0 2 2 1 0 8 c1f46f62-14a5-4965-a0b1-5c4c6563c201 Shaded 1 100;150;0;0 100;0;150;0 639162675949008481 false Simplify.ghx 0 547 288 1.4705882 0 0 2 Robert McNeel & Associates 00000000-0000-0000-0000-000000000000 Grasshopper 8.31.26126.13431 opennest_2, Version=2.12.0.0, Culture=neutral, PublicKeyToken=null 2.12.0.0 Petras Vestartas 69663e7d-f412-4b90-ba83-520c906eaeec opennest_2 Info 2.12.0.0 5 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe Scribble false 187.4438 -131.90634 478.4301 -131.90634 478.4301 -90.37314 187.4438 -90.37314 A quick note Arial 043c6326-0f13-4bd5-8891-14d03b440149 true Scribble Scribble 20 Support with a coffee or beer: https://ko-fi.com/petrasvestartas 182.4438 -136.90634 300.98633 51.533203 187.4438 -131.90634 2844fec5-142d-4381-bd5d-4cbcef6d6fed Sketch A series of doodles d5385ccc-4c6b-463a-a87f-f70360bb5d6a 379 Sketch Sketch 36.238037 -139.93701 121.88642 125.735756 255;0;0;0 0 2 122.11849522163084 -93.67866813900037 138.2456011058589 -86.4714032839347 154.6568534885655 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142.34934019504908 -129.0308009362925 2 100.73251890598658 -129.6558009362925 141.0518853610647 -129.6558009362925 2 101.8862359470022 -130.2808009362925 139.75458311497096 -130.2808009362925 2 103.0398004001272 -130.9058009362925 138.45712828098658 -130.9058009362925 2 104.19351744114283 -131.5308009362925 137.15982603489283 -131.5308009362925 2 105.34723448215846 -132.1558009362925 135.86237120090846 -132.1558009362925 2 106.50079893528346 -132.7808009362925 134.5650689548147 -132.7808009362925 2 107.65451597629908 -133.4058009362925 133.26761412083033 -133.4058009362925 2 108.80808042942408 -134.0308009362925 131.97031187473658 -134.0308009362925 2 109.9617974704397 -134.6558009362925 130.6728570407522 -134.6558009362925 2 111.11551451145533 -135.2808009362925 129.37555479465846 -135.2808009362925 2 112.26907896458033 -135.9058009362925 128.07809996067408 -135.9058009362925 2 113.42279600559596 -136.5308009362925 126.78079771458033 -136.5308009362925 2 114.57636045872096 -137.1558009362925 125.48334288059596 -137.1558009362925 2 115.73007749973658 -137.7808009362925 124.1860406345022 -137.7808009362925 2 116.8837945407522 -138.4058009362925 122.88858580051783 -138.4058009362925 2 118.0373589938772 -139.0308009362925 121.59128355442408 -139.0308009362925 2 119.19107603489283 -139.6558009362925 120.2938287204397 -139.6558009362925 2 7b1e2c44-9a3d-4e57-b6c1-0e9f2a8d4c31 69663e7d-f412-4b90-ba83-520c906eaeec Simplify Reduces a closed curve's vertex count, auto-offsetting outward just enough that the original stays inside - so nested parts never overlap. 29c072a3-b7cb-4a5b-87b3-061e74959f8e Simplify Simplify 224 36 128 67 287 70 true 1 Closed curves to simplify. 5a5456f3-7ae1-4db8-869a-83ef3890aed1 Curves Curves false 09fc25b4-e863-4cf2-93fc-3a477c7b0dbb 1 226 38 46 31 250.5 53.75 true Simplification amount (Douglas-Peucker distance, model units): how much detail to drop. Bigger = fewer vertices. The outward offset needed to keep the original enclosed is computed AUTOMATICALLY (always <= this value) and reported on the Offset output. 0 = clean only (no reduction). 3161fd0a-285b-4cf9-93d0-ac8d633428f9 Simplify Simplify false b2f001b5-83ff-4728-8bd3-c6ac21199659 1 226 69 46 32 250.5 85.25 true 1 1 {0} 0.5 1 Simplified closed polylines (each GUARANTEED to contain its original). 21e0e9fb-2225-4374-9c9d-7f210617604f Curves Curves false 0 302 38 48 21 326 48.5 true 1 Vertex count of each simplified curve. 04f1a8d9-af40-4f77-a9df-fe35daa90ee3 Vertices Vertices false 0 302 59 48 21 326 69.5 true 1 The outward distance auto-applied to each curve so the original stays inside (model units). 0 = none needed. 19ebeb90-53c2-4818-81ee-dc37b2948ca1 Offset Offset false 0 302 80 48 21 326 90.5 true d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves 09fc25b4-e863-4cf2-93fc-3a477c7b0dbb Curve Crv false 0 145 43 50 20 170.6672 53.35917 1 1 {0} -1 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 5 00000000-0000-0000-0000-000000000000 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values b2f001b5-83ff-4728-8bd3-c6ac21199659 Number Slider false 0 29 75 172 20 29.817078 75.57993 2 1 0 41 0 0 12.26 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