diff --git a/◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯ⵙ◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯/◯✤ᴥᗩ◯ⵙ◯ᗩᴥ✤◯/◯ᗱᗴᴥᗩᗯ✤⏀Ⓞᔓᔕ◯ⵙ◯ᔓᔕⓄ⏀✤ᗯᗩᴥᗱᗴ◯/◯ᗝⵈ◯ⵙ◯ⵈᗝ◯/◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯ⵙ◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯/◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯ⵙ◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯/XHG.⚪ИN⚪Ⓞ⚪ᴥ⚪ᗝ⚪ᗱᗴ⚪옷⚪ᗩ⚪✤⚪ᑐᑕ⚪Ⓞ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪Ⓞ⚪ᑐᑕ⚪✤⚪ᗩ⚪옷⚪ᗱᗴ⚪ᗝ⚪ᴥ⚪Ⓞ⚪ИN⚪.GHX b/◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯ⵙ◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯/◯✤ᴥᗩ◯ⵙ◯ᗩᴥ✤◯/◯ᗱᗴᴥᗩᗯ✤⏀Ⓞᔓᔕ◯ⵙ◯ᔓᔕⓄ⏀✤ᗯᗩᴥᗱᗴ◯/◯ᗝⵈ◯ⵙ◯ⵈᗝ◯/◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯ⵙ◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯/◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯ⵙ◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯/XHG.⚪ИN⚪Ⓞ⚪ᴥ⚪ᗝ⚪ᗱᗴ⚪옷⚪ᗩ⚪✤⚪ᑐᑕ⚪Ⓞ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪Ⓞ⚪ᑐᑕ⚪✤⚪ᗩ⚪옷⚪ᗱᗴ⚪ᗝ⚪ᴥ⚪Ⓞ⚪ИN⚪.GHX index ec91c45f..bcff53be 100644 --- a/◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯ⵙ◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯/◯✤ᴥᗩ◯ⵙ◯ᗩᴥ✤◯/◯ᗱᗴᴥᗩᗯ✤⏀Ⓞᔓᔕ◯ⵙ◯ᔓᔕⓄ⏀✤ᗯᗩᴥᗱᗴ◯/◯ᗝⵈ◯ⵙ◯ⵈᗝ◯/◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯ⵙ◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯/◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯ⵙ◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯/XHG.⚪ИN⚪Ⓞ⚪ᴥ⚪ᗝ⚪ᗱᗴ⚪옷⚪ᗩ⚪✤⚪ᑐᑕ⚪Ⓞ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪Ⓞ⚪ᑐᑕ⚪✤⚪ᗩ⚪옷⚪ᗱᗴ⚪ᗝ⚪ᴥ⚪Ⓞ⚪ИN⚪.GHX +++ b/◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯ⵙ◯ᗩIᗝI⚭◯⚪◯⚭IᗝIᗩ◯/◯✤ᴥᗩ◯ⵙ◯ᗩᴥ✤◯/◯ᗱᗴᴥᗩᗯ✤⏀Ⓞᔓᔕ◯ⵙ◯ᔓᔕⓄ⏀✤ᗯᗩᴥᗱᗴ◯/◯ᗝⵈ◯ⵙ◯ⵈᗝ◯/◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯ⵙ◯ᔓᔕⓄᴥᗱᗴᑐᑕⓄИNꖴ옷ᴥ◯⚪◯ᴥ옷ꖴИNⓄᑐᑕᗱᗴᴥⓄᔓᔕ◯/◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯ⵙ◯ᴥᗱᗴߦⓄ옷ᔓᔕᗩᴥᕤᕦ◯⚪◯ᕤᕦᴥᗩᔓᔕ옷Ⓞߦᗱᗴᴥ◯/XHG.⚪ИN⚪Ⓞ⚪ᴥ⚪ᗝ⚪ᗱᗴ⚪옷⚪ᗩ⚪✤⚪ᑐᑕ⚪Ⓞ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪Ⓞ⚪ᑐᑕ⚪✤⚪ᗩ⚪옷⚪ᗱᗴ⚪ᗝ⚪ᴥ⚪Ⓞ⚪ИN⚪.GHX @@ -48,10 +48,10 @@ <chunk name="Projection"> <items count="2"> <item name="Target" type_name="gh_drawing_point" type_code="30"> - <X>-3348</X> - <Y>-253</Y> + <X>-5926</X> + <Y>-1585</Y> </item> - <item name="Zoom" type_name="gh_single" type_code="5">0.779164553</item> + <item name="Zoom" 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</stream> 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<item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5242</X> + <X>5253</X> <Y>548</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5403</X> + <X>5414</X> <Y>558</Y> </item> </items> @@ -1675,13 +1755,13 @@ <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5242</X> + <X>5253</X> <Y>568</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5403</X> + <X>5414</X> <Y>578</Y> </item> </items> @@ -1701,13 +1781,13 @@ <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5242</X> + <X>5253</X> <Y>588</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5403</X> + <X>5414</X> <Y>598</Y> </item> </items> @@ -1748,13 +1828,13 @@ <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5242</X> + <X>5253</X> <Y>608</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5403</X> + <X>5414</X> <Y>618</Y> </item> </items> @@ -5647,14 +5727,14 @@ <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4757</X> - <Y>615</Y> + <X>4748</X> + <Y>642</Y> <W>50</W> <H>24</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4790.152</X> - <Y>627.7759</Y> + <X>4781.368</X> + <Y>654.1295</Y> </item> </items> </chunk> @@ -20598,7 +20678,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default </item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="IconOverride" type_name="gh_drawing_bitmap" type_code="37"> - <bitmap length="604">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</bitmap> + <bitmap 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@@ -29518,14 +29598,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3528</X> - <Y>388</Y> + <X>3553</X> + <Y>359</Y> <W>90</W> <H>84</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3573</X> - <Y>430</Y> + <X>3598</X> + <Y>401</Y> </item> </items> </chunk> @@ -29556,14 +29636,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3530</X> - <Y>390</Y> + <X>3555</X> + <Y>361</Y> <W>31</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3545.5</X> - <Y>400</Y> + <X>3570.5</X> + <Y>371</Y> </item> </items> </chunk> @@ -29585,14 +29665,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3530</X> - <Y>410</Y> + <X>3555</X> + <Y>381</Y> <W>31</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3545.5</X> - <Y>420</Y> + <X>3570.5</X> + <Y>391</Y> </item> </items> </chunk> @@ -29614,14 +29694,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3530</X> - <Y>430</Y> + <X>3555</X> + <Y>401</Y> <W>31</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3545.5</X> - <Y>440</Y> + <X>3570.5</X> + <Y>411</Y> </item> </items> </chunk> @@ -29642,14 +29722,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3530</X> - <Y>450</Y> + <X>3555</X> + <Y>421</Y> <W>31</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3545.5</X> - <Y>460</Y> + <X>3570.5</X> + <Y>431</Y> </item> </items> </chunk> @@ -29669,14 +29749,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3585</X> - <Y>390</Y> + <X>3610</X> + <Y>361</Y> <W>31</W> <H>80</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3600.5</X> - <Y>430</Y> + <X>3625.5</X> + <Y>401</Y> </item> </items> </chunk> @@ -32355,14 +32435,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3709</X> - <Y>739</Y> - <W>77</W> + <X>3909</X> + <Y>696</Y> + <W>72</W> <H>64</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3766</X> - <Y>771</Y> + <X>3961</X> + <Y>728</Y> </item> </items> </chunk> @@ -32391,14 +32471,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3711</X> - <Y>741</Y> - <W>43</W> + <X>3911</X> + <Y>698</Y> + <W>38</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3732.5</X> - <Y>751</Y> + <X>3930</X> + <Y>708</Y> </item> </items> </chunk> @@ -32417,14 +32497,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3711</X> - <Y>761</Y> - <W>43</W> + <X>3911</X> + <Y>718</Y> + <W>38</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3732.5</X> - <Y>771</Y> + <X>3930</X> + <Y>728</Y> </item> </items> </chunk> @@ -32435,15 +32515,20 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunks count="1"> <chunk name="Branch" index="0"> <items count="2"> - <item name="Count" type_name="gh_int32" type_code="3">1</item> + <item name="Count" type_name="gh_int32" type_code="3">2</item> <item name="Path" type_name="gh_string" type_code="10">{0}</item> </items> - <chunks count="1"> + <chunks count="2"> <chunk name="Item" index="0"> <items count="1"> <item name="number" type_name="gh_int32" type_code="3">2</item> </items> </chunk> + <chunk name="Item" index="1"> + <items count="1"> + <item name="number" type_name="gh_int32" type_code="3">1</item> + </items> + </chunk> </chunks> </chunk> </chunks> @@ -32463,14 +32548,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3711</X> - <Y>781</Y> - <W>43</W> + <X>3911</X> + <Y>738</Y> + <W>38</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3732.5</X> - <Y>791</Y> + <X>3930</X> + <Y>748</Y> </item> </items> </chunk> @@ -32510,14 +32595,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>3778</X> - <Y>741</Y> + <X>3973</X> + <Y>698</Y> <W>6</W> <H>60</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>3781</X> - <Y>771</Y> + <X>3976</X> + <Y>728</Y> </item> </items> </chunk> @@ -33267,14 +33352,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4166</X> - <Y>959</Y> + <X>4165</X> + <Y>951</Y> <W>106</W> <H>104</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4211</X> - <Y>1011</Y> + <X>4210</X> + <Y>1003</Y> </item> </items> </chunk> @@ -33306,14 +33391,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4168</X> - <Y>961</Y> + <X>4167</X> + <Y>953</Y> <W>31</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4183.5</X> - <Y>971</Y> + <X>4182.5</X> + <Y>963</Y> </item> </items> </chunk> @@ -33335,14 +33420,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4168</X> - <Y>981</Y> + <X>4167</X> + <Y>973</Y> <W>31</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4183.5</X> - <Y>991</Y> + <X>4182.5</X> + <Y>983</Y> </item> </items> </chunk> @@ -33364,14 +33449,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4168</X> - <Y>1001</Y> + <X>4167</X> + <Y>993</Y> <W>31</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4183.5</X> - <Y>1011</Y> + <X>4182.5</X> + <Y>1003</Y> </item> </items> </chunk> @@ -33393,14 +33478,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4168</X> - <Y>1021</Y> + <X>4167</X> + <Y>1013</Y> <W>31</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4183.5</X> - <Y>1031</Y> + <X>4182.5</X> + <Y>1023</Y> </item> </items> </chunk> @@ -33421,14 +33506,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4168</X> - <Y>1041</Y> + <X>4167</X> + <Y>1033</Y> <W>31</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4183.5</X> - <Y>1051</Y> + <X>4182.5</X> + <Y>1043</Y> </item> </items> </chunk> @@ -33449,14 +33534,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4223</X> - <Y>961</Y> + <X>4222</X> + <Y>953</Y> <W>47</W> <H>100</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4238.5</X> - <Y>1011</Y> + <X>4237.5</X> + <Y>1003</Y> </item> </items> </chunk> @@ -33621,14 +33706,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4080</X> - <Y>783</Y> - <W>77</W> + <X>4045</X> + <Y>789</Y> + <W>72</W> <H>64</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4137</X> - <Y>815</Y> + <X>4097</X> + <Y>821</Y> </item> </items> </chunk> @@ -33657,14 +33742,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4082</X> - <Y>785</Y> - <W>43</W> + <X>4047</X> + <Y>791</Y> + <W>38</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4103.5</X> - <Y>795</Y> + <X>4066</X> + <Y>801</Y> </item> </items> </chunk> @@ -33683,14 +33768,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4082</X> - <Y>805</Y> - <W>43</W> + <X>4047</X> + <Y>811</Y> + <W>38</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4103.5</X> - <Y>815</Y> + <X>4066</X> + <Y>821</Y> </item> </items> </chunk> @@ -33701,204 +33786,16 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunks count="1"> <chunk name="Branch" index="0"> <items count="2"> - <item name="Count" type_name="gh_int32" type_code="3">1</item> + <item name="Count" type_name="gh_int32" type_code="3">2</item> <item name="Path" type_name="gh_string" type_code="10">{0}</item> </items> - <chunks count="1"> + <chunks count="2"> <chunk name="Item" index="0"> <items count="1"> <item name="number" type_name="gh_int32" type_code="3">2</item> </items> </chunk> - </chunks> - </chunk> - </chunks> - </chunk> - </chunks> - </chunk> - <chunk name="InputParam" index="2"> - <items count="6"> - <item name="Description" type_name="gh_string" type_code="10">Wrap index to list bounds</item> - <item name="InstanceGuid" type_name="gh_guid" type_code="9">05016b30-8d8e-48e7-9437-8653c27dae4d</item> - <item name="Name" type_name="gh_string" type_code="10">Wrap</item> - <item name="NickName" type_name="gh_string" type_code="10">Wrap</item> - <item name="Optional" type_name="gh_bool" type_code="1">false</item> - <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> - </items> - <chunks count="2"> - <chunk name="Attributes"> - <items count="2"> - <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4082</X> - <Y>825</Y> - <W>43</W> - <H>20</H> - </item> - <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4103.5</X> - <Y>835</Y> - </item> - </items> - </chunk> - <chunk name="PersistentData"> - <items count="1"> - <item name="Count" type_name="gh_int32" type_code="3">1</item> - </items> - <chunks count="1"> - <chunk name="Branch" index="0"> - <items count="2"> - <item name="Count" type_name="gh_int32" type_code="3">1</item> - <item name="Path" type_name="gh_string" type_code="10">{0}</item> - </items> - <chunks count="1"> - <chunk name="Item" index="0"> - <items count="1"> - <item name="boolean" type_name="gh_bool" type_code="1">true</item> - </items> - </chunk> - </chunks> - </chunk> - </chunks> - </chunk> - </chunks> - </chunk> - <chunk name="OutputParam" index="0"> - <items count="7"> - <item name="Description" type_name="gh_string" type_code="10">Item at {i'}</item> - <item name="InstanceGuid" type_name="gh_guid" type_code="9">19037d25-f8c4-464c-b2b3-0b65adb9ac60</item> - <item name="Mutable" type_name="gh_bool" type_code="1">false</item> - <item name="Name" type_name="gh_string" type_code="10">Item</item> - <item name="NickName" type_name="gh_string" type_code="10">i</item> - <item name="Optional" type_name="gh_bool" type_code="1">false</item> - <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> - </items> - <chunks count="1"> - <chunk name="Attributes"> - <items count="2"> - <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4149</X> - <Y>785</Y> - <W>6</W> - <H>60</H> - </item> - <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4152</X> - <Y>815</Y> - </item> - </items> - </chunk> - </chunks> - </chunk> - </chunks> - </chunk> - </chunks> - </chunk> - </chunks> - </chunk> - <chunk name="Object" index="256"> - <items count="2"> - <item name="GUID" type_name="gh_guid" type_code="9">59daf374-bc21-4a5e-8282-5504fb7ae9ae</item> - <item name="Name" type_name="gh_string" type_code="10">List Item</item> - </items> - <chunks count="1"> - <chunk name="Container"> - <items count="6"> - <item name="BaseOutputIndex" type_name="gh_int32" type_code="3">0</item> - <item name="Description" type_name="gh_string" type_code="10">Retrieve a specific item from a list.</item> - <item name="Hidden" type_name="gh_bool" type_code="1">true</item> - <item name="InstanceGuid" type_name="gh_guid" type_code="9">93f022ee-8f8f-4457-b5fc-0b7964612fed</item> - <item name="Name" type_name="gh_string" type_code="10">List Item</item> - <item name="NickName" type_name="gh_string" type_code="10">List Item</item> - </items> - <chunks count="2"> - <chunk name="Attributes"> - <items count="2"> - <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4069</X> - <Y>877</Y> - <W>77</W> - <H>64</H> - </item> - <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4126</X> - <Y>909</Y> - </item> - </items> - </chunk> - <chunk name="ParameterData"> - <items count="6"> - <item name="InputCount" type_name="gh_int32" type_code="3">3</item> - <item name="InputId" index="0" type_name="gh_guid" type_code="9">8ec86459-bf01-4409-baee-174d0d2b13d0</item> - <item name="InputId" index="1" type_name="gh_guid" type_code="9">2e3ab970-8545-46bb-836c-1c11e5610bce</item> - <item name="InputId" index="2" type_name="gh_guid" type_code="9">cb95db89-6165-43b6-9c41-5702bc5bf137</item> - <item name="OutputCount" type_name="gh_int32" type_code="3">1</item> - <item name="OutputId" index="0" type_name="gh_guid" type_code="9">8ec86459-bf01-4409-baee-174d0d2b13d0</item> - </items> - <chunks count="4"> - <chunk name="InputParam" index="0"> - <items count="8"> - <item name="Access" type_name="gh_int32" type_code="3">1</item> - <item name="Description" type_name="gh_string" type_code="10">Base list</item> - <item name="InstanceGuid" type_name="gh_guid" type_code="9">b8afe138-2d0a-47f1-a4d2-564979a0f5f8</item> - <item name="Name" type_name="gh_string" type_code="10">List</item> - <item name="NickName" type_name="gh_string" type_code="10">List</item> - <item name="Optional" type_name="gh_bool" type_code="1">false</item> - <item name="Source" index="0" type_name="gh_guid" type_code="9">95df8731-1a7f-41e7-a9cb-ee4366bdc926</item> - <item name="SourceCount" type_name="gh_int32" type_code="3">1</item> - </items> - <chunks count="1"> - <chunk name="Attributes"> - <items count="2"> - <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4071</X> - <Y>879</Y> - <W>43</W> - <H>20</H> - </item> - <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4092.5</X> - <Y>889</Y> - </item> - </items> - </chunk> - </chunks> - </chunk> - <chunk name="InputParam" index="1"> - <items count="6"> - <item name="Description" type_name="gh_string" type_code="10">Item index</item> - <item name="InstanceGuid" type_name="gh_guid" type_code="9">066ecdaa-e8c2-4c16-87f9-0bd701ef2716</item> - <item name="Name" type_name="gh_string" type_code="10">Index</item> - <item name="NickName" type_name="gh_string" type_code="10">Index</item> - <item name="Optional" type_name="gh_bool" type_code="1">false</item> - <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> - </items> - <chunks count="2"> - <chunk name="Attributes"> - <items count="2"> - <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4071</X> - <Y>899</Y> - <W>43</W> - <H>20</H> - </item> - <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4092.5</X> - <Y>909</Y> - </item> - </items> - </chunk> - <chunk name="PersistentData"> - <items count="1"> - <item name="Count" type_name="gh_int32" type_code="3">1</item> - </items> - <chunks count="1"> - <chunk name="Branch" index="0"> - <items count="2"> - <item name="Count" type_name="gh_int32" type_code="3">1</item> - <item name="Path" type_name="gh_string" type_code="10">{0}</item> - </items> - <chunks count="1"> - <chunk name="Item" index="0"> + <chunk name="Item" index="1"> <items count="1"> <item name="number" type_name="gh_int32" type_code="3">1</item> </items> @@ -33912,7 +33809,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="InputParam" index="2"> <items count="6"> <item name="Description" type_name="gh_string" type_code="10">Wrap index to list bounds</item> - <item name="InstanceGuid" type_name="gh_guid" type_code="9">8a39dafe-d47b-44a8-b83c-f4c170c6acff</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">05016b30-8d8e-48e7-9437-8653c27dae4d</item> <item name="Name" type_name="gh_string" type_code="10">Wrap</item> <item name="NickName" type_name="gh_string" type_code="10">Wrap</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -33922,14 +33819,207 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4071</X> - <Y>919</Y> - <W>43</W> + <X>4047</X> + <Y>831</Y> + <W>38</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4092.5</X> - <Y>929</Y> + <X>4066</X> + <Y>841</Y> + </item> + </items> + </chunk> + <chunk name="PersistentData"> + <items count="1"> + <item name="Count" type_name="gh_int32" type_code="3">1</item> + </items> + <chunks count="1"> + <chunk name="Branch" index="0"> + <items count="2"> + <item name="Count" type_name="gh_int32" type_code="3">1</item> + <item name="Path" type_name="gh_string" type_code="10">{0}</item> + </items> + <chunks count="1"> + <chunk name="Item" index="0"> + <items count="1"> + <item name="boolean" type_name="gh_bool" type_code="1">true</item> + </items> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + <chunk name="OutputParam" index="0"> + <items count="7"> + <item name="Description" type_name="gh_string" type_code="10">Item at {i'}</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">19037d25-f8c4-464c-b2b3-0b65adb9ac60</item> + <item name="Mutable" type_name="gh_bool" type_code="1">false</item> + <item name="Name" type_name="gh_string" type_code="10">Item</item> + <item name="NickName" type_name="gh_string" type_code="10">i</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> + </items> + <chunks count="1"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>4109</X> + <Y>791</Y> + <W>6</W> + <H>60</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>4112</X> + <Y>821</Y> + </item> + </items> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + <chunk name="Object" index="256"> + <items count="2"> + <item name="GUID" type_name="gh_guid" type_code="9">59daf374-bc21-4a5e-8282-5504fb7ae9ae</item> + <item name="Name" type_name="gh_string" type_code="10">List Item</item> + </items> + <chunks count="1"> + <chunk name="Container"> + <items count="6"> + <item name="BaseOutputIndex" type_name="gh_int32" type_code="3">0</item> + <item name="Description" type_name="gh_string" type_code="10">Retrieve a specific item from a list.</item> + <item name="Hidden" type_name="gh_bool" type_code="1">true</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">93f022ee-8f8f-4457-b5fc-0b7964612fed</item> + <item name="Name" type_name="gh_string" type_code="10">List Item</item> + <item name="NickName" type_name="gh_string" type_code="10">List Item</item> + </items> + <chunks count="2"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>4069</X> + <Y>877</Y> + <W>77</W> + <H>64</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>4126</X> + <Y>909</Y> + </item> + </items> + </chunk> + <chunk name="ParameterData"> + <items count="6"> + <item name="InputCount" type_name="gh_int32" type_code="3">3</item> + <item name="InputId" index="0" type_name="gh_guid" type_code="9">8ec86459-bf01-4409-baee-174d0d2b13d0</item> + <item name="InputId" index="1" type_name="gh_guid" type_code="9">2e3ab970-8545-46bb-836c-1c11e5610bce</item> + <item name="InputId" index="2" type_name="gh_guid" type_code="9">cb95db89-6165-43b6-9c41-5702bc5bf137</item> + <item name="OutputCount" type_name="gh_int32" type_code="3">1</item> + <item name="OutputId" index="0" type_name="gh_guid" type_code="9">8ec86459-bf01-4409-baee-174d0d2b13d0</item> + </items> + <chunks count="4"> + <chunk name="InputParam" index="0"> + <items count="8"> + <item name="Access" type_name="gh_int32" type_code="3">1</item> + <item name="Description" type_name="gh_string" type_code="10">Base list</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">b8afe138-2d0a-47f1-a4d2-564979a0f5f8</item> + <item name="Name" type_name="gh_string" type_code="10">List</item> + <item name="NickName" type_name="gh_string" type_code="10">List</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="Source" index="0" type_name="gh_guid" type_code="9">95df8731-1a7f-41e7-a9cb-ee4366bdc926</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">1</item> + </items> + <chunks count="1"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>4071</X> + <Y>879</Y> + <W>43</W> + <H>20</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>4092.5</X> + <Y>889</Y> + </item> + </items> + </chunk> + </chunks> + </chunk> + <chunk name="InputParam" index="1"> + <items count="6"> + <item name="Description" type_name="gh_string" type_code="10">Item index</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">066ecdaa-e8c2-4c16-87f9-0bd701ef2716</item> + <item name="Name" type_name="gh_string" type_code="10">Index</item> + <item name="NickName" type_name="gh_string" type_code="10">Index</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> + </items> + <chunks count="2"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>4071</X> + <Y>899</Y> + <W>43</W> + <H>20</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>4092.5</X> + <Y>909</Y> + </item> + </items> + </chunk> + <chunk name="PersistentData"> + <items count="1"> + <item name="Count" type_name="gh_int32" type_code="3">1</item> + </items> + <chunks count="1"> + <chunk name="Branch" index="0"> + <items count="2"> + <item name="Count" type_name="gh_int32" type_code="3">1</item> + <item name="Path" type_name="gh_string" type_code="10">{0}</item> + </items> + <chunks count="1"> + <chunk name="Item" index="0"> + <items count="1"> + <item name="number" type_name="gh_int32" type_code="3">1</item> + </items> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + <chunk name="InputParam" index="2"> + <items count="6"> + <item name="Description" type_name="gh_string" type_code="10">Wrap index to list bounds</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">8a39dafe-d47b-44a8-b83c-f4c170c6acff</item> + <item name="Name" type_name="gh_string" type_code="10">Wrap</item> + <item name="NickName" type_name="gh_string" type_code="10">Wrap</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> + </items> + <chunks count="2"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>4071</X> + <Y>919</Y> + <W>43</W> + <H>20</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>4092.5</X> + <Y>929</Y> </item> </items> </chunk> @@ -34299,7 +34389,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunks count="1"> <chunk name="Item" index="0"> <items count="1"> - <item name="number" type_name="gh_int32" type_code="3">4</item> + <item name="number" type_name="gh_int32" type_code="3">6</item> </items> </chunk> </chunks> @@ -34406,14 +34496,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4339</X> - <Y>868</Y> - <W>77</W> + <X>4173</X> + <Y>830</Y> + <W>72</W> <H>64</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4396</X> - <Y>900</Y> + <X>4225</X> + <Y>862</Y> </item> </items> </chunk> @@ -34442,14 +34532,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4341</X> - <Y>870</Y> - <W>43</W> + <X>4175</X> + <Y>832</Y> + <W>38</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4362.5</X> - <Y>880</Y> + <X>4194</X> + <Y>842</Y> </item> </items> </chunk> @@ -34468,14 +34558,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4341</X> - <Y>890</Y> - <W>43</W> + <X>4175</X> + <Y>852</Y> + <W>38</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4362.5</X> - <Y>900</Y> + <X>4194</X> + <Y>862</Y> </item> </items> </chunk> @@ -34486,15 +34576,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunks count="1"> <chunk name="Branch" index="0"> <items count="2"> - <item name="Count" type_name="gh_int32" type_code="3">1</item> + <item name="Count" type_name="gh_int32" type_code="3">3</item> <item name="Path" type_name="gh_string" type_code="10">{0}</item> </items> - <chunks count="1"> + <chunks count="3"> <chunk name="Item" index="0"> <items count="1"> <item name="number" type_name="gh_int32" type_code="3">1</item> </items> </chunk> + <chunk name="Item" index="1"> + <items count="1"> + <item name="number" type_name="gh_int32" type_code="3">0</item> + </items> + </chunk> + <chunk name="Item" index="2"> + <items count="1"> + <item name="number" type_name="gh_int32" type_code="3">4</item> + </items> + </chunk> </chunks> </chunk> </chunks> @@ -34514,14 +34614,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4341</X> - <Y>910</Y> - <W>43</W> + <X>4175</X> + <Y>872</Y> + <W>38</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4362.5</X> - <Y>920</Y> + <X>4194</X> + <Y>882</Y> </item> </items> </chunk> @@ -34561,14 +34661,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4408</X> - <Y>870</Y> + <X>4237</X> + <Y>832</Y> <W>6</W> <H>60</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4411</X> - <Y>900</Y> + <X>4240</X> + <Y>862</Y> </item> </items> </chunk> @@ -35178,8 +35278,9 @@ if omitted, it would be 0-1 in "Normalize" mode by default </items> <chunks count="1"> <chunk name="Container"> - <items count="4"> + <items count="5"> <item name="Description" type_name="gh_string" type_code="10">Join as many curves as possible</item> + <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">b5c58a31-491f-4d81-a1aa-0359275d3db3</item> <item name="Name" type_name="gh_string" type_code="10">Join Curves</item> <item name="NickName" type_name="gh_string" type_code="10">Join Curves</item> @@ -35188,14 +35289,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4659</X> - <Y>930</Y> + <X>4662</X> + <Y>931</Y> <W>116</W> <H>44</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4726</X> - <Y>952</Y> + <X>4729</X> + <Y>953</Y> </item> </items> </chunk> @@ -35214,14 +35315,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4661</X> - <Y>932</Y> + <X>4664</X> + <Y>933</Y> <W>53</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4687.5</X> - <Y>942</Y> + <X>4690.5</X> + <Y>943</Y> </item> </items> </chunk> @@ -35240,14 +35341,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4661</X> - <Y>952</Y> + <X>4664</X> + <Y>953</Y> <W>53</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4687.5</X> - <Y>962</Y> + <X>4690.5</X> + <Y>963</Y> </item> </items> </chunk> @@ -35287,14 +35388,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4738</X> - <Y>932</Y> + <X>4741</X> + <Y>933</Y> <W>35</W> <H>40</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4755.5</X> - <Y>952</Y> + <X>4758.5</X> + <Y>953</Y> </item> </items> </chunk> @@ -35720,10 +35821,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </items> <chunks count="1"> <chunk name="Container"> - <items count="5"> + <items count="6"> <item name="Description" type_name="gh_string" type_code="10">Create a sweep surface with two rail curves.</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">2b841695-b801-4232-8cec-df1e95b3ffb0</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Sweep2</item> <item name="NickName" type_name="gh_string" type_code="10">Sweep2</item> </items> @@ -35731,21 +35833,22 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4817</X> - <Y>802</Y> + <X>4930</X> + <Y>895</Y> <W>125</W> <H>84</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4903</X> - <Y>844</Y> + <X>5016</X> + <Y>937</Y> </item> </items> </chunk> <chunk name="param_input" index="0"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">First rail curve</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">4a8234d3-d6a3-4e3b-b462-10d689649d0b</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Rail 1</item> <item name="NickName" type_name="gh_string" type_code="10">Rail 1</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -35756,23 +35859,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4819</X> - <Y>804</Y> + <X>4932</X> + <Y>897</Y> <W>72</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4855</X> - <Y>814</Y> + <X>4968</X> + <Y>907</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_input" index="1"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second rail curve</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">77951b5e-c755-4586-93e1-b5073c2e9e8e</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Rail 2</item> <item name="NickName" type_name="gh_string" type_code="10">Rail 2</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -35783,24 +35887,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4819</X> - <Y>824</Y> + <X>4932</X> + <Y>917</Y> <W>72</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4855</X> - <Y>834</Y> + <X>4968</X> + <Y>927</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_input" index="2"> - <items count="8"> + <items count="9"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Section curves</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">5dc57f9f-7508-45ce-b3a1-65d545f50a26</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Sections</item> <item name="NickName" type_name="gh_string" type_code="10">Sections</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -35811,23 +35916,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4819</X> - <Y>844</Y> + <X>4932</X> + <Y>937</Y> <W>72</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4855</X> - <Y>854</Y> + <X>4968</X> + <Y>947</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_input" index="3"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Create a sweep with same-height properties.</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">1e488029-c63b-4aef-bc34-8917303e40cc</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Same Height</item> <item name="NickName" type_name="gh_string" type_code="10">Same Height</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -35837,14 +35943,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4819</X> - <Y>864</Y> + <X>4932</X> + <Y>957</Y> <W>72</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4855</X> - <Y>874</Y> + <X>4968</X> + <Y>967</Y> </item> </items> </chunk> @@ -35871,10 +35977,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_output" index="0"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Resulting Brep</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">0490c4ad-b715-43e9-85d4-2fa26a0f17a7</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Brep</item> <item name="NickName" type_name="gh_string" type_code="10">Brep</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -35884,14 +35991,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4915</X> - <Y>804</Y> + <X>5028</X> + <Y>897</Y> <W>25</W> <H>80</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4927.5</X> - <Y>844</Y> + <X>5040.5</X> + <Y>937</Y> </item> </items> </chunk> @@ -35920,14 +36027,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4629</X> - <Y>1456</Y> + <X>4530</X> + <Y>1502</Y> <W>77</W> <H>64</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4686</X> - <Y>1488</Y> + <X>4587</X> + <Y>1534</Y> </item> </items> </chunk> @@ -35956,14 +36063,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4631</X> - <Y>1458</Y> + <X>4532</X> + <Y>1504</Y> <W>43</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4652.5</X> - <Y>1468</Y> + <X>4553.5</X> + <Y>1514</Y> </item> </items> </chunk> @@ -35982,14 +36089,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4631</X> - <Y>1478</Y> + <X>4532</X> + <Y>1524</Y> <W>43</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4652.5</X> - <Y>1488</Y> + <X>4553.5</X> + <Y>1534</Y> </item> </items> </chunk> @@ -36006,7 +36113,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunks count="1"> <chunk name="Item" index="0"> <items count="1"> - <item name="number" type_name="gh_int32" type_code="3">4</item> + <item name="number" type_name="gh_int32" type_code="3">12</item> </items> </chunk> </chunks> @@ -36028,14 +36135,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4631</X> - <Y>1498</Y> + <X>4532</X> + <Y>1544</Y> <W>43</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4652.5</X> - <Y>1508</Y> + <X>4553.5</X> + <Y>1554</Y> </item> </items> </chunk> @@ -36075,14 +36182,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4698</X> - <Y>1458</Y> + <X>4599</X> + <Y>1504</Y> <W>6</W> <H>60</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4701</X> - <Y>1488</Y> + <X>4602</X> + <Y>1534</Y> </item> </items> </chunk> @@ -36485,14 +36592,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4873</X> - <Y>995</Y> + <X>4804</X> + <Y>1143</Y> <W>88</W> <H>44</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4917</X> - <Y>1017</Y> + <X>4848</X> + <Y>1165</Y> </item> </items> </chunk> @@ -36510,14 +36617,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4875</X> - <Y>997</Y> + <X>4806</X> + <Y>1145</Y> <W>30</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4890</X> - <Y>1007</Y> + <X>4821</X> + <Y>1155</Y> </item> </items> </chunk> @@ -36536,14 +36643,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4875</X> - <Y>1017</Y> + <X>4806</X> + <Y>1165</Y> <W>30</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4890</X> - <Y>1027</Y> + <X>4821</X> + <Y>1175</Y> </item> </items> </chunk> @@ -36562,14 +36669,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4929</X> - <Y>997</Y> + <X>4860</X> + <Y>1145</Y> <W>30</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4944</X> - <Y>1007</Y> + <X>4875</X> + <Y>1155</Y> </item> </items> </chunk> @@ -36588,14 +36695,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4929</X> - <Y>1017</Y> + <X>4860</X> + <Y>1165</Y> <W>30</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4944</X> - <Y>1027</Y> + <X>4875</X> + <Y>1175</Y> </item> </items> </chunk> @@ -36623,14 +36730,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5039</X> - <Y>1402</Y> + <X>5027</X> + <Y>1420</Y> <W>88</W> <H>44</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5083</X> - <Y>1424</Y> + <X>5071</X> + <Y>1442</Y> </item> </items> </chunk> @@ -36648,14 +36755,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5041</X> - <Y>1404</Y> + <X>5029</X> + <Y>1422</Y> <W>30</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5056</X> - <Y>1414</Y> + <X>5044</X> + <Y>1432</Y> </item> </items> </chunk> @@ -36674,14 +36781,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5041</X> - <Y>1424</Y> + <X>5029</X> + <Y>1442</Y> <W>30</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5056</X> - <Y>1434</Y> + <X>5044</X> + <Y>1452</Y> </item> </items> </chunk> @@ -36700,14 +36807,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5095</X> - <Y>1404</Y> + <X>5083</X> + <Y>1422</Y> <W>30</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5110</X> - <Y>1414</Y> + <X>5098</X> + <Y>1432</Y> </item> </items> </chunk> @@ -36726,14 +36833,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5095</X> - <Y>1424</Y> + <X>5083</X> + <Y>1442</Y> <W>30</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5110</X> - <Y>1434</Y> + <X>5098</X> + <Y>1452</Y> </item> </items> </chunk> @@ -36744,58 +36851,6 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="Object" index="272"> - <items count="2"> - <item name="GUID" type_name="gh_guid" type_code="9">59e0b89a-e487-49f8-bab8-b5bab16be14c</item> - <item name="Name" type_name="gh_string" type_code="10">Panel</item> - </items> - <chunks count="1"> - <chunk name="Container"> - <items count="8"> - <item name="Description" type_name="gh_string" type_code="10">A panel for custom notes and text values</item> - <item name="InstanceGuid" type_name="gh_guid" type_code="9">996c966c-f40b-4209-83bf-0e365c00dba4</item> - <item name="Name" type_name="gh_string" type_code="10">Panel</item> - <item name="NickName" type_name="gh_string" type_code="10"></item> - <item name="Optional" type_name="gh_bool" type_code="1">false</item> - <item name="ScrollRatio" type_name="gh_double" type_code="6">0</item> - <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> - <item name="UserText" type_name="gh_string" type_code="10">Double click to edit panel content…</item> - </items> - <chunks count="2"> - <chunk name="Attributes"> - <items count="5"> - <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5303</X> - <Y>724</Y> - <W>160</W> - <H>218</H> - </item> - <item name="MarginLeft" type_name="gh_int32" type_code="3">0</item> - <item name="MarginRight" type_name="gh_int32" type_code="3">0</item> - <item name="MarginTop" type_name="gh_int32" type_code="3">0</item> - <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5303.343</X> - <Y>724.9738</Y> - </item> - </items> - </chunk> - <chunk name="PanelProperties"> - <items count="7"> - <item name="Colour" type_name="gh_drawing_color" type_code="36"> - <ARGB>255;255;255;255</ARGB> - </item> - <item name="DrawIndices" type_name="gh_bool" type_code="1">true</item> - <item name="DrawPaths" type_name="gh_bool" type_code="1">true</item> - <item name="Multiline" type_name="gh_bool" type_code="1">true</item> - <item name="SpecialCodes" type_name="gh_bool" type_code="1">false</item> - <item name="Stream" type_name="gh_bool" type_code="1">false</item> - <item name="Wrap" type_name="gh_bool" type_code="1">true</item> - </items> - </chunk> - </chunks> - </chunk> - </chunks> - </chunk> - <chunk name="Object" index="273"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">59daf374-bc21-4a5e-8282-5504fb7ae9ae</item> <item name="Name" type_name="gh_string" type_code="10">List Item</item> @@ -36814,14 +36869,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4570</X> - <Y>669</Y> + <X>4486</X> + <Y>593</Y> <W>77</W> <H>64</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4627</X> - <Y>701</Y> + <X>4543</X> + <Y>625</Y> </item> </items> </chunk> @@ -36850,14 +36905,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4572</X> - <Y>671</Y> + <X>4488</X> + <Y>595</Y> <W>43</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4593.5</X> - <Y>681</Y> + <X>4509.5</X> + <Y>605</Y> </item> </items> </chunk> @@ -36876,14 +36931,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4572</X> - <Y>691</Y> + <X>4488</X> + <Y>615</Y> <W>43</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4593.5</X> - <Y>701</Y> + <X>4509.5</X> + <Y>625</Y> </item> </items> </chunk> @@ -36922,14 +36977,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> 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type_code="9">c552a431-af5b-46a9-a8a4-0fcbc27ef596</item> <item name="Name" type_name="gh_string" type_code="10">Group</item> @@ -37013,7 +37068,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="275"> + <chunk name="Object" index="274"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">ccc7b468-e743-4049-891f-299432545898</item> <item name="Name" type_name="gh_string" type_code="10">Curve Middle</item> @@ -37099,7 +37154,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="276"> + <chunk name="Object" index="275"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">fbac3e32-f100-4292-8692-77240a42fd1a</item> <item name="Name" type_name="gh_string" type_code="10">Point</item> @@ -37159,7 +37214,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" 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+ <bitmap 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</stream> </item> @@ -38397,6 +38452,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default <bitmap length="823">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</bitmap> </item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">be3370c7-2c61-4103-98ae-a04608017d07</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">DIFERENCE CURWATURE SHAPED GRAPH</item> <item name="NickName" type_name="gh_string" type_code="10">DIFERENCE CURWATURE SHAPED GRAPH</item> <item name="PreviewDocument" type_name="gh_bool" type_code="1">true</item> @@ -38494,14 +38550,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4284</X> - <Y>-361</Y> + <X>4339</X> + <Y>-508</Y> <W>678</W> <H>424</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4626</X> - <Y>-149</Y> + <X>4681</X> + <Y>-296</Y> </item> </items> </chunk> @@ -38554,9 +38610,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </items> <chunks count="42"> <chunk name="InputParam" index="0"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">5bee381f-9036-4110-94b2-02617aa9e447</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38567,23 +38624,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-359</Y> + <X>4341</X> + <Y>-506</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-349</Y> + <X>4505</X> + <Y>-496</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="1"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">1c695091-f304-4f23-97ae-5d02953710b1</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38594,23 +38652,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-339</Y> + <X>4341</X> + <Y>-486</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-329</Y> + <X>4505</X> + <Y>-476</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="2"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">675970d3-47a5-43d8-819f-9871056f5829</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38621,23 +38680,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-319</Y> + <X>4341</X> + <Y>-466</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-309</Y> + <X>4505</X> + <Y>-456</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="3"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">f4e46797-d4e5-4b35-b601-ee6d7af1685d</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38648,23 +38708,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-299</Y> + <X>4341</X> + <Y>-446</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-289</Y> + <X>4505</X> + <Y>-436</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="4"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">8f96129a-9ecc-4a70-bc41-4973816d604c</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38675,23 +38736,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-279</Y> + <X>4341</X> + <Y>-426</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-269</Y> + <X>4505</X> + <Y>-416</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="5"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">e081964e-fdfe-44b0-b0eb-c6dd87063a32</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38702,23 +38764,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-259</Y> + <X>4341</X> + <Y>-406</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-249</Y> + <X>4505</X> + <Y>-396</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="6"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">cc8fbc63-192d-4ddd-9d03-6cd57c67c6d0</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38729,23 +38792,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-239</Y> + <X>4341</X> + <Y>-386</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-229</Y> + <X>4505</X> + <Y>-376</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="7"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">ccbd84ce-a1f7-4be8-8774-8a87926fd9da</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38756,23 +38820,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-219</Y> + <X>4341</X> + <Y>-366</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-209</Y> + <X>4505</X> + <Y>-356</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="8"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">755a4cf8-149d-450c-83a6-7dd52b10e03b</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38783,23 +38848,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-199</Y> + <X>4341</X> + <Y>-346</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-189</Y> + <X>4505</X> + <Y>-336</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="9"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">b115a5ad-b307-4a4d-8556-df132d2e8d34</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38810,23 +38876,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-179</Y> + <X>4341</X> + <Y>-326</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-169</Y> + <X>4505</X> + <Y>-316</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="10"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">63ecd970-f781-474c-8c4d-e1461088bdd7</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38837,23 +38904,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-159</Y> + <X>4341</X> + <Y>-306</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-149</Y> + <X>4505</X> + <Y>-296</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="11"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">2339f91b-9953-4128-8840-4e3d186978f8</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38864,23 +38932,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-139</Y> + <X>4341</X> + <Y>-286</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-129</Y> + <X>4505</X> + <Y>-276</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="12"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">24a50abb-f78d-47e9-bce5-1a377707de98</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38891,23 +38960,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-119</Y> + <X>4341</X> + <Y>-266</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-109</Y> + <X>4505</X> + <Y>-256</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="13"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">c7412269-447b-448a-a1b5-d41f4cb82772</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38918,23 +38988,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-99</Y> + <X>4341</X> + <Y>-246</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-89</Y> + <X>4505</X> + <Y>-236</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="14"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second item for multiplication</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">50d63093-92d0-4e6f-8e52-901f407c4665</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">B</item> <item name="NickName" type_name="gh_string" type_code="10">B</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38945,23 +39016,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-79</Y> + <X>4341</X> + <Y>-226</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-69</Y> + <X>4505</X> + <Y>-216</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="15"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">511d22c2-3da9-4d38-b6e2-0e7bcafb3013</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38972,23 +39044,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-59</Y> + <X>4341</X> + <Y>-206</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-49</Y> + <X>4505</X> + <Y>-196</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="16"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">CURWE CURWATURE COMB LINES SCALE</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">6544b69d-05ce-41ef-b469-0ee1432c1b0a</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE CURWATURE COMB LINES SCALE</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE CURWATURE COMB LINES SCALE</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -38999,24 +39072,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-39</Y> + <X>4341</X> + <Y>-186</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-29</Y> + <X>4505</X> + <Y>-176</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="17"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">MAGNET SURFACE INPUT</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">effd0c88-5134-43d0-a072-9e5a8fa6e5fa</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">MAGNET SURFACE INPUT</item> <item name="NickName" type_name="gh_string" type_code="10">MAGNET SURFACE INPUT</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -39026,23 +39100,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>-19</Y> + <X>4341</X> + <Y>-166</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>-9</Y> + <X>4505</X> + <Y>-156</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="18"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">251546e5-c722-4efd-9ba8-f20c35cde9f0</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -39052,14 +39127,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>1</Y> + <X>4341</X> + <Y>-146</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>11</Y> + <X>4505</X> + <Y>-136</Y> </item> </items> </chunk> @@ -39086,9 +39161,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="InputParam" index="19"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">CURWE POINT NUMBER INPUT</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">0c1c2042-7b1c-4071-b5e8-d6d1b706be6a</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE POINT NUMBER INPUT</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE POINT NUMBER INPUT</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -39099,52 +39175,54 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>21</Y> + <X>4341</X> + <Y>-126</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>31</Y> + <X>4505</X> + <Y>-116</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="InputParam" index="20"> - <items count="8"> + <items count="9"> <item name="Description" type_name="gh_string" type_code="10">CURWE INPUT</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">77d4b220-fe6b-4d6d-8ccb-dcdd14627cac</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE INPUT</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE INPUT</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> - <item name="Source" index="0" type_name="gh_guid" type_code="9">7cfd70f2-4f2c-4782-b50f-973a840c0925</item> + <item name="Source" index="0" type_name="gh_guid" type_code="9">2dc09fb8-47e4-40f3-968a-cf8ffcc6485f</item> <item name="SourceCount" type_name="gh_int32" type_code="3">1</item> </items> <chunks count="1"> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4286</X> - <Y>41</Y> + <X>4341</X> + <Y>-106</Y> <W>328</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4450</X> - <Y>51</Y> + <X>4505</X> + <Y>-96</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="0"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">bc785377-76b0-4fa0-970e-ea6d7d6355fe</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39154,24 +39232,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-359</Y> + <X>4693</X> + <Y>-506</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-349</Y> + <X>4854</X> + <Y>-496</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="1"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">4bf21b88-6a1a-4a50-9727-a97a6321ddc5</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39181,24 +39260,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-339</Y> + <X>4693</X> + <Y>-486</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-329</Y> + <X>4854</X> + <Y>-476</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="2"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">c625aab6-2911-4a41-a854-5d84b29c2c42</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39208,24 +39288,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-319</Y> + <X>4693</X> + <Y>-466</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-309</Y> + <X>4854</X> + <Y>-456</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="3"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">3e309f4a-457a-4c10-9b92-3941a96f8167</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39235,24 +39316,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-299</Y> + <X>4693</X> + <Y>-446</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-289</Y> + <X>4854</X> + <Y>-436</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="4"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">ee4e7f14-5f6b-48bb-ae3f-43fd40db77af</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39262,24 +39344,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-279</Y> + <X>4693</X> + <Y>-426</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-269</Y> + <X>4854</X> + <Y>-416</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="5"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">0a908cdf-cc80-4936-af68-09b0245d6e61</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39289,24 +39372,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-259</Y> + <X>4693</X> + <Y>-406</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-249</Y> + <X>4854</X> + <Y>-396</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="6"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">fbcaa33f-a39f-4a67-b316-7b398c9a2fda</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39316,24 +39400,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-239</Y> + <X>4693</X> + <Y>-386</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-229</Y> + <X>4854</X> + <Y>-376</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="7"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">afced422-83f3-4ac6-960b-4522b5ed7908</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39343,24 +39428,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-219</Y> + <X>4693</X> + <Y>-366</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-209</Y> + <X>4854</X> + <Y>-356</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="8"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">0a8a2537-f5ab-4fb5-98fe-a5fb97a1558c</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39370,24 +39456,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-199</Y> + <X>4693</X> + <Y>-346</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-189</Y> + <X>4854</X> + <Y>-336</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="9"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">8ba01db9-8d83-4f38-8c53-bd0d88ae6ded</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39397,24 +39484,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-179</Y> + <X>4693</X> + <Y>-326</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-169</Y> + <X>4854</X> + <Y>-316</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="10"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">edb26a72-bfaa-4bc0-b767-89f065217a52</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39424,24 +39512,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-159</Y> + <X>4693</X> + <Y>-306</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-149</Y> + <X>4854</X> + <Y>-296</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="11"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">90c40e0d-c846-4a2a-bba4-dec174483b9d</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39451,24 +39540,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-139</Y> + <X>4693</X> + <Y>-286</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-129</Y> + <X>4854</X> + <Y>-276</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="12"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">A wire relay object</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">df9104b5-69dd-4ace-ab9f-e9dde38a82b8</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> <item name="NickName" type_name="gh_string" type_code="10">Relay</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39478,24 +39568,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-119</Y> + <X>4693</X> + <Y>-266</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-109</Y> + <X>4854</X> + <Y>-256</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="13"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">CURWE CURWATURE THIRD DIFERENCE COMBS</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">10b40115-ca80-43a4-b7ff-3e3cc287db4a</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE CURWATURE THIRD DIFERENCE COMBS</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE CURWATURE THIRD DIFERENCE COMBS</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39505,24 +39596,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-99</Y> + <X>4693</X> + <Y>-246</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-89</Y> + <X>4854</X> + <Y>-236</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="14"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">CURWE CURWATURE SECOND DIFERENCE COMBS</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">4ae35450-a07a-4cad-ae49-a42ca58cf5d0</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE CURWATURE SECOND DIFERENCE COMBS</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE CURWATURE SECOND DIFERENCE COMBS</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39532,24 +39624,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-79</Y> + <X>4693</X> + <Y>-226</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-69</Y> + <X>4854</X> + <Y>-216</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="15"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">f603fd6f-4b23-4615-b5bd-18f72ef9afa8</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39559,24 +39652,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-59</Y> + <X>4693</X> + <Y>-206</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-49</Y> + <X>4854</X> + <Y>-196</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="16"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">CURWE CURWATURE COMB SCALED LINES</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">58b459c4-94f2-4ec3-8c36-5616b5483813</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE CURWATURE COMB SCALED LINES</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE CURWATURE COMB SCALED LINES</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39586,24 +39680,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-39</Y> + <X>4693</X> + <Y>-186</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-29</Y> + <X>4854</X> + <Y>-176</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="17"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">MAGNET SURFACE OUTPUT</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">3da08a32-dc28-4b76-9d5a-21b6e48e34a6</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">MAGNET SURFACE OUTPUT</item> <item name="NickName" type_name="gh_string" type_code="10">MAGNET SURFACE OUTPUT</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39613,23 +39708,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>-19</Y> + <X>4693</X> + <Y>-166</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>-9</Y> + <X>4854</X> + <Y>-156</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="18"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">c5b490fe-1199-4438-90de-077997bfaba9</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39639,23 +39735,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>1</Y> + <X>4693</X> + <Y>-146</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>11</Y> + <X>4854</X> + <Y>-136</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="OutputParam" index="19"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">CURWE POINT NUMBER OUTPUT</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">bb23cf5b-49d5-4882-ae82-8baf02c85df5</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE POINT NUMBER OUTPUT</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE POINT NUMBER OUTPUT</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39665,14 +39762,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>21</Y> + <X>4693</X> + <Y>-126</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>31</Y> + <X>4854</X> + <Y>-116</Y> </item> </items> </chunk> @@ -39699,10 +39796,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="OutputParam" index="20"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">CURWE OUTPUT</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">b6c26ff9-7209-4d5c-94ca-c26997d4c84d</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">CURWE OUTPUT</item> <item name="NickName" type_name="gh_string" type_code="10">CURWE OUTPUT</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39712,14 +39810,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4638</X> - <Y>41</Y> + <X>4693</X> + <Y>-106</Y> <W>322</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4799</X> - <Y>51</Y> + <X>4854</X> + <Y>-96</Y> </item> </items> </chunk> @@ -39731,7 +39829,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="279"> + <chunk name="Object" index="278"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">b6236720-8d88-4289-93c3-ac4c99f9b97b</item> <item name="Name" type_name="gh_string" type_code="10">Relay</item> @@ -39767,17 +39865,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="280"> + <chunk name="Object" index="279"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">fca5ad7e-ecac-401d-a357-edda0a251cbc</item> <item name="Name" type_name="gh_string" type_code="10">Polar Array</item> </items> <chunks count="1"> <chunk name="Container"> - <items count="5"> + <items count="6"> <item name="Description" type_name="gh_string" type_code="10">Create a polar array of geometry.</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">dd9e0176-4b21-45cc-90b7-f31fadcde515</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Polar Array</item> <item name="NickName" type_name="gh_string" type_code="10">Polar Array</item> </items> @@ -39786,20 +39885,21 @@ if omitted, it would be 0-1 in "Normalize" mode by default <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> <X>5029</X> - <Y>1081</Y> + <Y>998</Y> <W>207</W> <H>84</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> <X>5156</X> - <Y>1123</Y> + <Y>1040</Y> </item> </items> </chunk> <chunk name="param_input" index="0"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Base geometry</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">fcd5c8ad-c3be-4e0f-aa7b-6a718f026e43</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Geometry</item> <item name="NickName" type_name="gh_string" type_code="10">Geometry</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -39811,22 +39911,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> <X>5031</X> - <Y>1083</Y> + <Y>1000</Y> <W>113</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> <X>5087.5</X> - <Y>1093</Y> + <Y>1010</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_input" index="1"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Polar array plane</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">1b718b59-fd18-44eb-b17c-1fd6a1a0c6a7</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Plane</item> <item name="NickName" type_name="gh_string" type_code="10">Plane</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39838,13 +39939,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> <X>5031</X> - <Y>1103</Y> + <Y>1020</Y> <W>113</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> <X>5087.5</X> - <Y>1113</Y> + <Y>1030</Y> </item> </items> </chunk> @@ -39881,9 +39982,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_input" index="2"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Number of elements in array.</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">17c2c2bb-1438-410d-9450-05653a3d6610</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Count</item> <item name="NickName" type_name="gh_string" type_code="10">Count</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39894,13 +39996,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> <X>5031</X> - <Y>1123</Y> + <Y>1040</Y> <W>113</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> <X>5087.5</X> - <Y>1133</Y> + <Y>1050</Y> </item> </items> </chunk> @@ -39927,9 +40029,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_input" index="3"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Sweep angle in radians (counter-clockwise, starting from plane x-axis)</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">cd9bc5d0-c344-4716-a064-eecf171207ef</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Angle</item> <item name="NickName" type_name="gh_string" type_code="10">Angle</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -39941,13 +40044,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> <X>5031</X> - <Y>1143</Y> + <Y>1060</Y> <W>113</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> <X>5087.5</X> - <Y>1153</Y> + <Y>1070</Y> </item> </items> </chunk> @@ -39974,10 +40077,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_output" index="0"> - <items count="8"> + <items count="9"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Arrayed geometry</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">8417b745-f41f-4d9e-8bbb-9e5377f43932</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Mapping" type_name="gh_int32" type_code="3">1</item> <item name="Name" type_name="gh_string" type_code="10">Geometry</item> <item name="NickName" type_name="gh_string" type_code="10">Geometry</item> @@ -39989,23 +40093,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> <X>5168</X> - <Y>1083</Y> + <Y>1000</Y> <W>66</W> <H>40</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> <X>5193</X> - <Y>1103</Y> + <Y>1020</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_output" index="1"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Transformation data</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">9beef5c1-f0e3-4213-8b40-a8de215f7c5b</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Transform</item> <item name="NickName" type_name="gh_string" type_code="10">Transform</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40016,13 +40121,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> <X>5168</X> - <Y>1123</Y> + <Y>1040</Y> <W>66</W> <H>40</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> <X>5193</X> - <Y>1143</Y> + <Y>1060</Y> </item> </items> </chunk> @@ -40032,17 +40137,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="281"> + <chunk name="Object" index="280"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">75164624-395a-4d24-b60b-6bf91cab0194</item> <item name="Name" type_name="gh_string" type_code="10">Sweep2</item> </items> <chunks count="1"> <chunk name="Container"> - <items count="5"> + <items count="6"> <item name="Description" type_name="gh_string" type_code="10">Create a sweep surface with two rail curves.</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">1df9d5e6-0ba1-4a1d-98c6-385bff3e9a5d</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Sweep2</item> <item name="NickName" type_name="gh_string" type_code="10">Sweep2</item> </items> @@ -40050,48 +40156,50 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5023</X> - <Y>1228</Y> + <X>4998</X> + <Y>1258</Y> <W>125</W> <H>84</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5109</X> - <Y>1270</Y> + <X>5084</X> + <Y>1300</Y> </item> </items> </chunk> <chunk name="param_input" index="0"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">First rail curve</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">b18cea78-d396-434a-b057-a5994b6649ae</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Rail 1</item> <item name="NickName" type_name="gh_string" type_code="10">Rail 1</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> - <item name="Source" index="0" type_name="gh_guid" type_code="9">5ef63ff9-6730-42b3-b53c-8762ec52dae5</item> + <item name="Source" index="0" type_name="gh_guid" type_code="9">788c609b-314a-42fc-9ea6-dd50e84c46d0</item> <item name="SourceCount" type_name="gh_int32" type_code="3">1</item> </items> <chunks count="1"> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5025</X> - <Y>1230</Y> + <X>5000</X> + <Y>1260</Y> <W>72</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5061</X> - <Y>1240</Y> + <X>5036</X> + <Y>1270</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_input" index="1"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Second rail curve</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">33b8c586-75e6-4631-828e-efad1f382d6b</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Rail 2</item> <item name="NickName" type_name="gh_string" type_code="10">Rail 2</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40102,24 +40210,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5025</X> - <Y>1250</Y> + <X>5000</X> + <Y>1280</Y> <W>72</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5061</X> - <Y>1260</Y> + <X>5036</X> + <Y>1290</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_input" index="2"> - <items count="8"> + <items count="9"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Section curves</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">983cc157-3d94-43a5-9ddf-15500de2ac90</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Sections</item> <item name="NickName" type_name="gh_string" type_code="10">Sections</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40130,23 +40239,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5025</X> - <Y>1270</Y> + <X>5000</X> + <Y>1300</Y> <W>72</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5061</X> - <Y>1280</Y> + <X>5036</X> + <Y>1310</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_input" index="3"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Create a sweep with same-height properties.</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">4f12b42c-ec4a-489b-887b-9f59ee1a5034</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Same Height</item> <item name="NickName" type_name="gh_string" type_code="10">Same Height</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40156,14 +40266,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5025</X> - <Y>1290</Y> + <X>5000</X> + <Y>1320</Y> <W>72</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5061</X> - <Y>1300</Y> + <X>5036</X> + <Y>1330</Y> </item> </items> </chunk> @@ -40190,10 +40300,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_output" index="0"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Resulting Brep</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">3ae18dd7-3009-43a7-983b-2c350bfef07c</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Brep</item> <item name="NickName" type_name="gh_string" type_code="10">Brep</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40203,14 +40314,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5121</X> - <Y>1230</Y> + <X>5096</X> + <Y>1260</Y> <W>25</W> <H>80</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5133.5</X> - <Y>1270</Y> + <X>5108.5</X> + <Y>1300</Y> </item> </items> </chunk> @@ -40220,7 +40331,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="282"> + <chunk name="Object" index="281"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">59daf374-bc21-4a5e-8282-5504fb7ae9ae</item> <item name="Name" type_name="gh_string" type_code="10">List Item</item> @@ -40239,14 +40350,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4536</X> - <Y>893</Y> + <X>4648</X> + <Y>1145</Y> <W>77</W> <H>64</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4593</X> - <Y>925</Y> + <X>4705</X> + <Y>1177</Y> </item> </items> </chunk> @@ -40275,14 +40386,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4538</X> - <Y>895</Y> + <X>4650</X> + <Y>1147</Y> <W>43</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4559.5</X> - <Y>905</Y> + <X>4671.5</X> + <Y>1157</Y> </item> </items> </chunk> @@ -40301,14 +40412,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4538</X> - <Y>915</Y> + <X>4650</X> + <Y>1167</Y> <W>43</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4559.5</X> - <Y>925</Y> + <X>4671.5</X> + <Y>1177</Y> </item> </items> </chunk> @@ -40325,7 +40436,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunks count="1"> <chunk name="Item" index="0"> <items count="1"> - <item name="number" type_name="gh_int32" type_code="3">8</item> + <item name="number" type_name="gh_int32" type_code="3">6</item> </items> </chunk> </chunks> @@ -40347,14 +40458,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4538</X> - <Y>935</Y> + <X>4650</X> + <Y>1187</Y> <W>43</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4559.5</X> - <Y>945</Y> + <X>4671.5</X> + <Y>1197</Y> </item> </items> </chunk> @@ -40394,14 +40505,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>4605</X> - <Y>895</Y> + <X>4717</X> + <Y>1147</Y> <W>6</W> <H>60</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>4608</X> - <Y>925</Y> + <X>4720</X> + <Y>1177</Y> </item> </items> </chunk> @@ -40413,17 +40524,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="283"> + <chunk name="Object" index="282"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">f12daa2f-4fd5-48c1-8ac3-5dea476912ca</item> <item name="Name" type_name="gh_string" type_code="10">Mirror</item> </items> <chunks count="1"> <chunk name="Container"> - <items count="5"> + <items count="6"> <item name="Description" type_name="gh_string" type_code="10">Mirror an object.</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">4b52ff38-2edb-42fc-ad3c-aad65645bfbf</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Mirror</item> <item name="NickName" type_name="gh_string" type_code="10">Mirror</item> </items> @@ -40431,21 +40543,22 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5230</X> - <Y>1214</Y> + <X>5249</X> + <Y>1226</Y> <W>305</W> <H>61</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5471</X> - <Y>1245</Y> + <X>5490</X> + <Y>1257</Y> </item> </items> </chunk> <chunk name="param_input" index="0"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Base geometry</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">505f36ba-5d42-4711-bb2f-12412b8d9067</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Geometry</item> <item name="NickName" type_name="gh_string" type_code="10">Geometry</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -40456,23 +40569,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5232</X> - <Y>1216</Y> + <X>5251</X> + <Y>1228</Y> <W>227</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5345.5</X> - <Y>1226</Y> + <X>5364.5</X> + <Y>1238</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_input" index="1"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Mirror plane</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">f2f9db89-552e-445e-8378-f2fc9f019f55</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Plane</item> <item name="NickName" type_name="gh_string" type_code="10">Plane</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40482,14 +40596,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5232</X> - <Y>1236</Y> + <X>5251</X> + <Y>1248</Y> <W>227</W> <H>37</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5345.5</X> - <Y>1254.5</Y> + <X>5364.5</X> + <Y>1266.5</Y> </item> </items> </chunk> @@ -40526,9 +40640,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_output" index="0"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Mirrored geometry</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">9e81018f-eb0e-422b-8b03-5fa6f29962ba</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Geometry</item> <item name="NickName" type_name="gh_string" type_code="10">Geometry</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40538,23 +40653,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5483</X> - <Y>1216</Y> + <X>5502</X> + <Y>1228</Y> <W>50</W> <H>28</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5508</X> - <Y>1230.25</Y> + <X>5527</X> + <Y>1242.25</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_output" index="1"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Transformation data</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">9cd75d03-875f-4f14-a38a-33fee0ebdc03</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Transform</item> <item name="NickName" type_name="gh_string" type_code="10">Transform</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40564,14 +40680,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5483</X> - <Y>1244</Y> + <X>5502</X> + <Y>1256</Y> <W>50</W> <H>29</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5508</X> - <Y>1258.75</Y> + <X>5527</X> + <Y>1270.75</Y> </item> </items> </chunk> @@ -40581,17 +40697,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="284"> + <chunk name="Object" index="283"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">fca5ad7e-ecac-401d-a357-edda0a251cbc</item> <item name="Name" type_name="gh_string" type_code="10">Polar Array</item> </items> <chunks count="1"> <chunk name="Container"> - <items count="5"> + <items count="6"> <item name="Description" type_name="gh_string" type_code="10">Create a polar array of geometry.</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">2aa02528-07ad-4eb2-a14e-23480eb36571</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Polar Array</item> <item name="NickName" type_name="gh_string" type_code="10">Polar Array</item> </items> @@ -40599,21 +40716,22 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5309</X> - <Y>1413</Y> + <X>5340</X> + <Y>1339</Y> <W>207</W> <H>84</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5436</X> - <Y>1455</Y> + <X>5467</X> + <Y>1381</Y> </item> </items> </chunk> <chunk name="param_input" index="0"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Base geometry</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">c7101f1b-5f11-4b5a-8ce4-aca0d3add6ab</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Geometry</item> <item name="NickName" type_name="gh_string" type_code="10">Geometry</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -40624,23 +40742,24 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5311</X> - <Y>1415</Y> + <X>5342</X> + <Y>1341</Y> <W>113</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5367.5</X> - <Y>1425</Y> + <X>5398.5</X> + <Y>1351</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_input" index="1"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Polar array plane</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">a8471fed-2546-4fb0-93a9-d9cebc0b92ea</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Plane</item> <item name="NickName" type_name="gh_string" type_code="10">Plane</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40651,14 +40770,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5311</X> - <Y>1435</Y> + <X>5342</X> + <Y>1361</Y> <W>113</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5367.5</X> - <Y>1445</Y> + <X>5398.5</X> + <Y>1371</Y> </item> </items> </chunk> @@ -40695,9 +40814,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_input" index="2"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Number of elements in array.</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">0e17a2e0-16f2-4382-82e4-704ea4d7c239</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Count</item> <item name="NickName" type_name="gh_string" type_code="10">Count</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40707,14 +40827,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5311</X> - <Y>1455</Y> + <X>5342</X> + <Y>1381</Y> <W>113</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5367.5</X> - <Y>1465</Y> + <X>5398.5</X> + <Y>1391</Y> </item> </items> </chunk> @@ -40741,9 +40861,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_input" index="3"> - <items count="7"> + <items count="8"> <item name="Description" type_name="gh_string" type_code="10">Sweep angle in radians (counter-clockwise, starting from plane x-axis)</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">5bc28fd2-567f-42d5-976a-afe024f38684</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Angle</item> <item name="NickName" type_name="gh_string" type_code="10">Angle</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40754,14 +40875,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5311</X> - <Y>1475</Y> + <X>5342</X> + <Y>1401</Y> <W>113</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5367.5</X> - <Y>1485</Y> + <X>5398.5</X> + <Y>1411</Y> </item> </items> </chunk> @@ -40788,10 +40909,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_output" index="0"> - <items count="8"> + <items count="9"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Arrayed geometry</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">b3e9652a-0589-4dbf-b8e1-243721b1bfc1</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Mapping" type_name="gh_int32" type_code="3">1</item> <item name="Name" type_name="gh_string" type_code="10">Geometry</item> <item name="NickName" type_name="gh_string" type_code="10">Geometry</item> @@ -40802,24 +40924,25 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5448</X> - <Y>1415</Y> + <X>5479</X> + <Y>1341</Y> <W>66</W> <H>40</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5473</X> - <Y>1435</Y> + <X>5504</X> + <Y>1361</Y> </item> </items> </chunk> </chunks> </chunk> <chunk name="param_output" index="1"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Transformation data</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">bbc36e0c-38f8-4c59-8ccd-b9ec863cf0e6</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Transform</item> <item name="NickName" type_name="gh_string" type_code="10">Transform</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -40829,14 +40952,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5448</X> - <Y>1455</Y> + <X>5479</X> + <Y>1381</Y> <W>66</W> <H>40</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5473</X> - <Y>1475</Y> + <X>5504</X> + <Y>1401</Y> </item> </items> </chunk> @@ -40846,17 +40969,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="285"> + <chunk name="Object" index="284"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">3cadddef-1e2b-4c09-9390-0e8f78f7609f</item> <item name="Name" type_name="gh_string" type_code="10">Merge</item> </items> <chunks count="1"> <chunk name="Container"> - <items count="5"> + <items count="6"> <item name="Description" type_name="gh_string" type_code="10">Merge a bunch of data streams</item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">a1881539-51c5-48a1-b579-c1eeb39cdbdd</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Merge</item> <item name="NickName" type_name="gh_string" type_code="10">Merge</item> </items> @@ -40886,10 +41010,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </items> <chunks count="4"> <chunk name="InputParam" index="0"> - <items count="9"> + <items count="10"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">Data stream 1</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">38b8585d-bfe9-4a59-be1f-6f310459249a</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Mutable" type_name="gh_bool" type_code="1">false</item> <item name="Name" type_name="gh_string" type_code="10">Data 1</item> <item name="NickName" type_name="gh_string" type_code="10">D1</item> @@ -40915,10 +41040,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="InputParam" index="1"> - <items count="9"> + <items count="10"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">Data stream 2</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">6b0e7e6c-52be-48fb-934b-f4c80cd0c3fe</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Mutable" type_name="gh_bool" type_code="1">false</item> <item name="Name" type_name="gh_string" type_code="10">Data 2</item> <item name="NickName" type_name="gh_string" type_code="10">D2</item> @@ -40944,10 +41070,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="InputParam" index="2"> - <items count="8"> + <items count="9"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">Data stream 3</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">264bee91-6031-4c1f-aae1-ef024f5be16e</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Mutable" type_name="gh_bool" type_code="1">false</item> <item name="Name" type_name="gh_string" type_code="10">Data 3</item> <item name="NickName" type_name="gh_string" type_code="10">D3</item> @@ -40972,10 +41099,11 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="OutputParam" index="0"> - <items count="7"> + <items count="8"> <item name="Access" type_name="gh_int32" type_code="3">2</item> <item name="Description" type_name="gh_string" type_code="10">Result of merge</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">060648e6-d9c2-477c-ba2f-71b14f63a036</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Result</item> <item name="NickName" type_name="gh_string" type_code="10">Result</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -41004,16 +41132,18 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="286"> + <chunk name="Object" index="285"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">57b2184c-8931-4e70-9220-612ec5b3809a</item> <item name="Name" type_name="gh_string" type_code="10">Patch</item> </items> <chunks count="1"> <chunk name="Container"> - <items count="4"> + <items count="6"> <item name="Description" type_name="gh_string" type_code="10">Create a patch surface</item> + <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">896526e7-4b6f-49d0-9eba-8afd5bc1f034</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Patch</item> <item name="NickName" type_name="gh_string" type_code="10">Patch</item> </items> @@ -41021,22 +41151,23 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5071</X> + <X>5135</X> <Y>855</Y> - <W>171</W> + <W>119</W> <H>104</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5199</X> + <X>5211</X> <Y>907</Y> </item> </items> </chunk> <chunk name="param_input" index="0"> - <items count="8"> + <items count="9"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Curves to patch</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">57e2c7ab-acb9-4ad3-98b6-2608f40034d6</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Curves</item> <item name="NickName" type_name="gh_string" type_code="10">Curves</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> @@ -41047,13 +41178,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5073</X> + <X>5137</X> <Y>857</Y> - <W>114</W> + <W>62</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5130</X> + <X>5168</X> <Y>867</Y> </item> </items> @@ -41061,26 +41192,28 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_input" index="1"> - <items count="7"> + <items count="9"> <item name="Access" type_name="gh_int32" type_code="3">1</item> <item name="Description" type_name="gh_string" type_code="10">Points to patch</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">63afc207-44e8-434b-a8b5-07bc63a085f4</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Points</item> <item name="NickName" type_name="gh_string" type_code="10">Points</item> <item name="Optional" type_name="gh_bool" type_code="1">true</item> - <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> + <item name="Source" index="0" type_name="gh_guid" type_code="9">5cacee03-857e-4f27-8db3-fad6acaee1f8</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">1</item> </items> <chunks count="1"> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5073</X> + <X>5137</X> <Y>877</Y> - <W>114</W> + <W>62</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5130</X> + <X>5168</X> <Y>887</Y> </item> </items> @@ -41088,9 +41221,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_input" index="2"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Number of spans</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">94205002-ff33-4d56-aa50-8c9de91b06d7</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Spans</item> <item name="NickName" type_name="gh_string" type_code="10">Spans</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -41100,13 +41234,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5073</X> + <X>5137</X> <Y>897</Y> - <W>114</W> + <W>62</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5130</X> + <X>5168</X> <Y>907</Y> </item> </items> @@ -41124,7 +41258,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunks count="1"> <chunk name="Item" index="0"> <items count="1"> - <item name="number" type_name="gh_int32" type_code="3">2</item> + <item name="number" type_name="gh_int32" type_code="3">16</item> </items> </chunk> </chunks> @@ -41134,9 +41268,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_input" index="3"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Patch flexibility (low number; less flexibility)</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">fc501350-14e6-48eb-a9a6-29dedcd983f8</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Flexibility</item> <item name="NickName" type_name="gh_string" type_code="10">Flexibility</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -41146,13 +41281,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5073</X> + <X>5137</X> <Y>917</Y> - <W>114</W> + <W>62</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5130</X> + <X>5168</X> <Y>927</Y> </item> </items> @@ -41170,7 +41305,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunks count="1"> <chunk name="Item" index="0"> <items count="1"> - <item name="number" type_name="gh_double" type_code="6">1.1920928955078125E-07</item> + <item name="number" type_name="gh_double" type_code="6">8</item> </items> </chunk> </chunks> @@ -41180,9 +41315,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_input" index="4"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Attempt to trim the result</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">5159e24d-fc93-4859-a5c5-506c1538b080</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Trim</item> <item name="NickName" type_name="gh_string" type_code="10">Trim</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -41192,13 +41328,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5073</X> + <X>5137</X> <Y>937</Y> - <W>114</W> + <W>62</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5130</X> + <X>5168</X> <Y>947</Y> </item> </items> @@ -41226,9 +41362,10 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunks> </chunk> <chunk name="param_output" index="0"> - <items count="6"> + <items count="7"> <item name="Description" type_name="gh_string" type_code="10">Patch result</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">d636886e-6a7c-4eda-b4a4-ca364081a1e2</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> <item name="Name" type_name="gh_string" type_code="10">Patch</item> <item name="NickName" type_name="gh_string" type_code="10">Patch</item> <item name="Optional" type_name="gh_bool" type_code="1">false</item> @@ -41238,13 +41375,13 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5211</X> + <X>5223</X> <Y>857</Y> <W>29</W> <H>100</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5225.5</X> + <X>5237.5</X> <Y>907</Y> </item> </items> @@ -41255,7 +41392,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default </chunk> </chunks> </chunk> - <chunk name="Object" index="287"> + <chunk name="Object" index="286"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a</item> <item name="Name" type_name="gh_string" type_code="10">Curvature analysis</item> @@ -41269,7 +41406,7 @@ if omitted, it would be 0-1 in "Normalize" mode by default </item> <item name="Hidden" type_name="gh_bool" type_code="1">true</item> <item name="IconOverride" type_name="gh_drawing_bitmap" type_code="37"> - <bitmap 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</item> <item name="InstanceGuid" type_name="gh_guid" type_code="9">96f58509-13bf-447a-b124-a197a8abf5a2</item> <item name="Key" type_name="gh_bytearray" type_code="20"> @@ -41307,14 +41444,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5102</X> - <Y>991</Y> + <X>5265</X> + <Y>1002</Y> <W>167</W> <H>64</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5207</X> - <Y>1023</Y> + <X>5370</X> + <Y>1034</Y> </item> </items> </chunk> @@ -41345,14 +41482,14 @@ if omitted, it would be 0-1 in "Normalize" mode by default <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5104</X> - <Y>993</Y> + <X>5267</X> + <Y>1004</Y> <W>91</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5149.5</X> - <Y>1003</Y> + <X>5312.5</X> + <Y>1014</Y> </item> </items> </chunk> @@ -41373,14 +41510,14 @@ Note * Only subdivided surfaces, breps, and curves</item> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5104</X> - <Y>1013</Y> + <X>5267</X> + <Y>1024</Y> <W>91</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5149.5</X> - <Y>1023</Y> + <X>5312.5</X> + <Y>1034</Y> </item> </items> </chunk> @@ -41421,14 +41558,14 @@ Note * For surfaces and breps</item> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5104</X> - <Y>1033</Y> + <X>5267</X> + <Y>1044</Y> <W>91</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5149.5</X> - <Y>1043</Y> + <X>5312.5</X> + <Y>1054</Y> </item> </items> </chunk> @@ -41468,14 +41605,14 @@ Note * For surfaces and breps</item> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5219</X> - <Y>993</Y> + <X>5382</X> + <Y>1004</Y> <W>48</W> <H>30</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5243</X> - <Y>1008</Y> + <X>5406</X> + <Y>1019</Y> </item> </items> </chunk> @@ -41495,14 +41632,14 @@ Note * For surfaces and breps</item> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5219</X> - <Y>1023</Y> + <X>5382</X> + <Y>1034</Y> <W>48</W> <H>30</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5243</X> - <Y>1038</Y> + <X>5406</X> + <Y>1049</Y> </item> </items> </chunk> @@ -41514,7 +41651,7 @@ Note * For surfaces and breps</item> </chunk> </chunks> </chunk> - <chunk name="Object" index="288"> + <chunk name="Object" index="287"> <items count="2"> <item name="GUID" type_name="gh_guid" type_code="9">66d2a68e-2f1d-43d2-a53b-c6a4d17e627b</item> <item name="Name" type_name="gh_string" type_code="10">Control Polygon</item> @@ -41532,14 +41669,14 @@ Note * For surfaces and breps</item> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5010</X> - <Y>747</Y> + <X>4985</X> + <Y>793</Y> <W>98</W> <H>44</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5054</X> - <Y>769</Y> + <X>5029</X> + <Y>815</Y> </item> </items> </chunk> @@ -41557,14 +41694,14 @@ Note * For surfaces and breps</item> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5012</X> - <Y>749</Y> + <X>4987</X> + <Y>795</Y> <W>30</W> <H>40</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5027</X> - <Y>769</Y> + <X>5002</X> + <Y>815</Y> </item> </items> </chunk> @@ -41583,14 +41720,14 @@ Note * For surfaces and breps</item> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5066</X> - <Y>749</Y> + <X>5041</X> + <Y>795</Y> <W>40</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5086</X> - <Y>759</Y> + <X>5061</X> + <Y>805</Y> </item> </items> </chunk> @@ -41610,14 +41747,24767 @@ Note * For surfaces and breps</item> <chunk name="Attributes"> <items count="2"> <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> - <X>5066</X> - <Y>769</Y> + <X>5041</X> + <Y>815</Y> <W>40</W> <H>20</H> </item> <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> - <X>5086</X> - <Y>779</Y> + <X>5061</X> + <Y>825</Y> + </item> + </items> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + <chunk name="Object" index="288"> + <items count="2"> + <item name="GUID" type_name="gh_guid" type_code="9">ac750e41-2450-4f98-9658-98fef97b01b2</item> + <item name="Name" type_name="gh_string" type_code="10">Brep Wireframe</item> + </items> + <chunks count="1"> + <chunk name="Container"> + <items count="5"> + <item name="Description" type_name="gh_string" type_code="10">Extract the wireframe curves of a brep.</item> + <item name="Hidden" type_name="gh_bool" type_code="1">true</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">91e4cd65-024d-4e22-9ef9-5f3a855232f8</item> + <item name="Name" type_name="gh_string" type_code="10">Brep Wireframe</item> + <item name="NickName" type_name="gh_string" type_code="10">Brep Wireframe</item> + </items> + <chunks count="4"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>5305</X> + <Y>865</Y> + <W>130</W> + <H>44</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>5371</X> + <Y>887</Y> + </item> + </items> + </chunk> + <chunk name="param_input" index="0"> + <items count="7"> + <item name="Description" type_name="gh_string" type_code="10">Base Brep</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">ad53a1a1-a451-4132-8734-2e9a536da464</item> + <item name="Name" type_name="gh_string" type_code="10">Brep</item> + <item name="NickName" type_name="gh_string" type_code="10">Brep</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="Source" index="0" type_name="gh_guid" type_code="9">b2e8ac92-d227-488f-9a7d-6fc35ad071e2</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">1</item> + </items> + <chunks count="1"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>5307</X> + <Y>867</Y> + <W>52</W> + <H>20</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>5333</X> + <Y>877</Y> + </item> + </items> + </chunk> + </chunks> + </chunk> + <chunk name="param_input" index="1"> + <items count="6"> + <item name="Description" type_name="gh_string" type_code="10">Wireframe isocurve density</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">9b445a6e-079e-415d-a65d-f02b14d09129</item> + <item name="Name" type_name="gh_string" type_code="10">Density</item> + <item name="NickName" type_name="gh_string" type_code="10">Density</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> + </items> + <chunks count="2"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>5307</X> + <Y>887</Y> + <W>52</W> + <H>20</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>5333</X> + <Y>897</Y> + </item> + </items> + </chunk> + <chunk name="PersistentData"> + <items count="1"> + <item name="Count" type_name="gh_int32" type_code="3">1</item> + </items> + <chunks count="1"> + <chunk name="Branch" index="0"> + <items count="2"> + <item name="Count" type_name="gh_int32" type_code="3">1</item> + <item name="Path" type_name="gh_string" type_code="10">{0}</item> + </items> + <chunks count="1"> + <chunk name="Item" index="0"> + <items count="1"> + <item name="number" type_name="gh_int32" type_code="3">0</item> + </items> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + <chunk name="param_output" index="0"> + <items count="7"> + <item name="Access" type_name="gh_int32" type_code="3">1</item> + <item name="Description" type_name="gh_string" type_code="10">Wireframe curves</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">090d9c21-ebe4-48d9-8f7e-e9cf4bf8263d</item> + <item name="Name" type_name="gh_string" type_code="10">Wireframe</item> + <item name="NickName" type_name="gh_string" type_code="10">Wireframe</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> + </items> + <chunks 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Q1ds1u6BpZY4blg2cdjAtzQNP/+1bTPrPC7uM8VyR9cEN7u+i6Fg4Iqz05FxndxQcYXS6OPqVHQpdvZejWFC+q1Wzr1cqKgw/XAEXlXLlhlr6ffJoaCdkIxZ+7JckEmTCDboIyCsp53LIbxuWCl4NOA6/ooGKaLqUc+zgmZ5WdcMKxQcGSRbUUhnxPur13IUHdHQRIPWnELX07Y3nGbQCsQBX0TewsqDTihxWX2ic4wFIQFepTYgpyQZt2alvc+Cu6vCzto43PC8KW7pOYpKOhRMqlx9w0HrG3/MeuUg4JSnN5DLQ0c8P07jyeaJShIcWUyDORxQIs8B//ZShRsqH3jWBvNAQk0ywVs6lCQj+F6h7APB3x4QlmoH6JguhYxXY45BySrtFs7+RoF5S7cgbSqHDBM49q0Zy8K5m8qwdMoDliTk9wyMYaCQopElJfQm1rOUeYZKvTm22VXUDxuhB2ufZEyZFlBwZAp6/7qUnYopxV4+dM2Cmp1LPLP3GWHTsFbg4++o+D3UrnvLy+yQ21UrCkzHhs0kHrHnHKCHX5iEVlWpWSDP09hEO9tsEGRz68kSVnYIMryZlV3NBvsOVuJ7cvLBr9shsXm8rPBhfaZB4GibLA/5J7LjQ4U/Hwaj/uWPBu0jmDytnBCwZsLtr5camzwyYTqTUX0ODNjBabb67LBaD6ZCyj0PGPUyaFQNmWDboSjH/YBKxSe2/9Za8UGtde8AmZnWaDalQsrYs7o8m1ewVdBLPCK9pKepicbdODyzk9iZIFDOelme35sUCe3hOfqC2YozcS1q3WTDV566xqgZcIMR1AtWLJo8xHBydvL9okJXuGyp+BDt2OKzWH3cxwTVK9hja9OYIMlF4SFOoSZ4KnBUtd3yejy9HV2U3oYYTapie/LDDaoMjhpdekSI/yaIPpCKpcNOhk5d8gTMEIdBpK98kI2qGjrMEyYzwBjl1mvjj1ng6PxKhXjqgwwSKqC8GklG9R9kDads0gPCQr9yE/WssFD4r1bHsH0UK0uJcaung2Wh5nyyrDSw1vd9cSPIRtM96nVPKijg26BSlgxrWxwHVN7H16gg3Oxj84odLBBU9HmqBtfaGHFy3sJ5d1ssLLsap7MQ1p4eujO4kYfG6QQ42jaFqOFA6u3RQWH2KANNoF7IdqUM2yHhIuNssEOo8gwa7SZesGW5YaNNmMV4XVPaYlp4NeiXum8KTZ4Lgxl2FNADbHCWUqZZtngdkjI9xANakhm7cYXN88G1fUY+OWXqOC7iBmdyUU2CD6nZezcpoJrLx6V7L1lg8wbRanFbFSwJXz41ed3bFDB7r2QSwMlNMVxzu19zwatxriauMwp4WrI9+j8FTbY2hqztvCNAspWLOlbrqH7Pzn7ReYjCtjq2IraXWeDvbE6W9aSFFA91Hr7CnpeTiVcuaOSSw7NMM6GDW+iyyPQEmybJ4OXb0jTS2+jxwM3B0+bmQzSmnldCt5hg4EiH64MmJLC8ifm8hWf2KCkgVLc+QQSeCeHD3/wM7p9F2Ji5nqJId7BLeq5XTb43HbmriMhMbxzYYpt7Qsb9DjH7bSuRgRLiZrclr+ywaDDZg2vW4RQJAdffugbOp7+avrlFQF885MprmwP3b8iZvP+X/HhWGKATOh3NkgbVu+8J44Pu4Un5kx+sMFSAx2Xa5fxIBZ+yDjLTzYYP5t14nMhLsxUxF2bRMdxXlNk7u9wYL4s5dPYfTb4qXqzYJ4dB34m4bZROECP/x6OqpEFNlRZlGZcRcesa1/impOw4HisQX/cIRvkjn/NJjSMCS3fBq0xYLDD67JZuQlkmPArcTOPMzo+aN/c3DmDAa/7KkRVomPMZ9f98okOEYz5mvVDdGzxCDvV4vY+4hnlGKCNyQ4/PKdew//2A6EcxMt+gI49HB8rFFz+jsDnwY3T6Ngl/r6f4rtvSIKLOSkXFjt0aAgpGzL/ithzylhcQsejVgtDFkO7yPla39kydHwjTeX1tNZnZFSiuP8LOpZNuh+tj+wgPVdWzytgs8MrUR7ytVLbyByCHXobHSe/e09FNbeJFNFQr9ehY+HZcpdcg4/IuOpXms/oeHn5ZixfyyqyseKMI4TDDrm+fG9Ik/qAYC/u1zii488n1vQxC94hyx2GzBnoeDkgysTo9ltk+On5jF50bGog8SPVbBHRVR5Y+YmObacLaMud55BpG4UvArjssLqG7ioD0xTyM7my1AwdMz3EEvPoGUVQh0Y4UejYp7i+/ubdIeRJZCBdMTouEltWJI7vQ7aJJzf60HGUYNgjbNIOJKQgK2gbHXv/PLy/GtmEYLzC6qXGY4dpkhfVAwlrELUf+yVS6PgaeYHw1Pl8RKm8Yd0QHRv4RUm/jTNCrkRYznqgY8kantkxVB4Q3X46GYWOZ/DJPc54VIPFIX7qPHQsLWMc/4gHArPDQHGIjkPIx93/yfQ1EPzPTV84wT+YPtP/hekzQx9XNwabDjcN4FEMUG6I+dlwNP2qVPMObx/NTUIaEyh+NFtZrMPtCvWPpIH07LmGdr0jOaNvzs6wpHskXVwnP3phHs3PIedf9aJ0juStx6ORJxTOHkmSGiPT0IvaRzK5f5Brzu/MkeRe0d+Wfah1JMuw+hoflGseySRi3FTfXY0jGVGTt/fF9Gjeyqg4sT+nfiRj/7yj4Cj++jz8/cM3vRgYLSQIgS9r5pUbk2xwb2eYOlscgsiMWlm/PPTFaL1bhFgWAhvhSGa9q2xw5nQC9WVFCMxlxbd5FdEXLwHhEG0VCCg668N3CNhgmQ47H5sWBM+Zr/oad/3adJmaietCcL3W1yjnHgpyOt9OrzWEgGchlXRFBwVFG4RuR5tAgNU4a8tDhoJL6m+yXlyAYD2UJNqqnxXyK/IKvbeAYNFpgeHKdVZ4g0pRYssaglM5X9mun2SF0c6Oxl22ELi9j1SJHmOBvEacav526PomepEUh7JAZquJtm306y+s5gcXRFlg06amsRE6jiZZ5XrcxwyH5dokcdHnmxLDxvV1Z4a7E245OOYQFNEz+PoRMcOpj4IoPXT96CLVMXIKmOAH6oXROXR73icXc+xpMMGkZCq4ogbBt4r6Br1BRmiyODLvIweB92nHFwvmjLBIIEs9UACCG8XpB8+W0ZsuB9THLSYIPKDfUu5VBojh92SkCx8CWXX2qMaf9JCIXP3amRUEYHV1Ck1E0MPrb8+9bmlAQAGiGk9FTQ8ljYsMV6IRUI93K8cmgw4+UuF59cgUAUWGibuVJ+mgr3GoZSETOj+NHz9GNS00dlo8fDXXCPLHTa11lGlheRrntER6I6iiwvaP76aB52/MVm+YNILnn4OoWkxpoIW7yXYnATp/mkrZ2CI19Lo7aFxS3QC8PnJdanenhpEFurVxdg1ACeBy13ylguW7varXCRvAzCnM77dDqKCnYlq2QVE9WJJct+UipYKCYQocROr1YCZWmTY1iRK6BcdoxE++ApIfSlRXOChhUeCcG8PlV+DeaWYv2WIK6Mo/L+Pxsw6cTs1itpGmgIHK6gTtYXWAb+BD08gtcvg1hV22E68OeL0Ip33xkAyarX3F5Ql5CUJi3YNcCkhhg0L/8K39WpDgaLTIWE8C8e5kAymvWuAsGHYxtZ8YFgR7p7AuvAC3+TFDv7whgsXDMrvKmi9AhRfKQPkLIWR/Hrqz/rQGaN9U6osjJIQPIvs3kwlqwJsoK51FFgLou5Id22uHvphduB0kK4oPQ+7GVQ3WVAGCfl6+56p4UEnZ4S0PbhXACGLhsjqPC5M1Ze7r61UCisse8jZuOHBHj+hUQFIF4LBtNLQLxoarT2fsr02XA+20S2E1D7Cgr2We7TBTOVg0I2jyKcCEZzQ+xVCZloHWFxkW5Q0YcPpH5oA4cylox3/iuJF/iHC7XQxXvlsCsJ9gUQUO7SOk10QfzW4/AzV0aRIMhz+Qralx07FzReD6q8erc4Lfkcskp+OKSwqAypnNrUHzb0h+hI5UDdZT0PyKnXzm3hck/1OWjPGTPOCNE/C4lWgXsbReCfgklwuqFG09Pe5+QjIxAyRe92eDM68C1buIdpBWFuzsLdsssGNoJtR6bwu5pY0Vpr2YCYqG8IXdmDYQhbEKKSzvdFBworOxM3ENmWDhqR88TAVKY+N7g5QriKdOfuT3iGTwlXKk1jx2GfFfuC/ZT/wIaD7A3OElXkL2ZhfzR+89AGV9kYSfIhYRmpw7Tg5P44FgdnsYu8o80vz0/nDU7fvgZaTOrrnPNIJDZ/VZp+weMH7SnKqUP46UUXe3TU5HAAxdLe258WFkbFG35SZOGGBaZZx1IBhAMMacbxcO3AKhJLVWqjWdiHLVZ/8MqSDwPe6TnLRZC9I2NdQr1+ED1NNxB4r2XyK37wvsni9xB/KUlBsMgUXI3+9gkPVV8fvrZib/axvDr3vVKPD+3KD89V41S6z/+Q6HB+svJ/ilX/fhkf0vdjgUGP/9XrXtTLZGGUblf5MKZyqR7qrUv9l3UvFKgiHPv/n4ZrRvqRnt34j7b/5Z5K2/81f9bT5WhDKe6kAqpXp4P8p3gH2++izKUx2gM0P5kCe+HdFo1bpCn9AO1qvb1jXku0Fd7Znl05OtiELfILHqZCuoIvHtojrRB26GERA0mTYhs55TW42mTaD/StFq/94gaGp6So/HjCBvZtJ53qJXRouVMBXMS8PglE8CIH/0AnmQR5mu9egFiG/0w2bkHwNh099+ROZXIk7zEVNu+ZXgYhLJux8B44DI/B2rc3Ehci2qvvR2cSFIwbRDDRFNgi6Hr7h5b3IRkqkljdg3uQBT6G4U+Y1J8PBsbgtbaSoibWljQVKaCpLzfpB+254EnUhGd2dwIpLDPO/rFZwIHn+Lf5pNPgXOyUswSFeFIxkCFdpuVeEgki32cERiCug6X+3KSPRF5GVX8O0e+gJZ/Js/duSmgFo9Xc+zznillWdJhg7r8Up8lzI6HqHTyxOs2P5pOz2L+T+fbHmY/zDZiP4Xk40E47//htKnrxh1VVrh35R+H+Za/lH536R2unB1oUn13/xv343+qp9CjNj55+hOsbKWPeuC7hSzPzslIWwvuYooFZF0qV5vrnvTKCWLZz2DTjcoWSqr3ytEiquIgHF9UeNmW713+PIkkAskMQqhe4lQRjRWNX8rVKIf9GRgLJ4AZuUjelJpjQjdoC/rBmGyUtyDwzSKjnFQgh8e/tipFel1wV3jErvVqFN4OfuwYRR4boxsPEPaERi054f7IFAptNHs1uXUEXBnUXwu0b4buUAJlOW8zRov3OSBT/SHgCHi1Gxa0YvszMxIyaTkKDl2TWTKnBgEgueV5csP+5H7omYT6Z9SGmVBxELFYT9gJp7J/KfBTv9/GGzHfxpsgv/FYP8aiP/mlbANeIZ3u/X+zR4haW38irP/5n/bu/6qz3etPzqhECwXJqM7IVH/j07g5XQIqsIcQEQ2w7WvYSYAWbq778oxB8DF9SmCl/39yD2jlK1EumzwMR3Pt76/H3w6eCV/a7cP4bZ6Y3ynFH3tjdtWvLHbB2aLnswomPYheM9HAx1mqgFJQfaaumkfaHMxHeRm6UFO5rv4TOE1gRxpMklWlh7AXhPzPUeoC3EPz7Uoq2gFqgOuA8LCXaBvvvJfK5rTZ4sTv1a0L+8Fnvxa0QbslB/807WhjvjPAcD8ywhmEf/nCNJ32Gi+/csIPjsR2/hrBF1/n+D3COL9efz62BH+L0by1zVi+sTt7JkpXngUGXHT94Ifc/0HV1WfzrcG0P0HtR68aGFEXoOj+OvnXKYz3Fgv2djhUdTlbHq7gUXxH+zmXGmsxioAR9EdXZa4P0eSrJoZYgNbaHMMEpEzvG1YnwSnQNDle7oRQRagOTOSv8aOBZQ9LOGWU54C+aUTmFnDl0Gtbg8/o+Mj8Pzcd5UE8ymQjPkjc7v8DqDhOrfn0ZgHnJfdGSVaJ4EWDeuSH2EYyE2UHjh3qwZM1Ly500I+DZLqN7EN7e8A8wfi1w/GINgj6dPyOzkDOhUPi71NooDyLP537pstIP1NyJxG/gywV7xxkzY3EvhGWjC627SD5G/48bsaswBX4HRbln4oKEaY977Ed4LJ7HYxDZo54DqKo+0aHoakC+wuE/Y/QMhwim1xT0yB1G2PW2x415EDAfkwxtNmIB9fEK9CYwoIWaHyFAK8kVK/rqvl00kg4OBDUa3tFEgiPPE66o4zoIi59yPCLR+0s5HMS1RNAiyyOZP8FUeg1x1LE9JeA7CCarbtOqfAk7qP2TjMfiD2YKPN9SME6Uzhmjxp08ByK/lmzclgEN1Ul50V0wIIq6/3fNydBozkJJ7+xreADrfnQOqldnAn5OBw3G8GTNhV5SfkXQNnss3aBZM7wSNJNlYS3lmgya028Hw2AfF26hYa1UpAuMUn4ldQU2Bb6xKmVOx9JENDtirQxRXMbhE27qhPgXGhgcB8vntIypKZUrZ+Cpj8nkiLbzUFwkeEqt42+iJUBGsBTtRPgVO6U/ONtEmw5I6L2U3ghdyWxqL/RvACTHbdmB65PgUQYpH9/ZdcSLHU0JwFZhPYk/72bo9wGlSSZqff7HUCXZ7CQqupLSAqZed1u/o0UB9NPsfC7wkm3aqCFrzaQU78qUKtwmlQTGu+FYXrADTy1IMHH3eC1o93DN4pzACfExd/kl9NQ96FPaWO7opDmh92chmj9wnGD/k7X4cmI0KjLwzPF3kB3LM655JOTYGfz0+teJ1+hAhQ3GUUq08FPQeK+t5npsDDcQzKrfB7SJpez15t2VMA1c2MMf0mQb9aiHSeawRCHzRZiqi/AM2fgvNteacAj4ECVa6JP6Ih66eJTdUEQK80SaHXFPCtcWzfY7RFnE6GX6LMawGWjzq57ydMAe4Jf+ZsZSUku3as0+FaO/C/OOKNmp4Cip6Vw2feGyO3OFbJSTI7wW2BuqanJtPglcvI+6ydYoRr06oRTywCcYk0VSNsngTVz7OI8/ufIQ5XD5gM00NBF52erMjXSfDyIo7njetFyHk1tiIomglu1plMzS1Mgg6j1th7WXmIlWg+Dn5OISj+srx588ME+Hyjlo89JRshkKGReoZdC77vRdsML0wA2bLkuKW9FISrVIn1lBx6vAJFw4vOT4Dw6I5NapaHyOyrr/b6dS3gbRLHZjLrBFh/YBxkZxeH5NGay7y43g5E+s+pvSCbACkzQrKPR2IRcRPHp+YpnWCkT1YsRnYCtAbgk8sOVSOxOZ/ODJ+8gazadznmMk2CZhRzXp1FNSKlR7Xn/fgemBDOqkkUmwTkm1qfZGEV8qBE04Vu/wkgfx28hS8/CYRw1IRNOCuQTub9APJTz8BW4Y+H89ITYEvgcObSrecIFdEPyWjOWlAm5LAkajcO9Bo4LE0FnyI6ZC07dSJNwIQOS+azzRg4Oxkv/e1aDnLxdZZDHHoeyhkrAcK1UdC6fW/eb/MJ0nFCMSjhXDvIxaaczMkfBR+0GP0tpjORuwbjnB3unQDvvQuz9ZNRkHpCdpm6rQ6hMfEaHuH2QR4oTkfOuU+APFK6FUf7OqSyws7HROM+UKTvrOK4MQEi08S6DPnqkIJg3ZPk7NmAFXeejCRlAlhrm7y0cX2BtJ5/1u488gycK1Wtc69C11+OMzeIpAp58/jGqxy0U7+Wf4f47fMxoH1XJHgTvwxxkpkk6xZrAnJ1aS6ut0YBjT7L9wyGYmTRhZk8M70FKDySQPV+HQGjnKyfMw0LkfOvxJs70O0K/bRst5E+AoJthIsNqAqQchQzf8ulTtDcSo//OGQEXK68P8i424zEhFqnyBjYIPJC8Q+6g8eAG1c/99XFZmSnrFyd5kYCYC+qt3scNQamC8W9+NHp7Neb309q5wDXoYrPVJljgBBv9Ft0VhPyRqnWKsKrBPimVoqkTI6CwZGcg+/vGxHVaxU3VP1rwUjDY9P0ghGga3Kac0jqFXLb7RLPXasm0BXdPhz+ZBhkYnp3EzXWIr3dSFdXWgu43VnUZrA0BAZ/YvgHcr5Ayg4ufLFQbgeNsYV0d64MgQ0NiI2dUIMwZVne6fHuBKuG24Ha2kNAO4mG6enga6Svy3vdjcwcyeZxn6JiHQELT1LTlDpfI6Le56s+sz8Avcuu5xnYR4BLm/Pd8t7XSID3d7rgxRyQuSzE8IBrBAivug6OtLcjP1yv8swUlQAW23Nf0u8Pg5hycf6kuVZkreLNDEV1LTCo4jJIejAEtC6XR/ysb0YebD5k1JRqAv5t6SMCroPA7bDoRm1uE0Kzl0ZQc7sFmGwICtgNDYByVFvFd9ImRBPj4+ht9PXLTddIx/v2AOAL0sVL7IGIgF7kOVv0Oq+119TjbD8AgFz2Ok5MF3JgeUqkmNEMkaMNPHeqagiIkPeRjUd3IYUxrWZFLx+A8C7jVFg7BBIWUZ80c7sQJ/l7ZNuhueCD6cCPttdDwC8w1ZdorhNZPcRofSFQCt7FFo2YXBwCdVOEAcOqHYhOENWMY8pL8G7rAYNq0CAgbR4T0JpqQ4JM218+Mm4CijfYSTj5B4DPj2I9R71WpDVn+aYEdwt4n17U3JzWB2J8+AmT5VqQV1hGLc6X24Bx/AQuyrMXXOgO69/2Rc+rxb61bJIOIDLYmu/2uAdEutQ7+1r1Im0KDQpNvOcRmzLXM5xGg4CT9uLV0ya9yGdFppZCjYcgP7jp0N9wEDgkGHfdletFUsRiBm9v5IL2O6rLJ9QGwadgp9j5tB7EaCAmVzezFLCQLD+S3xkA0gpz0wknu5En7e9lXb6+BDdkCTMTBAcAq3v461WZTqSk7icH9UQTOKXU2q4m1wd64ZX7FjwdiAqTTyEpTytY7lhZu0bWC0Ietp8MG2hH3DfM1V1Q7cBQtW6sJ6EbzJN7UBnltyGSGTsbFGfQ/v2NiLqnThcg2p1bnqccQLQ3eh4d7hojTqdeNmVP9QPNnOKmfpoBRL1m93NW+kNAiP2wKnypH6gyG26e2OtHTKPH39/QzQO72Wc5iav6gX3MusC6VT9ClGyEkf2hFFQb4Aio0faDWvsO4vqPveh29d4FPHXgjo7QS6+4XoCL3bTrstKNPEq38RtqagLvrMfTbth2A9EZx7vF012Ipv3r/ZKfLWCVZsqyVroLEMo7o1RbOpFbzhUSP6Tbga2v68MBzE7AbeTIRJjTgdQ/HHOTsekAu0xWuPJNr0H92ffsf93Fc4vNK/3axaf83jP/3oQnOf1hA0gSH/L9sgHf8T//ywb8/onqF6em8WLzX2Aq/dr1Q+5cyhK0d83FddFzQntX5T+96+/8v//t8/d7qQ3+sEMssuyn09B2yEnzDzuE9WderL/kH88WmvpVydG/V/K3fn/z82d463eBvwsVUmVZeyPNBP6e7695fhv634b8dyV+5/l9jr/nw/pLZX/7xN++76+Nx/rLOf6e71m6uPqvBib+3cz+t8b9tUf/2rMYGJuXrH6yAwx2+rVSlMB/NBjjCA2xSmQ0fHt3+Ju/G/9PnfPXUfq/6xBJ1Wr2HT2tcpJNBrj/o8P+X+vwu4P/qXP/Okv+rzqEDJ3mvSOEtoq8JBctZpT+/t7/1zqUgg7+XwPE8+frFL8L+z1Qf50tvySUejfs1xvE/owp/3m0/lmGWyFvfy80v43c7w/wb0P1e2P62yD9KsyE7s8yfllwtT+Dv1rwpZFxPc2VYUrk3R8WXOgls8UvC07yZ14pD4x/miR/t9xb4Ldt/m1zf1vY31aU1JyCRV36J9Apd2PEdlkFMfvBjTOD12vuTpxWcteNlXQfP630smdQCV0a+MuB/OX4W9qvnvv1CfmzCrS/+/Kf+vP3x+zv6RT/pb8j1N5rM5wfA3+w5l/v+9fMSk35pRXwR9m0f2b/PdY4v7NNxsgRCkj0Rv9+EYOXj+cE5smTJzF4eLAFBPkFME8ICmDj4GBhCgjgYAkI4OFg4xLi4RIQ4eMRkhASEJMSEZJQkBCTU5KSUFCRkVLSUpDT0FFS0NJTUdIxUFPRM9HSMDLT0TKx0NMxszLQs7AzMbJxMDOxc7Iwc3CxsnByo1i59Hn19Az49PX1+Xh5DU7y8PAZ8PAYnjAwMDhx8qSuno7OWR09Pd6zenpaGCdPYp3ExDzDi55n5/j5zxnh4poQGBsb4xoZmRKbmBjyCwriYqPTcfn5CXCNjQlMiIlPGAoKavOeOcOrffbsGQwtLSzNkyfVsXBwtE5qampiaWhoYKmr46ipq6vhqKqqqOLj46ni4JxWQRNfVVX5ND4+EVBWxidSViYlIyJSIlJUJFIC4JQCGZkimYICmfypU1TyZGREZIqK54lNTcnPX7hwgYac3Izx4kWaCxcvmjOamV1kpKGxYWdjs+NgZ2djNDdnM7ewkKeiprZlt7GxtLKwsLVDp1vb2FizWVk5cTo6OjhycnJyODg4cNjbc9jZ21tYsbE5cXFyyspRU1PLycvLyFJTM0jLyFAzyMiwSjEwSEqhUAxS0tLiEiiUJEpCAsUtLi7FikJd4nZ15XLh5nbjvnRJnFtMzJXbxcXZhYtLlFtEhFtUTEzEXVjYXUhY2M0dHbuJiDhzOTmdJycmZsHFwOCapn7+r1mzhfPHrLk2RTocIzPqz4K/pVY4cIfVlpsxq7huafvrjSROxw8P3QO9AneME4KM3qeu6rEYctuqq6e8Mw6bnoncdPaP2Eme1kU9kHdMSJcUEEh0Lz1crJboTO83+ck98u1Flo0rVZL8EoEQsZnocu19/IBXZfOlMjbcVWGa9+6G92P7Uy6k9cvMYaS9KCAr31ZU8HkrxGFYgsPqsihG5Znv2JslWPLm6ZfHjq8rPbO+pfM2WBnySeqUtJd/I79e0JXk28W/uNVGrDftPfnqvWNBmUyepkha+OlPXpJAmrtECFMQKcTxNO3NHvmu4ERtRhI+SHMpbt5+bUXcvZJ++EfFjxCnKVoahWqui9OBfu8nRCYC/FFCSRY2Zwj3CE6KZV9U9ejxuSScqr86xPLxDO8jB1u7Rvq9+74Eebv0cUr+ch4shHah3jtP3K/k06ruuTs7kfHmyw0YuUn9GN6U7Lq0bFTtQnSuW//JvGJyvS8bIXFQn42rEbvQVE2Kx6P09vNzNyX93ouvReq2gO/PXCbecJyNZ32dQXn+3GtXuGqP1f70xllPxWixrJPq1adpAiyvcXL75MEDR1lfEWLbTp7Ob+eD8NOtLFulXXiava1F30X7VSTnt8jOUShbvjUyZGI/XRhPX/0+GcrJkJj1Wf20KuiyfJFPqk7LO6PGJLROaNoEOu6+L6lfWTZ/HjL9muZ5A+jN+eFEHF36cQHbXI+IK73EJdiqLw98CaxXnMB4NuF9fXn3+mKRCTWJoPBO9ctEVGqirsvHL7kdwvq5/kHZhapPViyxzEwaC1x9sp7Q0ZPMkIU9t1CTEFB/Ul9SJvdWedUdvziaMJx76FHNZrV6GUVM73NTmg2n8KxO1QsSrnrOfL2D57laSh10wh2ifca5exKZEhpHKN5LnBMdvindUJEW8+G9K0OwaOgUqueWysMoezvdHWq35p0rZJzO19+wVYNyiq42sxbDgzGbhykIEtl+MtRCyTFuZZJO5UVJUkTNboUSIlDLmPMm3o7WnP4mqavI6rUFA9azMS9vPyMuqi31oH02zxMRpUuYNPVQlPz07fjnWM9HLeF6e9GicNcbb7WLxWKJquNKKV8neCqhGI8GZ+vPi2HJut7Fmns/2JV+KkWmCLtC5nDm4JIr9qURqWWFI9HBJ8Ts+8eqVZ46Zo81BqhsHWaRWqMMxg4ETYkiNEw6iPQLGmgesSsMGr09/VTj4zsy0sXAeKb4g6eP1V6JP6YpuWSxKmc9naNUfKH2dIzabGnAG9+oZm9l3DM3GOZH5gwZfd+geiblboryax3EWEss9UpZZEx94L7aeE+16LXC3GeRp7rxwdDutXOj/Pe7w/5M1SfcMnRTaB/EvtClLTBIG8aY51tFrPEq49SrVF6ffbgUQJspMXvSqqFn21CFo1l8LI6/pdkQ+abwCPUz45GAp2z7mLO9/8JlfiI6uYCveS1eWWGX3yXJbtxIj6amFl9tePL943oYSaE242QJIR3VQ/HkXda8beQVzoPGnAFz/7Da+zwSFv440u3bPkqnIoVEY1+ranUqCET5KhMFBAu2kVo6xOyXX0kW5k33w52WtYy+W3fi7nS23dfVbAMH1tMcQ/TFs/JYSs3C/I/lOlFEr7a0QZjZZ5+tJnaclneHh7NOYfs7No/LiXI7ZM+6V5OFuRUDj/sXwhZDDy5YrKrePmuxENCCf4jZsOur5YCRsfJrERxWNIz91yL48f9bBPujAJ0fC/6VF6/LEwNmFFUyPiw2teQw3Jx/OBgjZN6Xq9snntfDOcKfZ29WaOzWW+0zIb907WbmirqRVXb223c61WH0pWSau7kf99nqe8/KlP9EaT6fqyAkJzvoC5EICfDyp2oFDyUyVXCDG3iJ9mmF1v3eXWrMshP64M4qUIL0e9uZ2g0YdLJYcl07WJChMPUtH8vnu773jXNm7UazShrvt4iDvS09qdzlWBsrq1oc59hnCWUbjP4zH2M+mzxYf6onxUD7Kqdt7o7X7M8AH4kmDW8mj4sT3fh3l9gL8XzbCrlODTM+5Zf68AZPSrbmVEuxhYqmieXexE391nTpfJ9d6UafIdo6FY+6im9c/qnLIfUGvqk5hZhr4s4X1kfZ719jlV0+SzG/pDOZ1Fs74i7cxxd5wsOa1DpnDW9ULrDq1Hue0tLELCHlmBkPqQW2DawSe6Pip4tGF6a1B2RXtSOUXD5lPL18ZbUyT53v3t7qWXFucdW7V9fe9n+3LBM8c4/qhski69to5qEX7vaDPgWoRBi8FyQ9axK52DU5sRv+GEeOSWErVcB9h8UltN0WNb8c1qbxqKrxRaK5p1+YA4LZIC/alDdIpfDz8HJyKfnVp6yXw+6X31PipTjV0/4pniT/VE7R5QF+1t2kkOSO+WRnGc/TMVailTcUSi43lZMQjKU7dw2F3y3GPimaxGbz6Cz91sNBmuvBeQ8aimaytV4xEW+XoGeU6OP+e9GqKUFclRL7euXFQpQt8kY6ni54fe33yg46aJgZxDTvXeOVTyoY6sOkdtevVsk8ly5+JrKTyM2B1nUw/u3w9nINqd0BRZzpF764ufTwrNOs4l7DLaW+NZFEo3ma5323Nh4y0IfVOQyJ3LL56h6p6vPBPhWD8KLfNx4L5bOWOBeS3e7Pj7kYrWJ7PKTtuX2IEtLeHr2zU4EzLS950iWRjndenn1c54G2WmptJo96aSpeYqZJhG2CBEp71OVpCZODiAMFY2Gcbx2RmX739vmWIL9p404RxdSI58VXpU1k2sebiXV1c9zP/yD4KpF2n7atf3LX+XDH2/6mFvOqk6H67AyXO6Eg10ZFgIn/3g/c01tCl22yozQaG765Pa6/kjL70HRb01q9ufsbCbEA/yLAv078cKkyZCB0RoGbklHsak+tUNSm75nwxpcS00UPd5JjVgio/H4U7yA5DJXdagsEnyYN3XIY5stJ87PIpGTp1ny/vZXmbp35PHmKZ0/heyDd1Ne9yghSnmrbyptqxh0c0sP59WMdHKQh1MESvdR11aMVDu7awU1FnEjx5Y8X7p3MV8fjikGZbqosnjuRG4oZ8eyLO1nIwQedKYULVz9+GMZYyp14cMbGercteNk+vZSa9hKvMfPmtsr3uOg7bNZbkqJbyq1xzOo4DV/cM8Xo+YnkOl+/OD9vsRx7m8+rq/dkASPNK66PeY/b7dwUH+jOxld1p/vFEjbsVyxpxcYPp4Mc2mq6jWSSq1wetL6NFe2knkMOubxWTUbc4hfoThkObCtYeX4Is8HHv+sh9FajgeqhR3VOUPzujL4tPkk/p8d7/Jn1SKHndGbxar6RzjcvxWTYUaZvGHhZalJmyKQ9WBTSzfVNO01noyLA+5liwhVrNqRfa8UBI0eVV/Z8kb5lgEZkoOvdrpdmVefaSGbvCZbtNhLxOJhBJZ2wQ4zMV042Ap5B8i5oc8ix/Cb/XytgMdbvFVBxIFin5yrL6+0lMke+muwSMzNElr/3/pvGzK9no6oSe+6TXrUcnLL1fSB89avJM43YsgOXfdGZsUcCTvl5bXcvGBub34uhpT57xsjDNH/yx/Rq6eu5za+fMvs1G3jjmPSFeN6Xfw54wVqn0/hd3NEpwMpgNrtnfcYic1xvRT2nK+OdYveP10lSC4rdQX6XrU89v3OC2GBDcP5iY6X3V3/c298cx06ydv/xsLR4o5Rn//Jfj/d1klNRqzY5Q5Uzvx/PEoMrorIk6d81VE61riOTalke4z+Dt2c+nji3fNHDzucNVl2l47fCPs6RVOyIH64s/JK2mgOExhPRW5OBNIx5hVd0ZW+tdHEr6EdFGO1ifk6zHwgGmH3neeqfz+N2NhI29d/KJF3LCqQkHJ7GKA5ijH1SOqd1eZTTuYs1pffgW7lF6L5+ve1A0dXV2/hzSTpGDTcY38yTGG33tm15/dDiqqBGrZw68cL5samkZHz+9bgelK+PeNb9Pofz8V+CmFk3Xmrf4Yqpkl9WeDl3Nc6Em/IO/xlaAcO1Cjcf0emIbE6hh98XMq+ErRUeOt3TYsIMp6OPXDt5c2kxj/K19uNCqebn3r0u1A3tZzmXbGM6xOWM1HJ1P3+Myq426uS08UaRMreofV3w0P5qzb2e17uUMC+c2EoWF2z5Mjc9JauBNWXo5dvLkX13H931/5FdIK3cRULcMlxLm+DKE1evzuOr9/H0hxdnLHtvobAzQuWrHBfu15z/+iMrOsqk1IcjRrwIrzRygpeRrbHAxTY0ujFGrCpLT2Mj5rq4aYdo0Fxe63XGzI2quEn2t54jzvxRceWW78Ie3HNgaJ8ZGHXF9d1r7ndS328Qnblb86ZT/cmlIaykVrVvE0IX3mSQ+Nbj6rIyfiO3umfRO5cW6/Bf7PK/NICHgaHDmZX9hzPG/T25HYfcJEcCGODVpFRbHXs70VTXA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name="Locked" type_name="gh_bool" type_code="1">true</item> + <item name="Name" type_name="gh_string" type_code="10">Distance</item> + <item name="NickName" type_name="gh_string" type_code="10">Distance</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> + </items> + <chunks count="1"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>4012</X> + <Y>2030</Y> + <W>63</W> + <H>20</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>4043.5</X> + <Y>2040</Y> + </item> + </items> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + <chunk name="Object" index="363"> + <items count="2"> + <item name="GUID" type_name="gh_guid" type_code="9">e2c0f9db-a862-4bd9-810c-ef2610e7a56f</item> + <item name="Name" type_name="gh_string" type_code="10">Construct Mesh</item> + </items> + <chunks count="1"> + <chunk name="Container"> + <items count="6"> + <item name="Description" type_name="gh_string" type_code="10">Construct a mesh from vertices, faces and optional colours.</item> + <item name="Hidden" type_name="gh_bool" type_code="1">true</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">4214bc60-7b85-4968-9449-f2b31fe09985</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> + <item name="Name" type_name="gh_string" type_code="10">Construct Mesh</item> + <item name="NickName" type_name="gh_string" type_code="10">Construct Mesh</item> + </items> + <chunks count="5"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>3947</X> + <Y>1936</Y> + <W>108</W> + <H>64</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>4013</X> + <Y>1968</Y> + </item> + </items> + </chunk> + <chunk name="param_input" index="0"> + <items count="9"> + <item name="Access" type_name="gh_int32" type_code="3">1</item> + <item name="Description" type_name="gh_string" type_code="10">Vertices of mesh object</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">59597aef-9298-4776-b24b-00258fc8d699</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> + <item name="Name" type_name="gh_string" type_code="10">Vertices</item> + <item name="NickName" type_name="gh_string" type_code="10">Vertices</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="Source" index="0" type_name="gh_guid" type_code="9">73187cd7-38cf-4d36-a9d3-fa8e4d0e469c</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">1</item> + </items> + <chunks count="2"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>3949</X> + <Y>1938</Y> + <W>52</W> + <H>20</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>3975</X> + <Y>1948</Y> + </item> + </items> + </chunk> + <chunk name="PersistentData"> + <items count="1"> + <item name="Count" type_name="gh_int32" type_code="3">1</item> + </items> + <chunks count="1"> + <chunk name="Branch" index="0"> + <items count="2"> + <item name="Count" type_name="gh_int32" type_code="3">4</item> + <item name="Path" type_name="gh_string" type_code="10">{0}</item> + </items> + <chunks count="4"> + <chunk name="Item" index="0"> + <!--GH_Point only stores data which exists, test the existence of data fields prior to reading.--> + <items count="1"> + <item name="Coordinate" type_name="gh_point3d" type_code="51"> + <X>0</X> + <Y>0</Y> + <Z>0</Z> + </item> + </items> + </chunk> + <chunk name="Item" index="1"> + <!--GH_Point only stores data which exists, test the existence of data fields prior to reading.--> + <items count="1"> + <item name="Coordinate" type_name="gh_point3d" type_code="51"> + <X>10</X> + <Y>0</Y> + <Z>0</Z> + </item> + </items> + </chunk> + <chunk name="Item" index="2"> + <!--GH_Point only stores data which exists, test the existence of data fields prior to reading.--> + <items count="1"> + <item name="Coordinate" type_name="gh_point3d" type_code="51"> + <X>10</X> + <Y>10</Y> + <Z>0</Z> + </item> + </items> + </chunk> + <chunk name="Item" index="3"> + <!--GH_Point only stores data which exists, test the existence of data fields prior to reading.--> + <items count="1"> + <item name="Coordinate" type_name="gh_point3d" type_code="51"> + <X>0</X> + <Y>10</Y> + <Z>0</Z> + </item> + </items> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + <chunk name="param_input" index="1"> + <items count="9"> + <item name="Access" type_name="gh_int32" type_code="3">1</item> + <item name="Description" type_name="gh_string" type_code="10">Faces of mesh object</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">b42f14a1-c792-492a-acfc-8d8c5a821524</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> + <item name="Name" type_name="gh_string" type_code="10">Faces</item> + <item name="NickName" type_name="gh_string" type_code="10">Faces</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="Source" index="0" type_name="gh_guid" type_code="9">92ba6328-0787-49b2-ab59-e16ad3eb1812</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">1</item> + </items> + <chunks count="2"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>3949</X> + <Y>1958</Y> + <W>52</W> + <H>20</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>3975</X> + <Y>1968</Y> + </item> + </items> + </chunk> + <chunk name="PersistentData"> + <items count="1"> + <item name="Count" type_name="gh_int32" type_code="3">1</item> + </items> + <chunks count="1"> + <chunk name="Branch" index="0"> + <items count="2"> + <item name="Count" type_name="gh_int32" type_code="3">1</item> + <item name="Path" type_name="gh_string" type_code="10">{0}</item> + </items> + <chunks count="1"> + <chunk name="Item" index="0"> + <items count="4"> + <item name="A" type_name="gh_int32" type_code="3">0</item> + <item name="B" type_name="gh_int32" type_code="3">1</item> + <item name="C" type_name="gh_int32" type_code="3">2</item> + <item name="D" type_name="gh_int32" type_code="3">3</item> + </items> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + <chunk name="param_input" index="2"> + <items count="8"> + <item name="Access" type_name="gh_int32" type_code="3">1</item> + <item name="Description" type_name="gh_string" type_code="10">Optional vertex colours</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">5e9b3fa3-40e1-4c58-9578-6375f7b2765f</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> + <item name="Name" type_name="gh_string" type_code="10">Colours</item> + <item name="NickName" type_name="gh_string" type_code="10">Colours</item> + <item name="Optional" type_name="gh_bool" type_code="1">true</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> + </items> + <chunks count="1"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>3949</X> + <Y>1978</Y> + <W>52</W> + <H>20</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>3975</X> + <Y>1988</Y> + </item> + </items> + </chunk> + </chunks> + </chunk> + <chunk name="param_output" index="0"> + <items count="7"> + <item name="Description" type_name="gh_string" type_code="10">Constructed mesh</item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">e2eb27fa-4759-4c6b-b0e2-999e4b9cb9f0</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> + <item name="Name" type_name="gh_string" type_code="10">Mesh</item> + <item name="NickName" type_name="gh_string" type_code="10">Mesh</item> + <item name="Optional" type_name="gh_bool" type_code="1">false</item> + <item name="SourceCount" type_name="gh_int32" type_code="3">0</item> + </items> + <chunks count="1"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>4025</X> + <Y>1938</Y> + <W>28</W> + <H>60</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>4039</X> + <Y>1968</Y> + </item> + </items> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + </chunks> + </chunk> + <chunk name="Object" index="364"> + <items count="2"> + <item name="GUID" type_name="gh_guid" type_code="9">079bd9bd-54a0-41d4-98af-db999015f63d</item> + <item name="Name" type_name="gh_string" type_code="10">Fan+3</item> + </items> + <chunks count="1"> + <chunk name="Container"> + <items count="14"> + <item name="AdditionalSource" type_name="gh_string" type_code="10"> Private Function appendprepend(ByVal i As Integer) + Dim srsEnum As IEnumerable(Of Integer) = Enumerable.Range(0, i + 1) + Dim arrVal As New list(Of Integer) + arrVal = srsEnum.tolist() + arrVal.add(0) + arrVal.insert(0, i) + Return arrVal.toarray() + End Function + + Private Function matchDbl(ByVal a As list(Of Double), ByVal t As Integer) + Dim i,k As Integer + k = a.count() + For i = 0 To ((t + 1) - k) - 1 Step 1 + a.add(a.item(k - 1)) + Next + Return a + End Function + + Private Function matchClr(ByVal a As list(Of Color), ByVal t As Integer) + Dim i,k As Integer + k = a.count() + For i = 0 To ((t + 1) - k) - 1 Step 1 + a.add(a.item(k - 1)) + Next + Return a + End Function + + Private Function evalP(ByVal op As point3d, ByVal tp As Point3d, ByVal t As Double) + Return New point3d(op + (tp - op) * t) + End Function + + Private Function evalV(ByVal ov As vector3d, ByVal tv As vector3d, ByVal t As Double) + Return New vector3d(ov + (tv - ov) * t) + End Function + + Private Function evalN(ByVal u As Double, ByVal v As Double, ByVal t As Double) + Return u + (v - u) * t + End Function + + Private Function avgVec(ByVal v() As vector3f) + Dim i As Integer + Dim tv As Vector3d + + For i = 0 To ubound(v) Step 1 + tv += v(i) + Next + tv /= (ubound(v) + 1) + tv.Unitize() + Return New vector3f(tv.X, tv.Y, tv.Z) + End Function + + Private Function roundClr(ByVal r As Integer, ByVal g As Integer, ByVal b As Integer, ByVal i As Integer) + r = CInt(r / i) + g = CInt(g / i) + b = CInt(b / i) + + If r > 255 Then r = 255 Else If r < 0 Then r = 0 + If g > 255 Then g = 255 Else If g < 0 Then g = 0 + If b > 255 Then b = 255 Else If b < 0 Then b = 0 + + Return color.FromArgb(r, g, b) + End Function + + Private Function avgClr(ByVal c() As color) + Dim r,g,b As Integer + Dim i,k As Integer + + k = ubound(c) + 1 + + For i = 0 To k - 1 Step 1 + r += CInt(c(i).R) + g += CInt(c(i).G) + b += CInt(c(i).B) + Next + + r = CInt(r / k) + g = CInt(g / k) + b = CInt(b / k) + + If r > 255 Then r = 255 Else If r < 0 Then r = 0 + If g > 255 Then g = 255 Else If g < 0 Then g = 0 + If b > 255 Then b = 255 Else If b < 0 Then b = 0 + + Return color.FromArgb(r, g, b) + End Function + + Private Function evalC(ByVal oc As color, ByVal tc As color, ByVal t As Double) + Dim r,g,b As Integer + r = CInt(CInt(oc.R) + (CInt(tc.R) - CInt(oc.R)) * t) + g = CInt(CInt(oc.G) + (CInt(tc.G) - CInt(oc.G)) * t) + b = CInt(CInt(oc.B) + (CInt(tc.B) - CInt(oc.B)) * t) + + If r > 255 Then r = 255 Else If r < 0 Then r = 0 + If g > 255 Then g = 255 Else If g < 0 Then g = 0 + If b > 255 Then b = 255 Else If b < 0 Then b = 0 + + Return color.FromArgb(r, g, b) + End Function</item> + <item name="CustomUsing" type_name="gh_bool" type_code="1">true</item> + <item name="Description" type_name="gh_string" type_code="10">Replaces selected faces of a mesh or the interior of a curve with a frame around the edge by creating 3 new points along the edge and removing the face's vertex.</item> + <item name="EditorPosition" type_name="gh_drawing_point" type_code="30"> + <X>251</X> + <Y>91</Y> + </item> + <item name="Hidden" type_name="gh_bool" type_code="1">true</item> + <item name="IconOverride" type_name="gh_drawing_bitmap" type_code="37"> + <bitmap length="1238">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</bitmap> + </item> + <item name="InstanceGuid" type_name="gh_guid" type_code="9">d83cd624-e7c4-45b5-b4d0-2a3985556ca5</item> + <item name="Locked" type_name="gh_bool" type_code="1">true</item> + <item name="Name" type_name="gh_string" type_code="10">Fan+3</item> + <item name="NickName" type_name="gh_string" type_code="10">Fan+3</item> + <item name="OutParameter" type_name="gh_bool" type_code="1">true</item> + <item name="ReferenceCount" type_name="gh_int32" type_code="3">0</item> + <item name="ScriptSource" type_name="gh_string" type_code="10"> + Component.Params.Input(0).Name = "Mesh or Curve" + Component.Params.Input(0).Description = "Open or closed mesh or curve" + Component.Params.Input(1).Name = "Index [Face]" + Component.Params.Input(1).Description = "An optional integer or list of integers which specify the faces to be modified if the input is a mesh. If no value is supplied then all faces will be modified" + Component.Params.Input(2).Name = "Along Edge" + Component.Params.Input(2).Description = "Evaluates a new vertex along the input geometry's edge" + Component.Params.Input(3).Name = "Close" + Component.Params.Input(3).Description = "If true then additional faces and if needed vertices will be added to the mesh, covering the complete areas of the existing mesh" + Component.Params.Input(4).Name = "Color [Vertex]" + Component.Params.Input(4).Description = "(If applied to a mesh a list of colors corresponding to each mesh face, if applied to a curve, a list of colors corresponding to each control point plus an additonal color value for the new averaged center" + + Component.Params.Output(1).Name = "Mesh" + Component.Params.Output(1).Description = "If successful, a valid mesh" + + If G IsNot Nothing Then + + Dim bM, bP,bmC,biC As Boolean + + bM = g.ObjectType = ObjectType.Mesh + bP = g.ObjectType = ObjectType.Curve + + If (bM Or bP) Then + Dim msh As New mesh + Dim crv As curve + Dim av As point3d + Dim ac As color + Dim h,j,jj,k,u,v,w As Integer + Dim cv,cf,ce As Integer + Dim x(),y() As Integer + + Dim mv,fv,ep,tv As New list(Of Point3d) + Dim mev As New dictionary(Of String, Integer) + Dim mf As Rhino.Geometry.Collections.MeshFaceList = Nothing + Dim mtv As Rhino.Geometry.Collections.MeshTopologyVertexList = Nothing + Dim mte As Rhino.Geometry.Collections.MeshTopologyEdgeList = Nothing + Dim ev As New list(Of vector3d) + Dim ed,en As New list(Of Double) + Dim mc,ec,tc,cc,fc As New list(Of color) + Dim xf As New list(Of meshface) + + If clr.count() = 0 Then clr.add(color.LightGray) Else biC = True + + If bm Then + 'Start Deconstruct if Mesh + msh = g + + If msh.Normals.Count() = 0 Then msh.Normals.ComputeNormals() + If msh.FaceNormals.Count() = 0 Then msh.FaceNormals.ComputeFaceNormals() + + If i.count() = 0 Then I = Enumerable.Range(0, msh.Faces.Count()).ToList() + + mv = msh.Vertices().ToPoint3dArray().tolist() + mte = msh.TopologyEdges() + mtv = msh.TopologyVertices() + mf = msh.Faces() + + cf = I.Count() - 1 + ce = mte.count() - 1 + + 'Assign Colors + If msh.VertexColors.Count() < 1 Then + msh.VertexColors.CreateMonotoneMesh(color.LightGray) + bmC = biC + Else + bmC = True + End If + 'Assign fake edges + mc = msh.VertexColors().ToArray().ToList() + Else + 'Start Deconstruct if Curve + crv = g + + I.clear() + I.add(0) + Dim nc As nurbscurve + Dim pc As polyline + Dim nps As Rhino.Geometry.Collections.NurbsCurvePointList + + nc = crv.ToNurbsCurve() + nps = nc.Points + pc = nc.Points.ControlPolygon + If (Not pc.IsClosed) Then pc.add(pc(0)) + av = pc.CenterPoint + + msh.Vertices.AddVertices(pc.ToArray()) + msh.faces.addfaces(pc.TriangulateClosedPolyline()) + msh.Vertices.Remove(pc.count() - 1, True) + msh.FaceNormals.ComputeFaceNormals() + + mv = msh.Vertices.ToPoint3dArray().tolist() + mte = msh.TopologyEdges() + mtv = msh.TopologyVertices() + + 'Assign Colors + If bic Then bmC = True + mc = clr + If (clr.count() - 1) < (mv.count() - 1) Then mc = matchClr(mc, mv.count() - 1) + + ac = avgClr(mc.toarray()) + cf = 0 + End If + cv = mv.count() - 1 + ce = mte.count() - 1 + + x = appendprepend(cv) + 'Match variables and colors to vertex count + If (T0.count() - 1) < cv Then T0 = matchDbl(T0, cv) + If (clr.count() - 1) < cv Then clr = matchClr(clr, cv) + If biC Then fc = clr Else fc = mc + + 'Edge based vertices + k = 0 + For j = 0 To mte.count() - 1 Step 1 + If (bm Or (bp And (mte.GetConnectedFaces(j).Count() < 2))) Then + u = mtv.MeshVertexIndices(mte.GetTopologyVertices(j).I)(0) + v = mtv.MeshVertexIndices(mte.GetTopologyVertices(j).J)(0) + + ep.add(evalP(mv(u), mv(v), T0(u) / 2)) + ec.add(evalC(mc(u), mc(v), T0(u) / 2)) + mev.add(u & "," & v & "," & 0, k) + + ep.add(evalP(mv(u), mv(v), 0.5)) + ec.add(evalC(mc(u), mc(v), 0.5)) + mev.add(u & "," & v & "," & 1, k + 1) + mev.add(v & "," & u & "," & 1, k + 1) + + ep.add(evalP(mv(v), mv(u), T0(v) / 2)) + ec.add(evalC(mc(v), mc(u), T0(v) / 2)) + mev.add(v & "," & u & "," & 0, k + 2) + k += 3 + End If + Next + + 'Face based vertices + Dim xv(),mt(),ei() As Integer + Dim xc() As color + Dim xn As Double + ReDim ei(3) + u = 0 + v = ep.count() + cf + 1 + + For jj = 0 To I.count() - 1 Step 1 + Dim tcv As New point3d + j = I(jj) + w = v + tv.count() + xn = 0 + If bm Then + If mf(j).isquad() Then h = 4 Else h = 3 + ReDim xv(h - 1) + ReDim xc(h - 1) + mt = mf.GetTopologicalVertices(j) + For k = 0 To h - 1 Step 1 + xv(k) = mtv.MeshVertexIndices(mt(k))(0) + xc(k) = fc(xv(k)) + Next + av = mf.GetFaceCenter(j) + ac = avgClr(xc) + Else + h = mv.count() + xv = Enumerable.Range(0, h).ToArray() + End If + y = appendprepend(h - 1) + Dim tev As New list(Of Integer) + + For k = 1 To h Step 1 + ei(0) = mev.item(xv(y(k)) & "," & xv(y(k + 1)) & "," & 0) + ei(1) = mev.item(xv(y(k)) & "," & xv(y(k + 1)) & "," & 1) + ei(2) = mev.item(xv(y(k + 1)) & "," & xv(y(k)) & "," & 0) + ei(3) = mev.item(xv(y(k)) & "," & xv(y(k - 1)) & "," & 0) + + 'Define new faces + tev.add(ei(1)) + xf.add(New meshface(ei(0), ei(1), ep.count() + jj)) + xf.add(New meshface(ei(1), ei(2), ep.count() + jj)) + xf.add(New meshface(ei(3), ei(0), ep.count() + jj)) + + If c Then xf.add(New meshface(ei(0), ei(3), v + xv(y(k)))) + Next + fv.add(av) + cc.add(ac) + Next + + Dim om As New mesh + om.Vertices.AddVertices(ep.toarray()) + If bmC Then om.VertexColors.AppendColors(ec.toarray()) + om.Vertices.AddVertices(fv) + If bmC Then om.VertexColors.AppendColors(cc.toarray()) + + If c Then + om.Vertices.AddVertices(mv) + If bmC Then om.VertexColors.AppendColors(mc.toarray()) + End If + + om.Faces.AddFaces(xf.toarray()) + + If i.count() > 1 Then om.Vertices.CullUnused() + + A = om + End If + End If +</item> + <item name="UsingSource" type_name="gh_string" type_code="10">Imports System.IO +Imports System.Linq +Imports System.Data +Imports System.Drawing +Imports System.Reflection +Imports System.Windows.Forms +Imports System.Xml +Imports System.Xml.Linq +Imports Microsoft.VisualBasic +Imports System.Runtime.InteropServices + +Imports Rhino.DocObjects +Imports Rhino.Collections +Imports GH_IO +Imports GH_IO.Serialization</item> + </items> + <chunks count="2"> + <chunk name="Attributes"> + <items count="2"> + <item name="Bounds" type_name="gh_drawing_rectanglef" type_code="35"> + <X>3778</X> + <Y>2164</Y> + <W>72</W> + <H>104</H> + </item> + <item name="Pivot" type_name="gh_drawing_pointf" type_code="31"> + <X>3817</X> + <Y>2216</Y> + </item> + </items> + </chunk> + <chunk name="ParameterData"> + <items count="9"> + <item name="InputCount" type_name="gh_int32" type_code="3">5</item> + <item name="InputId" index="0" type_name="gh_guid" type_code="9">84fa917c-1ed8-4db3-8be1-7bdc4a6495a2</item> + <item name="InputId" index="1" type_name="gh_guid" type_code="9">84fa917c-1ed8-4db3-8be1-7bdc4a6495a2</item> + <item name="InputId" index="2" type_name="gh_guid" 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