc-4be6-97e3-313e6cf9e229 - 1 - 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 + + + Resulting material + 0ff09654-746a-40b7-809c-7e64e9e3bd09 + Material + Material + false + 0 - 9213 - 23570 - 44 - 20 + 8653 + 7225 + 43 + 100 - 9236.5 - 23580 + 8676 + 7275 - - - Print, Reflect and Error streams - 3192b03b-e4b1-411f-ab6c-4012a9b71cda - true - Output - Output + + + + + + + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview + + + + + Allows for customized geometry previews + true + a076fb8b-40bd-4f35-b602-1c30985b9780 + Custom Preview + Custom Preview + + + + + + + 8585 + 7162 + 82 + 44 + + + 8653 + 7184 + + + + + + Geometry to preview + true + 03401d44-cbb1-48c5-9113-5e481b5eb371 + Geometry + Geometry false - 0 + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 1 - 9287 - 23550 - 38 + 8587 + 7164 + 51 20 - 9307.5 - 23560 + 8614 + 7174 - + - Output parameter Points - 981930d9-4b2a-4b10-8210-cbef51e1dcc0 - true - Points - Points + The material override + 18adad74-02b5-4b93-bf42-3975e3aadaf7 + Material + Material false - 0 + 0ff09654-746a-40b7-809c-7e64e9e3bd09 + 1 - + - 9287 - 23570 - 38 + 8587 + 7184 + 51 20 - 9307.5 - 23580 + 8614 + 7194 + + + 1 + + + + + 1 + {0} + + + + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + + 0 + + + + + + - + - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material - - Create a series of numbers. + + Create an OpenGL material. true - d7213532-5e84-4452-8be6-de7278fd0d5b - true - Series - Series + c24bd498-f66f-4f16-a577-24dff54751e9 + Create Material + Create Material - + - 9222 - 24805 - 101 - 64 + 8554 + 4465 + 144 + 104 - 9272 - 24837 + 8638 + 4517 - - First number in the series - 48bcc301-5606-4043-b5aa-9d1fe2b346de - true - Start - Start + + Colour of the diffuse channel + 93234182-89cc-481b-a1e7-af85e2d62cc2 + Diffuse + Diffuse false 0 @@ -178363,14 +191292,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9224 - 24807 - 33 + 8556 + 4467 + 67 20 - 9242 - 24817 + 8591 + 4477 @@ -178387,7 +191316,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + + 255;222;222;222 + @@ -178397,28 +191328,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Step size for each successive number - bec12e81-b467-4fbe-b8d1-513264384ecc - true - Step - Step + + Colour of the specular highlight + 1924ba47-da46-4e22-8c16-37a4c5d8f1a1 + Specular + Specular false - f6a9ded4-3b5b-4b16-90c6-185afd448198 - 1 + 0 - 9224 - 24827 - 33 + 8556 + 4487 + 67 20 - 9242 - 24837 + 8591 + 4497 @@ -178435,7 +191364,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + + 255;0;255;255 + @@ -178445,176 +191376,151 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Number of values in the series - 83ada186-9e38-4809-8b20-5b3656b3f1bd - true - Count - Count + + Emissive colour of the material + 78ced00d-dc11-43e5-85ae-1dd35db45ac4 + Emission + Emission false - 29b40471-71d6-4c88-b1ed-616dd8d46c9b - 1 + 0 - + - 9224 - 24847 - 33 + 8556 + 4507 + 67 20 - 9242 - 24857 + 8591 + 4517 + + + 1 + + + + + 1 + {0} + + + + + + 255;0;0;0 + + + + + + + - - - 1 - Series of numbers - 5cd2669e-4aec-471a-b8a7-2754c45d0366 - true - Series - Series + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + 5b1fc849-3011-45c6-ab86-78ded2016f31 + Transparency + Transparency false 0 - + - 9287 - 24807 - 34 - 60 + 8556 + 4527 + 67 + 20 - 9305.5 - 24837 + 8591 + 4537 + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + - - - - - - - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider - - - - - Numeric slider for single values - 170e89e6-0823-483d-b6da-8a61c53027b7 - true - Number Slider - - false - 0 - - - - - - 9210 - 25663 - 150 - 20 - - - 9210.363 - 25663.36 - - - - - - 0 - 1 - 0 - 65536 - 0 - 0 - 256 - - - - - - - - - a4cd2751-414d-42ec-8916-476ebf62d7fe - Radians - - - - - Convert an angle specified in degrees to radians - true - 82b9d602-bf3a-4de6-b944-fe2247c951ab - true - Radians - Radians - - - - - - 9172 - 25047 - 120 - 28 - - - 9233 - 25061 - - - - - - Angle in degrees - 7787b94f-a008-46ca-84c7-30f149dcfd14 - true - Degrees - Degrees + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + e89bfece-2bcc-4013-88e8-91983624e165 + Shine + Shine false - 03a6dc84-f1f0-401e-ab4c-5cd21e8e5b00 - 1 + 0 - + - 9174 - 25049 - 44 - 24 + 8556 + 4547 + 67 + 20 - 9197.5 - 25061 + 8591 + 4557 + + + 1 + + + + + 1 + {0} + + + + + 100 + + + + + + - - Angle in radians - 0c73dfab-a73a-4c0b-8a5f-cfa5642dea2e - true - Radians - Radians + + Resulting material + 1d0a5303-eff8-454b-8ee4-7d8b6bce9783 + Material + Material false 0 @@ -178622,14 +191528,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9248 - 25049 - 42 - 24 + 8653 + 4467 + 43 + 100 - 9270.5 - 25061 + 8676 + 4517 @@ -178639,104 +191545,59 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 1286c6f1-4f75-44ec-b334-7880fb5f8dd6 - true - Digit Scroller - Digit Scroller - false - 0 - - - - - 12 - Digit Scroller - 1 - - 0.00140149998 - - - - - - 9150 - 25418 - 251 - 20 - - - 9150.574 - 25418.34 - - - - - - - - + - 75eb156d-d023-42f9-a85e-2f2456b8bcce - Interpolate (t) + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview - Create an interpolated curve through a set of points with tangents. - true - eb2a842f-a395-41a0-a667-f7168a1b8090 - true - Interpolate (t) - Interpolate (t) + Allows for customized geometry previews + true + 55bbfe92-8192-4209-9cc4-1d4e68bcbe85 + Custom Preview + Custom Preview + - + - 9197 - 22783 - 144 - 84 + 8585 + 4402 + 82 + 44 - 9283 - 22825 + 8653 + 4424 - - 1 - Interpolation points - 8c946e43-ae5a-4866-a8c3-b9235c87365d - true - Vertices - Vertices + + Geometry to preview + true + 98ee8413-c8d9-4558-822f-4e90e638c55c + Geometry + Geometry false - d2c8396a-8532-419d-8481-bdd10c5ce58a + 50b7ed13-0a6a-4a2e-9366-e47c845e770f 1 - 9199 - 22785 - 69 + 8587 + 4404 + 51 20 - 9235 - 22795 + 8614 + 4414 @@ -178744,26 +191605,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Tangent at start of curve - 8655a585-24a4-4608-a2a0-fed84f02f2df - true - Tangent Start - Tangent Start + The material override + 0d2089da-24ea-4860-8bbf-1ebb3bb92784 + Material + Material false - 0 + 1d0a5303-eff8-454b-8ee4-7d8b6bce9783 + 1 - 9199 - 22805 - 69 + 8587 + 4424 + 51 20 - 9235 - 22815 + 8614 + 4434 @@ -178779,12 +191640,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0.0625 - 0 - 0 + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + 0 @@ -178793,13 +191660,76 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + + + + + 7376fe41-74ec-497e-b367-1ffe5072608b + Curvature Graph + + + + + Draws Rhino Curvature Graphs. + true + 533a2de5-095d-4b29-8e2a-fcbc2cd6a144 + true + Curvature Graph + Curvature Graph + + + + + + 8591 + 7041 + 71 + 64 + + + 8648 + 7073 + + + + + + Curve for Curvature graph display + true + 8509b49d-7f23-45d1-9b5c-659824c94bf6 + true + Curve + Curve + false + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 1 + + + + + + 8593 + 7043 + 40 + 20 + + + 8614.5 + 7053 + + + + + + - Tangent at end of curve - ce08e837-a42b-4294-97ce-29210331a9e3 + Sampling density of the Graph + 997a483b-4e7c-43ea-9244-67b7bf8ba207 true - Tangent End - Tangent End + Density + Density false 0 @@ -178807,14 +191737,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9199 - 22825 - 69 + 8593 + 7063 + 40 20 - 9235 - 22835 + 8614.5 + 7073 @@ -178831,11 +191761,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 0 - + 1 @@ -178844,28 +191770,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 9953718f-457b-45fc-afce-079d4f6df2f1 + + + Scale of graph + 17b0fc83-1a3c-4f8e-8aab-c1888f987395 true - KnotStyle - KnotStyle + Scale + Scale false - 0 + 53e40d4e-8d4b-48dc-9719-1602db6139bb + 1 - 9199 - 22845 - 69 + 8593 + 7083 + 40 20 - 9235 - 22855 + 8614.5 + 7093 @@ -178882,7 +191809,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2 + 105 @@ -178891,182 +191818,104 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Resulting nurbs curve - 785870ed-7168-4194-a6cb-1315975c5831 - true - Curve - Curve - false - 0 - - - - - - 9298 - 22785 - 41 - 26 - - - 9320 - 22798.33 - - - - - - - - Curve length - d999d374-f05d-4786-a492-dae5e85f1fcd - true - Length - Length - false - 0 - - - - - - 9298 - 22811 - 41 - 27 - - - 9320 - 22825 - - - - - - - - Curve domain - 54a99784-cfb0-47d5-888b-0f1b05f937cb - true - Domain - Domain - false - 0 - - - - - - 9298 - 22838 - 41 - 27 - - - 9320 - 22851.67 - - - - - - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 058ad49d-69a3-48ec-ba62-11bd3a0cd5eb - 1039284a-7fb8-4f65-8a63-a8b8847c847e - c224342c-801f-4459-9224-44879ddf539f - d7213532-5e84-4452-8be6-de7278fd0d5b - 170e89e6-0823-483d-b6da-8a61c53027b7 - 82b9d602-bf3a-4de6-b944-fe2247c951ab - 1286c6f1-4f75-44ec-b334-7880fb5f8dd6 - bade2dc2-5919-4723-bde3-ebdd9bc0713a - 27ce5316-f16d-488a-a1b9-8aa96103f1a7 - bf597752-e6d4-4ce1-83f3-62cfda6b3f4f - 3fe78e12-dc17-4eef-876e-a7218b28ee25 - 175ce8c8-265b-4672-b747-2e617bce8bae - 4cffdb4a-a1ed-49d7-ac90-5f7a82c4f4d0 - 4d684f21-0b75-4a95-80eb-e6ed0eb1ba49 - 14 - 777a1d64-6482-4221-8c26-8ff31e84f24a - Group - + + Numeric scroller for single numbers + 53e40d4e-8d4b-48dc-9719-1602db6139bb + Digit Scroller + + false + 0 - - + + + + 12 + + 11 + + 87.0 + + + + + + 8501 + 7132 + 250 + 20 + + + 8501.734 + 7132.724 + + + - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 2fcc2743-8339-4cdf-a046-a1f17439191d + Remap Numbers - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Remap numbers into a new numeric domain true - 1d617850-f3e5-4787-bd84-3281835cabb5 - true - Evaluate Length - Evaluate Length + 50cc850b-f636-468a-b97a-e4cd5d02cc7a + Remap Numbers + Remap Numbers - + - 9197 - 22615 - 144 + 8569 + 5390 + 115 64 - 9271 - 22647 + 8624 + 5422 - - Curve to evaluate - 9ab92278-21d1-47db-9bd2-e5db6b7df77d - true - Curve - Curve + + Value to remap + cc86bcee-211a-435a-8617-81fb0e98865a + Value + Value false - 785870ed-7168-4194-a6cb-1315975c5831 + bd8802e7-f2ec-4e84-bccc-f0b136310370 1 - 9199 - 22617 - 57 + 8571 + 5392 + 38 20 - 9229 - 22627 + 8591.5 + 5402 @@ -179074,26 +191923,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Length factor for curve evaluation - faaf8c2d-63fb-466d-9428-5b9c24f3a42e - true - Length - Length + Source domain + 214f6851-885d-4a66-aa99-ea242c741745 + Source + Source false - 0 + c7e433ac-345f-4c26-8014-a904e0b23e8e + 1 - 9199 - 22637 - 57 + 8571 + 5412 + 38 20 - 9229 - 22647 + 8591.5 + 5422 @@ -179110,7 +191959,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + + 0 + 1 + @@ -179120,12 +191972,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - If True, the Length factor is normalized (0.0 ~ 1.0) - 9fe530b0-b1e8-4c75-b77c-713304da3b8e - true - Normalized - Normalized + + Target domain + 40764e61-e8be-4e6d-a9bd-c36d697d7e2c + Target + Target false 0 @@ -179133,14 +191984,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9199 - 22657 - 57 + 8571 + 5432 + 38 20 - 9229 - 22667 + 8591.5 + 5442 @@ -179157,7 +192008,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - true + + 0 + 1 + @@ -179167,12 +192021,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Point at the specified length - f60adb7d-32a2-4956-8da7-e1cb3cc7d50e - true - Point - Point + + Remapped number + bd96dd06-38a3-412f-9f7d-1c537ee866a1 + Mapped + Mapped false 0 @@ -179180,53 +192033,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9286 - 22617 - 53 - 20 + 8639 + 5392 + 43 + 30 - 9314 - 22627 + 8662 + 5407 - - Tangent vector at the specified length - 64338788-525b-45bb-a662-c0cad4655f9c - true - Tangent - Tangent - false - 0 - - - - - - 9286 - 22637 - 53 - 20 - - - 9314 - 22647 - - - - - - - - Curve parameter at the specified length - 07540a67-cca8-4a1c-8c78-62c7b479d5a7 - true - Parameter - Parameter + + Remapped and clipped number + 887eb2b0-4635-48ce-80c4-7d066447af57 + Clipped + Clipped false 0 @@ -179234,14 +192059,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9286 - 22657 - 53 - 20 + 8639 + 5422 + 43 + 30 - 9314 - 22667 + 8662 + 5437 @@ -179251,173 +192076,282 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds - - Mirror an object. + + Create a numeric domain which encompasses a list of numbers. true - 6d717f7d-ebf6-4079-9aa3-f85139a8884f - true - Mirror - Mirror + fd4c3ddc-1ea5-4192-a416-b0fdb190ae82 + Bounds + Bounds - + - 9200 - 22553 - 138 - 44 + 8565 + 5472 + 122 + 28 - 9268 - 22575 + 8629 + 5486 - Base geometry - 37a0c615-9a90-4a7a-929b-78e101e9fba7 - true - Geometry - Geometry - true - 785870ed-7168-4194-a6cb-1315975c5831 + 1 + Numbers to include in Bounds + c3a0e3bf-810e-40b5-bb64-d4a976cb6512 + Numbers + Numbers + false + bd8802e7-f2ec-4e84-bccc-f0b136310370 1 - 9202 - 22555 - 51 - 20 + 8567 + 5474 + 47 + 24 - 9229 - 22565 + 8592 + 5486 - - - Mirror plane - d27da496-947e-4073-9b75-31a080cc851f - true - Plane - Plane + + + Numeric Domain between the lowest and highest numbers in {N} + c7e433ac-345f-4c26-8014-a904e0b23e8e + Domain + Domain false - 5b9a01c4-a772-4fcb-af6b-04c554cc4a6d - 1 + 0 - + - 9202 - 22575 - 51 - 20 + 8644 + 5474 + 41 + 24 - 9229 - 22585 + 8666 + 5486 - - - 1 + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + bd8802e7-f2ec-4e84-bccc-f0b136310370 + Relay + + false + 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 + 1 + + + + + + 8606 + 5519 + 40 + 16 + + + 8626 + 5527 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + d97d64b8-f977-4888-92e0-872cdfcd9995 + Relay + + false + dc531d97-359a-49ed-845e-f8e7e47000de + 1 + + + + + + 8606 + 5163 + 40 + 16 + + + 8626 + 5171 + + + + + + + + + + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication + + + + + Mathematical multiplication + true + 6010a711-ea32-4573-ba8b-0c51a52d95bd + Multiplication + Multiplication + + + + + + 8585 + 5191 + 82 + 44 + + + 8616 + 5213 + + + + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + First item for multiplication + 6d054709-5596-4f67-9857-d6a2031e66ff + A + A + true + db8c1a8c-acbe-4755-add3-f4a74076c3dd + 1 - + - 1 - {0} + + 8587 + 5193 + 14 + 20 + + + 8595.5 + 5203 + - - - - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - - - - - - - - - Mirrored geometry - f32e5621-6a5e-4367-8e01-4bbe59d960a7 - true - Geometry - Geometry - false - 0 - - - - - - 9283 - 22555 - 53 - 20 - - - 9311 - 22565 - + + + Second item for multiplication + b195d8e6-490f-46ed-9baa-67d8be2e9ffa + B + B + true + 1d2ae44f-a2c0-44ec-a769-3a3d92398116 + 1 + + + + + 8587 + 5213 + 14 + 20 + + + 8595.5 + 5223 + + + + - - - - - Transformation data - 903da1f0-6758-4a70-892c-ba182ae90c1b - true - Transform - Transform - false - 0 - - - - - - 9283 - 22575 - 53 - 20 - - - 9311 - 22585 - + + + Result of multiplication + dc531d97-359a-49ed-845e-f8e7e47000de + Result + Result + false + 0 + + + + + 8631 + 5193 + 34 + 40 + + + 8649.5 + 5213 + + + + @@ -179425,309 +192359,546 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Create a line segment defined by start point, tangent and length.} + + Evaluate an expression + FORMAT("{0:R}",O) true - ab070339-75ac-48af-8207-0ca30bf14d26 + 89e871e1-25b0-4904-8268-ab7f1e99953a true - Line SDL - Line SDL + Expression + Expression - + - 9216 - 22699 - 106 - 64 + 8529 + 6649 + 194 + 28 - 9280 - 22731 + 8629 + 6663 - - - Line start point - b53c4623-b816-49c4-837b-0d51a03f84b5 - true - Start - Start - false - f60adb7d-32a2-4956-8da7-e1cb3cc7d50e - 1 - - - - - - 9218 - 22701 - 47 - 20 - - - 9243 - 22711 - - - - - - - - Line tangent (direction) - 6282e896-3d03-462c-ad96-71c24e5e8035 - true - Direction - Direction - false - 64338788-525b-45bb-a662-c0cad4655f9c - 1 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 9218 - 22721 - 47 - 20 - - - 9243 - 22731 - + + + Expression variable + 957a0f90-c94a-4eed-b2b9-4f33214fb0e8 + true + Variable O + O + true + a3416d5a-59f0-4afa-ac1b-577f9f8b884d + 1 + + + + + 8531 + 6651 + 14 + 24 + + + 8539.5 + 6663 + + + + - - - 1 + + + Result of expression + d5b86ce7-4057-476b-9452-831f6457ae06 + true + Result + + false + 0 - + - 1 - {0} + + 8712 + 6651 + 9 + 24 + + + 8718 + 6663 + - - - - - 0 - 0 - 1 - - - - - + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 151700ae-7136-49e1-a91f-f3c97532cf24 + Panel + + false + 1 + d5b86ce7-4057-476b-9452-831f6457ae06 + 1 + Double click to edit panel content… + + + + + + 8534 + 6364 + 185 + 271 + + 0 + 0 + 0 + + 8534.824 + 6364.744 + + + + - Line length - 251cd52b-2e63-48f0-adb5-543e38cb6186 - true - Length - Length - false - 0 + + 255;255;255;255 + + true + true + true + false + false + true + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + fe002072-eada-42e5-8344-3f109b1d3e3b + Relay + + false + 151700ae-7136-49e1-a91f-f3c97532cf24 + 1 + + + + + + 8606 + 6340 + 40 + 16 + + + 8626 + 6348 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + a3416d5a-59f0-4afa-ac1b-577f9f8b884d + Relay + + false + 21467ea2-702c-47f8-aa77-3b1adc6000a2 + 1 + + + + + + 8606 + 6696 + 40 + 16 + + + 8626 + 6704 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 89e871e1-25b0-4904-8268-ab7f1e99953a + 151700ae-7136-49e1-a91f-f3c97532cf24 + fe002072-eada-42e5-8344-3f109b1d3e3b + a3416d5a-59f0-4afa-ac1b-577f9f8b884d + 4 + 45ba074d-cd38-4d2a-b299-39c960d29e58 + Group + + + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + bb7187be-64de-4991-b04a-2d4022623ab0 + true + Expression + Expression + + + + + + 8529 + 5949 + 194 + 28 + + + 8629 + 5963 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 9218 - 22741 - 47 - 20 - - - 9243 - 22751 - + + + Expression variable + fd5f0c6e-2e1d-4da5-9f68-a16304888d40 + true + Variable O + O + true + 379554e2-95a0-431e-8e6a-34e3a3935fba + 1 + + + + + 8531 + 5951 + 14 + 24 + + + 8539.5 + 5963 + + + + - - - 1 + + + Result of expression + a19fffb2-cc56-4fff-9d5f-7ee3e1871bcb + true + Result + + false + 0 - + - 1 - {0} + + 8712 + 5951 + 9 + 24 + + + 8718 + 5963 + - - - - 1 - - - - + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + f6da17c7-b784-461f-a8c3-bb7be187a8a0 + Panel + + false + 0 + a19fffb2-cc56-4fff-9d5f-7ee3e1871bcb + 1 + Double click to edit panel content… + + + + + + 8526 + 5665 + 200 + 271 + + 0 + 0 + 0 + + 8526.891 + 5665.506 + + + + - Line segment - 5b9a01c4-a772-4fcb-af6b-04c554cc4a6d - true - Line - Line - false - 0 + + 255;255;255;255 + + true + true + true + false + false + true - - - - - 9295 - 22701 - 25 - 60 - - - 9309 - 22731 - - - - - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + d8aa61ac-caf9-42ab-8d0a-f0154b7926bf + Relay + + false + f6da17c7-b784-461f-a8c3-bb7be187a8a0 + 1 + + + + + + 8606 + 5621 + 40 + 16 + + + 8626 + 5629 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 379554e2-95a0-431e-8e6a-34e3a3935fba + Relay + + false + 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 + 1 + + + + + + 8606 + 5996 + 40 + 16 + + + 8626 + 6004 + + + + + + + + + + c75b62fa-0a33-4da7-a5bd-03fd0068fd93 + Length - - Join as many curves as possible + + Measure the length of a curve. true - 38b3604b-77db-495a-8a08-a39707d7a30c - true - Join Curves - Join Curves + b51dc070-4ff7-4331-a77e-8e7a0f5aef8e + Length + Length - + - 9210 - 22491 - 118 - 44 + 8574 + 7346 + 104 + 28 - 9273 - 22513 + 8624 + 7360 - - 1 - Curves to join - 67a544fa-5ce7-4172-99e4-4674816ea679 - true - Curves - Curves - false - 785870ed-7168-4194-a6cb-1315975c5831 - f32e5621-6a5e-4367-8e01-4bbe59d960a7 - 2 - - - - - - 9212 - 22493 - 46 - 20 - - - 9236.5 - 22503 - - - - - - - Preserve direction of input curves - a164235e-7a15-48e0-a8bf-17f5da2e14c4 - true - Preserve - Preserve + Curve to measure + 1b61d063-2308-404c-8fa5-4ca5f6cdc7ed + Curve + Curve false - 0 + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 1 - + - 9212 - 22513 - 46 - 20 + 8576 + 7348 + 33 + 24 - 9236.5 - 22523 + 8594 + 7360 - - - 1 - - - - - 1 - {0} - - - - - false - - - - - - - - 1 - Joined curves and individual curves that could not be joined. - 56734868-78d6-417f-8d03-973fbd89d392 - true - Curves - Curves + + Curve length + 6e9b77db-7611-4fec-817e-dc345f560150 + Length + Length false 0 @@ -179735,14 +192906,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9288 - 22493 - 38 - 40 + 8639 + 7348 + 37 + 24 - 9308.5 - 22513 + 8659 + 7360 @@ -179752,532 +192923,386 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Mathematical multiplication true - 1e27447a-66be-4102-a4b5-8b1390997178 - true - Evaluate Length - Evaluate Length + f3870545-9824-4694-9fee-7a43d6ed2670 + Multiplication + Multiplication - + - 9197 - 22407 - 144 - 64 + 8585 + 5298 + 82 + 44 - 9271 - 22439 + 8616 + 5320 - - - Curve to evaluate - ae2805ee-2ddc-4cd6-9e9c-dbdccf6b14af - true - Curve - Curve - false - 56734868-78d6-417f-8d03-973fbd89d392 - 1 - - - - - - 9199 - 22409 - 57 - 20 - - - 9229 - 22419 - - - - - - - - Length factor for curve evaluation - 42f8d2dd-c039-4b26-99fc-e207517000a0 - true - Length - Length - false - 0 + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 9199 - 22429 - 57 - 20 - - - 9229 - 22439 - - - - - - 1 + + + + First item for multiplication + 3ddc7f55-2ef0-497a-94e3-04e269775fac + A + A + true + 224abc3f-a87a-45f8-993d-3e12e7ef8b3f + 1 - + - 1 - {0} + + 8587 + 5300 + 14 + 20 + + + 8595.5 + 5310 + - - - - 1 - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 4ad0c720-9725-45fc-8aa2-9d38d4ac9873 - true - Normalized - Normalized - false - 0 - - - - - - 9199 - 22449 - 57 - 20 - - - 9229 - 22459 - + + + Second item for multiplication + 0ae5d6cd-806e-483f-9a95-b5afe75653eb + B + B + true + bd96dd06-38a3-412f-9f7d-1c537ee866a1 + 1 + + + + + 8587 + 5320 + 14 + 20 + + + 8595.5 + 5330 + + + + - - - 1 + + + Result of multiplication + db8c1a8c-acbe-4755-add3-f4a74076c3dd + Result + Result + false + 0 - + - 1 - {0} + + 8631 + 5300 + 34 + 40 + + + 8649.5 + 5320 + - - - - true - - - - - - Point at the specified length - 479438c8-cc4d-4ec6-b97a-a48c9246d670 - true - Point - Point - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 81598716-14eb-41f3-bc1c-588c7c0dafb9 + Relay + + false + 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 + 1 + + + + + + 8606 + 4589 + 40 + 16 + + + 8626 + 4597 + - - - - - 9286 - 22409 - 53 - 20 - - - 9314 - 22419 - - - - - - - Tangent vector at the specified length - 651773b1-f446-47b5-a9da-57955b1a717a - true - Tangent - Tangent - false - 0 + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 1f25a485-df54-4c1a-8980-90082d91f997 + Digit Scroller + + false + 0 + + + + + 12 + + 11 + + 256.0 - - - - - 9286 - 22429 - 53 - 20 - - - 9314 - 22439 - - - - - - - Curve parameter at the specified length - ba8f2ad3-4106-4903-aa88-9cb417bb552b - true - Parameter - Parameter - false - 0 + + + + 8501 + 7006 + 250 + 20 + + + 8501.734 + 7006.728 + - - - - - 9286 - 22449 - 53 - 20 - - - 9314 - 22459 - - - - - + - b7798b74-037e-4f0c-8ac7-dc1043d093e0 - Rotate + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Rotate an object in a plane. - true - fb7a1f8d-54ee-4990-b936-573b815e4ff1 - true - Rotate - Rotate + + 2 + A wire relay object + d1afeb2b-afdb-482a-a9f6-8c00b33253e7 + Relay + + false + cf465295-a5a9-4d96-9d09-8dbfb781bd6d + 1 - + - 9200 - 22324 - 138 - 64 + 8606 + 6264 + 40 + 16 - 9268 - 22356 + 8626 + 6272 - - - Base geometry - 6487c664-3c9e-4d2b-b6d5-63b79efc50d8 - true - Geometry - Geometry - true - 56734868-78d6-417f-8d03-973fbd89d392 - 1 - - - - - - 9202 - 22326 - 51 - 20 - - - 9229 - 22336 - - - - - - - - Rotation angle in radians - 626f3b25-df77-4d58-835f-35b8e77efaa1 - true - Angle - Angle - false - 0 - false - - - - - - 9202 - 22346 - 51 - 20 - - - 9229 - 22356 - - - - - - 1 - - - - - 1 - {0} - - - - - 3.1415926535897931 - - - - - - - - - - - Rotation plane - 378c33e7-73f0-4ed2-987f-62f389d5e365 - true - Plane - Plane - false - 479438c8-cc4d-4ec6-b97a-a48c9246d670 - 1 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 224abc3f-a87a-45f8-993d-3e12e7ef8b3f + Relay + + false + 6e9b77db-7611-4fec-817e-dc345f560150 + 1 + + + + + + 8606 + 5363 + 40 + 16 + + + 8626 + 5371 + - - - - - 9202 - 22366 - 51 - 20 - - - 9229 - 22376 - - - - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - - - - - - - - - Rotated geometry - 7305da96-05a5-4a88-8e52-9c731ded1fad - true - Geometry - Geometry - false - 0 + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 1d2ae44f-a2c0-44ec-a769-3a3d92398116 + Digit Scroller + + false + 0 + + + + + 12 + + 1 + + 0.32125000000 - - - - - 9283 - 22326 - 53 - 30 - - - 9311 - 22341 - - - - - - - Transformation data - c6af23b7-4609-4fed-b121-fbc74a3ba695 - true - Transform - Transform - false - 0 + + + + 8502 + 5256 + 250 + 20 + + + 8502.42 + 5256.216 + - - - - - 9283 - 22356 - 53 - 30 - - - 9311 - 22371 - - - - - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + afb96615-c59a-45c9-9cac-e27acb1c7ca0 + Explode - - Join as many curves as possible + + Explode a curve into smaller segments. true - 97c40c85-0b82-4dae-888c-d721101ac522 - true - Join Curves - Join Curves + d16b55bb-51fe-4ac6-8df8-106c39c9f1b3 + Explode + Explode - + - 9210 - 22261 - 118 + 8558 + 4194 + 136 44 - 9273 - 22283 + 8625 + 4216 - - 1 - Curves to join - c9ebe400-76d5-4b49-84d8-684703748810 - true - Curves - Curves + + Curve to explode + 2b4f13bd-f698-4233-9f9f-e506f30c4755 + Curve + Curve false - 56734868-78d6-417f-8d03-973fbd89d392 - 7305da96-05a5-4a88-8e52-9c731ded1fad - 2 + 50b7ed13-0a6a-4a2e-9366-e47c845e770f + 1 - 9212 - 22263 - 46 + 8560 + 4196 + 50 20 - 9236.5 - 22273 + 8586.5 + 4206 - - Preserve direction of input curves - cdf7a826-69de-4c0c-a49c-8ade12a872ee - true - Preserve - Preserve + + Recursive decomposition until all segments are atomic + da9606bf-2c02-483e-8dec-3d30d18f0be2 + Recursive + Recursive false 0 @@ -180285,14 +193310,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9212 - 22283 - 46 + 8560 + 4216 + 50 20 - 9236.5 - 22293 + 8586.5 + 4226 @@ -180309,7 +193334,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - false + true @@ -180319,13 +193344,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 1 - Joined curves and individual curves that could not be joined. - 7bcdddd9-8842-4768-ad13-16ebbcdf2485 - true - Curves - Curves + Exploded segments that make up the base curve + b6984176-dcf7-4b17-9ed5-bcca669a9a88 + Segments + Segments false 0 @@ -180333,243 +193357,61 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9288 - 22263 - 38 - 40 + 8640 + 4196 + 52 + 20 - 9308.5 - 22283 + 8667.5 + 4206 - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - eb2a842f-a395-41a0-a667-f7168a1b8090 - 1d617850-f3e5-4787-bd84-3281835cabb5 - 6d717f7d-ebf6-4079-9aa3-f85139a8884f - ab070339-75ac-48af-8207-0ca30bf14d26 - 38b3604b-77db-495a-8a08-a39707d7a30c - 1e27447a-66be-4102-a4b5-8b1390997178 - fb7a1f8d-54ee-4990-b936-573b815e4ff1 - 97c40c85-0b82-4dae-888c-d721101ac522 - cc428a05-f2a3-4bc8-aa4c-1ac905951fa9 - 7755e3e6-ee6a-4ca5-b0ae-de3494cb158d - 1f429ea5-caf2-4335-839e-c4a1fc6e4f3b - d2c8396a-8532-419d-8481-bdd10c5ce58a - db1b8d5e-412a-4412-9349-bb9ad1eae269 - 5c9b2941-e7bb-44a7-8d6a-1ff9d33be17e - 57ec1eb2-bdf2-4ae4-9b47-059230205343 - 15 - dbd93ad4-4190-4668-8af3-d07c04c66dc6 - Group - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 13560c87-2332-4330-a49f-82b99b1436c4 - true - Panel - - false - 0 - af9d671f-3736-4822-8551-abf4f79f917b - 1 - Double click to edit panel content… - - - - - - 9204 - 24904 - 145 - 20 - - 0 - 0 - 0 - - 9204.104 - 24904.86 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - cc428a05-f2a3-4bc8-aa4c-1ac905951fa9 - true - Curve - Curve - false - 7bcdddd9-8842-4768-ad13-16ebbcdf2485 - 1 - - - - - - 9252 - 22232 - 50 - 24 - - - 9277.684 - 22244.41 - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - cc428a05-f2a3-4bc8-aa4c-1ac905951fa9 - 1 - 49609cea-1a70-45c3-80dc-ea251ad00f53 - Group - Curve - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - bf597752-e6d4-4ce1-83f3-62cfda6b3f4f - true - Panel - - false - 0 - 0 - 0.35721403168191375/4/4 - - - - - - 9058 - 25141 - 439 - 20 - - 0 - 0 - 0 - - 9058.664 - 25141.54 - - - - + - - 255;255;255;255 - - false - false - true - false - false - true + 1 + Vertices of the exploded segments + 2b288d44-5b24-4fa6-9e3f-cc827256dd26 + Vertices + Vertices + false + 0 + + + + + 8640 + 4216 + 52 + 20 + + + 8667.5 + 4226 + + + + - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length - + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - beb59961-19f0-428e-9f46-fe2528ab7890 - true + 55f1c7e0-6646-4cc8-8195-3ff0bc546430 Evaluate Length Evaluate Length @@ -180577,50 +193419,48 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9197 - 22135 + 8554 + 4111 144 64 - 9271 - 22167 + 8628 + 4143 - + Curve to evaluate - d2edc271-8fa2-4379-9866-305f92739db3 - true + 13a5521f-e9dc-4c29-9f6e-cc58fe4676d8 Curve Curve false - 7bcdddd9-8842-4768-ad13-16ebbcdf2485 + b6984176-dcf7-4b17-9ed5-bcca669a9a88 1 - 9199 - 22137 + 8556 + 4113 57 20 - 9229 - 22147 + 8586 + 4123 - + Length factor for curve evaluation - c9a77e6e-10e4-4900-8f14-f53a4ca3ce78 - true + 68965506-3b76-49c4-a7cb-f4ebd55c06e0 Length Length false @@ -180630,14 +193470,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9199 - 22157 + 8556 + 4133 57 20 - 9229 - 22167 + 8586 + 4143 @@ -180654,7 +193494,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 0.5 @@ -180664,10 +193504,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + If True, the Length factor is normalized (0.0 ~ 1.0) - 58f813c2-8c1b-446e-869b-94c376452343 - true + 66c58978-c61f-4d60-879d-44deaac27bbb Normalized Normalized false @@ -180677,14 +193516,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9199 - 22177 + 8556 + 4153 57 20 - 9229 - 22187 + 8586 + 4163 @@ -180711,10 +193550,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Point at the specified length - bb1f2c43-4acb-481a-9a05-548b3525f9aa - true + 9eb75c6a-0bd7-4d0d-852d-c2eb12ef11af Point Point false @@ -180724,24 +193562,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9286 - 22137 + 8643 + 4113 53 20 - 9314 - 22147 + 8671 + 4123 - + Tangent vector at the specified length - 00f1c670-0e68-4058-81e2-cd0bb7e0e952 - true + 02056aec-db5b-4529-9125-473474421ea0 Tangent Tangent false @@ -180751,24 +193588,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9286 - 22157 + 8643 + 4133 53 20 - 9314 - 22167 + 8671 + 4143 - + Curve parameter at the specified length - d9e2db33-b2ca-46f1-95bc-2c348e42374c - true + 26128cd1-0778-40ff-aba4-ec7f5171c242 Parameter Parameter false @@ -180778,14 +193614,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9286 - 22177 + 8643 + 4153 53 20 - 9314 - 22187 + 8671 + 4163 @@ -180795,225 +193631,167 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 0304cf48-a7fc-4bcc-8650-66449de2135a - true - Expression - Expression - - - - - - 9172 - 21913 - 194 - 28 - - - 9272 - 21927 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 9e2cd79e-49c9-471b-ab02-6e27794d7ab3 - true - Variable O - O - true - f0ad1cca-33c4-40d1-b1ab-5626290430c5 - 1 - - - - - - 9174 - 21915 - 14 - 24 - - - 9182.5 - 21927 - - - - - - - - Result of expression - 95a80966-48fc-46d4-894e-2e337adae68e - true - Result - - false - 0 - - - - - - 9355 - 21915 - 9 - 24 - - - 9361 - 21927 - - - - - - - - - - - - + - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct + 4c619bc9-39fd-4717-82a6-1e07ea237bbe + Line SDL - - Deconstruct a point into its component parts. + + Create a line segment defined by start point, tangent and length.} true - a8d21499-77ba-4cb5-b537-1b492d0b072d - true - Deconstruct - Deconstruct + 845f5ae1-563a-4eba-9bd2-1f364dec84f2 + Line SDL + Line SDL - 9203 - 22047 - 132 + 8565 + 2478 + 122 64 - 9250 - 22079 + 8645 + 2510 - - Input point - acb11ef5-76a3-49b3-a75a-b8903a186891 - true - Point - Point + + Line start point + 8c947a34-e3dc-4b70-aa19-4f9293e20ef2 + Start + Start false - bb1f2c43-4acb-481a-9a05-548b3525f9aa + 9eb75c6a-0bd7-4d0d-852d-c2eb12ef11af 1 - 9205 - 22049 - 30 - 60 + 8567 + 2480 + 63 + 20 - 9221.5 - 22079 + 8608 + 2490 - + - Point {x} component - f0ad1cca-33c4-40d1-b1ab-5626290430c5 - true - X component - X component + Line tangent (direction) + f2f1214e-0164-41a0-a4a0-97691a1e04c9 + Direction + Direction false - 0 + 974f6703-6679-4d74-a08a-0db9438145fc + 1 - + - 9265 - 22049 - 68 + 8567 + 2500 + 63 20 - 9300.5 - 22059 + 8608 + 2510 + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 1 + + + + + + + - - - Point {y} component - 6b708634-6450-40a7-911d-c0990e63d131 - true - Y component - Y component + + + Line length + 7e16f714-33bb-4448-ae0d-a2cdcab04a7d + ABS(X) + Length + Length false - 0 + 1e2f2e7b-1c43-46d7-8188-931698467786 + 1 - + - 9265 - 22069 - 68 + 8567 + 2520 + 63 20 - 9300.5 - 22079 + 8608 + 2530 + + + 1 + + + + + 1 + {0} + + + + + 0.015625 + + + + + + - - - Point {z} component - 8c1d0499-da22-4d25-9bcd-93852c241588 - true - Z component - Z component + + + Line segment + cc9df7f8-c2be-44d9-817d-a344480c9ecf + Line + Line false 0 @@ -181021,14 +193799,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9265 - 22089 - 68 - 20 + 8660 + 2480 + 25 + 60 - 9300.5 - 22099 + 8674 + 2510 @@ -181038,295 +193816,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 3f2c26a5-5bd0-4ea3-a2f3-bd6cde2079ab - true - Panel - - false - 0 - 95a80966-48fc-46d4-894e-2e337adae68e - 1 - Double click to edit panel content… - - - - - - 9196 - 21897 - 160 - 20 - - 0 - 0 - 0 - - 9196.455 - 21898 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + dd17d442-3776-40b3-ad5b-5e188b56bd4c + Relative Differences - - Evaluate an expression - FORMAT("{0:R}",O) + + Compute relative differences for a list of data true - 5ba680bf-5f36-48f2-b02f-fc20f272de3d - true - Expression - Expression + edfbaf71-ae8b-4a14-ba3d-8ffe64b466be + Relative Differences + Relative Differences - + - 9172 - 21827 - 194 + 8566 + 3777 + 128 28 - 9272 - 21841 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 886162c7-0004-44bb-b245-02e14506027e - true - Variable O - O - true - 6b708634-6450-40a7-911d-c0990e63d131 - 1 - - - - - - 9174 - 21829 - 14 - 24 - - - 9182.5 - 21841 - - - - - - - - Result of expression - 8259b3ad-7bf2-4c66-8b75-b449c63a7de6 - true - Result - - false - 0 - - - - - - 9355 - 21829 - 9 - 24 - - - 9361 - 21841 - - - - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 3b2adea6-57f3-403d-b72b-1544d3bf2abf - true - Panel - - false - 0 - 8259b3ad-7bf2-4c66-8b75-b449c63a7de6 - 1 - Double click to edit panel content… - - - - - - 9196 - 21809 - 160 - 20 - - 0 - 0 - 0 - - 9196.455 - 21809.57 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9c85271f-89fa-4e9f-9f4a-d75802120ccc - Division - - - - - Mathematical division - true - 551339a5-7ce0-4224-9324-ed0296881b78 - true - Division - Division - - - - - - 9228 - 21725 - 82 - 44 - - - 9259 - 21747 + 8619 + 3791 - Item to divide (dividend) - 1663c29c-e0bb-4a6d-a2b4-986b5cd29530 - true - A - A - false - 3f2c26a5-5bd0-4ea3-a2f3-bd6cde2079ab - 1 - - - - - - 9230 - 21727 - 14 - 20 - - - 9238.5 - 21737 - - - - - - - - Item to divide with (divisor) - c48e1b8a-1a3d-48f2-a5a2-05cb99eea602 - true - B - B + 1 + List of data to operate on (numbers or points or vectors allowed) + 892c9b24-2cd0-4ff0-a6ed-c25903a48827 + Values + Values false - 3b2adea6-57f3-403d-b72b-1544d3bf2abf + 46880d17-53fe-4c23-bf41-e4b8cc1d6dcc 1 - 9230 - 21747 - 14 - 20 + 8568 + 3779 + 36 + 24 - 9238.5 - 21757 + 8587.5 + 3791 @@ -181334,11 +193875,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - The result of the Division - c4ea3552-07a3-4752-98b4-709a106f0d82 - true - Result - Result + 1 + Differences between consecutive items + 82c51ed9-1201-4b4d-803d-ed22294ac658 + Differenced + Differenced false 0 @@ -181346,14 +193887,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9274 - 21727 - 34 - 40 + 8634 + 3779 + 58 + 24 - 9292.5 - 21747 + 8664.5 + 3791 @@ -181363,378 +193904,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - fac3ba7c-9c82-400d-8c85-ee5c865de4a4 - true - Panel - - false - 0 - af9d671f-3736-4822-8551-abf4f79f917b - 1 - Double click to edit panel content… - - - - - - 9196 - 21643 - 160 - 20 - - 0 - 0 - 0 - - 9196.693 - 21643.05 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - a8da2956-af99-4098-8c44-b5ecafad51ab - true - Expression - Expression - - - - - - 9172 - 21678 - 194 - 28 - - - 9272 - 21692 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 02c56d24-49df-46f2-a1d9-1f98f6966225 - true - Variable O - O - true - c4ea3552-07a3-4752-98b4-709a106f0d82 - 1 - - - - - - 9174 - 21680 - 14 - 24 - - - 9182.5 - 21692 - - - - - - - - Result of expression - cb5163d9-e511-4ae5-9806-6a961797bc7b - true - Result - - false - 0 - - - - - - 9355 - 21680 - 9 - 24 - - - 9361 - 21692 - - - - - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - af9d671f-3736-4822-8551-abf4f79f917b - true - Relay - - false - cb5163d9-e511-4ae5-9806-6a961797bc7b - 1 - - - - - - 9249 - 21603 - 40 - 16 - - - 9269 - 21611 - - - - - - - - - - a0d62394-a118-422d-abb3-6af115c75b25 - Addition - - - - - Mathematical addition - true - 4850df6e-1289-45cc-bc62-0c065424321f - true - Addition - Addition - - - - - - 9228 - 21540 - 82 - 44 - - - 9259 - 21562 - - - - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - First item for addition - b00b210f-f410-4a05-993b-a6d4e517404d - true - A - A - true - 3b2adea6-57f3-403d-b72b-1544d3bf2abf - 1 - - - - - - 9230 - 21542 - 14 - 20 - - - 9238.5 - 21552 - - - - - - - - Second item for addition - 0757895c-3f22-4a92-a3f9-4a6d06c66e34 - true - B - B - true - 3f2c26a5-5bd0-4ea3-a2f3-bd6cde2079ab - 1 - - - - - - 9230 - 21562 - 14 - 20 - - - 9238.5 - 21572 - - - - - - - - Result of addition - 102bb354-2996-4152-9553-bc085627892a - true - Result - Result - false - 0 - - - - - - 9274 - 21542 - 34 - 40 - - - 9292.5 - 21562 - - - - - - - - - - - - + - 9c85271f-89fa-4e9f-9f4a-d75802120ccc - Division + f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 + Replace Nulls - - Mathematical division + + Replace nulls or invalid data with other data true - 7cc36c08-4a10-44c0-9661-d1009f358693 - true - Division - Division + e7334885-e509-483f-84d0-4a94b25496cd + Replace Nulls + Replace Nulls - + - 9228 - 21390 - 82 + 8558 + 3824 + 136 44 - 9259 - 21412 + 8644 + 3846 - Item to divide (dividend) - 1a3a5920-77a0-44dd-8d3b-398e078fbe80 - true - A - A + 1 + Items to test for null + 5de06ade-4727-447d-80b9-15302c522587 + Items + Items false - 4a4f4785-005f-4c36-abe9-497bfc357b48 + 561c9228-a8c7-4f00-aef1-86f36b7ee383 1 - 9230 - 21392 - 14 + 8560 + 3826 + 69 20 - 9238.5 - 21402 + 8596 + 3836 @@ -181742,11 +193963,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Item to divide with (divisor) - 9eba7a2b-2583-42f2-9cf1-ec493fba577c - true - B - B + 1 + Items to replace nulls with + 1e1d18d5-1b4e-4a9f-9a8e-f2acc0274e8d + Replacements + Replacements false 0 @@ -181754,14 +193975,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9230 - 21412 - 14 + 8560 + 3846 + 69 20 - 9238.5 - 21422 + 8596 + 3856 @@ -181779,7 +194000,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Grasshopper.Kernel.Types.GH_Integer - 2 + 0 @@ -181790,11 +194011,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - The result of the Division - edbd19a0-f034-45e2-aeca-fdfb724c0f48 - true - Result - Result + 1 + List without any nulls + 46880d17-53fe-4c23-bf41-e4b8cc1d6dcc + Items + Items false 0 @@ -181802,305 +194023,304 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9274 - 21392 - 34 - 40 - - - 9292.5 - 21412 - - - - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 0dae7229-a981-46e0-bb9d-860d9430cf7b - true - Expression - Expression - - - - - - 9172 - 21342 - 194 - 28 - - - 9272 - 21356 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 086e3bcd-75c1-49e2-9ad0-5f267e7302c2 - true - Variable O - O - true - edbd19a0-f034-45e2-aeca-fdfb724c0f48 - 1 - - - - - - 9174 - 21344 - 14 - 24 - - - 9182.5 - 21356 - - - - - - - - Result of expression - ddd8762d-5223-4073-a498-edecf4c04a7c - true - Result - - false - 0 - - - - - - 9355 - 21344 - 9 - 24 - - - 9361 - 21356 - - - - - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 3f846370-657a-4b9d-ad02-96c4d9f2915e - true - Panel - - false - 0 - ddd8762d-5223-4073-a498-edecf4c04a7c - 1 - Double click to edit panel content… - - - - - - 9196 - 21325 - 160 - 20 - - 0 - 0 - 0 - - 9196.455 - 21325.91 - - + 8659 + 3826 + 33 + 20 + + + 8677 + 3836 + + + + - - - - 255;255;255;255 - - false - false - true - false - false - true + + + Number of items replaced + 306f194e-0660-4cd9-b2d9-656964cd4113 + Count + Count + false + 0 + + + + + 8659 + 3846 + 33 + 20 + + + 8677 + 3856 + + + + - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - - A panel for custom notes and text values - 4a4f4785-005f-4c36-abe9-497bfc357b48 - true - Panel - - false - 0 - 800ceadc-9e33-4948-bd24-1eba79149738 - 1 - Double click to edit panel content… + + Measure the length of a list. + true + 3d00de67-1b84-4a16-9ee5-ac49623b276f + List Length + List Length - + - + - 9196 - 21477 - 160 - 20 + 8577 + 3721 + 93 + 28 - 0 - 0 - 0 - 9196.455 - 21477.82 + 8616 + 3735 - - - - 255;255;255;255 - - false - false - true - false - false - true + + + 1 + Base list + 5746fab1-5797-44af-9829-aac0c0ec9712 + List + List + false + 82c51ed9-1201-4b4d-803d-ed22294ac658 + 1 + + + + + + 8579 + 3723 + 22 + 24 + + + 8591.5 + 3735 + + + + + + + + Number of items in L + fca0255d-b895-4768-91bf-2e57e6515c4f + Length + Length + false + 0 + + + + + 8631 + 3723 + 37 + 24 + + + 8651 + 3735 + + + + - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 59daf374-bc21-4a5e-8282-5504fb7ae9ae + List Item - - Evaluate an expression - FORMAT("{0:R}",O) + + 0 + Retrieve a specific item from a list. true - 55787898-278b-4394-8fb9-e372fd6c279e - true - Expression - Expression + f6105af9-d019-412d-a4d5-869389b4cdff + List Item + List Item - 9172 - 21493 - 194 - 28 + 8589 + 3556 + 74 + 64 - 9272 - 21507 + 8637 + 3588 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 3 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 2e3ab970-8545-46bb-836c-1c11e5610bce + cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - Expression variable - 8bccb91b-f108-453e-9cc0-f4aad976b9d4 - true - Variable O - O - true - 102bb354-2996-4152-9553-bc085627892a + 1 + Base list + 3751e7ed-b6b1-4be5-a001-3e94e45cda7b + List + List + false + 82c51ed9-1201-4b4d-803d-ed22294ac658 1 - 9174 - 21495 - 14 - 24 + 8591 + 3558 + 31 + 20 + + + 8608 + 3568 + + + + + + + + Item index + d54ae681-7e18-4f84-a965-bf39d933c8fa + Index + Index + false + 24afe3e0-ddd1-4aca-9821-29f7e68efeeb + 1 + + + + + + 8591 + 3578 + 31 + 20 + + + 8608 + 3588 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + Wrap index to list bounds + 2dc4634d-527d-4e9b-b251-f7156d459cb6 + Wrap + Wrap + false + 0 + + + + + + 8591 + 3598 + 31 + 20 - 9182.5 - 21507 + 8608 + 3608 + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + - Result of expression - 800ceadc-9e33-4948-bd24-1eba79149738 - true - Result - + Item at {i'} + 53927bc6-933c-4dbf-9a1e-baa2e57b2529 + false + Item + i false 0 @@ -182108,14 +194328,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9355 - 21495 + 8652 + 3558 9 - 24 + 60 - 9361 - 21507 + 8658 + 3588 @@ -182127,71 +194347,87 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - - Scale an object uniformly in all directions. + + Create a series of numbers. true - 16241c5b-95ba-488a-8cb8-302f94aab8b1 - true - Scale - Scale + aa254562-60f6-4c89-a9d1-4877b22d0965 + Series + Series - + - 9192 - 21219 - 154 + 8568 + 3638 + 117 64 - 9276 - 21251 + 8634 + 3670 - - Base geometry - 4e318cd1-249b-41b6-8f00-368583d06bd2 - true - Geometry - Geometry - true - cc428a05-f2a3-4bc8-aa4c-1ac905951fa9 - 1 + + First number in the series + 882e878f-6f73-4811-9ea2-c291d4745163 + Start + Start + false + 0 - + - 9194 - 21221 - 67 + 8570 + 3640 + 49 20 - 9237 - 21231 + 8604 + 3650 + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + - - Center of scaling - 60b407ac-f449-48eb-a3cf-7523cdd42d28 - true - Center - Center + + Step size for each successive number + f02fc18e-eede-42ce-9c1a-93ad6e9edc16 + Step + Step false 0 @@ -182199,14 +194435,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 21241 - 67 + 8570 + 3660 + 49 20 - 9237 - 21251 + 8604 + 3670 @@ -182222,13 +194458,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 1 @@ -182238,29 +194469,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - c5d241da-3273-4b8d-a096-7de3a340fd9e - 1/X - true - Factor - Factor + + Number of values in the series + a3af8467-5f46-4821-995e-9ec100fe5ddf + X-1 + Count + Count false - 3f846370-657a-4b9d-ad02-96c4d9f2915e + fca0255d-b895-4768-91bf-2e57e6515c4f 1 - 9194 - 21261 - 67 + 8570 + 3680 + 49 20 - 9237 - 21271 + 8604 + 3690 @@ -182277,7 +194507,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 10 @@ -182288,38 +194518,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Scaled geometry - bd9f8aef-4554-460c-a7b9-7520ac9f3277 - true - Geometry - Geometry - false - 0 - - - - - - 9291 - 21221 - 53 - 30 - - - 9319 - 21236 - - - - - - - - Transformation data - 1d4d383c-9b94-4180-988f-af16be28aa92 - true - Transform - Transform + 1 + Series of numbers + 24afe3e0-ddd1-4aca-9821-29f7e68efeeb + Series + Series false 0 @@ -182327,14 +194530,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9291 - 21251 - 53 - 30 + 8649 + 3640 + 34 + 60 - 9319 - 21266 + 8667.5 + 3670 @@ -182344,36 +194547,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of generic curves - true - adf83129-215a-4938-be3d-47d1a82da650 - true - Curve - Curve + + 2 + A wire relay object + 561c9228-a8c7-4f00-aef1-86f36b7ee383 + Relay + false - bd9f8aef-4554-460c-a7b9-7520ac9f3277 + 81598716-14eb-41f3-bc1c-588c7c0dafb9 1 - 9250 - 20631 - 50 - 24 + 8606 + 3887 + 40 + 16 - 9275.434 - 20643.41 + 8626 + 3895 @@ -182381,213 +194583,124 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Evaluate an expression - FORMAT("{0:R}",O) - true - 8b2e8ccc-1d3f-4467-8a7d-76db9d271482 - true - Expression - Expression + + 2 + A wire relay object + e286d01e-ac40-479b-9506-fea4034f1b81 + Relay + + false + 53927bc6-933c-4dbf-9a1e-baa2e57b2529 + 1 - + - 9172 - 22000 - 194 - 28 + 8606 + 3523 + 40 + 16 - 9272 - 22014 + 8626 + 3531 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - d1f6ae33-3f9d-4684-ae67-4f451855d065 - true - Variable O - O - true - 8c1d0499-da22-4d25-9bcd-93852c241588 - 1 - - - - - - 9174 - 22002 - 14 - 24 - - - 9182.5 - 22014 - - - - - - - - Result of expression - 6fea29eb-a368-47ad-b32d-bdf64de6ea8a - true - Result - - false - 0 - - - - - - 9355 - 22002 - 9 - 24 - - - 9361 - 22014 - - - - - - - - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - A panel for custom notes and text values - f57c4b4a-115b-43b2-994f-2217561c619c - true - Panel + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + edfbaf71-ae8b-4a14-ba3d-8ffe64b466be + e7334885-e509-483f-84d0-4a94b25496cd + 3d00de67-1b84-4a16-9ee5-ac49623b276f + f6105af9-d019-412d-a4d5-869389b4cdff + aa254562-60f6-4c89-a9d1-4877b22d0965 + 561c9228-a8c7-4f00-aef1-86f36b7ee383 + e286d01e-ac40-479b-9506-fea4034f1b81 + 7 + 52750a6f-5ea3-4565-adf8-d4b9e638e651 + Group - false - 0 - 6fea29eb-a368-47ad-b32d-bdf64de6ea8a - 1 - Double click to edit panel content… - - - - - 9197 - 21983 - 160 - 20 - - 0 - 0 - 0 - - 9197.324 - 21983.77 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - + + - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 2dc44b22-b1dd-460a-a704-6462d6e91096 + Curve Closest Point - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Find the closest point on a curve. true - 48c1450b-113e-4f0e-883e-18eca0eec5a3 - true - Evaluate Length - Evaluate Length + 411d90fa-8cc1-4cb8-bd27-6b8dc7a06aa1 + Curve Closest Point + Curve Closest Point - + - 9197 - 21009 - 144 + 8566 + 4023 + 120 64 - 9271 - 21041 + 8616 + 4055 - - Curve to evaluate - 103b28d3-6b40-4d07-b989-0043b6ca4c72 - true - Curve - Curve + + Point to project onto curve + 94cae40d-ede7-4362-b6b4-4be151476588 + Point + Point false - bd9f8aef-4554-460c-a7b9-7520ac9f3277 + 9eb75c6a-0bd7-4d0d-852d-c2eb12ef11af 1 - 9199 - 21011 - 57 - 20 + 8568 + 4025 + 33 + 30 - 9229 - 21021 + 8586 + 4040 @@ -182595,105 +194708,89 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Length factor for curve evaluation - 3e24fd91-7cb3-48b2-aa98-242400098f44 - true - Length - Length + Curve to project onto + 2e070c86-8ba5-44ed-a436-8539eae0e532 + Curve + Curve false - 0 + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 1 - + - 9199 - 21031 - 57 - 20 + 8568 + 4055 + 33 + 30 - 9229 - 21041 + 8586 + 4070 - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 0d237493-8278-4465-834a-516113255495 - true - Normalized - Normalized + + + Point on the curve closest to the base point + 15875976-eb3b-4668-9fa4-ce949f2740e4 + Point + Point false 0 - + - 9199 - 21051 - 57 + 8631 + 4025 + 53 20 - 9229 - 21061 + 8659 + 4035 - - - 1 + + + + + Parameter on curve domain of closest point + 3665b055-5d51-4bea-a9f3-85b86a5bcd21 + Parameter + Parameter + false + 0 + + + + + + 8631 + 4045 + 53 + 20 + + + 8659 + 4055 + - - - - 1 - {0} - - - - - true - - - - - - - - Point at the specified length - 64c719d4-4369-4432-910b-044205d72ce5 - true - Point - Point + + + Distance between base point and curve + bd207343-2189-4097-babb-c50072c89469 + Distance + Distance false 0 @@ -182701,68 +194798,127 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9286 - 21011 + 8631 + 4065 53 20 - 9314 - 21021 + 8659 + 4075 - + + + + + + + 4c4e56eb-2f04-43f9-95a3-cc46a14f495a + Line + + + + + Create a line between two points. + true + c94ffcf9-b23b-46c2-811d-31aaa5f5a344 + Line + Line + + + + + + 8569 + 3944 + 114 + 44 + + + 8641 + 3966 + + + + - Tangent vector at the specified length - 77052456-3532-47cd-8ee0-5abcf060635e - true - Tangent - Tangent + Line start point + d30f409a-e6a4-417a-992a-810e2b3d1e78 + Start Point + Start Point false - 0 + 15875976-eb3b-4668-9fa4-ce949f2740e4 + 1 - 9286 - 21031 - 53 + 8571 + 3946 + 55 20 - 9314 - 21041 + 8600 + 3956 - + - Curve parameter at the specified length - fd91882d-4d21-4d5c-be6f-7c62add03ea5 - true - Parameter - Parameter + Line end point + d2c943cc-1a31-452c-b2f0-f76a521cefed + End Point + End Point false - 0 + 9eb75c6a-0bd7-4d0d-852d-c2eb12ef11af + 1 - 9286 - 21051 - 53 + 8571 + 3966 + 55 20 - 9314 - 21061 + 8600 + 3976 + + + + + + + + Line segment + 974f6703-6679-4d74-a08a-0db9438145fc + Line + Line + false + 0 + + + + + + 8656 + 3946 + 25 + 40 + + + 8670 + 3966 @@ -182772,171 +194928,193 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 2fcc2743-8339-4cdf-a046-a1f17439191d + Remap Numbers - - Evaluate an expression - FORMAT("{0:R}",O) + + Remap numbers into a new numeric domain true - 02fbeae1-9aa8-46e0-9d9c-664e1e333613 - true - Expression - Expression + a2ce29db-0bb4-45cc-b847-4fc1ab58da24 + Remap Numbers + Remap Numbers - + - 9172 - 20792 - 194 - 28 + 8569 + 2780 + 115 + 64 - 9272 - 20806 + 8624 + 2812 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Value to remap + c4a4fee2-01ef-4d38-8ef2-aea231158b44 + Value + Value + false + c973b3e6-f6c6-403b-9b41-2df880c866c5 + 1 + + + + + + 8571 + 2782 + 38 + 20 + + + 8591.5 + 2792 + + + + + + + + Source domain + 276670b6-82ea-4199-be09-ad6e0cb66df4 + Source + Source + false + 63e83512-d5e4-4958-92ec-4e0a868bf0bc + 1 - - - Expression variable - f76e3278-a09f-408b-ab49-589027e1da27 - true - Variable O - O - true - ac39f15b-f959-4cbf-9ea1-14221568cb97 - 1 + + + + 8571 + 2802 + 38 + 20 + + + 8591.5 + 2812 + + + + + + 1 - + - - 9174 - 20794 - 14 - 24 - - - 9182.5 - 20806 - + 1 + {0} + + + + + 0 + 1 + + + + - - - Result of expression - 5d470041-28a0-4540-898d-ded8365caa46 - true - Result - - false - 0 + + + + + Target domain + bcfbce6c-21f0-42e5-8109-7f478a0a0f1c + Target + Target + false + 0 + + + + + + 8571 + 2822 + 38 + 20 + + + 8591.5 + 2832 + + + + + + 1 - + - - 9355 - 20794 - 9 - 24 - - - 9361 - 20806 - + 1 + {0} + + + + + -1 + 1 + + + + - - - - - - - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct - - - - - Deconstruct a point into its component parts. - true - 1853c135-e40d-42f1-b137-d067d992777d - true - Deconstruct - Deconstruct - - - - - - 9203 - 20926 - 132 - 64 - - - 9250 - 20958 - - - - - - Input point - 9fd297f4-5ec3-414b-bce9-51436bef8b67 - true - Point - Point + + + Remapped number + 393a4076-c4dc-42cb-89bb-2674ed014865 + Mapped + Mapped false - 64c719d4-4369-4432-910b-044205d72ce5 - 1 + 0 - 9205 - 20928 - 30 - 60 + 8639 + 2782 + 43 + 30 - 9221.5 - 20958 + 8662 + 2797 - - - Point {x} component - ac39f15b-f959-4cbf-9ea1-14221568cb97 - true - X component - X component + + + Remapped and clipped number + ee5d4373-6d10-43d1-82f4-2f1cdd69cb43 + Clipped + Clipped false 0 @@ -182944,53 +195122,86 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9265 - 20928 - 68 - 20 + 8639 + 2812 + 43 + 30 - 9300.5 - 20938 + 8662 + 2827 - - - Point {y} component - afde3a2f-ac28-4b69-8c07-18b71327f490 - true - Y component - Y component + + + + + + + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds + + + + + Create a numeric domain which encompasses a list of numbers. + true + d8bc2abf-e181-4e18-a4c1-a10c87fa5684 + Bounds + Bounds + + + + + + 8565 + 2862 + 122 + 28 + + + 8629 + 2876 + + + + + + 1 + Numbers to include in Bounds + e0eb1bfd-07ff-4936-9dde-cee85eef82ba + Numbers + Numbers false - 0 + c973b3e6-f6c6-403b-9b41-2df880c866c5 + 1 - 9265 - 20948 - 68 - 20 + 8567 + 2864 + 47 + 24 - 9300.5 - 20958 + 8592 + 2876 - - - Point {z} component - 6bf03d96-1c42-439d-a09d-3679172ab7f2 - true - Z component - Z component + + + Numeric Domain between the lowest and highest numbers in {N} + 63e83512-d5e4-4958-92ec-4e0a868bf0bc + Domain + Domain false 0 @@ -182998,14 +195209,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9265 - 20968 - 68 - 20 + 8644 + 2864 + 41 + 24 - 9300.5 - 20978 + 8666 + 2876 @@ -183015,134 +195226,264 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - A panel for custom notes and text values - ea44be3b-6a32-40ae-8c3e-f3a93a5747b7 - true - Panel - + + 2 + A wire relay object + c973b3e6-f6c6-403b-9b41-2df880c866c5 + Relay + false - 0 - 5d470041-28a0-4540-898d-ded8365caa46 + e286d01e-ac40-479b-9506-fea4034f1b81 1 - Double click to edit panel content… - + - + - 9196 - 20771 - 160 - 20 + 8606 + 2909 + 40 + 16 - 0 - 0 - 0 - 9196.705 - 20771.34 + 8626 + 2917 - - - - 255;255;255;255 + + + + + + + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication + + + + + Mathematical multiplication + true + d94e12f5-f115-49e1-888d-d295271d3c2c + Multiplication + Multiplication + + + + + + 8585 + 2581 + 82 + 44 - false - false - true - false - false - true + + 8616 + 2603 + + + + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + First item for multiplication + e251f033-2ca4-474f-bea5-bf59a084f4ec + A + A + true + c4b476dc-0b56-4320-8d67-d3dd9e1d4864 + 1 + + + + + + 8587 + 2583 + 14 + 20 + + + 8595.5 + 2593 + + + + + + + + Second item for multiplication + 6a446beb-d13c-4e63-9fdf-ff852ab16bd5 + B + B + true + 82de2fbc-f4bc-485c-aa6d-7f6e55b0fe9a + 1 + + + + + + 8587 + 2603 + 14 + 20 + + + 8595.5 + 2613 + + + + + + + + Result of multiplication + 1e2f2e7b-1c43-46d7-8188-931698467786 + Result + Result + false + 0 + + + + + + 8631 + 2583 + 34 + 40 + + + 8649.5 + 2603 + + + + + + - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - - Evaluate an expression - FORMAT("{0:R}",O) + + Mathematical multiplication true - e2c05755-5629-4a6c-b861-546e7afab9ab - true - Expression - Expression + 687fd906-a476-4bc8-aa83-54c5f9def255 + Multiplication + Multiplication - 9172 - 20706 - 194 - 28 + 8585 + 2688 + 82 + 44 - 9272 - 20720 + 8616 + 2710 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - Expression variable - 231f91a0-962e-4ea2-b027-d0e83a654eb3 - true - Variable O - O + + First item for multiplication + 75dcd440-5306-4a4d-b51b-2f622b7c8452 + A + A true - afde3a2f-ac28-4b69-8c07-18b71327f490 + 4c1818fc-287e-4806-9c3b-c20208f55d9b 1 - 9174 - 20708 + 8587 + 2690 14 - 24 + 20 - 9182.5 - 20720 + 8595.5 + 2700 - + - Result of expression - f9c8896e-4546-4e2a-a63e-3f95d6ba4a52 - true + Second item for multiplication + 4816bc9f-75d9-4864-ac54-eb866a9f5d39 + B + B + true + 393a4076-c4dc-42cb-89bb-2674ed014865 + 1 + + + + + + 8587 + 2710 + 14 + 20 + + + 8595.5 + 2720 + + + + + + + + Result of multiplication + c4b476dc-0b56-4320-8d67-d3dd9e1d4864 Result - + Result false 0 @@ -183150,14 +195491,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9355 - 20708 - 9 - 24 + 8631 + 2690 + 34 + 40 - 9361 - 20720 + 8649.5 + 2710 @@ -183169,61 +195510,145 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - A panel for custom notes and text values - 48de1dbe-2eec-4842-ac37-4b7870464e31 - true - Panel + + 2 + A wire relay object + 4c1818fc-287e-4806-9c3b-c20208f55d9b + Relay false - 0 - f9c8896e-4546-4e2a-a63e-3f95d6ba4a52 + 6e9b77db-7611-4fec-817e-dc345f560150 1 - Double click to edit panel content… - + - + - 9196 - 20685 - 160 - 20 + 8606 + 2753 + 40 + 16 - 0 - 0 - 0 - 9196.715 - 20685.71 + 8626 + 2761 - - - - 255;255;255;255 + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 82de2fbc-f4bc-485c-aa6d-7f6e55b0fe9a + Digit Scroller + + false + 0 + + + + + 12 + + 1 + + 2.50125000000 + + + + + + 8502 + 2659 + 250 + 20 + + + 8502.443 + 2659.319 - false - false - true - false - false - true - + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + a2ce29db-0bb4-45cc-b847-4fc1ab58da24 + d8bc2abf-e181-4e18-a4c1-a10c87fa5684 + c973b3e6-f6c6-403b-9b41-2df880c866c5 + d94e12f5-f115-49e1-888d-d295271d3c2c + 687fd906-a476-4bc8-aa83-54c5f9def255 + 4c1818fc-287e-4806-9c3b-c20208f55d9b + 82de2fbc-f4bc-485c-aa6d-7f6e55b0fe9a + 7 + 22ecfb22-3828-4f14-bd18-9adf65ea9752 + Group + + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + d16b55bb-51fe-4ac6-8df8-106c39c9f1b3 + 55f1c7e0-6646-4cc8-8195-3ff0bc546430 + 411d90fa-8cc1-4cb8-bd27-6b8dc7a06aa1 + c94ffcf9-b23b-46c2-811d-31aaa5f5a344 + 4 + 3213337e-1bae-46fd-830e-f94604f5e33d + Group + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -183234,7 +195659,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - d49af78f-71dd-4c54-8395-8dbfc64b7443 + 5d8a3032-ae52-4a32-8a92-6efd0477944f true Expression Expression @@ -183243,14 +195668,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9172 - 20878 + 8529 + 3423 194 28 - 9272 - 20892 + 8629 + 3437 @@ -183265,26 +195690,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 472ab227-dde5-4121-92d8-b3c61375871b + 7fe5d468-3548-467f-b64d-7b8f78bb446f true Variable O O true - 6bf03d96-1c42-439d-a09d-3679172ab7f2 + 92440245-235b-43bd-ab87-42b94200e662 1 - 9174 - 20880 + 8531 + 3425 14 24 - 9182.5 - 20892 + 8539.5 + 3437 @@ -183293,7 +195718,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 7f3d43cd-e967-463b-8378-8bba7ab78079 + 9852dc17-9fea-41e6-8d73-f891e530b498 true Result @@ -183304,14 +195729,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9355 - 20880 + 8712 + 3425 9 24 - 9361 - 20892 + 8718 + 3437 @@ -183323,22 +195748,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - b32cfad3-c586-46bc-b8b7-c18cda99cc37 - true + 96ce86c7-f8da-4702-898f-eea30eb72e9d Panel false - 0 - 7f3d43cd-e967-463b-8378-8bba7ab78079 + 1 + 9852dc17-9fea-41e6-8d73-f891e530b498 1 Double click to edit panel content… @@ -183346,17 +195770,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9196 - 20857 - 160 - 20 + 8534 + 3141 + 185 + 271 0 0 0 - 9196.455 - 20857.55 + 8534.779 + 3141.712 @@ -183365,8 +195789,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - false - false + true + true true false false @@ -183377,334 +195801,597 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - A panel for custom notes and text values - 3fe78e12-dc17-4eef-876e-a7218b28ee25 - true - Panel - + + 2 + A wire relay object + a11ce8ed-74c0-4462-93d2-6a1c956c94db + Relay + false - 0 - 0 - 1 16 0.35721403168191375 -1 256 0.0014014999884235925 -1 4096 + 96ce86c7-f8da-4702-898f-eea30eb72e9d + 1 - + - + - 9088 - 25212 - 379 - 104 + 8606 + 3114 + 40 + 16 - 0 - 0 - 0 - 9088.113 - 25212 - - - - - - - 255;255;255;255 + 8626 + 3122 - false - false - true - false - false - true - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - A panel for custom notes and text values - cae291b5-909f-42aa-82b4-b311788dad66 - true - Panel - + + 2 + A wire relay object + 92440245-235b-43bd-ab87-42b94200e662 + Relay + false - 0 - fa4f3b8c-b571-4a59-87b3-13b92c1fffe4 + e286d01e-ac40-479b-9506-fea4034f1b81 1 - Double click to edit panel content… - + - + - 9108 - 23221 - 337 - 276 + 8606 + 3470 + 40 + 16 - 0 - 0 - 0 - 9108.645 - 23221.34 - - - - - - - 255;255;255;255 + 8626 + 3478 - true - true - true - false - false - true - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Evaluate an expression - FORMAT("{0:R}",O) + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 5d8a3032-ae52-4a32-8a92-6efd0477944f + 96ce86c7-f8da-4702-898f-eea30eb72e9d + a11ce8ed-74c0-4462-93d2-6a1c956c94db + 92440245-235b-43bd-ab87-42b94200e662 + 4 + 158caa93-9474-4146-9b50-bbbca76f9569 + Group + + + + + + + + + + + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material + + + + + Create an OpenGL material. true - d6a65cf3-3c57-4aab-8be1-8f4ffb307b50 - true - Expression - Expression + 0a6bd2fe-814c-4596-a71e-03c86ba67ae1 + Create Material + Create Material - + - 9172 - 23500 - 194 - 28 + 8554 + 2352 + 144 + 104 - 9272 - 23514 + 8638 + 2404 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Colour of the diffuse channel + e3117c2b-02d4-4db1-8dc3-14713b66c58a + Diffuse + Diffuse + false + 0 - - - Expression variable - 04481ca9-57fe-4cc4-a0d0-c4cbbf6e80d8 - true - Variable O - O - true - 981930d9-4b2a-4b10-8210-cbef51e1dcc0 - 1 + + + + 8556 + 2354 + 67 + 20 + + + 8591 + 2364 + + + + + + 1 - + - - 9174 - 23502 - 14 - 24 - - - 9182.5 - 23514 - + 1 + {0} + + + + + 255;240;240;240 + + + + - - - Result of expression - fa4f3b8c-b571-4a59-87b3-13b92c1fffe4 - true - Result - - false - 0 + + + + + Colour of the specular highlight + 227bc0a1-8213-4c09-8971-1b1e4d03ef91 + Specular + Specular + false + 0 + + + + + + 8556 + 2374 + 67 + 20 + + + 8591 + 2384 + + + + + + 1 - + - - 9355 - 23502 - 9 - 24 - - - 9361 - 23514 - + 1 + {0} + + + + + + 255;0;255;255 + + + + + + + + + + + + Emissive colour of the material + 66b7dc5c-6cfb-4516-8688-29d1a3cbb124 + Emission + Emission + false + 0 + + + + + + 8556 + 2394 + 67 + 20 + + + 8591 + 2404 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;0;0;0 + + + + + + + + + + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + 3c1785fd-2c58-476e-a610-81b1116a483c + Transparency + Transparency + false + 0 + + + + + + 8556 + 2414 + 67 + 20 + + + 8591 + 2424 + + + + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + + + + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + d2cb061a-05e4-445f-83e8-4cc9b0096569 + Shine + Shine + false + 0 + + + + + + 8556 + 2434 + 67 + 20 + + + 8591 + 2444 + + + + + + 1 + + + + + 1 + {0} + + + + 100 + + + + + + Resulting material + 88573c0d-945d-4139-b027-8c1f1cfbad6d + Material + Material + false + 0 + + + + + + 8653 + 2354 + 43 + 100 + + + 8676 + 2404 + + + + + - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview - - Contains a collection of floating point numbers - 29b40471-71d6-4c88-b1ed-616dd8d46c9b - true - Number - Number - false - 841bc79c-9937-423d-9430-76e4ebfeb004 - 1 + + Allows for customized geometry previews + true + 7cbb25b0-6e3a-46b7-a8a4-d0d154f0b149 + Custom Preview + Custom Preview + - + - 9260 - 25621 - 50 - 24 + 8585 + 2281 + 82 + 44 - 9285.414 - 25633.66 + 8653 + 2303 + + + Geometry to preview + true + a3e01f31-b441-4a92-9372-76e3952a94fb + Geometry + Geometry + false + cc9df7f8-c2be-44d9-817d-a344480c9ecf + 1 + + + + + + 8587 + 2283 + 51 + 20 + + + 8614 + 2293 + + + + + + + + The material override + 132fef4b-3cbe-4ebf-8bfd-244135e151da + Material + Material + false + 88573c0d-945d-4139-b027-8c1f1cfbad6d + 1 + + + + + + 8587 + 2303 + 51 + 20 + + + 8614 + 2313 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + + 0 + + + + + + + + - - - cae9fe53-6d63-44ed-9d6d-13180fbf6f89 - 1c9de8a1-315f-4c56-af06-8f69fee80a7a - Curve Graph Mapper + + + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Remap values with a custom graph using input curves. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 57ca2b82-e6ca-4f33-9af0-b056547d4b2c - true - Curve Graph Mapper - Curve Graph Mapper + 9d26cb73-611a-4665-9b67-857be2acbffc + Evaluate Length + Evaluate Length - + - 9100 - 23782 - 160 - 224 + 8554 + 2193 + 144 + 64 - 9168 - 23894 + 8628 + 2225 - - 1 - One or multiple graph curves to graph map values with - 2e9ac8ff-0e8f-4b3e-bdd1-938f3af97dca - true - Curves - Curves + + Curve to evaluate + 974f8a91-e4dd-4fb5-986c-bdaa1d5b16fc + Curve + Curve false - 54e0f04e-597a-4145-af9f-0a3289f1e95b + cc9df7f8-c2be-44d9-817d-a344480c9ecf 1 - 9102 - 23784 - 51 - 27 + 8556 + 2195 + 57 + 20 - 9129 - 23797.75 + 8586 + 2205 - - Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary - c27d9d11-87f5-44a9-b7d4-63754ec9140a - true - Rectangle - Rectangle + + Length factor for curve evaluation + e4539db6-6711-41c9-9850-0948613c473d + Length + Length false - 6b649df7-8f2d-4dba-8246-390ecc22d5e8 - 1 + 0 - 9102 - 23811 - 51 - 28 + 8556 + 2215 + 57 + 20 - 9129 - 23825.25 + 8586 + 2225 @@ -183716,28 +196403,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0;0;0;0;0} + {0} - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - 0 - 1 - 0 - 1 - + + 1 @@ -183747,95 +196418,196 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis - dbd9ccc3-6bf5-42d6-bd11-4f359734b7c3 - true - Values - Values + + If True, the Length factor is normalized (0.0 ~ 1.0) + 1711c08f-4893-4513-9087-3444ebc5b077 + Normalized + Normalized false - 5cd2669e-4aec-471a-b8a7-2754c45d0366 - 1 + 0 + + + + + + 8556 + 2235 + 57 + 20 + + + 8586 + 2245 + + + + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + + + + + + Point at the specified length + ff449f98-89aa-4375-8f9f-196d58fdfe6c + Point + Point + false + 0 - 9102 - 23839 - 51 - 27 + 8643 + 2195 + 53 + 20 - 9129 - 23852.75 + 8671 + 2205 - - - Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) - 97b5db9b-b313-4da6-b095-21a69f27e3ba - true - X Axis - X Axis - true + + + Tangent vector at the specified length + 359e9fb2-ed1d-449e-a205-fb08bbd1dcb3 + Tangent + Tangent + false 0 - 9102 - 23866 - 51 - 28 + 8643 + 2215 + 53 + 20 - 9129 - 23880.25 + 8671 + 2225 - - - Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) - 6d246813-09ff-437b-b0a2-a2a4ea12f08d - true - Y Axis - Y Axis - true + + + Curve parameter at the specified length + b4a57eda-fdfd-46af-95c5-49bfa4219218 + Parameter + Parameter + false 0 - 9102 - 23894 - 51 - 27 + 8643 + 2235 + 53 + 20 - 9129 - 23907.75 + 8671 + 2245 - - - Flip the graphs X Axis from the bottom of the graph to the top of the graph - a5c9ce89-fec3-4a85-a31b-475aab401a9e - true - Flip - Flip + + + + + + + 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 + Interpolate + + + + + Create an interpolated curve through a set of points. + true + 1580bda1-2c1c-442f-93be-e3805e9c820a + Interpolate + Interpolate + + + + + + 8564 + 2088 + 125 + 84 + + + 8631 + 2130 + + + + + + 1 + Interpolation points + 0cd32b38-56b5-4c19-a7a0-c2d7565727d1 + Vertices + Vertices + false + ff449f98-89aa-4375-8f9f-196d58fdfe6c + 1 + + + + + + 8566 + 2090 + 50 + 20 + + + 8592.5 + 2100 + + + + + + + + Curve degree + a1ce23ae-bd33-49d0-940d-906d6ea05f73 + Degree + Degree false 0 @@ -183843,14 +196615,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9102 - 23921 - 51 - 28 + 8566 + 2110 + 50 + 20 - 9129 - 23935.25 + 8592.5 + 2120 @@ -183867,7 +196639,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - false + 1 @@ -183876,13 +196648,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle - d3cfbb68-a437-4930-8eca-f3eae2ef2bc2 - true - Snap - Snap + + + Periodic curve + b397561b-e36b-4cf4-9dd5-d79ed9bfc484 + Periodic + Periodic false 0 @@ -183890,14 +196661,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9102 - 23949 - 51 - 27 + 8566 + 2130 + 50 + 20 - 9129 - 23962.75 + 8592.5 + 2140 @@ -183914,7 +196685,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - true + false @@ -183923,13 +196694,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Size of the graph labels - e52494be-f286-4fdd-b148-bc4a346ad3a0 - true - Text Size - Text Size + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + 569404dc-206c-4d9e-8620-187789ee8e9d + KnotStyle + KnotStyle false 0 @@ -183937,14 +196707,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9102 - 23976 - 51 - 28 + 8566 + 2150 + 50 + 20 - 9129 - 23990.25 + 8592.5 + 2160 @@ -183961,7 +196731,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.015625 + 2 @@ -183971,13 +196741,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Resulting graph mapped values, mapped on the Y Axis - 194fa741-c363-404c-b4b4-5f4b86c20aed - true - Mapped - Mapped + + Resulting nurbs curve + e67b2c1f-9492-474f-abbf-c0be8e311c9c + Curve + Curve false 0 @@ -183985,27 +196753,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9183 - 23784 - 75 - 20 + 8646 + 2090 + 41 + 26 - 9222 - 23794 + 8668 + 2103.333 - - 1 - The graph curves inside the boundary of the graph - 567d46c4-62a7-491d-b937-f15c9bfd2e5a - true - Graph Curves - Graph Curves + + Curve length + ca324745-08d5-4cfc-9d41-32bf9def153a + Length + Length false 0 @@ -184013,28 +196779,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9183 - 23804 - 75 - 20 + 8646 + 2116 + 41 + 27 - 9222 - 23814 + 8668 + 2130 - - 1 - The points on the graph curves where the X Axis input values intersected - true - 789e481e-0b6c-4233-9f02-b5ae22ea5973 - true - Graph Points - Graph Points + + Curve domain + 3ff1ade3-ad17-4559-ac2a-eceb380cd230 + Domain + Domain false 0 @@ -184042,170 +196805,294 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9183 - 23824 - 75 - 20 + 8646 + 2143 + 41 + 27 - 9222 - 23834 + 8668 + 2156.667 - - - 1 - The lines from the X Axis input values to the graph curves - true - fbf49b93-e6df-4cf7-a025-3f0e7dd19f57 - true - Value Lines - Value Lines + + + + + + + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material + + + + + Create an OpenGL material. + true + a3b8c156-186c-41a3-8e18-451de09912e5 + Create Material + Create Material + + + + + + 8554 + 1961 + 144 + 104 + + + 8638 + 2013 + + + + + + Colour of the diffuse channel + 841d5707-73d2-40c4-bb00-e2433c7517c3 + Diffuse + Diffuse false 0 - + - 9183 - 23844 - 75 + 8556 + 1963 + 67 20 - 9222 - 23854 + 8591 + 1973 + + + 1 + + + + + 1 + {0} + + + + + + 255;214;214;214 + + + + + + + - - - 1 - The points plotted on the X Axis which represent the input values - true - 4c688169-6149-4e43-8a49-e8f7e747a312 - true - Value Points - Value Points + + + Colour of the specular highlight + d9b1d30f-5104-457f-8df8-2f11c3f0165a + Specular + Specular false 0 - + - 9183 - 23864 - 75 + 8556 + 1983 + 67 20 - 9222 - 23874 + 8591 + 1993 + + + 1 + + + + + 1 + {0} + + + + + + 255;0;255;255 + + + + + + + - - - 1 - The lines from the graph curves to the Y Axis graph mapped values - true - 8f94437c-df45-4de3-8c60-33f3e5e3a226 - true - Mapped Lines - Mapped Lines + + + Emissive colour of the material + 7bebb136-06cb-4afe-b269-f7450f8ef049 + Emission + Emission false 0 - + - 9183 - 23884 - 75 + 8556 + 2003 + 67 20 - 9222 - 23894 + 8591 + 2013 + + + 1 + + + + + 1 + {0} + + + + + + 255;0;0;0 + + + + + + + - - - 1 - The points mapped on the Y Axis which represent the graph mapped values - true - e90896ff-ee3c-4b4f-bf72-562a33ed0d77 - true - Mapped Points - Mapped Points + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + 5baf6d22-6e94-40d9-97cf-80fed2b426cf + Transparency + Transparency false 0 - + - 9183 - 23904 - 75 + 8556 + 2023 + 67 20 - 9222 - 23914 + 8591 + 2033 + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + - - - The graph boundary background as a surface - 2cae3db5-9ddd-4f06-a369-21d3746fd984 - true - Boundary - Boundary + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + 8326a82b-c83d-4ae4-b106-c54cdf314e4e + Shine + Shine false 0 - + - 9183 - 23924 - 75 + 8556 + 2043 + 67 20 - 9222 - 23934 + 8591 + 2053 + + + 1 + + + + + 1 + {0} + + + + + 100 + + + + + + - - - 1 - The graph labels as curve outlines - f51cd5be-ee13-4dc5-b124-6c65342f0f14 - true - Labels - Labels + + + Resulting material + 09ac8260-4e80-41f3-a250-b7e44519bc3c + Material + Material false 0 @@ -184213,146 +197100,347 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9183 - 23944 - 75 - 20 + 8653 + 1963 + 43 + 100 - 9222 - 23954 + 8676 + 2013 - + + + + + + + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview + + + + + Allows for customized geometry previews + true + d10e7f8a-b9bf-4107-9863-64eafdf1af76 + Custom Preview + Custom Preview + + + + + + + 8585 + 1895 + 82 + 44 + + + 8653 + 1917 + + + + - 1 - True for input values outside of the X Axis domain bounds -False for input values inside of the X Axis domain bounds - 5c9c1a8b-93c4-40f3-bd11-eda4919bb862 - true - Out Of Bounds - Out Of Bounds + Geometry to preview + true + add8d499-44d6-4254-9b11-99e07cf31bd9 + Geometry + Geometry false - 0 + e67b2c1f-9492-474f-abbf-c0be8e311c9c + 1 - 9183 - 23964 - 75 + 8587 + 1897 + 51 20 - 9222 - 23974 + 8614 + 1907 - - - 1 - True for input values on the X Axis which intersect a graph curve -False for input values on the X Axis which do not intersect a graph curve - 92a4b1c8-a464-493a-a212-c23bf7f8acb0 - true - Intersected - Intersected + + + The material override + c7d766c6-a736-457e-8787-c28afe62403e + Material + Material false - 0 + 09ac8260-4e80-41f3-a250-b7e44519bc3c + 1 - + - 9183 - 23984 - 75 + 8587 + 1917 + 51 20 - 9222 - 23994 + 8614 + 1927 + + + 1 + + + + + 1 + {0} + + + + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + + 0 + + + + + + - + - 11bbd48b-bb0a-4f1b-8167-fa297590390d - End Points + 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef + Quick Graph - - Extract the end points of a curve. + + 1 + Display a set of y-values as a graph + 60b332bf-2cf3-433f-b445-51fdd375691d + Quick Graph + Quick Graph + false + 0 + 92440245-235b-43bd-ab87-42b94200e662 + 1 + + + + + + 8551 + 2945 + 150 + 150 + + + 8551.6 + 2945.189 + + -1 + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + c2173391-9a8e-4e7a-97d2-9bceb33b1ecc + 4e11aadd-afad-41bf-a564-a86a17687335 + 4ae4df24-2f99-4795-8f63-155b366c00fe + f3c8e720-ce95-4e38-8e06-e693b8c356ab + 5a7cd726-3ae9-490f-9b45-17de9dd90264 + 67584921-233c-426e-b5f5-c1072eede078 + 8bb00c53-94be-4d79-b85c-d34c42cc44d7 + d04b43ca-ddb0-48a3-8353-aad50bf2c946 + 2e6f7300-ee3c-41f7-bb25-0bbab17d479a + 3594fd66-0803-4631-b1d4-89f40175b866 + cd58ea0d-696d-4ca1-88b6-69bc7d529723 + 4a450fdf-eb05-4862-b1a1-33386eb3b2f6 + 207075b0-9c45-4890-8bdf-7e9e10451f89 + f7e09984-3f7e-4410-a289-e424bfef65a1 + 47edebd9-99ae-4881-889e-0273bbc87baa + 084ee3ba-1284-44be-843a-bf69fc327457 + db13282f-4f15-4468-9784-26e12e8cb369 + d22a5bfb-b449-4055-9266-410dcf2812a4 + 8459cedb-46a1-47f4-abe0-7a20e0b7de1d + 5fb8fcd9-0e13-4137-8dd8-8a0b030aee57 + 2584af31-71b2-49b6-b8d4-e39012a2b370 + 47215bb4-c3a1-4c06-a708-ab9ccc9bc93b + 5b6c43df-6ef8-4b5f-a8b0-464f2953ec75 + 051a36ca-c911-447f-8b81-56c109603b02 + a5fea8ae-53d8-48d9-851d-766779474d7a + f0ed32f0-5152-4537-9c8b-8b0eed294fd7 + b337f3fb-b583-4fc2-9ba1-99620dd5c75a + a5ea89e1-cc51-4d56-aea2-9f8020fe5d12 + 0056d09c-222d-4e4f-aebc-da7f78cbc3e6 + 0c239a2f-823c-4fed-8dc4-844394ac04b5 + e43e9ff8-cd09-4fd9-b2b5-e6ae50fb83e1 + ca0133a0-7770-4048-b6c9-d239378f8111 + e425cbf1-2c09-4fc3-b486-81761fb299dd + 1689c519-5a1c-4dfe-8ff2-2dfde171ab35 + 34 + 95e30d3c-82ad-4de3-90fc-807db65cd5b8 + Group + + + + + + + + + + + afb96615-c59a-45c9-9cac-e27acb1c7ca0 + Explode + + + + + Explode a curve into smaller segments. true - 5449d956-2675-4285-951d-b70810171010 - true - End Points - End Points + c2173391-9a8e-4e7a-97d2-9bceb33b1ecc + Explode + Explode - + - 9221 - 24207 - 96 + 8558 + 1570 + 136 44 - 9271 - 24229 + 8625 + 1592 - - Curve to evaluate - a07a2a99-3653-488f-8be3-4418b9940352 - true + + Curve to explode + b8a263f2-ac78-4ba9-94fd-49acc35446e5 Curve Curve false - 54e0f04e-597a-4145-af9f-0a3289f1e95b - 1 + e67b2c1f-9492-474f-abbf-c0be8e311c9c + 1 + + + + + + 8560 + 1572 + 50 + 20 + + + 8586.5 + 1582 + + + + + + + + Recursive decomposition until all segments are atomic + 046587df-01ff-4a02-be3f-9e410a045cf2 + Recursive + Recursive + false + 0 - + - 9223 - 24209 - 33 - 40 + 8560 + 1592 + 50 + 20 - 9241 - 24229 + 8586.5 + 1602 + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + - Curve start point - 09b02ffb-1ff4-4435-9385-58acaec45fa8 - true - Start - Start + 1 + Exploded segments that make up the base curve + 13acc0c1-8862-42e5-9c5d-27422abfe6d2 + Segments + Segments false 0 @@ -184360,14 +197448,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9286 - 24209 - 29 + 8640 + 1572 + 52 20 - 9302 - 24219 + 8667.5 + 1582 @@ -184375,11 +197463,11 @@ False for input values on the X Axis which do not intersect a graph curve - Curve end point - 0ec6d2ef-6861-403f-846c-5a4935a67831 - true - End - End + 1 + Vertices of the exploded segments + e00f5a8f-4075-4204-a559-7e82cda94fb0 + Vertices + Vertices false 0 @@ -184387,14 +197475,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9286 - 24229 - 29 + 8640 + 1592 + 52 20 - 9302 - 24239 + 8667.5 + 1602 @@ -184404,116 +197492,83 @@ False for input values on the X Axis which do not intersect a graph curve - + - 575660b1-8c79-4b8d-9222-7ab4a6ddb359 - Rectangle 2Pt + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Create a rectangle from a base plane and two points + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 67fedd6d-2205-4e18-9171-cbde1d5c2e46 - true - Rectangle 2Pt - Rectangle 2Pt + 4e11aadd-afad-41bf-a564-a86a17687335 + Evaluate Length + Evaluate Length - 9211 - 24079 - 126 - 84 + 8554 + 1487 + 144 + 64 - 9269 - 24121 + 8628 + 1519 - Rectangle base plane - bd13ffaf-1719-4749-8f9a-591d3b4c8b6c - true - Plane - Plane + Curve to evaluate + 9e848bb4-9abe-40e0-9f8a-d51625a16bb4 + Curve + Curve false - 0 + 13acc0c1-8862-42e5-9c5d-27422abfe6d2 + 1 - + - 9213 - 24081 - 41 + 8556 + 1489 + 57 20 - 9235 - 24091 + 8586 + 1499 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - - - - - - - First corner point. - 8853abc6-b124-4355-ab2c-8b213565937c - true - Point A - Point A + + Length factor for curve evaluation + 0b5d8eaf-59a8-405c-975d-76cb1d6a6462 + Length + Length false - 09b02ffb-1ff4-4435-9385-58acaec45fa8 - 1 + 0 - 9213 - 24101 - 41 + 8556 + 1509 + 57 20 - 9235 - 24111 + 8586 + 1519 @@ -184525,17 +197580,12 @@ False for input values on the X Axis which do not intersect a graph curve 1 - {0;0;0;0;0} + {0} - - - 0 - 0 - 0 - + 0.5 @@ -184545,28 +197595,26 @@ False for input values on the X Axis which do not intersect a graph curve - - Second corner point. - 33249685-4698-4381-bf8a-cf6bdba67c85 - true - Point B - Point B + + If True, the Length factor is normalized (0.0 ~ 1.0) + 0e499650-8eca-4c73-b2b4-90659c50f11a + Normalized + Normalized false - 0ec6d2ef-6861-403f-846c-5a4935a67831 - 1 + 0 - 9213 - 24121 - 41 + 8556 + 1529 + 57 20 - 9235 - 24131 + 8586 + 1539 @@ -184578,17 +197626,12 @@ False for input values on the X Axis which do not intersect a graph curve 1 - {0;0;0;0;0} + {0} - - - 1 - 1 - 0 - + true @@ -184597,60 +197640,38 @@ False for input values on the X Axis which do not intersect a graph curve - - - Rectangle corner fillet radius - 903db31b-0233-4cc1-9eed-1996ef6328eb - true - Radius - Radius + + + Point at the specified length + 9eba1d64-e6a4-4aad-bb33-cdc83e71516b + Point + Point false 0 - + - 9213 - 24141 - 41 + 8643 + 1489 + 53 20 - 9235 - 24151 + 8671 + 1499 - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - Rectangle defined by P, A and B - 6b649df7-8f2d-4dba-8246-390ecc22d5e8 - true - Rectangle - Rectangle + + + Tangent vector at the specified length + e68c0039-19aa-4daa-8eb4-6eb6227e51ee + Tangent + Tangent false 0 @@ -184658,26 +197679,25 @@ False for input values on the X Axis which do not intersect a graph curve - 9284 - 24081 - 51 - 40 + 8643 + 1509 + 53 + 20 - 9311 - 24101 + 8671 + 1519 - - - Length of rectangle curve - 4fdb0f86-644f-46ab-9691-3c31dbd64e14 - true - Length - Length + + + Curve parameter at the specified length + 8567c19f-2b1d-4b40-b7da-b8ad1f253316 + Parameter + Parameter false 0 @@ -184685,14 +197705,14 @@ False for input values on the X Axis which do not intersect a graph curve - 9284 - 24121 - 51 - 40 + 8643 + 1529 + 53 + 20 - 9311 - 24141 + 8671 + 1539 @@ -184702,123 +197722,136 @@ False for input values on the X Axis which do not intersect a graph curve - - - 310f9597-267e-4471-a7d7-048725557528 - 08bdcae0-d034-48dd-a145-24a9fcf3d3ff - GraphMapper+ + + + 4c619bc9-39fd-4717-82a6-1e07ea237bbe + Line SDL - - External Graph mapper -You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. + + Create a line segment defined by start point, tangent and length.} true - 340f190e-6016-465d-ac0f-373367888e16 - true - GraphMapper+ - GraphMapper+ + 4ae4df24-2f99-4795-8f63-155b366c00fe + Line SDL + Line SDL - - - - true - - + - 9260 - 23902 - 126 - 104 + 8565 + -146 + 122 + 64 - 9327 - 23954 + 8645 + -114 - - External curve as a graph - cc95c75d-9fd7-4590-9d24-4b932521675c - true - Curve - Curve + + Line start point + 64d9d1a0-769a-402c-a75c-cbb68cb3f200 + Start + Start false - 54e0f04e-597a-4145-af9f-0a3289f1e95b + 9eba1d64-e6a4-4aad-bb33-cdc83e71516b 1 - 9262 - 23904 - 50 + 8567 + -144 + 63 20 - 9288.5 - 23914 + 8608 + -134 - - Optional Rectangle boundary. If omitted the curve's would be landed - 9d1237cc-a40b-46c0-a394-1f6261eded7a - true - Boundary - Boundary - true - 6b649df7-8f2d-4dba-8246-390ecc22d5e8 + + Line tangent (direction) + 1895588b-bb25-4870-a2b2-47b0edaebbe4 + Direction + Direction + false + a23e2cf3-ea06-4964-92cc-f11fbbbabb57 1 - + - 9262 - 23924 - 50 + 8567 + -124 + 63 20 - 9288.5 - 23934 + 8608 + -114 + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 1 + + + + + + + - - 1 - List of input numbers - d95a76b8-5507-4409-8e63-b798f18deb58 - true - Numbers - Numbers + + Line length + 6cd6b1b5-375b-42ba-a879-6599a465f1a0 + ABS(X) + Length + Length false - 5cd2669e-4aec-471a-b8a7-2754c45d0366 + b7b76c82-d159-4ec4-b9e8-11d7e956ec88 1 - 9262 - 23944 - 50 + 8567 + -104 + 63 20 - 9288.5 - 23954 + 8608 + -94 @@ -184829,53 +197862,13 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - 9 + 1 {0} - + - 0.1 - - - - - 0.2 - - - - - 0.3 - - - - - 0.4 - - - - - 0.5 - - - - - 0.6 - - - - - 0.7 - - - - - 0.8 - - - - - 0.9 + 0.015625 @@ -184884,74 +197877,100 @@ You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to d - - - (Optional) Input Domain -if omitted, it would be 0-1 in "Normalize" mode by default - or be the interval of the input list in case of selecting "AutoDomain" mode - 84777dc8-665f-45bf-b2a2-3f27181bfcdf - true - Input - Input - true - fec395cf-00f8-4e2f-a499-53f29b784cc0 - 1 + + + Line segment + 851bb5f0-6f19-41b7-8d26-02595561c63b + Line + Line + false + 0 - 9262 - 23964 - 50 - 20 + 8660 + -144 + 25 + 60 - 9288.5 - 23974 + 8674 + -114 - + + + + + + + dd17d442-3776-40b3-ad5b-5e188b56bd4c + Relative Differences + + + + + Compute relative differences for a list of data + true + f3c8e720-ce95-4e38-8e06-e693b8c356ab + Relative Differences + Relative Differences + + + + + + 8558 + 1149 + 128 + 28 + + + 8611 + 1163 + + + + - (Optional) Output Domain - if omitted, it would be 0-1 in "Normalize" mode by default - or be the interval of the input list in case of selecting "AutoDomain" mode - fa9e33f8-d941-4cf9-901b-3aa6c9f09363 - true - Output - Output - true - fec395cf-00f8-4e2f-a499-53f29b784cc0 + 1 + List of data to operate on (numbers or points or vectors allowed) + e892cede-5cd0-4a0a-be76-956d07883921 + Values + Values + false + 1ba010cb-f3ae-465e-a185-7beb532c67d5 1 - 9262 - 23984 - 50 - 20 + 8560 + 1151 + 36 + 24 - 9288.5 - 23994 + 8579.5 + 1163 - + 1 - Output Numbers - 27b02828-1bb6-4399-b066-bb1d5018e44a - true - Number - Number + Differences between consecutive items + 358a17cb-2a34-4aa5-88e6-af6089a12c5d + Differenced + Differenced false 0 @@ -184959,14 +197978,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9342 - 23904 - 42 - 100 + 8626 + 1151 + 58 + 24 - 9364.5 - 23954 + 8656.5 + 1163 @@ -184976,355 +197995,231 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 + Replace Nulls - - Filters a collection of input streams + + Replace nulls or invalid data with other data true - a08ec1bc-7d44-4b5f-86b0-78148107593e - true - Stream Filter - Stream Filter + 5a7cd726-3ae9-490f-9b45-17de9dd90264 + Replace Nulls + Replace Nulls - + - 9235 - 23699 - 89 - 64 + 8558 + 1200 + 136 + 44 - 9280 - 23731 + 8644 + 1222 - - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 + Items to test for null + 22056a4b-bc2e-44ad-9cf6-3b8552023239 + Items + Items + false + 2e6f7300-ee3c-41f7-bb25-0bbab17d479a + 1 - - - - Index of Gate stream - 9456b298-8f79-494f-a8fc-986a4a9dc156 - true - Gate - Gate - false - 354dfcc3-0b67-4297-a62c-b55f2f567519 - 1 + + + + + 8560 + 1202 + 69 + 20 + + + 8596 + 1212 + - - + + + + + + 1 + Items to replace nulls with + e10fbf55-7ba6-42db-9a0a-8e942a610221 + Replacements + Replacements + false + 0 + + + + + + 8560 + 1222 + 69 + 20 + + + 8596 + 1232 + + + + + + 1 + + + - - 9237 - 23701 - 28 - 20 - - - 9252.5 - 23711 - - - - - 1 + {0} - + - 1 - {0} + Grasshopper.Kernel.Types.GH_Integer + 0 - - - - 0 - - - - - - 2 - Input stream at index 0 - 6af91969-cc6c-4ec5-a821-1d2c016642d7 - true - false - Stream 0 - 0 - true - 194fa741-c363-404c-b4b4-5f4b86c20aed - 1 - - - - - - 9237 - 23721 - 28 - 20 - - - 9252.5 - 23731 - - - - - - - - 2 - Input stream at index 1 - 889ec784-0271-4f86-905a-8d35d3c5c6d8 - true - false - Stream 1 - 1 - true - 27b02828-1bb6-4399-b066-bb1d5018e44a - 1 - - - - - - 9237 - 23741 - 28 - 20 - - - 9252.5 - 23751 - - - - - - - - 2 - Filtered stream - 42c35aa7-cdbc-4be6-97e3-313e6cf9e229 - true - false - Stream - S(1) - false - 0 - - - - - - 9295 - 23701 - 27 - 60 - - - 9310 - 23731 - - - - - - - - - - - - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider - - - - - Numeric slider for single values - 348dcc14-62a3-4d82-9951-97beb79884ee - true - Number Slider - - false - 0 - - - - - - 9213 - 23625 - 150 - 20 - - - 9213.074 - 23625.93 - - - - + - 0 - 1 - 0 - 1 - 0 - 0 - 1 - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 175ce8c8-265b-4672-b747-2e617bce8bae - true - Panel - - false - 1 - f6ec9b0e-1959-4307-b8be-1846cbb24f9f - 1 - Double click to edit panel content… - - - - - - 9187 - 24408 - 185 - 271 - - 0 - 0 - 0 - - 9187.145 - 24408.21 - + 1 + List without any nulls + 1ba010cb-f3ae-465e-a185-7beb532c67d5 + Items + Items + false + 0 + + + + + 8659 + 1202 + 33 + 20 + + + 8677 + 1212 + + + + - - - - 255;255;255;255 - - true - true - true - false - false - true + + + Number of items replaced + 84ab773d-e62a-40b9-ae9d-f2955d9761b8 + Count + Count + false + 0 + + + + + 8659 + 1222 + 33 + 20 + + + 8677 + 1232 + + + + - + - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - - Create a numeric domain which encompasses a list of numbers. + + Measure the length of a list. true - 27ce5316-f16d-488a-a1b9-8aa96103f1a7 - true - Bounds - Bounds + 67584921-233c-426e-b5f5-c1072eede078 + List Length + List Length - 9210 - 24346 - 122 + 8580 + 1095 + 93 28 - 9274 - 24360 + 8619 + 1109 - + 1 - Numbers to include in Bounds - 41bf4d99-9629-467a-a4c5-47f3a406be80 - true - Numbers - Numbers + Base list + 7eb5ace3-fe77-4163-af40-5831d9a46068 + List + List false - 5cd2669e-4aec-471a-b8a7-2754c45d0366 + 358a17cb-2a34-4aa5-88e6-af6089a12c5d 1 - 9212 - 24348 - 47 + 8582 + 1097 + 22 24 - 9237 - 24360 + 8594.5 + 1109 - - Numeric Domain between the lowest and highest numbers in {N} - fec395cf-00f8-4e2f-a499-53f29b784cc0 - true - Domain - Domain + + Number of items in L + ae7fd885-2822-476b-bcc9-49d4d24b66d0 + Length + Length false 0 @@ -185332,14 +198227,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9289 - 24348 - 41 + 8634 + 1097 + 37 24 - 9311 - 24360 + 8654 + 1109 @@ -185349,180 +198244,174 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 59daf374-bc21-4a5e-8282-5504fb7ae9ae + List Item - - Evaluate an expression - FORMAT("{0:R}",O) + + 0 + Retrieve a specific item from a list. true - 4cffdb4a-a1ed-49d7-ac90-5f7a82c4f4d0 - true - Expression - Expression + 8bb00c53-94be-4d79-b85c-d34c42cc44d7 + List Item + List Item - 9172 - 24760 - 194 - 28 + 8589 + 932 + 74 + 64 - 9272 - 24774 + 8637 + 964 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 3 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 2e3ab970-8545-46bb-836c-1c11e5610bce + cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - Expression variable - 1fd7c6b3-7d0f-4813-9338-313a746d02ee - true - Variable O - O - true - 5cd2669e-4aec-471a-b8a7-2754c45d0366 + 1 + Base list + 4efce395-835f-4efb-9d55-38735d853847 + List + List + false + 358a17cb-2a34-4aa5-88e6-af6089a12c5d 1 - 9174 - 24762 - 14 - 24 + 8591 + 934 + 31 + 20 - 9182.5 - 24774 + 8608 + 944 - + - Result of expression - f6ec9b0e-1959-4307-b8be-1846cbb24f9f - true - Result - + Item index + e8cd058f-c6f6-4994-a14b-e6e50c4e0fa9 + Index + Index + false + 38dd3c19-c8d9-44d6-8d22-145fdcfcce61 + 1 + + + + + + 8591 + 954 + 31 + 20 + + + 8608 + 964 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + Wrap index to list bounds + cde42760-a556-4869-bea1-10f8b8e13cca + Wrap + Wrap false 0 - + - 9355 - 24762 - 9 - 24 + 8591 + 974 + 31 + 20 - 9361 - 24774 + 8608 + 984 - - - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:0.00000000000000000000}",O) - true - 7f7a3dbe-41bb-4147-86f8-d889f01d5876 - true - Expression - Expression - - - - - - 9086 - 24992 - 367 - 28 - - - 9272 - 25006 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 9158bda3-7386-4205-ae80-9071f7ee2493 - true - Variable O - O - true - 0c73dfab-a73a-4c0b-8a5f-cfa5642dea2e - 1 - - - - - - 9088 - 24994 - 14 - 24 - - - 9096.5 - 25006 - + + + 1 + + + + 1 + {0} + + + + + false + + + + + - Result of expression - 5994ba27-9f08-4c92-b80a-2f52996fba15 - true - Result - + Item at {i'} + 94fd9c57-9006-4d3d-b5e6-e483b14c6cae + false + Item + i false 0 @@ -185530,14 +198419,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9442 - 24994 + 8652 + 934 9 - 24 + 60 - 9448 - 25006 + 8658 + 964 @@ -185549,150 +198438,87 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - f6a9ded4-3b5b-4b16-90c6-185afd448198 - true - Panel - - false - 0 - 5994ba27-9f08-4c92-b80a-2f52996fba15 - 1 - Double click to edit panel content… - - - - - - 9187 - 24945 - 179 - 20 - - 0 - 0 - 0 - - 9187.283 - 24945.07 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - adf83129-215a-4938-be3d-47d1a82da650 - 1 - 43753d2c-fbd3-4f99-8b7e-646c3b4a63f0 - Group - Curve - - - - - - - - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - - Scale an object uniformly in all directions. + + Create a series of numbers. true - beb8b866-28da-4aab-b549-e1451e63528b - true - Scale - Scale + d04b43ca-ddb0-48a3-8353-aad50bf2c946 + Series + Series - + - 9192 - 21134 - 154 + 8568 + 1014 + 117 64 - 9276 - 21166 + 8634 + 1046 - - Base geometry - db7dc39c-5412-417b-836d-4839c574db6f - true - Geometry - Geometry - true - d2c8396a-8532-419d-8481-bdd10c5ce58a - 1 + + First number in the series + c70f4476-edbb-4f75-94b0-c9284ed97ca0 + Start + Start + false + 0 - + - 9194 - 21136 - 67 + 8570 + 1016 + 49 20 - 9237 - 21146 + 8604 + 1026 + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + - - Center of scaling - 6838292b-e2ee-44d9-af19-86f2996c448d - true - Center - Center + + Step size for each successive number + 2e383cf4-b7be-4b82-a9c8-e979e4a7b273 + Step + Step false 0 @@ -185700,14 +198526,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9194 - 21156 - 67 + 8570 + 1036 + 49 20 - 9237 - 21166 + 8604 + 1046 @@ -185723,13 +198549,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 1 @@ -185739,29 +198560,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - bb469a39-2105-40f8-8814-257017096b66 - 1/X - true - Factor - Factor + + Number of values in the series + d78de03c-bc95-4101-9a3f-60ce0930be8b + X-1 + Count + Count false - 3f846370-657a-4b9d-ad02-96c4d9f2915e + ae7fd885-2822-476b-bcc9-49d4d24b66d0 1 - 9194 - 21176 - 67 + 8570 + 1056 + 49 20 - 9237 - 21186 + 8604 + 1066 @@ -185778,7 +198598,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 10 @@ -185789,11 +198609,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Scaled geometry - ebb40015-b064-4c46-836b-5e8e3ecbcc4d - true - Geometry - Geometry + 1 + Series of numbers + 38dd3c19-c8d9-44d6-8d22-145fdcfcce61 + Series + Series false 0 @@ -185801,80 +198621,88 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9291 - 21136 - 53 - 30 + 8649 + 1016 + 34 + 60 - 9319 - 21151 + 8667.5 + 1046 - - - Transformation data - a4167d31-bdec-452f-8d2d-c61605eee113 - true - Transform - Transform - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 2e6f7300-ee3c-41f7-bb25-0bbab17d479a + Relay + + false + e286d01e-ac40-479b-9506-fea4034f1b81 + 1 + + + + + + 8606 + 1263 + 40 + 16 + + + 8626 + 1271 + - - - - - 9291 - 21166 - 53 - 30 - - - 9319 - 21181 - - - - - + - fbac3e32-f100-4292-8692-77240a42fd1a - Point + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of three-dimensional points - true - 09967293-5e47-4acc-bdd9-021303a75163 - true - Point - Point + + 2 + A wire relay object + 3594fd66-0803-4631-b1d4-89f40175b866 + Relay + false - ebb40015-b064-4c46-836b-5e8e3ecbcc4d + 94fd9c57-9006-4d3d-b5e6-e483b14c6cae 1 - 9251 - 21109 - 50 - 24 + 8606 + 899 + 40 + 16 - 9276.434 - 21121.59 + 8626 + 907 @@ -185882,59 +198710,88 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Mirror an object. + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + f3c8e720-ce95-4e38-8e06-e693b8c356ab + 5a7cd726-3ae9-490f-9b45-17de9dd90264 + 67584921-233c-426e-b5f5-c1072eede078 + 8bb00c53-94be-4d79-b85c-d34c42cc44d7 + d04b43ca-ddb0-48a3-8353-aad50bf2c946 + 2e6f7300-ee3c-41f7-bb25-0bbab17d479a + 3594fd66-0803-4631-b1d4-89f40175b866 + 7 + cd58ea0d-696d-4ca1-88b6-69bc7d529723 + Group + + + + + + + + + + + 2dc44b22-b1dd-460a-a704-6462d6e91096 + Curve Closest Point + + + + + Find the closest point on a curve. true - 2fc80a44-8804-4877-b49b-3501b0d8d6f4 - true - Mirror - Mirror + 4a450fdf-eb05-4862-b1a1-33386eb3b2f6 + Curve Closest Point + Curve Closest Point - + - 9197 - 20334 - 138 - 44 + 8566 + 1399 + 120 + 64 - 9265 - 20356 + 8616 + 1431 - - Base geometry - 3a7472ba-c5e8-4523-9df5-76bac2d08d0d - true - Geometry - Geometry - true - adf83129-215a-4938-be3d-47d1a82da650 + + Point to project onto curve + ee7e76ad-39f7-4e59-863c-9fb2822ac272 + Point + Point + false + 9eba1d64-e6a4-4aad-bb33-cdc83e71516b 1 - 9199 - 20336 - 51 - 20 + 8568 + 1401 + 33 + 30 - 9226 - 20346 + 8586 + 1416 @@ -185942,68 +198799,37 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Mirror plane - fe5a353c-3c3e-46c3-a3c5-354f2ebae868 - true - Plane - Plane + Curve to project onto + be18689b-7792-40ce-8c99-d96f24ee991c + Curve + Curve false - 0 + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 1 - + - 9199 - 20356 - 51 - 20 + 8568 + 1431 + 33 + 30 - 9226 - 20366 + 8586 + 1446 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - - - - - - - - - Mirrored geometry - bb3ddc06-ecf9-4ad1-8171-c168e0bbabf9 - true - Geometry - Geometry + + Point on the curve closest to the base point + a47298b8-ebe1-4614-9039-c3d8f832d608 + Point + Point false 0 @@ -186011,26 +198837,51 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9280 - 20336 + 8631 + 1401 53 20 - 9308 - 20346 + 8659 + 1411 - - Transformation data - f4bdb86e-f989-492d-a8b9-68a0269b48e2 - true - Transform - Transform + + Parameter on curve domain of closest point + 7f60179f-a1fa-4cbf-8be7-8facf248d06d + Parameter + Parameter + false + 0 + + + + + + 8631 + 1421 + 53 + 20 + + + 8659 + 1431 + + + + + + + + Distance between base point and curve + c5f6ba4a-034a-4917-9fec-7a66d09c4405 + Distance + Distance false 0 @@ -186038,14 +198889,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9280 - 20356 + 8631 + 1441 53 20 - 9308 - 20366 + 8659 + 1451 @@ -186055,207 +198906,170 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + 4c4e56eb-2f04-43f9-95a3-cc46a14f495a + Line - - Contains a collection of generic curves + + Create a line between two points. true - 9fc3eda7-d22b-4858-9e35-874868e02c53 - true - Curve - Curve - false - 2e2f5849-d603-4f48-a080-0edf6662328e - 1 + 207075b0-9c45-4890-8bdf-7e9e10451f89 + Line + Line - + - 9250 - 20240 - 50 - 24 + 8569 + 1320 + 114 + 44 - 9275.684 - 20252.59 + 8641 + 1342 - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 54e0f04e-597a-4145-af9f-0a3289f1e95b - true - Relay - - false - 9f075226-9de4-41cb-acf3-b0d1dbb4f6ec - 1 - - - - - - 9249 - 24278 - 40 - 16 - - - 9269 - 24286 - + + + Line start point + 4423b7fe-4f16-4951-8a55-247ec82aa0f8 + Start Point + Start Point + false + a47298b8-ebe1-4614-9039-c3d8f832d608 + 1 + + + + + 8571 + 1322 + 55 + 20 + + + 8600 + 1332 + + + + - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 5b7c3df7-2185-4f89-8c08-caf78e94db64 - true - Curve - Curve - false - fa03931f-f4f8-4f14-8042-b8b91912613e - 1 - - - - - - 8799 - 24667 - 50 - 24 - - - 8824.479 - 24679.54 - + + + Line end point + 35fd51bf-3b55-41ce-ae8c-f4cbb4540e78 + End Point + End Point + false + 9eba1d64-e6a4-4aad-bb33-cdc83e71516b + 1 + + + + + 8571 + 1342 + 55 + 20 + + + 8600 + 1352 + + + + - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 9f075226-9de4-41cb-acf3-b0d1dbb4f6ec - true - Curve - Curve - false - c01a4474-a643-4cdf-a161-a250c3d98283 - 1 - - - - - - 8799 - 24385 - 50 - 24 - - - 8824.58 - 24397.88 - + + + Line segment + a23e2cf3-ea06-4964-92cc-f11fbbbabb57 + Line + Line + false + 0 + + + + + 8656 + 1322 + 25 + 40 + + + 8670 + 1342 + + + + - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 2fcc2743-8339-4cdf-a046-a1f17439191d + Remap Numbers - - Scale an object uniformly in all directions. + + Remap numbers into a new numeric domain true - 57a3cade-967c-4227-bf83-8c72131bbb5c - true - Scale - Scale + f7e09984-3f7e-4410-a289-e424bfef65a1 + Remap Numbers + Remap Numbers - 8740 - 24411 - 154 + 8569 + 156 + 115 64 - 8824 - 24443 + 8624 + 188 - - Base geometry - 7ea43ff8-36e5-4ccf-9eeb-4964d5025193 - true - Geometry - Geometry - true - 5b7c3df7-2185-4f89-8c08-caf78e94db64 + + Value to remap + 4bad90a2-e44c-4931-b7fd-b0d208b65846 + Value + Value + false + 084ee3ba-1284-44be-843a-bf69fc327457 1 - 8742 - 24413 - 67 + 8571 + 158 + 38 20 - 8785 - 24423 + 8591.5 + 168 @@ -186263,26 +199077,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Center of scaling - f7575d08-9876-4111-aa86-92cb25eae5c9 - true - Center - Center + Source domain + 62d345b8-2a9f-418b-af0b-e6ba6f57fcd9 + Source + Source false - 0 + 5a889dfb-bbf2-4802-b561-48450aea370f + 1 - 8742 - 24433 - 67 + 8571 + 178 + 38 20 - 8785 - 24443 + 8591.5 + 188 @@ -186298,12 +199112,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 + + 0 + 1 @@ -186314,29 +199126,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - 3beb0053-ed39-4cd7-98de-b9c76c2ecb31 - 2^X - true - Factor - Factor + + Target domain + fd829a41-9182-43d0-9f50-3be3e951920c + Target + Target false - 9b841fa1-df46-463a-8a58-7dc4660c77b4 - 1 + 0 - 8742 - 24453 - 67 + 8571 + 198 + 38 20 - 8785 - 24463 + 8591.5 + 208 @@ -186353,7 +199162,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + + -1 + 1 + @@ -186363,12 +199175,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - c01a4474-a643-4cdf-a161-a250c3d98283 - true - Geometry - Geometry + + Remapped number + 40797dcf-e023-4404-853a-0b08bc840607 + Mapped + Mapped false 0 @@ -186376,26 +199187,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8839 - 24413 - 53 + 8639 + 158 + 43 30 - 8867 - 24428 + 8662 + 173 - - Transformation data - b75d941a-c129-49f6-abd6-73965cc2afda - true - Transform - Transform + + Remapped and clipped number + f8adb1a9-894a-4ad1-a8ce-6bd2fb97b1ac + Clipped + Clipped false 0 @@ -186403,14 +199213,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8839 - 24443 - 53 + 8639 + 188 + 43 30 - 8867 - 24458 + 8662 + 203 @@ -186420,184 +199230,69 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 5b7c3df7-2185-4f89-8c08-caf78e94db64 - 9f075226-9de4-41cb-acf3-b0d1dbb4f6ec - 57a3cade-967c-4227-bf83-8c72131bbb5c - 27899f96-8899-44d3-a06c-50d23c4c5623 - 21306a40-33c6-4391-a43a-ca231577eb1b - 76eb1ee2-321f-4766-850a-f1cb357c12f3 - 90afcf43-cc85-4018-bdda-b1f34b70dfed - 6166ffc3-f563-4c74-888d-123659087092 - 49899599-a7b9-4ec5-9218-093b9cde73ce - 44248de2-665a-4000-b154-d2ec4869b7a3 - 10 - da525afb-fa9f-4e21-ac12-acbf97366f74 - Group - - - - - - - - - + - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b - Move + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds - - Translate (move) an object along a vector. + + Create a numeric domain which encompasses a list of numbers. true - add20bae-e52c-49ee-bb21-e5508403ec1c - true - Move - Move + 47edebd9-99ae-4881-889e-0273bbc87baa + Bounds + Bounds - + - 9197 - 20270 - 138 - 44 + 8565 + 238 + 122 + 28 - 9265 - 20292 + 8629 + 252 - - - - - Base geometry - 37cb37cc-4078-4c52-a89f-29b2c3224acf - true - Geometry - Geometry - true - adf83129-215a-4938-be3d-47d1a82da650 - 1 - - - - - - 9199 - 20272 - 51 - 20 - - - 9226 - 20282 - - - - - - - - Translation vector - 9aeeb9dd-dea6-436c-90b3-0ff40e093543 - true - Motion - Motion - false - c3fcf4bf-859e-443f-bfe8-47d5e2042873 - 1 - - - - - - 9199 - 20292 - 51 - 20 - - - 9226 - 20302 - - - - - - 1 - - - - - 1 - {0} - - - - - - 0 - 3 - 0 - - - - - - - - + - - - Translated geometry - 2e2f5849-d603-4f48-a080-0edf6662328e - true - Geometry - Geometry + + + 1 + Numbers to include in Bounds + 78728100-b298-4174-8052-e2e24c92007f + Numbers + Numbers false - 0 + 084ee3ba-1284-44be-843a-bf69fc327457 + 1 - 9280 - 20272 - 53 - 20 + 8567 + 240 + 47 + 24 - 9308 - 20282 + 8592 + 252 - - - Transformation data - 0987860a-899c-452a-9f45-4fe630f20764 - true - Transform - Transform + + + Numeric Domain between the lowest and highest numbers in {N} + 5a889dfb-bbf2-4802-b561-48450aea370f + Domain + Domain false 0 @@ -186605,14 +199300,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9280 - 20292 - 53 - 20 + 8644 + 240 + 41 + 24 - 9308 - 20302 + 8666 + 252 @@ -186622,153 +199317,156 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Numeric scroller for single numbers - 21306a40-33c6-4391-a43a-ca231577eb1b - true - Digit Scroller + + 2 + A wire relay object + 084ee3ba-1284-44be-843a-bf69fc327457 + Relay false - 0 + 3594fd66-0803-4631-b1d4-89f40175b866 + 1 - - - - 12 - - 2 - - 30.9312132004 - - + - 8699 - 24610 - 250 - 20 - - - 8699.879 - 24610.96 - - - - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 76eb1ee2-321f-4766-850a-f1cb357c12f3 - true - Panel - - false - 0 - 0 - 16.93121320041889709 - - - - - - 8757 - 24510 - 144 - 20 + 8606 + 285 + 40 + 16 - 0 - 0 - 0 - 8757.039 - 24510.57 - - - - - - - 255;255;255;255 + 8626 + 293 - false - false - true - false - false - true - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - - Contains a collection of generic curves + + Mathematical multiplication true - 90afcf43-cc85-4018-bdda-b1f34b70dfed - true - Curve - Curve - false - 0 + db13282f-4f15-4468-9784-26e12e8cb369 + Multiplication + Multiplication - 8799 - 24342 - 50 - 24 + 8585 + -43 + 82 + 44 - 8824.58 - 24354.88 + 8616 + -21 - - - 1 + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 1 - {0;0;0;0} + + + + First item for multiplication + af282b3f-c85f-43eb-9a93-609b72e97763 + A + A + true + 4f568e41-4545-485e-adea-dc069a342f57 + 1 - - - -1 - - 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 + + + + 8587 + -41 + 14 + 20 + + + 8595.5 + -31 + + + + + + + + Second item for multiplication + c6cfd35f-cb2e-452d-93f5-37774ca76418 + B + B + true + 5fb8fcd9-0e13-4137-8dd8-8a0b030aee57 + 1 + + + + + + 8587 + -21 + 14 + 20 + + + 8595.5 + -11 + + + + + + + + Result of multiplication + b7b76c82-d159-4ec4-b9e8-11d7e956ec88 + Result + Result + false + 0 + + + + + + 8631 + -41 + 34 + 40 + + + 8649.5 + -21 - 00000000-0000-0000-0000-000000000000 @@ -186779,56 +199477,120 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - - Contains a collection of generic curves + + Mathematical multiplication true - 6166ffc3-f563-4c74-888d-123659087092 - true - Curve - Curve - false - 0 + d22a5bfb-b449-4055-9266-410dcf2812a4 + Multiplication + Multiplication - 8801 - 24799 - 50 - 24 + 8585 + 64 + 82 + 44 - 8826.529 - 24811.71 + 8616 + 86 - - - 1 + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 1 - {0;0;0;0} + + + + First item for multiplication + d4f101d3-04e8-4356-b349-6eaf35c3384c + A + A + true + 8459cedb-46a1-47f4-abe0-7a20e0b7de1d + 1 - - - -1 - - zNxXWBNr2/jtKCIoKmADK1hBUQFRAduFFTsoFqxgQayAFcRCrGAFK2IDK4hCQu8k9A6hKIhAIl1q6F2+sNb15PL/Pse78229bHg6v5nJTCaTe+6lHovRj8Fg9Ip++uz7GdJf9MuOLUeOWliusDx50tJilvJ2s9NnjlpaLNGeo6k1Z66m1jwd0W80NDRnKa84d+LsudNmSyzMzp09vf/ELGXDcwdOHD243uzCVsvjZhZL5s+fO1dH00xX+6D2/PnztTQk+46i+M+Lz9E3szxpdvb0hTmGlicurDh3+rzZANFKqfP/Hmzw/tMHjxw9b6Z16OQgSyszC4tzpw+cGXBo/9n9fRtJS0v37ztPORUGY67Ix90yQwZJiH4j2/fLtxsMRv9Ou/6MpBv/vqeu3v6Mkfj+BDm5m/R/Z8tzyhhy1/tNFnq2zHToFq1/iNvKDWD8zx8h/Ff6t3P+Z5H8r2009P5VD12DGur1nWCP8n+f4Bh51r7NMjnynD//nuC6sRcU+k4wDreVk8AN+05U4j8f2/+fk/2vff/nDxtfi4smojw0B81DC1ABWoyWouVoJVqF1qB18P++hwa0EW1Cm9EWtBVtQ9vRDrQT7UK70R70D9r7n2un98+vTJTRD5dRRn9cRhkSuIwyBuAyypDEZZQxEJdRhhQuowxpXEYZg3AZZQzGZZQhg8soYwguo4yhuIwyhuEyypDFZZQh9696KBPlogx5XI8yUS7KGI7rUSbKRRkjcD3KRLkoYySuR5koF2WMwvUoE+WijNG4HmWiXJShgOtRJspFGYq4HmWiXJQxBtejTJSLMsbiepSJclHGOFyPMlEuyhiP61EmykUZE3A9ykS5KGMirkeZKBdlKOF6lIlyUYbyvyqjeqgpykTdUC4qQBmTcH9UDzVFmagbykUFKGMy7o/qoaYoE3VDuagAZUzB/VE91BRlom4oFxWgjKm4P6qHmqJM1A3logKUMQ33R/VQU5SJuqFcVIAypuP+qB5qijJRN5SLClCGCu6P6qGmKBN1Q7moAGWo4v6oHmqKMlE3lIsKUMYM3B/VQ01RJuqGclEBypiJ+6N6qCnKRN1QLipAGWq4P6qHmqJM1A3logKUMQv3R/VQU5SJuqFcVIAyZuP+qB5qijJRN5SLClDGHNwf1UNNUSbqhnJRAcpQx/1RPdQUZaJuKBcVoOJJC/nf8wz6Odcy33XMtlX/Ne9QF/IsPvWagIPlJeWC5QqL/9Pn/tMtwfnXiVfMXfPC/9On+I/PDu+1BtexZvlbyrf8j+3t4NaGNzxPt1Pi7Sc+Wy6Z2HsdCjrb3q067STefuo/r2MP02cVVJ9je4u3n5nV6ubTexeSZl3Wnv0uVby9xj+v7whSxzh504KqxNuPs9/2Jq33Ieg660tK1Eov+X+P+xheuIW5Oy1TifhPn/RR/UR071NQUTG35vquEm8/7Z/zcQalk9Un3JceEm8/PWbQwqBeF/DqPGt2seSaePtZ/5znS/i54lOdk+tb8fazf5VIfe19DZrNm3R2nuKKt//3+rjCh/T+hSorCsT9RW/RMV6vGwQtCxs/paRW3Mf+877egso4vcyPSR20/bDUzOTed9DuWd75ukxiqXj7f97ve8iZJ59b6TRE3F0mhOjE9X4AmYTXu75eGSHuI/+5Dh9Bc/rz255uY8T90axPrpzeT1Bjs/jKtz3K4j7on+vjDr3Tezhnjk0V9+uLHg8M7fUAj4PHF6f9URX31ui+6/YZeufYy9spzRH3I+uYJ/17PYEXeEBzxG9Ncf+e2Xc9v4DanuEzNIbNF/elO0/mePd+hb0dEv3KruqI+0dB33X2Aiun3esY+ovFXeLIrkWfe73hwT7l9aoaeuJuWt93/VkgP7x24ZYjy8V9V9iUzEw7NszbrrLELG2luPf753Nhw9OnB14kmuqL+4flLwZk2PmA6pK5L0umrBP3Zbf6Pi8fWBUyw2GC4kZxz0+S00m184V5i+pyLJQMxd1yaN/n6As3hRYf4lI3i3uXof3xJDs/yPAVfI9/YiTuN570fb5+sFnnvtx0m23iLpnX8ybezh9WaEe2PLPeIe5XxvV97v4gMIuYmfZ4p7g37DubFWMXAAdsc4wupe0W953v+u6HAJBS2zjKeNo+cQ8pq5KMsgsECefgQYM3mYq73Iy++yQQUsev6tB02S/uxif260baBUF3v1NfLjcfEPeXrL77JwjYk/Y3rjY9JO7pjbknwuyCYcCOhW4VBWbi3jy/774KhpGXJ9mHHDMX9yEXNrkF24VAt8WiC6MHHxV3hfC++y0E8qS81hiHHaPz7I3NDrALhYTJLxPyrpwQ945lffdhKPx6MTOxYauFuGfcWCTlZxcGrtP0HvyZaCXuzxL67s8wuGpvun7mhFPirj/YdyHbLhzcBA4DZkw7Le6/NvTdt+Fw903KOxXtM+J+zFHVwssuAtLmLJI1Mjr71/3fdz9HQNuf33PzLpwT95kjXd962kXCw0tVrSWe58X98Pa++zwSZo0yWPm+3Frc7Z+P+uZuxwGjBTMHrJh9Qdzv5ffd/xy4v/GBkvCKrbjrDlt9Iwu4YJV43y7350VxH8fq+15w4erIRUOnr7ws7nUG/SZmcriw3tXDRzr4irh7C/u+L1zQON488/s4prjveRgelAFR4DrCvuHNL+rtmn3foyiItBs16ZzXVXG3y7LenM6Jgi3lqnMs7a7R/XC67/sVBROvrLv/fsd1cd88Qqs6FaKh4rKEn+qCG+L+3K/vexcNZ8YXjhg17qa4xxvV3UjhRMNNJ9OpdgNviXtRU4ro+xgNpXIKOy+3U//5+PPEZIgBo5zb06c32It7pFbf9zQGnOWX93MSOoj7zexDwYmcGDjVm7g3s/W2uGuc6fv+xoBnjjubMeCuuIcPV96SALHQm2BuMU/xHn3uvn3f61hYJPdI5rrWfXG33vyzOo4TC+NKWd39tz+g8VAYLPq+x8JB23WByXaO4u7p+OxmLMRB3Y1z222MncT94Zy+cSAO3A7d94xrpm6YtlkphhMHX6x9HuY9eSjuv4/3jQ9xYLlz+upwnUf0fR88NCQK4sHgo0b/SwLqbh5940Y8fG4dyZhy7zFdt9WJW7iceCiqVLANX/RE3FmlH0XjSTxsUrjiaVRP/fS16zWRkAB7JtxLafr0lMY95b5xJgHMnt1S8DjwTNyPRiy9FcFJgLQJvokXJzuLu/OuvvEnARo2GY2xLaf+uK1DKRwSYVac9wpv7+f0vp70jUuJUDVu0LUpF13EvUIjICSUkwiX6j4NK1v/QtyXpD0SjVeJsC4vdcof5Zc0rh61MgqBJPA+y+m60El9gWTfOJYEsiYxvIN5r8Q9x02tNoiTBJFzJxTGh74Wd63FfeNbEqjeld/t/fYNfV655bcCIRneSJTdmHbfVdynn+4b95IhdpxF8sulbuIePOSdcgAnGSb+el3cFkyd4W4nGg+T4Z7SVI+v89+Ke6/e3lA/SIGoqVOCOf7UWfkLReNkCpgtjWAtWPCO5hVnFbf6clJgVujIWQqh1KcN7Rs/U4Bbtj75sN57cS/5mF3LhlTIGnZTRS2J+salPqJxNRWGXC8WHN36Qdz3fX9gz+KkgpLTrceqxdRHWpwQjbepEHT9ccGJ0x/F3Upy3SRvSIOrX9R2Lpb8RPOQVyqicTgNNLad+vTqBfUBWpJhXzlpYJZ+a//jue7irpNULBqf06Dw0AOV6WnUpU24W79AOsw/7Pl01zEPcbdofi0at9NhinLPmgWDP4u7+e2LdZ856WAo8CiK/Eq9dcJO0XieDsebM5o6NnuK+zDfBQ4ekAHjPJ9Mq+2gHrRqpGicz4DhBmPk33z4QvdnXsMkd04GtGgwjYZv+UrP3+MZovE/A2xeV9826O8l7lVXvhdmKfFgYfHlzbsDqCfqrxI9F3jQuGGn/qLj3uJ+UM5/ZpYJD1aquUm3TGGJe1jeZNHzggeFyWfnPuBT57k9tM505YFfeLfGQAO2uLseYYieIzxYsVz1RSiL+jQNy1genwcd4zdNqZD3EfcDbYWi5wsPPpzpffHgHPWtkRvkeUqZMPZkWoZfPvWeG2Gi504maGmsddq5zFfct6yfuS/DJBMiSiS+XPtMfY+8i+h5lAmPvR/UaY7wE/fhuVJf0l0z4UaQ7YxjV6ifeXVe9JzKBLNpO2fOqaZ+bX9ZWxo/E4YqhXGYO/3pOTt9q+j5lQkbUjSDDyVRf1oVvTJNKQvaDDcVFywMEPcX3pqi51oWFH9/O6TGi/qS024PU02yQHA9QvLp5EBxvzVfVvS8y4LYK3Nf5T+nfrL9clGKaxaY1j18w5ELEndhaI3oOZgFDh0nfq6+Q13u8m61FH4WyCZsnXRGMpjuh6XJoudjFsRdzl+qf426IkPXJlkpGy6vdOwfzwgR926uu+i5mQ1Dlg9Y1Mikfv7q6Lgkk2xY+jo5ML1/KD33l90UPU+zoe7SmZX7blEf1a9ZPsk1G4qlnHzfy4SJ+2LuAdFzNhtaDvlkvH1E/feVzH2J/GxoDD1ybPe4cHGftERP9PzNhq8a+puzP1Lnd3p/SVDKgZaawi1D5kaI+/jgCaLncg68Gh25ZBCXetHZe+3xJjlglWMjSDWIFPcJml2i53UOLN/oOmjXL+o/ao6uinfNgTL3aHu/sxxxl/XIEz3Hc+CRZOjIugFcmg8c0H8Ux8+Byk3v9h03pC4YHyh6vufAnphi6exX1M99n8qPVfoGxq0xttOrqF9wfCx67n+DpRcfjDPXiRL3av3+s2JNvoFt2Z0tz+ypJ/VaieYD3+BUYj/7gFzqw4L4NjGu3+BO0CLleNVoeo6c3CSaJ3yDWauv3kyypR47JSIumv8NIqXGTYxKoz73h5po/vANPjlu3uw9KUbcu+6/GB6t9B3Wnzp569F56pOWDxLNK77DSL2gqZap1F1arE2iTL6DmaP141VTYmle7VEumm98h3eNrboKF6nf37XtK9f1O+j2XLYry6beLRMrmod8B4fl21J8ZseJe0j43A4O/zu0b4u7cdmBeviJt6L5yXeoSR49Yl0p9cHj5VZzlHIhbd6jQsVl8eL+LPmKaN6SC93Tmeur31A/aFP7KNIkFwTzZsRG91C3nLZHNJ8R9YZv3m57E8TdJzOZH+GaC8YN6advRVJXu6wrmufkQkj8Hutzyoni/l3FY1YEPxf2SiZOsbxO3TdztGj+kwveejv5Zyuoh9nevBCulAcyQ3bKO2xIonn+5GbRvCgPfnbKTvL0pa6XfCA+zCQPrrvFnysYk0zXxypTNF/KA1OnuPPK16gbjdYbEeaaB0V7t921rqYuGeYtmkflwfZXkWNLtqWIe8a+Caah/DyYz19771AUdZ9+90Tzqzz4FgL6PbNTxf3N+86vIUo/4DWn0tf7JfUXK4+K5l0/oPb6/QW2g9PE/W1pbkewyQ+Y+eK87n5b6t7XV4vmYz+A/bRmslk19bBJAauDXX9A2SCdXfZ708U9LnKKaJ72A2bdebs6iUc9bdejx0H8HyD4fMpg1qoMGj9bGKL52w843C386RNKPcjRUhColA9Og/0/eynyaL6qWiSa1+WDf4zjsKdbqZtwN8wONMmHLU3qPNmH1IfuCBPN9/JhXInOu4np1N/VzLANcM2H0IJNOtEymeI+4upz0TwwH4pnjF7dtZb6vpFSCf78fFg+Ussu2YH6tU/nRPPDfLhbttZZI5H6Oe3SEf5KP+FYxZ9lc6SzxF07YYto3vgTHh5snRu7hnrctihTP5Of8OV9zoSm29RHlqiL5pM/4XjDksCwFOqzLN94+br+hMvPvrMmDssW9/aOIaJ55k9wKlgeOX4z9avXL3b68H/CtqEqTwOfUOfIVInmnz/h/GmVypo86l8eGev7KBWA+7bKY9wJOXSfKyaI5qUF8JAxLFPzIPUrr+Y/YZsUQGn44vRln6nvUfogmq8WwIYcxdEN9dTz3Yb/YrkWwGWn1Xv0tL+Je43yVdE8tgDGLjq2VcOO+hPX+tksfgHkT1D1jUqgnjx+n2h+WwDm16bOaJH7Lu53nqfaeisVwjFfiZMpu6inD18kmvcWgnPbUc1VH6k/vfs5wcukEJ687JpxUEg9r7+iaD5cCCMr9wyevjhX3O/Z3Brp5VoIYdPn3nrgQD2opjn0K6cQlrxV2vz6G/U1Jgf3f+UXwsq3SRONpuSJ+2pepmj+XAi2Vjnv2KeovwU97y9KReBgXOoUyKW+z8tbNK8ugpnvX78yk/sh7ifGTOjyNCmCHy4fLkSaUs+6flc03y6C8luvf0b5UL9S06Hv6VoEb3xmnbeSyKfno9ER0Ty8COxOtHYnb6POCv7+5DO/CAwEb6ZkeVBXGb9KND8vgpOZya9vdVPPuuz3y0OJDw6c8Uq/DX/SeFU4STRv58OLt7C78yP10EVOczxM+NDve6RkWBf1385/ctzt+LDy08sstS0FNG9sPHHR3ZUPBfpKZzd+pv5+3U/RPJ8PB7f1vFPuVyjuU96uTfzE50NxZVvvx53U1W5U/upq5oPUWSuJSU+p72sJEv13AR9e62426valLm11Z1yvXX/mf5b/D/1DiP/+i49/j4QqoxqoHmqImqJWKBN1Qt1QNspFeagAFf7n+Jp4fFQZ1UD1UEPUFLVCmagT6oayUS7KQwWoEGXMxeOjyqgGqocaoqaoFcpEnVA3lI1yUR4qQIUoQwuPjyqjGqgeaoiaolYoE3VC3VA2ykV5qAAVoox5eHxUGdVA9VBD1BS1QpmoE+qGslEuykMFqBBlzMfjo8qoBqqHGqKmqBXKRJ1QN5SNclEeKkCFKGMBHh9VRjVQPdQQNUWtUCbqhLqhbJSL8lABKkQZ2nh8VBnVQPVQQ9QUtUKZqBPqhrJRLspDBagQZejg8VFlVAPVQw1RU9QKZaJOqBvKRrkoDxWgQpShi8dHlVENVA81RE1RK5SJOqFuKBvlojxUgApRxkI8PqqMaqB6qCFqilqhTNQJdUPZKBfloQJUiDIW4fFRZVQD1UMNUVPUCmWiTqgbyka5KA8VoEKUsRiPjyqjGqgeaoiaolYoE3VC3VA2ykV5qAAVoowleHxUGdVA9VBD1BS1QpmoE+qGslEuykMFqBBlLMXjo8qoBqqHGqKmqBXKRJ1QN5SNclEeKkCFKAPw+KgyqoHqoYaoKWqFMlEn1A1lo1yUhwpQISr+V5tk3zzjf5vY6PvFXFaVFIB6r+b7XB71aVMfD86WFcDOO4v5SUOK6A+sNiQXZikJYM3zW/uPmFNPONPPJ0tdAH/UauVDoqmPf6FzIwsEcFDN2yBsIl/cT3Esd2QZCCCha9QBi4vU40s+zcwyEcAT85/PMvOoj5Mq6sm0FMCnR3/Gnx4nEPeTM0ZlZtoJQK26LSVrHfXIdRs+ZDoKoGzZjSt3bKkPOn7dOtNVAN+2Z+U/96S+5U7oukyWAKoSZO178qk/9WiYkMkRwAPmsRnBMr/EPSdOtYGXIYDXO+SOJC6mPqjYJJbHF8DKGeq/Z1tQX9zzzJlXL4CLvOYtla7UDymkH+P1CmCzquP6tkzqtzQkl/Jkf4HEkFkXdg0oFveXaxbL85R+wYPtHVfltal/MTlTmqH+C6Bk6pDxx6h7nfMMyoBfMPp+QcSF19Q97vy6k2HwC1aqb1oyM5P60zeK+zJMfkHVB3eN2ZIl4m7tY6CZYfkLRiWNXnpNl/rGmFsDMux+wQDrJJkZFtRH50Tkpjv+gvjbtTDpPfXskmbPdNdfcKuAzTyWR53ZqHYlnfULdq1bdnbAsFJxn8w4uDmd8wvOe6dy61ZQ9x/yYmp6xi+oKGEOmWFLXVsxsy2N/wsK4+72+LKpf5ksnZJW/wss1MctvFdBXX4WvEnrFZ1n154j/hPLxN183vlTabLFMHig3Ry17dS/LvJamaZUDJtmsOYK71PnLytVSFMvBrbeuHES8dQH6o+rToViOKPScP/gH+pj1m+JTDUohgfB+zTltcvFfcKm2w9TTYoBMh5+kbGiPsyQeyjVshherw5+t+Uz9VrDNu1Uu2LI6OgNLyumHmE4RybVsRjaY565xY6vEPeLBmZFKa7FoM30bKrbTl1l4yufFFYxeA06uufQQ+rRa7NvpHCK4c4ixtWpqdTXrhpsnJJRDJnC11LqUpX0BwuwTC2FXwzhA6yeXV9OfaquzZ/k+mI4veVD9qQr1K01WZnJvaLrHHDEbFAo9SDV8g/JsiXwTqq6QbeVevnECTbJSiVweNpOJb+5v8VdYuTW9cnqJXDmt+DxWUvqw6TvTkyGEmiaw265/JW6dFdUQ5JBCfTPbK5K/01dWNMem2RSAsmeBWPMVapofCtUf55kWQKmzk9VV5tRv5N2+HiSXQnUnNoYcfw9db3w10uTHEvg06i5V3J/US/5nCOf5FoCTntPyd9WrqY/OHomU5bIKoFfU3UnME2ot15dHpzIKQH26iD98DfUj564cDcxowTmvxmjvaSIesI29r5EfgmcHvjgYf+JNeI+dmmFZmJ9CXjtWt4js4/6nmkTJRN7S6D53CHlnW+oO8psy0uQLYUzWpPf/i6i7iO8+yVBqRT0LD5Pi1CqpePmRF9JUC+FR/1Ut2abUk8N6ticAKVwMTElS+0d9XgXjWkJBqUw5020fnwJdR9b8/Z4k1KI3btw57tpdeJ+f9eblHjLUthRbOrFMaduqvvtTbxdKcyQOlQ1wZP6VIUhp+MdRefpfiowvIZ6YdPyVfGupZD+OijopXq9uN/OuKAYzyqF+riDT0JPU5/tya6O45TCt873jYqB1OOuV0TGZZTCc4VPNoEd1Dfvmfgojl8Knl3rDydNFIp7rtY2s7j6UngbapT8XY/61sH3dOJ6S2HxgquLJA5ST+BHy8TJloHsnup7m25S1/LvKIpVKgOvMZ8fBrtTf26v4RurXgYf9mSOX5ZMvW2n+c1YKIO7wy/2q6yhbqj2xjjWoAyaVCOGe8k20B+kdOWoxZqUwcn73lOc5lJvSJbpjbEsA4fZh6UebqO+2GV5VoxdGRS1djqxbKjfOHzhY4xjGfR8v/64+iX1pLlsmxjXMjgXplC8kkN96J/y9TGsMih4mGYQVkzdIHGCUgynDLj64axNAxvF/eHDrY3RGWUQnNyZ82cG9Zydd+Oi+WWwXdrtUcpG6qMnRT+Pri+D6XXRYf6nqO+paD8e3VsGCUdtp4Q+pf7xqzpEy5ZD1JHCVz9DqDdYHR4erVQOHnn9uxSLqK+Y97osSr0cRrj3kz/dv4k+l9bs4CgoB6cooU/5dOotQYPvRRmUg9+oCvb59dR32iwziTIpB/mHXYJJVtRjtW3mRlmWg86kVaMqn1DXafWWjLIrB45fvnJSCPVAv7I8rmM5zF+Q/T22iPpSq/Ffua7loP5s1eCfEs3inqVmZMdllQNErXkgM4P6mfLbW7iccmj/0DR/+ybqU9y407gZ5dA4Z29O6BnqfOO2dg5f9L42vFqs60LdW25OKqe+HAqqE5ZlRlK/k3DIldNbDs0drYHXSqnbXn55miNbAc8P6VluHNwi7pfmZq3iKFXAtjFhSzQ1qDuVS4/hqFdAhOSVltnbqYe6QE0kVMBhBbejKy5R71p/nhNpUAHli3ROnnpH3bDn66NIkwqIN92bHZRIPcqrxCzSsgI+nZluObqe+pq9Y3Uj7Spg2AHPEfdHtYp7lczmIZGOFeA8hvFk3GLqHiH2/AjXCsi0XxoTdYD6jcORvhEs0ft6cems3W3ql4a33IzgVABraabtVjb1xxFqOyMyKuD8AaPPernUk8wPzIrgV8DipjHZK/5QnyLv0hteXwHPihal7J3WJu6vQzKywnsrYPRw3qEHG6gv2T/wU7hsJRhcrD397Qx1hvSSC+FKlfBN6kvi3JfUq73ObAhXr4SlH5V0P0VT79riqRQOlTB62QFn9Srq2m2CxjCDSuhIvB2YLt9O89sXCvFhJpVwdqbX0eu61Gcu2eQSZlkJE41Krm/cT7286MaJMLtKuK2xIm/Wbeo8uzAIc6yEtewS3Uk+1KuUGoeHuVZCM+fnxZk/qGtxVMtDWZWgsHH5qTX9OsSdtdckJJRTCRtXzam1nUF9X9fTe6EZlTD9WWB01Gbqy5+nmoTyK2H+7MbY8bbUd8+T0AqtrwS59rb4u++oe2XoDgztFZ1nadHLYSnUtY9Z/QiR/Q3n+BGjPzZR75Jw/xqi9BtUcr8MNhjfKe7drwrtQtR/gzCYs27IKuo680cahcBvOHpazrPgJHX/1HXTQwx+w9QG/y7OM+pWB692BJv8Br/JscMDOdRPdASlBlv+hi/NW6MjK6l/fVDnGmz3G1y3Xin8Id8l7hpTpp0JdvwN0zV2aEstot4ZuHt1sOtvyDzb+m71IeqD1z0aE8z6DVpyZ5qc71M/VJBYE8T5DeX1JV2dgdQHWfRygjJ+g3U/U0dLAfWOP/MfB/F/w5W5f5gtg7rpejqeOBxU/xvuWn17f0+LeszE97pBvb9B+3N38ry91N28fgwJkq2CEcl3kmpvUc9YJCcIVKqCAO6z00Fs6luSVvsFqlcB21bb5WE+ddXtl28FQhU8L7sud2lAj7jvKPbbGWhQBRL1j76cn0O96GTVrECTKrh+4+KSq8bUOe3KjEDLKvB+vNXl5TXqndd2ZAfYVcHIwfMfxX2l/mTIg08BjlWw6ZtW15/v1O8+jb0Q4FoF9cXm7vr9/oh76YSuDQGsKrinXHnUVY36m4+aygEc0fu9mDJq4HbqEbOONPlnVIFUseqVi0zqy/zexPvzq2DoMoXzvZ7U1XS/ufjXV8GBW168h9+oX4mUOenfWwXPXPvvn8voFfdFK5br+ctWg57t7E7BTOpmCTYj/JWqoVlileXrbdS717HK/dSrYfVM08fmTOoS6WUhflANyflPdeEL9YuG4+/7GVTDKImeeVO/Uz+UtcXUz6Qa9q3ZPusugyH++5hYo9tafpbV4BlcGDZ4NPUXOZyBfnbVoL3WzddJjXrF1tYfvo7VkGU1o3P8MupeObO8fF2rYfmnAZdY26nXGx1k+rKqYZtpxKQ1J6izslyMfDnVkD2Kn1N+lXqdIW+6b0Y13FrScuWu81+vnz6w04dfDQs33R20wOuv11+/JM2nvhpCImftK4+mHpB4xs2ntxpSJM0Ov8qj3m+V5xkf2RpY8oIjY1xH/TtXsNpHqQZ+NCZojxnQT9znLVYY66NeA0dvDcrhj6E+IWhjLRtqIDBFNvmLOvVHmje4bIMauKd7WOLyKurPv4Q+ZpuItl/9/KjRburq0xoOsy1roPuoZvmcU9R3vFFZyLarAbWxEQdk7amPUtg3lO1YAzLp8YnNr6gfdXwiYLnWgHn3j358X+pbpVL8WKwaGDL+WltaIvX8K/3sWZwa4L5f9ziqiHp3i/YuVkYNbB7MiQxpph52wmI2i18Dt+OPHQwc3F/cx5R8YLDqa0DT4MexIGXqY3f+zPburYER455Fhi+gHpku7+4tWwvdbrPWxG+gPnDlGltvpVoI2KHakH2AekvwlY3e6rUgFTjyfZkN9QezA5S9oRa4cy/rdz2gnvm2usnLoBbcV9YmjPxIPWrU5AQvk1pwOCAcOjeMuslt4xdelrUwR2K4hFEmde/uBye97Grh4OtCJ+sK6izLOD0vx1podC9yc+2hfqi4a4SXay28d3EbnzJCQtwzts6t+MqqhZW/vWs7ZlBvjD8S+pVTC6+GPu1R0/trex3X+18zauHC5aL5+7dTP+L5zfQrvxY+sEYzXU5Q54wbMu9rfS1UjE2Ky7lG/du95VJfe2th6IKrwuEu1L16bPK/yNbBL+vk30Ys6mssWF5flOpg1g6Nl85x1D8XlTG/qNdB+LqldYU/qWduGr/1C9SBUZJd6vRG6tGRW1S+GNRBzlqm0mnpAeJ+Zc7tTk+TOvBfnsLjTKQu9YaT5mlZB91qNUmy86mbDm1187Srg1xri+b966nfuTTrrKdjHeh7F+oG7qduX31A39O1DvIl464PsaFuvMtlrCerDsaWscMOPaDem5hR+5lTB4NWzkiJ/ED9qvbAqM8ZdVDwIf7l2DDqBR8XP/nMr4MLGSWjbTKpjxp5xvxzfR1kVUVNz62gPuva54Wfe+ugbfdqX+0/1KcI+UM/y9bDBQ3+V5eRknQ+e0f/8lCqh9inWj+7Z1IPTNng76FeD1sfXmbvX0bdRve6vQfUw12P0yPjd1Bf4B6yy8OgHkpC457NtKDeMlI428OkHobFtcg53qAecG16Pw/LekhpNrrf9IL6GeGeHHe7ejjzbPwgYx/qc/c9dnd3rIfv64beDE+g3pCSZOvuWg/my5sYk4qos3UZm9xZ9XB9bMGlm83ULd0XTHLn1MPK2bHtvwcPpPFw1MnmTxn1UHH269lNk6jXXnuf8IlfD3u9nwh9tal/Ff548am+Hj5UXzqhsIn61VIPlc2d9RA34uRIyb3Uj++Ts/jUWw81KmaVFw9RLyhYVPh/9B9C/PdffPyDNCqHKqLKqCqqgeqgeuga1BA1Rk3RI6gVaoMyUQfUCX2OuqEeKBsNRrloIspD81ABWokK0fb/vP9l/yqNyqGKqDKqimqgOqgeugY1RI1RU/QIaoXaoEzUAXVCn6NuqAfKRoNRLpqI8tA8VIBWokK0HWUs/1dpVA5VRJVRVVQD1UH10DWoIWqMmqJHUCvUBmWiDqgT+hx1Qz1QNhqMctFElIfmoQK0EhWi7Shjxb9Ko3KoIqqMqqIaqA6qh65BDVFj1BQ9glqhNigTdUCd0OeoG+qBstFglIsmojw0DxWglagQbUcZK/9VGpVDFVFlVBXVQHVQPXQNaogao6boEdQKtUGZqAPqhD5H3VAPlI0Go1w0EeWheagArUSFaDvKWPWv0qgcqogqo6qoBqqD6qFrUEPUGDVFj6BWqA3KRB1QJ/Q56oZ6oGw0GOWiiSgPzUMFaCUqRNtRxup/lUblUEVUGVVFNVAdVA9dgxqixqgpegS1Qm1QJuqAOqHPUTfUA2WjwSgXTUR5aB4qQCtRIdqOMvT/VRqVQxVRZVQV1UB1UD10DWqIGqOm6BHUCrVBmagD6oQ+R91QD5SNBqNcNBHloXmoAK1EhWg7Kv7fVpF984z/bWIzs2ZR/uX+Qhi+eG9443Hqow6/V86WEoLWoY2HBLbUm18tHZwtKwTbt/MFKx9Sz8n+0ZSlIISG/Al7PrtT9xt8rjBLSQiPJw/MGxpJ/fEyuYQsFSFsnV9ndDqH+mmbL+wsdSGcGpqb8b2K+mbW6hdZ2kLoJxmxflE/KXHXLP91PQuEcCjEK8FVgbrchMsns/SFMHT3+RUD5lBvMFLckWUghKQ7OZwjK6nz7vjpZe0QQvOTAQvTdlFnRW2amWUihA3uO8I1T1F3av89IstcCNcjNyg/s6d+XP1mT6alEEaGPmvpfE1952HlikxrIexTqp6yz5/6ttdhvEw7IQiark/kJlPfn7M9NNNeCJJm0p7Kv6hflml8n+koBBNmeYhdG3XP5ffvZzoLodtTYn7hUGlxr7mgap3pKoR0mbeSulOpg0+Maaa7ECKOjRn1eCF1j8p96zJZQuhZK7mx2pD6dOVOrcwgITi9rXm2zJx62I6nEzI5os8lb3fB08vUzR01pDIThFAwpWhg5WPqsxJShLwMIUwZ2tur7Ul9cO/hfF6uECQGrvO5yaUuod0/lscXwo1b6wZkfqeuYPnai1chhPGS94rH1FLXd9dx5tUL4Uu7y3xTiUHi/oSfzeS1CaEtt7f8/Rjq/RQtj/F6hZA8Zq2gVJ36PcPBW3lSDSCc109mymrqOrc/LuHJNoCWm5/hvj3UJaL1VHgKDWCSVf3i2WnqjZ0/5XhKDbBo+fzsFAfqA+ZZd2aoNMCTw+NKet5Q1z05vDRDvQHmB87wnxVA/fEnr7QM7QYod69WN06hPlKwJigDGuCsbw0wf1EPG1PqlqHfAJ83BKd9aKN+18juToZBAxjU/oiOGzpY3K/dH3s2Y0cDaMgUSpdMof4+IWBvhkkDKEzYeLtbl3pDv836GeYNwHMJmD3ckPqRxTUaGZYNMLn9LX/KYepDrO3HZlg3wE/v1w6al6gX+UwekGHXALHz5g1f9OivXhNRm27fAO6MBjM9D+rDVHfmpjs2wKbbJieXRVI/ebCZm+7cALdWyQxfmkP9zxtHz3RX0fl/tVuyoIp6VP7MJ+nuDZCitebHDIaMuAeNjr+czmoAKyNhuuJo6oIt+83Tgxog7aqEtMQs6nqO3YbpnAb4On+oReUy6tkpzgvTExqgoOx5VeIO6q7SWlPTM0TXZ9Bc8w8nqb9blT40PbcB1o8+lGZ7nXrhtaNtafwGmHQjdOAGF+qbuQN+pVU0gEUSt1uBRZ3xxzU5rb4B/uzp71IUS71q0SL/tLYGeBEwOM41n7q87ffXab0NMGSd2bHdQupng0/Zp0k1gtLD16flBw6h+61tyKk02UZ43Q8SosZRb5nvsStNoRE2D/+2+YTmX9ufW7EyTakRBiys7pLTp37Gv2h2mkojXKsfwmLtoT6q+YJCmnojPP0ct3XNaertWqP6pWk3giTf7Xu+PfWJZ9lVqdAIbgNnTjR/Tf22//qcVP1GmO1cM7LWl7puS3lEqkEjXJA6++FEIvXZC665p+5ohI3p6wPLCqkftZ7wMNWkEU4f6NUybqJeGxxsm2reCP4Lx0rFSg8V95BOo0Oplo1QmKYyZsZE6mmL6zemWjdC0CM/I3st6rPs7min2jXCEMZat6I11L9FTZuUat8In+6dqZyzj3rygKjBqY6i68yKHGVzhvrQNXuaU5wbIbsoQD7Ugfqru22FKa6N0POwNK75NfULGY8SUtwb4SF8H6fqR/3jiDk+KaxGMN03uscokfok46QXKUGNoGGmYWRTSL3u1aEbKZxGSEtmST1tpC5T3HsyJaERGAOVB3hKDRP3Syovd6RkNMKz+0PmBo2nrndywbKU3EbYnse4GK5JfYdf5swUfiPI7HVIDFlNPbrjxMiUikawezRnAGs39et60n+S6xvhcv0VhVdW1F/av69IbmuE9KoBNcyb1AdnLM1M7m2ExV3rj+99QT1jdH5oslQTPHLmX9FkUa/bd+5DsmwTuCxYL9cTQ93cXe5BskITjDcYO4ibR11X+MU6WakJynbkbbGtpX5YV39/skoTRCbI5ar1l6XXv1a8Llm9CSxGGdjljKaelXp5XrJ2E8QGTZx/Vo36aIUxE5OhCRymyRQP1qMesN9fKlm/Ca59c7V8vpW631eDhiSDJriy9EjC+KPU5dur8pN2NMGq3Pos58vU01fcik0yaYL3o6MvDnr013k6TvJOMm8CkzPHvpz6RP1kQbhzkmUTrDx0dj0vlLrhDOOrSdZNMMH0+KppGdSfnm86lmTXBH6F+desSqgviX2wNcm+CTKMNtX6tFFfO3zm0iTHJnjzSjWoWVJO3CNM41SSnJvgwLUgaxk56k9YpvJJrk3w/NmY2RPGUs/809WZ6N4En56MTJ0xlfr5Tc6liawmqNO2WKs5h/r1N3PTE4OaIH9RjYuWDvX2urSgRE4TJO3e6quxnPo3OPo2MaEJphqdsFfdQH3iwwF3EzOaYFNhx9Bx26nzil3PJuY2gVdA9EJpU+q18xbtS+Q3gbvzvf7Co3+dp/13/cSKJni1dMKurDPUj+ef0kysb4JWs4ULWJepp84eOi6xrQkUkz7fvWVP/dVVjwGJvU1weIqmgfFD6j++rahLkGqG1RrPzk19Sf3WTH5ugmwzjP/ypqnqA/V3drZRCQrNYGAgF/nFm/qcb6O+JCg1g14eO+lwMPUZaj5PElSaYUe/1TLjo6k7X91wJUG9GdpvPrVOSfnr/eZVmCdoN8OtSWYS575RT1C/vjkBmuGIo+17RT71u/YTFyXoN4PE3ZcbAiupx/BDpiYYNENoxv2mjY3UT+psG5awoxkaFRXu87uoP3gobIs3aYbhk3uGHpeUF/cp1Xd/xZs3w6VPkseFw6jPXqWSEm/ZDM77W59bKlL3do32j7duhvhhT+9VTqL+qXPvm3i7ZrA86r5wtxr1kds77OPtm6F5VpNzwjzqXT5PTsU7NgNn5FKX2Uup7xymsTveuRnUCzZq3denrnk8ZWW8azN4L63cVW5I/Wri4Tnx7s3wqi1rgO4u6hum91eMZzWDSXT2tJsHqTvdeN0vPkjUd7F9k09QNyjRqY7jNEO37Ry3Qeep316ekxOX0Ayv+SNKltlRX/rOMjIuoxncV0y3OuNA/VR/GY+43GawO6C2+M1D6koHPz2M4zeDQ1vlougX1NfGLrsYV9EMKpFTD/HfU2+cVngorr4Zok99+NzylfoYB5tNcW3NEJY2u59kIPWIqhE6cb3NYHv/lslQDnXBRtakOKkWOHjibMiwROrXfNbJxMm2wPdpERKDMqm/H1XeHKvQAkvPTdfq/kF9pe3VolilFugedX5xZTF1M/74xFiVFjgXc2pkWjX1gauCfWLVW2CYLp/l2Uxd9YvRy1jtFpg194bE1R7qafL1N2KhBeYdmz7AcOBwug42dyxi9Vvg9qu7nxRkqbsIphnHGrTAwxsX+LkK1GPWRC2L3dECrMKA907K1K189qjFmrTA2oMDK5fNoO42tn1krHkLxPA03lZrUt984/GfGMsW0X+LdMbcX0jdvm5OZYx1C1QazlyluoL6sp3JmTF2LbAn/8aYsPXU7WLNwmLsW2CFLm/+6q3Ul2v0+xjj2AL9ZmQ9SNpD/farVw9inFug/ZDhmFVm1LcN0rGJcRW9Xw+55OCT1D+dz94f494Cc1h5T6eep3651GJ9DKsF5s6zOOVwhfqPLYPnxwS1wICmZ5tLb1EPi/o4MYbTAgPdFdV0HKlP01wmHZPQAm9lQhqvO1Mf/ragITqjBbQKlrxOcKXuIG/zMzq3BabnnFCS8KB+89qIuGh+CxR4y1gsYFOXbvb2jq5ogRAVweX9wX+9/uF1z6PrW2BKJ2vFDS71D3llV6PbWuDyLz3/N4nUI9ZfPR7d2wKzXYxj2Tzq+zjjt0VLtcKzgvAjoXl/nadW8NJo2VaYYK71LExAXdvDSDVaoRWmNV9d5l/51/0zoV4+WqkVRoOFyQchdc3Hd7qiVFrBQCKy9G479QuDppdFqbeCbveC+GOMEeK+nhmVHqXdCtplb9r1pKl/atsTHAWt4H0hzGqYHHUHy/a3Ufqt0Ht2y5RsBeqNFY/vRhm0wqNHMyQdlahXmKqfi9rRCin3B8osV6F+KD95X5RJKwybzJpRM4f60a2H10SZt0LE4N/b7i+g3p7eb26UZSuAhO2NaUupy617PS7KuhXa4lU8/VdRZ8XpSEbZtcI6+eCwhRup/1iWU8e1b4XXr4VeQVup34u0zOM6tsI2Fedzanuoxy+SieY6t0LW0VNSzw5SvxPy6QvXtRVslVcZtx2jnqe9/CnXvRUCB+btMThN3Tuw8AqX1QplufWD3lygPnTBhSPcoFY4abBlawmTenPAyC1cTiv4qsZpKDn8dd0WsBdxE1pBUWnYk82O1PcGrZ/GzWiFAXWNp22fUS/SqRjGzW2FfEPdaJfX1CtDr7Vz+K3Q09/9POsD9YtLJhZzKlrhO6ffzbAv1J9yQ1I49a0QvVy2OMKXus7KbQGctlaYqf/0WmAI9QOJwjec3lY447Bz90cu9VEb7zlwpNrgT9Sk/XcSqBtkqZzmyLaBBsvPwSydurxxzG6OQhtYynyLX/CN+q6ifas4Sm0w4dF6uT8/qauZdc7hqLSB25+CnWHF1K/VPFXkqLfBriEGzy1+Uzc9q9mfo90GfufNuQpC6nHdqdWR0AYyHdXxga1/3Vc3j3yL1G+D5E3v3Nb3UJ8kO4ATadAGm7QMl3+XGCnuCi6uHpE72kDiQJjb9sHUn05Z9CjSpA3WPvvMTpX7q3t/vxhp3gbX7woO6yhQn7jwtFmkZRuM6ZkW7DKBumr8UINI6zY4/glchFOoh2z5rBNp1wbFy5v+LJ5JPY2/cnKkfRsU3B9YdEWDuvlJgUykYxvELAe1wAXUr3ZdbIlwboOO8Qd/Fi+mrnxHgR/h2gb5udolA1ZQXz7GLzHCvQ3q5lzXHr+WernHJt8IVhsMLxycpmpAfYhu1cuIoDZguT55PnMbdf+kmzcjOG1gP7P8waTd1It2TbKMSGgD521xH4bup+5QE24ckdEGZ061pdcdpu53xXh5RG4bqCeu6B93gvpe+Wa1CH4bzF91TMvpNHX7D46jIiraYNa21TsMbahr6qj1hte3gXnkhgOSV6jvTI2vDG9rg9Ump9axrlNPuDFHfXhPG7RLzbWwsKc+cv+BrPDeNtgyUmPKhtvUN6/lsP+P/kOI//6Lj3+QRuVQRVQZVUU1UB1UD12DGqLGqCl6BLVCbVAm6oA6oc9RN9QDZaPBKBdNRHloHipAK1Eh2v6f97/2X6VROVQRVUZVUQ1UB9VD16CGqDFqih5BrVAblIk6oE7oc9QN9UDZaDDKRRNRHpqHCtBKVIi2o4x1/yqNyqGKqDKqimqgOqgeugY1RI1RU/QIaoXaoEzUAXVCn6NuqAfKRoNRLpqI8tA8VIBWokK0HWWs/1dpVA5VRJVRVVQD1UH10DWoIWqMmqJHUCvUBmWiDqgT+hx1Qz1QNhqMctFElIfmoQK0EhWi7Shjw79Ko3KoIqqMqqIaqA6qh65BDVFj1BQ9glqhNigTdUCd0OeoG+qBstFglIsmojw0DxWglagQbUcZG/9VGpVDFVFlVBXVQHVQPXQNaogao6boEdQKtUGZqAPqhD5H3VAPlI0Go1w0EeWheagArUSFaDvK2PSv0qgcqogqo6qoBqqD6qFrUEPUGDVFj6BWqA3KRB1QJ/Q56oZ6oGw0GOWiiSgPzUMFaCUqRNtRhsG/SqNyqCKqjKqiGqgOqoeuQQ1RY9QUPYJaoTYoE3VAndDnqBvqgbLRYJSLJqI8NA8VoJWoEG1HGYb/Zd8843+b2JgueXbOvH87fFGekzfjLvXJrT1h4VLtsO+zmcOvB9Sj77p8DJdth6db5hcdfUK9cNJ8x3CFdrDQmiJf4UL9VDDPJlypHRxOLlLb6Ur9ksGJA+Eq7XBv4SAd7gfqveVSG8LV2yFrts/y8Z7UW6+8nx+u3Q5Nu89sP8mivl8BlMKhHXJsHa74+VMHdr50uH47VOiqxdeFUL+/9nxjmEE7TI16qqPEob6hRL4gbIfouHv6/1oZS936sldcmEk7XDb4kmySRF1OcS0rzLwdNhUlM6zSqY/wK30eZtkOIRtfPjiXTf36Jua1MOt2OFi83c4q768JatW4E2F27VAq0C4yLaTucitoW5h9O+TdtwlcXUx96RQjCHMU9dlGIyZXUF/DrVMNc24HpmR/RlM19YC9d4aHubbDsZ0c+xAh9Vtd07pD3dthrkVcwLkW6kEuUWWhrHY47bDpqUrnX6+vszcjNKgd4mqeaGb8oa6T2x4cyhF1ftbTExKj6PXPP3kXmtAOwz4tT+uVoq4xWuNeaEY7LLwxscRhCPV5gSnnQnNF1yHSrVhKnvrT7eYmofx2cH8hkXtpFPUNbf3Xhla0w4Q9V1MqxlDf/fzN3ND6dijR35qyZiJ1ru7C8aFt7fDwXeAv18nUL/38JhnaKzp/dvGY2unU714+VR8i1QGjg4bbaahRr1Ua+iNEtgMmdzLHH1On7hbtER2i0AE3Is17XLSou5ut/Bqi1AHf1vSbzdWm3ikteBqi0gE+hfaBBYuov/560S5EvQP8ouZ/rAfq9w0VjoZod8B53VUDOlZQT2723RICHfD4trCoXZ/6VpdNi0P0O8C99ZRe/Xrq05dWTQsx6IBNcRLzCgyoLy+5KRuyowOUFwpiOUbUPRwmdQSbdECoy7I/Ljv+ev05EcXB5h0QpHqg+thu6qtyjFODLTuArXbJea4J9cu2zQHB1h2woiJpaMMB6h3KTq7Bdh0g7XZz56fD1IMS1G4H23fAqxe/b245Rj3EIuF0sGMHvBin8ablJPXuUQf3BDuLtjd/7OV4ijoz4s+qYNcOWBqzkaN8jvoKsxfqwe4dMPaMS5GHDfWVQxeMCWZ1QGoYe7TqJerXAzL7Bwd1QP2vtNNv7Kj37j1ZE8TpgAkz1f7IXP/r/AcO+h6U0AGNef1jrW5R92R94ARldMAgLceM1NvUvxvrfQ7K7YCeS4NnKd+nvrh/waMgfgcc7fIuPeZE/ecX60tBFR1Q2Rg4wOsxdfa2EYeD6jtglMce5/Jn1MN7vQ2C2jrgnkm+u8IL6n8+r9MN6u2A8r3Hlum9pn5+a/nkIKlOiKpYbWnqRl259+qQINlOCFzmudjm/d+vM6E1UKET9rPT/e0/UZfbFsIPVOqEPTZ1xQ8+UzdibEsKVOmEVUUrsu5/pR7/RegbqN4J/tMHPbjBon50x71Xgdqi7Z/ZTDrj+9f1kVC9FQid8PRUqvPOAOpLWDGWgfqdsLhnabd2MPUTu012Bhp0Qu7lwbuGhVFPkOpaHrijE/rrHA0viKC+2f/ZrECTTthh9XTOey51yf1zRwead4LV8aSw/THUS4am9wZYdkL1SbBUjKdeE3r0d4C16PqEa25NSKQ+8YhkdoBdJ1i+zD9nkULddtTb8AD7TvA2OMsfmk69J3rxpwDHTgidoPvqI++vccYqzzHAuRPU1x0Mmp9N/cLEsxcCXDvBY8zsxZHfqJ9KlT0Y4N4JXB5vPuT9Nc7YftkQwOqE4f4OrOB86umq+gsCgjpBV9rRf2Yhda3cYqUATidkyk80fMr/6367eWVQQEInnBtldb/9F3XzeWOb/DM6gbODY721lPr8koAC/9xO2DBh9djP5dSnPNoc78/vhCDPpczWyr+eF8tqWf4VnfBiZYn/4mrqh4QOLv71nfBQ3SLmYi11f9ep1/3bOkGHPSbIr/6v1zfgnvDv7YQZMsovSxuo+/zZvd1fqgsYN8NshzVT3+PdBv6yXWB8YPp+zda/xtV9j2f4K3RBasWLnRvbqcsMUx/hr9QF7TuNLA90Uh8amdztp9IF1j23vay6qc+yOFzup94FpaMvKNn8oW42sT/PT7sL8qt28WwYo2k8TH8d4gdd0BxxNOV0f+oqdrrv/fS7ICOHP+7wAOos9W/3/Ay6QPJsW+qWgdQNBVbn/XZ0wVxB1W8daeqDHg4x9TPpgoa9zZcVB1MvWOax1s+8Cwo0Nz1pkKEe17hCy8+yC5zc5urEDv2rv+eP97PuAo+6n2edZKkXbr040M+uCyJNb2zbLk998EAFoa99F1guOlw2agT1TUG+P3wdu2B7TJh6xkjq7kc2xfg6d8GwJRy4Npr6yLFVX31du0Cz1lNZXZG6c8rNZ77uXbBHMaTw2xjqsy5PYvqyukBNYuq18+Oof58TcdQ3qAu0G6eNkZ9A/ZHA2MiX0yUa/zu8Pk6kfuBR82LfhC6wqc9dP0+Z+oqVTtN9M7qg5FZ3T/gk6tqtanK+uV3QMe9tBkyhvtgjocOHL3q/Sxmp4VOpb9l1sMSnogueVRj90ZpO/cKQ3lSf+i7Ycu77qY8q1NmRLwJ92rpAZVa0pvwM6m1WC9x8ervAx3DzWuuZ1A2mZN32keqGOyqRMblq1AO+nTzjI9sNm1qWf507m/pMh0F7fRS64fmfMcMc5lD3WvhxtY9SN/R3uNycq059aa2eho9KN6h9dz82WfOv+8G1YIyPejd8mZ190Xwu9TtbbCR8tLtBKVtXy12L+krJkbVs6IbJMqNf/ZpHXSaY9Z2t3w0GY99FjV5AvejYei7boBuWrVJkrdamHjGh4jN7Rzc84flantKh7sG79pht0g2ljK/DnHWpu16feJlt3g2pY5c6By2k/nZB6GG2ZTeUH3g/MnsRde/f2wzZ1t2QPmH0o9+LqSe8atBl23XDJCfe2K4l1H8b3J/Ctu8G6z9DQqWA+miJGUPZjt1g6SV5UVaP+obA2FaWcze8+9V8ZPgy6nePmgpYrt3gxR/pKLeces747iSWezfMrHFtH7SC+nSesx+L1Q3+63nsP3/1q9e1XrOCuqFyuSC6biX1sgUZt1icbtg/evDC/FV/jSdVx6xYCd0QMthhUtRq6rGvB+5iZXTDvUNPbrzXp663+d0KVq7o/R45anF1DfWYAUtns/jdMHL3sqpda/8aB4J/jGZVdEMPc7uExjrqguPnGKz6buBNLIllrKduoyRf5d3WDdMvTFqY9ldXzP6a7d3bDa9y1ls83UA98taaCG+pHkg/9+rEzo3Ujy8s/eQt2wPb3m7UG7OJ+oQ6OydvBdH2L12ac/7q396Os/VW6oGcz6FP7hlQf7It6KC3Sg9IyFWr6RlS3zHIaKO3eg+0DDeLq/+rK0fULfDW7oHVbQdOvNxMvc7qjrI39MCjfkqzVmyhHjV1+mBv/R44ez5btuKv7pIX1eRl0AP2L0In2xtRP39vb6HXjh4w9x1mNWUr9e16HfFeJj3g3X+wRPhffXHzE7aXeQ90ZJSXG2776/7x0HjhZdkDJfv404v/6iP2pF73su4B6ebZ6ZbbqUvKHTnpZdcD/XKGVHb81TtjJHZ42f9/7dv/T9VVHMdxXBhOQl1oohNFQCGBcIZDM30T4vBLBE4ciAIGKGaiaRjIFyUxqUwZYpJfAE28n3s/9yKSJsI0TJ1MQvyGEqAg2gDRAiWliZ9zYq3tvu/6C9pej98+z52dfXbOD+fzw+dotGb2qS0ZYebek1ToV5zdP//2uEOvhJt7l8eMScV5/fM8WLg4k/eW2/bFhRrFHjxtkKw/zd2gmRSNjvTe0CcvMfe/Aoe0m0o0ipreFPkH6wNeGq6ZyjTy1NnWLY8wd7vjcypMlRoVby144xrrY+Jaj5iqNNpkXzv53aXsfHFI32m6qpFHfp3XUdb9ahySTPUaxcQ9drBdxtY/4+RyU4tGp/o3LYH1BJ+Q+aZ2jS6endZ2hfUvOx69berSaGJDa/OkSHMvOpjlaOrtf5+AL55uY/18iIuNSWoUHhDpeYf1+9aV3UYbQVGORXmTo9h+lUc0GocKmjh8D21l3T3h+QXjSEFBCfHe11kPGr+72DhO0JqE8A2O0eaeeMsrz+gmyGnJYft41vO/upxh9BZkvTFt7DHWL81csdroK+jEQNeCp6w/eWIVaiRB1cE38n2Wm/tY3cGZxkBBD/J+dk9kfUHENDdjsKDvnD3nl7KeOqRumDFMUJbP+3aPWVfPr3uhRgta8PqydNcPzb3pM9vf1HhB6VZ7j0aw/pqHckVdJ+jMbJ+cXazPavEvU5MEHXZav+Ac6xtymw+pWwRVNW1v6WJdF5jytZolqKa8JNwxxtwb+0YkqtmC5soJ5+eyPux4aaSaJ6ih28VtA+tz4oIC1UJBo24+2L2P9TSHh5NVRVBRZ+GwStZP1GwbrZYIGpG223if9UcZTtZqmaBBNc/WWseau8vUM78bKgU5jLNe6cr60odh9YYqQa3lvQf8Wd+T33POcFWQdm/wmGjWryzMVg31/fM3JD3ZxLrNqx57DC2CCtqS3XJZ96u4lG5oFxTxwdzLKuupa2PiDV2C6kOd7p9j/UdnEWLoFVQ6a0b6Lda7b+97xyAFZYbcPNrBuseOqa4GG0kPa53jX7C+kq7bGYZKShexNYPj2Lnfs6ZXP1LSHZfr90axflcZ1KofJ+n7zKISN9YdlhVV690kLY9xCPBhPXSY30m9t6S71vEGYj37YlO+3lfSiJLqznms/5KclKUnSU+UdPtFrNt42a/XB0r61KPiraWs+7cei9AHS1pUUBEYw/rmb+cH6MMkBV05/dEq1ivmtXnpoyXFnukuTGD9ufb5SH28pORJe5+tZ33KD44D9OskHTjRt3Ej62tXlncqSZJCL1p5JrOujl5cp2yRNEad4prCeltt91klS9KbUY1xqaw7Z36jKNmSLs8rsk1jPcrXPUfJkzR9dU8zH7//0YUUpVBSw8vHnbzXF0bHKYqkjpyydt7tQ/uClBJJdsbcDt6DB+X5KmWSPi4Nt+g7zkwZr1RKurZ5lUWv+qR2sFIlqdE/zqK/MmH1n7qr/eu8YoVFp4aBzbp6SSkjLXvqzsNVupb+dfO07GXvzSzVtUv6aaJl73n2635dl6SZ7pbdW03cpuuVdMvNspuS7lT3vZT/XpBk3zn/XJz8b88ZfnIi/xEi7PiuaP5sawUAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAPB/8Dc= + + + + 8587 + 66 + 14 + 20 + + + 8595.5 + 76 + + + + + + + + Second item for multiplication + ac87f028-a3b4-433a-b83d-ff02c11cf012 + B + B + true + 40797dcf-e023-4404-853a-0b08bc840607 + 1 + + + + + + 8587 + 86 + 14 + 20 + + + 8595.5 + 96 + + + + + + + + Result of multiplication + 4f568e41-4545-485e-adea-dc069a342f57 + Result + Result + false + 0 + + + + + + 8631 + 66 + 34 + 40 + + + 8649.5 + 86 - 00000000-0000-0000-0000-000000000000 @@ -186839,127 +199601,54 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - e5651227-c26d-44b7-9deb-a849b476e495 - true - Panel - - false - 0 - 0 - 0.00137956207 - - - - - - 9057 - 25192 - 439 - 20 - - 0 - 0 - 0 - - 9057.664 - 25192.54 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - A panel for custom notes and text values - 6c60cce1-63ea-4385-aabe-af9ce8af0091 - true - Panel + + 2 + A wire relay object + 8459cedb-46a1-47f4-abe0-7a20e0b7de1d + Relay false - 0 - f7d18941-85b1-4239-8098-7b14404aed2c + 6e9b77db-7611-4fec-817e-dc345f560150 1 - 0.00032220000 -0.00000220000 - + - + - 9057 - 25316 - 439 - 22 + 8606 + 129 + 40 + 16 - 0 - 0 - 0 - 9057.975 - 25316.48 - - - - - - - 255;255;255;255 + 8626 + 137 - false - false - true - false - false - true - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller - + Numeric scroller for single numbers - f7bbd50f-abd0-41c3-bf47-aeeb74527a4d - true + 5fb8fcd9-0e13-4137-8dd8-8a0b030aee57 Digit Scroller - Digit Scroller + false 0 @@ -186967,23 +199656,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default 12 - Digit Scroller + 1 - 0.00007777700 + 0.03125000000 - 9150 - 25457 - 251 + 8502 + 38 + 250 20 - 9150.574 - 25457.91 + 8502.073 + 38.77576 @@ -186991,60 +199680,66 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - A panel for custom notes and text values - 83155b01-ba3a-437f-a348-00c3806bfdf9 - true - Panel + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + f7e09984-3f7e-4410-a289-e424bfef65a1 + 47edebd9-99ae-4881-889e-0273bbc87baa + 084ee3ba-1284-44be-843a-bf69fc327457 + db13282f-4f15-4468-9784-26e12e8cb369 + d22a5bfb-b449-4055-9266-410dcf2812a4 + 8459cedb-46a1-47f4-abe0-7a20e0b7de1d + 5fb8fcd9-0e13-4137-8dd8-8a0b030aee57 + 7 + 2584af31-71b2-49b6-b8d4-e39012a2b370 + Group - false - 0 - 0 - 0.00137956207 - - - - - 9058 - 25438 - 439 - 20 - - 0 - 0 - 0 - - 9058.414 - 25438.05 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - + + - + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + c2173391-9a8e-4e7a-97d2-9bceb33b1ecc + 4e11aadd-afad-41bf-a564-a86a17687335 + 4a450fdf-eb05-4862-b1a1-33386eb3b2f6 + 207075b0-9c45-4890-8bdf-7e9e10451f89 + 4 + 47215bb4-c3a1-4c06-a708-ab9ccc9bc93b + Group + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -187053,25 +199748,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression - 1/X + FORMAT("{0:R}",O) true - 4d684f21-0b75-4a95-80eb-e6ed0eb1ba49 + 5b6c43df-6ef8-4b5f-a8b0-464f2953ec75 true Expression - + Expression - 9237 - 25556 - 79 + 8529 + 799 + 194 28 - 9279 - 25570 + 8629 + 813 @@ -187086,26 +199781,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 7aa160a4-303c-47a1-837c-296940f1bc6d + b9dc09fe-ea9a-4c60-b906-7ee7324e9d2c true - Variable X - X + Variable O + O true - 29b40471-71d6-4c88-b1ed-616dd8d46c9b + f0ed32f0-5152-4537-9c8b-8b0eed294fd7 1 - 9239 - 25558 + 8531 + 801 14 24 - 9247.5 - 25570 + 8539.5 + 813 @@ -187114,10 +199809,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 3441c199-dcc1-4b33-934b-cfbae9c4275e + 2eebf3eb-e0a9-41a0-baed-8ffe39e85863 true Result - + false 0 @@ -187125,14 +199820,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9305 - 25558 + 8712 + 801 9 24 - 9311 - 25570 + 8718 + 813 @@ -187144,73 +199839,88 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - fbac3e32-f100-4292-8692-77240a42fd1a - Point + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - Contains a collection of three-dimensional points - true - 7755e3e6-ee6a-4ca5-b0ae-de3494cb158d - true - Point - Point + A panel for custom notes and text values + 051a36ca-c911-447f-8b81-56c109603b02 + Panel + false - 1f429ea5-caf2-4335-839e-c4a1fc6e4f3b + 1 + 2eebf3eb-e0a9-41a0-baed-8ffe39e85863 1 + Double click to edit panel content… - + - + - 9273 - 23091 - 50 - 24 + 8534 + 521 + 185 + 271 + 0 + 0 + 0 - 9298.395 - 23103.63 + 8534.408 + 521.1686 + + + + + + + 255;255;255;255 + true + true + true + false + false + true - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay - + 2 A wire relay object - 1f429ea5-caf2-4335-839e-c4a1fc6e4f3b - true + a5fea8ae-53d8-48d9-851d-766779474d7a Relay - + false - 981930d9-4b2a-4b10-8210-cbef51e1dcc0 + 051a36ca-c911-447f-8b81-56c109603b02 1 - 9273 - 23130 + 8606 + 490 40 16 - 9293 - 23138 + 8626 + 498 @@ -187218,108 +199928,546 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay - + 2 A wire relay object - d2c8396a-8532-419d-8481-bdd10c5ce58a - true + f0ed32f0-5152-4537-9c8b-8b0eed294fd7 Relay - + false - 3593eb76-1aa0-4606-83ba-47769dd07fb1 + 3594fd66-0803-4631-b1d4-89f40175b866 1 - 9273 - 22907 + 8606 + 846 40 16 - 9293 - 22915 + 8626 + 854 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 5b6c43df-6ef8-4b5f-a8b0-464f2953ec75 + 051a36ca-c911-447f-8b81-56c109603b02 + a5fea8ae-53d8-48d9-851d-766779474d7a + f0ed32f0-5152-4537-9c8b-8b0eed294fd7 + 4 + b337f3fb-b583-4fc2-9ba1-99620dd5c75a + Group + + + + + + + + + + + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material + + + + + Create an OpenGL material. + true + a5ea89e1-cc51-4d56-aea2-9f8020fe5d12 + Create Material + Create Material + + + + + + 8554 + -272 + 144 + 104 + + + 8638 + -220 + + + + + + Colour of the diffuse channel + d7a959dd-dc8c-4d93-955d-51c5e2ba1426 + Diffuse + Diffuse + false + 0 + + + + + + 8556 + -270 + 67 + 20 + + + 8591 + -260 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;232;232;232 + + + + + + + + + + + + Colour of the specular highlight + e73992dd-bc21-434f-8a9d-db59d8880dd0 + Specular + Specular + false + 0 + + + + + + 8556 + -250 + 67 + 20 + + + 8591 + -240 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;0;255;255 + + + + + + + + + + + + Emissive colour of the material + bb0cad7d-265f-41d1-9cac-14893cb975e9 + Emission + Emission + false + 0 + + + + + + 8556 + -230 + 67 + 20 + + + 8591 + -220 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;0;0;0 + + + + + + + + + + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + 1cf75423-c886-4515-a495-53670c77fa73 + Transparency + Transparency + false + 0 + + + + + + 8556 + -210 + 67 + 20 + + + 8591 + -200 + + + + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + + + + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + 56ef0f4b-4e11-4557-9e1d-8e5ded53efdc + Shine + Shine + false + 0 + + + + + + 8556 + -190 + 67 + 20 + + + 8591 + -180 + + + + + + 1 + + + + + 1 + {0} + + + + + 100 + + + + + + + + + + + Resulting material + d7255d9e-2741-462d-bbff-d50d959faa83 + Material + Material + false + 0 + + + + + + 8653 + -270 + 43 + 100 + + + 8676 + -220 + + + + + + + + + + + + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview + + + + + Allows for customized geometry previews + true + 0056d09c-222d-4e4f-aebc-da7f78cbc3e6 + Custom Preview + Custom Preview + + + + + + + 8585 + -343 + 82 + 44 + + + 8653 + -321 + + + Geometry to preview + true + 1a0f32d8-14d8-4e2f-b06a-84b77e6b3bc3 + Geometry + Geometry + false + 851bb5f0-6f19-41b7-8d26-02595561c63b + 1 + + + + + + 8587 + -341 + 51 + 20 + + + 8614 + -331 + + + + + + + + The material override + 58057c0f-1911-491e-98fe-e17449b4740f + Material + Material + false + d7255d9e-2741-462d-bbff-d50d959faa83 + 1 + + + + + + 8587 + -321 + 51 + 20 + + + 8614 + -311 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + + 0 + + + + + + + + - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Scale an object uniformly in all directions. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - db1b8d5e-412a-4412-9349-bb9ad1eae269 - true - Scale - Scale + 0c239a2f-823c-4fed-8dc4-844394ac04b5 + Evaluate Length + Evaluate Length - + - 9216 - 22943 - 154 + 8554 + -431 + 144 64 - 9300 - 22975 + 8628 + -399 - - Base geometry - 9763e9d0-6808-4451-b267-fe0754231503 - true - Geometry - Geometry - true - 7755e3e6-ee6a-4ca5-b0ae-de3494cb158d + + Curve to evaluate + 6051dcd5-ba98-4743-8fb1-6ff4deb1960c + Curve + Curve + false + 851bb5f0-6f19-41b7-8d26-02595561c63b 1 - 9218 - 22945 - 67 + 8556 + -429 + 57 20 - 9261 - 22955 + 8586 + -419 - - Center of scaling - c3ce551a-4728-4229-ba5b-75612147a87f - true - Center - Center + + Length factor for curve evaluation + 0b6d08a3-c0ac-4489-b353-af2df5b5cff0 + Length + Length false 0 @@ -187327,14 +200475,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9218 - 22965 - 67 + 8556 + -409 + 57 20 - 9261 - 22975 + 8586 + -399 @@ -187350,13 +200498,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 1 @@ -187366,29 +200509,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - b48f27dc-e7da-453a-b901-607a9dd5f2e6 - 2^X - true - Factor - Factor + + If True, the Length factor is normalized (0.0 ~ 1.0) + b0c40002-f901-405f-90ae-002a25052d77 + Normalized + Normalized false - 57ec1eb2-bdf2-4ae4-9b47-059230205343 - 1 + 0 - 9218 - 22985 - 67 + 8556 + -389 + 57 20 - 9261 - 22995 + 8586 + -379 @@ -187405,7 +200545,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + true @@ -187415,12 +200555,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - 3593eb76-1aa0-4606-83ba-47769dd07fb1 - true - Geometry - Geometry + + Point at the specified length + 27c9a979-62d0-4b82-8b87-1ca7304bfc7b + Point + Point false 0 @@ -187428,26 +200567,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9315 - 22945 + 8643 + -429 53 - 30 + 20 - 9343 - 22960 + 8671 + -419 - - Transformation data - 0fd4e94b-674b-4e12-8222-5e633896455e - true - Transform - Transform + + Tangent vector at the specified length + 2cc1863e-23a1-485f-8371-c481068b24ef + Tangent + Tangent false 0 @@ -187455,217 +200593,112 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9315 - 22975 + 8643 + -409 53 - 30 + 20 - 9343 - 22990 + 8671 + -399 - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 57ec1eb2-bdf2-4ae4-9b47-059230205343 - true - Digit Scroller - - false - 0 - - - - - 12 - - 7 - - 16.00000 - - - - - - 9178 - 23035 - 250 - 20 - - - 9178.174 - 23035.98 - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 7755e3e6-ee6a-4ca5-b0ae-de3494cb158d - 1 - 5c9b2941-e7bb-44a7-8d6a-1ff9d33be17e - Group - Point - - - - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - f7d18941-85b1-4239-8098-7b14404aed2c - true - Digit Scroller - Digit Scroller - false - 0 - - - - - 12 - Digit Scroller - 1 - - 0.02196259374 - - - - - - 9150 - 25358 - 251 - 20 - - - 9150.074 - 25358.21 - - - - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 44248de2-665a-4000-b154-d2ec4869b7a3 - true - Digit Scroller - - false - 0 - - - - - 12 - - 2 - - 0.0000000000 - - - - - - 8700 - 24566 - 250 - 20 - - - 8700.027 - 24566.16 - + + + Curve parameter at the specified length + aede08da-7f7c-4203-af12-25db6b010577 + Parameter + Parameter + false + 0 + + + + + 8643 + -389 + 53 + 20 + + + 8671 + -379 + + + + - + - 56b92eab-d121-43f7-94d3-6cd8f0ddead8 - Vector XYZ + 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 + Interpolate - - Create a vector from {xyz} components. + + Create an interpolated curve through a set of points. true - 11f7fad5-5c45-4475-b82b-a3f9574c63cf - true - Vector XYZ - Vector XYZ + e43e9ff8-cd09-4fd9-b2b5-e6ae50fb83e1 + Interpolate + Interpolate - + - 9196 - 20407 - 139 - 64 + 8564 + -536 + 125 + 84 - 9281 - 20439 + 8631 + -494 - - Vector {x} component - b9697c30-ac00-45bd-b69c-e8c250226712 - true - X component - X component + + 1 + Interpolation points + fceab67e-a28d-4e01-9258-0a674a88b257 + Vertices + Vertices + false + 27c9a979-62d0-4b82-8b87-1ca7304bfc7b + 1 + + + + + + 8566 + -534 + 50 + 20 + + + 8592.5 + -524 + + + + + + + + Curve degree + 45b29918-a073-42cf-b173-cf201104b2db + Degree + Degree false 0 @@ -187673,14 +200706,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9198 - 20409 - 68 + 8566 + -514 + 50 20 - 9233.5 - 20419 + 8592.5 + -504 @@ -187697,7 +200730,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10 + 1 @@ -187706,13 +200739,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Vector {y} component - 3cc8e6e4-8ff0-431d-898f-8900012e8ae8 - true - Y component - Y component + + + Periodic curve + 35b50d3f-731f-4b94-802a-b15f8a031129 + Periodic + Periodic false 0 @@ -187720,14 +200752,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9198 - 20429 - 68 + 8566 + -494 + 50 20 - 9233.5 - 20439 + 8592.5 + -484 @@ -187744,7 +200776,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4 + false @@ -187753,13 +200785,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Vector {z} component - eff5a4ae-77ec-4b01-8431-25c35fe96e41 - true - Z component - Z component + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + ff69db34-4d54-44e1-b070-3081fa93f2b3 + KnotStyle + KnotStyle false 0 @@ -187767,14 +200798,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9198 - 20449 - 68 + 8566 + -474 + 50 20 - 9233.5 - 20459 + 8592.5 + -464 @@ -187791,7 +200822,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + 2 @@ -187801,12 +200832,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Vector construct - c3fcf4bf-859e-443f-bfe8-47d5e2042873 - true - Vector - Vector + + Resulting nurbs curve + 591c43c1-1b26-4993-8a6e-1d5ae5e4f6ca + Curve + Curve false 0 @@ -187814,24 +200844,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9296 - 20409 - 37 - 30 + 8646 + -534 + 41 + 26 - 9316 - 20424 + 8668 + -520.6667 - - Vector length - e30a28ea-d7b0-4e70-8428-aba91372d73b - true + + Curve length + 33f93ec5-4fb6-4b9b-9a52-bfb7e29afa0b Length Length false @@ -187841,14 +200870,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9296 - 20439 - 37 - 30 + 8646 + -508 + 41 + 27 + + + 8668 + -494 + + + + + + + + Curve domain + 85f05752-7769-466e-bf08-1053b6d5d335 + Domain + Domain + false + 0 + + + + + + 8646 + -481 + 41 + 27 - 9316 - 20454 + 8668 + -467.3333 @@ -187858,276 +200913,507 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material - - Filters a collection of input streams + + Create an OpenGL material. true - 49899599-a7b9-4ec5-9218-093b9cde73ce - true - Stream Filter - Stream Filter + ca0133a0-7770-4048-b6c9-d239378f8111 + Create Material + Create Material - + - 8779 - 24704 - 89 - 64 + 8554 + -663 + 144 + 104 - 8824 - 24736 + 8638 + -611 - + - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + Colour of the diffuse channel + 2a915da2-ee5b-4d11-bc19-a3c8cc624c4d + Diffuse + Diffuse + false + 0 - - - - Index of Gate stream - 45beebc5-a6a8-48d2-8c54-a118427a1614 - true - Gate - Gate - false - cd2b1132-cbf4-4723-9453-261983046e3b - 1 + + + + + 8556 + -661 + 67 + 20 + + + 8591 + -651 + - - + + + + 1 + + + - - 8781 - 24706 - 28 - 20 - - - 8796.5 - 24716 - + 1 + {0} + + + + + 255;207;207;207 + + + + - - + + + + + + + Colour of the specular highlight + 9ba602ad-c720-48bd-bf6e-2f6a64b29339 + Specular + Specular + false + 0 + + + + + + 8556 + -641 + 67 + 20 + + + 8591 + -631 + + + + + + 1 + + + + 1 + {0} - - - 1 - {0} + + + + 255;0;255;255 + - - - - 0 - - - - - - 2 - Input stream at index 0 - 263beaac-46fa-4c21-9f3c-11632989d692 - true - false - Stream 0 - 0 - true - f85f3458-b345-4cb9-b89c-3dfad93a636a - 1 + + + + + Emissive colour of the material + 74c64b53-9939-414b-a21b-27595ed8ac90 + Emission + Emission + false + 0 + + + + + + 8556 + -621 + 67 + 20 + + + 8591 + -611 + + + + + + 1 - + - - 8781 - 24726 - 28 - 20 - - - 8796.5 - 24736 - + 1 + {0} + + + + + 255;0;0;0 + + + + - - - 2 - Input stream at index 1 - 895f000e-c8bc-4b8f-98ca-18595c632e2a - true - false - Stream 1 - 1 - true - a907a344-b9c0-468b-a400-728beb37d17d - 1 + + + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + d9bce065-464c-43dd-b9cb-c05691b7c4e2 + Transparency + Transparency + false + 0 + + + + + + 8556 + -601 + 67 + 20 + + + 8591 + -591 + + + + + + 1 - + - - 8781 - 24746 - 28 - 20 - - - 8796.5 - 24756 - + 1 + {0} + + + + 0.5 + + + - - - 2 - Filtered stream - fa03931f-f4f8-4f14-8042-b8b91912613e - true - false - Stream - S(1) - false - 0 + + + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + 459bbebf-039a-4d6d-8ade-422d1c183ee7 + Shine + Shine + false + 0 + + + + + + 8556 + -581 + 67 + 20 + + + 8591 + -571 + + + + + + 1 - + - - 8839 - 24706 - 27 - 60 - - - 8854 - 24736 - + 1 + {0} + + + + 100 + + + + + + Resulting material + bd9984dd-4104-432e-90f2-08b1c05aa6db + Material + Material + false + 0 + + + + + + 8653 + -661 + 43 + 100 + + + 8676 + -611 + + + + + - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview - - 2 - A wire relay object - 354dfcc3-0b67-4297-a62c-b55f2f567519 - true - Relay - - false - 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf - 1 + + Allows for customized geometry previews + true + e425cbf1-2c09-4fc3-b486-81761fb299dd + Custom Preview + Custom Preview + - + - 9249 - 23676 - 40 - 16 + 8585 + -729 + 82 + 44 - 9269 - 23684 + 8653 + -707 + + + Geometry to preview + true + a5ddc6bc-5cf2-44c9-abe2-c91fd6e51e82 + Geometry + Geometry + false + 591c43c1-1b26-4993-8a6e-1d5ae5e4f6ca + 1 + + + + + + 8587 + -727 + 51 + 20 + + + 8614 + -717 + + + + + + + + The material override + 6703fb2d-788e-4d57-b8e5-8a3523519348 + Material + Material + false + bd9984dd-4104-432e-90f2-08b1c05aa6db + 1 + + + + + + 8587 + -707 + 51 + 20 + + + 8614 + -697 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + + 0 + + + + + + + + - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef + Quick Graph - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - 6f5ccfd4-8dcc-4da6-8c58-ec4cfa131a83 - 76219d2c-a796-4d1d-8236-63f5e832f6ef - 068d9ddb-da71-48db-aefb-aef7beb59557 - b24c9513-1e7d-4d2e-a986-354e8f5a9ae3 - 71708354-403b-4e3a-bbe5-2dc4643bbe9c - 52cef7aa-5821-4b1f-9b5a-7c19c5aee6f3 - fde6343a-f9d7-4c21-80dc-47b9338936e3 - 2984718d-063a-4632-92c4-4aeee62839b7 - 8bec9f0b-acb3-4318-b690-7f524d24faa3 - f2ae82af-893f-4877-be23-51a1c9ac4592 - c0c5cf9e-a76c-48c0-8409-578eb6c6bd0b - 52abf5f7-6725-4187-9689-0f84a0e7c3ce - 5c3f9e81-3d49-45aa-b872-ea80a910db14 - 173d3877-9b54-4d39-bc8a-a9d714d53b98 - e3ad63ac-cab3-425e-bc6e-77ef52eae732 - c36c35db-46d3-471e-bf13-99083fb06848 - b7826491-b185-412e-9d32-92b7cbe0cbaf - 9c8e42ec-afbe-4493-a857-2910b3a3d5d1 - dda26e08-664b-4b02-8304-34bddc8ec9d8 - cd4aaa78-bb6c-43bd-ae4e-037d66f67954 - 6bdecbe7-bc2a-4446-a1b4-7daa96fe6b7b - 304e5ccb-5a35-4e0c-8b92-206985fc9cf3 - 25493dac-1f0f-4b75-8b92-6eec422efc11 - 6dd5f4ed-a71f-43b5-9556-d3ab2e83be7a - ed78892a-320b-476c-8c93-6a7fa7e08ddd - 67028c15-5934-458f-ab2a-9f38d9cd0ed5 - e6d66e97-4999-47ab-aafa-1244fd466ec2 - 9ac4b811-e818-4cae-b5a8-1125c38df8ce - 26626c04-163a-4a20-980f-a24b2f442126 - e7098bff-3c56-4289-ab1d-5e2df2dc2cfb - 8429a1af-d262-4516-8ba6-4819d9bce080 - 23015bee-c083-4af1-a5dc-e173dadaafa5 - 1107e188-eef7-4c19-ae98-e31de26131c5 - 0d5480fd-b809-4f0b-985d-ac75960fc64f - 85d75ab8-1a3b-48c1-a00b-452e5ebf23fb - 35 - 69501a35-c065-4628-8fa4-7d215f9ed096 + + 1 + Display a set of y-values as a graph + 1689c519-5a1c-4dfe-8ff2-2dfde171ab35 + Quick Graph + Quick Graph + false + 0 + f0ed32f0-5152-4537-9c8b-8b0eed294fd7 + 1 + + + + + + 8552 + 324 + 150 + 150 + + + 8552.229 + 324.6456 + + -1 + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 99f4ebd5-042d-43e6-bfed-05074051684a + 3034a781-671d-4a5e-aa58-73181cba0888 + 8f284709-650a-41c6-aa40-ca64761a5e3d + 5172507a-b39d-4c9e-a3d7-b8d4aa54e142 + 106003f9-4eff-4d79-8a51-efb10775bda4 + 48c4ee3a-2b00-48a0-88da-e1b169cb3787 + 4d7a9d1f-da6b-40e0-89e8-4e5f8ad2e110 + 2ad88e08-8f66-42be-89a3-61ac83f5bfda + 30dab452-a43e-44ee-8ccb-3f85c830c828 + 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 + eb9aa334-81cc-47d0-b9ff-8a9a395afc78 + c929707d-ec52-43e3-a77e-a59d2164ed41 + b1f6c0d9-3977-48cb-bb46-c3b3001aca69 + 362b123d-d24d-4601-afdd-d2a479b1724c + 96f18f85-a147-4cf5-92c5-4ced87b93dab + 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 + 52b0cf76-e00b-4273-8a6d-fa1e5455156a + 487934d5-09c1-4cef-b476-d21414d36460 + 45565072-09a0-4c4e-8876-649e8c15f959 + 827fd7a9-6561-44c6-b603-e62f6ee022df + 608806b5-e6e4-4ced-80db-56f7b1983c02 + 96b8fe41-ba06-4078-89c3-4630e325edaa + 5e18c129-239d-4f8a-b7f5-dd959ed6383d + b847c6ad-8b60-4fae-9b78-5c7f02c1266a + d5664440-f6b4-4b10-933e-a42f0499a237 + 7897d203-6bd2-4606-9adc-12b1f77de771 + 21df89f2-1d28-43fd-9388-582e94391280 + 43b918d6-9705-45be-95f1-05eca87ad73c + f171eda7-0b3b-474b-9488-a61e849583dd + 261667ac-0bc3-49dd-9735-9cf23553d734 + 53ac0034-58e2-46a7-8239-f845fa90998c + 83d91221-c354-4f1f-8819-17daab3e60db + 411e8f77-5869-4760-b875-f9b6d414bad5 + 685bb45a-5cc0-4017-9ab6-9fd9fa22e358 + 34 + 645b73ef-d12d-44d7-be2a-24a1ace410ba Group @@ -188137,120 +201423,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14 - Divide Curve + afb96615-c59a-45c9-9cac-e27acb1c7ca0 + Explode - - Divide a curve into equal length segments + + Explode a curve into smaller segments. true - 6f5ccfd4-8dcc-4da6-8c58-ec4cfa131a83 - true - Divide Curve - Divide Curve + 99f4ebd5-042d-43e6-bfed-05074051684a + Explode + Explode - + - 7900 - 29058 - 141 - 64 + 8558 + -914 + 136 + 44 - 7966 - 29090 + 8625 + -892 - - Curve to divide - 5775d2e6-8867-428a-a33f-300c521ca40f - true + + Curve to explode + 726878d2-9958-441e-874e-65b17bdae673 Curve Curve false - da8d0ba5-6c5a-492f-8951-4179f7e097d6 + 591c43c1-1b26-4993-8a6e-1d5ae5e4f6ca 1 - 7902 - 29060 - 49 + 8560 + -912 + 50 20 - 7936 - 29070 + 8586.5 + -902 - - Number of segments - bfa8e3d6-972e-4656-9c98-194bea652b12 - X/2 - true - Count - Count - false - f2ae82af-893f-4877-be23-51a1c9ac4592 - 1 - - - - - - 7902 - 29080 - 49 - 20 - - - 7936 - 29090 - - - - - - 1 - - - - - 1 - {0} - - - - - 10 - - - - - - - - - - - Split segments at kinks - ee1008f5-110c-4c81-98f0-9c71fce61994 - true - Kinks - Kinks + + Recursive decomposition until all segments are atomic + 9f480873-e5d9-4d4c-9ddf-a7103ebaefd5 + Recursive + Recursive false 0 @@ -188258,14 +201492,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7902 - 29100 - 49 + 8560 + -892 + 50 20 - 7936 - 29110 + 8586.5 + -882 @@ -188282,7 +201516,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - false + true @@ -188292,13 +201526,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 1 - Division points - ec22aaa1-91f3-436f-992d-9793dbd0829c - true - Points - Points + Exploded segments that make up the base curve + aec7139f-30dc-447d-a0c1-8efe7237c017 + Segments + Segments false 0 @@ -188306,55 +201539,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7981 - 29060 - 58 + 8640 + -912 + 52 20 - 8011.5 - 29070 + 8667.5 + -902 - - 1 - Tangent vectors at division points - 55445ab0-c508-414a-b3fd-8da992ff2e0e - true - Tangents - Tangents - false - 0 - - - - - - 7981 - 29080 - 58 - 20 - - - 8011.5 - 29090 - - - - - - - + 1 - Parameter values at division points - e92db23c-2238-481a-ac95-536e04e8244f - true - Parameters - Parameters + Vertices of the exploded segments + 1aee6137-0822-462b-ac04-b3b7b5bdaff2 + Vertices + Vertices false 0 @@ -188362,14 +201566,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7981 - 29100 - 58 + 8640 + -892 + 52 20 - 8011.5 - 29110 + 8667.5 + -882 @@ -188379,95 +201583,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Create a line segment defined by start point, tangent and length.} + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 76219d2c-a796-4d1d-8236-63f5e832f6ef - true - Line SDL - Line SDL + 3034a781-671d-4a5e-aa58-73181cba0888 + Evaluate Length + Evaluate Length - + - 7910 - 29140 - 122 + 8554 + -997 + 144 64 - 7990 - 29172 + 8628 + -965 - Line start point - 6d24916a-023d-4e52-9f50-43ba060e99d6 - true - Start - Start + Curve to evaluate + 55f26b6c-d4ab-40e5-a19a-3182140e320c + Curve + Curve false - 0 + aec7139f-30dc-447d-a0c1-8efe7237c017 + 1 - + - 7912 - 29142 - 63 + 8556 + -995 + 57 20 - 7953 - 29152 + 8586 + -985 - - - 1 - - - - - 1 - {0} - - - - - - - 0 - 0 - 0 - - - - - - - - - Line tangent (direction) - f764c62e-c930-4ec3-a9a1-553e298b108e - true - Direction - Direction + + Length factor for curve evaluation + ad57fddd-f6aa-4b74-b291-c392d0067561 + Length + Length false 0 @@ -188475,14 +201652,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7912 - 29162 - 63 + 8556 + -975 + 57 20 - 7953 - 29172 + 8586 + -965 @@ -188499,11 +201676,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - 0 - 0 - + 0.5 @@ -188513,13 +201686,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Line length - de4da49f-25f1-487c-925c-51e6fd73e37c - X/2 - true - Length - Length + + If True, the Length factor is normalized (0.0 ~ 1.0) + c44ab68c-4f99-4f0a-9727-54fc2cc78370 + Normalized + Normalized false 0 @@ -188527,14 +201698,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7912 - 29182 - 63 + 8556 + -955 + 57 20 - 7953 - 29192 + 8586 + -945 @@ -188551,7 +201722,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + true @@ -188561,12 +201732,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Line segment - da8d0ba5-6c5a-492f-8951-4179f7e097d6 - true - Line - Line + + Point at the specified length + 3aa0d252-a7f3-4627-a7b1-e2e4d74eb84e + Point + Point false 0 @@ -188574,14 +201744,66 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8005 - 29142 - 25 - 60 + 8643 + -995 + 53 + 20 - 8019 - 29172 + 8671 + -985 + + + + + + + + Tangent vector at the specified length + dc8d874e-7971-4aaa-ba69-dea55ccb29b7 + Tangent + Tangent + false + 0 + + + + + + 8643 + -975 + 53 + 20 + + + 8671 + -965 + + + + + + + + Curve parameter at the specified length + 3ea880c8-b3f9-4d8e-9392-ef06bc46277b + Parameter + Parameter + false + 0 + + + + + + 8643 + -955 + 53 + 20 + + + 8671 + -945 @@ -188591,18 +201813,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL - + Create a line segment defined by start point, tangent and length.} true - 068d9ddb-da71-48db-aefb-aef7beb59557 - true + 8f284709-650a-41c6-aa40-ca64761a5e3d Line SDL Line SDL @@ -188610,92 +201831,66 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7918 - 28976 - 106 + 8565 + -2630 + 122 64 - 7982 - 29008 + 8645 + -2598 - + Line start point - 1f32f464-b573-4d7c-9a66-9a4dfda50cde - true + f0834f43-a33d-4596-af55-1cdffccfb512 Start Start false - ec22aaa1-91f3-436f-992d-9793dbd0829c + 3aa0d252-a7f3-4627-a7b1-e2e4d74eb84e 1 - + - 7920 - 28978 - 47 + 8567 + -2628 + 63 20 - 7945 - 28988 + 8608 + -2618 - - - 1 - - - - - 1 - {0} - - - - - - - 0 - 0 - 0 - - - - - - - Line tangent (direction) - 53130629-d335-4c98-9cc8-e3b74022cedd - true + 38c78553-4606-456d-9062-ff83420fe49f Direction Direction false - 0 + 8f5ad1ce-e817-40da-95ff-7472f05dd9a9 + 1 - 7920 - 28998 - 47 + 8567 + -2608 + 63 20 - 7945 - 29008 + 8608 + -2598 @@ -188714,8 +201909,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 - 1 - 0 + 0 + 1 @@ -188726,27 +201921,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Line length - 0e2288b3-b722-40ed-a616-d3d5c375a9b4 - true + c3c34f02-8914-41a8-add6-ccfcf1188870 + ABS(X) Length Length false - 0 + 884d8e3f-f035-4339-9d0b-62ba64e36791 + 1 - 7920 - 29018 - 47 + 8567 + -2588 + 63 20 - 7945 - 29028 + 8608 + -2578 @@ -188763,7 +201959,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 0.015625 @@ -188773,10 +201969,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Line segment - 43239747-5011-4f84-82c8-9838b5a52246 - true + 397e22d9-79cd-449a-a56e-078e70acbb3a Line Line false @@ -188786,14 +201981,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7997 - 28978 + 8660 + -2628 25 60 - 8011 - 29008 + 8674 + -2598 @@ -188803,127 +201998,206 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + dd17d442-3776-40b3-ad5b-5e188b56bd4c + Relative Differences - - A panel for custom notes and text values - b24c9513-1e7d-4d2e-a986-354e8f5a9ae3 - true - Panel - - false - 1 - c36c35db-46d3-471e-bf13-99083fb06848 - 1 - Double click to edit panel content… + + Compute relative differences for a list of data + true + 5172507a-b39d-4c9e-a3d7-b8d4aa54e142 + Relative Differences + Relative Differences - + - + - 8047 - 27316 - 194 - 292 + 8562 + -1340 + 128 + 28 - 0 - 0 - 0 - 8047.257 - 27316.48 + 8615 + -1326 - + - - 255;255;255;255 - - true - true - true - false - false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT - true + 1 + List of data to operate on (numbers or points or vectors allowed) + fb302bb2-a553-4597-9b38-273b1313bc72 + Values + Values + false + df8fc6d6-4c84-4670-b5c9-e2322c6bfb7d + 1 + + + + + + 8564 + -1338 + 36 + 24 + + + 8583.5 + -1326 + + + + + + + + 1 + Differences between consecutive items + 070d53b4-8566-4d7b-be52-d533551d83e6 + Differenced + Differenced + false + 0 + + + + + 8630 + -1338 + 58 + 24 + + + 8660.5 + -1326 + + + + - + - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct + f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 + Replace Nulls - - Deconstruct a point into its component parts. + + Replace nulls or invalid data with other data true - 71708354-403b-4e3a-bbe5-2dc4643bbe9c - true - Deconstruct - Deconstruct + 106003f9-4eff-4d79-8a51-efb10775bda4 + Replace Nulls + Replace Nulls - 7897 - 27756 - 148 - 64 + 8558 + -1284 + 136 + 44 - 7944 - 27788 + 8644 + -1262 - Input point - 4efd78a2-7e6d-47c1-8ca4-9dfd643f7355 - true - Point - Point + 1 + Items to test for null + decaa776-d32b-4d88-b173-dbb171e14f6c + Items + Items false - b54f308e-40d5-49cf-9603-04608ca6bb66 + 30dab452-a43e-44ee-8ccb-3f85c830c828 1 - 7899 - 27758 - 30 - 60 + 8560 + -1282 + 69 + 20 + + + 8596 + -1272 + + + + + + + + 1 + Items to replace nulls with + 9ed13418-c8f1-44f2-a0da-89dd957f99f4 + Replacements + Replacements + false + 0 + + + + + + 8560 + -1262 + 69 + 20 - 7915.5 - 27788 + 8596 + -1252 + + + 1 + + + + + 1 + {0} + + + + + Grasshopper.Kernel.Types.GH_Integer + 0 + + + + + + - - Point {x} component - 37df28d9-8586-4c7b-a27d-45da18678ae7 - true - 2 - X component - X component + + 1 + List without any nulls + df8fc6d6-4c84-4670-b5c9-e2322c6bfb7d + Items + Items false 0 @@ -188931,27 +202205,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7959 - 27758 - 84 + 8659 + -1282 + 33 20 - 7994.5 - 27768 + 8677 + -1272 - - Point {y} component - 94347c95-768a-47fd-8559-3a3d676c08c0 - true - 2 - Y component - Y component + + Number of items replaced + 424c331f-b3c4-47f2-bb18-4a80b8497fc5 + Count + Count false 0 @@ -188959,26 +202231,86 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7959 - 27778 - 84 + 8659 + -1262 + 33 20 - 7994.5 - 27788 + 8677 + -1252 - - - Point {z} component - d2ab3e3e-5cf1-4338-a2de-92f08ea76a61 - true - Z component - Z component + + + + + + + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length + + + + + Measure the length of a list. + true + 48c4ee3a-2b00-48a0-88da-e1b169cb3787 + List Length + List Length + + + + + + 8580 + -1389 + 93 + 28 + + + 8619 + -1375 + + + + + + 1 + Base list + 3e75b05e-ad5d-4518-b769-cb96a49dae04 + List + List + false + 070d53b4-8566-4d7b-be52-d533551d83e6 + 1 + + + + + + 8582 + -1387 + 22 + 24 + + + 8594.5 + -1375 + + + + + + + + Number of items in L + 78f085a5-2f26-4487-bbb2-61e6955aecc8 + Length + Length false 0 @@ -188986,14 +202318,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7959 - 27798 - 84 - 20 + 8634 + -1387 + 37 + 24 - 7994.5 - 27808 + 8654 + -1375 @@ -189003,272 +202335,174 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 079bd9bd-54a0-41d4-98af-db999015f63d - VB Script + 59daf374-bc21-4a5e-8282-5504fb7ae9ae + List Item - - A VB.NET scriptable component + + 0 + Retrieve a specific item from a list. true - 52cef7aa-5821-4b1f-9b5a-7c19c5aee6f3 - true - VB Script - TxtWriter - true - 0 - If activate Then - - Dim i As Integer - Dim aryText(4) As String - - aryText(0) = "Mary WriteLine" - aryText(1) = "Had" - aryText(2) = "Another" - aryText(3) = "Little" - aryText(4) = "One" - - ' the data is appended to the file. If file doesnt exist, a new file is created - Dim objWriter As New System.IO.StreamWriter(filePath, append) - - For i = 0 To data.Count - 1 - objWriter.WriteLine(data(i)) - Next - - objWriter.Close() - - End If - - If clearFile Then - Dim objWriter As New System.IO.StreamWriter(filePath, False) - objWriter.Close() - End If - + 4d7a9d1f-da6b-40e0-89e8-4e5f8ad2e110 + List Item + List Item - 7913 - 27179 - 115 - 104 + 8589 + -1552 + 74 + 64 - 7989 - 27231 + 8637 + -1520 - - 5 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 2 - 3ede854e-c753-40eb-84cb-b48008f14fd4 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + 3 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 2e3ab970-8545-46bb-836c-1c11e5610bce + cb95db89-6165-43b6-9c41-5702bc5bf137 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - true - Script Variable filePath - eeff5738-3482-4de7-955e-a389e7914aa9 - true - filePath - filePath - true - 0 - true - fde6343a-f9d7-4c21-80dc-47b9338936e3 - 1 - abf1fd1b-dbe5-4be6-9832-d8dc105e207f - - - - - - 7915 - 27181 - 59 - 20 - - - 7954 - 27191 - - - - - - - + 1 - true - Script Variable data - 5b402d51-384d-4a10-8428-deda114a56e6 - true - 1 - data - data - true - 1 - true - b24c9513-1e7d-4d2e-a986-354e8f5a9ae3 + Base list + d05d80b6-324f-42b0-9eba-31943d9f85cd + List + List + false + 070d53b4-8566-4d7b-be52-d533551d83e6 1 - abf1fd1b-dbe5-4be6-9832-d8dc105e207f - - - - - - 7915 - 27201 - 59 - 20 - - - 7954 - 27211 - - - - - - - - true - Script Variable append - a26a48dc-fe87-4578-8c8b-d56a771284b0 - true - append - append - true - 0 - true - 0 - 3cda2745-22ac-4244-9b04-97a5255fa60f - 7915 - 27221 - 59 + 8591 + -1550 + 31 20 - 7954 - 27231 + 8608 + -1540 - - - true - Script Variable activate - 03d28d7d-51cb-4315-91d6-47dc9518eb86 - true - activate - activate - true - 0 - true - 2984718d-063a-4632-92c4-4aeee62839b7 + + + Item index + 090e55cd-472a-48e2-91a6-2975e2282469 + Index + Index + false + 2130feec-5bf7-4a85-a73c-b63575af8433 1 - 3cda2745-22ac-4244-9b04-97a5255fa60f - + - 7915 - 27241 - 59 + 8591 + -1530 + 31 20 - 7954 - 27251 + 8608 + -1520 - - - - - true - Script Variable clearFile - eae95419-3b18-41fd-a9b7-5f80a49eb70e - true - clearFile - clearFile - true - 0 - true - 0 - 3cda2745-22ac-4244-9b04-97a5255fa60f - - - - - - 7915 - 27261 - 59 - 20 - - - 7954 - 27271 - + + + 1 + + + + 1 + {0} + + + + + 0 + + + + + - - - Print, Reflect and Error streams - ec4aaa9f-29c7-47d0-a52f-d320db00eb29 - true - out - out + + + Wrap index to list bounds + 83637ba0-d639-47d7-b377-010f2389430e + Wrap + Wrap false 0 - + - 8004 - 27181 - 22 - 50 + 8591 + -1510 + 31 + 20 - 8016.5 - 27206 + 8608 + -1500 + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + - + - Output parameter A - 5bcc2175-7d09-4612-8d8d-639ff06b7b04 - true - A - A + Item at {i'} + 72846cba-26e1-4135-895f-6fc9bfc32db7 + false + Item + i false 0 @@ -189276,14 +202510,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8004 - 27231 - 22 - 50 + 8652 + -1550 + 9 + 60 - 8016.5 - 27256 + 8658 + -1520 @@ -189295,90 +202529,235 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 06953bda-1d37-4d58-9b38-4b3c74e54c8f - File Path + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - - Contains a collection of file paths - false - All files|*.* - fde6343a-f9d7-4c21-80dc-47b9338936e3 - true - File Path - File Path - false - 0 + + Create a series of numbers. + true + 2ad88e08-8f66-42be-89a3-61ac83f5bfda + Series + Series - + - 7948 - 27315 - 50 - 24 + 8568 + -1470 + 117 + 64 - 7973.636 - 27327.77 + 8634 + -1438 - - - 1 + + + First number in the series + c6e4e0d8-22a2-4d34-8faa-302658a2226d + Start + Start + false + 0 - - + + + + 8570 + -1468 + 49 + 20 + + + 8604 + -1458 + + + + + 1 - {0} - + - false - C:\IICSA.O__4201_EDIWID_1_TNEMERCNI__TNEIDARG_PUKOOL_ROLOC_HTOMS_3_DIOMGIS_ERUTAWRUC_RAENIL_DEPAM_4_NOITISNART_EGDE_LUF_EKUN__O__NUKE_FUL_EDGE_TRANSITION_4_MAPED_LINEAR_CURWATURE_SIGMOID_3_SMOTH_COLOR_LOOKUP_GRADIENT__INCREMENT_1_DIWIDE_1024__O.ASCII + 1 + {0} + + + + + 1 + + + + + + + + + + + Step size for each successive number + 2ebe27c9-7bf2-4baa-8833-67ed42caeb3d + Step + Step + false + 0 + + + + + + 8570 + -1448 + 49 + 20 + + + 8604 + -1438 + + + + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + + + + + + Number of values in the series + 5cbe1274-cdbe-4569-9128-7ab946725298 + X-1 + Count + Count + false + 78f085a5-2f26-4487-bbb2-61e6955aecc8 + 1 + + + + + + 8570 + -1428 + 49 + 20 + + + 8604 + -1418 + + + + + + 1 + + + + + 1 + {0} + + + + 10 + + + + + + 1 + Series of numbers + 2130feec-5bf7-4a85-a73c-b63575af8433 + Series + Series + false + 0 + + + + + + 8649 + -1468 + 34 + 60 + + + 8667.5 + -1438 + + + + + - + - a8b97322-2d53-47cd-905e-b932c3ccd74e - Button + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Button object with two values - False - True - 2984718d-063a-4632-92c4-4aeee62839b7 - true - Button + + 2 + A wire relay object + 30dab452-a43e-44ee-8ccb-3f85c830c828 + Relay false - 0 + 3594fd66-0803-4631-b1d4-89f40175b866 + 1 - + - 7938 - 27138 - 66 - 22 + 8606 + -1221 + 40 + 16 + + + 8626 + -1213 @@ -189386,36 +202765,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of generic curves - true - 521ed613-25c1-489c-b2c8-a04049f666a7 - true - Curve - Curve + + 2 + A wire relay object + 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 + Relay + false - e67debd2-544c-4a62-830a-f5782ec6d95b + 72846cba-26e1-4135-895f-6fc9bfc32db7 1 - 9395 - 29452 - 50 - 24 + 8606 + -1585 + 40 + 16 - 9420.133 - 29464.8 + 8626 + -1577 @@ -189423,164 +202801,124 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 5172507a-b39d-4c9e-a3d7-b8d4aa54e142 + 106003f9-4eff-4d79-8a51-efb10775bda4 + 48c4ee3a-2b00-48a0-88da-e1b169cb3787 + 4d7a9d1f-da6b-40e0-89e8-4e5f8ad2e110 + 2ad88e08-8f66-42be-89a3-61ac83f5bfda + 30dab452-a43e-44ee-8ccb-3f85c830c828 + 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 + 7 + eb9aa334-81cc-47d0-b9ff-8a9a395afc78 + Group + + + + + + + + + + + 2dc44b22-b1dd-460a-a704-6462d6e91096 + Curve Closest Point + + + + + Find the closest point on a curve. true - 5852cf2b-5c75-4d2e-88bf-7551693f5b70 - true - Evaluate Length - Evaluate Length + c929707d-ec52-43e3-a77e-a59d2164ed41 + Curve Closest Point + Curve Closest Point - + - 9336 - 29351 - 160 + 8566 + -1085 + 120 64 - 9426 - 29383 + 8616 + -1053 - - Curve to evaluate - 350118a9-96e7-4469-a619-1f7ed75378b1 - true - Curve - Curve + + Point to project onto curve + 42755844-e7de-4db7-8a2a-3a0d4c3ce5d4 + Point + Point false - 521ed613-25c1-489c-b2c8-a04049f666a7 + 3aa0d252-a7f3-4627-a7b1-e2e4d74eb84e 1 - 9338 - 29353 - 73 - 20 + 8568 + -1083 + 33 + 30 - 9384 - 29363 + 8586 + -1068 - - Length factor for curve evaluation - 9e0429d4-965b-4f03-b9b0-6d23587b2259 - true - 1 - Length - Length - false - 0 - - - - - - 9338 - 29373 - 73 - 20 - - - 9384 - 29383 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 29ab7d26-4edd-4e96-a08c-064d6ceb2feb - true - Normalized - Normalized + Curve to project onto + d49ab0e6-18b4-4649-8ee9-c5f61f6fdd55 + Curve + Curve false - 0 + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 1 - + - 9338 - 29393 - 73 - 20 + 8568 + -1053 + 33 + 30 - 9384 - 29403 + 8586 + -1038 - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - Point at the specified length - 3d372719-a185-4a67-981a-e138021e5cf5 - true + + Point on the curve closest to the base point + c415bd73-56f6-4b0a-9422-91f678cddb7e Point Point false @@ -189590,26 +202928,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9441 - 29353 + 8631 + -1083 53 20 - 9469 - 29363 + 8659 + -1073 - - Tangent vector at the specified length - 6c06032c-d4b6-4dbb-98b9-42c861c606be - true - Tangent - Tangent + + Parameter on curve domain of closest point + bd9e01e3-c3dc-4365-a5a6-788209c16e83 + Parameter + Parameter false 0 @@ -189617,26 +202954,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9441 - 29373 + 8631 + -1063 53 20 - 9469 - 29383 + 8659 + -1053 - - Curve parameter at the specified length - 62fba0cd-3499-4c4f-92e9-989df1d888d8 - true - Parameter - Parameter + + Distance between base point and curve + 7225e974-aa3c-436e-971b-e838a4f636f2 + Distance + Distance false 0 @@ -189644,14 +202980,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9441 - 29393 + 8631 + -1043 53 20 - 9469 - 29403 + 8659 + -1033 @@ -189661,96 +202997,95 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - fad344bc-09b1-4855-a2e6-437ef5715fe3 - YZ Plane + 4c4e56eb-2f04-43f9-95a3-cc46a14f495a + Line - - World YZ plane. + + Create a line between two points. true - 64c31320-fe0c-4d9d-9435-c30addf1e792 - true - YZ Plane - YZ Plane + b1f6c0d9-3977-48cb-bb46-c3b3001aca69 + Line + Line - + - 9367 - 29304 - 98 - 28 + 8569 + -1164 + 114 + 44 - 9417 - 29318 + 8641 + -1142 - - Origin of plane - ee99e0ab-f6fd-4e5b-91a2-a98ef8f58eea - true - Origin - Origin + + Line start point + d5c9f524-f8c5-4510-80d0-ec21203f62dc + Start Point + Start Point false - 3d372719-a185-4a67-981a-e138021e5cf5 + c415bd73-56f6-4b0a-9422-91f678cddb7e 1 - + - 9369 - 29306 - 33 - 24 + 8571 + -1162 + 55 + 20 - 9387 - 29318 + 8600 + -1152 - - - 1 + + + + + Line end point + e350abed-7246-450c-83a3-8ce7192c5a30 + End Point + End Point + false + 3aa0d252-a7f3-4627-a7b1-e2e4d74eb84e + 1 + + + + + + 8571 + -1142 + 55 + 20 + + + 8600 + -1132 + - - - - 1 - {0} - - - - - - - 0 - 0 - 0 - - - - - - - - World YZ plane - 5a9ab425-4a63-488e-857d-137a5c535e43 - true - Plane - Plane + + Line segment + 8f5ad1ce-e817-40da-95ff-7472f05dd9a9 + Line + Line false 0 @@ -189758,14 +203093,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9432 - 29306 - 31 - 24 + 8656 + -1162 + 25 + 40 - 9449 - 29318 + 8670 + -1142 @@ -189775,87 +203110,84 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f12daa2f-4fd5-48c1-8ac3-5dea476912ca - Mirror + 2fcc2743-8339-4cdf-a046-a1f17439191d + Remap Numbers - - Mirror an object. + + Remap numbers into a new numeric domain true - 2615fdb0-3475-497f-baf7-10291ca370d9 - true - Mirror - Mirror + 362b123d-d24d-4601-afdd-d2a479b1724c + Remap Numbers + Remap Numbers - + - 9347 - 29242 - 138 - 44 + 8569 + -2328 + 115 + 64 - 9415 - 29264 + 8624 + -2296 - - Base geometry - 5d5fd96f-000c-4dc2-96d2-b4d9a36dea43 - true - Geometry - Geometry - true - 521ed613-25c1-489c-b2c8-a04049f666a7 + + Value to remap + 8f77db8c-2752-4e74-8a07-ff14d0b33d38 + Value + Value + false + 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 1 - 9349 - 29244 - 51 + 8571 + -2326 + 38 20 - 9376 - 29254 + 8591.5 + -2316 - - Mirror plane - 445ffcbd-d5eb-4719-b746-bc9a7202ab94 - true - Plane - Plane + + Source domain + d17b356f-66ba-479d-b3fe-472e74bbdb51 + Source + Source false - 5a9ab425-4a63-488e-857d-137a5c535e43 + a9ce8cb3-9edf-43ab-b836-1c88486898cb 1 - 9349 - 29264 - 51 + 8571 + -2306 + 38 20 - 9376 - 29274 + 8591.5 + -2296 @@ -189872,16 +203204,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 + + 0 + 1 + + + + + + + + + + + + Target domain + 600832b1-fc79-4942-bb16-3aa1f8be9c4d + Target + Target + false + 0 + + + + + + 8571 + -2286 + 38 + 20 + + + 8591.5 + -2276 + + + + + + 1 + + + + + 1 + {0} + + + + + + -1 + 1 @@ -189892,12 +203266,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Mirrored geometry - 78ee7afd-dcc5-4181-b1f8-8efb0eae7d14 - true - Geometry - Geometry + + Remapped number + a1d09801-cd47-47b6-941f-d7ae92679e56 + Mapped + Mapped false 0 @@ -189905,26 +203278,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9430 - 29244 - 53 - 20 + 8639 + -2326 + 43 + 30 - 9458 - 29254 + 8662 + -2311 - - Transformation data - 96433806-a59c-43aa-a65d-fb5a1b7c075c - true - Transform - Transform + + Remapped and clipped number + c9d3fad9-c15f-4711-a194-05af62c65dce + Clipped + Clipped false 0 @@ -189932,14 +203304,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9430 - 29264 - 53 - 20 + 8639 + -2296 + 43 + 30 - 9458 - 29274 + 8662 + -2281 @@ -189949,138 +203321,246 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds - - Join as many curves as possible + + Create a numeric domain which encompasses a list of numbers. true - 76834849-4407-4202-8ec6-cfcf435a188d - true - Join Curves - Join Curves + 96f18f85-a147-4cf5-92c5-4ced87b93dab + Bounds + Bounds - + - 9357 - 29180 - 118 - 44 + 8565 + -2246 + 122 + 28 - 9420 - 29202 + 8629 + -2232 - + 1 - Curves to join - 7d4ab061-6904-44af-9180-2992d2ce469b - true - Curves - Curves + Numbers to include in Bounds + c95818d1-cd78-4a3b-bdfe-9e817582a897 + Numbers + Numbers false - 521ed613-25c1-489c-b2c8-a04049f666a7 - 78ee7afd-dcc5-4181-b1f8-8efb0eae7d14 - 2 + 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 + 1 - 9359 - 29182 - 46 - 20 + 8567 + -2244 + 47 + 24 - 9383.5 - 29192 + 8592 + -2232 - - - Preserve direction of input curves - 486ce916-8479-44a5-a0ad-2250fd954007 - true - Preserve - Preserve + + + Numeric Domain between the lowest and highest numbers in {N} + a9ce8cb3-9edf-43ab-b836-1c88486898cb + Domain + Domain false 0 - + - 9359 - 29202 - 46 - 20 + 8644 + -2244 + 41 + 24 - 9383.5 - 29212 + 8666 + -2232 - - - 1 + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 + Relay + + false + 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 + 1 + + + + + + 8606 + -2199 + 40 + 16 + + + 8626 + -2191 + + + + + + + + + + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication + + + + + Mathematical multiplication + true + 52b0cf76-e00b-4273-8a6d-fa1e5455156a + Multiplication + Multiplication + + + + + + 8585 + -2527 + 82 + 44 + + + 8616 + -2505 + + + + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + First item for multiplication + 1ea496b7-d1d4-4763-a3fb-07d6f8745a56 + A + A + true + 1b2424de-5d5c-4396-8636-89730f6d36e6 + 1 - + - 1 - {0} + + 8587 + -2525 + 14 + 20 + + + 8595.5 + -2515 + - - - - false - - - - - - - - 1 - Joined curves and individual curves that could not be joined. - de3c585c-be6c-469f-a4f3-50738ad24f54 - true - Curves - Curves - false - 0 - - - - - - 9435 - 29182 - 38 - 40 - - - 9455.5 - 29202 - + + + Second item for multiplication + 99d807b9-839d-43b2-b8c4-df8c17675917 + B + B + true + 827fd7a9-6561-44c6-b603-e62f6ee022df + 1 + + + + + + 8587 + -2505 + 14 + 20 + + + 8595.5 + -2495 + + + + + + + + Result of multiplication + 884d8e3f-f035-4339-9d0b-62ba64e36791 + Result + Result + false + 0 + + + + + 8631 + -2525 + 34 + 40 + + + 8649.5 + -2505 + + + + @@ -190088,353 +203568,361 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e87db220-a0a0-4d67-a405-f97fd14b2d7a - Linear Array + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - - Create a linear array of geometry. + + Mathematical multiplication true - 82cf0086-86e1-4c25-8cff-5c29a7f3a40d - true - Linear Array - Linear Array + 487934d5-09c1-4cef-b476-d21414d36460 + Multiplication + Multiplication - + - 9347 - 29098 - 138 - 64 + 8585 + -2420 + 82 + 44 - 9415 - 29130 + 8616 + -2398 - - - Base geometry - 83c5d037-8530-433b-a896-246d46866d4d - true - Geometry - Geometry - true - de3c585c-be6c-469f-a4f3-50738ad24f54 - 1 - - - - - - 9349 - 29100 - 51 - 20 - - - 9376 - 29110 - - - - - - - - Linear array direction and interval - fa00b316-4c23-4a0e-a3f7-f74891c91860 - true - Direction - Direction - false - 0 + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 9349 - 29120 - 51 - 20 - - - 9376 - 29130 - - - - - - 1 + + + + First item for multiplication + 04f19f7b-b9b5-4b87-9a36-eaf63815032b + A + A + true + 45565072-09a0-4c4e-8876-649e8c15f959 + 1 - + - 1 - {0} + + 8587 + -2418 + 14 + 20 + + + 8595.5 + -2408 + - - - - - 2 - 0 - 0 - - - - - - - - - Number of elements in array. - 602b0e39-126d-422b-9a7a-6149fb9d6ba5 - true - Count - Count - false - 0 - - - - - - 9349 - 29140 - 51 - 20 - - - 9376 - 29150 - + + + Second item for multiplication + 1e861755-92f5-4f56-9fe9-69147a82efd2 + B + B + true + a1d09801-cd47-47b6-941f-d7ae92679e56 + 1 + + + + + 8587 + -2398 + 14 + 20 + + + 8595.5 + -2388 + + + + - - - 1 + + + Result of multiplication + 1b2424de-5d5c-4396-8636-89730f6d36e6 + Result + Result + false + 0 - + - 1 - {0} + + 8631 + -2418 + 34 + 40 + + + 8649.5 + -2398 + - - - - 2 - - - - - - 1 - Arrayed geometry - 74758d7c-8ee9-4e91-9164-cadd36352223 - true - Geometry - Geometry - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 45565072-09a0-4c4e-8876-649e8c15f959 + Relay + + false + 6e9b77db-7611-4fec-817e-dc345f560150 + 1 + + + + + + 8606 + -2355 + 40 + 16 + + + 8626 + -2347 + - - - - - 9430 - 29100 - 53 - 30 - - - 9458 - 29115 - - - - - - - 1 - Transformation data - 9869dd3a-93fc-4b30-a9a3-2fe3fdf59dc7 - true - Transform - Transform - false - 0 + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 827fd7a9-6561-44c6-b603-e62f6ee022df + Digit Scroller + + false + 0 + + + + + 12 + + 2 + + 8.5500000000 + + + + + + 8502 + -2443 + 250 + 20 + + + 8502.326 + -2442.704 + - - - - - 9430 - 29130 - 53 - 30 - - - 9458 - 29145 - - - - - + - 8073a420-6bec-49e3-9b18-367f6fd76ac3 - Join Curves + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Join as many curves as possible + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 362b123d-d24d-4601-afdd-d2a479b1724c + 96f18f85-a147-4cf5-92c5-4ced87b93dab + 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 + 52b0cf76-e00b-4273-8a6d-fa1e5455156a + 487934d5-09c1-4cef-b476-d21414d36460 + 45565072-09a0-4c4e-8876-649e8c15f959 + 827fd7a9-6561-44c6-b603-e62f6ee022df + 7 + 608806b5-e6e4-4ced-80db-56f7b1983c02 + Group + + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 99f4ebd5-042d-43e6-bfed-05074051684a + 3034a781-671d-4a5e-aa58-73181cba0888 + c929707d-ec52-43e3-a77e-a59d2164ed41 + b1f6c0d9-3977-48cb-bb46-c3b3001aca69 + 4 + 96b8fe41-ba06-4078-89c3-4630e325edaa + Group + + + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) true - ffc2651e-9382-4020-842b-5002f1e0045a + 5e18c129-239d-4f8a-b7f5-dd959ed6383d true - Join Curves - Join Curves + Expression + Expression - + - 9357 - 29036 - 118 - 44 + 8529 + -1685 + 194 + 28 - 9420 - 29058 + 8629 + -1671 - - - 1 - Curves to join - c1896f1b-da7c-4c94-8db8-ae893b2c1982 - true - Curves - Curves - false - 74758d7c-8ee9-4e91-9164-cadd36352223 - 1 - - - - - - 9359 - 29038 - 46 - 20 - - - 9383.5 - 29048 - - - - - - - - Preserve direction of input curves - e7d24873-a86e-4061-a8e4-734daaafc0c8 - true - Preserve - Preserve - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 9359 - 29058 - 46 - 20 - - - 9383.5 - 29068 - - - - - - 1 + + + Expression variable + 68ad69bd-18ba-4653-9373-a21b8b1e2eae + true + Variable O + O + true + 7897d203-6bd2-4606-9adc-12b1f77de771 + 1 - + - 1 - {0} + + 8531 + -1683 + 14 + 24 + + + 8539.5 + -1671 + - - - - false - - - - - - - - 1 - Joined curves and individual curves that could not be joined. - 76b2a5e6-be01-4e1b-a790-d5e42bb7344e - true - Curves - Curves - false - 0 - - - - - - 9435 - 29038 - 38 - 40 - - - 9455.5 - 29058 - + + + Result of expression + c6788cd1-8fd1-4520-94eb-8fce5f41029f + true + Result + + false + 0 + + + + + 8712 + -1683 + 9 + 24 + + + 8718 + -1671 + + + + @@ -190442,436 +203930,353 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - ccfd6ba8-ecb1-44df-a47e-08126a653c51 - Curve Domain + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Measure and set the curve domain - true - 0bd835d5-26e4-428e-be22-9ef0ffc2e4ca - true - Curve Domain - Curve Domain + + A panel for custom notes and text values + b847c6ad-8b60-4fae-9b78-5c7f02c1266a + Panel + + false + 1 + c6788cd1-8fd1-4520-94eb-8fce5f41029f + 1 + Double click to edit panel content… - + - + - 9358 - 28791 - 116 - 44 + 8534 + -1961 + 185 + 271 + 0 + 0 + 0 - 9416 - 28813 + 8534.661 + -1960.312 - - - Curve to measure/modify - 52d7dad0-bac5-4a9d-aef0-316e1c287209 - true - Curve - Curve - false - 6909d3f9-3b76-40d3-9d12-d3bb72e99f02 - 1 - - - - - - 9360 - 28793 - 41 - 20 - - - 9382 - 28803 - - - - - - - - Optional domain, if omitted the curve will not be modified. - 320dea18-932b-493f-9fe3-7a50c967a357 - true - Domain - Domain - true - 0 - - - - - - 9360 - 28813 - 41 - 20 - - - 9382 - 28823 - - - - - - - - Curve with new domain. - 88f64854-a384-40af-b29a-4f3364f4910d - true - Curve - Curve - false - 0 - - - - - - 9431 - 28793 - 41 - 20 - - - 9453 - 28803 - - - - - - + - Domain of original curve. - 756db84f-bd10-43b7-8193-dee8cdb550de - true - Domain - Domain - false - 0 + + 255;255;255;255 + + true + true + true + false + false + true - - - - - 9431 - 28813 - 41 - 20 - - - 9453 - 28823 - - - - - + - 429cbba9-55ee-4e84-98ea-876c44db879a - Sub Curve + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Construct a curve from the sub-domain of a base curve. - true - 1f736d75-0acd-466e-8c54-66d20f4ffd67 - true - Sub Curve - Sub Curve + + 2 + A wire relay object + d5664440-f6b4-4b10-933e-a42f0499a237 + Relay + + false + b847c6ad-8b60-4fae-9b78-5c7f02c1266a + 1 - + - 9354 - 28605 - 124 - 44 + 8606 + -1994 + 40 + 16 - 9428 - 28627 + 8626 + -1986 - - - Base curve - 68723e9f-bfbc-4799-8ced-a8e2a68133fd - true - Base curve - Base curve - false - 88f64854-a384-40af-b29a-4f3364f4910d - 1 - - - - - - 9356 - 28607 - 57 - 20 - - - 9386 - 28617 - - - - - - - - Sub-domain to extract - 7939a992-4cc8-4bd6-8873-b334b2fb0d8a - true - Domain - Domain - false - 908b894d-2aa3-4855-a382-c35e6fa8d476 - 1 - - - - - - 9356 - 28627 - 57 - 20 - - - 9386 - 28637 - - - - - - - - Resulting sub curve - c9c103d7-fb88-449d-93cf-d1899c09bec0 - true - Curve - Curve - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 7897d203-6bd2-4606-9adc-12b1f77de771 + Relay + + false + 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 + 1 + + + + + + 8606 + -1638 + 40 + 16 + + + 8626 + -1630 + - - - - - 9443 - 28607 - 33 - 40 - - - 9461 - 28627 - - - - - + - 825ea536-aebb-41e9-af32-8baeb2ecb590 - Deconstruct Domain + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Deconstruct a numeric domain into its component parts. + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 5e18c129-239d-4f8a-b7f5-dd959ed6383d + b847c6ad-8b60-4fae-9b78-5c7f02c1266a + d5664440-f6b4-4b10-933e-a42f0499a237 + 7897d203-6bd2-4606-9adc-12b1f77de771 + 4 + 21df89f2-1d28-43fd-9388-582e94391280 + Group + + + + + + + + + + + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material + + + + + Create an OpenGL material. true - 0dc1bfc1-94ff-4758-85c5-25571a1b551b - true - Deconstruct Domain - Deconstruct Domain + 43b918d6-9705-45be-95f1-05eca87ad73c + Create Material + Create Material - + - 9364 - 28729 - 104 - 44 + 8554 + -2756 + 144 + 104 - 9422 - 28751 + 8638 + -2704 - - Base domain - f951cd1c-c3f0-46e8-9f98-a7c5eee1c2c2 - true - Domain - Domain + + Colour of the diffuse channel + 8e1ad101-dc91-4e8d-b9bc-02a77dbb5628 + Diffuse + Diffuse false - 756db84f-bd10-43b7-8193-dee8cdb550de - 1 + 0 - + - 9366 - 28731 - 41 - 40 + 8556 + -2754 + 67 + 20 - 9388 - 28751 + 8591 + -2744 + + + 1 + + + + + 1 + {0} + + + + + + 255;224;224;224 + + + + + + + - - - Start of domain - 9ce20640-5ead-4c66-93bc-555bde8f78c3 - true - Start - Start + + + Colour of the specular highlight + 51fba7ca-f686-4780-9b16-6ba14b1372ef + Specular + Specular false 0 - + - 9437 - 28731 - 29 + 8556 + -2734 + 67 20 - 9453 - 28741 + 8591 + -2724 + + + 1 + + + + + 1 + {0} + + + + + + 255;0;255;255 + + + + + + + - - - End of domain - 09315b7b-102d-424d-8c9a-5fc7ab44daa0 - true - End - End + + + Emissive colour of the material + 9d5540cc-54b4-49ed-a85e-deb875407125 + Emission + Emission false 0 - + - 9437 - 28751 - 29 + 8556 + -2714 + 67 20 - 9453 - 28761 + 8591 + -2704 - - - - - - - - - d1a28e95-cf96-4936-bf34-8bf142d731bf - Construct Domain - - - - - Create a numeric domain from two numeric extremes. - true - 4fae7aa9-72e4-4f8b-a302-b56a28c8b49d - true - Construct Domain - Construct Domain - - - - - - 9338 - 28667 - 156 - 44 - - - 9436 - 28689 - - + + + 1 + + + + + 1 + {0} + + + + + + 255;0;0;0 + + + + + + + + - - - Start value of numeric domain - b16a2af5-768e-47ad-bd21-7b54a2dbc500 - X/8 - true - Domain start - Domain start + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + be93035f-3fd6-4e9b-83f6-446736d14d65 + Transparency + Transparency false - 09315b7b-102d-424d-8c9a-5fc7ab44daa0 - 1 + 0 - 9340 - 28669 - 81 + 8556 + -2694 + 67 20 - 9390 - 28679 + 8591 + -2684 @@ -190888,7 +204293,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + 0.5 @@ -190897,30 +204302,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - End value of numeric domain - fbfc9604-7ad5-4110-af41-85a7ea9d90f4 - X*5/8 - true - Domain end - Domain end + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + d8f194e5-3992-4f80-9ca3-80613db8606e + Shine + Shine false - 09315b7b-102d-424d-8c9a-5fc7ab44daa0 - 1 + 0 - 9340 - 28689 - 81 + 8556 + -2674 + 67 20 - 9390 - 28699 + 8591 + -2664 @@ -190937,7 +204339,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 100 @@ -190947,12 +204349,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Numeric domain between {A} and {B} - 908b894d-2aa3-4855-a382-c35e6fa8d476 - true - Domain - Domain + + Resulting material + 17c5a616-028f-4a92-b96a-780014d78121 + Material + Material false 0 @@ -190960,14 +204361,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9451 - 28669 - 41 - 40 + 8653 + -2754 + 43 + 100 - 9473 - 28689 + 8676 + -2704 @@ -190977,59 +204378,59 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b - Move + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview - Translate (move) an object along a vector. - true - 44ef6f9a-caa0-4214-b3a9-6f37c25b0823 - true - Move - Move + Allows for customized geometry previews + true + f171eda7-0b3b-474b-9488-a61e849583dd + Custom Preview + Custom Preview + - + - 9347 - 28543 - 138 + 8585 + -2827 + 82 44 - 9415 - 28565 + 8653 + -2805 - Base geometry - 9b38c8ee-3d30-46b0-ac04-ac9e0c742685 - true + Geometry to preview + true + ed719e81-def1-405b-a28b-e651d359b8a3 Geometry Geometry - true - c9c103d7-fb88-449d-93cf-d1899c09bec0 + false + 397e22d9-79cd-449a-a56e-078e70acbb3a 1 - 9349 - 28545 + 8587 + -2825 51 20 - 9376 - 28555 + 8614 + -2815 @@ -191037,26 +204438,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Translation vector - c5e81cc2-eea8-40db-9d4b-4da9d7797bb7 - true - Motion - Motion + The material override + a9947868-af04-4179-b8c7-49a076c939dc + Material + Material false - 0 + 17c5a616-028f-4a92-b96a-780014d78121 + 1 - 9349 - 28565 + 8587 + -2805 51 20 - 9376 - 28575 + 8614 + -2795 @@ -191072,12 +204473,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - -0.5 - -0.5 - 0 + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + 0 @@ -191086,129 +204493,72 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Translated geometry - d634efec-eaa1-4552-8955-f0d045284f56 - true - Geometry - Geometry - false - 0 - - - - - - 9430 - 28545 - 53 - 20 - - - 9458 - 28555 - - - - - - - - Transformation data - 98a49866-211f-40c8-bf40-105850266ef3 - true - Transform - Transform - false - 0 - - - - - - 9430 - 28565 - 53 - 20 - - - 9458 - 28575 - - - - - - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Scale an object uniformly in all directions. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 982f2772-3928-4af2-ae57-35526ea29850 - true - Scale - Scale + 261667ac-0bc3-49dd-9735-9cf23553d734 + Evaluate Length + Evaluate Length - + - 9347 - 28461 - 138 + 8554 + -2915 + 144 64 - 9415 - 28493 + 8628 + -2883 - - Base geometry - 303c1e54-74d2-4af8-95df-a5361440bcd8 - true - Geometry - Geometry - true - d634efec-eaa1-4552-8955-f0d045284f56 + + Curve to evaluate + 550935cc-fd4a-471f-9184-d38d3d139c75 + Curve + Curve + false + 397e22d9-79cd-449a-a56e-078e70acbb3a 1 - 9349 - 28463 - 51 + 8556 + -2913 + 57 20 - 9376 - 28473 + 8586 + -2903 - - Center of scaling - a5bd51ed-0621-4c8d-a682-e49c19e5ccbf - true - Center - Center + + Length factor for curve evaluation + 4c2298dc-23fe-432b-9a1c-0e18a872b63e + Length + Length false 0 @@ -191216,14 +204566,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9349 - 28483 - 51 + 8556 + -2893 + 57 20 - 9376 - 28493 + 8586 + -2883 @@ -191239,13 +204589,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 1 @@ -191255,12 +204600,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - 5db464c3-f05f-4067-812f-415571d5b5ef - true - Factor - Factor + + If True, the Length factor is normalized (0.0 ~ 1.0) + 1e529d20-e6f3-40d8-82be-0f6f4328de65 + Normalized + Normalized false 0 @@ -191268,14 +204612,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9349 - 28503 - 51 + 8556 + -2873 + 57 20 - 9376 - 28513 + 8586 + -2863 @@ -191292,7 +204636,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + true @@ -191302,186 +204646,63 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - 183bf7f6-6caa-4074-a0c1-0c307d940f3a - true - Geometry - Geometry - false - 0 - - - - - - 9430 - 28463 - 53 - 30 - - - 9458 - 28478 - - - - - - - - Transformation data - 29d0b158-ad16-44f9-8681-6c40c32a5d43 - true - Transform - Transform - false - 0 - - - - - - 9430 - 28493 - 53 - 30 - - - 9458 - 28508 - - - - - - - - - - - - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct - - - - - Deconstruct a point into its component parts. - true - 73634064-05a9-4fc8-ba5f-22e55d8d56d1 - true - Deconstruct - Deconstruct - - - - - - 9332 - 28297 - 168 - 64 - - - 9379 - 28329 - - - - - - Input point - 3bec8505-11f2-4a56-9e14-3c8c5d1c2bf1 - true + + Point at the specified length + 40a18db0-76e3-408c-8057-4da30a2716af Point Point false - 5d4eaaaa-2379-427e-9e98-d2854ab8a9c3 - 1 - - - - - - 9334 - 28299 - 30 - 60 - - - 9350.5 - 28329 - - - - - - - - Point {x} component - 0427502f-e4fb-4055-b28a-7e8fe719f15f - true - 2 - X component - X component - false - true 0 - 9394 - 28299 - 104 + 8643 + -2913 + 53 20 - 9429.5 - 28309 + 8671 + -2903 - - Point {y} component - 992764c3-f6b3-45d3-9c45-26e7db379886 - true - 2 - Y component - Y component + + Tangent vector at the specified length + c2ec978e-876f-401f-ad22-f19d944e7274 + Tangent + Tangent false - true 0 - 9394 - 28319 - 104 + 8643 + -2893 + 53 20 - 9429.5 - 28329 + 8671 + -2883 - - Point {z} component - b65d734b-c031-4d11-976e-4f397b7a47db - true - Z component - Z component + + Curve parameter at the specified length + a865a33e-f969-4ab2-bf8d-2cb2260b1d3d + Parameter + Parameter false 0 @@ -191489,14 +204710,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9394 - 28339 - 104 + 8643 + -2873 + 53 20 - 9429.5 - 28349 + 8671 + -2863 @@ -191506,87 +204727,84 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14 - Divide Curve + 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 + Interpolate - - Divide a curve into equal length segments + + Create an interpolated curve through a set of points. true - 8d17de15-607e-4072-bd70-5cc9a8efe9b5 - true - Divide Curve - Divide Curve + 53ac0034-58e2-46a7-8239-f845fa90998c + Interpolate + Interpolate - + - 9353 - 28379 + 8564 + -3020 125 - 64 + 84 - 9403 - 28411 + 8631 + -2978 - Curve to divide - 2002b3d7-e1f5-4df8-88c4-81e0e4d777e7 - true - Curve - Curve + 1 + Interpolation points + d053db4b-c69c-4eb1-b1cb-0e6814657784 + Vertices + Vertices false - 183bf7f6-6caa-4074-a0c1-0c307d940f3a + 40a18db0-76e3-408c-8057-4da30a2716af 1 - 9355 - 28381 - 33 + 8566 + -3018 + 50 20 - 9373 - 28391 + 8592.5 + -3008 - - Number of segments - 8f47a2c1-a405-40c8-a043-8a0e8d26dd59 - true - Count - Count + + Curve degree + c5b8ccf3-9faf-4659-a488-40c06d164788 + Degree + Degree false - c4219dab-2b45-451a-9f35-b150c1719680 - 1 + 0 - 9355 - 28401 - 33 + 8566 + -2998 + 50 20 - 9373 - 28411 + 8592.5 + -2988 @@ -191603,7 +204821,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10 + 1 @@ -191613,12 +204831,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Split segments at kinks - 94411214-c6d1-4b3f-8727-a44534e50c6b - true - Kinks - Kinks + + Periodic curve + 4b987ee7-539c-44a3-b88a-35aa4c877675 + Periodic + Periodic false 0 @@ -191626,14 +204843,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9355 - 28421 - 33 + 8566 + -2978 + 50 20 - 9373 - 28431 + 8592.5 + -2968 @@ -191659,42 +204876,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 1 - Division points - 5d4eaaaa-2379-427e-9e98-d2854ab8a9c3 - true - Points - Points + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + 8fedf8ef-c557-4d82-a94b-49e121af1a76 + KnotStyle + KnotStyle false 0 - + - 9418 - 28381 - 58 + 8566 + -2958 + 50 20 - 9448.5 - 28391 + 8592.5 + -2948 + + + 1 + + + + + 1 + {0} + + + + + 2 + + + + + + - - - 1 - Tangent vectors at division points - b2ace906-f709-4456-9c75-f4ad21c35094 - true - Tangents - Tangents + + + Resulting nurbs curve + 25ee6593-8965-46f1-aa54-6a03b97084dc + Curve + Curve false 0 @@ -191702,27 +204935,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9418 - 28401 - 58 - 20 + 8646 + -3018 + 41 + 26 - 9448.5 - 28411 + 8668 + -3004.667 - - - 1 - Parameter values at division points - af193919-20c9-43d8-a541-1fe341359435 - true - Parameters - Parameters + + + Curve length + ba493ba1-f95b-46a3-ac0b-e0e643bc29a5 + Length + Length false 0 @@ -191730,284 +204961,42 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 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Panel - - false - 0 - d0a7a802-a1a4-44f8-a73b-eb852d249de6 - 1 - Double click to edit panel content… - - - - - - 9244 - 27360 - 350 - 292 - - 0 - 0 - 0 - - 9244.32 - 27360.93 - - - - - - - 255;255;255;255 - - true - true - true - false - false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT - true - - - - - - - + - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material - - Measure the length of a list. + + Create an OpenGL material. true - 0d4f8053-3e7b-4f88-88d6-7142b1117d85 - true - List Length - List Length + 83d91221-c354-4f1f-8819-17daab3e60db + Create Material + Create Material - + - 9369 - 28206 - 93 - 28 + 8554 + -3147 + 144 + 104 - 9408 - 28220 + 8638 + -3095 - - 1 - Base list - 087f872a-468e-480e-8086-eb98510478b3 - true - List - List + + Colour of the diffuse channel + 39e662d5-0ae9-4c2a-bdfb-69a56a10dc61 + Diffuse + Diffuse false - 5d4eaaaa-2379-427e-9e98-d2854ab8a9c3 - 1 + 0 - + - 9371 - 28208 - 22 - 24 + 8556 + -3145 + 67 + 20 - 9383.5 - 28220 + 8591 + -3135 + + + 1 + + + + + 1 + {0} + + + + + + 255;199;199;199 + + + + + + + - - - Number of items in L - 4a91602b-182e-41ea-8bff-57bf58381ba3 - true - Length - Length + + + Colour of the specular highlight + b1837f58-2d9b-4849-afdd-7968dfbd8e76 + Specular + Specular false 0 - + - 9423 - 28208 - 37 - 24 + 8556 + -3125 + 67 + 20 - 9443 - 28220 - - - - - - - - - - - - dd8134c0-109b-4012-92be-51d843edfff7 - Duplicate Data - - - - - Duplicate data a predefined number of times. - true - c5733280-28ac-45ba-9b0b-986f2cb9d166 - true - Duplicate Data - Duplicate Data - - - - - - 9346 - 28123 - 140 - 64 - - - 9405 - 28155 - - + 8591 + -3115 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;0;255;255 + + + + + + + + - - - 1 - Data to duplicate - 93bbcc9c-1452-41a2-9792-6280d50325e6 - true - Data - Data + + + Emissive colour of the material + a8eb8d9a-9689-4af9-8096-90ad4d0ff529 + Emission + Emission false 0 @@ -192205,14 +205142,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9348 - 28125 - 42 + 8556 + -3105 + 67 20 - 9370.5 - 28135 + 8591 + -3095 @@ -192228,10 +205165,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Grasshopper.Kernel.Types.GH_String - false - ; + + + 255;0;0;0 + @@ -192240,29 +205177,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Number of duplicates - 22d090b6-8a92-4e42-a3a8-3352903392a9 - true - Number - Number + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + 29a978c5-8eb3-4ced-a5f4-1dc8f2aa4a81 + Transparency + Transparency false - 4a91602b-182e-41ea-8bff-57bf58381ba3 - 1 + 0 - 9348 - 28145 - 42 + 8556 + -3085 + 67 20 - 9370.5 - 28155 + 8591 + -3075 @@ -192279,7 +205214,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2 + 0.5 @@ -192288,13 +205223,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Retain list order - f3dbe681-3a37-4539-ab8f-aa8e442721ca - true - Order - Order + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + 7578ec86-5424-449f-9fdb-9f91cbca8d68 + Shine + Shine false 0 @@ -192302,14 +205236,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9348 - 28165 - 42 + 8556 + -3065 + 67 20 - 9370.5 - 28175 + 8591 + -3055 @@ -192326,7 +205260,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - true + 100 @@ -192336,30 +205270,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Duplicated data - 540a8309-6668-4cbd-a644-b3fd3216f063 - true - 2 - Data - Data + + Resulting material + ff3245f5-c787-4bad-8e60-bdbb6c0d0d36 + Material + Material false - true 0 - 9420 - 28125 - 64 - 60 + 8653 + -3145 + 43 + 100 - 9435.5 - 28155 + 8676 + -3095 @@ -192369,197 +205299,116 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview - - Evaluate an expression - FORMAT("{0:R}",X) - true - d16e27a4-b51d-40be-89ac-16f5ff38ce04 - true - Expression - Expression + + Allows for customized geometry previews + true + 411e8f77-5869-4760-b875-f9b6d414bad5 + Custom Preview + Custom Preview + - + - 9306 - 28252 - 219 - 28 + 8585 + -3213 + 82 + 44 - 9406 - 28266 + 8653 + -3191 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Geometry to preview + true + 97b76ad2-1df8-4234-ad50-8d41de6e84c0 + Geometry + Geometry + false + 25ee6593-8965-46f1-aa54-6a03b97084dc + 1 - - - - Expression variable - e7bc85b5-c2d1-4b36-8350-bba76b9a0b51 - true - Variable X - X - true - 0427502f-e4fb-4055-b28a-7e8fe719f15f - 1 - - - - - - 9308 - 28254 - 14 - 24 - - - 9316.5 - 28266 - - - - - - - - Result of expression - 738da52b-fc5b-4876-ac30-3f6113c3fbcc - true - Result - Result - false - 0 + + + + + 8587 + -3211 + 51 + 20 + + + 8614 + -3201 + - - - - - 9489 - 28254 - 34 - 24 - - - 9507.5 - 28266 - - - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",Y) - true - 4a1ec727-d361-4e33-84b4-50690e5b2491 - true - Expression - Expression - - - - - - 9307 - 28077 - 218 - 28 - - - 9406 - 28091 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + The material override + fa3b20ec-6319-46db-8ecd-eda0d98c7759 + Material + Material + false + ff3245f5-c787-4bad-8e60-bdbb6c0d0d36 + 1 - - - Expression variable - 4b6ad4c2-ad41-4801-ab26-6bd8da6840dd - true - Variable Y - Y - true - 992764c3-f6b3-45d3-9c45-26e7db379886 - 1 + + + + 8587 + -3191 + 51 + 20 + + + 8614 + -3181 + - - - - - 9309 - 28079 - 13 - 24 - - - 9317 - 28091 - - - - - - - Result of expression - db245e23-4539-4216-8d09-ee1aab1bd46d - true - Result - Result - false - 0 + + + 1 - + - - 9489 - 28079 - 34 - 24 - - - 9507.5 - 28091 - + 1 + {0} + + + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + + 0 + + + @@ -192569,107 +205418,93 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef + Quick Graph - - A panel for custom notes and text values - ed5abe26-f015-40f1-92fd-ac2f1564cada - true - Panel - + + 1 + Display a set of y-values as a graph + 685bb45a-5cc0-4017-9ab6-9fd9fa22e358 + Quick Graph + Quick Graph false - 0 - 540a8309-6668-4cbd-a644-b3fd3216f063 + 0 + 7897d203-6bd2-4606-9adc-12b1f77de771 1 - Double click to edit panel content… - + - + - 9329 - 27783 - 181 - 292 + 8552 + -2157 + 150 + 150 - 0 - 0 - 0 - 9329.236 - 27783.57 - - - - - - - 255;255;255;255 + 8552.48 + -2156.834 - true - true - true - false - false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT - true + -1 - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - - 3 + + 1 255;255;255;255 A group of Grasshopper objects - 521ed613-25c1-489c-b2c8-a04049f666a7 - 5852cf2b-5c75-4d2e-88bf-7551693f5b70 - 64c31320-fe0c-4d9d-9435-c30addf1e792 - 2615fdb0-3475-497f-baf7-10291ca370d9 - 76834849-4407-4202-8ec6-cfcf435a188d - 82cf0086-86e1-4c25-8cff-5c29a7f3a40d - ffc2651e-9382-4020-842b-5002f1e0045a - 0bd835d5-26e4-428e-be22-9ef0ffc2e4ca - 1f736d75-0acd-466e-8c54-66d20f4ffd67 - 0dc1bfc1-94ff-4758-85c5-25571a1b551b - 4fae7aa9-72e4-4f8b-a302-b56a28c8b49d - 44ef6f9a-caa0-4214-b3a9-6f37c25b0823 - 982f2772-3928-4af2-ae57-35526ea29850 - 73634064-05a9-4fc8-ba5f-22e55d8d56d1 - 8d17de15-607e-4072-bd70-5cc9a8efe9b5 - c6b21630-e8a3-484d-af01-6b1a3aafce9a - d31db527-8d05-4ca4-b457-0c32d0442454 - a6b71e17-e3eb-46c7-86d2-56cb9c1333dc - e17c6f8e-a5ea-4bd3-aaea-da70d3cd87dd - 0d4f8053-3e7b-4f88-88d6-7142b1117d85 - c5733280-28ac-45ba-9b0b-986f2cb9d166 - d16e27a4-b51d-40be-89ac-16f5ff38ce04 - 4a1ec727-d361-4e33-84b4-50690e5b2491 - ed5abe26-f015-40f1-92fd-ac2f1564cada - cab813f7-791c-4922-be06-8c67e55c94ca - 2b25da2e-7e50-4fef-8021-89e37730bacf - 0d3a8ff7-6367-4449-b2bb-7d0133a495f9 - c4219dab-2b45-451a-9f35-b150c1719680 - cf3fd21c-3ff1-405f-8188-7c3e36e89091 - f9dc0f84-f005-4def-9a32-1595c75a315b - 68fed558-dddc-4bde-84cf-30a1dc52175b - 31 - 8d787dc5-3841-4088-886c-91d86d1846ea + ef5e3814-b9a9-4374-b436-0edd16a18fc8 + c5bba97e-c446-4dac-9187-9677477309d4 + b1b24cb8-e658-4655-9723-cd29cc7123e2 + 699adb97-e0c1-46d0-a5db-3042de93a077 + 6ae00ebb-d07a-41b6-9306-47e4785da946 + abc51553-3f83-4762-bd5c-565aa883513f + ffcb60d2-d38c-4a64-981c-194c1190e305 + 63114c88-a4c1-4e64-9ddf-01d82a477cc6 + 956c5521-ba7c-42b2-bb00-714f770479e2 + e6c3b639-be98-4559-b61b-0cb8773ea56a + 2d3b184c-35a3-43c3-8f7f-6d3b2cd69e79 + 3756038b-9485-46ff-9e54-1c5b05c53d48 + c975ec9d-820a-4177-9a75-2d1d4dc1b212 + 5a5464fa-3d17-494f-8862-90fa7e27589e + 4f49e8e6-1f9f-4dc1-bda3-6c01c1d84db8 + 7feeee32-a675-419d-b2fd-3fa0408805d2 + c89dfe1f-7531-459c-be54-2487092cf8df + ec4b8638-1bc3-4217-8636-f210c2330ef9 + 8b579e21-5bcb-49c4-9c7a-3964f410a65f + aef06ed1-be6a-455e-957c-227475ead814 + 20148088-6b3f-49c9-939e-0fa7962b2fd4 + 8500a4e2-cb90-47fd-97b1-b66a0c5965ed + 055af412-306c-4401-b17a-dcf79a4f92f8 + f7b23a8b-7fc6-4fa4-a438-983ba435c227 + f7ad687b-b6be-499a-b82d-aa165826f3b5 + d0988520-fb8a-4880-87d8-c46a3ba97662 + 0286b4ea-b839-419d-be31-e99d77dd5f80 + acb0d022-ccad-48d2-8f4d-525ba623846a + 2c6b6b16-562b-472f-be31-094ce887a23b + 32088864-4583-4634-b82b-7298f7d02c2e + 5e9b3ce0-f07a-4a9e-9888-66dff7ee1c02 + 3b90f506-03a7-4845-877e-09ac198232f8 + bfc4389d-003e-477a-a96e-9be97a11a1fc + 35ed44d6-8925-43ec-b848-693e0c903684 + 34 + 52a04e9a-85a3-4987-ab51-7e487a23a5a9 Group @@ -192679,137 +205514,115 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - e35db844-8c35-45e3-a4ba-d7a4a402c621 - true - Curve - Curve - false - e67debd2-544c-4a62-830a-f5782ec6d95b - 1 - - - - - - 8681 - 28559 - 50 - 24 - - - 8706.031 - 28571.23 - - - - - - - - + - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct + afb96615-c59a-45c9-9cac-e27acb1c7ca0 + Explode - - Deconstruct a point into its component parts. + + Explode a curve into smaller segments. true - 68563a7d-e7c8-4869-bd73-a9480e1c1d00 - true - Deconstruct - Deconstruct + ef5e3814-b9a9-4374-b436-0edd16a18fc8 + Explode + Explode - 8629 - 28379 - 148 - 64 + 8558 + -3562 + 136 + 44 - 8676 - 28411 + 8625 + -3540 - - Input point - 2d7a5ddf-c6d4-453e-8cb5-69af6f993b0a - true - Point - Point + + Curve to explode + 31b3a35e-c190-4ca2-8ac1-9c6b29cb6718 + Curve + Curve false - e827364b-59cf-4b41-9df6-15a17e582142 + 25ee6593-8965-46f1-aa54-6a03b97084dc 1 - 8631 - 28381 - 30 - 60 + 8560 + -3560 + 50 + 20 - 8647.5 - 28411 + 8586.5 + -3550 - - - Point {x} component - 29a9aaab-a1e8-4621-8fa9-ab9577de3e21 - true - 2 - X component - X component + + + Recursive decomposition until all segments are atomic + b08f80d6-e16a-4210-abbb-387892cbffe3 + Recursive + Recursive false 0 - + - 8691 - 28381 - 84 + 8560 + -3540 + 50 20 - 8726.5 - 28391 + 8586.5 + -3530 + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + - - - Point {y} component - 66983311-dc16-4275-bf06-bf946c994bad - true - 2 - Y component - Y component + + + 1 + Exploded segments that make up the base curve + df5d6004-7af4-464a-939c-d28c3e52cdfc + Segments + Segments false 0 @@ -192817,26 +205630,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8691 - 28401 - 84 + 8640 + -3560 + 52 20 - 8726.5 - 28411 + 8667.5 + -3550 - + - Point {z} component - 46f78897-2d93-4004-af97-57b4f74d60aa - true - Z component - Z component + 1 + Vertices of the exploded segments + 8fc616c5-a0a2-41f1-b4bd-61bb4d84a2e8 + Vertices + Vertices false 0 @@ -192844,14 +205657,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8691 - 28421 - 84 + 8640 + -3540 + 52 20 - 8726.5 - 28431 + 8667.5 + -3530 @@ -192861,87 +205674,83 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14 - Divide Curve + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Divide a curve into equal length segments + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 6750f4a4-517f-4231-93d7-803c432fd1f5 - true - Divide Curve - Divide Curve + c5bba97e-c446-4dac-9187-9677477309d4 + Evaluate Length + Evaluate Length - 8640 - 28462 - 125 + 8554 + -3645 + 144 64 - 8690 - 28494 + 8628 + -3613 - - Curve to divide - 461ef49d-af9c-493d-96cf-0496ad7274a2 - true + + Curve to evaluate + 0701b32b-af2f-42dc-a47e-f19903ce540a Curve Curve false - e35db844-8c35-45e3-a4ba-d7a4a402c621 + df5d6004-7af4-464a-939c-d28c3e52cdfc 1 - 8642 - 28464 - 33 + 8556 + -3643 + 57 20 - 8660 - 28474 + 8586 + -3633 - - Number of segments - e3f0218e-9316-4163-b9d7-6e5eafbaebd4 - true - Count - Count + + Length factor for curve evaluation + 1d75c069-4cff-4728-b205-0e48c2e7e2f4 + Length + Length false - 949b3dc2-93e7-4b6b-94f6-42008f1ca88b - 1 + 0 - 8642 - 28484 - 33 + 8556 + -3623 + 57 20 - 8660 - 28494 + 8586 + -3613 @@ -192958,7 +205767,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10 + 0.5 @@ -192968,12 +205777,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Split segments at kinks - 42de9b05-e61c-49e3-9388-02a0aa4d4b63 - true - Kinks - Kinks + + If True, the Length factor is normalized (0.0 ~ 1.0) + 8018f872-902e-4669-933e-d7e3d4d68f32 + Normalized + Normalized false 0 @@ -192981,14 +205789,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8642 - 28504 - 33 + 8556 + -3603 + 57 20 - 8660 - 28514 + 8586 + -3593 @@ -193005,492 +205813,73 @@ if omitted, it would be 0-1 in "Normalize" mode by default - false - - - - - - - - - - - 1 - Division points - e827364b-59cf-4b41-9df6-15a17e582142 - true - Points - Points - false - 0 - - - - - - 8705 - 28464 - 58 - 20 - - - 8735.5 - 28474 - - - - - - - - 1 - Tangent vectors at division points - 6ab080ba-5cb5-440f-bf02-f8d982dd5c9b - true - Tangents - Tangents - false - 0 - - - - - - 8705 - 28484 - 58 - 20 - - - 8735.5 - 28494 - - - - - - - - 1 - Parameter values at division points - 45c5e056-b796-4c62-aa6b-a64baad9575d - true - Parameters - Parameters - false - 0 - - - - - - 8705 - 28504 - 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- - - - - - - Second text fragment - ff9f3e5a-fd4a-49e2-b449-7aa9646236ca - true - Fragment B - - true - 66e7c159-71a5-4f2c-adbb-dd82d3beb2d6 - 1 - - - - - - 8658 - 27676 - 9 - 20 - - - 8664 - 27686 - - - - - - - - Third text fragment - 642eff7e-cce8-4ce2-a46c-c2c127a34d74 - true - Fragment A - - true - 3d076723-8242-4d06-9c81-6683dadc72ed - 1 - - - - - - 8658 - 27696 - 9 - 20 - - - 8664 - 27706 - - - - - - - - Resulting text consisting of all the fragments - 210a47f3-23f3-4646-81b7-00603ef6a14c - true - 1 - Result - Result - false - 0 - - - - - - 8697 - 27656 - 50 - 60 - - - 8715.5 - 27686 - - + true + + + - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 6f400b56-fbec-4804-8341-38f4dc23db47 - true - Panel - - false - 0.53023098409175873 - 210a47f3-23f3-4646-81b7-00603ef6a14c - 1 - Double click to edit panel content… - - - - - - 8530 - 27350 - 350 - 292 - - 0 - 0 - 0 - - 8530.262 - 27350.14 - - - - - - - 255;255;255;255 - - true - true - true - false - false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT - true - - - - - - - - - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length - - - - - Measure the length of a list. - true - e578b74b-6b00-4b8d-9c5f-8b7d1c941f80 - true - List Length - List Length - - - - - - 8656 - 28240 - 93 - 28 - - - 8695 - 28254 - + + + Point at the specified length + bd7cc0e2-7be1-493e-a263-c309b0a36189 + Point + Point + false + 0 + + + + + 8643 + -3643 + 53 + 20 + + + 8671 + -3633 + + + + - - - 1 - Base list - 2b921f88-7d49-42da-8e15-0ce85692c30d - true - List - List + + + Tangent vector at the specified length + 587e10c3-9148-49d8-9d27-7a27daf48356 + Tangent + Tangent false - e827364b-59cf-4b41-9df6-15a17e582142 - 1 + 0 - 8658 - 28242 - 22 - 24 + 8643 + -3623 + 53 + 20 - 8670.5 - 28254 + 8671 + -3613 - - - Number of items in L - c0870b76-eb87-437c-a261-fdb68d270d18 - true - Length - Length + + + Curve parameter at the specified length + 77be7ccc-4925-47e5-9ad1-01373cfcc5e8 + Parameter + Parameter false 0 @@ -193498,14 +205887,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8710 - 28242 - 37 - 24 + 8643 + -3603 + 53 + 20 - 8730 - 28254 + 8671 + -3593 @@ -193515,109 +205904,84 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - dd8134c0-109b-4012-92be-51d843edfff7 - Duplicate Data + 4c619bc9-39fd-4717-82a6-1e07ea237bbe + Line SDL - - Duplicate data a predefined number of times. + + Create a line segment defined by start point, tangent and length.} true - 7ada70a1-45d5-4461-9dce-7a9de5f1418e - true - Duplicate Data - Duplicate Data + b1b24cb8-e658-4655-9723-cd29cc7123e2 + Line SDL + Line SDL - 8633 - 28157 - 140 + 8565 + -5278 + 122 64 - 8692 - 28189 + 8645 + -5246 - - 1 - Data to duplicate - 58ea242d-e525-4589-8038-b0db9066ad77 - true - Data - Data + + Line start point + a38d9fee-14f8-4387-b85d-b4dcdfdc38dc + Start + Start false - 0 + bd7cc0e2-7be1-493e-a263-c309b0a36189 + 1 - + - 8635 - 28159 - 42 + 8567 + -5276 + 63 20 - 8657.5 - 28169 + 8608 + -5266 - - - 1 - - - - - 1 - {0} - - - - - Grasshopper.Kernel.Types.GH_String - false - , - - - - - - - - Number of duplicates - a81285de-3f33-4584-a9ae-f2c2685b83be - true - Number - Number + + Line tangent (direction) + 9d385207-16a7-42a0-82f2-5da31361a497 + Direction + Direction false - c0870b76-eb87-437c-a261-fdb68d270d18 + 582371bd-a3e4-48f4-85d7-cb9421b205a3 1 - 8635 - 28179 - 42 + 8567 + -5256 + 63 20 - 8657.5 - 28189 + 8608 + -5246 @@ -193634,7 +205998,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2 + + 0 + 0 + 1 + @@ -193644,27 +206012,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Retain list order - 4b9305b5-e4e6-4cdd-89a9-e5ee150152dc - true - Order - Order + + Line length + c3ee8661-d494-466b-8fee-e0d288645bbc + ABS(X) + Length + Length false - 0 + 603951a7-9959-4d33-b43f-c51a750de99e + 1 - 8635 - 28199 - 42 + 8567 + -5236 + 63 20 - 8657.5 - 28209 + 8608 + -5226 @@ -193681,7 +206050,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - true + 0.015625 @@ -193691,30 +206060,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Duplicated data - e7fb7d7c-744a-4366-bb2b-53a622a4a578 - true - 2 - Data - Data + + Line segment + c3e25048-10c2-4409-a8fd-fd88063c3a38 + Line + Line false - true 0 - 8707 - 28159 - 64 + 8660 + -5276 + 25 60 - 8722.5 - 28189 + 8674 + -5246 @@ -193724,201 +206089,87 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + dd17d442-3776-40b3-ad5b-5e188b56bd4c + Relative Differences - - Evaluate an expression - FORMAT("{0:R}",X) + + Compute relative differences for a list of data true - 4acbad9d-cf40-4ac0-92e9-0914ed2635af - true - Expression - Expression + 699adb97-e0c1-46d0-a5db-3042de93a077 + Relative Differences + Relative Differences - 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28110 - 234 - 28 - - - 8685 - 28124 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 + Differences between consecutive items + 1722116a-ddb0-4475-a813-8a5cf1a9cfd0 + Differenced + Differenced + false + 0 - - - - Expression variable - 20c89eb5-328d-407c-acef-6c8aed5c11a3 - true - Variable Y - Y - true - 66983311-dc16-4275-bf06-bf946c994bad - 1 - - - - - - 8588 - 28112 - 13 - 24 - - - 8596 - 28124 - - - - - - - - Result of expression - b540ade3-ed4e-42b1-8d73-2846148de82f - true - Result - Result - false - true - 0 + + + + + 8630 + -3986 + 58 + 24 + + + 8660.5 + -3974 + - - - - - 8768 - 28112 - 50 - 24 - - - 8786.5 - 28124 - - - - @@ -193926,400 +206177,161 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 66e7c159-71a5-4f2c-adbb-dd82d3beb2d6 - true - Panel - - false - 1 - e7fb7d7c-744a-4366-bb2b-53a622a4a578 - 1 - Double click to edit panel content… - - - - - - 8619 - 27740 - 172 - 292 - - 0 - 0 - 0 - - 8619.309 - 27740.11 - - - - - - - 255;255;255;255 - - true - true - true - false - false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT - true - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - e35db844-8c35-45e3-a4ba-d7a4a402c621 - d8eea3ec-5157-4ac0-92dd-492058fad237 - 59c8374e-36a2-40df-af0f-1946fb9c4c2e - 6a58cb78-3aa0-4c67-9585-8364f6f684f5 - 2aafa1cf-f50a-4433-9467-6e2ba9b0a462 - 2ac06252-6a62-48fb-9825-5298bdbe9536 - 30aa3e57-dd88-4f54-ad69-4b2473594537 - 3662d19c-7316-4361-b4a3-db2bbd218382 - b60eeacc-25e7-4f56-826d-40476555687d - 71a4b562-3bee-43d5-9fb6-1c99bc3cd4cb - ee5295ed-8446-4093-9cff-155530db048a - 10338e33-43fc-4848-9f86-5e4608e349ae - 5c73a0f5-f091-4315-897f-65bd97a0d6aa - 68563a7d-e7c8-4869-bd73-a9480e1c1d00 - 6750f4a4-517f-4231-93d7-803c432fd1f5 - 3d076723-8242-4d06-9c81-6683dadc72ed - f2a19e5a-e845-4b70-95ad-388661779f63 - 979aa3c1-0767-4752-981f-ebf6fa1c0d3e - 6f400b56-fbec-4804-8341-38f4dc23db47 - e578b74b-6b00-4b8d-9c5f-8b7d1c941f80 - 7ada70a1-45d5-4461-9dce-7a9de5f1418e - 4acbad9d-cf40-4ac0-92e9-0914ed2635af - 99e82a43-4f64-4b1d-817d-e7e88986f446 - 66e7c159-71a5-4f2c-adbb-dd82d3beb2d6 - 777f6c59-7a80-4cfa-be6f-1d8eb59552ff - 8ae4527b-5550-4a76-bb40-bf8a243cd842 - ebbd6d2f-c490-4677-b77d-c25c6942e622 - 949b3dc2-93e7-4b6b-94f6-42008f1ca88b - ec56aa9b-bf0e-43f9-a278-6ef141612b48 - 372c9713-8b48-4080-bca3-e19d37da43ba - 30 - 55ab6d29-aa48-49ef-baaf-d6e0a08ab86a - Group - - - - - - - - - + - 079bd9bd-54a0-41d4-98af-db999015f63d - VB Script + f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 + Replace Nulls - - A VB.NET scriptable component + + Replace nulls or invalid data with other data true - 777f6c59-7a80-4cfa-be6f-1d8eb59552ff - true - VB Script - TxtWriter - true - 0 - If activate Then - - Dim i As Integer - Dim aryText(4) As String - - aryText(0) = "Mary WriteLine" - aryText(1) = "Had" - aryText(2) = "Another" - aryText(3) = "Little" - aryText(4) = "One" - - ' the data is appended to the file. If file doesnt exist, a new file is created - Dim objWriter As New System.IO.StreamWriter(filePath, append) - - For i = 0 To data.Count - 1 - objWriter.WriteLine(data(i)) - Next - - objWriter.Close() - - End If - - If clearFile Then - Dim objWriter As New System.IO.StreamWriter(filePath, False) - objWriter.Close() - End If - + 6ae00ebb-d07a-41b6-9306-47e4785da946 + Replace Nulls + Replace Nulls - + - 8645 - 27169 - 115 - 104 + 8558 + -3932 + 136 + 44 - 8721 - 27221 + 8644 + -3910 - - - 5 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 2 - 3ede854e-c753-40eb-84cb-b48008f14fd4 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 + Items to test for null + 511e78d1-bb93-41bc-a244-dbab2084781c + Items + Items + false + 956c5521-ba7c-42b2-bb00-714f770479e2 + 1 - - - - true - Script Variable filePath - 660e4bc9-1658-4394-9667-13d80711e8e6 - true - filePath - filePath - true - 0 - true - 8ae4527b-5550-4a76-bb40-bf8a243cd842 - 1 - abf1fd1b-dbe5-4be6-9832-d8dc105e207f - - - - - - 8647 - 27171 - 59 - 20 - - - 8686 - 27181 - - - - - - - - 1 - true - Script Variable data - 4cf1b389-ac52-4ddd-8d38-1dcd3e60fab2 - true - 1 - data - data - true - 1 - true - 6f400b56-fbec-4804-8341-38f4dc23db47 - 1 - abf1fd1b-dbe5-4be6-9832-d8dc105e207f - - - - - - 8647 - 27191 - 59 - 20 - - - 8686 - 27201 - - - - - - - - true - Script Variable append - de1499dc-b59e-4511-9293-0b42f78675fe - true - append - append - true - 0 - true - 0 - 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + 8560 + -3930 + 69 + 20 + + + 8596 + -3920 + - - - - - 8647 - 27211 - 59 - 20 - - - 8686 - 27221 - - - - - - - true - Script Variable activate - 830a96d0-ff09-4403-a6ef-301e589981e9 - true - activate - activate - true - 0 - true - ebbd6d2f-c490-4677-b77d-c25c6942e622 - 1 - 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + 1 + Items to replace nulls with + 25b27191-5c41-4420-bcd1-1311922abce8 + Replacements + Replacements + false + 0 + + + + + + 8560 + -3910 + 69 + 20 + + + 8596 + -3900 + - - - - - 8647 - 27231 - 59 - 20 - - - 8686 - 27241 - - - - - - - true - Script Variable clearFile - 0c00b769-5f96-4ed3-a5f4-5ce8b921e823 - true - clearFile - clearFile - true - 0 - true - 0 - 3cda2745-22ac-4244-9b04-97a5255fa60f + + + 1 - + - - 8647 - 27251 - 59 - 20 - - - 8686 - 27261 - + 1 + {0} + + + + Grasshopper.Kernel.Types.GH_Integer + 0 + + + - - - Print, Reflect and Error streams - b791209b-077d-4078-b7a9-43b252cb06f4 - true - out - out - false - 0 + + + + + 1 + List without any nulls + ea2abc8e-191a-4c63-98cd-05a4b42891cb + Items + Items + false + 0 + + + + + + 8659 + -3930 + 33 + 20 + + + 8677 + -3920 + - - - - - 8736 - 27171 - 22 - 50 - - - 8748.5 - 27196 - - - - - - - Output parameter A - d0f9ad89-d013-4548-a46f-57d6b65f61fe - true - A - A - false - 0 + + + + + Number of items replaced + 44bef9e6-0df1-400d-b869-64d50d0a5183 + Count + Count + false + 0 + + + + + + 8659 + -3910 + 33 + 20 + + + 8677 + -3900 + - - - - - 8736 - 27221 - 22 - 50 - - - 8748.5 - 27246 - - - - @@ -194327,473 +206339,552 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 06953bda-1d37-4d58-9b38-4b3c74e54c8f - File Path + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - - Contains a collection of file paths - false - All files|*.* - 8ae4527b-5550-4a76-bb40-bf8a243cd842 - true - File Path - File Path - false - 0 + + Measure the length of a list. + true + abc51553-3f83-4762-bd5c-565aa883513f + List Length + List Length - + - 8680 - 27306 - 50 - 24 + 8580 + -4037 + 93 + 28 - 8705.723 - 27318.96 + 8619 + -4023 - - - 1 + + + 1 + Base list + a99009ea-e0c4-4313-bd2c-9fa15b25e519 + List + List + false + 1722116a-ddb0-4475-a813-8a5cf1a9cfd0 + 1 - + - 1 - {0} + + 8582 + -4035 + 22 + 24 + + + 8594.5 + -4023 + - - - - false - C:\VSC.O____STNEMGES_4201____HTOMS_LEVEL_3_DIOMGIS_ERUTAWRUC_RAENIL_DEPAM_SEMIT_4_NOITISNART_EGDE_LUF____O____FUL_EDGE_TRANSITION_4_TIMES_MAPED_LINEAR_CURWATURE_SIGMOID_3_LEVEL_SMOTH____1024_SEGMENTS____O.CSV - - - - - - - - - - a8b97322-2d53-47cd-905e-b932c3ccd74e - Button - - - - - Button object with two values - False - True - ebbd6d2f-c490-4677-b77d-c25c6942e622 - true - Button - - false - 0 - - - - - - 8670 - 27147 - 66 - 22 - + + + Number of items in L + b63b58f9-c336-4d84-8fa5-0f6607e7730c + Length + Length + false + 0 + + + + + 8634 + -4035 + 37 + 24 + + + 8654 + -4023 + + + + - + - 079bd9bd-54a0-41d4-98af-db999015f63d - VB Script + 59daf374-bc21-4a5e-8282-5504fb7ae9ae + List Item - - A VB.NET scriptable component + + 0 + Retrieve a specific item from a list. true - cab813f7-791c-4922-be06-8c67e55c94ca - true - VB Script - TxtWriter - true - 0 - If activate Then - - Dim i As Integer - Dim aryText(4) As String - - aryText(0) = "Mary WriteLine" - aryText(1) = "Had" - aryText(2) = "Another" - aryText(3) = "Little" - aryText(4) = "One" - - ' the data is appended to the file. If file doesnt exist, a new file is created - Dim objWriter As New System.IO.StreamWriter(filePath, append) - - For i = 0 To data.Count - 1 - objWriter.WriteLine(data(i)) - Next - - objWriter.Close() - - End If - - If clearFile Then - Dim objWriter As New System.IO.StreamWriter(filePath, False) - objWriter.Close() - End If - + ffcb60d2-d38c-4a64-981c-194c1190e305 + List Item + List Item - 9358 - 27181 - 115 - 104 + 8589 + -4200 + 74 + 64 - 9434 - 27233 + 8637 + -4168 - - 5 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 2 - 3ede854e-c753-40eb-84cb-b48008f14fd4 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + 3 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 2e3ab970-8545-46bb-836c-1c11e5610bce + cb95db89-6165-43b6-9c41-5702bc5bf137 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - true - Script Variable filePath - 8743b31d-c40d-4368-bb85-e0ec58c656f4 - true - filePath - filePath - true - 0 - true - 2b25da2e-7e50-4fef-8021-89e37730bacf + + 1 + Base list + 29b23bcf-b149-4011-9baf-657d2be8b941 + List + List + false + 1722116a-ddb0-4475-a813-8a5cf1a9cfd0 1 - abf1fd1b-dbe5-4be6-9832-d8dc105e207f - 9360 - 27183 - 59 + 8591 + -4198 + 31 20 - 9399 - 27193 + 8608 + -4188 - - 1 - true - Script Variable data - d630bc3c-1a92-4f1c-a88f-70c989ce4475 - true - 1 - data - data - true - 1 - true - e17c6f8e-a5ea-4bd3-aaea-da70d3cd87dd + + Item index + b96338df-145a-4dea-bcc9-8f48f58a62de + Index + Index + false + 56a2ff50-ca57-455f-ac86-58924a1b56f6 1 - abf1fd1b-dbe5-4be6-9832-d8dc105e207f - + - 9360 - 27203 - 59 + 8591 + -4178 + 31 20 - 9399 - 27213 + 8608 + -4168 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - - true - Script Variable append - b1c93177-8b35-447e-8f30-47d58103f603 - true - append - append - true - 0 - true + + Wrap index to list bounds + 1aa93e15-db85-4da4-8018-cea5f305a658 + Wrap + Wrap + false 0 - 3cda2745-22ac-4244-9b04-97a5255fa60f - + - 9360 - 27223 - 59 + 8591 + -4158 + 31 20 - 9399 - 27233 + 8608 + -4148 + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + - - - true - Script Variable activate - 4da56cd5-bed4-40c4-840a-4d1d216ad88b - true - activate - activate - true - 0 - true - 0d3a8ff7-6367-4449-b2bb-7d0133a495f9 - 1 - 3cda2745-22ac-4244-9b04-97a5255fa60f + + + Item at {i'} + f7ebfbcf-f339-48c7-8591-4c2cbb7b6a4b + false + Item + i + false + 0 - 9360 - 27243 - 59 - 20 + 8652 + -4198 + 9 + 60 - 9399 - 27253 + 8658 + -4168 - - - true - Script Variable clearFile - 1068cd7c-aac2-4352-a3ac-146a1de3b166 - true - clearFile - clearFile - true - 0 - true - 0 - 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + + + + + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series + + + + + Create a series of numbers. + true + 63114c88-a4c1-4e64-9ddf-01d82a477cc6 + Series + Series + + + + + + 8568 + -4118 + 117 + 64 + + + 8634 + -4086 + + + + + + First number in the series + 7a05db1f-9668-4d4f-8702-e712f2073f80 + Start + Start + false + 0 + + + + + + 8570 + -4116 + 49 + 20 + + + 8604 + -4106 + + + + + + 1 - + - - 9360 - 27263 - 59 - 20 - - - 9399 - 27273 - + 1 + {0} + + + + 1 + + + - - - Print, Reflect and Error streams - c74f25fe-befe-495f-862b-42d5739f5edc - true - out - out - false - 0 + + + + + Step size for each successive number + aae00680-dbf8-48ca-bd59-c09c10a25ada + Step + Step + false + 0 + + + + + + 8570 + -4096 + 49 + 20 + + + 8604 + -4086 + + + + + + 1 - + - - 9449 - 27183 - 22 - 50 - - - 9461.5 - 27208 - + 1 + {0} + + + + 1 + + + - - - Output parameter A - 1fd63a93-e4fb-4d8a-b24b-a0051b8402c4 - true - A - A - false - 0 + + + + + Number of values in the series + 108e172c-e13e-40a6-9fb0-f8a0ec3b49d4 + X-1 + Count + Count + false + b63b58f9-c336-4d84-8fa5-0f6607e7730c + 1 + + + + + + 8570 + -4076 + 49 + 20 + + + 8604 + -4066 + + + + + + 1 - + - - 9449 - 27233 - 22 - 50 - - - 9461.5 - 27258 - + 1 + {0} + + + + 10 + + + + + + 1 + Series of numbers + 56a2ff50-ca57-455f-ac86-58924a1b56f6 + Series + Series + false + 0 + + + + + + 8649 + -4116 + 34 + 60 + + + 8667.5 + -4086 + + + + + - + - 06953bda-1d37-4d58-9b38-4b3c74e54c8f - File Path + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of file paths - false - All files|*.* - 2b25da2e-7e50-4fef-8021-89e37730bacf - true - File Path - File Path + + 2 + A wire relay object + 956c5521-ba7c-42b2-bb00-714f770479e2 + Relay + false - 0 + 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 + 1 - + - 9394 - 27318 - 50 - 24 + 8606 + -3869 + 40 + 16 - 9419.906 - 27330.71 + 8626 + -3861 - - - 1 - - - - - 1 - {0} - - - - - false - C:\VSC.O____EPAHS_LANGIS____STNEMGES_4201____HTOMS_LEVEL_3_DIOMGIS_ERUTAWRUC_RAENIL_DEPAM_SEMIT_4_NOITISNART_EGDE_LUF____O____FUL_EDGE_TRANSITION_4_TIMES_MAPED_LINEAR_CURWATURE_SIGMOID_3_LEVEL_SMOTH____1024_SEGMENTS____SIGNAL_SHAPE____O.CSV - - - - - - - + - a8b97322-2d53-47cd-905e-b932c3ccd74e - Button + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Button object with two values - False - True - 0d3a8ff7-6367-4449-b2bb-7d0133a495f9 - true - Button + + 2 + A wire relay object + e6c3b639-be98-4559-b61b-0cb8773ea56a + Relay false - 0 + f7ebfbcf-f339-48c7-8591-4c2cbb7b6a4b + 1 - + - 9383 - 27141 - 66 - 22 + 8606 + -4233 + 40 + 16 + + + 8626 + -4225 @@ -194801,202 +206892,642 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - A panel for custom notes and text values - 8bec9f0b-acb3-4318-b690-7f524d24faa3 - true - Panel + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 699adb97-e0c1-46d0-a5db-3042de93a077 + 6ae00ebb-d07a-41b6-9306-47e4785da946 + abc51553-3f83-4762-bd5c-565aa883513f + ffcb60d2-d38c-4a64-981c-194c1190e305 + 63114c88-a4c1-4e64-9ddf-01d82a477cc6 + 956c5521-ba7c-42b2-bb00-714f770479e2 + e6c3b639-be98-4559-b61b-0cb8773ea56a + 7 + 2d3b184c-35a3-43c3-8f7f-6d3b2cd69e79 + Group - false - 0 - b7826491-b185-412e-9d32-92b7cbe0cbaf - 1 - Double click to edit panel content… - + + + + + + + + + 2dc44b22-b1dd-460a-a704-6462d6e91096 + Curve Closest Point + + + + + Find the closest point on a curve. + true + 3756038b-9485-46ff-9e54-1c5b05c53d48 + Curve Closest Point + Curve Closest Point + + - + - 7705 - 27315 - 194 - 292 + 8566 + -3733 + 120 + 64 - 0 - 0 - 0 - 7705.751 - 27315.77 + 8616 + -3701 - - - - 255;255;255;255 - - true - true - true - false - false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT - true + + + Point to project onto curve + 6b0cfb20-3c42-472c-a79b-c5d8b0024985 + Point + Point + false + bd7cc0e2-7be1-493e-a263-c309b0a36189 + 1 + + + + + + 8568 + -3731 + 33 + 30 + + + 8586 + -3716 + + + + + + + + Curve to project onto + a6d798e5-1d47-46a8-b585-246816e17107 + Curve + Curve + false + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 1 + + + + + + 8568 + -3701 + 33 + 30 + + + 8586 + -3686 + + + + + + + + Point on the curve closest to the base point + ed3f3fd7-170a-4382-b54f-5ebfecb83aa2 + Point + Point + false + 0 + + + + + + 8631 + -3731 + 53 + 20 + + + 8659 + -3721 + + + + + + + + Parameter on curve domain of closest point + 4f778121-d215-4a69-9b37-35647c292ee1 + Parameter + Parameter + false + 0 + + + + + + 8631 + -3711 + 53 + 20 + + + 8659 + -3701 + + + + + + + + Distance between base point and curve + d750856d-7282-44e1-bd41-c4bf401070ae + Distance + Distance + false + 0 + + + + + 8631 + -3691 + 53 + 20 + + + 8659 + -3681 + + + + - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + 4c4e56eb-2f04-43f9-95a3-cc46a14f495a + Line - - Contains a collection of floating point numbers - f2ae82af-893f-4877-be23-51a1c9ac4592 - X*4 - true - Number - Number - false - 314ba323-fca5-451e-b5c9-1e0cee8c9c84 - 1 + + Create a line between two points. + true + c975ec9d-820a-4177-9a75-2d1d4dc1b212 + Line + Line - + - 7946 - 29280 - 53 - 24 + 8569 + -3812 + 114 + 44 - 7982.941 - 29292.11 + 8641 + -3790 + + + Line start point + 32356b81-9f0a-4aa7-827d-19212171ad60 + Start Point + Start Point + false + ed3f3fd7-170a-4382-b54f-5ebfecb83aa2 + 1 + + + + + + 8571 + -3810 + 55 + 20 + + + 8600 + -3800 + + + + + + + + Line end point + b248e6d5-4f0f-4a22-8666-f0cfcfff7129 + End Point + End Point + false + bd7cc0e2-7be1-493e-a263-c309b0a36189 + 1 + + + + + + 8571 + -3790 + 55 + 20 + + + 8600 + -3780 + + + + + + + + Line segment + 582371bd-a3e4-48f4-85d7-cb9421b205a3 + Line + Line + false + 0 + + + + + + 8656 + -3810 + 25 + 40 + + + 8670 + -3790 + + + + + - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + 2fcc2743-8339-4cdf-a046-a1f17439191d + Remap Numbers - - Contains a collection of floating point numbers - 949b3dc2-93e7-4b6b-94f6-42008f1ca88b - X*4 - true - Number - Number - false - 314ba323-fca5-451e-b5c9-1e0cee8c9c84 - 1 + + Remap numbers into a new numeric domain + true + 5a5464fa-3d17-494f-8862-90fa7e27589e + Remap Numbers + Remap Numbers - + - 8679 - 28600 - 53 - 24 + 8569 + -4976 + 115 + 64 - 8715.031 - 28612.71 + 8624 + -4944 + + + Value to remap + 8f805d90-52ee-4b25-9f75-9e096bc6bf80 + Value + Value + false + 7feeee32-a675-419d-b2fd-3fa0408805d2 + 1 + + + + + + 8571 + -4974 + 38 + 20 + + + 8591.5 + -4964 + + + + + + + + Source domain + 6473836c-b8d2-4a03-b219-724652692b0f + Source + Source + false + 88628cee-6413-4d8d-a212-c3eaa9b2bd2a + 1 + + + + + + 8571 + -4954 + 38 + 20 + + + 8591.5 + -4944 + + + + + + 1 + + + + + 1 + {0} + + + + + + 0 + 1 + + + + + + + + + + + + Target domain + 7f5fa7b1-13b4-4fa5-85ad-1b340fa9e387 + Target + Target + false + 0 + + + + + + 8571 + -4934 + 38 + 20 + + + 8591.5 + -4924 + + + + + + 1 + + + + + 1 + {0} + + + + + + -1 + 1 + + + + + + + + + + + + Remapped number + 7dd6f529-a56a-4fcc-b52a-939a3446cc04 + Mapped + Mapped + false + 0 + + + + + + 8639 + -4974 + 43 + 30 + + + 8662 + -4959 + + + + + + + + Remapped and clipped number + c62fe18e-9ab7-4d98-8fd4-b767b7fd7b97 + Clipped + Clipped + false + 0 + + + + + + 8639 + -4944 + 43 + 30 + + + 8662 + -4929 + + + + + - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds - - Contains a collection of floating point numbers - c4219dab-2b45-451a-9f35-b150c1719680 - X*4 - true - Number - Number - false - 314ba323-fca5-451e-b5c9-1e0cee8c9c84 - 1 + + Create a numeric domain which encompasses a list of numbers. + true + 4f49e8e6-1f9f-4dc1-bda3-6c01c1d84db8 + Bounds + Bounds - + - 9393 - 29495 - 53 - 24 + 8565 + -4894 + 122 + 28 - 9429.133 - 29507.43 + 8629 + -4880 + + + 1 + Numbers to include in Bounds + 4c70656d-57d9-4b26-a0b6-28107923b014 + Numbers + Numbers + false + 7feeee32-a675-419d-b2fd-3fa0408805d2 + 1 + + + + + + 8567 + -4892 + 47 + 24 + + + 8592 + -4880 + + + + + + + + Numeric Domain between the lowest and highest numbers in {N} + 88628cee-6413-4d8d-a212-c3eaa9b2bd2a + Domain + Domain + false + 0 + + + + + + 8644 + -4892 + 41 + 24 + + + 8666 + -4880 + + + + + - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of generic curves - true - c0c5cf9e-a76c-48c0-8409-578eb6c6bd0b - true - Curve - Curve + + 2 + A wire relay object + 7feeee32-a675-419d-b2fd-3fa0408805d2 + Relay + false - e67debd2-544c-4a62-830a-f5782ec6d95b + e6c3b639-be98-4559-b61b-0cb8773ea56a 1 - 7948 - 29237 - 50 - 24 + 8606 + -4847 + 40 + 16 - 7973.112 - 29249.89 + 8626 + -4839 @@ -195004,80 +207535,104 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - - Evaluate an expression - FORMAT("{0:R}",O) + + Mathematical multiplication true - 52abf5f7-6725-4187-9689-0f84a0e7c3ce - true - Expression - Expression + c89dfe1f-7531-459c-be54-2487092cf8df + Multiplication + Multiplication - 7703 - 27710 - 194 - 28 + 8585 + -5175 + 82 + 44 - 7803 - 27724 + 8616 + -5153 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - Expression variable - 782220e2-f954-44c4-b826-078c251b8367 - true - Variable O - O + + First item for multiplication + 1874d8cf-7d98-4b83-addf-27a5df51b48a + A + A true - 37df28d9-8586-4c7b-a27d-45da18678ae7 + 4228b3fc-e086-4782-a246-5c136c8a0826 1 - 7705 - 27712 + 8587 + -5173 14 - 24 + 20 - 7713.5 - 27724 + 8595.5 + -5163 - + - Result of expression - 72f0e32d-be37-4f0a-bbc7-be9b276d4b10 - true + Second item for multiplication + 32f61d28-dcc7-4c77-b634-999ac80bc12e + B + B + true + aef06ed1-be6a-455e-957c-227475ead814 + 1 + + + + + + 8587 + -5153 + 14 + 20 + + + 8595.5 + -5143 + + + + + + + + Result of multiplication + 603951a7-9959-4d33-b43f-c51a750de99e Result - + Result false 0 @@ -195085,14 +207640,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7886 - 27712 - 9 - 24 + 8631 + -5173 + 34 + 40 - 7892 - 27724 + 8649.5 + -5153 @@ -195104,80 +207659,104 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - - Evaluate an expression - FORMAT("{0:R}",O) + + Mathematical multiplication true - 5c3f9e81-3d49-45aa-b872-ea80a910db14 - true - Expression - Expression + ec4b8638-1bc3-4217-8636-f210c2330ef9 + Multiplication + Multiplication - 8045 - 27710 - 194 - 28 + 8585 + -5068 + 82 + 44 - 8145 - 27724 + 8616 + -5046 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - Expression variable - 85ddd55b-42bb-456d-bac6-f734b7e309ad - true - Variable O - O + + First item for multiplication + f00c927a-0818-494d-a72d-cd4199f13cbe + A + A true - 94347c95-768a-47fd-8559-3a3d676c08c0 + 8b579e21-5bcb-49c4-9c7a-3964f410a65f 1 - 8047 - 27712 + 8587 + -5066 14 - 24 + 20 - 8055.5 - 27724 + 8595.5 + -5056 - + - Result of expression - efcca8ec-2d30-438f-91cd-ec16d996422c - true + Second item for multiplication + ba746f1f-6ecf-4934-8887-c7cc678e9585 + B + B + true + 7dd6f529-a56a-4fcc-b52a-939a3446cc04 + 1 + + + + + + 8587 + -5046 + 14 + 20 + + + 8595.5 + -5036 + + + + + + + + Result of multiplication + 4228b3fc-e086-4782-a246-5c136c8a0826 Result - + Result false 0 @@ -195185,14 +207764,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8228 - 27712 - 9 - 24 + 8631 + -5066 + 34 + 40 - 8234 - 27724 + 8649.5 + -5046 @@ -195204,107 +207783,145 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Evaluate an expression - FORMAT("{0:0.0000000000}",O) - true - 173d3877-9b54-4d39-bc8a-a9d714d53b98 - true - Expression - Expression + + 2 + A wire relay object + 8b579e21-5bcb-49c4-9c7a-3964f410a65f + Relay + + false + 6e9b77db-7611-4fec-817e-dc345f560150 + 1 - + - 7657 - 27664 - 285 - 28 + 8606 + -5003 + 40 + 16 - 7802 - 27678 + 8626 + -4995 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + aef06ed1-be6a-455e-957c-227475ead814 + Digit Scroller + + false + 0 + + + + + 12 + + 1 + + 0.09375000000 + + + + + + 8501 + -5106 + 250 + 20 + + + 8501.523 + -5105.492 + - - - - Expression variable - 03653019-0e81-4e2c-b044-69aec5002780 - true - Variable O - O - true - 37df28d9-8586-4c7b-a27d-45da18678ae7 - 1 - - - - - - 7659 - 27666 - 14 - 24 - - - 7667.5 - 27678 - - - - - - - - Result of expression - afcf22ba-d1d3-46ed-99ae-25ef2b8c08b2 - true - Result - - false - 0 - - - - - - 7931 - 27666 - 9 - 24 - - - 7937 - 27678 - - - - - - - + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 5a5464fa-3d17-494f-8862-90fa7e27589e + 4f49e8e6-1f9f-4dc1-bda3-6c01c1d84db8 + 7feeee32-a675-419d-b2fd-3fa0408805d2 + c89dfe1f-7531-459c-be54-2487092cf8df + ec4b8638-1bc3-4217-8636-f210c2330ef9 + 8b579e21-5bcb-49c4-9c7a-3964f410a65f + aef06ed1-be6a-455e-957c-227475ead814 + 7 + 20148088-6b3f-49c9-939e-0fa7962b2fd4 + Group + + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + ef5e3814-b9a9-4374-b436-0edd16a18fc8 + c5bba97e-c446-4dac-9187-9677477309d4 + 3756038b-9485-46ff-9e54-1c5b05c53d48 + c975ec9d-820a-4177-9a75-2d1d4dc1b212 + 4 + 8500a4e2-cb90-47fd-97b1-b66a0c5965ed + Group + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -195313,9 +207930,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression - FORMAT("{0:0.00000000000000}",O) + FORMAT("{0:R}",O) true - e3ad63ac-cab3-425e-bc6e-77ef52eae732 + 055af412-306c-4401-b17a-dcf79a4f92f8 true Expression Expression @@ -195324,14 +207941,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7983 - 27664 - 318 + 8529 + -4333 + 194 28 - 8145 - 27678 + 8629 + -4319 @@ -195346,26 +207963,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - fafbc7da-03fa-4b0a-be17-928136a8e8a0 + 7b1e8ef6-c5ee-403f-ad88-16e9036f420a true Variable O O true - 94347c95-768a-47fd-8559-3a3d676c08c0 + d0988520-fb8a-4880-87d8-c46a3ba97662 1 - 7985 - 27666 + 8531 + -4331 14 24 - 7993.5 - 27678 + 8539.5 + -4319 @@ -195374,7 +207991,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 9a626f9b-35e2-4fb5-b530-6aa0f18281b3 + 47e748c3-3345-402b-9a91-3f36146a071c true Result @@ -195385,14 +208002,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8290 - 27666 + 8712 + -4331 9 24 - 8296 - 27678 + 8718 + -4319 @@ -195404,36 +208021,88 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 8ec86459-bf01-4409-baee-174d0d2b13d0 - Data + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - Contains a collection of generic data - true - c36c35db-46d3-471e-bf13-99083fb06848 - true - Data - Data + A panel for custom notes and text values + f7b23a8b-7fc6-4fa4-a438-983ba435c227 + Panel + false - efcca8ec-2d30-438f-91cd-ec16d996422c + 1 + 47e748c3-3345-402b-9a91-3f36146a071c + 1 + Double click to edit panel content… + + + + + + 8534 + -4605 + 185 + 271 + + 0 + 0 + 0 + + 8534.124 + -4604.601 + + + + + + + 255;255;255;255 + + true + true + true + false + false + true + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + f7ad687b-b6be-499a-b82d-aa165826f3b5 + Relay + + false + f7b23a8b-7fc6-4fa4-a438-983ba435c227 1 - 8119 - 27626 - 50 - 24 + 8606 + -4642 + 40 + 16 - 8144.112 - 27638.71 + 8626 + -4634 @@ -195441,108 +208110,547 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 8ec86459-bf01-4409-baee-174d0d2b13d0 - Data + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of generic data - true - b7826491-b185-412e-9d32-92b7cbe0cbaf - true - Data - Data + + 2 + A wire relay object + d0988520-fb8a-4880-87d8-c46a3ba97662 + Relay + false - afcf22ba-d1d3-46ed-99ae-25ef2b8c08b2 + e6c3b639-be98-4559-b61b-0cb8773ea56a 1 - 7777 - 27627 - 50 - 24 + 8606 + -4286 + 40 + 16 + + + 8626 + -4278 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 055af412-306c-4401-b17a-dcf79a4f92f8 + f7b23a8b-7fc6-4fa4-a438-983ba435c227 + f7ad687b-b6be-499a-b82d-aa165826f3b5 + d0988520-fb8a-4880-87d8-c46a3ba97662 + 4 + 0286b4ea-b839-419d-be31-e99d77dd5f80 + Group + + + + + + + + + + + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material + + + + + Create an OpenGL material. + true + acb0d022-ccad-48d2-8f4d-525ba623846a + Create Material + Create Material + + + + + + 8554 + -5404 + 144 + 104 + + + 8638 + -5352 + + + + + + Colour of the diffuse channel + 88c131f3-893a-4058-b1e8-340dac20e020 + Diffuse + Diffuse + false + 0 + + + + + + 8556 + -5402 + 67 + 20 + + + 8591 + -5392 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;217;217;217 + + + + + + + + + + + + Colour of the specular highlight + 628e17fb-ff06-4def-9a1c-a8dbdcff4ea4 + Specular + Specular + false + 0 + + + + + + 8556 + -5382 + 67 + 20 + + + 8591 + -5372 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;0;255;255 + + + + + + + + + + + + Emissive colour of the material + 89b340d3-0c3c-40b9-9399-4119a7eda41b + Emission + Emission + false + 0 + + + + + + 8556 + -5362 + 67 + 20 + + + 8591 + -5352 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;0;0;0 + + + + + + + + + + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + 16d9625b-f22b-42eb-8418-fdcf6c0c9ecf + Transparency + Transparency + false + 0 + + + + + + 8556 + -5342 + 67 + 20 + + + 8591 + -5332 + + + + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + + + + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + 3128d6e1-de73-4d10-a72f-11dc901278d3 + Shine + Shine + false + 0 + + + + + + 8556 + -5322 + 67 + 20 + + + 8591 + -5312 + + + + + + 1 + + + + + 1 + {0} + + + + + 100 + + + + + + + + + + + Resulting material + 7a39c583-353d-4716-ae4d-8460e2730a7d + Material + Material + false + 0 + + + + + + 8653 + -5402 + 43 + 100 + + + 8676 + -5352 + + + + + + + + + + + + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview + + + + + Allows for customized geometry previews + true + true + 2c6b6b16-562b-472f-be31-094ce887a23b + Custom Preview + Custom Preview + + + + + + + 8585 + -5475 + 82 + 44 - 7802.112 - 27639.2 + 8653 + -5453 + + + Geometry to preview + true + c95a260d-1ea3-41a6-a781-7be862af3855 + Geometry + Geometry + false + c3e25048-10c2-4409-a8fd-fd88063c3a38 + 1 + + + + + + 8587 + -5473 + 51 + 20 + + + 8614 + -5463 + + + + + + + + The material override + e69574d4-9c41-48d0-b1bc-59539d46f34c + Material + Material + false + 7a39c583-353d-4716-ae4d-8460e2730a7d + 1 + + + + + + 8587 + -5453 + 51 + 20 + + + 8614 + -5443 + + + + + + 1 + + + + + 1 + {0} + + + + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + + 0 + + + + + + + + - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Scale an object uniformly in all directions. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 9c8e42ec-afbe-4493-a857-2910b3a3d5d1 - true - Scale - Scale + 32088864-4583-4634-b82b-7298f7d02c2e + Evaluate Length + Evaluate Length - + - 7886 - 28797 - 154 + 8554 + -5563 + 144 64 - 7970 - 28829 + 8628 + -5531 - - Base geometry - 3847a3dc-7c92-40d1-8b7b-bb3e547e5944 - true - Geometry - Geometry - true - c0c5cf9e-a76c-48c0-8409-578eb6c6bd0b + + Curve to evaluate + d91863bc-b4ae-47e4-8651-7afb890e0408 + Curve + Curve + false + c3e25048-10c2-4409-a8fd-fd88063c3a38 1 - 7888 - 28799 - 67 + 8556 + -5561 + 57 20 - 7931 - 28809 + 8586 + -5551 - - Center of scaling - fcaacee8-0396-4fda-a648-d9371b71b857 - true - Center - Center + + Length factor for curve evaluation + 7849549e-7552-4627-8ecf-003d5a58d2b9 + Length + Length false 0 @@ -195550,14 +208658,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7888 - 28819 - 67 + 8556 + -5541 + 57 20 - 7931 - 28829 + 8586 + -5531 @@ -195573,13 +208681,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 1 @@ -195589,29 +208692,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - 69f241da-74c1-4332-85a4-86fd1ff85dde - 2^X - true - Factor - Factor + + If True, the Length factor is normalized (0.0 ~ 1.0) + 9616d789-5606-4c4e-876b-3043c3e5d066 + Normalized + Normalized false - 6bdecbe7-bc2a-4446-a1b4-7daa96fe6b7b - 1 + 0 - 7888 - 28839 - 67 + 8556 + -5521 + 57 20 - 7931 - 28849 + 8586 + -5511 @@ -195628,7 +208728,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + true @@ -195638,12 +208738,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - 9eb06eeb-44df-4f76-a253-e3e979a8c409 - true - Geometry - Geometry + + Point at the specified length + 8126a183-e4df-4b20-a6e8-c52b71df4230 + Point + Point false 0 @@ -195651,26 +208750,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7985 - 28799 + 8643 + -5561 53 - 30 + 20 - 8013 - 28814 + 8671 + -5551 - - Transformation data - 50c4c37f-0547-4e81-9732-d9fff228a884 - true - Transform - Transform + + Tangent vector at the specified length + fc1bed4d-c464-425e-9cc1-158e11c2f37c + Tangent + Tangent false 0 @@ -195678,14 +208776,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7985 - 28829 + 8643 + -5541 53 - 30 + 20 + + + 8671 + -5531 + + + + + + + + Curve parameter at the specified length + 7c4f6130-57bb-4111-8df2-2b2260750801 + Parameter + Parameter + false + 0 + + + + + + 8643 + -5521 + 53 + 20 - 8013 - 28844 + 8671 + -5511 @@ -195695,71 +208819,69 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 + Interpolate - - Scale an object uniformly in all directions. + + Create an interpolated curve through a set of points. true - dda26e08-664b-4b02-8304-34bddc8ec9d8 - true - Scale - Scale + 5e9b3ce0-f07a-4a9e-9888-66dff7ee1c02 + Interpolate + Interpolate - + - 7886 - 28714 - 154 - 64 + 8564 + -5668 + 125 + 84 - 7970 - 28746 + 8631 + -5626 - Base geometry - 5fcbe13d-12ef-471c-9321-38c909d62e55 - true - Geometry - Geometry - true - 43239747-5011-4f84-82c8-9838b5a52246 + 1 + Interpolation points + ae4fe3df-87cc-4b2b-a609-682479d11bc1 + Vertices + Vertices + false + 8126a183-e4df-4b20-a6e8-c52b71df4230 1 - 7888 - 28716 - 67 + 8566 + -5666 + 50 20 - 7931 - 28726 + 8592.5 + -5656 - - Center of scaling - a4e572d9-5a64-4914-8660-0374d389941d - true - Center - Center + + Curve degree + 3726f23c-2524-4300-b04e-a876d1b5917e + Degree + Degree false 0 @@ -195767,14 +208889,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7888 - 28736 - 67 + 8566 + -5646 + 50 20 - 7931 - 28746 + 8592.5 + -5636 @@ -195790,13 +208912,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 1 @@ -195806,29 +208923,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - a4edf956-f052-482c-8046-5c76b702b153 - 2^X - true - Factor - Factor + + Periodic curve + 91b09e93-3db1-453c-a7ab-85af27a7de44 + Periodic + Periodic false - 6bdecbe7-bc2a-4446-a1b4-7daa96fe6b7b - 1 + 0 - 7888 - 28756 - 67 + 8566 + -5626 + 50 20 - 7931 - 28766 + 8592.5 + -5616 @@ -195845,7 +208959,53 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1000 + false + + + + + + + + + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + 4795b47d-6054-4761-a02a-efc89890c034 + KnotStyle + KnotStyle + false + 0 + + + + + + 8566 + -5606 + 50 + 20 + + + 8592.5 + -5596 + + + + + + 1 + + + + + 1 + {0} + + + + + 2 @@ -195855,12 +209015,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - b925096e-42ca-48e1-864c-148562f35cc8 - true - Geometry - Geometry + + Resulting nurbs curve + 2d4c983e-934e-44a0-b2e7-29a129a8ab4a + Curve + Curve false 0 @@ -195868,26 +209027,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7985 - 28716 - 53 - 30 + 8646 + -5666 + 41 + 26 - 8013 - 28731 + 8668 + -5652.667 - - Transformation data - 6ef435be-c9eb-4f96-9131-2dbdb6eb27c8 - true - Transform - Transform + + Curve length + 1a5f5aff-f4bc-4710-8a58-f1eff04fb041 + Length + Length false 0 @@ -195895,14 +209053,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7985 - 28746 - 53 - 30 + 8646 + -5640 + 41 + 27 - 8013 - 28761 + 8668 + -5626 + + + + + + + + Curve domain + dc9ad2fc-417a-4a9d-bd7f-0a9ab76a64f9 + Domain + Domain + false + 0 + + + + + + 8646 + -5613 + 41 + 27 + + + 8668 + -5599.333 @@ -195912,71 +209096,89 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material - - Scale an object uniformly in all directions. + + Create an OpenGL material. true - cd4aaa78-bb6c-43bd-ae4e-037d66f67954 - true - Scale - Scale + 3b90f506-03a7-4845-877e-09ac198232f8 + Create Material + Create Material - + - 7894 - 28568 - 154 - 64 + 8554 + -5795 + 144 + 104 - 7978 - 28600 + 8638 + -5743 - - Base geometry - 7dcc7c56-2990-4356-a903-1d9b61b4b816 - true - Geometry - Geometry - true - 4540e1d9-0aa8-45ba-b2e6-c402a16ccd98 - 1 + + Colour of the diffuse channel + d6416146-56fa-4859-a97d-036474b70948 + Diffuse + Diffuse + false + 0 - + - 7896 - 28570 + 8556 + -5793 67 20 - 7939 - 28580 + 8591 + -5783 + + + 1 + + + + + 1 + {0} + + + + + + 255;191;191;191 + + + + + + + - - Center of scaling - 8a44dcdb-3d64-4b11-b401-0db1b5ee2dbd - true - Center - Center + + Colour of the specular highlight + 3be21f91-257b-4ddd-809e-b97c59a1e0c6 + Specular + Specular false 0 @@ -195984,14 +209186,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7896 - 28590 + 8556 + -5773 67 20 - 7939 - 28600 + 8591 + -5763 @@ -196007,12 +209209,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 + + 255;0;255;255 @@ -196023,29 +209222,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - 1d036fb0-b50c-4552-af8f-5163ae45e385 - 1/2^X - true - Factor - Factor + + Emissive colour of the material + afcc7737-fe73-4a8f-8029-240e0f4cf618 + Emission + Emission false - 6bdecbe7-bc2a-4446-a1b4-7daa96fe6b7b - 1 + 0 - 7896 - 28610 + 8556 + -5753 67 20 - 7939 - 28620 + 8591 + -5743 @@ -196062,7 +209258,101 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1000 + + 255;0;0;0 + + + + + + + + + + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + dd2e017e-2211-409f-bfb2-5f7b923e6493 + Transparency + Transparency + false + 0 + + + + + + 8556 + -5733 + 67 + 20 + + + 8591 + -5723 + + + + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + + + + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + 8ca0d278-4899-4f7f-884f-b3186faa0d9a + Shine + Shine + false + 0 + + + + + + 8556 + -5713 + 67 + 20 + + + 8591 + -5703 + + + + + + 1 + + + + + 1 + {0} + + + + + 100 @@ -196072,239 +209362,565 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - decde381-1034-4ed6-b96f-3a09ec3ed8a9 - true + + Resulting material + 2de0e8af-afec-4bf0-823e-b2dafff3bdb0 + Material + Material + false + 0 + + + + + + 8653 + -5793 + 43 + 100 + + + 8676 + -5743 + + + + + + + + + + + + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview + + + + + Allows for customized geometry previews + true + true + bfc4389d-003e-477a-a96e-9be97a11a1fc + Custom Preview + Custom Preview + + + + + + + 8585 + -5861 + 82 + 44 + + + 8653 + -5839 + + + + + + Geometry to preview + true + f12f27a4-d002-4edc-9e54-81dfcdc4c1a8 Geometry Geometry false - 0 + 2d4c983e-934e-44a0-b2e7-29a129a8ab4a + 1 - 7993 - 28570 - 53 - 30 + 8587 + -5859 + 51 + 20 - 8021 - 28585 + 8614 + -5849 - + - Transformation data - 04ffc2cf-8e67-45f0-b395-a675c7b0e610 - true - Transform - Transform + The material override + 3bb5abc7-cf54-4471-8066-2d41bfb8fb34 + Material + Material false - 0 + 2de0e8af-afec-4bf0-823e-b2dafff3bdb0 + 1 - + - 7993 - 28600 - 53 - 30 + 8587 + -5839 + 51 + 20 - 8021 - 28615 + 8614 + -5829 + + + 1 + + + + + 1 + {0} + + + + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + + 0 + + + + + + - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef + Quick Graph - 2 - A wire relay object - 6bdecbe7-bc2a-4446-a1b4-7daa96fe6b7b - true - Relay - + 1 + Display a set of y-values as a graph + 35ed44d6-8925-43ec-b848-693e0c903684 + Quick Graph + Quick Graph false - 0d5480fd-b809-4f0b-985d-ac75960fc64f + 0 + d0988520-fb8a-4880-87d8-c46a3ba97662 1 - + - 7951 - 28861 - 40 - 16 + 8551 + -4802 + 150 + 150 - 7971 - 28869 + 8551.943 + -4801.123 + -1 - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Numeric scroller for single numbers - 304e5ccb-5a35-4e0c-8b92-206985fc9cf3 - true - Digit Scroller - Digit Scroller - false - 0 + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 1308241c-2962-4068-b566-45d7d1464862 + a8fea270-471c-48e4-bdd4-7623c0e7cd42 + 958ac6d9-9913-4b81-897f-75ffbe9ab989 + 961c1ebb-49c2-4cbf-8cf2-32ac040219cc + 80204c84-5344-43cd-b21f-4e8ddcef35db + 4c3c72c8-12c1-4fd5-9fcf-a2eb1519b85c + e9ae8160-d2b3-44ef-86e8-dd7f08b43044 + 1c4524a2-fe06-4646-bca0-dce0e628bf7e + 3070e8c3-c6af-485c-9762-12920d5be194 + cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd + 7df2a155-f92e-4032-9402-a3de64aebbed + cd8b1129-dc7f-420f-9cbb-ca08c2aad9a0 + 9bdde40e-728f-47b3-87a1-6736a31081f9 + aa56f46c-6f3e-4690-bac9-0ddeb1330f60 + 07cdd545-012e-4fbe-9f4c-fdff07d4aacf + 0231341d-45bf-409c-87e1-3076fc8e8826 + f2dce42c-83e7-4b56-80a3-e4a43e6e07d4 + 4ed94f9b-7e1c-4a70-8b7f-8419ec37c771 + 2b198d70-8c2a-4c53-9a11-b9dc1217547c + aca04aaa-78fa-48f3-a017-3850af00a290 + 9d3e4b58-71a4-413c-a6f3-0d2b9c1d2fec + 171063ec-5237-4ea7-8591-b19e096a9321 + e33e647d-9450-4046-b896-0048f321a21a + 8c900630-e962-42e6-9bcf-0396db8b5a73 + 36151706-575a-488b-ace2-509d87b1d1f9 + 386a47b3-046b-4527-91a4-493a35e36bf4 + f5174c61-274d-43ca-9290-d9b4f776ef7e + 2d00c750-9af3-4c5e-8b2d-7c57759944d9 + b3f51329-faea-49ea-adcd-29cd86a36064 + fc6efd46-427a-499f-a829-be384372c26f + 04ffe3f4-78ff-42c3-a738-a29fdc273441 + 2f1b62c4-3c72-4efb-b6bc-6907b9b03362 + 9d31e7c3-a0f9-4c17-ab3b-70600093dee8 + a19b0781-72c8-4017-9220-7ea910e98bea + 34 + a54b3cbc-f22d-4d12-a6d6-5266cc2328f4 + Group + - - - - 12 - Digit Scroller - 11 - - 16.0 - - + + + + + + + + + afb96615-c59a-45c9-9cac-e27acb1c7ca0 + Explode + + + + + Explode a curve into smaller segments. + true + 1308241c-2962-4068-b566-45d7d1464862 + Explode + Explode + + - 7848 - 28953 - 250 - 20 + 8558 + -6101 + 136 + 44 - 7848.336 - 28953.39 + 8625 + -6079 + + + Curve to explode + 84b66c15-2163-4bdf-8942-3a850ebbcbcb + Curve + Curve + false + 2d4c983e-934e-44a0-b2e7-29a129a8ab4a + 1 + + + + + + 8560 + -6099 + 50 + 20 + + + 8586.5 + -6089 + + + + + + + + Recursive decomposition until all segments are atomic + 6f07b9d6-ff07-47d7-8c1e-c3c3fed99398 + Recursive + Recursive + false + 0 + + + + + + 8560 + -6079 + 50 + 20 + + + 8586.5 + -6069 + + + + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + + + + + + 1 + Exploded segments that make up the base curve + f070400f-56ab-4dff-92cb-7953269051bd + Segments + Segments + false + 0 + + + + + + 8640 + -6099 + 52 + 20 + + + 8667.5 + -6089 + + + + + + + + 1 + Vertices of the exploded segments + 10d8cd2f-9fe7-45ea-a324-767a775d866e + Vertices + Vertices + false + 0 + + + + + + 8640 + -6079 + 52 + 20 + + + 8667.5 + -6069 + + + + + - + - 84627490-0fb2-4498-8138-ad134ee4cb36 - Curve | Curve + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Solve intersection events for two curves. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 25493dac-1f0f-4b75-8b92-6eec422efc11 - true - Curve | Curve - Curve | Curve + a8fea270-471c-48e4-bdd4-7623c0e7cd42 + Evaluate Length + Evaluate Length - + - 7898 - 28650 - 146 + 8554 + -6184 + 144 64 - 7959 - 28682 + 8628 + -6152 - - First curve - c154949d-13a1-4de2-85ea-38b734e9424f - true - Curve A - Curve A + + Curve to evaluate + 17055edc-6681-4943-b2e8-8dcfd49c7734 + Curve + Curve false - 9eb06eeb-44df-4f76-a253-e3e979a8c409 + f070400f-56ab-4dff-92cb-7953269051bd 1 - 7900 - 28652 - 44 - 30 + 8556 + -6182 + 57 + 20 - 7923.5 - 28667 + 8586 + -6172 - - Second curve - 039a2f18-cf5c-461b-be77-ab9798fd34f2 - true - Curve B - Curve B + + Length factor for curve evaluation + a98a94ba-5288-4f47-a53c-9bc6eb320472 + Length + Length + false + 0 + + + + + + 8556 + -6162 + 57 + 20 + + + 8586 + -6152 + + + + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + + + + + + If True, the Length factor is normalized (0.0 ~ 1.0) + 894300cd-14b4-4e01-a6fe-34cc46327189 + Normalized + Normalized false - b925096e-42ca-48e1-864c-148562f35cc8 - 1 + 0 - + - 7900 - 28682 - 44 - 30 + 8556 + -6142 + 57 + 20 - 7923.5 - 28697 + 8586 + -6132 + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + - - 1 - Intersection events - 4540e1d9-0aa8-45ba-b2e6-c402a16ccd98 - true - 1 - Points - Points + + Point at the specified length + 87c2e57e-fdf9-4263-ac42-540d9ff33849 + Point + Point false 0 @@ -196312,27 +209928,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7974 - 28652 - 68 + 8643 + -6182 + 53 20 - 8001.5 - 28662 + 8671 + -6172 - - 1 - Parameters on first curve - a146daca-813a-45b0-a027-20dcb746cf60 - true - Params A - Params A + + Tangent vector at the specified length + 4fe1a3cf-c94a-4503-afd2-0c1c91b9b644 + Tangent + Tangent false 0 @@ -196340,27 +209954,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7974 - 28672 - 68 + 8643 + -6162 + 53 20 - 8001.5 - 28682 + 8671 + -6152 - - 1 - Parameters on second curve - 1fce959b-2d31-4cda-8868-0ad2b2b42d7e - true - Params B - Params B + + Curve parameter at the specified length + d24a78ed-36fc-401a-adac-a3b3d6765bf8 + Parameter + Parameter false 0 @@ -196368,14 +209980,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7974 - 28692 - 68 + 8643 + -6142 + 53 20 - 8001.5 - 28702 + 8671 + -6132 @@ -196385,131 +209997,167 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct + 4c619bc9-39fd-4717-82a6-1e07ea237bbe + Line SDL - - Deconstruct a point into its component parts. + + Create a line segment defined by start point, tangent and length.} true - 6dd5f4ed-a71f-43b5-9556-d3ab2e83be7a - true - Deconstruct - Deconstruct + 958ac6d9-9913-4b81-897f-75ffbe9ab989 + Line SDL + Line SDL - 7887 - 28400 - 168 + 8565 + -7817 + 122 64 - 7934 - 28432 + 8645 + -7785 - - Input point - d4306bac-3039-4cdb-98c4-e48499c1fd57 - true - Point - Point + + Line start point + 9c203306-8b9f-44cd-8942-72cd1484e37e + Start + Start false - decde381-1034-4ed6-b96f-3a09ec3ed8a9 + 87c2e57e-fdf9-4263-ac42-540d9ff33849 1 - 7889 - 28402 - 30 - 60 + 8567 + -7815 + 63 + 20 - 7905.5 - 28432 + 8608 + -7805 - - - Point {x} component - 08fe9886-fede-4488-90f0-870c2ef5d207 - ABS(X) - true - 2 - X component - X component + + + Line tangent (direction) + f2fd5222-af76-4b7d-be00-579a3c73a939 + Direction + Direction false - 0 + fcf27be5-b427-45c1-b24f-cbf8135f7f97 + 1 - + - 7949 - 28402 - 104 + 8567 + -7795 + 63 20 - 7984.5 - 28412 + 8608 + -7785 + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 1 + + + + + + + - - - Point {y} component - 662c3174-f77d-4ffa-bec9-f9cd4fd2e6c0 + + + Line length + 2ea24c5c-ea15-4a02-ac05-5213e6b94487 ABS(X) - true - 2 - Y component - Y component + Length + Length false - 0 + 87effdc3-1db3-44be-a60c-47c080041ccc + 1 - + - 7949 - 28422 - 104 + 8567 + -7775 + 63 20 - 7984.5 - 28432 + 8608 + -7765 + + + 1 + + + + + 1 + {0} + + + + + 0.015625 + + + + + + - - - Point {z} component - 22ab65a9-fdf7-4462-96d1-da310167ac92 - ABS(X) - true - 2 - Z component - Z component + + + Line segment + 40b16fd8-48f8-4d60-821d-5065fdcfec6d + Line + Line false 0 @@ -196517,14 +210165,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7949 - 28442 - 104 - 20 + 8660 + -7815 + 25 + 60 - 7984.5 - 28452 + 8674 + -7785 @@ -196534,60 +210182,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length + dd17d442-3776-40b3-ad5b-5e188b56bd4c + Relative Differences - - Measure the length of a list. + + Compute relative differences for a list of data true - ed78892a-320b-476c-8c93-6a7fa7e08ddd - true - List Length - List Length + 961c1ebb-49c2-4cbf-8cf2-32ac040219cc + Relative Differences + Relative Differences - 7924 - 28521 - 93 + 8562 + -6527 + 128 28 - 7963 - 28535 + 8615 + -6513 - + 1 - Base list - 61d82b8f-c27e-42c0-9bff-242aca4a8ba5 - true - List - List + List of data to operate on (numbers or points or vectors allowed) + e396510a-9c1b-41fa-8a30-92dcb605c1b7 + Values + Values false - decde381-1034-4ed6-b96f-3a09ec3ed8a9 + 2dc315f1-937b-49c1-8440-26fcaa4e2613 1 - 7926 - 28523 - 22 + 8564 + -6525 + 36 24 - 7938.5 - 28535 + 8583.5 + -6513 @@ -196595,11 +210241,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Number of items in L - 9f0a55bc-be29-46c8-92f5-19cf8f55bb4f - true - Length - Length + 1 + Differences between consecutive items + 8ed46bd9-dbfb-47b6-886d-e69c82c27480 + Differenced + Differenced false 0 @@ -196607,14 +210253,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7978 - 28523 - 37 + 8630 + -6525 + 58 24 - 7998 - 28535 + 8660.5 + -6513 @@ -196624,165 +210270,85 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 67028c15-5934-458f-ab2a-9f38d9cd0ed5 - true - Panel - - false - 1 - 9f0a55bc-be29-46c8-92f5-19cf8f55bb4f - 1 - Double click to edit panel content… - - - - - - 7949 - 28489 - 50 - 20 - - 0 - 0 - 0 - - 7949.137 - 28489.04 - - - - - - - 255;255;255;255 - - false - false - true - false - false - true - - - - - - - + - 9445ca40-cc73-4861-a455-146308676855 - Range + f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 + Replace Nulls - - Create a range of numbers. + + Replace nulls or invalid data with other data true - e6d66e97-4999-47ab-aafa-1244fd466ec2 - true - Range - Range + 80204c84-5344-43cd-b21f-4e8ddcef35db + Replace Nulls + Replace Nulls - + - 7908 - 28192 - 126 + 8558 + -6471 + 136 44 - 7982 - 28214 + 8644 + -6449 - Domain of numeric range - 9017495a-bad7-47d0-9a30-80301583303f - true - Domain - Domain + 1 + Items to test for null + aa406f5c-7722-4339-bb20-764b0e9e67eb + Items + Items false - f5633d88-5c8d-4738-9ca4-78f1f3b10604 + 3070e8c3-c6af-485c-9762-12920d5be194 1 - + - 7910 - 28194 - 57 + 8560 + -6469 + 69 20 - 7948 - 28204 + 8596 + -6459 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 1 - - - - - - - - - Number of steps - 98ded187-e65c-4902-9208-3f83d4358b44 - X-2 - true - Steps - Steps + + 1 + Items to replace nulls with + da9a0618-63d2-47b5-8196-b50d7e9599b3 + Replacements + Replacements false - 67028c15-5934-458f-ab2a-9f38d9cd0ed5 - 1 + 0 - 7910 - 28214 - 57 + 8560 + -6449 + 69 20 - 7948 - 28224 + 8596 + -6439 @@ -196798,8 +210364,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 10 + + Grasshopper.Kernel.Types.GH_Integer + 0 @@ -196809,13 +210376,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 1 - Range of numbers - 47f14d51-300b-482b-8dce-d227d4d36a41 - true - Range - Range + List without any nulls + 2dc315f1-937b-49c1-8440-26fcaa4e2613 + Items + Items false 0 @@ -196823,14 +210389,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7997 - 28194 - 35 - 40 + 8659 + -6469 + 33 + 20 + + + 8677 + -6459 + + + + + + + + Number of items replaced + f4905248-6e0a-406e-9bde-17fce7e324ca + Count + Count + false + 0 + + + + + + 8659 + -6449 + 33 + 20 - 8016 - 28214 + 8677 + -6439 @@ -196840,139 +210432,69 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d1a28e95-cf96-4936-bf34-8bf142d731bf - Construct Domain + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - - Create a numeric domain from two numeric extremes. + + Measure the length of a list. true - 9ac4b811-e818-4cae-b5a8-1125c38df8ce - true - Construct Domain - Construct Domain + 4c3c72c8-12c1-4fd5-9fcf-a2eb1519b85c + List Length + List Length - + - 7893 - 28254 - 156 - 44 + 8580 + -6576 + 93 + 28 - 7991 - 28276 + 8619 + -6562 - - Start value of numeric domain - 5de9b5e3-05b5-4d96-a127-d797480cf6e4 - true - Domain start - Domain start - false - 0 - - - - - - 7895 - 28256 - 81 - 20 - - - 7945 - 28266 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - End value of numeric domain - cd414644-3cdd-49c2-a949-93d34363cefc - X-2 - true - Domain end - Domain end + + 1 + Base list + a20188e8-c005-4c13-87de-593229e8ee33 + List + List false - 67028c15-5934-458f-ab2a-9f38d9cd0ed5 + 8ed46bd9-dbfb-47b6-886d-e69c82c27480 1 - + - 7895 - 28276 - 81 - 20 + 8582 + -6574 + 22 + 24 - 7945 - 28286 + 8594.5 + -6562 - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - Numeric domain between {A} and {B} - f5633d88-5c8d-4738-9ca4-78f1f3b10604 - true - Domain - Domain + + Number of items in L + 1acd961a-3cff-4355-8cf9-8a4a379aceba + Length + Length false 0 @@ -196980,14 +210502,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8006 - 28256 - 41 - 40 + 8634 + -6574 + 37 + 24 - 8028 - 28276 + 8654 + -6562 @@ -196997,19 +210519,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item - + 0 Retrieve a specific item from a list. true - 26626c04-163a-4a20-980f-a24b2f442126 - true + e9ae8160-d2b3-44ef-86e8-dd7f08b43044 List Item List Item @@ -197017,14 +210538,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7918 - 28108 - 106 + 8589 + -6739 + 74 64 - 7982 - 28140 + 8637 + -6707 @@ -197039,58 +210560,55 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 1 Base list - f6f764a0-a6d4-4a7b-b3db-bf3cc6ffe82a - true - 1 + ad213ae7-b71e-4039-a0d6-459b28da0125 List List false - 834ee95c-4eac-4530-8a3c-29c57058ad84 + 8ed46bd9-dbfb-47b6-886d-e69c82c27480 1 - 7920 - 28110 - 47 + 8591 + -6737 + 31 20 - 7953 - 28120 + 8608 + -6727 - + Item index - e9ce2f59-3303-4a53-ba0d-15261a26e9ff - true + 76e8c08d-2fcd-4fb3-9fe2-37fe4031ebd3 Index Index false - 47f14d51-300b-482b-8dce-d227d4d36a41 + 10595e98-3151-4b9c-a11b-a6c0545e7005 1 - 7920 - 28130 - 47 + 8591 + -6717 + 31 20 - 7953 - 28140 + 8608 + -6707 @@ -197117,10 +210635,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Wrap index to list bounds - 478b03d0-58e3-42d1-a713-e7fca9401b60 - true + 624287d8-7c98-4eed-b1a1-6d8388a5623b Wrap Wrap false @@ -197130,14 +210647,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7920 - 28150 - 47 + 8591 + -6697 + 31 20 - 7953 - 28160 + 8608 + -6687 @@ -197164,11 +210681,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Item at {i'} - 8518e1e8-f491-41ba-8c28-753b8dee029c - true - 1 + 61241945-3657-40a8-9e15-c514dc213b14 false Item i @@ -197179,14 +210694,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7997 - 28110 - 25 + 8652 + -6737 + 9 60 - 8003 - 28140 + 8658 + -6707 @@ -197198,43 +210713,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 3581f42a-9592-4549-bd6b-1c0fc39d067b - Construct Point + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - - Construct a point from {xyz} coordinates. + + Create a series of numbers. true - e7098bff-3c56-4289-ab1d-5e2df2dc2cfb - true - Construct Point - Construct Point + 1c4524a2-fe06-4646-bca0-dce0e628bf7e + Series + Series - 7898 - 28025 - 145 + 8568 + -6657 + 117 64 - 7980 - 28057 + 8634 + -6625 - - {x} coordinate - a56a7dcb-f55d-49c6-9d98-72ac0015e769 - true - X coordinate - X coordinate + + First number in the series + da14d6ed-fdc7-4f8c-ace8-21f9ebf4dca5 + Start + Start false 0 @@ -197242,141 +210755,408 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7900 - 28027 - 65 + 8570 + -6655 + 49 + 20 + + + 8604 + -6645 + + + + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + + + + + + Step size for each successive number + 843aca86-f378-48f1-a0f9-83f2a2449e56 + Step + Step + false + 0 + + + + + + 8570 + -6635 + 49 + 20 + + + 8604 + -6625 + + + + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + + + + + + Number of values in the series + baf6dd11-b467-40b4-b007-16b1285574bb + X-1 + Count + Count + false + 1acd961a-3cff-4355-8cf9-8a4a379aceba + 1 + + + + + + 8570 + -6615 + 49 20 - 7934 - 28037 + 8604 + -6605 + + + + + + 1 + + + + + 1 + {0} + + + + + 10 + + + + + + + + + + + 1 + Series of numbers + 10595e98-3151-4b9c-a11b-a6c0545e7005 + Series + Series + false + 0 + + + + + + 8649 + -6655 + 34 + 60 + + + 8667.5 + -6625 + + + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 3070e8c3-c6af-485c-9762-12920d5be194 + Relay + + false + e6c3b639-be98-4559-b61b-0cb8773ea56a + 1 + + + + + + 8606 + -6408 + 40 + 16 + + + 8626 + -6400 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd + Relay + + false + 61241945-3657-40a8-9e15-c514dc213b14 + 1 + + + + + + 8606 + -6772 + 40 + 16 + + + 8626 + -6764 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 961c1ebb-49c2-4cbf-8cf2-32ac040219cc + 80204c84-5344-43cd-b21f-4e8ddcef35db + 4c3c72c8-12c1-4fd5-9fcf-a2eb1519b85c + e9ae8160-d2b3-44ef-86e8-dd7f08b43044 + 1c4524a2-fe06-4646-bca0-dce0e628bf7e + 3070e8c3-c6af-485c-9762-12920d5be194 + cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd + 7 + 7df2a155-f92e-4032-9402-a3de64aebbed + Group + + + + + + + + + + + 2dc44b22-b1dd-460a-a704-6462d6e91096 + Curve Closest Point + + + + + Find the closest point on a curve. + true + cd8b1129-dc7f-420f-9cbb-ca08c2aad9a0 + Curve Closest Point + Curve Closest Point + + + + + + 8566 + -6272 + 120 + 64 + + + 8616 + -6240 + + + + + + Point to project onto curve + 8c8e447e-c40a-406f-a912-0af9d9418158 + Point + Point + false + 87c2e57e-fdf9-4263-ac42-540d9ff33849 + 1 + + + + + + 8568 + -6270 + 33 + 30 + + + 8586 + -6255 + + + + + + + + Curve to project onto + b537d0fc-1b99-4cee-8f72-2e5ec93517fc + Curve + Curve + false + ad8132cb-3abf-4b13-8343-c8709d4759c3 + 1 + + + + + + 8568 + -6240 + 33 + 30 + + + 8586 + -6225 - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - - - {y} coordinate - 90bab88d-fe52-467e-8783-893ea04b7c4b - true - Y coordinate - Y coordinate + + + Point on the curve closest to the base point + 831efa09-2268-4b48-8fe9-85e41869626d + Point + Point false 0 - + - 7900 - 28047 - 65 + 8631 + -6270 + 53 20 - 7934 - 28057 + 8659 + -6260 - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - - - {z} coordinate - cc7e0a61-59ef-46a6-9518-54fffcbceb17 - true - Z coordinate - Z coordinate + + + Parameter on curve domain of closest point + 58908568-231c-4f5a-a6fa-c73247c8394d + Parameter + Parameter false 0 - + - 7900 - 28067 - 65 + 8631 + -6250 + 53 20 - 7934 - 28077 + 8659 + -6240 - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - Point coordinate - ccfc0a63-d660-4276-b4c9-ac309204b3cd - true - 1 - Point - Point + + + Distance between base point and curve + 077c9b67-e237-4348-a44d-58f3526da86d + Distance + Distance false 0 @@ -197384,14 +211164,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7995 - 28027 - 46 - 60 + 8631 + -6230 + 53 + 20 - 8011.5 - 28057 + 8659 + -6220 @@ -197401,206 +211181,95 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b7798b74-037e-4f0c-8ac7-dc1043d093e0 - Rotate + 4c4e56eb-2f04-43f9-95a3-cc46a14f495a + Line - - Rotate an object in a plane. + + Create a line between two points. true - 8429a1af-d262-4516-8ba6-4819d9bce080 - true - Rotate - Rotate + 9bdde40e-728f-47b3-87a1-6736a31081f9 + Line + Line - + - 7884 - 27942 - 174 - 64 + 8569 + -6351 + 114 + 44 - 7952 - 27974 + 8641 + -6329 - - Base geometry - 2354448f-84ae-4964-ae1e-4c8be9e4cc1d - true - Geometry - Geometry - true - 8518e1e8-f491-41ba-8c28-753b8dee029c + + Line start point + 8c01a364-354b-4123-bf8e-788ab7e9668d + Start Point + Start Point + false + 831efa09-2268-4b48-8fe9-85e41869626d 1 - 7886 - 27944 - 51 + 8571 + -6349 + 55 20 - 7913 - 27954 + 8600 + -6339 - - Rotation angle in radians - fb8b0864-fea6-4081-b308-2eb08c6eca8d - true - Angle - Angle - false - 0 - false - - - - - - 7886 - 27964 - 51 - 20 - - - 7913 - 27974 - - - - - - 1 - - - - - 1 - {0} - - - - - 3.1415926535897931 - - - - - - - - - - - Rotation plane - 22341cb1-b6d4-4f32-a6b9-aa0a2002592a - true - Plane - Plane + + Line end point + 5efbcafb-a8b1-40c9-b013-b98ca6404b11 + End Point + End Point false - ccfc0a63-d660-4276-b4c9-ac309204b3cd + 87c2e57e-fdf9-4263-ac42-540d9ff33849 1 - + - 7886 - 27984 - 51 + 8571 + -6329 + 55 20 - 7913 - 27994 + 8600 + -6319 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 0 - 1 - 0 - 0 - 0 - 1 - 0 - - - - - - - - - Rotated geometry - 418b0f69-82c4-44ab-9c99-33ec6ccaf813 - true - 1 - Geometry - Geometry - false - true - 0 - - - - - - 7967 - 27944 - 89 - 30 - - - 7995 - 27959 - - - - - - - - Transformation data - f1e959a8-313a-4c1d-967f-a14d1ad0a983 - true - Transform - Transform + + Line segment + fcf27be5-b427-45c1-b24f-cbf8135f7f97 + Line + Line false 0 @@ -197608,14 +211277,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7967 - 27974 - 89 - 30 + 8656 + -6349 + 25 + 40 - 7995 - 27989 + 8670 + -6329 @@ -197625,107 +211294,84 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 3581f42a-9592-4549-bd6b-1c0fc39d067b - Construct Point + 2fcc2743-8339-4cdf-a046-a1f17439191d + Remap Numbers - - Construct a point from {xyz} coordinates. + + Remap numbers into a new numeric domain true - 23015bee-c083-4af1-a5dc-e173dadaafa5 - true - Construct Point - Construct Point + aa56f46c-6f3e-4690-bac9-0ddeb1330f60 + Remap Numbers + Remap Numbers - + - 7906 - 28318 - 129 + 8569 + -7515 + 115 64 - 7988 - 28350 + 8624 + -7483 - - {x} coordinate - 0214d13f-f5e0-4573-b5ff-7754e7ab348d - true - X coordinate - X coordinate + + Value to remap + a009a06f-b744-4641-ba39-6da744dd1786 + Value + Value false - 08fe9886-fede-4488-90f0-870c2ef5d207 + 0231341d-45bf-409c-87e1-3076fc8e8826 1 - + - 7908 - 28320 - 65 + 8571 + -7513 + 38 20 - 7942 - 28330 + 8591.5 + -7503 - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - {y} coordinate - 0b90d6cf-3608-4931-a60e-11be5a299728 - true - Y coordinate - Y coordinate + + Source domain + 51661fa8-76c5-4297-97bf-8f29aab2e0df + Source + Source false - 662c3174-f77d-4ffa-bec9-f9cd4fd2e6c0 + cf3276c6-3ff8-495e-a18b-a4cb62aa8de4 1 - 7908 - 28340 - 65 + 8571 + -7493 + 38 20 - 7942 - 28350 + 8591.5 + -7483 @@ -197742,7 +211388,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + + 0 + 1 + @@ -197752,28 +211401,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - {z} coordinate - 39310936-b23e-42ac-bd00-360d4ededdfe - true - Z coordinate - Z coordinate + + Target domain + 36c42bd1-a6da-42bd-997c-a90c8e12ecc6 + Target + Target false - 22ab65a9-fdf7-4462-96d1-da310167ac92 - 1 + 0 - 7908 - 28360 - 65 + 8571 + -7473 + 38 20 - 7942 - 28370 + 8591.5 + -7463 @@ -197790,7 +211437,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + + -1 + 1 + @@ -197800,12 +211450,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Point coordinate - 834ee95c-4eac-4530-8a3c-29c57058ad84 - true - Point - Point + + Remapped number + 67317794-b31b-4918-b9c9-2d691c779c86 + Mapped + Mapped false 0 @@ -197813,14 +211462,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8003 - 28320 - 30 - 60 + 8639 + -7513 + 43 + 30 + + + 8662 + -7498 + + + + + + + + Remapped and clipped number + ff60aaf9-df97-4f6d-a707-99d226930fff + Clipped + Clipped + false + 0 + + + + + + 8639 + -7483 + 43 + 30 - 8019.5 - 28350 + 8662 + -7468 @@ -197830,249 +211505,86 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 3cadddef-1e2b-4c09-9390-0e8f78f7609f - Merge + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds - - Merge a bunch of data streams + + Create a numeric domain which encompasses a list of numbers. true - 1107e188-eef7-4c19-ae98-e31de26131c5 - true - Merge - Merge + 07cdd545-012e-4fbe-9f4c-fdff07d4aacf + Bounds + Bounds - + - 7927 - 27839 - 87 - 84 + 8565 + -7433 + 122 + 28 - 7963 - 27881 + 8629 + -7419 - - - 4 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 + Numbers to include in Bounds + b43a60e6-0f51-4858-a517-0336714d6020 + Numbers + Numbers + false + 0231341d-45bf-409c-87e1-3076fc8e8826 + 1 - - - - 2 - Data stream 1 - c83d69f4-9208-4076-96bf-b57d34d098a1 - true - false - Data 1 - D1 - true - 8518e1e8-f491-41ba-8c28-753b8dee029c - 1 - - - - - - 7929 - 27841 - 19 - 20 - - - 7940 - 27851 - - - - - - - - 2 - Data stream 2 - f9ab74c4-5174-4db4-8d00-6d5d809f3da7 - true - false - Data 2 - D2 - true - ccfc0a63-d660-4276-b4c9-ac309204b3cd - 1 - - - - - - 7929 - 27861 - 19 - 20 - - - 7940 - 27871 - - - - - - - - 2 - Data stream 3 - 0aae4231-b0eb-4301-9c22-cb3314c1e15e - true - false - Data 3 - D3 - true - 418b0f69-82c4-44ab-9c99-33ec6ccaf813 - 1 - - - - - - 7929 - 27881 - 19 - 20 - - - 7940 - 27891 - - - - - - - - 2 - Data stream 4 - bb807ba9-d448-44dd-85ab-b311f681290e - true - false - Data 4 - D4 - true - 0 - - - - - - 7929 - 27901 - 19 - 20 - - - 7940 - 27911 - - - - - - - - 2 - Result of merge - b54f308e-40d5-49cf-9603-04608ca6bb66 - true - Result - Result - false - 0 + + + + + 8567 + -7431 + 47 + 24 + + + 8592 + -7419 + - - - - - 7978 - 27841 - 34 - 80 - - - 7996.5 - 27881 - - - - - - - - - - - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number - - - - - Contains a collection of floating point numbers - 0d5480fd-b809-4f0b-985d-ac75960fc64f - true - Number - Number - false - 304e5ccb-5a35-4e0c-8b92-206985fc9cf3 - 1 - - - - - - 7948 - 28909 - 50 - 24 - - - 7973.441 - 28921.52 - - - - - - 1 + + + Numeric Domain between the lowest and highest numbers in {N} + cf3276c6-3ff8-495e-a18b-a4cb62aa8de4 + Domain + Domain + false + 0 - + - 1 - {0} + + 8644 + -7431 + 41 + 24 + + + 8666 + -7419 + - - - - 65536 - - - @@ -198080,61 +211592,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - 23015bee-c083-4af1-a5dc-e173dadaafa5 - 1 - 85d75ab8-1a3b-48c1-a00b-452e5ebf23fb - Group - Construct Point - - - - - - - - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay - + 2 A wire relay object - e67debd2-544c-4a62-830a-f5782ec6d95b - true + 0231341d-45bf-409c-87e1-3076fc8e8826 Relay - + false - 145da25a-2a67-48d1-8b10-c024ec21e886 + cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd 1 - 8783 - 30078 + 8606 + -7386 40 16 - 8803 - 30086 + 8626 + -7378 @@ -198142,344 +211628,123 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - - Evaluate an expression - FORMAT("{0:R}",ROUND(X, 15)) + + Mathematical multiplication true - ec56aa9b-bf0e-43f9-a278-6ef141612b48 - true - Expression - Expression + f2dce42c-83e7-4b56-80a3-e4a43e6e07d4 + Multiplication + Multiplication - 8540 - 28286 - 326 - 28 + 8585 + -7714 + 82 + 44 - 8685 - 28300 + 8616 + -7692 - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - Expression variable - a9b4973d-6e2e-4c25-90a7-e65f57c6ce56 - true - Variable X - X + + First item for multiplication + bec89cf1-2842-4210-aad3-6cd6bcb1e28b + A + A true - 29a9aaab-a1e8-4621-8fa9-ab9577de3e21 + 52b7c6f1-d950-441f-8e93-4956fa73de0d 1 - 8542 - 28288 + 8587 + -7712 14 - 24 - - - 8550.5 - 28300 - - - - - - - - Result of expression - d2ecb03c-5a84-47f8-afac-17ae45bc6a9a - true - Result - Result - false - true - 0 - - - - - - 8814 - 28288 - 50 - 24 + 20 - 8832.5 - 28300 + 8595.5 + -7702 - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",ROUND(Y, 15)) - true - 372c9713-8b48-4080-bca3-e19d37da43ba - true - Expression - Expression - - - - - - 8532 - 28058 - 325 - 28 - - - 8676 - 28072 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - d9894b40-483e-47a3-beb8-5c0e8978e30d - true - Variable Y - Y + + + Second item for multiplication + 21938a22-f620-42c1-acc9-b66acd85598d + B + B true - 66983311-dc16-4275-bf06-bf946c994bad + aca04aaa-78fa-48f3-a017-3850af00a290 1 - 8534 - 28060 - 13 - 24 - - - 8542 - 28072 - - - - - - - - Result of expression - ad59754d-108e-4cfa-9319-1b92867cb4a7 - true - Result - Result - false - true - 0 - - - - - - 8805 - 28060 - 50 - 24 - - - 8823.5 - 28072 + 8587 + -7692 + 14 + 20 - - - - - - - - - - - - - 22990b1f-9be6-477c-ad89-f775cd347105 - Flip Curve - - - - - Flip a curve using an optional guide curve. - true - cf3fd21c-3ff1-405f-8188-7c3e36e89091 - true - Flip Curve - Flip Curve - - - - - - 9366 - 28973 - 100 - 44 - - - 9416 - 28995 - - - - - - Curve to flip - b593cb0c-3850-43cb-ab64-fb084a2ca7e3 - true - Curve - Curve - false - 76b2a5e6-be01-4e1b-a790-d5e42bb7344e - 1 - - - - - - 9368 - 28975 - 33 - 20 - - - 9386 - 28985 - - - - - - - - Optional guide curve - a253bdd5-f900-4077-99d2-697a4d89362c - true - Guide - Guide - true - 0 - - - - - - 9368 - 28995 - 33 - 20 - - - 9386 - 29005 - - - - - - - - Flipped curve - e8f53765-0f87-4d4c-8084-d0da5bf9ce22 - true - Curve - Curve - false - 0 - - - - - - 9431 - 28975 - 33 - 20 - - - 9449 - 28985 - - - - - - - - Flip action - c43c0669-746a-411a-938a-c9ae8295f8b2 - true - Flag - Flag - false - 0 - - - - - - 9431 - 28995 - 33 - 20 - - - 9449 - 29005 - + + 8595.5 + -7682 + + + + + + + + Result of multiplication + 87effdc3-1db3-44be-a60c-47c080041ccc + Result + Result + false + 0 + + + + + 8631 + -7712 + 34 + 40 + + + 8649.5 + -7692 + + + + @@ -198487,163 +211752,104 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - eeafc956-268e-461d-8e73-ee05c6f72c01 - Stream Filter + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - - Filters a collection of input streams + + Mathematical multiplication true - f9dc0f84-f005-4def-9a32-1595c75a315b - true - Stream Filter - Stream Filter + 4ed94f9b-7e1c-4a70-8b7f-8419ec37c771 + Multiplication + Multiplication - 9382 - 28853 - 89 - 64 + 8585 + -7607 + 82 + 44 - 9427 - 28885 + 8616 + -7585 - - 3 - 2e3ab970-8545-46bb-836c-1c11e5610bce + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - Index of Gate stream - 882b4266-a91e-46f7-86d2-b4f193520620 - true - Gate - Gate - false - 68fed558-dddc-4bde-84cf-30a1dc52175b - 1 - - - - - - 9384 - 28855 - 28 - 20 - - - 9399.5 - 28865 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - 2 - Input stream at index 0 - b6e0d67c-e5f8-423f-a932-7b958de629c9 - true - false - Stream 0 - 0 + + First item for multiplication + 09709c5b-c364-4326-9e31-4fd54c00a30b + A + A true - 76b2a5e6-be01-4e1b-a790-d5e42bb7344e + 2b198d70-8c2a-4c53-9a11-b9dc1217547c 1 - 9384 - 28875 - 28 + 8587 + -7605 + 14 20 - 9399.5 - 28885 + 8595.5 + -7595 - - - 2 - Input stream at index 1 - 85e8f5a0-9c99-4451-a993-addcc86813fb - true - false - Stream 1 - 1 + + + Second item for multiplication + 30ed3759-f0cc-4b6c-a2c5-e4165e9733c4 + B + B true - e8f53765-0f87-4d4c-8084-d0da5bf9ce22 + 67317794-b31b-4918-b9c9-2d691c779c86 1 - 9384 - 28895 - 28 + 8587 + -7585 + 14 20 - 9399.5 - 28905 + 8595.5 + -7575 - - 2 - Filtered stream - 6909d3f9-3b76-40d3-9d12-d3bb72e99f02 - true - false - Stream - S(0) + + Result of multiplication + 52b7c6f1-d950-441f-8e93-4956fa73de0d + Result + Result false 0 @@ -198651,14 +211857,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 9442 - 28855 - 27 - 60 + 8631 + -7605 + 34 + 40 - 9457 - 28885 + 8649.5 + -7585 @@ -198670,137 +211876,277 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 57da07bd-ecab-415d-9d86-af36d7073abc - Number Slider + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Numeric slider for single values - 68fed558-dddc-4bde-84cf-30a1dc52175b - true - Number Slider + + 2 + A wire relay object + 2b198d70-8c2a-4c53-9a11-b9dc1217547c + Relay + + false + 6e9b77db-7611-4fec-817e-dc345f560150 + 1 + + + + + + 8606 + -7542 + 40 + 16 + + + 8626 + -7534 + + + + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + aca04aaa-78fa-48f3-a017-3850af00a290 + Digit Scroller false 0 + + + 12 + + 3 + + 999.999999999 + + - 9349 - 28951 - 150 + 8502 + -7645 + 250 20 - 9349.287 - 28951.59 + 8502.252 + -7644.875 - - - 0 - 1 - 0 - 1 - 0 - 0 - 0 - - - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - A panel for custom notes and text values - 9f05096a-c595-4115-8939-54713cb925f1 - Panel + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + aa56f46c-6f3e-4690-bac9-0ddeb1330f60 + 07cdd545-012e-4fbe-9f4c-fdff07d4aacf + 0231341d-45bf-409c-87e1-3076fc8e8826 + f2dce42c-83e7-4b56-80a3-e4a43e6e07d4 + 4ed94f9b-7e1c-4a70-8b7f-8419ec37c771 + 2b198d70-8c2a-4c53-9a11-b9dc1217547c + aca04aaa-78fa-48f3-a017-3850af00a290 + 7 + 9d3e4b58-71a4-413c-a6f3-0d2b9c1d2fec + Group - false - 0 - 0 - 128 0.00549350440 -256 0.001373312102167 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 1308241c-2962-4068-b566-45d7d1464862 + a8fea270-471c-48e4-bdd4-7623c0e7cd42 + cd8b1129-dc7f-420f-9cbb-ca08c2aad9a0 + 9bdde40e-728f-47b3-87a1-6736a31081f9 + 4 + 171063ec-5237-4ea7-8591-b19e096a9321 + Group + + + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + e33e647d-9450-4046-b896-0048f321a21a + true + Expression + Expression - + - 11424 - 26921 - 174 - 33 + 8529 + -6872 + 194 + 28 - 0 - 0 - 0 - 11424.97 - 26921.39 + 8629 + -6858 - - - - 255;255;255;255 - - true - true - true - false - false - true + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + Expression variable + ff9dfa1f-21c2-432c-a942-4b34609d3eb7 + true + Variable O + O + true + 386a47b3-046b-4527-91a4-493a35e36bf4 + 1 + + + + + + 8531 + -6870 + 14 + 24 + + + 8539.5 + -6858 + + + + + + + + Result of expression + ceeb1113-33ff-40ec-9d7b-aa24cd58448f + true + Result + + false + 0 + + + + + + 8712 + -6870 + 9 + 24 + + + 8718 + -6858 + + + + + + - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 6c2d9e2d-29b0-4b0d-8c17-8fe4bfcaa494 + 8c900630-e962-42e6-9bcf-0396db8b5a73 Panel false - 0 - 0 - 0.001373312102167*4 + 1 + ceeb1113-33ff-40ec-9d7b-aa24cd58448f + 1 + Double click to edit panel content… - 11427 - 26875 - 168 - 20 + 8534 + -7142 + 185 + 271 0 0 0 - 11427.7 - 26875.73 + 8534.771 + -7141.563 @@ -198821,72 +212167,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 442e6075-dae1-49d8-bd6c-8df4b2e5e279 - true - Curve - Curve - false - adf83129-215a-4938-be3d-47d1a82da650 - 1 - - - - - - 8859 - 20538 - 50 - 24 - - - 8884.311 - 20550.16 - - - - - - - - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - Contains a collection of floating point numbers - 314ba323-fca5-451e-b5c9-1e0cee8c9c84 - true - Number - Number + 2 + A wire relay object + 36151706-575a-488b-ace2-509d87b1d1f9 + Relay + false - fce57c1e-7c8c-442e-8c34-f03322b193c3 + 8c900630-e962-42e6-9bcf-0396db8b5a73 1 - 8689 - 29865 - 50 - 24 + 8606 + -7181 + 40 + 16 - 8714.371 - 29877.43 + 8626 + -7173 @@ -198894,7 +212203,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -198904,25 +212213,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 6b23f605-1533-4de6-9a99-7e5d71630123 + 386a47b3-046b-4527-91a4-493a35e36bf4 Relay - + false - 442e6075-dae1-49d8-bd6c-8df4b2e5e279 + cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd 1 - 8193 - 30094 + 8606 + -6825 40 16 - 8213 - 30102 + 8626 + -6817 @@ -198930,473 +212239,228 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Contains a collection of generic curves - true - 9d0d1d25-33a3-42a0-a9f9-e43449abed81 - true - Curve - Curve - false - 6b23f605-1533-4de6-9a99-7e5d71630123 - 1 + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + e33e647d-9450-4046-b896-0048f321a21a + 8c900630-e962-42e6-9bcf-0396db8b5a73 + 36151706-575a-488b-ace2-509d87b1d1f9 + 386a47b3-046b-4527-91a4-493a35e36bf4 + 4 + f5174c61-274d-43ca-9290-d9b4f776ef7e + Group + - - - - 8472 - 30639 - 50 - 24 - - - 8497.052 - 30651.36 - - - + - + - ccfd6ba8-ecb1-44df-a47e-08126a653c51 - Curve Domain + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material - - Measure and set the curve domain + + Create an OpenGL material. true - 27269ca2-746d-493e-bd7f-1659cea6783b - true - Curve Domain - Curve Domain + 2d00c750-9af3-4c5e-8b2d-7c57759944d9 + Create Material + Create Material - + - 8438 - 30573 - 116 - 44 + 8554 + -7943 + 144 + 104 - 8496 - 30595 + 8638 + -7891 - - Curve to measure/modify - c14647d7-1e8a-44b0-9699-0889411af5aa - true - Curve - Curve - false - 9d0d1d25-33a3-42a0-a9f9-e43449abed81 - 1 - - - - - - 8440 - 30575 - 41 - 20 - - - 8462 - 30585 - - - - - - - - Optional domain, if omitted the curve will not be modified. - ecea4d9b-9629-44bd-adc3-eb6ca5e8c856 - true - Domain - Domain - true - 0 - - - - - - 8440 - 30595 - 41 - 20 - - - 8462 - 30605 - - - - - - - - Curve with new domain. - cbbcf946-4aec-4d46-b72b-a606f7a104bf - true - Curve - Curve - false - 0 - - - - - - 8511 - 30575 - 41 - 20 - - - 8533 - 30585 - - - - - - - - Domain of original curve. - 1c3d95c6-f7c9-4c5d-8b42-e0ca74be1f81 - true - Domain - Domain + + Colour of the diffuse channel + ca5440e2-1d83-4704-9141-7c3221461df3 + Diffuse + Diffuse false 0 - + - 8511 - 30595 - 41 + 8556 + -7941 + 67 20 - 8533 - 30605 + 8591 + -7931 - - - - - - - - - 429cbba9-55ee-4e84-98ea-876c44db879a - Sub Curve - - - - - Construct a curve from the sub-domain of a base curve. - true - f4b20cd0-ad6e-4694-a5db-9f4fb1e8a455 - true - Sub Curve - Sub Curve - - - - - - 8434 - 30386 - 124 - 44 - - - 8508 - 30408 - - - - - - Base curve - b2054661-b9be-4a99-80b8-0940f81794fc - true - Base curve - Base curve - false - cbbcf946-4aec-4d46-b72b-a606f7a104bf - 1 - - - - - - 8436 - 30388 - 57 - 20 - - - 8466 - 30398 - + + + 1 + + + + 1 + {0} + + + + + + 255;209;209;209 + + + + + + - - Sub-domain to extract - a00cd4a1-6e37-4826-88fd-51d54410a69a - true - Domain - Domain - false - 9334ae67-07c7-4834-8b06-7a33f4821639 - 1 - - - - - - 8436 - 30408 - 57 - 20 - - - 8466 - 30418 - - - - - - - - Resulting sub curve - 28ffb627-e1d3-4ada-af3e-d72a32b969c3 - true - Curve - Curve + + Colour of the specular highlight + de98cf8e-284e-447b-b163-2dcdde4b8add + Specular + Specular false 0 - + - 8523 - 30388 - 33 - 40 + 8556 + -7921 + 67 + 20 - 8541 - 30408 + 8591 + -7911 - - - - - - - - - 825ea536-aebb-41e9-af32-8baeb2ecb590 - Deconstruct Domain - - - - - Deconstruct a numeric domain into its component parts. - true - b1869d86-deda-4a0d-9417-d722ff5a6f76 - true - Deconstruct Domain - Deconstruct Domain - - - - - - 8444 - 30511 - 104 - 44 - - - 8502 - 30533 - - - - - - Base domain - a2c803c9-f57f-499b-9b73-ba3c6b2d2ab7 - true - Domain - Domain - false - 1c3d95c6-f7c9-4c5d-8b42-e0ca74be1f81 - 1 - - - - - - 8446 - 30513 - 41 - 40 - - - 8468 - 30533 - + + + 1 + + + + 1 + {0} + + + + + + 255;0;255;255 + + + + + + - - - Start of domain - 31ee45b7-0163-43d0-be13-20bb206e237a - true - Start - Start + + + Emissive colour of the material + d6daeb95-1a5f-4ac5-aa4e-12fc783ddc79 + Emission + Emission false 0 - + - 8517 - 30513 - 29 + 8556 + -7901 + 67 20 - 8533 - 30523 + 8591 + -7891 - - - - - End of domain - dee37b89-9305-4a36-9179-6d97ca46646d - true - End - End - false - 0 - - - - - - 8517 - 30533 - 29 - 20 - - - 8533 - 30543 - + + + 1 + + + + 1 + {0} + + + + + + 255;0;0;0 + + + + + + - - - - - - - d1a28e95-cf96-4936-bf34-8bf142d731bf - Construct Domain - - - - - Create a numeric domain from two numeric extremes. - true - 055cc576-c38c-4518-a0b7-02351a6ac391 - true - Construct Domain - Construct Domain - - - - - - 8418 - 30448 - 156 - 44 - - - 8516 - 30470 - - - - - - Start value of numeric domain - b7629d1e-f2a9-4510-81c4-bb8df98eeaea - X/2 - true - Domain start - Domain start + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + 2cf4bcc8-ff91-4c20-9cc8-79f6767ce565 + Transparency + Transparency false - dee37b89-9305-4a36-9179-6d97ca46646d - 1 + 0 - 8420 - 30450 - 81 + 8556 + -7881 + 67 20 - 8470 - 30460 + 8591 + -7871 @@ -199413,7 +212477,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + 0.5 @@ -199422,29 +212486,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - End value of numeric domain - fa41cdac-411c-4290-8d64-738b3324437b - true - Domain end - Domain end + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + 6014115b-e3e9-42b7-b7a5-03fac843e8f5 + Shine + Shine false - dee37b89-9305-4a36-9179-6d97ca46646d - 1 + 0 - 8420 - 30470 - 81 + 8556 + -7861 + 67 20 - 8470 - 30480 + 8591 + -7851 @@ -199461,7 +212523,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 100 @@ -199471,12 +212533,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Numeric domain between {A} and {B} - 9334ae67-07c7-4834-8b06-7a33f4821639 - true - Domain - Domain + + Resulting material + 36056e93-9eb5-41a2-a254-71bf04f57616 + Material + Material false 0 @@ -199484,14 +212545,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8531 - 30450 - 41 - 40 + 8653 + -7941 + 43 + 100 - 8553 - 30470 + 8676 + -7891 @@ -199501,59 +212562,60 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e9eb1dcf-92f6-4d4d-84ae-96222d60f56b - Move + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview - - Translate (move) an object along a vector. + + Allows for customized geometry previews true - 450d1836-007e-42fe-9e6e-fe593816a576 - true - Move - Move + true + b3f51329-faea-49ea-adcd-29cd86a36064 + Custom Preview + Custom Preview + - + - 8420 - 30314 - 138 + 8585 + -8014 + 82 44 - 8488 - 30336 + 8653 + -7992 - Base geometry - 68453121-dd05-471b-a271-3b0e6e0e6681 - true + Geometry to preview + true + bf73d6f1-f7d4-41ce-b643-9a8cdbde9cda Geometry Geometry - true - 28ffb627-e1d3-4ada-af3e-d72a32b969c3 + false + 40b16fd8-48f8-4d60-821d-5065fdcfec6d 1 - 8422 - 30316 + 8587 + -8012 51 20 - 8449 - 30326 + 8614 + -8002 @@ -199561,26 +212623,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Translation vector - e88170f6-4ac7-4245-a6a9-6b3334fc6328 - true - Motion - Motion + The material override + 4f5580cf-7a9c-40f1-9f0f-4b8fc2e5b6df + Material + Material false - 0 + 36056e93-9eb5-41a2-a254-71bf04f57616 + 1 - 8422 - 30336 + 8587 + -7992 51 20 - 8449 - 30346 + 8614 + -7982 @@ -199596,12 +212658,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - -0.5 - -0.5 - 0 + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + 0 @@ -199610,129 +212678,72 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Translated geometry - 44ac77be-fbeb-466e-bddb-7f1328440517 - true - Geometry - Geometry - false - 0 - - - - - - 8503 - 30316 - 53 - 20 - - - 8531 - 30326 - - - - - - - - Transformation data - df6843f5-81ac-4924-88f4-bf5656d3e788 - true - Transform - Transform - false - 0 - - - - - - 8503 - 30336 - 53 - 20 - - - 8531 - 30346 - - - - - - + - 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 - Scale + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - - Scale an object uniformly in all directions. + + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - c29714be-f7d1-4db0-91e2-ed8c9ccfa8c6 - true - Scale - Scale + fc6efd46-427a-499f-a829-be384372c26f + Evaluate Length + Evaluate Length - + - 8420 - 30227 - 138 + 8554 + -8102 + 144 64 - 8488 - 30259 + 8628 + -8070 - - Base geometry - 4d9bfc44-2c61-4e4f-bb88-4b8e0e181ef0 - true - Geometry - Geometry - true - 44ac77be-fbeb-466e-bddb-7f1328440517 + + Curve to evaluate + f86a4022-b4f1-4fe0-95aa-53535936343b + Curve + Curve + false + 40b16fd8-48f8-4d60-821d-5065fdcfec6d 1 - 8422 - 30229 - 51 + 8556 + -8100 + 57 20 - 8449 - 30239 + 8586 + -8090 - - Center of scaling - aedb4df6-b9b1-4980-9b64-4f53b9963a22 - true - Center - Center + + Length factor for curve evaluation + 7331f110-8f4d-4e17-a4cf-247ae9608d72 + Length + Length false 0 @@ -199740,14 +212751,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8422 - 30249 - 51 + 8556 + -8080 + 57 20 - 8449 - 30259 + 8586 + -8070 @@ -199763,13 +212774,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 0 - 0 - 0 - + 1 @@ -199779,12 +212785,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaling factor - eea675a8-779d-4d23-82f1-8d86d1584a87 - true - Factor - Factor + + If True, the Length factor is normalized (0.0 ~ 1.0) + 8ce6724a-ade1-4233-9a81-208d70100e3b + Normalized + Normalized false 0 @@ -199792,14 +212797,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8422 - 30269 - 51 + 8556 + -8060 + 57 20 - 8449 - 30279 + 8586 + -8050 @@ -199816,7 +212821,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2 + true @@ -199826,12 +212831,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scaled geometry - 7dcd6b2d-8a1b-43b9-a02b-7edb3c6aca31 - true - Geometry - Geometry + + Point at the specified length + 3cc46efa-2029-4b22-b262-271a97d8b4b7 + Point + Point false 0 @@ -199839,26 +212843,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8503 - 30229 + 8643 + -8100 53 - 30 + 20 - 8531 - 30244 + 8671 + -8090 - - Transformation data - a359d01a-11cf-4ae0-abbb-97ed147383af - true - Transform - Transform + + Tangent vector at the specified length + f6d5bae7-3bd4-42f7-aeba-5e2e9bb52c93 + Tangent + Tangent false 0 @@ -199866,143 +212869,127 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 8503 - 30259 + 8643 + -8080 53 - 30 + 20 - 8531 - 30274 + 8671 + -8070 - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 145da25a-2a67-48d1-8b10-c024ec21e886 - true - Curve - Curve - false - 7dcd6b2d-8a1b-43b9-a02b-7edb3c6aca31 - 1 - - - - - - 8463 - 30185 - 50 - 24 - - - 8488.357 - 30197.55 - + + + Curve parameter at the specified length + 588c94c0-0234-4576-b7f7-9cc30987e635 + Parameter + Parameter + false + 0 + + + + + 8643 + -8060 + 53 + 20 + + + 8671 + -8050 + + + + - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 9d0d1d25-33a3-42a0-a9f9-e43449abed81 - 27269ca2-746d-493e-bd7f-1659cea6783b - f4b20cd0-ad6e-4694-a5db-9f4fb1e8a455 - b1869d86-deda-4a0d-9417-d722ff5a6f76 - 055cc576-c38c-4518-a0b7-02351a6ac391 - 450d1836-007e-42fe-9e6e-fe593816a576 - c29714be-f7d1-4db0-91e2-ed8c9ccfa8c6 - 145da25a-2a67-48d1-8b10-c024ec21e886 - 8 - 63aabaa5-28e3-4fc1-b4ee-df782655ab68 - Group - - - - - - - - - + - 3581f42a-9592-4549-bd6b-1c0fc39d067b - Construct Point + 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 + Interpolate - Construct a point from {xyz} coordinates. + Create an interpolated curve through a set of points. true - 46310504-a1a9-4ae4-8be0-ff0a4342b67d - Construct Point - Construct Point + 04ffe3f4-78ff-42c3-a738-a29fdc273441 + Interpolate + Interpolate - + - 3193 - 7589 - 129 - 64 + 8564 + -8207 + 125 + 84 - 3275 - 7621 + 8631 + -8165 - - {x} coordinate - 331b9071-518c-4af3-8dbc-1d55b63bdb34 - X coordinate - X coordinate + + 1 + Interpolation points + dab7c0d2-665d-4dcd-9e1a-c62fdf547617 + Vertices + Vertices false - bc40f179-b9f6-45ce-b849-e07a5cd91521 + 3cc46efa-2029-4b22-b262-271a97d8b4b7 1 + + + + + 8566 + -8205 + 50 + 20 + + + 8592.5 + -8195 + + + + + + + + Curve degree + c0675ebb-366d-4dab-a5ee-9398fa60ef9f + Degree + Degree + false + 0 + - 3195 - 7591 - 65 + 8566 + -8185 + 50 20 - 3229 - 7601 + 8592.5 + -8175 @@ -200019,7 +213006,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + 1 @@ -200028,28 +213015,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - {y} coordinate - 847f8f61-ae3d-4ebe-b6cb-50bccad080cf - Y coordinate - Y coordinate + + + Periodic curve + 8b214947-ba42-4f22-8538-e7f135f7f9fb + Periodic + Periodic false - 8facceac-89af-473f-a30b-a8fc1994c445 - 1 + 0 - 3195 - 7611 - 65 + 8566 + -8165 + 50 20 - 3229 - 7621 + 8592.5 + -8155 @@ -200066,7 +213052,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + false @@ -200075,12 +213061,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - {z} coordinate - f282d42a-de2a-45f0-9448-e10cdddd1757 - Z coordinate - Z coordinate + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + 2aaa7a26-cc14-4ee1-a8cd-c9e22e6de68c + KnotStyle + KnotStyle false 0 @@ -200088,14 +213074,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3195 - 7631 - 65 + 8566 + -8145 + 50 20 - 3229 - 7641 + 8592.5 + -8135 @@ -200112,7 +213098,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + 2 @@ -200123,10 +213109,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Point coordinate - 9f12e306-dfa3-4a81-a306-bc35b527a5e0 - Point - Point + Resulting nurbs curve + 47bb6750-4689-4dee-a789-6addc1196d99 + Curve + Curve false 0 @@ -200134,14 +213120,66 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3290 - 7591 - 30 - 60 + 8646 + -8205 + 41 + 26 - 3306.5 - 7621 + 8668 + -8191.667 + + + + + + + + Curve length + f55d29a9-5818-4cf4-bfc9-18c4725daf94 + Length + Length + false + 0 + + + + + + 8646 + -8179 + 41 + 27 + + + 8668 + -8165 + + + + + + + + Curve domain + fa717750-8b0d-4925-bb3e-6a96922cbe79 + Domain + Domain + false + 0 + + + + + + 8646 + -8152 + 41 + 27 + + + 8668 + -8138.333 @@ -200151,41 +213189,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series + 76975309-75a6-446a-afed-f8653720a9f2 + Create Material - Create a series of numbers. + Create an OpenGL material. true - 8cc65847-9651-467c-aaf7-27e104d88686 - Series - Series + 2f1b62c4-3c72-4efb-b6bc-6907b9b03362 + Create Material + Create Material - + - 3182 - 7709 - 117 - 64 + 8554 + -8334 + 144 + 104 - 3248 - 7741 + 8638 + -8282 - First number in the series - 06d7d97b-2e43-4bfc-8414-f60af95bfbb9 - Start - Start + Colour of the diffuse channel + 1b6e2c57-bd7f-4257-9909-84ce6122e77f + Diffuse + Diffuse false 0 @@ -200193,14 +213231,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3184 - 7711 - 49 + 8556 + -8332 + 67 20 - 3218 - 7721 + 8591 + -8322 @@ -200217,7 +213255,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0 + + 255;184;184;184 + @@ -200227,28 +213267,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Step size for each successive number - 267b5351-858f-4fbc-951e-d4c9f82f6e30 - 1/X - Step - Step + + Colour of the specular highlight + 3a556404-917a-4d5d-88fe-0694ee1fff6a + Specular + Specular false - 51740366-f287-4ff9-a8ff-68fa512a6225 - 1 + 0 - 3184 - 7731 - 49 + 8556 + -8312 + 67 20 - 3218 - 7741 + 8591 + -8302 @@ -200265,7 +213303,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + + 255;0;255;255 + @@ -200275,290 +213315,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Number of values in the series - cc6de1d1-00ba-4e9a-ac02-082d7c92da2e - X+1 - Count - Count - false - 51740366-f287-4ff9-a8ff-68fa512a6225 - 1 - - - - - - 3184 - 7751 - 49 - 20 - - - 3218 - 7761 - - - - - - 1 - - - - - 1 - {0} - - - - - 17 - - - - - - - - - - - 1 - Series of numbers - bc40f179-b9f6-45ce-b849-e07a5cd91521 - Series - Series - false - 0 - - - - - - 3263 - 7711 - 34 - 60 - - - 3281.5 - 7741 - - - - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - -COS(4*ATAN(1)*X)/2+.5 - true - 0248f3da-ed00-46b3-94db-bcc43c722729 - Expression - - - - - - - 3135 - 7668 - 235 - 28 - - - 3255 - 7682 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 63c6df48-d7b9-4003-b79e-041c4b0d58cd - Variable X - X - true - bc40f179-b9f6-45ce-b849-e07a5cd91521 - 1 - - - - - - 3137 - 7670 - 14 - 24 - - - 3145.5 - 7682 - - - - - - - - Result of expression - 8facceac-89af-473f-a30b-a8fc1994c445 - Result - - false - 0 - - - - - - 3359 - 7670 - 9 - 24 - - - 3365 - 7682 - - - - - - - - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 51740366-f287-4ff9-a8ff-68fa512a6225 - Digit Scroller - - false - 0 - - - - - 12 - - 11 - - 256.0 - - - - - - 3120 - 7793 - 250 - 20 - - - 3120.993 - 7793.466 - - - - - - - - - - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 - Interpolate - - - - - Create an interpolated curve through a set of points. - true - ff81e62c-1030-404a-86a2-490091017c5f - true - Interpolate - Interpolate - - - - - - 3387 - 7635 - 125 - 84 - - - 3454 - 7677 - - - - - - 1 - Interpolation points - f11cff4f-e968-4d77-b7e0-9bf2ee2e2b7b - true - Vertices - Vertices - false - 9f12e306-dfa3-4a81-a306-bc35b527a5e0 - 1 - - - - - - 3389 - 7637 - 50 - 20 - - - 3415.5 - 7647 - - - - - - - - Curve degree - 50d54f02-2846-4f7f-8e53-cbe8bb802bfc - true - Degree - Degree + + Emissive colour of the material + b13f207f-69a0-4b6e-b052-65379edecbc5 + Emission + Emission false 0 @@ -200566,14 +213327,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3389 - 7657 - 50 + 8556 + -8292 + 67 20 - 3415.5 - 7667 + 8591 + -8282 @@ -200590,7 +213351,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3 + + 255;0;0;0 + @@ -200599,13 +213362,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Periodic curve - f5a9e8ab-d090-4367-96cc-f6c7a19234c5 - true - Periodic - Periodic + + + Amount of transparency (0.0 = opaque, 1.0 = transparent + ccc10db1-9fb1-4a0f-bbe1-2b3846a4f466 + Transparency + Transparency false 0 @@ -200613,14 +213375,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3389 - 7677 - 50 + 8556 + -8272 + 67 20 - 3415.5 - 7687 + 8591 + -8262 @@ -200637,7 +213399,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - false + 0.5 @@ -200646,13 +213408,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 799cb46c-230d-464a-b5a9-02561e2dd37e - true - KnotStyle - KnotStyle + + + Amount of shinyness (0 = none, 1 = low shine, 100 = max shine + 538fe4ae-0547-4b84-ae48-c38070db9dc7 + Shine + Shine false 0 @@ -200660,14 +213421,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3389 - 7697 - 50 + 8556 + -8252 + 67 20 - 3415.5 - 7707 + 8591 + -8242 @@ -200684,7 +213445,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 100 @@ -200694,12 +213455,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Resulting nurbs curve - ce4203c6-5e7a-4fc1-bfda-d021414b51f1 - true - Curve - Curve + + Resulting material + e9915b03-65e0-4474-8435-6dcd2f155350 + Material + Material false 0 @@ -200707,257 +213467,284 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 3469 - 7637 - 41 - 26 + 8653 + -8332 + 43 + 100 - 3491 - 7650.333 + 8676 + -8282 - - - Curve length - 0031ccfa-90e1-4470-a298-0a425da7421d - true - Length - Length + + + + + + + 537b0419-bbc2-4ff4-bf08-afe526367b2c + Custom Preview + + + + + Allows for customized geometry previews + true + true + 9d31e7c3-a0f9-4c17-ab3b-70600093dee8 + Custom Preview + Custom Preview + + + + + + + 8585 + -8400 + 82 + 44 + + + 8653 + -8378 + + + + + + Geometry to preview + true + 7cade903-c127-4855-a6fa-5db79b29e99a + Geometry + Geometry false - 0 + 47bb6750-4689-4dee-a789-6addc1196d99 + 1 - 3469 - 7663 - 41 - 27 + 8587 + -8398 + 51 + 20 - 3491 - 7677 + 8614 + -8388 - + - Curve domain - e656f53f-431e-4fe3-8b71-9b41f7b17ff9 - true - Domain - Domain + The material override + 140b8192-b168-4d12-a549-929d261b4ab8 + Material + Material false - 0 + e9915b03-65e0-4474-8435-6dcd2f155350 + 1 - + - 3469 - 7690 - 41 - 27 + 8587 + -8378 + 51 + 20 - 3491 - 7703.667 + 8614 + -8368 + + + 1 + + + + + 1 + {0} + + + + + + 255;221;160;221 + + + 255;66;48;66 + + 0.5 + + 255;255;255;255 + + 0 + + + + + + - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef + Quick Graph - - 2 - A wire relay object - 6b5dde33-2b73-4932-aec6-21f0a310d499 - Relay - + + 1 + Display a set of y-values as a graph + a19b0781-72c8-4017-9220-7ea910e98bea + Quick Graph + Quick Graph false - 863776ad-d527-4591-8dd4-bc625085f22d + 0 + 386a47b3-046b-4527-91a4-493a35e36bf4 1 - + - 4331 - 11185 - 40 - 16 + 8551 + -7339 + 150 + 150 - 4351 - 11193 + 8551.591 + -7338.085 + -1 - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Contains a collection of floating point numbers - 7cfc4d2b-6fbd-4b48-933d-14b29d293cc5 - Number - Number + + Contains a collection of generic curves + true + 720b7ef5-fbd3-48d0-8025-e7492b3415ef + true + Curve + Curve false - 96971adb-dc6f-4220-b87f-875d4c7c2611 + ad8132cb-3abf-4b13-8343-c8709d4759c3 1 - + - 6261 - 6963 + 9668 + 7584 50 24 - 6286.777 - 6975.872 + 9693.141 + 7596.077 - - - 1 - - - - - 1 - {0} - - - - - 1024 - - - - - - - + - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d - Curvature + 9abae6b7-fa1d-448c-9209-4a8155345841 + Deconstruct - - Evaluate the curvature of a curve at a specified parameter. + + Deconstruct a point into its component parts. true - 8ae45ee4-1438-4251-b4eb-e20159e46a74 - Curvature - Curvature + 9e7ab47a-7f1e-448b-8882-17f60f8f6723 + true + Deconstruct + Deconstruct - + - 6218 - 6793 - 137 + 9618 + 7161 + 148 64 - 6288 - 6825 + 9665 + 7193 - - Curve to evaluate - 0235bc44-cf65-4397-89a7-81c786729ab2 - Curve - Curve - false - ad8132cb-3abf-4b13-8343-c8709d4759c3 - 1 - - - - - - 6220 - 6795 - 53 - 30 - - - 6248 - 6810 - - - - - - - - Parameter on curve domain to evaluate - 52bd11a8-9a8d-4328-9e49-fdc583b4fb65 - Parameter - Parameter + + Input point + 10745400-38e4-4d99-9431-1bb9626dbb84 + true + Point + Point false - e11887c9-8a2d-4694-9a58-d5c0ef1f7193 + b81176c2-3d33-4b8d-8686-95d439be7674 1 - 6220 - 6825 - 53 - 30 + 9620 + 7163 + 30 + 60 - 6248 - 6840 + 9636.5 + 7193 - - Point on curve at {t} - f8db5649-328e-4006-ba71-562d43d81b7c - Point - Point + + Point {x} component + 7e1801a8-0ab9-484d-b375-9ebaccb36026 + true + 2 + X component + X component false 0 @@ -200965,25 +213752,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 6795 - 50 + 9680 + 7163 + 84 20 - 6329.5 - 6805 + 9715.5 + 7173 - - Curvature vector at {t} - 9a8056af-4ac0-4c82-8825-588205c691f0 - Curvature - Curvature + + Point {y} component + 2f2e7b45-94dd-4604-bd63-d1bbcb709ab7 + true + 2 + Y component + Y component false 0 @@ -200991,25 +213780,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 6815 - 50 + 9680 + 7183 + 84 20 - 6329.5 - 6825 + 9715.5 + 7193 - - Curvature circle at {t} - 3b12977c-a11f-46b9-8e9b-fc067da9a3e8 - Curvature - Curvature + + Point {z} component + 60eb8c97-35a0-4b6c-af4a-717168232886 + true + Z component + Z component false 0 @@ -201017,14 +213807,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 6835 - 50 + 9680 + 7203 + 84 20 - 6329.5 - 6845 + 9715.5 + 7213 @@ -201034,17 +213824,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2162e72e-72fc-4bf8-9459-d4d82fa8aa14 Divide Curve - + Divide a curve into equal length segments true - 58d39e6b-ee89-4621-9a03-8f77186ab6b0 + e76f8c93-560c-4e97-8c8a-227e39ecb1ce + true Divide Curve Divide Curve @@ -201052,66 +213843,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6224 - 6876 + 9630 + 7496 125 64 - 6274 - 6908 + 9680 + 7528 - + Curve to divide - 68bcc2ef-3055-416c-983c-5a46c575f54e + 72e31a03-8a0a-4d3b-93e0-bbac23f024de + true Curve Curve false - ad8132cb-3abf-4b13-8343-c8709d4759c3 + 720b7ef5-fbd3-48d0-8025-e7492b3415ef 1 - 6226 - 6878 + 9632 + 7498 33 20 - 6244 - 6888 + 9650 + 7508 - + Number of segments - 566171da-31bb-4bfa-b770-da60f917f4cf + ab1ee790-45e3-4464-8cc6-5c21b4c31f19 + true Count Count false - 7cfc4d2b-6fbd-4b48-933d-14b29d293cc5 + 6fb2498f-84c7-467d-b9a7-bd134fb584df 1 - 6226 - 6898 + 9632 + 7518 33 20 - 6244 - 6908 + 9650 + 7528 @@ -201138,9 +213931,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Split segments at kinks - df77a239-8d89-44eb-94bc-f4a7d6b3ca3a + d0da16b2-bc0f-41f3-bd94-fcba6d3bc85f + true Kinks Kinks false @@ -201150,14 +213944,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - 6918 + 9632 + 7538 33 20 - 6244 - 6928 + 9650 + 7548 @@ -201184,10 +213978,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 1 Division points - 35757b58-f309-4287-864b-8fd8f19bb49e + b81176c2-3d33-4b8d-8686-95d439be7674 + true Points Points false @@ -201197,24 +213992,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6289 - 6878 + 9695 + 7498 58 20 - 6319.5 - 6888 + 9725.5 + 7508 - + 1 Tangent vectors at division points - 4d851461-2f27-48e5-a8b5-ee5dcfd88103 + d9e33f24-8c99-4039-b574-338ee183a50b + true Tangents Tangents false @@ -201224,24 +214020,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6289 - 6898 + 9695 + 7518 58 20 - 6319.5 - 6908 + 9725.5 + 7528 - + 1 Parameter values at division points - e11887c9-8a2d-4694-9a58-d5c0ef1f7193 + 6aa03082-1247-4d15-966f-8082404943d9 + true Parameters Parameters false @@ -201251,14 +214048,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6289 - 6918 + 9695 + 7538 58 20 - 6319.5 - 6928 + 9725.5 + 7548 @@ -201268,260 +214065,325 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Contains a collection of generic curves - true - ad8132cb-3abf-4b13-8343-c8709d4759c3 - 2 - Curve - Curve + + A panel for custom notes and text values + ff08f798-2378-46c0-bc9b-e6e1ec51ecb3 + true + Panel + false - 1a1e1173-cda4-4c91-a252-b2ab4ffd882d + 1 + 032aa8dd-74a1-4650-af2e-64082858a6e4 1 + Double click to edit panel content… - + - + - 6257 - 7393 - 53 - 24 + 9607 + 6530 + 172 + 292 + 0 + 0 + 0 - 6293.492 - 7405.687 + 9607.057 + 6530.963 + + + + + + + 255;255;255;255 + true + true + true + false + false + C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT + true - + - 23862862-049a-40be-b558-2418aacbd916 - Deconstruct Arc + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Retrieve the base plane, radius and angle domain of an arc. - true - 7d9f14c1-751a-4f85-90ce-62bc5ff4c00e - Deconstruct Arc - Deconstruct Arc + + A panel for custom notes and text values + b5262d2b-18d7-4e8f-b0e1-baf031a2d6c9 + true + Panel + + false + 1 + 94090c27-4166-49e3-ba19-94153b87d5ed + 1 + Double click to edit panel content… - + - + - 6229 - 6712 - 114 - 64 + 9262 + 6530 + 172 + 292 + 0 + 0 + 0 - 6269 - 6744 + 9262.335 + 6530.227 - - - Arc or Circle to deconstruct - 2b103d58-44b5-4d58-b6ec-13d88be08fb6 - Arc - Arc - false - 3b12977c-a11f-46b9-8e9b-fc067da9a3e8 - 1 - - - - - - 6231 - 6714 - 23 - 60 - - - 6244 - 6744 - - - - - - - - Base plane of arc or circle - 6cd89808-2ff0-497c-bdbc-fb339f5e3f88 - Base Plane - Base Plane - false - 0 - - - - - - 6284 - 6714 - 57 - 20 - - - 6314 - 6724 - - - - - - - - Radius of arc or circle - 21467ea2-702c-47f8-aa77-3b1adc6000a2 - Radius - Radius - false - 0 - - - - - - 6284 - 6734 - 57 - 20 - - - 6314 - 6744 - - - - - - - - Angle domain (in radians) of arc - cbdadf3a-f368-408f-a975-60126bb356f5 - Angle - Angle - false - 0 + + + + 255;255;255;255 + + true + true + true + false + false + C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT + true - - - - - 6284 - 6754 - 57 - 20 - - - 6314 - 6764 - - - - - + - 797d922f-3a1d-46fe-9155-358b009b5997 - One Over X + 2013e425-8713-42e2-a661-b57e78840337 + Concatenate - - Compute one over x. + + Concatenate some fragments of text true - eeb5a2ff-80de-44bd-8725-62ba3fb70b8d - One Over X - One Over X + 2758f6ee-d584-41d5-8d8f-0433392faec8 + true + Concatenate + Concatenate - + - 6236 - 6216 - 100 - 28 + 9646 + 6414 + 93 + 104 - 6285 - 6230 + 9672 + 6466 - - - Input value - 79c5de14-8849-499f-984b-795c4ad27b2b - Value - Value - false - a3416d5a-59f0-4afa-ac1b-577f9f8b884d - 1 + + + 5 + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 1 + 3ede854e-c753-40eb-84cb-b48008f14fd4 - - - - - 6238 - 6218 - 32 - 24 - - - 6255.5 - 6230 - + + + + First text fragment + 393d2d57-bd3e-480b-8493-4ba0c3247d06 + true + Fragment A + + true + b5262d2b-18d7-4e8f-b0e1-baf031a2d6c9 + 1 + + + + + 9648 + 6416 + 9 + 20 + + + 9654 + 6426 + + + + - - - - - Output value - eb544388-03d0-4f68-90cd-d5e1a1a58204 - Result - Result - false - 0 - - - - - - 6300 - 6218 - 34 - 24 - - - 6318.5 - 6230 - + + + Second text fragment + 47a98b51-366c-487a-9eec-e5331b143586 + true + Fragment B + + true + 230c16d8-9433-441f-85a5-9edfeab8583f + 1 + + + + + + 9648 + 6436 + 9 + 20 + + + 9654 + 6446 + + + + + + + + Third text fragment + c44ddbdf-bccc-4bdc-a99a-40f6b9d52f22 + true + Fragment A + + true + ff08f798-2378-46c0-bc9b-e6e1ec51ecb3 + 1 + + + + + + 9648 + 6456 + 9 + 20 + + + 9654 + 6466 + + + + + + + + Additional text fragment + c5014cd3-55e9-4e8f-8d5e-39d436b73c5c + true + Fragment A + + true + 8b6600df-0a05-46f8-beab-8523131a78ad + 1 + + + + + + 9648 + 6476 + 9 + 20 + + + 9654 + 6486 + + + + + + + + Additional text fragment + f4a65622-0959-4ea4-a869-83d0f995a4bf + true + Fragment B + + true + be577fe6-7f55-490c-b952-4f0b5b6edbc7 + 1 + + + + + + 9648 + 6496 + 9 + 20 + + + 9654 + 6506 + + + + + + + + Resulting text consisting of all the fragments + daf02cb4-e391-4362-9b4a-00162ca7a95e + true + 1 + Result + Result + false + 0 + + + + + 9687 + 6416 + 50 + 100 + + + 9705.5 + 6466 + + + + @@ -201529,318 +214391,127 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef - Quick Graph + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 1 - Display a set of y-values as a graph - a3732d3e-0c50-481d-a1d6-1bcf28ea4e2c - Quick Graph - Quick Graph + + A panel for custom notes and text values + 68303754-b67c-4d15-9e18-ea72b69f4cb0 + true + Panel + false - 0 - 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 + 1 + daf02cb4-e391-4362-9b4a-00162ca7a95e 1 + Double click to edit panel content… - + - + - 6212 - 6035 - 150 - 150 + 9451 + 6119 + 483 + 292 + 0 + 0 + 0 - 6212.478 - 6035.526 + 9451.02 + 6119.875 - -1 - - - - - - - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a - Line - - - - - Create a line between two points. - true - 0542f2c7-d784-4468-81af-6cd229c065b0 - Line - Line - - - - - - 6229 - 6280 - 114 - 44 - - - 6301 - 6302 + + + + 255;255;255;255 + true + true + true + false + false + C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT + true - - - Line start point - f29f2466-148d-4282-89ad-03a6f5a9e181 - Start Point - Start Point - false - f8db5649-328e-4006-ba71-562d43d81b7c - 1 - - - - - - 6231 - 6282 - 55 - 20 - - - 6260 - 6292 - - - - - - - - Line end point - dc54e750-a4f0-46bd-891a-6cca57da0135 - End Point - End Point - false - 6cd89808-2ff0-497c-bdbc-fb339f5e3f88 - 1 - - - - - - 6231 - 6302 - 55 - 20 - - - 6260 - 6312 - - - - - - - - Line segment - cf465295-a5a9-4d96-9d09-8dbfb781bd6d - Line - Line - false - 0 - - - - - - 6316 - 6282 - 25 - 40 - - - 6330 - 6302 - - - - - - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - - Create a line segment defined by start point, tangent and length.} + + Measure the length of a list. true - e4b4f0ff-76ef-4291-88b8-b23bc123220a - Line SDL - Line SDL + d6af4631-8d05-42db-bb10-b2f48a1f6f1c + true + List Length + List Length - + - 6225 - 5085 - 122 - 64 + 9646 + 7022 + 93 + 28 - 6305 - 5117 + 9685 + 7036 - - Line start point - aa8391c6-5f49-46a9-bc94-096327f59b06 - Start - Start - false - f8db5649-328e-4006-ba71-562d43d81b7c - 1 - - - - - - 6227 - 5087 - 63 - 20 - - - 6268 - 5097 - - - - - - - - Line tangent (direction) - 1d26878e-40fe-4e29-9f52-a434993d5399 - Direction - Direction - false - 9a8056af-4ac0-4c82-8825-588205c691f0 - 1 - - - - - - 6227 - 5107 - 63 - 20 - - - 6268 - 5117 - - - - - - 1 - - - - - 1 - {0} - - - - - - 0 - 0 - 1 - - - - - - - - - - - - Line length - d4105860-17e9-4617-a5fb-02e3082b9423 - -X - Length - Length + + 1 + Base list + 80a19d54-fa26-4c16-9a02-352bbf27caa8 + true + List + List false - d97d64b8-f977-4888-92e0-872cdfcd9995 + b81176c2-3d33-4b8d-8686-95d439be7674 1 - + - 6227 - 5127 - 63 - 20 + 9648 + 7024 + 22 + 24 - 6268 - 5137 + 9660.5 + 7036 - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - Line segment - 7d2f3aa9-ca02-4a98-ab8e-b4c374e55890 - Line - Line + + Number of items in L + a2cb817d-5fcf-49e2-bdc8-78bb5d460cb9 + true + Length + Length false 0 @@ -201848,14 +214519,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6320 - 5087 - 25 - 60 + 9700 + 7024 + 37 + 24 - 6334 - 5117 + 9720 + 7036 @@ -201865,83 +214536,109 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + dd8134c0-109b-4012-92be-51d843edfff7 + Duplicate Data - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Duplicate data a predefined number of times. true - af15813d-d7ce-4378-a915-77fd178fb218 - Evaluate Length - Evaluate Length + 5c2a2265-4f7f-4aed-8a19-61a752409cd1 + true + Duplicate Data + Duplicate Data - + - 6214 - 4816 - 144 + 9622 + 6939 + 140 64 - 6288 - 4848 + 9681 + 6971 - - Curve to evaluate - bb61dc5a-f88b-4b21-93db-5bf06f68eadb - Curve - Curve + + 1 + Data to duplicate + ead9114d-f7be-419c-a3e3-97008b877a2f + true + Data + Data false - 7d2f3aa9-ca02-4a98-ab8e-b4c374e55890 - 1 + 0 - + - 6216 - 4818 - 57 + 9624 + 6941 + 42 20 - 6246 - 4828 + 9646.5 + 6951 + + + 1 + + + + + 1 + {0} + + + + + Grasshopper.Kernel.Types.GH_String + false + , + + + + + + - - Length factor for curve evaluation - 52941361-e288-46cd-9e70-6e7e2790b3a3 - Length - Length + + Number of duplicates + 96fe369b-d71c-4cf9-8d5b-0c8e1d4e5840 + true + Number + Number false - 0 + a2cb817d-5fcf-49e2-bdc8-78bb5d460cb9 + 1 - 6216 - 4838 - 57 + 9624 + 6961 + 42 20 - 6246 - 4848 + 9646.5 + 6971 @@ -201958,7 +214655,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 2 @@ -201968,11 +214665,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - If True, the Length factor is normalized (0.0 ~ 1.0) - 82fa2f0b-2632-4d34-a820-63b52730ee56 - Normalized - Normalized + + Retain list order + 13ed6aee-4aad-44ef-9c00-9e52ed2760c2 + true + Order + Order false 0 @@ -201980,14 +214678,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 4858 - 57 + 9624 + 6981 + 42 20 - 6246 - 4868 + 9646.5 + 6991 @@ -202014,80 +214712,133 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Point at the specified length - 07c81047-9c95-4fe8-8d3b-c0ce84bd92a9 - Point - Point + + 1 + Duplicated data + 718f51ff-f52b-4370-9fe5-616bca6dcdf3 + true + 2 + Data + Data false + true 0 - 6303 - 4818 - 53 - 20 + 9696 + 6941 + 64 + 60 - 6331 - 4828 + 9711.5 + 6971 - - - Tangent vector at the specified length - 4913f963-839a-4fa2-968d-a6ab9d1e7a07 - Tangent - Tangent - false - 0 + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",X) + true + 3c1860bc-efcf-42cd-9195-917fb8c8596c + true + Expression + Expression + + + + + + 9575 + 7115 + 235 + 28 + + + 9675 + 7129 + - - - - - 6303 - 4838 - 53 - 20 - - - 6331 - 4848 - - - - - - - Curve parameter at the specified length - eb5fe915-633e-48b7-b5a9-8f07f15ecbf2 - Parameter - Parameter - false - 0 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 6303 - 4858 - 53 - 20 - - - 6331 - 4868 - + + + + Expression variable + 7c6d27c0-4e35-450f-9b24-925bbe1f83d2 + true + Variable X + X + true + 7e1801a8-0ab9-484d-b375-9ebaccb36026 + 1 + + + + + + 9577 + 7117 + 14 + 24 + + + 9585.5 + 7129 + + + + + + + + Result of expression + 94090c27-4166-49e3-ba19-94153b87d5ed + true + Result + Result + false + true + 0 + + + + + 9758 + 7117 + 50 + 24 + + + 9776.5 + 7129 + + + + @@ -202095,276 +214846,565 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 - Interpolate + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Create an interpolated curve through a set of points. + + Evaluate an expression + FORMAT("{0:R}",Y) true - 8752c3dd-f212-4d33-9640-6da816769b71 - Interpolate - Interpolate + f74792b6-4e0d-4631-9435-7c415d416f39 + true + Expression + Expression - + - 6224 - 4714 - 125 - 84 + 9575 + 6892 + 234 + 28 - 6291 - 4756 + 9674 + 6906 - - - 1 - Interpolation points - 5a74a938-7b90-4276-b7e1-442a08be52d1 - Vertices - Vertices - false - 07c81047-9c95-4fe8-8d3b-c0ce84bd92a9 - 1 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 6226 - 4716 - 50 - 20 - - - 6252.5 - 4726 - + + + + Expression variable + be8b86ec-17b1-4201-afe7-2d55f5512b1f + true + Variable Y + Y + true + 2f2e7b45-94dd-4604-bd63-d1bbcb709ab7 + 1 + + + + + 9577 + 6894 + 13 + 24 + + + 9585 + 6906 + + + + + + + + Result of expression + 032aa8dd-74a1-4650-af2e-64082858a6e4 + true + Result + Result + false + true + 0 + + + + + + 9757 + 6894 + 50 + 24 + + + 9775.5 + 6906 + + + + - - - Curve degree - bbe49acd-0944-49c7-8dd5-662d130193dd - Degree - Degree - false - 0 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 230c16d8-9433-441f-85a5-9edfeab8583f + true + Panel + + false + 1 + 718f51ff-f52b-4370-9fe5-616bca6dcdf3 + 1 + Double click to edit panel content… + + + + + + 9434 + 6530 + 172 + 292 + + 0 + 0 + 0 + + 9434.854 + 6530.016 + - - - - - 6226 - 4736 - 50 - 20 - - - 6252.5 - 4746 - + + + + + 255;255;255;255 + + true + true + true + false + false + C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT + true + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + 720b7ef5-fbd3-48d0-8025-e7492b3415ef + d8eea3ec-5157-4ac0-92dd-492058fad237 + 59c8374e-36a2-40df-af0f-1946fb9c4c2e + 6a58cb78-3aa0-4c67-9585-8364f6f684f5 + 2aafa1cf-f50a-4433-9467-6e2ba9b0a462 + 2ac06252-6a62-48fb-9825-5298bdbe9536 + 30aa3e57-dd88-4f54-ad69-4b2473594537 + 3662d19c-7316-4361-b4a3-db2bbd218382 + b60eeacc-25e7-4f56-826d-40476555687d + 71a4b562-3bee-43d5-9fb6-1c99bc3cd4cb + ee5295ed-8446-4093-9cff-155530db048a + 10338e33-43fc-4848-9f86-5e4608e349ae + 5c73a0f5-f091-4315-897f-65bd97a0d6aa + 9e7ab47a-7f1e-448b-8882-17f60f8f6723 + e76f8c93-560c-4e97-8c8a-227e39ecb1ce + ff08f798-2378-46c0-bc9b-e6e1ec51ecb3 + b5262d2b-18d7-4e8f-b0e1-baf031a2d6c9 + 2758f6ee-d584-41d5-8d8f-0433392faec8 + 68303754-b67c-4d15-9e18-ea72b69f4cb0 + d6af4631-8d05-42db-bb10-b2f48a1f6f1c + 5c2a2265-4f7f-4aed-8a19-61a752409cd1 + 3c1860bc-efcf-42cd-9195-917fb8c8596c + f74792b6-4e0d-4631-9435-7c415d416f39 + 230c16d8-9433-441f-85a5-9edfeab8583f + 4d7e5df9-f39c-4128-9da9-e404693498d0 + dad66ae8-795d-4c6e-b667-bd160935f854 + 0fe16770-ae9e-44e4-8108-1937a371d1ef + 6fb2498f-84c7-467d-b9a7-bd134fb584df + e27eeebf-1aa5-4a09-8dc1-2e334cd67054 + d0c062fe-01d9-4d03-ba12-3a737be9b519 + 40d60513-415a-4898-aba7-c6061f0579eb + 4082beaa-6ef9-4a07-bb54-4d21225e1230 + 8b6600df-0a05-46f8-beab-8523131a78ad + be577fe6-7f55-490c-b952-4f0b5b6edbc7 + f5dab157-8362-4091-9045-40c4f26e0cdc + bc34d7f6-2984-476e-8869-3befe5696059 + 36 + 5f6713ec-1ddf-457f-a0f7-21cf80f8bcde + Group + + + + + + + + + + + 079bd9bd-54a0-41d4-98af-db999015f63d + VB Script + + + + + A VB.NET scriptable component + true + 4d7e5df9-f39c-4128-9da9-e404693498d0 + true + VB Script + TxtWriter + true + 0 + If activate Then + + Dim i As Integer + Dim aryText(4) As String + + aryText(0) = "Mary WriteLine" + aryText(1) = "Had" + aryText(2) = "Another" + aryText(3) = "Little" + aryText(4) = "One" + + ' the data is appended to the file. If file doesnt exist, a new file is created + Dim objWriter As New System.IO.StreamWriter(filePath, append) + + For i = 0 To data.Count - 1 + objWriter.WriteLine(data(i)) + Next + + objWriter.Close() + + End If + + If clearFile Then + Dim objWriter As New System.IO.StreamWriter(filePath, False) + objWriter.Close() + End If + + + + + + + 9635 + 5951 + 115 + 104 + + + 9711 + 6003 + + + + + + 5 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 2 + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + true + Script Variable filePath + ba41d6ef-53b9-4d48-98af-0c65f00276ed + true + filePath + filePath + true + 0 + true + dad66ae8-795d-4c6e-b667-bd160935f854 + 1 + abf1fd1b-dbe5-4be6-9832-d8dc105e207f + + + + + 9637 + 5953 + 59 + 20 + + + 9676 + 5963 + + + + - - - 1 + + + 1 + true + Script Variable data + b12058b0-348c-4351-80dc-0e7adb912338 + true + 1 + data + data + true + 1 + true + 68303754-b67c-4d15-9e18-ea72b69f4cb0 + 1 + abf1fd1b-dbe5-4be6-9832-d8dc105e207f - + - 1 - {0} + + 9637 + 5973 + 59 + 20 + + + 9676 + 5983 + - - - - 1 - - - - - - - - Periodic curve - 4dd58712-49c2-405c-90e0-a2d106aa934a - Periodic - Periodic - false - 0 - - - - - - 6226 - 4756 - 50 - 20 - - - 6252.5 - 4766 - + + + true + Script Variable append + 6a6789a1-cade-46db-b53a-0c0d45f99617 + true + append + append + true + 0 + true + 0 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + 9637 + 5993 + 59 + 20 + + + 9676 + 6003 + + + + - - - 1 + + + true + Script Variable activate + 305bb8eb-3838-4a79-99c7-8cdb2670681b + true + activate + activate + true + 0 + true + 0fe16770-ae9e-44e4-8108-1937a371d1ef + 1 + 3cda2745-22ac-4244-9b04-97a5255fa60f - + - 1 - {0} + + 9637 + 6013 + 59 + 20 + + + 9676 + 6023 + - - - - false - - - - - - - - Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 5670c25b-73be-4b08-a18a-0aaec4d9b7fa - KnotStyle - KnotStyle - false - 0 - - - - - - 6226 - 4776 - 50 - 20 - - - 6252.5 - 4786 - + + + true + Script Variable clearFile + 1e497f8f-9488-4905-9482-88aa9a8d70fc + true + clearFile + clearFile + true + 0 + true + 0 + 3cda2745-22ac-4244-9b04-97a5255fa60f + + + + + 9637 + 6033 + 59 + 20 + + + 9676 + 6043 + + + + - - - 1 + + + Print, Reflect and Error streams + 3d0fb621-53b2-4d43-b25f-8bd6a8ffe313 + true + out + out + false + 0 - + - 1 - {0} + + 9726 + 5953 + 22 + 50 + + + 9738.5 + 5978 + - - - - 2 - - - - - - - - Resulting nurbs curve - 120dd180-02d5-4545-ae95-f89f7d5bc957 - Curve - Curve - false - 0 - - - - - - 6306 - 4716 - 41 - 26 - - - 6328 - 4729.333 - + + + Output parameter A + 308a7b73-79c1-4b73-9a21-cbef25cd8545 + true + A + A + false + 0 + + + + + 9726 + 6003 + 22 + 50 + + + 9738.5 + 6028 + + + + - - - Curve length - 5a6f8bad-c5a1-49a9-97ab-f0874c857b98 - Length - Length - false - 0 + + + + + + + 06953bda-1d37-4d58-9b38-4b3c74e54c8f + File Path + + + + + Contains a collection of file paths + false + All files|*.* + dad66ae8-795d-4c6e-b667-bd160935f854 + true + File Path + File Path + false + 0 + + + + + + 9667 + 6076 + 50 + 24 + + + 9692.855 + 6088.706 + - - - - - 6306 - 4742 - 41 - 27 - - - 6328 - 4756 - - - - - - - Curve domain - 26329818-c7f1-42cc-a079-62d5853ad2b7 - Domain - Domain - false - 0 + + + 1 - + - - 6306 - 4769 - 41 - 27 - - - 6328 - 4782.667 - + 1 + {0} + + + + false + C:\VSC.O____STNEMGES_215____ERUTAWRUC_RAENIL_DEPAM_EMIT_1_HTOMS_LEVEL_4_DIOMGIS_NOITISNART_EGDE_LUF____O____FUL_EDGE_TRANSITION_SIGMOID_4_LEVEL_SMOTH_1_TIME_MAPED_LINEAR_CURWATURE____512_SEGMENTS____O.CSV + + + @@ -202372,16 +215412,50 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + a8b97322-2d53-47cd-905e-b932c3ccd74e + Button + + + + + Button object with two values + False + True + 0fe16770-ae9e-44e4-8108-1937a371d1ef + true + Button + + false + 0 + + + + + + 9656 + 5907 + 66 + 22 + + + + + + + + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number - + Contains a collection of floating point numbers - 2a1ae95f-574e-4ccc-8ffd-31d4ae4bee19 + 6fb2498f-84c7-467d-b9a7-bd134fb584df + true Number Number false @@ -202392,14 +215466,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6261 - 4623 + 9668 + 7633 50 24 - 6286.512 - 4635.662 + 9693.148 + 7645.271 @@ -202407,71 +215481,237 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Contains a collection of generic curves + + Evaluate an expression + FORMAT("{0:R}",ROUND(X, 15)) true - 50b7ed13-0a6a-4a2e-9366-e47c845e770f - Curve - Curve - false - 120dd180-02d5-4545-ae95-f89f7d5bc957 - 1 + e27eeebf-1aa5-4a09-8dc1-2e334cd67054 + true + Expression + Expression - + - 6261 - 4669 - 50 - 24 + 9529 + 7068 + 326 + 28 - 6286.992 - 4681.434 + 9674 + 7082 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + a30a9bf8-1cc3-435b-8d61-f8429ff8f525 + true + Variable X + X + true + 7e1801a8-0ab9-484d-b375-9ebaccb36026 + 1 + + + + + + 9531 + 7070 + 14 + 24 + + + 9539.5 + 7082 + + + + + + + + Result of expression + 66185648-85a4-4a54-abe5-cea3ee383b02 + true + Result + Result + false + true + 0 + + + + + + 9803 + 7070 + 50 + 24 + + + 9821.5 + 7082 + + + + + + + - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",ROUND(Y, 15)) + true + d0c062fe-01d9-4d03-ba12-3a737be9b519 + true + Expression + Expression + + + + + + 9530 + 6840 + 325 + 28 + + + 9674 + 6854 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + c5f7ec2b-ab31-4041-b9e1-c62afe835ab8 + true + Variable Y + Y + true + 2f2e7b45-94dd-4604-bd63-d1bbcb709ab7 + 1 + + + + + + 9532 + 6842 + 13 + 24 + + + 9540 + 6854 + + + + + + + + Result of expression + b51856a0-549a-42b1-ba97-f66caf6262ad + true + Result + Result + false + true + 0 + + + + + + 9803 + 6842 + 50 + 24 + + + 9821.5 + 6854 + + + + + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - 2 - A wire relay object - 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 - Relay - + Contains a collection of generic curves + true + 6ecba30c-40c0-463a-9060-e2c2fbd5edb3 + Curve + Curve false - eb544388-03d0-4f68-90cd-d5e1a1a58204 + f16be102-6630-4d69-b864-0e2e41c4cc21 1 - 6266 - 6200 - 40 - 16 + 8693 + 9164 + 50 + 24 - 6286 - 6208 + 8718 + 9176.615 @@ -202479,277 +215719,153 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + aaa665bd-fd6e-4ccb-8d2c-c5b33072125d + Curvature - - Create an OpenGL material. + + Evaluate the curvature of a curve at a specified parameter. true - 7f8f96f2-7fa2-46ff-8c8e-60da9fe78fb2 - Create Material - Create Material + 40d60513-415a-4898-aba7-c6061f0579eb + true + Curvature + Curvature - + - 6214 - 4960 - 144 - 104 + 9624 + 7414 + 137 + 64 - 6298 - 5012 + 9694 + 7446 - - Colour of the diffuse channel - 884af5f7-9cca-4c77-bc11-7ff80d1cf207 - Diffuse - Diffuse + + Curve to evaluate + b42ddbf5-f18b-49d7-8b9a-69a62a55d0eb + true + Curve + Curve false - 0 + 720b7ef5-fbd3-48d0-8025-e7492b3415ef + 1 - + - 6216 - 4962 - 67 - 20 + 9626 + 7416 + 53 + 30 - 6251 - 4972 + 9654 + 7431 - - - 1 - - - - - 1 - {0} - - - - - - 255;247;247;247 - - - - - - - - - Colour of the specular highlight - bfe308be-f92d-487c-8bb9-542fc830783a - Specular - Specular - false - 0 - - - - - - 6216 - 4982 - 67 - 20 - - - 6251 - 4992 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;0;255;255 - - - - - - - - - - - - Emissive colour of the material - 30f97a09-4406-4b4e-9c4a-d66368097406 - Emission - Emission + + Parameter on curve domain to evaluate + 42f02b98-9e98-46a9-ae9e-7278a1b64e7a + true + Parameter + Parameter false - 0 + 6aa03082-1247-4d15-966f-8082404943d9 + 1 - + - 6216 - 5002 - 67 - 20 + 9626 + 7446 + 53 + 30 - 6251 - 5012 + 9654 + 7461 - - - 1 - - - - - 1 - {0} - - - - - - 255;0;0;0 - - - - - - - - - - Amount of transparency (0.0 = opaque, 1.0 = transparent - c862f0ea-bbfc-4fc6-9dee-927b0989348f - Transparency - Transparency + + + Point on curve at {t} + e6d83715-3d0b-4a05-a623-e1c141d73bc8 + true + Point + Point false 0 - + - 6216 - 5022 - 67 + 9709 + 7416 + 50 20 - 6251 - 5032 + 9735.5 + 7426 - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - ecd4184f-916e-4971-96a9-0c9f19a94424 - Shine - Shine + + + Curvature vector at {t} + 032e66bc-d010-4bbf-8f3f-5daaf598e746 + true + Curvature + Curvature false 0 - + - 6216 - 5042 - 67 + 9709 + 7436 + 50 20 - 6251 - 5052 + 9735.5 + 7446 - - - 1 - - - - - 1 - {0} - - - - - 100 - - - - - - - - - Resulting material - 6bd6491c-d5c7-44f0-ae54-95e33889505e - Material - Material + + + Curvature circle at {t} + 95808bb1-8c7f-43b1-a4c9-692cc098ce93 + true + Curvature + Curvature false 0 @@ -202757,14 +215873,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - 4962 - 43 - 100 + 9709 + 7456 + 50 + 20 - 6336 - 5012 + 9735.5 + 7466 @@ -202774,396 +215890,125 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + 23862862-049a-40be-b558-2418aacbd916 + Deconstruct Arc - Allows for customized geometry previews - true - c6a0d1ce-c8f1-4423-b00e-8925b5c3134e - Custom Preview - Custom Preview - + Retrieve the base plane, radius and angle domain of an arc. + true + 4082beaa-6ef9-4a07-bb54-4d21225e1230 + true + Deconstruct Arc + Deconstruct Arc - + - 6245 - 4900 - 82 - 44 + 9635 + 7334 + 114 + 64 - 6313 - 4922 + 9675 + 7366 - Geometry to preview - true - 4610552b-56df-4e43-8f25-5d26a2db596d - Geometry - Geometry + Arc or Circle to deconstruct + 7828e46e-c601-4a75-b5a5-35252567215f + true + Arc + Arc false - 7d2f3aa9-ca02-4a98-ab8e-b4c374e55890 + 95808bb1-8c7f-43b1-a4c9-692cc098ce93 1 - 6247 - 4902 - 51 - 20 + 9637 + 7336 + 23 + 60 - 6274 - 4912 + 9650 + 7366 - + - The material override - 5299ff80-1d9c-4118-8113-a79bd808c405 - Material - Material - false - 6bd6491c-d5c7-44f0-ae54-95e33889505e - 1 - - - - - - 6247 - 4922 - 51 - 20 - - - 6274 - 4932 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 - - - - - - - - - - - - - - - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material - - - - - Create an OpenGL material. - true - 9f0325b6-6ebf-406a-99eb-5f119bb3fffe - Create Material - Create Material - - - - - - 6214 - 7223 - 144 - 104 - - - 6298 - 7275 - - - - - - Colour of the diffuse channel - 46a33492-a8db-4c5d-ac0c-9ef4c82da5ae - Diffuse - Diffuse - false - 0 - - - - - - 6216 - 7225 - 67 - 20 - - - 6251 - 7235 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;176;176;176 - - - - - - - - - - - - Colour of the specular highlight - 1689a242-691b-4973-8abf-0ba353eed2e3 - Specular - Specular - false - 0 - - - - - - 6216 - 7245 - 67 - 20 - - - 6251 - 7255 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;0;255;255 - - - - - - - - - - - - Emissive colour of the material - 0c913caf-d443-43f0-8c2d-17d78377f4d8 - Emission - Emission - false - 0 - - - - - - 6216 - 7265 - 67 - 20 - - - 6251 - 7275 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;0;0;0 - - - - - - - - - - - - Amount of transparency (0.0 = opaque, 1.0 = transparent - f94fbecb-18e0-43da-9a12-c35f89bfdb87 - Transparency - Transparency + Base plane of arc or circle + 062b1e25-ee86-4353-8afc-5976956f1383 + true + Base Plane + Base Plane false 0 - + - 6216 - 7285 - 67 + 9690 + 7336 + 57 20 - 6251 - 7295 + 9720 + 7346 - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 5f2eb705-91c9-4d23-99c0-434a070d36b1 - Shine - Shine + + + Radius of arc or circle + 8cabf2fc-3f75-4198-93a3-c12880887f21 + true + Radius + Radius false 0 - + - 6216 - 7305 - 67 + 9690 + 7356 + 57 20 - 6251 - 7315 + 9720 + 7366 - - - 1 - - - - - 1 - {0} - - - - - 100 - - - - - - - - - Resulting material - 0ff09654-746a-40b7-809c-7e64e9e3bd09 - Material - Material + + + Angle domain (in radians) of arc + ae22d8bd-abaa-4ff6-b33f-a3363d49aff4 + true + Angle + Angle false 0 @@ -203171,14 +216016,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - 7225 - 43 - 100 + 9690 + 7376 + 57 + 20 - 6336 - 7275 + 9720 + 7386 @@ -203188,208 +216033,161 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + 797d922f-3a1d-46fe-9155-358b009b5997 + One Over X - Allows for customized geometry previews - true - a076fb8b-40bd-4f35-b602-1c30985b9780 - Custom Preview - Custom Preview - + Compute one over x. + true + f5dab157-8362-4091-9045-40c4f26e0cdc + true + One Over X + One Over X - 6245 - 7162 - 82 - 44 + 9634 + 7289 + 116 + 28 - 6313 - 7184 + 9683 + 7303 - Geometry to preview - true - 03401d44-cbb1-48c5-9113-5e481b5eb371 - Geometry - Geometry + Input value + db088c80-2fa5-4332-932c-060055a00eef + true + Value + Value false - ad8132cb-3abf-4b13-8343-c8709d4759c3 + 8cabf2fc-3f75-4198-93a3-c12880887f21 1 - 6247 - 7164 - 51 - 20 + 9636 + 7291 + 32 + 24 - 6274 - 7174 + 9653.5 + 7303 - - - The material override - 18adad74-02b5-4b93-bf42-3975e3aadaf7 - Material - Material + + + Output value + 69cfe8bb-36e0-4f63-9f25-1aa91b262044 + true + 2 + Result + Result false - 0ff09654-746a-40b7-809c-7e64e9e3bd09 - 1 + 0 - + - 6247 - 7184 - 51 - 20 + 9698 + 7291 + 50 + 24 - 6274 - 7194 + 9716.5 + 7303 - - - 1 - - - - - 1 - {0} - - - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 - - - - - - - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + 290f418a-65ee-406a-a9d0-35699815b512 + Scale NU - - Create an OpenGL material. + + Scale an object with non-uniform factors. true - c24bd498-f66f-4f16-a577-24dff54751e9 - Create Material - Create Material + 9b553f8e-5f66-45c1-bd34-56a01a4a990a + true + Scale NU + Scale NU - + - 6214 - 4465 - 144 + 8337 + 7490 + 154 104 - 6298 - 4517 + 8421 + 7542 - - Colour of the diffuse channel - 93234182-89cc-481b-a1e7-af85e2d62cc2 - Diffuse - Diffuse - false - 0 + + Base geometry + 6519116e-470a-4441-9334-37aad772db8e + true + Geometry + Geometry + true + ca7224f3-bae4-457c-81bf-1f7e560dca22 + 1 - + - 6216 - 4467 + 8339 + 7492 67 20 - 6251 - 4477 + 8382 + 7502 - - - 1 - - - - - 1 - {0} - - - - - - 255;222;222;222 - - - - - - - - - Colour of the specular highlight - 1924ba47-da46-4e22-8c16-37a4c5d8f1a1 - Specular - Specular + + Base plane + 9e43ff47-f13f-474f-a7e0-7fb8f40658dd + true + Plane + Plane false 0 @@ -203397,14 +216195,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 4487 + 8339 + 7512 67 20 - 6251 - 4497 + 8382 + 7522 @@ -203421,8 +216219,16 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;0;255;255 + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 @@ -203433,26 +216239,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Emissive colour of the material - 78ced00d-dc11-43e5-85ae-1dd35db45ac4 - Emission - Emission + + Scaling factor in {x} direction + bf5701b8-4518-4b4b-8b94-a3974822655f + 1/X + true + Scale X + Scale X false - 0 + 5d55bcf5-1aae-4bb5-93a7-3087d94838fe + 1 - 6216 - 4507 + 8339 + 7532 67 20 - 6251 - 4517 + 8382 + 7542 @@ -203469,9 +216278,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;0;0;0 - + 1 @@ -203481,26 +216288,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Amount of transparency (0.0 = opaque, 1.0 = transparent - 5b1fc849-3011-45c6-ab86-78ded2016f31 - Transparency - Transparency + + Scaling factor in {y} direction + cd12f495-e5e3-49fb-831d-9f90bebc0239 + 1/X + true + Scale Y + Scale Y false - 0 + fca82e81-b054-4209-9a40-8377ad09976c + 1 - 6216 - 4527 + 8339 + 7552 67 20 - 6251 - 4537 + 8382 + 7562 @@ -203517,7 +216327,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 1 @@ -203527,11 +216337,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - e89bfece-2bcc-4013-88e8-91983624e165 - Shine - Shine + + Scaling factor in {z} direction + d194ba2d-aa18-4cdf-a4a8-eeb1a1fabe4b + true + Scale Z + Scale Z false 0 @@ -203539,14 +216350,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 4547 + 8339 + 7572 67 20 - 6251 - 4557 + 8382 + 7582 @@ -203563,7 +216374,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 100 + 1 @@ -203573,11 +216384,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Resulting material - 1d0a5303-eff8-454b-8ee4-7d8b6bce9783 - Material - Material + + Scaled geometry + cfeaab9a-dfe1-46cd-b5f7-6238cb9ea591 + true + Geometry + Geometry false 0 @@ -203585,14 +216397,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - 4467 - 43 - 100 + 8436 + 7492 + 53 + 50 - 6336 - 4517 + 8464 + 7517 + + + + + + + + Transformation data + dd204e29-ab8b-403e-ba63-0986abd0fe00 + true + Transform + Transform + false + 0 + + + + + + 8436 + 7542 + 53 + 50 + + + 8464 + 7567 @@ -203602,179 +216441,95 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Allows for customized geometry previews - true - 55bbfe92-8192-4209-9cc4-1d4e68bcbe85 - Custom Preview - Custom Preview - + + 2 + A wire relay object + 1a1e1173-cda4-4c91-a252-b2ab4ffd882d + Relay + + false + a2c7bf89-1b35-4c76-a8c3-a55120dc97f5 + 1 - + - 6245 - 4402 - 82 - 44 + 8092 + 7444 + 40 + 16 - 6313 - 4424 + 8112 + 7452 - - - Geometry to preview - true - 98ee8413-c8d9-4558-822f-4e90e638c55c - Geometry - Geometry - false - 50b7ed13-0a6a-4a2e-9366-e47c845e770f - 1 - - - - - - 6247 - 4404 - 51 - 20 - - - 6274 - 4414 - - - - - - - - The material override - 0d2089da-24ea-4860-8bbf-1ebb3bb92784 - Material - Material - false - 1d0a5303-eff8-454b-8ee4-7d8b6bce9783 - 1 - - - - - - 6247 - 4424 - 51 - 20 - - - 6274 - 4434 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 - - - - - - - - - + - 7376fe41-74ec-497e-b367-1ffe5072608b - Curvature Graph + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - Draws Rhino Curvature Graphs. + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 533a2de5-095d-4b29-8e2a-fcbc2cd6a144 + fa3d9b09-fc2a-44c4-b2a1-c8196f0a7654 true - Curvature Graph - Curvature Graph + Evaluate Length + Evaluate Length - + - 6251 - 7041 - 71 + 8342 + 7703 + 144 64 - 6308 - 7073 + 8416 + 7735 - - Curve for Curvature graph display - true - 8509b49d-7f23-45d1-9b5c-659824c94bf6 + + Curve to evaluate + c53af18a-f855-40f2-88a1-ab8526009caf true Curve Curve false - ad8132cb-3abf-4b13-8343-c8709d4759c3 + ca7224f3-bae4-457c-81bf-1f7e560dca22 1 - 6253 - 7043 - 40 + 8344 + 7705 + 57 20 - 6274.5 - 7053 + 8374 + 7715 @@ -203782,11 +216537,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Sampling density of the Graph - 997a483b-4e7c-43ea-9244-67b7bf8ba207 + Length factor for curve evaluation + 74118a6f-a00d-4846-b12b-0ef2b6ad4cc3 true - Density - Density + Length + Length false 0 @@ -203794,14 +216549,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6253 - 7063 - 40 + 8344 + 7725 + 57 20 - 6274.5 - 7073 + 8374 + 7735 @@ -203818,7 +216573,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 1 @@ -203828,28 +216583,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Scale of graph - 17b0fc83-1a3c-4f8e-8aab-c1888f987395 + + If True, the Length factor is normalized (0.0 ~ 1.0) + 6b016b77-b9c0-4364-bbae-63ac498d6c28 true - Scale - Scale + Normalized + Normalized false - 53e40d4e-8d4b-48dc-9719-1602db6139bb - 1 + 0 - 6253 - 7083 - 40 + 8344 + 7745 + 57 20 - 6274.5 - 7093 + 8374 + 7755 @@ -203866,7 +216620,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 105 + true @@ -203875,240 +216629,156 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 53e40d4e-8d4b-48dc-9719-1602db6139bb - Digit Scroller - - false - 0 - - - - - 12 - - 11 - - 87.0 - - - - - - 6161 - 7132 - 250 - 20 - - - 6161.735 - 7132.724 - - - - - - - - - - 2fcc2743-8339-4cdf-a046-a1f17439191d - Remap Numbers - - - - - Remap numbers into a new numeric domain - true - 50cc850b-f636-468a-b97a-e4cd5d02cc7a - Remap Numbers - Remap Numbers - - - - - - 6229 - 5390 - 115 - 64 - - - 6284 - 5422 - - - - + - Value to remap - cc86bcee-211a-435a-8617-81fb0e98865a - Value - Value + Point at the specified length + ea146d6e-b915-42d3-86f5-87ec3b4ce0ff + true + Point + Point false - bd8802e7-f2ec-4e84-bccc-f0b136310370 - 1 + 0 - 6231 - 5392 - 38 + 8431 + 7705 + 53 20 - 6251.5 - 5402 + 8459 + 7715 - + - Source domain - 214f6851-885d-4a66-aa99-ea242c741745 - Source - Source + Tangent vector at the specified length + 35c1e1a0-d7d9-46ec-8b1c-011df97dc980 + true + Tangent + Tangent false - c7e433ac-345f-4c26-8014-a904e0b23e8e - 1 + 0 - + - 6231 - 5412 - 38 + 8431 + 7725 + 53 20 - 6251.5 - 5422 + 8459 + 7735 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 1 - - - - - - - - - - Target domain - 40764e61-e8be-4e6d-a9bd-c36d697d7e2c - Target - Target + + + Curve parameter at the specified length + 0fe47a8b-0386-4c66-82b5-068ad8bfa83c + true + Parameter + Parameter false 0 - + - 6231 - 5432 - 38 + 8431 + 7745 + 53 20 - 6251.5 - 5442 + 8459 + 7755 - - - 1 - - - - - 1 - {0} - - - - - - 0 - 1 - - - - - - - - - - Remapped number - bd96dd06-38a3-412f-9f7d-1c537ee866a1 - Mapped - Mapped + + + + + + + 9abae6b7-fa1d-448c-9209-4a8155345841 + Deconstruct + + + + + Deconstruct a point into its component parts. + true + f12f6116-024b-43f5-94b7-f43bee3590d1 + true + Deconstruct + Deconstruct + + + + + + 8348 + 7619 + 132 + 64 + + + 8395 + 7651 + + + + + + Input point + 6acd527e-e812-4d1a-b66f-9e6035de3177 + true + Point + Point false - 0 + ea146d6e-b915-42d3-86f5-87ec3b4ce0ff + 1 - 6299 - 5392 - 43 - 30 + 8350 + 7621 + 30 + 60 - 6322 - 5407 + 8366.5 + 7651 - - - Remapped and clipped number - 887eb2b0-4635-48ce-80c4-7d066447af57 - Clipped - Clipped + + + Point {x} component + 5d55bcf5-1aae-4bb5-93a7-3087d94838fe + true + X component + X component false 0 @@ -204116,86 +216786,53 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - 5422 - 43 - 30 + 8410 + 7621 + 68 + 20 - 6322 - 5437 + 8445.5 + 7631 - - - - - - - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds - - - - - Create a numeric domain which encompasses a list of numbers. - true - fd4c3ddc-1ea5-4192-a416-b0fdb190ae82 - Bounds - Bounds - - - - - - 6225 - 5472 - 122 - 28 - - - 6289 - 5486 - - - - - - 1 - Numbers to include in Bounds - c3a0e3bf-810e-40b5-bb64-d4a976cb6512 - Numbers - Numbers + + + Point {y} component + fca82e81-b054-4209-9a40-8377ad09976c + true + Y component + Y component false - bd8802e7-f2ec-4e84-bccc-f0b136310370 - 1 + 0 - 6227 - 5474 - 47 - 24 + 8410 + 7641 + 68 + 20 - 6252 - 5486 + 8445.5 + 7651 - - - Numeric Domain between the lowest and highest numbers in {N} - c7e433ac-345f-4c26-8014-a904e0b23e8e - Domain - Domain + + + Point {z} component + d38eb7c1-8386-439e-8b37-01ee1f9a1230 + true + Z component + Z component false 0 @@ -204203,14 +216840,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6304 - 5474 - 41 - 24 + 8410 + 7661 + 68 + 20 - 6326 - 5486 + 8445.5 + 7671 @@ -204220,35 +216857,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay - + 2 A wire relay object - bd8802e7-f2ec-4e84-bccc-f0b136310370 + ca7224f3-bae4-457c-81bf-1f7e560dca22 + true Relay - + false - 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 + 1a1e1173-cda4-4c91-a252-b2ab4ffd882d 1 - 6266 - 5519 + 8397 + 7791 40 16 - 6286 - 5527 + 8417 + 7799 @@ -204256,35 +216894,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay - + 2 A wire relay object - d97d64b8-f977-4888-92e0-872cdfcd9995 + d78d447b-9b74-4ff1-a0cd-e2850edf6ead + true Relay - + false - dc531d97-359a-49ed-845e-f8e7e47000de + cfeaab9a-dfe1-46cd-b5f7-6238cb9ea591 1 - 6266 - 5163 + 8399 + 7454 40 16 - 6286 - 5171 + 8419 + 7462 @@ -204292,119 +216931,235 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Mathematical multiplication + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 9b553f8e-5f66-45c1-bd34-56a01a4a990a + fa3d9b09-fc2a-44c4-b2a1-c8196f0a7654 + f12f6116-024b-43f5-94b7-f43bee3590d1 + ca7224f3-bae4-457c-81bf-1f7e560dca22 + d78d447b-9b74-4ff1-a0cd-e2850edf6ead + 5 + fa2ceb3a-390d-4d78-9a7c-535fdba9ee21 + Group + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 8b6600df-0a05-46f8-beab-8523131a78ad + true + Panel + + false + 1 + 718f51ff-f52b-4370-9fe5-616bca6dcdf3 + 1 + Double click to edit panel content… + + + + + + 9779 + 6530 + 172 + 292 + + 0 + 0 + 0 + + 9779.854 + 6530.016 + + + + + + + 255;255;255;255 + + true + true + true + false + false + C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT + true + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + be577fe6-7f55-490c-b952-4f0b5b6edbc7 + true + Panel + + false + 1 + b1d5c3d0-77ca-47f2-9d69-c489630d96a9 + 1 + Double click to edit panel content… + + + + + + 9952 + 6530 + 186 + 292 + + 0 + 0 + 0 + + 9952.868 + 6530.868 + + + + + + + 255;255;255;255 + + true + true + true + false + false + C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",X) true - 6010a711-ea32-4573-ba8b-0c51a52d95bd - Multiplication - Multiplication + bc34d7f6-2984-476e-8869-3befe5696059 + true + Expression + Expression - 6245 - 5191 - 82 - 44 + 9575 + 7243 + 235 + 28 - 6276 - 5213 + 9675 + 7257 - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - First item for multiplication - 6d054709-5596-4f67-9857-d6a2031e66ff - A - A - true - db8c1a8c-acbe-4755-add3-f4a74076c3dd - 1 - - - - - - 6247 - 5193 - 14 - 20 - - - 6255.5 - 5203 - - - - - - - - Second item for multiplication - b195d8e6-490f-46ed-9baa-67d8be2e9ffa - B - B + + Expression variable + de6484f3-d697-4ea1-b3e9-c8fe4ee17e6d + true + Variable X + X true - 1d2ae44f-a2c0-44ec-a769-3a3d92398116 + 69cfe8bb-36e0-4f63-9f25-1aa91b262044 1 - 6247 - 5213 + 9577 + 7245 14 - 20 + 24 - 6255.5 - 5223 + 9585.5 + 7257 - - Result of multiplication - dc531d97-359a-49ed-845e-f8e7e47000de + + Result of expression + b1d5c3d0-77ca-47f2-9d69-c489630d96a9 + true Result Result false + true 0 - 6291 - 5193 - 34 - 40 + 9758 + 7245 + 50 + 24 - 6309.5 - 5213 + 9776.5 + 7257 @@ -204416,80 +217171,183 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + a44ac5ad-82ff-4983-8cf0-ae77cf506794 + Digit Scroller + + false + 0 + + + + + 12 + + 2 + + 1.0000000000 + + + + + + 13726 + 26635 + 250 + 20 + + + 13726.02 + 26635.96 + + + + + + + + + + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number + + + + + Contains a collection of floating point numbers + 0f7fe3af-0625-4ea2-86cc-301fc60faa51 + Number + Number + false + b6299172-9c55-49c8-9960-9ab31cdc82a8 + 1 + + + + + + 2826 + 13912 + 50 + 24 + + + 2851 + 13924.64 + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression - FORMAT("{0:R}",O) + (X-1)^O true - 89e871e1-25b0-4904-8268-ab7f1e99953a - true + 2bfa03b7-1869-4350-8b7f-3dd5b338d013 Expression - Expression + - 6189 - 6649 - 194 - 28 + 4305 + 17022 + 112 + 44 - 6289 - 6663 + 4364 + 17044 - - 1 + + 2 ba80fd98-91a1-4958-b6a7-a94e40e52bdb + ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - + Expression variable - 957a0f90-c94a-4eed-b2b9-4f33214fb0e8 - true + cd0321ec-fe1d-4a91-b79d-1b10d56de402 + Variable X + X + true + b858e84c-e354-43a3-8a52-1a2b2e8195ae + 1 + + + + + + 4307 + 17024 + 14 + 20 + + + 4315.5 + 17034 + + + + + + + + Expression variable + 77d91d57-0cd1-4309-a7ae-04d57412912b Variable O O true - a3416d5a-59f0-4afa-ac1b-577f9f8b884d + 42ac9166-e290-4933-97c7-83ef0baf3f86 1 - 6191 - 6651 + 4307 + 17044 14 - 24 + 20 - 6199.5 - 6663 + 4315.5 + 17054 - + Result of expression - d5b86ce7-4057-476b-9452-831f6457ae06 - true + 02789ff3-d94b-4ea1-80c2-2772980cb58e Result - + false 0 @@ -204497,14 +217355,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6372 - 6651 + 4406 + 17024 9 - 24 + 40 - 6378 - 6663 + 4412 + 17044 @@ -204516,88 +217374,34 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - 151700ae-7136-49e1-a91f-f3c97532cf24 - Panel - - false - 1 - d5b86ce7-4057-476b-9452-831f6457ae06 - 1 - Double click to edit panel content… - - - - - - 6194 - 6364 - 185 - 271 - - 0 - 0 - 0 - - 6194.824 - 6364.744 - - - - - - - 255;255;255;255 - - true - true - true - false - false - true - - - - - - - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - 2 - A wire relay object - fe002072-eada-42e5-8344-3f109b1d3e3b - Relay - + + Contains a collection of floating point numbers + 42ac9166-e290-4933-97c7-83ef0baf3f86 + Number + Number false - 151700ae-7136-49e1-a91f-f3c97532cf24 + b6299172-9c55-49c8-9960-9ab31cdc82a8 1 - 6266 - 6340 - 40 - 16 + 4338 + 17095 + 50 + 24 - 6286 - 6348 + 4363.99 + 17107.2 @@ -204605,7 +217409,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -204615,25 +217419,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - a3416d5a-59f0-4afa-ac1b-577f9f8b884d + b6299172-9c55-49c8-9960-9ab31cdc82a8 Relay - + false - 21467ea2-702c-47f8-aa77-3b1adc6000a2 + a44ac5ad-82ff-4983-8cf0-ae77cf506794 1 - 6266 - 6696 + 13836 + 26594 40 16 - 6286 - 6704 + 13856 + 26602 @@ -204641,25 +217445,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - 89e871e1-25b0-4904-8268-ab7f1e99953a - 151700ae-7136-49e1-a91f-f3c97532cf24 - fe002072-eada-42e5-8344-3f109b1d3e3b - a3416d5a-59f0-4afa-ac1b-577f9f8b884d - 4 - 45ba074d-cd38-4d2a-b299-39c960d29e58 + a44ac5ad-82ff-4983-8cf0-ae77cf506794 + b6299172-9c55-49c8-9960-9ab31cdc82a8 + 2 + 4582f1fd-2c5d-4691-98fe-d8499b5fe9f4 Group @@ -204669,80 +217471,105 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression - FORMAT("{0:R}",O) + X^O true - bb7187be-64de-4991-b04a-2d4022623ab0 - true + 5627684b-fce3-4a31-aeeb-5e764ceff882 Expression - Expression + - 6189 - 5949 - 194 - 28 + 4379 + 25507 + 79 + 44 - 6289 - 5963 + 4421 + 25529 - - 1 + + 2 ba80fd98-91a1-4958-b6a7-a94e40e52bdb + ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - + Expression variable - fd5f0c6e-2e1d-4da5-9f68-a16304888d40 - true + 5f663c0d-4d54-4033-a454-4dceae03e1c7 + Variable X + X + true + 18afda8e-f24e-4448-8fa3-5a49fbcb28ca + 1 + + + + + + 4381 + 25509 + 14 + 20 + + + 4389.5 + 25519 + + + + + + + + Expression variable + 1e63a984-2071-409b-9fa9-8a56312a1638 Variable O O true - 379554e2-95a0-431e-8e6a-34e3a3935fba + c8207dde-4bfa-4fe8-8975-fa4b4e4ada74 1 - 6191 - 5951 + 4381 + 25529 14 - 24 + 20 - 6199.5 - 5963 + 4389.5 + 25539 - + Result of expression - a19fffb2-cc56-4fff-9d5f-7ee3e1871bcb - true + 207d9cec-a4d2-425f-8c18-c1b9a6493af2 Result - + false 0 @@ -204750,14 +217577,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6372 - 5951 + 4447 + 25509 9 - 24 + 40 - 6378 - 5963 + 4453 + 25529 @@ -204769,315 +217596,144 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - f6da17c7-b784-461f-a8c3-bb7be187a8a0 - Panel - - false - 0 - a19fffb2-cc56-4fff-9d5f-7ee3e1871bcb - 1 - Double click to edit panel content… - - - - - - 6186 - 5665 - 200 - 271 - - 0 - 0 - 0 - - 6186.891 - 5665.506 - - - - - - - 255;255;255;255 - - true - true - true - false - false - true - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - d8aa61ac-caf9-42ab-8d0a-f0154b7926bf - Relay - - false - f6da17c7-b784-461f-a8c3-bb7be187a8a0 - 1 - - - - - - 6266 - 5621 - 40 - 16 - - - 6286 - 5629 - - - - - - - - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - 2 - A wire relay object - 379554e2-95a0-431e-8e6a-34e3a3935fba - Relay - + + Contains a collection of floating point numbers + c8207dde-4bfa-4fe8-8975-fa4b4e4ada74 + Number + Number false - 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 + b6299172-9c55-49c8-9960-9ab31cdc82a8 1 - 6266 - 5996 - 40 - 16 - - - 6286 - 6004 - - - - - - - - - - c75b62fa-0a33-4da7-a5bd-03fd0068fd93 - Length - - - - - Measure the length of a curve. - true - b51dc070-4ff7-4331-a77e-8e7a0f5aef8e - Length - Length - - - - - - 6234 - 7346 - 104 - 28 + 4403 + 25578 + 50 + 24 - 6284 - 7360 + 4428.493 + 25590.02 - - - Curve to measure - 1b61d063-2308-404c-8fa5-4ca5f6cdc7ed - Curve - Curve - false - ad8132cb-3abf-4b13-8343-c8709d4759c3 - 1 - - - - - - 6236 - 7348 - 33 - 24 - - - 6254 - 7360 - - - - - - - - Curve length - 6e9b77db-7611-4fec-817e-dc345f560150 - Length - Length - false - 0 - - - - - - 6299 - 7348 - 37 - 24 - - - 6319 - 7360 - - - - - - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Mathematical multiplication + + Evaluate an expression + X^O true - f3870545-9824-4694-9fee-7a43d6ed2670 - Multiplication - Multiplication + 48d5ff4b-8301-46c0-b3f0-66a81897604e + true + Expression + - 6245 - 5298 - 82 + 2979 + 25501 + 79 44 - 6276 - 5320 + 3021 + 25523 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - - First item for multiplication - 3ddc7f55-2ef0-497a-94e3-04e269775fac - A - A + + Expression variable + 9c9211df-c19b-4f38-8fbf-71a7fbb918c8 + true + Variable X + X true - 224abc3f-a87a-45f8-993d-3e12e7ef8b3f + 174bb911-caba-47e2-9382-8b612bd7dc09 1 - 6247 - 5300 + 2981 + 25503 14 20 - 6255.5 - 5310 + 2989.5 + 25513 - - Second item for multiplication - 0ae5d6cd-806e-483f-9a95-b5afe75653eb - B - B + + Expression variable + 92263414-02c7-44e7-a0cc-dbb36cdceb02 + true + Variable O + O true - bd96dd06-38a3-412f-9f7d-1c537ee866a1 + c6c4d32d-3b3a-489c-bb54-cc0b46c307c4 1 - 6247 - 5320 + 2981 + 25523 14 20 - 6255.5 - 5330 + 2989.5 + 25533 - - Result of multiplication - db8c1a8c-acbe-4755-add3-f4a74076c3dd + + Result of expression + a6780e5e-2b14-4d81-a790-7d4b02c7a358 + true Result - Result + false 0 @@ -205085,14 +217741,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 5300 - 34 + 3047 + 25503 + 9 40 - 6309.5 - 5320 + 3053 + 25523 @@ -205104,35 +217760,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - 2 - A wire relay object - 81598716-14eb-41f3-bc1c-588c7c0dafb9 - Relay - + Contains a collection of floating point numbers + c6c4d32d-3b3a-489c-bb54-cc0b46c307c4 + true + Number + Number false - 2d1658d8-cdd5-4fe6-bdba-3f205db2e2c1 + b6299172-9c55-49c8-9960-9ab31cdc82a8 1 - 6266 - 4589 - 40 - 16 + 2998 + 25556 + 50 + 24 - 6286 - 4597 + 3023.956 + 25568.27 @@ -205140,114 +217796,164 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Numeric scroller for single numbers - 1f25a485-df54-4c1a-8980-90082d91f997 - Digit Scroller - - false - 0 + + Evaluate an expression + X^O + true + 5f7bf1f7-7ac1-4ce8-b2ff-bfe64aea7d55 + true + Expression + - - - 12 - - 11 - - 256.0 - - - 6161 - 7006 - 250 - 20 + 8248 + 25503 + 79 + 44 - 6161.735 - 7006.728 + 8290 + 25525 - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - d1afeb2b-afdb-482a-a9f6-8c00b33253e7 - Relay - - false - cf465295-a5a9-4d96-9d09-8dbfb781bd6d - 1 - - - - - - 6266 - 6264 - 40 - 16 - - - 6286 - 6272 - + + + 2 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + Expression variable + c38335aa-38e8-4cf6-a922-0cdf9d4bdd8e + true + Variable X + X + true + 5dd735ad-8c4e-4457-bd38-e14eee0646bf + 1 + + + + + + 8250 + 25505 + 14 + 20 + + + 8258.5 + 25515 + + + + + + + + Expression variable + e24ee026-c687-420e-9136-52730a69de6f + true + Variable O + O + true + 32907c7d-0b14-4a93-8d8b-bcda3fc126b5 + 1 + + + + + + 8250 + 25525 + 14 + 20 + + + 8258.5 + 25535 + + + + + + + + Result of expression + 8dbea2e7-8016-4f48-a111-3632d6f14e6e + true + Result + + false + 0 + + + + + + 8316 + 25505 + 9 + 40 + + + 8322 + 25525 + + + + + + - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - 2 - A wire relay object - 224abc3f-a87a-45f8-993d-3e12e7ef8b3f - Relay - + Contains a collection of floating point numbers + 32907c7d-0b14-4a93-8d8b-bcda3fc126b5 + true + Number + Number false - 6e9b77db-7611-4fec-817e-dc345f560150 + b6299172-9c55-49c8-9960-9ab31cdc82a8 1 - 6266 - 5363 - 40 - 16 + 8272 + 25581 + 50 + 24 - 6286 - 5371 + 8297.07 + 25593.6 @@ -205255,50 +217961,65 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Numeric scroller for single numbers - 1d2ae44f-a2c0-44ec-a769-3a3d92398116 - Digit Scroller - - false - 0 + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + c8cd075c-340a-445d-86be-105452f4a52c + 976e8b5e-a30c-4f49-accc-bc7186df6012 + 6fb5db2e-5145-4314-b7a4-589c72abe653 + 204bf0ae-a8ca-4396-b0c9-8a0370090183 + fd3be4b9-6c3d-40d2-9620-43d96c79660e + 95b95cd4-c235-49d5-9800-40ab242c9774 + 76f500ac-e86f-447d-87bc-515a18b3f0eb + 39f4e0da-f78b-4920-9956-bf36224e442c + 7bbb9c1e-b339-48ea-add4-6a90f1db1deb + d52daa8c-d036-4514-89a1-a65a22afed24 + ee4947a9-9dcc-4323-8c8c-d12c15ab91df + a86fb9d7-272c-4960-a1e6-38ef64dcd7ae + d34203ed-2cba-479a-bbdb-90dee022ce9e + 112002ae-5ebb-4b1e-913b-b9acd4aab362 + c9738aaf-0d87-4200-9c48-fd4e7339f691 + 6de8efd1-9621-4c16-bbb2-ecb684cc0ece + 97f2d9df-b452-41a2-882d-bfd754f863f3 + 31abc6b8-4beb-435b-9596-154a9ce4c13a + 2bda530f-0136-44c3-a70f-9fdc9d45b8ef + 0a852269-2494-4c53-828b-1196b6b1a36f + a82078d7-a938-48ab-abb8-c20c5709fd42 + 63c61abd-619f-4c80-bf3c-527632b98c7c + 8dcba1b4-becc-43f6-9b60-b5ea619101f1 + b6a1fce3-fc4c-4db8-8d58-49b266b77cd5 + 3b520175-5d8e-4b56-aaa1-e28c99f3a48b + fd9f8f17-ea37-42e6-a0c9-e263114da7b1 + 0c8861d7-92ed-45cb-9072-5bf60d8e6d51 + 6710d11e-c2fa-4762-ad92-4c4ca21e5e81 + 00857e0a-1044-4b3a-a868-cc9a8fb22683 + d47e9bf9-b6e7-41ae-91ee-94a7f7c67c9d + c48dccb2-49d0-4e50-986f-3bd136b8c34d + 75aa17d3-ce8b-4fa1-9a16-e9664097ca23 + c6757a5d-3bcb-4510-8358-6c6a55b0348d + 963ddac3-aa83-476b-aa74-b4f6ef5367bd + 34 + 90b308fe-413d-474d-a973-ae6731f529d2 + Group + - - - - 12 - - 1 - - 0.32125000000 - - - - - - 6162 - 5256 - 250 - 20 - - - 6162.42 - 5256.216 - - - + + - + afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode @@ -205308,7 +218029,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Explode a curve into smaller segments. true - d16b55bb-51fe-4ac6-8df8-106c39c9f1b3 + c8cd075c-340a-445d-86be-105452f4a52c Explode Explode @@ -205316,39 +218037,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6218 - 4194 + 8558 + -8599 136 44 - 6285 - 4216 + 8625 + -8577 Curve to explode - 2b4f13bd-f698-4233-9f9f-e506f30c4755 + 3a191ca8-4a94-42a7-902b-27592e12e6e1 Curve Curve false - 50b7ed13-0a6a-4a2e-9366-e47c845e770f + 47bb6750-4689-4dee-a789-6addc1196d99 1 - 6220 - 4196 + 8560 + -8597 50 20 - 6246.5 - 4206 + 8586.5 + -8587 @@ -205357,7 +218078,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Recursive decomposition until all segments are atomic - da9606bf-2c02-483e-8dec-3d30d18f0be2 + ace2efc4-de43-4f4e-840f-5798d87c0c95 Recursive Recursive false @@ -205367,14 +218088,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6220 - 4216 + 8560 + -8577 50 20 - 6246.5 - 4226 + 8586.5 + -8567 @@ -205404,7 +218125,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Exploded segments that make up the base curve - b6984176-dcf7-4b17-9ed5-bcca669a9a88 + 95bdd798-e277-4807-9beb-6bd5c46ccb2f Segments Segments false @@ -205414,14 +218135,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6300 - 4196 + 8640 + -8597 52 20 - 6327.5 - 4206 + 8667.5 + -8587 @@ -205431,7 +218152,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Vertices of the exploded segments - 2b288d44-5b24-4fa6-9e3f-cc827256dd26 + 55aa58f1-00ea-43e0-9902-75bb29f61f3d Vertices Vertices false @@ -205441,14 +218162,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6300 - 4216 + 8640 + -8577 52 20 - 6327.5 - 4226 + 8667.5 + -8567 @@ -205458,7 +218179,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -205468,7 +218189,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 55f1c7e0-6646-4cc8-8195-3ff0bc546430 + 976e8b5e-a30c-4f49-accc-bc7186df6012 Evaluate Length Evaluate Length @@ -205476,39 +218197,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - 4111 + 8554 + -8682 144 64 - 6288 - 4143 + 8628 + -8650 Curve to evaluate - 13a5521f-e9dc-4c29-9f6e-cc58fe4676d8 + 4b015c4a-d45a-457b-9f45-caf04383b4e5 Curve Curve false - b6984176-dcf7-4b17-9ed5-bcca669a9a88 + 95bdd798-e277-4807-9beb-6bd5c46ccb2f 1 - 6216 - 4113 + 8556 + -8680 57 20 - 6246 - 4123 + 8586 + -8670 @@ -205517,7 +218238,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 68965506-3b76-49c4-a7cb-f4ebd55c06e0 + d91b4424-5670-4b65-915f-1e67557e4598 Length Length false @@ -205527,14 +218248,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 4133 + 8556 + -8660 57 20 - 6246 - 4143 + 8586 + -8650 @@ -205563,7 +218284,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 66c58978-c61f-4d60-879d-44deaac27bbb + 8141e76a-7952-4023-a138-3d92b5fd0bb9 Normalized Normalized false @@ -205573,14 +218294,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 4153 + 8556 + -8640 57 20 - 6246 - 4163 + 8586 + -8630 @@ -205609,7 +218330,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 9eb75c6a-0bd7-4d0d-852d-c2eb12ef11af + a586520f-66bd-474c-be0d-d1fd93c8fd15 Point Point false @@ -205619,14 +218340,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 4113 + 8643 + -8680 53 20 - 6331 - 4123 + 8671 + -8670 @@ -205635,7 +218356,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 02056aec-db5b-4529-9125-473474421ea0 + 3488dbc9-0b66-43b9-9c97-5fdc2f639ed6 Tangent Tangent false @@ -205645,14 +218366,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 4133 + 8643 + -8660 53 20 - 6331 - 4143 + 8671 + -8650 @@ -205661,7 +218382,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 26128cd1-0778-40ff-aba4-ec7f5171c242 + 80dfcfb1-ceb9-4992-8421-6d9c4ffbcb2b Parameter Parameter false @@ -205671,14 +218392,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 4153 + 8643 + -8640 53 20 - 6331 - 4163 + 8671 + -8630 @@ -205688,7 +218409,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL @@ -205698,7 +218419,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line segment defined by start point, tangent and length.} true - 845f5ae1-563a-4eba-9bd2-1f364dec84f2 + 6fb5db2e-5145-4314-b7a4-589c72abe653 Line SDL Line SDL @@ -205706,39 +218427,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6225 - 2478 + 8565 + -10315 122 64 - 6305 - 2510 + 8645 + -10283 Line start point - 8c947a34-e3dc-4b70-aa19-4f9293e20ef2 + 4d171874-d176-48ea-a472-621f27ceeae3 Start Start false - 9eb75c6a-0bd7-4d0d-852d-c2eb12ef11af + a586520f-66bd-474c-be0d-d1fd93c8fd15 1 - 6227 - 2480 + 8567 + -10313 63 20 - 6268 - 2490 + 8608 + -10303 @@ -205747,25 +218468,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line tangent (direction) - f2f1214e-0164-41a0-a4a0-97691a1e04c9 + a04c54bb-e292-4f67-8258-38a9d748cefe Direction Direction false - 974f6703-6679-4d74-a08a-0db9438145fc + af9b6279-d40b-4a73-b0e1-f812ba3c765f 1 - 6227 - 2500 + 8567 + -10293 63 20 - 6268 - 2510 + 8608 + -10283 @@ -205798,26 +218519,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line length - 7e16f714-33bb-4448-ae0d-a2cdcab04a7d + cf932292-17ff-444c-939b-6f52e3192e83 ABS(X) Length Length false - 1e2f2e7b-1c43-46d7-8188-931698467786 + 8b2ca3a6-7edb-46fc-b6db-2e242e584f9d 1 - 6227 - 2520 + 8567 + -10273 63 20 - 6268 - 2530 + 8608 + -10263 @@ -205846,7 +218567,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - cc9df7f8-c2be-44d9-817d-a344480c9ecf + 3afa17ac-9047-4912-88b0-68f86fd95700 Line Line false @@ -205856,14 +218577,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6320 - 2480 + 8660 + -10313 25 60 - 6334 - 2510 + 8674 + -10283 @@ -205873,7 +218594,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences @@ -205883,7 +218604,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Compute relative differences for a list of data true - edfbaf71-ae8b-4a14-ba3d-8ffe64b466be + 204bf0ae-a8ca-4396-b0c9-8a0370090183 Relative Differences Relative Differences @@ -205891,14 +218612,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - 3777 + 8562 + -9025 128 28 - 6279 - 3791 + 8615 + -9011 @@ -205906,25 +218627,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 List of data to operate on (numbers or points or vectors allowed) - 892c9b24-2cd0-4ff0-a6ed-c25903a48827 + cdcedf01-f875-435f-9abb-6f60c1bec078 Values Values false - 46880d17-53fe-4c23-bf41-e4b8cc1d6dcc + a911d8d2-c7c5-4d4f-821b-c7b63ed2247e 1 - 6228 - 3779 + 8564 + -9023 36 24 - 6247.5 - 3791 + 8583.5 + -9011 @@ -205934,7 +218655,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Differences between consecutive items - 82c51ed9-1201-4b4d-803d-ed22294ac658 + 3ab8f7c8-a546-4d41-b632-1d8d8059a2e9 Differenced Differenced false @@ -205944,14 +218665,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6294 - 3779 + 8630 + -9023 58 24 - 6324.5 - 3791 + 8660.5 + -9011 @@ -205961,7 +218682,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls @@ -205971,7 +218692,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Replace nulls or invalid data with other data true - e7334885-e509-483f-84d0-4a94b25496cd + fd3be4b9-6c3d-40d2-9620-43d96c79660e Replace Nulls Replace Nulls @@ -205979,14 +218700,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6218 - 3824 + 8558 + -8969 136 44 - 6304 - 3846 + 8644 + -8947 @@ -205994,25 +218715,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Items to test for null - 5de06ade-4727-447d-80b9-15302c522587 + 5b510f47-dca9-4bc6-b6d5-b90c04de3ed7 Items Items false - 561c9228-a8c7-4f00-aef1-86f36b7ee383 + 7bbb9c1e-b339-48ea-add4-6a90f1db1deb 1 - 6220 - 3826 + 8560 + -8967 69 20 - 6256 - 3836 + 8596 + -8957 @@ -206022,7 +218743,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Items to replace nulls with - 1e1d18d5-1b4e-4a9f-9a8e-f2acc0274e8d + 939d88b4-e804-4277-af4b-d5fdb086c2b6 Replacements Replacements false @@ -206032,14 +218753,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6220 - 3846 + 8560 + -8947 69 20 - 6256 - 3856 + 8596 + -8937 @@ -206070,7 +218791,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 List without any nulls - 46880d17-53fe-4c23-bf41-e4b8cc1d6dcc + a911d8d2-c7c5-4d4f-821b-c7b63ed2247e Items Items false @@ -206080,14 +218801,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6319 - 3826 + 8659 + -8967 33 20 - 6337 - 3836 + 8677 + -8957 @@ -206096,7 +218817,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of items replaced - 306f194e-0660-4cd9-b2d9-656964cd4113 + 3063d2ef-f5c0-4377-9412-1d13df563687 Count Count false @@ -206106,14 +218827,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6319 - 3846 + 8659 + -8947 33 20 - 6337 - 3856 + 8677 + -8937 @@ -206123,7 +218844,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 1817fd29-20ae-4503-b542-f0fb651e67d7 List Length @@ -206133,7 +218854,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Measure the length of a list. true - 3d00de67-1b84-4a16-9ee5-ac49623b276f + 95b95cd4-c235-49d5-9800-40ab242c9774 List Length List Length @@ -206141,14 +218862,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6237 - 3721 + 8580 + -9074 93 28 - 6276 - 3735 + 8619 + -9060 @@ -206156,25 +218877,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - 5746fab1-5797-44af-9829-aac0c0ec9712 + 16ae0143-94a4-4f25-867a-a8211e6b81c0 List List false - 82c51ed9-1201-4b4d-803d-ed22294ac658 + 3ab8f7c8-a546-4d41-b632-1d8d8059a2e9 1 - 6239 - 3723 + 8582 + -9072 22 24 - 6251.5 - 3735 + 8594.5 + -9060 @@ -206183,7 +218904,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of items in L - fca0255d-b895-4768-91bf-2e57e6515c4f + f850dc4f-3618-412b-a16d-22f6594bfe58 Length Length false @@ -206193,14 +218914,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 3723 + 8634 + -9072 37 24 - 6311 - 3735 + 8654 + -9060 @@ -206210,7 +218931,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item @@ -206221,7 +218942,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 Retrieve a specific item from a list. true - f6105af9-d019-412d-a4d5-869389b4cdff + 76f500ac-e86f-447d-87bc-515a18b3f0eb List Item List Item @@ -206229,14 +218950,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6249 - 3556 + 8589 + -9237 74 64 - 6297 - 3588 + 8637 + -9205 @@ -206254,25 +218975,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - 3751e7ed-b6b1-4be5-a001-3e94e45cda7b + d416348c-0e8e-4d97-bbb5-2389b99741fd List List false - 82c51ed9-1201-4b4d-803d-ed22294ac658 + 3ab8f7c8-a546-4d41-b632-1d8d8059a2e9 1 - 6251 - 3558 + 8591 + -9235 31 20 - 6268 - 3568 + 8608 + -9225 @@ -206281,25 +219002,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item index - d54ae681-7e18-4f84-a965-bf39d933c8fa + 2455210e-01e2-456d-93b4-8c18d4e78d8e Index Index false - 24afe3e0-ddd1-4aca-9821-29f7e68efeeb + 41b01dbf-35fb-4ffd-97af-8a301a30ae51 1 - 6251 - 3578 + 8591 + -9215 31 20 - 6268 - 3588 + 8608 + -9205 @@ -206328,7 +219049,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Wrap index to list bounds - 2dc4634d-527d-4e9b-b251-f7156d459cb6 + 0418784d-a559-4223-abb9-bae82691d1a8 Wrap Wrap false @@ -206338,14 +219059,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6251 - 3598 + 8591 + -9195 31 20 - 6268 - 3608 + 8608 + -9185 @@ -206374,7 +219095,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item at {i'} - 53927bc6-933c-4dbf-9a1e-baa2e57b2529 + 83f3634f-f48d-43c6-9784-1b1fdb4bc7b2 false Item i @@ -206385,14 +219106,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6312 - 3558 + 8652 + -9235 9 60 - 6318 - 3588 + 8658 + -9205 @@ -206404,7 +219125,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e64c5fb1-845c-4ab1-8911-5f338516ba67 Series @@ -206414,7 +219135,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a series of numbers. true - aa254562-60f6-4c89-a9d1-4877b22d0965 + 39f4e0da-f78b-4920-9956-bf36224e442c Series Series @@ -206422,21 +219143,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6228 - 3638 + 8568 + -9155 117 64 - 6294 - 3670 + 8634 + -9123 First number in the series - 882e878f-6f73-4811-9ea2-c291d4745163 + 76f5e496-ff76-48df-bbca-9126275c4799 Start Start false @@ -206446,14 +219167,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6230 - 3640 + 8570 + -9153 49 20 - 6264 - 3650 + 8604 + -9143 @@ -206482,7 +219203,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Step size for each successive number - f02fc18e-eede-42ce-9c1a-93ad6e9edc16 + 0622652d-c9f8-4494-96b7-4157a74fc985 Step Step false @@ -206492,14 +219213,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6230 - 3660 + 8570 + -9133 49 20 - 6264 - 3670 + 8604 + -9123 @@ -206528,26 +219249,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of values in the series - a3af8467-5f46-4821-995e-9ec100fe5ddf + e2233f34-94f4-42f1-b468-05b3ac5fbced X-1 Count Count false - fca0255d-b895-4768-91bf-2e57e6515c4f + f850dc4f-3618-412b-a16d-22f6594bfe58 1 - 6230 - 3680 + 8570 + -9113 49 20 - 6264 - 3690 + 8604 + -9103 @@ -206577,7 +219298,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Series of numbers - 24afe3e0-ddd1-4aca-9821-29f7e68efeeb + 41b01dbf-35fb-4ffd-97af-8a301a30ae51 Series Series false @@ -206587,14 +219308,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6309 - 3640 + 8649 + -9153 34 60 - 6327.5 - 3670 + 8667.5 + -9123 @@ -206604,7 +219325,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -206614,25 +219335,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 561c9228-a8c7-4f00-aef1-86f36b7ee383 + 7bbb9c1e-b339-48ea-add4-6a90f1db1deb Relay false - 81598716-14eb-41f3-bc1c-588c7c0dafb9 + cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd 1 - 6266 - 3887 + 8606 + -8906 40 16 - 6286 - 3895 + 8626 + -8898 @@ -206640,7 +219361,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -206650,25 +219371,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - e286d01e-ac40-479b-9506-fea4034f1b81 + d52daa8c-d036-4514-89a1-a65a22afed24 Relay false - 53927bc6-933c-4dbf-9a1e-baa2e57b2529 + 83f3634f-f48d-43c6-9784-1b1fdb4bc7b2 1 - 6266 - 3523 + 8606 + -9270 40 16 - 6286 - 3531 + 8626 + -9262 @@ -206676,7 +219397,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -206689,15 +219410,15 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - edfbaf71-ae8b-4a14-ba3d-8ffe64b466be - e7334885-e509-483f-84d0-4a94b25496cd - 3d00de67-1b84-4a16-9ee5-ac49623b276f - f6105af9-d019-412d-a4d5-869389b4cdff - aa254562-60f6-4c89-a9d1-4877b22d0965 - 561c9228-a8c7-4f00-aef1-86f36b7ee383 - e286d01e-ac40-479b-9506-fea4034f1b81 + 204bf0ae-a8ca-4396-b0c9-8a0370090183 + fd3be4b9-6c3d-40d2-9620-43d96c79660e + 95b95cd4-c235-49d5-9800-40ab242c9774 + 76f500ac-e86f-447d-87bc-515a18b3f0eb + 39f4e0da-f78b-4920-9956-bf36224e442c + 7bbb9c1e-b339-48ea-add4-6a90f1db1deb + d52daa8c-d036-4514-89a1-a65a22afed24 7 - 52750a6f-5ea3-4565-adf8-d4b9e638e651 + ee4947a9-9dcc-4323-8c8c-d12c15ab91df Group @@ -206707,7 +219428,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point @@ -206717,7 +219438,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Find the closest point on a curve. true - 411d90fa-8cc1-4cb8-bd27-6b8dc7a06aa1 + a86fb9d7-272c-4960-a1e6-38ef64dcd7ae Curve Closest Point Curve Closest Point @@ -206725,39 +219446,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - 4023 + 8566 + -8770 120 64 - 6276 - 4055 + 8616 + -8738 Point to project onto curve - 94cae40d-ede7-4362-b6b4-4be151476588 + a1c1dd99-2a51-435e-a768-64e6070d408c Point Point false - 9eb75c6a-0bd7-4d0d-852d-c2eb12ef11af + a586520f-66bd-474c-be0d-d1fd93c8fd15 1 - 6228 - 4025 + 8568 + -8768 33 30 - 6246 - 4040 + 8586 + -8753 @@ -206766,7 +219487,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve to project onto - 2e070c86-8ba5-44ed-a436-8539eae0e532 + 2b4396f6-b1d7-422b-84f3-a19ed6610e17 Curve Curve false @@ -206777,14 +219498,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6228 - 4055 + 8568 + -8738 33 30 - 6246 - 4070 + 8586 + -8723 @@ -206793,7 +219514,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point on the curve closest to the base point - 15875976-eb3b-4668-9fa4-ce949f2740e4 + 1eed86aa-3e83-4ffa-b858-57ee651bd58d Point Point false @@ -206803,14 +219524,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 4025 + 8631 + -8768 53 20 - 6319 - 4035 + 8659 + -8758 @@ -206819,7 +219540,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Parameter on curve domain of closest point - 3665b055-5d51-4bea-a9f3-85b86a5bcd21 + 6d47cadb-6082-45ab-8664-50ec48352a8d Parameter Parameter false @@ -206829,14 +219550,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 4045 + 8631 + -8748 53 20 - 6319 - 4055 + 8659 + -8738 @@ -206845,7 +219566,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Distance between base point and curve - bd207343-2189-4097-babb-c50072c89469 + fe4f7f9f-3c60-4cec-9bd5-895852c74b47 Distance Distance false @@ -206855,14 +219576,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 4065 + 8631 + -8728 53 20 - 6319 - 4075 + 8659 + -8718 @@ -206872,7 +219593,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line @@ -206882,7 +219603,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line between two points. true - c94ffcf9-b23b-46c2-811d-31aaa5f5a344 + d34203ed-2cba-479a-bbdb-90dee022ce9e Line Line @@ -206890,39 +219611,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6229 - 3944 + 8569 + -8849 114 44 - 6301 - 3966 + 8641 + -8827 Line start point - d30f409a-e6a4-417a-992a-810e2b3d1e78 + a608e61a-9ec1-43e8-b82d-715270eb56cf Start Point Start Point false - 15875976-eb3b-4668-9fa4-ce949f2740e4 + 1eed86aa-3e83-4ffa-b858-57ee651bd58d 1 - 6231 - 3946 + 8571 + -8847 55 20 - 6260 - 3956 + 8600 + -8837 @@ -206931,25 +219652,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line end point - d2c943cc-1a31-452c-b2f0-f76a521cefed + 73939957-b065-4553-a2d0-98d31d94ae61 End Point End Point false - 9eb75c6a-0bd7-4d0d-852d-c2eb12ef11af + a586520f-66bd-474c-be0d-d1fd93c8fd15 1 - 6231 - 3966 + 8571 + -8827 55 20 - 6260 - 3976 + 8600 + -8817 @@ -206958,7 +219679,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - 974f6703-6679-4d74-a08a-0db9438145fc + af9b6279-d40b-4a73-b0e1-f812ba3c765f Line Line false @@ -206968,14 +219689,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6316 - 3946 + 8656 + -8847 25 40 - 6330 - 3966 + 8670 + -8827 @@ -206985,7 +219706,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers @@ -206995,7 +219716,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remap numbers into a new numeric domain true - a2ce29db-0bb4-45cc-b847-4fc1ab58da24 + 112002ae-5ebb-4b1e-913b-b9acd4aab362 Remap Numbers Remap Numbers @@ -207003,39 +219724,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6229 - 2780 + 8569 + -10013 115 64 - 6284 - 2812 + 8624 + -9981 Value to remap - c4a4fee2-01ef-4d38-8ef2-aea231158b44 + b7568e4f-d956-447c-82cc-eca1511944e1 Value Value false - c973b3e6-f6c6-403b-9b41-2df880c866c5 + 6de8efd1-9621-4c16-bbb2-ecb684cc0ece 1 - 6231 - 2782 + 8571 + -10011 38 20 - 6251.5 - 2792 + 8591.5 + -10001 @@ -207044,25 +219765,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Source domain - 276670b6-82ea-4199-be09-ad6e0cb66df4 + 021bb787-e095-4eb3-93ae-9af05c54ac1c Source Source false - 63e83512-d5e4-4958-92ec-4e0a868bf0bc + e6d2aa88-fc86-4d45-96bc-c1945edc1293 1 - 6231 - 2802 + 8571 + -9991 38 20 - 6251.5 - 2812 + 8591.5 + -9981 @@ -207094,7 +219815,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Target domain - bcfbce6c-21f0-42e5-8109-7f478a0a0f1c + af9ba95f-0b42-49d1-ba7b-5b22ea433b0c Target Target false @@ -207104,14 +219825,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6231 - 2822 + 8571 + -9971 38 20 - 6251.5 - 2832 + 8591.5 + -9961 @@ -207143,7 +219864,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remapped number - 393a4076-c4dc-42cb-89bb-2674ed014865 + 83ef78c2-8164-4b50-b276-608296da9351 Mapped Mapped false @@ -207153,14 +219874,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - 2782 + 8639 + -10011 43 30 - 6322 - 2797 + 8662 + -9996 @@ -207169,7 +219890,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remapped and clipped number - ee5d4373-6d10-43d1-82f4-2f1cdd69cb43 + b8fa42d6-b042-4ccd-919d-391c9816295e Clipped Clipped false @@ -207179,14 +219900,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - 2812 + 8639 + -9981 43 30 - 6322 - 2827 + 8662 + -9966 @@ -207196,7 +219917,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds @@ -207206,7 +219927,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain which encompasses a list of numbers. true - d8bc2abf-e181-4e18-a4c1-a10c87fa5684 + c9738aaf-0d87-4200-9c48-fd4e7339f691 Bounds Bounds @@ -207214,14 +219935,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6225 - 2862 + 8565 + -9931 122 28 - 6289 - 2876 + 8629 + -9917 @@ -207229,25 +219950,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Numbers to include in Bounds - e0eb1bfd-07ff-4936-9dde-cee85eef82ba + 98896f96-90b5-4f08-bda9-9893fc697bde Numbers Numbers false - c973b3e6-f6c6-403b-9b41-2df880c866c5 + 6de8efd1-9621-4c16-bbb2-ecb684cc0ece 1 - 6227 - 2864 + 8567 + -9929 47 24 - 6252 - 2876 + 8592 + -9917 @@ -207256,7 +219977,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric Domain between the lowest and highest numbers in {N} - 63e83512-d5e4-4958-92ec-4e0a868bf0bc + e6d2aa88-fc86-4d45-96bc-c1945edc1293 Domain Domain false @@ -207266,14 +219987,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6304 - 2864 + 8644 + -9929 41 24 - 6326 - 2876 + 8666 + -9917 @@ -207283,7 +220004,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -207293,25 +220014,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - c973b3e6-f6c6-403b-9b41-2df880c866c5 + 6de8efd1-9621-4c16-bbb2-ecb684cc0ece Relay false - e286d01e-ac40-479b-9506-fea4034f1b81 + d52daa8c-d036-4514-89a1-a65a22afed24 1 - 6266 - 2909 + 8606 + -9884 40 16 - 6286 - 2917 + 8626 + -9876 @@ -207319,7 +220040,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication @@ -207329,7 +220050,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical multiplication true - d94e12f5-f115-49e1-888d-d295271d3c2c + 97f2d9df-b452-41a2-882d-bfd754f863f3 Multiplication Multiplication @@ -207337,14 +220058,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - 2581 + 8585 + -10212 82 44 - 6276 - 2603 + 8616 + -10190 @@ -207360,25 +220081,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for multiplication - e251f033-2ca4-474f-bea5-bf59a084f4ec + 473386ac-d49e-45c7-ae2b-f0164d897185 A A true - c4b476dc-0b56-4320-8d67-d3dd9e1d4864 + e7b69294-6947-4384-b3e3-036d1b0b6ba8 1 - 6247 - 2583 + 8587 + -10210 14 20 - 6255.5 - 2593 + 8595.5 + -10200 @@ -207387,25 +220108,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for multiplication - 6a446beb-d13c-4e63-9fdf-ff852ab16bd5 + 442a7fbe-05ff-42d7-a669-e1a039c4e50e B B true - 82de2fbc-f4bc-485c-aa6d-7f6e55b0fe9a + 0a852269-2494-4c53-828b-1196b6b1a36f 1 - 6247 - 2603 + 8587 + -10190 14 20 - 6255.5 - 2613 + 8595.5 + -10180 @@ -207414,7 +220135,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of multiplication - 1e2f2e7b-1c43-46d7-8188-931698467786 + 8b2ca3a6-7edb-46fc-b6db-2e242e584f9d Result Result false @@ -207424,14 +220145,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 2583 + 8631 + -10210 34 40 - 6309.5 - 2603 + 8649.5 + -10190 @@ -207443,7 +220164,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication @@ -207453,7 +220174,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical multiplication true - 687fd906-a476-4bc8-aa83-54c5f9def255 + 31abc6b8-4beb-435b-9596-154a9ce4c13a Multiplication Multiplication @@ -207461,14 +220182,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - 2688 + 8585 + -10105 82 44 - 6276 - 2710 + 8616 + -10083 @@ -207484,25 +220205,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for multiplication - 75dcd440-5306-4a4d-b51b-2f622b7c8452 + 1f9f27a3-5bf2-4fa6-ba28-5a24c28dfd67 A A true - 4c1818fc-287e-4806-9c3b-c20208f55d9b + 2bda530f-0136-44c3-a70f-9fdc9d45b8ef 1 - 6247 - 2690 + 8587 + -10103 14 20 - 6255.5 - 2700 + 8595.5 + -10093 @@ -207511,25 +220232,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for multiplication - 4816bc9f-75d9-4864-ac54-eb866a9f5d39 + 2e867a5d-de5f-4d2f-92cb-38de3b5b8032 B B true - 393a4076-c4dc-42cb-89bb-2674ed014865 + 83ef78c2-8164-4b50-b276-608296da9351 1 - 6247 - 2710 + 8587 + -10083 14 20 - 6255.5 - 2720 + 8595.5 + -10073 @@ -207538,7 +220259,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of multiplication - c4b476dc-0b56-4320-8d67-d3dd9e1d4864 + e7b69294-6947-4384-b3e3-036d1b0b6ba8 Result Result false @@ -207548,14 +220269,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 2690 + 8631 + -10103 34 40 - 6309.5 - 2710 + 8649.5 + -10083 @@ -207567,7 +220288,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -207577,7 +220298,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 4c1818fc-287e-4806-9c3b-c20208f55d9b + 2bda530f-0136-44c3-a70f-9fdc9d45b8ef Relay false @@ -207588,14 +220309,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6266 - 2753 + 8606 + -10040 40 16 - 6286 - 2761 + 8626 + -10032 @@ -207603,7 +220324,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -207612,7 +220333,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 82de2fbc-f4bc-485c-aa6d-7f6e55b0fe9a + 0a852269-2494-4c53-828b-1196b6b1a36f Digit Scroller false @@ -207623,22 +220344,22 @@ if omitted, it would be 0-1 in "Normalize" mode by default 12 - 1 + 2 - 2.50125000000 + 0.0833333333 - 6162 - 2659 + 8501 + -10140 250 20 - 6162.444 - 2659.319 + 8501.768 + -10139.8 @@ -207646,7 +220367,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -207659,15 +220380,15 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - a2ce29db-0bb4-45cc-b847-4fc1ab58da24 - d8bc2abf-e181-4e18-a4c1-a10c87fa5684 - c973b3e6-f6c6-403b-9b41-2df880c866c5 - d94e12f5-f115-49e1-888d-d295271d3c2c - 687fd906-a476-4bc8-aa83-54c5f9def255 - 4c1818fc-287e-4806-9c3b-c20208f55d9b - 82de2fbc-f4bc-485c-aa6d-7f6e55b0fe9a + 112002ae-5ebb-4b1e-913b-b9acd4aab362 + c9738aaf-0d87-4200-9c48-fd4e7339f691 + 6de8efd1-9621-4c16-bbb2-ecb684cc0ece + 97f2d9df-b452-41a2-882d-bfd754f863f3 + 31abc6b8-4beb-435b-9596-154a9ce4c13a + 2bda530f-0136-44c3-a70f-9fdc9d45b8ef + 0a852269-2494-4c53-828b-1196b6b1a36f 7 - 22ecfb22-3828-4f14-bd18-9adf65ea9752 + a82078d7-a938-48ab-abb8-c20c5709fd42 Group @@ -207677,7 +220398,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -207690,12 +220411,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - d16b55bb-51fe-4ac6-8df8-106c39c9f1b3 - 55f1c7e0-6646-4cc8-8195-3ff0bc546430 - 411d90fa-8cc1-4cb8-bd27-6b8dc7a06aa1 - c94ffcf9-b23b-46c2-811d-31aaa5f5a344 + c8cd075c-340a-445d-86be-105452f4a52c + 976e8b5e-a30c-4f49-accc-bc7186df6012 + a86fb9d7-272c-4960-a1e6-38ef64dcd7ae + d34203ed-2cba-479a-bbdb-90dee022ce9e 4 - 3213337e-1bae-46fd-830e-f94604f5e33d + 63c61abd-619f-4c80-bf3c-527632b98c7c Group @@ -207705,7 +220426,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -207716,7 +220437,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 5d8a3032-ae52-4a32-8a92-6efd0477944f + 8dcba1b4-becc-43f6-9b60-b5ea619101f1 true Expression Expression @@ -207725,14 +220446,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6189 - 3423 + 8529 + -9370 194 28 - 6289 - 3437 + 8629 + -9356 @@ -207747,26 +220468,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 7fe5d468-3548-467f-b64d-7b8f78bb446f + 27fcdf74-8fe2-4f18-bf6a-712c4afc6b21 true Variable O O true - 92440245-235b-43bd-ab87-42b94200e662 + fd9f8f17-ea37-42e6-a0c9-e263114da7b1 1 - 6191 - 3425 + 8531 + -9368 14 24 - 6199.5 - 3437 + 8539.5 + -9356 @@ -207775,7 +220496,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 9852dc17-9fea-41e6-8d73-f891e530b498 + ef260719-8f91-419a-8676-2b70252ad03a true Result @@ -207786,14 +220507,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6372 - 3425 + 8712 + -9368 9 24 - 6378 - 3437 + 8718 + -9356 @@ -207805,7 +220526,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -207814,12 +220535,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 96ce86c7-f8da-4702-898f-eea30eb72e9d + b6a1fce3-fc4c-4db8-8d58-49b266b77cd5 Panel false 1 - 9852dc17-9fea-41e6-8d73-f891e530b498 + ef260719-8f91-419a-8676-2b70252ad03a 1 Double click to edit panel content… @@ -207827,8 +220548,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6194 - 3141 + 8534 + -9637 185 271 @@ -207836,8 +220557,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 6194.779 - 3141.712 + 8534.286 + -9636.485 @@ -207858,7 +220579,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -207868,25 +220589,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - a11ce8ed-74c0-4462-93d2-6a1c956c94db + 3b520175-5d8e-4b56-aaa1-e28c99f3a48b Relay false - 96ce86c7-f8da-4702-898f-eea30eb72e9d + b6a1fce3-fc4c-4db8-8d58-49b266b77cd5 1 - 6266 - 3114 + 8606 + -9679 40 16 - 6286 - 3122 + 8626 + -9671 @@ -207894,7 +220615,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -207904,25 +220625,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 92440245-235b-43bd-ab87-42b94200e662 + fd9f8f17-ea37-42e6-a0c9-e263114da7b1 Relay false - e286d01e-ac40-479b-9506-fea4034f1b81 + d52daa8c-d036-4514-89a1-a65a22afed24 1 - 6266 - 3470 + 8606 + -9323 40 16 - 6286 - 3478 + 8626 + -9315 @@ -207930,7 +220651,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -207943,12 +220664,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 5d8a3032-ae52-4a32-8a92-6efd0477944f - 96ce86c7-f8da-4702-898f-eea30eb72e9d - a11ce8ed-74c0-4462-93d2-6a1c956c94db - 92440245-235b-43bd-ab87-42b94200e662 + 8dcba1b4-becc-43f6-9b60-b5ea619101f1 + b6a1fce3-fc4c-4db8-8d58-49b266b77cd5 + 3b520175-5d8e-4b56-aaa1-e28c99f3a48b + fd9f8f17-ea37-42e6-a0c9-e263114da7b1 4 - 158caa93-9474-4146-9b50-bbbca76f9569 + 0c8861d7-92ed-45cb-9072-5bf60d8e6d51 Group @@ -207958,7 +220679,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 76975309-75a6-446a-afed-f8653720a9f2 Create Material @@ -207968,7 +220689,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an OpenGL material. true - 0a6bd2fe-814c-4596-a71e-03c86ba67ae1 + 6710d11e-c2fa-4762-ad92-4c4ca21e5e81 Create Material Create Material @@ -207976,21 +220697,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - 2352 + 8554 + -10441 144 104 - 6298 - 2404 + 8638 + -10389 Colour of the diffuse channel - e3117c2b-02d4-4db1-8dc3-14713b66c58a + 808cb76b-a6f9-4655-a21a-37b34ebde156 Diffuse Diffuse false @@ -208000,14 +220721,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2354 + 8556 + -10439 67 20 - 6251 - 2364 + 8591 + -10429 @@ -208025,7 +220746,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 255;240;240;240 + 255;201;201;201 @@ -208038,7 +220759,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Colour of the specular highlight - 227bc0a1-8213-4c09-8971-1b1e4d03ef91 + 790e9e5c-8b41-49a7-8ee8-57ce3134e091 Specular Specular false @@ -208048,14 +220769,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2374 + 8556 + -10419 67 20 - 6251 - 2384 + 8591 + -10409 @@ -208086,7 +220807,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Emissive colour of the material - 66b7dc5c-6cfb-4516-8688-29d1a3cbb124 + 928b76e9-42b5-4384-8649-290f599dfff0 Emission Emission false @@ -208096,14 +220817,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2394 + 8556 + -10399 67 20 - 6251 - 2404 + 8591 + -10389 @@ -208134,7 +220855,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Amount of transparency (0.0 = opaque, 1.0 = transparent - 3c1785fd-2c58-476e-a610-81b1116a483c + 51a2571e-eaf0-4ce5-98f5-d01e50a81aa7 Transparency Transparency false @@ -208144,14 +220865,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2414 + 8556 + -10379 67 20 - 6251 - 2424 + 8591 + -10369 @@ -208180,7 +220901,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - d2cb061a-05e4-445f-83e8-4cc9b0096569 + 60824aa7-4bd3-4eb0-b9ee-56b8e9343f7a Shine Shine false @@ -208190,14 +220911,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2434 + 8556 + -10359 67 20 - 6251 - 2444 + 8591 + -10349 @@ -208226,7 +220947,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting material - 88573c0d-945d-4139-b027-8c1f1cfbad6d + 24632210-ce78-4480-b1de-0506b338fdf7 Material Material false @@ -208236,14 +220957,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - 2354 + 8653 + -10439 43 100 - 6336 - 2404 + 8676 + -10389 @@ -208253,17 +220974,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview - + Allows for customized geometry previews + true true - 7cbb25b0-6e3a-46b7-a8a4-d0d154f0b149 + 00857e0a-1044-4b3a-a868-cc9a8fb22683 Custom Preview Custom Preview @@ -208272,14 +220994,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - 2281 + 8585 + -10512 82 44 - 6313 - 2303 + 8653 + -10490 @@ -208287,25 +221009,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Geometry to preview true - a3e01f31-b441-4a92-9372-76e3952a94fb + 88323bbc-29b5-4a84-bb8f-a2529b680eb0 Geometry Geometry false - cc9df7f8-c2be-44d9-817d-a344480c9ecf + 3afa17ac-9047-4912-88b0-68f86fd95700 1 - 6247 - 2283 + 8587 + -10510 51 20 - 6274 - 2293 + 8614 + -10500 @@ -208314,25 +221036,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default The material override - 132fef4b-3cbe-4ebf-8bfd-244135e151da + 62a32fe2-05b1-473f-8e93-e0f27f0013b7 Material Material false - 88573c0d-945d-4139-b027-8c1f1cfbad6d + 24632210-ce78-4480-b1de-0506b338fdf7 1 - 6247 - 2303 + 8587 + -10490 51 20 - 6274 - 2313 + 8614 + -10480 @@ -208372,7 +221094,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -208382,7 +221104,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 9d26cb73-611a-4665-9b67-857be2acbffc + d47e9bf9-b6e7-41ae-91ee-94a7f7c67c9d Evaluate Length Evaluate Length @@ -208390,39 +221112,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - 2193 + 8554 + -10600 144 64 - 6288 - 2225 + 8628 + -10568 Curve to evaluate - 974f8a91-e4dd-4fb5-986c-bdaa1d5b16fc + c94d0827-8a08-4e6c-b2d5-7220d0feffd1 Curve Curve false - cc9df7f8-c2be-44d9-817d-a344480c9ecf + 3afa17ac-9047-4912-88b0-68f86fd95700 1 - 6216 - 2195 + 8556 + -10598 57 20 - 6246 - 2205 + 8586 + -10588 @@ -208431,7 +221153,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - e4539db6-6711-41c9-9850-0948613c473d + 3d928d8a-0db2-476a-a761-ac2a006daec8 Length Length false @@ -208441,14 +221163,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2215 + 8556 + -10578 57 20 - 6246 - 2225 + 8586 + -10568 @@ -208477,7 +221199,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 1711c08f-4893-4513-9087-3444ebc5b077 + 76ece4eb-7402-43c2-9740-9828f87ad2c8 Normalized Normalized false @@ -208487,14 +221209,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2235 + 8556 + -10558 57 20 - 6246 - 2245 + 8586 + -10548 @@ -208523,7 +221245,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - ff449f98-89aa-4375-8f9f-196d58fdfe6c + a38a8b55-33da-43fc-b2d1-87e3f719ba5b Point Point false @@ -208533,14 +221255,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 2195 + 8643 + -10598 53 20 - 6331 - 2205 + 8671 + -10588 @@ -208549,7 +221271,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 359e9fb2-ed1d-449e-a205-fb08bbd1dcb3 + fbbf78a3-5b7c-4fcd-bbbe-f5b06202b9db Tangent Tangent false @@ -208559,14 +221281,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 2215 + 8643 + -10578 53 20 - 6331 - 2225 + 8671 + -10568 @@ -208575,7 +221297,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - b4a57eda-fdfd-46af-95c5-49bfa4219218 + 57c932ef-9a6c-44dc-ab68-343443411079 Parameter Parameter false @@ -208585,14 +221307,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 2235 + 8643 + -10558 53 20 - 6331 - 2245 + 8671 + -10548 @@ -208602,7 +221324,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate @@ -208612,7 +221334,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an interpolated curve through a set of points. true - 1580bda1-2c1c-442f-93be-e3805e9c820a + c48dccb2-49d0-4e50-986f-3bd136b8c34d Interpolate Interpolate @@ -208620,14 +221342,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6224 - 2088 + 8564 + -10705 125 84 - 6291 - 2130 + 8631 + -10663 @@ -208635,25 +221357,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - 0cd32b38-56b5-4c19-a7a0-c2d7565727d1 + 39fdd21b-9f87-48ca-8963-b6cf3e3abd02 Vertices Vertices false - ff449f98-89aa-4375-8f9f-196d58fdfe6c + a38a8b55-33da-43fc-b2d1-87e3f719ba5b 1 - 6226 - 2090 + 8566 + -10703 50 20 - 6252.5 - 2100 + 8592.5 + -10693 @@ -208662,7 +221384,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve degree - a1ce23ae-bd33-49d0-940d-906d6ea05f73 + fc281441-c467-4b85-b640-7cea7b984d51 Degree Degree false @@ -208672,14 +221394,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - 2110 + 8566 + -10683 50 20 - 6252.5 - 2120 + 8592.5 + -10673 @@ -208708,7 +221430,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Periodic curve - b397561b-e36b-4cf4-9dd5-d79ed9bfc484 + a1dfc547-2793-4147-a986-813387e7c992 Periodic Periodic false @@ -208718,14 +221440,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - 2130 + 8566 + -10663 50 20 - 6252.5 - 2140 + 8592.5 + -10653 @@ -208754,7 +221476,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 569404dc-206c-4d9e-8620-187789ee8e9d + 2b52f8a9-e33e-429e-b7ef-e9f83e428487 KnotStyle KnotStyle false @@ -208764,14 +221486,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - 2150 + 8566 + -10643 50 20 - 6252.5 - 2160 + 8592.5 + -10633 @@ -208800,7 +221522,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting nurbs curve - e67b2c1f-9492-474f-abbf-c0be8e311c9c + ca0e27ed-ccee-49a0-ab39-9084421fe651 Curve Curve false @@ -208810,14 +221532,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - 2090 + 8646 + -10703 41 26 - 6328 - 2103.333 + 8668 + -10689.67 @@ -208826,7 +221548,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve length - ca324745-08d5-4cfc-9d41-32bf9def153a + 38a40516-4eb2-4b9a-9ee4-2d07d9a114a5 Length Length false @@ -208836,14 +221558,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - 2116 + 8646 + -10677 41 27 - 6328 - 2130 + 8668 + -10663 @@ -208852,7 +221574,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve domain - 3ff1ade3-ad17-4559-ac2a-eceb380cd230 + 7375ad85-6b39-45fb-9e36-ca04bf24e6dd Domain Domain false @@ -208862,14 +221584,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - 2143 + 8646 + -10650 41 27 - 6328 - 2156.667 + 8668 + -10636.33 @@ -208879,7 +221601,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 76975309-75a6-446a-afed-f8653720a9f2 Create Material @@ -208889,7 +221611,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an OpenGL material. true - a3b8c156-186c-41a3-8e18-451de09912e5 + 75aa17d3-ce8b-4fa1-9a16-e9664097ca23 Create Material Create Material @@ -208897,21 +221619,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - 1961 + 8554 + -10832 144 104 - 6298 - 2013 + 8638 + -10780 Colour of the diffuse channel - 841d5707-73d2-40c4-bb00-e2433c7517c3 + e8cf0bd4-f66f-4a2b-852d-af5298436a00 Diffuse Diffuse false @@ -208921,14 +221643,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 1963 + 8556 + -10830 67 20 - 6251 - 1973 + 8591 + -10820 @@ -208946,7 +221668,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 255;214;214;214 + 255;176;176;176 @@ -208959,7 +221681,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Colour of the specular highlight - d9b1d30f-5104-457f-8df8-2f11c3f0165a + f846e58e-c19f-49e0-bbf4-0f87550a2cff Specular Specular false @@ -208969,14 +221691,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 1983 + 8556 + -10810 67 20 - 6251 - 1993 + 8591 + -10800 @@ -209007,7 +221729,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Emissive colour of the material - 7bebb136-06cb-4afe-b269-f7450f8ef049 + 6a18debe-1aa8-4dde-9e7f-4d92dc0d3688 Emission Emission false @@ -209017,14 +221739,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2003 + 8556 + -10790 67 20 - 6251 - 2013 + 8591 + -10780 @@ -209055,7 +221777,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Amount of transparency (0.0 = opaque, 1.0 = transparent - 5baf6d22-6e94-40d9-97cf-80fed2b426cf + 3045769b-fea1-412f-84c9-01e91a8ba81e Transparency Transparency false @@ -209065,14 +221787,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2023 + 8556 + -10770 67 20 - 6251 - 2033 + 8591 + -10760 @@ -209101,7 +221823,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 8326a82b-c83d-4ae4-b106-c54cdf314e4e + adbbee1f-fdac-4305-b768-a15d2ea15a99 Shine Shine false @@ -209111,14 +221833,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 2043 + 8556 + -10750 67 20 - 6251 - 2053 + 8591 + -10740 @@ -209147,7 +221869,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting material - 09ac8260-4e80-41f3-a250-b7e44519bc3c + adbc4fb7-b2d0-495a-8a00-242ba2310cee Material Material false @@ -209157,14 +221879,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - 1963 + 8653 + -10830 43 100 - 6336 - 2013 + 8676 + -10780 @@ -209174,17 +221896,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview - + Allows for customized geometry previews + true true - d10e7f8a-b9bf-4107-9863-64eafdf1af76 + c6757a5d-3bcb-4510-8358-6c6a55b0348d Custom Preview Custom Preview @@ -209193,14 +221916,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - 1895 + 8585 + -10898 82 44 - 6313 - 1917 + 8653 + -10876 @@ -209208,25 +221931,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Geometry to preview true - add8d499-44d6-4254-9b11-99e07cf31bd9 + 253fc2a8-b56b-453f-8cd8-80dda2a30e65 Geometry Geometry false - e67b2c1f-9492-474f-abbf-c0be8e311c9c + ca0e27ed-ccee-49a0-ab39-9084421fe651 1 - 6247 - 1897 + 8587 + -10896 51 20 - 6274 - 1907 + 8614 + -10886 @@ -209235,25 +221958,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default The material override - c7d766c6-a736-457e-8787-c28afe62403e + 6d362eff-b007-4fe5-a470-ee02a4c14e1b Material Material false - 09ac8260-4e80-41f3-a250-b7e44519bc3c + adbc4fb7-b2d0-495a-8a00-242ba2310cee 1 - 6247 - 1917 + 8587 + -10876 51 20 - 6274 - 1927 + 8614 + -10866 @@ -209293,7 +222016,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph @@ -209303,26 +222026,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Display a set of y-values as a graph - 60b332bf-2cf3-433f-b445-51fdd375691d + 963ddac3-aa83-476b-aa74-b4f6ef5367bd Quick Graph Quick Graph false 0 - 92440245-235b-43bd-ab87-42b94200e662 + fd9f8f17-ea37-42e6-a0c9-e263114da7b1 1 - 6211 - 2945 + 8552 + -9834 150 150 - 6211.599 - 2945.189 + 8552.105 + -9833.009 -1 @@ -209331,7 +222054,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -209344,42 +222067,42 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - c2173391-9a8e-4e7a-97d2-9bceb33b1ecc - 4e11aadd-afad-41bf-a564-a86a17687335 - 4ae4df24-2f99-4795-8f63-155b366c00fe - f3c8e720-ce95-4e38-8e06-e693b8c356ab - 5a7cd726-3ae9-490f-9b45-17de9dd90264 - 67584921-233c-426e-b5f5-c1072eede078 - 8bb00c53-94be-4d79-b85c-d34c42cc44d7 - d04b43ca-ddb0-48a3-8353-aad50bf2c946 - 2e6f7300-ee3c-41f7-bb25-0bbab17d479a - 3594fd66-0803-4631-b1d4-89f40175b866 - cd58ea0d-696d-4ca1-88b6-69bc7d529723 - 4a450fdf-eb05-4862-b1a1-33386eb3b2f6 - 207075b0-9c45-4890-8bdf-7e9e10451f89 - f7e09984-3f7e-4410-a289-e424bfef65a1 - 47edebd9-99ae-4881-889e-0273bbc87baa - 084ee3ba-1284-44be-843a-bf69fc327457 - db13282f-4f15-4468-9784-26e12e8cb369 - d22a5bfb-b449-4055-9266-410dcf2812a4 - 8459cedb-46a1-47f4-abe0-7a20e0b7de1d - 5fb8fcd9-0e13-4137-8dd8-8a0b030aee57 - 2584af31-71b2-49b6-b8d4-e39012a2b370 - 47215bb4-c3a1-4c06-a708-ab9ccc9bc93b - 5b6c43df-6ef8-4b5f-a8b0-464f2953ec75 - 051a36ca-c911-447f-8b81-56c109603b02 - a5fea8ae-53d8-48d9-851d-766779474d7a - f0ed32f0-5152-4537-9c8b-8b0eed294fd7 - b337f3fb-b583-4fc2-9ba1-99620dd5c75a - a5ea89e1-cc51-4d56-aea2-9f8020fe5d12 - 0056d09c-222d-4e4f-aebc-da7f78cbc3e6 - 0c239a2f-823c-4fed-8dc4-844394ac04b5 - e43e9ff8-cd09-4fd9-b2b5-e6ae50fb83e1 - ca0133a0-7770-4048-b6c9-d239378f8111 - e425cbf1-2c09-4fc3-b486-81761fb299dd - 1689c519-5a1c-4dfe-8ff2-2dfde171ab35 + b254e5d4-ce8a-4e90-b368-2b8eb4b0417d + 451ff23e-89b8-402c-80d2-64b65759d57e + c83c505d-8ef4-4b52-ba92-6bcecab4d890 + ca7e90ca-36de-4b85-91dd-2a6bfb87f411 + d2fbc32e-469f-4f0b-93fb-f74302684933 + 8d9eea06-9076-4a6f-9483-ad59d9ef3391 + 908bebb3-fbd6-4b4e-b2f6-d2736d675238 + 60dc3701-2781-4a3c-894d-37a06a9d5c61 + fda64ac3-64ee-44d2-a85b-dbf06a8abab6 + 596517f6-713f-4075-9483-f7a574b0e19e + 5d884223-a380-4cfe-930f-a9443533a48d + bdc296e4-56d8-4c36-b73c-ab2b716e23aa + 546f285b-4beb-4144-9382-320016283c77 + adcf5e4a-a298-48ab-9df6-dd3f9f0b4650 + 3d832594-c250-49c3-9bff-92f1a21aba3b + c8458fc2-22d5-49ec-9526-921fffc74c78 + 8063539f-a3dc-466d-9ba3-7180c7e62bf9 + 00fa5c8a-02eb-4761-95cf-17938ac4d336 + 7e1bcab0-791a-4cf6-9d15-abdf3cb57708 + 068d8357-a8c2-4f51-9165-b74a5e0a9cc5 + 7d567dbe-59c9-46d3-9655-4410f60a7d5b + e5a8f892-036a-46a8-b974-6fbab0908172 + d1d65df3-8df7-492c-a128-ff12057e14c9 + bb1e236b-c251-43e2-a46f-147a0c41ea1e + 5d6f3284-f12d-4c9a-8dc5-da04ec4cd217 + fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f + b5316373-0425-4894-a649-441530005892 + bcd02164-22fd-4082-b198-f00c44c0d50c + fb987159-f677-435a-b88f-f7b7c184e0ed + 58175766-8ff2-46f7-b4a8-e48cfff68dc2 + 7f0e5128-4571-48ea-b8e6-5e2d9f8f89f4 + ed472bf0-125b-4f32-b42b-39c992e6d9cb + f5fa8291-dd0e-4bfe-ac98-6c010ce17e83 + 4bdc1d70-a5c8-4920-b546-4ff1c066b8aa 34 - 95e30d3c-82ad-4de3-90fc-807db65cd5b8 + 7352d3fd-f3c9-4c6b-a1b1-d11278b90842 Group @@ -209389,7 +222112,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode @@ -209399,7 +222122,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Explode a curve into smaller segments. true - c2173391-9a8e-4e7a-97d2-9bceb33b1ecc + b254e5d4-ce8a-4e90-b368-2b8eb4b0417d Explode Explode @@ -209407,39 +222130,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6218 - 1570 + 8558 + -11035 136 44 - 6285 - 1592 + 8625 + -11013 Curve to explode - b8a263f2-ac78-4ba9-94fd-49acc35446e5 + 6c16ec13-86b1-4b0e-b6e1-b21e094c8417 Curve Curve false - e67b2c1f-9492-474f-abbf-c0be8e311c9c + ca0e27ed-ccee-49a0-ab39-9084421fe651 1 - 6220 - 1572 + 8560 + -11033 50 20 - 6246.5 - 1582 + 8586.5 + -11023 @@ -209448,7 +222171,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Recursive decomposition until all segments are atomic - 046587df-01ff-4a02-be3f-9e410a045cf2 + d4640314-e16a-4ab9-b894-b6c3a9c9923e Recursive Recursive false @@ -209458,14 +222181,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6220 - 1592 + 8560 + -11013 50 20 - 6246.5 - 1602 + 8586.5 + -11003 @@ -209495,7 +222218,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Exploded segments that make up the base curve - 13acc0c1-8862-42e5-9c5d-27422abfe6d2 + c2f359e4-4de5-4460-8daf-06621c5de358 Segments Segments false @@ -209505,14 +222228,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6300 - 1572 + 8640 + -11033 52 20 - 6327.5 - 1582 + 8667.5 + -11023 @@ -209522,7 +222245,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Vertices of the exploded segments - e00f5a8f-4075-4204-a559-7e82cda94fb0 + 67d792f8-a397-4d8b-a7e0-59fd731c4342 Vertices Vertices false @@ -209532,14 +222255,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6300 - 1592 + 8640 + -11013 52 20 - 6327.5 - 1602 + 8667.5 + -11003 @@ -209549,7 +222272,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -209559,7 +222282,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 4e11aadd-afad-41bf-a564-a86a17687335 + 451ff23e-89b8-402c-80d2-64b65759d57e Evaluate Length Evaluate Length @@ -209567,39 +222290,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - 1487 + 8554 + -11118 144 64 - 6288 - 1519 + 8628 + -11086 Curve to evaluate - 9e848bb4-9abe-40e0-9f8a-d51625a16bb4 + b0868495-bd30-4e38-bf23-e05f9bffadde Curve Curve false - 13acc0c1-8862-42e5-9c5d-27422abfe6d2 + c2f359e4-4de5-4460-8daf-06621c5de358 1 - 6216 - 1489 + 8556 + -11116 57 20 - 6246 - 1499 + 8586 + -11106 @@ -209608,7 +222331,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 0b5d8eaf-59a8-405c-975d-76cb1d6a6462 + 3239d27a-3956-4161-b66f-1eb5d89c20d7 Length Length false @@ -209618,14 +222341,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 1509 + 8556 + -11096 57 20 - 6246 - 1519 + 8586 + -11086 @@ -209654,7 +222377,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 0e499650-8eca-4c73-b2b4-90659c50f11a + 341759dc-221e-4dee-8038-b4ff3eb454ba Normalized Normalized false @@ -209664,14 +222387,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - 1529 + 8556 + -11076 57 20 - 6246 - 1539 + 8586 + -11066 @@ -209700,7 +222423,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 9eba1d64-e6a4-4aad-bb33-cdc83e71516b + 8219b582-1576-4bfa-9f90-be383d8c3e99 Point Point false @@ -209710,14 +222433,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 1489 + 8643 + -11116 53 20 - 6331 - 1499 + 8671 + -11106 @@ -209726,7 +222449,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - e68c0039-19aa-4daa-8eb4-6eb6227e51ee + f5d643db-9bfa-4764-a8ac-9188c2095cbf Tangent Tangent false @@ -209736,14 +222459,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 1509 + 8643 + -11096 53 20 - 6331 - 1519 + 8671 + -11086 @@ -209752,7 +222475,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 8567c19f-2b1d-4b40-b7da-b8ad1f253316 + 36e99cfe-8c5e-455c-b97c-82bb0b6dfc15 Parameter Parameter false @@ -209762,14 +222485,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - 1529 + 8643 + -11076 53 20 - 6331 - 1539 + 8671 + -11066 @@ -209779,7 +222502,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL @@ -209789,7 +222512,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line segment defined by start point, tangent and length.} true - 4ae4df24-2f99-4795-8f63-155b366c00fe + c83c505d-8ef4-4b52-ba92-6bcecab4d890 Line SDL Line SDL @@ -209797,39 +222520,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6225 - -146 + 8565 + -12751 122 64 - 6305 - -114 + 8645 + -12719 Line start point - 64d9d1a0-769a-402c-a75c-cbb68cb3f200 + c5133e4d-4f7b-4b9e-86db-4728e0c74fe1 Start Start false - 9eba1d64-e6a4-4aad-bb33-cdc83e71516b + 8219b582-1576-4bfa-9f90-be383d8c3e99 1 - 6227 - -144 + 8567 + -12749 63 20 - 6268 - -134 + 8608 + -12739 @@ -209838,25 +222561,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line tangent (direction) - 1895588b-bb25-4870-a2b2-47b0edaebbe4 + 9184b349-f063-4671-b733-cc5fcd0509da Direction Direction false - a23e2cf3-ea06-4964-92cc-f11fbbbabb57 + 7567cf8f-c1ce-4de5-802b-ab02be89c5c6 1 - 6227 - -124 + 8567 + -12729 63 20 - 6268 - -114 + 8608 + -12719 @@ -209889,26 +222612,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line length - 6cd6b1b5-375b-42ba-a879-6599a465f1a0 + c2760c0f-f691-4a98-9e14-69481a1427cf ABS(X) Length Length false - b7b76c82-d159-4ec4-b9e8-11d7e956ec88 + 295635ee-a9ce-4ef3-9c2b-12e905901756 1 - 6227 - -104 + 8567 + -12709 63 20 - 6268 - -94 + 8608 + -12699 @@ -209937,7 +222660,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - 851bb5f0-6f19-41b7-8d26-02595561c63b + ab4c4690-4e7b-4578-b19a-e0204f2db4d4 Line Line false @@ -209947,14 +222670,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6320 - -144 + 8660 + -12749 25 60 - 6334 - -114 + 8674 + -12719 @@ -209964,7 +222687,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences @@ -209974,7 +222697,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Compute relative differences for a list of data true - f3c8e720-ce95-4e38-8e06-e693b8c356ab + ca7e90ca-36de-4b85-91dd-2a6bfb87f411 Relative Differences Relative Differences @@ -209982,14 +222705,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6218 - 1149 + 8562 + -11461 128 28 - 6271 - 1163 + 8615 + -11447 @@ -209997,25 +222720,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 List of data to operate on (numbers or points or vectors allowed) - e892cede-5cd0-4a0a-be76-956d07883921 + c56e837c-07e4-4ca1-8598-fafa1590e376 Values Values false - 1ba010cb-f3ae-465e-a185-7beb532c67d5 + 38334ac4-d96b-478c-92c5-f4e557c4d25c 1 - 6220 - 1151 + 8564 + -11459 36 24 - 6239.5 - 1163 + 8583.5 + -11447 @@ -210025,7 +222748,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Differences between consecutive items - 358a17cb-2a34-4aa5-88e6-af6089a12c5d + 4d51bf26-7a98-4b64-a575-5e1c5e58b777 Differenced Differenced false @@ -210035,14 +222758,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6286 - 1151 + 8630 + -11459 58 24 - 6316.5 - 1163 + 8660.5 + -11447 @@ -210052,7 +222775,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls @@ -210062,7 +222785,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Replace nulls or invalid data with other data true - 5a7cd726-3ae9-490f-9b45-17de9dd90264 + d2fbc32e-469f-4f0b-93fb-f74302684933 Replace Nulls Replace Nulls @@ -210070,14 +222793,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6218 - 1200 + 8558 + -11405 136 44 - 6304 - 1222 + 8644 + -11383 @@ -210085,25 +222808,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Items to test for null - 22056a4b-bc2e-44ad-9cf6-3b8552023239 + 3565bd24-0f13-4822-a917-637f6c0a1d8e Items Items false - 2e6f7300-ee3c-41f7-bb25-0bbab17d479a + fda64ac3-64ee-44d2-a85b-dbf06a8abab6 1 - 6220 - 1202 + 8560 + -11403 69 20 - 6256 - 1212 + 8596 + -11393 @@ -210113,7 +222836,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Items to replace nulls with - e10fbf55-7ba6-42db-9a0a-8e942a610221 + 6a95640e-6075-44f4-8451-80badc1095b2 Replacements Replacements false @@ -210123,14 +222846,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6220 - 1222 + 8560 + -11383 69 20 - 6256 - 1232 + 8596 + -11373 @@ -210161,7 +222884,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 List without any nulls - 1ba010cb-f3ae-465e-a185-7beb532c67d5 + 38334ac4-d96b-478c-92c5-f4e557c4d25c Items Items false @@ -210171,14 +222894,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6319 - 1202 + 8659 + -11403 33 20 - 6337 - 1212 + 8677 + -11393 @@ -210187,7 +222910,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of items replaced - 84ab773d-e62a-40b9-ae9d-f2955d9761b8 + 157f3717-fbd7-41dd-acde-0b97843b7a07 Count Count false @@ -210197,14 +222920,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6319 - 1222 + 8659 + -11383 33 20 - 6337 - 1232 + 8677 + -11373 @@ -210214,7 +222937,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 1817fd29-20ae-4503-b542-f0fb651e67d7 List Length @@ -210224,7 +222947,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Measure the length of a list. true - 67584921-233c-426e-b5f5-c1072eede078 + 8d9eea06-9076-4a6f-9483-ad59d9ef3391 List Length List Length @@ -210232,14 +222955,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6240 - 1095 + 8580 + -11510 93 28 - 6279 - 1109 + 8619 + -11496 @@ -210247,25 +222970,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - 7eb5ace3-fe77-4163-af40-5831d9a46068 + 5c0faaf3-400c-428b-bb33-e81aedf15438 List List false - 358a17cb-2a34-4aa5-88e6-af6089a12c5d + 4d51bf26-7a98-4b64-a575-5e1c5e58b777 1 - 6242 - 1097 + 8582 + -11508 22 24 - 6254.5 - 1109 + 8594.5 + -11496 @@ -210274,7 +222997,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of items in L - ae7fd885-2822-476b-bcc9-49d4d24b66d0 + 25dab1fe-bf58-46f1-88f1-765144b0f83e Length Length false @@ -210284,14 +223007,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6294 - 1097 + 8634 + -11508 37 24 - 6314 - 1109 + 8654 + -11496 @@ -210301,7 +223024,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item @@ -210312,7 +223035,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 Retrieve a specific item from a list. true - 8bb00c53-94be-4d79-b85c-d34c42cc44d7 + 908bebb3-fbd6-4b4e-b2f6-d2736d675238 List Item List Item @@ -210320,14 +223043,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6249 - 932 + 8589 + -11673 74 64 - 6297 - 964 + 8637 + -11641 @@ -210345,25 +223068,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - 4efce395-835f-4efb-9d55-38735d853847 + 1dae5a18-2c99-4c94-912b-eca5c4f3701d List List false - 358a17cb-2a34-4aa5-88e6-af6089a12c5d + 4d51bf26-7a98-4b64-a575-5e1c5e58b777 1 - 6251 - 934 + 8591 + -11671 31 20 - 6268 - 944 + 8608 + -11661 @@ -210372,25 +223095,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item index - e8cd058f-c6f6-4994-a14b-e6e50c4e0fa9 + aad57758-1fbf-454a-b3c0-ea9c542ffdf9 Index Index false - 38dd3c19-c8d9-44d6-8d22-145fdcfcce61 + 57b29127-b6a6-41f6-b11a-b34d0fc69b18 1 - 6251 - 954 + 8591 + -11651 31 20 - 6268 - 964 + 8608 + -11641 @@ -210419,7 +223142,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Wrap index to list bounds - cde42760-a556-4869-bea1-10f8b8e13cca + 7e549481-ec0d-457d-b14d-a922cc9fe02c Wrap Wrap false @@ -210429,14 +223152,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6251 - 974 + 8591 + -11631 31 20 - 6268 - 984 + 8608 + -11621 @@ -210465,7 +223188,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item at {i'} - 94fd9c57-9006-4d3d-b5e6-e483b14c6cae + 37a6cc2b-8768-4402-802b-d942b86b98a1 false Item i @@ -210476,14 +223199,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6312 - 934 + 8652 + -11671 9 60 - 6318 - 964 + 8658 + -11641 @@ -210495,7 +223218,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + e64c5fb1-845c-4ab1-8911-5f338516ba67 Series @@ -210505,7 +223228,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a series of numbers. true - d04b43ca-ddb0-48a3-8353-aad50bf2c946 + 60dc3701-2781-4a3c-894d-37a06a9d5c61 Series Series @@ -210513,21 +223236,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6228 - 1014 + 8568 + -11591 117 64 - 6294 - 1046 + 8634 + -11559 First number in the series - c70f4476-edbb-4f75-94b0-c9284ed97ca0 + 9e1e174c-dc9d-4f09-8e85-873115056892 Start Start false @@ -210537,14 +223260,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6230 - 1016 + 8570 + -11589 49 20 - 6264 - 1026 + 8604 + -11579 @@ -210573,7 +223296,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Step size for each successive number - 2e383cf4-b7be-4b82-a9c8-e979e4a7b273 + cd2b0c18-9fc7-41a4-b3fa-8e72f2726aed Step Step false @@ -210583,14 +223306,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6230 - 1036 + 8570 + -11569 49 20 - 6264 - 1046 + 8604 + -11559 @@ -210619,26 +223342,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of values in the series - d78de03c-bc95-4101-9a3f-60ce0930be8b + 852583d5-02e3-461f-9266-a3dfec10c15f X-1 Count Count false - ae7fd885-2822-476b-bcc9-49d4d24b66d0 + 25dab1fe-bf58-46f1-88f1-765144b0f83e 1 - 6230 - 1056 + 8570 + -11549 49 20 - 6264 - 1066 + 8604 + -11539 @@ -210668,7 +223391,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Series of numbers - 38dd3c19-c8d9-44d6-8d22-145fdcfcce61 + 57b29127-b6a6-41f6-b11a-b34d0fc69b18 Series Series false @@ -210678,14 +223401,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6309 - 1016 + 8649 + -11589 34 60 - 6327.5 - 1046 + 8667.5 + -11559 @@ -210695,7 +223418,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -210705,25 +223428,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 2e6f7300-ee3c-41f7-bb25-0bbab17d479a + fda64ac3-64ee-44d2-a85b-dbf06a8abab6 Relay false - e286d01e-ac40-479b-9506-fea4034f1b81 + d52daa8c-d036-4514-89a1-a65a22afed24 1 - 6266 - 1263 + 8606 + -11342 40 16 - 6286 - 1271 + 8626 + -11334 @@ -210731,7 +223454,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -210741,25 +223464,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 3594fd66-0803-4631-b1d4-89f40175b866 + 596517f6-713f-4075-9483-f7a574b0e19e Relay false - 94fd9c57-9006-4d3d-b5e6-e483b14c6cae + 37a6cc2b-8768-4402-802b-d942b86b98a1 1 - 6266 - 899 + 8606 + -11706 40 16 - 6286 - 907 + 8626 + -11698 @@ -210767,7 +223490,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -210780,15 +223503,15 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - f3c8e720-ce95-4e38-8e06-e693b8c356ab - 5a7cd726-3ae9-490f-9b45-17de9dd90264 - 67584921-233c-426e-b5f5-c1072eede078 - 8bb00c53-94be-4d79-b85c-d34c42cc44d7 - d04b43ca-ddb0-48a3-8353-aad50bf2c946 - 2e6f7300-ee3c-41f7-bb25-0bbab17d479a - 3594fd66-0803-4631-b1d4-89f40175b866 + ca7e90ca-36de-4b85-91dd-2a6bfb87f411 + d2fbc32e-469f-4f0b-93fb-f74302684933 + 8d9eea06-9076-4a6f-9483-ad59d9ef3391 + 908bebb3-fbd6-4b4e-b2f6-d2736d675238 + 60dc3701-2781-4a3c-894d-37a06a9d5c61 + fda64ac3-64ee-44d2-a85b-dbf06a8abab6 + 596517f6-713f-4075-9483-f7a574b0e19e 7 - cd58ea0d-696d-4ca1-88b6-69bc7d529723 + 5d884223-a380-4cfe-930f-a9443533a48d Group @@ -210798,7 +223521,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point @@ -210808,7 +223531,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Find the closest point on a curve. true - 4a450fdf-eb05-4862-b1a1-33386eb3b2f6 + bdc296e4-56d8-4c36-b73c-ab2b716e23aa Curve Closest Point Curve Closest Point @@ -210816,39 +223539,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - 1399 + 8566 + -11206 120 64 - 6276 - 1431 + 8616 + -11174 Point to project onto curve - ee7e76ad-39f7-4e59-863c-9fb2822ac272 + e9b75eac-899a-49d3-9f72-687ec430c2f8 Point Point false - 9eba1d64-e6a4-4aad-bb33-cdc83e71516b + 8219b582-1576-4bfa-9f90-be383d8c3e99 1 - 6228 - 1401 + 8568 + -11204 33 30 - 6246 - 1416 + 8586 + -11189 @@ -210857,7 +223580,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve to project onto - be18689b-7792-40ce-8c99-d96f24ee991c + 87ae4912-7c18-4fc3-b31f-559eecdfd639 Curve Curve false @@ -210868,14 +223591,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6228 - 1431 + 8568 + -11174 33 30 - 6246 - 1446 + 8586 + -11159 @@ -210884,7 +223607,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point on the curve closest to the base point - a47298b8-ebe1-4614-9039-c3d8f832d608 + 9fc4a438-a8c7-4ce5-8f03-4e310d0b37a5 Point Point false @@ -210894,14 +223617,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 1401 + 8631 + -11204 53 20 - 6319 - 1411 + 8659 + -11194 @@ -210910,7 +223633,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Parameter on curve domain of closest point - 7f60179f-a1fa-4cbf-8be7-8facf248d06d + 89845a1b-46ab-4e3a-bcb1-4ff881cc2b19 Parameter Parameter false @@ -210920,14 +223643,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 1421 + 8631 + -11184 53 20 - 6319 - 1431 + 8659 + -11174 @@ -210936,7 +223659,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Distance between base point and curve - c5f6ba4a-034a-4917-9fec-7a66d09c4405 + 8939ebd8-4e6e-4d1e-8163-b668fa68ec0c Distance Distance false @@ -210946,14 +223669,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 1441 + 8631 + -11164 53 20 - 6319 - 1451 + 8659 + -11154 @@ -210963,7 +223686,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line @@ -210973,7 +223696,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a line between two points. true - 207075b0-9c45-4890-8bdf-7e9e10451f89 + 546f285b-4beb-4144-9382-320016283c77 Line Line @@ -210981,39 +223704,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6229 - 1320 + 8569 + -11285 114 44 - 6301 - 1342 + 8641 + -11263 Line start point - 4423b7fe-4f16-4951-8a55-247ec82aa0f8 + 813f5e40-ea11-4d7d-90c1-b641e7692f7a Start Point Start Point false - a47298b8-ebe1-4614-9039-c3d8f832d608 + 9fc4a438-a8c7-4ce5-8f03-4e310d0b37a5 1 - 6231 - 1322 + 8571 + -11283 55 20 - 6260 - 1332 + 8600 + -11273 @@ -211022,25 +223745,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line end point - 35fd51bf-3b55-41ce-ae8c-f4cbb4540e78 + 851ca79c-c1a3-4fe4-bddf-03877ab89978 End Point End Point false - 9eba1d64-e6a4-4aad-bb33-cdc83e71516b + 8219b582-1576-4bfa-9f90-be383d8c3e99 1 - 6231 - 1342 + 8571 + -11263 55 20 - 6260 - 1352 + 8600 + -11253 @@ -211049,7 +223772,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Line segment - a23e2cf3-ea06-4964-92cc-f11fbbbabb57 + 7567cf8f-c1ce-4de5-802b-ab02be89c5c6 Line Line false @@ -211059,14 +223782,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6316 - 1322 + 8656 + -11283 25 40 - 6330 - 1342 + 8670 + -11263 @@ -211076,7 +223799,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers @@ -211086,7 +223809,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remap numbers into a new numeric domain true - f7e09984-3f7e-4410-a289-e424bfef65a1 + adcf5e4a-a298-48ab-9df6-dd3f9f0b4650 Remap Numbers Remap Numbers @@ -211094,39 +223817,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6229 - 156 + 8569 + -12449 115 64 - 6284 - 188 + 8624 + -12417 Value to remap - 4bad90a2-e44c-4931-b7fd-b0d208b65846 + 7f759d12-003e-4645-8b11-28b08ff6a197 Value Value false - 084ee3ba-1284-44be-843a-bf69fc327457 + c8458fc2-22d5-49ec-9526-921fffc74c78 1 - 6231 - 158 + 8571 + -12447 38 20 - 6251.5 - 168 + 8591.5 + -12437 @@ -211135,25 +223858,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Source domain - 62d345b8-2a9f-418b-af0b-e6ba6f57fcd9 + 0554d7ba-ae8c-4fda-9cf0-42bffef25e89 Source Source false - 5a889dfb-bbf2-4802-b561-48450aea370f + a0a45e63-1b6f-4711-88b1-077df63ece52 1 - 6231 - 178 + 8571 + -12427 38 20 - 6251.5 - 188 + 8591.5 + -12417 @@ -211185,7 +223908,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Target domain - fd829a41-9182-43d0-9f50-3be3e951920c + fe56a12a-5cae-4834-8fd3-28d4c98adfe0 Target Target false @@ -211195,14 +223918,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6231 - 198 + 8571 + -12407 38 20 - 6251.5 - 208 + 8591.5 + -12397 @@ -211234,7 +223957,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remapped number - 40797dcf-e023-4404-853a-0b08bc840607 + b07c464b-7508-4d52-8cda-67fd765fd625 Mapped Mapped false @@ -211244,14 +223967,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - 158 + 8639 + -12447 43 30 - 6322 - 173 + 8662 + -12432 @@ -211260,7 +223983,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Remapped and clipped number - f8adb1a9-894a-4ad1-a8ce-6bd2fb97b1ac + db220398-2d50-4ecc-806c-9b23a9ba9deb Clipped Clipped false @@ -211270,14 +223993,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - 188 + 8639 + -12417 43 30 - 6322 - 203 + 8662 + -12402 @@ -211287,7 +224010,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds @@ -211297,7 +224020,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain which encompasses a list of numbers. true - 47edebd9-99ae-4881-889e-0273bbc87baa + 3d832594-c250-49c3-9bff-92f1a21aba3b Bounds Bounds @@ -211305,14 +224028,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6225 - 238 + 8565 + -12367 122 28 - 6289 - 252 + 8629 + -12353 @@ -211320,25 +224043,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Numbers to include in Bounds - 78728100-b298-4174-8052-e2e24c92007f + 603b1781-54c6-4c52-b063-9e48d4e6c75f Numbers Numbers false - 084ee3ba-1284-44be-843a-bf69fc327457 + c8458fc2-22d5-49ec-9526-921fffc74c78 1 - 6227 - 240 + 8567 + -12365 47 24 - 6252 - 252 + 8592 + -12353 @@ -211347,7 +224070,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric Domain between the lowest and highest numbers in {N} - 5a889dfb-bbf2-4802-b561-48450aea370f + a0a45e63-1b6f-4711-88b1-077df63ece52 Domain Domain false @@ -211357,14 +224080,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6304 - 240 + 8644 + -12365 41 24 - 6326 - 252 + 8666 + -12353 @@ -211374,7 +224097,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -211384,25 +224107,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 084ee3ba-1284-44be-843a-bf69fc327457 + c8458fc2-22d5-49ec-9526-921fffc74c78 Relay false - 3594fd66-0803-4631-b1d4-89f40175b866 + 596517f6-713f-4075-9483-f7a574b0e19e 1 - 6266 - 285 + 8606 + -12320 40 16 - 6286 - 293 + 8626 + -12312 @@ -211410,7 +224133,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication @@ -211420,7 +224143,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical multiplication true - db13282f-4f15-4468-9784-26e12e8cb369 + 8063539f-a3dc-466d-9ba3-7180c7e62bf9 Multiplication Multiplication @@ -211428,14 +224151,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - -43 + 8585 + -12648 82 44 - 6276 - -21 + 8616 + -12626 @@ -211451,25 +224174,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for multiplication - af282b3f-c85f-43eb-9a93-609b72e97763 + c61fb749-55ce-41e5-8589-57ac2cdf2d22 A A true - 4f568e41-4545-485e-adea-dc069a342f57 + 4e40b01d-4406-480b-9724-98fc3587484a 1 - 6247 - -41 + 8587 + -12646 14 20 - 6255.5 - -31 + 8595.5 + -12636 @@ -211478,25 +224201,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for multiplication - c6cfd35f-cb2e-452d-93f5-37774ca76418 + 0e0ab553-e03b-46f2-ab30-43780a8fb0df B B true - 5fb8fcd9-0e13-4137-8dd8-8a0b030aee57 + 068d8357-a8c2-4f51-9165-b74a5e0a9cc5 1 - 6247 - -21 + 8587 + -12626 14 20 - 6255.5 - -11 + 8595.5 + -12616 @@ -211505,7 +224228,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of multiplication - b7b76c82-d159-4ec4-b9e8-11d7e956ec88 + 295635ee-a9ce-4ef3-9c2b-12e905901756 Result Result false @@ -211515,14 +224238,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -41 + 8631 + -12646 34 40 - 6309.5 - -21 + 8649.5 + -12626 @@ -211534,7 +224257,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication @@ -211544,7 +224267,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Mathematical multiplication true - d22a5bfb-b449-4055-9266-410dcf2812a4 + 00fa5c8a-02eb-4761-95cf-17938ac4d336 Multiplication Multiplication @@ -211552,14 +224275,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - 64 + 8585 + -12541 82 44 - 6276 - 86 + 8616 + -12519 @@ -211575,25 +224298,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default First item for multiplication - d4f101d3-04e8-4356-b349-6eaf35c3384c + 2dc8faa7-8c38-48f2-b653-c01291870293 A A true - 8459cedb-46a1-47f4-abe0-7a20e0b7de1d + 7e1bcab0-791a-4cf6-9d15-abdf3cb57708 1 - 6247 - 66 + 8587 + -12539 14 20 - 6255.5 - 76 + 8595.5 + -12529 @@ -211602,25 +224325,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Second item for multiplication - ac87f028-a3b4-433a-b83d-ff02c11cf012 + 8617c918-11f5-4dda-be69-dac6e7b9d952 B B true - 40797dcf-e023-4404-853a-0b08bc840607 + b07c464b-7508-4d52-8cda-67fd765fd625 1 - 6247 - 86 + 8587 + -12519 14 20 - 6255.5 - 96 + 8595.5 + -12509 @@ -211629,7 +224352,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of multiplication - 4f568e41-4545-485e-adea-dc069a342f57 + 4e40b01d-4406-480b-9724-98fc3587484a Result Result false @@ -211639,14 +224362,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - 66 + 8631 + -12539 34 40 - 6309.5 - 86 + 8649.5 + -12519 @@ -211658,7 +224381,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -211668,7 +224391,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 8459cedb-46a1-47f4-abe0-7a20e0b7de1d + 7e1bcab0-791a-4cf6-9d15-abdf3cb57708 Relay false @@ -211679,14 +224402,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6266 - 129 + 8606 + -12476 40 16 - 6286 - 137 + 8626 + -12468 @@ -211694,7 +224417,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -211703,7 +224426,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - 5fb8fcd9-0e13-4137-8dd8-8a0b030aee57 + 068d8357-a8c2-4f51-9165-b74a5e0a9cc5 Digit Scroller false @@ -211714,22 +224437,22 @@ if omitted, it would be 0-1 in "Normalize" mode by default 12 - 1 + 3 - 0.03125000000 + 0.166666666 - 6162 - 38 + 8502 + -12574 250 20 - 6162.073 - 38.77576 + 8502.426 + -12573.44 @@ -211737,7 +224460,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -211750,15 +224473,15 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - f7e09984-3f7e-4410-a289-e424bfef65a1 - 47edebd9-99ae-4881-889e-0273bbc87baa - 084ee3ba-1284-44be-843a-bf69fc327457 - db13282f-4f15-4468-9784-26e12e8cb369 - d22a5bfb-b449-4055-9266-410dcf2812a4 - 8459cedb-46a1-47f4-abe0-7a20e0b7de1d - 5fb8fcd9-0e13-4137-8dd8-8a0b030aee57 + adcf5e4a-a298-48ab-9df6-dd3f9f0b4650 + 3d832594-c250-49c3-9bff-92f1a21aba3b + c8458fc2-22d5-49ec-9526-921fffc74c78 + 8063539f-a3dc-466d-9ba3-7180c7e62bf9 + 00fa5c8a-02eb-4761-95cf-17938ac4d336 + 7e1bcab0-791a-4cf6-9d15-abdf3cb57708 + 068d8357-a8c2-4f51-9165-b74a5e0a9cc5 7 - 2584af31-71b2-49b6-b8d4-e39012a2b370 + 7d567dbe-59c9-46d3-9655-4410f60a7d5b Group @@ -211768,7 +224491,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -211781,12 +224504,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - c2173391-9a8e-4e7a-97d2-9bceb33b1ecc - 4e11aadd-afad-41bf-a564-a86a17687335 - 4a450fdf-eb05-4862-b1a1-33386eb3b2f6 - 207075b0-9c45-4890-8bdf-7e9e10451f89 + b254e5d4-ce8a-4e90-b368-2b8eb4b0417d + 451ff23e-89b8-402c-80d2-64b65759d57e + bdc296e4-56d8-4c36-b73c-ab2b716e23aa + 546f285b-4beb-4144-9382-320016283c77 4 - 47215bb4-c3a1-4c06-a708-ab9ccc9bc93b + e5a8f892-036a-46a8-b974-6fbab0908172 Group @@ -211796,7 +224519,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -211807,7 +224530,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression FORMAT("{0:R}",O) true - 5b6c43df-6ef8-4b5f-a8b0-464f2953ec75 + d1d65df3-8df7-492c-a128-ff12057e14c9 true Expression Expression @@ -211816,14 +224539,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6189 - 799 + 8529 + -11806 194 28 - 6289 - 813 + 8629 + -11792 @@ -211838,26 +224561,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - b9dc09fe-ea9a-4c60-b906-7ee7324e9d2c + 5bb9ba03-f1af-4f82-9d2e-63259bf0ca5a true Variable O O true - f0ed32f0-5152-4537-9c8b-8b0eed294fd7 + fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f 1 - 6191 - 801 + 8531 + -11804 14 24 - 6199.5 - 813 + 8539.5 + -11792 @@ -211866,7 +224589,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 2eebf3eb-e0a9-41a0-baed-8ffe39e85863 + 1fb8b882-2cd6-463e-85c4-24f846ba2c66 true Result @@ -211877,14 +224600,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6372 - 801 + 8712 + -11804 9 24 - 6378 - 813 + 8718 + -11792 @@ -211896,7 +224619,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -211905,12 +224628,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 051a36ca-c911-447f-8b81-56c109603b02 + bb1e236b-c251-43e2-a46f-147a0c41ea1e Panel false 1 - 2eebf3eb-e0a9-41a0-baed-8ffe39e85863 + 1fb8b882-2cd6-463e-85c4-24f846ba2c66 1 Double click to edit panel content… @@ -211918,8 +224641,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6194 - 521 + 8534 + -12071 185 271 @@ -211927,8 +224650,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 6194.408 - 521.1686 + 8534.945 + -12070.13 @@ -211949,7 +224672,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -211959,25 +224682,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - a5fea8ae-53d8-48d9-851d-766779474d7a + 5d6f3284-f12d-4c9a-8dc5-da04ec4cd217 Relay false - 051a36ca-c911-447f-8b81-56c109603b02 + bb1e236b-c251-43e2-a46f-147a0c41ea1e 1 - 6266 - 490 + 8606 + -12115 40 16 - 6286 - 498 + 8626 + -12107 @@ -211985,7 +224708,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -211995,25 +224718,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - f0ed32f0-5152-4537-9c8b-8b0eed294fd7 + fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f Relay false - 3594fd66-0803-4631-b1d4-89f40175b866 + 596517f6-713f-4075-9483-f7a574b0e19e 1 - 6266 - 846 + 8606 + -11759 40 16 - 6286 - 854 + 8626 + -11751 @@ -212021,7 +224744,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -212034,12 +224757,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 5b6c43df-6ef8-4b5f-a8b0-464f2953ec75 - 051a36ca-c911-447f-8b81-56c109603b02 - a5fea8ae-53d8-48d9-851d-766779474d7a - f0ed32f0-5152-4537-9c8b-8b0eed294fd7 + d1d65df3-8df7-492c-a128-ff12057e14c9 + bb1e236b-c251-43e2-a46f-147a0c41ea1e + 5d6f3284-f12d-4c9a-8dc5-da04ec4cd217 + fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f 4 - b337f3fb-b583-4fc2-9ba1-99620dd5c75a + b5316373-0425-4894-a649-441530005892 Group @@ -212049,7 +224772,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 76975309-75a6-446a-afed-f8653720a9f2 Create Material @@ -212059,7 +224782,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an OpenGL material. true - a5ea89e1-cc51-4d56-aea2-9f8020fe5d12 + bcd02164-22fd-4082-b198-f00c44c0d50c Create Material Create Material @@ -212067,21 +224790,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - -272 + 8554 + -12877 144 104 - 6298 - -220 + 8638 + -12825 Colour of the diffuse channel - d7a959dd-dc8c-4d93-955d-51c5e2ba1426 + b9f7ecfb-c2ff-45da-beb9-7ca1d869183a Diffuse Diffuse false @@ -212091,14 +224814,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -270 + 8556 + -12875 67 20 - 6251 - -260 + 8591 + -12865 @@ -212116,7 +224839,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 255;232;232;232 + 255;201;201;201 @@ -212129,7 +224852,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Colour of the specular highlight - e73992dd-bc21-434f-8a9d-db59d8880dd0 + 5d4b8905-fde4-46cb-bb21-f9556b7e767f Specular Specular false @@ -212139,14 +224862,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -250 + 8556 + -12855 67 20 - 6251 - -240 + 8591 + -12845 @@ -212177,7 +224900,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Emissive colour of the material - bb0cad7d-265f-41d1-9cac-14893cb975e9 + 5f5dd87f-6aa0-4a31-9b1f-5b6ecbb132ca Emission Emission false @@ -212187,14 +224910,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -230 + 8556 + -12835 67 20 - 6251 - -220 + 8591 + -12825 @@ -212225,7 +224948,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Amount of transparency (0.0 = opaque, 1.0 = transparent - 1cf75423-c886-4515-a495-53670c77fa73 + a2e60ebe-2319-4f43-a538-9a09b21af635 Transparency Transparency false @@ -212235,14 +224958,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -210 + 8556 + -12815 67 20 - 6251 - -200 + 8591 + -12805 @@ -212271,7 +224994,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 56ef0f4b-4e11-4557-9e1d-8e5ded53efdc + 2159db6e-25b3-4b04-bb4e-79ad0c0a9066 Shine Shine false @@ -212281,14 +225004,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -190 + 8556 + -12795 67 20 - 6251 - -180 + 8591 + -12785 @@ -212317,7 +225040,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting material - d7255d9e-2741-462d-bbff-d50d959faa83 + 8704ff6e-bc31-4d98-a2c5-bd48a824d72b Material Material false @@ -212327,14 +225050,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -270 + 8653 + -12875 43 100 - 6336 - -220 + 8676 + -12825 @@ -212344,7 +225067,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview @@ -212355,7 +225078,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Allows for customized geometry previews true true - 0056d09c-222d-4e4f-aebc-da7f78cbc3e6 + fb987159-f677-435a-b88f-f7b7c184e0ed Custom Preview Custom Preview @@ -212364,14 +225087,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - -343 + 8585 + -12948 82 44 - 6313 - -321 + 8653 + -12926 @@ -212379,25 +225102,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Geometry to preview true - 1a0f32d8-14d8-4e2f-b06a-84b77e6b3bc3 + a6aac1e8-b58b-4ff2-aff7-35346793077d Geometry Geometry false - 851bb5f0-6f19-41b7-8d26-02595561c63b + ab4c4690-4e7b-4578-b19a-e0204f2db4d4 1 - 6247 - -341 + 8587 + -12946 51 20 - 6274 - -331 + 8614 + -12936 @@ -212406,25 +225129,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default The material override - 58057c0f-1911-491e-98fe-e17449b4740f + 5612cc33-cc4b-4d1c-8eae-47fdeeb43883 Material Material false - d7255d9e-2741-462d-bbff-d50d959faa83 + 8704ff6e-bc31-4d98-a2c5-bd48a824d72b 1 - 6247 - -321 + 8587 + -12926 51 20 - 6274 - -311 + 8614 + -12916 @@ -212464,7 +225187,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -212474,7 +225197,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 0c239a2f-823c-4fed-8dc4-844394ac04b5 + 58175766-8ff2-46f7-b4a8-e48cfff68dc2 Evaluate Length Evaluate Length @@ -212482,39 +225205,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - -431 + 8554 + -13036 144 64 - 6288 - -399 + 8628 + -13004 Curve to evaluate - 6051dcd5-ba98-4743-8fb1-6ff4deb1960c + 3cc99759-1571-450e-bdbf-12d1d7fffc45 Curve Curve false - 851bb5f0-6f19-41b7-8d26-02595561c63b + ab4c4690-4e7b-4578-b19a-e0204f2db4d4 1 - 6216 - -429 + 8556 + -13034 57 20 - 6246 - -419 + 8586 + -13024 @@ -212523,7 +225246,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 0b6d08a3-c0ac-4489-b353-af2df5b5cff0 + 7974b151-0f7e-441a-a419-b52c5e7762f8 Length Length false @@ -212533,14 +225256,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -409 + 8556 + -13014 57 20 - 6246 - -399 + 8586 + -13004 @@ -212569,7 +225292,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - b0c40002-f901-405f-90ae-002a25052d77 + 130576c2-f9f0-475b-ae3a-3baec7ded4d4 Normalized Normalized false @@ -212579,14 +225302,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -389 + 8556 + -12994 57 20 - 6246 - -379 + 8586 + -12984 @@ -212615,7 +225338,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 27c9a979-62d0-4b82-8b87-1ca7304bfc7b + 644f4835-d6e0-4731-ab02-86879cc07d8d Point Point false @@ -212625,14 +225348,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -429 + 8643 + -13034 53 20 - 6331 - -419 + 8671 + -13024 @@ -212641,7 +225364,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 2cc1863e-23a1-485f-8371-c481068b24ef + cc3bb07c-66ec-445e-ab89-fa978bd6c34b Tangent Tangent false @@ -212651,14 +225374,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -409 + 8643 + -13014 53 20 - 6331 - -399 + 8671 + -13004 @@ -212667,7 +225390,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - aede08da-7f7c-4203-af12-25db6b010577 + 0de9c377-26b0-4dbc-905d-928ef334bd09 Parameter Parameter false @@ -212677,14 +225400,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -389 + 8643 + -12994 53 20 - 6331 - -379 + 8671 + -12984 @@ -212694,7 +225417,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate @@ -212704,7 +225427,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an interpolated curve through a set of points. true - e43e9ff8-cd09-4fd9-b2b5-e6ae50fb83e1 + 7f0e5128-4571-48ea-b8e6-5e2d9f8f89f4 Interpolate Interpolate @@ -212712,14 +225435,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6224 - -536 + 8564 + -13141 125 84 - 6291 - -494 + 8631 + -13099 @@ -212727,25 +225450,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - fceab67e-a28d-4e01-9258-0a674a88b257 + 77cd0748-1530-4300-b0fd-50f5dcf71836 Vertices Vertices false - 27c9a979-62d0-4b82-8b87-1ca7304bfc7b + 644f4835-d6e0-4731-ab02-86879cc07d8d 1 - 6226 - -534 + 8566 + -13139 50 20 - 6252.5 - -524 + 8592.5 + -13129 @@ -212754,7 +225477,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve degree - 45b29918-a073-42cf-b173-cf201104b2db + 81d361f0-4bf4-4580-8e3a-d0e69c565af2 Degree Degree false @@ -212764,14 +225487,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - -514 + 8566 + -13119 50 20 - 6252.5 - -504 + 8592.5 + -13109 @@ -212800,7 +225523,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Periodic curve - 35b50d3f-731f-4b94-802a-b15f8a031129 + f8e0ce3e-2d77-4fe0-9fc3-9e5619e39373 Periodic Periodic false @@ -212810,14 +225533,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - -494 + 8566 + -13099 50 20 - 6252.5 - -484 + 8592.5 + -13089 @@ -212846,7 +225569,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - ff69db34-4d54-44e1-b070-3081fa93f2b3 + e97773f7-add3-4ad9-a8d9-7357f7e34b31 KnotStyle KnotStyle false @@ -212856,14 +225579,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - -474 + 8566 + -13079 50 20 - 6252.5 - -464 + 8592.5 + -13069 @@ -212892,7 +225615,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting nurbs curve - 591c43c1-1b26-4993-8a6e-1d5ae5e4f6ca + 27041c5f-56c1-4b37-ac6a-ddb9e94b9761 Curve Curve false @@ -212902,14 +225625,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -534 + 8646 + -13139 41 26 - 6328 - -520.6667 + 8668 + -13125.67 @@ -212918,7 +225641,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve length - 33f93ec5-4fb6-4b9b-9a52-bfb7e29afa0b + d12d6055-f416-42f7-863f-475c32c26ec4 Length Length false @@ -212928,14 +225651,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -508 + 8646 + -13113 41 27 - 6328 - -494 + 8668 + -13099 @@ -212944,7 +225667,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve domain - 85f05752-7769-466e-bf08-1053b6d5d335 + fbb957ed-da2f-4310-827b-b483e3c31eca Domain Domain false @@ -212954,14 +225677,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -481 + 8646 + -13086 41 27 - 6328 - -467.3333 + 8668 + -13072.33 @@ -212971,7 +225694,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 76975309-75a6-446a-afed-f8653720a9f2 Create Material @@ -212981,7 +225704,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create an OpenGL material. true - ca0133a0-7770-4048-b6c9-d239378f8111 + ed472bf0-125b-4f32-b42b-39c992e6d9cb Create Material Create Material @@ -212989,21 +225712,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - -663 + 8554 + -13268 144 104 - 6298 - -611 + 8638 + -13216 Colour of the diffuse channel - 2a915da2-ee5b-4d11-bc19-a3c8cc624c4d + e9fd61d4-5799-4634-9207-8bdd1d43ad00 Diffuse Diffuse false @@ -213013,14 +225736,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -661 + 8556 + -13266 67 20 - 6251 - -651 + 8591 + -13256 @@ -213038,7 +225761,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 255;207;207;207 + 255;176;176;176 @@ -213051,7 +225774,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Colour of the specular highlight - 9ba602ad-c720-48bd-bf6e-2f6a64b29339 + 79b12ffc-ae0d-47a0-83be-34f3563276c1 Specular Specular false @@ -213061,14 +225784,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -641 + 8556 + -13246 67 20 - 6251 - -631 + 8591 + -13236 @@ -213099,7 +225822,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Emissive colour of the material - 74c64b53-9939-414b-a21b-27595ed8ac90 + db5b97a4-f2e8-4a1c-92d8-ee5135bb6d2c Emission Emission false @@ -213109,14 +225832,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -621 + 8556 + -13226 67 20 - 6251 - -611 + 8591 + -13216 @@ -213147,7 +225870,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Amount of transparency (0.0 = opaque, 1.0 = transparent - d9bce065-464c-43dd-b9cb-c05691b7c4e2 + 25eee609-6691-464c-a476-7d0367568ba1 Transparency Transparency false @@ -213157,14 +225880,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -601 + 8556 + -13206 67 20 - 6251 - -591 + 8591 + -13196 @@ -213193,7 +225916,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 459bbebf-039a-4d6d-8ade-422d1c183ee7 + b276f2be-1b39-4dee-95c2-4e37bd9495f5 Shine Shine false @@ -213203,14 +225926,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -581 + 8556 + -13186 67 20 - 6251 - -571 + 8591 + -13176 @@ -213239,7 +225962,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting material - bd9984dd-4104-432e-90f2-08b1c05aa6db + a3b70218-bf86-44d7-b85b-42d73860ede0 Material Material false @@ -213249,14 +225972,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -661 + 8653 + -13266 43 100 - 6336 - -611 + 8676 + -13216 @@ -213266,7 +225989,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview @@ -213277,7 +226000,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Allows for customized geometry previews true true - e425cbf1-2c09-4fc3-b486-81761fb299dd + f5fa8291-dd0e-4bfe-ac98-6c010ce17e83 Custom Preview Custom Preview @@ -213286,14 +226009,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6245 - -729 + 8585 + -13334 82 44 - 6313 - -707 + 8653 + -13312 @@ -213301,25 +226024,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Geometry to preview true - a5ddc6bc-5cf2-44c9-abe2-c91fd6e51e82 + 0a91ebd1-7f21-41aa-9935-e999902a2c92 Geometry Geometry false - 591c43c1-1b26-4993-8a6e-1d5ae5e4f6ca + 27041c5f-56c1-4b37-ac6a-ddb9e94b9761 1 - 6247 - -727 + 8587 + -13332 51 20 - 6274 - -717 + 8614 + -13322 @@ -213328,25 +226051,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default The material override - 6703fb2d-788e-4d57-b8e5-8a3523519348 + 3988bf1a-7196-4af2-8255-aa57ec70bf82 Material Material false - bd9984dd-4104-432e-90f2-08b1c05aa6db + a3b70218-bf86-44d7-b85b-42d73860ede0 1 - 6247 - -707 + 8587 + -13312 51 20 - 6274 - -697 + 8614 + -13302 @@ -213386,7 +226109,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph @@ -213396,26 +226119,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Display a set of y-values as a graph - 1689c519-5a1c-4dfe-8ff2-2dfde171ab35 + 4bdc1d70-a5c8-4920-b546-4ff1c066b8aa Quick Graph Quick Graph false 0 - f0ed32f0-5152-4537-9c8b-8b0eed294fd7 + fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f 1 - 6212 - 324 + 8551 + -12267 150 150 - 6212.228 - 324.6456 + 8551.766 + -12266.65 -1 @@ -213424,430 +226147,496 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 99f4ebd5-042d-43e6-bfed-05074051684a - 3034a781-671d-4a5e-aa58-73181cba0888 - 8f284709-650a-41c6-aa40-ca64761a5e3d - 5172507a-b39d-4c9e-a3d7-b8d4aa54e142 - 106003f9-4eff-4d79-8a51-efb10775bda4 - 48c4ee3a-2b00-48a0-88da-e1b169cb3787 - 4d7a9d1f-da6b-40e0-89e8-4e5f8ad2e110 - 2ad88e08-8f66-42be-89a3-61ac83f5bfda - 30dab452-a43e-44ee-8ccb-3f85c830c828 - 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 - eb9aa334-81cc-47d0-b9ff-8a9a395afc78 - c929707d-ec52-43e3-a77e-a59d2164ed41 - b1f6c0d9-3977-48cb-bb46-c3b3001aca69 - 362b123d-d24d-4601-afdd-d2a479b1724c - 96f18f85-a147-4cf5-92c5-4ced87b93dab - 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 - 52b0cf76-e00b-4273-8a6d-fa1e5455156a - 487934d5-09c1-4cef-b476-d21414d36460 - 45565072-09a0-4c4e-8876-649e8c15f959 - 827fd7a9-6561-44c6-b603-e62f6ee022df - 608806b5-e6e4-4ced-80db-56f7b1983c02 - 96b8fe41-ba06-4078-89c3-4630e325edaa - 5e18c129-239d-4f8a-b7f5-dd959ed6383d - b847c6ad-8b60-4fae-9b78-5c7f02c1266a - d5664440-f6b4-4b10-933e-a42f0499a237 - 7897d203-6bd2-4606-9adc-12b1f77de771 - 21df89f2-1d28-43fd-9388-582e94391280 - 43b918d6-9705-45be-95f1-05eca87ad73c - f171eda7-0b3b-474b-9488-a61e849583dd - 261667ac-0bc3-49dd-9735-9cf23553d734 - 53ac0034-58e2-46a7-8239-f845fa90998c - 83d91221-c354-4f1f-8819-17daab3e60db - 411e8f77-5869-4760-b875-f9b6d414bad5 - 685bb45a-5cc0-4017-9ab6-9fd9fa22e358 - 34 - 645b73ef-d12d-44d7-be2a-24a1ace410ba - Group - - - - - - - - - + - afb96615-c59a-45c9-9cac-e27acb1c7ca0 - Explode + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Explode a curve into smaller segments. + + Evaluate an expression + X^O true - 99f4ebd5-042d-43e6-bfed-05074051684a - Explode - Explode + f582e4af-ec7c-4482-af00-9cefb7455e43 + true + Expression + - + - 6218 - -914 - 136 + 9854 + 17157 + 79 44 - 6285 - -892 + 9896 + 17179 - - - Curve to explode - 726878d2-9958-441e-874e-65b17bdae673 - Curve - Curve - false - 591c43c1-1b26-4993-8a6e-1d5ae5e4f6ca - 1 - - - - - - 6220 - -912 - 50 - 20 - - - 6246.5 - -902 - - - - - - - - Recursive decomposition until all segments are atomic - 9f480873-e5d9-4d4c-9ddf-a7103ebaefd5 - Recursive - Recursive - false - 0 + + + 2 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 6220 - -892 - 50 - 20 - - - 6246.5 - -882 - + + + + Expression variable + 222fbf31-00c4-424d-89d6-cc97943950db + true + Variable X + X + true + 88b8ffb1-067f-4ad4-ae02-6871e4a07719 + 1 + + + + + 9856 + 17159 + 14 + 20 + + + 9864.5 + 17169 + + + + - - - 1 + + + Expression variable + e2cfc35e-1039-4f48-9eb2-c4f88beb058c + true + Variable O + O + true + 2ac3b344-e8c4-43f0-b9bd-40e4f55f130c + 1 - + - 1 - {0} + + 9856 + 17179 + 14 + 20 + + + 9864.5 + 17189 + - - - - true - - - - - - - - 1 - Exploded segments that make up the base curve - aec7139f-30dc-447d-a0c1-8efe7237c017 - Segments - Segments - false - 0 - - - - - - 6300 - -912 - 52 - 20 - - - 6327.5 - -902 - + + + Result of expression + e9108fb0-4e98-43b0-a1c1-8a485719f55c + true + Result + + false + 0 + + + + + 9922 + 17159 + 9 + 40 + + + 9928 + 17179 + + + + - - - 1 - Vertices of the exploded segments - 1aee6137-0822-462b-ac04-b3b7b5bdaff2 - Vertices - Vertices - false - 0 + + + + + + + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number + + + + + Contains a collection of floating point numbers + 2ac3b344-e8c4-43f0-b9bd-40e4f55f130c + true + Number + Number + false + b6299172-9c55-49c8-9960-9ab31cdc82a8 + 1 + + + + + + 9873 + 17232 + 50 + 24 + + + 9898.999 + 17244.32 + - - - - - 6300 - -892 - 52 - 20 - - - 6327.5 - -882 - - - - - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Evaluate an expression + X^O true - 3034a781-671d-4a5e-aa58-73181cba0888 - Evaluate Length - Evaluate Length + 928fca06-febb-4fb7-aab8-93abe69f5560 + true + Expression + - + - 6214 - -997 - 144 - 64 + 9899 + 25505 + 79 + 44 - 6288 - -965 + 9941 + 25527 - - - Curve to evaluate - 55f26b6c-d4ab-40e5-a19a-3182140e320c - Curve - Curve - false - aec7139f-30dc-447d-a0c1-8efe7237c017 - 1 - - - - - - 6216 - -995 - 57 - 20 - - - 6246 - -985 - - - - - - - - Length factor for curve evaluation - ad57fddd-f6aa-4b74-b291-c392d0067561 - Length - Length - false - 0 + + + 2 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 6216 - -975 - 57 - 20 - - - 6246 - -965 - - - - - - 1 + + + + Expression variable + dd8dd510-c687-4e4d-9a6b-056374d6a12c + true + Variable X + X + true + 59c34dbd-eb3c-4e58-b214-d73e4bd181b8 + 1 - + - 1 - {0} + + 9901 + 25507 + 14 + 20 + + + 9909.5 + 25517 + - - - - 0.5 - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - c44ab68c-4f99-4f0a-9727-54fc2cc78370 - Normalized - Normalized - false - 0 - - - - - - 6216 - -955 - 57 - 20 - - - 6246 - -945 - + + + Expression variable + fdc35c21-c0d3-4b47-ba8c-532a72d34942 + true + Variable O + O + true + d0d4ab4a-e13c-4e54-8bf2-fdfe06c9fb13 + 1 + + + + + 9901 + 25527 + 14 + 20 + + + 9909.5 + 25537 + + + + - - - 1 + + + Result of expression + 4e078a63-85c7-41a6-bd1b-5e79f349625e + true + Result + + false + 0 - + - 1 - {0} + + 9967 + 25507 + 9 + 40 + + + 9973 + 25527 + - - - - true - - - - - - Point at the specified length - 3aa0d252-a7f3-4627-a7b1-e2e4d74eb84e - Point - Point - false - 0 + + + + + + + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number + + + + + Contains a collection of floating point numbers + d0d4ab4a-e13c-4e54-8bf2-fdfe06c9fb13 + true + Number + Number + false + b6299172-9c55-49c8-9960-9ab31cdc82a8 + 1 + + + + + + 9925 + 25585 + 50 + 24 + + + 9950.37 + 25597.65 + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 8d6b816c-e925-4f86-a9e2-c208bb31ba3d + Curve + Curve + false + 6ecba30c-40c0-463a-9060-e2c2fbd5edb3 + 1 + + + + + + 3706 + 7894 + 50 + 24 + + + 3731.533 + 7906.492 + + + + + + + + + + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number + + + + + Contains a collection of floating point numbers + 0d5c74f8-f6b3-4162-adb9-40294f0489f8 + Number + Number + false + 430db5e9-7557-4b39-95fa-5b1cd3db503d + 1 + + + + + + 3706 + 7842 + 50 + 24 + + + 3731.533 + 7854.294 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + 8d6b816c-e925-4f86-a9e2-c208bb31ba3d + 0d5c74f8-f6b3-4162-adb9-40294f0489f8 + 2 + 9cb3d396-8ea2-4a9f-bb14-364cecd377ce + Group + + + + + + + + + + + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length + + + + + Measure the length of a list. + true + ec03ab30-b610-43d1-bd75-8933f5519147 + List Length + List Length + + + + + + 2805 + 12489 + 93 + 28 + + + 2844 + 12503 + - - - - - 6303 - -995 - 53 - 20 - - - 6331 - -985 - - - - - - - Tangent vector at the specified length - dc8d874e-7971-4aaa-ba69-dea55ccb29b7 - Tangent - Tangent + + + 1 + Base list + 11a576f3-1b35-45fb-9877-eb564459ee3f + List + List false - 0 + 3f5d4cc1-d117-40ad-8394-1fcba8d296d7 + 1 - 6303 - -975 - 53 - 20 + 2807 + 12491 + 22 + 24 - 6331 - -965 + 2819.5 + 12503 - + - Curve parameter at the specified length - 3ea880c8-b3f9-4d8e-9392-ef06bc46277b - Parameter - Parameter + Number of items in L + 550c1b28-35ad-4865-a360-95d6d745c09f + Length + Length false 0 @@ -213855,14 +226644,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -955 - 53 - 20 + 2859 + 12491 + 37 + 24 - 6331 - -945 + 2879 + 12503 @@ -213872,84 +226661,57 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 9445ca40-cc73-4861-a455-146308676855 + Range - Create a line segment defined by start point, tangent and length.} + Create a range of numbers. true - 8f284709-650a-41c6-aa40-ca64761a5e3d - Line SDL - Line SDL + eab2a2c4-5c5f-4d8c-b291-ee564e9ee7a0 + Range + Range - + - 6225 - -2630 - 122 - 64 + 2793 + 12401 + 126 + 44 - 6305 - -2598 + 2867 + 12423 - Line start point - f0834f43-a33d-4596-af55-1cdffccfb512 - Start - Start - false - 3aa0d252-a7f3-4627-a7b1-e2e4d74eb84e - 1 - - - - - - 6227 - -2628 - 63 - 20 - - - 6268 - -2618 - - - - - - - - Line tangent (direction) - 38c78553-4606-456d-9062-ff83420fe49f - Direction - Direction + Domain of numeric range + 75ea3b9a-fb37-4f55-bfcc-50b6891278ac + Domain + Domain false - 8f5ad1ce-e817-40da-95ff-7472f05dd9a9 + 2600b14e-6872-40cf-b297-c47cc1d6d769 1 - 6227 - -2608 - 63 + 2795 + 12403 + 57 20 - 6268 - -2598 + 2833 + 12413 @@ -213966,10 +226728,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 1 + + 0 + 1 @@ -213979,29 +226740,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Line length - c3c34f02-8914-41a8-add6-ccfcf1188870 - ABS(X) - Length - Length + Number of steps + dd5ad664-1d4e-4ef7-a6db-4d9a1225fef1 + X-2 + Steps + Steps false - 884d8e3f-f035-4339-9d0b-62ba64e36791 + 550c1b28-35ad-4865-a360-95d6d745c09f 1 - 6227 - -2588 - 63 + 2795 + 12423 + 57 20 - 6268 - -2578 + 2833 + 12433 @@ -214018,7 +226779,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.015625 + 10 @@ -214027,100 +226788,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Line segment - 397e22d9-79cd-449a-a56e-078e70acbb3a - Line - Line - false - 0 - - - - - - 6320 - -2628 - 25 - 60 - - - 6334 - -2598 - - - - - - - - - - - - dd17d442-3776-40b3-ad5b-5e188b56bd4c - Relative Differences - - - - - Compute relative differences for a list of data - true - 5172507a-b39d-4c9e-a3d7-b8d4aa54e142 - Relative Differences - Relative Differences - - - - - - 6222 - -1340 - 128 - 28 - - - 6275 - -1326 - - - - - - 1 - List of data to operate on (numbers or points or vectors allowed) - fb302bb2-a553-4597-9b38-273b1313bc72 - Values - Values - false - df8fc6d6-4c84-4670-b5c9-e2322c6bfb7d - 1 - - - - - - 6224 - -1338 - 36 - 24 - - - 6243.5 - -1326 - - - - - 1 - Differences between consecutive items - 070d53b4-8566-4d7b-be52-d533551d83e6 - Differenced - Differenced + Range of numbers + 663d7d7e-bb8e-444a-bb57-df17031bb04d + Range + Range false 0 @@ -214128,14 +226802,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6290 - -1338 - 58 - 24 + 2882 + 12403 + 35 + 40 - 6320.5 - -1326 + 2901 + 12423 @@ -214145,70 +226819,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 - Replace Nulls + d1a28e95-cf96-4936-bf34-8bf142d731bf + Construct Domain - Replace nulls or invalid data with other data + Create a numeric domain from two numeric extremes. true - 106003f9-4eff-4d79-8a51-efb10775bda4 - Replace Nulls - Replace Nulls + 18567bf5-b73b-46d8-ae33-838c6fa84b02 + Construct Domain + Construct Domain - + - 6218 - -1284 - 136 + 2772 + 12445 + 156 44 - 6304 - -1262 + 2870 + 12467 - - 1 - Items to test for null - decaa776-d32b-4d88-b173-dbb171e14f6c - Items - Items - false - 30dab452-a43e-44ee-8ccb-3f85c830c828 - 1 - - - - - - 6220 - -1282 - 69 - 20 - - - 6256 - -1272 - - - - - - - - 1 - Items to replace nulls with - 9ed13418-c8f1-44f2-a0da-89dd957f99f4 - Replacements - Replacements + + Start value of numeric domain + 74f421c3-d7bc-4e39-95fc-e6e1e591acf8 + Domain start + Domain start false 0 @@ -214216,14 +226861,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6220 - -1262 - 69 + 2774 + 12447 + 81 20 - 6256 - -1252 + 2824 + 12457 @@ -214239,9 +226884,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Grasshopper.Kernel.Types.GH_Integer - 0 + + 0 @@ -214250,126 +226894,60 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 1 - List without any nulls - df8fc6d6-4c84-4670-b5c9-e2322c6bfb7d - Items - Items - false - 0 - - - - - - 6319 - -1282 - 33 - 20 - - - 6337 - -1272 - - - - - - - - Number of items replaced - 424c331f-b3c4-47f2-bb18-4a80b8497fc5 - Count - Count + + + End value of numeric domain + c7357c95-97f0-49bb-8db7-ffb61b69f760 + X-2 + Domain end + Domain end false - 0 + 550c1b28-35ad-4865-a360-95d6d745c09f + 1 - + - 6319 - -1262 - 33 + 2774 + 12467 + 81 20 - 6337 - -1252 + 2824 + 12477 - - - - - - - - - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length - - - - - Measure the length of a list. - true - 48c4ee3a-2b00-48a0-88da-e1b169cb3787 - List Length - List Length - - - - - - 6240 - -1389 - 93 - 28 - - - 6279 - -1375 - - - - - - 1 - Base list - 3e75b05e-ad5d-4518-b769-cb96a49dae04 - List - List - false - 070d53b4-8566-4d7b-be52-d533551d83e6 - 1 - - - - - - 6242 - -1387 - 22 - 24 - - - 6254.5 - -1375 - + + + 1 + + + + 1 + {0} + + + + + 1 + + + + + - Number of items in L - 78f085a5-2f26-4487-bbb2-61e6955aecc8 - Length - Length + Numeric domain between {A} and {B} + 2600b14e-6872-40cf-b297-c47cc1d6d769 + Domain + Domain false 0 @@ -214377,14 +226955,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6294 - -1387 - 37 - 24 + 2885 + 12447 + 41 + 40 - 6314 - -1375 + 2907 + 12467 @@ -214394,7 +226972,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item @@ -214405,7 +226983,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 Retrieve a specific item from a list. true - 4d7a9d1f-da6b-40e0-89e8-4e5f8ad2e110 + 723f1d8c-1061-4b07-b3dd-80c15e9ea69b List Item List Item @@ -214413,14 +226991,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6249 - -1552 - 74 + 2810 + 12337 + 92 64 - 6297 - -1520 + 2858 + 12369 @@ -214438,25 +227016,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - d05d80b6-324f-42b0-9eba-31943d9f85cd + 2fa2a1d0-a76c-4efd-923b-3220b9411294 List List false - 070d53b4-8566-4d7b-be52-d533551d83e6 + 3f5d4cc1-d117-40ad-8394-1fcba8d296d7 1 - 6251 - -1550 + 2812 + 12339 31 20 - 6268 - -1540 + 2829 + 12349 @@ -214465,25 +227043,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item index - 090e55cd-472a-48e2-91a6-2975e2282469 + 6a0aec39-fbc3-449b-b0bb-f8e2473e6e1a Index Index false - 2130feec-5bf7-4a85-a73c-b63575af8433 + 663d7d7e-bb8e-444a-bb57-df17031bb04d 1 - 6251 - -1530 + 2812 + 12359 31 20 - 6268 - -1520 + 2829 + 12369 @@ -214512,7 +227090,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Wrap index to list bounds - 83637ba0-d639-47d7-b377-010f2389430e + 55c7fbab-9161-48b2-8372-61102424c8f8 Wrap Wrap false @@ -214522,14 +227100,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6251 - -1510 + 2812 + 12379 31 20 - 6268 - -1500 + 2829 + 12389 @@ -214558,10 +227136,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item at {i'} - 72846cba-26e1-4135-895f-6fc9bfc32db7 + 2fb2ab36-12ff-483a-84ec-0b0d9648d8c8 false Item - i + Item false 0 @@ -214569,14 +227147,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6312 - -1550 - 9 + 2873 + 12339 + 27 60 - 6318 - -1520 + 2888 + 12369 @@ -214588,207 +227166,96 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Create a series of numbers. - true - 2ad88e08-8f66-42be-89a3-61ac83f5bfda - Series - Series + + 2 + A wire relay object + 32025b10-4552-46c8-b7b9-2fec089c37fe + Relay + + false + 63c92217-d37f-4363-846e-d0e6c9bbeff9 + 1 - + - 6228 - -1470 - 117 - 64 + 2840 + 11609 + 40 + 16 - 6294 - -1438 + 2860 + 11617 - - - First number in the series - c6e4e0d8-22a2-4d34-8faa-302658a2226d - Start - Start - false - 0 - - - - - - 6230 - -1468 - 49 - 20 - - - 6264 - -1458 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - - Step size for each successive number - 2ebe27c9-7bf2-4baa-8833-67ed42caeb3d - Step - Step - false - 0 - - - - - - 6230 - -1448 - 49 - 20 - - - 6264 - -1438 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - - Number of values in the series - 5cbe1274-cdbe-4569-9128-7ab946725298 - X-1 - Count - Count - false - 78f085a5-2f26-4487-bbb2-61e6955aecc8 - 1 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 4a82e5a6-fc80-44be-a11b-c73c0b32577c + Panel + + false + 0 + 2fb2ab36-12ff-483a-84ec-0b0d9648d8c8 + 1 + Double click to edit panel content… + + + + + + 2741 + 12212 + 217 + 129 + + 0 + 0 + 0 + + 2741.244 + 12212.81 + - - - - - 6230 - -1428 - 49 - 20 - - - 6264 - -1418 - - - - - - 1 - - - - - 1 - {0} - - - - - 10 - - - - - - - - + - 1 - Series of numbers - 2130feec-5bf7-4a85-a73c-b63575af8433 - Series - Series - false - 0 + + 255;255;255;255 + + true + false + true + false + false + true - - - - - 6309 - -1468 - 34 - 60 - - - 6327.5 - -1438 - - - - - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -214798,25 +227265,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 30dab452-a43e-44ee-8ccb-3f85c830c828 + 3f5d4cc1-d117-40ad-8394-1fcba8d296d7 Relay false - 3594fd66-0803-4631-b1d4-89f40175b866 + 0b18b15d-2077-421e-be96-0e6731f47d34 1 - 6266 - -1221 + 2833 + 12517 40 16 - 6286 - -1213 + 2853 + 12525 @@ -214824,7 +227291,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -214834,25 +227301,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 + 595620e7-e64b-4158-ab14-226cb1e2a8fc Relay false - 72846cba-26e1-4135-895f-6fc9bfc32db7 + 2fb2ab36-12ff-483a-84ec-0b0d9648d8c8 1 - 6266 - -1585 + 2824 + 12196 40 16 - 6286 - -1577 + 2844 + 12204 @@ -214860,280 +227327,127 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 5172507a-b39d-4c9e-a3d7-b8d4aa54e142 - 106003f9-4eff-4d79-8a51-efb10775bda4 - 48c4ee3a-2b00-48a0-88da-e1b169cb3787 - 4d7a9d1f-da6b-40e0-89e8-4e5f8ad2e110 - 2ad88e08-8f66-42be-89a3-61ac83f5bfda - 30dab452-a43e-44ee-8ccb-3f85c830c828 - 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 - 7 - eb9aa334-81cc-47d0-b9ff-8a9a395afc78 - Group - - - - - - - - - - - 2dc44b22-b1dd-460a-a704-6462d6e91096 - Curve Closest Point - - - - - Find the closest point on a curve. - true - c929707d-ec52-43e3-a77e-a59d2164ed41 - Curve Closest Point - Curve Closest Point - - - - - - 6226 - -1085 - 120 - 64 - - - 6276 - -1053 - - - - - - Point to project onto curve - 42755844-e7de-4db7-8a2a-3a0d4c3ce5d4 - Point - Point - false - 3aa0d252-a7f3-4627-a7b1-e2e4d74eb84e - 1 - - - - - - 6228 - -1083 - 33 - 30 - - - 6246 - -1068 - - - - - - - - Curve to project onto - d49ab0e6-18b4-4649-8ee9-c5f61f6fdd55 - Curve - Curve - false - ad8132cb-3abf-4b13-8343-c8709d4759c3 - 1 - - - - - - 6228 - -1053 - 33 - 30 - - - 6246 - -1038 - - - - - - - - Point on the curve closest to the base point - c415bd73-56f6-4b0a-9422-91f678cddb7e - Point - Point - false - 0 - - - - - - 6291 - -1083 - 53 - 20 - - - 6319 - -1073 - - - - - - - - Parameter on curve domain of closest point - bd9e01e3-c3dc-4365-a5a6-788209c16e83 - Parameter - Parameter - false - 0 - - - - - - 6291 - -1063 - 53 - 20 - - - 6319 - -1053 - - - - - - - - Distance between base point and curve - 7225e974-aa3c-436e-971b-e838a4f636f2 - Distance - Distance - false - 0 + + + 5 + + 255;255;255;255 + + A group of Grasshopper objects + ec03ab30-b610-43d1-bd75-8933f5519147 + eab2a2c4-5c5f-4d8c-b291-ee564e9ee7a0 + 18567bf5-b73b-46d8-ae33-838c6fa84b02 + e68abb0a-e59a-4877-a6eb-f1470eff6372 + 01f2b0aa-5bde-44f6-926d-75db9acc5002 + 723f1d8c-1061-4b07-b3dd-80c15e9ea69b + 3f5d4cc1-d117-40ad-8394-1fcba8d296d7 + 595620e7-e64b-4158-ab14-226cb1e2a8fc + 4a82e5a6-fc80-44be-a11b-c73c0b32577c + 9 + 93d90efa-7ec2-41af-8e9c-14e35e8e6ca2 + Group + + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 0b18b15d-2077-421e-be96-0e6731f47d34 + Relay + + false + 30c7c86a-327f-4139-9be8-f550701dd3dd + 1 + + + + + + 2833 + 12624 + 40 + 16 + + + 2853 + 12632 + - - - - - 6291 - -1043 - 53 - 20 - - - 6319 - -1033 - - - - - + - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a - Line + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - Create a line between two points. + Measure the length of a list. true - b1f6c0d9-3977-48cb-bb46-c3b3001aca69 - Line - Line + 7d1ec673-157c-4a7a-9553-c7fc9e68997d + List Length + List Length - + - 6229 - -1164 - 114 - 44 + 2801 + 13661 + 93 + 28 - 6301 - -1142 + 2840 + 13675 - - Line start point - d5c9f524-f8c5-4510-80d0-ec21203f62dc - Start Point - Start Point - false - c415bd73-56f6-4b0a-9422-91f678cddb7e - 1 - - - - - - 6231 - -1162 - 55 - 20 - - - 6260 - -1152 - - - - - - - - Line end point - e350abed-7246-450c-83a3-8ce7192c5a30 - End Point - End Point + + 1 + Base list + 7074c4aa-18ac-45ab-913f-0a83e38db383 + List + List false - 3aa0d252-a7f3-4627-a7b1-e2e4d74eb84e + 088d2795-cd8a-481f-a263-648cebce7341 1 - 6231 - -1142 - 55 - 20 + 2803 + 13663 + 22 + 24 - 6260 - -1132 + 2815.5 + 13675 @@ -215141,10 +227455,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Line segment - 8f5ad1ce-e817-40da-95ff-7472f05dd9a9 - Line - Line + Number of items in L + f33a22ca-237e-4c2d-9ded-29a4a83338ba + Length + Length false 0 @@ -215152,14 +227466,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6316 - -1162 - 25 - 40 + 2855 + 13663 + 37 + 24 - 6330 - -1142 + 2875 + 13675 @@ -215169,84 +227483,57 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2fcc2743-8339-4cdf-a046-a1f17439191d - Remap Numbers + 9445ca40-cc73-4861-a455-146308676855 + Range - Remap numbers into a new numeric domain + Create a range of numbers. true - 362b123d-d24d-4601-afdd-d2a479b1724c - Remap Numbers - Remap Numbers + 05d93db3-c540-471c-bc40-35e4d5abbcfa + Range + Range - + - 6229 - -2328 - 115 - 64 + 2768 + 13509 + 126 + 44 - 6284 - -2296 + 2842 + 13531 - Value to remap - 8f77db8c-2752-4e74-8a07-ff14d0b33d38 - Value - Value - false - 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 - 1 - - - - - - 6231 - -2326 - 38 - 20 - - - 6251.5 - -2316 - - - - - - - - Source domain - d17b356f-66ba-479d-b3fe-472e74bbdb51 - Source - Source + Domain of numeric range + 2353b547-c85f-47f5-a6ee-6ae21a8803fe + Domain + Domain false - a9ce8cb3-9edf-43ab-b836-1c88486898cb + e73a3504-e33d-4cae-ae3e-4bf82da7fd25 1 - 6231 - -2306 - 38 + 2770 + 13511 + 57 20 - 6251.5 - -2296 + 2808 + 13521 @@ -215275,27 +227562,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Target domain - 600832b1-fc79-4942-bb16-3aa1f8be9c4d - Target - Target + + + Number of steps + 1deb34a3-f12b-4967-aeb7-e3e047011d94 + X-2 + Steps + Steps false - 0 + f33a22ca-237e-4c2d-9ded-29a4a83338ba + 1 - 6231 - -2286 - 38 + 2770 + 13531 + 57 20 - 6251.5 - -2276 + 2808 + 13541 @@ -215312,10 +227601,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - -1 - 1 - + 10 @@ -215325,37 +227611,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Remapped number - a1d09801-cd47-47b6-941f-d7ae92679e56 - Mapped - Mapped - false - 0 - - - - - - 6299 - -2326 - 43 - 30 - - - 6322 - -2311 - - - - - - - - Remapped and clipped number - c9d3fad9-c15f-4711-a194-05af62c65dce - Clipped - Clipped + + 1 + Range of numbers + 4506e9cb-266f-4353-bd0d-39765b8e21cc + Range + Range false 0 @@ -215363,14 +227624,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - -2296 - 43 - 30 + 2857 + 13511 + 35 + 40 - 6322 - -2281 + 2876 + 13531 @@ -215380,67 +227641,134 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds + d1a28e95-cf96-4936-bf34-8bf142d731bf + Construct Domain - Create a numeric domain which encompasses a list of numbers. + Create a numeric domain from two numeric extremes. true - 96f18f85-a147-4cf5-92c5-4ced87b93dab - Bounds - Bounds + afe200b6-4138-4080-9046-1d683e9be7f3 + Construct Domain + Construct Domain - + - 6225 - -2246 - 122 - 28 + 2753 + 13553 + 156 + 44 - 6289 - -2232 + 2851 + 13575 + + Start value of numeric domain + c9b905c0-d3fc-428a-a280-34b04e05c007 + Domain start + Domain start + false + ce477e71-adf0-4c57-83a5-322e54b39fc1 + 1 + + + + + + 2755 + 13555 + 81 + 20 + + + 2805 + 13565 + + + + + + 1 + + + + + 1 + {0} + + + + + 2 + + + + + + + + + - 1 - Numbers to include in Bounds - c95818d1-cd78-4a3b-bdfe-9e817582a897 - Numbers - Numbers + End value of numeric domain + a513e233-7e60-45b8-ad8e-9909a01a9bbe + X-2 + Domain end + Domain end false - 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 + f33a22ca-237e-4c2d-9ded-29a4a83338ba 1 - + - 6227 - -2244 - 47 - 24 + 2755 + 13575 + 81 + 20 - 6252 - -2232 + 2805 + 13585 + + + 1 + + + + + 1 + {0} + + + + + 1 + + + + + + - Numeric Domain between the lowest and highest numbers in {N} - a9ce8cb3-9edf-43ab-b836-1c88486898cb + Numeric domain between {A} and {B} + e73a3504-e33d-4cae-ae3e-4bf82da7fd25 Domain Domain false @@ -215450,14 +227778,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6304 - -2244 + 2866 + 13555 41 - 24 + 40 - 6326 - -2232 + 2888 + 13575 @@ -215467,102 +227795,121 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - 2 - A wire relay object - 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 - Relay - + A panel for custom notes and text values + ce477e71-adf0-4c57-83a5-322e54b39fc1 + Panel + false - 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 - 1 + 0 + 0 + 0 - + - + - 6266 - -2199 - 40 - 16 + 2813 + 13616 + 50 + 20 + 0 + 0 + 0 - 6286 - -2191 + 2813.524 + 13616.11 + + + + + + + 255;255;255;255 + false + false + false + false + false + false - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + 59daf374-bc21-4a5e-8282-5504fb7ae9ae + List Item - - Mathematical multiplication + + 0 + Retrieve a specific item from a list. true - 52b0cf76-e00b-4273-8a6d-fa1e5455156a - Multiplication - Multiplication + 4b4afc9a-0577-4abc-8cc5-fb96b8f230a9 + List Item + List Item - 6245 - -2527 - 82 - 44 + 2802 + 13445 + 74 + 64 - 6276 - -2505 + 2850 + 13477 - - 2 + + 3 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + 2e3ab970-8545-46bb-836c-1c11e5610bce + cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - First item for multiplication - 1ea496b7-d1d4-4763-a3fb-07d6f8745a56 - A - A - true - 1b2424de-5d5c-4396-8636-89730f6d36e6 + + 1 + Base list + 7fb1a451-73bf-4fd7-8ef9-7889fc2976b6 + List + List + false + 088d2795-cd8a-481f-a263-648cebce7341 1 - 6247 - -2525 - 14 + 2804 + 13447 + 31 20 - 6255.5 - -2515 + 2821 + 13457 @@ -215570,161 +227917,104 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Second item for multiplication - 99d807b9-839d-43b2-b8c4-df8c17675917 - B - B - true - 827fd7a9-6561-44c6-b603-e62f6ee022df + Item index + 84ad4e9f-bf6c-4a40-8ac9-d67f09584367 + Index + Index + false + 4506e9cb-266f-4353-bd0d-39765b8e21cc 1 - + - 6247 - -2505 - 14 + 2804 + 13467 + 31 20 - 6255.5 - -2495 + 2821 + 13477 + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + - + - Result of multiplication - 884d8e3f-f035-4339-9d0b-62ba64e36791 - Result - Result + Wrap index to list bounds + 4fcbe05e-7c40-4ac3-a300-ae636ea55f0c + Wrap + Wrap false 0 - - - - - 6291 - -2525 - 34 - 40 - - - 6309.5 - -2505 - - - - - - - - - - - - - - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication - - - - - Mathematical multiplication - true - 487934d5-09c1-4cef-b476-d21414d36460 - Multiplication - Multiplication - - - - - - 6245 - -2420 - 82 - 44 - - - 6276 - -2398 - - - - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - First item for multiplication - 04f19f7b-b9b5-4b87-9a36-eaf63815032b - A - A - true - 45565072-09a0-4c4e-8876-649e8c15f959 - 1 - - + - 6247 - -2418 - 14 + 2804 + 13487 + 31 20 - 6255.5 - -2408 + 2821 + 13497 - - - - - Second item for multiplication - 1e861755-92f5-4f56-9fe9-69147a82efd2 - B - B - true - a1d09801-cd47-47b6-941f-d7ae92679e56 - 1 - - - - - - 6247 - -2398 - 14 - 20 - - - 6255.5 - -2388 - + + + 1 + + + + 1 + {0} + + + + + false + + + + + - - Result of multiplication - 1b2424de-5d5c-4396-8636-89730f6d36e6 - Result - Result + + Item at {i'} + 1b7d9213-3982-49b8-820a-33db6e9d9b42 + false + Item + i false 0 @@ -215732,14 +228022,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -2418 - 34 - 40 + 2865 + 13447 + 9 + 60 - 6309.5 - -2398 + 2871 + 13477 @@ -215751,78 +228041,88 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 2 - A wire relay object - 45565072-09a0-4c4e-8876-649e8c15f959 - Relay + + A panel for custom notes and text values + ffd45d61-571d-45e8-8e1a-04d2cbce5d8c + Panel false - 6e9b77db-7611-4fec-817e-dc345f560150 + 1 + 1b7d9213-3982-49b8-820a-33db6e9d9b42 1 + Double click to edit panel content… - + - + - 6266 - -2355 - 40 - 16 + 2730 + 13325 + 218 + 129 + 0 + 0 + 0 - 6286 - -2347 + 2730.883 + 13325.19 + + + + + + + 255;255;255;255 + true + false + true + false + false + true - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Numeric scroller for single numbers - 827fd7a9-6561-44c6-b603-e62f6ee022df - Digit Scroller - + + 2 + A wire relay object + 088d2795-cd8a-481f-a263-648cebce7341 + Relay + false - 0 + 655e77ed-3cde-448c-8c43-b85ad7831c9b + 1 - - - - 12 - - 1 - - 1.95500000000 - - + - 6162 - -2443 - 250 - 20 + 2819 + 13689 + 40 + 16 - 6162.326 - -2442.704 + 2839 + 13697 @@ -215830,219 +228130,76 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 362b123d-d24d-4601-afdd-d2a479b1724c - 96f18f85-a147-4cf5-92c5-4ced87b93dab - 27f71b4c-bb02-450b-8c85-4fe83af4d9f4 - 52b0cf76-e00b-4273-8a6d-fa1e5455156a - 487934d5-09c1-4cef-b476-d21414d36460 - 45565072-09a0-4c4e-8876-649e8c15f959 - 827fd7a9-6561-44c6-b603-e62f6ee022df - 7 - 608806b5-e6e4-4ced-80db-56f7b1983c02 - Group - - - - - - - - - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 99f4ebd5-042d-43e6-bfed-05074051684a - 3034a781-671d-4a5e-aa58-73181cba0888 - c929707d-ec52-43e3-a77e-a59d2164ed41 - b1f6c0d9-3977-48cb-bb46-c3b3001aca69 - 4 - 96b8fe41-ba06-4078-89c3-4630e325edaa - Group + + 2 + A wire relay object + 4bd44d15-acf1-48d3-b842-6f2cb6961ade + Relay + false + 1b7d9213-3982-49b8-820a-33db6e9d9b42 + 1 - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 5e18c129-239d-4f8a-b7f5-dd959ed6383d - true - Expression - Expression - - - 6189 - -1685 - 194 - 28 + 2819 + 13300 + 40 + 16 - 6289 - -1671 + 2839 + 13308 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - 68ad69bd-18ba-4653-9373-a21b8b1e2eae - true - Variable O - O - true - 7897d203-6bd2-4606-9adc-12b1f77de771 - 1 - - - - - - 6191 - -1683 - 14 - 24 - - - 6199.5 - -1671 - - - - - - - - Result of expression - c6788cd1-8fd1-4520-94eb-8fce5f41029f - true - Result - - false - 0 - - - - - - 6372 - -1683 - 9 - 24 - - - 6378 - -1671 - - - - - - - - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - A panel for custom notes and text values - b847c6ad-8b60-4fae-9b78-5c7f02c1266a - Panel - - false - 1 - c6788cd1-8fd1-4520-94eb-8fce5f41029f - 1 - Double click to edit panel content… - - - - - - 6194 - -1961 - 185 - 271 - - 0 - 0 - 0 - - 6194.661 - -1960.312 - - - - - - - 255;255;255;255 - - true - true - true - false - false - true - - + + 5 + + 255;255;255;255 + + A group of Grasshopper objects + 7d1ec673-157c-4a7a-9553-c7fc9e68997d + 05d93db3-c540-471c-bc40-35e4d5abbcfa + afe200b6-4138-4080-9046-1d683e9be7f3 + b2d56a7a-5732-41dd-bcc4-dd26ab47883a + ce477e71-adf0-4c57-83a5-322e54b39fc1 + 4b4afc9a-0577-4abc-8cc5-fb96b8f230a9 + 088d2795-cd8a-481f-a263-648cebce7341 + 4bd44d15-acf1-48d3-b842-6f2cb6961ade + ffd45d61-571d-45e8-8e1a-04d2cbce5d8c + 9 + 650c40f4-c232-40a0-a878-071079c3f722 + Group + + + + - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -216052,25 +228209,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - d5664440-f6b4-4b10-933e-a42f0499a237 + a07630eb-ee39-4f06-b318-0e7bb8805cd3 Relay - + false - b847c6ad-8b60-4fae-9b78-5c7f02c1266a + 4bd44d15-acf1-48d3-b842-6f2cb6961ade 1 - 6266 - -1994 + 2832 + 13237 40 16 - 6286 - -1986 + 2852 + 13245 @@ -216078,7 +228235,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -216088,25 +228245,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 7897d203-6bd2-4606-9adc-12b1f77de771 + 655e77ed-3cde-448c-8c43-b85ad7831c9b Relay - + false - 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 + 57b53898-8f7d-44d8-a1ae-1666c8e1dc5f 1 - 6266 - -1638 + 2840 + 13738 40 16 - 6286 - -1630 + 2860 + 13746 @@ -216114,305 +228271,70 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 5e18c129-239d-4f8a-b7f5-dd959ed6383d - b847c6ad-8b60-4fae-9b78-5c7f02c1266a - d5664440-f6b4-4b10-933e-a42f0499a237 - 7897d203-6bd2-4606-9adc-12b1f77de771 - 4 - 21df89f2-1d28-43fd-9388-582e94391280 - Group - - - - - - - - - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4 + Reverse List - Create an OpenGL material. + Reverse the order of a list. true - 43b918d6-9705-45be-95f1-05eca87ad73c - Create Material - Create Material + 002bdaf9-82cd-43d7-a2e9-5de1e286604f + Reverse List + Reverse List - + - 6214 - -2756 - 144 - 104 + 2813 + 12640 + 78 + 28 - 6298 - -2704 + 2852 + 12654 - - Colour of the diffuse channel - 8e1ad101-dc91-4e8d-b9bc-02a77dbb5628 - Diffuse - Diffuse - false - 0 - - - - - - 6216 - -2754 - 67 - 20 - - - 6251 - -2744 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;224;224;224 - - - - - - - - - - - - Colour of the specular highlight - 51fba7ca-f686-4780-9b16-6ba14b1372ef - Specular - Specular - false - 0 - - - - - - 6216 - -2734 - 67 - 20 - - - 6251 - -2724 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;0;255;255 - - - - - - - - - - - - Emissive colour of the material - 9d5540cc-54b4-49ed-a85e-deb875407125 - Emission - Emission - false - 0 - - - - - - 6216 - -2714 - 67 - 20 - - - 6251 - -2704 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;0;0;0 - - - - - - - - - - - - Amount of transparency (0.0 = opaque, 1.0 = transparent - be93035f-3fd6-4e9b-83f6-446736d14d65 - Transparency - Transparency - false - 0 - - - - - - 6216 - -2694 - 67 - 20 - - - 6251 - -2684 - - - - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - - - - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - d8f194e5-3992-4f80-9ca3-80613db8606e - Shine - Shine + + 1 + Base list + 16f81c17-af85-49ed-b7ff-43625ffb6ec9 + List + List false - 0 + f1a5d7bc-42be-4799-83f9-ac28feb25791 + 1 - + - 6216 - -2674 - 67 - 20 + 2815 + 12642 + 22 + 24 - 6251 - -2664 + 2827.5 + 12654 - - - 1 - - - - - 1 - {0} - - - - - 100 - - - - - - - - Resulting material - 17c5a616-028f-4a92-b96a-780014d78121 - Material - Material + + 1 + Reversed list + 30c7c86a-327f-4139-9be8-f550701dd3dd + List + List false 0 @@ -216420,14 +228342,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -2754 - 43 - 100 + 2867 + 12642 + 22 + 24 - 6336 - -2704 + 2879.5 + 12654 @@ -216437,609 +228359,334 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - Allows for customized geometry previews - true - true - f171eda7-0b3b-474b-9488-a61e849583dd - Custom Preview - Custom Preview - + Contains a collection of floating point numbers + 430db5e9-7557-4b39-95fa-5b1cd3db503d + Number + Number + false + 4b201f39-b0bc-4219-a4e7-450d7470f118 + 1 - + - 6245 - -2827 - 82 - 44 + 3584 + 7842 + 50 + 24 - 6313 - -2805 + 3609.1 + 7854.466 - - - Geometry to preview - true - ed719e81-def1-405b-a28b-e651d359b8a3 - Geometry - Geometry - false - 397e22d9-79cd-449a-a56e-078e70acbb3a - 1 - - - - - - 6247 - -2825 - 51 - 20 - - - 6274 - -2815 - - - - - - - - The material override - a9947868-af04-4179-b8c7-49a076c939dc - Material - Material - false - 17c5a616-028f-4a92-b96a-780014d78121 - 1 - - - - - - 6247 - -2805 - 51 - 20 - - - 6274 - -2795 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 - - - - - - - - - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + ce46b74e-00c9-43c4-805a-193b69ea4a11 + Multiplication - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + Mathematical multiplication true - 261667ac-0bc3-49dd-9735-9cf23553d734 - Evaluate Length - Evaluate Length + 2433204d-6e28-40a0-9f06-901858388ce6 + Multiplication + Multiplication - + - 6214 - -2915 - 144 - 64 + 13807 + 27116 + 82 + 44 - 6288 - -2883 + 13838 + 27138 - - - Curve to evaluate - 550935cc-fd4a-471f-9184-d38d3d139c75 - Curve - Curve - false - 397e22d9-79cd-449a-a56e-078e70acbb3a - 1 - - - - - - 6216 - -2913 - 57 - 20 - - - 6246 - -2903 - - - - - - - - Length factor for curve evaluation - 4c2298dc-23fe-432b-9a1c-0e18a872b63e - Length - Length - false - 0 + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 6216 - -2893 - 57 - 20 - - - 6246 - -2883 - - - - - - 1 + + + + First item for multiplication + 5515d3ea-e483-4c4d-8ec0-fd84af0ef7c3 + A + A + true + 9f90d66b-f35b-4ad5-b695-cf816409815b + 1 - + - 1 - {0} + + 13809 + 27118 + 14 + 20 + + + 13817.5 + 27128 + - - - - 1 - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 1e529d20-e6f3-40d8-82be-0f6f4328de65 - Normalized - Normalized - false - 0 - - - - - - 6216 - -2873 - 57 - 20 - - - 6246 - -2863 - - - - - - 1 + + + Second item for multiplication + c0e14797-7eea-4c3a-a6c0-09b17aa959d5 + B + B + true + 0 - - + + + + 13809 + 27138 + 14 + 20 + + + 13817.5 + 27148 + + + + + 1 - {0} - - - true + + + 1 + {0} + + + + Grasshopper.Kernel.Types.GH_Integer + 2 + + + - - - - - Point at the specified length - 40a18db0-76e3-408c-8057-4da30a2716af - Point - Point - false - 0 - - - - - - 6303 - -2913 - 53 - 20 - - - 6331 - -2903 - + + + Result of multiplication + 1a549940-e411-4265-a8ad-6609a174b93c + Result + Result + false + 0 + + + + + 13853 + 27118 + 34 + 40 + + + 13871.5 + 27138 + + + + - - - Tangent vector at the specified length - c2ec978e-876f-401f-ad22-f19d944e7274 - Tangent - Tangent - false - 0 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 164f7670-9308-436f-a4f9-66b834c7d780 + Panel + + false + 0 + 0054f207-d04c-4c30-a6a2-af0ced249832 + 1 + Double click to edit panel content… + + + + + + 13831 + 27040 + 50 + 20 + + 0 + 0 + 0 + + 13831 + 27040.66 + - - - - - 6303 - -2893 - 53 - 20 - - - 6331 - -2883 - - - - - - - Curve parameter at the specified length - a865a33e-f969-4ab2-bf8d-2cb2260b1d3d - Parameter - Parameter - false - 0 + + + + 255;255;255;255 + + false + false + false + false + false + true - - - - - 6303 - -2873 - 53 - 20 - - - 6331 - -2863 - - - - - + - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 - Interpolate + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 5 + + 255;255;255;255 + + A group of Grasshopper objects + 7d1ec673-157c-4a7a-9553-c7fc9e68997d + 05d93db3-c540-471c-bc40-35e4d5abbcfa + afe200b6-4138-4080-9046-1d683e9be7f3 + b2d56a7a-5732-41dd-bcc4-dd26ab47883a + ce477e71-adf0-4c57-83a5-322e54b39fc1 + 4b4afc9a-0577-4abc-8cc5-fb96b8f230a9 + 088d2795-cd8a-481f-a263-648cebce7341 + 4bd44d15-acf1-48d3-b842-6f2cb6961ade + ffd45d61-571d-45e8-8e1a-04d2cbce5d8c + 9 + 9c14d728-fe16-45f5-839b-b026854bd063 + Group + + + + + + + + + + + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - Create an interpolated curve through a set of points. + Measure the length of a list. true - 53ac0034-58e2-46a7-8239-f845fa90998c - Interpolate - Interpolate + 7da3c800-e1eb-4a02-9a09-595ea60ba5d3 + List Length + List Length - + - 6224 - -3020 - 125 - 84 + 4306 + 16865 + 93 + 28 - 6291 - -2978 + 4345 + 16879 1 - Interpolation points - d053db4b-c69c-4eb1-b1cb-0e6814657784 - Vertices - Vertices - false - 40a18db0-76e3-408c-8057-4da30a2716af - 1 - - - - - - 6226 - -3018 - 50 - 20 - - - 6252.5 - -3008 - - - - - - - - Curve degree - c5b8ccf3-9faf-4659-a488-40c06d164788 - Degree - Degree - false - 0 - - - - - - 6226 - -2998 - 50 - 20 - - - 6252.5 - -2988 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - - Periodic curve - 4b987ee7-539c-44a3-b88a-35aa4c877675 - Periodic - Periodic - false - 0 - - - - - - 6226 - -2978 - 50 - 20 - - - 6252.5 - -2968 - - - - - - 1 - - - - - 1 - {0} - - - - - false - - - - - - - - - - - Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 8fedf8ef-c557-4d82-a94b-49e121af1a76 - KnotStyle - KnotStyle - false - 0 - - - - - - 6226 - -2958 - 50 - 20 - - - 6252.5 - -2948 - - - - - - 1 - - - - - 1 - {0} - - - - - 2 - - - - - - - - - - - Resulting nurbs curve - 25ee6593-8965-46f1-aa54-6a03b97084dc - Curve - Curve - false - 0 - - - - - - 6306 - -3018 - 41 - 26 - - - 6328 - -3004.667 - - - - - - - - Curve length - ba493ba1-f95b-46a3-ac0b-e0e643bc29a5 - Length - Length + Base list + 2c4ed98c-f7ed-494d-b4f1-3cd068ecb57e + List + List false - 0 + 3165cbbe-68d0-46bc-9945-dfe5218f750d + 1 - 6306 - -2992 - 41 - 27 + 4308 + 16867 + 22 + 24 - 6328 - -2978 + 4320.5 + 16879 - + - Curve domain - 14855a34-8316-41cb-b92f-e573279b4452 - Domain - Domain + Number of items in L + 29443798-4d61-43b4-8a8a-093d341981a0 + Length + Length false 0 @@ -217047,14 +228694,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -2965 - 41 - 27 + 4360 + 16867 + 37 + 24 - 6328 - -2951.333 + 4380 + 16879 @@ -217064,56 +228711,57 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + 9445ca40-cc73-4861-a455-146308676855 + Range - Create an OpenGL material. + Create a range of numbers. true - 83d91221-c354-4f1f-8819-17daab3e60db - Create Material - Create Material + a8603bfa-24e4-48f3-8782-f8e570260366 + Range + Range - + - 6214 - -3147 - 144 - 104 + 4282 + 16713 + 126 + 44 - 6298 - -3095 + 4356 + 16735 - - Colour of the diffuse channel - 39e662d5-0ae9-4c2a-bdfb-69a56a10dc61 - Diffuse - Diffuse + + Domain of numeric range + bd88f84c-315e-41dc-8657-d89adf3311c4 + Domain + Domain false - 0 + 5fbed914-dac8-433a-8447-3e098d0007cd + 1 - 6216 - -3145 - 67 + 4284 + 16715 + 57 20 - 6251 - -3135 + 4322 + 16725 @@ -217130,8 +228778,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;199;199;199 + + 0 + 1 @@ -217142,26 +228791,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Colour of the specular highlight - b1837f58-2d9b-4849-afdd-7968dfbd8e76 - Specular - Specular + + Number of steps + 2a868a28-4932-43d3-864a-eb9c8225842f + X-2 + Steps + Steps false - 0 + 29443798-4d61-43b4-8a8a-093d341981a0 + 1 - 6216 - -3125 - 67 + 4284 + 16735 + 57 20 - 6251 - -3115 + 4322 + 16745 @@ -217178,9 +228829,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;0;255;255 - + 10 @@ -217189,75 +228838,88 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Emissive colour of the material - a8eb8d9a-9689-4af9-8096-90ad4d0ff529 - Emission - Emission + + + 1 + Range of numbers + 588709dc-d434-44b8-928c-1438def330d4 + Range + Range false 0 - + - 6216 - -3105 - 67 - 20 + 4371 + 16715 + 35 + 40 - 6251 - -3095 + 4390 + 16735 - - - 1 - - - - - 1 - {0} - - - - - - 255;0;0;0 - - - - - - - - - - Amount of transparency (0.0 = opaque, 1.0 = transparent - 29a978c5-8eb3-4ced-a5f4-1dc8f2aa4a81 - Transparency - Transparency + + + + + + + d1a28e95-cf96-4936-bf34-8bf142d731bf + Construct Domain + + + + + Create a numeric domain from two numeric extremes. + true + 281100a6-f4a7-4edf-8995-0e9cfc5a5466 + Construct Domain + Construct Domain + + + + + + 4275 + 16757 + 156 + 44 + + + 4373 + 16779 + + + + + + Start value of numeric domain + 9509e00c-bf67-4ac2-883d-0643e07fea53 + Domain start + Domain start false - 0 + 7592a94a-169b-4cf0-ab08-2d2155202002 + 1 - 6216 - -3085 - 67 + 4277 + 16759 + 81 20 - 6251 - -3075 + 4327 + 16769 @@ -217274,7 +228936,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 2 @@ -217283,27 +228945,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 7578ec86-5424-449f-9fdb-9f91cbca8d68 - Shine - Shine + + + End value of numeric domain + 06b32365-ec90-47eb-a0b9-3d295a1fd383 + X-2 + Domain end + Domain end false - 0 + 29443798-4d61-43b4-8a8a-093d341981a0 + 1 - 6216 - -3065 - 67 + 4277 + 16779 + 81 20 - 6251 - -3055 + 4327 + 16789 @@ -217320,7 +228984,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 100 + 1 @@ -217331,10 +228995,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Resulting material - ff3245f5-c787-4bad-8e60-bdbb6c0d0d36 - Material - Material + Numeric domain between {A} and {B} + 5fbed914-dac8-433a-8447-3e098d0007cd + Domain + Domain false 0 @@ -217342,14 +229006,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -3145 - 43 - 100 + 4388 + 16759 + 41 + 40 - 6336 - -3095 + 4410 + 16779 @@ -217359,213 +229023,401 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Allows for customized geometry previews + + A panel for custom notes and text values + 7592a94a-169b-4cf0-ab08-2d2155202002 + Panel + + false + 0 + 0 + 0 + + + + + + 4333 + 16819 + 50 + 20 + + 0 + 0 + 0 + + 4333.662 + 16819.21 + + + + + + + 255;255;255;255 + + false + false + false + false + false + false + + + + + + + + + 59daf374-bc21-4a5e-8282-5504fb7ae9ae + List Item + + + + + 0 + Retrieve a specific item from a list. true - true - 411e8f77-5869-4760-b875-f9b6d414bad5 - Custom Preview - Custom Preview - + 1602192e-06a4-4c55-bc2c-fa34384b14cd + List Item + List Item - + - 6245 - -3213 - 82 - 44 + 4316 + 16649 + 74 + 64 - 6313 - -3191 + 4364 + 16681 - - - Geometry to preview - true - 97b76ad2-1df8-4234-ad50-8d41de6e84c0 - Geometry - Geometry - false - 25ee6593-8965-46f1-aa54-6a03b97084dc - 1 + + + 3 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 2e3ab970-8545-46bb-836c-1c11e5610bce + cb95db89-6165-43b6-9c41-5702bc5bf137 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 6247 - -3211 - 51 - 20 - - - 6274 - -3201 - + + + + 1 + Base list + 76bcbbbc-eec5-46cd-ae86-f20386b40e4a + List + List + false + 3165cbbe-68d0-46bc-9945-dfe5218f750d + 1 + + + + + 4318 + 16651 + 31 + 20 + + + 4335 + 16661 + + + + - - - - - The material override - fa3b20ec-6319-46db-8ecd-eda0d98c7759 - Material - Material - false - ff3245f5-c787-4bad-8e60-bdbb6c0d0d36 - 1 - - - - - - 6247 - -3191 - 51 - 20 - - - 6274 - -3181 - + + + Item index + 6e051ce7-e20f-4330-83b9-0e230964b37f + Index + Index + false + 588709dc-d434-44b8-928c-1438def330d4 + 1 + + + + + 4318 + 16671 + 31 + 20 + + + 4335 + 16681 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + - - - 1 + + + Wrap index to list bounds + 39c40bcb-dc2d-4102-abca-7c1eee52c9d5 + Wrap + Wrap + false + 0 - - + + + + 4318 + 16691 + 31 + 20 + + + 4335 + 16701 + + + + + 1 - {0} - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 + + + 1 + {0} + + + + false + + + + + + Item at {i'} + 27bf1c1b-4bbb-454d-b08c-b77a7478ca66 + false + Item + i + false + 0 + + + + + + 4379 + 16651 + 9 + 60 + + + 4385 + 16681 + + + + + - + - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef - Quick Graph + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - 1 - Display a set of y-values as a graph - 685bb45a-5cc0-4017-9ab6-9fd9fa22e358 - Quick Graph - Quick Graph + A panel for custom notes and text values + 0ba97856-8412-4779-b398-a39dd3b63f9e + Panel + false - 0 - 7897d203-6bd2-4606-9adc-12b1f77de771 + 0 + 27bf1c1b-4bbb-454d-b08c-b77a7478ca66 + 1 + Double click to edit panel content… + + + + + + 4247 + 16533 + 218 + 129 + + 0 + 0 + 0 + + 4247.806 + 16533.69 + + + + + + + 255;255;255;255 + + true + false + true + false + false + true + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 3165cbbe-68d0-46bc-9945-dfe5218f750d + Relay + + false + c177e7f0-fbbf-48ff-ae69-1b75b2768c63 1 - + - 6212 - -2157 - 150 - 150 + 4333 + 16893 + 40 + 16 - 6212.48 - -2156.834 + 4353 + 16901 - -1 - + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 0798d962-23f9-461d-986c-157ecd154277 + Relay + + false + 27bf1c1b-4bbb-454d-b08c-b77a7478ca66 + 1 + + + + + + 4333 + 16504 + 40 + 16 + + + 4353 + 16512 + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - - 1 + + 5 255;255;255;255 A group of Grasshopper objects - ef5e3814-b9a9-4374-b436-0edd16a18fc8 - c5bba97e-c446-4dac-9187-9677477309d4 - b1b24cb8-e658-4655-9723-cd29cc7123e2 - 699adb97-e0c1-46d0-a5db-3042de93a077 - 6ae00ebb-d07a-41b6-9306-47e4785da946 - abc51553-3f83-4762-bd5c-565aa883513f - ffcb60d2-d38c-4a64-981c-194c1190e305 - 63114c88-a4c1-4e64-9ddf-01d82a477cc6 - 956c5521-ba7c-42b2-bb00-714f770479e2 - e6c3b639-be98-4559-b61b-0cb8773ea56a - 2d3b184c-35a3-43c3-8f7f-6d3b2cd69e79 - 3756038b-9485-46ff-9e54-1c5b05c53d48 - c975ec9d-820a-4177-9a75-2d1d4dc1b212 - 5a5464fa-3d17-494f-8862-90fa7e27589e - 4f49e8e6-1f9f-4dc1-bda3-6c01c1d84db8 - 7feeee32-a675-419d-b2fd-3fa0408805d2 - c89dfe1f-7531-459c-be54-2487092cf8df - ec4b8638-1bc3-4217-8636-f210c2330ef9 - 8b579e21-5bcb-49c4-9c7a-3964f410a65f - aef06ed1-be6a-455e-957c-227475ead814 - 20148088-6b3f-49c9-939e-0fa7962b2fd4 - 8500a4e2-cb90-47fd-97b1-b66a0c5965ed - 055af412-306c-4401-b17a-dcf79a4f92f8 - f7b23a8b-7fc6-4fa4-a438-983ba435c227 - f7ad687b-b6be-499a-b82d-aa165826f3b5 - d0988520-fb8a-4880-87d8-c46a3ba97662 - 0286b4ea-b839-419d-be31-e99d77dd5f80 - acb0d022-ccad-48d2-8f4d-525ba623846a - 2c6b6b16-562b-472f-be31-094ce887a23b - 32088864-4583-4634-b82b-7298f7d02c2e - 5e9b3ce0-f07a-4a9e-9888-66dff7ee1c02 - 3b90f506-03a7-4845-877e-09ac198232f8 - bfc4389d-003e-477a-a96e-9be97a11a1fc - 35ed44d6-8925-43ec-b848-693e0c903684 - 34 - 52a04e9a-85a3-4987-ab51-7e487a23a5a9 + 7da3c800-e1eb-4a02-9a09-595ea60ba5d3 + a8603bfa-24e4-48f3-8782-f8e570260366 + 281100a6-f4a7-4edf-8995-0e9cfc5a5466 + 5689072e-9728-4990-9484-6e5f05fabcae + 7592a94a-169b-4cf0-ab08-2d2155202002 + 1602192e-06a4-4c55-bc2c-fa34384b14cd + 3165cbbe-68d0-46bc-9945-dfe5218f750d + 0798d962-23f9-461d-986c-157ecd154277 + 0ba97856-8412-4779-b398-a39dd3b63f9e + 9 + bec7f192-e99b-46c5-b898-81e74c159091 Group @@ -217575,372 +229427,141 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - afb96615-c59a-45c9-9cac-e27acb1c7ca0 - Explode + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Explode a curve into smaller segments. - true - ef5e3814-b9a9-4374-b436-0edd16a18fc8 - Explode - Explode + + 2 + A wire relay object + c6b10792-1039-4d57-b33f-9d762100ca20 + Relay + + false + 0798d962-23f9-461d-986c-157ecd154277 + 1 - + - 6218 - -3562 - 136 - 44 + 4337 + 16450 + 40 + 16 - 6285 - -3540 + 4357 + 16458 - - - Curve to explode - 31b3a35e-c190-4ca2-8ac1-9c6b29cb6718 - Curve - Curve - false - 25ee6593-8965-46f1-aa54-6a03b97084dc - 1 - - - - - - 6220 - -3560 - 50 - 20 - - - 6246.5 - -3550 - - - - - - - - Recursive decomposition until all segments are atomic - b08f80d6-e16a-4210-abbb-387892cbffe3 - Recursive - Recursive - false - 0 - - - - - - 6220 - -3540 - 50 - 20 - - - 6246.5 - -3530 - - - - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - - - 1 - Exploded segments that make up the base curve - df5d6004-7af4-464a-939c-d28c3e52cdfc - Segments - Segments - false - 0 - - - - - - 6300 - -3560 - 52 - 20 - - - 6327.5 - -3550 - - - - - - - - 1 - Vertices of the exploded segments - 8fc616c5-a0a2-41f1-b4bd-61bb4d84a2e8 - Vertices - Vertices - false - 0 - - - - - - 6300 - -3540 - 52 - 20 - - - 6327.5 - -3530 - - - - - - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. - true - c5bba97e-c446-4dac-9187-9677477309d4 - Evaluate Length - Evaluate Length + + 2 + A wire relay object + c177e7f0-fbbf-48ff-ae69-1b75b2768c63 + Relay + + false + d99df55a-1c8d-40da-bccc-7dad57de9fb0 + 1 - + - 6214 - -3645 - 144 - 64 + 4338 + 16928 + 40 + 16 - 6288 - -3613 + 4358 + 16936 - - - Curve to evaluate - 0701b32b-af2f-42dc-a47e-f19903ce540a - Curve - Curve - false - df5d6004-7af4-464a-939c-d28c3e52cdfc - 1 - - - - - - 6216 - -3643 - 57 - 20 - - - 6246 - -3633 - - - - - - - - Length factor for curve evaluation - 1d75c069-4cff-4728-b205-0e48c2e7e2f4 - Length - Length - false - 0 - - - - - - 6216 - -3623 - 57 - 20 - - - 6246 - -3613 - - - - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 8018f872-902e-4669-933e-d7e3d4d68f32 - Normalized - Normalized - false - 0 - - - - - - 6216 - -3603 - 57 - 20 - - - 6246 - -3593 - - - - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - - - Point at the specified length - bd7cc0e2-7be1-493e-a263-c309b0a36189 - Point - Point - false - 0 + + + + + + + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length + + + + + Measure the length of a list. + true + 0bff481c-4425-418e-9419-7d0f5e30a0b2 + List Length + List Length + + + + + + 4284 + 15684 + 93 + 28 + + + 4323 + 15698 + - - - - - 6303 - -3643 - 53 - 20 - - - 6331 - -3633 - - - - - - - Tangent vector at the specified length - 587e10c3-9148-49d8-9d27-7a27daf48356 - Tangent - Tangent + + + 1 + Base list + e916d217-5662-42c4-a0dc-561a0ae685c4 + List + List false - 0 + 8bdf4f8f-cd91-443d-9bb7-9f573625436a + 1 - 6303 - -3623 - 53 - 20 + 4286 + 15686 + 22 + 24 - 6331 - -3613 + 4298.5 + 15698 - + - Curve parameter at the specified length - 77be7ccc-4925-47e5-9ad1-01373cfcc5e8 - Parameter - Parameter + Number of items in L + 2a71565f-c507-43f9-b871-13794e1e8c06 + Length + Length false 0 @@ -217948,14 +229569,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -3603 - 53 - 20 + 4338 + 15686 + 37 + 24 - 6331 - -3593 + 4358 + 15698 @@ -217965,84 +229586,57 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 9445ca40-cc73-4861-a455-146308676855 + Range - Create a line segment defined by start point, tangent and length.} + Create a range of numbers. true - b1b24cb8-e658-4655-9723-cd29cc7123e2 - Line SDL - Line SDL + afee0f24-45be-4946-9d7e-9136e3f6b764 + Range + Range - + - 6225 - -5278 - 122 - 64 + 4271 + 15532 + 126 + 44 - 6305 - -5246 + 4345 + 15554 - Line start point - a38d9fee-14f8-4387-b85d-b4dcdfdc38dc - Start - Start - false - bd7cc0e2-7be1-493e-a263-c309b0a36189 - 1 - - - - - - 6227 - -5276 - 63 - 20 - - - 6268 - -5266 - - - - - - - - Line tangent (direction) - 9d385207-16a7-42a0-82f2-5da31361a497 - Direction - Direction + Domain of numeric range + 24786b16-6368-4ee9-9f33-1bed528d0bc5 + Domain + Domain false - 582371bd-a3e4-48f4-85d7-cb9421b205a3 + 1f91c30b-8433-4f46-9106-3922c4df345d 1 - 6227 - -5256 - 63 + 4273 + 15534 + 57 20 - 6268 - -5246 + 4311 + 15544 @@ -218059,10 +229653,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 1 + + 0 + 1 @@ -218072,29 +229665,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Line length - c3ee8661-d494-466b-8fee-e0d288645bbc - ABS(X) - Length - Length + Number of steps + 581222ba-6a04-47dc-8788-89e67fe3de27 + X-2 + Steps + Steps false - 603951a7-9959-4d33-b43f-c51a750de99e + 2a71565f-c507-43f9-b871-13794e1e8c06 1 - 6227 - -5236 - 63 + 4273 + 15554 + 57 20 - 6268 - -5226 + 4311 + 15564 @@ -218111,7 +229704,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.015625 + 10 @@ -218120,100 +229713,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Line segment - c3e25048-10c2-4409-a8fd-fd88063c3a38 - Line - Line - false - 0 - - - - - - 6320 - -5276 - 25 - 60 - - - 6334 - -5246 - - - - - - - - - - - - dd17d442-3776-40b3-ad5b-5e188b56bd4c - Relative Differences - - - - - Compute relative differences for a list of data - true - 699adb97-e0c1-46d0-a5db-3042de93a077 - Relative Differences - Relative Differences - - - - - - 6222 - -3988 - 128 - 28 - - - 6275 - -3974 - - - - - - 1 - List of data to operate on (numbers or points or vectors allowed) - 7e1fc210-19ea-42a3-b1d3-0a888a6ccf5b - Values - Values - false - ea2abc8e-191a-4c63-98cd-05a4b42891cb - 1 - - - - - - 6224 - -3986 - 36 - 24 - - - 6243.5 - -3974 - - - - - 1 - Differences between consecutive items - 1722116a-ddb0-4475-a813-8a5cf1a9cfd0 - Differenced - Differenced + Range of numbers + 65f80250-5013-497d-8297-355ba5d9f9d9 + Range + Range false 0 @@ -218221,14 +229727,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6290 - -3986 - 58 - 24 + 4360 + 15534 + 35 + 40 - 6320.5 - -3974 + 4379 + 15554 @@ -218238,85 +229744,105 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 - Replace Nulls + d1a28e95-cf96-4936-bf34-8bf142d731bf + Construct Domain - Replace nulls or invalid data with other data + Create a numeric domain from two numeric extremes. true - 6ae00ebb-d07a-41b6-9306-47e4785da946 - Replace Nulls - Replace Nulls + d8d31da7-7ffc-452c-91ce-bd9333267b34 + Construct Domain + Construct Domain - + - 6218 - -3932 - 136 + 4253 + 15576 + 156 44 - 6304 - -3910 + 4351 + 15598 - - 1 - Items to test for null - 511e78d1-bb93-41bc-a244-dbab2084781c - Items - Items + + Start value of numeric domain + ffd3dfd9-f7f3-4898-8e9d-7262630aed34 + Domain start + Domain start false - 956c5521-ba7c-42b2-bb00-714f770479e2 + 3551ba9b-be14-4a74-858e-d1af99e67ff9 1 - + - 6220 - -3930 - 69 + 4255 + 15578 + 81 20 - 6256 - -3920 + 4305 + 15588 + + + 1 + + + + + 1 + {0} + + + + + 2 + + + + + + - - 1 - Items to replace nulls with - 25b27191-5c41-4420-bcd1-1311922abce8 - Replacements - Replacements + + End value of numeric domain + fd97b78b-f21b-478a-a866-65db9a3bba13 + X-2 + Domain end + Domain end false - 0 + 2a71565f-c507-43f9-b871-13794e1e8c06 + 1 - 6220 - -3910 - 69 + 4255 + 15598 + 81 20 - 6256 - -3900 + 4305 + 15608 @@ -218332,9 +229858,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Grasshopper.Kernel.Types.GH_Integer - 0 + + 1 @@ -218344,38 +229869,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - List without any nulls - ea2abc8e-191a-4c63-98cd-05a4b42891cb - Items - Items - false - 0 - - - - - - 6319 - -3930 - 33 - 20 - - - 6337 - -3920 - - - - - - - Number of items replaced - 44bef9e6-0df1-400d-b869-64d50d0a5183 - Count - Count + Numeric domain between {A} and {B} + 1f91c30b-8433-4f46-9106-3922c4df345d + Domain + Domain false 0 @@ -218383,14 +229881,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6319 - -3910 - 33 - 20 + 4366 + 15578 + 41 + 40 - 6337 - -3900 + 4388 + 15598 @@ -218400,94 +229898,59 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Measure the length of a list. - true - abc51553-3f83-4762-bd5c-565aa883513f - List Length - List Length + + A panel for custom notes and text values + 3551ba9b-be14-4a74-858e-d1af99e67ff9 + Panel + + false + 0 + 0 + 0 - + - + - 6240 - -4037 - 93 - 28 + 4308 + 15664 + 50 + 20 + 0 + 0 + 0 - 6279 - -4023 + 4308.312 + 15664.72 - - - 1 - Base list - a99009ea-e0c4-4313-bd2c-9fa15b25e519 - List - List - false - 1722116a-ddb0-4475-a813-8a5cf1a9cfd0 - 1 - - - - - - 6242 - -4035 - 22 - 24 - - - 6254.5 - -4023 - - - - - - - - Number of items in L - b63b58f9-c336-4d84-8fa5-0f6607e7730c - Length - Length - false - 0 + + + + 255;255;255;255 + + false + false + false + false + false + false - - - - - 6294 - -4035 - 37 - 24 - - - 6314 - -4023 - - - - - + 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item @@ -218498,7 +229961,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 Retrieve a specific item from a list. true - ffcb60d2-d38c-4a64-981c-194c1190e305 + acdcba2f-5093-4c41-b691-f0cfadccd878 List Item List Item @@ -218506,14 +229969,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6249 - -4200 + 4294 + 15468 74 64 - 6297 - -4168 + 4342 + 15500 @@ -218531,25 +229994,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - 29b23bcf-b149-4011-9baf-657d2be8b941 + 9a41d159-f5ba-4cf5-a812-3fe4175deafe List List false - 1722116a-ddb0-4475-a813-8a5cf1a9cfd0 + 8bdf4f8f-cd91-443d-9bb7-9f573625436a 1 - 6251 - -4198 + 4296 + 15470 31 20 - 6268 - -4188 + 4313 + 15480 @@ -218558,25 +230021,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item index - b96338df-145a-4dea-bcc9-8f48f58a62de + af2b7418-825b-4df7-ad09-b801f056e1a5 Index Index false - 56a2ff50-ca57-455f-ac86-58924a1b56f6 + 65f80250-5013-497d-8297-355ba5d9f9d9 1 - 6251 - -4178 + 4296 + 15490 31 20 - 6268 - -4168 + 4313 + 15500 @@ -218605,7 +230068,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Wrap index to list bounds - 1aa93e15-db85-4da4-8018-cea5f305a658 + 7fcd7ce0-9496-4e00-a00e-b9dec6509f7c Wrap Wrap false @@ -218615,14 +230078,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6251 - -4158 + 4296 + 15510 31 20 - 6268 - -4148 + 4313 + 15520 @@ -218651,7 +230114,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item at {i'} - f7ebfbcf-f339-48c7-8591-4c2cbb7b6a4b + 5fdaf3c3-67b3-43bb-b8c9-04ce49f0a8c3 false Item i @@ -218662,14 +230125,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6312 - -4198 + 4357 + 15470 9 60 - 6318 - -4168 + 4363 + 15500 @@ -218681,861 +230144,228 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series - - - - - Create a series of numbers. - true - 63114c88-a4c1-4e64-9ddf-01d82a477cc6 - Series - Series - - - - - - 6228 - -4118 - 117 - 64 - - - 6294 - -4086 - - - - - - First number in the series - 7a05db1f-9668-4d4f-8702-e712f2073f80 - Start - Start - false - 0 - - - - - - 6230 - -4116 - 49 - 20 - - - 6264 - -4106 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - - Step size for each successive number - aae00680-dbf8-48ca-bd59-c09c10a25ada - Step - Step - false - 0 - - - - - - 6230 - -4096 - 49 - 20 - - - 6264 - -4086 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - - Number of values in the series - 108e172c-e13e-40a6-9fb0-f8a0ec3b49d4 - X-1 - Count - Count - false - b63b58f9-c336-4d84-8fa5-0f6607e7730c - 1 - - - - - - 6230 - -4076 - 49 - 20 - - - 6264 - -4066 - - - - - - 1 - - - - - 1 - {0} - - - - - 10 - - - - - - - - - - - 1 - Series of numbers - 56a2ff50-ca57-455f-ac86-58924a1b56f6 - Series - Series - false - 0 - - - - - - 6309 - -4116 - 34 - 60 - - - 6327.5 - -4086 - - - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 956c5521-ba7c-42b2-bb00-714f770479e2 - Relay - - false - 91d2a57a-b5ea-480c-8b7d-a654df6d3c46 - 1 - - - - - - 6266 - -3869 - 40 - 16 - - - 6286 - -3861 - - - - - - - - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 2 - A wire relay object - e6c3b639-be98-4559-b61b-0cb8773ea56a - Relay + + A panel for custom notes and text values + a00c2330-bfe7-4442-8c5e-6c6434054a52 + Panel false - f7ebfbcf-f339-48c7-8591-4c2cbb7b6a4b + 1 + 5fdaf3c3-67b3-43bb-b8c9-04ce49f0a8c3 1 + Double click to edit panel content… - - - - - 6266 - -4233 - 40 - 16 - - - 6286 - -4225 - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 699adb97-e0c1-46d0-a5db-3042de93a077 - 6ae00ebb-d07a-41b6-9306-47e4785da946 - abc51553-3f83-4762-bd5c-565aa883513f - ffcb60d2-d38c-4a64-981c-194c1190e305 - 63114c88-a4c1-4e64-9ddf-01d82a477cc6 - 956c5521-ba7c-42b2-bb00-714f770479e2 - e6c3b639-be98-4559-b61b-0cb8773ea56a - 7 - 2d3b184c-35a3-43c3-8f7f-6d3b2cd69e79 - Group - - - - - - - - - - - 2dc44b22-b1dd-460a-a704-6462d6e91096 - Curve Closest Point - - - - - Find the closest point on a curve. - true - 3756038b-9485-46ff-9e54-1c5b05c53d48 - Curve Closest Point - Curve Closest Point - - + - + - 6226 - -3733 - 120 - 64 + 4226 + 15352 + 218 + 129 + 0 + 0 + 0 - 6276 - -3701 + 4226.455 + 15352.2 - - - Point to project onto curve - 6b0cfb20-3c42-472c-a79b-c5d8b0024985 - Point - Point - false - bd7cc0e2-7be1-493e-a263-c309b0a36189 - 1 - - - - - - 6228 - -3731 - 33 - 30 - - - 6246 - -3716 - - - - - - + - Curve to project onto - a6d798e5-1d47-46a8-b585-246816e17107 - Curve - Curve - false - ad8132cb-3abf-4b13-8343-c8709d4759c3 - 1 - - - - - - 6228 - -3701 - 33 - 30 - - - 6246 - -3686 - - - - - - - - Point on the curve closest to the base point - ed3f3fd7-170a-4382-b54f-5ebfecb83aa2 - Point - Point - false - 0 - - - - - - 6291 - -3731 - 53 - 20 - - - 6319 - -3721 - - - - - - - - Parameter on curve domain of closest point - 4f778121-d215-4a69-9b37-35647c292ee1 - Parameter - Parameter - false - 0 - - - - - - 6291 - -3711 - 53 - 20 - - - 6319 - -3701 - - - - - - - - Distance between base point and curve - d750856d-7282-44e1-bd41-c4bf401070ae - Distance - Distance - false - 0 - - - - - - 6291 - -3691 - 53 - 20 - - - 6319 - -3681 - - - - + + 255;255;255;255 + + true + false + true + false + false + true + - + - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a - Line + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Create a line between two points. - true - c975ec9d-820a-4177-9a75-2d1d4dc1b212 - Line - Line + + 2 + A wire relay object + 8bdf4f8f-cd91-443d-9bb7-9f573625436a + Relay + + false + 452413ab-872f-4313-9732-9bac59cd6836 + 1 - + - 6229 - -3812 - 114 - 44 + 4311 + 15712 + 40 + 16 - 6301 - -3790 + 4331 + 15720 - - - Line start point - 32356b81-9f0a-4aa7-827d-19212171ad60 - Start Point - Start Point - false - ed3f3fd7-170a-4382-b54f-5ebfecb83aa2 - 1 - - - - - - 6231 - -3810 - 55 - 20 - - - 6260 - -3800 - - - - - - - - Line end point - b248e6d5-4f0f-4a22-8666-f0cfcfff7129 - End Point - End Point - false - bd7cc0e2-7be1-493e-a263-c309b0a36189 - 1 - - - - - - 6231 - -3790 - 55 - 20 - - - 6260 - -3780 - - - - - - - - Line segment - 582371bd-a3e4-48f4-85d7-cb9421b205a3 - Line - Line - false - 0 - - - - - - 6316 - -3810 - 25 - 40 - - - 6330 - -3790 - - - - - - + - 2fcc2743-8339-4cdf-a046-a1f17439191d - Remap Numbers + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Remap numbers into a new numeric domain - true - 5a5464fa-3d17-494f-8862-90fa7e27589e - Remap Numbers - Remap Numbers + + 2 + A wire relay object + 995b4f66-09ac-4787-9b24-e702838c68a5 + Relay + + false + 5fdaf3c3-67b3-43bb-b8c9-04ce49f0a8c3 + 1 - + - 6229 - -4976 - 115 - 64 + 4311 + 15323 + 40 + 16 - 6284 - -4944 + 4331 + 15331 - - - Value to remap - 8f805d90-52ee-4b25-9f75-9e096bc6bf80 - Value - Value - false - 7feeee32-a675-419d-b2fd-3fa0408805d2 - 1 - - - - - - 6231 - -4974 - 38 - 20 - - - 6251.5 - -4964 - - - - - - - - Source domain - 6473836c-b8d2-4a03-b219-724652692b0f - Source - Source - false - 88628cee-6413-4d8d-a212-c3eaa9b2bd2a - 1 - - - - - - 6231 - -4954 - 38 - 20 - - - 6251.5 - -4944 - - - - - - 1 - - - - - 1 - {0} - - - - - - 0 - 1 - - - - - - - - - - - - Target domain - 7f5fa7b1-13b4-4fa5-85ad-1b340fa9e387 - Target - Target - false - 0 - - - - - - 6231 - -4934 - 38 - 20 - - - 6251.5 - -4924 - - - - - - 1 - - - - - 1 - {0} - - - - - - -1 - 1 - - - - - - - - - - - - Remapped number - 7dd6f529-a56a-4fcc-b52a-939a3446cc04 - Mapped - Mapped - false - 0 - - - - - - 6299 - -4974 - 43 - 30 - - - 6322 - -4959 - - - - - - - - Remapped and clipped number - c62fe18e-9ab7-4d98-8fd4-b767b7fd7b97 - Clipped - Clipped - false - 0 - - - - - - 6299 - -4944 - 43 - 30 - - - 6322 - -4929 - - - - - - + - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 5 + + 255;255;255;255 + + A group of Grasshopper objects + 0bff481c-4425-418e-9419-7d0f5e30a0b2 + afee0f24-45be-4946-9d7e-9136e3f6b764 + d8d31da7-7ffc-452c-91ce-bd9333267b34 + b3f09711-4fbf-4a8e-b2bc-261e271a7038 + 3551ba9b-be14-4a74-858e-d1af99e67ff9 + acdcba2f-5093-4c41-b691-f0cfadccd878 + 8bdf4f8f-cd91-443d-9bb7-9f573625436a + 995b4f66-09ac-4787-9b24-e702838c68a5 + a00c2330-bfe7-4442-8c5e-6c6434054a52 + 9 + ba51663b-665a-4a46-b3eb-1e638d9546cd + Group + + + + + + + + + + + 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4 + Reverse List - Create a numeric domain which encompasses a list of numbers. + Reverse the order of a list. true - 4f49e8e6-1f9f-4dc1-bda3-6c01c1d84db8 - Bounds - Bounds + 1918aa0a-9956-4365-9859-52cf51bd3dd6 + Reverse List + Reverse List - 6225 - -4894 - 122 + 4299 + 15796 + 78 28 - 6289 - -4880 + 4338 + 15810 1 - Numbers to include in Bounds - 4c70656d-57d9-4b26-a0b6-28107923b014 - Numbers - Numbers + Base list + ace014d3-4560-4de5-b752-1f699e432479 + List + List false - 7feeee32-a675-419d-b2fd-3fa0408805d2 + 2e8e7cb4-d964-4195-ba8c-9a22e2b2b635 1 - 6227 - -4892 - 47 + 4301 + 15798 + 22 24 - 6252 - -4880 + 4313.5 + 15810 - - Numeric Domain between the lowest and highest numbers in {N} - 88628cee-6413-4d8d-a212-c3eaa9b2bd2a - Domain - Domain + + 1 + Reversed list + 222d1b7b-7919-48da-b85f-09807abf5a83 + List + List false 0 @@ -219543,14 +230373,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6304 - -4892 - 41 + 4353 + 15798 + 22 24 - 6326 - -4880 + 4365.5 + 15810 @@ -219560,7 +230390,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -219570,25 +230400,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 7feeee32-a675-419d-b2fd-3fa0408805d2 + 98365d0f-1649-4ba4-a4eb-2cace21b4049 Relay - + false - e6c3b639-be98-4559-b61b-0cb8773ea56a + 995b4f66-09ac-4787-9b24-e702838c68a5 1 - 6266 - -4847 + 4325 + 15121 40 16 - 6286 - -4839 + 4345 + 15129 @@ -219596,156 +230426,195 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Mathematical multiplication - true - c89dfe1f-7531-459c-be54-2487092cf8df - Multiplication - Multiplication + + 2 + A wire relay object + 452413ab-872f-4313-9732-9bac59cd6836 + Relay + + false + 222d1b7b-7919-48da-b85f-09807abf5a83 + 1 - + - 6245 - -5175 - 82 - 44 + 4318 + 15780 + 40 + 16 - 6276 - -5153 + 4338 + 15788 - + + + + + + + 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef + Quick Graph + + + + + 1 + Display a set of y-values as a graph + 9c9ca009-599a-4f36-b7b5-ab5369345a42 + Quick Graph + Quick Graph + false + 0 + f1a5d7bc-42be-4799-83f9-ac28feb25791 + 1 + + + + + + 3107 + 12114 + 242 + 227 + + + 3107.113 + 12114.86 + + -1 + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + ee60d632-f57e-41dd-b7da-f61d101ba20a + Panel + Panel + false + 0 + f1a5d7bc-42be-4799-83f9-ac28feb25791 + 1 + Double click to edit panel content… + + + - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + 3416 + 12489 + 160 + 708 + + 0 + 0 + 0 + + 3416.456 + 12489.71 + + + + + + + 255;255;255;255 + + true + true + true + false + false + true - - - - First item for multiplication - 1874d8cf-7d98-4b83-addf-27a5df51b48a - A - A - true - 4228b3fc-e086-4782-a246-5c136c8a0826 - 1 - - - - - - 6247 - -5173 - 14 - 20 - - - 6255.5 - -5163 - - - - - - - - Second item for multiplication - 32f61d28-dcc7-4c77-b634-999ac80bc12e - B - B - true - aef06ed1-be6a-455e-957c-227475ead814 - 1 - - - - - - 6247 - -5153 - 14 - 20 - - - 6255.5 - -5143 - - - - - - - - Result of multiplication - 603951a7-9959-4d33-b43f-c51a750de99e - Result - Result - false - 0 - - - - - - 6291 - -5173 - 34 - 40 - - - 6309.5 - -5153 - - - - - - - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 04ba8e4f-d530-4c27-82e5-d23949749566 + Relay + + false + 595620e7-e64b-4158-ab14-226cb1e2a8fc + 1 + + + + + + 2840 + 12140 + 40 + 16 + + + 2860 + 12148 + + + + + + + + + + a0d62394-a118-422d-abb3-6af115c75b25 + Addition - Mathematical multiplication + Mathematical addition true - ec4b8638-1bc3-4217-8636-f210c2330ef9 - Multiplication - Multiplication + 53e06db6-7b8a-45f0-8859-b7a345d78e36 + Addition + Addition - 6245 - -5068 + 13807 + 27072 82 44 - 6276 - -5046 + 13838 + 27094 @@ -219760,62 +230629,82 @@ if omitted, it would be 0-1 in "Normalize" mode by default - First item for multiplication - f00c927a-0818-494d-a72d-cd4199f13cbe + First item for addition + c78bfee9-eb70-4249-b771-156a544c1f77 A A true - 8b579e21-5bcb-49c4-9c7a-3964f410a65f + 1a549940-e411-4265-a8ad-6609a174b93c 1 - 6247 - -5066 + 13809 + 27074 14 20 - 6255.5 - -5056 + 13817.5 + 27084 - - Second item for multiplication - ba746f1f-6ecf-4934-8887-c7cc678e9585 + + Second item for addition + adfd8168-0cd2-4d4d-a0f6-5f0896032643 B B true - 7dd6f529-a56a-4fcc-b52a-939a3446cc04 - 1 + 0 - + - 6247 - -5046 + 13809 + 27094 14 20 - 6255.5 - -5036 + 13817.5 + 27104 + + + 1 + + + + + 1 + {0} + + + + + Grasshopper.Kernel.Types.GH_Integer + 1 + + + + + + - Result of multiplication - 4228b3fc-e086-4782-a246-5c136c8a0826 + Result of addition + 0054f207-d04c-4c30-a6a2-af0ced249832 Result Result false @@ -219825,14 +230714,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -5066 + 13853 + 27074 34 40 - 6309.5 - -5046 + 13871.5 + 27094 @@ -219844,107 +230733,187 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 2 - A wire relay object - 8b579e21-5bcb-49c4-9c7a-3964f410a65f - Relay + + A panel for custom notes and text values + 8c4900f6-5f68-4850-ad3a-0fbc4ccbcfe4 + Panel false - 6e9b77db-7611-4fec-817e-dc345f560150 + 0.898752748966217 + 663d7d7e-bb8e-444a-bb57-df17031bb04d 1 + Double click to edit panel content… - + - + - 6266 - -5003 - 40 - 16 + 3092 + 12315 + 217 + 522 + 0 + 0 + 0 - 6286 - -4995 + 3092.781 + 12315.44 + + + + + + + 255;255;255;255 + true + false + true + false + false + true - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Numeric scroller for single numbers - aef06ed1-be6a-455e-957c-227475ead814 - Digit Scroller - - false - 0 + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + 1bbd5719-c943-49e6-9f55-18323d84d8cf + f32095ca-c8ee-4bcf-aa6c-12c8afcfdeda + fe9e79c9-5b35-492e-b317-5f9c1e154006 + ccad7dab-9865-471a-9adf-efb647f96e23 + 21a5078f-1e95-4c85-9e3e-6f411365156b + 3ccf0cfb-9eb5-431f-b25b-0195a5e4dcf7 + 6 + a3cfb9b7-b039-44d9-acaf-353695766fa8 + Group + - - - - 12 - - 1 - - 0.09375000000 - - - - - - 6161 - -5106 - 250 - 20 - - - 6161.524 - -5105.492 - - - + + - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - 5a5464fa-3d17-494f-8862-90fa7e27589e - 4f49e8e6-1f9f-4dc1-bda3-6c01c1d84db8 - 7feeee32-a675-419d-b2fd-3fa0408805d2 - c89dfe1f-7531-459c-be54-2487092cf8df - ec4b8638-1bc3-4217-8636-f210c2330ef9 - 8b579e21-5bcb-49c4-9c7a-3964f410a65f - aef06ed1-be6a-455e-957c-227475ead814 - 7 - 20148088-6b3f-49c9-939e-0fa7962b2fd4 + 98cfbd76-7041-4e3f-8fee-2c836ec97e2c + 158b1f4a-628d-4357-a3d2-3da1a5d9dd67 + 66d10f25-d71e-4177-bd21-5e2d15323c1b + 5af884c2-23bd-41ab-a1ae-e61874823ada + 04873e6b-4a61-4b0f-b817-ae423f857a39 + f35a2663-eb20-4e3e-901f-ea0b2e2465f8 + f9cadac4-a831-453a-8cd3-ab5b414d54b0 + 33fd2c7c-1751-40cc-a0a0-74c0693ab8df + 75602573-5cc5-43a4-930e-0d4365a18bdf + 48b5d402-99d1-4a80-9ec6-fd86b41ca8fb + ed86ba9f-ada3-4c0a-a185-3060eda89e0f + 0d6d2619-7435-47cf-a608-034e7db3afd7 + d5ce5ea3-eeb5-4212-a7bd-4a36a63ca785 + 525f15c8-6675-4172-9378-0829c7e45535 + c224342c-801f-4459-9224-44879ddf539f + 06a70623-e681-4056-9860-8cd78c0a52ef + 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group of Grasshopper objects - 055af412-306c-4401-b17a-dcf79a4f92f8 - f7b23a8b-7fc6-4fa4-a438-983ba435c227 - f7ad687b-b6be-499a-b82d-aa165826f3b5 - d0988520-fb8a-4880-87d8-c46a3ba97662 - 4 - 0286b4ea-b839-419d-be31-e99d77dd5f80 + d5ce5ea3-eeb5-4212-a7bd-4a36a63ca785 + 525f15c8-6675-4172-9378-0829c7e45535 + c224342c-801f-4459-9224-44879ddf539f + 06a70623-e681-4056-9860-8cd78c0a52ef + 10eddf9f-b1e3-41a9-904f-3c767557a940 + 62df9c41-36b0-42f3-a1bd-d42837cae7df + 91035d26-de4c-411f-b910-09ba980dab62 + bade2dc2-5919-4723-bde3-ebdd9bc0713a + dca4512d-3861-49aa-a4f2-e414d2d29632 + 45229b48-8f72-48d7-a826-eb70ccb8c97d + ed86ba9f-ada3-4c0a-a185-3060eda89e0f + 48b5d402-99d1-4a80-9ec6-fd86b41ca8fb + fe040083-84c5-4c75-9ce7-8d59464db584 + 28c45f4b-e4b3-4012-863a-5d9dff089c0a + 2d8f2fa6-b21c-4d9e-a048-780369935647 + 2b7f60f7-877f-4579-9512-896137d4b65e + 5542ea86-d9ce-4930-8fe7-4309f01b46af + 25a5bbdd-ba68-4f47-aead-0fcfd4e8920f + 59a2c623-8140-4ea0-a998-1c23abe5bd81 + b12a678d-e3a3-4036-abc7-a5947cf6a8da + 20 + 0d6d2619-7435-47cf-a608-034e7db3afd7 Group @@ -220235,56 +231354,58 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + dd8134c0-109b-4012-92be-51d843edfff7 + Duplicate Data - Create an OpenGL material. + Duplicate data a predefined number of times. true - acb0d022-ccad-48d2-8f4d-525ba623846a - Create Material - Create Material + d5ce5ea3-eeb5-4212-a7bd-4a36a63ca785 + Duplicate Data + Duplicate Data - + - 6214 - -5404 - 144 - 104 + 6218 + 16988 + 120 + 64 - 6298 - -5352 + 6293 + 17020 - - Colour of the diffuse channel - 88c131f3-893a-4058-b1e8-340dac20e020 - Diffuse - Diffuse + + 1 + Data to duplicate + 79a38af2-7559-414a-9b2d-73cc2d522026 + Data + Data false - 0 + 1a2db646-0231-471a-99b9-c5303c02c8f0 + 1 - 6216 - -5402 - 67 + 6220 + 16990 + 58 20 - 6251 - -5392 + 6258.5 + 17000 @@ -220300,10 +231421,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 255;217;217;217 - + + Grasshopper.Kernel.Types.GH_Integer + 1 @@ -220313,26 +231433,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Colour of the specular highlight - 628e17fb-ff06-4def-9a1c-a8dbdcff4ea4 - Specular - Specular + + Number of duplicates + 54a4e6aa-c43a-4035-af37-0c2c0f729aa3 + X-1 + Number + Number false - 0 + 7aabf41f-4727-4619-b2e3-abd276799fd8 + 1 - 6216 - -5382 - 67 + 6220 + 17010 + 58 20 - 6251 - -5372 + 6258.5 + 17020 @@ -220349,9 +231471,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;0;255;255 - + 500 @@ -220362,104 +231482,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Emissive colour of the material - 89b340d3-0c3c-40b9-9399-4119a7eda41b - Emission - Emission - false - 0 - - - - - - 6216 - -5362 - 67 - 20 - - - 6251 - -5352 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;0;0;0 - - - - - - - - - - - - Amount of transparency (0.0 = opaque, 1.0 = transparent - 16d9625b-f22b-42eb-8418-fdcf6c0c9ecf - Transparency - Transparency - false - 0 - - - - - - 6216 - -5342 - 67 - 20 - - - 6251 - -5332 - - - - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - - - - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 3128d6e1-de73-4d10-a72f-11dc901278d3 - Shine - Shine + Retain list order + 70b6ce1c-c98e-4271-9dbe-4ac7fcf4cb28 + Order + Order false 0 @@ -220467,14 +231493,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -5322 - 67 + 6220 + 17030 + 58 20 - 6251 - -5312 + 6258.5 + 17040 @@ -220491,7 +231517,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 100 + true @@ -220501,11 +231527,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Resulting material - 7a39c583-353d-4716-ae4d-8460e2730a7d - Material - Material + + 1 + Duplicated data + 757a6dc8-7f92-436b-95bf-e9bf3d145469 + Data + Data false 0 @@ -220513,14 +231540,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -5402 - 43 - 100 + 6308 + 16990 + 28 + 60 - 6336 - -5352 + 6323.5 + 17020 @@ -220530,119 +231557,197 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 + DotNET VB Script (LEGACY) - Allows for customized geometry previews + A VB.NET scriptable component true - true - 2c6b6b16-562b-472f-be31-094ce887a23b - Custom Preview - Custom Preview - + 525f15c8-6675-4172-9378-0829c7e45535 + DotNET VB Script (LEGACY) + Turtle + 0 + Dim i As Integer + Dim dir As New On3dVector(1, 0, 0) + Dim pos As New On3dVector(0, 0, 0) + Dim axis As New On3dVector(0, 0, 1) + Dim pnts As New List(Of On3dVector) + + pnts.Add(pos) + + For i = 0 To Forward.Count() - 1 + Dim P As New On3dVector + dir.Rotate(Left(i), axis) + P = dir * Forward(i) + pnts(i) + pnts.Add(P) + Next + + Points = pnts - + - 6245 - -5475 - 82 + 6214 + 13315 + 116 44 - 6313 - -5453 + 6275 + 13337 + + + 1 + 1 + 2 + Script Variable Forward + Script Variable Left + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + true + true + Forward + Left + true + true + + + + + 2 + Print, Reflect and Error streams + Output parameter Points + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + true + true + Output + Points + false + false + + - - Geometry to preview - true - c95a260d-1ea3-41a6-a781-7be862af3855 - Geometry - Geometry - false - c3e25048-10c2-4409-a8fd-fd88063c3a38 + + 1 + false + Script Variable Forward + 9d54f6ec-5e7c-429d-ab8e-8b11cb7b84d8 + Forward + Forward + true + 1 + true + 5c7b8d10-da2e-431e-b315-afe11ca3f00f 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - 6247 - -5473 - 51 + 6216 + 13317 + 44 20 - 6274 - -5463 + 6239.5 + 13327 - - The material override - e69574d4-9c41-48d0-b1bc-59539d46f34c - Material - Material - false - 7a39c583-353d-4716-ae4d-8460e2730a7d + + 1 + false + Script Variable Left + f526904a-8813-4626-b0cb-78054d1a49ad + Left + Left + true + 1 + true + ba2158a4-c2d7-4729-9e88-9b6b150236bd 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - + - 6247 - -5453 - 51 + 6216 + 13337 + 44 20 - 6274 - -5443 + 6239.5 + 13347 - - - 1 + + + + + Print, Reflect and Error streams + 2ea84d87-db75-476d-9281-73ff073c08ee + Output + Output + false + 0 + + + + + + 6290 + 13317 + 38 + 20 + + + 6310.5 + 13327 + + + + + + + + Output parameter Points + 61c9fc95-0afb-42fc-8e59-d273bd0b8ae9 + Points + Points + false + 0 + + + + + + 6290 + 13337 + 38 + 20 + + + 6310.5 + 13347 + - - - - 1 - {0} - - - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 - - - - - @@ -220650,68 +231755,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + Create a series of numbers. true - 32088864-4583-4634-b82b-7298f7d02c2e - Evaluate Length - Evaluate Length + 06a70623-e681-4056-9860-8cd78c0a52ef + Series + Series - + - 6214 - -5563 - 144 + 6212 + 15854 + 101 64 - 6288 - -5531 + 6262 + 15886 - - Curve to evaluate - d91863bc-b4ae-47e4-8651-7afb890e0408 - Curve - Curve - false - c3e25048-10c2-4409-a8fd-fd88063c3a38 - 1 - - - - - - 6216 - -5561 - 57 - 20 - - - 6246 - -5551 - - - - - - - Length factor for curve evaluation - 7849549e-7552-4627-8ecf-003d5a58d2b9 - Length - Length + First number in the series + d14c61fe-471d-4d0f-94e2-92a20dc4992c + Start + Start false 0 @@ -220719,14 +231797,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -5541 - 57 + 6214 + 15856 + 33 20 - 6246 - -5531 + 6232 + 15866 @@ -220743,7 +231821,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 0 @@ -220752,27 +231830,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 9616d789-5606-4c4e-876b-3043c3e5d066 - Normalized - Normalized + + + Step size for each successive number + d050d8b8-87d3-4b1c-852c-038f417087d8 + Step + Step false - 0 + cb1f434e-9dff-4cc0-b864-d4d97439eb48 + 1 - 6216 - -5521 - 57 + 6214 + 15876 + 33 20 - 6246 - -5511 + 6232 + 15886 @@ -220789,7 +231868,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - true + 1 @@ -220798,38 +231877,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Point at the specified length - 8126a183-e4df-4b20-a6e8-c52b71df4230 - Point - Point + + + Number of values in the series + 04f8b15c-912d-4375-a7ba-a4f0e62fcb61 + Count + Count false - 0 + 7aabf41f-4727-4619-b2e3-abd276799fd8 + 1 - 6303 - -5561 - 53 + 6214 + 15896 + 33 20 - 6331 - -5551 + 6232 + 15906 - - - Tangent vector at the specified length - fc1bed4d-c464-425e-9cc1-158e11c2f37c - Tangent - Tangent + + + 1 + Series of numbers + 10177cce-41c0-4063-b045-2c30ab2ca11b + Series + Series false 0 @@ -220837,25 +231918,130 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -5541 - 53 - 20 + 6277 + 15856 + 34 + 60 - 6331 - -5531 + 6295.5 + 15886 - + + + + + + + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider + + + + + Numeric slider for single values + 10eddf9f-b1e3-41a9-904f-3c767557a940 + Number Slider + + false + 0 + + + + + + 6210 + 17209 + 150 + 20 + + + 6210.199 + 17209.5 + + + + + + 0 + 1 + 0 + 65536 + 0 + 0 + 256 + + + + + + + + + a4cd2751-414d-42ec-8916-476ebf62d7fe + Radians + + + + + Convert an angle specified in degrees to radians + true + 62df9c41-36b0-42f3-a1bd-d42837cae7df + Radians + Radians + + + + + + 6212 + 16017 + 120 + 28 + + + 6273 + 16031 + + + + + + Angle in degrees + 741dfb59-9980-429d-b2ee-f45f85aac9e4 + Degrees + Degrees + false + 8b311136-a278-49bc-b062-592c32dfd51c + 1 + + + + + + 6214 + 16019 + 44 + 24 + + + 6237.5 + 16031 + + + + + + - Curve parameter at the specified length - 7c4f6130-57bb-4111-8df2-2b2260750801 - Parameter - Parameter + Angle in radians + fc62d624-55cc-4915-8315-3a38111e9526 + Radians + Radians false 0 @@ -220863,14 +232049,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -5521 - 53 - 20 + 6288 + 16019 + 42 + 24 - 6331 - -5511 + 6310.5 + 16031 @@ -220880,32 +232066,75 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 - Interpolate + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 91035d26-de4c-411f-b910-09ba980dab62 + Digit Scroller + Digit Scroller + false + 0 + + + + + 12 + Digit Scroller + 1 + + 0.00140149998 + + + + + + 6149 + 16350 + 251 + 20 + + + 6149.173 + 16350.34 + + + + + + + + + + 75eb156d-d023-42f9-a85e-2f2456b8bcce + Interpolate (t) - Create an interpolated curve through a set of points. + Create an interpolated curve through a set of points with tangents. true - 5e9b3ce0-f07a-4a9e-9888-66dff7ee1c02 - Interpolate - Interpolate + 45229b48-8f72-48d7-a826-eb70ccb8c97d + Interpolate (t) + Interpolate (t) - 6224 - -5668 - 125 + 6213 + 11536 + 144 84 - 6291 - -5626 + 6299 + 11578 @@ -220913,25 +232142,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Interpolation points - ae4fe3df-87cc-4b2b-a609-682479d11bc1 + bc88d05a-0cc0-4f1f-8ca9-f339a2aca2ff Vertices Vertices false - 8126a183-e4df-4b20-a6e8-c52b71df4230 + fe9e79c9-5b35-492e-b317-5f9c1e154006 1 - 6226 - -5666 - 50 + 6215 + 11538 + 69 20 - 6252.5 - -5656 + 6251 + 11548 @@ -220939,10 +232168,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Curve degree - 3726f23c-2524-4300-b04e-a876d1b5917e - Degree - Degree + Tangent at start of curve + b713ab6f-9bca-4ae4-9177-6691de1d9001 + Tangent Start + Tangent Start false 0 @@ -220950,14 +232179,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - -5646 - 50 + 6215 + 11558 + 69 20 - 6252.5 - -5636 + 6251 + 11568 @@ -220974,7 +232203,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + + 0.0625 + 0 + 0 + @@ -220985,10 +232218,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Periodic curve - 91b09e93-3db1-453c-a7ab-85af27a7de44 - Periodic - Periodic + Tangent at end of curve + f806af40-8fde-46c6-8d16-92ecb88a0907 + Tangent End + Tangent End false 0 @@ -220996,14 +232229,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - -5626 - 50 + 6215 + 11578 + 69 20 - 6252.5 - -5616 + 6251 + 11588 @@ -221020,7 +232253,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - false + + 0 + 0 + 0 + @@ -221032,7 +232269,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 4795b47d-6054-4761-a02a-efc89890c034 + 24f44d82-ba97-4a8f-84e5-5244ddc2b844 KnotStyle KnotStyle false @@ -221042,14 +232279,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - -5606 - 50 + 6215 + 11598 + 69 20 - 6252.5 - -5596 + 6251 + 11608 @@ -221078,7 +232315,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Resulting nurbs curve - 2d4c983e-934e-44a0-b2e7-29a129a8ab4a + 8bf485c2-9d44-4690-8b68-3b16c31b2947 Curve Curve false @@ -221088,14 +232325,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -5666 + 6314 + 11538 41 26 - 6328 - -5652.667 + 6336 + 11551.33 @@ -221104,7 +232341,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve length - 1a5f5aff-f4bc-4710-8a58-f1eff04fb041 + 37a290f5-d989-4162-a62f-5f40a816576b Length Length false @@ -221114,14 +232351,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -5640 + 6314 + 11564 41 27 - 6328 - -5626 + 6336 + 11578 @@ -221130,7 +232367,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve domain - dc9ad2fc-417a-4a9d-bd7f-0a9ab76a64f9 + d67291bf-8fc8-45c1-bc68-8e3478dab3ed Domain Domain false @@ -221140,14 +232377,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -5613 + 6314 + 11591 41 27 - 6328 - -5599.333 + 6336 + 11604.67 @@ -221157,41 +232394,120 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + d5ce5ea3-eeb5-4212-a7bd-4a36a63ca785 + 525f15c8-6675-4172-9378-0829c7e45535 + c224342c-801f-4459-9224-44879ddf539f + 06a70623-e681-4056-9860-8cd78c0a52ef + 10eddf9f-b1e3-41a9-904f-3c767557a940 + 62df9c41-36b0-42f3-a1bd-d42837cae7df + 91035d26-de4c-411f-b910-09ba980dab62 + bade2dc2-5919-4723-bde3-ebdd9bc0713a + 7aeb666e-9498-4934-b7a0-fa2bb6730f82 + fd4a28ff-b029-4616-8f73-4761d121ce04 + 542ad12d-cf36-4f08-828c-8e92b4c78015 + 472cda17-1286-45a2-80d6-830a406c1b14 + 546e505d-2f13-4332-ac91-19f942e5a02f + f7481ad9-51e1-4172-944b-f2589d39af07 + a9ffc5a0-4e4f-4512-b496-abc92176e070 + 3bdcbee8-a7de-423e-bfc9-af81204f3a6b + aaaa199d-3e1c-45f2-808e-b5d6d7681eb7 + dc67b4d5-b240-4d60-b652-2a636a2627cd + 164fe076-7175-4701-908c-f02faacc630d + a23666ac-cec2-4e92-95a3-c25c01153a55 + b3f09711-4fbf-4a8e-b2bc-261e271a7038 + 789f4902-0853-4a05-b820-c2ae434cf828 + ff0180a5-0b62-48fe-9760-300d62ab28b2 + bdd60494-88ad-4bd0-b12b-f6d9c726a856 + eda38c3d-0082-4bfc-b116-60fd3caee0e0 + 91a5362a-db55-48c2-8649-257b1c28c984 + d5a2e63b-a31c-4bbc-a97a-94975bc898e3 + ca770e53-a1b8-4bc5-8061-3ca52ab56c62 + 28 + dca4512d-3861-49aa-a4f2-e414d2d29632 + Group + + + + + + + + + + + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - Create an OpenGL material. + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 3b90f506-03a7-4845-877e-09ac198232f8 - Create Material - Create Material + d1b42633-2354-465b-8385-32f234de6d61 + Evaluate Length + Evaluate Length - 6214 - -5795 + 6197 + 11128 144 - 104 + 64 - 6298 - -5743 + 6271 + 11160 - - Colour of the diffuse channel - d6416146-56fa-4859-a97d-036474b70948 - Diffuse - Diffuse + + Curve to evaluate + 33af48b5-1cd9-4c59-ac50-8811485ab9ee + Curve + Curve + false + 6b2d8fe6-7dc3-4deb-94bf-db270e1293d1 + 1 + + + + + + 6199 + 11130 + 57 + 20 + + + 6229 + 11140 + + + + + + + + Length factor for curve evaluation + 829e03b8-ae71-4b51-9cbc-a6efdbc6cfb2 + Length + Length false 0 @@ -221199,14 +232515,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -5793 - 67 + 6199 + 11150 + 57 20 - 6251 - -5783 + 6229 + 11160 @@ -221223,9 +232539,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;191;191;191 - + 1 @@ -221234,12 +232548,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Colour of the specular highlight - 3be21f91-257b-4ddd-809e-b97c59a1e0c6 - Specular - Specular + If True, the Length factor is normalized (0.0 ~ 1.0) + 46f5f20c-5484-48c6-86fa-7afe292b97a0 + Normalized + Normalized false 0 @@ -221247,14 +232561,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -5773 - 67 + 6199 + 11170 + 57 20 - 6251 - -5763 + 6229 + 11180 @@ -221271,9 +232585,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;0;255;255 - + true @@ -221282,75 +232594,166 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Emissive colour of the material - afcc7737-fe73-4a8f-8029-240e0f4cf618 - Emission - Emission + Point at the specified length + b1014cb6-503d-45e7-8e88-143f6236a9f3 + Point + Point false 0 - + - 6216 - -5753 - 67 + 6286 + 11130 + 53 20 - 6251 - -5743 + 6314 + 11140 - - - 1 + + + + + Tangent vector at the specified length + 4199d8b5-8ec8-4518-b3d5-e4ddab56f4ad + Tangent + Tangent + false + 0 + + + + + + 6286 + 11150 + 53 + 20 + + + 6314 + 11160 + - - - - 1 - {0} - - - - - - 255;0;0;0 - - - - - - - + - Amount of transparency (0.0 = opaque, 1.0 = transparent - dd2e017e-2211-409f-bfb2-5f7b923e6493 - Transparency - Transparency + Curve parameter at the specified length + ccdf489d-652d-4304-a50f-518eef3c54ff + Parameter + Parameter + false + 0 + + + + + + 6286 + 11170 + 53 + 20 + + + 6314 + 11180 + + + + + + + + + + + + b7798b74-037e-4f0c-8ac7-dc1043d093e0 + Rotate + + + + + Rotate an object in a plane. + true + d6dd5cdd-f957-4797-b3ea-dfd2bc4788e6 + Rotate + Rotate + + + + + + 6203 + 11054 + 138 + 64 + + + 6271 + 11086 + + + + + + Base geometry + 22319e03-6d44-43fe-ab42-8998e7c4acd1 + Geometry + Geometry + true + 6b2d8fe6-7dc3-4deb-94bf-db270e1293d1 + 1 + + + + + + 6205 + 11056 + 51 + 20 + + + 6232 + 11066 + + + + + + + + Rotation angle in radians + f0c9530d-8d18-434d-a8a8-a4ba8482cc7e + Angle + Angle false 0 + false - 6216 - -5733 - 67 + 6205 + 11076 + 51 20 - 6251 - -5723 + 6232 + 11086 @@ -221367,7 +232770,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 3.1415926535897931 @@ -221376,27 +232779,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 8ca0d278-4899-4f7f-884f-b3186faa0d9a - Shine - Shine + + + Rotation plane + d1d44e00-dacc-4f77-b8dc-dbf127e199e9 + Plane + Plane false - 0 + b1014cb6-503d-45e7-8e88-143f6236a9f3 + 1 - 6216 - -5713 - 67 + 6205 + 11096 + 51 20 - 6251 - -5703 + 6232 + 11106 @@ -221413,7 +232817,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 100 + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + @@ -221424,10 +232838,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Resulting material - 2de0e8af-afec-4bf0-823e-b2dafff3bdb0 - Material - Material + Rotated geometry + 9905bed5-4305-4327-8b7c-80b09bc388b7 + Geometry + Geometry false 0 @@ -221435,14 +232849,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -5793 - 43 - 100 + 6286 + 11056 + 53 + 30 - 6336 - -5743 + 6314 + 11071 + + + + + + + + Transformation data + 682edd5b-b39f-4c6e-9d76-c1a19847aa9e + Transform + Transform + false + 0 + + + + + + 6286 + 11086 + 53 + 30 + + + 6314 + 11101 @@ -221452,87 +232892,85 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + 8073a420-6bec-49e3-9b18-367f6fd76ac3 + Join Curves - - Allows for customized geometry previews + + Join as many curves as possible true - true - bfc4389d-003e-477a-a96e-9be97a11a1fc - Custom Preview - Custom Preview - + 1033b620-cf67-40d0-b5b8-2d869ac6575a + Join Curves + Join Curves - + - 6245 - -5861 - 82 + 6213 + 10991 + 118 44 - 6313 - -5839 + 6276 + 11013 - - Geometry to preview - true - f12f27a4-d002-4edc-9e54-81dfcdc4c1a8 - Geometry - Geometry + + 1 + Curves to join + da39299e-15e1-4beb-8fbf-c13ee96e5fa3 + Curves + Curves false - 2d4c983e-934e-44a0-b2e7-29a129a8ab4a - 1 + 6b2d8fe6-7dc3-4deb-94bf-db270e1293d1 + 9905bed5-4305-4327-8b7c-80b09bc388b7 + 2 - 6247 - -5859 - 51 + 6215 + 10993 + 46 20 - 6274 - -5849 + 6239.5 + 11003 - - The material override - 3bb5abc7-cf54-4471-8066-2d41bfb8fb34 - Material - Material + + Preserve direction of input curves + 3a8e5d77-f74f-495f-a872-34bbbc97d0a2 + Preserve + Preserve false - 2de0e8af-afec-4bf0-823e-b2dafff3bdb0 - 1 + 0 - 6247 - -5839 - 51 + 6215 + 11013 + 46 20 - 6274 - -5829 + 6239.5 + 11023 @@ -221548,18 +232986,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 + + false @@ -221568,99 +232996,183 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + + 1 + Joined curves and individual curves that could not be joined. + 8c5155ef-8fe4-4437-86c3-200dfedfb5b0 + Curves + Curves + false + 0 + + + + + + 6291 + 10993 + 38 + 40 + + + 6311.5 + 11013 + + + + + - + - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef - Quick Graph + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 45229b48-8f72-48d7-a826-eb70ccb8c97d + 44749250-6b73-416e-860a-b02fc977fb2c + f661b51e-e4dc-43fe-bad3-489f23f1f015 + f5774bb8-b16f-43a6-b6f9-3c1f5b5eb901 + 07b4f452-14fe-4d9b-8911-2846ce8a2353 + d1b42633-2354-465b-8385-32f234de6d61 + d6dd5cdd-f957-4797-b3ea-dfd2bc4788e6 + 1033b620-cf67-40d0-b5b8-2d869ac6575a + 374348b1-930a-4576-9cb3-2afd02d68547 + 1bbd5719-c943-49e6-9f55-18323d84d8cf + f32095ca-c8ee-4bcf-aa6c-12c8afcfdeda + fe9e79c9-5b35-492e-b317-5f9c1e154006 + ccad7dab-9865-471a-9adf-efb647f96e23 + 3ccf0cfb-9eb5-431f-b25b-0195a5e4dcf7 + 21a5078f-1e95-4c85-9e3e-6f411365156b + 15 + f8b1efc1-c53f-40c0-a5bb-954edef0c18f + Group + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - 1 - Display a set of y-values as a graph - 35ed44d6-8925-43ec-b848-693e0c903684 - Quick Graph - Quick Graph + A panel for custom notes and text values + 21f4de11-d32c-4c91-9906-01caa9893ceb + Panel + false - 0 - d0988520-fb8a-4880-87d8-c46a3ba97662 + 0 + d7e00e3a-6c07-4d22-908e-fd04707914d4 + 1 + Double click to edit panel content… + + + + + + 6212 + 15919 + 145 + 20 + + 0 + 0 + 0 + + 6212.201 + 15919.57 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 374348b1-930a-4576-9cb3-2afd02d68547 + Curve + Curve + false + 8c5155ef-8fe4-4437-86c3-200dfedfb5b0 1 - + - 6211 - -4802 - 150 - 150 + 6251 + 10953 + 50 + 24 - 6211.943 - -4801.123 + 6276.781 + 10965.67 - -1 - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - 1308241c-2962-4068-b566-45d7d1464862 - a8fea270-471c-48e4-bdd4-7623c0e7cd42 - 958ac6d9-9913-4b81-897f-75ffbe9ab989 - 961c1ebb-49c2-4cbf-8cf2-32ac040219cc - 80204c84-5344-43cd-b21f-4e8ddcef35db - 4c3c72c8-12c1-4fd5-9fcf-a2eb1519b85c - e9ae8160-d2b3-44ef-86e8-dd7f08b43044 - 1c4524a2-fe06-4646-bca0-dce0e628bf7e - 3070e8c3-c6af-485c-9762-12920d5be194 - cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd - 7df2a155-f92e-4032-9402-a3de64aebbed - cd8b1129-dc7f-420f-9cbb-ca08c2aad9a0 - 9bdde40e-728f-47b3-87a1-6736a31081f9 - aa56f46c-6f3e-4690-bac9-0ddeb1330f60 - 07cdd545-012e-4fbe-9f4c-fdff07d4aacf - 0231341d-45bf-409c-87e1-3076fc8e8826 - f2dce42c-83e7-4b56-80a3-e4a43e6e07d4 - 4ed94f9b-7e1c-4a70-8b7f-8419ec37c771 - 2b198d70-8c2a-4c53-9a11-b9dc1217547c - aca04aaa-78fa-48f3-a017-3850af00a290 - 9d3e4b58-71a4-413c-a6f3-0d2b9c1d2fec - 171063ec-5237-4ea7-8591-b19e096a9321 - e33e647d-9450-4046-b896-0048f321a21a - 8c900630-e962-42e6-9bcf-0396db8b5a73 - 36151706-575a-488b-ace2-509d87b1d1f9 - 386a47b3-046b-4527-91a4-493a35e36bf4 - f5174c61-274d-43ca-9290-d9b4f776ef7e - 2d00c750-9af3-4c5e-8b2d-7c57759944d9 - b3f51329-faea-49ea-adcd-29cd86a36064 - fc6efd46-427a-499f-a829-be384372c26f - 04ffe3f4-78ff-42c3-a738-a29fdc273441 - 2f1b62c4-3c72-4efb-b6bc-6907b9b03362 - 9d31e7c3-a0f9-4c17-ab3b-70600093dee8 - a19b0781-72c8-4017-9220-7ea910e98bea - 34 - a54b3cbc-f22d-4d12-a6d6-5266cc2328f4 + 374348b1-930a-4576-9cb3-2afd02d68547 + 1 + d2e575f7-f02a-43ff-b013-11db55416db0 Group - + Curve @@ -221668,167 +233180,59 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - afb96615-c59a-45c9-9cac-e27acb1c7ca0 - Explode + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Explode a curve into smaller segments. - true - 1308241c-2962-4068-b566-45d7d1464862 - Explode - Explode + + A panel for custom notes and text values + fd4a28ff-b029-4616-8f73-4761d121ce04 + Panel + + false + 0 + 0 + 0.35721403168191375/4/4 - + - + - 6218 - -6101 - 136 - 44 + 6056 + 16104 + 439 + 20 + 0 + 0 + 0 - 6285 - -6079 + 6056.762 + 16104.89 - - - Curve to explode - 84b66c15-2163-4bdf-8942-3a850ebbcbcb - Curve - Curve - false - 2d4c983e-934e-44a0-b2e7-29a129a8ab4a - 1 - - - - - - 6220 - -6099 - 50 - 20 - - - 6246.5 - -6089 - - - - - - - - Recursive decomposition until all segments are atomic - 6f07b9d6-ff07-47d7-8c1e-c3c3fed99398 - Recursive - Recursive - false - 0 - - - - - - 6220 - -6079 - 50 - 20 - - - 6246.5 - -6069 - - - - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - - - 1 - Exploded segments that make up the base curve - f070400f-56ab-4dff-92cb-7953269051bd - Segments - Segments - false - 0 - - - - - - 6300 - -6099 - 52 - 20 - - - 6327.5 - -6089 - - - - - - + - 1 - Vertices of the exploded segments - 10d8cd2f-9fe7-45ea-a324-767a775d866e - Vertices - Vertices - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 6300 - -6079 - 52 - 20 - - - 6327.5 - -6069 - - - - - + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -221838,7 +233242,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - a8fea270-471c-48e4-bdd4-7623c0e7cd42 + 57bbc1f0-fe9f-485f-8e60-c4432e6482cd Evaluate Length Evaluate Length @@ -221846,39 +233250,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - -6184 + 6200 + 10865 144 64 - 6288 - -6152 + 6274 + 10897 Curve to evaluate - 17055edc-6681-4943-b2e8-8dcfd49c7734 + cebc35f9-7b59-44ad-a2b9-788cf1545601 Curve Curve false - f070400f-56ab-4dff-92cb-7953269051bd + 8c5155ef-8fe4-4437-86c3-200dfedfb5b0 1 - 6216 - -6182 + 6202 + 10867 57 20 - 6246 - -6172 + 6232 + 10877 @@ -221887,7 +233291,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - a98a94ba-5288-4f47-a53c-9bc6eb320472 + 30087950-0f3f-4852-b4f6-e19952c56b8f Length Length false @@ -221897,14 +233301,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -6162 + 6202 + 10887 57 20 - 6246 - -6152 + 6232 + 10897 @@ -221921,7 +233325,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 1 @@ -221933,7 +233337,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 894300cd-14b4-4e01-a6fe-34cc46327189 + 0387d846-4929-443e-967b-41f59a79938a Normalized Normalized false @@ -221943,14 +233347,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -6142 + 6202 + 10907 57 20 - 6246 - -6132 + 6232 + 10917 @@ -221979,7 +233383,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 87c2e57e-fdf9-4263-ac42-540d9ff33849 + 487c9140-5934-4682-8cb0-654f9bc2a2cc Point Point false @@ -221989,14 +233393,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -6182 + 6289 + 10867 53 20 - 6331 - -6172 + 6317 + 10877 @@ -222005,7 +233409,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - 4fe1a3cf-c94a-4503-afd2-0c1c91b9b644 + 423b38af-d8a4-490b-a408-4441ddf000e1 Tangent Tangent false @@ -222015,14 +233419,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -6162 + 6289 + 10887 53 20 - 6331 - -6152 + 6317 + 10897 @@ -222031,7 +233435,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - d24a78ed-36fc-401a-adac-a3b3d6765bf8 + 4c9e1e63-e594-4326-9692-b027b2df4398 Parameter Parameter false @@ -222041,14 +233445,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -6142 + 6289 + 10907 53 20 - 6331 - -6132 + 6317 + 10917 @@ -222058,184 +233462,384 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 3396a9a8-d6f3-4a57-995a-0d910e9a803b + Expression + Expression + + + + + + 6175 + 10643 + 194 + 28 + + + 6275 + 10657 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 5f5bddaf-09c6-401a-8582-916a06fad240 + Variable O + O + true + 2410fbc0-fa1b-450f-8835-26647c784b8f + 1 + + + + + + 6177 + 10645 + 14 + 24 + + + 6185.5 + 10657 + + + + + + + + Result of expression + 3a5299ce-be59-46d9-a92b-538cd6b7a3c6 + Result + + false + 0 + + + + + + 6358 + 10645 + 9 + 24 + + + 6364 + 10657 + + + + + + + + + + + + + + 9abae6b7-fa1d-448c-9209-4a8155345841 + Deconstruct - Create a line segment defined by start point, tangent and length.} + Deconstruct a point into its component parts. true - 958ac6d9-9913-4b81-897f-75ffbe9ab989 - Line SDL - Line SDL + f0afe675-e02b-4f95-8747-ff2fcfdd28f7 + Deconstruct + Deconstruct - 6225 - -7817 - 122 + 6206 + 10777 + 132 64 - 6305 - -7785 + 6253 + 10809 - Line start point - 9c203306-8b9f-44cd-8942-72cd1484e37e - Start - Start + Input point + 90ac4d7c-9d39-4352-b578-9f2d731bbbc8 + Point + Point false - 87c2e57e-fdf9-4263-ac42-540d9ff33849 + 487c9140-5934-4682-8cb0-654f9bc2a2cc 1 - 6227 - -7815 - 63 - 20 + 6208 + 10779 + 30 + 60 - 6268 - -7805 + 6224.5 + 10809 - - - Line tangent (direction) - f2fd5222-af76-4b7d-be00-579a3c73a939 - Direction - Direction + + + Point {x} component + 2410fbc0-fa1b-450f-8835-26647c784b8f + X component + X component false - fcf27be5-b427-45c1-b24f-cbf8135f7f97 - 1 + 0 - + - 6227 - -7795 - 63 + 6268 + 10779 + 68 20 - 6268 - -7785 + 6303.5 + 10789 - - - 1 + + + + + Point {y} component + 3fc4c0a4-0bd4-4b33-acaf-383f62f0db48 + Y component + Y component + false + 0 + + + + + + 6268 + 10799 + 68 + 20 + + + 6303.5 + 10809 + - - - - 1 - {0} - - - - - - 0 - 0 - 1 - - - - - - - - - Line length - 2ea24c5c-ea15-4a02-ac05-5213e6b94487 - ABS(X) - Length - Length + + + Point {z} component + 0da1739e-4f82-477a-beee-fabb536ff715 + Z component + Z component false - 87effdc3-1db3-44be-a60c-47c080041ccc - 1 + 0 - + - 6227 - -7775 - 63 + 6268 + 10819 + 68 20 - 6268 - -7765 + 6303.5 + 10829 - - - 1 + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 293bc0f7-f693-4618-bafa-c7511e89359d + Panel + + false + 0 + 3a5299ce-be59-46d9-a92b-538cd6b7a3c6 + 1 + Double click to edit panel content… + + + + + + 6195 + 10619 + 160 + 20 + + 0 + 0 + 0 + + 6195.551 + 10619.25 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 058f8cab-838b-47f9-96e1-5a0776f84126 + Expression + Expression + + + + + + 6175 + 10557 + 194 + 28 + + + 6275 + 10571 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + c6914a6e-38e3-429e-8bd5-87197b5b0cba + Variable O + O + true + 3fc4c0a4-0bd4-4b33-acaf-383f62f0db48 + 1 - + - 1 - {0} + + 6177 + 10559 + 14 + 24 + + + 6185.5 + 10571 + - - - - 0.015625 - - - - - - - - Line segment - 40b16fd8-48f8-4d60-821d-5065fdcfec6d - Line - Line - false - 0 - - - - - - 6320 - -7815 - 25 - 60 - - - 6334 - -7785 - + + + Result of expression + 712444c4-53af-4cd1-9e42-1ca4a451f7b2 + Result + + false + 0 + + + + + 6358 + 10559 + 9 + 24 + + + 6364 + 10571 + + + + @@ -222243,146 +233847,110 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - dd17d442-3776-40b3-ad5b-5e188b56bd4c - Relative Differences + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Compute relative differences for a list of data - true - 961c1ebb-49c2-4cbf-8cf2-32ac040219cc - Relative Differences - Relative Differences + + A panel for custom notes and text values + 6ae977ed-0a8c-4ee5-a360-461db93e882b + Panel + + false + 0 + 712444c4-53af-4cd1-9e42-1ca4a451f7b2 + 1 + Double click to edit panel content… - + - + - 6222 - -6527 - 128 - 28 + 6195 + 10530 + 160 + 20 + 0 + 0 + 0 - 6275 - -6513 + 6195.551 + 10530.82 - - - 1 - List of data to operate on (numbers or points or vectors allowed) - e396510a-9c1b-41fa-8a30-92dcb605c1b7 - Values - Values - false - 2dc315f1-937b-49c1-8440-26fcaa4e2613 - 1 - - - - - - 6224 - -6525 - 36 - 24 - - - 6243.5 - -6513 - - - - - - + - 1 - Differences between consecutive items - 8ed46bd9-dbfb-47b6-886d-e69c82c27480 - Differenced - Differenced - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 6290 - -6525 - 58 - 24 - - - 6320.5 - -6513 - - - - - + - f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 - Replace Nulls + 9c85271f-89fa-4e9f-9f4a-d75802120ccc + Division - Replace nulls or invalid data with other data + Mathematical division true - 80204c84-5344-43cd-b21f-4e8ddcef35db - Replace Nulls - Replace Nulls + f56ee732-5988-41f1-9335-f279d445b48a + Division + Division - + - 6218 - -6471 - 136 + 6231 + 10455 + 82 44 - 6304 - -6449 + 6262 + 10477 - - 1 - Items to test for null - aa406f5c-7722-4339-bb20-764b0e9e67eb - Items - Items + + Item to divide (dividend) + a6a8a6e9-81e3-4056-a50c-78c9dd928ef9 + A + A false - 3070e8c3-c6af-485c-9762-12920d5be194 + 293bc0f7-f693-4618-bafa-c7511e89359d 1 - 6220 - -6469 - 69 + 6233 + 10457 + 14 20 - 6256 - -6459 + 6241.5 + 10467 @@ -222390,85 +233958,37 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 - Items to replace nulls with - da9a0618-63d2-47b5-8196-b50d7e9599b3 - Replacements - Replacements - false - 0 - - - - - - 6220 - -6449 - 69 - 20 - - - 6256 - -6439 - - - - - - 1 - - - - - 1 - {0} - - - - - Grasshopper.Kernel.Types.GH_Integer - 0 - - - - - - - - - - - 1 - List without any nulls - 2dc315f1-937b-49c1-8440-26fcaa4e2613 - Items - Items + Item to divide with (divisor) + 23876261-2b51-42c3-ac63-18e40871b15f + B + B false - 0 + 6ae977ed-0a8c-4ee5-a360-461db93e882b + 1 - 6319 - -6469 - 33 + 6233 + 10477 + 14 20 - 6337 - -6459 + 6241.5 + 10487 - + - Number of items replaced - f4905248-6e0a-406e-9bde-17fce7e324ca - Count - Count + The result of the Division + 763ce0b1-2873-430c-b208-108d1c5001e2 + Result + Result false 0 @@ -222476,14 +233996,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6319 - -6449 - 33 - 20 + 6277 + 10457 + 34 + 40 - 6337 - -6439 + 6295.5 + 10477 @@ -222493,261 +234013,290 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Measure the length of a list. - true - 4c3c72c8-12c1-4fd5-9fcf-a2eb1519b85c - List Length - List Length + + A panel for custom notes and text values + 2d07a2a8-43b6-4f97-aaca-da2b9c06a7f1 + Panel + + false + 0 + d7e00e3a-6c07-4d22-908e-fd04707914d4 + 1 + Double click to edit panel content… - + - + - 6240 - -6576 - 93 - 28 + 6195 + 10383 + 160 + 20 + 0 + 0 + 0 - 6279 - -6562 + 6195.79 + 10383.31 - - - 1 - Base list - a20188e8-c005-4c13-87de-593229e8ee33 - List - List - false - 8ed46bd9-dbfb-47b6-886d-e69c82c27480 - 1 - - - - - - 6242 - -6574 - 22 - 24 - - - 6254.5 - -6562 - - - - - - - - Number of items in L - 1acd961a-3cff-4355-8cf9-8a4a379aceba - Length - Length - false - 0 + + + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 6294 - -6574 - 37 - 24 - - - 6314 - -6562 - - - - - + - 59daf374-bc21-4a5e-8282-5504fb7ae9ae - List Item + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - 0 - Retrieve a specific item from a list. + Evaluate an expression + FORMAT("{0:R}",O) true - e9ae8160-d2b3-44ef-86e8-dd7f08b43044 - List Item - List Item + a5916216-b9f1-4038-88b3-25b345aa4035 + Expression + Expression - 6249 - -6739 - 74 - 64 + 6175 + 10408 + 194 + 28 - 6297 - -6707 + 6275 + 10422 - - 3 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 2e3ab970-8545-46bb-836c-1c11e5610bce - cb95db89-6165-43b6-9c41-5702bc5bf137 + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - - 1 - Base list - ad213ae7-b71e-4039-a0d6-459b28da0125 - List - List - false - 8ed46bd9-dbfb-47b6-886d-e69c82c27480 + + Expression variable + af9fe9a9-99d2-4fb4-a1fc-dc72da8506a5 + Variable O + O + true + 763ce0b1-2873-430c-b208-108d1c5001e2 1 - 6251 - -6737 - 31 - 20 + 6177 + 10410 + 14 + 24 - 6268 - -6727 + 6185.5 + 10422 - - - Item index - 76e8c08d-2fcd-4fb3-9fe2-37fe4031ebd3 - Index - Index + + + Result of expression + cd172028-824c-4f1d-a44d-3092b40321e0 + Result + false - 10595e98-3151-4b9c-a11b-a6c0545e7005 - 1 + 0 - + - 6251 - -6717 - 31 - 20 + 6358 + 10410 + 9 + 24 - 6268 - -6707 + 6364 + 10422 - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - Wrap index to list bounds - 624287d8-7c98-4eed-b1a1-6d8388a5623b - Wrap - Wrap - false - 0 + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + d7e00e3a-6c07-4d22-908e-fd04707914d4 + Relay + + false + cd172028-824c-4f1d-a44d-3092b40321e0 + 1 + + + + + + 6252 + 10333 + 40 + 16 + + + 6272 + 10341 + + + + + + + + + + a0d62394-a118-422d-abb3-6af115c75b25 + Addition + + + + + Mathematical addition + true + 25d2506b-940d-4f74-b34b-a58b4434ce67 + Addition + Addition + + + + + + 6231 + 10270 + 82 + 44 + + + 6262 + 10292 + + + + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + First item for addition + da3325f6-b93e-45c6-a46a-2ff2069d7033 + A + A + true + 6ae977ed-0a8c-4ee5-a360-461db93e882b + 1 - + - 6251 - -6697 - 31 + 6233 + 10272 + 14 20 - 6268 - -6687 + 6241.5 + 10282 - - - 1 + + + + + Second item for addition + 87cdecf3-4f74-4574-9fb0-59ad55edd863 + B + B + true + 293bc0f7-f693-4618-bafa-c7511e89359d + 1 + + + + + + 6233 + 10292 + 14 + 20 + + + 6241.5 + 10302 + - - - - 1 - {0} - - - - - false - - - - - - - Item at {i'} - 61241945-3657-40a8-9e15-c514dc213b14 - false - Item - i + + Result of addition + 3175f339-b219-4b70-8fd9-766dbbaad2b5 + Result + Result false 0 @@ -222755,14 +234304,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6312 - -6737 - 9 - 60 + 6277 + 10272 + 34 + 40 - 6318 - -6707 + 6295.5 + 10292 @@ -222774,87 +234323,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series + 9c85271f-89fa-4e9f-9f4a-d75802120ccc + Division - Create a series of numbers. + Mathematical division true - 1c4524a2-fe06-4646-bca0-dce0e628bf7e - Series - Series + f79e4674-58eb-46f4-9478-b917b24e098e + Division + Division - + - 6228 - -6657 - 117 - 64 + 6231 + 10120 + 82 + 44 - 6294 - -6625 + 6262 + 10142 - - First number in the series - da14d6ed-fdc7-4f8c-ace8-21f9ebf4dca5 - Start - Start + + Item to divide (dividend) + 5e831044-2029-48b3-a9fc-87a7ad17feb1 + A + A false - 0 + de6c21cb-9646-4982-9ddf-3d0979c8b67b + 1 - + - 6230 - -6655 - 49 + 6233 + 10122 + 14 20 - 6264 - -6645 + 6241.5 + 10132 - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - Step size for each successive number - 843aca86-f378-48f1-a0f9-83f2a2449e56 - Step - Step + Item to divide with (divisor) + c7d15b11-23e6-41ff-aefa-cec164871cba + B + B false 0 @@ -222862,14 +234392,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6230 - -6635 - 49 + 6233 + 10142 + 14 20 - 6264 - -6625 + 6241.5 + 10152 @@ -222885,8 +234415,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 + + Grasshopper.Kernel.Types.GH_Integer + 2 @@ -222895,78 +234426,126 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Number of values in the series - baf6dd11-b467-40b4-b007-16b1285574bb - X-1 - Count - Count + + + The result of the Division + 2c0709db-78b9-4720-a375-170d4fb837c4 + Result + Result false - 1acd961a-3cff-4355-8cf9-8a4a379aceba - 1 + 0 - + - 6230 - -6615 - 49 - 20 + 6277 + 10122 + 34 + 40 - 6264 - -6605 + 6295.5 + 10142 - - - 1 + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + e4700ba2-066a-4d84-b36d-ec32cb1d2c4e + Expression + Expression + + + + + + 6175 + 10072 + 194 + 28 + + + 6275 + 10086 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + bae30e0f-a474-4ef1-a7d3-206e0c67770a + Variable O + O + true + 2c0709db-78b9-4720-a375-170d4fb837c4 + 1 - + - 1 - {0} + + 6177 + 10074 + 14 + 24 + + + 6185.5 + 10086 + - - - - 10 - - - - - - - - 1 - Series of numbers - 10595e98-3151-4b9c-a11b-a6c0545e7005 - Series - Series - false - 0 - - - - - - 6309 - -6655 - 34 - 60 - - - 6327.5 - -6625 - + + + Result of expression + 5b3dd36d-fbd0-418c-af64-57500de4abec + Result + + false + 0 + + + + + 6358 + 10074 + 9 + 24 + + + 6364 + 10086 + + + + @@ -222974,224 +234553,370 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 2 - A wire relay object - 3070e8c3-c6af-485c-9762-12920d5be194 - Relay + + A panel for custom notes and text values + 749f466c-059e-4d2f-b820-f5618f4df698 + Panel false - e6c3b639-be98-4559-b61b-0cb8773ea56a + 0 + 5b3dd36d-fbd0-418c-af64-57500de4abec 1 + Double click to edit panel content… - + - + - 6266 - -6408 - 40 - 16 + 6195 + 10047 + 160 + 20 + 0 + 0 + 0 - 6286 - -6400 + 6195.551 + 10047.17 + + + + + + + 255;255;255;255 + false + false + true + false + false + true - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 2 - A wire relay object - cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd - Relay + + A panel for custom notes and text values + de6c21cb-9646-4982-9ddf-3d0979c8b67b + Panel false - 61241945-3657-40a8-9e15-c514dc213b14 + 0 + 9cc4d35b-a414-47c2-a019-7d371c9b8951 1 + Double click to edit panel content… - + - + - 6266 - -6772 - 40 - 16 + 6195 + 10199 + 160 + 20 + 0 + 0 + 0 - 6286 - -6764 + 6195.551 + 10199.08 + + + + + + + 255;255;255;255 + false + false + true + false + false + true - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 961c1ebb-49c2-4cbf-8cf2-32ac040219cc - 80204c84-5344-43cd-b21f-4e8ddcef35db - 4c3c72c8-12c1-4fd5-9fcf-a2eb1519b85c - e9ae8160-d2b3-44ef-86e8-dd7f08b43044 - 1c4524a2-fe06-4646-bca0-dce0e628bf7e - 3070e8c3-c6af-485c-9762-12920d5be194 - cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd - 7 - 7df2a155-f92e-4032-9402-a3de64aebbed - Group - + + Evaluate an expression + FORMAT("{0:R}",O) + true + 34bb9ea0-6cb1-4e1c-8358-7610dff7cc70 + Expression + Expression - - + + + + + 6175 + 10223 + 194 + 28 + + + 6275 + 10237 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 44030d7c-3e8f-4416-ab4b-50e11c90aa91 + Variable O + O + true + 3175f339-b219-4b70-8fd9-766dbbaad2b5 + 1 + + + + + + 6177 + 10225 + 14 + 24 + + + 6185.5 + 10237 + + + + + + + + Result of expression + 9cc4d35b-a414-47c2-a019-7d371c9b8951 + Result + + false + 0 + + + + + + 6358 + 10225 + 9 + 24 + + + 6364 + 10237 + + + + + + + - + - 2dc44b22-b1dd-460a-a704-6462d6e91096 - Curve Closest Point + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Find the closest point on a curve. - true - cd8b1129-dc7f-420f-9cbb-ca08c2aad9a0 - Curve Closest Point - Curve Closest Point + Scale an object uniformly in all directions. + true + 4e168adf-8cb8-45d0-b679-62cb0a9d1d07 + Scale + Scale - 6226 - -6272 - 120 + 6195 + 9949 + 154 64 - 6276 - -6240 + 6279 + 9981 - Point to project onto curve - 8c8e447e-c40a-406f-a912-0af9d9418158 - Point - Point - false - 87c2e57e-fdf9-4263-ac42-540d9ff33849 + Base geometry + 67173d11-b084-43d2-9890-baf470633e74 + Geometry + Geometry + true + 374348b1-930a-4576-9cb3-2afd02d68547 1 - 6228 - -6270 - 33 - 30 + 6197 + 9951 + 67 + 20 - 6246 - -6255 + 6240 + 9961 - - Curve to project onto - b537d0fc-1b99-4cee-8f72-2e5ec93517fc - Curve - Curve + + Center of scaling + bbb02055-bec9-4d2f-b4d2-56193bd059b1 + Center + Center false - ad8132cb-3abf-4b13-8343-c8709d4759c3 - 1 + 0 - + - 6228 - -6240 - 33 - 30 + 6197 + 9971 + 67 + 20 - 6246 - -6225 + 6240 + 9981 + + + 1 + + + + + 1 + {0} + + + + + + + 0 + 0 + 0 + + + + + + + - - - Point on the curve closest to the base point - 831efa09-2268-4b48-8fe9-85e41869626d - Point - Point + + + Scaling factor + aa2ae862-1aab-42e2-b6bb-e6f8b72fc2e2 + 1/X + Factor + Factor false - 0 + 749f466c-059e-4d2f-b820-f5618f4df698 + 1 - + - 6291 - -6270 - 53 + 6197 + 9991 + 67 20 - 6319 - -6260 + 6240 + 10001 + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + - + - Parameter on curve domain of closest point - 58908568-231c-4f5a-a6fa-c73247c8394d - Parameter - Parameter + Scaled geometry + 4e78d2a6-7ef2-4d74-85cf-c3c7b236b11a + Geometry + Geometry false 0 @@ -223199,25 +234924,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -6250 + 6294 + 9951 53 - 20 + 30 - 6319 - -6240 + 6322 + 9966 - + - Distance between base point and curve - 077c9b67-e237-4348-a44d-58f3526da86d - Distance - Distance + Transformation data + f93d2ff3-beed-4e8a-b2ca-89579d59dc7b + Transform + Transform false 0 @@ -223225,14 +234950,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -6230 + 6294 + 9981 53 - 20 + 30 - 6319 - -6220 + 6322 + 9996 @@ -223242,112 +234967,132 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a - Line + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Create a line between two points. + + Contains a collection of generic curves true - 9bdde40e-728f-47b3-87a1-6736a31081f9 - Line - Line + 7742b46c-e2bc-4c27-918d-ba7f21445f96 + Curve + Curve + false + 4e78d2a6-7ef2-4d74-85cf-c3c7b236b11a + 1 - + - 6229 - -6351 - 114 - 44 + 6250 + 9363 + 50 + 24 - 6301 - -6329 + 6275 + 9375.673 - - - Line start point - 8c01a364-354b-4123-bf8e-788ab7e9668d - Start Point - Start Point - false - 831efa09-2268-4b48-8fe9-85e41869626d - 1 + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 84210b6d-25c8-4de1-903a-28cae6c8cb1b + Expression + Expression + + + + + + 6175 + 10730 + 194 + 28 + + + 6275 + 10744 + - - - - - 6231 - -6349 - 55 - 20 - - - 6260 - -6339 - - - - - - - Line end point - 5efbcafb-a8b1-40c9-b013-b98ca6404b11 - End Point - End Point - false - 87c2e57e-fdf9-4263-ac42-540d9ff33849 - 1 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 6231 - -6329 - 55 - 20 - - - 6260 - -6319 - + + + + Expression variable + cfa5fa78-e0ee-4b91-91f6-c01435bbf61a + Variable O + O + true + 0da1739e-4f82-477a-beee-fabb536ff715 + 1 + + + + + 6177 + 10732 + 14 + 24 + + + 6185.5 + 10744 + + + + - - - - - Line segment - fcf27be5-b427-45c1-b24f-cbf8135f7f97 - Line - Line - false - 0 - - - - - - 6316 - -6349 - 25 - 40 - - - 6330 - -6329 - + + + Result of expression + 4411116a-e499-463e-a089-1944b1341f88 + Result + + false + 0 + + + + + 6358 + 10732 + 9 + 24 + + + 6364 + 10744 + + + + @@ -223355,84 +235100,136 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2fcc2743-8339-4cdf-a046-a1f17439191d - Remap Numbers + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + d09b630a-af39-4cf9-8877-a84aca4023f6 + Panel + + false + 0 + 4411116a-e499-463e-a089-1944b1341f88 + 1 + Double click to edit panel content… + + + + + + 6196 + 10705 + 160 + 20 + + 0 + 0 + 0 + + 6196.421 + 10705.02 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - Remap numbers into a new numeric domain + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - aa56f46c-6f3e-4690-bac9-0ddeb1330f60 - Remap Numbers - Remap Numbers + 0cf51632-9d3d-45fd-a0fb-1ca40311a0ce + Evaluate Length + Evaluate Length - + - 6229 - -7515 - 115 + 6200 + 9739 + 144 64 - 6284 - -7483 + 6274 + 9771 - Value to remap - a009a06f-b744-4641-ba39-6da744dd1786 - Value - Value + Curve to evaluate + 1808f022-5ac1-48c3-8c14-5c3573cb45ea + Curve + Curve false - 0231341d-45bf-409c-87e1-3076fc8e8826 + 4e78d2a6-7ef2-4d74-85cf-c3c7b236b11a 1 - 6231 - -7513 - 38 + 6202 + 9741 + 57 20 - 6251.5 - -7503 + 6232 + 9751 - - Source domain - 51661fa8-76c5-4297-97bf-8f29aab2e0df - Source - Source + + Length factor for curve evaluation + bbf8f4bc-45d0-4156-aec4-776a39a1f47e + Length + Length false - cf3276c6-3ff8-495e-a18b-a4cb62aa8de4 - 1 + 0 - 6231 - -7493 - 38 + 6202 + 9761 + 57 20 - 6251.5 - -7483 + 6232 + 9771 @@ -223449,10 +235246,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 1 - + 1 @@ -223463,10 +235257,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Target domain - 36c42bd1-a6da-42bd-997c-a90c8e12ecc6 - Target - Target + If True, the Length factor is normalized (0.0 ~ 1.0) + 72e7f39b-d9f2-4f91-ade0-a705ea00a98f + Normalized + Normalized false 0 @@ -223474,14 +235268,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6231 - -7473 - 38 + 6202 + 9781 + 57 20 - 6251.5 - -7463 + 6232 + 9791 @@ -223498,10 +235292,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - -1 - 1 - + true @@ -223512,10 +235303,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Remapped number - 67317794-b31b-4918-b9c9-2d691c779c86 - Mapped - Mapped + Point at the specified length + 4eab1844-89e5-42af-9fb3-3cb0a63eaf08 + Point + Point false 0 @@ -223523,14 +235314,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - -7513 - 43 - 30 + 6289 + 9741 + 53 + 20 - 6322 - -7498 + 6317 + 9751 @@ -223538,10 +235329,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Remapped and clipped number - ff60aaf9-df97-4f6d-a707-99d226930fff - Clipped - Clipped + Tangent vector at the specified length + dd5469e4-4ccc-4a1a-a2de-3f6c125fdf5a + Tangent + Tangent false 0 @@ -223549,86 +235340,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - -7483 - 43 - 30 - - - 6322 - -7468 - - - - - - - - - - - - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds - - - - - Create a numeric domain which encompasses a list of numbers. - true - 07cdd545-012e-4fbe-9f4c-fdff07d4aacf - Bounds - Bounds - - - - - - 6225 - -7433 - 122 - 28 - - - 6289 - -7419 - - - - - - 1 - Numbers to include in Bounds - b43a60e6-0f51-4858-a517-0336714d6020 - Numbers - Numbers - false - 0231341d-45bf-409c-87e1-3076fc8e8826 - 1 - - - - - - 6227 - -7431 - 47 - 24 + 6289 + 9761 + 53 + 20 - 6252 - -7419 + 6317 + 9771 - + - Numeric Domain between the lowest and highest numbers in {N} - cf3276c6-3ff8-495e-a18b-a4cb62aa8de4 - Domain - Domain + Curve parameter at the specified length + 960abc1f-bb46-4bba-a36a-037e778d7087 + Parameter + Parameter false 0 @@ -223636,14 +235366,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6304 - -7431 - 41 - 24 + 6289 + 9781 + 53 + 20 - 6326 - -7419 + 6317 + 9791 @@ -223653,129 +235383,66 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 0231341d-45bf-409c-87e1-3076fc8e8826 - Relay - - false - cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd - 1 - - - - - - 6266 - -7386 - 40 - 16 - - - 6286 - -7378 - - - - - - - - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Mathematical multiplication + + Evaluate an expression + FORMAT("{0:R}",O) true - f2dce42c-83e7-4b56-80a3-e4a43e6e07d4 - Multiplication - Multiplication + 9e506cbd-cc44-4da7-af52-24ca7037f9ec + Expression + Expression - 6245 - -7714 - 82 - 44 + 6175 + 9522 + 194 + 28 - 6276 - -7692 + 6275 + 9536 - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - First item for multiplication - bec89cf1-2842-4210-aad3-6cd6bcb1e28b - A - A - true - 52b7c6f1-d950-441f-8e93-4956fa73de0d - 1 - - - - - - 6247 - -7712 - 14 - 20 - - - 6255.5 - -7702 - - - - - - - - Second item for multiplication - 21938a22-f620-42c1-acc9-b66acd85598d - B - B + Expression variable + 60e0662a-6fa9-4407-b2f4-3372b874d514 + Variable O + O true - aca04aaa-78fa-48f3-a017-3850af00a290 + 08794ad9-3bac-478e-8a1c-0b84b7bf4850 1 - 6247 - -7692 + 6177 + 9524 14 - 20 + 24 - 6255.5 - -7682 + 6185.5 + 9536 @@ -223783,10 +235450,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Result of multiplication - 87effdc3-1db3-44be-a60c-47c080041ccc + Result of expression + 70b0458b-d273-4526-90a0-f49ad6cdf02a Result - Result + false 0 @@ -223794,14 +235461,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -7712 - 34 - 40 + 6358 + 9524 + 9 + 24 - 6309.5 - -7692 + 6364 + 9536 @@ -223813,123 +235480,137 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + 9abae6b7-fa1d-448c-9209-4a8155345841 + Deconstruct - Mathematical multiplication + Deconstruct a point into its component parts. true - 4ed94f9b-7e1c-4a70-8b7f-8419ec37c771 - Multiplication - Multiplication + 4f0f39eb-ee59-4d8b-92f6-b6383d219a5a + Deconstruct + Deconstruct - + - 6245 - -7607 - 82 - 44 + 6206 + 9656 + 132 + 64 - 6276 - -7585 + 6253 + 9688 - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Input point + 6de077ca-9a41-4ad7-9b06-c5d77549bb04 + Point + Point + false + 4eab1844-89e5-42af-9fb3-3cb0a63eaf08 + 1 - - - - First item for multiplication - 09709c5b-c364-4326-9e31-4fd54c00a30b - A - A - true - 2b198d70-8c2a-4c53-9a11-b9dc1217547c - 1 + + + + + 6208 + 9658 + 30 + 60 + + + 6224.5 + 9688 + - - - - - 6247 - -7605 - 14 - 20 - - - 6255.5 - -7595 - - - - - - - Second item for multiplication - 30ed3759-f0cc-4b6c-a2c5-e4165e9733c4 - B - B - true - 67317794-b31b-4918-b9c9-2d691c779c86 - 1 + + + + + Point {x} component + 08794ad9-3bac-478e-8a1c-0b84b7bf4850 + X component + X component + false + 0 + + + + + + 6268 + 9658 + 68 + 20 + + + 6303.5 + 9668 + - - - - - 6247 - -7585 - 14 - 20 - - - 6255.5 - -7575 - - - - - - - Result of multiplication - 52b7c6f1-d950-441f-8e93-4956fa73de0d - Result - Result - false - 0 + + + + + Point {y} component + ef278523-35e1-45cf-9e15-16b292364005 + Y component + Y component + false + 0 + + + + + + 6268 + 9678 + 68 + 20 + + + 6303.5 + 9688 + + + + + + + + Point {z} component + c5d0cbdb-4045-4dad-b5f3-a374727ec905 + Z component + Z component + false + 0 + + + + + + 6268 + 9698 + 68 + 20 + + + 6303.5 + 9708 + - - - - - 6291 - -7605 - 34 - 40 - - - 6309.5 - -7585 - - - - @@ -223937,157 +235618,221 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 2 - A wire relay object - 2b198d70-8c2a-4c53-9a11-b9dc1217547c - Relay + + A panel for custom notes and text values + c6781143-c4be-49b1-b12c-c4d01c460776 + Panel false - 6e9b77db-7611-4fec-817e-dc345f560150 + 0 + 70b0458b-d273-4526-90a0-f49ad6cdf02a 1 + Double click to edit panel content… - + - + - 6266 - -7542 - 40 - 16 + 6195 + 9492 + 160 + 20 + 0 + 0 + 0 - 6286 - -7534 + 6195.801 + 9492.593 + + + + 255;255;255;255 + + false + false + true + false + false + true + + - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - Numeric scroller for single numbers - aca04aaa-78fa-48f3-a017-3850af00a290 - Digit Scroller - - false - 0 + Evaluate an expression + FORMAT("{0:R}",O) + true + 989a1bf0-b91f-43cc-89e1-b857f33396f8 + Expression + Expression - - - 12 - - 3 - - 999.999999999 - - - 6162 - -7645 - 250 - 20 + 6175 + 9436 + 194 + 28 - 6162.252 - -7644.875 + 6275 + 9450 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 85eb622b-dd60-4dec-9754-81834bc7e600 + Variable O + O + true + ef278523-35e1-45cf-9e15-16b292364005 + 1 + + + + + + 6177 + 9438 + 14 + 24 + + + 6185.5 + 9450 + + + + + + + + Result of expression + 58018f8a-6d23-4ffa-9f6a-2506aa4b05cb + Result + + false + 0 + + + + + + 6358 + 9438 + 9 + 24 + + + 6364 + 9450 + + + + + + + - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - aa56f46c-6f3e-4690-bac9-0ddeb1330f60 - 07cdd545-012e-4fbe-9f4c-fdff07d4aacf - 0231341d-45bf-409c-87e1-3076fc8e8826 - f2dce42c-83e7-4b56-80a3-e4a43e6e07d4 - 4ed94f9b-7e1c-4a70-8b7f-8419ec37c771 - 2b198d70-8c2a-4c53-9a11-b9dc1217547c - aca04aaa-78fa-48f3-a017-3850af00a290 - 7 - 9d3e4b58-71a4-413c-a6f3-0d2b9c1d2fec - Group - - - - - - - - - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 1308241c-2962-4068-b566-45d7d1464862 - a8fea270-471c-48e4-bdd4-7623c0e7cd42 - cd8b1129-dc7f-420f-9cbb-ca08c2aad9a0 - 9bdde40e-728f-47b3-87a1-6736a31081f9 - 4 - 171063ec-5237-4ea7-8591-b19e096a9321 - Group + + A panel for custom notes and text values + 4e1e2635-801c-4418-b5d5-5ccc77166c32 + Panel + false + 0 + 58018f8a-6d23-4ffa-9f6a-2506aa4b05cb + 1 + Double click to edit panel content… - - + + + + + 6195 + 9406 + 160 + 20 + + 0 + 0 + 0 + + 6195.811 + 9406.964 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression FORMAT("{0:R}",O) true - e33e647d-9450-4046-b896-0048f321a21a - true + a5aafabc-96d1-420f-a794-f087b9185644 Expression Expression @@ -224095,14 +235840,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6189 - -6872 + 6175 + 9608 194 28 - 6289 - -6858 + 6275 + 9622 @@ -224115,38 +235860,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - ff9dfa1f-21c2-432c-a942-4b34609d3eb7 - true + 16b66104-0025-4f2d-8176-d8c4ba4f6c28 Variable O O true - 386a47b3-046b-4527-91a4-493a35e36bf4 + c5d0cbdb-4045-4dad-b5f3-a374727ec905 1 - 6191 - -6870 + 6177 + 9610 14 24 - 6199.5 - -6858 + 6185.5 + 9622 - + Result of expression - ceeb1113-33ff-40ec-9d7b-aa24cd58448f - true + c702a196-2778-4d91-8a11-5da3dbc030c7 Result false @@ -224156,14 +235899,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6372 - -6870 + 6358 + 9610 9 24 - 6378 - -6858 + 6364 + 9622 @@ -224175,7 +235918,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -224184,12 +235927,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 8c900630-e962-42e6-9bcf-0396db8b5a73 + 2cd7ec04-ef63-4a67-aff6-4a41b321281c Panel false - 1 - ceeb1113-33ff-40ec-9d7b-aa24cd58448f + 0 + c702a196-2778-4d91-8a11-5da3dbc030c7 1 Double click to edit panel content… @@ -224197,17 +235940,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6194 - -7142 - 185 - 271 + 6195 + 9578 + 160 + 20 0 0 0 - 6194.771 - -7141.563 + 6195.551 + 9578.804 @@ -224216,8 +235959,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - true - true + false + false true false false @@ -224228,156 +235971,328 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - 2 - A wire relay object - 36151706-575a-488b-ace2-509d87b1d1f9 - Relay - + A panel for custom notes and text values + 542ad12d-cf36-4f08-828c-8e92b4c78015 + Panel + false - 8c900630-e962-42e6-9bcf-0396db8b5a73 - 1 + 0 + 0 + 1 16 0.35721403168191375 +1 256 0.0014014999884235925 +1 4096 - + - + - 6266 - -7181 - 40 - 16 + 6089 + 16187 + 379 + 104 + 0 + 0 + 0 - 6286 - -7173 + 6089.018 + 16187.91 + + + + + + + 255;255;255;255 + false + false + true + false + false + true - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 2 - A wire relay object - 386a47b3-046b-4527-91a4-493a35e36bf4 - Relay - + + A panel for custom notes and text values + 59a2c623-8140-4ea0-a998-1c23abe5bd81 + Panel + false - cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd + 0 + 6fa708fe-ef77-4f18-b5a0-d3caadec2c1c 1 + Double click to edit panel content… - + + + + + 6107 + 12487 + 337 + 276 + + 0 + 0 + 0 + + 6107.741 + 12487.37 + + + + + + + 255;255;255;255 + + true + true + true + false + false + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + b12a678d-e3a3-4036-abc7-a5947cf6a8da + Expression + Expression + + - 6266 - -6825 - 40 - 16 + 6175 + 12774 + 194 + 28 - 6286 - -6817 + 6275 + 12788 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 2166ee67-4195-4441-9044-4b3c1d607eda + Variable O + O + true + 61c9fc95-0afb-42fc-8e59-d273bd0b8ae9 + 1 + + + + + + 6177 + 12776 + 14 + 24 + + + 6185.5 + 12788 + + + + + + + + Result of expression + 6fa708fe-ef77-4f18-b5a0-d3caadec2c1c + Result + + false + 0 + + + + + + 6358 + 12776 + 9 + 24 + + + 6364 + 12788 + + + + + + + - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - e33e647d-9450-4046-b896-0048f321a21a - 8c900630-e962-42e6-9bcf-0396db8b5a73 - 36151706-575a-488b-ace2-509d87b1d1f9 - 386a47b3-046b-4527-91a4-493a35e36bf4 - 4 - f5174c61-274d-43ca-9290-d9b4f776ef7e - Group - + + Contains a collection of floating point numbers + 7aabf41f-4727-4619-b2e3-abd276799fd8 + Number + Number + false + 841bc79c-9937-423d-9430-76e4ebfeb004 + 1 - + + + + 6268 + 17170 + 50 + 24 + + + 6293.434 + 17182.34 + + + - - - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + + + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 + 1c9de8a1-315f-4c56-af06-8f69fee80a7a + Curve Graph Mapper - - Create an OpenGL material. + + Remap values with a custom graph using input curves. true - 2d00c750-9af3-4c5e-8b2d-7c57759944d9 - Create Material - Create Material + fe040083-84c5-4c75-9ce7-8d59464db584 + true + Curve Graph Mapper + Curve Graph Mapper - + - 6214 - -7943 - 144 - 104 + 6103 + 13549 + 160 + 224 - 6298 - -7891 + 6171 + 13661 - - Colour of the diffuse channel - ca5440e2-1d83-4704-9141-7c3221461df3 - Diffuse - Diffuse + + 1 + One or multiple graph curves to graph map values with + 9b576a1b-519e-4c85-aeaa-6b3228bf1034 + true + Curves + Curves false - 0 + 4db3c2f0-d57a-411d-92f9-4631d2341882 + 1 + + + + + + 6105 + 13551 + 51 + 27 + + + 6132 + 13564.75 + + + + + + + + Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary + 57b9ea82-a1c8-4853-994e-999631f6aa11 + true + Rectangle + Rectangle + false + 3d811866-8043-4224-aaf8-03a972339421 + 1 - 6216 - -7941 - 67 - 20 + 6105 + 13578 + 51 + 28 - 6251 - -7931 + 6132 + 13592.25 @@ -224389,13 +236304,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} - - - 255;209;209;209 + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + 0 + 1 + 0 + 1 @@ -224405,60 +236334,96 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Colour of the specular highlight - de98cf8e-284e-447b-b163-2dcdde4b8add - Specular - Specular + + + 1 + Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis + 703081c2-8e39-4c72-a1bf-453fc5b1c794 + true + Values + Values false + 84f7d491-03e3-4903-ae15-7a065f9232d2 + 1 + + + + + + 6105 + 13606 + 51 + 27 + + + 6132 + 13619.75 + + + + + + + + Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) + f09f3033-db64-4a2b-8156-69a3fe67db04 + true + X Axis + X Axis + true 0 - + - 6216 - -7921 - 67 - 20 + 6105 + 13633 + 51 + 28 - 6251 - -7911 + 6132 + 13647.25 - - - 1 + + + + + Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) + ca460ad1-7493-4f46-aff3-1bf81526defc + true + Y Axis + Y Axis + true + 0 + + + + + + 6105 + 13661 + 51 + 27 + + + 6132 + 13674.75 + - - - - 1 - {0} - - - - - - 255;0;255;255 - - - - - - - - - Emissive colour of the material - d6daeb95-1a5f-4ac5-aa4e-12fc783ddc79 - Emission - Emission + + + Flip the graphs X Axis from the bottom of the graph to the top of the graph + 1e609255-bb9f-4583-b50d-b81722d14609 + true + Flip + Flip false 0 @@ -224466,14 +236431,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -7901 - 67 - 20 + 6105 + 13688 + 51 + 28 - 6251 - -7891 + 6132 + 13702.25 @@ -224490,9 +236455,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;0;0;0 - + false @@ -224501,12 +236464,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Amount of transparency (0.0 = opaque, 1.0 = transparent - 2cf4bcc8-ff91-4c20-9cc8-79f6767ce565 - Transparency - Transparency + + + Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle + e5da254d-5f31-4cee-b29b-98981cce6cfe + true + Snap + Snap false 0 @@ -224514,14 +236478,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -7881 - 67 - 20 + 6105 + 13716 + 51 + 27 - 6251 - -7871 + 6132 + 13729.75 @@ -224538,7 +236502,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + true @@ -224547,12 +236511,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 6014115b-e3e9-42b7-b7a5-03fac843e8f5 - Shine - Shine + + + Size of the graph labels + ba5e8d6c-0e1b-48c0-a46a-d9c447651594 + true + Text Size + Text Size false 0 @@ -224560,14 +236525,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -7861 - 67 - 20 + 6105 + 13743 + 51 + 28 - 6251 - -7851 + 6132 + 13757.25 @@ -224584,7 +236549,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 100 + 0.015625 @@ -224594,11 +236559,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Resulting material - 36056e93-9eb5-41a2-a254-71bf04f57616 - Material - Material + + 1 + Resulting graph mapped values, mapped on the Y Axis + d5913d8f-7dd6-421a-b6e8-8a12b7342632 + true + Mapped + Mapped false 0 @@ -224606,297 +236573,285 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -7941 - 43 - 100 + 6186 + 13551 + 75 + 20 - 6336 - -7891 + 6225 + 13561 - - - - - - - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview - - - - - Allows for customized geometry previews - true - true - b3f51329-faea-49ea-adcd-29cd86a36064 - Custom Preview - Custom Preview - - - - - - - 6245 - -8014 - 82 - 44 - - - 6313 - -7992 - - - - + - Geometry to preview - true - bf73d6f1-f7d4-41ce-b643-9a8cdbde9cda - Geometry - Geometry + 1 + The graph curves inside the boundary of the graph + 07bc8ba7-19e4-42b8-85cb-a1ef51c272d0 + true + Graph Curves + Graph Curves false - 40b16fd8-48f8-4d60-821d-5065fdcfec6d - 1 + 0 - 6247 - -8012 - 51 + 6186 + 13571 + 75 20 - 6274 - -8002 + 6225 + 13581 - - - The material override - 4f5580cf-7a9c-40f1-9f0f-4b8fc2e5b6df - Material - Material + + + 1 + The points on the graph curves where the X Axis input values intersected + true + 9041336f-4603-4bd3-9a44-b49588bbe373 + true + Graph Points + Graph Points false - 36056e93-9eb5-41a2-a254-71bf04f57616 - 1 + 0 - + - 6247 - -7992 - 51 + 6186 + 13591 + 75 20 - 6274 - -7982 + 6225 + 13601 - - - 1 + + + + + 1 + The lines from the X Axis input values to the graph curves + true + 94e19fa9-0c23-423e-b2b3-cf6407bb1c03 + true + Value Lines + Value Lines + false + 0 + + + + + + 6186 + 13611 + 75 + 20 + + + 6225 + 13621 + - - - - 1 - {0} - - - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 - - - - - - - - - - - - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length - - - - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. - true - fc6efd46-427a-499f-a829-be384372c26f - Evaluate Length - Evaluate Length - - - - - - 6214 - -8102 - 144 - 64 - - - 6288 - -8070 - + + + 1 + The points plotted on the X Axis which represent the input values + true + dd7cb36c-cc4d-4121-a488-dadc24a67e1b + true + Value Points + Value Points + false + 0 + + + + + 6186 + 13631 + 75 + 20 + + + 6225 + 13641 + + + + - - - Curve to evaluate - f86a4022-b4f1-4fe0-95aa-53535936343b - Curve - Curve + + + 1 + The lines from the graph curves to the Y Axis graph mapped values + true + e296a1e4-4087-4869-a861-72ab481dbd76 + true + Mapped Lines + Mapped Lines false - 40b16fd8-48f8-4d60-821d-5065fdcfec6d - 1 + 0 - 6216 - -8100 - 57 + 6186 + 13651 + 75 20 - 6246 - -8090 + 6225 + 13661 - - - Length factor for curve evaluation - 7331f110-8f4d-4e17-a4cf-247ae9608d72 - Length - Length + + + 1 + The points mapped on the Y Axis which represent the graph mapped values + true + 3fabe7a7-c9cc-409a-87b2-ef08a26c79be + true + Mapped Points + Mapped Points false 0 - + - 6216 - -8080 - 57 + 6186 + 13671 + 75 20 - 6246 - -8070 + 6225 + 13681 - - - 1 + + + + + The graph boundary background as a surface + 93e607f2-c6ee-4955-8d02-1d21e214ce89 + true + Boundary + Boundary + false + 0 + + + + + + 6186 + 13691 + 75 + 20 + + + 6225 + 13701 + - - - - 1 - {0} - - - - - 1 - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 8ce6724a-ade1-4233-9a81-208d70100e3b - Normalized - Normalized + + + 1 + The graph labels as curve outlines + 16070574-c927-4278-8106-121e711c175d + true + Labels + Labels false 0 - + - 6216 - -8060 - 57 + 6186 + 13711 + 75 20 - 6246 - -8050 + 6225 + 13721 - - - 1 + + + + + 1 + True for input values outside of the X Axis domain bounds +False for input values inside of the X Axis domain bounds + 9c188c9f-1183-46d9-aa6d-a5c35ab71e2d + true + Out Of Bounds + Out Of Bounds + false + 0 + + + + + + 6186 + 13731 + 75 + 20 + + + 6225 + 13741 + - - - - 1 - {0} - - - - - true - - - - - - - - Point at the specified length - 3cc46efa-2029-4b22-b262-271a97d8b4b7 - Point - Point + + + 1 + True for input values on the X Axis which intersect a graph curve +False for input values on the X Axis which do not intersect a graph curve + 6d2a8d2c-8036-4fdc-acc9-a0e11980037b + true + Intersected + Intersected false 0 @@ -224904,25 +236859,85 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -8100 - 53 + 6186 + 13751 + 75 20 - 6331 - -8090 + 6225 + 13761 - + + + + + + + 11bbd48b-bb0a-4f1b-8167-fa297590390d + End Points + + + + + Extract the end points of a curve. + true + 28c45f4b-e4b3-4012-863a-5d9dff089c0a + End Points + End Points + + + + + + 6224 + 14504 + 96 + 44 + + + 6274 + 14526 + + + + + + Curve to evaluate + 047c66ce-e8ed-4e43-badf-b350a5b6dc8d + Curve + Curve + false + 4db3c2f0-d57a-411d-92f9-4631d2341882 + 1 + + + + + + 6226 + 14506 + 33 + 40 + + + 6244 + 14526 + + + + + + - Tangent vector at the specified length - f6d5bae7-3bd4-42f7-aeba-5e2e9bb52c93 - Tangent - Tangent + Curve start point + 14bd1c7e-738e-4f00-8974-5ddd567d5a16 + Start + Start false 0 @@ -224930,25 +236945,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -8080 - 53 + 6289 + 14506 + 29 20 - 6331 - -8070 + 6305 + 14516 - + - Curve parameter at the specified length - 588c94c0-0234-4576-b7f7-9cc30987e635 - Parameter - Parameter + Curve end point + 958a9956-4882-4777-bacd-1169bc8f4c92 + End + End false 0 @@ -224956,14 +236971,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -8060 - 53 + 6289 + 14526 + 29 20 - 6331 - -8050 + 6305 + 14536 @@ -224973,84 +236988,113 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 - Interpolate + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 + Rectangle 2Pt - Create an interpolated curve through a set of points. + Create a rectangle from a base plane and two points true - 04ffe3f4-78ff-42c3-a738-a29fdc273441 - Interpolate - Interpolate + 2d8f2fa6-b21c-4d9e-a048-780369935647 + Rectangle 2Pt + Rectangle 2Pt - + - 6224 - -8207 - 125 + 6209 + 14402 + 126 84 - 6291 - -8165 + 6267 + 14444 - - 1 - Interpolation points - dab7c0d2-665d-4dcd-9e1a-c62fdf547617 - Vertices - Vertices + + Rectangle base plane + 576232be-17bb-466a-9786-c52e1e045db0 + Plane + Plane false - 3cc46efa-2029-4b22-b262-271a97d8b4b7 - 1 + 0 - + - 6226 - -8205 - 50 + 6211 + 14404 + 41 20 - 6252.5 - -8195 + 6233 + 14414 + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + + + + + - - Curve degree - c0675ebb-366d-4dab-a5ee-9398fa60ef9f - Degree - Degree + + First corner point. + e9637bcc-8f41-439f-904b-e79045a3b2ce + Point A + Point A false - 0 + 14bd1c7e-738e-4f00-8974-5ddd567d5a16 + 1 - 6226 - -8185 - 50 + 6211 + 14424 + 41 20 - 6252.5 - -8175 + 6233 + 14434 @@ -225062,12 +237106,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} + - 1 + + 0 + 0 + 0 + @@ -225077,26 +237126,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Periodic curve - 8b214947-ba42-4f22-8538-e7f135f7f9fb - Periodic - Periodic + + Second corner point. + 34873e0e-d329-4532-a89b-4d5736f8ecc2 + Point B + Point B false - 0 + 958a9956-4882-4777-bacd-1169bc8f4c92 + 1 - 6226 - -8165 - 50 + 6211 + 14444 + 41 20 - 6252.5 - -8155 + 6233 + 14454 @@ -225108,12 +237158,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} + - false + + 1 + 1 + 0 + @@ -225124,10 +237179,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 2aaa7a26-cc14-4ee1-a8cd-c9e22e6de68c - KnotStyle - KnotStyle + Rectangle corner fillet radius + 31b3a7e7-3551-4439-88d6-057b9a77ad9d + Radius + Radius false 0 @@ -225135,14 +237190,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - -8145 - 50 + 6211 + 14464 + 41 20 - 6252.5 - -8135 + 6233 + 14474 @@ -225159,7 +237214,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2 + 0 @@ -225170,10 +237225,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Resulting nurbs curve - 47bb6750-4689-4dee-a789-6addc1196d99 - Curve - Curve + Rectangle defined by P, A and B + 3d811866-8043-4224-aaf8-03a972339421 + Rectangle + Rectangle false 0 @@ -225181,14 +237236,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -8205 - 41 - 26 + 6282 + 14404 + 51 + 40 - 6328 - -8191.667 + 6309 + 14424 @@ -225196,8 +237251,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Curve length - f55d29a9-5818-4cf4-bfc9-18c4725daf94 + Length of rectangle curve + 62d1498a-5317-47fd-a423-4edda559028e Length Length false @@ -225207,40 +237262,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -8179 - 41 - 27 - - - 6328 - -8165 - - - - - - - - Curve domain - fa717750-8b0d-4925-bb3e-6a96922cbe79 - Domain - Domain - false - 0 - - - - - - 6306 - -8152 - 41 - 27 + 6282 + 14444 + 51 + 40 - 6328 - -8138.333 + 6309 + 14464 @@ -225250,152 +237279,119 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + + + 310f9597-267e-4471-a7d7-048725557528 + 08bdcae0-d034-48dd-a145-24a9fcf3d3ff + GraphMapper+ - Create an OpenGL material. + External Graph mapper +You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - 2f1b62c4-3c72-4efb-b6bc-6907b9b03362 - Create Material - Create Material + 2b7f60f7-877f-4579-9512-896137d4b65e + GraphMapper+ + GraphMapper+ - + + + + true + + - 6214 - -8334 - 144 + 6263 + 13669 + 126 104 - 6298 - -8282 + 6330 + 13721 - - Colour of the diffuse channel - 1b6e2c57-bd7f-4257-9909-84ce6122e77f - Diffuse - Diffuse + + External curve as a graph + 20e091ab-8977-4fe1-b9d4-c05e9389a57c + Curve + Curve false - 0 + 4db3c2f0-d57a-411d-92f9-4631d2341882 + 1 - + - 6216 - -8332 - 67 + 6265 + 13671 + 50 20 - 6251 - -8322 + 6291.5 + 13681 - - - 1 - - - - - 1 - {0} - - - - - - 255;184;184;184 - - - - - - - - - Colour of the specular highlight - 3a556404-917a-4d5d-88fe-0694ee1fff6a - Specular - Specular - false - 0 + + Optional Rectangle boundary. If omitted the curve's would be landed + ad97d1ee-307a-4ce9-9fce-b905d678222a + Boundary + Boundary + true + 3d811866-8043-4224-aaf8-03a972339421 + 1 - + - 6216 - -8312 - 67 + 6265 + 13691 + 50 20 - 6251 - -8302 + 6291.5 + 13701 - - - 1 - - - - - 1 - {0} - - - - - - 255;0;255;255 - - - - - - - - - Emissive colour of the material - b13f207f-69a0-4b6e-b052-65379edecbc5 - Emission - Emission + + 1 + List of input numbers + 06c7d064-541d-4b8b-817a-7cd88f27add3 + Numbers + Numbers false - 0 + 84f7d491-03e3-4903-ae15-7a065f9232d2 + 1 - 6216 - -8292 - 67 + 6265 + 13711 + 50 20 - 6251 - -8282 + 6291.5 + 13721 @@ -225406,15 +237402,53 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 9 {0} - + - - 255;0;0;0 - + 0.1 + + + + + 0.2 + + + + + 0.3 + + + + + 0.4 + + + + + 0.5 + + + + + 0.6 + + + + + 0.7 + + + + + 0.8 + + + + + 0.9 @@ -225424,103 +237458,70 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Amount of transparency (0.0 = opaque, 1.0 = transparent - ccc10db1-9fb1-4a0f-bbe1-2b3846a4f466 - Transparency - Transparency - false - 0 + + (Optional) Input Domain +if omitted, it would be 0-1 in "Normalize" mode by default + or be the interval of the input list in case of selecting "AutoDomain" mode + 139a0268-3002-4f61-a805-19babc0167fa + Input + Input + true + dcaf1c28-8c1e-4b61-82d1-ebfed3ca2047 + 1 - + - 6216 - -8272 - 67 + 6265 + 13731 + 50 20 - 6251 - -8262 + 6291.5 + 13741 - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 538fe4ae-0547-4b84-ae48-c38070db9dc7 - Shine - Shine - false - 0 + + (Optional) Output Domain + if omitted, it would be 0-1 in "Normalize" mode by default + or be the interval of the input list in case of selecting "AutoDomain" mode + b58b427c-dff6-494e-a102-73acf60b1bb9 + Output + Output + true + dcaf1c28-8c1e-4b61-82d1-ebfed3ca2047 + 1 - + - 6216 - -8252 - 67 + 6265 + 13751 + 50 20 - 6251 - -8242 + 6291.5 + 13761 - - - 1 - - - - - 1 - {0} - - - - - 100 - - - - - - - - Resulting material - e9915b03-65e0-4474-8435-6dcd2f155350 - Material - Material + + 1 + Output Numbers + c8ad0eb3-c578-43ef-a98f-0d3117b8653e + Number + Number false 0 @@ -225528,14 +237529,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -8332 - 43 + 6345 + 13671 + 42 100 - 6336 - -8282 + 6367.5 + 13721 @@ -225545,117 +237546,457 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter - - Allows for customized geometry previews + + Filters a collection of input streams true - true - 9d31e7c3-a0f9-4c17-ab3b-70600093dee8 - Custom Preview - Custom Preview - + 5542ea86-d9ce-4930-8fe7-4309f01b46af + Stream Filter + Stream Filter + + + + + + 6238 + 13466 + 89 + 64 + + + 6283 + 13498 + + + + + + 3 + 2e3ab970-8545-46bb-836c-1c11e5610bce + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Index of Gate stream + 01b1c675-403a-4264-b18b-c35418f4909c + Gate + Gate + false + 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf + 1 + + + + + + 6240 + 13468 + 28 + 20 + + + 6255.5 + 13478 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + 2 + Input stream at index 0 + 63856716-e88b-4d59-a3e0-ec03cf3661ff + false + Stream 0 + 0 + true + d5913d8f-7dd6-421a-b6e8-8a12b7342632 + 1 + + + + + + 6240 + 13488 + 28 + 20 + + + 6255.5 + 13498 + + + + + + + + 2 + Input stream at index 1 + f3daa1de-51c8-43a0-a6b5-ee8daaa9d41b + false + Stream 1 + 1 + true + c8ad0eb3-c578-43ef-a98f-0d3117b8653e + 1 + + + + + + 6240 + 13508 + 28 + 20 + + + 6255.5 + 13518 + + + + + + + + 2 + Filtered stream + ba2158a4-c2d7-4729-9e88-9b6b150236bd + false + Stream + S(1) + false + 0 + + + + + + 6298 + 13468 + 27 + 60 + + + 6313 + 13498 + + + + + + + + + + + + + + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider + + + + + Numeric slider for single values + 25a5bbdd-ba68-4f47-aead-0fcfd4e8920f + Number Slider + + false + 0 + + + + + + 6196 + 13378 + 150 + 20 + + + 6196.171 + 13378.73 + + + + + + 0 + 1 + 0 + 1 + 0 + 0 + 1 + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 472cda17-1286-45a2-80d6-830a406c1b14 + Panel + + false + 1 + df64045a-8a07-4617-8516-a97ad4cfb49f + 1 + Double click to edit panel content… + + + + + + 6186 + 14699 + 185 + 271 + + 0 + 0 + 0 + + 6186.241 + 14699.76 + + + + + + + 255;255;255;255 + + true + true + true + false + false + true + + + + + + + + + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds + + + + + Create a numeric domain which encompasses a list of numbers. + true + 7aeb666e-9498-4934-b7a0-fa2bb6730f82 + Bounds + Bounds - 6245 - -8400 - 82 - 44 + 6213 + 14643 + 122 + 28 - 6313 - -8378 + 6277 + 14657 - Geometry to preview - true - 7cade903-c127-4855-a6fa-5db79b29e99a - Geometry - Geometry + 1 + Numbers to include in Bounds + 31d7dad6-c1bb-4386-be7d-50633b07346a + Numbers + Numbers false - 47bb6750-4689-4dee-a789-6addc1196d99 + 84f7d491-03e3-4903-ae15-7a065f9232d2 1 - 6247 - -8398 - 51 - 20 + 6215 + 14645 + 47 + 24 - 6274 - -8388 + 6240 + 14657 - - - The material override - 140b8192-b168-4d12-a549-929d261b4ab8 - Material - Material + + + Numeric Domain between the lowest and highest numbers in {N} + dcaf1c28-8c1e-4b61-82d1-ebfed3ca2047 + Domain + Domain false - e9915b03-65e0-4474-8435-6dcd2f155350 - 1 + 0 - + - 6247 - -8378 - 51 - 20 + 6292 + 14645 + 41 + 24 - 6274 - -8368 + 6314 + 14657 - - - 1 + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 546e505d-2f13-4332-ac91-19f942e5a02f + Expression + Expression + + + + + + 6175 + 15057 + 194 + 28 + + + 6275 + 15071 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 96022a42-602f-4865-a528-00769981903f + Variable O + O + true + 84f7d491-03e3-4903-ae15-7a065f9232d2 + 1 - + - 1 - {0} + + 6177 + 15059 + 14 + 24 + + + 6185.5 + 15071 + + + + + + + + Result of expression + df64045a-8a07-4617-8516-a97ad4cfb49f + Result + + false + 0 + + + + + + 6358 + 15059 + 9 + 24 + + + 6364 + 15071 + - - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 - - - @@ -225665,175 +238006,342 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef - Quick Graph + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:0.00000000000000000000}",O) + true + 9db4786f-be76-4e41-8af7-9774b7311837 + Expression + Expression + + + + + + 6089 + 15970 + 367 + 28 + + + 6275 + 15984 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 5a554ec7-aedd-48a0-95e5-a9adb6b8c7d5 + Variable O + O + true + fc62d624-55cc-4915-8315-3a38111e9526 + 1 + + + + + + 6091 + 15972 + 14 + 24 + + + 6099.5 + 15984 + + + + + + + + Result of expression + f03dc735-5675-4505-af68-27ede2d099dd + Result + + false + 0 + + + + + + 6445 + 15972 + 9 + 24 + + + 6451 + 15984 + + + + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - 1 - Display a set of y-values as a graph - a19b0781-72c8-4017-9220-7ea910e98bea - Quick Graph - Quick Graph + A panel for custom notes and text values + cb1f434e-9dff-4cc0-b864-d4d97439eb48 + Panel + false - 0 - 386a47b3-046b-4527-91a4-493a35e36bf4 + 0 + f03dc735-5675-4505-af68-27ede2d099dd 1 + Double click to edit panel content… - + - + - 6211 - -7339 - 150 - 150 + 6186 + 15939 + 179 + 20 + 0 + 0 + 0 - 6211.591 - -7338.085 + 6186.381 + 15939.79 + + + + + + + 255;255;255;255 - -1 + false + false + true + false + false + true - + - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Contains a collection of generic curves - true - 720b7ef5-fbd3-48d0-8025-e7492b3415ef - true - Curve + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 7742b46c-e2bc-4c27-918d-ba7f21445f96 + 1 + a71678ae-20e3-4293-9c4f-8bb884e8181e + Group Curve - false - ad8132cb-3abf-4b13-8343-c8709d4759c3 - 1 - - - - 7328 - 7584 - 50 - 24 - - - 7353.14 - 7596.077 - - - + - + - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - - Deconstruct a point into its component parts. + + Scale an object uniformly in all directions. true - 9e7ab47a-7f1e-448b-8882-17f60f8f6723 - true - Deconstruct - Deconstruct + e7b84d64-fe77-4f45-88a6-6e17431fa4ef + Scale + Scale - + - 7278 - 7161 - 148 + 6195 + 9864 + 154 64 - 7325 - 7193 + 6279 + 9896 - - Input point - 10745400-38e4-4d99-9431-1bb9626dbb84 - true - Point - Point - false - b81176c2-3d33-4b8d-8686-95d439be7674 + + Base geometry + eacb57be-2ca3-4da9-8770-17b2a4f024e0 + Geometry + Geometry + true + fe9e79c9-5b35-492e-b317-5f9c1e154006 1 - 7280 - 7163 - 30 - 60 + 6197 + 9866 + 67 + 20 - 7296.5 - 7193 + 6240 + 9876 - - - Point {x} component - 7e1801a8-0ab9-484d-b375-9ebaccb36026 - true - 2 - X component - X component + + + Center of scaling + a0c5d544-e658-409a-be6a-eecc8c0ff597 + Center + Center false 0 - + - 7340 - 7163 - 84 + 6197 + 9886 + 67 20 - 7375.5 - 7173 + 6240 + 9896 + + + 1 + + + + + 1 + {0} + + + + + + + 0 + 0 + 0 + + + + + + + - + - Point {y} component - 2f2e7b45-94dd-4604-bd63-d1bbcb709ab7 - true - 2 - Y component - Y component + Scaling factor + 031c2af8-ac65-4be6-abd2-a12e37ba5308 + 1/X + Factor + Factor + false + 749f466c-059e-4d2f-b820-f5618f4df698 + 1 + + + + + + 6197 + 9906 + 67 + 20 + + + 6240 + 9916 + + + + + + 1 + + + + + 1 + {0} + + + + + 0.5 + + + + + + + + + + + Scaled geometry + 36a9f5f4-3f9c-41a1-bc7e-ed690009d5ac + Geometry + Geometry false 0 @@ -225841,26 +238349,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7340 - 7183 - 84 - 20 + 6294 + 9866 + 53 + 30 - 7375.5 - 7193 + 6322 + 9881 - - - Point {z} component - 60eb8c97-35a0-4b6c-af4a-717168232886 - true - Z component - Z component + + + Transformation data + 712e391a-bf41-49fc-bec5-f0a829a43f69 + Transform + Transform false 0 @@ -225868,14 +238375,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7340 - 7203 - 84 - 20 + 6294 + 9896 + 53 + 30 - 7375.5 - 7213 + 6322 + 9911 @@ -225885,119 +238392,107 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2162e72e-72fc-4bf8-9459-d4d82fa8aa14 - Divide Curve + fbac3e32-f100-4292-8692-77240a42fd1a + Point + + + + + Contains a collection of three-dimensional points + true + 2f32313f-383b-4d27-8b75-e62d30212b73 + Point + Point + false + 36a9f5f4-3f9c-41a1-bc7e-ed690009d5ac + 1 + + + + + + 6250 + 9830 + 50 + 24 + + + 6275.531 + 9842.843 + + + + + + + + + + f12daa2f-4fd5-48c1-8ac3-5dea476912ca + Mirror - Divide a curve into equal length segments + Mirror an object. true - e76f8c93-560c-4e97-8c8a-227e39ecb1ce + 8ec9bb1e-202d-4229-a331-46a0a16bac4f true - Divide Curve - Divide Curve + Mirror + Mirror - + - 7290 - 7496 - 125 - 64 + 6195 + 9240 + 138 + 44 - 7340 - 7528 + 6263 + 9262 - Curve to divide - 72e31a03-8a0a-4d3b-93e0-bbac23f024de + Base geometry + 60faa0bb-d5fc-4ff7-ba26-287ee3b8ad20 true - Curve - Curve - false - 720b7ef5-fbd3-48d0-8025-e7492b3415ef + Geometry + Geometry + true + 7742b46c-e2bc-4c27-918d-ba7f21445f96 1 - 7292 - 7498 - 33 + 6197 + 9242 + 51 20 - 7310 - 7508 + 6224 + 9252 - - Number of segments - ab1ee790-45e3-4464-8cc6-5c21b4c31f19 - true - Count - Count - false - 6fb2498f-84c7-467d-b9a7-bd134fb584df - 1 - - - - - - 7292 - 7518 - 33 - 20 - - - 7310 - 7528 - - - - - - 1 - - - - - 1 - {0} - - - - - 10 - - - - - - - - - - Split segments at kinks - d0da16b2-bc0f-41f3-bd94-fcba6d3bc85f + Mirror plane + 3e948352-f487-4d9a-89ba-e42d2e527088 true - Kinks - Kinks + Plane + Plane false 0 @@ -226005,14 +238500,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7292 - 7538 - 33 + 6197 + 9262 + 51 20 - 7310 - 7548 + 6224 + 9272 @@ -226029,7 +238524,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - false + + 0 + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + @@ -226039,13 +238544,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Division points - b81176c2-3d33-4b8d-8686-95d439be7674 + + Mirrored geometry + 085f89e8-cc38-4da4-a056-4c7a37780743 true - Points - Points + Geometry + Geometry false 0 @@ -226053,55 +238557,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7355 - 7498 - 58 + 6278 + 9242 + 53 20 - 7385.5 - 7508 + 6306 + 9252 - - 1 - Tangent vectors at division points - d9e33f24-8c99-4039-b574-338ee183a50b - true - Tangents - Tangents - false - 0 - - - - - - 7355 - 7518 - 58 - 20 - - - 7385.5 - 7528 - - - - - - - - 1 - Parameter values at division points - 6aa03082-1247-4d15-966f-8082404943d9 + + Transformation data + ffbda1fb-5494-4917-8856-e80d4aedb7e1 true - Parameters - Parameters + Transform + Transform false 0 @@ -226109,14 +238584,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7355 - 7538 - 58 + 6278 + 9262 + 53 20 - 7385.5 - 7548 + 6306 + 9272 @@ -226126,530 +238601,281 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - A panel for custom notes and text values - ff08f798-2378-46c0-bc9b-e6e1ec51ecb3 + + Contains a collection of generic curves + true + c4fca600-7d43-40ca-8826-0aeed7d2d457 true - Panel - + Curve + Curve false - 1 - 032aa8dd-74a1-4650-af2e-64082858a6e4 + 82adde00-5794-4159-8867-8b02555abd7c 1 - Double click to edit panel content… - + - + - 7267 - 6530 - 172 - 292 + 6244 + 9138 + 50 + 24 - 0 - 0 - 0 - 7267.057 - 6530.963 - - - - - - - 255;255;255;255 + 6269.781 + 9150.629 - true - true - true - false - false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT - true - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - A panel for custom notes and text values - b5262d2b-18d7-4e8f-b0e1-baf031a2d6c9 - true - Panel + + 2 + A wire relay object + 4db3c2f0-d57a-411d-92f9-4631d2341882 + Relay false - 1 - 94090c27-4166-49e3-ba19-94153b87d5ed + 33b2350b-3c25-4cde-89c7-c2e74fe64f14 1 - Double click to edit panel content… - + - + - 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3ede854e-c753-40eb-84cb-b48008f14fd4 - 3ede854e-c753-40eb-84cb-b48008f14fd4 - 1 - 3ede854e-c753-40eb-84cb-b48008f14fd4 - - - - - First text fragment - 393d2d57-bd3e-480b-8493-4ba0c3247d06 - true - Fragment A - - true - b5262d2b-18d7-4e8f-b0e1-baf031a2d6c9 - 1 - - - - - - 7308 - 6416 - 9 - 20 - - - 7314 - 6426 - - - - - - - - Second text fragment - 47a98b51-366c-487a-9eec-e5331b143586 - true - Fragment B - - true - 230c16d8-9433-441f-85a5-9edfeab8583f - 1 - - - - - - 7308 - 6436 - 9 - 20 - - - 7314 - 6446 - - - - - - - - Third text fragment - c44ddbdf-bccc-4bdc-a99a-40f6b9d52f22 - true - Fragment A - - true - ff08f798-2378-46c0-bc9b-e6e1ec51ecb3 - 1 - - - - - - 7308 - 6456 - 9 - 20 - - - 7314 - 6466 - - - - - - - - Additional text fragment - c5014cd3-55e9-4e8f-8d5e-39d436b73c5c - true - Fragment A - - true - 8b6600df-0a05-46f8-beab-8523131a78ad - 1 - - - - - - 7308 - 6476 - 9 - 20 - - - 7314 - 6486 - - - - - - - - Additional text fragment - f4a65622-0959-4ea4-a869-83d0f995a4bf - true - 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true - + - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - - Measure the length of a list. + + Scale an object uniformly in all directions. true - d6af4631-8d05-42db-bb10-b2f48a1f6f1c - true - List Length - List Length + 3b404049-3f9e-4dc0-a9d1-299e7513589d + Scale + Scale - + - 7306 - 7022 - 93 - 28 + 5776 + 14712 + 154 + 64 - 7345 - 7036 + 5860 + 14744 - - 1 - Base list - 80a19d54-fa26-4c16-9a02-352bbf27caa8 - true - List - List - false - b81176c2-3d33-4b8d-8686-95d439be7674 + + Base geometry + 5ffc555b-da13-4910-874b-440e703d5c22 + Geometry + Geometry + true + 2e611ef7-28f4-4ab2-a817-796261be79cd 1 - 7308 - 7024 - 22 - 24 + 5778 + 14714 + 67 + 20 - 7320.5 - 7036 + 5821 + 14724 - - - Number of items in L - a2cb817d-5fcf-49e2-bdc8-78bb5d460cb9 - true - Length - Length + + + Center of scaling + 315927c8-bd54-498a-bab2-474ef49fa579 + Center + Center false 0 - + - 7360 - 7024 - 37 - 24 + 5778 + 14734 + 67 + 20 - 7380 - 7036 + 5821 + 14744 + + + 1 + + + + + 1 + {0} + + + + + + + 0 + 0 + 0 + + + + + + + - - - - - - - dd8134c0-109b-4012-92be-51d843edfff7 - Duplicate Data - - - - - Duplicate data a predefined number of times. - true - 5c2a2265-4f7f-4aed-8a19-61a752409cd1 - true - Duplicate Data - Duplicate Data - - - - - - 7282 - 6939 - 140 - 64 - - - 7341 - 6971 - - - - + - 1 - Data to duplicate - ead9114d-f7be-419c-a3e3-97008b877a2f - true - Data - Data + Scaling factor + 3acbfa6f-a8ca-4cf1-a109-047e45a7c771 + 2^X + Factor + Factor false - 0 + 0fc0a4e2-cd6c-446a-95fa-6b70f55f2a7c + 1 - 7284 - 6941 - 42 + 5778 + 14754 + 67 20 - 7306.5 - 6951 + 5821 + 14764 @@ -226665,10 +238891,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Grasshopper.Kernel.Types.GH_String - false - , + + 1 @@ -226677,29 +238901,177 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + + Scaled geometry + 71f43d34-189a-4a03-8515-340f1a10ca46 + Geometry + Geometry + false + 0 + + + + + + 5875 + 14714 + 53 + 30 + + + 5903 + 14729 + + + + + + + + Transformation data + eb472773-f29b-4411-b92d-28d38c0ccb49 + Transform + Transform + false + 0 + + + + + + 5875 + 14744 + 53 + 30 + + + 5903 + 14759 + + + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 2e611ef7-28f4-4ab2-a817-796261be79cd + 33b2350b-3c25-4cde-89c7-c2e74fe64f14 + 3b404049-3f9e-4dc0-a9d1-299e7513589d + 27899f96-8899-44d3-a06c-50d23c4c5623 + 7106c6fe-f9de-4317-baa3-da6259354819 + 9e172a47-1a49-4e6b-a84b-64374c7f7bb9 + 348d4588-06ab-473d-beb0-f2a0abd843fd + 61e7ac2c-3325-49b1-9cff-eca9381d0193 + 0fc0a4e2-cd6c-446a-95fa-6b70f55f2a7c + 7cd92a98-2f51-494d-99a4-81184dff1e76 + 5e0dae3f-3427-4ce0-83a1-90bbab0cb3d5 + 11 + 235be896-8eb3-4e2b-85a5-a847b36bba05 + Group + + + + + + + + + + + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b + Move + + + + + Translate (move) an object along a vector. + true + 7e24927f-760e-4860-b93f-1a8833c0ba92 + true + Move + Move + + + + + + 6195 + 9176 + 138 + 44 + + + 6263 + 9198 + + + + + + Base geometry + b2a2393a-f545-4084-9ded-7e3dbfee6afd + true + Geometry + Geometry + true + 7742b46c-e2bc-4c27-918d-ba7f21445f96 + 1 + + + + + + 6197 + 9178 + 51 + 20 + + + 6224 + 9188 + + + + + - - Number of duplicates - 96fe369b-d71c-4cf9-8d5b-0c8e1d4e5840 + + Translation vector + 7a7508d8-7edb-4dd8-9f17-07b8aaf51573 true - Number - Number + Motion + Motion false - a2cb817d-5fcf-49e2-bdc8-78bb5d460cb9 - 1 + 0 - 7284 - 6961 - 42 + 6197 + 9198 + 51 20 - 7306.5 - 6971 + 6224 + 9208 @@ -226716,7 +239088,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2 + + 2.5 + 0 + 0 + @@ -226725,78 +239101,55 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Retain list order - 13ed6aee-4aad-44ef-9c00-9e52ed2760c2 + Translated geometry + 82adde00-5794-4159-8867-8b02555abd7c true - Order - Order + Geometry + Geometry false 0 - + - 7284 - 6981 - 42 + 6278 + 9178 + 53 20 - 7306.5 - 6991 + 6306 + 9188 - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - 1 - Duplicated data - 718f51ff-f52b-4370-9fe5-616bca6dcdf3 + + + Transformation data + 02470f28-d1ef-4b08-bfab-d80b8fe72461 true - 2 - Data - Data + Transform + Transform false - true 0 - 7356 - 6941 - 64 - 60 + 6278 + 9198 + 53 + 20 - 7371.5 - 6971 + 6306 + 9208 @@ -226806,256 +239159,94 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - Evaluate an expression - FORMAT("{0:R}",X) - true - 3c1860bc-efcf-42cd-9195-917fb8c8596c - true - Expression - Expression + + Numeric scroller for single numbers + 7106c6fe-f9de-4317-baa3-da6259354819 + Digit Scroller + + false + 0 - - - - 7235 - 7115 - 235 - 28 - - - 7335 - 7129 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 12 + + 2 + + 0.0000000000 - - - - Expression variable - 7c6d27c0-4e35-450f-9b24-925bbe1f83d2 - true - Variable X - X - true - 7e1801a8-0ab9-484d-b375-9ebaccb36026 - 1 - - - - - - 7237 - 7117 - 14 - 24 - - - 7245.5 - 7129 - - - - - - - - Result of expression - 94090c27-4166-49e3-ba19-94153b87d5ed - true - Result - Result - false - true - 0 - - - - - - 7418 - 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1 - Double click to edit panel content… + 0 + 0 + 16.93121320041889709 - 7094 - 6530 - 172 - 292 + 5776 + 14803 + 144 + 20 0 0 0 - 7094.854 - 6530.016 + 5776.843 + 14803.47 - + 255;255;255;255 - true - true + false + false true false false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT true @@ -227063,348 +239254,55 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - 720b7ef5-fbd3-48d0-8025-e7492b3415ef - d8eea3ec-5157-4ac0-92dd-492058fad237 - 59c8374e-36a2-40df-af0f-1946fb9c4c2e - 6a58cb78-3aa0-4c67-9585-8364f6f684f5 - 2aafa1cf-f50a-4433-9467-6e2ba9b0a462 - 2ac06252-6a62-48fb-9825-5298bdbe9536 - 30aa3e57-dd88-4f54-ad69-4b2473594537 - 3662d19c-7316-4361-b4a3-db2bbd218382 - 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f5dab157-8362-4091-9045-40c4f26e0cdc - bc34d7f6-2984-476e-8869-3befe5696059 - 36 - 5f6713ec-1ddf-457f-a0f7-21cf80f8bcde - Group - - - - - - - - - + - 079bd9bd-54a0-41d4-98af-db999015f63d - VB Script + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - A VB.NET scriptable component + + Contains a collection of generic curves true - 4d7e5df9-f39c-4128-9da9-e404693498d0 - true - VB Script - TxtWriter - true - 0 - If activate Then - - Dim i As Integer - Dim aryText(4) As String - - aryText(0) = "Mary WriteLine" - aryText(1) = "Had" - aryText(2) = "Another" - aryText(3) = "Little" - aryText(4) = "One" - - ' the data is appended to the file. If file doesnt exist, a new file is created - Dim objWriter As New System.IO.StreamWriter(filePath, append) - - For i = 0 To data.Count - 1 - objWriter.WriteLine(data(i)) - Next - - objWriter.Close() - - End If - - If clearFile Then - Dim objWriter As New System.IO.StreamWriter(filePath, False) - objWriter.Close() - End If - + 348d4588-06ab-473d-beb0-f2a0abd843fd + Curve + Curve + false + 0 - 7295 - 5951 - 115 - 104 + 5819 + 14635 + 50 + 24 - 7371 - 6003 + 5844.377 + 14647.76 - - - 5 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 - 2 - 3ede854e-c753-40eb-84cb-b48008f14fd4 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 - - - - true - Script Variable filePath - ba41d6ef-53b9-4d48-98af-0c65f00276ed - true - filePath - filePath - true - 0 - true - dad66ae8-795d-4c6e-b667-bd160935f854 - 1 - abf1fd1b-dbe5-4be6-9832-d8dc105e207f - - - - - - 7297 - 5953 - 59 - 20 - - - 7336 - 5963 - - - - - - - - 1 - true - Script Variable data - b12058b0-348c-4351-80dc-0e7adb912338 - true - 1 - data - data - true - 1 - true - 68303754-b67c-4d15-9e18-ea72b69f4cb0 - 1 - abf1fd1b-dbe5-4be6-9832-d8dc105e207f - - - - - - 7297 - 5973 - 59 - 20 - - - 7336 - 5983 - - - - - - - - true - Script Variable append - 6a6789a1-cade-46db-b53a-0c0d45f99617 - true - append - append - true - 0 - true - 0 - 3cda2745-22ac-4244-9b04-97a5255fa60f - - - - - - 7297 - 5993 - 59 - 20 - - - 7336 - 6003 - - - - - - - - true - Script Variable activate - 305bb8eb-3838-4a79-99c7-8cdb2670681b - true - activate - activate - true - 0 - true - 0fe16770-ae9e-44e4-8108-1937a371d1ef - 1 - 3cda2745-22ac-4244-9b04-97a5255fa60f - - - - - - 7297 - 6013 - 59 - 20 - - - 7336 - 6023 - - - - - - - - true - Script Variable clearFile - 1e497f8f-9488-4905-9482-88aa9a8d70fc - true - clearFile - clearFile - true - 0 - true - 0 - 3cda2745-22ac-4244-9b04-97a5255fa60f - - - - - - 7297 - 6033 - 59 - 20 - - - 7336 - 6043 - - - - - - - - Print, Reflect and Error streams - 3d0fb621-53b2-4d43-b25f-8bd6a8ffe313 - true - out - out - false - 0 - - - - - - 7386 - 5953 - 22 - 50 - - - 7398.5 - 5978 - - - - - - - - Output parameter A - 308a7b73-79c1-4b73-9a21-cbef25cd8545 - true - A - A - false - 0 + + + + 1 + {0;0;0;0} - - - - 7386 - 6003 - 22 - 50 - - - 7398.5 - 6028 + + + -1 + + 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 + 00000000-0000-0000-0000-000000000000 @@ -227415,21 +239313,19 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 06953bda-1d37-4d58-9b38-4b3c74e54c8f - File Path + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Contains a collection of file paths - false - All files|*.* - dad66ae8-795d-4c6e-b667-bd160935f854 - true - File Path - File Path + + Contains a collection of generic curves + true + 61e7ac2c-3325-49b1-9cff-eca9381d0193 + Curve + Curve false 0 @@ -227437,14 +239333,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7327 - 6076 + 5826 + 15106 50 24 - 7352.856 - 6088.706 + 5851 + 15118.14 @@ -227456,13 +239352,16 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0} - - false - C:\VSC.O____STNEMGES_215____ERUTAWRUC_RAENIL_DEPAM_EMIT_1_HTOMS_LEVEL_4_DIOMGIS_NOITISNART_EGDE_LUF____O____FUL_EDGE_TRANSITION_SIGMOID_4_LEVEL_SMOTH_1_TIME_MAPED_LINEAR_CURWATURE____512_SEGMENTS____O.CSV + + -1 + + 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 + + 00000000-0000-0000-0000-000000000000 @@ -227473,405 +239372,523 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - a8b97322-2d53-47cd-905e-b932c3ccd74e - Button + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Button object with two values - False - True - 0fe16770-ae9e-44e4-8108-1937a371d1ef - true - Button + + A panel for custom notes and text values + a6d07db2-f01d-4e27-a894-15e438ed9a08 + Panel false + 0 0 + 0.00137956207 - + - + - 7316 - 5907 - 66 - 22 + 6056 + 16150 + 439 + 20 + + 0 + 0 + 0 + + 6056.762 + 16150.25 + + + + + + + 255;255;255;255 + false + false + true + false + false + true - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + 11bbd48b-bb0a-4f1b-8167-fa297590390d + End Points - - Contains a collection of floating point numbers - 6fb2498f-84c7-467d-b9a7-bd134fb584df - true - Number - Number - false - 7cfc4d2b-6fbd-4b48-933d-14b29d293cc5 - 1 + + Extract the end points of a curve. + true + 3fd937a4-6620-467a-a96a-aadc8252526e + End Points + End Points - + - 7328 - 7633 - 50 - 24 + 6631 + 9799 + 96 + 44 - 7353.148 - 7645.271 + 6681 + 9821 + + + Curve to evaluate + 0e38ca72-a247-41ec-8bc5-eaa8bd4a77e3 + Curve + Curve + false + 2e44c38e-01f1-4a66-9480-17134da34e89 + 1 + + + + + + 6633 + 9801 + 33 + 40 + + + 6651 + 9821 + + + + + + + + Curve start point + 6322ff5d-4c86-4f2e-b2d4-b57c4e54efe4 + Start + Start + false + 0 + + + + + + 6696 + 9801 + 29 + 20 + + + 6712 + 9811 + + + + + + + + Curve end point + 98c1a5cd-8710-487a-95ad-f1cae8784dff + End + End + false + 0 + + + + + + 6696 + 9821 + 29 + 20 + + + 6712 + 9831 + + + + + - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 + Rectangle 2Pt - - Evaluate an expression - FORMAT("{0:R}",ROUND(X, 15)) + + Create a rectangle from a base plane and two points true - e27eeebf-1aa5-4a09-8dc1-2e334cd67054 - true - Expression - Expression + 40cf130b-7eaa-4eef-9989-636ff807ee01 + Rectangle 2Pt + Rectangle 2Pt - + - 7189 - 7068 - 326 - 28 + 6616 + 9696 + 126 + 84 - 7334 - 7082 + 6674 + 9738 - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Rectangle base plane + 6b0af508-8eb3-4654-8dcd-6387ef134c8a + Plane + Plane + false + 0 - - - Expression variable - a30a9bf8-1cc3-435b-8d61-f8429ff8f525 - true - Variable X - X - true - 7e1801a8-0ab9-484d-b375-9ebaccb36026 - 1 + + + + 6618 + 9698 + 41 + 20 + + + 6640 + 9708 + + + + + + 1 - + - - 7191 - 7070 - 14 - 24 - - - 7199.5 - 7082 - + 1 + {0} + + + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + + - - - Result of expression - 66185648-85a4-4a54-abe5-cea3ee383b02 - true - Result - Result - false - true - 0 + + + + + First corner point. + 9dcf2886-ef2a-4105-a322-4dd45563b7eb + Point A + Point A + false + 6322ff5d-4c86-4f2e-b2d4-b57c4e54efe4 + 1 + + + + + + 6618 + 9718 + 41 + 20 + + + 6640 + 9728 + + + + + + 1 - + - - 7463 - 7070 - 50 - 24 - - - 7481.5 - 7082 - + 1 + {0} + + + + + + 0 + 0 + 0 + + + + - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",ROUND(Y, 15)) - true - d0c062fe-01d9-4d03-ba12-3a737be9b519 - true - Expression - Expression - - - - - - 7190 - 6840 - 325 - 28 - - - 7334 - 6854 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Second corner point. + ba3ad6a0-08f9-4da5-baa5-167fecfc928a + Point B + Point B + false + 98c1a5cd-8710-487a-95ad-f1cae8784dff + 1 - - - Expression variable - c5f7ec2b-ab31-4041-b9e1-c62afe835ab8 - true - Variable Y - Y - true - 2f2e7b45-94dd-4604-bd63-d1bbcb709ab7 - 1 + + + + 6618 + 9738 + 41 + 20 + + + 6640 + 9748 + + + + + + 1 - + - - 7192 - 6842 - 13 - 24 - - - 7200 - 6854 - + 1 + {0} + + + + + + 10 + 5 + 0 + + + + - - - Result of expression - b51856a0-549a-42b1-ba97-f66caf6262ad - true - Result - Result - false - true - 0 + + + + + Rectangle corner fillet radius + f400afa6-75e4-41bf-8d89-600c2f740ac4 + Radius + Radius + false + 0 + + + + + + 6618 + 9758 + 41 + 20 + + + 6640 + 9768 + + + + + + 1 - + - - 7463 - 6842 - 50 - 24 - - - 7481.5 - 6854 - + 1 + {0} + + + + 0 + + + - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - 6ecba30c-40c0-463a-9060-e2c2fbd5edb3 - Curve - Curve - false - 48833b67-abab-4685-b729-16d511f4b9ac - 1 - - - - - - 4742 - 9084 - 50 - 24 - - - 4767.645 - 9096.404 - + + + Rectangle defined by P, A and B + 86468565-075e-46a3-976c-c5164cbe3f18 + Rectangle + Rectangle + false + 0 + + + + + + 6689 + 9698 + 51 + 40 + + + 6716 + 9718 + + + + + + + + Length of rectangle curve + c535db11-5d3b-4918-b898-7e43d8f0c23d + Length + Length + false + 0 + + + + + 6689 + 9738 + 51 + 40 + + + 6716 + 9758 + + + + - + - aaa665bd-fd6e-4ccb-8d2c-c5b33072125d - Curvature + e5c33a79-53d5-4f2b-9a97-d3d45c780edc + Deconstuct Rectangle - - Evaluate the curvature of a curve at a specified parameter. + + Retrieve the base plane and side intervals of a rectangle. true - 40d60513-415a-4898-aba7-c6061f0579eb - true - Curvature - Curvature + 9ac6517e-69f2-4420-97ac-11fcf47e2804 + Deconstuct Rectangle + Deconstuct Rectangle - + - 7284 - 7414 - 137 + 6608 + 9613 + 142 64 - 7354 - 7446 + 6676 + 9645 - - Curve to evaluate - b42ddbf5-f18b-49d7-8b9a-69a62a55d0eb - true - Curve - Curve - false - 720b7ef5-fbd3-48d0-8025-e7492b3415ef - 1 - - - - - - 7286 - 7416 - 53 - 30 - - - 7314 - 7431 - - - - - - - - Parameter on curve domain to evaluate - 42f02b98-9e98-46a9-ae9e-7278a1b64e7a - true - Parameter - Parameter + + Rectangle to deconstruct + 96154097-3248-434b-b6cb-03551a92d7e8 + Rectangle + Rectangle false - 6aa03082-1247-4d15-966f-8082404943d9 + 86468565-075e-46a3-976c-c5164cbe3f18 1 - 7286 - 7446 - 53 - 30 + 6610 + 9615 + 51 + 60 - 7314 - 7461 + 6637 + 9645 - - Point on curve at {t} - e6d83715-3d0b-4a05-a623-e1c141d73bc8 - true - Point - Point + + Base plane of rectangle + b71daad5-3472-4321-9ba6-c076652751ff + Base Plane + Base Plane false 0 @@ -227879,26 +239896,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7369 - 7416 - 50 + 6691 + 9615 + 57 20 - 7395.5 - 7426 + 6721 + 9625 - - Curvature vector at {t} - 032e66bc-d010-4bbf-8f3f-5daaf598e746 - true - Curvature - Curvature + + Size interval along base plane X axis + d156e929-897c-4bd1-a098-afc13026efe4 + X Interval + X Interval false 0 @@ -227906,26 +239922,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7369 - 7436 - 50 + 6691 + 9635 + 57 20 - 7395.5 - 7446 + 6721 + 9645 - - Curvature circle at {t} - 95808bb1-8c7f-43b1-a4c9-692cc098ce93 - true - Curvature - Curvature + + Size interval along base plane Y axis + e1ffb828-27a5-4895-b1b2-ae39b9ac6d20 + Y Interval + Y Interval false 0 @@ -227933,14 +239948,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7369 - 7456 - 50 + 6691 + 9655 + 57 20 - 7395.5 - 7466 + 6721 + 9665 @@ -227950,71 +239965,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 23862862-049a-40be-b558-2418aacbd916 - Deconstruct Arc + 825ea536-aebb-41e9-af32-8baeb2ecb590 + Deconstruct Domain - - Retrieve the base plane, radius and angle domain of an arc. + + Deconstruct a numeric domain into its component parts. true - 4082beaa-6ef9-4a07-bb54-4d21225e1230 - true - Deconstruct Arc - Deconstruct Arc + ab5bcac2-612a-42b4-9d9e-d247198e08f0 + Deconstruct Domain + Deconstruct Domain - + - 7295 - 7334 - 114 - 64 + 6627 + 9486 + 104 + 44 - 7335 - 7366 + 6685 + 9508 - - Arc or Circle to deconstruct - 7828e46e-c601-4a75-b5a5-35252567215f - true - Arc - Arc + + Base domain + 1de5b4d6-eb8b-4e39-8c2a-ac6dd48c231b + Domain + Domain false - 95808bb1-8c7f-43b1-a4c9-692cc098ce93 + e1ffb828-27a5-4895-b1b2-ae39b9ac6d20 1 - 7297 - 7336 - 23 - 60 + 6629 + 9488 + 41 + 40 - 7310 - 7366 + 6651 + 9508 - - Base plane of arc or circle - 062b1e25-ee86-4353-8afc-5976956f1383 - true - Base Plane - Base Plane + + Start of domain + 1f7c45d5-1db8-4440-9e84-2d3d7821b891 + Start + Start false 0 @@ -228022,53 +240034,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7350 - 7336 - 57 + 6700 + 9488 + 29 20 - 7380 - 7346 + 6716 + 9498 - - Radius of arc or circle - 8cabf2fc-3f75-4198-93a3-c12880887f21 - true - Radius - Radius - false - 0 - - - - - - 7350 - 7356 - 57 - 20 - - - 7380 - 7366 - - - - - - - - Angle domain (in radians) of arc - ae22d8bd-abaa-4ff6-b33f-a3363d49aff4 - true - Angle - Angle + + End of domain + dac0e5af-e9d0-4874-bc12-2e2e6571f18a + End + End false 0 @@ -228076,14 +240060,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7350 - 7376 - 57 + 6700 + 9508 + 29 20 - 7380 - 7386 + 6716 + 9518 @@ -228093,72 +240077,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 797d922f-3a1d-46fe-9155-358b009b5997 - One Over X + 825ea536-aebb-41e9-af32-8baeb2ecb590 + Deconstruct Domain - - Compute one over x. + + Deconstruct a numeric domain into its component parts. true - f5dab157-8362-4091-9045-40c4f26e0cdc - true - One Over X - One Over X + 73dd3419-7234-494b-af1e-17a9da27765c + Deconstruct Domain + Deconstruct Domain - + - 7294 - 7289 - 116 - 28 + 6627 + 9548 + 104 + 44 - 7343 - 7303 + 6685 + 9570 - - Input value - db088c80-2fa5-4332-932c-060055a00eef - true - Value - Value + + Base domain + dac6cb62-5c14-4706-a194-28d831ba0261 + Domain + Domain false - 8cabf2fc-3f75-4198-93a3-c12880887f21 + d156e929-897c-4bd1-a098-afc13026efe4 1 - 7296 - 7291 - 32 - 24 + 6629 + 9550 + 41 + 40 - 7313.5 - 7303 + 6651 + 9570 - - Output value - 69cfe8bb-36e0-4f63-9f25-1aa91b262044 - true - 2 - Result - Result + + Start of domain + b81d13e4-ee9a-45ec-b205-9060405a4b94 + Start + Start false 0 @@ -228166,14 +240146,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 7358 - 7291 - 50 - 24 + 6700 + 9550 + 29 + 20 - 7376.5 - 7303 + 6716 + 9560 + + + + + + + + End of domain + 208ac3c2-90ac-44ad-b2ed-1f750b4a8266 + End + End + false + 0 + + + + + + 6700 + 9570 + 29 + 20 + + + 6716 + 9580 @@ -228183,18 +240189,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 290f418a-65ee-406a-a9d0-35699815b512 Scale NU - + Scale an object with non-uniform factors. true - 9b553f8e-5f66-45c1-bd34-56a01a4a990a - true + 6e5d2ea3-2b15-4efc-a1fd-d207870355de Scale NU Scale NU @@ -228202,50 +240207,48 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5997 - 7490 + 6602 + 9363 154 104 - 6081 - 7542 + 6686 + 9415 - + Base geometry - 6519116e-470a-4441-9334-37aad772db8e - true + 96e61aed-ed5d-49a0-beca-f66cf18b51da Geometry Geometry true - ca7224f3-bae4-457c-81bf-1f7e560dca22 + 7742b46c-e2bc-4c27-918d-ba7f21445f96 1 - 5999 - 7492 + 6604 + 9365 67 20 - 6042 - 7502 + 6647 + 9375 - + Base plane - 9e43ff47-f13f-474f-a7e0-7fb8f40658dd - true + 6cb3f9e8-e76f-4078-bc62-ab041645f3af Plane Plane false @@ -228255,14 +240258,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5999 - 7512 + 6604 + 9385 67 20 - 6042 - 7522 + 6647 + 9395 @@ -228299,29 +240302,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Scaling factor in {x} direction - bf5701b8-4518-4b4b-8b94-a3974822655f + 7d475866-604c-4977-bd7c-8c694991d4ea 1/X - true Scale X Scale X false - 5d55bcf5-1aae-4bb5-93a7-3087d94838fe + 208ac3c2-90ac-44ad-b2ed-1f750b4a8266 1 - 5999 - 7532 + 6604 + 9405 67 20 - 6042 - 7542 + 6647 + 9415 @@ -228348,29 +240350,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Scaling factor in {y} direction - cd12f495-e5e3-49fb-831d-9f90bebc0239 + 887e3ab4-d6d1-4f76-9207-18d1851dca25 1/X - true Scale Y Scale Y false - fca82e81-b054-4209-9a40-8377ad09976c + dac0e5af-e9d0-4874-bc12-2e2e6571f18a 1 - 5999 - 7552 + 6604 + 9425 67 20 - 6042 - 7562 + 6647 + 9435 @@ -228397,10 +240398,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Scaling factor in {z} direction - d194ba2d-aa18-4cdf-a4a8-eeb1a1fabe4b - true + 5450c899-51fc-47c8-9d8a-36c2ae20b1c3 Scale Z Scale Z false @@ -228410,14 +240410,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5999 - 7572 + 6604 + 9445 67 20 - 6042 - 7582 + 6647 + 9455 @@ -228444,10 +240444,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Scaled geometry - cfeaab9a-dfe1-46cd-b5f7-6238cb9ea591 - true + 9b225257-8d21-4b43-97e5-089c6e0cb742 Geometry Geometry false @@ -228457,24 +240456,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6096 - 7492 + 6701 + 9365 53 50 - 6124 - 7517 + 6729 + 9390 - + Transformation data - dd204e29-ab8b-403e-ba63-0986abd0fe00 - true + 907faa69-3ab8-4bfb-94ac-d615ccf82a80 Transform Transform false @@ -228484,14 +240482,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6096 - 7542 + 6701 + 9415 53 50 - 6124 - 7567 + 6729 + 9440 @@ -228501,35 +240499,69 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - 2 - A wire relay object - 1a1e1173-cda4-4c91-a252-b2ab4ffd882d - Relay + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 3fd937a4-6620-467a-a96a-aadc8252526e + 40cf130b-7eaa-4eef-9989-636ff807ee01 + 9ac6517e-69f2-4420-97ac-11fcf47e2804 + ab5bcac2-612a-42b4-9d9e-d247198e08f0 + 73dd3419-7234-494b-af1e-17a9da27765c + 6e5d2ea3-2b15-4efc-a1fd-d207870355de + 2e44c38e-01f1-4a66-9480-17134da34e89 + bb535822-e199-4981-93c8-8ebcc8cabd17 + 050a4790-5582-48d4-aa9f-96aa86616c34 + 8b799bf6-668f-4fb5-9207-94bb41c933ba + 10 + efc1cd22-74fb-4e78-b482-e188c934e9c4 + Group + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 2e44c38e-01f1-4a66-9480-17134da34e89 + Curve + Curve false - a2c7bf89-1b35-4c76-a8c3-a55120dc97f5 + 7742b46c-e2bc-4c27-918d-ba7f21445f96 1 - 5752 - 7444 - 40 - 16 + 6657 + 9872 + 50 + 24 - 5772 - 7452 + 6682.093 + 9884.17 @@ -228537,118 +240569,104 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + + Contains a collection of generic curves true - fa3d9b09-fc2a-44c4-b2a1-c8196f0a7654 - true - Evaluate Length - Evaluate Length + bb535822-e199-4981-93c8-8ebcc8cabd17 + Curve + Curve + false + 9b225257-8d21-4b43-97e5-089c6e0cb742 + 1 - + - 6002 - 7703 - 144 - 64 + 6651 + 9305 + 50 + 24 - 6076 - 7735 + 6676 + 9317.039 + + + + + + + + + + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b + Move + + + + + Translate (move) an object along a vector. + true + 050a4790-5582-48d4-aa9f-96aa86616c34 + Move + Move + + + + + + 6605 + 9255 + 138 + 44 + + + 6673 + 9277 - - Curve to evaluate - c53af18a-f855-40f2-88a1-ab8526009caf - true - Curve - Curve - false - ca7224f3-bae4-457c-81bf-1f7e560dca22 + + Base geometry + 0cb7be7b-eeb1-40cd-921e-cca259ac3956 + Geometry + Geometry + true + bb535822-e199-4981-93c8-8ebcc8cabd17 1 - 6004 - 7705 - 57 + 6607 + 9257 + 51 20 - 6034 - 7715 + 6634 + 9267 - - Length factor for curve evaluation - 74118a6f-a00d-4846-b12b-0ef2b6ad4cc3 - true - Length - Length - false - 0 - - - - - - 6004 - 7725 - 57 - 20 - - - 6034 - 7735 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 6b016b77-b9c0-4364-bbae-63ac498d6c28 - true - Normalized - Normalized + + Translation vector + 34a7485e-1a91-401a-90af-79fa76cd43e2 + Motion + Motion false 0 @@ -228656,14 +240674,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6004 - 7745 - 57 + 6607 + 9277 + 51 20 - 6034 - 7755 + 6634 + 9287 @@ -228680,7 +240698,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - true + + 2.5 + 1.5 + 0 + @@ -228690,12 +240712,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Point at the specified length - ea146d6e-b915-42d3-86f5-87ec3b4ce0ff - true - Point - Point + + Translated geometry + d9a594b1-8932-4eb9-9a3d-f3001e155937 + Geometry + Geometry false 0 @@ -228703,26 +240724,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6091 - 7705 + 6688 + 9257 53 20 - 6119 - 7715 + 6716 + 9267 - - Tangent vector at the specified length - 35c1e1a0-d7d9-46ec-8b1c-011df97dc980 - true - Tangent - Tangent + + Transformation data + f0f9adec-8a39-48b6-af3c-8c6b2fd7366f + Transform + Transform false 0 @@ -228730,142 +240750,476 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6091 - 7725 + 6688 + 9277 53 20 - 6119 - 7735 + 6716 + 9287 - + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 8b799bf6-668f-4fb5-9207-94bb41c933ba + Curve + Curve + false + d9a594b1-8932-4eb9-9a3d-f3001e155937 + 1 + + + + + + 6651 + 9205 + 50 + 24 + + + 6676.207 + 9217.815 + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + c67c2a70-a3a0-459f-9702-42ee49acaa24 + Panel + + false + 0 + 0 + 0.00032220000 +0.00000220000 + + + + + + 6056 + 16310 + 439 + 20 + + 0 + 0 + 0 + + 6056.646 + 16310.87 + + + + - Curve parameter at the specified length - 0fe47a8b-0386-4c66-82b5-068ad8bfa83c - true - Parameter - Parameter - false - 0 + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 6091 - 7745 - 53 - 20 - - - 6119 - 7755 - - - - - + - 9abae6b7-fa1d-448c-9209-4a8155345841 - Deconstruct + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - Deconstruct a point into its component parts. + Numeric scroller for single numbers + 186384a1-61df-4b3d-b018-7c19f39009e5 + Digit Scroller + Digit Scroller + false + 0 + + + + + 12 + Digit Scroller + 1 + + 0.00007777700 + + + + + + 6149 + 16461 + 251 + 20 + + + 6149.673 + 16461.61 + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 2332683c-974e-41b5-be89-5e60f0e5ce51 + Panel + + false + 0 + 0 + 0.00137956207*4*4*4*4 + + + + + + 6056 + 16370 + 439 + 20 + + 0 + 0 + 0 + + 6056.512 + 16370.25 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + fbac3e32-f100-4292-8692-77240a42fd1a + Point + + + + + Contains a collection of three-dimensional points true - f12f6116-024b-43f5-94b7-f43bee3590d1 - true - Deconstruct - Deconstruct + 1bbd5719-c943-49e6-9f55-18323d84d8cf + Point + Point + false + f32095ca-c8ee-4bcf-aa6c-12c8afcfdeda + 1 + + + + + + 6272 + 12326 + 50 + 24 + + + 6297.489 + 12338.65 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + f32095ca-c8ee-4bcf-aa6c-12c8afcfdeda + Relay + + false + 61c9fc95-0afb-42fc-8e59-d273bd0b8ae9 + 1 + + + + + + 6276 + 12373 + 40 + 16 + + + 6296 + 12381 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + fe9e79c9-5b35-492e-b317-5f9c1e154006 + Relay + + false + 5c8110b5-7da7-4074-988e-9edaea4b8fb6 + 1 + + + + + + 6276 + 12150 + 40 + 16 + + + 6296 + 12158 + + + + + + + + + + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale + + + + + Scale an object uniformly in all directions. + true + ccad7dab-9865-471a-9adf-efb647f96e23 + Scale + Scale - + - 6008 - 7619 - 132 + 6219 + 12186 + 154 64 - 6055 - 7651 + 6303 + 12218 - - Input point - 6acd527e-e812-4d1a-b66f-9e6035de3177 - true - Point - Point - false - ea146d6e-b915-42d3-86f5-87ec3b4ce0ff + + Base geometry + 50f36b64-66d2-4092-a2f6-84508212c899 + Geometry + Geometry + true + 1bbd5719-c943-49e6-9f55-18323d84d8cf 1 - 6010 - 7621 - 30 - 60 + 6221 + 12188 + 67 + 20 - 6026.5 - 7651 + 6264 + 12198 - - - Point {x} component - 5d55bcf5-1aae-4bb5-93a7-3087d94838fe - true - X component - X component + + + Center of scaling + 383e395a-23d7-4feb-8335-9980737b0b2b + Center + Center false 0 - + - 6070 - 7621 - 68 + 6221 + 12208 + 67 20 - 6105.5 - 7631 + 6264 + 12218 + + + + + + 1 + + + + + 1 + {0} + + + + + + + 0 + 0 + 0 + + + + + + + + + + + + Scaling factor + f5ac2664-e57d-4b24-a68e-15ad31be4ce6 + 2^X + Factor + Factor + false + 21a5078f-1e95-4c85-9e3e-6f411365156b + 1 + + + + + + 6221 + 12228 + 67 + 20 + + 6264 + 12238 + + + + + + 1 + + + + 1 + {0} + + + + + 0.5 + + + + + - - - Point {y} component - fca82e81-b054-4209-9a40-8377ad09976c - true - Y component - Y component + + + Scaled geometry + 5c8110b5-7da7-4074-988e-9edaea4b8fb6 + Geometry + Geometry false 0 @@ -228873,26 +241227,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6070 - 7641 - 68 - 20 + 6318 + 12188 + 53 + 30 - 6105.5 - 7651 + 6346 + 12203 - - - Point {z} component - d38eb7c1-8386-439e-8b37-01ee1f9a1230 - true - Z component - Z component + + + Transformation data + 0008d10c-abdc-4434-8fec-519a73fc92af + Transform + Transform false 0 @@ -228900,14 +241253,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6070 - 7661 - 68 - 20 + 6318 + 12218 + 53 + 30 - 6105.5 - 7671 + 6346 + 12233 @@ -228917,73 +241270,42 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - 2 - A wire relay object - ca7224f3-bae4-457c-81bf-1f7e560dca22 - true - Relay - + + Numeric scroller for single numbers + 21a5078f-1e95-4c85-9e3e-6f411365156b + Digit Scroller + false - 1a1e1173-cda4-4c91-a252-b2ab4ffd882d - 1 + 0 - - - - - 6057 - 7791 - 40 - 16 - - - 6077 - 7799 - + + + + 12 + + 7 + + 4.00000 - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - d78d447b-9b74-4ff1-a0cd-e2850edf6ead - true - Relay - - false - cfeaab9a-dfe1-46cd-b5f7-6238cb9ea591 - 1 - - - 6059 - 7454 - 40 - 16 + 6177 + 12271 + 250 + 20 - 6079 - 7462 + 6177.267 + 12271.01 @@ -228991,28 +241313,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - 9b553f8e-5f66-45c1-bd34-56a01a4a990a - fa3d9b09-fc2a-44c4-b2a1-c8196f0a7654 - f12f6116-024b-43f5-94b7-f43bee3590d1 - ca7224f3-bae4-457c-81bf-1f7e560dca22 - d78d447b-9b74-4ff1-a0cd-e2850edf6ead - 5 - fa2ceb3a-390d-4d78-9a7c-535fdba9ee21 + 1bbd5719-c943-49e6-9f55-18323d84d8cf + 1 + 3ccf0cfb-9eb5-431f-b25b-0195a5e4dcf7 Group - + Point @@ -229020,109 +241338,88 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - A panel for custom notes and text values - 8b6600df-0a05-46f8-beab-8523131a78ad - true - Panel - + + 2 + A wire relay object + 0fc0a4e2-cd6c-446a-95fa-6b70f55f2a7c + Relay + false - 1 - 718f51ff-f52b-4370-9fe5-616bca6dcdf3 + 9b841fa1-df46-463a-8a58-7dc4660c77b4 1 - Double click to edit panel content… - + - + - 7439 - 6530 - 172 - 292 + 5806 + 14895 + 40 + 16 - 0 - 0 - 0 - 7439.854 - 6530.016 - - - - - - - 255;255;255;255 + 5826 + 14903 - true - true - true - false - false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT - true - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - be577fe6-7f55-490c-b952-4f0b5b6edbc7 - true + 7cd92a98-2f51-494d-99a4-81184dff1e76 Panel false - 1 - b1d5c3d0-77ca-47f2-9d69-c489630d96a9 - 1 - Double click to edit panel content… + 0 + 0 + 30.93121320041889709 + - 7612 - 6530 - 186 - 292 + 5774 + 14854 + 144 + 20 0 0 0 - 7612.868 - 6530.868 + 5774.099 + 14854.3 - + 255;255;255;255 - true - true + false + false true false false - C:\TXT.⠀⠀ⵙꖴꖴᑐᑕᔓᔕᗩⵙߦᑎⵙ✻ⓄⓄᙁⵙᴥⓄᙁⓄᑐᑕⵙᗱᗴ✻ᑎИNⵙᴥⓄꗳⵙᔓᔕ✤ИNꖴⓄߦⵙᗱᗴᗯᴥᑎᑐᑕⵙᗝᗱᗴߦᗩᙏⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᗝᗱᗴᗯꖴᴥᗱᗴᗝⵙ옷✤∷ⵙᗝꖴⓄᙏᕤᕦꖴᔓᔕⵙᗱᗴᴥᑎ✤ᗩᗯᴥᑎᑐᑕⵙᴥᗩᗱᗴИNꖴᙁⵙ⠀⠀◯⠀⠀ⵙ⠀⠀◯⠀⠀ⵙᙁꖴИNᗱᗴᗩᴥⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᔓᔕꖴᕤᕦᙏⓄꖴᗝⵙ∷✤옷ⵙᗝᗱᗴᴥꖴᗯᗱᗴᗝⵙᑐᑕᑎᴥᗯᗩ✤ᑎᴥᗱᗴⵙᙏᗩߦᗱᗴᗝⵙᑐᑕᑎᴥᗯᗱᗴⵙߦⓄꖴИN✤ᔓᔕⵙꗳⓄᴥⵙИNᑎ✻ᗱᗴⵙᑐᑕⓄᙁⓄᴥⵙᙁⓄⓄ✻ⵙᑎߦⵙᗩᔓᔕᑐᑕꖴꖴⵙ⠀⠀.TXT true @@ -229130,108 +241427,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",X) - true - bc34d7f6-2984-476e-8869-3befe5696059 - true - Expression - Expression - - - - - - 7235 - 7243 - 235 - 28 - - - 7335 - 7257 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - de6484f3-d697-4ea1-b3e9-c8fe4ee17e6d - true - Variable X - X - true - 69cfe8bb-36e0-4f63-9f25-1aa91b262044 - 1 - - - - - - 7237 - 7245 - 14 - 24 - - - 7245.5 - 7257 - - - - - - - - Result of expression - b1d5c3d0-77ca-47f2-9d69-c489630d96a9 - true - Result - Result - false - true - 0 - - - - - - 7418 - 7245 - 50 - 24 - - - 7436.5 - 7257 - - - - - - - - - - - - + 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller @@ -229240,9 +241436,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric scroller for single numbers - a44ac5ad-82ff-4983-8cf0-ae77cf506794 + 5cc0cee0-9cd7-4b91-b536-9083523c53e7 Digit Scroller - + Digit Scroller false 0 @@ -229250,23 +241446,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default 12 - + Digit Scroller 1 - 1.00000000000 + 0.00000752430 - 11386 - 26605 - 250 + 6149 + 16413 + 251 20 - 11386.02 - 26605.98 + 6149.673 + 16413.36 @@ -229274,34 +241470,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of floating point numbers - 0f7fe3af-0625-4ea2-86cc-301fc60faa51 - Number - Number + + 2 + A wire relay object + 8b311136-a278-49bc-b062-592c32dfd51c + Relay + false - b6299172-9c55-49c8-9960-9ab31cdc82a8 + 7df1562a-5592-4dee-b24d-499aa859f494 1 - 2836 - 13912 - 50 - 24 + 6253 + 16063 + 40 + 16 - 2861 - 13924.64 + 6273 + 16071 @@ -229309,105 +241506,158 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter - - Evaluate an expression - X^O + + Filters a collection of input streams true - 2bfa03b7-1869-4350-8b7f-3dd5b338d013 - Expression - + 5e0dae3f-3427-4ce0-83a1-90bbab0cb3d5 + Stream Filter + Stream Filter - 4322 - 16993 - 79 - 44 + 5806 + 15009 + 89 + 64 - 4364 - 17015 + 5851 + 15041 - - 2 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 3 + 2e3ab970-8545-46bb-836c-1c11e5610bce + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - Expression variable - cd0321ec-fe1d-4a91-b79d-1b10d56de402 - Variable X - X + Index of Gate stream + a6065ae7-96ab-472f-87da-3d0d5b05fd0d + Gate + Gate + false + cd2b1132-cbf4-4723-9453-261983046e3b + 1 + + + + + + 5808 + 15011 + 28 + 20 + + + 5823.5 + 15021 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + 2 + Input stream at index 0 + bdae5e24-9b41-475b-957e-50a172a462f6 + false + Stream 0 + 0 true - b858e84c-e354-43a3-8a52-1a2b2e8195ae + 63605c91-1a92-45da-9fec-1773e7cb4a87 1 - 4324 - 16995 - 14 + 5808 + 15031 + 28 20 - 4332.5 - 17005 + 5823.5 + 15041 - - - Expression variable - 77d91d57-0cd1-4309-a7ae-04d57412912b - Variable O - O + + + 2 + Input stream at index 1 + 008bb142-8969-4453-b159-d364b2bd7180 + false + Stream 1 + 1 true - 42ac9166-e290-4933-97c7-83ef0baf3f86 + 92872ee8-e7ec-4b2a-b425-fe4d823e6b35 1 - 4324 - 17015 - 14 + 5808 + 15051 + 28 20 - 4332.5 - 17025 + 5823.5 + 15061 - - Result of expression - 02789ff3-d94b-4ea1-80c2-2772980cb58e - Result - + + 2 + Filtered stream + f8c076aa-dca1-4fff-beb5-94d095b86a5f + false + Stream + S(1) false 0 @@ -229415,14 +241665,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4390 - 16995 - 9 - 40 + 5866 + 15011 + 27 + 60 - 4396 - 17015 + 5881 + 15041 @@ -229434,34 +241684,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Contains a collection of floating point numbers - 42ac9166-e290-4933-97c7-83ef0baf3f86 - Number - Number + + 2 + A wire relay object + 6b2d8fe6-7dc3-4deb-94bf-db270e1293d1 + Relay + false - b6299172-9c55-49c8-9960-9ab31cdc82a8 + 8bf485c2-9d44-4690-8b68-3b16c31b2947 1 - 4338 - 17065 - 50 - 24 + 6261 + 11215 + 40 + 16 - 4363.99 - 17077.22 + 6281 + 11223 @@ -229469,35 +241720,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - 2 - A wire relay object - b6299172-9c55-49c8-9960-9ab31cdc82a8 - Relay - + Contains a collection of generic curves + true + 43dd4f36-3425-4c64-93a2-dab104adad10 + Curve + Curve false - a44ac5ad-82ff-4983-8cf0-ae77cf506794 + bb535822-e199-4981-93c8-8ebcc8cabd17 1 - 11496 - 26565 - 40 - 16 + 6672 + 9114 + 50 + 24 - 11516 - 26573 + 6697.645 + 9126.404 @@ -229505,33 +241756,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - a44ac5ad-82ff-4983-8cf0-ae77cf506794 - b6299172-9c55-49c8-9960-9ab31cdc82a8 - 2 - 4582f1fd-2c5d-4691-98fe-d8499b5fe9f4 - Group - - - - - - - - - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression @@ -229540,9 +241765,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate an expression - X^O + (X-1)^O true - 5627684b-fce3-4a31-aeeb-5e764ceff882 + a9ffc5a0-4e4f-4512-b496-abc92176e070 Expression @@ -229550,14 +241775,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4379 - 25478 - 79 + 6235 + 17052 + 112 44 - 4421 - 25500 + 6294 + 17074 @@ -229573,25 +241798,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 5f663c0d-4d54-4033-a454-4dceae03e1c7 + 79a4b71b-0567-48a5-81a6-a96b2a3e9b42 Variable X X true - 18afda8e-f24e-4448-8fa3-5a49fbcb28ca + 7aabf41f-4727-4619-b2e3-abd276799fd8 1 - 4381 - 25480 + 6237 + 17054 14 20 - 4389.5 - 25490 + 6245.5 + 17064 @@ -229600,25 +241825,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Expression variable - 1e63a984-2071-409b-9fa9-8a56312a1638 + f1592646-82b2-4317-bcdd-307869b11d2c Variable O O true - c8207dde-4bfa-4fe8-8975-fa4b4e4ada74 + 3bdcbee8-a7de-423e-bfc9-af81204f3a6b 1 - 4381 - 25500 + 6237 + 17074 14 20 - 4389.5 - 25510 + 6245.5 + 17084 @@ -229627,7 +241852,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Result of expression - 207d9cec-a4d2-425f-8c18-c1b9a6493af2 + 1a2db646-0231-471a-99b9-c5303c02c8f0 Result false @@ -229637,14 +241862,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4447 - 25480 + 6336 + 17054 9 40 - 4453 - 25500 + 6342 + 17074 @@ -229656,7 +241881,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number @@ -229665,7 +241890,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Contains a collection of floating point numbers - c8207dde-4bfa-4fe8-8975-fa4b4e4ada74 + 3bdcbee8-a7de-423e-bfc9-af81204f3a6b Number Number false @@ -229676,14 +241901,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4403 - 25548 + 6268 + 17125 50 24 - 4428.493 - 25560.05 + 6293.99 + 17137.2 @@ -229691,274 +241916,625 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - - Evaluate an expression - X^O + + Measure the length of a list. true - 48d5ff4b-8301-46c0-b3f0-66a81897604e - true - Expression - + 1bba9aa0-e5bd-49da-b1ae-f0d5a68c8ac7 + List Length + List Length - + - 2979 - 25472 - 79 + 6236 + 16895 + 93 + 28 + + + 6275 + 16909 + + + + + + 1 + Base list + abb82979-538a-4705-8cb5-e94454294e4d + List + List + false + ab9fb1b4-38de-4503-8554-bee79717be54 + 1 + + + + + + 6238 + 16897 + 22 + 24 + + + 6250.5 + 16909 + + + + + + + + Number of items in L + 8be5ceeb-604b-483b-b8fb-5d6d5f290cfb + Length + Length + false + 0 + + + + + + 6290 + 16897 + 37 + 24 + + + 6310 + 16909 + + + + + + + + + + + + 9445ca40-cc73-4861-a455-146308676855 + Range + + + + + Create a range of numbers. + true + c8594224-e690-44a7-857c-de9843f62128 + Range + Range + + + + + + 6212 + 16743 + 126 44 - 3021 - 25494 + 6286 + 16765 - - - 2 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Domain of numeric range + 9019b279-7e15-459c-bf42-94dcda2699bb + Domain + Domain + false + 45277708-82b3-4243-a6af-8bdfa6f278b1 + 1 - - - - Expression variable - 9c9211df-c19b-4f38-8fbf-71a7fbb918c8 - true - Variable X - X - true - 174bb911-caba-47e2-9382-8b612bd7dc09 - 1 + + + + + 6214 + 16745 + 57 + 20 + + + 6252 + 16755 + + + + + + 1 - + - - 2981 - 25474 - 14 - 20 - - - 2989.5 - 25484 - + 1 + {0} + + + + + 0 + 1 + + + + - - - Expression variable - 92263414-02c7-44e7-a0cc-dbb36cdceb02 - true - Variable O - O - true - c6c4d32d-3b3a-489c-bb54-cc0b46c307c4 - 1 + + + + + Number of steps + da8a5742-ea72-482d-9404-2000b5226172 + X-2 + Steps + Steps + false + 8be5ceeb-604b-483b-b8fb-5d6d5f290cfb + 1 + + + + + + 6214 + 16765 + 57 + 20 + + + 6252 + 16775 + + + + + + 1 - + - - 2981 - 25494 - 14 - 20 - - - 2989.5 - 25504 - + 1 + {0} + + + + 10 + + + - - - Result of expression - a6780e5e-2b14-4d81-a790-7d4b02c7a358 - true - Result - - false - 0 + + + + + 1 + Range of numbers + 5b7f79f5-4ddd-4a56-84c1-c16ee9358f48 + Range + Range + false + 0 + + + + + + 6301 + 16745 + 35 + 40 + + + 6320 + 16765 + + + + + + + + + + + + d1a28e95-cf96-4936-bf34-8bf142d731bf + Construct Domain + + + + + Create a numeric domain from two numeric extremes. + true + 8ded1451-fbeb-4aa5-a3d4-69b7fe04b3b9 + Construct Domain + Construct Domain + + + + + + 6205 + 16787 + 156 + 44 + + + 6303 + 16809 + + + + + + Start value of numeric domain + 987d5e50-7c6a-4d31-bb18-31c47fc4d060 + Domain start + Domain start + false + faeb7cf5-521c-48d0-ad43-4cf11f73e4b9 + 1 + + + + + + 6207 + 16789 + 81 + 20 + + + 6257 + 16799 + + + + + + 1 - + - - 3047 - 25474 - 9 - 40 - - - 3053 - 25494 - + 1 + {0} + + + + + 2 + + + + + + + + + + + End value of numeric domain + d039613c-4ca7-4189-b531-22e66a8a0271 + X-2 + Domain end + Domain end + false + 8be5ceeb-604b-483b-b8fb-5d6d5f290cfb + 1 + + + + + + 6207 + 16809 + 81 + 20 + + + 6257 + 16819 + + + + + + 1 + + + + + 1 + {0} + + + + 1 + + + + + + Numeric domain between {A} and {B} + 45277708-82b3-4243-a6af-8bdfa6f278b1 + Domain + Domain + false + 0 + + + + + + 6318 + 16789 + 41 + 40 + + + 6340 + 16809 + + + + + - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - Contains a collection of floating point numbers - c6c4d32d-3b3a-489c-bb54-cc0b46c307c4 - true - Number - Number + A panel for custom notes and text values + faeb7cf5-521c-48d0-ad43-4cf11f73e4b9 + Panel + false - b6299172-9c55-49c8-9960-9ab31cdc82a8 - 1 + 0 + 0 + 0 - + - + - 2998 - 25526 + 6263 + 16849 50 - 24 + 20 + 0 + 0 + 0 - 3023.956 - 25538.3 + 6263.662 + 16849.21 + + + + + + + 255;255;255;255 + false + false + false + false + false + false - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 59daf374-bc21-4a5e-8282-5504fb7ae9ae + List Item - - Evaluate an expression - X^O + + 0 + Retrieve a specific item from a list. true - 5f7bf1f7-7ac1-4ce8-b2ff-bfe64aea7d55 - true - Expression - + b56e8175-0ed3-4294-af77-651026048144 + List Item + List Item - 5908 - 25474 - 79 - 44 + 6246 + 16679 + 74 + 64 - 5950 - 25496 + 6294 + 16711 - - 2 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - ba80fd98-91a1-4958-b6a7-a94e40e52bdb + + 3 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 2e3ab970-8545-46bb-836c-1c11e5610bce + cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - Expression variable - c38335aa-38e8-4cf6-a922-0cdf9d4bdd8e - true - Variable X - X - true - 5dd735ad-8c4e-4457-bd38-e14eee0646bf + 1 + Base list + 842f9aa3-26a5-4781-8e85-f71d1d3506cd + List + List + false + ab9fb1b4-38de-4503-8554-bee79717be54 1 - 5910 - 25476 - 14 + 6248 + 16681 + 31 20 - 5918.5 - 25486 + 6265 + 16691 - - Expression variable - e24ee026-c687-420e-9136-52730a69de6f - true - Variable O - O - true - 32907c7d-0b14-4a93-8d8b-bcda3fc126b5 + + Item index + 423365be-0aa8-4270-8ce4-0d43a25f556c + Index + Index + false + 5b7f79f5-4ddd-4a56-84c1-c16ee9358f48 1 - + - 5910 - 25496 - 14 + 6248 + 16701 + 31 + 20 + + + 6265 + 16711 + + + + + + 1 + + + + + 1 + {0} + + + + + 0 + + + + + + + + + + + Wrap index to list bounds + 7654621b-1633-4141-a071-291db7c94e00 + Wrap + Wrap + false + 0 + + + + + + 6248 + 16721 + 31 20 - 5918.5 - 25506 + 6265 + 16731 + + + 1 + + + + + 1 + {0} + + + + + false + + + + + + - Result of expression - 8dbea2e7-8016-4f48-a111-3632d6f14e6e - true - Result - + Item at {i'} + 6b2aed54-5831-4397-a111-6913f36cc3f0 + false + Item + i false 0 @@ -229966,14 +242542,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 5976 - 25476 + 6309 + 16681 9 - 40 + 60 - 5982 - 25496 + 6315 + 16711 @@ -229985,200 +242561,124 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Contains a collection of floating point numbers - 32907c7d-0b14-4a93-8d8b-bcda3fc126b5 - true - Number - Number + + A panel for custom notes and text values + 51272a62-d4e8-43f2-a654-f275c0a4e7d6 + Panel + false - b6299172-9c55-49c8-9960-9ab31cdc82a8 + 0 + 6b2aed54-5831-4397-a111-6913f36cc3f0 1 + Double click to edit panel content… - + - + - 5932 - 25551 - 50 - 24 + 6177 + 16563 + 218 + 129 + 0 + 0 + 0 - 5957.07 - 25563.63 + 6177.806 + 16563.69 + + + + + + + 255;255;255;255 + true + false + true + false + false + true - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Evaluate an expression - X^O - true - 3e304865-e3aa-4211-aa15-e64db0b27c11 - true - Expression + + 2 + A wire relay object + ab9fb1b4-38de-4503-8554-bee79717be54 + Relay + false + a5c2aef3-32c3-4776-b05b-7f683ca4d165 + 1 - + - 5881 - 17073 - 79 - 44 + 6263 + 16923 + 40 + 16 - 5923 - 17095 + 6283 + 16931 - - - 2 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - Expression variable - f1161953-252f-404a-af7a-f649808e4fca - true - Variable X - X - true - 29995541-45bf-46b5-b7e2-056a09aca62e - 1 - - - - - - 5883 - 17075 - 14 - 20 - - - 5891.5 - 17085 - - - - - - - - Expression variable - 21493d1b-4b0e-4cf4-8f20-b849954cc0e2 - true - Variable O - O - true - feaa39ca-d99d-41fd-af1d-773431ac104a - 1 - - - - - - 5883 - 17095 - 14 - 20 - - - 5891.5 - 17105 - - - - - - - - Result of expression - 0efddd5b-9711-41f1-81b1-e4da9556a186 - true - Result - - false - 0 - - - - - - 5949 - 17075 - 9 - 40 - - - 5955 - 17095 - - - - - - - - + - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - Contains a collection of floating point numbers - feaa39ca-d99d-41fd-af1d-773431ac104a - true - Number - Number + 2 + A wire relay object + 3fae6253-230e-49ee-82af-359963ee9cb4 + Relay + false - b6299172-9c55-49c8-9960-9ab31cdc82a8 + 6b2aed54-5831-4397-a111-6913f36cc3f0 1 - 5899 - 17146 - 50 - 24 + 6263 + 16534 + 40 + 16 - 5924.914 - 17158.86 + 6283 + 16542 @@ -230186,55 +242686,30 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - - 1 + + 5 255;255;255;255 A group of Grasshopper objects - c8cd075c-340a-445d-86be-105452f4a52c - 976e8b5e-a30c-4f49-accc-bc7186df6012 - 6fb5db2e-5145-4314-b7a4-589c72abe653 - 204bf0ae-a8ca-4396-b0c9-8a0370090183 - fd3be4b9-6c3d-40d2-9620-43d96c79660e - 95b95cd4-c235-49d5-9800-40ab242c9774 - 76f500ac-e86f-447d-87bc-515a18b3f0eb - 39f4e0da-f78b-4920-9956-bf36224e442c - 7bbb9c1e-b339-48ea-add4-6a90f1db1deb - d52daa8c-d036-4514-89a1-a65a22afed24 - ee4947a9-9dcc-4323-8c8c-d12c15ab91df - a86fb9d7-272c-4960-a1e6-38ef64dcd7ae - d34203ed-2cba-479a-bbdb-90dee022ce9e - 112002ae-5ebb-4b1e-913b-b9acd4aab362 - c9738aaf-0d87-4200-9c48-fd4e7339f691 - 6de8efd1-9621-4c16-bbb2-ecb684cc0ece - 97f2d9df-b452-41a2-882d-bfd754f863f3 - 31abc6b8-4beb-435b-9596-154a9ce4c13a - 2bda530f-0136-44c3-a70f-9fdc9d45b8ef - 0a852269-2494-4c53-828b-1196b6b1a36f - a82078d7-a938-48ab-abb8-c20c5709fd42 - 63c61abd-619f-4c80-bf3c-527632b98c7c - 8dcba1b4-becc-43f6-9b60-b5ea619101f1 - b6a1fce3-fc4c-4db8-8d58-49b266b77cd5 - 3b520175-5d8e-4b56-aaa1-e28c99f3a48b - fd9f8f17-ea37-42e6-a0c9-e263114da7b1 - 0c8861d7-92ed-45cb-9072-5bf60d8e6d51 - 6710d11e-c2fa-4762-ad92-4c4ca21e5e81 - 00857e0a-1044-4b3a-a868-cc9a8fb22683 - d47e9bf9-b6e7-41ae-91ee-94a7f7c67c9d - c48dccb2-49d0-4e50-986f-3bd136b8c34d - 75aa17d3-ce8b-4fa1-9a16-e9664097ca23 - c6757a5d-3bcb-4510-8358-6c6a55b0348d - 963ddac3-aa83-476b-aa74-b4f6ef5367bd - 34 - 90b308fe-413d-474d-a973-ae6731f529d2 + 1bba9aa0-e5bd-49da-b1ae-f0d5a68c8ac7 + c8594224-e690-44a7-857c-de9843f62128 + 8ded1451-fbeb-4aa5-a3d4-69b7fe04b3b9 + 5689072e-9728-4990-9484-6e5f05fabcae + faeb7cf5-521c-48d0-ad43-4cf11f73e4b9 + b56e8175-0ed3-4294-af77-651026048144 + ab9fb1b4-38de-4503-8554-bee79717be54 + 3fae6253-230e-49ee-82af-359963ee9cb4 + 51272a62-d4e8-43f2-a654-f275c0a4e7d6 + 9 + aaaa199d-3e1c-45f2-808e-b5d6d7681eb7 Group @@ -230244,203 +242719,116 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - afb96615-c59a-45c9-9cac-e27acb1c7ca0 - Explode + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Explode a curve into smaller segments. - true - c8cd075c-340a-445d-86be-105452f4a52c - Explode - Explode + + 2 + A wire relay object + 5c7b8d10-da2e-431e-b315-afe11ca3f00f + Relay + + false + 3fae6253-230e-49ee-82af-359963ee9cb4 + 1 - + - 6218 - -8599 - 136 - 44 + 6267 + 16480 + 40 + 16 - 6285 - -8577 + 6287 + 16488 - - - Curve to explode - 3a191ca8-4a94-42a7-902b-27592e12e6e1 - Curve - Curve - false - 47bb6750-4689-4dee-a789-6addc1196d99 - 1 - - - - - - 6220 - -8597 - 50 - 20 - - - 6246.5 - -8587 - - - - - - - - Recursive decomposition until all segments are atomic - ace2efc4-de43-4f4e-840f-5798d87c0c95 - Recursive - Recursive - false - 0 - - - - - - 6220 - -8577 - 50 - 20 - - - 6246.5 - -8567 - - - - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - - - 1 - Exploded segments that make up the base curve - 95bdd798-e277-4807-9beb-6bd5c46ccb2f - Segments - Segments - false - 0 - - - - - - 6300 - -8597 - 52 - 20 - - - 6327.5 - -8587 - - - - - - - - 1 - Vertices of the exploded segments - 55aa58f1-00ea-43e0-9902-75bb29f61f3d - Vertices - Vertices - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + a5c2aef3-32c3-4776-b05b-7f683ca4d165 + Relay + + false + 757a6dc8-7f92-436b-95bf-e9bf3d145469 + 1 + + + + + + 6268 + 16958 + 40 + 16 + + + 6288 + 16966 + - - - - - 6300 - -8577 - 52 - 20 - - - 6327.5 - -8567 - - - - - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + 1817fd29-20ae-4503-b542-f0fb651e67d7 + List Length - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + Measure the length of a list. true - 976e8b5e-a30c-4f49-accc-bc7186df6012 - Evaluate Length - Evaluate Length + dc67b4d5-b240-4d60-b652-2a636a2627cd + List Length + List Length - + 6214 - -8682 - 144 - 64 + 15714 + 93 + 28 - 6288 - -8650 + 6253 + 15728 - - Curve to evaluate - 4b015c4a-d45a-457b-9f45-caf04383b4e5 - Curve - Curve + + 1 + Base list + 8f6c83dc-c569-4f28-9a63-ed2ed2073830 + List + List false - 95bdd798-e277-4807-9beb-6bd5c46ccb2f + eda38c3d-0082-4bfc-b116-60fd3caee0e0 1 @@ -230448,183 +242836,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default 6216 - -8680 - 57 - 20 + 15716 + 22 + 24 - 6246 - -8670 + 6228.5 + 15728 - + - Length factor for curve evaluation - d91b4424-5670-4b65-915f-1e67557e4598 + Number of items in L + cf030957-deb9-4132-b0ac-f92303ab6324 Length Length false 0 - - - - - 6216 - -8660 - 57 - 20 - - - 6246 - -8650 - - - - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - - - - - If True, the Length factor is normalized (0.0 ~ 1.0) - 8141e76a-7952-4023-a138-3d92b5fd0bb9 - Normalized - Normalized - false - 0 - - - - - - 6216 - -8640 - 57 - 20 - - - 6246 - -8630 - - - - - - 1 - - - - - 1 - {0} - - - - - true - - - - - - - - - - - Point at the specified length - a586520f-66bd-474c-be0d-d1fd93c8fd15 - Point - Point - false - 0 - - - - - - 6303 - -8680 - 53 - 20 - - - 6331 - -8670 - - - - - - - - Tangent vector at the specified length - 3488dbc9-0b66-43b9-9c97-5fdc2f639ed6 - Tangent - Tangent - false - 0 - - - - - - 6303 - -8660 - 53 - 20 - - - 6331 - -8650 - - - - - - - - Curve parameter at the specified length - 80dfcfb1-ceb9-4992-8421-6d9c4ffbcb2b - Parameter - Parameter - false - 0 - - 6303 - -8640 - 53 - 20 + 6268 + 15716 + 37 + 24 - 6331 - -8630 + 6288 + 15728 @@ -230634,84 +242878,57 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 9445ca40-cc73-4861-a455-146308676855 + Range - Create a line segment defined by start point, tangent and length.} + Create a range of numbers. true - 6fb5db2e-5145-4314-b7a4-589c72abe653 - Line SDL - Line SDL + 164fe076-7175-4701-908c-f02faacc630d + Range + Range - + - 6225 - -10315 - 122 - 64 + 6201 + 15562 + 126 + 44 - 6305 - -10283 + 6275 + 15584 - Line start point - 4d171874-d176-48ea-a472-621f27ceeae3 - Start - Start - false - a586520f-66bd-474c-be0d-d1fd93c8fd15 - 1 - - - - - - 6227 - -10313 - 63 - 20 - - - 6268 - -10303 - - - - - - - - Line tangent (direction) - a04c54bb-e292-4f67-8258-38a9d748cefe - Direction - Direction + Domain of numeric range + 3251aed6-2009-43fe-b397-44cae9f34cf8 + Domain + Domain false - af9b6279-d40b-4a73-b0e1-f812ba3c765f + f01cb17a-2457-405c-95aa-7a79bab579ff 1 - 6227 - -10293 - 63 + 6203 + 15564 + 57 20 - 6268 - -10283 + 6241 + 15574 @@ -230728,10 +242945,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 0 - 1 + + 0 + 1 @@ -230741,29 +242957,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Line length - cf932292-17ff-444c-939b-6f52e3192e83 - ABS(X) - Length - Length + Number of steps + da95b544-6d81-4e53-965a-b8cba8b8a7d1 + X-2 + Steps + Steps false - 8b2ca3a6-7edb-46fc-b6db-2e242e584f9d + cf030957-deb9-4132-b0ac-f92303ab6324 1 - 6227 - -10273 - 63 + 6203 + 15584 + 57 20 - 6268 - -10263 + 6241 + 15594 @@ -230780,7 +242996,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.015625 + 10 @@ -230789,100 +243005,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Line segment - 3afa17ac-9047-4912-88b0-68f86fd95700 - Line - Line - false - 0 - - - - - - 6320 - -10313 - 25 - 60 - - - 6334 - -10283 - - - - - - - - - - - - dd17d442-3776-40b3-ad5b-5e188b56bd4c - Relative Differences - - - - - Compute relative differences for a list of data - true - 204bf0ae-a8ca-4396-b0c9-8a0370090183 - Relative Differences - Relative Differences - - - - - - 6222 - -9025 - 128 - 28 - - - 6275 - -9011 - - - - - - 1 - List of data to operate on (numbers or points or vectors allowed) - cdcedf01-f875-435f-9abb-6f60c1bec078 - Values - Values - false - a911d8d2-c7c5-4d4f-821b-c7b63ed2247e - 1 - - - - - - 6224 - -9023 - 36 - 24 - - - 6243.5 - -9011 - - - - - 1 - Differences between consecutive items - 3ab8f7c8-a546-4d41-b632-1d8d8059a2e9 - Differenced - Differenced + Range of numbers + f3c48ab8-3dcc-428b-bade-3df3fe53dc75 + Range + Range false 0 @@ -230891,13 +243020,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default 6290 - -9023 - 58 - 24 + 15564 + 35 + 40 - 6320.5 - -9011 + 6309 + 15584 @@ -230907,85 +243036,105 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 - Replace Nulls + d1a28e95-cf96-4936-bf34-8bf142d731bf + Construct Domain - Replace nulls or invalid data with other data + Create a numeric domain from two numeric extremes. true - fd3be4b9-6c3d-40d2-9620-43d96c79660e - Replace Nulls - Replace Nulls + a23666ac-cec2-4e92-95a3-c25c01153a55 + Construct Domain + Construct Domain - + - 6218 - -8969 - 136 + 6183 + 15606 + 156 44 - 6304 - -8947 + 6281 + 15628 - - 1 - Items to test for null - 5b510f47-dca9-4bc6-b6d5-b90c04de3ed7 - Items - Items + + Start value of numeric domain + b0dc079c-8456-40b7-9717-feca5225a050 + Domain start + Domain start false - 7bbb9c1e-b339-48ea-add4-6a90f1db1deb + 789f4902-0853-4a05-b820-c2ae434cf828 1 - + - 6220 - -8967 - 69 + 6185 + 15608 + 81 20 - 6256 - -8957 + 6235 + 15618 + + + 1 + + + + + 1 + {0} + + + + + 2 + + + + + + - - 1 - Items to replace nulls with - 939d88b4-e804-4277-af4b-d5fdb086c2b6 - Replacements - Replacements + + End value of numeric domain + 38f563a1-6adf-4f2c-9ade-e8b1886c7d68 + X-2 + Domain end + Domain end false - 0 + cf030957-deb9-4132-b0ac-f92303ab6324 + 1 - 6220 - -8947 - 69 + 6185 + 15628 + 81 20 - 6256 - -8937 + 6235 + 15638 @@ -231001,9 +243150,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Grasshopper.Kernel.Types.GH_Integer - 0 + + 1 @@ -231013,38 +243161,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - List without any nulls - a911d8d2-c7c5-4d4f-821b-c7b63ed2247e - Items - Items - false - 0 - - - - - - 6319 - -8967 - 33 - 20 - - - 6337 - -8957 - - - - - - - Number of items replaced - 3063d2ef-f5c0-4377-9412-1d13df563687 - Count - Count + Numeric domain between {A} and {B} + f01cb17a-2457-405c-95aa-7a79bab579ff + Domain + Domain false 0 @@ -231052,14 +243173,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6319 - -8947 - 33 - 20 + 6296 + 15608 + 41 + 40 - 6337 - -8937 + 6318 + 15628 @@ -231069,94 +243190,59 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Measure the length of a list. - true - 95b95cd4-c235-49d5-9800-40ab242c9774 - List Length - List Length + + A panel for custom notes and text values + 789f4902-0853-4a05-b820-c2ae434cf828 + Panel + + false + 0 + 0 + 0 - + - + - 6240 - -9074 - 93 - 28 + 6238 + 15694 + 50 + 20 + 0 + 0 + 0 - 6279 - -9060 + 6238.312 + 15694.72 - - - 1 - Base list - 16ae0143-94a4-4f25-867a-a8211e6b81c0 - List - List - false - 3ab8f7c8-a546-4d41-b632-1d8d8059a2e9 - 1 - - - - - - 6242 - -9072 - 22 - 24 - - - 6254.5 - -9060 - - - - - - - - Number of items in L - f850dc4f-3618-412b-a16d-22f6594bfe58 - Length - Length - false - 0 + + + + 255;255;255;255 + + false + false + false + false + false + false - - - - - 6294 - -9072 - 37 - 24 - - - 6314 - -9060 - - - - - + 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item @@ -231167,7 +243253,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 Retrieve a specific item from a list. true - 76f500ac-e86f-447d-87bc-515a18b3f0eb + ff0180a5-0b62-48fe-9760-300d62ab28b2 List Item List Item @@ -231175,14 +243261,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6249 - -9237 + 6224 + 15498 74 64 - 6297 - -9205 + 6272 + 15530 @@ -231200,25 +243286,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - d416348c-0e8e-4d97-bbb5-2389b99741fd + 94a93031-6116-4ce3-84ec-35101cbb2125 List List false - 3ab8f7c8-a546-4d41-b632-1d8d8059a2e9 + eda38c3d-0082-4bfc-b116-60fd3caee0e0 1 - 6251 - -9235 + 6226 + 15500 31 20 - 6268 - -9225 + 6243 + 15510 @@ -231227,25 +243313,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item index - 2455210e-01e2-456d-93b4-8c18d4e78d8e + b8bc88f8-6e17-4ef7-a6cc-30485837c50d Index Index false - 41b01dbf-35fb-4ffd-97af-8a301a30ae51 + f3c48ab8-3dcc-428b-bade-3df3fe53dc75 1 - 6251 - -9215 + 6226 + 15520 31 20 - 6268 - -9205 + 6243 + 15530 @@ -231274,7 +243360,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Wrap index to list bounds - 0418784d-a559-4223-abb9-bae82691d1a8 + 68a67e38-3309-48b5-a374-51f90f06d846 Wrap Wrap false @@ -231284,14 +243370,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6251 - -9195 + 6226 + 15540 31 20 - 6268 - -9185 + 6243 + 15550 @@ -231320,7 +243406,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item at {i'} - 83f3634f-f48d-43c6-9784-1b1fdb4bc7b2 + 184371eb-fec9-4e64-ba46-25021c5aee36 false Item i @@ -231331,14 +243417,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6312 - -9235 + 6287 + 15500 9 60 - 6318 - -9205 + 6293 + 15530 @@ -231350,182 +243436,228 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Create a series of numbers. - true - 39f4e0da-f78b-4920-9956-bf36224e442c - Series - Series + + A panel for custom notes and text values + bdd60494-88ad-4bd0-b12b-f6d9c726a856 + Panel + + false + 1 + 184371eb-fec9-4e64-ba46-25021c5aee36 + 1 + Double click to edit panel content… - + + + + + 6156 + 15382 + 218 + 129 + + 0 + 0 + 0 + + 6156.455 + 15382.2 + + + + + + + 255;255;255;255 + + true + false + true + false + false + true + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + eda38c3d-0082-4bfc-b116-60fd3caee0e0 + Relay + + false + 8565c04e-264d-4f43-916a-e84a768693ac + 1 + + - 6228 - -9155 - 117 - 64 + 6241 + 15742 + 40 + 16 - 6294 - -9123 + 6261 + 15750 - - - First number in the series - 76f5e496-ff76-48df-bbca-9126275c4799 - Start - Start - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 91a5362a-db55-48c2-8649-257b1c28c984 + Relay + + false + 184371eb-fec9-4e64-ba46-25021c5aee36 + 1 + + + + + + 6241 + 15353 + 40 + 16 + + + 6261 + 15361 + - - - - - 6230 - -9153 - 49 - 20 - - - 6264 - -9143 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - - - Step size for each successive number - 0622652d-c9f8-4494-96b7-4157a74fc985 - Step - Step - false - 0 + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 5 + + 255;255;255;255 + + A group of Grasshopper objects + dc67b4d5-b240-4d60-b652-2a636a2627cd + 164fe076-7175-4701-908c-f02faacc630d + a23666ac-cec2-4e92-95a3-c25c01153a55 + b3f09711-4fbf-4a8e-b2bc-261e271a7038 + 789f4902-0853-4a05-b820-c2ae434cf828 + ff0180a5-0b62-48fe-9760-300d62ab28b2 + eda38c3d-0082-4bfc-b116-60fd3caee0e0 + 91a5362a-db55-48c2-8649-257b1c28c984 + bdd60494-88ad-4bd0-b12b-f6d9c726a856 + 9 + d5a2e63b-a31c-4bbc-a97a-94975bc898e3 + Group + + + + + + + + + + + 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4 + Reverse List + + + + + Reverse the order of a list. + true + ca770e53-a1b8-4bc5-8061-3ca52ab56c62 + Reverse List + Reverse List + + + + + + 6229 + 15826 + 78 + 28 + + + 6268 + 15840 + - - - - - 6230 - -9133 - 49 - 20 - - - 6264 - -9123 - - - - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - - + - Number of values in the series - e2233f34-94f4-42f1-b468-05b3ac5fbced - X-1 - Count - Count + 1 + Base list + ed3fca9b-0ce8-4727-9aaf-647111f98962 + List + List false - f850dc4f-3618-412b-a16d-22f6594bfe58 + 10177cce-41c0-4063-b045-2c30ab2ca11b 1 - + - 6230 - -9113 - 49 - 20 + 6231 + 15828 + 22 + 24 - 6264 - -9103 + 6243.5 + 15840 - - - 1 - - - - - 1 - {0} - - - - - 10 - - - - - - 1 - Series of numbers - 41b01dbf-35fb-4ffd-97af-8a301a30ae51 - Series - Series + Reversed list + c0008a83-66f9-46d5-8c9e-175ebe28f4c1 + List + List false 0 @@ -231533,14 +243665,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6309 - -9153 - 34 - 60 + 6283 + 15828 + 22 + 24 - 6327.5 - -9123 + 6295.5 + 15840 @@ -231550,7 +243682,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -231560,25 +243692,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 7bbb9c1e-b339-48ea-add4-6a90f1db1deb + 84f7d491-03e3-4903-ae15-7a065f9232d2 Relay false - cdc9a150-4bc2-4eb9-a2e5-9d4a4e69adcd + 91a5362a-db55-48c2-8649-257b1c28c984 1 - 6266 - -8906 + 6255 + 15151 40 16 - 6286 - -8898 + 6275 + 15159 @@ -231586,7 +243718,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -231596,25 +243728,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - d52daa8c-d036-4514-89a1-a65a22afed24 + 8565c04e-264d-4f43-916a-e84a768693ac Relay false - 83f3634f-f48d-43c6-9784-1b1fdb4bc7b2 + c0008a83-66f9-46d5-8c9e-175ebe28f4c1 1 - 6266 - -9270 + 6248 + 15810 40 16 - 6286 - -9262 + 6268 + 15818 @@ -231622,28 +243754,170 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + d895ee2f-eade-4205-8a2f-1fbb1a4e7bd7 + Curve + Curve + false + f16be102-6630-4d69-b864-0e2e41c4cc21 + 1 + + + + + + 8531 + 9098 + 50 + 24 + + + 8556 + 9110.53 + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + a96089c8-20b0-4250-a325-891b7b9f830c + 2025ce4e-fbc9-4398-8fda-8fc80e82a137 + b89d07a9-2a0d-420a-b0a2-253dec5b50d8 + 00297aca-0ed9-4168-8a7b-f8bc7af279a7 + 95dbd796-9ad7-4edf-ae84-6721d7d78b1a + 3370ab98-59d6-4781-9424-2ba5314436b7 + 6 + f573750c-4fb3-4121-867f-220ccce54159 + Group + + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + 1 255;255;255;255 A group of Grasshopper objects - 204bf0ae-a8ca-4396-b0c9-8a0370090183 - fd3be4b9-6c3d-40d2-9620-43d96c79660e - 95b95cd4-c235-49d5-9800-40ab242c9774 - 76f500ac-e86f-447d-87bc-515a18b3f0eb - 39f4e0da-f78b-4920-9956-bf36224e442c - 7bbb9c1e-b339-48ea-add4-6a90f1db1deb - d52daa8c-d036-4514-89a1-a65a22afed24 - 7 - ee4947a9-9dcc-4323-8c8c-d12c15ab91df + f60b08b1-9520-49b0-80ff-a574032d2cfe + 68c01874-3a99-4226-85da-cbdadc6bc4ab + 613f3652-a434-4537-9cc7-705f46336cdd + 93ca87d7-364b-43ad-bc12-067aaf42ae99 + 4f84f82a-8a41-4bfe-b3e2-9270339c667a + 7f6dc411-676d-4002-a4d5-d11a1befa242 + 9b759f44-5181-4a3a-a7c7-243468d5fb60 + 6b754b54-2958-4c27-bbec-7c1eb8c1d703 + cdb7b21e-be42-483f-88f8-d9dd1ed1065b + 8628f077-bf53-4ae6-8454-89609ce8002d + 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+ + 00000000-0000-0000-0000-000000000000 + + + - - - Curve to project onto - 2b4396f6-b1d7-422b-84f3-a19ed6610e17 - Curve - Curve + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 3 + + 255;255;255;255 + + A group of Grasshopper objects + cdb7b21e-be42-483f-88f8-d9dd1ed1065b + 1 + 8628f077-bf53-4ae6-8454-89609ce8002d + Group + Curve + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 111f7ef0-5533-41a0-8f97-1f2824ae0f1b + 1 + 603524d1-d3b7-4b00-9d22-e15c6c7d4cba + Group + Group + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 597a7806-e40a-4b81-a456-3eeccd6e0992 + 8cdede18-1b21-4a7d-a98a-cb63e3169d06 + c224342c-801f-4459-9224-44879ddf539f + f50b2ae7-44bd-4301-b020-c01c667c8ad5 + f1eddd01-4393-4afc-ae1a-6dddba9161d2 + e908c552-8b86-45bc-881e-af655c8c2fc8 + 66435940-dfd2-4db5-ac1d-84658a197570 + bade2dc2-5919-4723-bde3-ebdd9bc0713a + 04fbc9d3-0b43-41e4-89b6-a1135a0f74fa + 510fc9ef-475f-4c49-84c9-7aaf2eef8654 + 603524d1-d3b7-4b00-9d22-e15c6c7d4cba + 8628f077-bf53-4ae6-8454-89609ce8002d + 9c677202-caf2-4f9b-8a3e-bd9591051970 + e2968ffe-fbf5-4a7d-bf6a-a3667421e2a7 + 2fb97608-61bf-46db-94c1-5289b8953781 + a6807028-3d36-47f5-804e-06f387fcb8e3 + 36c05741-f9b2-4f09-b634-d756b4cc8874 + 12920034-691b-497e-b091-20408bc9ba17 + 31a00996-da6d-49e9-8d0e-25507cfc42ac + 76af7bf8-4826-430a-8a0c-c259127bf83e + 20 + 2b340c73-4bd3-4cd8-b419-3361e56fbe00 + Group + + + + + + + + + + + dd8134c0-109b-4012-92be-51d843edfff7 + Duplicate Data + + + + + Duplicate data a predefined number of times. + true + 597a7806-e40a-4b81-a456-3eeccd6e0992 + Duplicate Data + Duplicate Data + + + + + + 8068 + 17038 + 120 + 64 + + + 8143 + 17070 + + + + + + 1 + Data to duplicate + be6d42f0-1666-4161-8a14-2c6f2026332c + Data + Data false - ad8132cb-3abf-4b13-8343-c8709d4759c3 + 2ed33084-b48d-49c7-93d2-2cd080b4046b 1 - + - 6228 - -8738 - 33 - 30 + 8070 + 17040 + 58 + 20 - 6246 - -8723 + 8108.5 + 17050 + + + 1 + + + + + 1 + {0} + + + + + Grasshopper.Kernel.Types.GH_Integer + 1 + + + + + + - - - Point on the curve closest to the base point - 1eed86aa-3e83-4ffa-b858-57ee651bd58d - Point - Point + + + Number of duplicates + fe9e5edf-7284-4eb0-a7de-e383bdb1f49c + X-1 + Number + Number false - 0 + 0fe328dc-c652-4dc9-b022-3bb3d579a927 + 1 - + - 6291 - -8768 - 53 + 8070 + 17060 + 58 20 - 6319 - -8758 + 8108.5 + 17070 + + + 1 + + + + + 1 + {0} + + + + + 500 + + + + + + - + - Parameter on curve domain of closest point - 6d47cadb-6082-45ab-8664-50ec48352a8d - Parameter - Parameter + Retain list order + 89214601-32b7-4199-b28c-e22beb8977b4 + Order + Order false 0 - + - 6291 - -8748 - 53 + 8070 + 17080 + 58 20 - 6319 - -8738 + 8108.5 + 17090 + + + 1 + + + + + 1 + {0} + + + + + true + + + + + + - - - Distance between base point and curve - fe4f7f9f-3c60-4cec-9bd5-895852c74b47 - Distance - Distance + + + 1 + Duplicated data + 7e00b956-060c-4c21-8426-abdb30a65411 + Data + Data false 0 @@ -231801,14 +244544,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -8728 - 53 - 20 + 8158 + 17040 + 28 + 60 - 6319 - -8718 + 8173.5 + 17070 @@ -231818,84 +244561,143 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a - Line + fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 + DotNET VB Script (LEGACY) - - Create a line between two points. + + A VB.NET scriptable component true - d34203ed-2cba-479a-bbdb-90dee022ce9e - Line - Line + 8cdede18-1b21-4a7d-a98a-cb63e3169d06 + DotNET VB Script (LEGACY) + Turtle + 0 + Dim i As Integer + Dim dir As New On3dVector(1, 0, 0) + Dim pos As New On3dVector(0, 0, 0) + Dim axis As New On3dVector(0, 0, 1) + Dim pnts As New List(Of On3dVector) + + pnts.Add(pos) + + For i = 0 To Forward.Count() - 1 + Dim P As New On3dVector + dir.Rotate(Left(i), axis) + P = dir * Forward(i) + pnts(i) + pnts.Add(P) + Next + + Points = pnts - + - 6229 - -8849 - 114 + 8064 + 13365 + 116 44 - 6301 - -8827 + 8125 + 13387 + + + 1 + 1 + 2 + Script Variable Forward + Script Variable Left + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 + true + true + Forward + Left + true + true + + + + + 2 + Print, Reflect and Error streams + Output parameter Points + 3ede854e-c753-40eb-84cb-b48008f14fd4 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + true + true + Output + Points + false + false + + - - Line start point - a608e61a-9ec1-43e8-b82d-715270eb56cf - Start Point - Start Point - false - 1eed86aa-3e83-4ffa-b858-57ee651bd58d + + 1 + false + Script Variable Forward + 8dab34d1-e011-4058-8ea6-6382d5374230 + Forward + Forward + true + 1 + true + a31dd753-cc4d-4110-a122-d21929f68142 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - 6231 - -8847 - 55 + 8066 + 13367 + 44 20 - 6260 - -8837 + 8089.5 + 13377 - - Line end point - 73939957-b065-4553-a2d0-98d31d94ae61 - End Point - End Point - false - a586520f-66bd-474c-be0d-d1fd93c8fd15 + + 1 + false + Script Variable Left + 896563a4-b0a6-4650-a51f-c8f982437f1a + Left + Left + true + 1 + true + 3301aa34-63d1-43ef-9cf8-f6c4703b42f7 1 + 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 - 6231 - -8827 - 55 + 8066 + 13387 + 44 20 - 6260 - -8817 + 8089.5 + 13397 @@ -231903,10 +244705,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Line segment - af9b6279-d40b-4a73-b0e1-f812ba3c765f - Line - Line + Print, Reflect and Error streams + f26a6870-4862-4dff-b1e0-9837f5220293 + Output + Output false 0 @@ -231914,14 +244716,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6316 - -8847 - 25 - 40 + 8140 + 13367 + 38 + 20 - 6330 - -8827 + 8160.5 + 13377 + + + + + + + + Output parameter Points + ef15fe2e-780f-42bf-bb3a-27972196f6e3 + Points + Points + false + 0 + + + + + + 8140 + 13387 + 38 + 20 + + + 8160.5 + 13397 @@ -231931,84 +244759,56 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2fcc2743-8339-4cdf-a046-a1f17439191d - Remap Numbers + e64c5fb1-845c-4ab1-8911-5f338516ba67 + Series - Remap numbers into a new numeric domain + Create a series of numbers. true - 112002ae-5ebb-4b1e-913b-b9acd4aab362 - Remap Numbers - Remap Numbers + f50b2ae7-44bd-4301-b020-c01c667c8ad5 + Series + Series - + - 6229 - -10013 - 115 + 8062 + 15904 + 101 64 - 6284 - -9981 + 8112 + 15936 - - Value to remap - b7568e4f-d956-447c-82cc-eca1511944e1 - Value - Value - false - 6de8efd1-9621-4c16-bbb2-ecb684cc0ece - 1 - - - - - - 6231 - -10011 - 38 - 20 - - - 6251.5 - -10001 - - - - - - - - Source domain - 021bb787-e095-4eb3-93ae-9af05c54ac1c - Source - Source + + First number in the series + 17bdae1f-0be7-4f99-984f-015f017074a7 + Start + Start false - e6d2aa88-fc86-4d45-96bc-c1945edc1293 - 1 + 0 - 6231 - -9991 - 38 + 8064 + 15906 + 33 20 - 6251.5 - -9981 + 8082 + 15916 @@ -232025,10 +244825,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 1 - + 0 @@ -232037,27 +244834,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Target domain - af9ba95f-0b42-49d1-ba7b-5b22ea433b0c - Target - Target + + + Step size for each successive number + c460ac9d-8237-4753-802c-a52e927cea82 + Step + Step false - 0 + a62d7dd6-3592-4bea-b0b0-69730ce0d4b3 + 1 - 6231 - -9971 - 38 + 8064 + 15926 + 33 20 - 6251.5 - -9961 + 8082 + 15936 @@ -232074,10 +244872,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - -1 - 1 - + 1 @@ -232086,38 +244881,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Remapped number - 83ef78c2-8164-4b50-b276-608296da9351 - Mapped - Mapped + + + Number of values in the series + ff430f23-8413-49cb-8aca-68ef8542feb4 + Count + Count false - 0 + 0fe328dc-c652-4dc9-b022-3bb3d579a927 + 1 - 6299 - -10011 - 43 - 30 + 8064 + 15946 + 33 + 20 - 6322 - -9996 + 8082 + 15956 - - - Remapped and clipped number - b8fa42d6-b042-4ccd-919d-391c9816295e - Clipped - Clipped + + + 1 + Series of numbers + 06bb1685-2c7b-4835-9169-9a39843d1148 + Series + Series false 0 @@ -232125,14 +244922,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - -9981 - 43 - 30 + 8127 + 15906 + 34 + 60 - 6322 - -9966 + 8145.5 + 15936 @@ -232142,58 +244939,102 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider + + + + + Numeric slider for single values + f1eddd01-4393-4afc-ae1a-6dddba9161d2 + Number Slider + + false + 0 + + + + + + 8060 + 17259 + 150 + 20 + + + 8060.199 + 17259.5 + + + + + + 0 + 1 + 0 + 65536 + 0 + 0 + 256 + + + + + + + + + a4cd2751-414d-42ec-8916-476ebf62d7fe + Radians - Create a numeric domain which encompasses a list of numbers. + Convert an angle specified in degrees to radians true - c9738aaf-0d87-4200-9c48-fd4e7339f691 - Bounds - Bounds + e908c552-8b86-45bc-881e-af655c8c2fc8 + Radians + Radians - 6225 - -9931 - 122 + 8062 + 16067 + 120 28 - 6289 - -9917 + 8123 + 16081 - - 1 - Numbers to include in Bounds - 98896f96-90b5-4f08-bda9-9893fc697bde - Numbers - Numbers + + Angle in degrees + c92cf6da-f12a-46df-9c63-3a3f20338ca1 + Degrees + Degrees false - 6de8efd1-9621-4c16-bbb2-ecb684cc0ece + c1c654ec-ae35-4403-a739-a743bdf55a3d 1 - 6227 - -9929 - 47 + 8064 + 16069 + 44 24 - 6252 - -9917 + 8087.5 + 16081 @@ -232201,10 +245042,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Numeric Domain between the lowest and highest numbers in {N} - e6d2aa88-fc86-4d45-96bc-c1945edc1293 - Domain - Domain + Angle in radians + 7c574625-38c7-4b46-a2a8-9f02bd289a4b + Radians + Radians false 0 @@ -232212,14 +245053,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6304 - -9929 - 41 + 8138 + 16069 + 42 24 - 6326 - -9917 + 8160.5 + 16081 @@ -232229,35 +245070,42 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - 2 - A wire relay object - 6de8efd1-9621-4c16-bbb2-ecb684cc0ece - Relay - + + Numeric scroller for single numbers + 66435940-dfd2-4db5-ac1d-84658a197570 + Digit Scroller + Digit Scroller false - d52daa8c-d036-4514-89a1-a65a22afed24 - 1 + 0 - + + + + 12 + Digit Scroller + 1 + + 0.00140149998 + + - 6266 - -9884 - 40 - 16 + 7999 + 16400 + 251 + 20 - 6286 - -9876 + 7999.173 + 16400.34 @@ -232265,636 +245113,334 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + 75eb156d-d023-42f9-a85e-2f2456b8bcce + Interpolate (t) - Mathematical multiplication + Create an interpolated curve through a set of points with tangents. true - 97f2d9df-b452-41a2-882d-bfd754f863f3 - Multiplication - Multiplication + 510fc9ef-475f-4c49-84c9-7aaf2eef8654 + Interpolate (t) + Interpolate (t) - + - 6245 - -10212 - 82 - 44 + 8063 + 11586 + 144 + 84 - 6276 - -10190 + 8149 + 11628 - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + 1 + Interpolation points + 78954fbf-bb7a-4828-b98a-f9512b8d77b8 + Vertices + Vertices + false + b89d07a9-2a0d-420a-b0a2-253dec5b50d8 + 1 - - - - First item for multiplication - 473386ac-d49e-45c7-ae2b-f0164d897185 - A - A - true - e7b69294-6947-4384-b3e3-036d1b0b6ba8 - 1 + + + + + 8065 + 11588 + 69 + 20 + + + 8101 + 11598 + - - - - - 6247 - -10210 - 14 - 20 - - - 6255.5 - -10200 - - - - - - - Second item for multiplication - 442a7fbe-05ff-42d7-a669-e1a039c4e50e - B - B - true - 0a852269-2494-4c53-828b-1196b6b1a36f - 1 + + + + + Tangent at start of curve + f0d8d939-59fa-49d5-bf6f-4c30345922c2 + Tangent Start + Tangent Start + false + 0 + + + + + + 8065 + 11608 + 69 + 20 + + + 8101 + 11618 + - - - - - 6247 - -10190 - 14 - 20 - - - 6255.5 - -10180 - - - - - - - Result of multiplication - 8b2ca3a6-7edb-46fc-b6db-2e242e584f9d - Result - Result - false - 0 + + + 1 - + - - 6291 - -10210 - 34 - 40 - - - 6309.5 - -10190 - + 1 + {0} + + + + + 0.0625 + 0 + 0 + + + + - - - - - - - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication - - - - - Mathematical multiplication - true - 31abc6b8-4beb-435b-9596-154a9ce4c13a - Multiplication - Multiplication - - - - - - 6245 - -10105 - 82 - 44 - - - 6276 - -10083 - - - - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Tangent at end of curve + be7fcae5-c4df-413e-9f29-36245353c325 + Tangent End + Tangent End + false + 0 - - - - First item for multiplication - 1f9f27a3-5bf2-4fa6-ba28-5a24c28dfd67 - A - A - true - 2bda530f-0136-44c3-a70f-9fdc9d45b8ef - 1 - - - - - - 6247 - -10103 - 14 - 20 - - - 6255.5 - -10093 - - - - - - - - Second item for multiplication - 2e867a5d-de5f-4d2f-92cb-38de3b5b8032 - B - B - true - 83ef78c2-8164-4b50-b276-608296da9351 - 1 + + + + + 8065 + 11628 + 69 + 20 + + + 8101 + 11638 + - - - - - 6247 - -10083 - 14 - 20 - - - 6255.5 - -10073 - - - - - - - Result of multiplication - e7b69294-6947-4384-b3e3-036d1b0b6ba8 - Result - Result - false - 0 + + + 1 - + - - 6291 - -10103 - 34 - 40 - - - 6309.5 - -10083 - + 1 + {0} + + + + + 0 + 0 + 0 + + + + - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 2bda530f-0136-44c3-a70f-9fdc9d45b8ef - Relay - - false - 6e9b77db-7611-4fec-817e-dc345f560150 - 1 - - - - - - 6266 - -10040 - 40 - 16 - - - 6286 - -10032 - - - - - - - - - - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller - - - - - Numeric scroller for single numbers - 0a852269-2494-4c53-828b-1196b6b1a36f - Digit Scroller - - false - 0 - - - - - 12 - - 2 - - 0.0833333333 - - - - - - 6161 - -10140 - 250 - 20 - - - 6161.767 - -10139.8 - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - 112002ae-5ebb-4b1e-913b-b9acd4aab362 - c9738aaf-0d87-4200-9c48-fd4e7339f691 - 6de8efd1-9621-4c16-bbb2-ecb684cc0ece - 97f2d9df-b452-41a2-882d-bfd754f863f3 - 31abc6b8-4beb-435b-9596-154a9ce4c13a - 2bda530f-0136-44c3-a70f-9fdc9d45b8ef - 0a852269-2494-4c53-828b-1196b6b1a36f - 7 - a82078d7-a938-48ab-abb8-c20c5709fd42 - Group - - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - c8cd075c-340a-445d-86be-105452f4a52c - 976e8b5e-a30c-4f49-accc-bc7186df6012 - a86fb9d7-272c-4960-a1e6-38ef64dcd7ae - d34203ed-2cba-479a-bbdb-90dee022ce9e - 4 - 63c61abd-619f-4c80-bf3c-527632b98c7c - Group - - - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - FORMAT("{0:R}",O) - true - 8dcba1b4-becc-43f6-9b60-b5ea619101f1 - true - Expression - Expression - - - - - - 6189 - -9370 - 194 - 28 - - - 6289 - -9356 - - - - - - 1 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Knot spacing (0=uniform, 1=chord, 2=sqrtchord) + 589853ea-e8c9-4df2-8d9e-facc2271f3e5 + KnotStyle + KnotStyle + false + 0 - - - Expression variable - 27fcdf74-8fe2-4f18-bf6a-712c4afc6b21 - true - Variable O - O - true - fd9f8f17-ea37-42e6-a0c9-e263114da7b1 - 1 + + + + 8065 + 11648 + 69 + 20 + + + 8101 + 11658 + - - - - - 6191 - -9368 - 14 - 24 - - - 6199.5 - -9356 - - - - - - - Result of expression - ef260719-8f91-419a-8676-2b70252ad03a - true - Result - - false - 0 + + + 1 - + - - 6372 - -9368 - 9 - 24 - - - 6378 - -9356 - + 1 + {0} + + + + 2 + + + - - - - - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - b6a1fce3-fc4c-4db8-8d58-49b266b77cd5 - Panel - - false - 1 - ef260719-8f91-419a-8676-2b70252ad03a - 1 - Double click to edit panel content… - - - - - - 6194 - -9637 - 185 - 271 - - 0 - 0 - 0 - - 6194.286 - -9636.485 - - - - - - - 255;255;255;255 - - true - true - true - false - false - true + + + Resulting nurbs curve + eb8acba9-1415-408c-958e-3302a7b1e07d + Curve + Curve + false + 0 - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 3b520175-5d8e-4b56-aaa1-e28c99f3a48b - Relay - - false - b6a1fce3-fc4c-4db8-8d58-49b266b77cd5 - 1 - - - - - - 6266 - -9679 - 40 - 16 - - - 6286 - -9671 - + + + + + 8164 + 11588 + 41 + 26 + + + 8186 + 11601.33 + + + + + + + + Curve length + ea026eab-7c05-46a3-ba64-1e5d334b4b70 + Length + Length + false + 0 + + + + + 8164 + 11614 + 41 + 27 + + + 8186 + 11628 + + + + - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - fd9f8f17-ea37-42e6-a0c9-e263114da7b1 - Relay - - false - d52daa8c-d036-4514-89a1-a65a22afed24 - 1 - - - - - - 6266 - -9323 - 40 - 16 - - - 6286 - -9315 - + + + Curve domain + f2f8932c-d0f7-456d-ba68-d11ddbc3da33 + Domain + Domain + false + 0 + + + + + 8164 + 11641 + 41 + 27 + + + 8186 + 11654.67 + + + + - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - 8dcba1b4-becc-43f6-9b60-b5ea619101f1 - b6a1fce3-fc4c-4db8-8d58-49b266b77cd5 - 3b520175-5d8e-4b56-aaa1-e28c99f3a48b - fd9f8f17-ea37-42e6-a0c9-e263114da7b1 - 4 - 0c8861d7-92ed-45cb-9072-5bf60d8e6d51 + 597a7806-e40a-4b81-a456-3eeccd6e0992 + 8cdede18-1b21-4a7d-a98a-cb63e3169d06 + c224342c-801f-4459-9224-44879ddf539f + f50b2ae7-44bd-4301-b020-c01c667c8ad5 + f1eddd01-4393-4afc-ae1a-6dddba9161d2 + e908c552-8b86-45bc-881e-af655c8c2fc8 + 66435940-dfd2-4db5-ac1d-84658a197570 + bade2dc2-5919-4723-bde3-ebdd9bc0713a + 8825d06d-d48b-4140-adeb-e341f174263f + 34c68c32-0f2d-4777-b824-a8ce465c3b73 + 25bb5f8c-2162-4dc0-985e-7429a6b49079 + 42ec23f3-a439-4531-845e-0ef5d3855ed0 + 845475ca-ed7e-4d95-ac42-8be94fbd29e6 + f7481ad9-51e1-4172-944b-f2589d39af07 + 1b1f07c9-dc2d-4274-951e-670f8a74a8f5 + 64e16ebf-66fa-4937-8a1f-cad8e4398680 + 374308d0-8e64-4cb1-be8e-6cadd6cd729e + ffc161f7-8c9e-45a6-a424-db952dae7913 + 7bccc5a6-fe9c-4327-bc94-71a4145f10c6 + 952d7845-4950-46c8-b7db-f2b225738454 + b3f09711-4fbf-4a8e-b2bc-261e271a7038 + 024b9454-8085-4f7f-b78d-374ae04e6449 + e245ae89-2cd8-4eeb-bdab-02401e9653d3 + 1a4b7bad-642e-4b8b-8f52-08f37fd180fb + fb0e1c60-f564-4ca7-a54c-64f022aace86 + 57ef6cc0-58d1-4226-ab71-cde3ca6f704b + dcf24cfb-44a7-488c-8340-a8a777d74df8 + dc724626-0f9a-422c-9353-f4bb373f7b55 + 28 + 04fbc9d3-0b43-41e4-89b6-a1135a0f74fa Group @@ -232904,41 +245450,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + 6b021f56-b194-4210-b9a1-6cef3b7d0848 + Evaluate Length - Create an OpenGL material. + Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 6710d11e-c2fa-4762-ad92-4c4ca21e5e81 - Create Material - Create Material + 8c02be58-19ae-495b-b310-fc5f66c404a0 + Evaluate Length + Evaluate Length - 6214 - -10441 + 8047 + 11178 144 - 104 + 64 - 6298 - -10389 + 8121 + 11210 + + Curve to evaluate + 249ad8b5-5204-406f-8651-f82648b187b9 + Curve + Curve + false + 3b496cef-0e37-44f8-8958-5582008a9393 + 1 + + + + + + 8049 + 11180 + 57 + 20 + + + 8079 + 11190 + + + + + + - Colour of the diffuse channel - 808cb76b-a6f9-4655-a21a-37b34ebde156 - Diffuse - Diffuse + Length factor for curve evaluation + aed0ea78-bc44-4e68-948f-b7cb595659a0 + Length + Length false 0 @@ -232946,14 +245519,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -10439 - 67 + 8049 + 11200 + 57 20 - 6251 - -10429 + 8079 + 11210 @@ -232970,9 +245543,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;201;201;201 - + 1 @@ -232981,12 +245552,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Colour of the specular highlight - 790e9e5c-8b41-49a7-8ee8-57ce3134e091 - Specular - Specular + If True, the Length factor is normalized (0.0 ~ 1.0) + a6dea8b3-4dc3-46d9-8d3e-3ff2afcf105d + Normalized + Normalized false 0 @@ -232994,14 +245565,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -10419 - 67 + 8049 + 11220 + 57 20 - 6251 - -10409 + 8079 + 11230 @@ -233018,9 +245589,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;0;255;255 - + true @@ -233029,75 +245598,166 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Emissive colour of the material - 928b76e9-42b5-4384-8649-290f599dfff0 - Emission - Emission + Point at the specified length + 61eb5d1d-1611-4e4a-8f82-b9e985c7e43b + Point + Point false 0 - + - 6216 - -10399 - 67 + 8136 + 11180 + 53 20 - 6251 - -10389 + 8164 + 11190 - - - 1 + + + + + Tangent vector at the specified length + d7107526-a086-4175-b413-36edc92f8077 + Tangent + Tangent + false + 0 + + + + + + 8136 + 11200 + 53 + 20 + + + 8164 + 11210 + - - - - 1 - {0} - - - - - - 255;0;0;0 - - - - - - - + - Amount of transparency (0.0 = opaque, 1.0 = transparent - 51a2571e-eaf0-4ce5-98f5-d01e50a81aa7 - Transparency - Transparency + Curve parameter at the specified length + badc9323-1f90-4627-aba1-e6a6d9d9c773 + Parameter + Parameter + false + 0 + + + + + + 8136 + 11220 + 53 + 20 + + + 8164 + 11230 + + + + + + + + + + + + b7798b74-037e-4f0c-8ac7-dc1043d093e0 + Rotate + + + + + Rotate an object in a plane. + true + 770bd5fa-d69c-4e56-a5df-7fa7559f7352 + Rotate + Rotate + + + + + + 8053 + 11104 + 138 + 64 + + + 8121 + 11136 + + + + + + Base geometry + 66831f86-56aa-4ba8-a2ac-85f61c7fe7b6 + Geometry + Geometry + true + 3b496cef-0e37-44f8-8958-5582008a9393 + 1 + + + + + + 8055 + 11106 + 51 + 20 + + + 8082 + 11116 + + + + + + + + Rotation angle in radians + e0af105a-095b-4fcb-8b0c-391e76775ebe + Angle + Angle false 0 + false - 6216 - -10379 - 67 + 8055 + 11126 + 51 20 - 6251 - -10369 + 8082 + 11136 @@ -233114,7 +245774,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 3.1415926535897931 @@ -233123,27 +245783,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 60824aa7-4bd3-4eb0-b9ee-56b8e9343f7a - Shine - Shine + + + Rotation plane + 668bd60f-ac51-450b-969a-dd6ae597676d + Plane + Plane false - 0 + 61eb5d1d-1611-4e4a-8f82-b9e985c7e43b + 1 - 6216 - -10359 - 67 + 8055 + 11146 + 51 20 - 6251 - -10349 + 8082 + 11156 @@ -233160,7 +245821,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 100 + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + @@ -233171,10 +245842,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Resulting material - 24632210-ce78-4480-b1de-0506b338fdf7 - Material - Material + Rotated geometry + a3f8e41b-b57b-4a39-b614-4d20e83b344a + Geometry + Geometry false 0 @@ -233182,14 +245853,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -10439 - 43 - 100 + 8136 + 11106 + 53 + 30 - 6336 - -10389 + 8164 + 11121 + + + + + + + + Transformation data + 5760bd68-4cc7-4fa3-a69e-20ae3bc4803b + Transform + Transform + false + 0 + + + + + + 8136 + 11136 + 53 + 30 + + + 8164 + 11151 @@ -233199,87 +245896,85 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + 8073a420-6bec-49e3-9b18-367f6fd76ac3 + Join Curves - - Allows for customized geometry previews + + Join as many curves as possible true - true - 00857e0a-1044-4b3a-a868-cc9a8fb22683 - Custom Preview - Custom Preview - + ce9761ec-b9cb-4d85-8912-d4e55d6c2286 + Join Curves + Join Curves - + - 6245 - -10512 - 82 + 8063 + 11041 + 118 44 - 6313 - -10490 + 8126 + 11063 - - Geometry to preview - true - 88323bbc-29b5-4a84-bb8f-a2529b680eb0 - Geometry - Geometry + + 1 + Curves to join + c620b422-bf88-4189-abc2-69c812d182b6 + Curves + Curves false - 3afa17ac-9047-4912-88b0-68f86fd95700 - 1 + 3b496cef-0e37-44f8-8958-5582008a9393 + a3f8e41b-b57b-4a39-b614-4d20e83b344a + 2 - 6247 - -10510 - 51 + 8065 + 11043 + 46 20 - 6274 - -10500 + 8089.5 + 11053 - - The material override - 62a32fe2-05b1-473f-8e93-e0f27f0013b7 - Material - Material + + Preserve direction of input curves + 9a7d8c6a-9853-4e51-b4b2-ed2e5a1d5df8 + Preserve + Preserve false - 24632210-ce78-4480-b1de-0506b338fdf7 - 1 + 0 - 6247 - -10490 - 51 + 8065 + 11063 + 46 20 - 6274 - -10480 + 8089.5 + 11073 @@ -233295,18 +245990,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 + + false @@ -233315,11 +246000,243 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + + 1 + Joined curves and individual curves that could not be joined. + c51abc21-5ba2-403f-85b8-0c1f39918fd0 + Curves + Curves + false + 0 + + + + + + 8141 + 11043 + 38 + 40 + + + 8161.5 + 11063 + + + + + - + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + 510fc9ef-475f-4c49-84c9-7aaf2eef8654 + 44749250-6b73-416e-860a-b02fc977fb2c + f661b51e-e4dc-43fe-bad3-489f23f1f015 + f5774bb8-b16f-43a6-b6f9-3c1f5b5eb901 + 07b4f452-14fe-4d9b-8911-2846ce8a2353 + 8c02be58-19ae-495b-b310-fc5f66c404a0 + 770bd5fa-d69c-4e56-a5df-7fa7559f7352 + ce9761ec-b9cb-4d85-8912-d4e55d6c2286 + f963d61a-6051-4fca-bfa8-12c183cd9a4c + a96089c8-20b0-4250-a325-891b7b9f830c + 2025ce4e-fbc9-4398-8fda-8fc80e82a137 + b89d07a9-2a0d-420a-b0a2-253dec5b50d8 + 00297aca-0ed9-4168-8a7b-f8bc7af279a7 + 3370ab98-59d6-4781-9424-2ba5314436b7 + 95dbd796-9ad7-4edf-ae84-6721d7d78b1a + 15 + 111f7ef0-5533-41a0-8f97-1f2824ae0f1b + Group + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 902ae363-bc4e-4225-b0aa-6512f42e3056 + Panel + + false + 0 + 1ec7fd42-02f6-4d2a-8dcb-eaffe61fb223 + 1 + Double click to edit panel content… + + + + + + 8062 + 15969 + 145 + 20 + + 0 + 0 + 0 + + 8062.201 + 15969.57 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + f963d61a-6051-4fca-bfa8-12c183cd9a4c + Curve + Curve + false + c51abc21-5ba2-403f-85b8-0c1f39918fd0 + 1 + + + + + + 8101 + 11003 + 50 + 24 + + + 8126.781 + 11015.67 + + + + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + f963d61a-6051-4fca-bfa8-12c183cd9a4c + 1 + b4605701-a629-4043-bcf8-ee28cc04c7fe + Group + Curve + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 34c68c32-0f2d-4777-b824-a8ce465c3b73 + Panel + + false + 0 + 0 + 0.35721403168191375/4/4 + + + + + + 7906 + 16154 + 439 + 20 + + 0 + 0 + 0 + + 7906.762 + 16154.89 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -233329,7 +246246,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - d47e9bf9-b6e7-41ae-91ee-94a7f7c67c9d + 906095ab-0ea4-4cac-8c54-56667688186f Evaluate Length Evaluate Length @@ -233337,39 +246254,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - -10600 + 8050 + 10915 144 64 - 6288 - -10568 + 8124 + 10947 Curve to evaluate - c94d0827-8a08-4e6c-b2d5-7220d0feffd1 + 9a804ca7-404e-4300-b280-ec86cab04309 Curve Curve false - 3afa17ac-9047-4912-88b0-68f86fd95700 + c51abc21-5ba2-403f-85b8-0c1f39918fd0 1 - 6216 - -10598 + 8052 + 10917 57 20 - 6246 - -10588 + 8082 + 10927 @@ -233378,7 +246295,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 3d928d8a-0db2-476a-a761-ac2a006daec8 + bac607de-967f-4a63-8d16-23305d9287c6 Length Length false @@ -233388,14 +246305,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -10578 + 8052 + 10937 57 20 - 6246 - -10568 + 8082 + 10947 @@ -233424,7 +246341,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 76ece4eb-7402-43c2-9740-9828f87ad2c8 + 682151d0-992e-42cd-bc59-7661fb865767 Normalized Normalized false @@ -233434,14 +246351,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -10558 + 8052 + 10957 57 20 - 6246 - -10548 + 8082 + 10967 @@ -233470,7 +246387,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - a38a8b55-33da-43fc-b2d1-87e3f719ba5b + 1f8cecaf-ede6-449a-a79d-788558a29fc0 Point Point false @@ -233480,577 +246397,998 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -10598 + 8139 + 10917 53 20 - 6331 - -10588 + 8167 + 10927 + + + + + + + + Tangent vector at the specified length + 4283cfb4-705b-490e-b188-be4bf6ab0a23 + Tangent + Tangent + false + 0 + + + + + + 8139 + 10937 + 53 + 20 + + + 8167 + 10947 + + + + + + + + Curve parameter at the specified length + 129f3efa-1d11-48b2-ba10-a2d1c5d2840c + Parameter + Parameter + false + 0 + + + + + + 8139 + 10957 + 53 + 20 + + + 8167 + 10967 + + + + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 24fcb6d5-77f8-44b7-aa3c-30d4fd7e1f3f + Expression + Expression + + + + + + 8025 + 10693 + 194 + 28 + + + 8125 + 10707 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 131934da-b49b-4f50-b99c-5fcc71fb91f1 + Variable O + O + true + 9e3a62c5-8f01-4569-ad07-4b9b4aef8678 + 1 + + + + + + 8027 + 10695 + 14 + 24 + + + 8035.5 + 10707 + + + + + + + + Result of expression + 2bca9ca4-d396-4679-a9dd-1a20536fd177 + Result + + false + 0 + + + + + + 8208 + 10695 + 9 + 24 + + + 8214 + 10707 + + + + + + + + + + + + + + 9abae6b7-fa1d-448c-9209-4a8155345841 + Deconstruct + + + + + Deconstruct a point into its component parts. + true + 18bd219f-a3d0-46da-9871-6957c43a0cb5 + Deconstruct + Deconstruct + + + + + + 8056 + 10827 + 132 + 64 + + + 8103 + 10859 + + + + + + Input point + b3f3739b-1f43-42d0-9809-3b2029e075c1 + Point + Point + false + 1f8cecaf-ede6-449a-a79d-788558a29fc0 + 1 + + + + + + 8058 + 10829 + 30 + 60 + + + 8074.5 + 10859 + + + + + + + + Point {x} component + 9e3a62c5-8f01-4569-ad07-4b9b4aef8678 + X component + X component + false + 0 + + + + + + 8118 + 10829 + 68 + 20 + + + 8153.5 + 10839 + + + + + + + + Point {y} component + 9799f7ae-be2e-498c-b8a3-560aedb14e14 + Y component + Y component + false + 0 + + + + + + 8118 + 10849 + 68 + 20 + + + 8153.5 + 10859 + + + + + + + + Point {z} component + e101d7b5-a159-445e-930f-81d087714a60 + Z component + Z component + false + 0 + + + + + + 8118 + 10869 + 68 + 20 + + + 8153.5 + 10879 - - - Tangent vector at the specified length - fbbf78a3-5b7c-4fcd-bbbe-f5b06202b9db - Tangent - Tangent - false - 0 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 58946440-db24-4c84-a87c-3dd2d9cd8b8b + Panel + + false + 0 + 2bca9ca4-d396-4679-a9dd-1a20536fd177 + 1 + Double click to edit panel content… + + + + + + 8045 + 10669 + 160 + 20 + + 0 + 0 + 0 + + 8045.551 + 10669.25 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + b079525f-4d6a-4a61-9dd0-d83f8f29f7b6 + Expression + Expression + + + + + + 8025 + 10607 + 194 + 28 + + + 8125 + 10621 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + c9fa8a55-4cdd-4509-be06-42812129bfcb + Variable O + O + true + 9799f7ae-be2e-498c-b8a3-560aedb14e14 + 1 + + + + + + 8027 + 10609 + 14 + 24 + + + 8035.5 + 10621 + + + + + + + + Result of expression + a5e69787-364e-494d-8367-e4c02a49a5b5 + Result + + false + 0 + + + + + + 8208 + 10609 + 9 + 24 + + + 8214 + 10621 + + + + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 14182fa3-b47c-4a5a-bd3c-2f84a5580f05 + Panel + + false + 0 + a5e69787-364e-494d-8367-e4c02a49a5b5 + 1 + Double click to edit panel content… + + + + + + 8045 + 10580 + 160 + 20 + + 0 + 0 + 0 + + 8045.551 + 10580.82 + - - - - - 6303 - -10578 - 53 - 20 - - - 6331 - -10568 - - - - - - - Curve parameter at the specified length - 57c932ef-9a6c-44dc-ab68-343443411079 - Parameter - Parameter - false - 0 + + + + 255;255;255;255 + + false + false + true + false + false + true - - - - - 6303 - -10558 - 53 - 20 - - - 6331 - -10548 - - - - - + - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 - Interpolate + 9c85271f-89fa-4e9f-9f4a-d75802120ccc + Division - Create an interpolated curve through a set of points. + Mathematical division true - c48dccb2-49d0-4e50-986f-3bd136b8c34d - Interpolate - Interpolate + 34a720e4-9506-4466-975a-89e09f1ac39b + Division + Division - + - 6224 - -10705 - 125 - 84 + 8081 + 10505 + 82 + 44 - 6291 - -10663 + 8112 + 10527 - - 1 - Interpolation points - 39fdd21b-9f87-48ca-8963-b6cf3e3abd02 - Vertices - Vertices + + Item to divide (dividend) + f92c939b-19f2-40dd-a388-ef7e2eee401d + A + A false - a38a8b55-33da-43fc-b2d1-87e3f719ba5b + 58946440-db24-4c84-a87c-3dd2d9cd8b8b 1 - 6226 - -10703 - 50 + 8083 + 10507 + 14 20 - 6252.5 - -10693 + 8091.5 + 10517 - - Curve degree - fc281441-c467-4b85-b640-7cea7b984d51 - Degree - Degree + + Item to divide with (divisor) + f1652992-2060-41cb-8210-3ed9696a267d + B + B false - 0 + 14182fa3-b47c-4a5a-bd3c-2f84a5580f05 + 1 - + - 6226 - -10683 - 50 + 8083 + 10527 + 14 20 - 6252.5 - -10673 + 8091.5 + 10537 - - - 1 - - - - - 1 - {0} - - - - - 1 - - - - - - - + - Periodic curve - a1dfc547-2793-4147-a986-813387e7c992 - Periodic - Periodic + The result of the Division + c39d354a-b961-4485-8489-268a4ac111df + Result + Result false 0 - + - 6226 - -10663 - 50 - 20 + 8127 + 10507 + 34 + 40 - 6252.5 - -10653 + 8145.5 + 10527 - - - 1 + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + b23d471d-1d4b-477d-ad43-cabf2f87b37c + Panel + + false + 0 + 1ec7fd42-02f6-4d2a-8dcb-eaffe61fb223 + 1 + Double click to edit panel content… + + + + + + 8045 + 10433 + 160 + 20 + + 0 + 0 + 0 + + 8045.79 + 10433.31 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + f77be080-8db0-43ba-9484-609a07f57db7 + Expression + Expression + + + + + + 8025 + 10458 + 194 + 28 + + + 8125 + 10472 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + d66fea5e-53ae-43c8-a1ac-f0605e5f3482 + Variable O + O + true + c39d354a-b961-4485-8489-268a4ac111df + 1 - + - 1 - {0} + + 8027 + 10460 + 14 + 24 + + + 8035.5 + 10472 + - - - - false - - - - - - - - Knot spacing (0=uniform, 1=chord, 2=sqrtchord) - 2b52f8a9-e33e-429e-b7ef-e9f83e428487 - KnotStyle - KnotStyle - false - 0 - - - - - - 6226 - -10643 - 50 - 20 - - - 6252.5 - -10633 - - - - - - 1 + + + Result of expression + 031ee005-5736-4137-adc6-7bc7bd3e2cef + Result + + false + 0 - + - 1 - {0} + + 8208 + 10460 + 9 + 24 + + + 8214 + 10472 + - - - - 2 - - - - - - Resulting nurbs curve - ca0e27ed-ccee-49a0-ab39-9084421fe651 - Curve - Curve - false - 0 - - - - - - 6306 - -10703 - 41 - 26 - - - 6328 - -10689.67 - - - - - - - - Curve length - 38a40516-4eb2-4b9a-9ee4-2d07d9a114a5 - Length - Length - false - 0 - - - - - - 6306 - -10677 - 41 - 27 - - - 6328 - -10663 - - - - - - - - Curve domain - 7375ad85-6b39-45fb-9e36-ca04bf24e6dd - Domain - Domain - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 1ec7fd42-02f6-4d2a-8dcb-eaffe61fb223 + Relay + + false + 031ee005-5736-4137-adc6-7bc7bd3e2cef + 1 + + + + + + 8102 + 10383 + 40 + 16 + + + 8122 + 10391 + - - - - - 6306 - -10650 - 41 - 27 - - - 6328 - -10636.33 - - - - - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + a0d62394-a118-422d-abb3-6af115c75b25 + Addition - Create an OpenGL material. + Mathematical addition true - 75aa17d3-ce8b-4fa1-9a16-e9664097ca23 - Create Material - Create Material + d3dafb38-cf4d-430a-8c1a-82577a95fde1 + Addition + Addition - + - 6214 - -10832 - 144 - 104 + 8081 + 10320 + 82 + 44 - 6298 - -10780 + 8112 + 10342 - - - Colour of the diffuse channel - e8cf0bd4-f66f-4a2b-852d-af5298436a00 - Diffuse - Diffuse - false - 0 + + + 2 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 6216 - -10830 - 67 - 20 - - - 6251 - -10820 - - - - - - 1 + + + + First item for addition + 6f0160a5-eea3-4d39-97ee-96c5aba179ce + A + A + true + 14182fa3-b47c-4a5a-bd3c-2f84a5580f05 + 1 - + - 1 - {0} + + 8083 + 10322 + 14 + 20 + + + 8091.5 + 10332 + - - - - - 255;176;176;176 - - - - - - - - - Colour of the specular highlight - f846e58e-c19f-49e0-bbf4-0f87550a2cff - Specular - Specular - false - 0 - - - - - - 6216 - -10810 - 67 - 20 - - - 6251 - -10800 - - - - - - 1 + + + Second item for addition + e9cc859b-6874-4bbf-b6fd-0f696411867f + B + B + true + 58946440-db24-4c84-a87c-3dd2d9cd8b8b + 1 - + - 1 - {0} + + 8083 + 10342 + 14 + 20 + + + 8091.5 + 10352 + - - - - - 255;0;255;255 - - - - - - - - - Emissive colour of the material - 6a18debe-1aa8-4dde-9e7f-4d92dc0d3688 - Emission - Emission - false - 0 - - - - - - 6216 - -10790 - 67 - 20 - - - 6251 - -10780 - - - - - - 1 + + + Result of addition + 7cbc8ae8-aefb-414a-a312-397238afa1f4 + Result + Result + false + 0 - + - 1 - {0} + + 8127 + 10322 + 34 + 40 + + + 8145.5 + 10342 + - - - - - 255;0;0;0 - - - - - - - Amount of transparency (0.0 = opaque, 1.0 = transparent - 3045769b-fea1-412f-84c9-01e91a8ba81e - Transparency - Transparency + + + + + + + 9c85271f-89fa-4e9f-9f4a-d75802120ccc + Division + + + + + Mathematical division + true + 7d77eb2e-316c-44ad-a804-af761653790e + Division + Division + + + + + + 8081 + 10170 + 82 + 44 + + + 8112 + 10192 + + + + + + Item to divide (dividend) + 0361bcd2-bbf1-4b61-99ea-1c719c12719d + A + A false - 0 + d95faed3-11b6-496c-8a6a-1ef2c4bd2d10 + 1 - + - 6216 - -10770 - 67 + 8083 + 10172 + 14 20 - 6251 - -10760 + 8091.5 + 10182 - - - 1 - - - - - 1 - {0} - - - - - 0.5 - - - - - - - + - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - adbbee1f-fdac-4305-b768-a15d2ea15a99 - Shine - Shine + Item to divide with (divisor) + 0e125a32-31aa-4ba2-a90d-e020282d8e4a + B + B false 0 @@ -234058,14 +247396,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -10750 - 67 + 8083 + 10192 + 14 20 - 6251 - -10740 + 8091.5 + 10202 @@ -234081,8 +247419,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 100 + + Grasshopper.Kernel.Types.GH_Integer + 2 @@ -234093,10 +247432,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Resulting material - adbc4fb7-b2d0-495a-8a00-242ba2310cee - Material - Material + The result of the Division + 7c057709-36de-4ecc-b8c8-84a5512bad27 + Result + Result false 0 @@ -234104,14 +247443,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -10830 - 43 - 100 + 8127 + 10172 + 34 + 40 - 6336 - -10780 + 8145.5 + 10192 @@ -234121,117 +247460,94 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Allows for customized geometry previews + + Evaluate an expression + FORMAT("{0:R}",O) true - true - c6757a5d-3bcb-4510-8358-6c6a55b0348d - Custom Preview - Custom Preview - + d81a926e-5178-4ff0-ba08-528fcc9332ed + Expression + Expression - + - 6245 - -10898 - 82 - 44 + 8025 + 10122 + 194 + 28 - 6313 - -10876 + 8125 + 10136 - - - Geometry to preview - true - 253fc2a8-b56b-453f-8cd8-80dda2a30e65 - Geometry - Geometry - false - ca0e27ed-ccee-49a0-ab39-9084421fe651 - 1 - - - - - - 6247 - -10896 - 51 - 20 - - - 6274 - -10886 - - - - - - - - The material override - 6d362eff-b007-4fe5-a470-ee02a4c14e1b - Material - Material - false - adbc4fb7-b2d0-495a-8a00-242ba2310cee - 1 + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - 6247 - -10876 - 51 - 20 - - - 6274 - -10866 - + + + Expression variable + c9f802fb-afbd-4d72-94f5-6f9bd8eebbaa + Variable O + O + true + 7c057709-36de-4ecc-b8c8-84a5512bad27 + 1 + + + + + 8027 + 10124 + 14 + 24 + + + 8035.5 + 10136 + + + + - - - 1 + + + Result of expression + 1af44a73-62fb-4e79-849b-eb3111eb48c3 + Result + + false + 0 - + - 1 - {0} + + 8208 + 10124 + 9 + 24 + + + 8214 + 10136 + - - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 - - - @@ -234241,153 +247557,260 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef - Quick Graph + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - 1 - Display a set of y-values as a graph - 963ddac3-aa83-476b-aa74-b4f6ef5367bd - Quick Graph - Quick Graph + A panel for custom notes and text values + 04fc60b8-cb43-4c80-9842-6251c5b8f0ad + Panel + false - 0 - fd9f8f17-ea37-42e6-a0c9-e263114da7b1 + 0 + 1af44a73-62fb-4e79-849b-eb3111eb48c3 1 + Double click to edit panel content… - + - + - 6212 - -9834 - 150 - 150 + 8045 + 10097 + 160 + 20 + 0 + 0 + 0 - 6212.106 - -9833.009 + 8045.551 + 10097.17 - -1 + + + + + + 255;255;255;255 + + false + false + true + false + false + true - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - b254e5d4-ce8a-4e90-b368-2b8eb4b0417d - 451ff23e-89b8-402c-80d2-64b65759d57e - c83c505d-8ef4-4b52-ba92-6bcecab4d890 - ca7e90ca-36de-4b85-91dd-2a6bfb87f411 - d2fbc32e-469f-4f0b-93fb-f74302684933 - 8d9eea06-9076-4a6f-9483-ad59d9ef3391 - 908bebb3-fbd6-4b4e-b2f6-d2736d675238 - 60dc3701-2781-4a3c-894d-37a06a9d5c61 - fda64ac3-64ee-44d2-a85b-dbf06a8abab6 - 596517f6-713f-4075-9483-f7a574b0e19e - 5d884223-a380-4cfe-930f-a9443533a48d - bdc296e4-56d8-4c36-b73c-ab2b716e23aa - 546f285b-4beb-4144-9382-320016283c77 - adcf5e4a-a298-48ab-9df6-dd3f9f0b4650 - 3d832594-c250-49c3-9bff-92f1a21aba3b - c8458fc2-22d5-49ec-9526-921fffc74c78 - 8063539f-a3dc-466d-9ba3-7180c7e62bf9 - 00fa5c8a-02eb-4761-95cf-17938ac4d336 - 7e1bcab0-791a-4cf6-9d15-abdf3cb57708 - 068d8357-a8c2-4f51-9165-b74a5e0a9cc5 - 7d567dbe-59c9-46d3-9655-4410f60a7d5b - e5a8f892-036a-46a8-b974-6fbab0908172 - d1d65df3-8df7-492c-a128-ff12057e14c9 - bb1e236b-c251-43e2-a46f-147a0c41ea1e - 5d6f3284-f12d-4c9a-8dc5-da04ec4cd217 - fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f - b5316373-0425-4894-a649-441530005892 - bcd02164-22fd-4082-b198-f00c44c0d50c - fb987159-f677-435a-b88f-f7b7c184e0ed - 58175766-8ff2-46f7-b4a8-e48cfff68dc2 - 7f0e5128-4571-48ea-b8e6-5e2d9f8f89f4 - ed472bf0-125b-4f32-b42b-39c992e6d9cb - f5fa8291-dd0e-4bfe-ac98-6c010ce17e83 - 4bdc1d70-a5c8-4920-b546-4ff1c066b8aa - 34 - 7352d3fd-f3c9-4c6b-a1b1-d11278b90842 - Group + + A panel for custom notes and text values + d95faed3-11b6-496c-8a6a-1ef2c4bd2d10 + Panel + false + 0 + f9e060bc-9dec-48a4-9541-91dea68acb85 + 1 + Double click to edit panel content… + + + + + + 8045 + 10249 + 160 + 20 + + 0 + 0 + 0 + + 8045.551 + 10249.08 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 0508f01a-30d3-4b6a-a0ed-0a202d878ed9 + Expression + Expression - - + + + + + 8025 + 10273 + 194 + 28 + + + 8125 + 10287 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 99dd5149-f489-4d5a-b264-dcb9ca02bc27 + Variable O + O + true + 7cbc8ae8-aefb-414a-a312-397238afa1f4 + 1 + + + + + + 8027 + 10275 + 14 + 24 + + + 8035.5 + 10287 + + + + + + + + Result of expression + f9e060bc-9dec-48a4-9541-91dea68acb85 + Result + + false + 0 + + + + + + 8208 + 10275 + 9 + 24 + + + 8214 + 10287 + + + + + + + - + - afb96615-c59a-45c9-9cac-e27acb1c7ca0 - Explode + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Explode a curve into smaller segments. + Scale an object uniformly in all directions. true - b254e5d4-ce8a-4e90-b368-2b8eb4b0417d - Explode - Explode + 9918aa64-5ab0-4b67-9da7-34971641f129 + Scale + Scale - + - 6218 - -11035 - 136 - 44 + 8045 + 9999 + 154 + 64 - 6285 - -11013 + 8129 + 10031 - Curve to explode - 6c16ec13-86b1-4b0e-b6e1-b21e094c8417 - Curve - Curve - false - ca0e27ed-ccee-49a0-ab39-9084421fe651 + Base geometry + 11060936-4307-4576-9c16-fdf9336dea80 + Geometry + Geometry + true + f963d61a-6051-4fca-bfa8-12c183cd9a4c 1 - 6220 - -11033 - 50 + 8047 + 10001 + 67 20 - 6246.5 - -11023 + 8090 + 10011 @@ -234395,10 +247818,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Recursive decomposition until all segments are atomic - d4640314-e16a-4ab9-b894-b6c3a9c9923e - Recursive - Recursive + Center of scaling + cac8a546-68e5-433a-80f0-9aba8a6826de + Center + Center false 0 @@ -234406,14 +247829,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6220 - -11013 - 50 + 8047 + 10021 + 67 20 - 6246.5 - -11003 + 8090 + 10031 @@ -234429,8 +247852,61 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - true + + 0 + 0 + 0 + + + + + + + + + + + + Scaling factor + ee1bcfee-6303-4bfa-8c99-f0308c9abbbb + 1/X + Factor + Factor + false + 04fc60b8-cb43-4c80-9842-6251c5b8f0ad + 1 + + + + + + 8047 + 10041 + 67 + 20 + + + 8090 + 10051 + + + + + + 1 + + + + + 1 + {0} + + + + + 0.5 @@ -234440,12 +247916,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 1 - Exploded segments that make up the base curve - c2f359e4-4de5-4460-8daf-06621c5de358 - Segments - Segments + + Scaled geometry + 710227ff-cb40-4c17-8fea-eb589645eb71 + Geometry + Geometry false 0 @@ -234453,26 +247928,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6300 - -11033 - 52 - 20 + 8144 + 10001 + 53 + 30 - 6327.5 - -11023 + 8172 + 10016 - - 1 - Vertices of the exploded segments - 67d792f8-a397-4d8b-a7e0-59fd731c4342 - Vertices - Vertices + + Transformation data + d905039b-733f-4243-b0b3-18b579a6ded3 + Transform + Transform false 0 @@ -234480,14 +247954,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6300 - -11013 - 52 - 20 + 8144 + 10031 + 53 + 30 - 6327.5 - -11003 + 8172 + 10046 @@ -234497,7 +247971,193 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + 2ba6a24e-0e32-4f6a-8b0f-79f59832fa31 + Curve + Curve + false + 710227ff-cb40-4c17-8fea-eb589645eb71 + 1 + + + + + + 8100 + 9413 + 50 + 24 + + + 8125 + 9425.673 + + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 85494515-55f0-4128-b5cd-b3c98b44cfee + Expression + Expression + + + + + + 8025 + 10780 + 194 + 28 + + + 8125 + 10794 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 9ec4dcb7-c199-4f5b-b8ea-869518c0ed74 + Variable O + O + true + e101d7b5-a159-445e-930f-81d087714a60 + 1 + + + + + + 8027 + 10782 + 14 + 24 + + + 8035.5 + 10794 + + + + + + + + Result of expression + d14c0e45-c39a-4e5b-875e-6cffbf8668b0 + Result + + false + 0 + + + + + + 8208 + 10782 + 9 + 24 + + + 8214 + 10794 + + + + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 2b4b7a19-08be-497b-af3c-3d3c59efea27 + Panel + + false + 0 + d14c0e45-c39a-4e5b-875e-6cffbf8668b0 + 1 + Double click to edit panel content… + + + + + + 8046 + 10755 + 160 + 20 + + 0 + 0 + 0 + + 8046.421 + 10755.02 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length @@ -234507,7 +248167,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true - 451ff23e-89b8-402c-80d2-64b65759d57e + ce3f78da-5ab5-42a6-bdad-9565a8a03805 Evaluate Length Evaluate Length @@ -234515,39 +248175,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6214 - -11118 + 8050 + 9789 144 64 - 6288 - -11086 + 8124 + 9821 Curve to evaluate - b0868495-bd30-4e38-bf23-e05f9bffadde + d0766adb-ad80-4e46-a7aa-f21f3c98273c Curve Curve false - c2f359e4-4de5-4460-8daf-06621c5de358 + 710227ff-cb40-4c17-8fea-eb589645eb71 1 - 6216 - -11116 + 8052 + 9791 57 20 - 6246 - -11106 + 8082 + 9801 @@ -234556,7 +248216,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Length factor for curve evaluation - 3239d27a-3956-4161-b66f-1eb5d89c20d7 + aceee73f-1914-48fb-8fdf-df722f43240b Length Length false @@ -234566,14 +248226,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -11096 + 8052 + 9811 57 20 - 6246 - -11086 + 8082 + 9821 @@ -234590,7 +248250,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 1 @@ -234602,7 +248262,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default If True, the Length factor is normalized (0.0 ~ 1.0) - 341759dc-221e-4dee-8038-b4ff3eb454ba + 8b7bb646-15f8-414e-b3c5-a3ba346ca9a2 Normalized Normalized false @@ -234612,14 +248272,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -11076 + 8052 + 9831 57 20 - 6246 - -11066 + 8082 + 9841 @@ -234648,7 +248308,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Point at the specified length - 8219b582-1576-4bfa-9f90-be383d8c3e99 + af699c8c-5c50-43d9-bb67-4778ea85eb00 Point Point false @@ -234658,14 +248318,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -11116 + 8139 + 9791 53 20 - 6331 - -11106 + 8167 + 9801 @@ -234674,7 +248334,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Tangent vector at the specified length - f5d643db-9bfa-4764-a8ac-9188c2095cbf + c318595b-4f36-4243-8d9b-d88f5217e2fc Tangent Tangent false @@ -234684,14 +248344,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -11096 + 8139 + 9811 53 20 - 6331 - -11086 + 8167 + 9821 @@ -234700,7 +248360,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Curve parameter at the specified length - 36e99cfe-8c5e-455c-b97c-82bb0b6dfc15 + 5a3f04fb-0da5-470a-9a9c-e90fee050c8b Parameter Parameter false @@ -234710,14 +248370,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -11076 + 8139 + 9831 53 20 - 6331 - -11066 + 8167 + 9841 @@ -234727,358 +248387,916 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c619bc9-39fd-4717-82a6-1e07ea237bbe - Line SDL + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 8124fdfd-f035-4abd-9169-439e518e8fd9 + Expression + Expression + + + + + + 8025 + 9572 + 194 + 28 + + + 8125 + 9586 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + aa5926c6-ce5b-4fbf-917c-ce56f6d92748 + Variable O + O + true + 32d58bec-9da0-4402-97f7-b8d91213a33a + 1 + + + + + + 8027 + 9574 + 14 + 24 + + + 8035.5 + 9586 + + + + + + + + Result of expression + a4316d12-aa03-4b8c-a8f9-e11bc9679026 + Result + + false + 0 + + + + + + 8208 + 9574 + 9 + 24 + + + 8214 + 9586 + + + + + + + + + + + + + + 9abae6b7-fa1d-448c-9209-4a8155345841 + Deconstruct - Create a line segment defined by start point, tangent and length.} + Deconstruct a point into its component parts. true - c83c505d-8ef4-4b52-ba92-6bcecab4d890 - Line SDL - Line SDL + 5385f3a6-9b43-4723-aa36-daf0aa49872d + Deconstruct + Deconstruct - 6225 - -12751 - 122 + 8056 + 9706 + 132 64 - 6305 - -12719 + 8103 + 9738 - Line start point - c5133e4d-4f7b-4b9e-86db-4728e0c74fe1 - Start - Start + Input point + 503268c3-53d6-4e94-bec2-df44896b5504 + Point + Point false - 8219b582-1576-4bfa-9f90-be383d8c3e99 + af699c8c-5c50-43d9-bb67-4778ea85eb00 1 - 6227 - -12749 - 63 + 8058 + 9708 + 30 + 60 + + + 8074.5 + 9738 + + + + + + + + Point {x} component + 32d58bec-9da0-4402-97f7-b8d91213a33a + X component + X component + false + 0 + + + + + + 8118 + 9708 + 68 20 - 6268 - -12739 + 8153.5 + 9718 - - - Line tangent (direction) - 9184b349-f063-4671-b733-cc5fcd0509da - Direction - Direction + + + Point {y} component + 61dde666-f31d-4f8a-871d-6f05651570e3 + Y component + Y component false - 7567cf8f-c1ce-4de5-802b-ab02be89c5c6 - 1 + 0 - + - 6227 - -12729 - 63 + 8118 + 9728 + 68 20 - 6268 - -12719 + 8153.5 + 9738 - - - 1 + + + + + Point {z} component + 2528f591-0dc2-4a59-ba3b-ee7b21080620 + Z component + Z component + false + 0 + + + + + + 8118 + 9748 + 68 + 20 + + + 8153.5 + 9758 + + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 91547ad4-5d3e-44c3-9077-24b2b8c5a952 + Panel + + false + 0 + a4316d12-aa03-4b8c-a8f9-e11bc9679026 + 1 + Double click to edit panel content… + + + + + + 8045 + 9542 + 160 + 20 + + 0 + 0 + 0 + + 8045.801 + 9542.593 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 584defcb-f409-4ae3-acc7-3250daf04695 + Expression + Expression + + + + + + 8025 + 9486 + 194 + 28 + + + 8125 + 9500 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 759e9d8e-354c-41c0-9583-8611fe0d5f23 + Variable O + O + true + 61dde666-f31d-4f8a-871d-6f05651570e3 + 1 + + + + + + 8027 + 9488 + 14 + 24 + + + 8035.5 + 9500 + + + + + + + + Result of expression + 7edc8659-2794-4785-b201-36e3e61be04e + Result + + false + 0 + + + + + + 8208 + 9488 + 9 + 24 + + + 8214 + 9500 + + + + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 2d94a462-a4d9-4091-8ec9-85dae18e9288 + Panel + + false + 0 + 7edc8659-2794-4785-b201-36e3e61be04e + 1 + Double click to edit panel content… + + + + + + 8045 + 9456 + 160 + 20 + + 0 + 0 + 0 + + 8045.811 + 9456.964 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 8bc090b2-1cfe-4030-8d6e-2589ef5fc1d2 + Expression + Expression + + + + + + 8025 + 9658 + 194 + 28 + + + 8125 + 9672 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 1ebb5553-2125-454c-bd8e-e2ec643251c5 + Variable O + O + true + 2528f591-0dc2-4a59-ba3b-ee7b21080620 + 1 + + + + + + 8027 + 9660 + 14 + 24 + + + 8035.5 + 9672 + + + + + + + + Result of expression + b0465dcd-ecff-4f5b-8e91-8f7352944520 + Result + + false + 0 + + + + + + 8208 + 9660 + 9 + 24 + + + 8214 + 9672 + + + + + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 0027f0c1-5050-4dbc-8669-7edb7e1bb3aa + Panel + + false + 0 + b0465dcd-ecff-4f5b-8e91-8f7352944520 + 1 + Double click to edit panel content… + + + + + + 8045 + 9628 + 160 + 20 + + 0 + 0 + 0 + + 8045.551 + 9628.804 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 25bb5f8c-2162-4dc0-985e-7429a6b49079 + Panel + + false + 0 + 0 + 1 16 0.35721403168191375 +1 256 0.0014014999884235925 +1 4096 + + + + + + 7939 + 16237 + 379 + 104 + + 0 + 0 + 0 + + 7939.018 + 16237.91 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 31a00996-da6d-49e9-8d0e-25507cfc42ac + Panel + + false + 0 + 76aef200-b7ff-4fae-b361-945b32cdb9bf + 1 + Double click to edit panel content… + + + + + + 7957 + 12537 + 337 + 276 + + 0 + 0 + 0 + + 7957.741 + 12537.37 + + + + + + + 255;255;255;255 + + true + true + true + false + false + true + + + + + + + + + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression + + + + + Evaluate an expression + FORMAT("{0:R}",O) + true + 76af7bf8-4826-430a-8a0c-c259127bf83e + Expression + Expression + + + + + + 8025 + 12824 + 194 + 28 + + + 8125 + 12838 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + 3232a0ce-e249-4787-985f-a678ec95c516 + Variable O + O + true + ef15fe2e-780f-42bf-bb3a-27972196f6e3 + 1 - + - 1 - {0} + + 8027 + 12826 + 14 + 24 + + + 8035.5 + 12838 + - - - - - 0 - 0 - 1 - - - - - - - - - Line length - c2760c0f-f691-4a98-9e14-69481a1427cf - ABS(X) - Length - Length - false - 295635ee-a9ce-4ef3-9c2b-12e905901756 - 1 - - - - - - 6227 - -12709 - 63 - 20 - - - 6268 - -12699 - - - - - - 1 + + + Result of expression + 76aef200-b7ff-4fae-b361-945b32cdb9bf + Result + + false + 0 - + - 1 - {0} + + 8208 + 12826 + 9 + 24 + + + 8214 + 12838 + - - - - 0.015625 - - - - - - Line segment - ab4c4690-4e7b-4578-b19a-e0204f2db4d4 - Line - Line - false - 0 - - - - - - 6320 - -12749 - 25 - 60 - - - 6334 - -12719 - - - - - - + - dd17d442-3776-40b3-ad5b-5e188b56bd4c - Relative Differences + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - Compute relative differences for a list of data - true - ca7e90ca-36de-4b85-91dd-2a6bfb87f411 - Relative Differences - Relative Differences + + Contains a collection of floating point numbers + 0fe328dc-c652-4dc9-b022-3bb3d579a927 + Number + Number + false + 841bc79c-9937-423d-9430-76e4ebfeb004 + 1 - + - 6222 - -11461 - 128 - 28 + 8118 + 17220 + 50 + 24 - 6275 - -11447 + 8143.434 + 17232.34 - - - 1 - List of data to operate on (numbers or points or vectors allowed) - c56e837c-07e4-4ca1-8598-fafa1590e376 - Values - Values - false - 38334ac4-d96b-478c-92c5-f4e557c4d25c - 1 - - - - - - 6224 - -11459 - 36 - 24 - - - 6243.5 - -11447 - - - - - - - - 1 - Differences between consecutive items - 4d51bf26-7a98-4b64-a575-5e1c5e58b777 - Differenced - Differenced - false - 0 - - - - - - 6290 - -11459 - 58 - 24 - - - 6320.5 - -11447 - - - - - - - - f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 - Replace Nulls + + + cae9fe53-6d63-44ed-9d6d-13180fbf6f89 + 1c9de8a1-315f-4c56-af06-8f69fee80a7a + Curve Graph Mapper - - Replace nulls or invalid data with other data + + Remap values with a custom graph using input curves. true - d2fbc32e-469f-4f0b-93fb-f74302684933 - Replace Nulls - Replace Nulls + 9c677202-caf2-4f9b-8a3e-bd9591051970 + true + Curve Graph Mapper + Curve Graph Mapper - + - 6218 - -11405 - 136 - 44 + 7953 + 13599 + 160 + 224 - 6304 - -11383 + 8021 + 13711 - + 1 - Items to test for null - 3565bd24-0f13-4822-a917-637f6c0a1d8e - Items - Items + One or multiple graph curves to graph map values with + 9052f46c-8799-4d6e-b2ae-94ea7e4222c5 + true + Curves + Curves false - fda64ac3-64ee-44d2-a85b-dbf06a8abab6 + 4dd2d188-2dd1-4ab7-8680-8ab026ccf7d6 1 - 6220 - -11403 - 69 - 20 + 7955 + 13601 + 51 + 27 - 6256 - -11393 + 7982 + 13614.75 - - 1 - Items to replace nulls with - 6a95640e-6075-44f4-8451-80badc1095b2 - Replacements - Replacements + + Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary + fbff1709-9201-4123-a2f0-4a5c1d750281 + true + Rectangle + Rectangle false - 0 + c721fdb9-e753-4917-b9ad-8a5d6ddf7049 + 1 - 6220 - -11383 - 69 - 20 + 7955 + 13628 + 51 + 28 - 6256 - -11373 + 7982 + 13642.25 @@ -235090,13 +249308,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} - Grasshopper.Kernel.Types.GH_Integer - 0 + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + 0 + 1 + 0 + 1 + @@ -235105,379 +249338,143 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - + + 1 - List without any nulls - 38334ac4-d96b-478c-92c5-f4e557c4d25c - Items - Items + Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis + f7071458-24ab-4e48-a5a9-21675a0c1168 + true + Values + Values false - 0 + cdee713f-307d-4b88-ab0d-a807b48d8e66 + 1 - 6319 - -11403 - 33 - 20 + 7955 + 13656 + 51 + 27 - 6337 - -11393 + 7982 + 13669.75 - - - Number of items replaced - 157f3717-fbd7-41dd-acde-0b97843b7a07 - Count - Count - false + + + Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used) + a3225b3f-daf5-4d29-b337-368b691db2f3 + true + X Axis + X Axis + true 0 - 6319 - -11383 - 33 - 20 + 7955 + 13683 + 51 + 28 - 6337 - -11373 + 7982 + 13697.25 - - - - - - - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length - - - - - Measure the length of a list. - true - 8d9eea06-9076-4a6f-9483-ad59d9ef3391 - List Length - List Length - - - - - - 6240 - -11510 - 93 - 28 - - - 6279 - -11496 - - - - - - 1 - Base list - 5c0faaf3-400c-428b-bb33-e81aedf15438 - List - List - false - 4d51bf26-7a98-4b64-a575-5e1c5e58b777 - 1 + + + Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used) + 80362832-4938-4b77-bdf1-a60ae062b26b + true + Y Axis + Y Axis + true + 0 - 6242 - -11508 - 22 - 24 + 7955 + 13711 + 51 + 27 - 6254.5 - -11496 + 7982 + 13724.75 - - - Number of items in L - 25dab1fe-bf58-46f1-88f1-765144b0f83e - Length - Length + + + Flip the graphs X Axis from the bottom of the graph to the top of the graph + f77f2738-fc7c-4d7c-8c71-a473baf23eb5 + true + Flip + Flip false 0 - + - 6294 - -11508 - 37 - 24 + 7955 + 13738 + 51 + 28 - 6314 - -11496 + 7982 + 13752.25 - - - - - - - - - 59daf374-bc21-4a5e-8282-5504fb7ae9ae - List Item - - - - - 0 - Retrieve a specific item from a list. - true - 908bebb3-fbd6-4b4e-b2f6-d2736d675238 - List Item - List Item - - - - - - 6249 - -11673 - 74 - 64 - - - 6297 - -11641 - - - - - - 3 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 2e3ab970-8545-46bb-836c-1c11e5610bce - cb95db89-6165-43b6-9c41-5702bc5bf137 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - 1 - Base list - 1dae5a18-2c99-4c94-912b-eca5c4f3701d - List - List - false - 4d51bf26-7a98-4b64-a575-5e1c5e58b777 - 1 + + + 1 - - - - 6251 - -11671 - 31 - 20 - - - 6268 - -11661 - - - - - - - - Item index - aad57758-1fbf-454a-b3c0-ea9c542ffdf9 - Index - Index - false - 57b29127-b6a6-41f6-b11a-b34d0fc69b18 - 1 - - - - - - 6251 - -11651 - 31 - 20 - - - 6268 - -11641 - - - - - - 1 - - - - - 1 - {0} - - - - - 0 - - - - - - - - - - - Wrap index to list bounds - 7e549481-ec0d-457d-b14d-a922cc9fe02c - Wrap - Wrap - false - 0 - - - + - - 6251 - -11631 - 31 - 20 - - - 6268 - -11621 - - - - - 1 + {0} - - - 1 - {0} + + + false - - - - false - - - - - - Item at {i'} - 37a6cc2b-8768-4402-802b-d942b86b98a1 - false - Item - i - false - 0 - - - - - - 6312 - -11671 - 9 - 60 - - - 6318 - -11641 - - - - - - - - - - - - e64c5fb1-845c-4ab1-8911-5f338516ba67 - Series - - - - - Create a series of numbers. - true - 60dc3701-2781-4a3c-894d-37a06a9d5c61 - Series - Series - - - - - - 6228 - -11591 - 117 - 64 - - - 6294 - -11559 - - - - - - First number in the series - 9e1e174c-dc9d-4f09-8e85-873115056892 - Start - Start + + + Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle + 1558ff20-fbe5-4f9a-912b-810cc55c1c57 + true + Snap + Snap false 0 @@ -235485,14 +249482,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6230 - -11589 - 49 - 20 + 7955 + 13766 + 51 + 27 - 6264 - -11579 + 7982 + 13779.75 @@ -235509,7 +249506,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + true @@ -235518,12 +249515,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Step size for each successive number - cd2b0c18-9fc7-41a4-b3fa-8e72f2726aed - Step - Step + + + Size of the graph labels + 8485d849-49f5-401f-b0f0-d178a25f00c6 + true + Text Size + Text Size false 0 @@ -235531,14 +249529,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6230 - -11569 - 49 - 20 + 7955 + 13793 + 51 + 28 - 6264 - -11559 + 7982 + 13807.25 @@ -235555,7 +249553,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 0.015625 @@ -235564,61 +249562,71 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Number of values in the series - 852583d5-02e3-461f-9266-a3dfec10c15f - X-1 - Count - Count + 1 + Resulting graph mapped values, mapped on the Y Axis + 546debd6-b486-41a7-af40-6e30946acf31 + true + Mapped + Mapped false - 25dab1fe-bf58-46f1-88f1-765144b0f83e - 1 + 0 - + - 6230 - -11549 - 49 + 8036 + 13601 + 75 20 - 6264 - -11539 + 8075 + 13611 - - - 1 + + + + + 1 + The graph curves inside the boundary of the graph + 67f45901-d9a3-4301-9b10-f7a1056e20f7 + true + Graph Curves + Graph Curves + false + 0 + + + + + + 8036 + 13621 + 75 + 20 + + + 8075 + 13631 + - - - - 1 - {0} - - - - - 10 - - - - - - - + + 1 - Series of numbers - 57b29127-b6a6-41f6-b11a-b34d0fc69b18 - Series - Series + The points on the graph curves where the X Axis input values intersected + true + cb28c6be-7f97-4a1d-a0ff-cea8b6784067 + true + Graph Points + Graph Points false 0 @@ -235626,215 +249634,170 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6309 - -11589 - 34 - 60 + 8036 + 13641 + 75 + 20 - 6327.5 - -11559 + 8075 + 13651 - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - fda64ac3-64ee-44d2-a85b-dbf06a8abab6 - Relay - - false - d52daa8c-d036-4514-89a1-a65a22afed24 - 1 - - - - - - 6266 - -11342 - 40 - 16 - - - 6286 - -11334 - + + + 1 + The lines from the X Axis input values to the graph curves + true + 4fc5d89c-fef0-4fc8-9999-6b0edeba735c + true + Value Lines + Value Lines + false + 0 + + + + + 8036 + 13661 + 75 + 20 + + + 8075 + 13671 + + + + - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 596517f6-713f-4075-9483-f7a574b0e19e - Relay - - false - 37a6cc2b-8768-4402-802b-d942b86b98a1 - 1 - - - - - - 6266 - -11706 - 40 - 16 - - - 6286 - -11698 - + + + 1 + The points plotted on the X Axis which represent the input values + true + 7989a1c9-4ea5-4f2c-b5a3-da0bf318f1de + true + Value Points + Value Points + false + 0 + + + + + 8036 + 13681 + 75 + 20 + + + 8075 + 13691 + + + + - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - ca7e90ca-36de-4b85-91dd-2a6bfb87f411 - d2fbc32e-469f-4f0b-93fb-f74302684933 - 8d9eea06-9076-4a6f-9483-ad59d9ef3391 - 908bebb3-fbd6-4b4e-b2f6-d2736d675238 - 60dc3701-2781-4a3c-894d-37a06a9d5c61 - fda64ac3-64ee-44d2-a85b-dbf06a8abab6 - 596517f6-713f-4075-9483-f7a574b0e19e - 7 - 5d884223-a380-4cfe-930f-a9443533a48d - Group - - - - - - - - - - - 2dc44b22-b1dd-460a-a704-6462d6e91096 - Curve Closest Point - - - - - Find the closest point on a curve. - true - bdc296e4-56d8-4c36-b73c-ab2b716e23aa - Curve Closest Point - Curve Closest Point - - - - - - 6226 - -11206 - 120 - 64 - - - 6276 - -11174 - + + + 1 + The lines from the graph curves to the Y Axis graph mapped values + true + 04cdde01-5c5f-486e-91f9-954872b20928 + true + Mapped Lines + Mapped Lines + false + 0 + + + + + 8036 + 13701 + 75 + 20 + + + 8075 + 13711 + + + + - - - Point to project onto curve - e9b75eac-899a-49d3-9f72-687ec430c2f8 - Point - Point + + + 1 + The points mapped on the Y Axis which represent the graph mapped values + true + ffa73700-e2ec-4833-9c57-f7f009ad72fd + true + Mapped Points + Mapped Points false - 8219b582-1576-4bfa-9f90-be383d8c3e99 - 1 + 0 - 6228 - -11204 - 33 - 30 + 8036 + 13721 + 75 + 20 - 6246 - -11189 + 8075 + 13731 - + - Curve to project onto - 87ae4912-7c18-4fc3-b31f-559eecdfd639 - Curve - Curve + The graph boundary background as a surface + f7378db6-dc99-475e-8b85-0d94323b6c60 + true + Boundary + Boundary false - ad8132cb-3abf-4b13-8343-c8709d4759c3 - 1 + 0 - 6228 - -11174 - 33 - 30 + 8036 + 13741 + 75 + 20 - 6246 - -11159 + 8075 + 13751 - - - Point on the curve closest to the base point - 9fc4a438-a8c7-4ce5-8f03-4e310d0b37a5 - Point - Point + + + 1 + The graph labels as curve outlines + 1d609466-df78-4db7-a554-247dcdc3af63 + true + Labels + Labels false 0 @@ -235842,25 +249805,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -11204 - 53 + 8036 + 13761 + 75 20 - 6319 - -11194 + 8075 + 13771 - - - Parameter on curve domain of closest point - 89845a1b-46ab-4e3a-bcb1-4ff881cc2b19 - Parameter - Parameter + + + 1 + True for input values outside of the X Axis domain bounds +False for input values inside of the X Axis domain bounds + ca91816d-0a89-4318-abfc-b14b0e611d36 + true + Out Of Bounds + Out Of Bounds false 0 @@ -235868,25 +249834,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -11184 - 53 + 8036 + 13781 + 75 20 - 6319 - -11174 + 8075 + 13791 - - - Distance between base point and curve - 8939ebd8-4e6e-4d1e-8163-b668fa68ec0c - Distance - Distance + + + 1 + True for input values on the X Axis which intersect a graph curve +False for input values on the X Axis which do not intersect a graph curve + 7f87ae67-15b3-48d2-a7a8-ff70d177704f + true + Intersected + Intersected false 0 @@ -235894,14 +249863,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -11164 - 53 + 8036 + 13801 + 75 20 - 6319 - -11154 + 8075 + 13811 @@ -235911,95 +249880,94 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 4c4e56eb-2f04-43f9-95a3-cc46a14f495a - Line + 11bbd48b-bb0a-4f1b-8167-fa297590390d + End Points - Create a line between two points. + Extract the end points of a curve. true - 546f285b-4beb-4144-9382-320016283c77 - Line - Line + e2968ffe-fbf5-4a7d-bf6a-a3667421e2a7 + End Points + End Points - 6229 - -11285 - 114 + 8074 + 14554 + 96 44 - 6301 - -11263 + 8124 + 14576 - Line start point - 813f5e40-ea11-4d7d-90c1-b641e7692f7a - Start Point - Start Point + Curve to evaluate + 0778f58d-2c19-49d7-8aa5-e3e7796945f7 + Curve + Curve false - 9fc4a438-a8c7-4ce5-8f03-4e310d0b37a5 + 4dd2d188-2dd1-4ab7-8680-8ab026ccf7d6 1 - 6231 - -11283 - 55 - 20 + 8076 + 14556 + 33 + 40 - 6260 - -11273 + 8094 + 14576 - - - Line end point - 851ca79c-c1a3-4fe4-bddf-03877ab89978 - End Point - End Point + + + Curve start point + de1e8756-7205-42a9-b11e-999787d088c8 + Start + Start false - 8219b582-1576-4bfa-9f90-be383d8c3e99 - 1 + 0 - 6231 - -11263 - 55 + 8139 + 14556 + 29 20 - 6260 - -11253 + 8155 + 14566 - + - Line segment - 7567cf8f-c1ce-4de5-802b-ab02be89c5c6 - Line - Line + Curve end point + adaa3e95-1d9a-4137-a6bd-84d5b6249168 + End + End false 0 @@ -236007,14 +249975,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6316 - -11283 - 25 - 40 + 8139 + 14576 + 29 + 20 - 6330 - -11263 + 8155 + 14586 @@ -236024,84 +249992,113 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2fcc2743-8339-4cdf-a046-a1f17439191d - Remap Numbers + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 + Rectangle 2Pt - Remap numbers into a new numeric domain + Create a rectangle from a base plane and two points true - adcf5e4a-a298-48ab-9df6-dd3f9f0b4650 - Remap Numbers - Remap Numbers + 2fb97608-61bf-46db-94c1-5289b8953781 + Rectangle 2Pt + Rectangle 2Pt - + - 6229 - -12449 - 115 - 64 + 8059 + 14452 + 126 + 84 - 6284 - -12417 + 8117 + 14494 - - Value to remap - 7f759d12-003e-4645-8b11-28b08ff6a197 - Value - Value + + Rectangle base plane + 579d470f-cea2-4b70-abfd-d9b4227cb4c4 + Plane + Plane false - c8458fc2-22d5-49ec-9526-921fffc74c78 - 1 + 0 - + - 6231 - -12447 - 38 + 8061 + 14454 + 41 20 - 6251.5 - -12437 + 8083 + 14464 + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + + + + + - Source domain - 0554d7ba-ae8c-4fda-9cf0-42bffef25e89 - Source - Source + First corner point. + 7f6ff4fa-973a-46cf-a57a-a86b1be371ae + Point A + Point A false - a0a45e63-1b6f-4711-88b1-077df63ece52 + de1e8756-7205-42a9-b11e-999787d088c8 1 - 6231 - -12427 - 38 + 8061 + 14474 + 41 20 - 6251.5 - -12417 + 8083 + 14484 @@ -236113,14 +250110,16 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 - {0} + {0;0;0;0;0} + - - 0 - 1 + + 0 + 0 + 0 @@ -236131,11 +250130,63 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + Second corner point. + 57643289-5178-488c-a449-a1463ff3b2bb + Point B + Point B + false + adaa3e95-1d9a-4137-a6bd-84d5b6249168 + 1 + + + + + + 8061 + 14494 + 41 + 20 + + + 8083 + 14504 + + + + + + 1 + + + + + 1 + {0;0;0;0;0} + + + + + + + 1 + 1 + 0 + + + + + + + + + + - Target domain - fe56a12a-5cae-4834-8fd3-28d4c98adfe0 - Target - Target + Rectangle corner fillet radius + 3d98f6e3-e1d0-4505-a37e-bca22e389269 + Radius + Radius false 0 @@ -236143,14 +250194,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6231 - -12407 - 38 + 8061 + 14514 + 41 20 - 6251.5 - -12397 + 8083 + 14524 @@ -236167,10 +250218,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - -1 - 1 - + 0 @@ -236181,10 +250229,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Remapped number - b07c464b-7508-4d52-8cda-67fd765fd625 - Mapped - Mapped + Rectangle defined by P, A and B + c721fdb9-e753-4917-b9ad-8a5d6ddf7049 + Rectangle + Rectangle false 0 @@ -236192,14 +250240,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - -12447 - 43 - 30 + 8132 + 14454 + 51 + 40 - 6322 - -12432 + 8159 + 14474 @@ -236207,10 +250255,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Remapped and clipped number - db220398-2d50-4ecc-806c-9b23a9ba9deb - Clipped - Clipped + Length of rectangle curve + 6f8f1422-692e-4206-8544-4a325e637047 + Length + Length false 0 @@ -236218,14 +250266,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6299 - -12417 - 43 - 30 + 8132 + 14494 + 51 + 40 - 6322 - -12402 + 8159 + 14514 @@ -236235,69 +250283,249 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - f44b92b0-3b5b-493a-86f4-fd7408c3daf3 - Bounds + + + 310f9597-267e-4471-a7d7-048725557528 + 08bdcae0-d034-48dd-a145-24a9fcf3d3ff + GraphMapper+ - Create a numeric domain which encompasses a list of numbers. + External Graph mapper +You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true - 3d832594-c250-49c3-9bff-92f1a21aba3b - Bounds - Bounds + a6807028-3d36-47f5-804e-06f387fcb8e3 + GraphMapper+ + GraphMapper+ - + + + + true + + - 6225 - -12367 - 122 - 28 + 8113 + 13719 + 126 + 104 - 6289 - -12353 + 8180 + 13771 + + External curve as a graph + 7f38bd21-dba3-4ec3-b8aa-423dd6e04d5d + Curve + Curve + false + 4dd2d188-2dd1-4ab7-8680-8ab026ccf7d6 + 1 + + + + + + 8115 + 13721 + 50 + 20 + + + 8141.5 + 13731 + + + + + + + + Optional Rectangle boundary. If omitted the curve's would be landed + 664981b5-e974-4bcb-97cf-96875122adb5 + Boundary + Boundary + true + c721fdb9-e753-4917-b9ad-8a5d6ddf7049 + 1 + + + + + + 8115 + 13741 + 50 + 20 + + + 8141.5 + 13751 + + + + + + 1 - Numbers to include in Bounds - 603b1781-54c6-4c52-b063-9e48d4e6c75f + List of input numbers + 33a140d7-7e58-49bb-bf47-085b4c2a741f Numbers Numbers false - c8458fc2-22d5-49ec-9526-921fffc74c78 + cdee713f-307d-4b88-ab0d-a807b48d8e66 + 1 + + + + + + 8115 + 13761 + 50 + 20 + + + 8141.5 + 13771 + + + + + + 1 + + + + + 9 + {0} + + + + + 0.1 + + + + + 0.2 + + + + + 0.3 + + + + + 0.4 + + + + + 0.5 + + + + + 0.6 + + + + + 0.7 + + + + + 0.8 + + + + + 0.9 + + + + + + + + + + + (Optional) Input Domain +if omitted, it would be 0-1 in "Normalize" mode by default + or be the interval of the input list in case of selecting "AutoDomain" mode + 48923c3f-1a60-4513-975e-8f72290f4a3b + Input + Input + true + 522050ba-5543-4877-a406-1fc105dfa3fe 1 - 6227 - -12365 - 47 - 24 + 8115 + 13781 + 50 + 20 - 6252 - -12353 + 8141.5 + 13791 + + + + + + + + (Optional) Output Domain + if omitted, it would be 0-1 in "Normalize" mode by default + or be the interval of the input list in case of selecting "AutoDomain" mode + 648c4a83-4853-43ea-8ee2-661e5631c079 + Output + Output + true + 522050ba-5543-4877-a406-1fc105dfa3fe + 1 + + + + + + 8115 + 13801 + 50 + 20 + + + 8141.5 + 13811 - - Numeric Domain between the lowest and highest numbers in {N} - a0a45e63-1b6f-4711-88b1-077df63ece52 - Domain - Domain + + 1 + Output Numbers + 9dc07cfe-c8b5-4b8b-9393-2026ebdb005e + Number + Number false 0 @@ -236305,14 +250533,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6304 - -12365 - 41 - 24 + 8195 + 13721 + 42 + 100 - 6326 - -12353 + 8217.5 + 13771 @@ -236322,264 +250550,158 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - c8458fc2-22d5-49ec-9526-921fffc74c78 - Relay - - false - 596517f6-713f-4075-9483-f7a574b0e19e - 1 - - - - - - 6266 - -12320 - 40 - 16 - - - 6286 - -12312 - - - - - - - - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter - Mathematical multiplication + Filters a collection of input streams true - 8063539f-a3dc-466d-9ba3-7180c7e62bf9 - Multiplication - Multiplication + 36c05741-f9b2-4f09-b634-d756b4cc8874 + Stream Filter + Stream Filter - 6245 - -12648 - 82 - 44 + 8088 + 13516 + 89 + 64 - 6276 - -12626 + 8133 + 13548 - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + 3 + 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - + - First item for multiplication - c61fb749-55ce-41e5-8589-57ac2cdf2d22 - A - A - true - 4e40b01d-4406-480b-9724-98fc3587484a - 1 - - - - - - 6247 - -12646 - 14 - 20 - - - 6255.5 - -12636 - - - - - - - - Second item for multiplication - 0e0ab553-e03b-46f2-ab30-43780a8fb0df - B - B - true - 068d8357-a8c2-4f51-9165-b74a5e0a9cc5 + Index of Gate stream + 27b9fd51-e1d3-40ff-a24c-2fea2a5f54a5 + Gate + Gate + false + 2a43fe8e-ea02-487e-9e91-e4c760c0fcaf 1 - + - 6247 - -12626 - 14 + 8090 + 13518 + 28 20 - 6255.5 - -12616 + 8105.5 + 13528 - - - - - Result of multiplication - 295635ee-a9ce-4ef3-9c2b-12e905901756 - Result - Result - false - 0 - - - - - - 6291 - -12646 - 34 - 40 - - - 6309.5 - -12626 - + + + 1 + + + + 1 + {0} + + + + + 0 + + + + + - - - - - - - - - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication - - - - - Mathematical multiplication - true - 00fa5c8a-02eb-4761-95cf-17938ac4d336 - Multiplication - Multiplication - - - - - - 6245 - -12541 - 82 - 44 - - - 6276 - -12519 - - - - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - First item for multiplication - 2dc8faa7-8c38-48f2-b653-c01291870293 - A - A + + + 2 + Input stream at index 0 + 66209770-1ea8-4875-a027-f1561e001569 + false + Stream 0 + 0 true - 7e1bcab0-791a-4cf6-9d15-abdf3cb57708 + 546debd6-b486-41a7-af40-6e30946acf31 1 - 6247 - -12539 - 14 + 8090 + 13538 + 28 20 - 6255.5 - -12529 + 8105.5 + 13548 - - - Second item for multiplication - 8617c918-11f5-4dda-be69-dac6e7b9d952 - B - B + + + 2 + Input stream at index 1 + d04bf953-34aa-4eb3-ab94-a14670c0d38a + false + Stream 1 + 1 true - b07c464b-7508-4d52-8cda-67fd765fd625 + 9dc07cfe-c8b5-4b8b-9393-2026ebdb005e 1 - 6247 - -12519 - 14 + 8090 + 13558 + 28 20 - 6255.5 - -12509 + 8105.5 + 13568 - - Result of multiplication - 4e40b01d-4406-480b-9724-98fc3587484a - Result - Result + + 2 + Filtered stream + 3301aa34-63d1-43ef-9cf8-f6c4703b42f7 + false + Stream + S(1) false 0 @@ -236587,14 +250709,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6291 - -12539 - 34 - 40 + 8148 + 13518 + 27 + 60 - 6309.5 - -12519 + 8163 + 13548 @@ -236606,157 +250728,300 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 57da07bd-ecab-415d-9d86-af36d7073abc + Number Slider - - 2 - A wire relay object - 7e1bcab0-791a-4cf6-9d15-abdf3cb57708 - Relay - + + Numeric slider for single values + 12920034-691b-497e-b091-20408bc9ba17 + Number Slider + false - 6e9b77db-7611-4fec-817e-dc345f560150 - 1 + 0 - + - 6266 - -12476 - 40 - 16 + 8046 + 13428 + 150 + 20 - 6286 - -12468 + 8046.171 + 13428.73 + + + 0 + 1 + 0 + 1 + 0 + 0 + 1 + + - + - 33bcf975-a0b2-4b54-99fd-585c893b9e88 - Digit Scroller + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - - Numeric scroller for single numbers - 068d8357-a8c2-4f51-9165-b74a5e0a9cc5 - Digit Scroller - + + A panel for custom notes and text values + 42ec23f3-a439-4531-845e-0ef5d3855ed0 + Panel + false - 0 + 1 + af7a6b72-2c45-44b7-8504-303d1546f271 + 1 + Double click to edit panel content… - - - 12 - - 3 - - 0.166666666 - - - + - 6162 - -12574 - 250 - 20 + 8036 + 14749 + 185 + 271 + 0 + 0 + 0 - 6162.426 - -12573.44 + 8036.241 + 14749.76 + + + + 255;255;255;255 + + true + true + true + false + false + true + + - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + f44b92b0-3b5b-493a-86f4-fd7408c3daf3 + Bounds - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - adcf5e4a-a298-48ab-9df6-dd3f9f0b4650 - 3d832594-c250-49c3-9bff-92f1a21aba3b - c8458fc2-22d5-49ec-9526-921fffc74c78 - 8063539f-a3dc-466d-9ba3-7180c7e62bf9 - 00fa5c8a-02eb-4761-95cf-17938ac4d336 - 7e1bcab0-791a-4cf6-9d15-abdf3cb57708 - 068d8357-a8c2-4f51-9165-b74a5e0a9cc5 - 7 - 7d567dbe-59c9-46d3-9655-4410f60a7d5b - Group - + + Create a numeric domain which encompasses a list of numbers. + true + 8825d06d-d48b-4140-adeb-e341f174263f + Bounds + Bounds - - + + + + + 8063 + 14693 + 122 + 28 + + + 8127 + 14707 + + + + + + 1 + Numbers to include in Bounds + 14bcec17-46e0-4342-95d7-94d39a709190 + Numbers + Numbers + false + cdee713f-307d-4b88-ab0d-a807b48d8e66 + 1 + + + + + + 8065 + 14695 + 47 + 24 + + + 8090 + 14707 + + + + + + + + Numeric Domain between the lowest and highest numbers in {N} + 522050ba-5543-4877-a406-1fc105dfa3fe + Domain + Domain + false + 0 + + + + + + 8142 + 14695 + 41 + 24 + + + 8164 + 14707 + + + + + - + - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - 1 - - 255;255;255;255 - - A group of Grasshopper objects - b254e5d4-ce8a-4e90-b368-2b8eb4b0417d - 451ff23e-89b8-402c-80d2-64b65759d57e - bdc296e4-56d8-4c36-b73c-ab2b716e23aa - 546f285b-4beb-4144-9382-320016283c77 - 4 - e5a8f892-036a-46a8-b974-6fbab0908172 - Group - + + Evaluate an expression + FORMAT("{0:R}",O) + true + 845475ca-ed7e-4d95-ac42-8be94fbd29e6 + Expression + Expression - - + + + + + 8025 + 15107 + 194 + 28 + + + 8125 + 15121 + + + + + + 1 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + 1 + 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + Expression variable + adf64b36-3b70-4157-b8bb-756d432ef4f5 + Variable O + O + true + cdee713f-307d-4b88-ab0d-a807b48d8e66 + 1 + + + + + + 8027 + 15109 + 14 + 24 + + + 8035.5 + 15121 + + + + + + + + Result of expression + af7a6b72-2c45-44b7-8504-303d1546f271 + Result + + false + 0 + + + + + + 8208 + 15109 + 9 + 24 + + + 8214 + 15121 + + + + + + + - + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression - + Evaluate an expression - FORMAT("{0:R}",O) + FORMAT("{0:0.00000000000000000000}",O) true - d1d65df3-8df7-492c-a128-ff12057e14c9 - true + af12ee77-af76-49e3-8481-6d967e530e04 Expression Expression @@ -236764,14 +251029,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6189 - -11806 - 194 + 7939 + 16020 + 367 28 - 6289 - -11792 + 8125 + 16034 @@ -236784,38 +251049,36 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Expression variable - 5bb9ba03-f1af-4f82-9d2e-63259bf0ca5a - true + 5f455fea-4ad8-4c1f-8e25-c2b475571a0a Variable O O true - fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f + 7c574625-38c7-4b46-a2a8-9f02bd289a4b 1 - 6191 - -11804 + 7941 + 16022 14 24 - 6199.5 - -11792 + 7949.5 + 16034 - + Result of expression - 1fb8b882-2cd6-463e-85c4-24f846ba2c66 - true + 655664f9-f4a1-4d85-91ef-45c1c8f1ee9e Result false @@ -236825,14 +251088,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6372 - -11804 + 8295 + 16022 9 24 - 6378 - -11792 + 8301 + 16034 @@ -236844,7 +251107,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -236853,12 +251116,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - bb1e236b-c251-43e2-a46f-147a0c41ea1e + a62d7dd6-3592-4bea-b0b0-69730ce0d4b3 Panel false - 1 - 1fb8b882-2cd6-463e-85c4-24f846ba2c66 + 0 + 655664f9-f4a1-4d85-91ef-45c1c8f1ee9e 1 Double click to edit panel content… @@ -236866,17 +251129,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6194 - -12071 - 185 - 271 + 8036 + 15989 + 179 + 20 0 0 0 - 6194.945 - -12070.13 + 8036.381 + 15989.79 @@ -236885,8 +251148,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - true - true + false + false true false false @@ -236897,99 +251160,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 5d6f3284-f12d-4c9a-8dc5-da04ec4cd217 - Relay - - false - bb1e236b-c251-43e2-a46f-147a0c41ea1e - 1 - - - - - - 6266 - -12115 - 40 - 16 - - - 6286 - -12107 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f - Relay - - false - 596517f6-713f-4075-9483-f7a574b0e19e - 1 - - - - - - 6266 - -11759 - 40 - 16 - - - 6286 - -11751 - - - - - - - - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group - + 1 255;255;255;255 A group of Grasshopper objects - d1d65df3-8df7-492c-a128-ff12057e14c9 - bb1e236b-c251-43e2-a46f-147a0c41ea1e - 5d6f3284-f12d-4c9a-8dc5-da04ec4cd217 - fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f - 4 - b5316373-0425-4894-a649-441530005892 + 2ba6a24e-0e32-4f6a-8b0f-79f59832fa31 + 1 + 680901c4-e821-4814-b3ec-9b99e0d5da8e Group - + Curve @@ -236997,89 +251185,68 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Create an OpenGL material. + Scale an object uniformly in all directions. true - bcd02164-22fd-4082-b198-f00c44c0d50c - Create Material - Create Material + 0b89043d-3509-4f4e-96de-c23436503f67 + Scale + Scale - + - 6214 - -12877 - 144 - 104 + 8045 + 9914 + 154 + 64 - 6298 - -12825 + 8129 + 9946 - - Colour of the diffuse channel - b9f7ecfb-c2ff-45da-beb9-7ca1d869183a - Diffuse - Diffuse - false - 0 + + Base geometry + 1acdda4f-7052-47e4-991d-170b572372f9 + Geometry + Geometry + true + b89d07a9-2a0d-420a-b0a2-253dec5b50d8 + 1 - + - 6216 - -12875 + 8047 + 9916 67 20 - 6251 - -12865 + 8090 + 9926 - - - 1 - - - - - 1 - {0} - - - - - - 255;201;201;201 - - - - - - - - Colour of the specular highlight - 5d4b8905-fde4-46cb-bb21-f9556b7e767f - Specular - Specular + Center of scaling + 7571d032-2b42-4926-8d7f-51cd6e737f4f + Center + Center false 0 @@ -237087,14 +251254,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -12855 + 8047 + 9936 67 20 - 6251 - -12845 + 8090 + 9946 @@ -237110,9 +251277,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - - 255;0;255;255 + + 0 + 0 + 0 @@ -237123,74 +251293,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Emissive colour of the material - 5f5dd87f-6aa0-4a31-9b1f-5b6ecbb132ca - Emission - Emission - false - 0 - - - - - - 6216 - -12835 - 67 - 20 - - - 6251 - -12825 - - - - - - 1 - - - - - 1 - {0} - - - - - - 255;0;0;0 - - - - - - - - - - - - Amount of transparency (0.0 = opaque, 1.0 = transparent - a2e60ebe-2319-4f43-a538-9a09b21af635 - Transparency - Transparency + + Scaling factor + ba02c265-6fc0-46bc-87a6-11f041ce41f0 + 1/X + Factor + Factor false - 0 + 04fc60b8-cb43-4c80-9842-6251c5b8f0ad + 1 - 6216 - -12815 + 8047 + 9956 67 20 - 6251 - -12805 + 8090 + 9966 @@ -237216,58 +251340,38 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - 2159db6e-25b3-4b04-bb4e-79ad0c0a9066 - Shine - Shine + Scaled geometry + cabaf506-29d3-42a8-8639-c58e6201d756 + Geometry + Geometry false 0 - + - 6216 - -12795 - 67 - 20 + 8144 + 9916 + 53 + 30 - 6251 - -12785 + 8172 + 9931 - - - 1 - - - - - 1 - {0} - - - - - 100 - - - - - - - + - Resulting material - 8704ff6e-bc31-4d98-a2c5-bd48a824d72b - Material - Material + Transformation data + 8a6d1dda-287d-4d57-a92d-e149d9dbf11e + Transform + Transform false 0 @@ -237275,14 +251379,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -12875 - 43 - 100 + 8144 + 9946 + 53 + 30 - 6336 - -12825 + 8172 + 9961 @@ -237292,60 +251396,95 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + fbac3e32-f100-4292-8692-77240a42fd1a + Point - - Allows for customized geometry previews + + Contains a collection of three-dimensional points true - true - fb987159-f677-435a-b88f-f7b7c184e0ed - Custom Preview - Custom Preview - + 131abf00-88ae-49f5-8e65-89a3ad90dc92 + Point + Point + false + cabaf506-29d3-42a8-8639-c58e6201d756 + 1 - + - 6245 - -12948 - 82 + 8100 + 9880 + 50 + 24 + + + 8125.531 + 9892.843 + + + + + + + + + + f12daa2f-4fd5-48c1-8ac3-5dea476912ca + Mirror + + + + + Mirror an object. + true + 13ea4827-3c58-422b-a3c7-3f18d417cb83 + true + Mirror + Mirror + + + + + + 8045 + 9290 + 138 44 - 6313 - -12926 + 8113 + 9312 - Geometry to preview - true - a6aac1e8-b58b-4ff2-aff7-35346793077d + Base geometry + 1da42f68-8c00-48d9-9d0d-a2c89728ca58 + true Geometry Geometry - false - ab4c4690-4e7b-4578-b19a-e0204f2db4d4 + true + 2ba6a24e-0e32-4f6a-8b0f-79f59832fa31 1 - 6247 - -12946 + 8047 + 9292 51 20 - 6274 - -12936 + 8074 + 9302 @@ -237353,26 +251492,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default - The material override - 5612cc33-cc4b-4d1c-8eae-47fdeeb43883 - Material - Material + Mirror plane + f86af69d-3bbf-4ba3-8cf6-6059f5f0282a + true + Plane + Plane false - 8704ff6e-bc31-4d98-a2c5-bd48a824d72b - 1 + 0 - 6247 - -12926 + 8047 + 9312 51 20 - 6274 - -12916 + 8074 + 9322 @@ -237388,18 +251527,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 + + + 0 + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 - 0 @@ -237408,61 +251547,260 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + + Mirrored geometry + 2cd20006-2ee2-4bb3-85f2-fe5317b2994c + true + Geometry + Geometry + false + 0 + + + + + + 8128 + 9292 + 53 + 20 + + + 8156 + 9302 + + + + + + + + Transformation data + 7f7366ed-fa97-4c9c-89e8-6798a715aacb + true + Transform + Transform + false + 0 + + + + + + 8128 + 9312 + 53 + 20 + + + 8156 + 9322 + + + + + - + - 6b021f56-b194-4210-b9a1-6cef3b7d0848 - Evaluate Length + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + bd8e72d0-8999-472c-a983-72f8f6272398 + true + Curve + Curve + false + ee66eec7-4a09-4fd1-99a4-a28e28d43a29 + 1 + + + + + + 8094 + 9188 + 50 + 24 + + + 8119.781 + 9200.629 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + 4dd2d188-2dd1-4ab7-8680-8ab026ccf7d6 + Relay + + false + a263211a-76d1-4e0c-abcd-4f90ed963bb4 + 1 + + + + + + 8104 + 14621 + 40 + 16 + + + 8124 + 14629 + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + bb06cc01-4dae-4a57-8e6f-eec764c0881f + Curve + Curve + false + a8f1fcf9-b3d2-4ae6-bf07-24b3eceaa43f + 1 + + + + + + 7676 + 15020 + 50 + 24 + + + 7701.242 + 15032.39 + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + a263211a-76d1-4e0c-abcd-4f90ed963bb4 + Curve + Curve + false + 172b8bf7-633a-4ba9-bd56-fc256cda8460 + 1 + + + + + + 7669 + 14725 + 50 + 24 + + + 7694.242 + 14737.76 + + + + + + + + + + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. + Scale an object uniformly in all directions. true - 58175766-8ff2-46f7-b4a8-e48cfff68dc2 - Evaluate Length - Evaluate Length + 4b251849-7317-44f9-af6e-1ae1a9d4e533 + Scale + Scale - + - 6214 - -13036 - 144 + 7626 + 14762 + 154 64 - 6288 - -13004 + 7710 + 14794 - Curve to evaluate - 3cc99759-1571-450e-bdbf-12d1d7fffc45 - Curve - Curve - false - ab4c4690-4e7b-4578-b19a-e0204f2db4d4 + Base geometry + f892433c-e022-44b8-bae4-e17a99d333f9 + Geometry + Geometry + true + bb06cc01-4dae-4a57-8e6f-eec764c0881f 1 - 6216 - -13034 - 57 + 7628 + 14764 + 67 20 - 6246 - -13024 + 7671 + 14774 @@ -237470,10 +251808,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Length factor for curve evaluation - 7974b151-0f7e-441a-a419-b52c5e7762f8 - Length - Length + Center of scaling + 002b2ee5-36c9-47ab-aef7-b99396bdb4ed + Center + Center false 0 @@ -237481,14 +251819,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -13014 - 57 + 7628 + 14784 + 67 20 - 6246 - -13004 + 7671 + 14794 @@ -237504,8 +251842,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - 1 + + 0 + 0 + 0 + @@ -237515,26 +251858,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - If True, the Length factor is normalized (0.0 ~ 1.0) - 130576c2-f9f0-475b-ae3a-3baec7ded4d4 - Normalized - Normalized + + Scaling factor + 860f7597-4d68-45ea-8b01-44ee49baa6e2 + 2^X + Factor + Factor false - 0 + e0874490-5082-42c2-bce9-9ee34ee9611d + 1 - 6216 - -12994 - 57 + 7628 + 14804 + 67 20 - 6246 - -12984 + 7671 + 14814 @@ -237551,7 +251896,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - true + 1 @@ -237562,10 +251907,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Point at the specified length - 644f4835-d6e0-4731-ab02-86879cc07d8d - Point - Point + Scaled geometry + 172b8bf7-633a-4ba9-bd56-fc256cda8460 + Geometry + Geometry false 0 @@ -237573,14 +251918,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -13034 + 7725 + 14764 53 - 20 + 30 - 6331 - -13024 + 7753 + 14779 @@ -237588,36 +251933,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Tangent vector at the specified length - cc3bb07c-66ec-445e-ab89-fa978bd6c34b - Tangent - Tangent - false - 0 - - - - - - 6303 - -13014 - 53 - 20 - - - 6331 - -13004 - - - - - - - - Curve parameter at the specified length - 0de9c377-26b0-4dbc-905d-928ef334bd09 - Parameter - Parameter + Transformation data + 546f36bc-5902-4666-b947-b5ff25abbe51 + Transform + Transform false 0 @@ -237625,14 +251944,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6303 - -12994 + 7725 + 14794 53 - 20 + 30 - 6331 - -12984 + 7753 + 14809 @@ -237642,69 +251961,106 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 - Interpolate + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Create an interpolated curve through a set of points. + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + bb06cc01-4dae-4a57-8e6f-eec764c0881f + a263211a-76d1-4e0c-abcd-4f90ed963bb4 + 4b251849-7317-44f9-af6e-1ae1a9d4e533 + 27899f96-8899-44d3-a06c-50d23c4c5623 + 5fce795f-c3e5-469e-8099-40346a334dcb + 481f4e94-6b98-43d1-8f54-e9b561f00e25 + beffc58d-c660-4de1-b326-4fa764776b2c + 9b088b88-70ca-4b9c-8fe0-34b36299f870 + e0874490-5082-42c2-bce9-9ee34ee9611d + 52db9fa5-8125-4d15-adbf-7c4065f19553 + 67f74c2f-1ff4-4f09-9a22-c5346615a7e0 + 11 + 1e274b84-1a7f-4a51-94c5-d9d3cd986c21 + Group + + + + + + + + + + + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b + Move + + + + + Translate (move) an object along a vector. true - 7f0e5128-4571-48ea-b8e6-5e2d9f8f89f4 - Interpolate - Interpolate + bff98b17-bdbc-4605-a44b-079ca28a3fc2 + true + Move + Move - + - 6224 - -13141 - 125 - 84 + 8045 + 9226 + 138 + 44 - 6291 - -13099 + 8113 + 9248 - 1 - Interpolation points - 77cd0748-1530-4300-b0fd-50f5dcf71836 - Vertices - Vertices - false - 644f4835-d6e0-4731-ab02-86879cc07d8d + Base geometry + 3f716603-bdf9-4794-956d-0f81f23d2d58 + true + Geometry + Geometry + true + 2ba6a24e-0e32-4f6a-8b0f-79f59832fa31 1 - 6226 - -13139 - 50 + 8047 + 9228 + 51 20 - 6252.5 - -13129 + 8074 + 9238 - - Curve degree - 81d361f0-4bf4-4580-8e3a-d0e69c565af2 - Degree - Degree + + Translation vector + 46ae6b24-588a-4619-b4d0-51d0e4f2abf4 + true + Motion + Motion false 0 @@ -237712,14 +252068,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6226 - -13119 - 50 + 8047 + 9248 + 51 20 - 6252.5 - -13109 + 8074 + 9258 @@ -237736,7 +252092,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + + 2.5 + 0 + 0 + @@ -237745,130 +252105,391 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Periodic curve - f8e0ce3e-2d77-4fe0-9fc3-9e5619e39373 - Periodic - Periodic + + + Translated geometry + ee66eec7-4a09-4fd1-99a4-a28e28d43a29 + true + Geometry + Geometry false 0 - + - 6226 - -13099 - 50 + 8128 + 9228 + 53 20 - 6252.5 - -13089 + 8156 + 9238 - - + + + + + Transformation data + 293219f7-2ee0-438e-a4c9-7c16cd03216e + true + Transform + Transform + false + 0 + + + + + + 8128 + 9248 + 53 + 20 + + + 8156 + 9258 + + + + + + + + + + + + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller + + + + + Numeric scroller for single numbers + 5fce795f-c3e5-469e-8099-40346a334dcb + Digit Scroller + + false + 0 + + + + + 12 + + 2 + + 0.0000000000 + + + + + + 7567 + 14975 + 250 + 20 + + + 7567.106 + 14975 + + + + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 481f4e94-6b98-43d1-8f54-e9b561f00e25 + Panel + + false + 0 + 0 + 16.93121320041889709 + + + + + + 7626 + 14853 + 144 + 20 + + 0 + 0 + 0 + + 7626.843 + 14853.47 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves + true + beffc58d-c660-4de1-b326-4fa764776b2c + Curve + Curve + false + 0 + + + + + + 7669 + 14685 + 50 + 24 + + + 7694.377 + 14697.76 + + + + + + 1 + + + + 1 + {0;0;0;0} - - - 1 - {0} + + + -1 + + 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LRMrmod8B4fl21J8ZseJe0j43A4O/zu0b4u7cdmBeviJt6L5yXeoSR49Yl0p9cHj5VZzlHIhbd6jQsVl8eL+LPmKaN6SC93Tmeur31A/aFP7KNIkFwTzZsRG91C3nLZHNJ8R9YZv3m57E8TdJzOZH+GaC8YN6advRVJXu6wrmufkQkj8Hutzyoni/l3FY1YEPxf2SiZOsbxO3TdztGj+kwveejv5Zyuoh9nevBCulAcyQ3bKO2xIonn+5GbRvCgPfnbKTvL0pa6XfCA+zCQPrrvFnysYk0zXxypTNF/KA1OnuPPK16gbjdYbEeaaB0V7t921rqYuGeYtmkflwfZXkWNLtqWIe8a+Caah/DyYz19771AUdZ9+90Tzqzz4FgL6PbNTxf3N+86vIUo/4DWn0tf7JfUXK4+K5l0/oPb6/QW2g9PE/W1pbkewyQ+Y+eK87n5b6t7XV4vmYz+A/bRmslk19bBJAauDXX9A2SCdXfZ708U9LnKKaJ72A2bdebs6iUc9bdejx0H8HyD4fMpg1qoMGj9bGKL52w843C386RNKPcjRUhColA9Og/0/eynyaL6qWiSa1+WDf4zjsKdbqZtwN8wONMmHLU3qPNmH1IfuCBPN9/JhXInOu4np1N/VzLANcM2H0IJNOtEymeI+4upz0TwwH4pnjF7dtZb6vpFSCf78fFg+Ussu2YH6tU/nRPPDfLhbttZZI5H6Oe3SEf5KP+FYxZ9lc6SzxF07YYto3vgTHh5snRu7hnrctihTP5Of8OV9zoSm29RHlqiL5pM/4XjDksCwFOqzLN94+br+hMvPvrMmDssW9/aOIaJ55k9wKlgeOX4z9avXL3b68H/CtqEqTwOfUOfIVInmnz/h/GmVypo86l8eGev7KBWA+7bKY9wJOXSfKyaI5qUF8JAxLFPzIPUrr+Y/YZsUQGn44vRln6nvUfogmq8WwIYcxdEN9dTz3Yb/YrkWwGWn1Xv0tL+Je43yVdE8tgDGLjq2VcOO+hPX+tksfgHkT1D1jUqgnjx+n2h+WwDm16bOaJH7Lu53nqfaeisVwjFfiZMpu6inD18kmvcWgnPbUc1VH6k/vfs5wcukEJ687JpxUEg9r7+iaD5cCCMr9wyevjhX3O/Z3Brp5VoIYdPn3nrgQD2opjn0K6cQlrxV2vz6G/U1Jgf3f+UXwsq3SRONpuSJ+2pepmj+XAi2Vjnv2KeovwU97y9KReBgXOoUyKW+z8tbNK8ugpnvX78yk/sh7ifGTOjyNCmCHy4fLkSaUs+6flc03y6C8luvf0b5UL9S06Hv6VoEb3xmnbeSyKfno9ER0Ty8COxOtHYnb6POCv7+5DO/CAwEb6ZkeVBXGb9KND8vgpOZya9vdVPPuuz3y0OJDw6c8Uq/DX/SeFU4STRv58OLt7C78yP10EVOczxM+NDve6RkWBf1385/ctzt+LDy08sstS0FNG9sPHHR3ZUPBfpKZzd+pv5+3U/RPJ8PB7f1vFPuVyjuU96uTfzE50NxZVvvx53U1W5U/upq5oPUWSuJSU+p72sJEv13AR9e62426valLm11Z1yvXX/mf5b/D/1DiP/+i49/j4QqoxqoHmqImqJWKBN1Qt1QNspFeagAFf7n+Jp4fFQZ1UD1UEPUFLVCmagT6oayUS7KQwWoEGXMxeOjyqgGqocaoqaoFcpEnVA3lI1yUR4qQIUoQwuPjyqjGqgeaoiaolYoE3VC3VA2ykV5qAAVoox5eHxUGdVA9VBD1BS1QpmoE+qGslEuykMFqBBlzMfjo8qoBqqHGqKmqBXKRJ1QN5SNclEeKkCFKGMBHh9VRjVQPdQQNUWtUCbqhLqhbJSL8lABKkQZ2nh8VBnVQPVQQ9QUtUKZqBPqhrJRLspDBagQZejg8VFlVAPVQw1RU9QKZaJOqBvKRrkoDxWgQpShi8dHlVENVA81RE1RK5SJOqFuKBvlojxUgApRxkI8PqqMaqB6qCFqilqhTNQJdUPZKBfloQJUiDIW4fFRZVQD1UMNUVPUCmWiTqgbyka5KA8VoEKUsRiPjyqjGqgeaoiaolYoE3VC3VA2ykV5qAAVoowleHxUGdVA9VBD1BS1QpmoE+qGslEuykMFqBBlLMXjo8qoBqqHGqKmqBXKRJ1QN5SNclEeKkCFKAPw+KgyqoHqoYaoKWqFMlEn1A1lo1yUhwpQISr+V5tk3zzjf5vY6PvFXFaVFIB6r+b7XB71aVMfD86WFcDOO4v5SUOK6A+sNiQXZikJYM3zW/uPmFNPONPPJ0tdAH/UauVDoqmPf6FzIwsEcFDN2yBsIl/cT3Esd2QZCCCha9QBi4vU40s+zcwyEcAT85/PMvOoj5Mq6sm0FMCnR3/Gnx4nEPeTM0ZlZtoJQK26LSVrHfXIdRs+ZDoKoGzZjSt3bKkPOn7dOtNVAN+2Z+U/96S+5U7oukyWAKoSZO178qk/9WiYkMkRwAPmsRnBMr/EPSdOtYGXIYDXO+SOJC6mPqjYJJbHF8DKGeq/Z1tQX9zzzJlXL4CLvOYtla7UDymkH+P1CmCzquP6tkzqtzQkl/Jkf4HEkFkXdg0oFveXaxbL85R+wYPtHVfltal/MTlTmqH+C6Bk6pDxx6h7nfMMyoBfMPp+QcSF19Q97vy6k2HwC1aqb1oyM5P60zeK+zJMfkHVB3eN2ZIl4m7tY6CZYfkLRiWNXnpNl/rGmFsDMux+wQDrJJkZFtRH50Tkpjv+gvjbtTDpPfXskmbPdNdfcKuAzTyWR53ZqHYlnfULdq1bdnbAsFJxn8w4uDmd8wvOe6dy61ZQ9x/yYmp6xi+oKGEOmWFLXVsxsy2N/wsK4+72+LKpf5ksnZJW/wss1MctvFdBXX4WvEnrFZ1n154j/hPLxN183vlTabLFMHig3Ry17dS/LvJamaZUDJtmsOYK71PnLytVSFMvBrbeuHES8dQH6o+rToViOKPScP/gH+pj1m+JTDUohgfB+zTltcvFfcKm2w9TTYoBMh5+kbGiPsyQeyjVshherw5+t+Uz9VrDNu1Uu2LI6OgNLyumHmE4RybVsRjaY565xY6vEPeLBmZFKa7FoM30bKrbTl1l4yufFFYxeA06uufQQ+rRa7NvpHCK4c4ixtWpqdTXrhpsnJJRDJnC11LqUpX0BwuwTC2FXwzhA6yeXV9OfaquzZ/k+mI4veVD9qQr1K01WZnJvaLrHHDEbFAo9SDV8g/JsiXwTqq6QbeVevnECTbJSiVweNpOJb+5v8VdYuTW9cnqJXDmt+DxWUvqw6TvTkyGEmiaw265/JW6dFdUQ5JBCfTPbK5K/01dWNMem2RSAsmeBWPMVapofCtUf55kWQKmzk9VV5tRv5N2+HiSXQnUnNoYcfw9db3w10uTHEvg06i5V3J/US/5nCOf5FoCTntPyd9WrqY/OHomU5bIKoFfU3UnME2ot15dHpzIKQH26iD98DfUj564cDcxowTmvxmjvaSIesI29r5EfgmcHvjgYf+JNeI+dmmFZmJ9CXjtWt4js4/6nmkTJRN7S6D53CHlnW+oO8psy0uQLYUzWpPf/i6i7iO8+yVBqRT0LD5Pi1CqpePmRF9JUC+FR/1Ut2abUk8N6ticAKVwMTElS+0d9XgXjWkJBqUw5020fnwJdR9b8/Z4k1KI3btw57tpdeJ+f9eblHjLUthRbOrFMaduqvvtTbxdKcyQOlQ1wZP6VIUhp+MdRefpfiowvIZ6YdPyVfGupZD+OijopXq9uN/OuKAYzyqF+riDT0JPU5/tya6O45TCt873jYqB1OOuV0TGZZTCc4VPNoEd1Dfvmfgojl8Knl3rDydNFIp7rtY2s7j6UngbapT8XY/61sH3dOJ6S2HxgquLJA5ST+BHy8TJloHsnup7m25S1/LvKIpVKgOvMZ8fBrtTf26v4RurXgYf9mSOX5ZMvW2n+c1YKIO7wy/2q6yhbqj2xjjWoAyaVCOGe8k20B+kdOWoxZqUwcn73lOc5lJvSJbpjbEsA4fZh6UebqO+2GV5VoxdGRS1djqxbKjfOHzhY4xjGfR8v/64+iX1pLlsmxjXMjgXplC8kkN96J/y9TGsMih4mGYQVkzdIHGCUgynDLj64axNAxvF/eHDrY3RGWUQnNyZ82cG9Zydd+Oi+WWwXdrtUcpG6qMnRT+Pri+D6XXRYf6nqO+paD8e3VsGCUdtp4Q+pf7xqzpEy5ZD1JHCVz9DqDdYHR4erVQOHnn9uxSLqK+Y97osSr0cRrj3kz/dv4k+l9bs4CgoB6cooU/5dOotQYPvRRmUg9+oCvb59dR32iwziTIpB/mHXYJJVtRjtW3mRlmWg86kVaMqn1DXafWWjLIrB45fvnJSCPVAv7I8rmM5zF+Q/T22iPpSq/Ffua7loP5s1eCfEs3inqVmZMdllQNErXkgM4P6mfLbW7iccmj/0DR/+ybqU9y407gZ5dA4Z29O6BnqfOO2dg5f9L42vFqs60LdW25OKqe+HAqqE5ZlRlK/k3DIldNbDs0drYHXSqnbXn55miNbAc8P6VluHNwi7pfmZq3iKFXAtjFhSzQ1qDuVS4/hqFdAhOSVltnbqYe6QE0kVMBhBbejKy5R71p/nhNpUAHli3ROnnpH3bDn66NIkwqIN92bHZRIPcqrxCzSsgI+nZluObqe+pq9Y3Uj7Spg2AHPEfdHtYp7lczmIZGOFeA8hvFk3GLqHiH2/AjXCsi0XxoTdYD6jcORvhEs0ft6cems3W3ql4a33IzgVABraabtVjb1xxFqOyMyKuD8AaPPernUk8wPzIrgV8DipjHZK/5QnyLv0hteXwHPihal7J3WJu6vQzKywnsrYPRw3qEHG6gv2T/wU7hsJRhcrD397Qx1hvSSC+FKlfBN6kvi3JfUq73ObAhXr4SlH5V0P0VT79riqRQOlTB62QFn9Srq2m2CxjCDSuhIvB2YLt9O89sXCvFhJpVwdqbX0eu61Gcu2eQSZlkJE41Krm/cT7286MaJMLtKuK2xIm/Wbeo8uzAIc6yEtewS3Uk+1KuUGoeHuVZCM+fnxZk/qGtxVMtDWZWgsHH5qTX9OsSdtdckJJRTCRtXzam1nUF9X9fTe6EZlTD9WWB01Gbqy5+nmoTyK2H+7MbY8bbUd8+T0AqtrwS59rb4u++oe2XoDgztFZ1nadHLYSnUtY9Z/QiR/Q3n+BGjPzZR75Jw/xqi9BtUcr8MNhjfKe7drwrtQtR/gzCYs27IKuo680cahcBvOHpazrPgJHX/1HXTQwx+w9QG/y7OM+pWB692BJv8Br/JscMDOdRPdASlBlv+hi/NW6MjK6l/fVDnGmz3G1y3Xin8Id8l7hpTpp0JdvwN0zV2aEstot4ZuHt1sOtvyDzb+m71IeqD1z0aE8z6DVpyZ5qc71M/VJBYE8T5DeX1JV2dgdQHWfRygjJ+g3U/U0dLAfWOP/MfB/F/w5W5f5gtg7rpejqeOBxU/xvuWn17f0+LeszE97pBvb9B+3N38ry91N28fgwJkq2CEcl3kmpvUc9YJCcIVKqCAO6z00Fs6luSVvsFqlcB21bb5WE+ddXtl28FQhU8L7sud2lAj7jvKPbbGWhQBRL1j76cn0O96GTVrECTKrh+4+KSq8bUOe3KjEDLKvB+vNXl5TXqndd2ZAfYVcHIwfMfxX2l/mTIg08BjlWw6ZtW15/v1O8+jb0Q4FoF9cXm7vr9/oh76YSuDQGsKrinXHnUVY36m4+aygEc0fu9mDJq4HbqEbOONPlnVIFUseqVi0zqy/zexPvzq2DoMoXzvZ7U1XS/ufjXV8GBW168h9+oX4mUOenfWwXPXPvvn8voFfdFK5br+ctWg57t7E7BTOpmCTYj/JWqoVlileXrbdS717HK/dSrYfVM08fmTOoS6WUhflANyflPdeEL9YuG4+/7GVTDKImeeVO/Uz+UtcXUz6Qa9q3ZPusugyH++5hYo9tafpbV4BlcGDZ4NPUXOZyBfnbVoL3WzddJjXrF1tYfvo7VkGU1o3P8MupeObO8fF2rYfmnAZdY26nXGx1k+rKqYZtpxKQ1J6izslyMfDnVkD2Kn1N+lXqdIW+6b0Y13FrScuWu81+vnz6w04dfDQs33R20wOuv11+/JM2nvhpCImftK4+mHpB4xs2ntxpSJM0Ov8qj3m+V5xkf2RpY8oIjY1xH/TtXsNpHqQZ+NCZojxnQT9znLVYY66NeA0dvDcrhj6E+IWhjLRtqIDBFNvmLOvVHmje4bIMauKd7WOLyKurPv4Q+ZpuItl/9/KjRburq0xoOsy1roPuoZvmcU9R3vFFZyLarAbWxEQdk7amPUtg3lO1YAzLp8YnNr6gfdXwiYLnWgHn3j358X+pbpVL8WKwaGDL+WltaIvX8K/3sWZwa4L5f9ziqiHp3i/YuVkYNbB7MiQxpph52wmI2i18Dt+OPHQwc3F/cx5R8YLDqa0DT4MexIGXqY3f+zPburYER455Fhi+gHpku7+4tWwvdbrPWxG+gPnDlGltvpVoI2KHakH2AekvwlY3e6rUgFTjyfZkN9QezA5S9oRa4cy/rdz2gnvm2usnLoBbcV9YmjPxIPWrU5AQvk1pwOCAcOjeMuslt4xdelrUwR2K4hFEmde/uBye97Grh4OtCJ+sK6izLOD0vx1podC9yc+2hfqi4a4SXay28d3EbnzJCQtwzts6t+MqqhZW/vWs7ZlBvjD8S+pVTC6+GPu1R0/trex3X+18zauHC5aL5+7dTP+L5zfQrvxY+sEYzXU5Q54wbMu9rfS1UjE2Ky7lG/du95VJfe2th6IKrwuEu1L16bPK/yNbBL+vk30Ys6mssWF5flOpg1g6Nl85x1D8XlTG/qNdB+LqldYU/qWduGr/1C9SBUZJd6vRG6tGRW1S+GNRBzlqm0mnpAeJ+Zc7tTk+TOvBfnsLjTKQu9YaT5mlZB91qNUmy86mbDm1187Srg1xri+b966nfuTTrrKdjHeh7F+oG7qduX31A39O1DvIl464PsaFuvMtlrCerDsaWscMOPaDem5hR+5lTB4NWzkiJ/ED9qvbAqM8ZdVDwIf7l2DDqBR8XP/nMr4MLGSWjbTKpjxp5xvxzfR1kVUVNz62gPuva54Wfe+ugbfdqX+0/1KcI+UM/y9bDBQ3+V5eRknQ+e0f/8lCqh9inWj+7Z1IPTNng76FeD1sfXmbvX0bdRve6vQfUw12P0yPjd1Bf4B6yy8OgHkpC457NtKDeMlI428OkHobFtcg53qAecG16Pw/LekhpNrrf9IL6GeGeHHe7ejjzbPwgYx/qc/c9dnd3rIfv64beDE+g3pCSZOvuWg/my5sYk4qos3UZm9xZ9XB9bMGlm83ULd0XTHLn1MPK2bHtvwcPpPFw1MnmTxn1UHH269lNk6jXXnuf8IlfD3u9nwh9tal/Ff548am+Hj5UXzqhsIn61VIPlc2d9RA34uRIyb3Uj++Ts/jUWw81KmaVFw9RLyhYVPh/9B9C/PdffPyDNCqHKqLKqCqqgeqgeuga1BA1Rk3RI6gVaoMyUQfUCX2OuqEeKBsNRrloIspD81ABWokK0fb/vP9l/yqNyqGKqDKqimqgOqgeugY1RI1RU/QIaoXaoEzUAXVCn6NuqAfKRoNRLpqI8tA8VIBWokK0HWUs/1dpVA5VRJVRVVQD1UH10DWoIWqMmqJHUCvUBmWiDqgT+hx1Qz1QNhqMctFElIfmoQK0EhWi7Shjxb9Ko3KoIqqMqqIaqA6qh65BDVFj1BQ9glqhNigTdUCd0OeoG+qBstFglIsmojw0DxWglagQbUcZK/9VGpVDFVFlVBXVQHVQPXQNaogao6boEdQKtUGZqAPqhD5H3VAPlI0Go1w0EeWheagArUSFaDvKWPWv0qgcqogqo6qoBqqD6qFrUEPUGDVFj6BWqA3KRB1QJ/Q56oZ6oGw0GOWiiSgPzUMFaCUqRNtRxup/lUblUEVUGVVFNVAdVA9dgxqixqgpegS1Qm1QJuqAOqHPUTfUA2WjwSgXTUR5aB4qQCtRIdqOMvT/VRqVQxVRZVQV1UB1UD10DWqIGqOm6BHUCrVBmagD6oQ+R91QD5SNBqNcNBHloXmoAK1EhWg7Kv7fVpF984z/bWIzs2ZR/uX+Qhi+eG9443Hqow6/V86WEoLWoY2HBLbUm18tHZwtKwTbt/MFKx9Sz8n+0ZSlIISG/Al7PrtT9xt8rjBLSQiPJw/MGxpJ/fEyuYQsFSFsnV9ndDqH+mmbL+wsdSGcGpqb8b2K+mbW6hdZ2kLoJxmxflE/KXHXLP91PQuEcCjEK8FVgbrchMsns/SFMHT3+RUD5lBvMFLckWUghKQ7OZwjK6nz7vjpZe0QQvOTAQvTdlFnRW2amWUihA3uO8I1T1F3av89IstcCNcjNyg/s6d+XP1mT6alEEaGPmvpfE1952HlikxrIexTqp6yz5/6ttdhvEw7IQiark/kJlPfn7M9NNNeCJJm0p7Kv6hflml8n+koBBNmeYhdG3XP5ffvZzoLodtTYn7hUGlxr7mgap3pKoR0mbeSulOpg0+Maaa7ECKOjRn1eCF1j8p96zJZQuhZK7mx2pD6dOVOrcwgITi9rXm2zJx62I6nEzI5os8lb3fB08vUzR01pDIThFAwpWhg5WPqsxJShLwMIUwZ2tur7Ul9cO/hfF6uECQGrvO5yaUuod0/lscXwo1b6wZkfqeuYPnai1chhPGS94rH1FLXd9dx5tUL4Uu7y3xTiUHi/oSfzeS1CaEtt7f8/Rjq/RQtj/F6hZA8Zq2gVJ36PcPBW3lSDSCc109mymrqOrc/LuHJNoCWm5/hvj3UJaL1VHgKDWCSVf3i2WnqjZ0/5XhKDbBo+fzsFAfqA+ZZd2aoNMCTw+NKet5Q1z05vDRDvQHmB87wnxVA/fEnr7QM7QYod69WN06hPlKwJigDGuCsbw0wf1EPG1PqlqHfAJ83BKd9aKN+18juToZBAxjU/oiOGzpY3K/dH3s2Y0cDaMgUSpdMof4+IWBvhkkDKEzYeLtbl3pDv836GeYNwHMJmD3ckPqRxTUaGZYNMLn9LX/KYepDrO3HZlg3wE/v1w6al6gX+UwekGHXALHz5g1f9OivXhNRm27fAO6MBjM9D+rDVHfmpjs2wKbbJieXRVI/ebCZm+7cALdWyQxfmkP9zxtHz3RX0fl/tVuyoIp6VP7MJ+nuDZCitebHDIaMuAeNjr+czmoAKyNhuuJo6oIt+83Tgxog7aqEtMQs6nqO3YbpnAb4On+oReUy6tkpzgvTExqgoOx5VeIO6q7SWlPTM0TXZ9Bc8w8nqb9blT40PbcB1o8+lGZ7nXrhtaNtafwGmHQjdOAGF+qbuQN+pVU0gEUSt1uBRZ3xxzU5rb4B/uzp71IUS71q0SL/tLYGeBEwOM41n7q87ffXab0NMGSd2bHdQupng0/Zp0k1gtLD16flBw6h+61tyKk02UZ43Q8SosZRb5nvsStNoRE2D/+2+YTmX9ufW7EyTakRBiys7pLTp37Gv2h2mkojXKsfwmLtoT6q+YJCmnojPP0ct3XNaertWqP6pWk3giTf7Xu+PfWJZ9lVqdAIbgNnTjR/Tf22//qcVP1GmO1cM7LWl7puS3lEqkEjXJA6++FEIvXZC665p+5ohI3p6wPLCqkftZ7wMNWkEU4f6NUybqJeGxxsm2reCP4Lx0rFSg8V95BOo0Oplo1QmKYyZsZE6mmL6zemWjdC0CM/I3st6rPs7min2jXCEMZat6I11L9FTZuUat8In+6dqZyzj3rygKjBqY6i68yKHGVzhvrQNXuaU5wbIbsoQD7Ugfqru22FKa6N0POwNK75NfULGY8SUtwb4SF8H6fqR/3jiDk+KaxGMN03uscokfok46QXKUGNoGGmYWRTSL3u1aEbKZxGSEtmST1tpC5T3HsyJaERGAOVB3hKDRP3Syovd6RkNMKz+0PmBo2nrndywbKU3EbYnse4GK5JfYdf5swUfiPI7HVIDFlNPbrjxMiUikawezRnAGs39et60n+S6xvhcv0VhVdW1F/av69IbmuE9KoBNcyb1AdnLM1M7m2ExV3rj+99QT1jdH5oslQTPHLmX9FkUa/bd+5DsmwTuCxYL9cTQ93cXe5BskITjDcYO4ibR11X+MU6WakJynbkbbGtpX5YV39/skoTRCbI5ar1l6XXv1a8Llm9CSxGGdjljKaelXp5XrJ2E8QGTZx/Vo36aIUxE5OhCRymyRQP1qMesN9fKlm/Ca59c7V8vpW631eDhiSDJriy9EjC+KPU5dur8pN2NMGq3Pos58vU01fcik0yaYL3o6MvDnr013k6TvJOMm8CkzPHvpz6RP1kQbhzkmUTrDx0dj0vlLrhDOOrSdZNMMH0+KppGdSfnm86lmTXBH6F+desSqgviX2wNcm+CTKMNtX6tFFfO3zm0iTHJnjzSjWoWVJO3CNM41SSnJvgwLUgaxk56k9YpvJJrk3w/NmY2RPGUs/809WZ6N4En56MTJ0xlfr5Tc6liawmqNO2WKs5h/r1N3PTE4OaIH9RjYuWDvX2urSgRE4TJO3e6quxnPo3OPo2MaEJphqdsFfdQH3iwwF3EzOaYFNhx9Bx26nzil3PJuY2gVdA9EJpU+q18xbtS+Q3gbvzvf7Co3+dp/13/cSKJni1dMKurDPUj+ef0kysb4JWs4ULWJepp84eOi6xrQkUkz7fvWVP/dVVjwGJvU1weIqmgfFD6j++rahLkGqG1RrPzk19Sf3WTH5ugmwzjP/ypqnqA/V3drZRCQrNYGAgF/nFm/qcb6O+JCg1g14eO+lwMPUZaj5PElSaYUe/1TLjo6k7X91wJUG9GdpvPrVOSfnr/eZVmCdoN8OtSWYS575RT1C/vjkBmuGIo+17RT71u/YTFyXoN4PE3ZcbAiupx/BDpiYYNENoxv2mjY3UT+psG5awoxkaFRXu87uoP3gobIs3aYbhk3uGHpeUF/cp1Xd/xZs3w6VPkseFw6jPXqWSEm/ZDM77W59bKlL3do32j7duhvhhT+9VTqL+qXPvm3i7ZrA86r5wtxr1kds77OPtm6F5VpNzwjzqXT5PTsU7NgNn5FKX2Uup7xymsTveuRnUCzZq3denrnk8ZWW8azN4L63cVW5I/Wri4Tnx7s3wqi1rgO4u6hum91eMZzWDSXT2tJsHqTvdeN0vPkjUd7F9k09QNyjRqY7jNEO37Ry3Qeep316ekxOX0Ayv+SNKltlRX/rOMjIuoxncV0y3OuNA/VR/GY+43GawO6C2+M1D6koHPz2M4zeDQ1vlougX1NfGLrsYV9EMKpFTD/HfU2+cVngorr4Zok99+NzylfoYB5tNcW3NEJY2u59kIPWIqhE6cb3NYHv/lslQDnXBRtakOKkWOHjibMiwROrXfNbJxMm2wPdpERKDMqm/H1XeHKvQAkvPTdfq/kF9pe3VolilFugedX5xZTF1M/74xFiVFjgXc2pkWjX1gauCfWLVW2CYLp/l2Uxd9YvRy1jtFpg194bE1R7qafL1N2KhBeYdmz7AcOBwug42dyxi9Vvg9qu7nxRkqbsIphnHGrTAwxsX+LkK1GPWRC2L3dECrMKA907K1K189qjFmrTA2oMDK5fNoO42tn1krHkLxPA03lZrUt984/GfGMsW0X+LdMbcX0jdvm5OZYx1C1QazlyluoL6sp3JmTF2LbAn/8aYsPXU7WLNwmLsW2CFLm/+6q3Ul2v0+xjj2AL9ZmQ9SNpD/farVw9inFug/ZDhmFVm1LcN0rGJcRW9Xw+55OCT1D+dz94f494Cc1h5T6eep3651GJ9DKsF5s6zOOVwhfqPLYPnxwS1wICmZ5tLb1EPi/o4MYbTAgPdFdV0HKlP01wmHZPQAm9lQhqvO1Mf/ragITqjBbQKlrxOcKXuIG/zMzq3BabnnFCS8KB+89qIuGh+CxR4y1gsYFOXbvb2jq5ogRAVweX9wX+9/uF1z6PrW2BKJ2vFDS71D3llV6PbWuDyLz3/N4nUI9ZfPR7d2wKzXYxj2Tzq+zjjt0VLtcKzgvAjoXl/nadW8NJo2VaYYK71LExAXdvDSDVaoRWmNV9d5l/51/0zoV4+WqkVRoOFyQchdc3Hd7qiVFrBQCKy9G479QuDppdFqbeCbveC+GOMEeK+nhmVHqXdCtplb9r1pKl/atsTHAWt4H0hzGqYHHUHy/a3Ufqt0Ht2y5RsBeqNFY/vRhm0wqNHMyQdlahXmKqfi9rRCin3B8osV6F+KD95X5RJKwybzJpRM4f60a2H10SZt0LE4N/b7i+g3p7eb26UZSuAhO2NaUupy617PS7KuhXa4lU8/VdRZ8XpSEbZtcI6+eCwhRup/1iWU8e1b4XXr4VeQVup34u0zOM6tsI2Fedzanuoxy+SieY6t0LW0VNSzw5SvxPy6QvXtRVslVcZtx2jnqe9/CnXvRUCB+btMThN3Tuw8AqX1QplufWD3lygPnTBhSPcoFY4abBlawmTenPAyC1cTiv4qsZpKDn8dd0WsBdxE1pBUWnYk82O1PcGrZ/GzWiFAXWNp22fUS/SqRjGzW2FfEPdaJfX1CtDr7Vz+K3Q09/9POsD9YtLJhZzKlrhO6ffzbAv1J9yQ1I49a0QvVy2OMKXus7KbQGctlaYqf/0WmAI9QOJwjec3lY447Bz90cu9VEb7zlwpNrgT9Sk/XcSqBtkqZzmyLaBBsvPwSydurxxzG6OQhtYynyLX/CN+q6ifas4Sm0w4dF6uT8/qauZdc7hqLSB25+CnWHF1K/VPFXkqLfBriEGzy1+Uzc9q9mfo90GfufNuQpC6nHdqdWR0AYyHdXxga1/3Vc3j3yL1G+D5E3v3Nb3UJ8kO4ATadAGm7QMl3+XGCnuCi6uHpE72kDiQJjb9sHUn05Z9CjSpA3WPvvMTpX7q3t/vxhp3gbX7woO6yhQn7jwtFmkZRuM6ZkW7DKBumr8UINI6zY4/glchFOoh2z5rBNp1wbFy5v+LJ5JPY2/cnKkfRsU3B9YdEWDuvlJgUykYxvELAe1wAXUr3ZdbIlwboOO8Qd/Fi+mrnxHgR/h2gb5udolA1ZQXz7GLzHCvQ3q5lzXHr+WernHJt8IVhsMLxycpmpAfYhu1cuIoDZguT55PnMbdf+kmzcjOG1gP7P8waTd1It2TbKMSGgD521xH4bup+5QE24ckdEGZ061pdcdpu53xXh5RG4bqCeu6B93gvpe+Wa1CH4bzF91TMvpNHX7D46jIiraYNa21TsMbahr6qj1hte3gXnkhgOSV6jvTI2vDG9rg9Ump9axrlNPuDFHfXhPG7RLzbWwsKc+cv+BrPDeNtgyUmPKhtvUN6/lsP+P/kOI//6Lj3+QRuVQRVQZVUU1UB1UD12DGqLGqCl6BLVCbVAm6oA6oc9RN9QDZaPBKBdNRHloHipAK1Eh2v6f97/2X6VROVQRVUZVUQ1UB9VD16CGqDFqih5BrVAblIk6oE7oc9QN9UDZaDDKRRNRHpqHCtBKVIi2o4x1/yqNyqGKqDKqimqgOqgeugY1RI1RU/QIaoXaoEzUAXVCn6NuqAfKRoNRLpqI8tA8VIBWokK0HWWs/1dpVA5VRJVRVVQD1UH10DWoIWqMmqJHUCvUBmWiDqgT+hx1Qz1QNhqMctFElIfmoQK0EhWi7Shjw79Ko3KoIqqMqqIaqA6qh65BDVFj1BQ9glqhNigTdUCd0OeoG+qBstFglIsmojw0DxWglagQbUcZG/9VGpVDFVFlVBXVQHVQPXQNaogao6boEdQKtUGZqAPqhD5H3VAPlI0Go1w0EeWheagArUSFaDvK2PSv0qgcqogqo6qoBqqD6qFrUEPUGDVFj6BWqA3KRB1QJ/Q56oZ6oGw0GOWiiSgPzUMFaCUqRNtRhsG/SqNyqCKqjKqiGqgOqoeuQQ1RY9QUPYJaoTYoE3VAndDnqBvqgbLRYJSLJqI8NA8VoJWoEG1HGYb/Zd8843+b2JgueXbOvH87fFGekzfjLvXJrT1h4VLtsO+zmcOvB9Sj77p8DJdth6db5hcdfUK9cNJ8x3CFdrDQmiJf4UL9VDDPJlypHRxOLlLb6Ur9ksGJA+Eq7XBv4SAd7gfqveVSG8LV2yFrts/y8Z7UW6+8nx+u3Q5Nu89sP8mivl8BlMKhHXJsHa74+VMHdr50uH47VOiqxdeFUL+/9nxjmEE7TI16qqPEob6hRL4gbIfouHv6/1oZS936sldcmEk7XDb4kmySRF1OcS0rzLwdNhUlM6zSqY/wK30eZtkOIRtfPjiXTf36Jua1MOt2OFi83c4q768JatW4E2F27VAq0C4yLaTucitoW5h9O+TdtwlcXUx96RQjCHMU9dlGIyZXUF/DrVMNc24HpmR/RlM19YC9d4aHubbDsZ0c+xAh9Vtd07pD3dthrkVcwLkW6kEuUWWhrHY47bDpqUrnX6+vszcjNKgd4mqeaGb8oa6T2x4cyhF1ftbTExKj6PXPP3kXmtAOwz4tT+uVoq4xWuNeaEY7LLwxscRhCPV5gSnnQnNF1yHSrVhKnvrT7eYmofx2cH8hkXtpFPUNbf3Xhla0w4Q9V1MqxlDf/fzN3ND6dijR35qyZiJ1ru7C8aFt7fDwXeAv18nUL/38JhnaKzp/dvGY2unU714+VR8i1QGjg4bbaahRr1Ua+iNEtgMmdzLHH1On7hbtER2i0AE3Is17XLSou5ut/Bqi1AHf1vSbzdWm3ikteBqi0gE+hfaBBYuov/560S5EvQP8ouZ/rAfq9w0VjoZod8B53VUDOlZQT2723RICHfD4trCoXZ/6VpdNi0P0O8C99ZRe/Xrq05dWTQsx6IBNcRLzCgyoLy+5KRuyowOUFwpiOUbUPRwmdQSbdECoy7I/Ljv+ev05EcXB5h0QpHqg+thu6qtyjFODLTuArXbJea4J9cu2zQHB1h2woiJpaMMB6h3KTq7Bdh0g7XZz56fD1IMS1G4H23fAqxe/b245Rj3EIuF0sGMHvBin8ablJPXuUQf3BDuLtjd/7OV4ijoz4s+qYNcOWBqzkaN8jvoKsxfqwe4dMPaMS5GHDfWVQxeMCWZ1QGoYe7TqJerXAzL7Bwd1QP2vtNNv7Kj37j1ZE8TpgAkz1f7IXP/r/AcO+h6U0AGNef1jrW5R92R94ARldMAgLceM1NvUvxvrfQ7K7YCeS4NnKd+nvrh/waMgfgcc7fIuPeZE/ecX60tBFR1Q2Rg4wOsxdfa2EYeD6jtglMce5/Jn1MN7vQ2C2jrgnkm+u8IL6n8+r9MN6u2A8r3Hlum9pn5+a/nkIKlOiKpYbWnqRl259+qQINlOCFzmudjm/d+vM6E1UKET9rPT/e0/UZfbFsIPVOqEPTZ1xQ8+UzdibEsKVOmEVUUrsu5/pR7/RegbqN4J/tMHPbjBon50x71Xgdqi7Z/ZTDrj+9f1kVC9FQid8PRUqvPOAOpLWDGWgfqdsLhnabd2MPUTu012Bhp0Qu7lwbuGhVFPkOpaHrijE/rrHA0viKC+2f/ZrECTTthh9XTOey51yf1zRwead4LV8aSw/THUS4am9wZYdkL1SbBUjKdeE3r0d4C16PqEa25NSKQ+8YhkdoBdJ1i+zD9nkULddtTb8AD7TvA2OMsfmk69J3rxpwDHTgidoPvqI++vccYqzzHAuRPU1x0Mmp9N/cLEsxcCXDvBY8zsxZHfqJ9KlT0Y4N4JXB5vPuT9Nc7YftkQwOqE4f4OrOB86umq+gsCgjpBV9rRf2Yhda3cYqUATidkyk80fMr/6367eWVQQEInnBtldb/9F3XzeWOb/DM6gbODY721lPr8koAC/9xO2DBh9djP5dSnPNoc78/vhCDPpczWyr+eF8tqWf4VnfBiZYn/4mrqh4QOLv71nfBQ3SLmYi11f9ep1/3bOkGHPSbIr/6v1zfgnvDv7YQZMsovSxuo+/zZvd1fqgsYN8NshzVT3+PdBv6yXWB8YPp+zda/xtV9j2f4K3RBasWLnRvbqcsMUx/hr9QF7TuNLA90Uh8amdztp9IF1j23vay6qc+yOFzup94FpaMvKNn8oW42sT/PT7sL8qt28WwYo2k8TH8d4gdd0BxxNOV0f+oqdrrv/fS7ICOHP+7wAOos9W/3/Ay6QPJsW+qWgdQNBVbn/XZ0wVxB1W8daeqDHg4x9TPpgoa9zZcVB1MvWOax1s+8Cwo0Nz1pkKEe17hCy8+yC5zc5urEDv2rv+eP97PuAo+6n2edZKkXbr040M+uCyJNb2zbLk998EAFoa99F1guOlw2agT1TUG+P3wdu2B7TJh6xkjq7kc2xfg6d8GwJRy4Npr6yLFVX31du0Cz1lNZXZG6c8rNZ77uXbBHMaTw2xjqsy5PYvqyukBNYuq18+Oof58TcdQ3qAu0G6eNkZ9A/ZHA2MiX0yUa/zu8Pk6kfuBR82LfhC6wqc9dP0+Z+oqVTtN9M7qg5FZ3T/gk6tqtanK+uV3QMe9tBkyhvtgjocOHL3q/Sxmp4VOpb9l1sMSnogueVRj90ZpO/cKQ3lSf+i7Ycu77qY8q1NmRLwJ92rpAZVa0pvwM6m1WC9x8ervAx3DzWuuZ1A2mZN32keqGOyqRMblq1AO+nTzjI9sNm1qWf507m/pMh0F7fRS64fmfMcMc5lD3WvhxtY9SN/R3uNycq059aa2eho9KN6h9dz82WfOv+8G1YIyPejd8mZ190Xwu9TtbbCR8tLtBKVtXy12L+krJkbVs6IbJMqNf/ZpHXSaY9Z2t3w0GY99FjV5AvejYei7boBuWrVJkrdamHjGh4jN7Rzc84flantKh7sG79pht0g2ljK/DnHWpu16feJlt3g2pY5c6By2k/nZB6GG2ZTeUH3g/MnsRde/f2wzZ1t2QPmH0o9+LqSe8atBl23XDJCfe2K4l1H8b3J/Ctu8G6z9DQqWA+miJGUPZjt1g6SV5UVaP+obA2FaWcze8+9V8ZPgy6nePmgpYrt3gxR/pKLeces747iSWezfMrHFtH7SC+nSesx+L1Q3+63nsP3/1q9e1XrOCuqFyuSC6biX1sgUZt1icbtg/evDC/FV/jSdVx6xYCd0QMthhUtRq6rGvB+5iZXTDvUNPbrzXp663+d0KVq7o/R45anF1DfWYAUtns/jdMHL3sqpda/8aB4J/jGZVdEMPc7uExjrqguPnGKz6buBNLIllrKduoyRf5d3WDdMvTFqY9ldXzP6a7d3bDa9y1ls83UA98taaCG+pHkg/9+rEzo3Ujy8s/eQt2wPb3m7UG7OJ+oQ6OydvBdH2L12ac/7q396Os/VW6oGcz6FP7hlQf7It6KC3Sg9IyFWr6RlS3zHIaKO3eg+0DDeLq/+rK0fULfDW7oHVbQdOvNxMvc7qjrI39MCjfkqzVmyhHjV1+mBv/R44ez5btuKv7pIX1eRl0AP2L0In2xtRP39vb6HXjh4w9x1mNWUr9e16HfFeJj3g3X+wRPhffXHzE7aXeQ90ZJSXG2776/7x0HjhZdkDJfv404v/6iP2pF73su4B6ebZ6ZbbqUvKHTnpZdcD/XKGVHb81TtjJHZ42f9/7dv/T9VVHMdxXBhOQl1oohNFQCGBcIZDM30T4vBLBE4ciAIGKGaiaRjIFyUxqUwZYpJfAE28n3s/9yKSJsI0TJ1MQvyGEqAg2gDRAiWliZ9zYq3tvu/6C9pej98+z52dfXbOD+fzw+dotGb2qS0ZYebek1ToV5zdP//2uEOvhJt7l8eMScV5/fM8WLg4k/eW2/bFhRrFHjxtkKw/zd2gmRSNjvTe0CcvMfe/Aoe0m0o0ipreFPkH6wNeGq6ZyjTy1NnWLY8wd7vjcypMlRoVby144xrrY+Jaj5iqNNpkXzv53aXsfHFI32m6qpFHfp3XUdb9ahySTPUaxcQ9drBdxtY/4+RyU4tGp/o3LYH1BJ+Q+aZ2jS6endZ2hfUvOx69berSaGJDa/OkSHMvOpjlaOrtf5+AL55uY/18iIuNSWoUHhDpeYf1+9aV3UYbQVGORXmTo9h+lUc0GocKmjh8D21l3T3h+QXjSEFBCfHe11kPGr+72DhO0JqE8A2O0eaeeMsrz+gmyGnJYft41vO/upxh9BZkvTFt7DHWL81csdroK+jEQNeCp6w/eWIVaiRB1cE38n2Wm/tY3cGZxkBBD/J+dk9kfUHENDdjsKDvnD3nl7KeOqRumDFMUJbP+3aPWVfPr3uhRgta8PqydNcPzb3pM9vf1HhB6VZ7j0aw/pqHckVdJ+jMbJ+cXazPavEvU5MEHXZav+Ac6xtymw+pWwRVNW1v6WJdF5jytZolqKa8JNwxxtwb+0YkqtmC5soJ5+eyPux4aaSaJ6ih28VtA+tz4oIC1UJBo24+2L2P9TSHh5NVRVBRZ+GwStZP1GwbrZYIGpG223if9UcZTtZqmaBBNc/WWseau8vUM78bKgU5jLNe6cr60odh9YYqQa3lvQf8Wd+T33POcFWQdm/wmGjWryzMVg31/fM3JD3ZxLrNqx57DC2CCtqS3XJZ96u4lG5oFxTxwdzLKuupa2PiDV2C6kOd7p9j/UdnEWLoFVQ6a0b6Lda7b+97xyAFZYbcPNrBuseOqa4GG0kPa53jX7C+kq7bGYZKShexNYPj2Lnfs6ZXP1LSHZfr90axflcZ1KofJ+n7zKISN9YdlhVV690kLY9xCPBhPXSY30m9t6S71vEGYj37YlO+3lfSiJLqznms/5KclKUnSU+UdPtFrNt42a/XB0r61KPiraWs+7cei9AHS1pUUBEYw/rmb+cH6MMkBV05/dEq1ivmtXnpoyXFnukuTGD9ufb5SH28pORJe5+tZ33KD44D9OskHTjRt3Ej62tXlncqSZJCL1p5JrOujl5cp2yRNEad4prCeltt91klS9KbUY1xqaw7Z36jKNmSLs8rsk1jPcrXPUfJkzR9dU8zH7//0YUUpVBSw8vHnbzXF0bHKYqkjpyydt7tQ/uClBJJdsbcDt6DB+X5KmWSPi4Nt+g7zkwZr1RKurZ5lUWv+qR2sFIlqdE/zqK/MmH1n7qr/eu8YoVFp4aBzbp6SSkjLXvqzsNVupb+dfO07GXvzSzVtUv6aaJl73n2635dl6SZ7pbdW03cpuuVdMvNspuS7lT3vZT/XpBk3zn/XJz8b88ZfnIi/xEi7PiuaP5sawUAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAPB/8Dc= + + 00000000-0000-0000-0000-000000000000 - - - - 2 - - - - - - Resulting nurbs curve - 27041c5f-56c1-4b37-ac6a-ddb9e94b9761 + + + + + + + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel + + + + + A panel for custom notes and text values + 03884e9d-79bd-4b64-8c86-062841e615aa + Panel + + false + 0 + 0 + 0.00137956207 + + + + + + 7906 + 16200 + 439 + 20 + + 0 + 0 + 0 + + 7906.762 + 16200.25 + + + + + + + 255;255;255;255 + + false + false + true + false + false + true + + + + + + + + + 11bbd48b-bb0a-4f1b-8167-fa297590390d + End Points + + + + + Extract the end points of a curve. + true + b33497d6-6fd7-494c-9750-8bbf503e5e0b + End Points + End Points + + + + + + 8481 + 9849 + 96 + 44 + + + 8531 + 9871 + + + + + + Curve to evaluate + f9b10cfc-4206-41e7-af01-32775a25a716 Curve Curve false - 0 + fdb16617-58d5-4814-b12e-cdf321a2bfc3 + 1 - 6306 - -13139 - 41 - 26 + 8483 + 9851 + 33 + 40 - 6328 - -13125.67 + 8501 + 9871 - + - Curve length - d12d6055-f416-42f7-863f-475c32c26ec4 - Length - Length + Curve start point + 2796f6dd-ebe0-4746-ae6b-1e182f8fef4e + Start + Start false 0 @@ -237876,25 +252497,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -13113 - 41 - 27 + 8546 + 9851 + 29 + 20 - 6328 - -13099 + 8562 + 9861 - + - Curve domain - fbb957ed-da2f-4310-827b-b483e3c31eca - Domain - Domain + Curve end point + fe81272c-119d-4319-a889-14b5da3d95c9 + End + End false 0 @@ -237902,14 +252523,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6306 - -13086 - 41 - 27 + 8546 + 9871 + 29 + 20 - 6328 - -13072.33 + 8562 + 9881 @@ -237919,41 +252540,41 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 76975309-75a6-446a-afed-f8653720a9f2 - Create Material + 575660b1-8c79-4b8d-9222-7ab4a6ddb359 + Rectangle 2Pt - Create an OpenGL material. + Create a rectangle from a base plane and two points true - ed472bf0-125b-4f32-b42b-39c992e6d9cb - Create Material - Create Material + 5b857167-ddf7-4794-a892-41b614f93a71 + Rectangle 2Pt + Rectangle 2Pt - 6214 - -13268 - 144 - 104 + 8466 + 9746 + 126 + 84 - 6298 - -13216 + 8524 + 9788 - Colour of the diffuse channel - e9fd61d4-5799-4634-9207-8bdd1d43ad00 - Diffuse - Diffuse + Rectangle base plane + ec40c80b-0cc6-44ae-94c9-8b8a0cd083c2 + Plane + Plane false 0 @@ -237961,14 +252582,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -13266 - 67 + 8468 + 9748 + 41 20 - 6251 - -13256 + 8490 + 9758 @@ -237985,8 +252606,16 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 255;176;176;176 + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 @@ -237997,26 +252626,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Colour of the specular highlight - 79b12ffc-ae0d-47a0-83be-34f3563276c1 - Specular - Specular + + First corner point. + 86f5202a-3718-4343-8b75-80c38fe88204 + Point A + Point A false - 0 + 2796f6dd-ebe0-4746-ae6b-1e182f8fef4e + 1 - 6216 - -13246 - 67 + 8468 + 9768 + 41 20 - 6251 - -13236 + 8490 + 9778 @@ -238032,9 +252662,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - - 255;0;255;255 + + 0 + 0 + 0 @@ -238045,26 +252678,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - Emissive colour of the material - db5b97a4-f2e8-4a1c-92d8-ee5135bb6d2c - Emission - Emission + + Second corner point. + f8f6a63d-7a29-4cec-b167-e96b1021b50a + Point B + Point B false - 0 + fe81272c-119d-4319-a889-14b5da3d95c9 + 1 - 6216 - -13226 - 67 + 8468 + 9788 + 41 20 - 6251 - -13216 + 8490 + 9798 @@ -238080,9 +252714,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - - 255;0;0;0 + + 10 + 5 + 0 @@ -238094,10 +252731,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Amount of transparency (0.0 = opaque, 1.0 = transparent - 25eee609-6691-464c-a476-7d0367568ba1 - Transparency - Transparency + Rectangle corner fillet radius + ee683d14-1dcb-456b-98e2-edb1a7be1751 + Radius + Radius false 0 @@ -238105,14 +252742,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6216 - -13206 - 67 + 8468 + 9808 + 41 20 - 6251 - -13196 + 8490 + 9818 @@ -238129,7 +252766,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 0.5 + 0 @@ -238138,58 +252775,38 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - Amount of shinyness (0 = none, 1 = low shine, 100 = max shine - b276f2be-1b39-4dee-95c2-4e37bd9495f5 - Shine - Shine + Rectangle defined by P, A and B + 5ea290af-5847-4c98-86ce-55ece2c9fc5a + Rectangle + Rectangle false 0 - + - 6216 - -13186 - 67 - 20 + 8539 + 9748 + 51 + 40 - 6251 - -13176 + 8566 + 9768 - - - 1 - - - - - 1 - {0} - - - - - 100 - - - - - - - + - Resulting material - a3b70218-bf86-44d7-b85b-42d73860ede0 - Material - Material + Length of rectangle curve + 3d3c8dd6-fd87-4ee0-b0c5-acf92d19a98f + Length + Length false 0 @@ -238197,14 +252814,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 6313 - -13266 - 43 - 100 + 8539 + 9788 + 51 + 40 - 6336 - -13216 + 8566 + 9808 @@ -238214,643 +252831,307 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 537b0419-bbc2-4ff4-bf08-afe526367b2c - Custom Preview + e5c33a79-53d5-4f2b-9a97-d3d45c780edc + Deconstuct Rectangle - - Allows for customized geometry previews + + Retrieve the base plane and side intervals of a rectangle. true - true - f5fa8291-dd0e-4bfe-ac98-6c010ce17e83 - Custom Preview - Custom Preview - + 0d5b5fb2-69d2-4dc1-bfb0-dbb329a22a4a + Deconstuct Rectangle + Deconstuct Rectangle - + - 6245 - -13334 - 82 - 44 + 8458 + 9663 + 142 + 64 - 6313 - -13312 + 8526 + 9695 - - Geometry to preview - true - 0a91ebd1-7f21-41aa-9935-e999902a2c92 - Geometry - Geometry + + Rectangle to deconstruct + a907deb0-d450-4c9d-9ae0-aca6c8a940af + Rectangle + Rectangle false - 27041c5f-56c1-4b37-ac6a-ddb9e94b9761 + 5ea290af-5847-4c98-86ce-55ece2c9fc5a 1 - 6247 - -13332 + 8460 + 9665 51 - 20 + 60 - 6274 - -13322 + 8487 + 9695 - - - The material override - 3988bf1a-7196-4af2-8255-aa57ec70bf82 - Material - Material + + + Base plane of rectangle + 5fd1229d-a423-4d18-8d68-ff5701a92e36 + Base Plane + Base Plane false - a3b70218-bf86-44d7-b85b-42d73860ede0 - 1 + 0 - + - 6247 - -13312 - 51 + 8541 + 9665 + 57 20 - 6274 - -13302 + 8571 + 9675 - - - 1 - - - - - 1 - {0} - - - - - - 255;221;160;221 - - - 255;66;48;66 - - 0.5 - - 255;255;255;255 - - 0 - - - - - - - - - - - - - 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef - Quick Graph - - - - - 1 - Display a set of y-values as a graph - 4bdc1d70-a5c8-4920-b546-4ff1c066b8aa - Quick Graph - Quick Graph - false - 0 - fbff5ed3-bbfa-4fe5-a069-e8e4b6b8943f - 1 - - - - - - 6211 - -12267 - 150 - 150 - - - 6211.765 - -12266.65 - - -1 - - - - - - - - - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression - - - - - Evaluate an expression - X^O - true - f582e4af-ec7c-4482-af00-9cefb7455e43 - true - Expression - - - - - - - 7514 - 17128 - 79 - 44 - - - 7556 - 17150 - - - - - - 2 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Size interval along base plane X axis + 2e3b4cd2-0d10-4bd1-8f9b-646f3b97cc6d + X Interval + X Interval + false + 0 - - - - Expression variable - 222fbf31-00c4-424d-89d6-cc97943950db - true - Variable X - X - true - 88b8ffb1-067f-4ad4-ae02-6871e4a07719 - 1 - - - - - - 7516 - 17130 - 14 - 20 - - - 7524.5 - 17140 - - - - - - - - Expression variable - e2cfc35e-1039-4f48-9eb2-c4f88beb058c - true - Variable O - O - true - 2ac3b344-e8c4-43f0-b9bd-40e4f55f130c - 1 - - - - - - 7516 - 17150 - 14 - 20 - - - 7524.5 - 17160 - - - - - - - - Result of expression - e9108fb0-4e98-43b0-a1c1-8a485719f55c - true - Result - - false - 0 + + + + + 8541 + 9685 + 57 + 20 + + + 8571 + 9695 + - - - - - 7582 - 17130 - 9 - 40 - - - 7588 - 17150 - - - - - - - - - - - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number - - - - - Contains a collection of floating point numbers - 2ac3b344-e8c4-43f0-b9bd-40e4f55f130c - true - Number - Number - false - b6299172-9c55-49c8-9960-9ab31cdc82a8 - 1 - - - - - - 7533 - 17202 - 50 - 24 - - - 7558.999 - 17214.34 - + + + Size interval along base plane Y axis + fa2d2de1-8640-4884-aaad-67094db9d70a + Y Interval + Y Interval + false + 0 + + + + + 8541 + 9705 + 57 + 20 + + + 8571 + 9715 + + + + - + - 9df5e896-552d-4c8c-b9ca-4fc147ffa022 - Expression + 825ea536-aebb-41e9-af32-8baeb2ecb590 + Deconstruct Domain - - Evaluate an expression - X^O + + Deconstruct a numeric domain into its component parts. true - 928fca06-febb-4fb7-aab8-93abe69f5560 - true - Expression - + cfb44588-879c-4655-bf5f-54f1be300a07 + Deconstruct Domain + Deconstruct Domain - + - 7559 - 25476 - 79 + 8477 + 9536 + 104 44 - 7601 - 25498 + 8535 + 9558 - - - 2 - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - ba80fd98-91a1-4958-b6a7-a94e40e52bdb - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + Base domain + d9e294ca-b8db-4bd8-9f8d-3e1e132365ab + Domain + Domain + false + fa2d2de1-8640-4884-aaad-67094db9d70a + 1 - - - - Expression variable - dd8dd510-c687-4e4d-9a6b-056374d6a12c - true - Variable X - X - true - 59c34dbd-eb3c-4e58-b214-d73e4bd181b8 - 1 - - - - - - 7561 - 25478 - 14 - 20 - - - 7569.5 - 25488 - - - - - - - - Expression variable - fdc35c21-c0d3-4b47-ba8c-532a72d34942 - true - Variable O - O - true - d0d4ab4a-e13c-4e54-8bf2-fdfe06c9fb13 - 1 - - - - - - 7561 - 25498 - 14 - 20 - - - 7569.5 - 25508 - - - - - - - - Result of expression - 4e078a63-85c7-41a6-bd1b-5e79f349625e - true - Result - - false - 0 + + + + + 8479 + 9538 + 41 + 40 + + + 8501 + 9558 + - - - - - 7627 - 25478 - 9 - 40 - - - 7633 - 25498 - - - - - - - - - - - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number - - - - - Contains a collection of floating point numbers - d0d4ab4a-e13c-4e54-8bf2-fdfe06c9fb13 - true - Number - Number - false - b6299172-9c55-49c8-9960-9ab31cdc82a8 - 1 - - - - - - 7585 - 25555 - 50 - 24 - - - 7610.37 - 25567.68 - - - - - - - - - - d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 - Curve - - - - - Contains a collection of generic curves - true - 8d6b816c-e925-4f86-a9e2-c208bb31ba3d - Curve - Curve - false - 6ecba30c-40c0-463a-9060-e2c2fbd5edb3 - 1 - - - - - - 3706 - 7894 - 50 - 24 - - - 3731.533 - 7906.492 - + + + Start of domain + 0d2a911c-13d2-4b3c-94f8-5f66756a1132 + Start + Start + false + 0 + + + + + 8550 + 9538 + 29 + 20 + + + 8566 + 9548 + + + + - - - - - - - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number - - - - - Contains a collection of floating point numbers - 0d5c74f8-f6b3-4162-adb9-40294f0489f8 - Number - Number - false - 430db5e9-7557-4b39-95fa-5b1cd3db503d - 1 - - - - - - 3706 - 7842 - 50 - 24 - - - 3731.533 - 7854.294 - + + + End of domain + 21c466b1-86cb-438f-8cca-7638ad0b15f7 + End + End + false + 0 + + + + + 8550 + 9558 + 29 + 20 + + + 8566 + 9568 + + + + - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 3 - - 255;255;255;255 - - A group of Grasshopper objects - 8d6b816c-e925-4f86-a9e2-c208bb31ba3d - 0d5c74f8-f6b3-4162-adb9-40294f0489f8 - 2 - 9cb3d396-8ea2-4a9f-bb14-364cecd377ce - Group - - - - - - - - - + - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length + 825ea536-aebb-41e9-af32-8baeb2ecb590 + Deconstruct Domain - Measure the length of a list. + Deconstruct a numeric domain into its component parts. true - ec03ab30-b610-43d1-bd75-8933f5519147 - List Length - List Length + 485dffdb-14c6-4a6f-b787-c0ceca5ee704 + Deconstruct Domain + Deconstruct Domain - + - 2813 - 12553 - 93 - 28 + 8477 + 9598 + 104 + 44 - 2852 - 12567 + 8535 + 9620 - - 1 - Base list - 11a576f3-1b35-45fb-9877-eb564459ee3f - List - List + + Base domain + b57f6bc2-d6ed-455b-a559-e2772398dc78 + Domain + Domain false - 3f5d4cc1-d117-40ad-8394-1fcba8d296d7 + 2e3b4cd2-0d10-4bd1-8f9b-646f3b97cc6d 1 - 2815 - 12555 - 22 - 24 + 8479 + 9600 + 41 + 40 - 2827.5 - 12567 + 8501 + 9620 @@ -238858,10 +253139,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Number of items in L - 550c1b28-35ad-4865-a360-95d6d745c09f - Length - Length + Start of domain + 76940e49-3906-43a6-86f8-de881be9d0e1 + Start + Start false 0 @@ -238869,14 +253150,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2867 - 12555 - 37 - 24 + 8550 + 9600 + 29 + 20 - 2887 - 12567 + 8566 + 9610 + + + + + + + + End of domain + c1d94a4e-d59e-4d8c-8344-b396d61f53f2 + End + End + false + 0 + + + + + + 8550 + 9620 + 29 + 20 + + + 8566 + 9630 @@ -238886,57 +253193,83 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9445ca40-cc73-4861-a455-146308676855 - Range + 290f418a-65ee-406a-a9d0-35699815b512 + Scale NU - Create a range of numbers. + Scale an object with non-uniform factors. true - eab2a2c4-5c5f-4d8c-b291-ee564e9ee7a0 - Range - Range + 8e25c4d7-f76d-40fc-9198-df93f362f51e + Scale NU + Scale NU - + - 2805 - 12401 - 110 - 44 + 8452 + 9413 + 154 + 104 - 2863 - 12423 + 8536 + 9465 - Domain of numeric range - 75ea3b9a-fb37-4f55-bfcc-50b6891278ac - Domain - Domain - false - 2600b14e-6872-40cf-b297-c47cc1d6d769 + Base geometry + c54d6916-b376-41e9-b376-114152b1034f + Geometry + Geometry + true + 2ba6a24e-0e32-4f6a-8b0f-79f59832fa31 1 + + + + + 8454 + 9415 + 67 + 20 + + + 8497 + 9425 + + + + + + + + Base plane + c3ae3cd0-ea49-476f-8935-3c8f38ac0bb1 + Plane + Plane + false + 0 + - 2807 - 12403 - 41 + 8454 + 9435 + 67 20 - 2829 - 12413 + 8497 + 9445 @@ -238953,9 +253286,16 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - 0 - 1 + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 @@ -238965,28 +253305,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Number of steps - dd5ad664-1d4e-4ef7-a6db-4d9a1225fef1 - Steps - Steps + + + Scaling factor in {x} direction + 40607cd1-b8c2-4fbe-b289-f1056d9102a6 + 1/X + Scale X + Scale X false - 7e04169b-b4a8-4c7e-902e-38f4d4b4704d + c1d94a4e-d59e-4d8c-8344-b396d61f53f2 1 - 2807 - 12423 - 41 + 8454 + 9455 + 67 20 - 2829 - 12433 + 8497 + 9465 @@ -239003,7 +253344,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 10 + 1 @@ -239012,88 +253353,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 1 - Range of numbers - 663d7d7e-bb8e-444a-bb57-df17031bb04d - Range - Range - false - 0 - - - - - - 2878 - 12403 - 35 - 40 - - - 2897 - 12423 - - - - - - - - - - - - d1a28e95-cf96-4936-bf34-8bf142d731bf - Construct Domain - - - - - Create a numeric domain from two numeric extremes. - true - 18567bf5-b73b-46d8-ae33-838c6fa84b02 - Construct Domain - Construct Domain - - - - - - 2782 - 12445 - 156 - 44 - - - 2880 - 12467 - - - - - - Start value of numeric domain - 74f421c3-d7bc-4e39-95fc-e6e1e591acf8 - Domain start - Domain start + + + Scaling factor in {y} direction + ca4aec71-334e-4740-9dcf-1d7c65cefde5 + 1/X + Scale Y + Scale Y false - 01f2b0aa-5bde-44f6-926d-75db9acc5002 + 21c466b1-86cb-438f-8cca-7638ad0b15f7 1 - 2784 - 12447 - 81 + 8454 + 9475 + 67 20 - 2834 - 12457 + 8497 + 9485 @@ -239110,7 +253392,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2 + 1 @@ -239119,29 +253401,27 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - End value of numeric domain - c7357c95-97f0-49bb-8db7-ffb61b69f760 - X-1 - Domain end - Domain end + + + Scaling factor in {z} direction + a4444e88-e610-4a89-af25-270da284a85d + Scale Z + Scale Z false - 550c1b28-35ad-4865-a360-95d6d745c09f - 1 + 0 - 2784 - 12467 - 81 + 8454 + 9495 + 67 20 - 2834 - 12477 + 8497 + 9505 @@ -239169,10 +253449,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Numeric domain between {A} and {B} - 2600b14e-6872-40cf-b297-c47cc1d6d769 - Domain - Domain + Scaled geometry + b209824d-50a5-45c5-9216-aacc2459b070 + Geometry + Geometry false 0 @@ -239180,14 +253460,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2895 - 12447 - 41 - 40 + 8551 + 9415 + 53 + 50 - 2917 - 12467 + 8579 + 9440 + + + + + + + + Transformation data + 9c41f1c0-8e70-4e28-9c9e-157683169332 + Transform + Transform + false + 0 + + + + + + 8551 + 9465 + 53 + 50 + + + 8579 + 9490 @@ -239197,390 +253503,267 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9c007a04-d0d9-48e4-9da3-9ba142bc4d46 - Subtraction + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group - - Mathematical subtraction + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + b33497d6-6fd7-494c-9750-8bbf503e5e0b + 5b857167-ddf7-4794-a892-41b614f93a71 + 0d5b5fb2-69d2-4dc1-bfb0-dbb329a22a4a + cfb44588-879c-4655-bf5f-54f1be300a07 + 485dffdb-14c6-4a6f-b787-c0ceca5ee704 + 8e25c4d7-f76d-40fc-9198-df93f362f51e + fdb16617-58d5-4814-b12e-cdf321a2bfc3 + f16be102-6630-4d69-b864-0e2e41c4cc21 + 2fb57714-9a8e-45e3-a859-a7b97f8648ba + 642fa8f1-60b8-40e1-8d84-babd0b31ae05 + 10 + 8ce91614-8ee0-42dd-a860-d9722960970d + Group + + + + + + + + + + + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve + + + + + Contains a collection of generic curves true - e68abb0a-e59a-4877-a6eb-f1470eff6372 - Subtraction - Subtraction + fdb16617-58d5-4814-b12e-cdf321a2bfc3 + Curve + Curve + false + 2ba6a24e-0e32-4f6a-8b0f-79f59832fa31 + 1 - + - 2819 - 12489 - 82 - 44 + 8507 + 9922 + 50 + 24 - 2850 - 12511 + 8532.093 + 9934.17 - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - First operand for subtraction - 9d59f315-7463-4cb3-945b-8fd1ea26ead3 - A - A - true - 550c1b28-35ad-4865-a360-95d6d745c09f - 1 - - - - - - 2821 - 12491 - 14 - 20 - - - 2829.5 - 12501 - - - - - - - - Second operand for subtraction - de77c848-4a07-455f-ba52-bda34066a85c - B - B - true - 01f2b0aa-5bde-44f6-926d-75db9acc5002 - 1 - - - - - - 2821 - 12511 - 14 - 20 - - - 2829.5 - 12521 - - - - - - 1 - - - - - 1 - {0} - - - - - Grasshopper.Kernel.Types.GH_Integer - 2 - - - - - - - - - - - Result of subtraction - 7e04169b-b4a8-4c7e-902e-38f4d4b4704d - Result - Result - false - 0 - - - - - - 2865 - 12491 - 34 - 40 - - - 2883.5 - 12511 - - - - - - - - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - A panel for custom notes and text values - 01f2b0aa-5bde-44f6-926d-75db9acc5002 - Panel - + Contains a collection of generic curves + true + f16be102-6630-4d69-b864-0e2e41c4cc21 + Curve + Curve false - 0 - 0 - 1 + b209824d-50a5-45c5-9216-aacc2459b070 + 1 - + - + - 2835 - 12534 + 8501 + 9355 50 - 20 + 24 - 0 - 0 - 0 - 2835.101 - 12534.91 - - - - - - - 255;255;255;255 + 8526 + 9367.039 - false - false - false - false - false - false - + - 59daf374-bc21-4a5e-8282-5504fb7ae9ae - List Item + e9eb1dcf-92f6-4d4d-84ae-96222d60f56b + Move - - 0 - Retrieve a specific item from a list. + + Translate (move) an object along a vector. true - 723f1d8c-1061-4b07-b3dd-80c15e9ea69b - List Item - List Item + 2fb57714-9a8e-45e3-a859-a7b97f8648ba + Move + Move - + - 2814 - 12337 - 92 - 64 + 8455 + 9305 + 138 + 44 - 2862 - 12369 + 8523 + 9327 - + + + Base geometry + b63bcaaa-1a3d-45f4-bbe8-74ae1e8e3c46 + Geometry + Geometry + true + f16be102-6630-4d69-b864-0e2e41c4cc21 + 1 + + + + + + 8457 + 9307 + 51 + 20 + + + 8484 + 9317 + + + + + + - 3 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 2e3ab970-8545-46bb-836c-1c11e5610bce - cb95db89-6165-43b6-9c41-5702bc5bf137 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + Translation vector + 4d6ea4bb-d319-412d-a22c-3ae783812e30 + Motion + Motion + false + 0 - - - - 1 - Base list - 2fa2a1d0-a76c-4efd-923b-3220b9411294 - List - List - false - 3f5d4cc1-d117-40ad-8394-1fcba8d296d7 - 1 + + + + + 8457 + 9327 + 51 + 20 + + + 8484 + 9337 + - - - - - 2816 - 12339 - 31 - 20 - - - 2833 - 12349 - - - - - - - Item index - 6a0aec39-fbc3-449b-b0bb-f8e2473e6e1a - Index - Index - false - 663d7d7e-bb8e-444a-bb57-df17031bb04d - 1 + + + 1 - - + + - - 2816 - 12359 - 31 - 20 - - - 2833 - 12369 - - - - - 1 + {0} - - - 1 - {0} + + + + 2.5 + 1.5 + 0 + - - - - 0 - - - - - - Wrap index to list bounds - 55c7fbab-9161-48b2-8372-61102424c8f8 - Wrap - Wrap - false - 0 + + + + + Translated geometry + ca5db786-2190-493b-9b2c-498150a80359 + Geometry + Geometry + false + 0 + + + + + + 8538 + 9307 + 53 + 20 + + + 8566 + 9317 + - - - - - 2816 - 12379 - 31 - 20 - - - 2833 - 12389 - - - - - - 1 - - - - - 1 - {0} - - - - - false - - - - - - - - - - Item at {i'} - 2fb2ab36-12ff-483a-84ec-0b0d9648d8c8 - false - Item - Item - false - 0 + + + + + Transformation data + 4e38e0d1-fc23-48b0-972a-93f21a3e595e + Transform + Transform + false + 0 + + + + + + 8538 + 9327 + 53 + 20 + + + 8566 + 9337 + - - - - - 2877 - 12339 - 27 - 60 - - - 2892 - 12369 - - - - @@ -239588,35 +253771,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - 2 - A wire relay object - 32025b10-4552-46c8-b7b9-2fec089c37fe - Relay - + Contains a collection of generic curves + true + 642fa8f1-60b8-40e1-8d84-babd0b31ae05 + Curve + Curve false - 63c92217-d37f-4363-846e-d0e6c9bbeff9 + ca5db786-2190-493b-9b2c-498150a80359 1 - 2840 - 11609 - 40 - 16 + 8501 + 9255 + 50 + 24 - 2860 - 11617 + 8526.207 + 9267.815 @@ -239624,39 +253807,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel - + A panel for custom notes and text values - 4a82e5a6-fc80-44be-a11b-c73c0b32577c + 24731ed8-0f2e-4fd7-8ff3-2c16f7a345ae Panel false 0 - 2fb2ab36-12ff-483a-84ec-0b0d9648d8c8 - 1 - Double click to edit panel content… + 0 + 0.00032220000 +0.00000220000 - 2751 - 12212 - 218 - 129 + 7906 + 16360 + 439 + 20 0 0 0 - 2751.245 - 12212.81 + 7906.646 + 16360.87 @@ -239665,7 +253848,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 - true + false false true false @@ -239677,35 +253860,42 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - 2 - A wire relay object - 3f5d4cc1-d117-40ad-8394-1fcba8d296d7 - Relay - + + Numeric scroller for single numbers + 194a5585-fb6a-45ee-b53e-80e2d8a5d0b5 + Digit Scroller + Digit Scroller false - 0b18b15d-2077-421e-be96-0e6731f47d34 - 1 + 0 - + + + + 12 + Digit Scroller + 1 + + 0.00007777700 + + - 2840 - 12581 - 40 - 16 + 7999 + 16511 + 251 + 20 - 2860 - 12589 + 7999.673 + 16511.61 @@ -239713,406 +253903,243 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + 59e0b89a-e487-49f8-bab8-b5bab16be14c + Panel - 2 - A wire relay object - 595620e7-e64b-4158-ab14-226cb1e2a8fc - Relay + A panel for custom notes and text values + 60694a18-b952-49ea-b840-c3ff2a693abf + Panel false - 2fb2ab36-12ff-483a-84ec-0b0d9648d8c8 - 1 + 0 + 0 + 0.00137956207*4*4*4*4 - + - + - 2840 - 12192 - 40 - 16 + 7906 + 16420 + 439 + 20 + 0 + 0 + 0 - 2860 - 12200 + 7906.512 + 16420.25 - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 5 - - 255;255;255;255 - - A group of Grasshopper objects - ec03ab30-b610-43d1-bd75-8933f5519147 - eab2a2c4-5c5f-4d8c-b291-ee564e9ee7a0 - 18567bf5-b73b-46d8-ae33-838c6fa84b02 - e68abb0a-e59a-4877-a6eb-f1470eff6372 - 01f2b0aa-5bde-44f6-926d-75db9acc5002 - 723f1d8c-1061-4b07-b3dd-80c15e9ea69b - 3f5d4cc1-d117-40ad-8394-1fcba8d296d7 - 595620e7-e64b-4158-ab14-226cb1e2a8fc - 4a82e5a6-fc80-44be-a11b-c73c0b32577c - 9 - 93d90efa-7ec2-41af-8e9c-14e35e8e6ca2 - Group - - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 0b18b15d-2077-421e-be96-0e6731f47d34 - Relay - - false - f1a5d7bc-42be-4799-83f9-ac28feb25791 - 1 - - - - - - 2840 - 12652 - 40 - 16 - - - 2860 - 12660 + + + + 255;255;255;255 + false + false + true + false + false + true - + - 1817fd29-20ae-4503-b542-f0fb651e67d7 - List Length + fbac3e32-f100-4292-8692-77240a42fd1a + Point - - Measure the length of a list. + + Contains a collection of three-dimensional points true - 7d1ec673-157c-4a7a-9553-c7fc9e68997d - List Length - List Length + a96089c8-20b0-4250-a325-891b7b9f830c + Point + Point + false + 2025ce4e-fbc9-4398-8fda-8fc80e82a137 + 1 - + - 2802 - 13661 - 93 - 28 + 8122 + 12376 + 50 + 24 - 2841 - 13675 + 8147.489 + 12388.65 - - - 1 - Base list - 7074c4aa-18ac-45ab-913f-0a83e38db383 - List - List - false - 088d2795-cd8a-481f-a263-648cebce7341 - 1 - - - - - - 2804 - 13663 - 22 - 24 - - - 2816.5 - 13675 - - - - - - - - Number of items in L - f33a22ca-237e-4c2d-9ded-29a4a83338ba - Length - Length - false - 0 - - - - - - 2856 - 13663 - 37 - 24 - - - 2876 - 13675 - - - - - - + - 9445ca40-cc73-4861-a455-146308676855 - Range + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay - - Create a range of numbers. - true - 05d93db3-c540-471c-bc40-35e4d5abbcfa - Range - Range + + 2 + A wire relay object + 2025ce4e-fbc9-4398-8fda-8fc80e82a137 + Relay + + false + ef15fe2e-780f-42bf-bb3a-27972196f6e3 + 1 - + - - 2794 - 13509 - 110 - 44 - - - 2852 - 13531 - - - - - - Domain of numeric range - 2353b547-c85f-47f5-a6ee-6ae21a8803fe - Domain - Domain - false - e73a3504-e33d-4cae-ae3e-4bf82da7fd25 - 1 - - - - - - 2796 - 13511 - 41 - 20 - - - 2818 - 13521 - - - - - - 1 - - - - - 1 - {0} - - - - - - 0 - 1 - - - - - - - - - - - - Number of steps - 1deb34a3-f12b-4967-aeb7-e3e047011d94 - Steps - Steps - false - b4406e27-cd6d-4223-b9c8-5f5d0949df16 - 1 - - - - - - 2796 - 13531 - 41 - 20 - - - 2818 - 13541 - - - - - - 1 - - - - - 1 - {0} - - - - - 10 - - - - - - - + + 8126 + 12423 + 40 + 16 + + + 8146 + 12431 + + - - - 1 - Range of numbers - 4506e9cb-266f-4353-bd0d-39765b8e21cc - Range - Range - false - 0 + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + b89d07a9-2a0d-420a-b0a2-253dec5b50d8 + Relay + + false + e1751847-c851-4f31-bbb4-3cdf43030ce4 + 1 + + + + + + 8126 + 12200 + 40 + 16 + + + 8146 + 12208 + - - - - - 2867 - 13511 - 35 - 40 - - - 2886 - 13531 - - - - - + - d1a28e95-cf96-4936-bf34-8bf142d731bf - Construct Domain + 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 + Scale - Create a numeric domain from two numeric extremes. + Scale an object uniformly in all directions. true - afe200b6-4138-4080-9046-1d683e9be7f3 - Construct Domain - Construct Domain + 00297aca-0ed9-4168-8a7b-f8bc7af279a7 + Scale + Scale - + - 2771 - 13553 - 156 - 44 + 8069 + 12236 + 154 + 64 - 2869 - 13575 + 8153 + 12268 - Start value of numeric domain - c9b905c0-d3fc-428a-a280-34b04e05c007 - Domain start - Domain start - false - ce477e71-adf0-4c57-83a5-322e54b39fc1 + Base geometry + 29e25118-d1d1-4f9c-a979-da01f37666b4 + Geometry + Geometry + true + a96089c8-20b0-4250-a325-891b7b9f830c 1 + + + + + 8071 + 12238 + 67 + 20 + + + 8114 + 12248 + + + + + + + + Center of scaling + bc3b649a-25a7-4b51-9d5b-95f0af265401 + Center + Center + false + 0 + - 2773 - 13555 - 81 + 8071 + 12258 + 67 20 - 2823 - 13565 + 8114 + 12268 @@ -240128,8 +254155,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default + - 2 + + 0 + 0 + 0 + @@ -240138,29 +254170,29 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - End value of numeric domain - a513e233-7e60-45b8-ad8e-9909a01a9bbe - X-1 - Domain end - Domain end + Scaling factor + 98d87e3a-8b88-4da6-a9ab-caa186a105ff + 2^X + Factor + Factor false - f33a22ca-237e-4c2d-9ded-29a4a83338ba + 95dbd796-9ad7-4edf-ae84-6721d7d78b1a 1 - 2773 - 13575 - 81 + 8071 + 12278 + 67 20 - 2823 - 13585 + 8114 + 12288 @@ -240177,7 +254209,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 1 + 0.5 @@ -240188,10 +254220,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default - Numeric domain between {A} and {B} - e73a3504-e33d-4cae-ae3e-4bf82da7fd25 - Domain - Domain + Scaled geometry + e1751847-c851-4f31-bbb4-3cdf43030ce4 + Geometry + Geometry false 0 @@ -240199,14 +254231,40 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2884 - 13555 - 41 - 40 + 8168 + 12238 + 53 + 30 - 2906 - 13575 + 8196 + 12253 + + + + + + + + Transformation data + 89ed151a-420b-4def-8956-6dfc5fa9f67d + Transform + Transform + false + 0 + + + + + + 8168 + 12268 + 53 + 30 + + + 8196 + 12283 @@ -240216,152 +254274,111 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 9c007a04-d0d9-48e4-9da3-9ba142bc4d46 - Subtraction + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - - Mathematical subtraction - true - b2d56a7a-5732-41dd-bcc4-dd26ab47883a - Subtraction - Subtraction + + Numeric scroller for single numbers + 95dbd796-9ad7-4edf-ae84-6721d7d78b1a + Digit Scroller + + false + 0 + + + 12 + + 7 + + 4.00000 + + - 2808 - 13597 - 82 - 44 + 8027 + 12321 + 250 + 20 - 2839 - 13619 + 8027.267 + 12321.01 - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + + + + + + + c552a431-af5b-46a9-a8a4-0fcbc27ef596 + Group + + + + + 1 + + 255;255;255;255 + + A group of Grasshopper objects + a96089c8-20b0-4250-a325-891b7b9f830c + 1 + 3370ab98-59d6-4781-9424-2ba5314436b7 + Group + Point + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + e0874490-5082-42c2-bce9-9ee34ee9611d + Relay + + false + 9b841fa1-df46-463a-8a58-7dc4660c77b4 + 1 + + + + + + 7656 + 14945 + 40 + 16 + + + 7676 + 14953 + - - - - First operand for subtraction - b8ebf73c-355d-4764-a043-b3107f0d0ed5 - A - A - true - f33a22ca-237e-4c2d-9ded-29a4a83338ba - 1 - - - - - - 2810 - 13599 - 14 - 20 - - - 2818.5 - 13609 - - - - - - - - Second operand for subtraction - 136692d0-1698-4fe6-8ac3-b52851336e2e - B - B - true - ce477e71-adf0-4c57-83a5-322e54b39fc1 - 1 - - - - - - 2810 - 13619 - 14 - 20 - - - 2818.5 - 13629 - - - - - - 1 - - - - - 1 - {0} - - - - - Grasshopper.Kernel.Types.GH_Integer - 2 - - - - - - - - - - - Result of subtraction - b4406e27-cd6d-4223-b9c8-5f5d0949df16 - Result - Result - false - 0 - - - - - - 2854 - 13599 - 34 - 40 - - - 2872.5 - 13619 - - - - - - - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -240370,29 +254387,30 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - ce477e71-adf0-4c57-83a5-322e54b39fc1 + 52db9fa5-8125-4d15-adbf-7c4065f19553 Panel false 0 0 - 1 + 30.93121320041889709 + - 2825 - 13647 - 50 + 7624 + 14904 + 144 20 0 0 0 - 2825.739 - 13647.29 + 7624.099 + 14904.3 @@ -240403,106 +254421,156 @@ if omitted, it would be 0-1 in "Normalize" mode by default false false - false + true false false - false + true - + - 59daf374-bc21-4a5e-8282-5504fb7ae9ae - List Item + 33bcf975-a0b2-4b54-99fd-585c893b9e88 + Digit Scroller - 0 - Retrieve a specific item from a list. + Numeric scroller for single numbers + fdaf420d-1f7d-4809-aba0-3a89ceadf73c + Digit Scroller + Digit Scroller + false + 0 + + + + + 12 + Digit Scroller + 1 + + 0.00000752430 + + + + + + 7999 + 16463 + 251 + 20 + + + 7999.673 + 16463.36 + + + + + + + + + + b6236720-8d88-4289-93c3-ac4c99f9b97b + Relay + + + + + 2 + A wire relay object + c1c654ec-ae35-4403-a739-a743bdf55a3d + Relay + + false + 7df1562a-5592-4dee-b24d-499aa859f494 + 1 + + + + + + 8103 + 16113 + 40 + 16 + + + 8123 + 16121 + + + + + + + + + + eeafc956-268e-461d-8e73-ee05c6f72c01 + Stream Filter + + + + + Filters a collection of input streams true - 4b4afc9a-0577-4abc-8cc5-fb96b8f230a9 - List Item - List Item + 67f74c2f-1ff4-4f09-9a22-c5346615a7e0 + Stream Filter + Stream Filter - 2812 - 13445 - 74 + 7656 + 15071 + 89 64 - 2860 - 13477 + 7701 + 15103 3 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 2e3ab970-8545-46bb-836c-1c11e5610bce - cb95db89-6165-43b6-9c41-5702bc5bf137 + 2e3ab970-8545-46bb-836c-1c11e5610bce + 8ec86459-bf01-4409-baee-174d0d2b13d0 + 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - - 1 - Base list - 7fb1a451-73bf-4fd7-8ef9-7889fc2976b6 - List - List - false - 088d2795-cd8a-481f-a263-648cebce7341 - 1 - - - - - - 2814 - 13447 - 31 - 20 - - - 2831 - 13457 - - - - - - - Item index - 84ad4e9f-bf6c-4a40-8ac9-d67f09584367 - Index - Index + Index of Gate stream + aec1ea49-823f-4c21-ac93-97a764bfab45 + Gate + Gate false - 4506e9cb-266f-4353-bd0d-39765b8e21cc + cd2b1132-cbf4-4723-9453-261983046e3b 1 - 2814 - 13467 - 31 + 7658 + 15073 + 28 20 - 2831 - 13477 + 7673.5 + 15083 @@ -240528,59 +254596,72 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - Wrap index to list bounds - 4fcbe05e-7c40-4ac3-a300-ae636ea55f0c - Wrap - Wrap - false - 0 + + + 2 + Input stream at index 0 + 11ece565-56c1-4fda-b70e-81ee080af389 + false + Stream 0 + 0 + true + 7742b46c-e2bc-4c27-918d-ba7f21445f96 + 1 - + - 2814 - 13487 - 31 + 7658 + 15093 + 28 20 - 2831 - 13497 + 7673.5 + 15103 - - - 1 + + + + + 2 + Input stream at index 1 + a548b32a-6a5d-4cdb-b745-758592e48237 + false + Stream 1 + 1 + true + bb535822-e199-4981-93c8-8ebcc8cabd17 + 1 + + + + + + 7658 + 15113 + 28 + 20 + + + 7673.5 + 15123 + - - - - 1 - {0} - - - - - false - - - - - - - Item at {i'} - 1b7d9213-3982-49b8-820a-33db6e9d9b42 + + 2 + Filtered stream + a8f1fcf9-b3d2-4ae6-bf07-24b3eceaa43f false - Item - i + Stream + S(1) false 0 @@ -240588,14 +254669,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 2875 - 13447 - 9 + 7716 + 15073 + 27 60 - 2881 - 13477 + 7731 + 15103 @@ -240607,165 +254688,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel - - - - - A panel for custom notes and text values - ffd45d61-571d-45e8-8e1a-04d2cbce5d8c - Panel - - false - 0 - 1b7d9213-3982-49b8-820a-33db6e9d9b42 - 1 - Double click to edit panel content… - - - - - - 2740 - 13325 - 218 - 129 - - 0 - 0 - 0 - - 2740.883 - 13325.19 - - - - - - - 255;255;255;255 - - true - false - true - false - false - true - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 088d2795-cd8a-481f-a263-648cebce7341 - Relay - - false - 655e77ed-3cde-448c-8c43-b85ad7831c9b - 1 - - - - - - 2829 - 13689 - 40 - 16 - - - 2849 - 13697 - - - - - - - - - - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay - - - - - 2 - A wire relay object - 4bd44d15-acf1-48d3-b842-6f2cb6961ade - Relay - - false - 1b7d9213-3982-49b8-820a-33db6e9d9b42 - 1 - - - - - - 2829 - 13300 - 40 - 16 - - - 2849 - 13308 - - - - - - - - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 5 - - 255;255;255;255 - - A group of Grasshopper objects - 7d1ec673-157c-4a7a-9553-c7fc9e68997d - 05d93db3-c540-471c-bc40-35e4d5abbcfa - afe200b6-4138-4080-9046-1d683e9be7f3 - b2d56a7a-5732-41dd-bcc4-dd26ab47883a - ce477e71-adf0-4c57-83a5-322e54b39fc1 - 4b4afc9a-0577-4abc-8cc5-fb96b8f230a9 - 088d2795-cd8a-481f-a263-648cebce7341 - 4bd44d15-acf1-48d3-b842-6f2cb6961ade - ffd45d61-571d-45e8-8e1a-04d2cbce5d8c - 9 - 650c40f4-c232-40a0-a878-071079c3f722 - Group - - - - - - - - - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -240775,25 +254698,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - a07630eb-ee39-4f06-b318-0e7bb8805cd3 + 3b496cef-0e37-44f8-8958-5582008a9393 Relay false - 4bd44d15-acf1-48d3-b842-6f2cb6961ade + eb8acba9-1415-408c-958e-3302a7b1e07d 1 - 2840 - 13237 + 8111 + 11265 40 16 - 2860 - 13245 + 8131 + 11273 @@ -240801,158 +254724,35 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - b6236720-8d88-4289-93c3-ac4c99f9b97b - Relay + d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 + Curve - 2 - A wire relay object - 655e77ed-3cde-448c-8c43-b85ad7831c9b - Relay - - false - 57b53898-8f7d-44d8-a1ae-1666c8e1dc5f - 1 - - - - - - 2840 - 13738 - 40 - 16 - - - 2860 - 13746 - - - - - - - - - - 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4 - Reverse List - - - - - Reverse the order of a list. + Contains a collection of generic curves true - 002bdaf9-82cd-43d7-a2e9-5de1e286604f - Reverse List - Reverse List - - - - - - 2821 - 12086 - 78 - 28 - - - 2860 - 12100 - - - - - - 1 - Base list - 16f81c17-af85-49ed-b7ff-43625ffb6ec9 - List - List - false - 595620e7-e64b-4158-ab14-226cb1e2a8fc - 1 - - - - - - 2823 - 12088 - 22 - 24 - - - 2835.5 - 12100 - - - - - - - - 1 - Reversed list - 30c7c86a-327f-4139-9be8-f550701dd3dd - List - List - false - 0 - - - - - - 2875 - 12088 - 22 - 24 - - - 2887.5 - 12100 - - - - - - - - - - - - 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 - Number - - - - - Contains a collection of floating point numbers - 430db5e9-7557-4b39-95fa-5b1cd3db503d - Number - Number + daa8f57a-e059-46a0-ae42-cb6f83543cef + Curve + Curve false - 4b201f39-b0bc-4219-a4e7-450d7470f118 + f16be102-6630-4d69-b864-0e2e41c4cc21 1 - 3584 - 7842 + 8522 + 9164 50 24 - 3609.1 - 7854.466 + 8547.645 + 9176.404 @@ -240960,123 +254760,105 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - ce46b74e-00c9-43c4-805a-193b69ea4a11 - Multiplication + 9df5e896-552d-4c8c-b9ca-4fc147ffa022 + Expression - - Mathematical multiplication - 2433204d-6e28-40a0-9f06-901858388ce6 - Multiplication - Multiplication + + Evaluate an expression + (X-1)^O + true + 1b1f07c9-dc2d-4274-951e-670f8a74a8f5 + Expression + - 11467 - 27054 - 82 + 8085 + 17102 + 112 44 - 11498 - 27076 + 8144 + 17124 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 + ba80fd98-91a1-4958-b6a7-a94e40e52bdb + ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 - First item for multiplication - 5515d3ea-e483-4c4d-8ec0-fd84af0ef7c3 - A - A + Expression variable + 3f13e3ff-ebe6-4ba2-964e-dfee9afff3f6 + Variable X + X true - 9f90d66b-f35b-4ad5-b695-cf816409815b + 0fe328dc-c652-4dc9-b022-3bb3d579a927 1 - 11469 - 27056 + 8087 + 17104 14 20 - 11477.5 - 27066 + 8095.5 + 17114 - - Second item for multiplication - c0e14797-7eea-4c3a-a6c0-09b17aa959d5 - B - B + + Expression variable + f799ad96-a4fd-43af-8549-cb1d08334636 + Variable O + O true - 0 + 64e16ebf-66fa-4937-8a1f-cad8e4398680 + 1 - + - 11469 - 27076 + 8087 + 17124 14 20 - 11477.5 - 27086 + 8095.5 + 17134 - - - 1 - - - - - 1 - {0} - - - - - Grasshopper.Kernel.Types.GH_Integer - 2 - - - - - - - Result of multiplication - 1a549940-e411-4265-a8ad-6609a174b93c + Result of expression + 2ed33084-b48d-49c7-93d2-2cd080b4046b Result - Result + false 0 @@ -241084,14 +254866,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 11513 - 27056 - 34 + 8186 + 17104 + 9 40 - 11531.5 - 27076 + 8192 + 17124 @@ -241103,93 +254885,42 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + - 59e0b89a-e487-49f8-bab8-b5bab16be14c - Panel + 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 + Number - - A panel for custom notes and text values - 164f7670-9308-436f-a4f9-66b834c7d780 - Panel - + + Contains a collection of floating point numbers + 64e16ebf-66fa-4937-8a1f-cad8e4398680 + Number + Number false - 0 - 1a549940-e411-4265-a8ad-6609a174b93c + b6299172-9c55-49c8-9960-9ab31cdc82a8 1 - Double click to edit panel content… - + - + - 11486 - 27025 + 8118 + 17175 50 - 20 + 24 - 0 - 0 - 0 - 11486.71 - 27025.19 - - - - - - - 255;255;255;255 + 8143.99 + 17187.2 - false - false - false - false - false - true - - - c552a431-af5b-46a9-a8a4-0fcbc27ef596 - Group - - - - - 5 - - 255;255;255;255 - - A group of Grasshopper objects - 7d1ec673-157c-4a7a-9553-c7fc9e68997d - 05d93db3-c540-471c-bc40-35e4d5abbcfa - afe200b6-4138-4080-9046-1d683e9be7f3 - b2d56a7a-5732-41dd-bcc4-dd26ab47883a - ce477e71-adf0-4c57-83a5-322e54b39fc1 - 4b4afc9a-0577-4abc-8cc5-fb96b8f230a9 - 088d2795-cd8a-481f-a263-648cebce7341 - 4bd44d15-acf1-48d3-b842-6f2cb6961ade - ffd45d61-571d-45e8-8e1a-04d2cbce5d8c - 9 - 9c14d728-fe16-45f5-839b-b026854bd063 - Group - - - - - - - - - + 1817fd29-20ae-4503-b542-f0fb651e67d7 List Length @@ -241199,7 +254930,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Measure the length of a list. true - 7da3c800-e1eb-4a02-9a09-595ea60ba5d3 + 708f2a13-9647-45a6-8325-bc3c68168621 List Length List Length @@ -241207,14 +254938,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4306 - 16836 + 8086 + 16945 93 28 - 4345 - 16850 + 8125 + 16959 @@ -241222,25 +254953,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - 2c4ed98c-f7ed-494d-b4f1-3cd068ecb57e + 222aca48-b9de-40d9-9d23-1d4e5de2f525 List List false - 3165cbbe-68d0-46bc-9945-dfe5218f750d + 27e32cee-171c-4811-95da-b91a601f5584 1 - 4308 - 16838 + 8088 + 16947 22 24 - 4320.5 - 16850 + 8100.5 + 16959 @@ -241249,7 +254980,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of items in L - 29443798-4d61-43b4-8a8a-093d341981a0 + 3cb7b918-d4c1-499f-97ad-9c34e6481fa3 Length Length false @@ -241259,14 +254990,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4360 - 16838 + 8140 + 16947 37 24 - 4380 - 16850 + 8160 + 16959 @@ -241276,7 +255007,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9445ca40-cc73-4861-a455-146308676855 Range @@ -241286,7 +255017,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a range of numbers. true - a8603bfa-24e4-48f3-8782-f8e570260366 + d6e551e7-1964-47de-962d-b1d6a6931e2e Range Range @@ -241294,39 +255025,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4298 - 16684 - 110 + 8062 + 16793 + 126 44 - 4356 - 16706 + 8136 + 16815 Domain of numeric range - bd88f84c-315e-41dc-8657-d89adf3311c4 + 91e5f440-3584-418f-b926-e9807b46f9f6 Domain Domain false - 5fbed914-dac8-433a-8447-3e098d0007cd + 454b119e-ff5e-4f89-984c-e83f5e4f4214 1 - 4300 - 16686 - 41 + 8064 + 16795 + 57 20 - 4322 - 16696 + 8102 + 16805 @@ -241356,27 +255087,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Number of steps - 2a868a28-4932-43d3-864a-eb9c8225842f + 866b0a6f-19ac-446a-8f94-fd4d31bfbb5f + X-2 Steps Steps false - c58136d1-a491-45c8-be60-98cb57f9e1f8 + 3cb7b918-d4c1-499f-97ad-9c34e6481fa3 1 - 4300 - 16706 - 41 + 8064 + 16815 + 57 20 - 4322 - 16716 + 8102 + 16825 @@ -241406,7 +255138,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Range of numbers - 588709dc-d434-44b8-928c-1438def330d4 + 5d66ab66-7552-41f0-aab2-88b4751eb3a9 Range Range false @@ -241416,14 +255148,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4371 - 16686 + 8151 + 16795 35 40 - 4390 - 16706 + 8170 + 16815 @@ -241433,7 +255165,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d1a28e95-cf96-4936-bf34-8bf142d731bf Construct Domain @@ -241443,7 +255175,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain from two numeric extremes. true - 281100a6-f4a7-4edf-8995-0e9cfc5a5466 + e459af0f-9438-4b0e-8038-e66a1c87f541 Construct Domain Construct Domain @@ -241451,39 +255183,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4275 - 16728 + 8055 + 16837 156 44 - 4373 - 16750 + 8153 + 16859 Start value of numeric domain - 9509e00c-bf67-4ac2-883d-0643e07fea53 + 3f680cc8-1115-4c9b-af7e-53e8072aaccd Domain start Domain start false - 7592a94a-169b-4cf0-ab08-2d2155202002 + 5d90264c-4738-4c18-a9af-ff5c1e005b50 1 - 4277 - 16730 + 8057 + 16839 81 20 - 4327 - 16740 + 8107 + 16849 @@ -241512,26 +255244,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default End value of numeric domain - 06b32365-ec90-47eb-a0b9-3d295a1fd383 - X-1 + eb5b4f57-a682-499e-a76b-2f9356b0975c + X-2 Domain end Domain end false - 29443798-4d61-43b4-8a8a-093d341981a0 + 3cb7b918-d4c1-499f-97ad-9c34e6481fa3 1 - 4277 - 16750 + 8057 + 16859 81 20 - 4327 - 16760 + 8107 + 16869 @@ -241560,7 +255292,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric domain between {A} and {B} - 5fbed914-dac8-433a-8447-3e098d0007cd + 454b119e-ff5e-4f89-984c-e83f5e4f4214 Domain Domain false @@ -241570,14 +255302,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4388 - 16730 + 8168 + 16839 41 40 - 4410 - 16750 + 8190 + 16859 @@ -241587,152 +255319,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 9c007a04-d0d9-48e4-9da3-9ba142bc4d46 - Subtraction - - - - - Mathematical subtraction - true - 5689072e-9728-4990-9484-6e5f05fabcae - Subtraction - Subtraction - - - - - - 4312 - 16772 - 82 - 44 - - - 4343 - 16794 - - - - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - First operand for subtraction - 8c9f6e89-851b-4a53-80a2-20dcb7b4214f - A - A - true - 29443798-4d61-43b4-8a8a-093d341981a0 - 1 - - - - - - 4314 - 16774 - 14 - 20 - - - 4322.5 - 16784 - - - - - - - - Second operand for subtraction - 5628ad28-7955-4cec-9c69-b0c587f34d19 - B - B - true - 7592a94a-169b-4cf0-ab08-2d2155202002 - 1 - - - - - - 4314 - 16794 - 14 - 20 - - - 4322.5 - 16804 - - - - - - 1 - - - - - 1 - {0} - - - - - Grasshopper.Kernel.Types.GH_Integer - 2 - - - - - - - - - - - Result of subtraction - c58136d1-a491-45c8-be60-98cb57f9e1f8 - Result - Result - false - 0 - - - - - - 4358 - 16774 - 34 - 40 - - - 4376.5 - 16794 - - - - - - - - - - - - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -241741,20 +255328,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 7592a94a-169b-4cf0-ab08-2d2155202002 + 5d90264c-4738-4c18-a9af-ff5c1e005b50 Panel false 0 0 - 1 + 0 - 4332 - 16825 + 8113 + 16899 50 20 @@ -241762,8 +255349,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 4332.662 - 16825.81 + 8113.662 + 16899.21 @@ -241784,7 +255371,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item @@ -241795,7 +255382,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 Retrieve a specific item from a list. true - 1602192e-06a4-4c55-bc2c-fa34384b14cd + 83c53679-8e23-4f62-bc6b-7da697236209 List Item List Item @@ -241803,14 +255390,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4316 - 16620 + 8096 + 16729 74 64 - 4364 - 16652 + 8144 + 16761 @@ -241828,25 +255415,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - 76bcbbbc-eec5-46cd-ae86-f20386b40e4a + 6dcbdb48-5c01-4b62-9791-0591c34b46e6 List List false - 3165cbbe-68d0-46bc-9945-dfe5218f750d + 27e32cee-171c-4811-95da-b91a601f5584 1 - 4318 - 16622 + 8098 + 16731 31 20 - 4335 - 16632 + 8115 + 16741 @@ -241855,25 +255442,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item index - 6e051ce7-e20f-4330-83b9-0e230964b37f + 14e91f37-5046-434c-8320-4d29fd46e37d Index Index false - 588709dc-d434-44b8-928c-1438def330d4 + 5d66ab66-7552-41f0-aab2-88b4751eb3a9 1 - 4318 - 16642 + 8098 + 16751 31 20 - 4335 - 16652 + 8115 + 16761 @@ -241902,7 +255489,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Wrap index to list bounds - 39c40bcb-dc2d-4102-abca-7c1eee52c9d5 + 92c1194d-2871-4a53-be64-490c2a4aaec7 Wrap Wrap false @@ -241912,14 +255499,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4318 - 16662 + 8098 + 16771 31 20 - 4335 - 16672 + 8115 + 16781 @@ -241948,7 +255535,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item at {i'} - 27bf1c1b-4bbb-454d-b08c-b77a7478ca66 + bbceb80a-f47d-4be1-887f-2216e750eee8 false Item i @@ -241959,14 +255546,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4379 - 16622 + 8159 + 16731 9 60 - 4385 - 16652 + 8165 + 16761 @@ -241978,7 +255565,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -241987,12 +255574,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 0ba97856-8412-4779-b398-a39dd3b63f9e + 2fbf4a5e-a66b-4b07-aa57-45cffc2e7473 Panel false 0 - 27bf1c1b-4bbb-454d-b08c-b77a7478ca66 + bbceb80a-f47d-4be1-887f-2216e750eee8 1 Double click to edit panel content… @@ -242000,8 +255587,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4247 - 16503 + 8027 + 16613 218 129 @@ -242009,8 +255596,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 4247.806 - 16503.71 + 8027.806 + 16613.69 @@ -242031,7 +255618,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -242041,25 +255628,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 3165cbbe-68d0-46bc-9945-dfe5218f750d + 27e32cee-171c-4811-95da-b91a601f5584 Relay false - c177e7f0-fbbf-48ff-ae69-1b75b2768c63 + 46209fd3-5415-406d-b6c6-8b88a516dc31 1 - 4333 - 16864 + 8113 + 16973 40 16 - 4353 - 16872 + 8133 + 16981 @@ -242067,7 +255654,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -242077,25 +255664,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 0798d962-23f9-461d-986c-157ecd154277 + 81b515ef-c43c-441d-843e-0ce4a554a3c7 Relay false - 27bf1c1b-4bbb-454d-b08c-b77a7478ca66 + bbceb80a-f47d-4be1-887f-2216e750eee8 1 - 4333 - 16475 + 8113 + 16584 40 16 - 4353 - 16483 + 8133 + 16592 @@ -242103,7 +255690,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -242116,17 +255703,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 7da3c800-e1eb-4a02-9a09-595ea60ba5d3 - a8603bfa-24e4-48f3-8782-f8e570260366 - 281100a6-f4a7-4edf-8995-0e9cfc5a5466 + 708f2a13-9647-45a6-8325-bc3c68168621 + d6e551e7-1964-47de-962d-b1d6a6931e2e + e459af0f-9438-4b0e-8038-e66a1c87f541 5689072e-9728-4990-9484-6e5f05fabcae - 7592a94a-169b-4cf0-ab08-2d2155202002 - 1602192e-06a4-4c55-bc2c-fa34384b14cd - 3165cbbe-68d0-46bc-9945-dfe5218f750d - 0798d962-23f9-461d-986c-157ecd154277 - 0ba97856-8412-4779-b398-a39dd3b63f9e + 5d90264c-4738-4c18-a9af-ff5c1e005b50 + 83c53679-8e23-4f62-bc6b-7da697236209 + 27e32cee-171c-4811-95da-b91a601f5584 + 81b515ef-c43c-441d-843e-0ce4a554a3c7 + 2fbf4a5e-a66b-4b07-aa57-45cffc2e7473 9 - bec7f192-e99b-46c5-b898-81e74c159091 + 374308d0-8e64-4cb1-be8e-6cadd6cd729e Group @@ -242136,7 +255723,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -242146,25 +255733,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - c6b10792-1039-4d57-b33f-9d762100ca20 + a31dd753-cc4d-4110-a122-d21929f68142 Relay false - 0798d962-23f9-461d-986c-157ecd154277 + 81b515ef-c43c-441d-843e-0ce4a554a3c7 1 - 4337 - 16421 + 8117 + 16530 40 16 - 4357 - 16429 + 8137 + 16538 @@ -242172,7 +255759,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -242182,25 +255769,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - c177e7f0-fbbf-48ff-ae69-1b75b2768c63 + 46209fd3-5415-406d-b6c6-8b88a516dc31 Relay false - d99df55a-1c8d-40da-bccc-7dad57de9fb0 + 7e00b956-060c-4c21-8426-abdb30a65411 1 - 4338 - 16899 + 8118 + 17008 40 16 - 4358 - 16907 + 8138 + 17016 @@ -242208,7 +255795,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 1817fd29-20ae-4503-b542-f0fb651e67d7 List Length @@ -242218,7 +255805,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Measure the length of a list. true - 0bff481c-4425-418e-9419-7d0f5e30a0b2 + ffc161f7-8c9e-45a6-a424-db952dae7913 List Length List Length @@ -242226,14 +255813,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4284 - 15684 + 8064 + 15764 93 28 - 4323 - 15698 + 8103 + 15778 @@ -242241,25 +255828,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - e916d217-5662-42c4-a0dc-561a0ae685c4 + ee99af58-8fb1-431d-938c-ef50fcf48aef List List false - 8bdf4f8f-cd91-443d-9bb7-9f573625436a + fb0e1c60-f564-4ca7-a54c-64f022aace86 1 - 4286 - 15686 + 8066 + 15766 22 24 - 4298.5 - 15698 + 8078.5 + 15778 @@ -242268,7 +255855,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Number of items in L - 2a71565f-c507-43f9-b871-13794e1e8c06 + d3abab7d-c5fa-48ba-82fe-e19c4630e223 Length Length false @@ -242278,14 +255865,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4338 - 15686 + 8118 + 15766 37 24 - 4358 - 15698 + 8138 + 15778 @@ -242295,7 +255882,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 9445ca40-cc73-4861-a455-146308676855 Range @@ -242305,7 +255892,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a range of numbers. true - afee0f24-45be-4946-9d7e-9136e3f6b764 + 7bccc5a6-fe9c-4327-bc94-71a4145f10c6 Range Range @@ -242313,39 +255900,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4276 - 15532 - 110 + 8051 + 15612 + 126 44 - 4334 - 15554 + 8125 + 15634 Domain of numeric range - 24786b16-6368-4ee9-9f33-1bed528d0bc5 + ba40d250-12d7-480c-9ad2-a0f5af873700 Domain Domain false - 1f91c30b-8433-4f46-9106-3922c4df345d + 997c639a-1413-4342-88cc-4543d0e18622 1 - 4278 - 15534 - 41 + 8053 + 15614 + 57 20 - 4300 - 15544 + 8091 + 15624 @@ -242375,27 +255962,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + Number of steps - 581222ba-6a04-47dc-8788-89e67fe3de27 + cf20c617-1c5f-4e7e-9c04-05e905b1c531 + X-2 Steps Steps false - efae8c91-0060-4062-b188-3655486d64d5 + d3abab7d-c5fa-48ba-82fe-e19c4630e223 1 - 4278 - 15554 - 41 + 8053 + 15634 + 57 20 - 4300 - 15564 + 8091 + 15644 @@ -242425,7 +256013,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Range of numbers - 65f80250-5013-497d-8297-355ba5d9f9d9 + a468d10b-f6b3-4625-a157-36d1c5268dd2 Range Range false @@ -242435,14 +256023,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4349 - 15534 + 8140 + 15614 35 40 - 4368 - 15554 + 8159 + 15634 @@ -242452,7 +256040,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + d1a28e95-cf96-4936-bf34-8bf142d731bf Construct Domain @@ -242462,7 +256050,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Create a numeric domain from two numeric extremes. true - d8d31da7-7ffc-452c-91ce-bd9333267b34 + 952d7845-4950-46c8-b7db-f2b225738454 Construct Domain Construct Domain @@ -242470,39 +256058,39 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4253 - 15576 + 8033 + 15656 156 44 - 4351 - 15598 + 8131 + 15678 Start value of numeric domain - ffd3dfd9-f7f3-4898-8e9d-7262630aed34 + 8b331cf0-f907-4807-a62c-7883813181a1 Domain start Domain start false - 3551ba9b-be14-4a74-858e-d1af99e67ff9 + 024b9454-8085-4f7f-b78d-374ae04e6449 1 - 4255 - 15578 + 8035 + 15658 81 20 - 4305 - 15588 + 8085 + 15668 @@ -242531,26 +256119,26 @@ if omitted, it would be 0-1 in "Normalize" mode by default End value of numeric domain - fd97b78b-f21b-478a-a866-65db9a3bba13 - X-1 + 0960b832-a603-4a07-8115-a0f272a76fd7 + X-2 Domain end Domain end false - 2a71565f-c507-43f9-b871-13794e1e8c06 + d3abab7d-c5fa-48ba-82fe-e19c4630e223 1 - 4255 - 15598 + 8035 + 15678 81 20 - 4305 - 15608 + 8085 + 15688 @@ -242579,7 +256167,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Numeric domain between {A} and {B} - 1f91c30b-8433-4f46-9106-3922c4df345d + 997c639a-1413-4342-88cc-4543d0e18622 Domain Domain false @@ -242589,14 +256177,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4366 - 15578 + 8146 + 15658 41 40 - 4388 - 15598 + 8168 + 15678 @@ -242606,152 +256194,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - - - 9c007a04-d0d9-48e4-9da3-9ba142bc4d46 - Subtraction - - - - - Mathematical subtraction - true - b3f09711-4fbf-4a8e-b2bc-261e271a7038 - Subtraction - Subtraction - - - - - - 4290 - 15620 - 82 - 44 - - - 4321 - 15642 - - - - - - 2 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - 1 - 8ec86459-bf01-4409-baee-174d0d2b13d0 - - - - - First operand for subtraction - a74c5f1d-9f10-4ffa-b94e-a47e06bd164d - A - A - true - 2a71565f-c507-43f9-b871-13794e1e8c06 - 1 - - - - - - 4292 - 15622 - 14 - 20 - - - 4300.5 - 15632 - - - - - - - - Second operand for subtraction - 0dae96ff-150d-4000-88c7-ad59fc001213 - B - B - true - 3551ba9b-be14-4a74-858e-d1af99e67ff9 - 1 - - - - - - 4292 - 15642 - 14 - 20 - - - 4300.5 - 15652 - - - - - - 1 - - - - - 1 - {0} - - - - - Grasshopper.Kernel.Types.GH_Integer - 2 - - - - - - - - - - - Result of subtraction - efae8c91-0060-4062-b188-3655486d64d5 - Result - Result - false - 0 - - - - - - 4336 - 15622 - 34 - 40 - - - 4354.5 - 15642 - - - - - - - - - - - - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -242760,20 +256203,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - 3551ba9b-be14-4a74-858e-d1af99e67ff9 + 024b9454-8085-4f7f-b78d-374ae04e6449 Panel false 0 0 - 1 + 0 - 4311 - 15674 + 8088 + 15744 50 20 @@ -242781,8 +256224,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 4311.312 - 15674.3 + 8088.312 + 15744.72 @@ -242803,7 +256246,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item @@ -242814,7 +256257,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 Retrieve a specific item from a list. true - acdcba2f-5093-4c41-b691-f0cfadccd878 + e245ae89-2cd8-4eeb-bdab-02401e9653d3 List Item List Item @@ -242822,14 +256265,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4294 - 15468 + 8074 + 15548 74 64 - 4342 - 15500 + 8122 + 15580 @@ -242847,25 +256290,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - 9a41d159-f5ba-4cf5-a812-3fe4175deafe + f44b8650-75c8-4d49-a4b2-166142f531ec List List false - 8bdf4f8f-cd91-443d-9bb7-9f573625436a + fb0e1c60-f564-4ca7-a54c-64f022aace86 1 - 4296 - 15470 + 8076 + 15550 31 20 - 4313 - 15480 + 8093 + 15560 @@ -242874,25 +256317,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item index - af2b7418-825b-4df7-ad09-b801f056e1a5 + 59131ddf-9610-43d4-9592-88db94ac0710 Index Index false - 65f80250-5013-497d-8297-355ba5d9f9d9 + a468d10b-f6b3-4625-a157-36d1c5268dd2 1 - 4296 - 15490 + 8076 + 15570 31 20 - 4313 - 15500 + 8093 + 15580 @@ -242921,7 +256364,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Wrap index to list bounds - 7fcd7ce0-9496-4e00-a00e-b9dec6509f7c + 35d55ae8-1f34-4444-b6aa-4959bb8b592f Wrap Wrap false @@ -242931,14 +256374,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4296 - 15510 + 8076 + 15590 31 20 - 4313 - 15520 + 8093 + 15600 @@ -242967,7 +256410,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Item at {i'} - 5fdaf3c3-67b3-43bb-b8c9-04ce49f0a8c3 + 069fe061-bb75-46fa-a4a2-efe602a0811b false Item i @@ -242978,14 +256421,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4357 - 15470 + 8137 + 15550 9 60 - 4363 - 15500 + 8143 + 15580 @@ -242997,7 +256440,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel @@ -243006,12 +256449,12 @@ if omitted, it would be 0-1 in "Normalize" mode by default A panel for custom notes and text values - a00c2330-bfe7-4442-8c5e-6c6434054a52 + 1a4b7bad-642e-4b8b-8f52-08f37fd180fb Panel false - 0 - 5fdaf3c3-67b3-43bb-b8c9-04ce49f0a8c3 + 1 + 069fe061-bb75-46fa-a4a2-efe602a0811b 1 Double click to edit panel content… @@ -243019,8 +256462,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4226 - 15352 + 8006 + 15432 218 129 @@ -243028,8 +256471,8 @@ if omitted, it would be 0-1 in "Normalize" mode by default 0 0 - 4226.455 - 15352.2 + 8006.455 + 15432.2 @@ -243050,7 +256493,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -243060,25 +256503,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 8bdf4f8f-cd91-443d-9bb7-9f573625436a + fb0e1c60-f564-4ca7-a54c-64f022aace86 Relay false - 452413ab-872f-4313-9732-9bac59cd6836 + 6d134dfe-866c-4b6c-96de-c2120f4a6575 1 - 4311 - 15712 + 8091 + 15792 40 16 - 4331 - 15720 + 8111 + 15800 @@ -243086,7 +256529,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -243096,25 +256539,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 995b4f66-09ac-4787-9b24-e702838c68a5 + 57ef6cc0-58d1-4226-ab71-cde3ca6f704b Relay false - 5fdaf3c3-67b3-43bb-b8c9-04ce49f0a8c3 + 069fe061-bb75-46fa-a4a2-efe602a0811b 1 - 4311 - 15323 + 8091 + 15403 40 16 - 4331 - 15331 + 8111 + 15411 @@ -243122,7 +256565,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group @@ -243135,17 +256578,17 @@ if omitted, it would be 0-1 in "Normalize" mode by default 255;255;255;255 A group of Grasshopper objects - 0bff481c-4425-418e-9419-7d0f5e30a0b2 - afee0f24-45be-4946-9d7e-9136e3f6b764 - d8d31da7-7ffc-452c-91ce-bd9333267b34 + ffc161f7-8c9e-45a6-a424-db952dae7913 + 7bccc5a6-fe9c-4327-bc94-71a4145f10c6 + 952d7845-4950-46c8-b7db-f2b225738454 b3f09711-4fbf-4a8e-b2bc-261e271a7038 - 3551ba9b-be14-4a74-858e-d1af99e67ff9 - acdcba2f-5093-4c41-b691-f0cfadccd878 - 8bdf4f8f-cd91-443d-9bb7-9f573625436a - 995b4f66-09ac-4787-9b24-e702838c68a5 - a00c2330-bfe7-4442-8c5e-6c6434054a52 + 024b9454-8085-4f7f-b78d-374ae04e6449 + e245ae89-2cd8-4eeb-bdab-02401e9653d3 + fb0e1c60-f564-4ca7-a54c-64f022aace86 + 57ef6cc0-58d1-4226-ab71-cde3ca6f704b + 1a4b7bad-642e-4b8b-8f52-08f37fd180fb 9 - ba51663b-665a-4a46-b3eb-1e638d9546cd + dcf24cfb-44a7-488c-8340-a8a777d74df8 Group @@ -243155,7 +256598,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4 Reverse List @@ -243165,7 +256608,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default Reverse the order of a list. true - 1918aa0a-9956-4365-9859-52cf51bd3dd6 + dc724626-0f9a-422c-9353-f4bb373f7b55 Reverse List Reverse List @@ -243173,14 +256616,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4311 - 15193 + 8079 + 15876 78 28 - 4350 - 15207 + 8118 + 15890 @@ -243188,25 +256631,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Base list - ace014d3-4560-4de5-b752-1f699e432479 + c841f21d-f126-4175-8210-0a6bfe32cc46 List List false - 995b4f66-09ac-4787-9b24-e702838c68a5 + 06bb1685-2c7b-4835-9169-9a39843d1148 1 - 4313 - 15195 + 8081 + 15878 22 24 - 4325.5 - 15207 + 8093.5 + 15890 @@ -243216,7 +256659,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default 1 Reversed list - 222d1b7b-7919-48da-b85f-09807abf5a83 + babd3a6e-b694-4885-9902-568da68356ec List List false @@ -243226,14 +256669,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 4365 - 15195 + 8133 + 15878 22 24 - 4377.5 - 15207 + 8145.5 + 15890 @@ -243243,7 +256686,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -243253,25 +256696,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 98365d0f-1649-4ba4-a4eb-2cace21b4049 + cdee713f-307d-4b88-ab0d-a807b48d8e66 Relay false - 222d1b7b-7919-48da-b85f-09807abf5a83 + 57ef6cc0-58d1-4226-ab71-cde3ca6f704b 1 - 4325 - 15121 + 8105 + 15201 40 16 - 4345 - 15129 + 8125 + 15209 @@ -243279,7 +256722,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - + b6236720-8d88-4289-93c3-ac4c99f9b97b Relay @@ -243289,25 +256732,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default 2 A wire relay object - 452413ab-872f-4313-9732-9bac59cd6836 + 6d134dfe-866c-4b6c-96de-c2120f4a6575 Relay false - 2e8e7cb4-d964-4195-ba8c-9a22e2b2b635 + babd3a6e-b694-4885-9902-568da68356ec 1 - 4312 - 15762 + 8098 + 15860 40 16 - 4332 - 15770 + 8118 + 15868 @@ -243315,6 +256758,182 @@ if omitted, it would be 0-1 in "Normalize" mode by default + + + 0bb3d234-9097-45db-9998-621639c87d3b + Bounding Box + + + + + Solve oriented geometry bounding boxes. + true + 6aee2f10-fdf5-4754-9cca-92320a4e43d3 + Bounding Box + Bounding Box + + + + + true + + + + + + 8659 + 9335 + 100 + 44 + + + 8718 + 9357 + + + + + + 1 + Geometry to contain + 2a995b71-e8da-4650-86a8-ea31eb43292d + Content + Content + false + f16be102-6630-4d69-b864-0e2e41c4cc21 + 1 + + + + + + 8661 + 9337 + 42 + 20 + + + 8683.5 + 9347 + + + + + + + + BoundingBox orientation plane + true + 916291c6-83cf-4c49-bff9-261ea20d62d6 + Plane + Plane + false + 0 + + + + + + 8661 + 9357 + 42 + 20 + + + 8683.5 + 9367 + + + + + + 1 + + + + + 1 + {0} + + + + + + 0 + 0 + 0 + 1 + 0 + 0 + 0 + 1 + 0 + + + + + + + + + + + + Aligned bounding box in world coordinates + e79ff678-2036-44c7-ac87-c4bebd0642d9 + Box + Box + false + 0 + + + + + + 8733 + 9337 + 24 + 20 + + + 8746.5 + 9347 + + + + + + + + Bounding box in orientation plane coordinates + true + 057a165d-158a-40e9-9891-d38d4630225c + Box + Box + false + 0 + + + + + + 8733 + 9357 + 24 + 20 + + + 8746.5 + 9367 + + + + + + + + + @@ -243322,7 +256941,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default - 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