0 2 2 1 0 7 dc2cc24a-1089-49a2-8398-9eb5e5f756df Shaded 2 255;211;211;211 255;173;173;173 638272398559975567 XHG.⚪∷⚪⊚⚪ᔓᔕ⚪ᴥ⚪ᗱᗴ⚪ИN⚪ᴥ⚪Ⓞ⚪ᑐᑕ⚪◯⚪✤⚪옷⚪ᕤᕦ⚪ꖴ⚪ᗩ⚪ᴥ⚪✤⚪ᔓᔕ⚪◯⚪ᗱᗴ⚪ᴥ⚪ᑎ⚪✤⚪ᗩ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪◯⚪ИN⚪Ⓞ⚪ꖴ⚪✤⚪ᑐᑕ⚪ИN⚪ᑎ⚪ꗳ⚪◯⚪ᔓᔕ⚪ᑎ⚪ꖴ⚪⚭⚪ᗩ⚪ꗳ⚪◌⚪◌⚪◌⚪◌⚪◌⚪◌⚪ꗳ⚪ᗩ⚪⚭⚪ꖴ⚪ᑎ⚪ᔓᔕ⚪◯⚪ꗳ⚪ᑎ⚪ИN⚪ᑐᑕ⚪✤⚪ꖴ⚪Ⓞ⚪ИN⚪◯⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗩ⚪✤⚪ᑎ⚪ᴥ⚪ᗱᗴ⚪◯⚪ᔓᔕ⚪✤⚪ᴥ⚪ᗩ⚪ꖴ⚪ᕤᕦ⚪옷⚪✤⚪◯⚪ᑐᑕ⚪Ⓞ⚪ᴥ⚪ИN⚪ᗱᗴ⚪ᴥ⚪ᔓᔕ⚪⊚⚪∷⚪.GHX 0 -1771 984 0.6783022 0 0 14 Anemone, Version=0.4.0.0, Culture=neutral, PublicKeyToken=null 0.4.0.0 Mateusz Zwierzycki 4442bb24-c702-460c-a1e4-fcdd321eb886 Anemone 0.4 Heteroptera, Version=0.7.3.0, Culture=neutral, PublicKeyToken=null 0.7.3.0 Amin Bahrami [Studio Helioripple] 08bdcae0-d034-48dd-a145-24a9fcf3d3ff Heteroptera 0.7.3.4 Pancake, Version=2.4.1.0, Culture=en-US, PublicKeyToken=null 2.4.1.0 Keyu Gan c6c19589-ab63-4b60-8d7c-2c1b6d60fac7 Pancake 2.4.1.0 CurvePlus, Version=1.3.0.0, Culture=neutral, PublicKeyToken=null 1.3.0.0 David Mans ab81fea9-8d16-4caf-af89-2736c660f36d CurvePlus 1.2.0.0 Bengesht, Version=3.3.0.0, Culture=neutral, PublicKeyToken=null 3.3.0.0 00000000-0000-0000-0000-000000000000 Pufferfish, Version=3.0.0.0, Culture=neutral, PublicKeyToken=null 3.0.0.0 Michael Pryor 1c9de8a1-315f-4c56-af06-8f69fee80a7a Pufferfish 3.0.0.0 WeaverBird.Gh.CommonSdk, Version=0.9.0.1, Culture=neutral, PublicKeyToken=null 0.9.0.1 Piacentino a4634196-add1-8181-6e78-09a045132c7c Weaverbird 0.9.0.1 Mesh Pipe, Version=1.0.0.0, Culture=neutral, PublicKeyToken=null 1.0.0.0 cc201624-ce0d-d105-495c-210b876cef63 Mesh Pipe 1.0.0.0 Meshedit2000, Version=2.0.0.0, Culture=neutral, PublicKeyToken=null 2.0.0.0 [uto] 14601aeb-b64f-9304-459d-d5d06df91218 MeshEdit Components 2.0.0.0 froGH, Version=1.3.7688.26297, Culture=neutral, PublicKeyToken=null 1.3.7688.26297 Co-de-iT d2580c41-5c48-4997-87c5-b6333b5e21d7 froGH Kangaroo2Component, Version=2.5.3.0, Culture=neutral, PublicKeyToken=794d913993c0f82d 2.5.3.0 Daniel Piker c2ea695e-1a09-6f42-266d-113498879f60 Kangaroo2 Components 2.5.3 BullantGH, Version=1.5.8.0, Culture=neutral, PublicKeyToken=null 1.5.8.0 Geometry Gym Pty Ltd 2cd3c35a-cada-1a81-ddba-5b184219e513 BullAnt ShaderGraphComponents, Version=0.1.1.0, Culture=neutral, PublicKeyToken=null 0.1.1.0 Nathan 'jesterKing' Letwory 6a051e83-3727-465e-b5ef-74d027a6f73b Shader Nodes GraphicPlus, Version=1.5.2.0, Culture=neutral, PublicKeyToken=null 1.5.2.0 David Mans a48ac930-c378-48dc-84da-26b2af9d8302 GraphicPlus 1.2.0.0 1209 e64c5fb1-845c-4ab1-8911-5f338516ba67 Series Create a series of numbers. true 41ae9bb0-8819-4398-9e90-bc967f88fc3f true Series Series 1239 3541 142 64 1336 3573 First number in the series 36e21472-d364-4041-aa9f-be21a66627b8 true Start Start false 0 1241 3543 83 20 1300.5 3553 1 1 {0} 0 Step size for each successive number 07644eaa-f0c2-41df-9c21-996302a0047b RAD(X) true 2 Step Step false b08479cd-3a64-471e-bce9-578ede554dee 1 1241 3563 83 20 1300.5 3573 1 1 {0} 1 Number of values in the series c43221eb-eafe-4fdb-bd30-6a5a9146cf03 true Count Count false 6a8dea11-5285-47df-9db4-ae7cd329914e 1 1241 3583 83 20 1300.5 3593 1 1 {0} 10 1 Series of numbers 1d9ca0e8-950e-46ce-8479-db13c1cd3229 true Series Series false 0 1348 3543 31 60 1363.5 3573 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers c74b06ba-0741-400f-a4c8-676744774743 true Digit Scroller SEGMENT NUMBER false 0 12 SEGMENT NUMBER 11 1024.0 925 3721 250 20 925.3848 3721.417 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers c763abe9-bfe0-4d2e-935a-460d060a0ace true Digit Scroller TURN STEP false 0 12 TURN STEP 2 0.0003419868 828 3521 250 20 828.3394 3521.15 f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a DIFERENCE CURWATURE SHAPED GRAPH 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70aad31d-b19b-4e90-ad55-65444a2feff8 72ba8766-1c32-4602-8a71-9bcf8f8e0494 7a9f299e-7b63-42fb-a79d-ed8a5addee69 7f8fa088-661b-4678-9cb3-61109dd38327 8bcb0a51-4070-4e59-a6ee-d8fd467fdbf2 8e007a86-58de-4b78-8e26-c41d8320f19b 8e9c046b-614c-448d-b447-f4d10f06a62e 98ecc841-40d3-4488-beb9-9f3c245802d3 a4d48d00-c057-4f44-939f-4eaac307020f c41e8ed9-a3a9-4b1d-8bc2-2bd52a55fc4d c4edb4e6-afb3-452a-9234-52d518059bdf cd93cfe4-22fa-49d5-88eb-f31236540273 d03f0577-b2d6-4c4a-bc61-e67f45f7cd53 da400843-a0e9-410a-9033-13ff4b2f91bd da78b85b-9b6a-4d91-b5f2-fc3fd6d24230 e21a4379-8973-42ca-826f-16d9225338cc e4566777-f208-40d3-980b-74f5de01cc31 e62dd267-c36d-4a94-850c-0a5624a2368f f0028a92-2a63-4249-a32a-9cd5a1743c39 937bac2b-aa3f-4485-8435-a74b05842dda cb30ccba-a894-45cb-b1d5-847ad7005125 6dd18b95-8650-4e5b-99c3-172d39b550b6 c002e461-c86d-4199-8024-5f78316b2a6e daca2ebb-26cb-48f4-8885-277e43200f92 8de15979-110c-49a4-bf71-f92c5c15659e e860b9e2-e037-4c18-988a-393d0094d8e4 fea261bd-8af8-4099-b3c5-77eeb2012fba 13829ac3-7ab5-4765-8305-e6d83fbd7dfb ddb00df8-65f0-4650-a3c7-89c56da7f06b 88db9398-ca86-4220-85b3-d1387046010f 2927bcb1-a8c7-4996-b4cf-1e0b73fe722c 3cf94090-6532-4aeb-931d-39985917ed3a aa2a8593-f318-4546-bad9-74c7978a14af 1af94696-7c3b-4341-b4bb-415b935cb441 4a525765-a9df-4f3b-8fae-c2be3081d0b4 f12cf189-9dd5-4b8b-822d-2da85bac7a45 b2a58353-e9c9-4e65-a900-6efa66489724 7e2338e0-fce5-4964-bac7-ea6c242afeb1 8f6985a8-0c05-4284-b7b0-7bc40d14f522 53133e66-86e1-4322-bb85-7afca5c21f4f a317f3b7-85e8-46ea-bfa9-b8f70ca5c382 bbece122-0a0d-43f9-bd1e-b6e66ae744df a67255eb-66a4-422d-aed0-4b64cd94d270 36be5f7d-3d93-4e60-9b58-2ea01268c3ff 735da924-e3a7-45ca-9564-36c125627c0a eabf9208-959a-42b3-8af1-f5ce33e4d91a 314debce-2a4a-4a95-a79e-4f10569b3a9f 233b0ef6-f843-44d6-99fc-9ecf077d1b78 cdab70d0-b7a8-41eb-8937-b6a9e7428089 81fd98cd-c9a3-405d-866d-edf2fca2467f b0bf149c-c802-41e9-8bc1-b8f92f49be0f 572ed438-1436-461f-89e8-f83d6360bec8 bae8f0e9-2af4-409d-945a-a91a08fdc45a 59e3ea83-51fb-46fa-8bda-938de18b7cf2 43f684c6-6920-481c-81ce-8a3096268d23 326b8016-5135-4828-b69a-a21c171e1a06 5b085bb7-9440-4738-8cb5-c95e330fb626 901e7639-07c5-4556-85e8-a426d2c9ea94 9c973484-e313-4490-a780-3cac6484f2c3 f3b4caab-443d-473b-a703-ad1da147a0ea 19535560-c016-4d13-b091-7f4b217feb37 3563 1945 689 424 3916 2157 21 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 deaf8653-5528-4286-807c-3de8b8dad781 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 8ec86459-bf01-4409-baee-174d0d2b13d0 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 21 b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 deaf8653-5528-4286-807c-3de8b8dad781 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Second item for multiplication d03f0577-b2d6-4c4a-bc61-e67f45f7cd53 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 1947 339 20 3734.5 1957 Second item for multiplication 4ad55133-b192-48a2-9bb9-ede0dac05fcf true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 1967 339 20 3734.5 1977 Second item for multiplication 5e47d770-04d1-420d-9542-9ae5aa4a9503 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 1987 339 20 3734.5 1997 Second item for multiplication 4f0437cc-c431-41ca-9ea0-f0f0b0d43ff3 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2007 339 20 3734.5 2017 Second item for multiplication 7a9f299e-7b63-42fb-a79d-ed8a5addee69 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2027 339 20 3734.5 2037 Second item for multiplication 1324b9a1-5b05-42d4-8525-24f6f00a3854 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2047 339 20 3734.5 2057 Second item for multiplication 57ebd635-fbad-4306-b9ed-372b5bb0a60a true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2067 339 20 3734.5 2077 Second item for multiplication cd93cfe4-22fa-49d5-88eb-f31236540273 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2087 339 20 3734.5 2097 Second item for multiplication 72ba8766-1c32-4602-8a71-9bcf8f8e0494 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2107 339 20 3734.5 2117 Second item for multiplication 63ee5cca-dfc2-4a7e-9dff-bfe52991dd7d true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2127 339 20 3734.5 2137 Second item for multiplication 4ea32bc1-9e69-4758-aee5-284d8cd4dde4 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2147 339 20 3734.5 2157 Second item for multiplication 2edb7be7-3854-432c-9b5c-fcf8333157d7 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2167 339 20 3734.5 2177 Second item for multiplication 8e007a86-58de-4b78-8e26-c41d8320f19b true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2187 339 20 3734.5 2197 Second item for multiplication 70aad31d-b19b-4e90-ad55-65444a2feff8 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2207 339 20 3734.5 2217 Second item for multiplication c4edb4e6-afb3-452a-9234-52d518059bdf true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2227 339 20 3734.5 2237 CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE 1f32cf7b-354d-4b86-8ec5-6fee183ab600 true CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2247 339 20 3734.5 2257 CURWE CURWATURE COMB LINES SCALE 5898221f-b339-44b6-93e5-13b5e67ad383 true CURWE CURWATURE COMB LINES SCALE CURWE CURWATURE COMB LINES SCALE true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3565 2267 339 20 3734.5 2277 1 1 {0} Grasshopper.Kernel.Types.GH_Number 0.0048828125 MAGNET SURFACE INPUT true 8bcb0a51-4070-4e59-a6ee-d8fd467fdbf2 true MAGNET SURFACE INPUT MAGNET SURFACE INPUT true 0 3565 2287 339 20 3734.5 2297 CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT c41e8ed9-a3a9-4b1d-8bc2-2bd52a55fc4d true CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT true 0 3565 2307 339 20 3734.5 2317 1 1 {0} 180 CURWE POINT NUMBER INPUT e21a4379-8973-42ca-826f-16d9225338cc true CURWE POINT NUMBER INPUT CURWE POINT NUMBER INPUT true 6e5061e1-aa6f-42cf-93f2-4d449f23690c 1 3565 2327 339 20 3734.5 2337 CURWE INPUT true e62dd267-c36d-4a94-850c-0a5624a2368f true CURWE INPUT CURWE INPUT true 0 3565 2347 339 20 3734.5 2357 2 A wire relay object 436fad44-0bec-47e4-8bc6-1fc78ecbd415 true Relay Relay false 0 3928 1947 322 20 4089 1957 2 A wire relay object 03e133dc-f180-4359-847f-79a292142697 true Relay Relay false 0 3928 1967 322 20 4089 1977 2 A wire relay object e4566777-f208-40d3-980b-74f5de01cc31 true Relay Relay false 0 3928 1987 322 20 4089 1997 2 A wire relay object 98ecc841-40d3-4488-beb9-9f3c245802d3 true Relay Relay false 0 3928 2007 322 20 4089 2017 2 A wire relay object 3357fd81-ae01-43cc-b3bb-2de287e33238 true Relay Relay false 0 3928 2027 322 20 4089 2037 2 A wire relay object 05dd5cb6-0280-4514-ad3d-14b86cd8bb08 true Relay Relay false 0 3928 2047 322 20 4089 2057 2 A wire relay object 5b953b6c-7108-4ce8-b356-22d59d3748c6 true Relay Relay false 0 3928 2067 322 20 4089 2077 2 A wire relay object 16a5fad2-2cf7-4b04-87e4-4c2581280093 true Relay Relay false 0 3928 2087 322 20 4089 2097 2 A wire relay object 30c411a3-2d03-42d6-a25a-9bd6a9ca02e2 true Relay Relay false 0 3928 2107 322 20 4089 2117 2 A wire relay object 11c39436-bbe1-4541-a250-ac4d470ef87f true Relay Relay false 0 3928 2127 322 20 4089 2137 2 A wire relay object 48d3e9c3-759c-4c87-8cd8-cc2b7d36991c true Relay Relay false 0 3928 2147 322 20 4089 2157 2 A wire relay object da400843-a0e9-410a-9033-13ff4b2f91bd true Relay Relay false 0 3928 2167 322 20 4089 2177 2 A wire relay object 7f8fa088-661b-4678-9cb3-61109dd38327 true Relay Relay false 0 3928 2187 322 20 4089 2197 2 CURWE CURWATURE THIRD DIFERENCE COMBS da78b85b-9b6a-4d91-b5f2-fc3fd6d24230 true CURWE CURWATURE THIRD DIFERENCE COMBS CURWE CURWATURE THIRD DIFERENCE COMBS false 0 3928 2207 322 20 4089 2217 2 CURWE CURWATURE SECOND DIFERENCE COMBS a4d48d00-c057-4f44-939f-4eaac307020f true CURWE CURWATURE SECOND DIFERENCE COMBS CURWE CURWATURE SECOND DIFERENCE COMBS false 0 3928 2227 322 20 4089 2237 2 CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES f0028a92-2a63-4249-a32a-9cd5a1743c39 true CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES false 0 3928 2247 322 20 4089 2257 2 CURWE CURWATURE COMB SCALED LINES 3b58b110-1934-4c21-a53c-1748205444ac true CURWE CURWATURE COMB SCALED LINES CURWE CURWATURE COMB SCALED LINES false 0 3928 2267 322 20 4089 2277 MAGNET SURFACE OUTPUT true 0a1b92a7-13b5-4968-a962-e76ae7d0c94e true MAGNET SURFACE OUTPUT MAGNET SURFACE OUTPUT false 0 3928 2287 322 20 4089 2297 CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT 1d1f0221-100f-44b7-8dd6-6ef7ebd5c7a3 true CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT false 0 3928 2307 322 20 4089 2317 CURWE POINT NUMBER OUTPUT 8e9c046b-614c-448d-b447-f4d10f06a62e true CURWE POINT NUMBER OUTPUT CURWE POINT NUMBER OUTPUT false 0 3928 2327 322 20 4089 2337 1 1 {0} 1024 CURWE OUTPUT true 07ad2928-d565-4a4d-9b89-1962c8eb5739 true CURWE OUTPUT CURWE OUTPUT false 0 3928 2347 322 20 4089 2357 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true ee0c4013-00db-419d-8fdf-942ca7f37a69 true Interpolate Interpolate 1120 2747 225 84 1293 2789 1 Interpolation points 723dcd7c-74c4-493a-9ed4-cb1b93113fc1 true Vertices Vertices false 970781a8-0343-4bae-b5a7-02468ff37b8e 1 1122 2749 159 20 1201.5 2759 Curve degree 3afe54e3-19e8-4202-b403-e9f61be86041 true Degree Degree false 0 1122 2769 159 20 1201.5 2779 1 1 {0} 3 Periodic curve 2da11a09-bd17-4b36-92bd-3da9397a700a true Periodic Periodic false 0 1122 2789 159 20 1201.5 2799 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 4cd840d5-d6d6-4b31-ba4b-10fd39ac03d7 true KnotStyle KnotStyle false 0 1122 2809 159 20 1201.5 2819 1 1 {0} 2 Resulting nurbs curve fccdc3fd-e8cd-43a6-abb3-881b3a51baac true Curve Curve false 0 1305 2749 38 26 1324 2762.333 Curve length bd1fbd5e-187a-4598-8a22-7f0fc26df5a8 true Length Length false 0 1305 2775 38 27 1324 2789 Curve domain a9549af2-7267-42c8-8119-ce984d26de5c true Domain Domain false 0 1305 2802 38 27 1324 2815.667 fb6aba99-fead-4e42-b5d8-c6de5ff90ea6 DotNET VB Script (LEGACY) A VB.NET scriptable component true a5d5a292-9ba5-4db7-87cc-0bb840e03f34 true DotNET VB Script (LEGACY) Turtle 0 Dim i As Integer Dim dir As New On3dVector(1, 0, 0) Dim pos As New On3dVector(0, 0, 0) Dim axis As New On3dVector(0, 0, 1) Dim pnts As New List(Of On3dVector) pnts.Add(pos) For i = 0 To Forward.Count() - 1 Dim P As New On3dVector dir.Rotate(Left(i), axis) P = dir * Forward(i) + pnts(i) pnts.Add(P) Next Points = pnts 2757 3388 104 44 2812 3410 1 1 2 Script Variable Forward Script Variable Left 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 true true Forward Left true true 2 Print, Reflect and Error streams Output parameter Points 3ede854e-c753-40eb-84cb-b48008f14fd4 8ec86459-bf01-4409-baee-174d0d2b13d0 true true Output Points false false 1 false Script Variable Forward 169a6bf9-7051-47c9-8af9-6d54359501ea true Forward Forward true 1 true fafed710-e79d-472d-9b45-bedb0b22c125 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 2759 3390 41 20 2779.5 3400 1 false Script Variable Left 2a3330da-d674-4b6a-a421-fc0cd3c74f7b true Left Left true 1 true fcee0c3b-74ec-4be8-81f5-750eae6bcae3 1 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 2759 3410 41 20 2779.5 3420 Print, Reflect and Error streams b03c6bec-85be-48be-b72b-ca5d2a557279 true Output Output false 0 2824 3390 35 20 2841.5 3400 Output parameter Points 770e8f58-8dfe-4f6f-905d-3f5cbadbdf1d true Points Points false 0 2824 3410 35 20 2841.5 3420 fbac3e32-f100-4292-8692-77240a42fd1a Point Contains a collection of three-dimensional points true 970781a8-0343-4bae-b5a7-02468ff37b8e true Point Point false db13a26a-6a2c-48a4-a5e3-a419afc7c1b7 1 734 2545 50 24 759.1635 2557.865 dd8134c0-109b-4012-92be-51d843edfff7 Duplicate Data Duplicate data a predefined number of times. true 3c11906b-2011-4aac-bb44-b0a8260f0bbd true Duplicate Data Duplicate Data 1244 3420 102 64 1307 3452 1 Data to duplicate b9352246-308b-4a41-a51e-8d16471b4ff4 true Data Data false c4650d06-e701-488c-9dbc-a658d92b263e 1 1246 3422 49 20 1270.5 3432 Number of duplicates ba80eda7-39e8-4da0-85be-76dd9f3294e9 true Number Number false 20c0c200-b972-4cd1-beae-aa1e2ba08217 1 1246 3442 49 20 1270.5 3452 1 1 {0} 2 Retain list order 25332cf5-26a4-42d3-83b4-0b5265331fcd true Order Order false 0 1246 3462 49 20 1270.5 3472 1 1 {0} true 1 Duplicated data 8b096aad-41f0-4c90-bdc2-44ece26f1604 true Data Data false 0 1319 3422 25 60 1331.5 3452 797d922f-3a1d-46fe-9155-358b009b5997 One Over X Compute one over x. true de29117b-9a5e-4a92-97ed-3c2864e3cbe8 true One Over X One Over X 1166 3492 88 28 1209 3506 Input value b7bef66a-1949-4a17-83b4-4eb52de9765c true Value Value false 20c0c200-b972-4cd1-beae-aa1e2ba08217 1 1168 3494 29 24 1182.5 3506 Output value c4650d06-e701-488c-9dbc-a658d92b263e true Result Result false 0 1221 3494 31 24 1236.5 3506 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 7b5f5b19-5616-42d8-ba58-288544f41550 true Shift List Shift List 1407 3519 90 64 1464 3551 1 List to shift aa9b1c36-5754-4429-b60c-d84826926824 true List List false 1d9ca0e8-950e-46ce-8479-db13c1cd3229 1 1409 3521 43 20 1430.5 3531 Shift offset b8123dc8-4417-4532-836d-1b3667eef304 true Shift Shift false 0 1409 3541 43 20 1430.5 3551 1 1 {0} 1 Wrap values 712ba1ce-cc2a-4c2e-ab7f-c3dfb1e925db true Wrap Wrap false 0 1409 3561 43 20 1430.5 3571 1 1 {0} false 1 Shifted list ed039296-6dd2-44c6-9e1a-c1e8dfc59069 true List List false 0 1476 3521 19 60 1485.5 3551 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 7f9d1c96-2fbd-4af5-9e4c-9dd734401acd true Shift List Shift List 1382 3413 90 64 1439 3445 1 List to shift 9df69feb-1432-4fed-b436-f2fdcc9e6f5e true List List false 8b096aad-41f0-4c90-bdc2-44ece26f1604 1 1384 3415 43 20 1405.5 3425 Shift offset 05577071-06fc-48b9-9ea0-95de0ac6cc56 true Shift Shift false 0 1384 3435 43 20 1405.5 3445 1 1 {0} 1 Wrap values 1531b378-33ee-4cfb-96e9-50152c45e68c true Wrap Wrap false 0 1384 3455 43 20 1405.5 3465 1 1 {0} false 1 Shifted list ab6779f5-8519-4c74-bf58-f285580cb58b true List List false 0 1451 3415 19 60 1460.5 3445 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 6fcdde93-48bd-4eba-aff9-a0246408803c true Addition Addition 1058 3650 85 44 1098 3672 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition 66bca250-846f-4673-a9eb-159a32a2bd80 true A A true 0 1060 3652 26 20 1073 3662 1 1 {0} Grasshopper.Kernel.Types.GH_String false 0 Second item for addition 90e15842-1d83-4cd5-9f4b-9ba16be36eed true B B true 6a8dea11-5285-47df-9db4-ae7cd329914e 1 1060 3672 26 20 1073 3682 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 1 Result of addition 20c0c200-b972-4cd1-beae-aa1e2ba08217 true Result Result false 0 1110 3652 31 40 1125.5 3672 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 6fcdde93-48bd-4eba-aff9-a0246408803c 1 38226a8a-96d4-43f8-864a-454d3069644d Group POINT NUMBER 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 7fac966d-75d3-4d85-b4ea-7a678a11276c true Shift List Shift List 2893 3361 90 64 2950 3393 1 List to shift 53e4a544-1f0d-42c8-8181-edabc62890fb true List List false 770e8f58-8dfe-4f6f-905d-3f5cbadbdf1d 1 2895 3363 43 20 2916.5 3373 Shift offset 8f9c061e-cd01-4348-99ea-9f0af62458bc true Shift Shift false 0 2895 3383 43 20 2916.5 3393 1 1 {0} -1 Wrap values ad18235a-a4ef-4d70-adcc-486461e889f1 true Wrap Wrap false 0 2895 3403 43 20 2916.5 3413 1 1 {0} false 1 Shifted list db13a26a-6a2c-48a4-a5e3-a419afc7c1b7 true List List false 0 2962 3363 19 60 2971.5 3393 9c007a04-d0d9-48e4-9da3-9ba142bc4d46 Subtraction Mathematical subtraction true 8714601c-8d05-4922-a3e8-99ec5bee1bb8 true Subtraction Subtraction 1097 3761 85 44 1137 3783 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First operand for subtraction 2e5c86e5-e70a-4903-9d2b-95c6bcb6c57a true A A true c74b06ba-0741-400f-a4c8-676744774743 1 1099 3763 26 20 1112 3773 Second operand for subtraction 6085835a-7965-4b8a-83c4-098ca7abca0e true B B true 0 1099 3783 26 20 1112 3793 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 2 Result of subtraction ab54d613-8d13-4335-a8f4-c01221b4b1df true Result Result false 0 1149 3763 31 40 1164.5 3783 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true a7f6c94e-b5e4-4c5c-a6fc-1eb1aab9a9c6 true Multiplication Multiplication 1071 3824 85 44 1111 3846 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication f18d75e7-d9af-44e1-bb5d-d0526569a9b0 true A A true ab54d613-8d13-4335-a8f4-c01221b4b1df 1 1073 3826 26 20 1086 3836 Second item for multiplication 80a36f12-5318-43fe-8a19-c5f8cea93e2a true B B true 0 1073 3846 26 20 1086 3856 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 2 Result of multiplication b6aa70cd-ffce-47a3-a260-712054f216e7 true Result Result false 0 1123 3826 31 40 1138.5 3846 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division Mathematical division true 5a82e036-1da3-46fc-bdb7-89e70238a8c5 true Division Division 1286 3792 85 44 1326 3814 Item to divide (dividend) 00d9aad6-1954-4e86-909c-12ed594c867c true A A false c74b06ba-0741-400f-a4c8-676744774743 1 1288 3794 26 20 1301 3804 Item to divide with (divisor) 5971abd0-d534-469b-9280-deb118a30aab true B B false 0 1288 3814 26 20 1301 3824 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 2 The result of the Division 26ccf0cc-83e2-418a-8f4c-3a22dcee2db4 true Result Result false 0 1338 3794 31 40 1353.5 3814 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true f3612ad2-8be3-46a2-b3c6-b260c7c8829f true Addition Addition 1405 3773 85 44 1445 3795 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition ae2bce56-0c27-47a9-845e-bcd3a3ec3adf true A A true 26ccf0cc-83e2-418a-8f4c-3a22dcee2db4 1 1407 3775 26 20 1420 3785 Second item for addition 1f518679-1901-4e25-b47c-95c43779b806 true B B true 0 1407 3795 26 20 1420 3805 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 2 Result of addition 6ada5024-09f3-4903-bc95-bb9e58bfc140 true Result Result false 0 1457 3775 31 40 1472.5 3795 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 69a46f6d-5884-4eb5-aed5-3b2d6e594ef6 true Evaluate Length Evaluate Length 981 2589 142 64 1059 2621 Curve to evaluate ce38b61d-d6bd-4be1-9ba8-66ec9bf55379 true Curve Curve false fbe57887-2062-42c7-8b43-1b8cbf0f868c 1 983 2591 64 20 1015 2601 Length factor for curve evaluation 039927db-1f2e-44e5-822f-a8fc97e34554 true Length Length false 0 983 2611 64 20 1015 2621 1 2 {0} 0 1 If True, the Length factor is normalized (0.0 ~ 1.0) 7005dea7-81ff-4270-bacf-d190d0643895 true Normalized Normalized false 0 983 2631 64 20 1015 2641 1 1 {0} true Point at the specified length 484ba687-c0e4-4304-a4c9-f88e8e6271cc true Point Point false 0 1071 2591 50 20 1096 2601 Tangent vector at the specified length 72ce55c1-290d-4329-9208-b5c4d3190bc6 true Tangent Tangent false 0 1071 2611 50 20 1096 2621 Curve parameter at the specified length 930c51b6-8d37-4be0-9339-ccebaca39c9e true Parameter Parameter false 0 1071 2631 50 20 1096 2641 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 6a8dea11-5285-47df-9db4-ae7cd329914e true Relay false 6ada5024-09f3-4903-bc95-bb9e58bfc140 1 1187 3632 40 16 1207 3640 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object aaa5a334-801a-4f37-a832-229d9cc793e6 true Relay false 236190cc-8c61-4e05-ad13-e2c8c13610f9 1 1806 3363 40 16 1826 3371 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7b1b00c6-bee0-4135-8aef-c6998bb822a1 true Relay false 1fe668b1-ad7d-42fc-ba89-f43371616761 1 1724 3624 40 16 1744 3632 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object fafed710-e79d-472d-9b45-bedb0b22c125 true Relay false 08aafdf1-9cde-4d9a-a5c8-2f9081abd6d2 1 2673 3392 40 16 2693 3400 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object fcee0c3b-74ec-4be8-81f5-750eae6bcae3 true Relay false 58040f5e-60b6-45ff-8eaa-20ac9a1bc558 1 2713 3672 40 16 2733 3680 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 0675152f-f085-47f2-9154-4be9991ccfd5 true Shift List Shift List 2042 3872 106 64 2099 3904 1 List to shift 0a6f1940-14a0-4c11-8624-be6ebfe9a432 true List List false d6e1b8f2-80b4-40ff-a5ba-12ba23a8433f 1 2044 3874 43 20 2065.5 3884 Shift offset ea53497d-2601-4b97-a4f1-ce79888ed6e4 true Shift Shift false 0 2044 3894 43 20 2065.5 3904 1 1 {0} -1 Wrap values 1764e100-1227-4791-b676-d899f68c6060 true Wrap Wrap false 0 2044 3914 43 20 2065.5 3924 1 1 {0} false 1 Shifted list c733a2e2-ed93-4f92-98e7-f6a908d64a92 true List List false true 0 2111 3874 35 60 2120.5 3904 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 134af8dc-fd98-4279-ba9a-9b330f78353c true Merge Merge 2038 3810 106 64 2083 3842 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 a2d0a6fb-2703-40c6-af92-174831f5ba79 true false Data 1 D1 true d6e1b8f2-80b4-40ff-a5ba-12ba23a8433f 1 2040 3812 31 20 2055.5 3822 2 Data stream 2 f53a7097-cfde-42ef-b02f-408031044329 true false Data 2 D2 true c733a2e2-ed93-4f92-98e7-f6a908d64a92 1 2040 3832 31 20 2055.5 3842 2 Data stream 3 5c136c4f-69be-407f-a1b7-5e2fcf65926c true false Data 3 D3 true 0 2040 3852 31 20 2055.5 3862 2 Result of merge 413ecb15-763e-4e83-90bf-3ffbecc8e2c0 true 1 Result Result false 0 2095 3812 47 60 2110.5 3842 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object d6e1b8f2-80b4-40ff-a5ba-12ba23a8433f true Relay false 7b1b00c6-bee0-4135-8aef-c6998bb822a1 1 2071 3944 40 16 2091 3952 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object fd8d01b6-550f-461d-bf89-7d885534636d true Relay false 413ecb15-763e-4e83-90bf-3ffbecc8e2c0 1 2073 3791 40 16 2093 3799 2576f657-2f0d-4e3e-9dfb-c79eb4cd13d7 4442bb24-c702-460c-a1e4-fcdd321eb886 Loop Start Start the loop with this one. Double click to rerun. true ee8829f1-a69a-474f-ac63-380a98834db2 true Loop Start Loop Start 2761 4703 118 84 2826 4745 4 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 4 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 Number of repeats 3ca87afb-e6e9-4109-b4a2-70e62bad5866 true Repeat Repeat true 0 2763 4705 51 20 2788.5 4715 1 1 {0} 1 2 If you want trigger loop to restart 48ad2736-1528-471c-914c-0958dcd53bf4 true Trigger Trigger true 3dae4219-1a09-4c78-83fe-fafea0163300 1 2763 4725 51 20 2788.5 4735 2 Contains a collection of generic data 6322e428-eca4-423b-a4b4-7a28c279addc true Data D0 true aaa5a334-801a-4f37-a832-229d9cc793e6 1 2763 4745 51 20 2788.5 4755 2 Contains a collection of generic data 10678145-91ad-4efa-b802-df158d8d0166 true Data D1 true 7b1b00c6-bee0-4135-8aef-c6998bb822a1 1 2763 4765 51 20 2788.5 4775 Connect to Loop End dba71230-81ce-4ad5-ad65-b40a07910eb0 true > > false 0 2838 4705 39 20 2857.5 4715 Counter 9d387d64-76a1-4df3-b7b6-8fa8c9cd26a9 true Counter Counter false 0 2838 4725 39 20 2857.5 4735 2 Contains a collection of generic data 6e3091e5-a7ac-4ae5-8dd8-482aad3c899f true Data D0 false 0 2838 4745 39 20 2857.5 4755 2 Contains a collection of generic data e5bf71f8-8f56-4764-8cb0-ff6b65c13310 true Data D1 false 0 2838 4765 39 20 2857.5 4775 15483310-2ce2-48c6-b803-9dee8cb7cc9b 4442bb24-c702-460c-a1e4-fcdd321eb886 Loop End End the loop with this one. Double click to pause the loop. true 8e88c30a-54ad-4e0e-a86c-5a9cda0fd361 true Loop End Loop End 0 false Constant & Record 2964 4703 91 84 3009 4745 4 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 Connect to Loop Start 2833f182-382c-4ec4-bab2-3c0ac238f8be true < < false dba71230-81ce-4ad5-ad65-b40a07910eb0 1 2966 4705 31 20 2981.5 4715 Set to true to exit the loop 1f9ae913-365c-42e3-8e3f-cc69fed7e90b true Exit Exit true 0 2966 4725 31 20 2981.5 4735 1 1 {0} false 2 Contains a collection of generic data 3c417e2a-63b3-4784-bdb9-e29866396e66 true Data D0 false fa427076-9410-409a-a28f-ff2c773f6a9d 1 2966 4745 31 20 2981.5 4755 2 Contains a collection of generic data 77f32577-d9af-4eb1-ada7-e225446be236 true Data D1 false fd8d01b6-550f-461d-bf89-7d885534636d 1 2966 4765 31 20 2981.5 4775 2 Contains a collection of generic data fab7e2a7-7157-4003-b8e4-b15a9a4260d0 true 1 Data D0 false 0 3021 4705 32 40 3029 4725 2 Contains a collection of generic data 74f7012c-7fbd-4e26-8738-bbfa495bca3f true 1 Data D1 false 0 3021 4745 32 40 3029 4765 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 1d0c73ba-7b51-4bc7-8966-36d2b512a153 true Shift List Shift List 1920 3233 106 64 1977 3265 1 List to shift a78d97e7-8217-47e4-aa22-6304b88ce3d9 true List List false 4eba5543-8aae-4c2a-972c-7fc31ea91b76 1 1922 3235 43 20 1943.5 3245 Shift offset 850d7b43-afa3-4cf6-b5ca-c09fc145f711 true Shift Shift false 0 1922 3255 43 20 1943.5 3265 1 1 {0} -1 Wrap values 010db27a-fcda-4212-a5d7-098305b3829a true Wrap Wrap false 0 1922 3275 43 20 1943.5 3285 1 1 {0} false 1 Shifted list 1cfa9398-84a0-4469-b446-2fb43cb74a8e true List List false true 0 1989 3235 35 60 1998.5 3265 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 305cdec8-fbd3-4861-bdfb-d54cf581c887 true Merge Merge 1916 3171 106 64 1961 3203 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 8ab8be51-71e4-41b6-9171-f19d1d81d758 true false Data 1 D1 true 4eba5543-8aae-4c2a-972c-7fc31ea91b76 1 1918 3173 31 20 1933.5 3183 2 Data stream 2 03846402-d78d-4528-b02d-7e5dbe3e22be true false Data 2 D2 true 1cfa9398-84a0-4469-b446-2fb43cb74a8e 1 1918 3193 31 20 1933.5 3203 2 Data stream 3 c3a9f6af-05a9-4180-b959-03b902ced0ad true false Data 3 D3 true 0 1918 3213 31 20 1933.5 3223 2 Result of merge 03d583ba-67b6-4697-afd1-3a5f24c931cf true 1 Result Result false 0 1973 3173 47 60 1988.5 3203 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 4eba5543-8aae-4c2a-972c-7fc31ea91b76 true Relay false aaa5a334-801a-4f37-a832-229d9cc793e6 1 1949 3305 40 16 1969 3313 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object fa427076-9410-409a-a28f-ff2c773f6a9d true Relay false 03d583ba-67b6-4697-afd1-3a5f24c931cf 1 1951 3152 40 16 1971 3160 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number Contains a collection of floating point numbers 6e5061e1-aa6f-42cf-93f2-4d449f23690c X/4 true Number Number false c74b06ba-0741-400f-a4c8-676744774743 1 5287 3158 50 24 5320.675 3170.895 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 23918f61-bd8f-4844-a493-022a9a563376 da1752d3-a71c-4640-8df3-907d2d4bcbb7 25715f20-5ff7-4c61-9cc2-352c53d742af 3 a0caceac-d6b4-4a28-9b82-8b165ea9f451 Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values f83ca58a-6419-418a-b3fe-8b21595db4fb true Panel X 1024 false 0 0 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fe9ea4c2-1581-469c-a88c-f9e3545c366c true Fragment A Fragment A true 49dddd35-f710-420a-9cb1-03e120140f1e 1 848 4609 95 20 895.5 4619 Second text fragment ab53bd83-00f2-4d16-be4d-f32a84069025 true Fragment B Fragment B true 0 848 4629 95 20 895.5 4639 1 1 {0} false *65536 Resulting text consisting of all the fragments 3e370128-68c0-4eed-b7e1-e796bbbfb14c true Result Result false 0 967 4609 31 40 982.5 4629 2013e425-8713-42e2-a661-b57e78840337 Concatenate Concatenate some fragments of text true 84ec2fb9-5e4f-40d4-ad07-b9c67ec28105 true Concatenate Concatenate 857 4677 154 44 966 4699 2 3ede854e-c753-40eb-84cb-b48008f14fd4 3ede854e-c753-40eb-84cb-b48008f14fd4 1 3ede854e-c753-40eb-84cb-b48008f14fd4 First text fragment 517e417e-dd3b-4c09-8b99-5d86996bfd89 true Fragment A Fragment A true d9dc2856-4af3-4c1b-a8ed-e465283e71a9 1 859 4679 95 20 906.5 4689 Second text fragment d0ac30f6-5bdb-4565-8f9d-60ff7154deda true Fragment B Fragment B true 0 859 4699 95 20 906.5 4709 1 1 {0} false *65536 Resulting text consisting of all the fragments 4c7c0905-9d7f-4ce6-b606-b21e9a467a86 true Result Result false 0 978 4679 31 40 993.5 4699 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true 23918f61-bd8f-4844-a493-022a9a563376 true Construct Point Construct Point 1058 4742 134 64 1151 4774 {x} coordinate fe279492-eb78-4d5e-b75f-46ddcfc06192 true X coordinate X coordinate false 49dddd35-f710-420a-9cb1-03e120140f1e 1 1060 4744 79 20 1099.5 4754 1 1 {0} 0 {y} coordinate 42216bf5-5b7f-44f5-9e68-4408e065ad10 true Y coordinate Y coordinate false d9dc2856-4af3-4c1b-a8ed-e465283e71a9 1 1060 4764 79 20 1099.5 4774 1 1 {0} 0 {z} coordinate b3a8e736-20c0-4603-8252-1ccb076ab151 true Z coordinate Z coordinate false 0 1060 4784 79 20 1099.5 4794 1 1 {0} 0 Point coordinate 270628cf-c76e-43de-837d-4bb526b24499 true Point Point false 0 1163 4744 27 60 1176.5 4774 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 23918f61-bd8f-4844-a493-022a9a563376 1 da1752d3-a71c-4640-8df3-907d2d4bcbb7 Group 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true 25715f20-5ff7-4c61-9cc2-352c53d742af true Construct Point Construct Point 1053 4621 134 64 1146 4653 {x} coordinate 0b957551-2b46-46a7-b778-b8585a827f97 true X coordinate X coordinate false 3e370128-68c0-4eed-b7e1-e796bbbfb14c 1 1055 4623 79 20 1094.5 4633 1 1 {0} 0 {y} coordinate a57469da-f61f-4211-ae89-fb1abba6f9a6 true Y coordinate Y coordinate false 4c7c0905-9d7f-4ce6-b606-b21e9a467a86 1 1055 4643 79 20 1094.5 4653 1 1 {0} 0 {z} coordinate a27d1cfc-51b6-444e-9041-dff749e27297 true Z coordinate Z coordinate false 0 1055 4663 79 20 1094.5 4673 1 1 {0} 0 Point coordinate 82561637-3003-40bf-b46d-6aa5592370bc true Point Point false 0 1158 4623 27 60 1171.5 4653 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 799be2ff-19d9-4fb5-b401-755f59bdf576 true Panel false 1 d9dc2856-4af3-4c1b-a8ed-e465283e71a9 1 Double click to edit panel content… 907 4915 360 154 0 0 0 907.8511 4915.925 255;255;255;255 true true true false false true 6587fcbf-e3cf-480a-b2f5-641794474194 Read File Read the contents of a file true d358798e-e190-4bfb-b5cd-2c60c2b7fb2d true Read File Read File true action = GH_LineParserAction.Include Return line 'Parse the line and return some data that represents the line. 'If the line cannot be parsed, you can return Nothing and 'assign a different action. 'The default implementation is to just return the line itself. 'If you return types that implement IGH_Goo, this component 'will work substantially faster. 10 332 5160 196 28 475 5174 Uri of file to read false All files|*.* fa9bb31a-b862-4bca-a831-bd721b6ecfde true File File false 0 334 5162 129 24 398.5 5174 1 1 {0} false C:\FABIUS 2048 X.TXT 1 File content 423a4111-01d1-4c9c-be1a-4f2b7a1bb3ca true Content Content false 0 487 5162 39 24 506.5 5174 dde71aef-d6ed-40a6-af98-6b0673983c82 Nurbs Curve Construct a nurbs curve from control points. true d1d5d281-6a90-47ce-9fd8-d515040eaade true Nurbs Curve Nurbs Curve 561 3231 121 64 630 3263 1 Curve control points e1b52757-4c1d-43c0-bd73-5bc8b7fc3851 true Vertices Vertices false 970781a8-0343-4bae-b5a7-02468ff37b8e 1 563 3233 55 20 590.5 3243 Curve degree e2dd1bd7-b732-4e0f-b716-eb3efd6e0b67 true Degree Degree false 0 563 3253 55 20 590.5 3263 1 1 {0} 11 Periodic curve 2dae2d55-5310-45cc-8b8f-ad51e123aece true Periodic Periodic false 0 563 3273 55 20 590.5 3283 1 1 {0} false Resulting nurbs curve 34334a46-e8eb-446e-a228-ccebcef3d0ce true Curve Curve false 0 642 3233 38 20 661 3243 Curve length ed3d4666-5e6f-4e26-939a-4c1bf10c6c3b true Length Length false 0 642 3253 38 20 661 3263 Curve domain 142cc2b5-b4b4-426f-8c31-0a60656e9b60 true Domain Domain false 0 642 3273 38 20 661 3283 8ec86459-bf01-4409-baee-174d0d2b13d0 Data Contains a collection of generic data true c5d57a68-2889-43bd-99cc-bb81ed1d81ab true Data Data false 0 109 4833 524 24 621.3642 4845.164 1 1 {0;0} Grasshopper.Kernel.Types.GH_String false 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310f9597-267e-4471-a7d7-048725557528 08bdcae0-d034-48dd-a145-24a9fcf3d3ff GraphMapper+ External Graph mapper You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode. true 6ff7d454-6a36-496d-a63a-66eea9a21c7c true GraphMapper+ GraphMapper+ true 1809 4078 114 104 1870 4130 External curve as a graph 936d3789-8744-4e48-89fa-f92bb58d0135 true Curve Curve false 9da3814a-8dc9-4bab-b390-b390edc62a2b 1 1811 4080 47 20 1834.5 4090 Optional Rectangle boundary. If omitted the curve's would be landed b0339b52-7de2-4662-a003-50ccabe57648 true Boundary Boundary true 915ca187-0684-4984-90e1-1f06c10f7133 1 1811 4100 47 20 1834.5 4110 1 List of input numbers ce0ef573-9001-4e88-a7d9-d6c99e0ca0c1 true Numbers Numbers false f8cfb071-35b2-4c7d-b14f-b623eac5d707 1 1811 4120 47 20 1834.5 4130 1 9 {0} 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 (Optional) Input Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode 144027f2-4301-44ac-8786-7ab7b995b198 true Input Input true f570df43-5009-430d-bfd1-27f65f985d30 1 1811 4140 47 20 1834.5 4150 (Optional) Output Domain if omitted, it would be 0-1 in "Normalize" mode by default or be the interval of the input list in case of selecting "AutoDomain" mode 0fb785c6-a8d7-4fe8-b1c6-d98c6ff80bec true Output Output true f570df43-5009-430d-bfd1-27f65f985d30 1 1811 4160 47 20 1834.5 4170 1 Output Numbers d49245f3-5bf7-4e07-a2dc-594dca29df34 true Number Number false 0 1882 4080 39 100 1901.5 4130 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true b129a78c-ce0b-4659-9392-e69777ed9c5c true End Points End Points 1824 4449 84 44 1868 4471 Curve to evaluate 94a33f0c-dcb3-4361-ada3-e12df7594083 true Curve Curve false 9da3814a-8dc9-4bab-b390-b390edc62a2b 1 1826 4451 30 40 1841 4471 Curve start point 05980ff6-43ba-4938-bab8-2f2daec47ffe true Start Start false 0 1880 4451 26 20 1893 4461 Curve end point 602db9d8-1f27-4fad-bab2-0fe9c4848923 true End End false 0 1880 4471 26 20 1893 4481 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt Create a rectangle from a base plane and two points true 31e437e2-63c4-4b78-aac5-4914c287fe8c true Rectangle 2Pt Rectangle 2Pt 1767 4323 198 101 1903 4374 Rectangle base plane d5bfa5f9-7c76-478e-bc7a-ddb84429c3bf true Plane Plane false 0 1769 4325 122 37 1830 4343.5 1 1 {0} 0 0 0 1 0 0 0 1 0 First corner point. b818243e-e2de-44d0-af69-d029b2edee73 true Point A Point A false 05980ff6-43ba-4938-bab8-2f2daec47ffe 1 1769 4362 122 20 1830 4372 1 1 {0} 0 0 0 Second corner point. 3f714117-1112-45d4-8770-7f2fa53939f9 true Point B Point B false 602db9d8-1f27-4fad-bab2-0fe9c4848923 1 1769 4382 122 20 1830 4392 1 1 {0} 10 5 0 Rectangle corner fillet radius b4a33b7f-64f6-466a-acf2-773dc5713387 true Radius Radius false 0 1769 4402 122 20 1830 4412 1 1 {0} 0 Rectangle defined by P, A and B 915ca187-0684-4984-90e1-1f06c10f7133 true Rectangle Rectangle false 0 1915 4325 48 48 1939 4349.25 Length of rectangle curve 1a0fa2db-8b1e-4c0c-a25e-46189cdeb411 true Length Length false 0 1915 4373 48 49 1939 4397.75 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 54581da1-580d-4778-93ab-674f6e734ffb true Bounds Bounds 1811 4226 110 28 1869 4240 1 Numbers to include in Bounds 61e1cd32-b63d-4ebe-90d8-1f22e5dfdbcf true Numbers Numbers false f8cfb071-35b2-4c7d-b14f-b623eac5d707 1 1813 4228 44 24 1835 4240 Numeric Domain between the lowest and highest numbers in {N} f570df43-5009-430d-bfd1-27f65f985d30 true Domain Domain false 0 1881 4228 38 24 1900 4240 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number Contains a collection of floating point numbers f8cfb071-35b2-4c7d-b14f-b623eac5d707 X*65536 true Number Number false db0c3f90-16aa-4bcb-ae4f-fc0bbeaa378f 1 1834 4264 50 24 1867.786 4276.937 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true 9da3814a-8dc9-4bab-b390-b390edc62a2b true Curve Curve false 082832c7-f80b-4ab0-8cec-39daa2c6ee5b 1 1843 4528 50 24 1868.403 4540.254 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object db0c3f90-16aa-4bcb-ae4f-fc0bbeaa378f true Relay false ed039296-6dd2-44c6-9e1a-c1e8dfc59069 1 1523 3984 40 16 1543 3992 dc6f76a5-ffd3-4a50-b42b-fcb46a544902 c6c19589-ab63-4b60-8d7c-2c1b6d60fac7 True Only Button When clicked, the button object only raises recomputation one time. False True 3dae4219-1a09-4c78-83fe-fafea0163300 true True Only Button false 0 neutral,N 2426 4730 66 22 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 236190cc-8c61-4e05-ad13-e2c8c13610f9 true Relay false ab6779f5-8519-4c74-bf58-f285580cb58b 1 1471 3374 40 16 1491 3382 7cd2f235-466e-4d30-bd3c-3b9573ac7dda 4442bb24-c702-460c-a1e4-fcdd321eb886 Fast Loop Start Loop Start true 6a0427dd-97fd-412a-be12-fe9558ccba8b true Fast Loop Start Fast Loop Start 1774 3481 127 84 1848 3523 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 4 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 Loop iterations 62d27cfd-3b3f-45e5-aa28-62ccbed2e6b1 true Iterations Iterations false 0 1776 3483 60 26 1806 3496.333 1 1 {0} 1 2 Contains a collection of generic data ed77f663-0b90-457c-afea-47cc55fafb50 true Data D0 true aaa5a334-801a-4f37-a832-229d9cc793e6 1 1776 3509 60 27 1806 3523 2 Contains a collection of generic data 6157358f-b6ed-4b5e-b7de-1f696efcd3a7 true Data D1 true 7b1b00c6-bee0-4135-8aef-c6998bb822a1 1 1776 3536 60 27 1806 3549.667 Connect to Loop End 6dea6cc4-dc4e-4113-9e42-6c3693b206af true > > false 0 1860 3483 39 20 1879.5 3493 Counter daaf5468-a976-4ef0-a518-fb036bd9cf70 true Counter Counter false 0 1860 3503 39 20 1879.5 3513 2 Contains a collection of generic data b601bd0c-ff52-4987-a6d9-cb9fc1bcc354 true Data D0 false 0 1860 3523 39 20 1879.5 3533 2 Contains a collection of generic data 8c825e90-4b27-4bb3-9e7f-bcb80b27812f true Data D1 false 0 1860 3543 39 20 1879.5 3553 4e5b891f-3e8d-4b3d-b677-996c63b3ac70 4442bb24-c702-460c-a1e4-fcdd321eb886 Fast Loop End Loop End true aaea4aad-2963-4409-84b7-3990db27a71b true Fast Loop End Fast Loop End true 0 2060 3476 91 84 2105 3518 4 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 Connect to Loop Start c3bc5aa8-1b46-4010-93bf-b4a248668950 true < < false 6dea6cc4-dc4e-4113-9e42-6c3693b206af 1 2062 3478 31 20 2077.5 3488 Set to true to exit the loop 2e52e7cf-2d99-4181-98d0-2711d19de7de true Exit Exit true 0 2062 3498 31 20 2077.5 3508 1 1 {0} false 2 Contains a collection of generic data 2355d77a-2930-4385-a1dd-414f4809c4c9 true Data D0 false fa427076-9410-409a-a28f-ff2c773f6a9d 1 2062 3518 31 20 2077.5 3528 2 Contains a collection of generic data d95e8708-b9cf-4d9a-945e-5db46367d6c9 true Data D1 false fd8d01b6-550f-461d-bf89-7d885534636d 1 2062 3538 31 20 2077.5 3548 2 Contains a collection of generic data 15aa5336-9858-4ec6-beda-c3a2d7f52046 true 1 Data D0 false 0 2117 3478 32 40 2125 3498 2 Contains a collection of generic data d7b42618-d2bc-436a-98d5-a8857d8b2666 true 1 Data D1 false 0 2117 3518 32 40 2125 3538 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers fa971063-246b-4f3c-9a7e-f4caeacb4839 true Digit Scroller ᑐᑕ false 0 12 ᑐᑕ 1 0.00390625000 5117 3080 251 20 5117.818 3080.651 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers c2581837-95b8-4a64-bd0e-518e141acdf4 true Digit Scroller · false 0 12 · 1 0.00390625000 5117 3060 250 20 5117.502 3060.953 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 2a61b3ce-985a-44ad-864d-4da3c5d06d1a true Digit Scroller მ6·მ6 false 0 12 მ6·მ6 1 0.00195312500 5117 2760 250 20 5117.269 2760.29 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers ed36f0fb-fcb7-4e58-baa7-94a49fe3cdcb true Digit Scroller ਟ5·ਟ5 false 0 12 ਟ5·ਟ5 1 0.00195312500 5117 2780 250 20 5117.785 2780.604 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 39ce0d68-319e-4ac6-b867-2b9dbca54249 true Digit Scroller ∷·∷ false 0 12 ∷·∷ 1 0.00195312500 5116 2800 251 20 5116.851 2800.332 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers c37ce9fd-1e21-465c-95fc-9e3a6df28d6c true Digit Scroller ЗԐ·ЗԐ false 0 12 ЗԐ·ЗԐ 1 0.00195312500 5117 2820 250 20 5117.157 2820.938 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers da7b6c4a-2289-4208-997c-fdd9c5c0fdb2 true Digit Scroller ꞉·꞉ false 0 12 ꞉·꞉ 1 0.00195312500 5117 2840 250 20 5117.328 2840.959 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers bee1419c-3d9b-4a6c-9d5b-3e0fe5126a79 true Digit Scroller ··· false 0 12 ··· 1 0.00195312500 5117 2860 250 20 5117.843 2860.859 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 877db6b8-271d-4490-b76d-dd98a2e67083 true Digit Scroller 0·0 false 0 12 0·0 1 0.00195312500 5117 2880 250 20 5117.651 2880.758 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 7868e92a-dad1-43f8-ac4b-eeacb88baae8 true Digit Scroller false 0 12 1 0.00195312500 5117 2900 250 20 5117.872 2900.486 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers b656567d-f8de-4506-81db-4890fbda64b5 true Digit Scroller false 0 12 1 0.00390625000 5117 2921 250 20 5117.095 2921.214 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 5778873e-450d-4903-9e03-a9236b489781 true Digit Scroller false 0 12 2 0.0039062500 5117 2940 250 20 5117.195 2940.528 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 6e4f3233-6a88-4485-b41b-f646ce0b8942 true Digit Scroller მ6 false 0 12 მ6 1 0.00390625000 5117 2960 250 20 5117.417 2960.549 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 9a25542e-3adb-42d8-acac-7d70c0c7f696 true Digit Scroller ਟ5 false 0 12 ਟ5 3 0.003906250 5117 2981 250 20 5117.224 2981.155 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 0d52c53d-8b7c-43e5-b4ea-d2656921865d true Digit Scroller false 0 12 1 0.00390625000 5117 3000 250 20 5117.739 3000.883 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 35d2091f-2009-4234-a671-8ede15d4c5dc true Digit Scroller ЗԐ false 0 12 ЗԐ 1 0.00390625000 5117 3020 250 20 5117.132 3020.247 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 378b2fb7-dcbe-4957-a43d-13bba034d75a true Digit Scroller false 0 12 1 0.00390625000 5117 3040 250 20 5117.476 3040.297 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number Contains a collection of floating point numbers 1fe668b1-ad7d-42fc-ba89-f43371616761 X/65536 true Number Number false d49245f3-5bf7-4e07-a2dc-594dca29df34 1 1837 3934 50 24 1870.516 3946.707 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects e62a82d8-3c92-4e2a-9aca-b526644e6c8b 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true eb4824b9-1b6a-4da7-afef-ca0073312fbf true Text Split Text Split 694 4253 127 44 776 4275 Text to split. 162bd387-789a-4a1e-b1e2-dff8ebe83834 true Text Text false 0f23777f-356c-47ca-b703-f6f1e543bf2d 1 696 4255 68 20 730 4265 Separator characters. 6307c6e9-babd-4a85-bb23-641ced7a1e15 true Separators Separators false 0 696 4275 68 20 730 4285 1 1 {0} false , 1 Resulting text fragments d975738e-73d2-4393-a83a-2b9bf445bd2e true Result Result false 0 788 4255 31 40 803.5 4275 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 2d00a82a-689f-4535-a590-6ea8f4f00616 true Panel Y 128 false 0 0 0,583/179789679820800,1153/561842749440,10997359/179789679820800,19/33177600,105664189/35957935964160,29407171/2809213747200,5264015321/179789679820800,143/2073600,25686901721/179789679820800,753352771/2809213747200,16748792509/35957935964160,25219/33177600,211860341359/179789679820800,983043073/561842749440,450217958983/179789679820800,1/288,842215449017/179789679820800,3467317247/561842749440,1431724785041/179789679820800,334781/33177600,452428920131/35957935964160,43445431229/2809213747200,3373656816679/179789679820800,46657/2073600,4798686576679/179789679820800,88063341629/2809213747200,1311836172611/35957935964160,1396781/33177600,8666608497041/179789679820800,30786738047/561842749440,11124681522617/179789679820800,5/72,13933895269817/179789679820800,48344323967/561842749440,17094249738641/179789679820800,3470381/33177600,4121049919811/35957935964160,351427130429/2809213747200,24463182807079/179789679820800,305857/2073600,28656580541479/179789679820800,482385079229/2809213747200,6632699163971/35957935964160,6555581/33177600,37951503498641/179789679820800,126370418687/561842749440,42980421657017/179789679820800,73/288,48206851661383/179789679820800,159001316353/561842749440,53586921538159/179789679820800,10393219/33177600,11815446530749/35957935964160,966420578371/2809213747200,64637603087321/179789679820800,777743/2073600,70235607695321/179789679820800,1141272491971/2809213747200,15169859899069/35957935964160,14515219/33177600,81467209666159/179789679820800,263363789953/561842749440,87085626163783/179789679820800,1/2,92704053657017/179789679820800,298478959487/561842749440,98322470154641/179789679820800,18662381/33177600,20788076065091/35957935964160,1667941255229/2809213747200,109554072125479/179789679820800,1295857/2073600,115152076733479/179789679820800,1842793168829/2809213747200,24142489433411/35957935964160,22784381/33177600,126202758282641/179789679820800,402841433087/561842749440,131582828159417/179789679820800,215/288,136809258163783/179789679820800,435472330753/561842749440,141838176322159/179789679820800,26622019/33177600,29325236800189/35957935964160,2326828667971/2809213747200,151133099279321/179789679820800,1767743/2073600,155326497013721/179789679820800,2457786616771/2809213747200,31836886044349/35957935964160,29707219/33177600,162695430082159/179789679820800,513498425473/561842749440,165855784550983/179789679820800,67/72,168664998298183/179789679820800,531056011393/561842749440,171123071323759/179789679820800,31780819/33177600,34646099791549/35957935964160,2721150405571/2809213747200,174990993244121/179789679820800,2026943/2073600,176416023004121/179789679820800,2765768315971/2809213747200,35505507044029/35957935964160,32842819/33177600,178357955035759/179789679820800,558375432193/561842749440,178947464371783/179789679820800,287/288,179339461861817/179789679820800,560859706367/561842749440,179577819479441/179789679820800,33152381/33177600,35941187171651/35957935964160,2808460394429/2809213747200,179763992919079/179789679820800,2073457/2073600,179784415805479/179789679820800,2809184340029/2809213747200,35957830299971/35957935964160,33177581/33177600,179789668823441/179789679820800,561842748287/561842749440,179789679820217/179789679820800,1 471 4347 160 100 0 0 0 471.0253 4347.954 255;255;255;255 true true false false false false 04887d01-504c-480e-b2a2-01ea19cc5922 Text Split Split some text into fragments using separators true 07472091-983a-4c72-9d9b-b25b01bbcb7a true Text Split Text Split 685 4345 127 44 767 4367 Text to split. f4bee4fe-a5f7-40cd-a4b5-ef238b2178d7 true Text Text false 2d00a82a-689f-4535-a590-6ea8f4f00616 1 687 4347 68 20 721 4357 Separator characters. b7f26a8b-c719-4320-bfdd-5eedf43bd8c3 true Separators Separators false 0 687 4367 68 20 721 4377 1 1 {0} false , 1 Resulting text fragments b6d58e17-4c50-4d88-9114-d8e7b61b142c true Result Result false 0 779 4347 31 40 794.5 4367 2013e425-8713-42e2-a661-b57e78840337 Concatenate Concatenate some fragments of text true 4b675212-c550-4751-9c32-2142cecc0ba6 true Concatenate Concatenate 849 4230 154 44 958 4252 2 3ede854e-c753-40eb-84cb-b48008f14fd4 3ede854e-c753-40eb-84cb-b48008f14fd4 1 3ede854e-c753-40eb-84cb-b48008f14fd4 First text fragment 3711e73b-6639-4f9c-a49d-1b505e0f07b3 true Fragment A Fragment A true d975738e-73d2-4393-a83a-2b9bf445bd2e 1 851 4232 95 20 898.5 4242 Second text fragment 92b4c7ea-c154-4493-89fe-393979dc945f true Fragment B Fragment B true 0 851 4252 95 20 898.5 4262 1 1 {0} false *65536 Resulting text consisting of all the fragments c6f96629-6604-4762-86f9-7bc94d42660d true Result Result false 0 970 4232 31 40 985.5 4252 2013e425-8713-42e2-a661-b57e78840337 Concatenate Concatenate some fragments of text true b7beb665-6bff-47c2-bb78-6d5a7fdb92f9 true Concatenate Concatenate 860 4300 154 44 969 4322 2 3ede854e-c753-40eb-84cb-b48008f14fd4 3ede854e-c753-40eb-84cb-b48008f14fd4 1 3ede854e-c753-40eb-84cb-b48008f14fd4 First text fragment 70054ae4-d114-4616-9a96-7c6e3da87288 true Fragment A Fragment A true b6d58e17-4c50-4d88-9114-d8e7b61b142c 1 862 4302 95 20 909.5 4312 Second text fragment 5884aa6d-3a7b-4c1e-90c0-74c238732e04 true Fragment B Fragment B true 0 862 4322 95 20 909.5 4332 1 1 {0} false *65536 Resulting text consisting of all the fragments 8767a804-5448-4144-8b0c-1be6c07b115b true Result Result false 0 981 4302 31 40 996.5 4322 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true e62a82d8-3c92-4e2a-9aca-b526644e6c8b true Construct Point Construct Point 1061 4365 134 64 1154 4397 {x} coordinate fbeb8a8b-4c36-47c9-8604-a6d1a9844921 true X coordinate X coordinate false d975738e-73d2-4393-a83a-2b9bf445bd2e 1 1063 4367 79 20 1102.5 4377 1 1 {0} 0 {y} coordinate e3b83883-b9c8-4e9c-86b9-a8729ed24e12 true Y coordinate Y coordinate false b6d58e17-4c50-4d88-9114-d8e7b61b142c 1 1063 4387 79 20 1102.5 4397 1 1 {0} 0 {z} coordinate 7cb857d9-e81d-43e0-8897-dad385dbf0d1 true Z coordinate Z coordinate false 0 1063 4407 79 20 1102.5 4417 1 1 {0} 0 Point coordinate 2b4617b8-a6fe-4887-8f53-91242633fb5c true Point Point false 0 1166 4367 27 60 1179.5 4397 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects e62a82d8-3c92-4e2a-9aca-b526644e6c8b 1 da33a5bd-afb6-4917-a2ad-7b78b6875928 Group 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true a962b382-2559-410e-b76c-266d28450a4a true Construct Point Construct Point 1056 4244 134 64 1149 4276 {x} coordinate a614bd8f-1a16-45a1-a991-4f96a690d9c5 true X coordinate X coordinate false c6f96629-6604-4762-86f9-7bc94d42660d 1 1058 4246 79 20 1097.5 4256 1 1 {0} 0 {y} coordinate 02cc30f7-8638-4a88-9975-e1a4cdc5d443 true Y coordinate Y coordinate false 8767a804-5448-4144-8b0c-1be6c07b115b 1 1058 4266 79 20 1097.5 4276 1 1 {0} 0 {z} coordinate d5b5cc26-4fbe-4d85-9232-53fdf01ba0fe true Z coordinate Z coordinate false 0 1058 4286 79 20 1097.5 4296 1 1 {0} 0 Point coordinate 2c17a444-c6c3-4c7a-a530-0ad48aabf965 true Point Point false 0 1161 4246 27 60 1174.5 4276 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true b0ed82f0-440c-43bb-befb-be84eb3fd480 true Interpolate Interpolate 1723 5497 225 84 1896 5539 1 Interpolation points 8aa109a5-36f4-4322-b300-264718916627 true Vertices Vertices false 8d8f2080-094e-4467-95f2-a8b6da5f1972 1 1725 5499 159 20 1804.5 5509 Curve degree 8ee7e6f5-7252-4dd5-bd4b-5e3177b3686b true Degree Degree false 0 1725 5519 159 20 1804.5 5529 1 1 {0} 3 Periodic curve 6b57463a-c2b9-4a4d-bf7d-01792cfe14b5 true Periodic Periodic false 0 1725 5539 159 20 1804.5 5549 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 01cbc0c4-6976-4880-926d-869ddc7d03ba true KnotStyle KnotStyle false 0 1725 5559 159 20 1804.5 5569 1 1 {0} 2 Resulting nurbs curve 333321d3-a8cb-433c-b70c-139914ac34ef true Curve Curve false 0 1908 5499 38 26 1927 5512.333 Curve length e2dc8b0e-d14c-40c2-aaec-a3d2d8044090 true Length Length false 0 1908 5525 38 27 1927 5539 Curve domain 774adcd5-24e1-4f5c-a0e7-ec4f8ab934e3 true Domain Domain false 0 1908 5552 38 27 1927 5565.667 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 6803cc7d-f3ee-4abd-ad7a-84f62ae226c7 6e74d0ba-c48a-4a3a-a113-119ee67e0982 0c142d9c-cb24-498f-9bb1-52e83119f641 3 5cc6b2a9-f0de-44f0-9cd1-42964904389b Group 04887d01-504c-480e-b2a2-01ea19cc5922 Text Split Split some text into fragments using separators true 74b4e8b9-2f09-414d-90f0-f4a049625f87 true Text Split Text Split 739 5174 127 44 821 5196 Text to split. 6564bba2-fb8c-45b3-ab48-63237c830da8 true Text Text false 7d4fec77-c80f-48d4-80bc-9d02055b2b3b 1 741 5176 68 20 775 5186 Separator characters. 320293d1-2363-4860-9b26-74a590df37ed true Separators Separators false 0 741 5196 68 20 775 5206 1 1 {0} false , 1 Resulting text fragments 15bedc03-5bc2-48ef-a87b-65663c2cf6b0 true Result Result false 0 833 5176 31 40 848.5 5196 04887d01-504c-480e-b2a2-01ea19cc5922 Text Split Split some text into fragments using separators true eb18fee3-8303-4de9-a2c9-1063cffb35b4 true Text Split Text Split 730 5266 127 44 812 5288 Text to split. 690e8154-f06b-42db-8dac-5939c256514f true Text Text false 55a321ea-b104-41d1-bf17-beb309eb7697 1 732 5268 68 20 766 5278 Separator characters. 2d5247d0-c69c-4d39-8144-23842d21e39b true Separators Separators false 0 732 5288 68 20 766 5298 1 1 {0} false , 1 Resulting text fragments 1cb130f7-418e-4c58-b162-5334b1e81697 true Result Result false 0 824 5268 31 40 839.5 5288 2013e425-8713-42e2-a661-b57e78840337 Concatenate Concatenate some fragments of text true 776e5018-e261-4a76-875b-d1940448b10f true Concatenate Concatenate 894 5151 154 44 1003 5173 2 3ede854e-c753-40eb-84cb-b48008f14fd4 3ede854e-c753-40eb-84cb-b48008f14fd4 1 3ede854e-c753-40eb-84cb-b48008f14fd4 First text fragment 5b471942-d726-4afb-a2de-5f3fe46aa9e0 true Fragment A Fragment A true 15bedc03-5bc2-48ef-a87b-65663c2cf6b0 1 896 5153 95 20 943.5 5163 Second text fragment 772d3b8e-c73c-4648-b770-fd07a956e5dd true Fragment B Fragment B true 0 896 5173 95 20 943.5 5183 1 1 {0} false *65536 Resulting text consisting of all the fragments 288daf24-0232-441a-8886-9d0afb86d14e true Result Result false 0 1015 5153 31 40 1030.5 5173 2013e425-8713-42e2-a661-b57e78840337 Concatenate Concatenate some fragments of text true 7795cc10-99b7-420a-a2c3-dea270aef162 true Concatenate Concatenate 905 5221 154 44 1014 5243 2 3ede854e-c753-40eb-84cb-b48008f14fd4 3ede854e-c753-40eb-84cb-b48008f14fd4 1 3ede854e-c753-40eb-84cb-b48008f14fd4 First text fragment f282a98f-107f-4fac-95c0-a474acf330b6 true Fragment A Fragment A true 1cb130f7-418e-4c58-b162-5334b1e81697 1 907 5223 95 20 954.5 5233 Second text fragment 50ba59f0-7d8b-42de-be18-7867ab59738e true Fragment B Fragment B true 0 907 5243 95 20 954.5 5253 1 1 {0} false *65536 Resulting text consisting of all the fragments 18b1d07b-c646-435c-86d7-4560836f5217 true Result Result false 0 1026 5223 31 40 1041.5 5243 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true 6803cc7d-f3ee-4abd-ad7a-84f62ae226c7 true Construct Point Construct Point 1106 5286 134 64 1199 5318 {x} coordinate 02249c7a-6034-4540-98b9-2dca19763c5b true X coordinate X coordinate false 15bedc03-5bc2-48ef-a87b-65663c2cf6b0 1 1108 5288 79 20 1147.5 5298 1 1 {0} 0 {y} coordinate 20f62718-d0f7-494c-9dad-15aa242123ad true Y coordinate Y coordinate false 1cb130f7-418e-4c58-b162-5334b1e81697 1 1108 5308 79 20 1147.5 5318 1 1 {0} 0 {z} coordinate 3a8b8901-e958-4985-ab7d-79cda9d4a33d true Z coordinate Z coordinate false 0 1108 5328 79 20 1147.5 5338 1 1 {0} 0 Point coordinate d6ed4f70-d789-429f-9a4d-436ba3d087b3 true Point Point false 0 1211 5288 27 60 1224.5 5318 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 6803cc7d-f3ee-4abd-ad7a-84f62ae226c7 1 6e74d0ba-c48a-4a3a-a113-119ee67e0982 Group 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true 0c142d9c-cb24-498f-9bb1-52e83119f641 true Construct Point Construct Point 1101 5165 134 64 1194 5197 {x} coordinate de28b49f-3666-438b-8c31-5805b317ab8f true X coordinate X coordinate false 288daf24-0232-441a-8886-9d0afb86d14e 1 1103 5167 79 20 1142.5 5177 1 1 {0} 0 {y} coordinate 4d787676-f1f8-4945-81f2-7bb51e87e72e true Y coordinate Y coordinate false 18b1d07b-c646-435c-86d7-4560836f5217 1 1103 5187 79 20 1142.5 5197 1 1 {0} 0 {z} coordinate 3cfe68c3-19b9-43d2-a0c0-81e49b4fc32a true Z coordinate Z coordinate false 0 1103 5207 79 20 1142.5 5217 1 1 {0} 0 Point coordinate b6895c49-6bdf-429c-93fe-866a62efc503 true Point Point false 0 1206 5167 27 60 1219.5 5197 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 5e0dffe9-b196-4a67-bf8e-f17582c30222 true Panel false 1 1cb130f7-418e-4c58-b162-5334b1e81697 1 Double click to edit panel content… 949 5392 360 154 0 0 0 949.7053 5392.171 255;255;255;255 true true true false false true 6587fcbf-e3cf-480a-b2f5-641794474194 Read File Read the contents of a file true 83fd31c6-f7b3-4a31-9280-03a38a2639c3 true Read File Read File true action = GH_LineParserAction.Include Return line 'Parse the line and return some data that represents the line. 'If the line cannot be parsed, you can return Nothing and 'assign a different action. 'The default implementation is to just return the line itself. 'If you return types that implement IGH_Goo, this component 'will work substantially faster. 10 340 5365 195 28 482 5379 Uri of file to read false All files|*.* ce83dfcf-c7dd-4b5c-86bc-b59c09f4cd1d true File File false 0 342 5367 128 24 406 5379 1 1 {0} false C:\FABIUS 2048 Y.TXT 1 File content 21e085d9-718f-44c5-9f9d-ff7f5d76542c true Content Content false 0 494 5367 39 24 513.5 5379 8ec86459-bf01-4409-baee-174d0d2b13d0 Data Contains a collection of generic data true 55a321ea-b104-41d1-bf17-beb309eb7697 true Data Data false 0 130 5321 524 24 642.8611 5333.261 1 1 {0;0} Grasshopper.Kernel.Types.GH_String false 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8ec86459-bf01-4409-baee-174d0d2b13d0 Data Contains a collection of generic data true 7d4fec77-c80f-48d4-80bc-9d02055b2b3b true Data Data false 0 125 5215 524 24 637.541 5227.001 1 1 {0;0} Grasshopper.Kernel.Types.GH_String false 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6587fcbf-e3cf-480a-b2f5-641794474194 Read File Read the contents of a file true fa29e628-2090-4c46-8c09-20615141542c true Read File Read File true action = GH_LineParserAction.Include Return line 'Parse the line and return some data that represents the line. 'If the line cannot be parsed, you can return Nothing and 'assign a different action. 'The default implementation is to just return the line itself. 'If you return types that implement IGH_Goo, this component 'will work substantially faster. 10 349 5652 196 28 492 5666 Uri of file to read false All files|*.* b9508b12-2cc1-4f4d-9ca6-7f22a30c05a5 true File File false 0 351 5654 129 24 415.5 5666 1 1 {0} false C:\FABIUS 4096 X.TXT 1 File content 12097910-805a-4ef6-998c-9e5ce5b09bc2 true Content Content false 0 504 5654 39 24 523.5 5666 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects e71ad0d7-3b06-4678-b7ce-ed5cd535f317 51570009-3d5d-4bbd-b8b1-bdfbbf85115e 0da2aad4-444e-4d52-8274-d2fb3e5aaf1f 3 f9dde7c6-699c-440c-a632-c24a8eefd133 Group 04887d01-504c-480e-b2a2-01ea19cc5922 Text Split Split some text into fragments using separators true b761c393-2730-4efa-a305-9443ef7597fe true Text Split Text Split 756 5666 127 44 838 5688 Text to split. c7fab27f-5725-4cd5-8379-6b7d5e760f4d true Text Text false 8a536d62-0be0-4943-a59f-2d6466d0d509 1 758 5668 68 20 792 5678 Separator characters. fd51762b-3e12-4500-b43e-6405505e5163 true Separators Separators false 0 758 5688 68 20 792 5698 1 1 {0} false , 1 Resulting text fragments 6effe990-2695-4dc9-8bc3-19a78bb8deec true Result Result false 0 850 5668 31 40 865.5 5688 04887d01-504c-480e-b2a2-01ea19cc5922 Text Split Split some text into fragments using separators true 364a8efd-eec6-404f-ab5c-e6e2078d6eb8 true Text Split Text Split 747 5758 127 44 829 5780 Text to split. a662be09-6078-4b5f-8ec5-951f3dbe5db4 true Text Text false b055e58f-3b57-49cf-ab76-33835accf6a7 1 749 5760 68 20 783 5770 Separator characters. c61c81d3-8364-4e61-85b5-46af31dd582e true Separators Separators false 0 749 5780 68 20 783 5790 1 1 {0} false , 1 Resulting text fragments f906afd1-1468-4e27-bc1a-ccca50b7e743 true Result Result false 0 841 5760 31 40 856.5 5780 2013e425-8713-42e2-a661-b57e78840337 Concatenate Concatenate some fragments of text true 87091d69-a60b-4a19-842b-a866901fe24c true Concatenate Concatenate 911 5643 154 44 1020 5665 2 3ede854e-c753-40eb-84cb-b48008f14fd4 3ede854e-c753-40eb-84cb-b48008f14fd4 1 3ede854e-c753-40eb-84cb-b48008f14fd4 First text fragment b12325ed-1f6b-4983-bb39-a82a446015b6 true Fragment A Fragment A true 6effe990-2695-4dc9-8bc3-19a78bb8deec 1 913 5645 95 20 960.5 5655 Second text fragment 0a3b9102-73a4-4b03-8763-e99531cb10ba true Fragment B Fragment B true 0 913 5665 95 20 960.5 5675 1 1 {0} false *65536 Resulting text consisting of all the fragments 428b4b1c-8794-4258-a90a-711dd03be945 true Result Result false 0 1032 5645 31 40 1047.5 5665 2013e425-8713-42e2-a661-b57e78840337 Concatenate Concatenate some fragments of text true afc5ea2b-b28a-4c04-a477-8796a5939be3 true Concatenate Concatenate 922 5713 154 44 1031 5735 2 3ede854e-c753-40eb-84cb-b48008f14fd4 3ede854e-c753-40eb-84cb-b48008f14fd4 1 3ede854e-c753-40eb-84cb-b48008f14fd4 First text fragment 097ed67d-2e7b-4914-bdf3-f02afc65acc5 true Fragment A Fragment A true f906afd1-1468-4e27-bc1a-ccca50b7e743 1 924 5715 95 20 971.5 5725 Second text fragment c4d40302-5b1d-42ec-8eac-05a22e88299e true Fragment B Fragment B true 0 924 5735 95 20 971.5 5745 1 1 {0} false *65536 Resulting text consisting of all the fragments 3ce54405-e2d2-4a5e-ac72-d0e4f4ca3f26 true Result Result false 0 1043 5715 31 40 1058.5 5735 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true e71ad0d7-3b06-4678-b7ce-ed5cd535f317 true Construct Point Construct Point 1123 5778 134 64 1216 5810 {x} coordinate 7fcc7372-e36e-4d5c-87d6-b659a531b31f true X coordinate X coordinate false 6effe990-2695-4dc9-8bc3-19a78bb8deec 1 1125 5780 79 20 1164.5 5790 1 1 {0} 0 {y} coordinate b1fc1dda-00d4-451d-a8be-115616047918 true Y coordinate Y coordinate false f906afd1-1468-4e27-bc1a-ccca50b7e743 1 1125 5800 79 20 1164.5 5810 1 1 {0} 0 {z} coordinate f2f55175-b244-43ae-8da9-079ef747bf7d true Z coordinate Z coordinate false 0 1125 5820 79 20 1164.5 5830 1 1 {0} 0 Point coordinate 1aaece72-b107-4823-9e6c-ca26b6b9397c true Point Point false 0 1228 5780 27 60 1241.5 5810 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects e71ad0d7-3b06-4678-b7ce-ed5cd535f317 1 51570009-3d5d-4bbd-b8b1-bdfbbf85115e Group 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true 0da2aad4-444e-4d52-8274-d2fb3e5aaf1f true Construct Point Construct Point 1118 5657 134 64 1211 5689 {x} coordinate 510af284-b3c7-4070-a1be-cd410899d051 true X coordinate X coordinate false 428b4b1c-8794-4258-a90a-711dd03be945 1 1120 5659 79 20 1159.5 5669 1 1 {0} 0 {y} coordinate c44d4c56-b7dc-4b23-9a1a-7d69b7d37585 true Y coordinate Y coordinate false 3ce54405-e2d2-4a5e-ac72-d0e4f4ca3f26 1 1120 5679 79 20 1159.5 5689 1 1 {0} 0 {z} coordinate a7b31229-98f5-4b91-af59-735fbc1070e3 true Z coordinate Z coordinate false 0 1120 5699 79 20 1159.5 5709 1 1 {0} 0 Point coordinate dc56eb11-1ba6-4fdc-9332-a1688428a3bb true Point Point false 0 1223 5659 27 60 1236.5 5689 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 213f2fc8-3c62-4add-b084-ae87fdec816f true Panel false 1 f906afd1-1468-4e27-bc1a-ccca50b7e743 1 Double click to edit panel content… 967 5884 360 154 0 0 0 967.0923 5884.78 255;255;255;255 true true true false false true 6587fcbf-e3cf-480a-b2f5-641794474194 Read File Read the contents of a file true 149afc02-a382-4ca6-9322-7a4f060b8f7f true Read File Read File true action = GH_LineParserAction.Include Return line 'Parse the line and return some data that represents the line. 'If the line cannot be parsed, you can return Nothing and 'assign a different action. 'The default implementation is to just return the line itself. 'If you return types that implement IGH_Goo, this component 'will work substantially faster. 10 357 5857 195 28 499 5871 Uri of file to read false All files|*.* 4e906bfc-2333-4718-8a8b-42b774beb5db true File File false 0 359 5859 128 24 423 5871 1 1 {0} false C:\FABIUS 4096 Y.TXT 1 File content 3d097a6b-53b5-4f50-b948-3a177d2c8203 true Content Content false 0 511 5859 39 24 530.5 5871 8ec86459-bf01-4409-baee-174d0d2b13d0 Data Contains a collection of generic data true b055e58f-3b57-49cf-ab76-33835accf6a7 true Data Data false 0 148 5813 524 24 660.2479 5825.869 1 1 {0;0} Grasshopper.Kernel.Types.GH_String false 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d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true f2aa309b-3dac-4084-aa45-453eaa9db884 true Curve Curve false 0 1463 4553 50 24 1488.442 4565.688 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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 00000000-0000-0000-0000-000000000000 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 082832c7-f80b-4ab0-8cec-39daa2c6ee5b true Relay false 333321d3-a8cb-433c-b70c-139914ac34ef 1 1768 4617 40 16 1788 4625 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale Scale an object uniformly in all directions. true 365cf331-5247-41a9-a21a-0506eea90038 true Scale Scale 1389 4448 201 64 1526 4480 Base geometry 99be53b4-4dfe-4b2d-8110-4f11cbe497de true Geometry Geometry true f2aa309b-3dac-4084-aa45-453eaa9db884 1 1391 4450 123 20 1452.5 4460 Center of scaling e39210d1-53cd-4740-94e8-6ebc1820677a true Center Center false 0 1391 4470 123 20 1452.5 4480 1 1 {0} 0 0 0 Scaling factor 81592af0-f84c-44cb-a130-b823951a8406 true Factor Factor false 0 1391 4490 123 20 1452.5 4500 1 1 {0} 65536 Scaled geometry c6b8246c-f3a7-47c6-a9c9-3c5161626021 true Geometry Geometry false 0 1538 4450 50 30 1563 4465 Transformation data 78c0e611-8b14-4b54-be51-77b6dc0cdfa9 true Transform Transform false 0 1538 4480 50 30 1563 4495 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true 0b3c4281-d1d0-4ead-8bc2-0754eaf3926f true Curve Curve false 0 1464 4594 50 24 1489.018 4606.898 1 1 {0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0} -1 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 00000000-0000-0000-0000-000000000000 dde71aef-d6ed-40a6-af98-6b0673983c82 Nurbs Curve Construct a nurbs curve from control points. true 5953c941-4736-4fdc-be71-5b01d5096fc8 true Nurbs Curve Nurbs Curve 1480 5100 121 64 1549 5132 1 Curve control points e8a36df3-789b-4e83-a172-c94aab9f8a4b true Vertices Vertices false 8d8f2080-094e-4467-95f2-a8b6da5f1972 1 1482 5102 55 20 1509.5 5112 Curve degree a1808e6a-4721-4f1a-a284-1c1247923816 true Degree Degree false 0 1482 5122 55 20 1509.5 5132 1 1 {0} 11 Periodic curve 23a8e221-1a6b-4bde-a02e-514c56bba545 true Periodic Periodic false 0 1482 5142 55 20 1509.5 5152 1 1 {0} false Resulting nurbs curve 10c46a26-f75f-4b1c-852a-eb8916fad3c4 true Curve Curve false 0 1561 5102 38 20 1580 5112 Curve length e9ba44ba-d3e6-445d-b6f9-78278a0082ca true Length Length false 0 1561 5122 38 20 1580 5132 Curve domain 5da61cb6-d609-4f66-abc9-15278dfb1282 true Domain Domain false 0 1561 5142 38 20 1580 5152 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 8d8f2080-094e-4467-95f2-a8b6da5f1972 true Relay false 82561637-3003-40bf-b46d-6aa5592370bc 1 1316 4760 40 16 1336 4768 6587fcbf-e3cf-480a-b2f5-641794474194 Read File Read the contents of a file true 13aab24b-b036-4a08-a6ee-d32ebb1217ee true Read File Read File true action = GH_LineParserAction.Include Return line 'Parse the line and return some data that represents the line. 'If the line cannot be parsed, you can return Nothing and 'assign a different action. 'The default implementation is to just return the line itself. 'If you return types that implement IGH_Goo, this component 'will work substantially faster. 10 334 6124 201 28 482 6138 Uri of file to read false All files|*.* 64b96e62-3d7e-4959-893b-b1cb268333af true File File false 0 336 6126 134 24 403 6138 1 1 {0} false C:\FABIUS 16384 X.TXT 1 File content bf9d0fa0-6c87-413b-abf1-9a7fed38d319 true Content Content false 0 494 6126 39 24 513.5 6138 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 3 255;255;255;255 A group of Grasshopper objects 5b00838f-4808-4364-bbcd-4705dea61ca6 8386555d-1604-4e1b-ae8f-630eff298486 9ec4a0af-799b-4e1f-a413-0ecab486e883 3 be8005da-b6c8-4939-ae79-fcd9991bdca6 Group 04887d01-504c-480e-b2a2-01ea19cc5922 Text Split Split some text into fragments using separators true d4c354e4-6a25-40e4-b57c-0b9d21a35f38 true Text Split Text Split 754 6155 127 44 836 6177 Text to split. a67e2d37-6782-4828-8780-a248f66e2fe8 true Text Text false 150c505d-ca0d-4cd7-8862-2f22baf8add1 1 756 6157 68 20 790 6167 Separator characters. 47216bb8-a906-4cac-b6f9-27c8af000f08 true Separators Separators false 0 756 6177 68 20 790 6187 1 1 {0} false , 1 Resulting text fragments a3fc0dec-53ca-4b10-9e78-ad3723aca7db true Result Result false 0 848 6157 31 40 863.5 6177 04887d01-504c-480e-b2a2-01ea19cc5922 Text Split Split some text into fragments using separators true 07f4ba56-a85f-400d-9a35-83a531f8b2bd true Text Split Text Split 745 6247 127 44 827 6269 Text to split. 577015bd-4f82-4784-a345-940c0d3f96c2 true Text Text false c4a5c37c-b696-47db-8f86-ef64754026fe 1 747 6249 68 20 781 6259 Separator characters. cf445915-90e5-4a62-881f-587f4a096032 true Separators Separators false 0 747 6269 68 20 781 6279 1 1 {0} false , 1 Resulting text fragments 840d554c-b279-4cbe-be56-996c05ad1dce true Result Result false 0 839 6249 31 40 854.5 6269 2013e425-8713-42e2-a661-b57e78840337 Concatenate Concatenate some fragments of text true f782a2d9-35ab-461f-85c9-631c6445710d true Concatenate Concatenate 909 6132 154 44 1018 6154 2 3ede854e-c753-40eb-84cb-b48008f14fd4 3ede854e-c753-40eb-84cb-b48008f14fd4 1 3ede854e-c753-40eb-84cb-b48008f14fd4 First text fragment 595c1fcc-7d9a-4000-97b6-d09386611c9c true Fragment A Fragment A true a3fc0dec-53ca-4b10-9e78-ad3723aca7db 1 911 6134 95 20 958.5 6144 Second text fragment 18409b2c-52c3-4b25-bcf3-14497e8fc46d true Fragment B Fragment B true 0 911 6154 95 20 958.5 6164 1 1 {0} false *65536 Resulting text consisting of all the fragments bba0a56f-614c-43d2-814e-68eaa7b15f14 true Result Result false 0 1030 6134 31 40 1045.5 6154 2013e425-8713-42e2-a661-b57e78840337 Concatenate Concatenate some fragments of text true 186883d6-973d-488b-b449-62072ace33ed true Concatenate Concatenate 920 6202 154 44 1029 6224 2 3ede854e-c753-40eb-84cb-b48008f14fd4 3ede854e-c753-40eb-84cb-b48008f14fd4 1 3ede854e-c753-40eb-84cb-b48008f14fd4 First text fragment 8ed2adae-bb87-4b01-baf6-c3a6957e275c true Fragment A Fragment A true 840d554c-b279-4cbe-be56-996c05ad1dce 1 922 6204 95 20 969.5 6214 Second text fragment bc0a2376-794d-4805-bbbe-06343d402421 true Fragment B Fragment B true 0 922 6224 95 20 969.5 6234 1 1 {0} false *65536 Resulting text consisting of all the fragments f13ba029-d1e1-45ed-b44e-fa0813ed6df4 true Result Result false 0 1041 6204 31 40 1056.5 6224 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true 5b00838f-4808-4364-bbcd-4705dea61ca6 true Construct Point Construct Point 1121 6267 134 64 1214 6299 {x} coordinate a543f9a2-cba0-438c-be96-c6fba64f6923 true X coordinate X coordinate false a3fc0dec-53ca-4b10-9e78-ad3723aca7db 1 1123 6269 79 20 1162.5 6279 1 1 {0} 0 {y} coordinate 21816e61-c532-4dad-868b-93cadbac4e44 true Y coordinate Y coordinate false 840d554c-b279-4cbe-be56-996c05ad1dce 1 1123 6289 79 20 1162.5 6299 1 1 {0} 0 {z} coordinate 45e8c179-b70a-4ba5-99bf-17b7f49a000f true Z coordinate Z coordinate false 0 1123 6309 79 20 1162.5 6319 1 1 {0} 0 Point coordinate 6007f881-532b-426e-b570-58db54684d9f true 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758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 41375401-2552-401b-ae21-22ac79e6df38 true Format Format 1275 2644 130 64 1367 2676 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format e6c7b05e-f943-43d3-b7a0-d1066f276609 true Format Format false 0 1277 2646 78 20 1316 2656 1 1 {0} false {0:R} Formatting culture c272fb18-8675-4672-b9b7-923a7e749e54 true Culture Culture false 0 1277 2666 78 20 1316 2676 1 1 {0} 127 Data to insert at {0} placeholders 04fcfc1d-a497-4014-88f5-0a15ab3ef79e true false Data 0 0 true 72ce55c1-290d-4329-9208-b5c4d3190bc6 1 1277 2686 78 20 1316 2696 Formatted text c50472ed-488e-4bd3-9bf2-0eb080577fc2 true Text Text false 0 1379 2646 24 60 1391 2676 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 13259f83-507f-4ae4-9682-6380974a16f2 true Panel false 0 c50472ed-488e-4bd3-9bf2-0eb080577fc2 1 Double click to edit panel content… 852 3463 286 57 0 0 0 852.9113 3463.482 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 08aafdf1-9cde-4d9a-a5c8-2f9081abd6d2 true Relay false fa427076-9410-409a-a28f-ff2c773f6a9d 1 2192 3384 40 16 2212 3392 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 58040f5e-60b6-45ff-8eaa-20ac9a1bc558 true Relay false fd8d01b6-550f-461d-bf89-7d885534636d 1 2187 3650 40 16 2207 3658 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 1361f574-0bd3-454a-a5db-2bcd0c7ca346 true Shift List Shift List 2231 3246 106 64 2288 3278 1 List to shift 8c84334c-ed12-49be-88b4-9bc60b50f927 true List List false 0d033be3-65ce-4a51-b4b3-3284defb2ba9 1 2233 3248 43 20 2254.5 3258 Shift offset 8759b812-9af6-42a5-b313-dc39f3238287 true Shift Shift false 0 2233 3268 43 20 2254.5 3278 1 1 {0} -1 Wrap values aba93514-0849-468c-b805-71c517d76223 true Wrap Wrap false 0 2233 3288 43 20 2254.5 3298 1 1 {0} false 1 Shifted list a8a300b3-5f00-4ee1-8dbc-c69870aa0b9c true List List false true 0 2300 3248 35 60 2309.5 3278 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true ad86503b-509d-4d14-a0a7-8fb15c6bf54f true Merge Merge 2227 3184 106 64 2272 3216 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 997db7c1-3cf7-47fb-be01-b4baa5f57d7f true false Data 1 D1 true 0d033be3-65ce-4a51-b4b3-3284defb2ba9 1 2229 3186 31 20 2244.5 3196 2 Data stream 2 a6ca7dc3-9384-4d3c-a2db-d9b3b65adfb6 true false Data 2 D2 true a8a300b3-5f00-4ee1-8dbc-c69870aa0b9c 1 2229 3206 31 20 2244.5 3216 2 Data stream 3 c27e964c-661a-4db6-869a-9ec9ce12e735 true false Data 3 D3 true 0 2229 3226 31 20 2244.5 3236 2 Result of merge a30e69d6-2c29-4a7f-8e5a-58ef0b02106d true 1 Result Result false 0 2284 3186 47 60 2299.5 3216 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 0d033be3-65ce-4a51-b4b3-3284defb2ba9 true Relay false 08aafdf1-9cde-4d9a-a5c8-2f9081abd6d2 1 2260 3318 40 16 2280 3326 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object b57f5a64-93d2-4e28-9145-ddbc79c8a6d8 true Relay false a30e69d6-2c29-4a7f-8e5a-58ef0b02106d 1 2262 3165 40 16 2282 3173 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true ea1c62eb-ee9b-4f58-8396-d391b7df0d95 true Shift List Shift List 2394 3244 106 64 2451 3276 1 List to shift 7ebc2158-c14a-4f6f-9097-541d9d5acc3a true List List false f7c9d2d5-7149-4527-87f2-d56fa70dafb1 1 2396 3246 43 20 2417.5 3256 Shift offset 3a96933d-f151-4032-865a-773005ba708f true Shift Shift false 0 2396 3266 43 20 2417.5 3276 1 1 {0} -1 Wrap values 27035699-766a-4aec-a58f-647c785809c9 true Wrap Wrap false 0 2396 3286 43 20 2417.5 3296 1 1 {0} false 1 Shifted list d06cba0f-759c-49cd-b3cc-76216be5ff14 true List List false true 0 2463 3246 35 60 2472.5 3276 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 3542d355-ae5a-457c-954e-a3b92d5d423b true Merge Merge 2390 3182 106 64 2435 3214 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 e3898501-946b-47c5-aa32-9d50638afecb true false Data 1 D1 true f7c9d2d5-7149-4527-87f2-d56fa70dafb1 1 2392 3184 31 20 2407.5 3194 2 Data stream 2 eba6d9cf-954d-4a1a-83b3-29ae06660e27 true false Data 2 D2 true d06cba0f-759c-49cd-b3cc-76216be5ff14 1 2392 3204 31 20 2407.5 3214 2 Data stream 3 babb9d26-1560-48db-a52b-0c100db9521d true false Data 3 D3 true 0 2392 3224 31 20 2407.5 3234 2 Result of merge 3e59485b-66a8-471c-93cc-bdf814eec7b7 true 1 Result Result false 0 2447 3184 47 60 2462.5 3214 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object f7c9d2d5-7149-4527-87f2-d56fa70dafb1 true Relay false b57f5a64-93d2-4e28-9145-ddbc79c8a6d8 1 2423 3316 40 16 2443 3324 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 6b5f189a-0771-48ee-a57c-1874b6f8e2dd true Relay false 3e59485b-66a8-471c-93cc-bdf814eec7b7 1 2425 3163 40 16 2445 3171 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true f05c15df-77a2-40fc-b163-4073d2b7d73e true Shift List Shift List 2549 3256 106 64 2606 3288 1 List to shift 1bbe4ae7-e4cf-471d-8bb4-7b560717f054 true List List false 45bf754c-751d-4ca6-8e1c-cb84c83efb30 1 2551 3258 43 20 2572.5 3268 Shift offset 80b2d9c2-ce4b-4da3-a4b8-99e822215315 true Shift Shift false 0 2551 3278 43 20 2572.5 3288 1 1 {0} -1 Wrap values 6aefcc4c-4608-49cb-9e24-b68488ce8cdc true Wrap Wrap false 0 2551 3298 43 20 2572.5 3308 1 1 {0} false 1 Shifted list 5fbb241b-6b05-4407-8273-55445bded343 true List List false true 0 2618 3258 35 60 2627.5 3288 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 25177cbb-60b1-43c0-a98d-94070a50faa9 true Merge Merge 2545 3194 106 64 2590 3226 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 668750e7-7c63-4be3-8a4e-3f93dcec3065 true false Data 1 D1 true 45bf754c-751d-4ca6-8e1c-cb84c83efb30 1 2547 3196 31 20 2562.5 3206 2 Data stream 2 f7ab494a-24d2-44ca-8fc2-417994d81785 true false Data 2 D2 true 5fbb241b-6b05-4407-8273-55445bded343 1 2547 3216 31 20 2562.5 3226 2 Data stream 3 ef7f1231-66e4-4809-9a02-f04a183cbb46 true false Data 3 D3 true 0 2547 3236 31 20 2562.5 3246 2 Result of merge de299909-7376-4e0c-9fab-e79fd6907581 true 1 Result Result false 0 2602 3196 47 60 2617.5 3226 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 45bf754c-751d-4ca6-8e1c-cb84c83efb30 true Relay false 6b5f189a-0771-48ee-a57c-1874b6f8e2dd 1 2578 3328 40 16 2598 3336 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object ed306a35-9bd8-470e-9a85-78e555b16efc true Relay false de299909-7376-4e0c-9fab-e79fd6907581 1 2580 3175 40 16 2600 3183 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true bce3081a-b116-4fb4-84b6-631e690b6134 true Shift List Shift List 2273 3822 106 64 2330 3854 1 List to shift 23627b08-8e01-4820-b266-c7bb8c5c52f7 true List List false 49b9e562-ae80-413c-919c-0816be2e4988 1 2275 3824 43 20 2296.5 3834 Shift offset 1b6723ee-b388-4855-951f-8d3f181ca4cd true Shift Shift false 0 2275 3844 43 20 2296.5 3854 1 1 {0} -1 Wrap values fcb815a5-fbfd-4a91-8084-f133c7d1dea6 true Wrap Wrap false 0 2275 3864 43 20 2296.5 3874 1 1 {0} false 1 Shifted list 3c0820d0-76bb-4f54-9e15-40dfb59fb507 true List List false true 0 2342 3824 35 60 2351.5 3854 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 880bfa7e-71fe-42d1-9c26-b7a791dd1bdf true Merge Merge 2269 3760 106 64 2314 3792 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 cd62a298-6584-4935-ab21-420f4b641ac9 true false Data 1 D1 true 49b9e562-ae80-413c-919c-0816be2e4988 1 2271 3762 31 20 2286.5 3772 2 Data stream 2 cf6c0f1a-3785-4d4a-9005-6b15f5e98bdc true false Data 2 D2 true 3c0820d0-76bb-4f54-9e15-40dfb59fb507 1 2271 3782 31 20 2286.5 3792 2 Data stream 3 5354789c-1934-4222-b611-e4f2aa84a00f true false Data 3 D3 true 0 2271 3802 31 20 2286.5 3812 2 Result of merge 03af7ce2-650e-4c61-bdb4-a90efa4544bc true 1 Result Result false 0 2326 3762 47 60 2341.5 3792 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 49b9e562-ae80-413c-919c-0816be2e4988 true Relay false 58040f5e-60b6-45ff-8eaa-20ac9a1bc558 1 2302 3894 40 16 2322 3902 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 0d4659a8-2f22-49ba-82ce-9687a7db2869 true Relay false 03af7ce2-650e-4c61-bdb4-a90efa4544bc 1 2304 3741 40 16 2324 3749 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 989afbbd-6fc1-4fc7-9bfa-d51715bc3558 true Shift List Shift List 2436 3820 106 64 2493 3852 1 List to shift 6f44369a-9246-44a6-8272-e527021d5b33 true List List false ad143bf3-fac7-4597-ae72-4cfff01fe732 1 2438 3822 43 20 2459.5 3832 Shift offset d736872c-5a6d-46d7-8123-1747a882db3c true Shift Shift false 0 2438 3842 43 20 2459.5 3852 1 1 {0} -1 Wrap values 469a0c7c-ce75-43ec-ac4a-3d8f5954b5f1 true Wrap Wrap false 0 2438 3862 43 20 2459.5 3872 1 1 {0} false 1 Shifted list 819b15a6-f812-4f10-a89d-d73fef8e1e30 true List List false true 0 2505 3822 35 60 2514.5 3852 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 3999d483-0ce0-47a1-a199-b26091ce9cbb true Merge Merge 2432 3758 106 64 2477 3790 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 d7165253-f88c-43d2-a7d7-74e0c7486b1f true false Data 1 D1 true ad143bf3-fac7-4597-ae72-4cfff01fe732 1 2434 3760 31 20 2449.5 3770 2 Data stream 2 59c9ac13-c449-4f8d-a86a-6e8ca80f04b0 true false Data 2 D2 true 819b15a6-f812-4f10-a89d-d73fef8e1e30 1 2434 3780 31 20 2449.5 3790 2 Data stream 3 2ec11c55-9715-4fb8-901b-2b623c5736d4 true false Data 3 D3 true 0 2434 3800 31 20 2449.5 3810 2 Result of merge 47221704-fb71-4e67-bdff-1514a3950bb5 true 1 Result Result false 0 2489 3760 47 60 2504.5 3790 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object ad143bf3-fac7-4597-ae72-4cfff01fe732 true Relay false 0d4659a8-2f22-49ba-82ce-9687a7db2869 1 2465 3892 40 16 2485 3900 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 0d21d6a1-1099-4195-8b7e-fbcdc90db01e true Relay false 47221704-fb71-4e67-bdff-1514a3950bb5 1 2467 3739 40 16 2487 3747 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 6d4e3c0b-0c54-4c53-9222-1222505c1f09 true Shift List Shift List 2591 3832 106 64 2648 3864 1 List to shift 75f90422-8ca1-46a6-8f5a-d87cb3a7c90c true List List false a3e1c8f1-0e07-4b0e-817b-6353f1f3551e 1 2593 3834 43 20 2614.5 3844 Shift offset ecc0a67a-b2fe-47b4-872d-8435d3b64a70 true Shift Shift false 0 2593 3854 43 20 2614.5 3864 1 1 {0} -1 Wrap values c8639df8-83c0-4a39-b4d8-e9696f8818f8 true Wrap Wrap false 0 2593 3874 43 20 2614.5 3884 1 1 {0} false 1 Shifted list 0e0edbeb-7caf-467d-854c-5182d4882076 true List List false true 0 2660 3834 35 60 2669.5 3864 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 90c3d427-ff04-4f86-b261-ee8ab667e190 true Merge Merge 2587 3770 106 64 2632 3802 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 30d07b93-ae96-4de2-b523-3647664f6fe3 true false Data 1 D1 true a3e1c8f1-0e07-4b0e-817b-6353f1f3551e 1 2589 3772 31 20 2604.5 3782 2 Data stream 2 34ec34a4-798f-4f35-95eb-cf486a2cc251 true false Data 2 D2 true 0e0edbeb-7caf-467d-854c-5182d4882076 1 2589 3792 31 20 2604.5 3802 2 Data stream 3 604bc45e-e645-4166-be84-3e445a1a4b56 true false Data 3 D3 true 0 2589 3812 31 20 2604.5 3822 2 Result of merge f07d8ed4-47d0-4c48-a8c1-b26c9d885659 true 1 Result Result false 0 2644 3772 47 60 2659.5 3802 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object a3e1c8f1-0e07-4b0e-817b-6353f1f3551e true Relay false 0d21d6a1-1099-4195-8b7e-fbcdc90db01e 1 2620 3904 40 16 2640 3912 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object db9119ba-696c-4f78-882b-974c1dad2f52 true Relay false f07d8ed4-47d0-4c48-a8c1-b26c9d885659 1 2622 3751 40 16 2642 3759 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values b08479cd-3a64-471e-bce9-578ede554dee true Panel false 0 0 0.0003419868677042794559/3*4 750 3632 226 71 0 0 0 750.3323 3632.075 2 255;255;255;255 false false false false false false 6eaffbb2-3392-441a-8556-2dc126aa8910 Cull Duplicates 1 Cull points that are coincident within tolerance true 5b1ec8d7-05e2-4dbb-bd6a-e4a1d78a0d76 true Cull Duplicates Cull Duplicates 677 2626 180 64 804 2658 1 Points to operate on 143c6b70-d873-41a6-880e-a903c9d17f12 true Points Points false 970781a8-0343-4bae-b5a7-02468ff37b8e 1 679 2628 113 30 735.5 2643 Proximity tolerance distance fc7d0474-53de-403b-9135-577d7dd8fa1e true Tolerance Tolerance false 0 679 2658 113 30 735.5 2673 1 1 {0} 1.1641532182693481E-10 1 Culled points 910a0086-4da5-46db-b2d0-b93af0653224 true Points Points false 0 816 2628 39 20 835.5 2638 1 Index map of culled points ee93ce0c-75c4-40ad-8923-cb3943e900e1 true Indices Indices false 0 816 2648 39 20 835.5 2658 1 Number of input points represented by this output point b2b2f2ad-c657-48fa-900b-214d669ec52d true Valence Valence false 0 816 2668 39 20 835.5 2678 0bb3d234-9097-45db-9998-621639c87d3b Bounding Box Solve oriented geometry bounding boxes. true 37b3a247-fbab-4a3d-9cc7-241300068dc3 true Bounding Box Bounding Box true 921 3304 172 61 1058 3335 1 Geometry to contain e72c105f-b3c6-46f5-9614-6aaf42dc0ed8 true Content Content false fbe57887-2062-42c7-8b43-1b8cbf0f868c 1 923 3306 123 20 984.5 3316 BoundingBox orientation plane true ef0f0da1-0b82-4fb8-89ae-47c2a50d1f18 true Plane Plane false 0 923 3326 123 37 984.5 3344.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Aligned bounding box in world coordinates 27fce232-474b-4e83-bc33-dec365ef2155 true Box Box false 0 1070 3306 21 28 1080.5 3320.25 Bounding box in orientation plane coordinates true 527d71c0-dd5b-43cf-819b-336bfb81f9f3 true Box Box false 0 1070 3334 21 29 1080.5 3348.75 db7d83b1-2898-4ef9-9be5-4e94b4e2048d Deconstruct Box Deconstruct a box into its constituent parts. true 9c325524-5ab6-4de5-9549-e581742d2f84 true Deconstruct Box Deconstruct Box 982 3219 77 84 1017 3261 Base box 00e04e23-e5be-48db-87ff-a1405b38ae29 true Box Box false 27fce232-474b-4e83-bc33-dec365ef2155 1 984 3221 21 80 994.5 3261 Box plane 71e0316e-9855-4e6a-a016-b1f24d9d8843 true Plane Plane false 0 1029 3221 28 20 1043 3231 {x} dimension of box d610762b-ba5c-4146-85c0-41f86ab7e1f2 true X X false 0 1029 3241 28 20 1043 3251 {y} dimension of box 7462aae9-6924-4657-9557-023ddbe1777e true Y Y false 0 1029 3261 28 20 1043 3271 {z} dimension of box 935b49cc-2e35-41e0-a03f-3e8eb3085dc5 true Z Z false 0 1029 3281 28 20 1043 3291 290f418a-65ee-406a-a9d0-35699815b512 Scale NU Scale an object with non-uniform factors. true 287f0b86-ecbb-4ed7-8773-9691f87b73f8 true Scale NU Scale NU 1392 3220 226 121 1554 3281 Base geometry 47b77219-faa2-4b58-81cd-509e899e35d6 true Geometry Geometry true fbe57887-2062-42c7-8b43-1b8cbf0f868c 1 1394 3222 148 20 1476 3232 Base plane 29e6c387-ce45-4a41-8c07-445b0d73849d true Plane Plane false 0 1394 3242 148 37 1476 3260.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Scaling factor in {x} direction 178202bc-1094-4264-bbdf-bd7742c3e46b .5/X true Scale X Scale X false 3c6f247f-4c49-4f68-b5b5-0ff3d33ed74d 1 1394 3279 148 20 1476 3289 1 1 {0} 1 Scaling factor in {y} direction 971d35f4-9f1c-43a0-a532-03e9624d81e5 .5/X true Scale Y Scale Y false c349f021-de67-4c6a-85cc-018bf530b608 1 1394 3299 148 20 1476 3309 1 1 {0} 1 Scaling factor in {z} direction 48cd2b0b-8f83-4d09-ae4a-db42ec9e05b3 true Scale Z Scale Z false 0 1394 3319 148 20 1476 3329 1 1 {0} 1 Scaled geometry b717ca0a-dae4-45ac-85f2-1e2e411b70d4 true Geometry Geometry false 0 1566 3222 50 58 1591 3251.25 Transformation data 6354d180-7304-4019-84c6-baefa7ff8a77 true Transform Transform false 0 1566 3280 50 59 1591 3309.75 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true 7d7595b0-714c-49c5-b022-6befed083e0e true Deconstruct Domain Deconstruct Domain 1122 3188 108 44 1174 3210 Base domain 80325dc4-1e8b-4b45-bc6e-7732b32d7e4f true Domain Domain false d610762b-ba5c-4146-85c0-41f86ab7e1f2 1 1124 3190 38 40 1143 3210 Start of domain c7effde5-4940-41f6-8ae2-16122c47cdfe ABS(X) true Start Start false 0 1186 3190 42 20 1199 3200 End of domain 0a5760b9-9367-41d1-add4-88c1ac009626 true End End false 0 1186 3210 42 20 1199 3220 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true f774977d-00b2-4070-b025-5f28672ae7df true Deconstruct Domain Deconstruct Domain 1133 3240 108 44 1185 3262 Base domain 4ba49df4-8bf8-4751-9333-56763eab4a6a true Domain Domain false 7462aae9-6924-4657-9557-023ddbe1777e 1 1135 3242 38 40 1154 3262 Start of domain 96f39274-3539-40de-8f9d-a4cca06dbcf9 ABS(X) true Start Start false 0 1197 3242 42 20 1210 3252 End of domain a02d96b9-b3dc-41ac-b3f5-2cd3d63dcf7c true End End false 0 1197 3262 42 20 1210 3272 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true ea0c141b-afe1-42a7-9d8a-9497a83f08e7 true Addition Addition 1267 3184 70 44 1292 3206 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition e9792d62-d23f-42eb-97d0-932335c44d14 true A A true c7effde5-4940-41f6-8ae2-16122c47cdfe 1 1269 3186 11 20 1274.5 3196 Second item for addition bfd8e10b-a08b-471e-992b-94c0cf04c546 true B B true 0a5760b9-9367-41d1-add4-88c1ac009626 1 1269 3206 11 20 1274.5 3216 Result of addition 7cd37410-7654-4f20-8369-36354a1bf301 true Result Result false 0 1304 3186 31 40 1319.5 3206 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 98bcc93e-089d-4af8-9408-ba519c6897a8 true Addition Addition 1272 3243 70 44 1297 3265 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition c7808e0d-4d57-44f6-90aa-3cc1d972b989 true A A true 96f39274-3539-40de-8f9d-a4cca06dbcf9 1 1274 3245 11 20 1279.5 3255 Second item for addition 17b63635-48c9-4965-b32c-849887d136ef true B B true a02d96b9-b3dc-41ac-b3f5-2cd3d63dcf7c 1 1274 3265 11 20 1279.5 3275 Result of addition 1d963fa2-2b86-4250-b927-f50f7e62e683 true Result Result false 0 1309 3245 31 40 1324.5 3265 607e693e-61a7-43d7-b2a6-f247c6ad518b ab81fea9-8d16-4caf-af89-2736c660f36d Close Curve Closes a curve by adding an additional span true aee3b354-db1f-4d3d-b360-291577ff054f true Close Curve Close Curve 1188 2553 194 64 1304 2585 Open curve to close 5dcb8765-e00f-4a82-9b8b-6d8d905424a8 true Curve Curve false b717ca0a-dae4-45ac-85f2-1e2e411b70d4 1 1190 2555 102 20 1241 2565 The bulge factor for Tangency and Curvature modes 1d71c377-42f0-41db-8c97-73a79ca22ae2 true Factor Factor true 0 1190 2575 102 20 1241 2585 1 1 {0} 0.5 Blend Continuity Type 10ce1453-8344-4600-a2de-2a247c2e5adc true Continuity Continuity true 0 1190 2595 102 20 1241 2605 1 1 {0} 0 A closed curve b31ad645-e361-44f5-8cbc-e7075ec89031 true Closed Curve Closed Curve false 0 1316 2555 64 60 1348 2585 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 540742f6-f4da-4da9-8ecf-b5af184a14a7 true Panel false 0 0 0.0003419868677042794559 751 3556 226 71 0 0 0 751.5505 3556.288 2 255;255;255;255 false false false false false false b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object fbe57887-2062-42c7-8b43-1b8cbf0f868c true Relay false 3121e386-898f-4d8f-8726-eb800dee4343 1 1316 2981 40 16 1336 2989 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true 9092be05-3355-4106-ad55-e741c6cc697a true Curve Curve false 0 659 3328 50 24 684.3066 3340.605 1 1 {0;0;0} -1 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00000000-0000-0000-0000-000000000000 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true b531c14c-32de-4dd9-b6bf-fb59db6ac36e true Curve Curve false 0 658 3366 50 24 683.3066 3378.605 1 1 {0;0;0} -1 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00000000-0000-0000-0000-000000000000 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 433ea915-3f4d-496d-8bb6-de7b113a5e69 true Interpolate Interpolate 513 2974 225 84 686 3016 1 Interpolation points 945d964e-03fb-4e23-be86-57b2325c844c true Vertices Vertices false 970781a8-0343-4bae-b5a7-02468ff37b8e 1 515 2976 159 20 594.5 2986 Curve degree 1d97fc3d-7a26-4b15-a0b0-f8c65b9c7790 true Degree Degree false 0 515 2996 159 20 594.5 3006 1 1 {0} 3 Periodic curve 44d50164-df81-4237-831a-9e33e1546081 true Periodic Periodic false 0 515 3016 159 20 594.5 3026 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 6a2f1df3-0468-4a80-9327-42b859ef0d77 true KnotStyle KnotStyle false 0 515 3036 159 20 594.5 3046 1 1 {0} 2 Resulting nurbs curve 3121e386-898f-4d8f-8726-eb800dee4343 true Curve Curve false 0 698 2976 38 26 717 2989.333 Curve length 93b8c499-5b82-4a47-8e92-9522abf04980 true Length Length false 0 698 3002 38 27 717 3016 Curve domain 970c2116-cdda-4c43-95b9-1ea7da344204 true Domain Domain false 0 698 3029 38 27 717 3042.667 f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a Centering Move a geometry from one position of its bounding box to a point 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true 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 db11e2b7-8148-4d11-8e6a-e72f02fa728d T4fUA/K0cC3QWjo0THlaTA== true Centering Centering true dga_3@hotmail.com Daniel Abalde https://www.facebook.com/DanielAbaldeDesigner 7 0027da52-1060-47fa-9e64-3cd671cabcb2 009fd4cc-9dce-46b9-bbca-bbe91c79c269 284b072c-0272-4c43-a2d6-56c9b644159e 43942835-ce11-4e3a-8bfc-6d820d92bdff 754c7a2e-8750-405e-b63d-bfd0cb5f55df aedbe969-3f28-4d0a-95bf-cbb42e7fda50 f0fffc09-2b65-49b9-95af-bc585b2fa8e5 677aefae-2d14-4ce8-af0b-42d4e5ea266b 38818cb9-1a1d-4491-ba06-b1972f23bc8e 15aa7e75-3e31-4153-9b19-71ad00ba0dbf f7623e9f-0d33-4ae3-aa22-0b8b4dcdef1e 60ad7bb2-c71c-4bb3-86cd-36b8743080b5 d38bd99c-aede-4718-89e0-bee1a2e3e00d 4ec2c1a0-7791-4659-81a3-2fd21cbae3e5 1670 3221 225 121 1831 3282 5 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 4f8984c4-7c7a-4d69-b0a2-183cbb330d20 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 2 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 28f40e48-e739-4211-91bd-f4aefa5965f8 Geometry to center true f0fffc09-2b65-49b9-95af-bc585b2fa8e5 true Geometry Geometry true b717ca0a-dae4-45ac-85f2-1e2e411b70d4 1 1672 3223 147 20 1745.5 3233 Centring plane true 284b072c-0272-4c43-a2d6-56c9b644159e true Plane Plane true 0 1672 3243 147 37 1745.5 3261.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Position (between 0 and 1) in X direction of the geometry bounding box 009fd4cc-9dce-46b9-bbca-bbe91c79c269 true U parameter U parameter true 0 1672 3280 147 20 1745.5 3290 1 1 {0} 0.5 Position (between 0 and 1) in Y direction of the geometry bounding box 754c7a2e-8750-405e-b63d-bfd0cb5f55df true V parameter V parameter true 0 1672 3300 147 20 1745.5 3310 1 1 {0} 0.5 Position (between 0 and 1) in Z direction of the geometry bounding box aedbe969-3f28-4d0a-95bf-cbb42e7fda50 true W parameter W parameter true 0 1672 3320 147 20 1745.5 3330 1 1 {0} 0.5 Resulting geometry 43942835-ce11-4e3a-8bfc-6d820d92bdff true Geometry Geometry false 0 1843 3223 50 58 1868 3252.25 Resulting transformation 0027da52-1060-47fa-9e64-3cd671cabcb2 true Transform Transform false 0 1843 3281 50 59 1868 3310.75 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 029f8972-c08f-4c74-9db9-d1602083474e true Relay false b717ca0a-dae4-45ac-85f2-1e2e411b70d4 1 1696 3175 40 16 1716 3183 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 Digit Scroller * false 0 12 * 1 0.02226562500 405 -3730 250 20 405.0926 -3729.449 11e95a7b-1e2c-4b66-bd95-fcad51f8662a Vector Display Ex Preview vectors in the viewport true 52029166-0194-4a15-9f99-2a6459a22d1b true Vector Display Ex Vector Display Ex 1162 2417 76 84 1224 2459 Start point of vector 5550e5e9-4471-419b-8cdf-22d1a7c9f9f5 true Point Point true 484ba687-c0e4-4304-a4c9-f88e8e6271cc 1 1164 2419 48 20 1188 2429 Vector to display d94d1c9a-40f8-44d6-80a8-c3050982aa56 true Vector Vector true 72ce55c1-290d-4329-9208-b5c4d3190bc6 1 1164 2439 48 20 1188 2449 Colour of vector c4e5c9c0-483c-4478-8c2b-3a83f228b790 true Colour Colour true 0 1164 2459 48 20 1188 2469 1 1 {0} 255;0;0;0 Width of vector lines 426df84f-3d1e-4abc-8847-c8dee5fc0e74 true Width Width true 0 1164 2479 48 20 1188 2489 1 1 {0} 2 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 92df39c6-f1a0-40bf-be65-baededdefc8f true Format Format 768 3741 130 84 860 3783 4 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 2d7b5f1c-8d43-40f1-92e2-515dd21b4dac true Format Format false 0 770 3743 78 20 809 3753 1 1 {0} false {0:R} Formatting culture 6130ffb5-3b3e-468c-b86e-51b878a033c2 true Culture Culture false 0 770 3763 78 20 809 3773 1 1 {0} 127 Data to insert at {0} placeholders d99ac31b-d785-487c-a2a1-375045f89430 true false Data 0 0 true a16e0194-897c-4ae3-a86c-9b0a83b06ed2 1 770 3783 78 20 809 3793 Data to insert at {1} placeholders 054d532a-5ce9-4105-9642-75bacb9fe37f true false Data 1 1 true 0 770 3803 78 20 809 3813 Formatted text 1f21e48d-e605-4a50-ab07-e00f3c5b3303 true Text Text false 0 872 3743 24 80 884 3783 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object a16e0194-897c-4ae3-a86c-9b0a83b06ed2 true Relay false 540742f6-f4da-4da9-8ecf-b5af184a14a7 1 686 3737 40 16 706 3745 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct Deconstruct a point into its component parts. true 1e75a589-6fc6-435c-8651-5b205a2d7f12 true Deconstruct Deconstruct 952 2522 120 64 993 2554 Input point 954b8f10-7fc8-4419-93cc-941ce30c0ea8 true Point Point false 484ba687-c0e4-4304-a4c9-f88e8e6271cc 1 954 2524 27 60 967.5 2554 Point {x} component c5098eba-f62f-4204-b86a-be1c52aae0ee true X component X component false 0 1005 2524 65 20 1037.5 2534 Point {y} component 5da2d624-4c9e-4761-99f7-447ce0d151b3 true Y component Y component false 0 1005 2544 65 20 1037.5 2554 Point {z} component 5c28713c-6330-4532-b78c-b6594dea3eb7 true Z component Z component false 0 1005 2564 65 20 1037.5 2574 74cad441-2264-45fe-a57d-85034751208a Explode Tree Extract all the branches from a tree true f74eae17-b09c-46ae-a891-13e3f5c122a6 true Explode Tree Explode Tree 786 2446 78 44 841 2468 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data to explode bf93038e-70a3-4294-8e4e-1255776bb924 true 2 Data Data true c5098eba-f62f-4204-b86a-be1c52aae0ee 1 788 2448 41 40 816.5 2468 2 All data inside the branch at index: 0 f2c449e8-8648-4fd0-89f4-d6b30aee160c true false Branch 0 - false 0 853 2448 9 20 857.5 2458 2 All data inside the branch at index: 1 9d43af13-00f9-48eb-b21e-66c4781aff05 true false Branch 1 - false 0 853 2468 9 20 857.5 2478 9c007a04-d0d9-48e4-9da3-9ba142bc4d46 Subtraction Mathematical subtraction true 740de8b6-5fb7-460e-8178-072c070ed481 true Subtraction Subtraction 949 2436 70 44 974 2458 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First operand for subtraction f4ee9563-4697-4362-a46d-f2a88d9d99f8 true A A true f2c449e8-8648-4fd0-89f4-d6b30aee160c 1 951 2438 11 20 956.5 2448 Second operand for subtraction f6494056-0ccc-4f44-b588-dfc48481a8c0 true B B true 9d43af13-00f9-48eb-b21e-66c4781aff05 1 951 2458 11 20 956.5 2468 Result of subtraction 33c98b11-df16-46d3-b656-96b33d6aef91 true Result Result false 0 986 2438 31 40 1001.5 2458 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true fee30ed6-da8a-4110-8085-01d2b9e95ad0 true Format Format 928 2347 130 64 1020 2379 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 21de8572-a054-4a8f-afc6-a50cf0d85c62 true Format Format false 0 930 2349 78 20 969 2359 1 1 {0} false {0:R} Formatting culture 6857890b-c6da-48dd-b132-9e47656b3e39 true Culture Culture false 0 930 2369 78 20 969 2379 1 1 {0} 127 Data to insert at {0} placeholders c0f6caad-0e96-4cc7-8583-9de6fa452fab true false Data 0 0 true 33c98b11-df16-46d3-b656-96b33d6aef91 1 930 2389 78 20 969 2399 Formatted text b9b225c0-4c70-4081-ac8a-96f9165ae9ee true Text Text false 0 1032 2349 24 60 1044 2379 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 9e429655-c48d-4c69-a6df-97f0119bf853 true Panel X0-X1 false 0 de99d806-0033-411c-be6e-993093e9e3ee 1 0.0003419868677042794559 882 3386 226 71 0 0 0 882.7421 3386.503 2 255;255;255;255 false false false false false false 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 21908f9c-3469-4e68-b7d2-26fba26d4ce1 true Merge Merge 1062 2419 90 64 1107 2451 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 f6b328d5-3e57-42dc-9c76-e27d45737586 true false Data 1 D1 true 33c98b11-df16-46d3-b656-96b33d6aef91 1 1064 2421 31 20 1079.5 2431 2 Data stream 2 8bc03a2d-699a-4702-bd83-32f9ec336d16 true false Data 2 D2 true b9b225c0-4c70-4081-ac8a-96f9165ae9ee 1 1064 2441 31 20 1079.5 2451 2 Data stream 3 1ce934d7-faae-4e16-b12e-a53a9df4d87d true false Data 3 D3 true 0 1064 2461 31 20 1079.5 2471 2 Result of merge de99d806-0033-411c-be6e-993093e9e3ee true Result Result false 0 1119 2421 31 60 1134.5 2451 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true d07e1734-c175-41dc-9d25-373919246eee true Evaluate Length Evaluate Length 2017 2777 142 64 2095 2809 Curve to evaluate 922fb345-dec3-4c66-a47c-cf1c70c4c06d true Curve Curve false 029f8972-c08f-4c74-9db9-d1602083474e 1 2019 2779 64 20 2051 2789 Length factor for curve evaluation a5a41833-3de3-4e10-ad09-bb0d69af0e55 true Length Length false 0 2019 2799 64 20 2051 2809 1 2 {0} 0 1 If True, the Length factor is normalized (0.0 ~ 1.0) 709774e1-8703-4f77-91ca-5479de0d21b6 true Normalized Normalized false 0 2019 2819 64 20 2051 2829 1 1 {0} true Point at the specified length 1ec44e12-457a-44a6-b455-2cddad198960 true Point Point false 0 2107 2779 50 20 2132 2789 Tangent vector at the specified length de7cc693-b0ab-48da-9e9a-bbb70e346679 true Tangent Tangent false 0 2107 2799 50 20 2132 2809 Curve parameter at the specified length 0b8eff06-2ff1-453a-ac98-75c220a7d25a true Parameter Parameter false 0 2107 2819 50 20 2132 2829 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt Create a rectangle from a base plane and two points true 69e73aa8-5fb4-432a-b17a-628f37c7dab6 true Rectangle 2Pt Rectangle 2Pt 1923 2656 198 101 2059 2707 Rectangle base plane 5789ef64-c81f-49d2-a581-b940101a24a8 true Plane Plane false 0 1925 2658 122 37 1986 2676.5 1 1 {0} 0 0 0 1 0 0 0 1 0 First corner point. ba696505-bc99-4f4c-8d22-2b5a07c80e75 true Point A Point A false 912685f9-83b2-4eee-b25d-7d7508084c6f 1 1925 2695 122 20 1986 2705 1 1 {0} 0 0 0 Second corner point. fb5ff762-bba1-462e-8ec2-8bc24533c267 true Point B Point B false 769a26b5-630b-417d-a1e6-3b0ac91c036c 1 1925 2715 122 20 1986 2725 1 1 {0} 10 5 0 Rectangle corner fillet radius ff56c1f5-6801-481c-9c1d-3f4e1b9659a6 true Radius Radius false 0 1925 2735 122 20 1986 2745 1 1 {0} 0 Rectangle defined by P, A and B ab140c6b-29ae-45d9-aa46-1e4421c51c98 true Rectangle Rectangle false 0 2071 2658 48 48 2095 2682.25 Length of rectangle curve b0b980cc-2211-4380-a9f5-5c37023a92ef true Length Length false 0 2071 2706 48 49 2095 2730.75 74cad441-2264-45fe-a57d-85034751208a Explode Tree Extract all the branches from a tree true d64b70d5-0d0e-4816-b963-e8ce5a5bf063 true Explode Tree Explode Tree 2200 2782 78 44 2255 2804 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data to explode 1edb8292-bfc6-42f2-82ac-de09063950c1 true 2 Data Data true 1ec44e12-457a-44a6-b455-2cddad198960 1 2202 2784 41 40 2230.5 2804 2 All data inside the branch at index: 0 912685f9-83b2-4eee-b25d-7d7508084c6f true false Branch 0 - false 0 2267 2784 9 20 2271.5 2794 2 All data inside the branch at index: 1 769a26b5-630b-417d-a1e6-3b0ac91c036c true false Branch 1 - false 0 2267 2804 9 20 2271.5 2814 a10e8cdf-7c7a-4aac-aa70-ddb7010ab231 Box Corners Extract all 8 corners of a box. true 90853453-e60c-4c56-881f-35159939390d true Box Corners Box Corners 2028 2486 94 164 2063 2568 Base box 99c0c0b5-7068-4beb-bf6d-c57bfb82b35b true Box Box false ab140c6b-29ae-45d9-aa46-1e4421c51c98 1 2030 2488 21 160 2040.5 2568 Corner at {x=min, y=min, z=min} 1c28e1fb-be98-4317-86af-247d8f23f089 true Corner A Corner A false 0 2075 2488 45 20 2097.5 2498 Corner at {x=max, y=min, z=min} 8e5df580-5e9d-4a08-9a46-a4e6a05238b2 true Corner B Corner B false 0 2075 2508 45 20 2097.5 2518 Corner at {x=max, y=max, z=min} ccdfdbdd-4946-4a27-ab01-6cf94d644f57 true Corner C Corner C false 0 2075 2528 45 20 2097.5 2538 Corner at {x=min, y=max, z=min} b4ccb984-448f-470a-80f3-02e69cdd354b true Corner D Corner D false 0 2075 2548 45 20 2097.5 2558 Corner at {x=min, y=min, z=max} 6613177f-e885-47bc-bd7c-38384cde8c2e true Corner E Corner E false 0 2075 2568 45 20 2097.5 2578 Corner at {x=max, y=min, z=max} dfeea850-330d-4d9d-8319-0652cbc2403b true Corner F Corner F false 0 2075 2588 45 20 2097.5 2598 Corner at {x=max, y=max, z=max} b952775f-1985-41fb-babf-9822bafb5eee true Corner G Corner G false 0 2075 2608 45 20 2097.5 2618 Corner at {x=min, y=min, z=max} 456e74d8-c68f-4ff2-8850-324bdac54734 true Corner H Corner H false 0 2075 2628 45 20 2097.5 2638 fbac3e32-f100-4292-8692-77240a42fd1a Point Contains a collection of three-dimensional points true 06ecc8ab-7209-4438-836b-119c5732583d true Point Point false b4ccb984-448f-470a-80f3-02e69cdd354b 1 2057 2452 50 24 2082.264 2464.869 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true 607647b9-d6f4-4c29-9f4d-93d739deeb34 true Polar Array Polar Array 2077 2328 191 84 2204 2370 Base geometry 6a69a647-aacb-48b8-ab0e-694504f42f0f true Geometry Geometry true 029f8972-c08f-4c74-9db9-d1602083474e 1 2079 2330 113 20 2135.5 2340 Polar array plane 8b5aac2a-2c0b-4d67-90cb-023cbd588d4b true Plane Plane false 06ecc8ab-7209-4438-836b-119c5732583d 1 2079 2350 113 20 2135.5 2360 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. a3f39ccd-7156-4ea7-bcb5-6c7ccee91adf true Count Count false 0 2079 2370 113 20 2135.5 2380 1 1 {0} 4 Sweep angle in radians (counter-clockwise, starting from plane x-axis) 420355a6-aff5-4db9-a9d5-990bea2c4892 true Angle Angle false 0 false 2079 2390 113 20 2135.5 2400 1 1 {0} 6.2831853071795862 1 Arrayed geometry e68c5fe8-1fed-41da-98f7-f3dac4eb9545 true Geometry Geometry false 0 2216 2330 50 40 2241 2350 1 Transformation data 534ccd7e-686f-40ce-936e-3a8bf42c0ed5 true Transform Transform false 0 2216 2370 50 40 2241 2390 74cad441-2264-45fe-a57d-85034751208a Explode Tree Extract all the branches from a tree true 8ee13ade-d6bc-48c9-a10e-035cd34ec578 true Explode Tree Explode Tree 825 2248 78 44 880 2270 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data to explode f0706de4-e458-45ae-8fe4-2e2801f1a5ff true 2 Data Data true 484ba687-c0e4-4304-a4c9-f88e8e6271cc 1 827 2250 41 40 855.5 2270 2 All data inside the branch at index: 0 15ba0a9e-7c13-47c9-a120-0c7ab3977abd true false Branch 0 - false 0 892 2250 9 20 896.5 2260 2 All data inside the branch at index: 1 49801c49-68b9-499a-8324-7a78a638a3e8 true false Branch 1 - false 0 892 2270 9 20 896.5 2280 9abae6b7-fa1d-448c-9209-4a8155345841 Deconstruct Deconstruct a point into its component parts. true f3f58225-4602-49ba-91e6-6b555431f93f true Deconstruct Deconstruct 957 2253 120 64 998 2285 Input point ef106332-e5b6-400b-9328-8410a73fba9d true Point Point false 49801c49-68b9-499a-8324-7a78a638a3e8 1 959 2255 27 60 972.5 2285 Point {x} component 3c6f247f-4c49-4f68-b5b5-0ff3d33ed74d true X component X component false 0 1010 2255 65 20 1042.5 2265 Point {y} component c349f021-de67-4c6a-85cc-018bf530b608 true Y component Y component false 0 1010 2275 65 20 1042.5 2285 Point {z} component 331e46af-08fb-44cd-926d-c48814f1b83f true Z component Z component false 0 1010 2295 65 20 1042.5 2305 f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true d58d961c-ae9c-4fab-832b-12998948c201 true Mirror Mirror 1416 2710 126 44 1478 2732 Base geometry b2a4d631-1ae1-430c-ac1f-6e7474481ae5 true Geometry Geometry true fbe57887-2062-42c7-8b43-1b8cbf0f868c 1 1418 2712 48 20 1442 2722 Mirror plane f5855df0-191f-4026-b8aa-26f9286fb056 true Plane Plane false 4825d5c1-ae87-4bbc-96d9-f6813501ff2c 1 1418 2732 48 20 1442 2742 1 1 {0} 0 0 0 0 1 0 0 0 1 Mirrored geometry 1af07c62-ff38-4cdf-aee3-f6ec7a28a8a9 true Geometry Geometry false 0 1490 2712 50 20 1515 2722 Transformation data 39ae8c27-b896-4798-a3b2-59a4b6329b04 true Transform Transform false 0 1490 2732 50 20 1515 2742 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 3a0b8b19-f25c-4518-a98f-627474f69fab true List Item List Item 962 2680 77 64 1019 2712 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 1001d769-275c-4259-b1ac-c87542504c18 true List List false 970781a8-0343-4bae-b5a7-02468ff37b8e 1 964 2682 43 20 985.5 2692 Item index 097d2964-74f2-443f-a872-0e24902794a0 true Index Index false 0 964 2702 43 20 985.5 2712 1 1 {0} -1 Wrap index to list bounds a14f2e60-f3b0-4b1f-9664-41adbbd76081 true Wrap Wrap false 0 964 2722 43 20 985.5 2732 1 1 {0} true Item at {i'} 4ed77016-2fe9-49fc-9c97-a8f70ec22370 true false Item i false 0 1031 2682 6 60 1034 2712 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true b1a15299-df6f-41a0-bae3-3358fad867da true Line SDL Line SDL 1419 2595 169 64 1552 2627 Line start point c1c4fc3b-1eec-4434-83fc-26979a82bcf3 true Start Start false 4ed77016-2fe9-49fc-9c97-a8f70ec22370 1 1421 2597 119 20 1480.5 2607 Line tangent (direction) 573f9951-0238-4b24-963e-4796a8be1751 true Direction Direction false 0 1421 2617 119 20 1480.5 2627 1 1 {0} 1 1 0 Line length 6de70698-9aa8-4be6-af4b-a303befbc25f true Length Length false 0 1421 2637 119 20 1480.5 2647 1 1 {0} 1 Line segment 4825d5c1-ae87-4bbc-96d9-f6813501ff2c true Line Line false 0 1564 2597 22 60 1575 2627 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 54492cdf-eec5-43f9-b305-c633663f407c true Merge Merge 1479 2759 90 64 1524 2791 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 fd0b6619-1604-496d-ae9f-03fb46558d80 true false Data 1 D1 true fbe57887-2062-42c7-8b43-1b8cbf0f868c 1 1481 2761 31 20 1496.5 2771 2 Data stream 2 f9761a1d-3802-42d1-bef0-f0706c242541 true false Data 2 D2 true 1af07c62-ff38-4cdf-aee3-f6ec7a28a8a9 1 1481 2781 31 20 1496.5 2791 2 Data stream 3 3d143dcc-983f-4265-bbd5-3cca664fd9f5 true false Data 3 D3 true 0 1481 2801 31 20 1496.5 2811 2 Result of merge 7b24f9ce-d158-4f9e-8e14-e345e0de6d31 true Result Result false 0 1536 2761 31 60 1551.5 2791 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 75fec977-725f-4ef2-9fb3-e23fd8b54ef5 true Digit Scroller * false 0 12 * 1 0.00000000000 5111 2668 250 20 5111.283 2668.209 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true 0d824c3b-96fc-42d2-a484-6f796091f7f8 true Join Curves Join Curves 1570 2694 116 44 1637 2716 1 Curves to join 9c3fee6b-58aa-41ca-93bc-ef2f1243c2b2 true Curves Curves false 7b24f9ce-d158-4f9e-8e14-e345e0de6d31 1 1572 2696 53 20 1598.5 2706 Preserve direction of input curves cc5a0252-614e-4554-b451-d40d7f81c38e true Preserve Preserve false 0 1572 2716 53 20 1598.5 2726 1 1 {0} false 1 Joined curves and individual curves that could not be joined. fa54f823-8a2e-4f67-8c01-f0cd00a64ba4 true Curves Curves false 0 1649 2696 35 40 1666.5 2716 75eb156d-d023-42f9-a85e-2f2456b8bcce Interpolate (t) Create an interpolated curve through a set of points with tangents. true 547daed3-e526-468b-800a-64b6209048bc true Interpolate (t) Interpolate (t) 496 2757 244 84 688 2799 1 Interpolation points d1922547-7b3c-4853-8b35-dc9cf830798c true Vertices Vertices false 970781a8-0343-4bae-b5a7-02468ff37b8e 1 498 2759 178 20 587 2769 Tangent at start of curve d486fe76-ae79-45ad-8054-bac4bcefd8fc true Tangent Start Tangent Start false 0 498 2779 178 20 587 2789 1 1 {0} 1 0 0 Tangent at end of curve f1998f4b-2ddd-46c3-9feb-f37c4f3ece6d true Tangent End Tangent End false 0 498 2799 178 20 587 2809 1 1 {0} -1 -1 0 Knot spacing (0=uniform, 1=chord, 2=sqrtchord) f99689a7-e708-475b-b74d-a577d35e724a true KnotStyle KnotStyle false 0 498 2819 178 20 587 2829 1 1 {0} 2 Resulting nurbs curve 473f7647-6e58-4b9e-91d2-8f585d5a6649 true Curve Curve false 0 700 2759 38 26 719 2772.333 Curve length d2ed8027-a0e0-498f-a043-e358e6bb5ab0 true Length Length false 0 700 2785 38 27 719 2799 Curve domain 1f348736-b2e3-4af7-86af-c1a614441e90 true Domain Domain false 0 700 2812 38 27 719 2825.667 e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move Translate (move) an object along a vector. true 49641e2a-6345-4e2b-a88c-65b810efe4e3 true Move Move 2181 2519 142 44 2259 2541 Base geometry b507da92-7dc2-480a-9fa1-0f0e90fa2618 true Geometry Geometry true e68c5fe8-1fed-41da-98f7-f3dac4eb9545 1 2183 2521 64 20 2223 2531 Translation vector 42a20604-cfcb-42de-99b2-15990d9215e3 -X true Motion Motion false 06ecc8ab-7209-4438-836b-119c5732583d 1 2183 2541 64 20 2223 2551 1 1 {0} 0 0 10 Translated geometry 9f7378b6-9894-4b84-998a-f5226749112f true Geometry Geometry false 0 2271 2521 50 20 2296 2531 Transformation data 3b7e5e45-5dae-4b9a-a940-d75a94b88f48 true Transform Transform false 0 2271 2541 50 20 2296 2551 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true 921a4c47-a14a-4ae8-a939-3fa685fa688d true End Points End Points 1405 2946 84 44 1449 2968 Curve to evaluate c0dcc44b-e03a-4be2-b2ca-2d753dc405e7 true Curve Curve false fbe57887-2062-42c7-8b43-1b8cbf0f868c 1 1407 2948 30 40 1422 2968 Curve start point c475072e-1fe0-42c5-b3e5-ace9a4f477bc true Start Start false 0 1461 2948 26 20 1474 2958 Curve end point 796038b0-8393-4141-a4f4-fa10cae2524d true End End false 0 1461 2968 26 20 1474 2978 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true be9b2731-1a06-4cce-84c1-1c4881f7601a true Line Line 1522 2946 102 44 1588 2968 Line start point 3025a762-b90d-46e1-81c6-2d91538603f9 true Start Point Start Point false c475072e-1fe0-42c5-b3e5-ace9a4f477bc 1 1524 2948 52 20 1550 2958 Line end point 950fbbca-eba8-46d3-b614-dfc70b04ce67 true End Point End Point false 796038b0-8393-4141-a4f4-fa10cae2524d 1 1524 2968 52 20 1550 2978 Line segment df9ef313-9e68-44f2-b57a-df8a5f0a17a3 true Line Line false 0 1600 2948 22 40 1611 2968 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 98c446bc-5e7b-4949-bc4d-55a5abdcc6dc true Evaluate Length Evaluate Length 1638 2944 149 64 1723 2976 Curve to evaluate 0e75f930-85f2-4e6f-a02a-e76d332f1e8e true Curve Curve false df9ef313-9e68-44f2-b57a-df8a5f0a17a3 1 1640 2946 71 20 1675.5 2956 Length factor for curve evaluation a7c5e0af-e582-4ad0-93df-3660492d36df true Length Length false 0 1640 2966 71 20 1675.5 2976 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) d300cf4d-5b21-482f-98fb-a6424261ff24 true Normalized Normalized false 0 1640 2986 71 20 1675.5 2996 1 1 {0} true Point at the specified length 25200f80-2e95-4f38-ab66-a92c473cb11e true Point Point false 0 1735 2946 50 20 1760 2956 Tangent vector at the specified length aed17c8c-373a-4521-b837-4c123720e32f true Tangent Tangent false 0 1735 2966 50 20 1760 2976 Curve parameter at the specified length d10df88d-d7b4-44a1-ba2c-423feaf79c00 true Parameter Parameter false 0 1735 2986 50 20 1760 2996 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 6702c62f-e4c0-49b2-83f6-4419cd923fb7 true Line SDL Line SDL 1831 2964 94 64 1889 2996 Line start point 2ef5a359-b0b1-41a3-982d-a20728a8dc11 true Start Start false 25200f80-2e95-4f38-ab66-a92c473cb11e 1 1833 2966 44 20 1855 2976 Line tangent (direction) f4198ebb-ed97-4f14-93e1-dcf5e71fc811 true Direction Direction false 3641d63f-f6a1-410a-bb98-c00fec3be173 1 1833 2986 44 20 1855 2996 1 1 {0} 0 0 1 Line length 932422c3-938f-4896-bfba-93e9dc63dd8e true Length Length false 9f3a6cd3-00a5-4f12-84f7-3a56eb5630da 1 1833 3006 44 20 1855 3016 1 1 {0} 1 Line segment 308c9394-dd98-4fc8-971a-a1b8bf4ce995 true Line Line false 0 1901 2966 22 60 1912 2996 b6d7ba20-cf74-4191-a756-2216a36e30a7 Rotate Rotate a vector around an axis. true ea049eb4-e34b-4db1-971c-23f959a7c78a true Rotate Rotate 1613 3029 185 64 1751 3061 Vector to rotate b8b25cd0-c4e0-4e97-a694-3999684b1fa1 true Vector Vector false aed17c8c-373a-4521-b837-4c123720e32f 1 1615 3031 124 20 1685 3041 Rotation axis 5738ea86-6bef-4d8a-821c-df3f2582e45e true Axis Axis false 0 1615 3051 124 20 1685 3061 1 1 {0} 0 0 1 Rotation angle (in degrees) 22b5c062-1d46-4959-bf7f-ce186f811a1c true Angle Angle false 0 true 1615 3071 124 20 1685 3081 1 1 {0} 90 Rotated vector 3641d63f-f6a1-410a-bb98-c00fec3be173 true Vector Vector false 0 1763 3031 33 60 1779.5 3061 c75b62fa-0a33-4da7-a5bd-03fd0068fd93 Length Measure the length of a curve. true 22c2fd8f-4f4b-486f-a523-4871ff61a4d0 true Length Length 1474 2862 92 28 1518 2876 Curve to measure baa1397b-52fd-4f3f-be30-f33ffcadbf13 true Curve Curve false df9ef313-9e68-44f2-b57a-df8a5f0a17a3 1 1476 2864 30 24 1491 2876 Curve length 0d72d33c-7529-4646-b0d3-e06c84ee7c1f true Length Length false 0 1530 2864 34 24 1547 2876 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression Evaluate an expression O*SQRT(3)/6 true 3d1f2fa7-968c-4d68-8a1f-878b5c7ca144 true Expression Expression 1453 2828 158 28 1522 2842 1 ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Expression variable fd1f6b44-7166-48cf-a064-4545c7281f0f true Variable O O true 0d72d33c-7529-4646-b0d3-e06c84ee7c1f 1 1455 2830 11 24 1460.5 2842 Result of expression 9f3a6cd3-00a5-4f12-84f7-3a56eb5630da true Result Result false 0 1578 2830 31 24 1593.5 2842 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 57393fcf-4116-4c07-92dd-e41339c0f525 true Evaluate Length Evaluate Length 1951 2972 149 64 2036 3004 Curve to evaluate ce65bcce-f09a-44b3-94cd-cc73bb237aaf true Curve Curve false 308c9394-dd98-4fc8-971a-a1b8bf4ce995 1 1953 2974 71 20 1988.5 2984 Length factor for curve evaluation baafa833-4ef8-425f-b607-a7876121b49c true Length Length false 0 1953 2994 71 20 1988.5 3004 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) de9b5e2c-f3fc-426a-a76a-87c3039c08ba true Normalized Normalized false 0 1953 3014 71 20 1988.5 3024 1 1 {0} true Point at the specified length 53ada397-2c9c-431e-8a96-ba407a255873 true Point Point false 0 2048 2974 50 20 2073 2984 Tangent vector at the specified length dd888f3a-4b87-4d6a-85e5-fb0aa6030ccb true Tangent Tangent false 0 2048 2994 50 20 2073 3004 Curve parameter at the specified length cfa9c748-f17c-4de8-8706-d009df92c6cf true Parameter Parameter false 0 2048 3014 50 20 2073 3024 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true 643548c7-e04c-46c8-a912-73b81340f60c true Polar Array Polar Array 2130 2911 191 84 2257 2953 Base geometry 51b4c9be-a0a6-48b0-8a51-2b635cbf72ca true Geometry Geometry true df9ef313-9e68-44f2-b57a-df8a5f0a17a3 1 2132 2913 113 20 2188.5 2923 Polar array plane 14495758-452f-4515-833d-6b411c69c0fe true Plane Plane false 53ada397-2c9c-431e-8a96-ba407a255873 1 2132 2933 113 20 2188.5 2943 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. eea66035-3fac-4d03-950f-8296730c879e true Count Count false 0 2132 2953 113 20 2188.5 2963 1 1 {0} 3 Sweep angle in radians (counter-clockwise, starting from plane x-axis) 2123eff2-fbe6-4059-9ae7-dcce8ac7add1 true Angle Angle false 0 false 2132 2973 113 20 2188.5 2983 1 1 {0} 6.2831853071795862 1 Arrayed geometry f9dcf267-1e15-4850-9ec4-8e7ad6d9f2ad true Geometry Geometry false 0 2269 2913 50 40 2294 2933 1 Transformation data dd83b124-9569-4709-9a61-1a92bc7b736c true Transform Transform false 0 2269 2953 50 40 2294 2973 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true 5f125462-d0f8-4183-b286-475d3acf0b80 true Join Curves Join Curves 2495 2925 116 44 2562 2947 1 Curves to join 12e37bce-c053-4efd-a977-c0f522b26642 true Curves Curves false f9dcf267-1e15-4850-9ec4-8e7ad6d9f2ad 1 2497 2927 53 20 2523.5 2937 Preserve direction of input curves d117240c-4ab9-460f-bbfb-66dc61b43975 true Preserve Preserve false 0 2497 2947 53 20 2523.5 2957 1 1 {0} false 1 Joined curves and individual curves that could not be joined. 313dc56d-5db5-4cb0-88da-248d848cf9d0 true Curves Curves false 0 2574 2927 35 40 2591.5 2947 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true 3cc94df5-d9f1-4979-a5ab-be1fac63184f true Polar Array Polar Array 2137 3033 191 84 2264 3075 Base geometry e6740668-b9bc-4cec-88e7-68ca31ae6aee true Geometry Geometry true fbe57887-2062-42c7-8b43-1b8cbf0f868c 1 2139 3035 113 20 2195.5 3045 Polar array plane 50d41db2-0be5-414a-a105-cf75d7ca3326 true Plane Plane false 53ada397-2c9c-431e-8a96-ba407a255873 1 2139 3055 113 20 2195.5 3065 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. a4c562c2-1370-489a-8662-0f28f19bec21 true Count Count false 0 2139 3075 113 20 2195.5 3085 1 1 {0} 3 Sweep angle in radians (counter-clockwise, starting from plane x-axis) b42ad307-1e85-4873-992e-8cb29886ba06 true Angle Angle false 0 false 2139 3095 113 20 2195.5 3105 1 1 {0} 6.2831853071795862 1 Arrayed geometry bc6ee7cc-dfce-484f-b2eb-2a5a4d0007c8 true Geometry Geometry false 0 2276 3035 50 40 2301 3055 1 Transformation data 914dfde9-23d3-4c32-8acf-801b3a0a96f7 true Transform Transform false 0 2276 3075 50 40 2301 3095 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true 74f760b9-aa8a-4167-9ec4-7a13306ccf56 Curve Curve false 0 54 -3742 50 24 79.67596 -3730.01 1 4 {0;0;1;0;0} -1 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ZNp3PNXv/z9wK2VUyEi2hOy9Oc9zDlJJNFQ0kCSkklSUULQoStpFpEgiUlIue+89T9K02lFIv1wft/f1un1//kjdHee8Xtfrup7Px/N2i42djY3t77+v6e/TX/wc//7YsMZzl+8e5p7du/f4qsk67vDbv2uPr7mhhrauho62rp7Rv79oaWmryTIP+Pgf8Nth7rvjgL+fq4+arP0BN59d21fuOLxuj/cOX3N9fR0dI+0dxobbDfX19XW1Zk1/ijh+c41lO/bs3uHvd1jD7oCf237mAb+AHVz/fjo74H+fxuvqt91zV8AOXffdPHv27vD1nX4Vl7urv+v0i+bMmcMxfaECSmxsOv++X5zk4+fh/PeX+dN/8ISysXGMH+Ng+xPyv5ua+MvBJjxzg+KCj7Y68LUIoik2gePs8l9WLDosNvnv56UzrxXgnHnh9NVwcrH9n68vtP8rM47+r8z6/36XfB11Dop0vJRM+9/3HNqtE5sH2L4UzPy7jLZZ55pmmknNjDfQ5n0Zev6gqJkWjH/eRvtUxruV3bOTtgW/rodWc3Mp+4a5r2Ze30dzNFFY47ipf+b33tDK7mYtZld7N/P772kGgsyfD6Y+0Ebw+wzQ7h5pKnNsHJz53GGa8EfXK+xJIzPv+5lWlPJLz9H0y8z7f6EFbiu4+SDp68znfKPpiJziZp/3febzvtMGq1bvcTz4Y+Zzf9LuhIh1POj7OfP5ozQng1fAvmJs5jrGaELDySmOWb9m7us3rSrBVyhNcpyWjK9rnBa2wSCIPWKCthVf3yTNZO7UG8fPkzRRfJ1/aN+KSm3TNk7R6vD1/qWlHop6wl70l1aMr5sNtC+rnH9wiQ1u4+tng7l+55iOK9ghCN8HOwzYfhtj+8sOG/D9cECpkmPagywO0MX3xQkJHM9dHD05YT6+P0442islwi7FBUP4Prlg07PQygeNXFCO73cW6F98d9QxYhYk4vueBYK+y3XYTbnhGL5/bhixefj+wWducMbrMBsqFwted0yaDYZ4PWbD3Sn/1eyb5sACvC5zILSzgzNtLg98xuvDA1uyzZ45FvFANV4nXjA+H+/DfpAX7uH14gURLy65NFU+OI7XjQ++Wnq2OvbxwTa8fvxQK1Nzmv0SP5jideSHlHFNi7Tlc0EMr+dcCG+9+M1xai58x+s6D1wzxpLZs+ZBPV7f+WB+1tk5bed8eIDXeT7wZ706qTpPAP633gIQGC/YH+IpMLPuAvAximnWViQws/4C4Bh0IE5VSnDmOQhCiee9LyEHBWeehyDoOHauaGsUnHkughDP5LurqiY083yEYJ62+d+QCKGZ5yQER6T3bGrrE5p5XgtgkC8hS9V0wcxzWwAbfzfNDb20YOb5LYCy91yebZ8XzDxHYdBrMShSXSE88zyF4U6hp2RokvDMcxUGgUfXAtqmhGeerwgE36hpUN0kMvOcRWD49JRKaJbIzPMWAaeDWuFtc0VnnrsoVLi7vVL1FJ15/qJgsCbWOLRIdGYfiEISrexim6TYzH4QAyH1XyOqB8Vm9oUYhCxSsQltFJvZH2LwafbmO22qC2f2yULY/DNqUjVi4cx+WQhV/cgxtG/hzL4RB6OGrxltJuIz+0cckl8u5lO7JD6zj8RB+MH6HaGfxWf20yIIu3IStS1fNLOvFsGX8FxxtaRFM/trEWzdP7Q/dGrRzD6TgBoXqbq2jRIz+00CTOxWK6tlSczsOwm4bxoaFjpXcmb/SYLo0qyetp2SM/tQEk6IvjNQK5Kc2Y+S8I1TLCZUUmpmX0qBy1ebobYAqZn9KQV1rEArtUapmX0qBWY1abdDVaVn9qs0pOayfreFS8/sW2lYeE9gnVqf9Mz+lYGIWEZ6qInMzD6WgR+h/nPaY2Vm9rMMuO1JdlP7LDOzr2XBU8OHVaAgO7O/ZUFmSfjZIQdZCML7XBbaJG4ZiR6TndnvshAp9PQdpMnCB7zvZYHB03DBu1MW/lc/ZeH334+0OG45WI/PgRxkjLKPFOjKAT8+D3LgObLo2pCLHBTjcyEH0m91l4mek4P/1V05aOuy/QF5cjPnRA7ONe5I8P4oN3Ne5MCqItguTkQeEvC5kYc/+ZcnChjysAmfH3nIfpJxf2iPPAjgcyQPPmmV60VvykM5Pk/yIJ/Yz0Gvkoej+FzJQ8fViUfeY/Kgh8/XYjgfLbwlTmHxzDlbDNYn1XkLHRbPnLfFMHnU+ulQ8OKZc7cYsv23uYumLZ45f4vBy/uQIL1zMZTic7gYZN1i8r25FSAIn0cFaNuY6h2nqwDa+FwqQOTq4oWFLgrwAZ9PBWBY95QORSnALXxOFeC32U8/0TwFWI/PqwJk6M6TpX9UAH58bhVgp4pSrbfIEijG53cJSP9byjjGEgjE53gJtIptUircswS08XleApHz/FqGbiyBj/hcLwHmrLOholVL4DY+30tgfCJRgz62BBzxOVeEzG8vur0VFGEuPu+K4DnQeirOQRFK8LlXBNm+T/qFwYoQhM+/IrS3zX4z9EARdHAdUIRztbLRop2KMIjrgSJYlRib07mVIAHXBSX483zNoLeuEmzE9UEJsjK9L8e5KME8XCeUwOv+CcvCKCUow/VCCeRv3/w69FwJgnHdUILOSzm3RD8qgR6uH0oQHVm/ki6iDMO4jiiDzfGPv7wZypCI64ky/D3Mnhy3RxmccF1Rhid7F60tvKEMAri+KIPPTl224UplKMd1Rhnkt9o+FB1ThqO43iyFznU7nOgKS0Ef152lELMyeLaPw1IYxvVnKSxjXM6OC14KibgOLYW/RhmuhQ+WghOuR0vhiWblvOGOpSCA69JS8FbszxPlVoFyXJ9UYLHUhCddVwWCcZ1Sga4FwqI+Liqgj+uVCkTzqhfHRanAEK5bKrCM3Xpv4XMVuIPrlwr8GdsqNfxBBTbiOqYC2Z8OVomKqIIArmeq4PMu+iCdoQoVuK6pgkJPioLPHlUIwfVNFXqaihrjbqiCEa5zqnCxsju4sFIVPuF6pwrLC36oDo+qQhKue2rA9nRup6iCGvwvX6nBs4eKEXQHNRDGdVAN9iTRdH2C1aAa10M1ULq+sS/ugRqE4bqoBqyYfVGFHWpgjOujGlw6dcZkeJY6fMF1Uh1sjyV+ENVVh/u4XqoDZ8CLWLqLOmzDdVMd8nxa6T5R6jP1Ux38tn/6FPdcHWpxHVUHZafZNwo/qMNxXE/V4ZW97PJhYQ0wwXVVAy4tMx4VZWjAV1xfNcDWYk0ifY8G3Md1VgO49L3tfW5ogAuutxqQp3riT1ylBojiuqsBfvI3UwtHNaAW119NUBbP2TC8WBOO4zqsCa/m13OJOWiCKa7HmhDH/TGTHqwJ33Bd1gS7P2zbfB5oQgquz5ow64c4/+UOTXDBdVoTth642tPHoTVTr7Xg+ZclugHiWjN1WwtEfR6f5tPSghJcv7XA74NFX7y1FsjiOq4FdW7VBgZbtOAIrudaoMLaEFW9Xws6cF3XgohNb9+4nNECPVzftaC/Za/JaLwWROM6rwUW9n+izz7VgmFc77XgWvXpD7J1WmCD674WjFqLWuS81YIkXP+1YE3RndiVE1rAxjbwrw9oQ7q55lCfoDZsxv1AG3hz8+gBytrwDPcFbfDQs7nCR9MGYdwftKHoUcun+PXasBf3CW2QVnW1MvDRhhrcL7QhMHnkenWYNijjvqENbXKB31yuasMJ3D+0Qecm9/LRR9rQh/uINpxbePH22TJtMMP9RBsGL8qMyvZqwxXcV7TBen6abc53bfiB+4s23DljlLiSVwfscZ/RgalZpb/7ZHUgDfcbHXAKdbAPMNSBOWi67+hAzmRvMp+dDrjj/qMDQoe8/sS760AB7kM64Pt9dK1BkA5I4n6kA1W+x1OrY3TgEO5LOqA4OJ/d9b4OtOD+pANhO25sGM3XAS3cp3SA1aecfrZVByJxv9IBk81PuOSGdeAj7ls6ENdOd87h0AVL3L904duausyV4roQj/uYLtjVOc15rakLk7if6ULq8g9bA6x1YSPua7rAXbr/Cd8WXcjG/U0X3ICNP2G/LggET/c5XcjPi3QzOKMLPrjf6cIiQ/Hc6nhdqMB9TxcCHt+d7/pUFxRw/9OFJnUdj9FaXQjBfVAXNFLyX5x9qws9uB/qwhmFlQvkJnTBCPdFPXh/u31XjqAexOL+qAcMCfeClcp68AX3ST24FfdF9LWFHtjifqkH44JHdwes14P7uG/qgWMUTwmfjx5wVU/3Tz14PCduUUKYHrjgPqoH807I7zO4qgcvcD/VA6+/6eXVj/Rgofl0X9WDskBTadcyPfDH/VUP5EfL/Ud79KAB91k9CN63rvrsdz1Qw/1WD7qG++TkePXhFO67+mDguftQjqw+vMX9Vx8uvPldt9JQHwD3YX34tDViyetV+nAD92N9WNEldCTAXR9+4b6sD8nrbzfxBenDOtyf9YGjUXVpQow+ZOA+rQ9bbZ8dM7ivD/xnpvu1Pjwvt2yrztcHT9y39UGU2ajm2qoPJbh/64Nf/pbjo0P6IDs53cf1oc54sPMshwEcwf3cAFSeBGjJiRtAB+7rBhChxXkyR9MA9HB/N4D+B+d7V1obQDTu8wZgoSSp93qzAQzjfm8A1+7cPxOw3wBscN83gFEp/dd8ZwwgCfd/A1hztdAwId4A2Nqnc4ABpAvbnTN4agCbcR4wAN7orrfVtQbwDOcCA/Dg22nq+tYAhJdP5wMDKIr4HjM6bgB7cU4wBGmOkI9nBQ2hBucFQwg8yk+TUzYE5bzp3GAIbb+uXMqxMIQTOD8Ygo7/kuGV6w2hD+cIQzj3OZPx2tsQzHCeMIRBL4urAWGGcAXnCkOwfl/1me+qIfzA+cIQ7rhusE54ZAj2OGcYwlTPmxsGZYaQhvOGITht3Pu9uscQ5sRN5w5DyGmeXO763RDccf4wBKHVp+NHeYygAOcQI/CtEhk7K2sEknOm84gRVFndWSVnaASHcC4xAsVCjaScVUbQgvOJEYSZ5Y2vdDcCrcDpnGIErKfLHF4HGkEkzitGYKLbci8gxgg+4txiBHHpLlN8943AEucXI/i2dGRdQr4RxOMcYwR2dw8/MGg1gkmcZ4wgVZabo2bICDbiXGME3DcubHTlMIZsnG+MwU1M5tHoQmMQWD+dc4wh/8KDWZGaxuCD844xLJpntFnO2hgqcO4xhoDTJY9zNhuDQvl0/jGGJi4HHtv9xhCCc5AxaIT0bnt92hh6cB4yhjMTu3IC4o3ByHg6FxnD+4BRfv6nxhCL85ExML6FbU+oNYYvOCcZw63d858bvDUGW5yXjGH843WBmnFjuI9zkwk4uivvdBU0Aa470/nJBB6/yn45qmQCLjhHmcA8Z7pwpIUJvMB5ygS82mq95NabwELh6VxlAmUOToU53ibgj/OVCcjXvhezDTOBBpyzTCDYZr/v6ysmoBYxnbdMoKv4b0nAIxM4hXOXCRjQIiX4y0zgLc5fJnDh+UK/hB4TgF/TOcwEPunfrTD4bgI3cB4zgRWZ2jI1PKbwC+cyU0hWyz/gKmsK63A+MwWO+ytqRg1MIQPnNFPYurhdPnKVKfC7Tuc1U3h+a/thOXdT8MS5zRREF32pzwk0hRKc30zB79IRRdsYU5Btns5xplAnwHP09T1TOILznCmoRF5qDsg3hQ6c60whYra8Cn+rKehZTec7U+gPSw9JGDKFaJzzTMFiyqTdgMMMhnHeM4Nrh8vVaxaagQ3OfWYw+mPtCVdNM0jC+c8M1uzt6xq1MgO29OkcaAbpQz7akZvNYDPOg2bAu/P3Sbn9ZvAM50Iz8OgPZ+WcNgNh2el8aAZFW4T0bePNYC/OiWYg3Xnr7OscM6jBedEMAtep9gfUmoHyhencaAZt9U+N+N+awQmcH81AZ6Xl+YRxM+jDOdIczpU1vDMQNAczruk8aQ6D9C1mNUrmcAXnSnOwfjlwwdXCHH7gfGkOd4wCBkbXmYM9zpnmMJXFAZHe5pCG86Y5OGmej5MLM4c5u6dzpznkpEqM5FwxB3ecP81BSPE+0/aRORTgHGoOvgl6116XmoPkq+k8ag5VkoVfAnrM4RDOpeageGXVMv7v5tCC86k5hC3oupnAYwFaDtM51QJY5zx+GMhaQCTOqxZgwvt9RY2BBXzEudUC4sKPJbiusgDL4un8agHf2Ph/jW63gHicYy3A7sgVu8hAC5jEedYCUscU7srFWMBGnGstgHt/5kTOPQvIxvnWAtw+ma+xzbcAAbXpnGsB+buq7r9usQAfnHctYNE7x78BQxZQgXOvBQS4vFnPz0EDhVvT+ZcGTd170hIW0iAE52AaaGyY5DDUpEEPzsM0ONN0alONFQ2MBKZzMQ3erxLJcN1Mg1icj2nAqEzgHvOjwReck2lwy1JjS+RpGtiGTedlGoyj51ly8TS4j3MzDRxNl/E+zaEB1+Hp/EyDxznNLra1NHDBOZoG83Rcnr5+Q4MXOE/TwOvh8NyD4zSIxLkaYHusmU7EHAATnK8BBJvCehsWAHzEORsAza88JSEDEIfzNsDuVfP1PFQALHHuBpA4u/5Vxr92/w3nb4DKiutnJgAgHudwgIPc/frWtgB2OI8DLLFUfh29AWAS53KA5lDfyG43gFSczwFCUbahoi/ARpzTATT/jPfvPQzALTmd1wF6Tejn8k4AZOPcDnD20Elj7mgAN5zfAYxzat/aXwcQaJ3O8QAfvi+Ivp4MkI/zPMAlbSfT95kAPjjXAzD3xL/Xegmw6Nx0vgf4mvY+JqgCoALnfIDbg2rmZc0AATjvA6xS3v9R4BWAwrLp3A8wsSP3ovMgQBPO/wApiX8tkn8ChOA5AGDDa6vBL2x00MDzAB1myUReMuWnQw+eC+iQtbkJIsTocAbPB3RwvbZwuEGeDkZ4TqDD/I6tlyU06PAezwt0eClyl+FhTIdYPDfQwXvt0EiGJR0YeH6gg3iM9tWJ1XT4gucIOpTXHbS0dqbDLTxP0OEAf/7naA862OK5gg6LV3Bd795Hh3E8X9Ch8eQKa8WjdLiP5ww6HCuN/rr3FB0c8bxBB3XO9ht5F+nAJT89d9ChG6RsuG/T4TGeP+hwOnj7d/tUOrjgOYQOhi9Sbl1/Qod53dPzCB3e/f68/H0BHV7guYQOFw0NfmrV0MELzyd0oB84Eh/UToeFsdNzCh0+Py5aWdZPhzI8r9Dh5pc5YwKf6OCP5xY6rNRYfcf5Nx3kV03PL3T47X1pVTIXAxrwHMOAeyndv77MZ0AwnmcYsP6DXJKpBAPUuKfnGgZwLvFcHaHIgC483zAg0y19vEGbAafwnMOAbfE/7kqYM8AAzzsMmMsycfCwYcBbPPcwIE8idDJjLQMu4PmHAbs2ld+b2MoAwHMQA8Quz11r7cWAT3geYkBpy9qp6AMMuIHnIgbsF7qW0h3CgBV4PmKAnH3fOsVIBvzCcxID6qMU2fZdZkAynpcYcLTa50HeHQasw3MTA1R5shy50xnAoTw9PzGg0/o3u0MuAzLwHMWAkydoD6+XMGArnqcYoF8UvvF9PQP4X0/PVQx487eaU7ubAc/xfMWAGHOhR0HvGeCJ5ywG0II2OpV9ZYDotel5iwEjz27NEvzDgBI8dzHh+ujbDOc5TPDD8xcTluupbk5ewATZtdNzGBPG9u2b/VWaCXV4HmPC3UdPH5uqMOEInsuYsHbkz5YIfSao8E/PZ0xgV7XkaQQmdOA5jQmPPM9kS9gyIQLPa0zYktywzWMDE/Tw3MYEvreifJluTOjH8xsTcuW25EzsZkI0nuOYsHNboqv1YSZY4HmOCSI3B/hjTjBhGM91TCju0nzWfZ4J1/B8x4R9CwO2K15ngg2e85gg4/hi3r5kJozieY8JtRc5nudlMiEJz31MCGq02cH9kglr8PzHhKXzzws4VDCBTWN6DmRCu21r3vVmJqTjeZAJ4Wckdr5nMWEznguZoFvhKqQ9yATeD9PzIRNez7r/MugnE57hOZEJ55mfPMvYLMEDz4uWYB6qJyzIbwnC8dNzoyUM5QciZzFLKMLzoyVcnSzwSpa3hL14jrSEZSazRb+qW4L0pul50hJ+HlxVaGpsCTV4rrSExCcXfSIsLSEQz5eW4PC9U6xxtSUoC03PmZbwV0u2WMLZEtrwvGkJD309fD08LOEEnjstwTktTTxznyXo4PnTEngGv5VMHLGEPjyHWsJTJeO91qcs4RyeRy1hx45jEjEXLcEMz6WWsCCxtKz7liUM4vnUEgr7+PwUUy3hCp5TLWGP9BqpfU8swRrPq5YgtflKRV6BJfzAc6slVF9l7eeusYQ7eH61hMPtCjIO7ZZgj+dYS1AS8a663m8JU3ietYTWNZkH3o9YQhqeay3hePSYrPZvS3DC860laNeZ1wRxWcGckek51wpe8Z04WDbfCnLwvGsFUcur5AUlrMAdz71WYHpSoM5Z0QqEkqfnXysYKHE8nKxtBQV4DraCyxw3Fb6aWYEvnoetwAre1JvaWIHktum52Aq+H10aFLHWCqrwfGwFCXl7FBu3WsEhPCdbwerfTxolvKxAceH0vGwFfwwmj3gcsIIWPDdbwQN/hnJmiBWE4fnZCjY9PtU8cdYKtPAcbQWzv9QFW1+2Ahaep63gibqISswdK4jEc7UVbPd2bu1+aAUmeL62AsGUhBDFXCv4iOdsK0DvP6juK7GCODxvW8FuBY32vHorsMRztxVIuPmHcXdbwTc8f1tB5e3n6g7vrSAez+FWcLCXrfP6Vyuww/O4FSyRWHbi/aQVTOK53BqaN0Zpas+xhlQ8n1tDaFxzV9ACa9iI53Rr0GwRjyiTtgbu79PzujX0CrpoC6pYQzae263h7OrkHmd9a3DD87s1GEcNn0wGaxBIm57jreFDlY7u15XWkI/neWu4NOcwy3SDNfjgud4amNbodISbNSzaMT3fW8PX47P0G3dbQwWe863hduHKPonD1hCA531rWPU35qzHCWtQkJ6e+61hwqzDIPO8NTTh+f///079fwYXetb8/fv31X//z+Cku2uE6T4dxMXpM0V1+7iY5Z0pK1HdjYZxqkfqnfvnzkjZa+oz1YPUlMbckDvSli5+RfXK08f/vd4bfXgmXUV1iQsjtUor9iFbE8FHVF8RIPrvffzR5jvXzlGdd9BU9pbeISTy9bkn1d/u2PLv/YOQh6KfOdW3ugX6CcscQyKMAn6qz1ar/Pe5oegM827bFMWfb1vjVsp1HPkslbtO9fOnOkbd0Ak09EXXiepVbs5n2QIjUFps7wKqJ6Z2ydzSO4X0+KQr/lDcSdIx2/TzaXTG8mcA1cX8a206U84iaaXtslT/sxt6A9yj0OWzO0smKS5Slr5PWOY8CjHk2E71xZL8nJ0+0SiyTWdyguLKYPHvfmOQ27df56nelrb7coDSBZT9ca001Qto11xLuS6ig68Y98Ypbt1WrCrcfxGJPi1RofrRVYM/3VAsCh5vv/+b4rJhcwsyb1xCvTWBclQ/bK9+hi0wDg23pMb+orhV7PJ1qzdcRk+X7OCg+nllN+lbeldQh0Ky1xjFL34I+DgseBVx+O6qHaX42dSTj00/X0Wvs1JUqB6yPPbImZpryOqWS9hPiotfv2HdmXIdJd2NaPlB3f/+8QLKJ2+gniEhOarr3b/dFeB+E1kKTez8TvGrs68lldJvId65uinfKJ7rct5XWOY26vqe9vYrxfuDjxltn7yNWus3LqL6uLA+e6dPPKr1UFjxheJsF5U8QrrjURvnxP7PFN8gLlattCIByZuXXv5Ecc9wTq36ZwnI6qnnkxGKl2cOxwYo3UF178prhin+40DTb6m4O2hXZWHvEMW/3c3eWsqViK480P44SPFOwYvFPvsTkUjHp6EBiu8M360s3J+IZq+r+fiRWjfKmVF59knI9OIV1geK114V+eaGktARVana9xRHT/sdeTXuIoMI6ex3FN/YlpqXeeMuio92vviW4vTE3bKb+JJRqFeU1xuK85eohLMFJqOXC3Ya91N8W+vrgXsfkxGH+KW/fdTXe12wW73hHtpDe/niFcVn8ZpljZbeQ2mawXtZFF+jzRK7pXcf7ZLds6iX4jV2h45YJd5HR0JknndTvLeI5/WwYAp6Hi+6uoviY70xVrEhKejKluaODoorvpqfavo5BWVXVDu2U1ztW9i8N1tSkV2TT0Ur9fmqD/qdqUlF6Ju4egu1zsdYtmubPkBtzWonmigezxlj2pnyAG0b/1HTQPEddnW3QxamodA9T7nrqftZaoJT+WQaUvdK16qlrs+kiGf9zzR0+decFdXU618tVRPg/hBdSRl0qKR497r5WtLND5GSgfeycoprygxeLKWno3yVuKWlFF8a/WDMJyMddUR7jRVRPG69g7OwzCO05UrXowKKC7ztyM+LeoQ06dUO+RTv2UeT3z75CLVzCffkUfzmrwJGuH4GWhESvCqX4urhdj86fDKQmHRZUg7F150pu6uWlIH6Cy73ZVF8YLbShpDuDLTPN+ZvBrWe1+6e0yKUiXwn6Gzp1P546Equ0opMNPZU+XUqxbV8kryCQjORidST+HsUn1t/TqL+WSayOGJtnkRxroh1NfJfMhFXuuqTeIoLa3w7EqD0GKmX3uG+Se13ou7qVVsfI6fCDs2rFE82Te6VivvnlgMalyguZZEdta/2MfJezmKPoXjZltPmpVxZKJb1KDmS4gr7ZEcWmmUh7z6mxCmKH+vdf8NnfxaSfbZ7y3GKO5w7urIgNQsZS37yCqa49rDB+IL+LJTX7Ec/THH95iv3d4pno4VH4lj7KZ536rpjnn02ynPoo/lS/HqGAdf8U9nIcqLYzZPi7XTXTDeUjaI2JFi6UftaoODWnNF/r7cr6Xem9t9mM15ejSfIMdHdZD3Fjb62P9my4wniqL1rY0fx2KttLpk3nqCrNXG8y6jXn6DKN6vlCZrHq3OURvGJ3orsjXw5SFRny01Dar4Svb0ljZGDZMQGdmpSvO/LzVlsgTmoOTamU5Hidq+z0tZm5iDngD+fpKjPUaxuzb2POUh7W36SMMVv7eoYG5d5inxz7Md4KX6b+fK63Yan6EKsxBs2igee22Fx59xTdClrr/voFPHh689e/Sx9ihRdIw8OUdx8/o1jy/88RcN+lxb2Udym9LvUTb1nKNXsJrOF4rV5Cc+/eD9D807d/lFO8fNj4estE58hoXNhSnkUT9oV/Oly1zMU/1W04yHFU5o9wocEc1FEnhhHPMUHUxcuoi3PRZs3qCTEUPz+uFfahZBcRIthZYRRXMxKx+z901zkEJuutp/iLtuh0vhzLsoYmJq/neLR7u5roxSfo9cHpR3XUNze26urb8tzdCzMehwoHnpGYqvepedINvXamAb1vuLNWSdrnqO1w8rLJanXo3PRqZszDz1PHBiYQ3FJRneThmkekjmFWn78oVyPSqN1mF8eupl+kKuP4kF+ajmtKXmo4HTl/iqKWyTGyy59nYceDjhKZVP8pGRv+JGFL5D95IOJGxR//z7yXf3qFyhiFY0nnOLC4Y60xSdfIJvyfeBD8bri7gsB+S/Qp8xz19dQfOep3FeVP18gx+xqYSOKt988uURK/SVSa7FJlqT47pCO7XvdXyKNAIEVbBTnVja+Vnz9JTqzVWy8f5L4mwatCtHml8gl0yyjhOJvi2BkF28+8vm+3OMuxTeLvZ3zkp6PePm+i4RT/ej5RQKH81EKve3ZdooHTGbIbc/IR1lWR2zoFB978kgq50M+WqW+MV+K4ilJQ3N5ZBDqOFy+4PcE5Vw7vfzq7IhQpKQQo5niWuhARXoUQsuOeDHSKO5RviWGvRShrCMjc09QXFInZ+W6SYT4Tt656URx+9vOQc3iBSgkNmhQk+KPtSsqjugXoGsm60c4KR7Inj1X0aEAnc8dvdU2Tqmr5x8ur/cpQO/5hX7do3hOuMWRQ6cK0MYp5teDFDc7N5Qkl1SADE2Fj1tT/LeqXnEVKkDuPj/vLqB4bvSFtv3dBajd3mrNq9+U9d8fxJIcK0BvumxDUii+9N2WrlKhQqRlD8p+FPdRTKz01ShEvj40hjHFdwWmPxBbUYhqItaXTf0injHec6xgRyFSeX44rYji+bvCrXaFFiIhgfPDJyjOPevXhODNQrQz3T3YiuLOjsF3nj8rREOzczZxUbyQy9loe0sh2jVfNaBwjHhmUuULvi+FKHf3xuojFG88OaWRzVeEAp8jewOKi0cqntusVITOPq3/MzJKqZODHp1czCJkeP5tZSLFd8/qnf9waxFiF7FJ20DxL/q3tNYHFiExHp0bPBS/dfWpyZ9LRUhla0V07k/ipq/U1e9mFqHnoTKhOylus+AP96raInQ62cR9AcW1fRaW//hYhECQX/vlD0qOFfXyucFVjN57HGC5Uzx1quknU7YYaf5Ztp2X4jdvq7gNmRajjWpWOQ+/E3evssi4sKEY+d2RrrOjeKhfM8t4fzH69TQgYeQbcbZDd4b7zhUjn9I+xTMUR/ucO06mFqOxw6/XKVDc+2BivEZZMSrW+Sz34itxryFhy9bXxejjGr8TDhQPsaQVBv0pRoPXS/3efiHu2Z4sKi9egqIiDN74U9wkvoRRoVeCBq7PquGgeDEft6WvfQnKr/NYfO4z8aaCmoXCPiXoXUvoK1GKr9nli3JPlqCREL/RG58oOTlIz2BbYgkqlli+VZbi7pybg7hQCQrO552bMELcylskKqWrBNHSMn9JU/ym1YlddqMlyCBNXezaMPHFomjed8FS9HC7+1YhiktK1AdeVi9F5hnaJSeHiC8Uy3hgurwUSXN4WowPEvddZH/7lXspCstpKNpF8ZWrzq89HlKKJP3UlrUNEE/MpZUp3ihFmUG6hTSqiyz5Wfm0FD0WjVNM/khc89yPXp/mUtTfO+nDQ/GXMeuC538uRa+keM7s+kA85npPcyZvGTqsuX5/2XtKX/sr3LNWsQw1N/pLy1K8PCsg9ie9DM068TMk4B1xAznv8bgtZciAtTW68i3xM0Mr+YwOlyGOQR2GOMU3FLiVdMSWoVeHP53d8Yb4vcUD8oczylDsMZ7t6f2U52s+R0G8pgy5uI69+P6a+Pi9jpJnH8pQ7iql8/oUv2/mxrGRsxydjOKq399HvPXN9c5R6XJ0tWV0X/or4vVu3ssumZQjjWi33e9YxOeo3rXRdSxH53RTchZS3G0pf1fDvnJkF7aUadNL/Mklh1+7o8qRTwdtjn8P8XNFwvG8KeXo5x7rievdxBVH+muTS8qRYdIlwYIu4glzDYMZfeXIX+cE9HVS+su9ww97J8oR76GdRyc7iP+6wrbxkFgF4k2/+FKY4vKf5gUK6VYgI/nNo8rtxOUetcxPs6tAp3cvkDJuo+Tqx74iVl4V6M89PiWrVuI/fN5H9IZXoMmrcTyrWig5qkTb5UBCBRIZmvXcvpmSG1k6N/lfViBtuwfq9k3EL31/apzYUYHgQcemlY2U+iATpG38owKttO7TZTQQr9SSD6mbX4nmvhXO1Ksn/vOIhdx21UrEOVxZJl9H+dx0W4Ex60okfmqtF38t8Wtx2TZn3CrRcCF3zNdqyvOaqiiVDK5E9TeNtZqqKP36YHlY+tVKlKHLNE+vJE5X6wikPalEY6VBD8MriO9Pn5tS31CJgtvMAjaWE79d5T5n23Al+mb8OlKxjLJujiUXR2ZXocilpe8/lxBfwPbHKmhxFbq61vpwdjFxfdlK8Tm0KpQ0WGzsX0S85WQNT6xTFarOuiWlWUh8tkOsgExAFRIWNl70DhH3S49TTompQuZSYwpx+ZQ6lqdjq/OwCvVdtdBlvCT+cXnGgecVVchF/KDJQB6l7zyh3aa//Xf9EzxaZ58T73z0u6j8bxWSPuLGo5xL6eNCr7psJaqRQ/5IHnpK3DGto6/BoBrt71hkviaH+FmRp3Vr11Sjm6+cwl5lU3JakM6t1t3V6Pp32dCdWZT87Ddo43i6Gn1Z0a8xmEnJgeU7KlqTqpEETTR0ZwbxtpVCousKqtHkRoPdr9KJT6ZaqjZ2V6MDW/I/Ojyk5AFDI/ZVY9XI3EltIP8BpY/nzYspF6pBzY/Z3BVTie+wbWgGjRr0XD3f7tR9Sp8V8y56trwGNbIP3nqbTNxJP2u95o4aNPqGb4XpXUoODHSLSAqpQRXC6VaRicSXLVu4auGNGlTuu+VkewLxR06b7px5WoMe+adwScVTzsWd88ETTTWI7qKQtfkW8QJ+3i6vTzUoTHv7qbgbxKucJtM6eGrRxfw/h6uuEf/0Nfiz5ZJa5FBy7uivK8SPpZ+7+ghqUf5Y1inZy8Qv5/AnLtxci+IWzothXCKusCqfM+RgLfrDRY/cepFy3u/aZr27UIuu1n3f4x9DnJZrmbI8vRaZNTZonzhPeb6LxHofVNYii+rw8qgoyn1Vi1nzv6tF2WPFijFniQ+JBnd7sdWhZypgde408bDt7rHlEnWo6/PjheEnKflNoGKnvGEdGk3tiDsQTnyr7WnboDV1KChv35Ntxyn787uXcdPuOmRxh+HFDKX05V1CS5RO1yEBFeEHsseIexyczR2YVIf+XMjaPXaE+AH17KYqVIdcCr7dKw+krFuhe6h4dx0q2nV/dcwh4ox9y+Z4jNahWLsMp3UBlDq5y2dLhmA9euYzlC/gT5yVWhrwS60edRqDX9k+4tKfFVdY2NSjq6+ueR3YQ3zPZava0O316FzgyE2p3ZScEPfsZ1FwPeLbrMWBvCjXueXXM/Zr9SjNzi1qkyfxgbqt/BZP/l1P7yn9kR3ET2opvTvYUI9Mbmd8ObyduLKMr9GjoXrUEjKS/deFeFrxlT/7OBvQKjHnQ8FbKTlhtbIgn2ADQl8ktUedKbn0q1XjHekGxBjY2uqxiXjtaYaRsVoDkgpb79zgSKmfN7dBnXED0jK1yNVZR7me9fVvXJc1oNhP295FORBPDs+W/LGuAS3T4Gt7bUf53Az5dyfcGtC1xGuhGrbEefilDYX3NiD7vftZ+5dTcsLZ6/x3jjYg05hZbzKtKf3lQ8g2jbMNaCmjJvwjk7jA/aSluVca0Cs3u5didMr+1K5zZyT/u69e6RCaBXHuhie8VVkNaDNfb8k2U+I15Vwi9oX/Xi+rH3bIiJLTtq8/2lLXgIqi+tJP61P60Sxd8w09DeiibzL9og5xQ5NFdh0DDYh7xFn7kiZxsdpDKRvGGhBf2lv/82rED3U/tGnlakTOmrqcYUuJLxrmWeIg1IgeMZc3+yhSzgV3vWG1TCOq9zDqWb2Y+NVqrUCmeiMK15QXUZWl5LTode9yTRqR0xOjA1OSxPkOO/hp2DSiJb/yv1eKE5eI01qUsL4RbV/GcypKlHgsx0ir4PZGtC3l6NLlC4hncfrfCtnbiEQYsfWT8yn7fOldn5Gjjag3t33ffX7iK/avMd54thE1JL6bbctDfNse+FNwpRENvPE9/WEW5dy5K2YqJTeiJmGjT4EclH4akL4qMqsRbRgR1+D+yyL9vfZA9aeCRrT3Ljv99ATx7UX8i1fXNaIyp6/SXL+IJ3KP2T7sbkSx/mwFAT+IlzQ+oPMMNKJW7s2Sr78Qr5oX99tttBFF6S1TY44Q/3lGePdzzibEFiPx8cYA8RdLAmPnCzahZ8eW23x6R1yCY56nm3QTUrm40cqwn3jTM76+x6pNqHLgQ/tBFvGPZxN/sBk3oS2n03896iK+4Pr4TVvrJuT/LCj+VRvxheKqLZfWNqHi9YYV3M3EZcMsz/e4NCFj9X7PJfXEW5tWlsv6NqGKFXFBptXE5QpM/d2CmlDYipO/bcqJd3/mOpdwqgnNS+boWVVMeR/tc/ysS01o4989kisQ8YTc7A9iiU1onadDtnke8byNtmKrM5pQ3j3mTeWnxA1yZS4ef9mEOgKnGniziLdf+bLmSVUTMmxZt/xtOvFtXIfs3rY3IVMxfbYnqcTdL3ocFXjXhLLsUz4fSSZumuTebvytCTF82gXN7hDXuyK0zuVvEyryYHf9dpP4r/k8Q8f5m1H40fD221eJSyt3XkwSb0ZnnFh7LC8RL3rCb12k2Ixumycq9EUTh+OKv3t0m5Gb/KkvfpHEOyLvJP2AZmTzZkvd5EniLuajNB67ZhS2SSj36HHir1KjixY5N6PJwxkPfgYT52/uWrzUsxnR97gkuAcSf9Ru6Kx3oBllZey8VHWA+HeTWS5mYc2oSnTpcaV9xMMkri+ln29GJcMKHkE+xEP32j5i3GhGDX9/GZftJB5ltfMjpDSjsgcu47O3E/cZ1asxzWlGD97pJcJW4sNe4w66xc1oqaWP1t5NxPes+bVXqaEZLeaWuBW3jnj6Nm/Zhb3N6JDY/o9ZqynrcyJyw6zBZsQULuGrWEE5L2oxcz+PNqNHK4K4mq2IGx55YNzK2YIO5i2ubwHid0/yNj8VaEFbxT08a02JC1zsaoiTakF3yufUvjAgvnSVlYqfSguKaf/8+442ZX/y+bUtN2xB/rOkho+pEZ/PE1EjZdmCXmY/il+rRDz/dhLnJ/sWlDH0Vlhanvic05/9nm/59z52YtavJIn3iZ8UPO7Vgu6JI+3LYsRzQs60LTv4774k/VqthIjHcy7MnXOiBRk+fqMxxE/8vMWqjNLoFrQz763pydnEv7ouywq+2YLc4raPi3MQd9u3OFc3tQVtEfPxTJzs/c/rw6aevc1pQXwhSicWjxGP/vMzJaa4Bd0N6Fl57Svxz51Kx00aWtDxyU8vZw8TL+17bPqqpwVJu/d1eL8nbjOUU3VsoAXdsF59vayPOP/i9UqSoy3o8aExzoXdxBcxMmyyOVrRxFSmoEsrccXm4SU281tRLPuB4lv1xJ/t085pl2hFU/lrF7ZUEg/hvffFTbkVcQYHz2crIW4pcbhmQK8V5Qcz7svnEx/51go+9Fa0Y5Cn3/QZcfGvnywHV7Wi7kLnFysfE3cv/VW/3akV1VZ1G6xJIw7pqp0dHq2IGbTCYXUycaWnxRuW729Fh96c4GPGEzcaZWM+OdaKei6d2KF+jfhkhdIFychWNDdq27Z5scQ3CYSaHbvSiorm2/x+F0V8p7eTcW9SK9p6IVI3+yTxjfu4QwwyW5FR3OV5h0OJjw70zD77shU5RXw+oxdEfJzLtKKrshU9jzFIee9P/MP548+WtLWi6jAVr/O+xP1VZBq8+1uRX2xSnYYn8W2Hj3A//NSKwPJqe4kr8XsbBNYOjLeicbmFEQ7OxBdwOz6Und2GTt1Y2d2yjrjgpnr+tQvakFjNoQ47O+K333LtCpFpQzXGf4PRMuIXFSNy76u2oVtJGxsU6cTfpg/8rDZsQ2+LF9adMCE+YVUrMshsQ+KzRw536hLXEGwT4LRvQyvX3mhVUCfO8SSDJbq5DX17yf3GQ5FyXg4IHlzi2YbcrZYk3ZYhHrkuu1HDvw2NRPBI1C+krJv6lvc6IW0owK93+U9B4mvq29O0I9vQvMl+HSE+4vuEf0mqXmlD6tX7O5ZwER8Yu6ohk9SGOD+ymWv96SHP8X5C59yMNtThIbRde5T4yhsTImN5beiO4LJVSz8TF7l+o7urvA3NFlg3JfaRuE1DqHxucxsaj+I6/KePeHZzRn/Mq3+vdzUu6OwkTssyFN4x1IZi0z62pTURdxxXe6Qz1oa0wqUKAqqJ73v66ME4RzvSuDgWbFhCfF7IB/aX89rRrexU0c8viLf4caUeXtSO3t0KPnPzCfFVRrQbWortaH5IXS8jnfgsjs6G19rtaHb8HOFXycTppyQgyrwdNbCna/ndJu7CvalfZ3k7+sS1xnDyMvFK/eFHTeva0Qj3NdWj0ZR1WGaU4OPSjjbNMhf8eYp4VO/9dDafdjRJ4xzeHkrcgO1xw7mD7SiiuxRVHiY+INLwV/R4O3pywjda0Y+4QPtJvavn/l3ngjHXQC/iKXSPnSLX2lG+1i6jUjfiD8+yxZy9246CxnrFZjtT1lP4R8pERjtacPMoF6wlfnfN+9QdL9rRYpFjHHtXEi8vOxFZWd6Omp4qiV5mEi94e2KZUnM72vyxivnElDg3R1JLMKsdib2oPF+lS9wN7qk1DLQjuTsXptpUiacfdLaR+NmO4vgSYrsWU95f+pKsC1sH8hM+6tgqQZxfVyv9Fl8HMlHPsylfQHyZjMBgm2gH8i6d2JPBR3xNgkztHPkO1Dw62BDNSfxLur29nnoHmtKGvZ4T3f+5qNMNn01GHah06OUaw+/Ed2VzSBxidqDFttpH/wwSt358Zl20XQc6y9r343k/cY+5DKE7mzpQLtP15Z4u4qBkvuqheweyfjfYI9FE3G4obipzTwdif8C5EVUS183cK5MR2IFWP07RdSokrifz7f698A50ZvZb/+FnxBH/8tgr0R3ormuRbEAG8b07UrrCrneguX2bzcbuEU/kX3XAI7kD/ahqrtlzm/ixwv1bmJkdSNRxdfurOOKNnNsjxV90IA6Pvy7LzhHP+b1j4mNZB3qzQWJPcjjxxY61iZmNHehn9WvuP0eIL4fPwft7OtAhvyvqK/2Jy5gpRWh86ECm3Wc/RnsTb17Q9rj/awd6uWy+eZ0bZZ2LXKfOT3ag58eOaHE6Ed++Td/NYHYncr6vW6HpQLyUr7C9VbATIanrPOtsiPP0Hd7oK9mJuFbLjO+hEb/Y3dn7V7ETPb2hc/u4AXGH1m2uZ7Q7Ubbxqqlz6sRzd5/vmWvWiazmjUheUKDcF8dXmzPWnSj55iW2KAnKc0kQjP9r34kaRurTjwkRX81xvHu3cyfatE9F3YuH+NnA7h8tOzpR1HejUFs24hNjT97p7e1E/hGxGYpjXf/5pfHMe1GBnajIr7vg1wjxtvP79V6d6ESXlmY+LXpL3HZ1YvjS850o1zD/2olu4vSNn2J9rnaiSJOMPRZNxN3tuTffT+xEIm3GZl8qiDtuT2jpediJPNOEuK8h4srMwF88zzrRn/VjTaY5xL2X2hdqFnUiAeeU+61pxLk73yvb1XSi++qfI3cmEj8az710R1snWqMQG/71KvEXm4/k+fd1IvcDnlf2RxOXOiLedWSwE53ToVePRBCvZc8OPvqjE1VZ/lrscpT4itOKiQFTneiYp8/9qv3E2VbY0z3ndKG0paFb1b2Iz5YQWbtGqAst65O2PeVCvClgS5OeZBeKTtM52O1IfDhYNHe+YhfauT/9neIq4qV/tdnfaHahpK5TN72YxO38k5PSjbtQgNXLpGRj4gU8e276MbtQasNK9m5N4g6JZ99prOpCs1Yb585WJN7ay3bwjWMXOmt1vklNknjIgo6V0S5dqP6D89oVQsSPbZPZqu/VhTSFH9Nd5hC/mTBwr2l/F1KxT0n0ner8z9nD7BZ7Hu1CV0q2HDvwg/hLf6+qnxFdaMT4S5f/IPEzL7deDoruQnHCES98+oif3e9w4vfVLmTlsFxlSxtxnfDdZ/ckdqGgUE8V6xria170J/emdSHlCtFipSLK+xS9a2DmdKEbbWfH2Z8Rn1ySwXkHdaHiAc72lofE724NMf5V0YXaytHW+ETiRi1XfaybulBsPtcV96vE37y1vBzZ3YXk70ieljtPvHO4LqvqbReKqVlv1H6C+JTdmRdsn7qQkzRnWngg8YrgugcaY13o3t+gQbW9xF35fgWtY+tGT90kx2t2EN+e5qnkx9ONGOWWr3c4E19of/L+SaFupExzSh6zJx6iWvA7VqIbMf3LVodZE99Rc0LkmkI3uvJo7M0sM+IK6rajcerdqO+1y64wbcr9Vl2IO2vQjXY+PPx+TJH485ddXw7SupHDvnxXD0niBs0P/jrbdKNVjhmvawUp6/ng4ktDh250enOrj8Zs4nztS5bwOXUjUe9nPKcmO0h9npjQanPrRuEuA/ldX4mHf3vSfcW7G7Uq/Lmg+IG46ehvmbX+3ejUi6hI7x7imqX+v7iOdqOPm00epzQSX9TQuS09vBuFht7jfV1G3HLnG/vV57pRJMexG4IvKNcztKbsQ9w/V9vra5pJvHzqy/ODt7tRXYfmya3JxOPyo5b+vdeNPkQcGgm8Ttx+jG1ucEY3mn+Q9350NPE9riouP551I7vSBy9vhxNXZ32VcivsRuvClfXvBxK3frqMXl7ZjbhfrRFJ3UNc/LVC6eKmbuSjyrnjrjvxcYuzSQe7upGc0ELVa5uIvx4I7yrq70YjyQG+p+yI/zy01G3WUDe6cJLXYC+T+BrbWAPa92504nfpKQcj4hs7P63ZO9GNLs6+s1tNnXjfL+/HVzh7EO32rSE2eeLshsvtn/H1oEcPi3jqRYnPVahXql/Qg7TNJOvj+Ihr33PQ65XoQZNnCxgb2Yi/cdDa17+4Bzlr13gv+Nn+nydkt3WyVHtQp/p2h4oB4geyX+xq0u1Bt3kyxwNYxJ1ee0i+NO1BuUMffWWaidNqPUZuMXvQ2kyrJ4XlxH9vd+44uLIHVXLytm55Qdyb+bVj2dp/97U7pPV7BvEHwm8G5zn3oAO+Ey+P3yW++t1vnlq3HiQS1Xpp7jXiZ0Pn6oR59aBVu/a5x5wj/rSOa5uGXw/qrzbWnn+cOCi2RTYe/vf+TxI4Tx4kbpJ58ql3aA+y8VF488ub+NoSze7JUz0o85RVu7sL5XrMfn4/Ed2DXNhiPlStI97dNX+K80oP8ta6LqG6nPhoYsXPw7f/Xf97tqBwc8r6mwa2v0/uQds9ds7t0iY+xoy5vSK9B231P9KlrEj8al7kirtPepCk4+jAvkXEl22eahl90YO2dVxkPplH/NnvM6a0kh701l7y8zcO4pZ9g4HB1T3I5Pa2Hypjbf95tu7g+eymHiShZuC8ZYh41KpdB1939iDlDyGqZ14RV5HYojHrdQ8SYy7dndlMXDioPlPmYw/i0pJTbi4nXnj11ZTW5x6kKLzd/XMe8eWrioSMR3tQRNHXpdwZxBfuLRo0/NOD6vZ0hIglEd9mQj+hztWLTO6q7Ft8hTj7tZwecb5etFGbi1Mlkvi805lfJwV7UbvoaQvVEOJr3ToK2hb2IoXD71SV/Inz6w0suyfTi/oiVjVLeRLPE3h+wlexF+m5/TGbv5l48BbjA2rqvegHt/G+idXEA6R9xV7r9qKrGraH+pnEM+DQrkiTXiSoc8apxJB41uvoXRr0XnRwYJVsgirxpFhe0fJlvSj/9O/GQzLEO5Icdjva9aJlIaMHVy6g3K/j8O6edb0o3PbJIvHZxIflgkQ3Ofei1A0Pi16Pt/7not+f7ahx7UXHqjYfuvuJeMSWICcDz160wdXG0r2fuGvL4+9xvr3IxmJCQ7qN8j69Xlqf/HtRXC43vbmSeAGtar5ZUC86qcVx/PhL4tz6C2JCQntRWNOZPxqZxAViErPyTvaiNB9mbmsS8dnDPwJGonoRv15L/sErxKvKb3SJxPYi43ODoiKRxBlZtiy9a72ousOo6uEx4jzeTaEr4ntRtGbAa/p+4u/HxEodk/9dv/bWHY0exNuqFt/flNaL1pVmbN3sRFyqfaHq2se9qL5bu61/FXH9VAM75rNeJKyb0uJOJz4vrFNQJb8XjYj1u/XrEXdxDQyYXdKLJJUenHZWJn5H/tGR7speNH9em0ODBPHDp1WWJNf3ItOVhiUwn3jXmhd7d7b+25+f7g6kcRCXtnRwkenuRdc2TFQJj7b85xzG33/U9vWinl9C+w4NEG/VqtTc/74XcQlXvW3vIf7KSUxo/nAvOhP0V0O3gfi4HO1mwtdepLvm4sYzxcTzDFGTyti/daj28OrNIT54Szc7dfLfug0471ZLJe71ZD1TjoOFXjHWex28SbzQfDL03GwWUnuh75UfTfzXTgm/b/ws1Lqq7wD7CeJ/OktEVgmxkEqxYRwcJH7rqdKeW2Is1Bck3RLkRfxTSnTIe0kWOq4eYJS1hbjq+122S+RZyOiuTM17e+IqeqatTkosdO30+GVRS+LMHylSJ9VYaEryXRLDkHipwmHlVG0WGv6bN+GlQrzO4/SvYgMW6vm+6e55KeLPODqjW0xZiHHrcmqGAPH+oeM/uoGFCleuFK7jJF5eXKzYZcVC5Vk2Qx9Gm0ke7vmsUr+ChQxfuBhNDRCvMD7KlbeahTaau3IJ9hKPvzCVc3MdCw2VCm+UbSCevlrB+uAmFtqyjWGmVkyc/cyLJ8u2shD/moe5ejmU18/O4pm/nYVuDgh3GqcQ5zIUtK7dyULLjPUSTW8Q51ae8g3z+bfOfYWyJueJfz2ef0pjHwuV1O5x0g8jnhWWfbnxAAvdnzW0Uf0AcS3WtnjvQBYSce9WkPckLl285d5kMAtlub4pW+BM3Al5Zp44zkJh7beXcdgRP/dwYzHnKRY6U3Tv0QgQX3JLvv9wJAsFzI6c3aZL3Ohlh9CHaBaSM2jfkKdIuU79VKeVl/49d9u5KTfFiW8QfJOffJWFxI884DzKT7xRZNjy900Wkh1Q2rvpb9N/fvzWim+MOyz0bd/XUZ1vxO/tj685nsxCHnv3xPO8I/725oPOvFQWSjvKfqC3nbi8obXMUDoLsfT/HkmvIq5h5JEomMVCHRNPC468JG7OlPLRfMpCGi/9bGwyiO/wvnLMMo+FwnN2SwomEuf7LfPWHrHQQiOWZfsl4otVxeLXFbPQC68vlddOEff/OZG7upyFFETKs5yDiLfneRgxqlnopWsQ7yJf4tt4eeXV6lnoa5JkW6sL8ZoVj4/ObWYhNoUM6fNric86aLXmfdu/59WjNWxlTfxDRVFyThcLrbE9bz1uRPz2TkZYMIuFRkwy9dNUiYcL/Rwy72ehjLB9hc7SxJ9VLh768Y6FMrtvf50jSDzVX/Nk4gALmdxjq8vipDyXiOjy5SMstPOF7dbNo43k/N5py/rw5d/51ddO5Rggzmt6f+3RH//2FazOTe4mnqFTlM77i4X2DZpetKkj/iRorOb8xL/9M3aM9rGA+GC2Vg7/XxY6kn65NDyLeFqZ9/9r786/sdz+Bo5rUEkKnaOUoZAIyVARDRRCZUhkSBESyhQZMp0SKmQsQyJD1MkQGdOWJNMtTSLVzhRlLFOnqO++e57n/pz1/ROetd8/tFavdS+udQ372vcvH25BszE6f/er9Oos8D8DKjiG2TGSeDl2pvwq+FEZrXOGHBjd/jR63+Ai+LSqzufcRRhVZ8mPf/QDn3m6dNccboweeYxL+riAHzGdl6i3FKNQQxtbzqP/Os5NV8Zj+DAKy7pxJ/EAeKnOPosWfoycxas5JHaDX4t93D5XECO+gieBhVvAFRuzPeRWYdQpe4t/qwx403iRkrEoRm5ehh01wuATv0qk3MUxYsgmNenwgnNYXDYJlcToYa7+ePPcf52HKOnHcdIYlfRtMDWYamG5Y/sFvyRZjJ7sHZj1/BN4RHFpWII8RgqVqyb034JPXXz+NXIjRittjyo3N4Mf3Din2l8Jowt3N73SfggemnKWzU4Fo2eqS54+KgTXNk8s0diGkXShoYxqFvim7UmjgmoY3W00mbx7FXx64mPR8E6MEhXsNkhcBP+e9JmrVBOjxsDiziQ/8AATYXYfbYxeiLlxL3YB7/3KkaG4ByN+q8Jqf2twp9Nbxvv2YeSlGvxzyAj8VL3urxgDjNR9uuvNtcCLNbqblYww8o0uX1enDG58JN+p1RijiNt94grS4JoaTl1OphhZxinVJAuB3/NpV542xyjpseMCdh5wt+BHZ85ZYuR3YMM/jnP+db0ifxaxW2H0cdYepfSBpyyP5j42GHAUo6d7y4ccW8BFfTqlx2wxmhd/R1D+Hrh/j2ngYXuMfOQ4XkwkgMejR6M1DhgNNEctL/EHlzrPHyp6AqN1gUPfPI6CX3K30Pd1xkjySbq//G5wG9XY/U2uGBVlChYNSoMvaWhO4juFkVJeZnoGD3jbN2EFM0+M8gXsTcwmm+H6HkwTveKFUXqXWztXB3jAV9fTDB9yH9bfU0AIHHMWK82cIec/eLbLyQzwY2PxruIBGJ1qXXR1ZRh4YqO6tHYQRjmpDvdqT4Brmg262Z7F6N7i2GfOhuAObxr0fIMx2lDQPcG3GZztGT/jQghGq9Pipe6vBLfvWT4RE0Z+b3qT72E28PBizufxFzH6vjd0hK2XAfu9h8onY8LJdZfJi0ytB9++efhFWCRGIkMctttywVd2nebyiSLH6b/L6000+AUOyTU2MRh92zn87NRpcDcTkzW74zBqVfLx4bIAf4HMl4tfwWiX0HafjB3gyg7RC35exWhh1ul25TXgF5PN2FoSMWpIUU9lcIA73eRbmJyMUdeq9NbDw00sj3khtcE6BaOsisBzo8/BA/Vn+4mkYjQ7/WZBQAl4pSj7j7dpGOm+q7PlSgZfwX+jKCqdrOeuPtkJgeD2hdpFOzLJ8xW/OUjMFrxI0Hnu5yyMovGRqTva4G8EQvPCszFaflKVd9N68IBZXFVStzDaJjTZdp8XXC3Ra0fNbYykSq4bqk81spxXfLeKyR2M8vjlztd2gPdq/ijvycXoi3Ooj3YVuNf40ganfIz+snDY1JgBru/M5z5SQJ7TdX9V6YaBjyuEVTkVYoS+Wwk3ngDXGh6/31OEkdi3v0y1DcHXnOhxMykm5/8vDY/aTeCr4nsGa0owOmn9xUt9Jfgp03MbZcrIczRxz6HyVwPLJbOMTC6XY7T9yC39zT3gOpb9FsMVGLFVMTbk14G7677U16ok65LJfB6JO+B8S/O2Jj0g63m1+FRKFPgyKZ71nxFGIyI9/X94/subY6UVH2Ikt//DQJgZ+LWRVzu9qzFS5ctk/7kNnCHr5l/2CKPrWpkqrqLgDc0L+sZrMLrPuTWmez649PUtoVK1GAmw3eU5MFjP8s6pHKdDT8j96ahw/3ELOCPje8qFOvLeP/nmysZ74O6tzyQL68n5lL+Vk5EAzsXduux1A1kfVlye5PUHt/gjz32yEaPcL0fPBlqDh7Sw7+ZhYBQo2G80pAmup3Hu+tpmjPY31DubSoHLnnx1Tvkp+bxAWlvNEnBN8czZWi3kvj38JUZ2vA6uO2eqqP4z8l5QkMxKaANfdMj9q9FzjDKqbiydUwnO/q7J+8ALjCw+pH9wTANflm1WY/CS7B/0LXleBoMf5G58q/0Ko7jOkRwVB/AN7k2Mra3k/ZtunXtjH/g6Lq4bMq/JdVx+R4RDAXxz4xYb/jZyHS3vLnReBr6Xf47wrHaMim3UHV7+eMLyqFzedz3Ej/65QkP5A/gr4z9zat6Q91dId8q1GvBrZffCUzvI+ZHd5DsrB/yc0LU4r7cYXeS48s4mHJxL1r1xzzuM+p561T9xBZ9d/E5Z8D3ZP4irqq8zBle1CBz4RLy8QVb30hZwbD39+S7GSO3J5b4hIXA/81F1rw8YPUi9sEJvDvild1Mzyp0YHQjd3JfXVwv7H+Xb4t+Im11K1eduAk+Vvv7kbhdZ3+orTV3ywQsu2gwc7ybrUrIne0sseNZESLJgD0Y6L9OMZb3BTf2iehnER7rY9SMOgf80mvvMpxejNzym44Nq4LGnLY+LfcQoplBNU1cc/IrB8rIG4odMjHfnLAT3ts9oONGHUfi04My8kccsvzPLOZurH6ObmtzHbF6Af6x7Z3GLuHpBXOjDEvClnnpfd34i16Vmvo1QMvig20r3N8QLdAt++ASCnwqM+nTiM0aXzjcbvLYBP2Lxz+GfxBOsw+0VtMGt7aI/XBzA6HUul3qkDHiRRowH3yDZtxtaffjMA34mQlIyhfjSoEsampM1cH2PebOLDmFUNx7snvYGvFL22h+ZxAdWbXaafgBuLpZ5RGwYo2MOZ+RM0sH9510ZSyWuaLnmcUEIuM7DE69XjGC0uH9cYpETOCc3P180ccmwNEs7fXBHMb+yeaMYKUe+OlalCF60x63Ri/ifurKaK/jBDRJrDvQTr9BS++E+84jlO0IVrA98IfdtYHQooxP8dZrrd0TcICFlRLwWPEFSTELiK9nP8LbKBd4C96vqGg8n/jkoRb89AtyAa7PDF+IvnhjulXcHH7BJjjIcw8hDY6fkRRPwAreAUwXEB3mLe7tVwP/s2iqweByjHsW+s6qrwD8sEI+2J674fAF73FzwomhPXEV87/GdDkP91SzPlrHkWjZB3svsxUUaDHB/pR9ijsTzXT17rxWA73Mzl60kbuYaNTMRB87xt+9GrkmMuEYX/tzrA/7OV2uHOfH8ze/7Mi3B0derB28S9xL9WTGjDi5hpBTyhfgHwwO+B9aCC7Z0vFSeIt9DLWrF73CCd29fqxNI3IxNGs0dfchy0d7bIzXE9U1NNSxeghdJ9TPmfyPfKxevKC8sBZc5qTW0m/iZYHkhzmvgspWrjUOJ+y854mYdBG6RU8FdS9xAwLSkzBZckFtzzex/MKo6xhji1gFXH3iXpEr8iYQdn/16cBHRS2c8iG/fXiuHeMHbj2o8/Zu4u9WFHXxTVeDjn5K6iOft1t55ogP87xiNz3zfMbJ/F7OlBoELGyyp1iZ+3HpCfGUG+F7XT+t8iT++PrbALRTcdp+V9G3iMYuWdNY5gQtuG2G0Ez/yrTpP2AD8jvck3/wf5LoUBnt4bgQPW/B4sQLx7SV18gx+cPM7MfcPEX9+9ctTrWnE8vOvgteGEBe3mV43UQN+40KOcR7xhmDv0zfCwXfbTem3Eh9RkCjWMwa/HGIoOE385QnUNy0EfvBCaPWqaYza1YYX3ep7APu3QAOtXcQneS3ETfLBeT7r3bUjXtSRrTjXG5xRxL0wlLiZywmlAjVwK0XOA9nEFyAVecuF4GwiaQlPiNstvi7C+aIS9m8JQu97iXOpCCwsTQL34S+XmDOD0Z4xuU82NuBWAbEBwsS/jx6s4pEBr+Yo699CvF5+7uUHE/dZrmAs6HCAeJl82kHHB+DHrdI4nIlfFri6YnkIeMP5JYwQ4q9n7Wmt0QPfEyhQfp34lUUrL7kuB5eyO9ZaTFyzwFJVqLMCnutc77UM4v7vHfsacsA115PXOPFhqZjw027gD/hy/aaIp8xfLSumAp475RnO+ZP8/K5DTS1zwLkfGPUJEc81jbD1aypn+coim8tyxCOtx75LxoHLBeWG72S6S8Ol1kPg+ZJiPUbEta7tXXlWHHxy8Y2rtsR3NBdmyY6UsVxrZDjPg7hS+wbZtyXg//RWrA8mXnBzoig0ELzWMYM/lri26QaljdrgmibrPW4Qj7ZZVNbJA77+fb1GPvGjJXc3R7wphX1I/LPISuLur7SLtqSDm3pfMGkgnjw5sb7PEXxbr2haK/EJkfabMYrg+EaJSxdxY72lwjtmSuD8fNZuGCL+5HR17OBj8GH7+oJvxLnLZnMkRIB/11kiNecX+d53fNhXwwRcbBdW5iJeLp8y9EUYvDupr5OPuK6YpGVKfzGseyoPxVcRl27OYOgUgEvfH+GUJO6xf43qlDd4x5nOWDningGVOenq4JaFIzXKxHGbP58+J/ieYMvrasQlirz/mn5xD95rqw+t1WYev0blUHYyuNdb9iP6xHUKTQ4esAU/qWe5x4R4kohx9az14Oo+JiOHiPs11EjlThaxvKmPoWtDvJYtL9YMgau8CrNx+MVct4Vn5oWCD5lvV3Uh3nZY2LZQH5w/JeKVB/HVuqVNh/nBl07OUfAl3mD9VWFRVyHLT0gsNwkkfurQq8TSW+C3rm7YFUx8r7n9LFt38IzA69NhxDeNFhzjUQV/uC7jrwji82VKGZVz//X59Y5t0cT5cwIVHBh3WR6Tv5jtCvO6X+BO4IsH350e/yOR+ECE089qS/D9i/5pSmEeJ0/CUee14PE6KzxvEM9amli3crSA5VsOM75lMo9np7tMXSn4dqWXxjnEudkkok8Fge+fwVF/E1c7WjG5Sgf8T8uo23nE9+/cYM7gBR/u9Mq8S3xQOQx5d+Sz3Ex5WdA94rbZdaLiGeDql99tL2Xeh/dHQ547gR/tlOkuZ95vp+YM+m8Ev6lj7lRJXH0ne6rxdB7Lv1ndeouIF73Dx/LCwd9fMNhYTfzYwwTZBcLgO/Z4n64hXla0cepIfi7sD7NUM2qJn9le/KBMDfy2Q879OuIR+YLneV/cYblQZNXDBuLPRE7udbQBHwnxLGoiLhaU80fNxN/wvCQXxjUT57v4rEMgBHzPNiO7FuL/vO674bEc3P2w5NrnxBvfDB1vzrnNcuP6b20viFv29mxYqwK+2N3vzCvmdZRqngpougX7jbZjvK+Jxzy69aDtEPjoPsukNuLsd3yD5UZyWO50eGbZG+LLn6rtuRAIHsHfFtpBnHN6hrebB/yTo9fwW+Jbx/LbVdKzYf30Oaz9nriLtXlqrCL4xzH2RExcpH/GbujxTZZvdHj74QPxzKUJMpom4NlZukJdzPvWXmY8pT+L5ZVs9wy7iS+0qCif8gZ3LXTz7yF+zXxnkD4n+A75trRe4nr1j7VykjNZfthPvvIjceuf6otnrwcX8ahr6WM+X3sqXpqhDJY7S3e87Sf+emZ9UqE++KhyVucn4hzGKVaLutLhfph/BH8m/jaaQ8LWHbxQZEvrAPGRQZfhyrngosFWtYPMdfXKyyK++Bssv9b9M2+IuOIjRV/nteAZ45tiholrJkap1ZWmgZescxkhrqwxMH+1DvjCsinNUeJSn9SavTtSYR9uVLrsC3H/7LjY507gdmNnu5hupcG4Zzx9neWrdZ1vfiU+b/C4+gJh8Nq4S3ZjxP/2nfW0TC0F3o8NA8LjxA0kY80dba6x/FFL4gumT64R6RcISWa53r3MoAniKqm3TzXnJLH8XCsfc340qnq8YVZgUyLLz/JONTF9TVVBuNxIAsu7Rvcy51OjW2XrV3TzgDfUr2bOs0Yu7TezYhWvsjzu82nm/Gt0QFNQQdPkCsujSoyY87JR+ZpINOUdz/J1jRXM+dpI+NqMbk5yHMsNePOZ87jRrhb7NjMUy3KdjwrM+d3oU1eLzaKuGLh/RLWZ876R3reNXyrnghvu+MKcD44UFa76Oa+NZvlccxnmPHHEXzzFsVonCtbnfT+tp5nXMd0o/rnTZZa3VNgw55Wj86qWGguEI1kevcKKOd8c8UQutnS0CWd5+oMx5jx01HG23LM55yLsq7sEmPPT0RpL60i5kTCWn7rzljlvnTzv87JjFUNZvkr593x2VP4yq2rK+zzLXeJWMee5o3NTO9vN0DmW9zdmMOe/oyXc78l5OAvreSdizotH/FYeC1frBMFz+saVOV8e1Vr+oblAOAD2t8W/59Ejc1/l0805vixX9fw9vx6NppiR4/SCdWnF73n3aK6RFzmeU7B/yPg9Hx/xC8eQ3+vK8tc8v+fpI3NuE/LzHVkuafN7/j46J3eO/BwbeO6Sfs/rR+b7D5HPm8M62SFA/v2AzFUsieuyfOv/enRIjJ6iqzxcr//5OwGI7b/qfrt606+A2YH/93/O//4AjUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg02v+//gM= 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ZNx5OJTtGzdwW0pUyJpdQvZ9Z85ZaJNQadFiTyglqSghUVHRor2IFElEWpSrlMiSfWeGdlt7FKr3nuvndT3H+/bH0/P7NI2Z+77u8/x+j+M5fjy8PDw8/6hf3N+5v0T4qH+scvXfvDWYGbxlS/BWHWU335Adm4O32prrGRrrGRkam1hQ/2JgYKijzNwZFLozxNd2q+/O0BDPIB1l551eQZu9l/juWREc6LvV1tTUyMjC0NfS3Nvc1NTU2GAK96fI4jfXW+AbvMU3NGSPntPOEK8dzJ0hYb4C1J9ODfvfT5vuGeLtvznM19hni1DwNt+tW7mvEvDxDPXkvmjatGl83A8qqsHDY0T9fnJcWESIn/qXWdx/CEXz8PCN7ufj+RP1vy819o+PR2LiC8qK3d7gItwkhv7yiB7gVf2yeM4e6XHqz8smXivKP/FC7qfhF+D5f359of2/MuHo/5Up/9/fJb/2uUckup3OpP3v9yLa5dh1fTxfnkz87xe0dUbn9XOsqie8jjbzy8DDm6WNtEj85y20Ty+mb+D1b6etx6/rolVfms+7agZn4vU9NDcrNVe3Na8n/t4b2otrBXN5dd5N/P33NDMx5s+bfz/QhvD79NGu7W144VbfP/FzB2kSHz3P8mYMTbzvZ1pp1i8TN+svE+//hRa+8cmlmxlfJ37ON5qR5CFB3pnfJ37ed1p/5bJgt10/Jn7uT9rVKOm2mz0/J37+MG2tGQd4F49MfI4RmvhgZpZbwa+J7/WbVpm2VTxHfpSWiT/XKC1mlVkEb9wYbQP+fOM0qxl/37h9HqdJ4c/5h/attMwxZ/Vf2iv8ef/Rsncfvctb+o/2DH9uHjA8o3X85mkeuII/Pw/MCDnGdFvMCxH4e/BCn+O3EZ5/vLAKfx8+KNNwy7lZwAfG+HvxQxrfQw83f36Yhb8fP+zrVpDkVRCAAfw9BWDN/eiXN+sFoBx/3ylgevLdPre4KZCOv/cUENu6yIjXWhD24+8vCEMLb72/+VkQ3PF1mAov54pdcMuYCub4ekyFa39Dl/GumQaz8XWZBtHtbfw5M4TgM74+QrC+0Oa+W6kQVOHrNB0sj6cG8e6aDtfx9ZoOkgECKjnawnAAXzdh+Mryb3brEYaN+PqJQI1S9WHe0yJgja+jCGSN6tvlLJoB0vh6zoCDzSe/uf2dAd/xdZ0JnnkjmbwFM6EWX99ZYJvg7p6zaRbcxNd5FogUcOK1Z4rC/663KISnir2O8heduO6i8PEo06alVHTi+ouCW8TOFG0FsYn7IAbP/a9/idolNnE/xMDIrX1xS73YxH0Rg1Sm8DVtHfGJ+yMOMw1t/0XFiU/cJ3HYqxi8pqVHfOJ+zYZ+4bQCbevZE/dtNqz+3TAj+vTsifs3G168F/Bv+Tx74j5KgEmTWan2YomJ+ykBV5/6y0dnSEzcVwkQvX0+rOWvxMT9lYTIi9V12mskJ+6zJAwe/qsVXSA5cb8lYe0ug4MtM6Qm7rsUVPh4cbT9pSbuvxSYuZ6yjC6VmjgHUpBBe3GyRV564jxIg7juryHtXdIT50IaouZoLYyul544H9Lwaeq6qy3aMhPnRAbW/Tw6rh0nM3FeZKDyNXKL7pGZODeyYFH3Na/FSnbi/MhC5uO5wjqnZSfOkSxI3FzpG/1ZduI8zYGYs/GoZdGciXM1B74cfCCrkzFn4nzNgQ07BnZE/50zcc7koNpD4VXLarmJ8yYHVk7LNHUK5CbOnRzcsI6OiZ4hP3H+5EFqfkFXyyb5iXMoD7FS78x0SuUnzqM8fOOXTo6WV5g4lwrg8XXhQEuYwsT5VIBX7HB7nXqFiXOqADbVOVeitRUnzqsiZD9g/245qDhxbhVB5rroCp0exYnzqwRxpxi50VZKE+dYCX5Eh05rPaU0cZ6VwCs400vns9LEuVYGf70g9hM15YnzrQxK8w4mDLgoQwQ+58rQInfZQmq/8sR5V4ZE8XvvIEcZPuBzrwwMoboTge3K8L/5qQy//32kpQiqwEr8HKhA3jDv0BNjFRDBz4MK+A/NOT/goQLP8HOhAopvjRdIHVOB/81dFWjpcPwBxSoTz4kKHKv3TQv8qDLxvKiAfUWkU4qkKqTh50YV/pScGXvCUIU1+PlRhcK7eTcGglVBFD9HqhCU83Kl1CVVKMfPkyqopr/mo1eqwj78XKlC27mx24EjqmCCn6+5cDxJYn2K2tyJ52wuOMTrTn/qMnfieZsL4/sc7g1Ezp147uZCYehGH6mcuRPP31wICNwtRm+fC2X4OZwLyl7JJYGCahCBn0c1aFmdHZhirAaG+LlUg8Rlz2SeeqjBB/x8qgHDoats4KgaXMbPqRr8tvkZIlWsBivx86oGecYzlekf1UAEP7dqsElLoyZQch48w8/vPFCkLmUKYx6E4+d4HjRLr9F4GjwPDPHzPA8SZ4Y0DVycBx/xcz0PmFMSoqUq58EV/HzPg9GxdD36yDxww8+5OuR/e9QZqKYOM/Dzrg7+fc2HUlzU4Tl+7tVBueeT6dNIdYjAz786tLZMfTNwUx2M8BxQh2M1yklS7erQj+eBOtg/t7SlC2pAGp4LGvDnoWt/oLEGrMbzQQMK8gPPpHhowEw8JzQg4EYs6+lRDXiB54UGqF659HXgoQZE4rmhAe2niy5LfdQAEzw/NCApsXYJXVITBvEc0YSFBz7+CmRoQjqeJ5rwbw9vZkqwJqzFc0UT7m6bs/zpRU0QxfNFE4I2GfMMvtSEcjxnNEF1g+MtqRFN2IfnzXxoX+G7lq42H0zx3JkPyUsipwa5zIdBPH/mwwLGmcKUyPmQjufQfPhnkef59OZ8WIvn0Xy4q/9y5mDbfBDFc2k+BKq/LpYS1IJyPJ+0YK7CmD/dWAsi8ZzSgo7ZElJBHlpgiueVFiRN132WclQLBvDc0oIFvA7bnj7Ugqt4fmnBn5ENCoMftGA1nmNaUPhpV6WUpDaI4nmmDUHvknbRGdpQgeeaNqh1ZakFBWtDFJ5v2tDVUFqfclEbLPCc04aTLzsjn77Uhk943mnDoic/tAeHtSEDzz0d4Lk3o11KTQf+l6904P4t9Ti6iw5I4DmoA8EZNOOgSB2owvNQBzQurO5JuakDMXgu6gA7efvRp206YInnow6cPnTEanCKLnzBc1IXHPenf5Ay1oUbeF7qAn/Yo1N0D13YiOemLhQHNdODjupOzE9dCPH+9CnloS7U4DmqC5prp158+kEXDuB5qgscZ+VFgxJ6YIXnqh6cXmA5LMXQg694vuqBo51rOj1YD27gOasHAqaBzkEX9cADz1s9KNaO/ZPyUg+k8NzVgxDVS9lPh/WgBs9ffdCULVo1OFcfDuA5rA+cWbUC0i76YI3nsT6kCH7Mp0fqwzc8l/XB6Q/PxqCb+pCF57M+TPkhK3KmTR888JzWhw07z3X18BlMzGsDePhlnnGYrMHE3DYAqaA7h4UNDOA5nt8GEPLBrifVwQCU8Rw3gFdeVWZm6w1gL57nBqDFXnW0aocBtOG5bgBxa96+8ThiACZ4vhvA66ZtVsOpBpCE57wB2Dn/SUq4ZwCDeN4bwPmqwx+UXxnAQjz3DWDYQcqu6K0BZOD5bwCupVdPLRkzAB6ePmoPGEKurf5Aj5ghrMP7wBCmPyimh2kawn28FwzBz2ThWWGaIUjg/WAIpbebPqWuNIRteE8YgqK2p71ZkCFU431hCOGZQxeqYgxBE+8NQ2hRCf/mcc4QYvH+MASjS4KLhm8bQg/eI4ZwTObklYQXhmCD94kh9J9UGlbuNoSzeK8YgsOsHMei74bwA+8XQ7h6xCJ9yXQjcMZ7xgj+Tin73aNsBDl43xjB2mgX5zBzI5iGuHvHCIrGuzOFnYzAB+8fIxDfHfAn1ccInuA9ZARbvw8vN4swAnm8j4ygcuuB7KpkI9iN95IRqPfP4vW8YQRNeD8ZQYzvxVXDJUZggPeUEbB7NHMTmo0gEe8rI7Bad1dAZdAIPuK9ZQQprXT3Ij5jYOH9ZQzfXF/lL5E1hlS8x4zB6dXaab36xjCO95kxZC/6sCHMwRhW471mDIJlO+4KrzeGQrzfjMELeETSdhiDaCR3zxlDSXGil9kRYwjC+84Y5pjLPqhKNYYKvPeMIezOtVme94xBDe8/Y2jQNfIbrjGGKLwHjUEvq+RRwltj6ML70BiOqC2ZrTJmDBZ4L5rA+yutm4vETOAU3o8mwJDzebJE0wS+4D1pApdTvkj12pmAI96XJjAqtm9L2EoTuIH3pgm4HRV6LhxkAgJV3P1pAnempcxJizEBD7xHTWBmrOp2s3Mm8AjvUxMI+JdbXnXbBGRsuXvVBF6EWyt6vjCBULxfTUB1uDx0uMsE6vCeNYHI7SuqEr6bgA7etybQMdijojLdFA7hvWsKZv5bdhcpm8JbvH9N4cSb36+WmJsC4D1sCp82xM3rXWoKF/E+NoXFHeJ7w3xM4Rfey6aQufJKg3CEKazA+9kU+Oq156clm0Ie3tOmsMHx/n6zG6YgcoS7r03hYTmrparEFPzx3jYFKWa9jmezKTzH+9sUQkrWHxgeMAXlce4eN4VXlv3tCXxmsBfvczPQuhtmoCJrBm14r5tBnAF/fJG+GZjg/W4Gr28e717iYAZJeM+bgZ2GvEnvOjMYxPveDM5fvXEkbIcZLMR73wyGFUx7hY+YQQbe/2bgeu6peVqqGfC0cnOAGeRKOB0zu2cG63AeMIPpSR1vq2rM4D7OBWbgJ7zJ2vOtGUgs4uYDMyiN+548PGoG23BOMAdFvqiPCWLmUI3zgjmE7xOhqWiag2YxNzeYQ8uvs6eL7MwhFucHczAKnTe4ZKU59OAcYQ7HPuczegPNwQbnCXPoD7A7FxZjDmdxrjAHh/eVn4XPmcMPnC/M4arnKoe02+bgjHOGOfztenPR7IU55OC8YQ5rV2/7XtVlDtNSuLnDHIoaxxd5fjcHH5w/zEF82eHUYSELeIJziAVsrZQcSVC2APlp3DxiAZX2V5eqmFvAbpxLLED9qV5G0VILaML5xAJibIpHl/hYgEE4N6dYAPveApfecAtIxHnFAqyMm66HJVvAR5xbLCAl1+Ov8A0LYOH8YgHf5g+tSCuxgFScYyzA6dqem2bNFjCO84wFZCsL8lUPWMBqnGssQPDiidWefJZQiPONJXhJK90elrEE0ZXcnGMJJSduTknUt4QgnHcsYc5Mi3UqDpZQgXOPJYQdfn6naJ0lqJVz848lNAi4CDnusIQonIMsQS+qe2PvYUvownnIEo6MbS4KS7UEC0tuLrKE92HDIiL3LOEUzkeWwPgW451WYwlfcE6yhMtbZj00e2sJjjgvWcLoxwui1aOWcAPnJitw89Hc5ClmBQJXufnJCu5wCh8Pa1iBB85RVjDTnS6RaGcFj3CesoKAlpoAlZVWICPBzVVW8MJl7dOiQCsIxfnKClRr3ks7xlhBHc5ZVhC5cMfW3rNWoBPHzVtW0PHs3/Ow21ZwCOcuKzCjJcqJvLCCtzh/WcGJhzIhaV1WAL+4OcwKPpleqzD7bgUXcR6zgsX5hkrVQtbwC+cya8jUKdnpqWwNK3A+swa+G4urh82sIQ/nNGvYMLdVNXGpNYh4cvOaNTy87L1Hxcca/HFuswapOV9qi8Kt4TnOb9YQcnqvumOyNSg3cnOcNbwSFdrXe90a9uI8Zw1aiacbw0qsoQ3nOmuIm6qqJdJsDSb23HxnDa9jcqPSBqwhCec8a7D7a9VqxmcDgzjv2cD5PeW61TI2sBDnPhsY/rE81lPfBjJw/rMB1209HcP2NsCTy82BNpA7EGSYuM4G1uE8aAPTN/2OV9lhA/dxLrQBv9cH2UWHbUBCmZsPbaB0vbipY6oNbMM50QYU2y8n9BbZQDXOizYQvkL7dViNDWie4OZGG2ipvWch8tYGYnF+tAGjJazjaaM20INzpC0ce1H3zkzMFmwEuHnSFvrp622qNWzhLM6VtuDwuO+Ep50t/MD50hauWoT1Da+wBWecM23hbwEfJAbaQg7Om7awVv94ikqMLUzbws2dtlCULTdUdNYWfHD+tAVx9RtMx9u28ATnUFvYmmZyvrfMFuQ53DxqC5XyT7+EddnCbpxLbUH97NIFIt9toQnnU1uImd1xKU3IDgxcuDnVDtjH/H6YKdtBIs6rdmA1/fviajM7+Ihzqx2kHNyf5rnUDljPuPnVDr7xiPwa9raDVJxj7cBp71mnxHA7GMd51g6yR9SuqSTbwWqca+1AcEf+WNF1OyjE+dYOvD7ZujqW2IGoDjfn2kHJ5sobvU12EITzrh3Meef2L2zADipw7rWDMI83K0X4aKB2mZt/adDQGZyTJkODKJyDaaC3apzPXJ8GXTgP0+BIw6E11fY0sBDl5mIavF8qmee5jgancD6mAeNlmuBICA2+4JxMg8ssvfWJh2ngGMPNyzQYRQ8LVFJpcAPnZhq4WS+Yfq+IBgJ7uPmZBneKGj0ca2jggXM0DWYaedzrfUODRzhP0yDg1uCMXaM0SMS5GsD7lI1R3DQAK5yvAcQaYrrrZgN8xDkbAM16eUhOCSAF522ALUtnmfhpAbBw7gaQS1jJyaPW/TecvwFeVlw4MgYAqTiHA+wSfG3q4AjghPM4wDyWZm/SKoBxnMsBGqO3JnZ6AWTjfA4QjQrN1bcCrMY5HUD/z+jrbXsABOW5eR2g24p+rDgWoBDndoCE3fGWgkkAXji/A1gW1bx1vgAg2szN8QAfvs9OupAJUILzPMBpw7XW7/MBgnCuB2AGp743eAww5xg33wN8zXmfHFEBUIFzPsCVfh3bF40AYTjvAyzV3PFRlAOgtoCb+wHGfB+cdO8HaMD5HyAr/Z9d5k+AKNwDAFb12vd/4aGDHu4DdJiilHjaWoQOXbgX0KFgXQPESdPhCO4HdPA8LzNYp0oHC9wT6DCrbcMZOT06vMd9gQ6PJa8x/CzpcAr3BjoELh8YymPRgYH7Ax1kkw3PjS2jwxfcI+hQ/moXy8GdDpdxn6DDTpGSz0l+dHDEvYIOcxcLXOjcTodR3C/oUB+/2EF9Hx1u4J5Bh/1lSV+3HaKDG+4bdNDlb71YfJIOAqrc3kGHTlBYKHiFDndw/6DD4Ujv787ZdPDAPYQO5o+yLl+4S4eZndw+Qod3vz8vev+EDo9wL6HDSXOznwbVdAjA/YQO9J17UyNa6SBzittT6PD5TumSF6/p8AL3FTpc+jJtRPQTHUJxb6HDEr1lV91/00F1Kbe/0OF34OmlmQIMqMM9hgHXszp/fZnFgEjcZxiw8oNKhrUcA3QEub2GAfzz/JfFqTOgA/cbBuR75Y7WGTLgEO45DNiY+uOanC0DzHDfYcAMtpWL30IGvMW9hwHFctHjecsZcAL3HwZsXlN+fWwDAwD3IAZIn5mx3CGAAZ9wH2JAWdPyv0k7GXAR9yIG7BA/n9UZxYDFuB8xQMW5Z4V6IgN+4Z7EgNqj6jzbzzAgE/clBuyrCrpZfJUBK3BvYoC2UIGbYC4D+DS5/YkB7Q6/eV0eMCAP9ygGxMfSbl14zoANuE8xwLT04Or3tQwQ6eX2Kga8+VfFb9jJgIe4XzEg2Vb8dsR7BvjjnsUAWsTqtS++MkDqPLdvMWDo/uUpYn8Y8Bz3LiZcGH6b5z6NCSG4fzFhkYn2uszZTFBezu1hTBjZvn3qV0UmvMJ9jAnXbt+7Y63FhL24lzFh+dCf9XGmTNAS4fYzJvBqs4TqgQltuKcx4bb/kUI5RybE4b7GhPWZdRv9VjHBBPc2Jgi/lRLO92LCa9zfmPBAZX3R2BYmJOEex4RNG9M9HfYwwQ73OSZIXuoTSY5lwiDudUx41qF/v/M4E87jfseE7TJh3uoXmLAQ9zwmKLk9mrk9kwnDuO8xoeYk38PifCZk4N7HhIj6hb6Cj5ngivsfE+bPOi7qUsEEHj1uD2RCq2Nz8YVGJuTiPsiEg0fkNr1nM2Ed7oVMMK7wFDfsZ8L0D9x+yITeKTceR/xkwn3cE5lwnPnJ/wUPC/xwX2SBbbSJhJgICyRSub2RBQMl4chdmgWluD+y4Nz4k4BMVRZswz2SBQuspkp91WWB4hpun2TBz11Ln1pbsqAa90oWpN89GRTHYkE47pcscPneLl2/jAWa4tyeyYJ/BsrP5NxZ0IL7JgtubfXb6ufHgljcO1ngnpMjm7+dBUa4f7JAqP/b87G9LOjBPZQF9zQstzkcYsEx3EdZ4Ou7Xy75JAtscC9lwez0shedl1nQj/spC572CIeoZ7PgLO6pLAhWdFXYfpcFDrivskBh3dmK4ics+IF7KwuqzrF3CFaz4CruryzY06qm5NLKAmfcY1mgIRlYeeE1C/7iPsuCZtf8ne+HWJCDey0LDiSNKBv+ZsFa3G9ZYPjKtjpCwB6mDXF7rj1whGN3vZhlD0W479rD0UWVqmJy9uCDe689WMeLvnJXtwfxTG7/tYe+5257Mg3t4QnuwfZwhu+S2lcbe9iK+7A92MObWuuF9iC/kduL7eH7vvkRccvtoRL3Y3tIKw5Wr99gD7txT7aHZb/v1ssF2IO6DLcv28Mfs/G9fjvtoQn3Znu4GcrQzI+yhxjcn+1hzZ1DjWMJ9mCAe7Q9TP3yKtLhjD2wcZ+2h7u6klrJV+0hEfdqe/AOdG/uvGUPVrhf24NYVlqU+gN7+Ih7tj2g9x+0tz+3hxTct+1hi5pea3GtPbBw77YHOa/QGMFOe/iG+7c9vLzyUNflvT2k4h5uD7u6edovfLUHJ9zH7WGe3ILY9+P2MI57uQM0rj6qbzjNAbJxP3eA6JTGjojZDrAa93QH0G+SjXuh6ACC37l93QG6xTwMxbQcoBD3dgdIWJbZ5W7qAF64vzuA5dHB+ExwANEcbo93gA+VRsZflzhACe7zDnB62h629SoHCMK93gGYDuhwnJcDzPHl9nsH+Hpgimn9FgeowD3fAa48XdIjt8cBwnDfd4Cl/5IT/GIdQE2R2/sdYMymzSz/uAM04P7////O/e8MTnS5/vv3j/P//XcEAvxBf7ke6O0ZZ73daPLPay7WjXJd+UzyovasJZOuGfD3M3aTY5S7T7qR4jMO11fraIx4IZ9J/3hfsZLrqYcPUK8PnHRHK7HbXDc5MVSjsXj7pK+7ev4Yfp8wKep9Qidd6utDf66P91krXzbZPel+6iG2XO/xXU+9f8SkSzKeiHCd5RUeIqG0f9KPMK+1/KVcQucl9XOjJz1ovsoFrr/Y6OpVJnBg0vu/GK/l+tlDbcNeKHbSc051z+Z6pZd7Ak943KQbCytW/KH8YnaH0mWTQ5N+mPUzjOtO8m6F1p8PT7qChrcy15VDaxa2ZyVMekrCpufjlH/bAt1hPkcnPcqcz5vrai9yt0soHZ/0xBaj8THK5eRF+NuDkibd69uv41xXAzvq+yZP+t2PyxW53p2z5UyYxolJ381hXB/lXgfaec8ygZPk+t97rsV1WsszbYnXxCNHW2/8pnz30v6fXujUpLOrw1W4rhIz40n+xdOTPtCUfeoX5eHOukd4wlMmvWieLx/XmacWrVi26sykt6llBoxQnqjppXjZ5Oyk82/dXDNM+ekPYR8Hxc5Nek9BlhbXj2XH37H+TNz+skfMT8rjF53ae6T6/KRnXItr+sG9/hcuOrRnXZj0rgFxFa4vCk0V1Yy/OOks8bFN3yk3vnGlI8zn0qRPn2Gc9Y1736eezyijX570ju85b79Sftfj+FYJpSuT3ly7eg7X2ZH7LbzHidf4qS3+QvmYhClve1DqpLfwj+34zH1+T2r4RXUSn2tbduYT5Stkpas0FqdNusM9/7tDlG8+yG9Qe594zbvy6kHKy/IHT4VpXJ10/5dPuwe4521nw2+FFOJnbxp+7Kd8+FrhhjKB9EmXaPs00Ed5p9jJZ0E7iE9dUf3xI+WbDm7RlHhN3ObkWfYH7n0sZx4tds6Y9AhthZr3lNedk/zmhYibxSkWvqP88b3XbtP1rk16WpL7ybeUr2nJLs6/SDwq4GjAG8rt0rcorxHOnPTHszdZvqZ8+nOtgzzhxPlkT//roXxjc2/f9Y/Et9EeP+JQLhJwwmnZquvkedeP3MamfNp0m4LhMuL+ysFzuilfaciWvmxyg3yvKKWHnZS/dNq91z6d+INUqWUd3PteKtQ7KJY16WfWN7a1UT7anWx/Kop4YUWVWyvlGpxZ2dafiS9rCKpoplz7W8zMN+uzJ73km6xuE+UVuv0hR6qJtzbqxDZQHpvMajW0vjnpHqM/qusoT+NPtm7PIh4dfE+wlnJfp1dXomRyJl0vINeghvKHCmP8mvHEz/yatriKcsFxSf/an8TPZvW7vKR87jKF6jCfW5Oubha4oJxyzopZBoqNxEu0UuaXUa6j1H+yjJ5LPn9SwEgp5ZpJN0eC8oivO9tx+wl3Dqx0cZdQuj3p+vQqlxLKxd+2lRQfJd4qINFVzL3+22mq3uPEF0dFLn1A+aVfTxgHTfMmXUbxRUYR9/McdPrRFkT89ZMzPQWUux55cU0ng/j2rcn/8ij/OFVjVVQn8eAxOk8u5X9rtkxrEs+f9F/3NHuzuedk99kHGouJWyvcTb1OuX5QRkBENHG7vQ62GZTPqD0mV3ufuECu9t1UygXiVlSrfiGuW3ZV8BLlUnrf9oZp3Jn0tU/b9M9R/kjKR7dyA3F3Vp/eacozrTO7FVKIBy5i8yZTrmBXeHR7DfHT7NuZiZSXrz9sWyZQMOkBPUy5Q5TP2648JGNDXPn+lvUHKI/q3nExaAdxS/lPAZHc63ls35In2cSLG0Poeyg3GDQbnf2auMzeFPYOys0bz97YJFtIXu/SQ9vKnRuHLrgVOxNnjT3z8qf8Qp6ZwKxDxI+uSmN5Ud5C98z3Qv95vdPz1+6U7w0X21A0THxVuo/VSsqlG22mT9e7O+m8NdcWOlFu+bX17npf4ueqU6YvoPzkuRaP/IvEZ0w32kej3CxNW3hKE3Epo/WXzLk5p7uicLVw0aQrSfdt0qc8QurK+hwG8cZTye3qlPd+uTSFJ5z4urA/nxQod+wtyFmeT9xwY0mGBOWK0q9cr38kHlzkPDKde/43t42MKt2b9BOn5N7wUH6F+fiC0yripwu2+Qz/pfb4MV+7q8eIq3sm7hqgfPDCfc7PMuKDIadleii3nnVx/6I/xLNtLjGbKF9c9l3hksn9SZ916MqPcspritMefgkkLn4sRqOY8uMjB1ey0omnfpVqu0V55ubIT2c6iMcVS/OlUp7V6HdwQOwBOeertNKSuZ8zW2YObRFxWjI7L4by66MBOSeiiDufytXZQbmUvZHN+3vEb/f9neVNuac3vLT8TLx3l6KbK+VJPj7Lj6o/nPT9MQ6jQPmywICOnvXElbPPj+hRHnNEboPJaeLLBzUXyXO/V6otO76a+MP0vr5plEsanVzbyV9Mzskh1PTjD/WcMjob9KyJX8zdJdBDeZJWvUNMCHF0+OWOSsr3hugUNWcRv9XnplBIuU16qvL8XuLO4zfHLlIeL999cK/Mo0k/uJQmdJDyD+8T39UuI76ofDsEUS5x0I02N574p/xjF1wpr37WeSKshPiqwioJC8r9Dz3gvPxJXKdpYaY85c2X4ucp6D4m+yhMdDEP5Vui2ry3+RBP2CA9+nqc2kealuefXSDukW+T95zyN3UGFVKNxIO+L/K7Rvm7UhjaPL2E5Drh75IHKV8r/XbaYzrxLHrLfW/K1+07Pkd0D/FC+70L6ZSHjeepeOcRX6q7ukSB8l93bysUfSDetqd89u8xDsrOGJghpIRInpcXZzRS3rv28Vd3N+IOewMYOZQboJ0VuUeJF+4dmhFL+aby9cm8ZcSF469eWku5olHRkhXjxKNORfTrU+5yxT2iUfYJmVdWK4f4KS8wrKjYa0r8+IPhyy2jHLSHt3CGugvx9yLiv65TfvH4rUW1QcRX/2V+3UX5vYN2e3cfIm5uLXHAgXLbYwMZKhnEfYJ+XptN+S9tk2eViHiLs70r5zcH3U860bKjk/ibDseoLMrdd0Sw5UeI6zuDZgjl89+t7ygTfzrpW4NoDEvKA9XTX27VI14Vt/LF31/UeQvPvSm9mLjWwz05pZTnjXbtf+JLXEz0+GAs5Y83H7TfHE3cP9cn0p5ywSm/xsQuER+YWrRGgPJ1bpFXH94nvnmWdtjTEQ4qFXC38G4i/mDL6qq9lOdlvHwk/IV4+EPkbEZ5ffxfvULhUnLO79X+GRrmoDmJ6sfWaRA3P/72ZTrlx/r92gWYxPkkF+asonzrlO5ZtzYQlxYyuihE+RfTywYrw4lrb6hIevCTmv/n7ln9OU38QbRS9CbKbTi6utfyiR/KtPKZTfnC2X8El9YQp4mJGD7+wUGGQTLlPz4Sf++3k+1DuY5UQNBFgWfkPv5Z4D2d8uy/DT+ZysRX69gX3fpOnbcrWl4D1sR3XFV85US5b6Vd3olVxEfuhaUNfaPmakgj23IH8cCyHvUjlPPsvjrYc4z4rz29K9QoR9vd2+KziT8z+qzy6Ct1fnalp+q9IP7RNSTWhfKAAQlWcy/x/gtlIW+/cFA0i/Y04g/xxDizN6GUb2rNlFKVfT7pfRemVPNRbpX6nFFhQvzxK7+5xz5T50RYkLXVmfi7pmiOFOWNT6plJIKIf4oKGb74iXquN29FD+KJP5NbtEGZ8pQIE7ON6cQjS6bPSBviIB/+dRECiDgtJ/+XIuX2gZJHszqIm+XoSp8fpHKCfexmp2Hit7x9NohTriqFZn4XKyN5Nc/wefwAB8nL1Yaf0SWuwOdvN9rPQTLSeTetFxGPKaor3Ux58BznKxwf4vIhOgta+qg8s/T48gNRxPMijJ/SKE9/QHuhfpH4HakU9cyPHJQhOe/ny3vE33SPBwlRrn/sR3dQI3GOgtCRzR+o5zp5ReSsz8T36K/c8eI9ByVf6GrMn/6C5K76UEVlyiX/SXQtVyc+JfZnVNg7qn8VhJ36SSduzt6Q9PItB5mqBI6mrCfO22/EkKU8YWCJsMUe4pw9nxJ833DQ6idez9tOET+1X8g79zWVB+b2qe7JI+7hOfLoey91f22nqclWE3+wVOO4KeW/r7c9v/+B+KGjArU7eqhcZOPFt5q/nMz/puHtuRwOanpzoX1Ykbh+kteWd2wOqvUKXHDaivgx46wiGcqnaV9baOxGfFnMfObCbg7ymi/SUbed+JY22rTQLg4qOu3ya8tR4sPBDmMXOql5VSqROj2LuHnGabEnHVSPGHpdk/mceKhRLPS0U711hnkko4e48O5N+8bbqLl0fc+t7jHi03NPPpag/PdZntW7pSsm3VJ13bBmKwepfJoZLm5M/NCW2QqWLRykfLtpVo4T8fHrwhr2zRzkdGerpH3Af/xcitDSJg76EfQ+rvsgcYmBKQ+dGznI7rmhx8404oZON3WdGzjIg210SeQxcdrNtjVL6qk++/2eZXob8SUOPcaMOmo+KEUYWv4gLvJWIt+kljpvBqpRr2a9nHT+wZcvVF9x0PBeOxVvbeKyh5YHiNRQPzfXUXTEgfjAU8Hkr1UcdC6lcOERL+K1lywNGio56O7fijL5SOJ5xkzb3JfUvt5VHpN7jvhIWcStgxUcxNBpC6fdJR7ZYhO2upyDQnNnZNXWEf9m2Zuo/oLaL5U+0zYOEj86v+z95+dUTnB7fnJoaiU5n8sd9hQ+46DZPH/sI+YSv9b/zDK0lHq+lF/KTqMRryy4rKD/lDrP8dVCp9YSl5CwnPMOUefW5ZSoUhhxG4URtZQSDtqRm6KZlUycc87OmPGYg+SKjRyNbhH3lN1l1VdM9f1FeTsfVhBPHBMySHhIzf+7tCv0t8SV9noJaT7goPbbv0vL/xF3KRkqRvc4SFac0+EoV0X2WtscW9ciDlqZ09ZTZ0b8MmdtDKeQmhuS914tdyV+4bty9KYCqidGGF1u3kL86+LXev35HNQa0r/Q7TBxOZpU9KY8al+U+1Y0ZxAfX222hZNL9eIl4lIrnhAPW1/y0eUWB/3JZmnXdxK3XavTV3KT6nfmFrxLR4g33uHxUc+m9njxzORy8epJf6hb4nToBgf5OdY1gh7xBt7+y28zqT0rHVh6fxHxn2+EF1tfo3K4acFKfV/iFRK59onpVL4K94rLiCJevnV9fGsalUMWyCyVuUg8LzRLQCGVg26vXXP1yD3iDA+1gnWXOWjj1eORYw3EYwy9D6Vc5KAnItM7Aj4RP1nyZ0/leQ6qXDue0yZUM+nOz4/t+3WWgz59jfzMmke8ZKTgkPIZDtqfe+zcbSCeIjMzmXGag84UiaTLrCM+LkBP3HCSg9SWlvBH7SJ+7tX34NBk6nm/5ljw7gRx2/o6w9jjHER7wMpalEvcrupg+dGjHOQ8R7r75kvihSPP1JMTqO9VJe0g8o74PS2wP3aYgwakIjsDeF5NevvnOzIH4znogLfPqXI54sPZbSk7D1L5TbRik6o58Yji7Xc3HqCup+NhxwhX4nZXGQHMaOp8fg+wbNhCXFRL4qbyfmovbxafp3GY+J8TBVtG9lJ5addUwfAM4huffLteHk7NE93ChkpE/OnmG8uSd1PX7alPtGwn8dNOeWtXhFFzafuCaX7DxB8EDZSIhlJze3PQ+jyx2knvsISQF9s5iJ1dFvZLh/g5zvmAncFUv/6svthuIfFj4UOXFLZQufqMfU20N3HhdQZ8KICaVyn3f5ZGEs9x8jq6xp/6nOt/3ec9T/xB9yHTIV8O6nu1QcTuLnGrK3lf9nhzUJyBxrtddcQbo4YK/3lQfUdpq8XtAeKO0u67IzdwUM6zs3+289dNOvoibzjsTuWEZZpiwmLEmX0bmv3WUD3oq339VUXiijEr3evcOKjmMMPCUoe4vrXdA6MVHDT10kZ4ZUn81KeN7466cJDmyto3nguIL9ATbul1onLLwUL5HyuIn08/H63nSP3cPNV3sV7EnbftYO9YxEFCIormEtuIWydPeZPvQOWEhAsiV/cRn8+oPviRSc3tD1Eb9RKIc7ycHkvTOUj0Rsb8B2eJK3QrRtHsOGiD4SsfRiZxd+Hu5xutqR5Xd3d6ZcF/Xq9sGrPbgoOqywUknZ8Sf3a0J/ewKQet8l65r+kV8ZNbM+knjah9NMXYdlUX8SlD7oan9TnI3GqOU1sfceGct6HHdThIumZ31qoR4uv0jflj5nPQ7s5bC5sF6skcYy5qDFKnet+g0DwXceJ1fhZdy+Zy0E7BWvMqJeJx+qqS2srUfq8yCGfqEne/a7HzrzyV05JWvHtgRVztV8n3l7IcJLzHJURvIXGvBUKHjkpRezDFYE7aSuIbs/bNXzSbg07xDTWLeROXZJyqHZ/FQQX8oZejthFnP2jdfkOEOufzrwUN7fvP509/N9VRiIMW73C1XJ1AvO/N1sMfplDzJBj+PDlLvF7C4lM4H9UXfNTzNTKJrxqS1RP8x0ayYblLEwuIb7vGSz88xkYhNTurPj0h/mLtV0WBX2zkXSoyd9kr4qdCeZ6E/WCjdMERx1udxJsF18n3fmGj5/U36UJ9xI+ZLNBhDrFR5cyU317DxHmS5T5e7GOjn0cktjzkbyDzdv+ihZ/esdGjeeGnZokR1zq52t78NRvJ8c3091Ik/rLvQ+suNhs13BfuuaNNfN3h3F+3O9joY0L6Dx5L4qH3I1I5LWw0+8LoJUcH4qUrzSsEG9lIRla76fRy4pa6r/3n1bKRcgzreJcH8YrFKRHWVWzU3LCkXHkr8ZjF8b8XlrORyhPrUK8I4jMz+bqWPmOjzs8Cx9IOEV/zL1h+MaLex/CYCPs08RX+LoW2xWyU9qDwg3Q68UfXmZc077FR8WpH6WV5xNvD/9ZNL2AjswdKJw88Jm7WtGLR21w2aj37xfVuJXFraVOeu9lstFFgt9PbVuIFzlmf92aykc9Jv32i74gzglrFbK6ykXWGT6vlN+LP/Hg9v11iI5Oz4is8/hE/uO9g65VzbPRrltDAAZHGSU9Yyw5mnWYjRc32kxmyxC/bpqv1JLFR6V0Rh1J14p6qh76EJLIRHFD/3WVMfMGb9a/G49moLfFqxg8gfmCN+IN9B9jIw3aYJuREfGxP3s2fkWzEyU4qneNOnB7skeYTzkYijR1z5/sTL8zbdLpyJxvdbjV3N9lJ/KXU/AMa29nou9UUD5sY4mWDan4RQWwUI3dhPv048fp/vyxfbGKj6G2OtxkXib+46TE61ZuNjtpv+ghZxLPfmaTDBjYKGjapti4irsUKMti2ho0GA0ZdjJ8RVxOUu5yygo2CXX9t06gjvlt6x8eCZWyUuzFQWaabOEviuXDFYur6xCaumtJP/PbiCIFGe+p50Ume8XmY+K7iubVNwEbme29aNvM3kfkm6+dfY81G1+KnN94TJX61fFrNIzM2Ej3ZUZeiQPxE6+ffVw3ZaP5Se60QLeKhUxQG9+tQ51M4pGWROfGSwtupyzXYaJZQXLUCi3jewFsJRVU2KrmSwf/J+T/v4yTtwJFno2mHP4c8XE/8uiwyPCPNRj2y8WIHAojvlg9pthdno6KoIy0LdhE3u/NGb0CEjVL5ZR5MiyXuX/zWOn4qGx23W5pXlkTcO8V7VJaPjb56LiiIvER8g3SQf/p4N/LaPveBcTZx4SiN2Lkj3ag25u/9t0XEr4V1LTn/tRsl/fmZlfyMeMz4p8dTB7vR53aNA1Z1xBV9etoC33ejsp471pwu4hcdll140dONFg4UVe7vI35n9wi/TGc3Epm7UkN+mPjY33wxj+ZuNIeRt7CQr5nkQ96dzy7XdiP1xsF5C2cR/1OyXKbpZTe6v92wqFWOOH9k5Cye590oavr1L16axB9HMm6olnQjltye6j4T4r79Qq+t73ejoW/NEEQn3vHU/dGSO91I9usnVv9S4jWVnWauOd3Ip+xXrfda4syIxS7LMrsR5Gq3t/kR3/0mVpiZ2o007j1btWgH8a7Tsb6657uRxTAP8+5+4jOPbtw481Q3Gq/QOCGfSPzprIW/3x3tRmtEo232nyW+4USicWF8N9oUuNayO4O4ecqZmXuiu9Hq7YJRZvnE18Z9PmIS0Y2G+7qmJjwm/iDZLOt9aDcaFbCu6HhJvCpGK+D41m704fiB+/NaiIecynil59+NQrWU6gJfE6exzrU+9+xGG/fsFbz1ifioikyci3s3ur5KdHnfKPH4i0s6m1Z0o9mCbreUp7ZMukz17jYnp24ktqZWZPls4lWW/yLRgm505a3A5igl4pczVtep07vRSfW4Bze0ib99JvMq1qobvc3t+1llTlx26tCeduNuNGZfI9nPJL5k+cVmNd1upCfWIsrvTPzrY8E3furdiO9uHltqHXEf+3kZV5So52Wn2K55/sSH4oTkamW6UeKKwnq9UOJhId2LfopR1013/XujKOIzx18biQt3I9fa1hzDROI6VTva5gl0o+0Sv+S1zxIX+Mhja/CnC/WNnNNTyiDe7ifubTjchUZvpLXPyCN+VWzB0vmfu9CSi2OSI8XEp4qu+Cv9sQtJXrjY2VFOfPSowJ4/PV1oYV206oPG/7ze0/JJe3sXKmzMe53MIX4y52NLTkMXohWYS/gOEDc4qPAkrKoLuY3q3DYaIa53ciTS/HkX2n7v9s1RvtZJv1KYLfX5UReaGfWB9/FM4u8vRx65dLcLNYUIZO+ZQ3xm1KtuRm4XWmpBu2igTlwwdZoEJ7MLTeFrr+s1JF7Pm2sQcqUL0Q/JwVFb4p8EXM3Hz3QhD8E1r40WER8SPK+9L6kLvTQdvN2wgviaKbZiPw9R12GBRVqQB/ExGv+gd3QXOtp9I5cniHh8Zxl6uacLmfHcqTu2i/jd2K1J6iHUfZSs+yd1gHjd7BHP8IAuJNoab3LuGHFksNmizKsLZdH9NkmeJx4x0i091b0L3UrgSU64Rnz2pX0CsJy6nhI/ssbyiM+V3M+3bUkXuub6Ptv3EfGGexpSZ5hdqPxFbOLLcuLuHyuZd6270JO3sQs0GolLPXp5vNK4CwnyZTRFsomrXD3xt0W7C3nBdZ26PuKnhdNOdcztQrm73BfK/SQeIrHPrVmOen/F08oePG0kH+oWLyyf3YVEjA1yLwsTDyobC84T7kILlET7W6SINw331yXxdyHXNKWaaarE/xnCNv+xTvQl19nZRJd42cBjV/PvnUhq7cWgNRbE1RwN9/3p70SbC/nkdjOJJ7C3/3j4uhM53DmyIsmJ+EOm5+Pgjk7kN4MhfnUNcYd3/V1yDZ0INGyX3vIhznuTfzV62YmcBlL+5gcTd7qTZbz2aScyzt+mlBdO/MjUt6GD9zuRidK3G9cPEr/mWaoclteJkMiiU2eTiM/oWWczcr0TbfPN6oi5QPxHZWN18JVOlC6ydKdfJnFpt2WtnJROtP/pjvXM/P98Tr9/HguOdaJ6fu9E2UfE36ySC8482ImKfvuOfXxB/GdVr+CfvZ1orltNen498d0hZ3WXhHaiRfA5ckcXcZvOhI9JgZ1IyUYjTu8D8UcLZtm+8upEjbNb7rz++p/rvH+vAf9a6jqXev49Pk7c/YZxhb5LJ/LeaOplNrWdPC8KF4RWLOxEZcJPW5vFiAssUxoNpnUioZ49q7fKE79/0ejKAbNOdLKzvfufOvG7lkv/HtPtRC7NGz2PGBK3nzkkf0KtEz3Ycrxrhg3xzEuneY7KUd+L7+vCIw7E64Zqc/eLU/clTSz1nzPxtdu1dAOEOtEyvgOdW9yJH/1uEe3I04kSwjt/NPkSD407lac+0oHGRu6+M9lGvDSk88mvoQ50ejT/+tFw4qfm598rfduBWo7vMOHEEn9oXnI+trMDOS5LPzj/OPFEq7xgu4YORF/96VTQOeJSLZY2Xyo6kI+z4Lob6cT9c8QFz6MO5Oad1tR1i/iflSMN1kUdSJMZ/kvoPnFR96wbzTkdKHC+81P9UuLXdT8nbkrvQILt7zWdqom7qp06+PVcB9qXKjjft4W4z07/szuSOtCjdXuLQ3uIHzOiVw3FdSCFvbIde/uJV7F+zfXY14FqeAsj9/0gvt8/6Ebljg60+LB6ethf4jnzozfoBnQgnsXOdP9pHZO+sEfR8ZBHB5oqJ7ncVZx4co7Rrk63DtQQtr7BRJ64347cd+pLO9BgpNSDWerEMzoOXQpgdqCyf4a8b/SJ77R/nJFp2YGcQjMzci2JZ9ct4e2kXvdEKPhSCJP4lGWWD6ZS7+uSnvBObynxBPvjDTrU52ju5tn1xo147Qf35Yupzx01u21JkgdxfYk7dA/qe+7fqLTBNIC4lnNW+lbqulxK67vesIP4mefr9++kriNvjNNc/33Ehyy/dIRS1/1xaEDlzzjiKRJxj4Ko+3Tk8YYzEUnE7V0Waa2n7mvCDpfY3+eIR0T7azlQ58Do4JaE4HTimhVSzzSoc+P66HVmdw7xCy0Jo7zUOUsofVfHLCJe2sff2kSdy/F5efxXEfGWcrQhlTrH1zZEWf6qIH66ROCsD3XuLZrOBTk0EFe5Kn9YhXpO3rxlnUns/M99r15p0Uo9V+2Drwoq3xJfq8ifc5B6Dv86HXnE84n49X8R/TrUc1sR+eqm3gjxIi/50WrqOfcU/hWxgnru/68zy1m9vtRc8M7x1wgRIj6ftjZzhJojMs7xN+LF//P60BfLYqi5E6X95PcpOeLnbo+8mULNKd/qWMnzasR7ej02x1BzTU3XcThFl/imW3vej1Bz8E3liZQEM+Iu20s8/ai5+fBxx5ddNOJL3fJ6a6g5a9Z485/7QuKH1jUH6VFz2eLmycfmLsQlA+8LHaLmuHDrvHnCa4nHefSVdFBzX2hszKDFi3iL2p8T6tSeOPjtbufZQOLxj44mBlJ7xXr4t9LyUOIf11ndyaL2kH5Z6C+BfcSjo69P76X21py69o25B4kn8u2/KEbtOdamN87Ljv3HdbZttab2otCA64sPKcRr2/TjN1B7tPzvl4e7rhD/ELd7KJzauyklR+f/u0581q7pN5KoPe08wjMjMo+4U9nNx1eovR7sqeXx4z7xFQc1TW9QOUCX/VXB6ylxQY6rZDaVGxzuLaCXvyQepM3ve43KGbK9amVzG4iriMton6dyyahdQsauDuKfMsO2HqJyTG/fwY7S18RPxE8320blnp+753tNGSAe+7vskAuVk1wdT5nRvhM/OfXqFh0qV61u/+S6bYw47crlAR4qh/X8Crxzlspl/9fzbpUK1VK5jdd8kfN9YeKGNvK1KVTOm6FWq1E7m/h4whPGaioXGl53MemWI+5uWB04m8qRb1wMtr+eS7xd19ulgsqdaYUt7Wxt4leE8kfDqJy6s/DR5gZj4g8HPm5VonLt2l4/+cfWxJfn2999SuVgWo3f0GUm8Zf805vXU7n5t7d7264lxHO3RDV/p3J2IPNr24LlxHduHXt8gMrlNyXe9M90Jy5xtPn0DCrHL3v3W6jGi/jSzdt9kqncnxA9wygmgPjrKkvDWVRPuPdKYKNeyH/e/24afzzVK0C9JbF+D/GFQWpvfgW2Iqv8+HuB0cTzD9m3+lC9Zflz/c7xQ8Q9eJI/VFI9Z5nNz++xScQDDS7IaVO9qLNj1l/+s8Ql3/NEHKR61HB6xc89V4h7+22a0UH1rjTr8Nb3mcQ3hO7t0KR62ggz+criXOLybsN926led644cfG1u8Q3tp1k3qV64IJ1f5uGHxF/6yz/+RvVG+//PmJNe07c6srGH1pUz2T19IdHVhGX0zFzX0/10kLj/uOFDcQ1P0RpH6F67NGlm3f1thOXYs7fkk/1Xi259XpTeokLGKhoNlI9WSKiNl/pI3ENCW+fz1SvfnqO89fgM/G40q/zBakevmhpqbjlMPFXwW1R0lRvl9lW2m/+5z+f/5rW9rlUz99oRY/VpXr///XVhgL8WoktiPd8UZesMPFWqcN22lEtaObh/K/jYsTn7nmnrRHagpZ7tT1pkSHeE7e0UcG/BYmY9C24rkTcxOuPzax1LahY9GHsVnXiPwQtt48ta0GR6y136ugSP6fnuPs1swWFKW6V7jUmLmp0ZO1z8xaUB7s3J1oR39W3VDlNuwUV9CZt1qMTLzn8u363UgvKODVdqnwB8QVRw7uWzG5BbRkuW9yciMc53p0jO5X6vm6DW7pWEL+56lZp72gzGlSJkFrjTnx/5brd1z41I6nv932rPYmv8lzI8nndjOLWR6w18ye+yG5MT7GlGXk23fmespX46QeC9MaX1Pt0Bxh8CiUeb8B34MDjZvSEVjnLJoJ4dMORP3r5zUjQdHZyVDTxnCDmg+aMZiSanF5QHE9cxKSpZNfZZjR18EfY0FHilsf6pSQTm1Fl+cUOyVPEq9osKm/tb0aMAke2yXnix/XDeuk7mpFQYEP04lTiKYYbfOv9mtH7Eekyt0ziK8ryNqxb24xaKufeWJNDvLbTsOX10mak0CqjvfwOcQnjrCYfejMyzTZzYt4nPiT92uu1STOaGdMuplVCXEHj5mF3zWbk4RkeNvU58VkzW1zq5JrRVdXbeztfErdeYv4cZjWjPYe15mXW/ud8frrWl8PXjDpcH23b1Ez8/KqxSonhJqTIcvFQ6iTe9Ut8++6+JsRn+f1HTQ/xKRKVb1u7mlCzwUv9He+JH4n4p2dc14Q4a6XFZw0SN3I9ufrIsyY0qkK7lPaVuGSVX0B3URMqNkcNWiP/uW597lt0sptQ/2Xjwuxx4mzGyoBdl5pQwN2VTBU+9qTrPDINKElqQk9tx6OPTSXevLRnJ29sE/q1SS7kmwhxrWfmKbCrCf1pfy65VJw4J0KxKSKgCV2+pxF8WZp4rG6YRcH6JvQpKynqvTxxi2tK1e+dm5D2+82O81SJnzs8ekaK1YS0TKyb12oQ/yv/LoNh3oSYP7IU4nWID/4rHgvQakJlans0sw2Jd31fc+24QhN65Xf41zMz4ozLZ7LzRJvQfb72pCZr4k+XLJF4xd+EXg8c+NEJxCsKFg58GG5E5c+eqXfYEzd/5GHxt68ReXd91qpdTHy1raeAWHcjqrDcJ1C8jPhAmcRq5bpGlHrib9GlFcTXb2TY6DxrRLnL1Bx2rSE+w/XWA5OiRsR75NHdBRuIX+qTaLfMol4/tUBoljfxBZYm6dYXG5GAuZhDzab/XOeep8pWxxuRoObfrTFBxJ/XBK81jWlEXw+UHNLbTvz6lIHVujsbUUFM4Zn6ncQlfTrVVP0bkQF7Y2pgOPFCzzcvZrs3IsVn66+PRxKPab2ygM+pEa1F/vmxB4gfLr1+ewga0bFbq5/xHyIeNjVxaotxI5p3WfX1nkTiKmatq4rVG5HF4zbxD0n/ue+OM7IuyVKf0zR77ZLTxGX33uTfJ9KIVom9Kck8R1ypT2Pbmn8NqF5ykPX7EvFv278OG31rQAcuL/7GuErcb1twqtC7BnR9R2r1gUziOft4d3a3NqC3l262F2cTZ5v+25tb2YBUzR2UBnKJt43de7L3cQPSs/BLFysgrvc4ZOHCvAZky1QI0r9HPK5oi7xYegPyDTy7n1X8n+9lwWa1nm5Awr+V3joj4o8Cvrw8f6gBzdWWTl3xjLiaZHmBe0QDCv059mBZOfHHnhHT52xtQK3FfhaMKuJfM+Rbmj0a0Mbp01V1aonzquUpHl/egKoX39k3o5H4zi6DQXuHBjRll73r+xbiro7HHUYtGtCHitLMog7iQ1b5pjnaDejKJkZMJJt4Xsz2p+6KDeig+M8B29fE8zuvfJ0m1oDuv5w78OMdcevrPK8K+BtQdqh+fHof8U2PHDesG65Hb+OSyhcNES83Nczm66tH5VdbCj58+c+5gmUPMjvr0XTrG8v3/SC+vd/65MJX9SjPqDR3+q//nJ+R/bSPT+rR3YiR6uNjxPfmnik7WFCP+gsNikT+EY+/801HJbMe5bwIDInmI///CppN3/c+PFuPJPcXC32aQvxm35dHLgn1yFt3QayrEPGnmUY/3u+rR+M2i/tzRYg/2/ljfvi2evSndjaLX5T4IVcfX2HveuSxRvD8stnED2devXV+JfU5zc78OClFPFi9VEhzYT26v9hpXZ0scan88qgCq3p06VRZu4AC8R79bFlb3XpkUnVjp6Ey8ZDdrp3PlepR9Y9CC7e5xGv0L1QvFq9HP//d096hTrw01/nHK4F6JLQuadWh+cSLPhiscRmpQ97JOmWndYiXLx3gbeirQ4HtR/Zd0Cdu8lj5p3NXHTpWdP/wOSPicr7elq9e1aGRhIZvx02JH7lj1rzoaR1abcpfGmlBvN5mVu2zgjp06PIBHj9r4roFrro2mXVokfv5e/Z2xO9UrRq+c7YOmdEufFGgEz9v7GegmVCHxn++L/zEJF4VVdR7YV8dGr3QP+O+A/FGtRDRmdvq0P5VSlPCFxGX9SwojfSqQ+++CWX8n/bu/J3K/H/geJtJodCMIkshJSFLU8pUGGQpKpGlI6IFJUvWkqaEirKWkp1Qtuzry3Jsh3OoJCWVLSprWZrCfH3qMvfrmj/he72fv52H4z73Ofd9v+/zg+tFUZdyd2WfmUGDZrBz3T7Wt49yVY/uelPNZnCu1/knZD/lnsFFG+uUmiFPvZu1zYDywId9EgqbmsHwaKZdqyHltLBt9EjhZtBQt+uyM0bvq9qWnY2nGXI9XipNmVLudWjz37YLm8HRp+r8FRrl/fN1t8V/agLbmzM5bBbofNhbNGjb3ATB3CcGLh6jnD08TUg+twnEPDo3fbGm3E1uybPxiCbw6jH2Nj9J+QdW0Kp8ryYIh6oRug3lG70Hv5471gRSV/n9xE5TLlkb7yW/pwluOJnpe9qj8y1RKGdgUxNYKYcebHSgfFtGYnwCTxMsZ7Du8TlTni540shkggVtX0UUTFwoj+9yfMnVzoJvh2PFbrtRLlSfqwDAgoufHVyZHpTf8llw9kwCC95y5G2bPo+uo1bOO6v9WXDiS7iDxEXKU2JscmtOs+Bug+omrUuU5y4LfWJ/gAUaJgOO1pcp35zVPc63lQU2rxh6nj6Ui8WGS5X87+90n/Azr/lS7hzf6Gk+jwUne1aNh/hT/m2v3/C8XiYE5HE8Db9O+QXpjJsx9UyIqlA6ExJAuejgEuud6UzYtXXomf9NyvO9/nR7FcyE1V2uXB5BlE+oDT1xdmXCtSWS66xCKG/Z5uHBZcYERyOjdXvCKNcQ3uWRsJsJz8B0lcRtypcmub5UWscEJZtg9pk7lNdFqcYwlzDheqTJvOa7aB1bE99qPtQIdg/4lkZGUp5U7H1l5GkjhDyT2mwZRfmC+AdZF/MbwVt/wQXRGMr3dtRZc0U2QqkY2/fXseh4OXgkR3g3ggB/XE5QPLq+wrdeErduhJPZWjm7EykPfXt0Mk2rEXKE7Bd9TELr8Bll3t9lGuGVoF9GQDLlysITbSW8jXBxPle5VCo6z/OjD6hONoDKXbfd9IeUZ/HLXa1pbwBeiT07jNIoH7X389Aqb4Beje9FPemU/2Vm83tDQgO4ja1g2GVS/svGv8p1/BtA357PaTiL8tJvFiINpxtgTMG/3C6bcomvfxlrHWgAzaGxkp4cyrv+Uj9X83sDrDvd42iUR7md5aib6uoGWBPeM0DPR9fReK5N6T8McDa+skW6kHKVo6n6W3sYIJlkYHSrCB2vcubmzDoGaNP6zYaKKX9vtJhnQxoDnHRa9DVL0XpeKTEZFcQAvhUZf9wro3xYtKf/VxcGrJTikfkIlMsefPfJ32TWWaGbFCso38mXyDazkwH3h5+ruVdSHq2ZuMNBjAFMWUevwirKSzj+COlezAAGi71vjE654LzHPIcG6mFT9HY/qRp0ftoqlFQ310PnZIrdkVp03z/z6vaW3HpgJnyLulZH+Vn51JSEiHpwan0imV1PuYzArQler3rg4m5d+YKB1rfRY5e9LevB7NcMp4kGtM4L9RsMatSDbzPbHh4m5QcZ9fbGUvWgp34lej0LPV8wto2+vB5kzzy/otRE+W7z0RDZsTrQkEhcoNlMeZOCZFJEWx2s4YgR03+C3m953IqFpXXAecTps8FTys3exb+zja0Dto5G90PP0DqjT+Np8amDlckm9P0tlN/uHE7ZYVMHh7kbXms9R/ffeMv0uH11sNmpkflHKzqOq9JElyjUwUYurjjpF+g40h4vtV9ZB1sbtlvxt1FeYKVq0/K9FvbyLxSZ/5Jy698E1JXe1UJQOm9HD/JPvt1R9+m18NzwtxT6K3Rdy/7uOT+lFu4X5gbEtFN+fcntDquAWrgifD/M7TXlfU1u9bUOtcAl69Sg24G+P0goq240rIUFeR1KQm8oL2LI6tzYXgvKZt6fPiBXq73VNyhcC28tpz4+fkt5Wcw1Ab2FtXDBdETV7R3lh/y29mX01cCNjslppU7KTW7E6HM31sCU0kOJr8hD60uNz2bWQMym6NrHXZRnRLqwNYfWQNZ1q0+nuinXbok1lHWvgaRx30ihHnQ9drHpBx6pAeMLQb1M5G08xmMDKjUwY7DoiUcv5WHZKho6EjUQ6ko7Jf6ecnMjwz0pS2vg9v5VhQzkAVNC078MV4P7yQTG6T7KEzW4T1g9q4a0+fbJXP3oe1dWmF9FfjW8r+swS0XeS19sJRxZDStc9D6rfaA8Wyfru4d3NQw4rnZ6hTzwKmv/C6tqcPYO+nD6I+URlgEnFbSq4ajZ3+YzyF+kc6nelK4Gy+PB765/QveLAxbvPvJUQ456yDm+AcpXXLqhrjFBh/OBkpJRyBljPk6xr+hw4YQ7m9ggOj/XbLWbKqNDqez9XxORn7I5L2cUTwdT8cSj4kPoezhtXXWWLx28frn9JQb5sv6xDZx2dNCuOP1CYBjdp/xjacf16cDBzc8XjHzrzecnyhXpYCt+ofCXEcp/05HVEOCnQ46uY4Mb8lJNle9O01Ww/y79UD/yEu9gP2ZnFez2U7A8NEr5/oioYYmaKngR6/ANkHvytsp5p1ZBhKT4hg2fKf94KUr/ZWAVXCjvGgtA/qz2wF55p9nX5dpqM4rcVV1N8rpRFXyyigw68IXyId683u4dVZDleNE5C3mPYt9l5TVV8FvXH4LLxtDn+ZSdLWxRFbxjlwg+iXzvKTWbwf5KyAl2eVuOnJ0tL0edWQnJ0jSuleOUZzq49N7PqgSvbd/FbZGbOARNj4dVwj5HU9lS5FwjS2f2elTCkkeeW7gm0P1x65u+RFoldHhq7jZF7iY2UzytWgnw+c7hB8i7DhzyPLS+EjYYbPMdRe5vViORxlEJQs3tLUqTlB+etwkWjVRA96712t7I9xkbq5u1VIBY78NhOvKGZQJF2QUVkCPVz1z8lXIPH3lhjvsVIH1Gc3APcq/lRx0tL1WAbOlaQz/keoLG+YXWFWCWUsxdg7zyBHOQW7sChLg11i34m/LqDcf5TspUgOqnjnvKyFV21cgBbwWIit04fw65k8W13XyT5fDymHrTI+RZe7TUTrfP+tiHe13Ij3eEbKdDOTwKUf/I941yW8txidUJ5SCyf3mlFvLq6C/sjn7lsNfhw0ZP5GGcyzvr7MrBep/FpofIj36tzBDZXw5CO4eZL5H7Z/ucc9lSDmnuE3yLv6P3lV8nz+QvB3/26mUKyJ/eGW3SnAIwTQspOYJc1Gpq4zgd4Opzn/W+yBk+7q5xAQBx11IMM5B/UdiQp2cIsOf4pH4r8ubT0DclDHDL94DQFPLnKkOcqX1lcPiaX+WaKconeM0kjDLLgM97v+afyAvakxUXuZcBz0e9x8eR086e3palUgbMHO6lfsjZYYc8bWkZWChyHEpGfnxZtCjH/+bCiMZG1CLn2iG4tOBeKTAihN/0Itf9IvfByqoUPPiLNiycpnxm5HA5j3QpWFwMvSiCvF5+0a2y8RKoXFLYvx15qXzsYduyElAwFLI5hDxU8I7AKt8SOGURu8Qe+bP5uq10vRJgXF3O9EV+m3P1DYdVJaDrLVgUjVw7i6Ys3FkMUsdPtOYh93pj28dIKQZId1/PRD4kFRLg6lgMGjKzt3HkcYvXyorvKIYyvvQLk3j7XUcamxcWQ/qkSwDHDOWpxoHWFxqLgLvMoE8Y+U3LL98kw4pgdY7VLTnsZxk3Wo8Ugdyl9AA15Jr3966+LFEEmZLiPQbId7Oyk2SHC2FiWdwda+SKLzfLvs4vBM3hoYxzyLMejOf4eRfC373FMj7ItYw3b9uiVQg1tgn8ocgDrTgLO3kKQcNI5lwc8mP5j7cGvioAmTf16pnIXZ9r5WyPL4DQ8Cc3S5HfmRiX6bMtAGP3a0YM5KOiLx+EKBbAzl6x2FbkhnorRHZP58PbuPyzXchrXStDB6rzQe6jFmMQOWfhgiURgfkwdLI+6yve/qkhT3WjfPimvVxqIZr/WiQfNTgqkg/if75V4kKuIy5Ji+rPg+57fZ18yDexEpjaWXkguqNCYg3ycwfXKU+658GmkmEOSeQeF0tT4lXzoP18Z6gc8vY2Lz59jjygZQ/TlfD2c9z/mnqWC7o+tGgV5KPqpYPJkbngtfbIei3k+7KNDh+yzgW312xH9ZHfEzWsnC+TC2f0aLpGyN0ZdKn0iRxQ9TAaPoKcMS8j1ARyoLGPqWOFPGOPyPQvfjmw47m/lQ3yFnMR62z9HBg03aV8Fvk6nYJGc/4c4I8KfH4OOcvyswJnVzasmFio4In87JHndwtSs+H0hlVG3sj3m56cb+2UDal3Nv/pg1x+JOsEj3I2JHhHT/kjXyxdwCxdlA0VGxP+CkTOn+KtYMN8DAkytm3B+Lhf447gC38MIZnL5t1G/inQbqaS9hj2xId/v4v3kyfimP36x3CQ8+/GKORJK+7WrR7JgnBtAZc4vD9qTtJ1BVmw3Zz5NRE597wNwc6XsmDXthbDFOQqx4on1mhnwcHpt0GPkB9U22zK5M2C32hBDzOQ9yv5g3t7Jgx1uiU+Rm6dXCcmkZAJJkorL+UidykZ8X1qlwmqtzp2FSDf4LxwwGtLJhzrlO4uQq6qxhZjOJUBD7RN7UqRP+p4eyIjIAO+WqS+BuQnKiJk2UUy4M21/VsqkRfmbJk8mpkOu3XdXenIz+/KKytUSYesJOWEGuSBmUJXeZ+lwUOblJI65PWiZ/baWqWB8M3yCgZy8Uspv9LHH8Gwr0tOI/Jl15+0C/o+Aq/I7DAW8r9f9MWdW/UIdHcaHG9G3vBq8BQr5SE4mUuuf4qc1tuzef2Oh2BY/7XtGT6OUqzJi42psMzpwvnnyK9XpZa1HUkFobYTvC+Qc6V5+sgNp8DIPtq9NrydJhXda94pYGc+vfIVco6pad5unhQI5G/za0e+5Uvmyx3xyfDB1m3oNT4/LU1jQhWTYaeHudYb5KL908cHqx/A+y9sd98iT1wRIa1h9AC22Lx+9w75Pyekx6L6kyA5SUe4C/lSs+KiSfckKJ2Xe6Ab+X1TtUv6HEngkO3o1YNcr75aMyUyEXbLt8X2IrecUV22QCYRzC/Il75H7qxb3GICCSB6rq65D3nTtMy9bP0EsN/U/rof+XzDKAvOrngYUUrq/IC8J3jJBmuneBhefPTtR+STA2eHShfFQ7bo9tZPeF293ZLDFx4HYj4WNQN4Ha5S9LRfHwf3u2cyBpHvvBukUlcQCwljv4cMIVdS/7R4rfas5288O4xc4YMKy709BpYWTmqMIPdKDgt9ahcDZgYFK0fxuqfOzDWciobjXy53YecbOKXKLhINa3XsH3zG16Pn/KZClSioCbtx/AvejmSoqa3VfZBjfBIZQ/5+nWi/oG8kVDXffYZ9R8xDZ1bKPdDLTbw0jjyzevN878a7cKWV78c86TnfUp4VIDccAZd5JxuxpxbKCHTzREDXyN4f86rn/OjLB0mhineAUb/2x3zrOT+kIaSgYXQbwj66hmJnrLsJk+7hEJRv8GN+9pzL3p/WSYkMg40NxcnY/2w+2WYCobCfN/PHfO45/9DVbMXZFQLa7xUeYNf7umW0dFEIjIhp/Zj/PefiCncu2K8PhgO7R29i58+bXLJWOwgWmUpPYfeKNwh/ancLfts3YzmF/KoyTZ1d5CY0F1vRsY8GLqPZWgVAsIDFj3nnc158uciFlXId4su+uGBfR7O8KTfsDx5dgnXYz1r+khyq6AfOaa9/zF+f86KWpPJJ96uwRunnvPY5vzKp9tIErsDZsDX3sC/nfjP7OVyG/oaEVuxKFueWrtW+BG86gRPPy79K+1WDXeQiiL5y+AP7ak8lV1aKJ3Dn/ZxPP+ebo01m99MNlF1+zrOf80UGbrP74wzvBX7Ov//3cxYJmX1dB+BP+Dkvf85NuY1mt28LL3h+ztf/933JXZndjhVIWv2cx//v8w8cmX2+KSy993N+/7+uRJt1HdjZLjj76N2/Hnw9RE/RQR7++I//+/P//N+ArQLZ7P9cXOA995jjv79AIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJ9P+v/wM= 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 00000000-0000-0000-0000-000000000000 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects e42be6d4-34fb-4e64-bec7-c9354f55f254 1 1d0d2696-76e7-4211-a656-0437850589e2 Group 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale Scale an object uniformly in all directions. true fcd6b124-ee77-4555-a8a1-2812595eddef true Scale Scale 3126 2950 201 64 3263 2982 Base geometry 1c0a94b9-dd7a-4d3e-8633-0c9fd12e318a true Geometry Geometry true 74f760b9-aa8a-4167-9ec4-7a13306ccf56 1 3128 2952 123 20 3189.5 2962 Center of scaling 0f14ad0c-63ae-4db6-923c-97888141dd49 true Center Center false 0 3128 2972 123 20 3189.5 2982 1 1 {0} 0 0 0 Scaling factor b98414f1-1164-4e3d-855f-76c93a9e60ce true Factor Factor false a71a096e-8d1c-487b-944e-bd7eb2c5cfc7 1 3128 2992 123 20 3189.5 3002 1 1 {0} 0.70710678118654757 Scaled geometry 4fbb872e-5bf9-43d9-abaf-76607e0041b6 true Geometry Geometry false 0 3275 2952 50 30 3300 2967 Transformation data 64bded3e-980f-4189-a7b9-381a7a4851e8 true Transform Transform false 0 3275 2982 50 30 3300 2997 b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true e7a5cf4c-3f82-4f47-b79b-d8e2537d8afd true Rotate Rotate 3378 2948 226 81 3540 2989 Base geometry dfe88999-eccb-4262-be8d-23ad03e563cd true Geometry Geometry true 4fbb872e-5bf9-43d9-abaf-76607e0041b6 1 3380 2950 148 20 3462 2960 Rotation angle in degrees 08234d50-5319-4eda-b011-e5a672193566 true Angle Angle false 0 true 3380 2970 148 20 3462 2980 1 1 {0} 45 Rotation plane 71cf7492-5d81-4727-b72d-dda2eb760d72 true Plane Plane false 0 3380 2990 148 37 3462 3008.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Rotated geometry d2a443aa-c60e-47a5-abed-2e2835b68a16 true Geometry Geometry false 0 3552 2950 50 38 3577 2969.25 Transformation data 897ce37d-d731-4fb4-b8fe-75df1d5dc9a2 true Transform Transform false 0 3552 2988 50 39 3577 3007.75 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects e7a5cf4c-3f82-4f47-b79b-d8e2537d8afd 1 a941ff94-f01d-41a5-8c0b-c7127477058b Group b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true 8c984148-7404-4d11-8d34-bca11770b24b true Rotate Rotate 3654 2950 226 81 3816 2991 Base geometry 7f4e85e8-1d1c-48d7-8d91-6d18ec61aa57 true Geometry Geometry true d2a443aa-c60e-47a5-abed-2e2835b68a16 1 3656 2952 148 20 3738 2962 Rotation angle in degrees 7c6018ba-c804-42dc-9996-5cae1df22202 true Angle Angle false 0 true 3656 2972 148 20 3738 2982 1 1 {0} 90 Rotation plane 6f386100-34ea-43f2-b91b-92333417f7d4 true Plane Plane false 0 3656 2992 148 37 3738 3010.5 1 1 {0} 0 0 0 0 0 1 1 0 0 Rotated geometry 187503ea-36dc-430c-b32c-9a0fc88ca815 true Geometry Geometry false 0 3828 2952 50 38 3853 2971.25 Transformation data 2edb102d-c38c-4b17-ad62-8b711fbd4fa7 true Transform Transform false 0 3828 2990 50 39 3853 3009.75 b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true f23308dc-6e0b-4773-8442-547e1fc6aa65 true Rotate Rotate 3659 3044 226 81 3821 3085 Base geometry 2c0ae8e6-3630-4763-8c31-b9bbfd2e3c67 true Geometry Geometry true d2a443aa-c60e-47a5-abed-2e2835b68a16 1 3661 3046 148 20 3743 3056 Rotation angle in degrees 92a62df3-18a7-497f-bad7-10c8f60f9a2d true Angle Angle false 0 true 3661 3066 148 20 3743 3076 1 1 {0} 90 Rotation plane df893b4e-64c0-40e3-aab8-e58edaf6b4f6 true Plane Plane false 0 3661 3086 148 37 3743 3104.5 1 1 {0} 0 0 0 0 1 0 0 0 1 Rotated geometry 95df8731-1a7f-41e7-a9cb-ee4366bdc926 true Geometry Geometry false 0 3833 3046 50 38 3858 3065.25 Transformation data 185ac99e-4fd1-4677-b7ff-41c7d45269a5 true Transform Transform false 0 3833 3084 50 39 3858 3103.75 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 0904875c-3233-4683-9546-caf8a1b3bca5 true List Item List Item 3584 2771 77 64 3641 2803 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list ee418169-09f2-4e76-b5d5-545d268e3f85 true List List false d2a443aa-c60e-47a5-abed-2e2835b68a16 1 3586 2773 43 20 3607.5 2783 Item index 0b00e8eb-bba4-4229-85d7-4a747af6e274 true Index Index false 0 3586 2793 43 20 3607.5 2803 1 1 {0} 1 Wrap index to list bounds fae23512-71a1-4420-9312-ebcf2925939a true Wrap Wrap false 0 3586 2813 43 20 3607.5 2823 1 1 {0} true Item at {i'} 1e161022-56a4-4db7-b405-3a1b081e4b21 true false Item i false 0 3653 2773 6 60 3656 2803 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true e524ba89-65f4-457a-8f3b-566e3d69b338 true Evaluate Length Evaluate Length 3552 2694 149 64 3637 2726 Curve to evaluate f0ab2af7-69c9-43db-868b-caa852889764 true Curve Curve false 1e161022-56a4-4db7-b405-3a1b081e4b21 1 3554 2696 71 20 3589.5 2706 Length factor for curve evaluation fc420753-ba03-4fef-a0a8-a524c2294e69 true Length Length false 0 3554 2716 71 20 3589.5 2726 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 8f83b134-0f2b-4506-a36b-358c77416dd0 true Normalized Normalized false 0 3554 2736 71 20 3589.5 2746 1 1 {0} true Point at the specified length ac15329e-7811-4638-9e02-958d44a78172 true Point Point false 0 3649 2696 50 20 3674 2706 Tangent vector at the specified length 68eeceaf-bc83-493a-bd93-69c0745eb406 true Tangent Tangent false 0 3649 2716 50 20 3674 2726 Curve parameter at the specified length e5f26acc-dc65-4f84-b199-bac1f44df9f2 true Parameter Parameter false 0 3649 2736 50 20 3674 2746 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 17a07c24-0f69-4fa4-97bb-e3c74ef6d55c true List Item List Item 3873 2815 77 64 3930 2847 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list a7eca345-3aa0-4a12-8aa2-d6a39cf2468e true List List false 187503ea-36dc-430c-b32c-9a0fc88ca815 1 3875 2817 43 20 3896.5 2827 Item index d14122b2-7acb-4746-a18e-74977033a79e true Index Index false 0 3875 2837 43 20 3896.5 2847 1 1 {0} 1 Wrap index to list bounds 54a61329-e56d-43ff-bc17-2fb9301f00ac true Wrap Wrap false 0 3875 2857 43 20 3896.5 2867 1 1 {0} true Item at {i'} 8cb14055-5fd5-4d4c-bef3-3b128ef5471a true false Item i false 0 3942 2817 6 60 3945 2847 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true a3a0987e-4742-48b6-afc7-5797464d4f9b true Evaluate Length Evaluate Length 3841 2738 149 64 3926 2770 Curve to evaluate 30685dfe-7c69-42e5-8c42-242b51d3ca47 true Curve Curve false 8cb14055-5fd5-4d4c-bef3-3b128ef5471a 1 3843 2740 71 20 3878.5 2750 Length factor for curve evaluation 07212ece-558c-4b90-aab4-fa97e1419910 true Length Length false 0 3843 2760 71 20 3878.5 2770 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 24e30027-61a0-4bf9-8e3d-aaabcf947974 true Normalized Normalized false 0 3843 2780 71 20 3878.5 2790 1 1 {0} true Point at the specified length d862f42d-b7d5-4961-8f17-2c24fd595947 true Point Point false 0 3938 2740 50 20 3963 2750 Tangent vector at the specified length f285b504-4093-46e2-9eb0-9a385df801db true Tangent Tangent false 0 3938 2760 50 20 3963 2770 Curve parameter at the specified length 5a57e3ed-694c-4971-b6d3-c608b9faaea3 true Parameter Parameter false 0 3938 2780 50 20 3963 2790 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true ed800b1a-87bc-41be-b147-fd8cf8fee48b true List Item List Item 3956 3197 77 64 4013 3229 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 7cdfb12e-b2df-4b62-9889-6b875368dc1c true List List false 95df8731-1a7f-41e7-a9cb-ee4366bdc926 1 3958 3199 43 20 3979.5 3209 Item index 46a9e4b4-4ee0-4a14-8717-9ee715e06e09 true Index Index false 0 3958 3219 43 20 3979.5 3229 1 1 {0} 1 Wrap index to list bounds 385de72d-084e-43f5-87e9-f9b7a9fd90b3 true Wrap Wrap false 0 3958 3239 43 20 3979.5 3249 1 1 {0} true Item at {i'} 1ba44e11-3244-4b08-8f5a-53473e7444b0 true false Item i false 0 4025 3199 6 60 4028 3229 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 74d54793-b4ac-4902-b2db-7eb97fad4e83 true Evaluate Length Evaluate Length 3924 3120 149 64 4009 3152 Curve to evaluate bcac2eb2-1cf5-4798-b21c-3c1c4e53b1a4 true Curve Curve false 1ba44e11-3244-4b08-8f5a-53473e7444b0 1 3926 3122 71 20 3961.5 3132 Length factor for curve evaluation 942ec385-14c4-436d-82bf-254a62c4a81d true Length Length false 0 3926 3142 71 20 3961.5 3152 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) c507fc36-6518-440d-8b39-378189e13d72 true Normalized Normalized false 0 3926 3162 71 20 3961.5 3172 1 1 {0} true Point at the specified length 228ba4c9-f335-40d7-830a-930ba0b8f370 true Point Point false 0 4021 3122 50 20 4046 3132 Tangent vector at the specified length d66d6972-1966-4d7c-9727-8ccdb137e40d true Tangent Tangent false 0 4021 3142 50 20 4046 3152 Curve parameter at the specified length ac5a3688-b5cc-4a0b-9013-606a50e82bfa true Parameter Parameter false 0 4021 3162 50 20 4046 3172 71b5b089-500a-4ea6-81c5-2f960441a0e8 PolyLine Create a polyline connecting a number of points. true e22a8212-4fbe-44d1-8960-60bce1b0633f true PolyLine PolyLine 4227 2927 116 44 4291 2949 1 Polyline vertex points 1946d427-26c0-48d0-917c-d955ea38c046 true Vertices Vertices false ba092d75-6ec4-47d7-beb9-6b24514697d2 1 4229 2929 50 20 4254 2939 Close polyline 44054ace-1398-46bc-9f17-4f9d8eeb27bd true Closed Closed false 0 4229 2949 50 20 4254 2959 1 1 {0} true Resulting polyline 05892abf-8ecd-4e8f-8e64-1a63af85f8a0 true Polyline Polyline false 0 4303 2929 38 40 4322 2949 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 02c8e8c3-a797-4e87-96c5-9928bebed6f3 true Merge Merge 4092 2875 90 84 4137 2917 4 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 60f109f9-2c6a-4f93-bf8b-8fb1a84cd617 true false Data 1 D1 true 228ba4c9-f335-40d7-830a-930ba0b8f370 1 4094 2877 31 20 4109.5 2887 2 Data stream 2 372d7189-edd9-4199-bcd3-a3c8ea2484c4 true false Data 2 D2 true d862f42d-b7d5-4961-8f17-2c24fd595947 1 4094 2897 31 20 4109.5 2907 2 Data stream 3 74aa7d1d-4920-4190-a60a-f45e0bd11a4b true false Data 3 D3 true ac15329e-7811-4638-9e02-958d44a78172 1 4094 2917 31 20 4109.5 2927 2 Data stream 4 16d89d23-f403-40cf-869a-c47a5a6016e9 true false Data 4 D4 true 0 4094 2937 31 20 4109.5 2947 2 Result of merge ba092d75-6ec4-47d7-beb9-6b24514697d2 true Result Result false 0 4149 2877 31 80 4164.5 2917 61d81100-c4d3-462d-8b51-d951c0ae32db Triangle Mapping Transform geometry from one triangle into another. true dc21fb8d-0ffb-45b1-aa92-8716354d0746 true Triangle Mapping Triangle Mapping 4282 2806 126 64 4344 2838 Base geometry 2746e58e-6745-45e5-bab3-d884e451357f true Geometry Geometry true bc6ee7cc-dfce-484f-b2eb-2a5a4d0007c8 1 4284 2808 48 20 4308 2818 Triangle to map from e74900ea-b0f1-4464-9528-06aa310a52a1 true Source Source false 313dc56d-5db5-4cb0-88da-248d848cf9d0 1 4284 2828 48 20 4308 2838 Triangle to map into 909b36f8-16c1-4204-b306-99fd4cd11f04 true Target Target false 05892abf-8ecd-4e8f-8e64-1a63af85f8a0 1 4284 2848 48 20 4308 2858 Mapped geometry 311286dc-fe96-40a7-815b-24a54f71dd3c true Geometry Geometry false 0 4356 2808 50 30 4381 2823 Transformation data e745e45c-567e-4db7-8ebc-2f3073131b2f true Transform Transform false 0 4356 2838 50 30 4381 2853 c9785b8e-2f30-4f90-8ee3-cca710f82402 Entwine Flatten and combine a collection of data streams false true 779daf5b-bb9f-4b0f-8250-d59d858f4457 true Entwine Entwine 4098 2713 85 64 4138 2745 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data to entwine d3f7a5c9-5e8b-471c-8ae6-8a3fb0d3b7f8 true false Branch {0;x} {0;x} true d2a443aa-c60e-47a5-abed-2e2835b68a16 1 4100 2715 26 20 4113 2725 2 Data to entwine 0effc432-42f6-45a1-9bc8-e78708600ee8 true false Branch {1;x} {1;x} true 187503ea-36dc-430c-b32c-9a0fc88ca815 1 4100 2735 26 20 4113 2745 2 Data to entwine 5306a2ff-446f-412c-b5a8-29f99971cb38 true false Branch {2;x} {2;x} true 95df8731-1a7f-41e7-a9cb-ee4366bdc926 1 4100 2755 26 20 4113 2765 Entwined result dff85940-8288-41c9-b209-e15f6348e41c true Result Result false 0 4150 2715 31 60 4165.5 2745 c9785b8e-2f30-4f90-8ee3-cca710f82402 Entwine Flatten and combine a collection of data streams false true 930e1237-1a77-442c-a47e-b232265313cd true Entwine Entwine 4254 2636 85 44 4294 2658 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data to entwine 30142df2-7a69-48cd-bae5-60d8041bb6a2 true false Branch {0;x} {0;x} true dff85940-8288-41c9-b209-e15f6348e41c 1 4256 2638 26 20 4269 2648 2 Data to entwine 771af01f-f7d7-4f7b-8160-d751e93eac7d true false Branch {1;x} {1;x} true 311286dc-fe96-40a7-815b-24a54f71dd3c 1 4256 2658 26 20 4269 2668 Entwined result e6c8d6c0-efef-4e78-90a3-781c934ffdfc true Result Result false 0 4306 2638 31 40 4321.5 2658 b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true b953ccba-94c5-465f-89c9-1546236a04a2 true Rotate Rotate 4169 3333 226 81 4331 3374 Base geometry f69915db-3560-441b-88e9-c42a38efd84f true Geometry Geometry true 2afbd734-33cb-4a48-99e8-7752246154e0 1 4171 3335 148 20 4253 3345 Rotation angle in degrees 4f86c38e-7a5e-401e-aca3-b1a52ea1a5ba true Angle Angle false 0 true 4171 3355 148 20 4253 3365 1 1 {0} 45 Rotation plane 219600cf-25a2-417b-8a23-61d8976eaa52 true Plane Plane false 0 4171 3375 148 37 4253 3393.5 1 1 {0} 0 0 0 0 0 1 1 0 0 Rotated geometry e6d5e344-882f-43cd-aff6-9c9d03f40371 true Geometry Geometry false 0 4343 3335 50 38 4368 3354.25 Transformation data a07abc1f-3627-436d-99a7-168ea1a7108b true Transform Transform false 0 4343 3373 50 39 4368 3392.75 ad476cb7-b6d1-41c8-986b-0df243a64146 Square Root Compute the square root of a value true 764d3cde-8660-4f3e-9d16-6c5f40df78be true Square Root Square Root 3049 3121 103 28 3107 3135 Input value da9322b8-f8a8-4c9f-848e-013f96a518e2 true Value Value false 0 3051 3123 44 24 3073 3135 1 1 {0} Grasshopper.Kernel.Types.GH_String false .5 Output value a71a096e-8d1c-487b-944e-bd7eb2c5cfc7 true Result Result false 0 3119 3123 31 24 3134.5 3135 0bb3d234-9097-45db-9998-621639c87d3b Bounding Box Solve oriented geometry bounding boxes. true fb41a8f0-5bf9-4fed-bd17-6073106c7b14 true Bounding Box Bounding Box true 3585 3457 172 61 3722 3488 1 Geometry to contain 7ea541dd-7c27-47cf-9e54-7b625ad5dae4 true Content Content false d2a443aa-c60e-47a5-abed-2e2835b68a16 1 3587 3459 123 20 3648.5 3469 BoundingBox orientation plane true a6d4966b-4595-4eba-bcf9-c42ca7668c00 true Plane Plane false 0 3587 3479 123 37 3648.5 3497.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Aligned bounding box in world coordinates 7a008bf3-45e0-4058-a16f-6b89e0824121 true Box Box false 0 3734 3459 21 28 3744.5 3473.25 Bounding box in orientation plane coordinates true 9dbeca19-431f-4eab-b1f3-f58142502512 true Box Box false 0 3734 3487 21 29 3744.5 3501.75 db7d83b1-2898-4ef9-9be5-4e94b4e2048d Deconstruct Box Deconstruct a box into its constituent parts. true fa1e59eb-1e1f-4c5c-ba46-b7c7ed77264e true Deconstruct Box Deconstruct Box 3655 3366 77 84 3690 3408 Base box a60a067b-8769-4830-8421-6de18ad63e5b true Box Box false 7a008bf3-45e0-4058-a16f-6b89e0824121 1 3657 3368 21 80 3667.5 3408 Box plane a7090812-1cd8-41ac-bc96-6988e0ef11cb true Plane Plane false 0 3702 3368 28 20 3716 3378 {x} dimension of box a5f5388c-ea2d-4c91-bb12-0ad90f07a4a4 true X X false 0 3702 3388 28 20 3716 3398 {y} dimension of box 1b460949-9612-4727-b34a-b17acc748596 true Y Y false 0 3702 3408 28 20 3716 3418 {z} dimension of box 9928ea35-8b54-42f9-aaaa-bedf5d20d878 true Z Z false 0 3702 3428 28 20 3716 3438 290f418a-65ee-406a-a9d0-35699815b512 Scale NU Scale an object with non-uniform factors. true e81e368f-f7cd-4eca-b16b-3ad2b7bb35b1 true Scale NU Scale NU 3879 3466 210 121 4025 3527 Base geometry a2993543-11a3-4272-9107-8c208204b3d8 true Geometry Geometry true d2a443aa-c60e-47a5-abed-2e2835b68a16 1 3881 3468 132 20 3947 3478 Base plane a46df8dd-28e6-45bd-a826-a55e84216355 true Plane Plane false 0 3881 3488 132 37 3947 3506.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Scaling factor in {x} direction e69c1a2d-31ce-4a6b-b842-6d0a24794eac true Scale X Scale X false b628bc1c-9beb-44c0-826f-0c08b44beba2 1 3881 3525 132 20 3947 3535 1 1 {0} 1 Scaling factor in {y} direction b532e2c1-1196-4a13-a9af-6b5ca0e523f2 true Scale Y Scale Y false 0 3881 3545 132 20 3947 3555 1 1 {0} 1 Scaling factor in {z} direction 0a953ca2-a55b-458a-ab94-4f70819aad1c true Scale Z Scale Z false 0 3881 3565 132 20 3947 3575 1 1 {0} 1 Scaled geometry 2afbd734-33cb-4a48-99e8-7752246154e0 true Geometry Geometry false 0 4037 3468 50 58 4062 3497.25 Transformation data 093d3f2c-816a-4437-9de3-bec4970476eb true Transform Transform false 0 4037 3526 50 59 4062 3555.75 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true 29348026-018d-40e5-bc93-e41d568b2538 true Deconstruct Domain Deconstruct Domain 3778 3366 108 44 3830 3388 Base domain 1aae3642-138e-4054-b1c5-d2cb58a2589f true Domain Domain false a5f5388c-ea2d-4c91-bb12-0ad90f07a4a4 1 3780 3368 38 40 3799 3388 Start of domain c2079c42-a251-4700-8fcd-4b0a19588a9d ABS(X) true Start Start false 0 3842 3368 42 20 3855 3378 End of domain 60937110-4a7d-4930-bd11-8d25040236c9 true End End false 0 3842 3388 42 20 3855 3398 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 395ae059-901e-4f53-92ec-c8d3c81b6896 true Addition Addition 3914 3371 70 44 3939 3393 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition 46846c3d-9da6-4040-8d93-9d7fd0b6d658 true A A true c2079c42-a251-4700-8fcd-4b0a19588a9d 1 3916 3373 11 20 3921.5 3383 Second item for addition dadf5df4-a3f4-46af-b05d-7ac6f116edda true B B true 60937110-4a7d-4930-bd11-8d25040236c9 1 3916 3393 11 20 3921.5 3403 Result of addition 519b658b-fd9d-41c8-92b9-c5e5851f394a true Result Result false 0 3951 3373 31 40 3966.5 3393 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division Mathematical division true d7dd8d74-6411-4086-8733-ab8f3f8b5d18 true Division Division 4014 3330 70 44 4039 3352 Item to divide (dividend) 5e17ac8e-4e61-4d10-8f90-abc58a87408e true A A false a71a096e-8d1c-487b-944e-bd7eb2c5cfc7 1 4016 3332 11 20 4021.5 3342 Item to divide with (divisor) 167f8fa3-308a-4353-afe0-6b5a7ae76b23 true B B false 519b658b-fd9d-41c8-92b9-c5e5851f394a 1 4016 3352 11 20 4021.5 3362 The result of the Division b628bc1c-9beb-44c0-826f-0c08b44beba2 true Result Result false 0 4051 3332 31 40 4066.5 3352 b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true 16387161-6eb1-443e-9b85-bca9ca206bf8 true Rotate Rotate 4169 3515 226 81 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Branch {1;x} {1;x} true 311286dc-fe96-40a7-815b-24a54f71dd3c 1 4499 2734 26 20 4512 2744 Entwined result 32e301b8-d8db-4389-9185-0d72208696d0 true Result Result false 0 4549 2714 31 40 4564.5 2734 c9785b8e-2f30-4f90-8ee3-cca710f82402 Entwine Flatten and combine a collection of data streams false true 5c475ad2-c5d4-490a-bd9d-361a50b8d5f4 true Entwine Entwine 4499 3392 85 64 4539 3424 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data to entwine 143578bb-cb5e-4a4f-ab6f-7a54ebee0f95 true false Branch {0;x} {0;x} true 00180682-3679-46fc-8825-c59114383544 1 4501 3394 26 20 4514 3404 2 Data to entwine 1a4fb30a-7d29-4064-92a0-4e0b5b92492d true false Branch {1;x} {1;x} true 729a865f-12e0-426e-be94-0cbd68fa4057 1 4501 3414 26 20 4514 3424 2 Data to entwine eae7d2f8-e786-4aac-8a8c-fabf487d4d86 true false Branch {2;x} {2;x} true af622125-0854-4475-96ca-a53ba0b9d603 1 4501 3434 26 20 4514 3444 Entwined result ec48037a-4afe-470c-af40-a1d2e334fb21 true Result Result false 0 4551 3394 31 60 4566.5 3424 c9785b8e-2f30-4f90-8ee3-cca710f82402 Entwine Flatten and combine a collection of data streams false true 95d7693c-3abe-47c9-9b96-6ec75f9d58bc true Entwine Entwine 4627 2750 100 64 4682 2782 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data to entwine 40b499b6-b4d0-4bb7-b061-7881a65a0978 true false Branch {0;x} {0;x} true 32e301b8-d8db-4389-9185-0d72208696d0 1 4629 2752 41 20 4649.5 2762 2 Data to entwine 68128162-3da6-471d-afa0-833c783e1c11 true false Branch {1;x} {1;x} true 0 4629 2772 41 20 4649.5 2782 2 Data to entwine ab4701bb-8eb1-4cb7-ae40-f8d21611d7fa true false Branch {2;x} {2;x} true 0 4629 2792 41 20 4649.5 2802 Entwined result 63b5975c-5c75-4262-9eea-4d033e950ffa true Result Result false 0 4694 2752 31 60 4709.5 2782 59daf374-bc21-4a5e-8282-5504fb7ae9ae 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list bounds a0ffb195-be2f-4843-bd6f-7965f131f9e0 true Wrap Wrap false 0 4487 3630 38 20 4506 3640 1 1 {0} true Item at {i'} 33bed950-ad62-417d-a5d4-14b14f3a497f true false Item i false 0 4549 3590 6 60 4552 3620 4c0d75e1-4266-45b8-b5b4-826c9ad51ace 00000000-0000-0000-0000-000000000000 Divide Curves on Intersects Divide curves on all of their intersects. true 1994ae61-559e-4429-b160-18c7972784ba true Divide Curves on Intersects Divide Curves on Intersects 4828 3502 190 44 4971 3524 1 curves to be divided e1cca224-6e3e-42a3-bc07-f05c927a3032 true 1 curves curves false c0c2148d-4878-4c31-9b44-7c1f05bb0d63 1 4830 3504 129 20 4902.5 3514 ZeroTolerance a0bc70a0-4681-4c5f-972a-54a73b1ef95e true Tolerance Tolerance false 0 4830 3524 129 20 4902.5 3534 1 1 {0} 4.76837158203125E-07 1 aligned curves c7759ede-6017-4b39-8cfd-985e47669aa1 true curves curves false 0 4983 3504 33 40 4999.5 3524 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 0cf65ed4-67a0-4320-ae9c-0d0fa2995ce1 true Merge Merge 4704 3467 106 104 4749 3519 5 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 b3abbbb4-5efe-4f34-b6a4-60504f94b9d7 true false Data 1 D1 true 4f061a61-20b3-452d-841e-88e1951dd431 1 4706 3469 31 20 4721.5 3479 2 Data stream 2 58884765-fe8c-4e68-8875-188655d7aeea true false Data 2 D2 true 00180682-3679-46fc-8825-c59114383544 1 4706 3489 31 20 4721.5 3499 2 Data stream 3 c8160a69-c8d5-493c-8820-7ccafe6677c9 true false Data 3 D3 true 8ab7735c-a7b5-4d0b-ad1c-7d60bb25f3b9 1 4706 3509 31 20 4721.5 3519 2 Data stream 4 3ad4826e-4a62-4e3e-93de-92636160b226 true false Data 4 D4 true 19037d25-f8c4-464c-b2b3-0b65adb9ac60 1 4706 3529 31 20 4721.5 3539 2 Data stream 5 c114c70c-988c-448f-96a4-d8936d2b790c true false Data 5 D5 true 0 4706 3549 31 20 4721.5 3559 2 Result of merge c0c2148d-4878-4c31-9b44-7c1f05bb0d63 true 1 Result Result false 0 4761 3469 47 100 4776.5 3519 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true 7563e45e-cffe-4210-83d1-e57038a2371d true Join Curves Join Curves 4576 3608 116 44 4643 3630 1 Curves to join 2c16e371-ced8-4a3e-8fe4-9da1d125881e true Curves Curves false 33bed950-ad62-417d-a5d4-14b14f3a497f 1 4578 3610 53 20 4604.5 3620 Preserve direction of input curves 3eefa15c-2f0c-46f0-a00a-e282c30d2279 true Preserve Preserve false 0 4578 3630 53 20 4604.5 3640 1 1 {0} false 1 Joined curves and individual curves that could not be joined. 4f061a61-20b3-452d-841e-88e1951dd431 true Curves Curves false 0 4655 3610 35 40 4672.5 3630 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true df5c6def-cad4-4316-ab0b-a17fb3b5a9f6 true List Item List Item 4584 3305 72 64 4636 3337 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce 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true Line Line false 0 4932 3263 22 60 4943 3293 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 5040ee02-89b5-47a6-baa2-291153d7bd17 true List Item List Item 4925 3589 77 64 4982 3621 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list bedf8e1f-011f-4e72-abc6-2af282827d1b true List List false c7759ede-6017-4b39-8cfd-985e47669aa1 1 4927 3591 43 20 4948.5 3601 Item index a7c1958b-d9d2-4622-8cb7-9c1d85c55502 true Index Index false 0 4927 3611 43 20 4948.5 3621 1 1 {0} 6 Wrap index to list bounds ae3e05cd-3154-4d0c-8731-4fb3e073ab4a true Wrap Wrap false 0 4927 3631 43 20 4948.5 3641 1 1 {0} false Item at {i'} 23917e38-c431-49ff-a800-3ef23d96f60f true false Item i false 0 4994 3591 6 60 4997 3621 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 3a9be835-8d87-4d0c-b9e9-71e533c42e7f true List Item List Item 4712 3346 72 64 4764 3378 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list d62d51e1-6fbe-40c3-9b45-5732fd6b74ed true List List false c7759ede-6017-4b39-8cfd-985e47669aa1 1 4714 3348 38 20 4733 3358 Item index 0c3666b0-0106-44bd-abbb-087b2b61fec9 true Index Index false 0 4714 3368 38 20 4733 3378 1 3 {0} 1 0 4 Wrap index to list bounds 18a9e0bd-69e0-4cca-93cd-c344bd03d1ef true Wrap Wrap false 0 4714 3388 38 20 4733 3398 1 1 {0} false Item at {i'} bea61fda-b9a0-4e8d-b5c8-349c680f7f11 true false Item i false 0 4776 3348 6 60 4779 3378 f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 8cc59541-e949-41e5-b108-1ff90fedb406 true Mirror Mirror 4642 3731 305 61 4883 3762 Base geometry 6ba97178-2ef0-4668-ac22-c5ca3478ca7a true Geometry Geometry true 23917e38-c431-49ff-a800-3ef23d96f60f 1 4644 3733 227 20 4757.5 3743 Mirror plane 48a353c1-f0a9-43f9-82dc-bfaca352f762 true Plane Plane false 0 4644 3753 227 37 4757.5 3771.5 1 1 {0} 0 0 0 0 1 0 -0.707106781186548 0 0.707106781186547 Mirrored geometry aad8fae5-6ebd-488c-816e-07d3a4ed1361 true Geometry Geometry false 0 4895 3733 50 28 4920 3747.25 Transformation data c5cf7c55-ca24-4803-bdc7-fd6debd7a75e true Transform Transform false 0 4895 3761 50 29 4920 3775.75 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 760cce7b-3054-4829-8291-596dece49fae true Merge Merge 5035 3657 90 64 5080 3689 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 28e9da7e-35f3-4fce-a62b-0f5d87dac307 true false Data 1 D1 true 23917e38-c431-49ff-a800-3ef23d96f60f 1 5037 3659 31 20 5052.5 3669 2 Data stream 2 f9d36f1a-2c0c-44dd-b92d-7dc88e6bbd4a true false Data 2 D2 true aad8fae5-6ebd-488c-816e-07d3a4ed1361 1 5037 3679 31 20 5052.5 3689 2 Data stream 3 a30e20a6-f731-4bc0-a9ec-fb1d670250c1 true false Data 3 D3 true 0 5037 3699 31 20 5052.5 3709 2 Result of merge 1b8c1203-623f-4e71-9c47-6b88ee307ad8 true Result Result false 0 5092 3659 31 60 5107.5 3689 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true ba33b008-e040-47d1-8e6f-3b360b5bf43c true Polar Array Polar Array 5154 3564 207 84 5281 3606 Base geometry d708f064-925d-402a-b69b-e9d875318b18 true Geometry Geometry true 1b8c1203-623f-4e71-9c47-6b88ee307ad8 1 5156 3566 113 20 5212.5 3576 Polar array plane a2cacab1-69de-4b93-b418-7cf73982e1b0 true Plane Plane false 8466f10c-3993-400e-8742-e7e3f179651f 1 5156 3586 113 20 5212.5 3596 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. 43359f1b-60b5-4638-9aa4-e7ec3ac8a1b3 true Count Count false 0 5156 3606 113 20 5212.5 3616 1 1 {0} 3 Sweep angle in radians (counter-clockwise, starting from plane x-axis) 6ad44d0d-7180-4f48-b608-8a13e500212e true Angle Angle false 0 false 5156 3626 113 20 5212.5 3636 1 1 {0} 6.2831853071795862 1 Arrayed geometry acba9f12-7c5f-4b20-8140-fb2b4854a190 true 1 Geometry Geometry false 0 5293 3566 66 40 5318 3586 1 Transformation data 31e3779c-836e-4184-8b8b-9eb9be08fb49 true Transform Transform false 0 5293 3606 66 40 5318 3626 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true b5c58a31-491f-4d81-a1aa-0359275d3db3 true Join Curves Join Curves 5201 3447 116 44 5268 3469 1 Curves to join d7d2c647-fed1-4d82-ab91-f5223ad7f0a1 true Curves Curves false acba9f12-7c5f-4b20-8140-fb2b4854a190 1 5203 3449 53 20 5229.5 3459 Preserve direction of input curves 580c60ac-9f04-4a69-a4c5-792bfb2af31d true Preserve Preserve false 0 5203 3469 53 20 5229.5 3479 1 1 {0} false 1 Joined curves and individual curves that could not be joined. b1b2d77d-acac-4f93-9d49-1df12c7f025d true Curves Curves false 0 5280 3449 35 40 5297.5 3469 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 60b468ed-f005-442a-98a1-2f5f06f6910c true List Item List Item 4933 3835 77 64 4990 3867 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 196c328a-9ab2-4fde-b84c-fbd0812fdd8f true List List false c7759ede-6017-4b39-8cfd-985e47669aa1 1 4935 3837 43 20 4956.5 3847 Item index 36a084a7-1dda-4b37-bc29-417ac8264239 true Index Index false 0 4935 3857 43 20 4956.5 3867 1 1 {0} 1 Wrap index to list bounds cebea8fc-aee0-4b57-ab76-f1e81db3438c true Wrap Wrap false 0 4935 3877 43 20 4956.5 3887 1 1 {0} false Item at {i'} 3914ac59-33d9-41bd-9611-37164936a031 true false Item i false 0 5002 3837 6 60 5005 3867 b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true 345e50d9-106f-48b0-8a5f-82619b7a42d8 true Rotate Rotate 5067 3872 170 64 5173 3904 Base geometry c286fcd0-5674-4abe-97c2-0bcf4575c810 true Geometry Geometry true 3914ac59-33d9-41bd-9611-37164936a031 1 5069 3874 92 20 5123 3884 Rotation angle in degrees 7df3def9-8db6-4cd6-ab79-374909e524da true Angle Angle false 0 true 5069 3894 92 20 5123 3904 1 1 {0} 120 Rotation plane 6eeefe70-d133-49f6-87f3-0b41ae5f41ef true Plane Plane false 8466f10c-3993-400e-8742-e7e3f179651f 1 5069 3914 92 20 5123 3924 1 1 {0} 0 0 0 1 0 0 0 1 0 Rotated geometry 25b86b00-4b1e-44df-819e-b87ac8d0f104 true Geometry Geometry false 0 5185 3874 50 30 5210 3889 Transformation data cb9754f9-2131-4039-acb5-708b06b2b6e8 true Transform Transform false 0 5185 3904 50 30 5210 3919 75164624-395a-4d24-b60b-6bf91cab0194 Sweep2 Create a sweep surface with two rail curves. true 2b841695-b801-4232-8cec-df1e95b3ffb0 true Sweep2 Sweep2 5469 3411 125 84 5555 3453 First rail curve 4a8234d3-d6a3-4e3b-b462-10d689649d0b true Rail 1 Rail 1 false 5ef63ff9-6730-42b3-b53c-8762ec52dae5 1 5471 3413 72 20 5507 3423 Second rail curve 77951b5e-c755-4586-93e1-b5073c2e9e8e true Rail 2 Rail 2 false 25b86b00-4b1e-44df-819e-b87ac8d0f104 1 5471 3433 72 20 5507 3443 1 Section curves 5dc57f9f-7508-45ce-b3a1-65d545f50a26 true Sections Sections false 3b6ac9ce-f66a-47f3-8b74-010a93404a3e 1 5471 3453 72 20 5507 3463 Create a sweep with same-height properties. 1e488029-c63b-4aef-bc34-8917303e40cc true Same Height Same Height false 0 5471 3473 72 20 5507 3483 1 1 {0} true 1 Resulting Brep 0490c4ad-b715-43e9-85d4-2fa26a0f17a7 true Brep Brep false 0 5567 3413 25 80 5579.5 3453 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true ed0799d7-3bc0-4ce1-9e3e-b4eafc3d5546 true List Item List Item 5069 4018 77 64 5126 4050 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list f7743e62-b11d-449c-805b-d4e4257f458b true List List false c7759ede-6017-4b39-8cfd-985e47669aa1 1 5071 4020 43 20 5092.5 4030 Item index 2874ff59-e0a6-4c9f-a341-9ec0f1aeb456 true Index Index false 0 5071 4040 43 20 5092.5 4050 1 1 {0} 12 Wrap index to list bounds 24d09848-68a7-4f4b-95b8-fdad6e0c9b67 true Wrap Wrap false 0 5071 4060 43 20 5092.5 4070 1 1 {0} false Item at {i'} aeaf0dce-3d62-4791-b43d-941eeac6c2dd true false Item i false 0 5138 4020 6 60 5141 4050 b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true 8127be20-15af-4403-a90d-24fce3ed1524 true Rotate Rotate 5291 3907 226 81 5453 3948 Base geometry 8a7ab199-336d-490b-bd2c-28be72aef29d true Geometry Geometry true aeaf0dce-3d62-4791-b43d-941eeac6c2dd 1 5293 3909 148 20 5375 3919 Rotation angle in degrees fc94ee31-5366-46d4-90c4-680dc1191133 true Angle Angle false 0 true 5293 3929 148 20 5375 3939 1 1 {0} -90 Rotation plane 8e3d0fae-a7bb-4dbc-953c-66e7c01afb7f true Plane Plane false 0 5293 3949 148 37 5375 3967.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Rotated geometry fd3fe45d-1cc9-4719-8b08-78676aec904b true Geometry Geometry false 0 5465 3909 50 38 5490 3928.25 Transformation data f4919aac-23c1-4731-b2b1-ee063ecd0d85 true Transform Transform false 0 5465 3947 50 39 5490 3966.75 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 40a9e35e-4d32-4c3d-9562-e8c1b59fb18a true Merge Merge 5279 3757 90 64 5324 3789 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 bbebc104-7ddd-44c9-a4f2-dbad71919b8d true false Data 1 D1 true 3914ac59-33d9-41bd-9611-37164936a031 1 5281 3759 31 20 5296.5 3769 2 Data stream 2 19070d54-d2a4-459d-adb8-f25e337e237c true false Data 2 D2 true a0df3237-16e5-4cbd-a199-50b04c6274bb 1 5281 3779 31 20 5296.5 3789 2 Data stream 3 698231df-4dd7-486d-aa15-650fe1e0ddbd true false Data 3 D3 true 0 5281 3799 31 20 5296.5 3809 2 Result of merge 3b6ac9ce-f66a-47f3-8b74-010a93404a3e true Result Result false 0 5336 3759 31 60 5351.5 3789 22990b1f-9be6-477c-ad89-f775cd347105 Flip Curve Flip a curve using an optional guide curve. true 008a80da-9c4a-413c-9ac2-d09654f54d28 true Flip Curve Flip Curve 5343 3659 88 44 5387 3681 Curve to flip 05b86a7a-8d2d-49d1-b734-192fa6683b0f true Curve Curve false aeaf0dce-3d62-4791-b43d-941eeac6c2dd 1 5345 3661 30 20 5360 3671 Optional guide curve e53ad34a-3b21-4326-ad38-3f09db09067c true Guide Guide true 0 5345 3681 30 20 5360 3691 Flipped curve 5ef63ff9-6730-42b3-b53c-8762ec52dae5 true Curve Curve false 0 5399 3661 30 20 5414 3671 Flip action f3fd2001-1f35-46e3-aa3d-f387eff31f03 true Flag Flag false 0 5399 3681 30 20 5414 3691 22990b1f-9be6-477c-ad89-f775cd347105 Flip Curve Flip a curve using an optional guide curve. true 6a537563-c1fe-42e3-99e5-8f145242e9c9 true Flip Curve Flip Curve 5566 3936 88 44 5610 3958 Curve to flip 8783e3e5-5823-4dff-a876-3c72fc679936 true Curve Curve false fd3fe45d-1cc9-4719-8b08-78676aec904b 1 5568 3938 30 20 5583 3948 Optional guide curve d19ff687-c567-4078-9a2b-cd863ef6b077 true Guide Guide true 0 5568 3958 30 20 5583 3968 Flipped curve a0df3237-16e5-4cbd-a199-50b04c6274bb true Curve Curve false 0 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group of Grasshopper objects 4c2ec1f7-4151-45b3-88c3-e694974e48bd 1 f82a0798-5b96-45db-b9f8-e020f2a5c1c6 Group ccc7b468-e743-4049-891f-299432545898 Curve Middle Get the point in the middle of a curve true 7695d3e6-2374-41eb-8f95-43603c9751ae true Curve Middle Curve Middle 6169 3154 101 28 6213 3168 Curve for mid-point. 240999df-418e-451e-832e-7210228ce1a2 true Curve Curve false ff4b1356-82ea-4cf7-9d66-2ed9f409faef 1 6171 3156 30 24 6186 3168 Point in the middle of the curve a6d2896b-9db6-482e-bd34-2d3f5a6b962d true Midpoint Midpoint false 0 6225 3156 43 24 6246.5 3168 fbac3e32-f100-4292-8692-77240a42fd1a Point Contains a collection of three-dimensional points true ec16bcd1-e2b5-4e0a-89ed-94abe113f143 true Point Point false 0 5593 3204 99 24 5680.479 3216.121 1 1 {0} 0 0 0 f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a DIFERENCE CURWATURE SHAPED GRAPH 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{0} 0 Contains a collection of generic curves 892bc6a0-fa17-4347-bc7e-4e3965818018 true Curve Curve true 6e5061e1-aa6f-42cf-93f2-4d449f23690c 1 5686 2656 47 20 5709.5 2666 Contains a collection of generic curves true f1364df0-b3c6-4051-a68b-376ee1d92df8 true Curve Curve true afb4d5e1-2640-44cc-88a6-2664b8770d41 1 5686 2676 47 20 5709.5 2686 2 A wire relay object 049b773d-8609-4b45-94db-858264424f83 true Relay Relay false 0 5757 2296 28 23 5771 2307.765 2 A wire relay object accf104d-9da9-4602-a1a2-7676790dbcdb true Relay Relay false 0 5757 2319 28 24 5771 2331.294 2 A wire relay object 9d533bff-c4cc-4cd1-9eaa-a13e6928b874 true Relay Relay false 0 5757 2343 28 23 5771 2354.823 2 A wire relay object 9831798b-6d50-44fe-ac02-167c0f7afad9 true Relay Relay false 0 5757 2366 28 24 5771 2378.353 2 A wire relay object 30835f24-ef3f-4144-bdd1-8ffa77406361 true Relay Relay false 0 5757 2390 28 23 5771 2401.882 2 A wire relay object 082e8473-f716-4a72-af82-6a4795ad9a8a true Relay Relay false 0 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8f6985a8-0c05-4284-b7b0-7bc40d14f522 1af94696-7c3b-4341-b4bb-415b935cb441 2927bcb1-a8c7-4996-b4cf-1e0b73fe722c 314debce-2a4a-4a95-a79e-4f10569b3a9f b2a58353-e9c9-4e65-a900-6efa66489724 19535560-c016-4d13-b091-7f4b217feb37 53133e66-86e1-4322-bb85-7afca5c21f4f 4830 2008 726 424 5220 2220 21 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 deaf8653-5528-4286-807c-3de8b8dad781 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 8ec86459-bf01-4409-baee-174d0d2b13d0 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 21 b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 deaf8653-5528-4286-807c-3de8b8dad781 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Second item for multiplication 5bee381f-9036-4110-94b2-02617aa9e447 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2010 376 20 5020 2020 Second item for multiplication 1c695091-f304-4f23-97ae-5d02953710b1 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2030 376 20 5020 2040 Second item for multiplication 675970d3-47a5-43d8-819f-9871056f5829 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2050 376 20 5020 2060 Second item for multiplication f4e46797-d4e5-4b35-b601-ee6d7af1685d true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2070 376 20 5020 2080 Second item for multiplication 8f96129a-9ecc-4a70-bc41-4973816d604c true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2090 376 20 5020 2100 Second item for multiplication e081964e-fdfe-44b0-b0eb-c6dd87063a32 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2110 376 20 5020 2120 Second item for multiplication cc8fbc63-192d-4ddd-9d03-6cd57c67c6d0 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2130 376 20 5020 2140 Second item for multiplication ccbd84ce-a1f7-4be8-8774-8a87926fd9da true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2150 376 20 5020 2160 Second item for multiplication 755a4cf8-149d-450c-83a6-7dd52b10e03b true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2170 376 20 5020 2180 Second item for multiplication b115a5ad-b307-4a4d-8556-df132d2e8d34 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2190 376 20 5020 2200 Second item for multiplication 63ecd970-f781-474c-8c4d-e1461088bdd7 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2210 376 20 5020 2220 Second item for multiplication 2339f91b-9953-4128-8840-4e3d186978f8 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2230 376 20 5020 2240 Second item for multiplication 24a50abb-f78d-47e9-bce5-1a377707de98 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2250 376 20 5020 2260 Second item for multiplication c7412269-447b-448a-a1b5-d41f4cb82772 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2270 376 20 5020 2280 Second item for multiplication 50d63093-92d0-4e6f-8e52-901f407c4665 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2290 376 20 5020 2300 CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE 511d22c2-3da9-4d38-b6e2-0e7bcafb3013 true CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 4832 2310 376 20 5020 2320 CURWE CURWATURE COMB LINES SCALE e56a5d7e-e072-4287-9b64-c0f8d5856374 CURWE CURWATURE COMB LINES SCALE CURWE CURWATURE COMB LINES SCALE true 0 4832 2330 376 20 5020 2340 1 1 {0} Grasshopper.Kernel.Types.GH_Number 0.0048828125 MAGNET SURFACE INPUT true effd0c88-5134-43d0-a072-9e5a8fa6e5fa true MAGNET SURFACE INPUT MAGNET SURFACE INPUT true 0 4832 2350 376 20 5020 2360 CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT 251546e5-c722-4efd-9ba8-f20c35cde9f0 true CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT true 0 4832 2370 376 20 5020 2380 1 1 {0} 0 CURWE POINT NUMBER INPUT 0c1c2042-7b1c-4071-b5e8-d6d1b706be6a true CURWE POINT NUMBER INPUT CURWE POINT NUMBER INPUT true 6e5061e1-aa6f-42cf-93f2-4d449f23690c 1 4832 2390 376 20 5020 2400 CURWE INPUT true 77d4b220-fe6b-4d6d-8ccb-dcdd14627cac true CURWE INPUT CURWE INPUT true 2dc09fb8-47e4-40f3-968a-cf8ffcc6485f 1 4832 2410 376 20 5020 2420 2 A wire relay object bc785377-76b0-4fa0-970e-ea6d7d6355fe true Relay Relay false 0 5232 2010 322 20 5393 2020 2 A wire relay object 4bf21b88-6a1a-4a50-9727-a97a6321ddc5 true Relay Relay false 0 5232 2030 322 20 5393 2040 2 A wire relay object c625aab6-2911-4a41-a854-5d84b29c2c42 true Relay Relay false 0 5232 2050 322 20 5393 2060 2 A wire relay object 3e309f4a-457a-4c10-9b92-3941a96f8167 true Relay Relay false 0 5232 2070 322 20 5393 2080 2 A wire relay object ee4e7f14-5f6b-48bb-ae3f-43fd40db77af true Relay Relay false 0 5232 2090 322 20 5393 2100 2 A wire relay object 0a908cdf-cc80-4936-af68-09b0245d6e61 true Relay Relay false 0 5232 2110 322 20 5393 2120 2 A wire relay object fbcaa33f-a39f-4a67-b316-7b398c9a2fda true Relay Relay false 0 5232 2130 322 20 5393 2140 2 A wire relay object afced422-83f3-4ac6-960b-4522b5ed7908 true Relay Relay false 0 5232 2150 322 20 5393 2160 2 A wire relay object 0a8a2537-f5ab-4fb5-98fe-a5fb97a1558c true Relay Relay false 0 5232 2170 322 20 5393 2180 2 A wire relay object 8ba01db9-8d83-4f38-8c53-bd0d88ae6ded true Relay Relay false 0 5232 2190 322 20 5393 2200 2 A wire relay object edb26a72-bfaa-4bc0-b767-89f065217a52 true Relay Relay false 0 5232 2210 322 20 5393 2220 2 A wire relay object 90c40e0d-c846-4a2a-bba4-dec174483b9d true Relay Relay false 0 5232 2230 322 20 5393 2240 2 A wire relay object df9104b5-69dd-4ace-ab9f-e9dde38a82b8 true Relay Relay false 0 5232 2250 322 20 5393 2260 2 CURWE CURWATURE THIRD DIFERENCE COMBS 10b40115-ca80-43a4-b7ff-3e3cc287db4a true CURWE CURWATURE THIRD DIFERENCE COMBS CURWE CURWATURE THIRD DIFERENCE COMBS false 0 5232 2270 322 20 5393 2280 2 CURWE CURWATURE SECOND DIFERENCE COMBS 4ae35450-a07a-4cad-ae49-a42ca58cf5d0 true CURWE CURWATURE SECOND DIFERENCE COMBS CURWE CURWATURE SECOND DIFERENCE COMBS false 0 5232 2290 322 20 5393 2300 2 CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES f603fd6f-4b23-4615-b5bd-18f72ef9afa8 true CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES false 0 5232 2310 322 20 5393 2320 2 CURWE CURWATURE COMB SCALED LINES 58b459c4-94f2-4ec3-8c36-5616b5483813 true CURWE CURWATURE COMB SCALED LINES CURWE CURWATURE COMB SCALED LINES false 0 5232 2330 322 20 5393 2340 MAGNET SURFACE OUTPUT true 3da08a32-dc28-4b76-9d5a-21b6e48e34a6 true MAGNET SURFACE OUTPUT MAGNET SURFACE OUTPUT false 0 5232 2350 322 20 5393 2360 CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT c5b490fe-1199-4438-90de-077997bfaba9 true CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT false 0 5232 2370 322 20 5393 2380 CURWE POINT NUMBER OUTPUT bb23cf5b-49d5-4882-ae82-8baf02c85df5 true CURWE POINT NUMBER OUTPUT CURWE POINT NUMBER OUTPUT false 0 5232 2390 322 20 5393 2400 1 1 {0} 1024 CURWE OUTPUT true b6c26ff9-7209-4d5c-94ca-c26997d4c84d true CURWE OUTPUT CURWE OUTPUT false 0 5232 2410 322 20 5393 2420 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7cfd70f2-4f2c-4782-b50f-973a840c0925 true Relay false dff85940-8288-41c9-b209-e15f6348e41c 1 4301 3192 40 16 4321 3200 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true dd9e0176-4b21-45cc-90b7-f31fadcde515 true Polar Array Polar Array 5568 3514 207 84 5695 3556 Base geometry fcd5c8ad-c3be-4e0f-aa7b-6a718f026e43 true Geometry Geometry true 0490c4ad-b715-43e9-85d4-2fa26a0f17a7 1 5570 3516 113 20 5626.5 3526 Polar array plane 1b718b59-fd18-44eb-b17c-1fd6a1a0c6a7 true Plane Plane false 8466f10c-3993-400e-8742-e7e3f179651f 1 5570 3536 113 20 5626.5 3546 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. 17c2c2bb-1438-410d-9450-05653a3d6610 true Count Count false 0 5570 3556 113 20 5626.5 3566 1 1 {0} 3 Sweep angle in radians (counter-clockwise, starting from plane x-axis) cd9bc5d0-c344-4716-a064-eecf171207ef true Angle Angle false 0 false 5570 3576 113 20 5626.5 3586 1 1 {0} 6.2831853071795862 1 Arrayed geometry 8417b745-f41f-4d9e-8bbb-9e5377f43932 true 1 Geometry Geometry false 0 5707 3516 66 40 5732 3536 1 Transformation data 9beef5c1-f0e3-4213-8b40-a8de215f7c5b true Transform Transform false 0 5707 3556 66 40 5732 3576 75164624-395a-4d24-b60b-6bf91cab0194 Sweep2 Create a sweep surface with two rail curves. true 1df9d5e6-0ba1-4a1d-98c6-385bff3e9a5d true Sweep2 Sweep2 5537 3774 125 84 5623 3816 First rail curve b18cea78-d396-434a-b057-a5994b6649ae true Rail 1 Rail 1 false 788c609b-314a-42fc-9ea6-dd50e84c46d0 1 5539 3776 72 20 5575 3786 Second rail curve 33b8c586-75e6-4631-828e-efad1f382d6b true Rail 2 Rail 2 false a9ba64db-3550-4932-9fee-3e0b1c0f003b 1 5539 3796 72 20 5575 3806 1 Section curves 983cc157-3d94-43a5-9ddf-15500de2ac90 true Sections Sections false 3914ac59-33d9-41bd-9611-37164936a031 1 5539 3816 72 20 5575 3826 Create a sweep with same-height properties. 4f12b42c-ec4a-489b-887b-9f59ee1a5034 true Same Height Same Height false 0 5539 3836 72 20 5575 3846 1 1 {0} true 1 Resulting Brep 3ae18dd7-3009-43a7-983b-2c350bfef07c true Brep Brep false 0 5635 3776 25 80 5647.5 3816 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true f9e9b3d3-0249-4fcd-9010-bda7192c49ec true List Item List Item 5187 3661 77 64 5244 3693 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list e3fa9389-8bb9-4073-bc9a-8fe79cbc3dc9 true List List false c7759ede-6017-4b39-8cfd-985e47669aa1 1 5189 3663 43 20 5210.5 3673 Item index 1f0c42fb-a12e-4e1e-a081-0ae5918b3e34 true Index Index false 0 5189 3683 43 20 5210.5 3693 1 1 {0} 6 Wrap index to list bounds e30de5c8-e07a-4549-97aa-1294a3f1ea5c true Wrap Wrap false 0 5189 3703 43 20 5210.5 3713 1 1 {0} false Item at {i'} a9ba64db-3550-4932-9fee-3e0b1c0f003b true false Item i false 0 5256 3663 6 60 5259 3693 f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 4b52ff38-2edb-42fc-ad3c-aad65645bfbf true Mirror Mirror 5788 3742 305 61 6029 3773 Base geometry 505f36ba-5d42-4711-bb2f-12412b8d9067 true Geometry Geometry true 3ae18dd7-3009-43a7-983b-2c350bfef07c 1 5790 3744 227 20 5903.5 3754 Mirror plane f2f9db89-552e-445e-8378-f2fc9f019f55 true Plane Plane false 0 5790 3764 227 37 5903.5 3782.5 1 1 {0} 0 0 0 0 1 0 -0.707106781186548 0 0.707106781186547 Mirrored geometry 9e81018f-eb0e-422b-8b03-5fa6f29962ba true Geometry Geometry false 0 6041 3744 50 28 6066 3758.25 Transformation data 9cd75d03-875f-4f14-a38a-33fee0ebdc03 true Transform Transform false 0 6041 3772 50 29 6066 3786.75 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true 2aa02528-07ad-4eb2-a14e-23480eb36571 true Polar Array Polar Array 5879 3855 207 84 6006 3897 Base geometry c7101f1b-5f11-4b5a-8ce4-aca0d3add6ab true Geometry Geometry true 060648e6-d9c2-477c-ba2f-71b14f63a036 1 5881 3857 113 20 5937.5 3867 Polar array plane a8471fed-2546-4fb0-93a9-d9cebc0b92ea true Plane Plane false 8466f10c-3993-400e-8742-e7e3f179651f 1 5881 3877 113 20 5937.5 3887 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. 0e17a2e0-16f2-4382-82e4-704ea4d7c239 true Count Count false 0 5881 3897 113 20 5937.5 3907 1 1 {0} 3 Sweep angle in radians (counter-clockwise, starting from plane x-axis) 5bc28fd2-567f-42d5-976a-afe024f38684 true Angle Angle false 0 false 5881 3917 113 20 5937.5 3927 1 1 {0} 6.2831853071795862 1 Arrayed geometry b3e9652a-0589-4dbf-b8e1-243721b1bfc1 true 1 Geometry Geometry false 0 6018 3857 66 40 6043 3877 1 Transformation data bbc36e0c-38f8-4c59-8ccd-b9ec863cf0e6 true Transform Transform false 0 6018 3897 66 40 6043 3917 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true a1881539-51c5-48a1-b579-c1eeb39cdbdd true Merge Merge 5870 3638 90 64 5915 3670 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 38b8585d-bfe9-4a59-be1f-6f310459249a true false Data 1 D1 true 3ae18dd7-3009-43a7-983b-2c350bfef07c 1 5872 3640 31 20 5887.5 3650 2 Data stream 2 6b0e7e6c-52be-48fb-934b-f4c80cd0c3fe true false Data 2 D2 true 9e81018f-eb0e-422b-8b03-5fa6f29962ba 1 5872 3660 31 20 5887.5 3670 2 Data stream 3 264bee91-6031-4c1f-aae1-ef024f5be16e true false Data 3 D3 true 0 5872 3680 31 20 5887.5 3690 2 Result of merge 060648e6-d9c2-477c-ba2f-71b14f63a036 true Result Result false 0 5927 3640 31 60 5942.5 3670 57b2184c-8931-4e70-9220-612ec5b3809a Patch Create a patch surface true 896526e7-4b6f-49d0-9eba-8afd5bc1f034 true Patch Patch 5674 3371 119 104 5750 3423 1 Curves to patch 57e2c7ab-acb9-4ad3-98b6-2608f40034d6 true Curves Curves true b1b2d77d-acac-4f93-9d49-1df12c7f025d 1 5676 3373 62 20 5707 3383 1 Points to patch 63afc207-44e8-434b-a8b5-07bc63a085f4 true Points Points true 5cacee03-857e-4f27-8db3-fad6acaee1f8 1 5676 3393 62 20 5707 3403 Number of spans 94205002-ff33-4d56-aa50-8c9de91b06d7 true Spans Spans false 0 5676 3413 62 20 5707 3423 1 1 {0} 16 Patch flexibility (low number; less flexibility) fc501350-14e6-48eb-a9a6-29dedcd983f8 true Flexibility Flexibility false 0 5676 3433 62 20 5707 3443 1 1 {0} 8 Attempt to trim the result 5159e24d-fc93-4859-a5c5-506c1538b080 true Trim Trim false 0 5676 3453 62 20 5707 3463 1 1 {0} true Patch result d636886e-6a7c-4eda-b4a4-ca364081a1e2 true Patch Patch false 0 5762 3373 29 100 5776.5 3423 f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a Curvature analysis Analyzes surface curvature 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96f58509-13bf-447a-b124-a197a8abf5a2 T4fUA/K0cC3QWjo0THlaTA== true Curvature analysis Curvature analysis true SEEDstudio | www.studioseed.net dga_3@hotmail.com Daniel Abalde www.studioseed.net 5 5c10dcd5-dc7b-418d-9674-bfd136471eba 80f3a926-2bb6-4559-ab18-aa854690d208 9de034a4-084c-44c3-bd3e-c4e096257be2 c3158d68-9aa1-4b44-bb18-273794bfa551 fbc1cb5e-c258-4462-959f-48b3c53ff9f5 4a9e2db1-acc4-434e-af1b-6268891c6dbb 7740cdbf-9004-4350-8af0-6fb13196da2d acf2d01f-a2a4-48ed-b50a-11b055ebe366 0cc3d601-4b93-4456-8cd1-88855559bc0f 1c28cbc8-9f99-4efe-b2a0-c308aa6bae06 5804 3518 167 64 5909 3550 3 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 2 ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Base surface, brep, mesh or curve true c3158d68-9aa1-4b44-bb18-273794bfa551 true Geometry Geometry true d636886e-6a7c-4eda-b4a4-ca364081a1e2 1 5806 3520 91 20 5851.5 3530 Number of divisions in UV directions Note * Only subdivided surfaces, breps, and curves 80f3a926-2bb6-4559-ab18-aa854690d208 true Divisions Divisions true 0 5806 3540 91 20 5851.5 3550 1 1 {0} 256 False = Mean; True = Gaussian Note * For surfaces and breps fbc1cb5e-c258-4462-959f-48b3c53ff9f5 true Curvature type Curvature type true 0 5806 3560 91 20 5851.5 3570 1 1 {0} true Colored geometry 9de034a4-084c-44c3-bd3e-c4e096257be2 true Geometry Geometry false 0 5921 3520 48 30 5945 3535 Values of curvature 5c10dcd5-dc7b-418d-9674-bfd136471eba true Values Values false 0 5921 3550 48 30 5945 3565 66d2a68e-2f1d-43d2-a53b-c6a4d17e627b Control Polygon Extract the nurbs control polygon of a curve. true e4d2c833-667c-4dc0-ad59-020f542c6d20 true Control Polygon Control Polygon 5524 3309 98 44 5568 3331 Curve to evaluate da453140-6cc2-49d8-bb16-0a4056bba2eb true Curve Curve false b1b2d77d-acac-4f93-9d49-1df12c7f025d 1 5526 3311 30 40 5541 3331 Control polygon curve for input curve adjusted for periodicity. dd5e1020-8e7c-478a-aa2e-519932fe786f true Polygon Polygon false 0 5580 3311 40 20 5600 3321 1 Control polygon points. 5cacee03-857e-4f27-8db3-fad6acaee1f8 true Points Points false 0 5580 3331 40 20 5600 3341 ac750e41-2450-4f98-9658-98fef97b01b2 Brep Wireframe Extract the wireframe curves of a brep. true 91e4cd65-024d-4e22-9ef9-5f3a855232f8 true Brep Wireframe Brep Wireframe 5844 3381 130 44 5910 3403 Base Brep ad53a1a1-a451-4132-8734-2e9a536da464 true Brep Brep false b2e8ac92-d227-488f-9a7d-6fc35ad071e2 1 5846 3383 52 20 5872 3393 Wireframe isocurve density 9b445a6e-079e-415d-a65d-f02b14d09129 true Density Density false 0 5846 3403 52 20 5872 3413 1 1 {0} 0 1 Wireframe curves 090d9c21-ebe4-48d9-8f7e-e9cf4bf8263d true Wireframe Wireframe false 0 5922 3383 50 40 5947 3403 3581f42a-9592-4549-bd6b-1c0fc39d067b Construct Point Construct a point from {xyz} coordinates. true 8607557e-920d-44ea-897a-c3388ebae07b true Construct Point Construct Point 5734 3270 117 64 5810 3302 {x} coordinate e78eda7c-7d41-4a4d-b7d2-ded2a41190c7 true X coordinate X coordinate false 6abad9f4-df4e-4bc9-a13a-fc424fe4c40a 1 5736 3272 62 20 5767 3282 1 1 {0} 0 {y} coordinate eb8c4c5f-7ac3-414b-885e-737d0370f2e1 true Y coordinate Y coordinate false 6abad9f4-df4e-4bc9-a13a-fc424fe4c40a 1 5736 3292 62 20 5767 3302 1 1 {0} 0 {z} coordinate 17551570-925d-489c-8f4a-c7e1fe2c3dbb true Z coordinate Z coordinate false 6abad9f4-df4e-4bc9-a13a-fc424fe4c40a 1 5736 3312 62 20 5767 3322 1 1 {0} 0 Point coordinate 51179561-239d-4312-82e0-f4e7f66516de true Point Point false 0 5822 3272 27 60 5835.5 3302 9445ca40-cc73-4861-a455-146308676855 Range Create a range of numbers. true c9a8dc4b-abf3-4367-b392-ec2e73e5858f true Range Range 5741 3204 144 44 5839 3226 Domain of numeric range b84b7aad-7c57-4840-9ae9-d3962839170d true Domain Domain false 0 5743 3206 84 20 5785 3216 1 1 {0} 0 1 Number of steps aaafd565-907f-48bc-9256-389f9fbad5aa true Steps Steps false 0 5743 3226 84 20 5785 3236 1 1 {0} 6 1 Range of numbers 6abad9f4-df4e-4bc9-a13a-fc424fe4c40a true Range Range false 0 5851 3206 32 40 5867 3226 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 450ec7d6-6e26-4b9a-970b-d0cbf1772eec true List Item List Item 4862 3352 77 64 4919 3384 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list c4d83e97-6acf-4921-9e15-25465eddb845 true List List false c7759ede-6017-4b39-8cfd-985e47669aa1 1 4864 3354 43 20 4885.5 3364 Item index 3c027a27-2646-4367-9902-c20adeb5f6af true Index Index false 0 4864 3374 43 20 4885.5 3384 1 1 {0} 0 Wrap index to list bounds 58f4d409-cc2a-44ed-849a-d0442067a074 true Wrap Wrap false 0 4864 3394 43 20 4885.5 3404 1 1 {0} false Item at {i'} 04070efd-05f8-4658-8331-40f0368aa8fa true false Item i false 0 4931 3354 6 60 4934 3384 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 15462838-16ed-45b2-ae57-bf3140d2a0c4 true Evaluate Length Evaluate Length 5006 3264 149 64 5091 3296 Curve to evaluate 765a521b-aa26-4ea8-bd44-2d1ac48c4a29 true Curve Curve false 04070efd-05f8-4658-8331-40f0368aa8fa 1 5008 3266 71 20 5043.5 3276 Length factor for curve evaluation 89441ced-3308-4968-9a08-ca77e5fff5ca true Length Length false 0 5008 3286 71 20 5043.5 3296 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 554ae01c-34f4-406a-9d3f-a64da5656529 true Normalized Normalized false 0 5008 3306 71 20 5043.5 3316 1 1 {0} true Point at the specified length f37cb892-e085-4d02-b622-0cf629b13abf true Point Point false 0 5103 3266 50 20 5128 3276 Tangent vector at the specified length ccaef106-f7ec-4a61-955b-726eba10cb0f true Tangent Tangent false 0 5103 3286 50 20 5128 3296 Curve parameter at the specified length 4158be2d-5059-4c52-9111-20bb07143d0e true Parameter Parameter false 0 5103 3306 50 20 5128 3316 269eaa85-9997-4d77-a9ba-4c58cb45c9d3 Discontinuity Find all discontinuities along a curve. true 787bc2e4-45a8-4f65-ba4a-1370065d5bd7 true Discontinuity Discontinuity 5130 3340 196 44 5257 3362 Curve to analyze c620e97d-b1df-43da-84e2-a8167399f250 true Curve Curve false b1b2d77d-acac-4f93-9d49-1df12c7f025d 1 5132 3342 113 20 5188.5 3352 Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite) 0ba9154e-97dd-41b5-8079-8af2e09ec5d7 true Level Level false 0 5132 3362 113 20 5188.5 3372 1 1 {0} 1 1 Points at discontinuities df6e61e1-1184-4a91-97bf-62962510ac96 true Points Points false 0 5269 3342 55 20 5296.5 3352 1 Curve parameters at discontinuities c974fe53-cc46-49c9-963d-cc9c7e724e14 true Parameters Parameters false 0 5269 3362 55 20 5296.5 3372 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 413dab6f-30ff-4b34-9f67-90b9f0ff1ee3 true List Item List Item 5240 3263 77 64 5297 3295 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list b430cc72-3de3-4425-bb1c-86715c095b3c true List List false df6e61e1-1184-4a91-97bf-62962510ac96 1 5242 3265 43 20 5263.5 3275 Item index 4a487015-cb96-43bd-9f37-765100234d74 true Index Index false 0 5242 3285 43 20 5263.5 3295 1 1 {0} 4 Wrap index to list bounds d8cac58f-189f-498d-8607-9f7a513a1b26 true Wrap Wrap false 0 5242 3305 43 20 5263.5 3315 1 1 {0} false Item at {i'} c0156a88-eddd-4204-a1a9-6d6859b95655 true false Item i false 0 5309 3265 6 60 5312 3295 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 2b4ed57e-fb00-43dc-8e5f-783398616385 true List Item List Item 5233 3185 77 64 5290 3217 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 5f3a2d0d-f2d2-4ee0-8ed5-2c4dbae31185 true List List false df6e61e1-1184-4a91-97bf-62962510ac96 1 5235 3187 43 20 5256.5 3197 Item index dff5cd65-cb06-41b2-b199-a1946585a002 true Index Index false 0 5235 3207 43 20 5256.5 3217 1 1 {0} 1 Wrap index to list bounds e7e6673d-186e-4a1a-9466-639bf1eeddd1 true Wrap Wrap false 0 5235 3227 43 20 5256.5 3237 1 1 {0} false Item at {i'} 330006fd-b3f1-44f3-8f7d-9b4cca70cab1 true false Item i false 0 5302 3187 6 60 5305 3217 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 2ac16693-cfbb-413e-95aa-4f61e4c28f43 true Merge Merge 5357 3183 106 84 5418 3225 4 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 4aa7a97a-2fa1-43b2-971f-37891cd5c08c true 1 false Data 1 D1 true 330006fd-b3f1-44f3-8f7d-9b4cca70cab1 1 5359 3185 47 20 5390.5 3195 2 Data stream 2 cf5915bf-66c0-4066-92ac-d3d1b8b959eb true 1 false Data 2 D2 true f37cb892-e085-4d02-b622-0cf629b13abf 1 5359 3205 47 20 5390.5 3215 2 Data stream 3 8e0e32cb-a4ba-4c66-b3e7-461cba5c8d0b true 1 false Data 3 D3 true c0156a88-eddd-4204-a1a9-6d6859b95655 1 5359 3225 47 20 5390.5 3235 2 Data stream 4 5703caee-1e91-455a-b652-9f6cfe30e0f8 true false Data 4 D4 true 0 5359 3245 47 20 5390.5 3255 2 Result of merge 7c15dd75-0fb5-4a70-8968-035294646203 true Result Result false 0 5430 3185 31 80 5445.5 3225 75eb156d-d023-42f9-a85e-2f2456b8bcce Interpolate (t) Create an interpolated curve through a set of points with tangents. true 4f97cf3f-ae0c-4d3c-9f34-ce92704918f5 true Interpolate (t) Interpolate (t) 4714 3137 244 84 4906 3179 1 Interpolation points d554d29a-fd6e-4dd5-8e2b-3e23c028de73 true Vertices Vertices false 7c15dd75-0fb5-4a70-8968-035294646203 1 4716 3139 178 20 4805 3149 Tangent at start of curve dadee473-b312-46ba-8f68-cd9361f1f948 true Tangent Start Tangent Start false 0 4716 3159 178 20 4805 3169 1 1 {0} 0 1 0 Tangent at end of curve 30e48b0d-5118-47d5-a050-92e2ccd4925f true Tangent End Tangent End false 0 4716 3179 178 20 4805 3189 1 1 {0} 1 0 -1 Knot spacing (0=uniform, 1=chord, 2=sqrtchord) cc4486c6-435b-494a-90b6-38e39bf80feb true KnotStyle KnotStyle false 0 4716 3199 178 20 4805 3209 1 1 {0} 2 Resulting nurbs curve 0ad4a801-5c37-4f86-b0c9-cfa2810fbeed true Curve Curve false 0 4918 3139 38 26 4937 3152.333 Curve length f19d34d8-952c-4b7b-9d1c-7cff6f55186e true Length Length false 0 4918 3165 38 27 4937 3179 Curve domain 03e24465-d0af-4b53-bf1d-8f60b8c8be45 true Domain Domain false 0 4918 3192 38 27 4937 3205.667 14cf43b6-5eb9-460f-899c-bdece732213a Blend Curve Pt Create a blend curve between two curves that intersects a point. true 81c31b9d-d9f4-48ac-8b75-2e11cf294f83 true Blend Curve Pt Blend Curve Pt 4377 2189 167 84 4501 2231 First curve for blend a4c7118a-7572-41be-b304-670fa4f0336a true Curve A Curve A false 5a30bc9c-1f0b-4a38-8546-68bfff78fe07 1 4379 2191 110 20 4434 2201 Second curve for blend b9be3c42-571a-4365-b65c-6eb712673f9e true Curve B Curve B false 781927c7-3272-460b-af8b-3107b52db860 1 4379 2211 110 20 4434 2221 Point for blend intersection 56da942a-7d64-4a15-a453-bd453c33c962 true Point Point false f37cb892-e085-4d02-b622-0cf629b13abf 1 4379 2231 110 20 4434 2241 Continuity of blend (1=tangency, 2=curvature) c921ac17-e66d-495f-b864-733f670a6de1 true Continuity Continuity false 0 4379 2251 110 20 4434 2261 1 1 {0} 2 Blend curve connecting the end of A to the start of B, ideally coincident with P e7179353-b7a9-4734-995e-1ac6997baecc true Blend Blend false 0 4513 2191 29 80 4527.5 2231 62cc9684-6a39-422e-aefa-ed44643557b9 Extend Curve Extend a curve by a specified distance. true 78bea16c-c7ca-42a2-8f5a-2cbb175c6b39 true Extend Curve Extend Curve 4789 2912 124 84 4869 2954 Curve to extend cb01bec1-5994-48f1-bdcc-f6c296ef31f8 true Curve Curve false 0ad4a801-5c37-4f86-b0c9-cfa2810fbeed 1 4791 2914 66 20 4824 2924 Type of extension (0=Line, 1=Arc, 2=Smooth) cea346a1-d619-486a-907c-9d9c84e216d8 true Type Type false 0 4791 2934 66 20 4824 2944 1 1 {0} 0 Extension length at start of curve 2cc7cbe5-f621-4395-9528-fb47068a8b5f true Start Start false 0 4791 2954 66 20 4824 2964 1 1 {0} 0.0625 Extension length at end of curve 3bcb9a0c-7d15-470d-b3db-f84b1b79ace3 true End End false 0 4791 2974 66 20 4824 2984 1 1 {0} 0.0625 Extended curve b7ece470-8963-4e98-b9fc-c87e811ab6a6 true Curve Curve false 0 4881 2914 30 80 4896 2954 afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 8ffd48b3-48cf-434f-9acc-297e520858bf true Explode Explode 4768 2849 134 44 4839 2871 Curve to explode d9fa462d-da4f-4ce6-92e7-51395c617b2d true Curve Curve false b7ece470-8963-4e98-b9fc-c87e811ab6a6 1 4770 2851 57 20 4798.5 2861 Recursive decomposition until all segments are atomic 16058c48-486f-427a-802c-3b8a1a421834 true Recursive Recursive false 0 4770 2871 57 20 4798.5 2881 1 1 {0} true 1 Exploded segments that make up the base curve b6507732-c5c5-43eb-bc89-4c7b87a994c4 true Segments Segments false 0 4851 2851 49 20 4875.5 2861 1 Vertices of the exploded segments b55cf522-ec7a-460d-b821-829569c85064 true Vertices Vertices false 0 4851 2871 49 20 4875.5 2881 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 8a512fa1-3acb-436d-b89c-8cb084c66169 true List Item List Item 4784 2721 77 64 4841 2753 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list eeb4e85f-0bf6-474e-88c8-cc8acc779e91 true List List false b6507732-c5c5-43eb-bc89-4c7b87a994c4 1 4786 2723 43 20 4807.5 2733 Item index 0eb903a7-7ee6-43b4-944b-4f4e6ad99965 true Index Index false 0 4786 2743 43 20 4807.5 2753 1 1 {0} 0 Wrap index to list bounds 99da5bf6-85bd-4a71-abf4-b7e058ad3f67 true Wrap Wrap false 0 4786 2763 43 20 4807.5 2773 1 1 {0} true Item at {i'} 36f43267-27de-4174-8fa7-7181d7f6dbfa true false Item i false 0 4853 2723 6 60 4856 2753 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 50b2e22f-d285-4505-b5fb-8235c2d94057 true List Item List Item 4800 2786 77 64 4857 2818 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 88acd6d0-a007-4cb8-9f54-0f418402bed1 true List List false b6507732-c5c5-43eb-bc89-4c7b87a994c4 1 4802 2788 43 20 4823.5 2798 Item index 4d7f2675-c380-4963-a3f7-5ca159ad5ed2 true Index Index false 0 4802 2808 43 20 4823.5 2818 1 1 {0} 2 Wrap index to list bounds bd590e8f-a4e2-44df-a546-1012dbb005da true Wrap Wrap false 0 4802 2828 43 20 4823.5 2838 1 1 {0} true Item at {i'} bc053c85-52d7-437f-91c0-31b088f374ee true false Item i false 0 4869 2788 6 60 4872 2818 ae4835db-ae71-4361-8536-1a5e50386819 1c9de8a1-315f-4c56-af06-8f69fee80a7a Smooth Curve Smooth a curve recursively by fairing, without changing its control point count. true 0a8dc1c7-b2ee-4263-98b3-965c28c16253 true Smooth Curve Smooth Curve 4672 2573 236 124 4844 2635 Curve to smooth 90e156bb-f8e3-4a2f-8beb-3a96059ad328 true Curve Curve false 61cdd93c-f110-4b0c-bf21-6e530a53b584 1 4674 2575 158 20 4753 2585 Number of recursive smoothing steps 2ed91357-e0ac-438b-b9c5-4193e5fddef1 true Steps Steps false 0 4674 2595 158 20 4753 2605 1 1 {0} 16384 Determines how the start of the curve is preserved 0 = Preserve start point only 1 = Preserve first two points 2 = Preserve first three points 06bf77c9-d4bc-48e5-8412-9a41d53a5233 true Start Type Start Type false 0 4674 2615 158 20 4753 2625 1 1 {0} 0 Determines how the end of the curve is preserved 0 = Preserve end point only 1 = Preserve last two points 2 = Preserve last three points 3040ef14-312c-4cf6-9a58-6cf92786bce9 true End Type End Type false 0 4674 2635 158 20 4753 2645 1 1 {0} 0 Tolerance distance the smooth curve is allowed to deviate from the curve to smooth 212a8a80-64fa-4eea-b945-0ac216f4f602 true Deviation Tolerance Deviation Tolerance false 0 4674 2655 158 20 4753 2665 1 1 {0} 1.1641532182693481E-10 Tolerance angle in degrees for kink smoothing a7c8ed03-05ae-4e13-963e-edfb406bdbf3 true Angle Tolerance Angle Tolerance false 0 4674 2675 158 20 4753 2685 1 1 {0} 1E-10 Resulting smoothed curve feeb8fb9-73ac-48b1-9eb5-2c4dd1d3d0ab true Smoothed Smoothed false 0 4856 2575 50 120 4881 2635 90f8f0a7-659d-486d-8f65-192a4190828f 1c9de8a1-315f-4c56-af06-8f69fee80a7a Fit Curve Smooth Fit a new curve through an existing curve with kink angle smoothing, without changing the general shape. true 3ec9ee03-4221-491e-9b2e-e9ca61fba9dc true Fit Curve Smooth Fit Curve Smooth 4681 2458 215 84 4853 2500 Curve to fit 4b511898-c5ac-4d17-96e0-3680a81b7782 true Curve Curve false e7179353-b7a9-4734-995e-1ac6997baecc 1 4683 2460 158 20 4762 2470 Degree to fit the curve to (if omitted input curve degree is used) 4bd4de6f-ea06-49e3-bf55-2835e752d797 true Degree Degree true 0 4683 2480 158 20 4762 2490 Tolerance distance the fit curve is allowed to deviate from the curve to fit (if omitted document tolerance is used) 4d424ce7-e6aa-4f9a-9a9f-48d020d08f2c true Deviation Tolerance Deviation Tolerance false 0 4683 2500 158 20 4762 2510 1 1 {0} 1E-10 Tolerance angle in degrees for kink smoothing (if omitted document angle tolerance is used) b006e454-520f-4644-b3a5-7101f3f1e20e true Angle Tolerance Angle Tolerance false 0 4683 2520 158 20 4762 2530 1 1 {0} 1E-10 Resulting fitted curve c44e8329-996a-4fbf-a0a5-2e0cae3ec7a2 true Fitted Fitted false 0 4865 2460 29 80 4879.5 2500 a3f9f19e-3e6c-4ac7-97c3-946de32c3e8e Fit Curve Fit a curve along another curve. true c4ad8a66-83a4-4648-8e6e-22b1afd02951 true Fit Curve Fit Curve 4650 2377 171 64 4777 2409 Curve to fit f1bb9af6-16c6-40c9-8805-50bd958b4ab5 true Curve Curve false e7179353-b7a9-4734-995e-1ac6997baecc 1 4652 2379 113 20 4708.5 2389 Optional degree of curve (if omitted, input degree is used) e0312145-e521-49ba-8684-002e93d7c7be true Degree Degree true 0 4652 2399 113 20 4708.5 2409 1 1 {0} 3 Tolerance for fitting (if omitted, document tolerance is used) 35da1179-61ce-40c7-96ea-530c35bf68f3 true Tolerance Tolerance true 0 4652 2419 113 20 4708.5 2429 1 1 {0} 1E-10 Fitted curve 2dc09fb8-47e4-40f3-968a-cf8ffcc6485f true Curve Curve false 0 4789 2379 30 60 4804 2409 f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a Rebuild PolyCurve 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 Rebuild a curve preserving the kinks in the polycurves true 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 42552df7-58ff-4656-87fe-5d739944d700 true Rebuild PolyCurve Rebuild PolyCurve false dga_3@hotmail.com Daniel Abalde https://www.facebook.com/DanielAbaldeDesigner 4 1d2c2e2b-0e0b-4438-8ade-61a6e3f0ee82 224c0a47-5619-47c1-b276-571e8bf36b50 32b3918a-3315-4cf8-a01b-38a61e3eef7c 35103ea6-aa36-4414-a756-320abb96aae7 5a4c8732-d4f0-46ea-a2c2-15f9b21a07af 6d18a614-b5b7-4002-96e3-0350bb9aeda5 d9082c33-4d56-4196-8320-a43f6276076f b742f892-4630-44ef-a306-c109c54bacd3 4624 2271 198 64 4778 2303 3 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 1 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Polycurve to rebuild true 1d2c2e2b-0e0b-4438-8ade-61a6e3f0ee82 true Curve Curve true 61cdd93c-f110-4b0c-bf21-6e530a53b584 1 4626 2273 140 20 4696 2283 Factor that multiplies the length of each curve segment to determine the number of control points for that segment. Control points for each segment = length of the segment * Division factor. 224c0a47-5619-47c1-b276-571e8bf36b50 true Division factor Division factor true 0 4626 2293 140 20 4696 2303 1 1 {0} 3 Tolerance angle to determine the segments of the polycurve 35103ea6-aa36-4414-a756-320abb96aae7 true Angle tolerance Angle tolerance true 0 4626 2313 140 20 4696 2323 1 1 {0} 1E-10 Resulting curve 32b3918a-3315-4cf8-a01b-38a61e3eef7c true Curve Curve false 0 4790 2273 30 60 4805 2303 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers edbb3077-efd3-4404-9f0b-245ae0eb3be1 true Digit Scroller false 0 12 11 4.0 4549 3240 250 20 4549.757 3240.634 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true ad5dc94a-b303-4f73-b70d-830a6b7d77aa true Join Curves Join Curves 4419 2585 116 44 4486 2607 1 Curves to join 519b96ec-6dd3-4bde-9106-92062a54c659 true Curves Curves false bea61fda-b9a0-4e8d-b5c8-349c680f7f11 1 4421 2587 53 20 4447.5 2597 Preserve direction of input curves f3b5180f-ef64-45eb-8739-7354ef0d7dd8 true Preserve Preserve false 0 4421 2607 53 20 4447.5 2617 1 1 {0} false 1 Joined curves and individual curves that could not be joined. 61cdd93c-f110-4b0c-bf21-6e530a53b584 true Curves Curves false 0 4498 2587 35 40 4515.5 2607 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true ca78e54f-2c7c-4550-9fbf-85e4695e34e4 true Evaluate Length Evaluate Length 4328 2394 149 64 4413 2426 Curve to evaluate dd2f36a5-23b5-459e-b992-a75493cda62a true Curve Curve false 61cdd93c-f110-4b0c-bf21-6e530a53b584 1 4330 2396 71 20 4365.5 2406 Length factor for curve evaluation a626a633-28be-4e60-aa66-ab87a5fd3aef true Length Length false 0 4330 2416 71 20 4365.5 2426 1 1 {0} 0 If True, the Length factor is normalized (0.0 ~ 1.0) 3bc92ddc-efb7-4cea-93d9-a2f4b5f2d4b4 true Normalized Normalized false 0 4330 2436 71 20 4365.5 2446 1 1 {0} true Point at the specified length e3153001-e796-4e33-9d15-b9039c2731e4 true Point Point false 0 4425 2396 50 20 4450 2406 Tangent vector at the specified length 8d37d265-0ac7-47c0-894b-867f41a16c07 true Tangent Tangent false 0 4425 2416 50 20 4450 2426 Curve parameter at the specified length 0987247a-c794-4447-9ca1-201dc487ac69 true Parameter Parameter false 0 4425 2436 50 20 4450 2446 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 34c4c1ac-606a-4181-b6ea-85caebd18dee true Evaluate Length Evaluate Length 4324 2506 149 64 4409 2538 Curve to evaluate 0067ccf1-d979-4390-97e0-0faaed3b6f2f true Curve Curve false 61cdd93c-f110-4b0c-bf21-6e530a53b584 1 4326 2508 71 20 4361.5 2518 Length factor for curve evaluation b13229a6-453f-4764-a681-b1dc1666401f true Length Length false 0 4326 2528 71 20 4361.5 2538 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) e1eab9c7-e20a-4d23-a413-8bddc10e4b9f true Normalized Normalized false 0 4326 2548 71 20 4361.5 2558 1 1 {0} true Point at the specified length 16169ace-483c-4e56-8a72-77a9c4c82d5b true Point Point false 0 4421 2508 50 20 4446 2518 Tangent vector at the specified length fcfcbdd9-db9d-4f3c-8a85-0f96d283393e true Tangent Tangent false 0 4421 2528 50 20 4446 2538 Curve parameter at the specified length 4b197f91-bca9-4a38-a968-a5ae7c30c35f true Parameter Parameter false 0 4421 2548 50 20 4446 2558 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 047a5695-ff36-4869-944b-5ebaa3186102 true Line SDL Line SDL 4526 2499 111 64 4601 2531 Line start point 6c6604ef-2377-423c-a16e-57c265137324 true Start Start false 16169ace-483c-4e56-8a72-77a9c4c82d5b 1 4528 2501 61 20 4558.5 2511 Line tangent (direction) ce555c73-64a4-4990-9365-66523408f53c true Direction Direction false fcfcbdd9-db9d-4f3c-8a85-0f96d283393e 1 4528 2521 61 20 4558.5 2531 1 1 {0} 0 0 1 Line length 5680e3fb-5d6a-4120-968f-d5398062b72f true Length Length false 0 4528 2541 61 20 4558.5 2551 1 1 {0} 1 Line segment 781927c7-3272-460b-af8b-3107b52db860 true Line Line false 0 4613 2501 22 60 4624 2531 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true a05abdad-28b6-4b95-866d-a3f33bb365c8 true Line SDL Line SDL 4501 2404 116 64 4581 2436 Line start point 86af090d-9208-420a-88e0-8f8a939baf03 true Start Start false e3153001-e796-4e33-9d15-b9039c2731e4 1 4503 2406 66 20 4536 2416 Line tangent (direction) 3471d444-f4ee-4b0e-ac6f-ea51a042c6b7 true Direction Direction false 8d37d265-0ac7-47c0-894b-867f41a16c07 1 4503 2426 66 20 4536 2436 1 1 {0} 0 0 1 Line length e9778750-d5d6-4bf3-9004-7cb67ef72d17 true Length Length false 0 4503 2446 66 20 4536 2456 1 1 {0} -1 Line segment 22bdd8c1-4612-4e12-8e18-a6ff4858397b true Line Line false 0 4593 2406 22 60 4604 2436 22990b1f-9be6-477c-ad89-f775cd347105 Flip Curve Flip a curve using an optional guide curve. true 7db82370-1fb7-400f-86a3-eaef43bf2368 true Flip Curve Flip Curve 4396 2329 88 44 4440 2351 Curve to flip 9a53f913-d34a-4bd1-a9d3-d273c2628f83 true Curve Curve false 22bdd8c1-4612-4e12-8e18-a6ff4858397b 1 4398 2331 30 20 4413 2341 Optional guide curve 2a3216a9-ed14-492b-aaa2-5017c2ccfda1 true Guide Guide true 0 4398 2351 30 20 4413 2361 Flipped curve 5a30bc9c-1f0b-4a38-8546-68bfff78fe07 true Curve Curve false 0 4452 2331 30 20 4467 2341 Flip action 0f570591-bce7-4ff5-b1fc-d70a0678ea70 true Flag Flag false 0 4452 2351 30 20 4467 2361 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true 8c20db33-7495-4e96-8233-e8e3b3728666 true Polar Array Polar Array 4363 2077 207 84 4490 2119 Base geometry 80796372-9f01-4e8e-b395-8fc785274a24 true Geometry Geometry true 2dc09fb8-47e4-40f3-968a-cf8ffcc6485f 1 4365 2079 113 20 4421.5 2089 Polar array plane 35d099df-9ba8-4875-b626-b9938ddbea74 true Plane Plane false 8466f10c-3993-400e-8742-e7e3f179651f 1 4365 2099 113 20 4421.5 2109 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. ff0ddf7a-9806-471c-ac45-9274d0b598e6 true Count Count false 0 4365 2119 113 20 4421.5 2129 1 1 {0} 3 Sweep angle in radians (counter-clockwise, starting from plane x-axis) c19752f4-442c-4183-a7b7-2d046cbbc77c true Angle Angle false 0 false 4365 2139 113 20 4421.5 2149 1 1 {0} 6.2831853071795862 1 Arrayed geometry d0b62982-5ce1-4b59-bf67-33f8e443f0be true 1 Geometry Geometry false 0 4502 2079 66 40 4527 2099 1 Transformation data 78d948c3-0d9c-4563-b0d3-444fb72abced true Transform Transform false 0 4502 2119 66 40 4527 2139 4c0d75e1-4266-45b8-b5b4-826c9ad51ace 00000000-0000-0000-0000-000000000000 Divide Curves on Intersects Divide curves on all of their intersects. true 08a69d9a-83d0-4bfc-b362-4a04de7a6be8 true Divide Curves on Intersects Divide Curves on Intersects 4363 2020 174 44 4490 2042 1 curves to be divided 810eed2d-45ac-4f6f-9502-4ec17c5acd1b true curves curves false d0b62982-5ce1-4b59-bf67-33f8e443f0be 1 4365 2022 113 20 4421.5 2032 ZeroTolerance 0e757afa-0a00-4d3a-9d95-893da68ef26c true Tolerance Tolerance false 0 4365 2042 113 20 4421.5 2052 1 1 {0} 4.768E-07 1 aligned curves f53f20a5-69ef-4f15-910d-10163e12842b true curves curves false 0 4502 2022 33 40 4518.5 2042 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 6cc9e9a5-ad5e-45b1-83e4-b125eb50a81a true Merge Merge 5044 4428 106 64 5105 4460 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 8797e737-655f-439f-94df-0c415d95f107 true 1 false Data 1 D1 true acba9f12-7c5f-4b20-8140-fb2b4854a190 1 5046 4430 47 20 5077.5 4440 2 Data stream 2 b3c3dc20-91ea-42ab-a774-508a452de635 true 1 false Data 2 D2 true f53f20a5-69ef-4f15-910d-10163e12842b 1 5046 4450 47 20 5077.5 4460 2 Data stream 3 3e8e5b08-c7e2-44f7-a27c-3d7901e0ea27 true false Data 3 D3 true 0 5046 4470 47 20 5077.5 4480 2 Result of merge 3b24cb86-4f11-455c-82c1-505e4e6a4ac8 true Result Result false 0 5117 4430 31 60 5132.5 4460 22990b1f-9be6-477c-ad89-f775cd347105 Flip Curve Flip a curve using an optional guide curve. true c8952bed-4df0-4f17-9d79-43e809adecfd true Flip Curve Flip Curve 5233 4061 88 44 5277 4083 Curve to flip 28eb5751-5e9b-4337-bfc8-83a4c94364d9 true Curve Curve false aeaf0dce-3d62-4791-b43d-941eeac6c2dd 1 5235 4063 30 20 5250 4073 Optional guide curve d6ab2f4f-8592-4046-9f38-14d9c0c86934 true Guide Guide true 0 5235 4083 30 20 5250 4093 Flipped curve 788c609b-314a-42fc-9ea6-dd50e84c46d0 true Curve Curve false 0 5289 4063 30 20 5304 4073 Flip action 218abd2a-6403-4174-bf9d-ca291b1eccfc true Flag Flag false 0 5289 4083 30 20 5304 4093 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true e3a1925e-6189-4b04-b610-90425fea5486 true Merge Merge 5462 4038 90 84 5507 4080 4 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 a8aec8be-05b3-48f6-95b6-cfd0498a9bc9 true false Data 1 D1 true aeaf0dce-3d62-4791-b43d-941eeac6c2dd 1 5464 4040 31 20 5479.5 4050 2 Data stream 2 da9945ce-59f7-4a96-b705-16a66625fadb true false Data 2 D2 true 3914ac59-33d9-41bd-9611-37164936a031 1 5464 4060 31 20 5479.5 4070 2 Data stream 3 2c15933c-ed2d-41f2-b118-69a74a250e27 true false Data 3 D3 true a9ba64db-3550-4932-9fee-3e0b1c0f003b 1 5464 4080 31 20 5479.5 4090 2 Data stream 4 a2635cde-6a9b-4bbf-8847-e4ee58b9bccf true false Data 4 D4 true 0 5464 4100 31 20 5479.5 4110 2 Result of merge 968f41c5-c073-4340-ac8a-7f6a9e381c3d true Result Result false 0 5519 4040 31 80 5534.5 4080 4f8984c4-7c7a-4d69-b0a2-183cbb330d20 Plane Contains a collection of three-dimensional axis-systems true fe603778-e828-46b9-bbe9-17506a90a5fd true Plane Plane false 45cfde48-1fbd-483f-a6e7-6d1b863b0955 1 5453 4703 50 24 5478.191 4715.257 962034e9-cc27-4394-afc4-5c16e3447cf9 Extrude Extrude curves and surfaces along a vector. true 344134a5-0dd8-46c0-8e3a-a172f88aa49b true Extrude Extrude 5571 4689 133 44 5645 4711 Profile curve or surface 8cb874de-7a3b-4e1c-8b35-165a4000afaf true Base Base false 45cfde48-1fbd-483f-a6e7-6d1b863b0955 1 5573 4691 60 20 5611 4701 Extrusion direction 86a389a0-7a0f-4554-aa8d-adbde0772662 -X true Direction Direction false fe603778-e828-46b9-bbe9-17506a90a5fd 1 5573 4711 60 20 5611 4721 Extrusion result 5d3f8e73-964b-4624-83e9-e7ee581f02bc true Extrusion Extrusion false 0 5657 4691 45 40 5679.5 4711 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 45cfde48-1fbd-483f-a6e7-6d1b863b0955 true Relay false df574f9d-53d6-42be-8428-cdfc794cda50 1 5393 4675 40 16 5413 4683 4f8984c4-7c7a-4d69-b0a2-183cbb330d20 Plane Contains a collection of three-dimensional axis-systems true b61abf08-a492-40ae-a5bd-8b6987016bfc true Plane Plane false bc6cb778-3b9d-4212-b11d-dc534e071d3b 1 5468 4806 50 24 5493.703 4818.919 962034e9-cc27-4394-afc4-5c16e3447cf9 Extrude Extrude curves and surfaces along a vector. true 1e7da00e-d976-4f38-afa5-d3899aaab01e true Extrude Extrude 5586 4792 133 44 5660 4814 Profile curve or surface 267d8b83-a817-4c8b-adb4-6c08d3800ad2 true Base Base false bc6cb778-3b9d-4212-b11d-dc534e071d3b 1 5588 4794 60 20 5626 4804 Extrusion direction 3615e3e8-527c-484d-bab7-357debff0c3d -X true Direction Direction false b61abf08-a492-40ae-a5bd-8b6987016bfc 1 5588 4814 60 20 5626 4824 Extrusion result c9f55136-fb6f-40a6-819e-aba3e906f9c8 true Extrusion Extrusion false 0 5672 4794 45 40 5694.5 4814 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object bc6cb778-3b9d-4212-b11d-dc534e071d3b true Relay false 0b778866-2bfc-4cc1-95b8-4603e1b937d6 1 5408 4778 40 16 5428 4786 4f8984c4-7c7a-4d69-b0a2-183cbb330d20 Plane Contains a collection of three-dimensional axis-systems true f9c4318e-f2c3-44de-9e4b-84056e68fa44 true Plane Plane false 347017c1-2ff4-494f-9650-d789a20b9830 1 5463 4582 50 24 5488.43 4594.417 962034e9-cc27-4394-afc4-5c16e3447cf9 Extrude Extrude curves and surfaces along a vector. true 9aa77003-8d7a-4c20-b6a9-e99010bd95ab true Extrude Extrude 5596 4567 117 44 5654 4589 Profile curve or surface b9ea2da0-a43d-4b6d-af41-7c57d5346a74 true Base Base false 347017c1-2ff4-494f-9650-d789a20b9830 1 5598 4569 44 20 5620 4579 Extrusion direction 286aabfb-5f3f-4da2-bf08-52987b8a7a8a true Direction Direction false f9c4318e-f2c3-44de-9e4b-84056e68fa44 1 5598 4589 44 20 5620 4599 Extrusion result 177d790d-349e-4b3e-aadf-b0e117d5db28 true Extrusion Extrusion false 0 5666 4569 45 40 5688.5 4589 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 347017c1-2ff4-494f-9650-d789a20b9830 true Relay false fa0cddff-014a-4549-8163-058027725db7 1 5402 4553 40 16 5422 4561 deaf8653-5528-4286-807c-3de8b8dad781 Surface Contains a collection of generic surfaces true 927e01cd-1477-43c2-bccc-061c24b5e77c true Surface Surface false 0 3965 4717 50 24 3990.361 4729.897 1 1 {0} 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00000000-0000-0000-0000-000000000000 f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 70ec994d-456f-4e57-b702-81ec45280eee true Mirror Mirror 4377 4192 305 61 4618 4223 Base geometry 47ee6ac5-29ab-49dd-a673-156be3fe0c5c true Geometry Geometry true 5fa3dc85-5552-4797-8ef8-852841306048 1 4379 4194 227 20 4492.5 4204 Mirror plane f292dc72-1ef6-43fb-952e-843596f8eadb true Plane Plane false 0 4379 4214 227 37 4492.5 4232.5 1 1 {0} 0 0 0 0 1 0 -0.707106781186548 0 0.707106781186547 Mirrored geometry 81052002-08bc-4a9a-9ac4-3e3b56313fb6 true Geometry Geometry false 0 4630 4194 50 28 4655 4208.25 Transformation data 9b4d9128-d04a-4c77-8697-552a79245044 true Transform Transform false 0 4630 4222 50 29 4655 4236.75 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 5ce6c664-11de-4eb2-85be-835fd02d7dea true Merge Merge 4698 4242 90 64 4743 4274 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 50c5eb07-ebe2-4e77-b27d-641e7c279e3d true false Data 1 D1 true 81052002-08bc-4a9a-9ac4-3e3b56313fb6 1 4700 4244 31 20 4715.5 4254 2 Data stream 2 4523a6ce-8db4-48e7-a025-87bcdff4287f true false Data 2 D2 true 5fa3dc85-5552-4797-8ef8-852841306048 1 4700 4264 31 20 4715.5 4274 2 Data stream 3 3cca2959-e927-448f-9de6-432d9127d407 true false Data 3 D3 true 0 4700 4284 31 20 4715.5 4294 2 Result of merge 60b9fa4e-0618-430c-9a02-f404d3e7e0e8 true Result Result false 0 4755 4244 31 60 4770.5 4274 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true 0b66b220-a593-4d2d-b43a-d9bea427175b true Polar Array Polar Array 4705 4359 207 84 4832 4401 Base geometry bee72032-2927-462f-b841-bc5fa22d30c7 true Geometry Geometry true 60b9fa4e-0618-430c-9a02-f404d3e7e0e8 1 4707 4361 113 20 4763.5 4371 Polar array plane f8bb1e77-8c53-41ce-95aa-1fd099d8a170 true Plane Plane false 8466f10c-3993-400e-8742-e7e3f179651f 1 4707 4381 113 20 4763.5 4391 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. bfd5e0b4-2dbc-42a3-b4e4-f9ef0977bf98 true Count Count false 0 4707 4401 113 20 4763.5 4411 1 1 {0} 3 Sweep angle in radians (counter-clockwise, starting from plane x-axis) ee8f125c-abfe-4569-8dce-b0dfe8a6460b true Angle Angle false 0 false 4707 4421 113 20 4763.5 4431 1 1 {0} 6.2831853071795862 1 Arrayed geometry d1569728-2025-4216-bad3-47ca9bcebef8 true 1 Geometry Geometry false 0 4844 4361 66 40 4869 4381 1 Transformation data e3423839-30c9-461e-94d2-2e66f455ea6d true Transform Transform false 0 4844 4401 66 40 4869 4421 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true d1908af1-1b67-4bd8-9995-e46c08fd6660 true List Item List Item 5227 4538 77 64 5284 4570 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 7c501baa-9ca0-4806-87aa-63639dc28f29 true List List false 3b24cb86-4f11-455c-82c1-505e4e6a4ac8 1 5229 4540 43 20 5250.5 4550 Item index d32ea081-72c8-40df-9ce6-06ace6c631b5 true Index Index false 0 5229 4560 43 20 5250.5 4570 1 1 {0} 0 Wrap index to list bounds b8c6cd2e-94bb-4f5f-af9f-27969998be39 true Wrap Wrap false 0 5229 4580 43 20 5250.5 4590 1 1 {0} true Item at {i'} fa0cddff-014a-4549-8163-058027725db7 true false Item i false 0 5296 4540 6 60 5299 4570 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 44164ff8-8fe9-42a6-979a-bc56c957ab35 true List Item List Item 5232 4358 77 64 5289 4390 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list ed0fceba-e861-467c-945d-8e201eb23e3f true List List false 3b24cb86-4f11-455c-82c1-505e4e6a4ac8 1 5234 4360 43 20 5255.5 4370 Item index f4db141c-e265-47ac-b4b3-5bebe16ffa82 true Index Index false 0 5234 4380 43 20 5255.5 4390 1 1 {0} 7 Wrap index to list bounds 8fa8ddac-3175-4620-875f-49dae9f332dc true Wrap Wrap false 0 5234 4400 43 20 5255.5 4410 1 1 {0} true Item at {i'} ccaa406a-d1d2-48df-985d-211d822a8ce2 true false Item i false 0 5301 4360 6 60 5304 4390 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true c9db4af4-9d54-4a9e-88da-ceb253ff1bf7 true List Item List Item 5232 4448 77 64 5289 4480 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 6d88c5d8-e295-44ef-bedf-f54e7b821e3f true List List false 3b24cb86-4f11-455c-82c1-505e4e6a4ac8 1 5234 4450 43 20 5255.5 4460 Item index 2159d80e-e1b1-4105-b2a2-5b2207afe2bb true Index Index false 0 5234 4470 43 20 5255.5 4480 1 1 {0} 10 Wrap index to list bounds 74209fb3-5699-4f14-b0b7-aa5de377ce43 true Wrap Wrap false 0 5234 4490 43 20 5255.5 4500 1 1 {0} true Item at {i'} 1731a79f-7aa1-457a-9b51-3e85cf4909ff true false Item i false 0 5301 4450 6 60 5304 4480 deaf8653-5528-4286-807c-3de8b8dad781 Surface Contains a collection of generic surfaces true 6457973d-18aa-4d88-958b-85acd494ab86 true Surface Surface false 0 4192 4074 50 24 4217.097 4086.331 1 1 {0} 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00000000-0000-0000-0000-000000000000 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 39fe7bfe-0509-4e50-803a-e7deb403be7e true List Item List Item 4447 2957 77 64 4504 2989 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 6fbf1472-7e82-4d08-b222-450925322be4 true List List false f53f20a5-69ef-4f15-910d-10163e12842b 1 4449 2959 43 20 4470.5 2969 Item index d6cd368f-84fe-4567-87a5-77783fd5322e true Index Index false 0 4449 2979 43 20 4470.5 2989 1 1 {0} 1 Wrap index to list bounds 22b46ed2-7966-465b-9135-df8a6a9c11d8 true Wrap Wrap false 0 4449 2999 43 20 4470.5 3009 1 1 {0} true Item at {i'} 99f5fc3f-db7c-4a85-a057-068cca5aeb3c true false Item i false 0 4516 2959 6 60 4519 2989 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true e1a9c2f8-c3e7-4f50-bb3e-5d1ae0bd4ae1 true List Item List Item 4358 1932 72 64 4410 1964 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 042171b8-c11a-45f2-add0-0e17d80e65e8 true List List false c7759ede-6017-4b39-8cfd-985e47669aa1 1 4360 1934 38 20 4379 1944 Item index 96c68b64-657d-4397-8c38-0a6efd55e8d7 true Index Index false 0 4360 1954 38 20 4379 1964 1 2 {0} 4 0 Wrap index to list bounds 46c4097a-b449-4b56-ba86-1887d1043fcb true Wrap Wrap false 0 4360 1974 38 20 4379 1984 1 1 {0} false Item at {i'} 2be8bdda-3bdd-4517-81ad-b4bb9c9526dc true false Item i false 0 4422 1934 6 60 4425 1964 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true b9111c25-32c9-4ae2-b420-bf50da805105 true List Item List Item 4438 1930 77 64 4495 1962 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list dc5da884-ea97-48c6-a58a-a93e4d17fc7f true List List false f53f20a5-69ef-4f15-910d-10163e12842b 1 4440 1932 43 20 4461.5 1942 Item index 2d1c305c-021b-47b5-99d1-6e9f168aec58 true Index Index false 0 4440 1952 43 20 4461.5 1962 1 1 {0} 1 Wrap index to list bounds 2775aee9-d588-4116-bdad-8ab944cbc5c0 true Wrap Wrap false 0 4440 1972 43 20 4461.5 1982 1 1 {0} false Item at {i'} 40e853a6-8fa2-4636-b140-bae6c2ba12ce true false Item i false 0 4507 1932 6 60 4510 1962 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true ed77bd18-58d4-4267-ac22-9e4405a9d12f true Join Curves Join Curves 4397 1830 116 44 4464 1852 1 Curves to join 2f823399-d42d-46c5-ad44-3e92be39ad7a true Curves Curves false 88532dac-a710-4434-8df3-dbea837fd3dc 1 4399 1832 53 20 4425.5 1842 Preserve direction of input curves 7bc945b0-5e9c-4407-a430-689a32d69fa1 true Preserve Preserve false 0 4399 1852 53 20 4425.5 1862 1 1 {0} false 1 Joined curves and individual curves that could not be joined. a5f747da-dee2-4728-ab8f-9f85563a8e79 true Curves Curves false 0 4476 1832 35 40 4493.5 1852 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 76f2a47d-667a-4b6d-b60d-58cc11b07d42 true Merge Merge 4567 1879 90 64 4612 1911 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 90a5d041-e600-42ad-b64e-e465fff748e2 true false Data 1 D1 true 40e853a6-8fa2-4636-b140-bae6c2ba12ce 1 4569 1881 31 20 4584.5 1891 2 Data stream 2 740f00ef-6083-4004-997d-6560212df9c9 true false Data 2 D2 true 2be8bdda-3bdd-4517-81ad-b4bb9c9526dc 1 4569 1901 31 20 4584.5 1911 2 Data stream 3 4d361d2a-3d82-436c-9d2e-7ac757af5d71 true false Data 3 D3 true 0 4569 1921 31 20 4584.5 1931 2 Result of merge 88532dac-a710-4434-8df3-dbea837fd3dc true Result Result false 0 4624 1881 31 60 4639.5 1911 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 94652780-6d68-44fc-9baf-9fa65c08c024 true List Item List Item 4445 1714 72 64 4497 1746 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 62a76678-17c6-4b5c-b021-ba7284f49b27 true List List false f53f20a5-69ef-4f15-910d-10163e12842b 1 4447 1716 38 20 4466 1726 Item index 9bf82e1e-ed9f-4bab-99a4-4f07f0b5e981 true Index Index false 0 4447 1736 38 20 4466 1746 1 2 {0} 1 0 Wrap index to list bounds 61dab7e7-1b0b-4328-a114-e19124559889 true Wrap Wrap false 0 4447 1756 38 20 4466 1766 1 1 {0} false Item at {i'} 5ab14d43-1f28-4418-9365-3b6289c41646 true false Item i false 0 4509 1716 6 60 4512 1746 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 70503b04-4dcd-454a-aebc-e89f08885657 true List Item List Item 4340 1729 72 64 4392 1761 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 66a4b00a-c9eb-4798-a24b-9df79e4c8dd7 true List List false c7759ede-6017-4b39-8cfd-985e47669aa1 1 4342 1731 38 20 4361 1741 Item index 6f387e29-44fd-4247-9dff-410fc12f4685 true Index Index false 0 4342 1751 38 20 4361 1761 1 3 {0} 4 0 1 Wrap index to list bounds d6c72b77-80e2-4109-a821-7a33713cd4e9 true Wrap Wrap false 0 4342 1771 38 20 4361 1781 1 1 {0} false Item at {i'} f63e2038-e99c-4ba8-bdcb-667e1ffc18a9 true false Item i false 0 4404 1731 6 60 4407 1761 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true b762ba05-b0df-42f6-b0d6-b3d3ab3efdad true Merge Merge 4554 1736 90 64 4599 1768 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 59e625b0-2ca6-486a-a96b-7ae870ffaf46 true false Data 1 D1 true c941d725-c216-43d8-937a-b93706e3dd70 1 4556 1738 31 20 4571.5 1748 2 Data stream 2 92060c9c-a935-4164-baf1-b159597edd67 true false Data 2 D2 true 0ef5f963-ee98-4aeb-aa80-2bc5eae22ee8 1 4556 1758 31 20 4571.5 1768 2 Data stream 3 e6fb580d-fd8c-4dbf-8630-aacae7e0920c true false Data 3 D3 true 0 4556 1778 31 20 4571.5 1788 2 Result of merge b000eec6-2ed2-459f-ab6c-82168ce081e9 true Result Result false 0 4611 1738 31 60 4626.5 1768 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true f41d190e-c0b8-4fa2-916e-6fa8fecd604d true Join Curves Join Curves 4426 1629 116 44 4493 1651 1 Curves to join 017929f5-b9d7-42fa-a847-06a2f78bddc3 true Curves Curves false 5ab14d43-1f28-4418-9365-3b6289c41646 1 4428 1631 53 20 4454.5 1641 Preserve direction of input curves c889c4cf-f19a-4bff-a731-5653c70c2617 true Preserve Preserve false 0 4428 1651 53 20 4454.5 1661 1 1 {0} false 1 Joined curves and individual curves that could not be joined. c941d725-c216-43d8-937a-b93706e3dd70 true Curves Curves false 0 4505 1631 35 40 4522.5 1651 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true 39a8d6ae-e5d1-404f-8576-3da8711c9cb3 true Join Curves Join Curves 4314 1676 116 44 4381 1698 1 Curves to join bd9b006a-4258-44f3-87a9-dcf4a6964510 true Curves Curves false f63e2038-e99c-4ba8-bdcb-667e1ffc18a9 1 4316 1678 53 20 4342.5 1688 Preserve direction of input curves dc69c91d-b4d8-473d-80c9-ccbca9c4442e true Preserve Preserve false 0 4316 1698 53 20 4342.5 1708 1 1 {0} false 1 Joined curves and individual curves that could not be joined. 0ef5f963-ee98-4aeb-aa80-2bc5eae22ee8 true Curves Curves false 0 4393 1678 35 40 4410.5 1698 046b132a-5362-439b-a57a-d4dbb32ff590 1c9de8a1-315f-4c56-af06-8f69fee80a7a Weighted Average Curve Solve the arithmetic weighted average for a set of curves. true cc052aa7-ab67-4c9a-a039-4e39f0bfd393 true Weighted Average Curve Weighted Average Curve 4433 1453 186 84 4526 1495 1 Set of curves for averaging 15b48d47-a26e-4de7-b7d5-b4c82deb17c1 true Curves Curves false b000eec6-2ed2-459f-ab6c-82168ce081e9 1 4435 1455 79 20 4474.5 1465 1 Collection of weights for each curve d0bda1ca-40f4-47fd-9c4b-9953458bfb0e true Weights Weights false d25249ba-aef7-4d5e-9264-4a101848ac12 0b7d7f13-8423-4b5b-a0a7-60782beb8f0d 2 4435 1475 79 20 4474.5 1485 1 1 {0} 1 Optional Refit match method. (No Integer or 0 = Off, Integer greater than 0 = On and curve degree of refit) If an integer greater than zero, Refit match method is used if possible. When input curves are refit their control points are redistributed, added to, and removed from based on the curves curvature and the input integer degree, while trying to maintain their shapes. Refit results in tighter shaped averages, with curvature based control point distribution. 343200ae-fb51-4440-b046-591d01e6148b true Refit Refit false 0 4435 1495 79 20 4474.5 1505 1 1 {0} 0 Optional Point Sample match method. (No Integer or 0 = Off, Integer greater than 0 = On and amount of sample points) If an integer greater than zero, Point Sample match method is used. When input curves are sampled their control points are recreated by equally dividing the curve by the input integer point count. Point Sample results in looser shaped averages, with uniform control point distribution. 28df7303-d356-48a9-b4f9-f7b16ff0d154 true Point Sample Point Sample false 0 4435 1515 79 20 4474.5 1525 1 1 {0} 0 Arithmetic mean (average) of all input curves 4c700625-5a99-4244-9f68-b34b5c8f431c true Arithmetic mean Arithmetic mean false 0 4538 1455 79 80 4577.5 1495 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values d25249ba-aef7-4d5e-9264-4a101848ac12 true Number Slider Number Slider false 0 4401 1573 275 20 4401.307 1573.765 6 1 0 1 0 0 1 57da07bd-ecab-415d-9d86-af36d7073abc Number Slider Numeric slider for single values 0b7d7f13-8423-4b5b-a0a7-60782beb8f0d true Number Slider Number Slider false 0 4390 1597 275 20 4390.307 1597.765 6 1 0 1 0 0 1 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true bece9317-35bf-414d-8457-30aa7ff224b7 true Polar Array Polar Array 4418 1344 207 84 4545 1386 Base geometry 80a58ae4-b1a2-4e44-abee-11ef02320535 true Geometry Geometry true 4c700625-5a99-4244-9f68-b34b5c8f431c 1 4420 1346 113 20 4476.5 1356 Polar array plane a1e248d4-ffeb-4800-ab56-cf15ce14d14b true Plane Plane false 8466f10c-3993-400e-8742-e7e3f179651f 1 4420 1366 113 20 4476.5 1376 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. 46e32c8a-5902-4a03-9fa0-487518ec213b true Count Count false 0 4420 1386 113 20 4476.5 1396 1 1 {0} 3 Sweep angle in radians (counter-clockwise, starting from plane x-axis) ae6a000d-ea44-4efb-981d-6b22c25f75bf true Angle Angle false 0 false 4420 1406 113 20 4476.5 1416 1 1 {0} 6.2831853071795862 1 Arrayed geometry 98d526cf-04c9-4368-a0c5-8a5b1df8a978 true 1 Geometry Geometry false 0 4557 1346 66 40 4582 1366 1 Transformation data 43f9b048-1759-4f89-83af-d8ad6e189c6c true Transform Transform false 0 4557 1386 66 40 4582 1406 4c0d75e1-4266-45b8-b5b4-826c9ad51ace 00000000-0000-0000-0000-000000000000 Divide Curves on Intersects Divide curves on all of their intersects. true 7404a613-f68e-41c9-9fa4-741e035c855d true Divide Curves on Intersects Divide Curves on Intersects 4969 4650 174 44 5096 4672 1 curves to be divided d6ea936e-d158-4a07-83cd-9024b4a665a8 true curves curves false 98d526cf-04c9-4368-a0c5-8a5b1df8a978 1 4971 4652 113 20 5027.5 4662 ZeroTolerance fbdb22c7-55fa-4064-a268-9ad17fb5ab59 true Tolerance Tolerance false 0 4971 4672 113 20 5027.5 4682 1 1 {0} 4.768E-07 1 aligned curves 279785ac-b10e-4ce4-a421-b3710c32a4d2 true curves curves false 0 5108 4652 33 40 5124.5 4672 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 28624ba4-d62c-4c5a-9ffc-680dc382dbd0 true List Item List Item 5234 4676 77 64 5291 4708 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 68590ce3-8e16-4307-8fcc-4d898a45f6c8 true List List false 279785ac-b10e-4ce4-a421-b3710c32a4d2 1 5236 4678 43 20 5257.5 4688 Item index e1ab5e19-649f-4041-9765-69e12998e047 true Index Index false 0 5236 4698 43 20 5257.5 4708 1 1 {0} 1 Wrap index to list bounds 37d4d9f1-97e0-485a-a5b6-f95250ba2bf3 true Wrap Wrap false 0 5236 4718 43 20 5257.5 4728 1 1 {0} false Item at {i'} df574f9d-53d6-42be-8428-cdfc794cda50 true false Item i false 0 5303 4678 6 60 5306 4708 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers 17fb5240-c7b8-4d78-83fa-123bb68e0de6 true Digit Scroller Digit Scroller false 0 12 Digit Scroller 11 1.0 4817 4832 250 20 4817.168 4832.405 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 38f97bf5-26cf-4e43-a755-e818ab9c0a0a true List Item List Item 5239 4763 77 64 5296 4795 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 70a809b3-e294-4ac5-a2e8-8aafef92b6a2 true List List false 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 00000000-0000-0000-0000-000000000000 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 495fbba5-b009-46ba-9e60-22062083d2ac 1 7403b86d-90af-4769-a222-5bb0cd23db2b Group deaf8653-5528-4286-807c-3de8b8dad781 Surface Contains a collection of generic surfaces true 3eb4d453-6f25-47f4-a279-e2c0b4d145df true Surface Surface false 0 4220 4716 50 24 4245.824 4728.197 1 1 {0} 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 00000000-0000-0000-0000-000000000000 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 3eb4d453-6f25-47f4-a279-e2c0b4d145df 1 5d1db3ba-212c-448f-a1dc-d0034f6ddb5f Group ᑐᑕ b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 30377d3c-57fd-4ec7-9de3-54b95b3a7509 true Relay false 6457973d-18aa-4d88-958b-85acd494ab86 1 4407 4345 40 16 4427 4353 c3f9cea5-6fd4-4db5-959b-08cd08ed9fe1 Simple Mesh Create a mesh that represents a Brep as simply as possible true cdfd2e32-3620-4bee-8dc0-2ba01d9099b9 true Simple Mesh Simple Mesh 4294 4477 81 28 4333 4491 Brep to mesh, only breps with triangle or quad faces are supported. b34b199a-6755-47c7-b5fe-1b6eb1592ff1 true Brep Brep false 30377d3c-57fd-4ec7-9de3-54b95b3a7509 1 4296 4479 25 24 4308.5 4491 Mesh 979517f2-242e-4e4d-bb88-dd2fc0fa6486 true Mesh Mesh false 0 4345 4479 28 24 4359 4491 4098ec7a-819a-4ced-9eee-86835d7e21c9 a4634196-add1-8181-6e78-09a045132c7c Weaverbird's Catmull-Clark Subdivision Calculates the type of mesh-based recursive subdivision described by Edwin Catmull and Jim Clark, at first in their 1978 paper. The resulting mesh always consists of quad faces. Provided by Weaverbird 0.9.0.1. 2 true 94698773-e34b-4d6a-ac31-6a2b9cabaed4 true Weaverbird's Catmull-Clark Subdivision Weaverbird's Catmull-Clark Subdivision 4389 4794 271 64 4547 4826 1 The open or closed mesh, or closed curves list, to subdivide a403f36e-5ebb-4a70-8900-39dfe797cd24 true Mesh/Curves Mesh/Curves false cfcc5b9b-e104-430a-a736-e9cfea660979 1 4391 4796 144 20 4463 4806 The number of subdividing iterations for each face 494256ce-cd82-4dbe-83c0-389cdffc6084 true Level Level true 0 4391 4816 144 20 4463 4826 1 1 {0} 5 Defines how to treat the naked edges 0: Fixed. Naked edges will not move or be modified. 1: Smooth. The naked edge will tend toward a spline. 2: Corner Fixed. Corners (2-sided vertices) will be fixed, while other naked vertices will tend toward a spline. 773239cf-a433-4ccd-8537-488735c8a6b5 true Smooth Naked Edges Smooth Naked Edges true 0 4391 4836 144 20 4463 4846 1 1 {0} 0 The mesh after the subdividing process 156aa48f-fce4-4895-8383-96df0d79a77b true Output Mesh/Curves Output Mesh/Curves false 0 4559 4796 99 60 4608.5 4826 ba2d8f57-0738-42b4-b5a5-fe4d853517eb Deconstruct Mesh Deconstruct a mesh into its component parts. true 6d37f241-df29-4586-8ffc-34261d5d76c3 true Deconstruct Mesh Deconstruct Mesh 4501 4667 97 84 4543 4709 Base mesh 3298fb38-51fd-4709-add7-31344f6a21d3 true Mesh Mesh false 156aa48f-fce4-4895-8383-96df0d79a77b 1 4503 4669 28 80 4517 4709 1 Mesh vertices 6123bda8-5a08-4619-9c3c-d457a3a15fa2 true Vertices Vertices false 0 4555 4669 41 20 4575.5 4679 1 Mesh faces 92ba6328-0787-49b2-ab59-e16ad3eb1812 true Faces Faces false 0 4555 4689 41 20 4575.5 4699 1 Mesh vertex colours 8f47148e-c5df-4a06-b5d8-f6781deb7dc0 true Colours Colours false 0 4555 4709 41 20 4575.5 4719 1 Mesh normals 1887784e-e294-4b5a-ae68-6c35ec59ba53 true Normals Normals false 0 4555 4729 41 20 4575.5 4739 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true c26cf418-61ae-489d-9e07-58009252dd8b true Pull Point Pull Point 4477 4524 139 44 4539 4546 Point to search from 00a77e54-a567-4ff5-9386-fce2c71d125d true Point Point false 6123bda8-5a08-4619-9c3c-d457a3a15fa2 1 4479 4526 48 20 4503 4536 1 Geometry that pulls 40c604d1-5534-4087-8cf4-55151c63f882 true Geometry Geometry false 30377d3c-57fd-4ec7-9de3-54b95b3a7509 1 4479 4546 48 20 4503 4556 Point on [G] closest to [P] 73187cd7-38cf-4d36-a9d3-fa8e4d0e469c true Closest Point Closest Point false 0 4551 4526 63 20 4582.5 4536 Distance between [P] and its projection onto [G] 43b2cd99-a1e0-4008-9a4f-32bcb292aaed true Distance Distance false 0 4551 4546 63 20 4582.5 4556 e2c0f9db-a862-4bd9-810c-ef2610e7a56f Construct Mesh Construct a mesh from vertices, faces and optional colours. true 4214bc60-7b85-4968-9449-f2b31fe09985 true Construct Mesh Construct Mesh 4486 4452 108 64 4552 4484 1 Vertices of mesh object 59597aef-9298-4776-b24b-00258fc8d699 true Vertices Vertices false 73187cd7-38cf-4d36-a9d3-fa8e4d0e469c 1 4488 4454 52 20 4514 4464 1 4 {0} 0 0 0 10 0 0 10 10 0 0 10 0 1 Faces of mesh object b42f14a1-c792-492a-acfc-8d8c5a821524 true Faces Faces false 92ba6328-0787-49b2-ab59-e16ad3eb1812 1 4488 4474 52 20 4514 4484 1 1 {0} 0 1 2 3 1 Optional vertex colours 5e9b3fa3-40e1-4c58-9578-6375f7b2765f true Colours Colours true 0 4488 4494 52 20 4514 4504 Constructed mesh e2eb27fa-4759-4c6b-b0e2-999e4b9cb9f0 true Mesh Mesh false 0 4564 4454 28 60 4578 4484 079bd9bd-54a0-41d4-98af-db999015f63d Fan+3 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 true 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. 251 91 true 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 d83cd624-e7c4-45b5-b4d0-2a3985556ca5 true Fan+3 Fan+3 true 0 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 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 4317 4680 72 104 4356 4732 5 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2 2 3ede854e-c753-40eb-84cb-b48008f14fd4 8ec86459-bf01-4409-baee-174d0d2b13d0 true Script Variable G 02277887-37da-43cd-9045-2ab622639ff1 true G G true 0 true 979517f2-242e-4e4d-bb88-dd2fc0fa6486 1 c37956f4-d39c-49c7-af71-1e87f8031b26 4319 4682 25 20 4331.5 4692 1 true Script Variable I 8bd25a8a-91d9-4eb6-9e52-e603199172cb true I I true 1 true 0 efe48ae7-2987-421b-a33a-1f7be1c3f050 4319 4702 25 20 4331.5 4712 1 true Script Variable T0 f73ae574-ad64-4c32-ae83-7e8f37868e39 true T0 T0 true 1 true 0 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7 4319 4722 25 20 4331.5 4732 1 1 {0} Grasshopper.Kernel.Types.GH_Number 0.00390625 true Script Variable C 541f6166-b28c-4953-9587-28afbe302f37 true C C true 0 true 0 3cda2745-22ac-4244-9b04-97a5255fa60f 4319 4742 25 20 4331.5 4752 1 1 {0} Grasshopper.Kernel.Types.GH_Boolean false 1 true Script Variable clr 14fbe32e-4185-4da3-b3dc-3e17bbd88a35 true clr clr true 1 true 0 24b1d1a3-ab79-498c-9e44-c5b14607c4d3 4319 4762 25 20 4331.5 4772 1 Print, Reflect and Error streams ee0a4ed3-d78c-40ef-847e-90017eeb7dc0 true out out false 0 4368 4682 19 50 4377.5 4707 Output parameter A 16e90cf5-2746-46b7-bcf2-2c1b43dfacf2 true A A false 0 4368 4732 19 50 4377.5 4757 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 5fa3dc85-5552-4797-8ef8-852841306048 true Relay false e2eb27fa-4759-4c6b-b0e2-999e4b9cb9f0 1 4477 4310 40 16 4497 4318 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object cfcc5b9b-e104-430a-a736-e9cfea660979 true Relay false 979517f2-242e-4e4d-bb88-dd2fc0fa6486 1 4321 4863 40 16 4341 4871 f12daa2f-4fd5-48c1-8ac3-5dea476912ca Mirror Mirror an object. true 8ca2ca44-079d-4e4e-83d9-78c3dacd6aa1 true Mirror Mirror 4208 3932 305 61 4449 3963 Base geometry f0451bfd-6b26-4476-a72d-80f6e314bf50 true Geometry Geometry true 8ad5c4e2-d150-4afc-a797-fd8b0b4ef95e 1 4210 3934 227 20 4323.5 3944 Mirror plane bdda47f8-b994-4250-b1b5-b26f29b09a23 true Plane Plane false 0 4210 3954 227 37 4323.5 3972.5 1 1 {0} 0 0 0 0 1 0 -0.707106781186548 0 0.707106781186547 Mirrored geometry 3b6274c6-0db1-455b-9b83-56ddcc437d14 true Geometry Geometry false 0 4461 3934 50 28 4486 3948.25 Transformation data c350c7c4-7044-46b5-b160-4695143dbec2 true Transform Transform false 0 4461 3962 50 29 4486 3976.75 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true b05b3657-d031-4156-a0f9-5d9aa404e206 true Merge Merge 4582 4032 90 64 4627 4064 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 343f6de4-eecf-4785-b593-7aaf75b8cc9e true false Data 1 D1 true 3b6274c6-0db1-455b-9b83-56ddcc437d14 1 4584 4034 31 20 4599.5 4044 2 Data stream 2 bd4c1892-0bf0-4db4-a530-98e1456b3833 true false Data 2 D2 true 8ad5c4e2-d150-4afc-a797-fd8b0b4ef95e 1 4584 4054 31 20 4599.5 4064 2 Data stream 3 d82bb646-e7ea-4620-a4e6-a21543407c90 true false Data 3 D3 true 0 4584 4074 31 20 4599.5 4084 2 Result of merge feee9bed-0a55-4a71-bbe4-7083862058a6 true Result Result false 0 4639 4034 31 60 4654.5 4064 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. true 4b3c5c37-6f6a-4f2d-90a7-ad7b24cb571c true Polar Array Polar Array 4702 3916 207 84 4829 3958 Base geometry 035d7fb3-c2cf-4600-bfd9-842d930e39d5 true Geometry Geometry true feee9bed-0a55-4a71-bbe4-7083862058a6 1 4704 3918 113 20 4760.5 3928 Polar array plane 1786f70d-6c1f-4d8e-8097-e7d5e5b74c63 true Plane Plane false 8466f10c-3993-400e-8742-e7e3f179651f 1 4704 3938 113 20 4760.5 3948 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. f62765ec-b9fe-48ee-8fff-50fd1b505801 true Count Count false 0 4704 3958 113 20 4760.5 3968 1 1 {0} 3 Sweep angle in radians (counter-clockwise, starting from plane x-axis) 9185d11f-78bb-49dd-ae7a-cb85f32ff4e3 true Angle Angle false 0 false 4704 3978 113 20 4760.5 3988 1 1 {0} 6.2831853071795862 1 Arrayed geometry 26507737-8959-4703-bb00-8b5255606029 true 1 Geometry Geometry false 0 4841 3918 66 40 4866 3938 1 Transformation data 6bc65abe-df40-40c0-a453-3d1d34aa5b25 true Transform Transform false 0 4841 3958 66 40 4866 3978 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 8ad5c4e2-d150-4afc-a797-fd8b0b4ef95e true Relay false 30377d3c-57fd-4ec7-9de3-54b95b3a7509 1 4435 4097 40 16 4455 4105 1addcc85-b04e-46e6-bd4a-6f6c93bf7efd Brep Join Join a number of Breps together true 01d148ee-870a-45cc-bfbb-e2465dfc7da2 true Brep Join Brep Join 5694 4165 92 44 5738 4187 1 Breps to join 4d43e18c-3dd9-4f9d-b1f7-1358aa3bb75e true Breps Breps false 26507737-8959-4703-bb00-8b5255606029 1 5696 4167 30 40 5711 4187 1 Joined Breps b2e8ac92-d227-488f-9a7d-6fc35ad071e2 true Breps Breps false 0 5750 4167 34 20 5767 4177 1 Closed flag for each resulting Brep 417bd4b0-621c-43ae-9ab6-150fd0b479a2 true Closed Closed false 0 5750 4187 34 20 5767 4197 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects ed77bd18-58d4-4267-ac22-9e4405a9d12f 1 04455d3d-1211-4e5b-b842-2b17c98b256d Group b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object cbd6bf4a-bfcb-42e9-b3ba-b33cb2875e0a true Relay false 26507737-8959-4703-bb00-8b5255606029 1 5239 3114 40 16 5259 3122 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects b5c58a31-491f-4d81-a1aa-0359275d3db3 1 7f6e71e2-326a-443d-97ac-6752b7db168d Group 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true 94347365-95e5-483e-b7c7-f613bb3f2fc3 true End Points End Points 6214 3019 84 44 6258 3041 Curve to evaluate 7a47381a-6694-4e80-b968-e72f67ac3c75 true Curve Curve false dc0a229b-2ac1-4c88-9aee-6746b5f562db 1 6216 3021 30 40 6231 3041 Curve start point 1c94eca2-11fb-4606-8145-1db5e8b44d1b true Start Start false 0 6270 3021 26 20 6283 3031 Curve end point 9cf4c8b8-6c1a-41ef-8458-52521bc601c3 true End End false 0 6270 3041 26 20 6283 3051 71b5b089-500a-4ea6-81c5-2f960441a0e8 PolyLine Create a polyline connecting a number of points. true 7491cb30-7543-4fc8-8cad-5303265e3a90 true PolyLine PolyLine 6227 2952 116 44 6291 2974 1 Polyline vertex points 63e58511-a5cf-40e3-a72f-eee51282716a true Vertices Vertices false 1c94eca2-11fb-4606-8145-1db5e8b44d1b 1 6229 2954 50 20 6254 2964 Close polyline 01b4a71c-9c5a-4ed9-84ff-3bac40bf0e75 true Closed Closed false 0 6229 2974 50 20 6254 2984 1 1 {0} false Resulting polyline 960f7236-e5a9-422d-a2d2-dbf7ecde4556 true Polyline Polyline false 0 6303 2954 38 40 6322 2974 71b5b089-500a-4ea6-81c5-2f960441a0e8 PolyLine Create a polyline connecting a number of points. true 83c357b9-c90c-4adb-835a-dcf1c2a9f8b3 true PolyLine PolyLine 6234 3077 116 44 6298 3099 1 Polyline vertex points 07b52f89-bdf0-4629-a8bd-df05757fa70f true Vertices Vertices false 9cf4c8b8-6c1a-41ef-8458-52521bc601c3 1 6236 3079 50 20 6261 3089 Close polyline c0fe7c7f-7b81-4dc7-83e2-3f3cf9c27dd5 true Closed Closed false 0 6236 3099 50 20 6261 3109 1 1 {0} false Resulting polyline c4c58973-5656-4a93-b5f4-7f922145a19f true Polyline Polyline false 0 6310 3079 38 40 6329 3099 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true caa43b0c-401b-4a94-ba5f-b71094d611b8 true Merge Merge 6374 2994 90 84 6419 3036 4 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 c3f92e5c-13aa-4aa4-9e8a-6b6e5d46cca3 true false Data 1 D1 true 960f7236-e5a9-422d-a2d2-dbf7ecde4556 1 6376 2996 31 20 6391.5 3006 2 Data stream 2 eadcbce8-4ffe-4ce3-9f36-22d89ea5a6a4 true false Data 2 D2 true dc0a229b-2ac1-4c88-9aee-6746b5f562db 1 6376 3016 31 20 6391.5 3026 2 Data stream 3 332375c1-75cc-4094-95bd-3e2b9dd9beb3 true false Data 3 D3 true c4c58973-5656-4a93-b5f4-7f922145a19f 1 6376 3036 31 20 6391.5 3046 2 Data stream 4 ec0d2213-c395-44fa-8252-84c28b05a9c3 true false Data 4 D4 true 0 6376 3056 31 20 6391.5 3066 2 Result of merge 446b2bfe-0568-4af3-9307-9469b9004843 true Result Result false 0 6431 2996 31 80 6446.5 3036 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true fe5348a3-5ee4-48b0-b022-2fec8932261e true Join Curves Join Curves 6474 2913 116 44 6541 2935 1 Curves to join 47db604c-122d-4e91-9e09-294570fd4e1d true Curves Curves false 446b2bfe-0568-4af3-9307-9469b9004843 1 6476 2915 53 20 6502.5 2925 Preserve direction of input curves 93973b6d-12f7-4df9-bddb-18e489172b10 true Preserve Preserve false 0 6476 2935 53 20 6502.5 2945 1 1 {0} false 1 Joined curves and individual curves that could not be joined. f61c9871-6dd5-4e62-9ffe-944bcec4b67b true Curves Curves false 0 6553 2915 35 40 6570.5 2935 1817fd29-20ae-4503-b542-f0fb651e67d7 List Length Measure the length of a list. true ae439274-4b57-4bf2-ac95-fa797e86c7fe true List Length List Length 6352 3185 97 28 6385 3199 1 Base list 3b579c72-5756-4a2a-a5a4-864e1d2c08aa true List List false 1c94eca2-11fb-4606-8145-1db5e8b44d1b 1 6354 3187 19 24 6363.5 3199 Number of items in L 5176ee17-f00f-4dc4-bf80-3d61c1a195e2 X-1 true Length Length false 0 6397 3187 50 24 6414 3199 c75b62fa-0a33-4da7-a5bd-03fd0068fd93 Length Measure the length of a curve. true a5965183-28db-41dd-84cd-2e9a37a5bae0 true Length Length 6370 3123 92 28 6414 3137 Curve to measure 9825f30b-0541-4076-bd3c-e4be37e5992d true Curve Curve false 960f7236-e5a9-422d-a2d2-dbf7ecde4556 1 6372 3125 30 24 6387 3137 Curve length 98e7a99f-fc29-480d-8bc7-52142eb63c61 true Length Length false 0 6426 3125 34 24 6443 3137 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division Mathematical division true 0db1380b-f0b6-4336-b810-4c4b66674c7c true Division Division 6479 3167 70 44 6504 3189 Item to divide (dividend) 2d71cd90-ebbd-4d4e-8c01-8ba45b50c897 true A A false 98e7a99f-fc29-480d-8bc7-52142eb63c61 1 6481 3169 11 20 6486.5 3179 Item to divide with (divisor) d1e7b488-2f79-453e-b31f-01e7869fee64 true B B false 5176ee17-f00f-4dc4-bf80-3d61c1a195e2 1 6481 3189 11 20 6486.5 3199 The result of the Division fd629647-51c5-410e-893f-43972bd72792 true Result Result false 0 6516 3169 31 40 6531.5 3189 9c85271f-89fa-4e9f-9f4a-d75802120ccc Division Mathematical division true 48c25c70-aed7-43b3-a589-68dea61ccb3c true Division Division 6541 3015 85 44 6581 3037 Item to divide (dividend) ffef8501-7fef-4d22-8a72-75509c883885 true A A false fd629647-51c5-410e-893f-43972bd72792 1 6543 3017 26 20 6556 3027 Item to divide with (divisor) b2864792-7556-43e3-a2ef-a5a48026b087 true B B false 0 6543 3037 26 20 6556 3047 1 1 {0} Grasshopper.Kernel.Types.GH_String false 4 The result of the Division d2521a95-eb69-45eb-8202-b014e1e92713 true Result Result false 0 6593 3017 31 40 6608.5 3037 e1d84941-0fd3-48cc-b46a-9954138d76cf cc201624-ce0d-d105-495c-210b876cef63 Mesh Pipe Create a mesh pipe. true 9a724de6-9512-4244-bafe-8a6ecd1b0d92 true Mesh Pipe Mesh Pipe 6737 2911 122 124 6817 2973 Any type of curve ef9f3ee3-106c-45ee-b4ce-6387a6a66cc1 true Curve Curve false a2cbc265-1792-4819-901f-64d28abc1a54 1 6739 2913 66 20 6772 2923 Pipe radius 87b88a55-abbb-4b96-a103-7768917315b1 true Radius Radius false d2521a95-eb69-45eb-8202-b014e1e92713 1 6739 2933 66 20 6772 2943 1 1 {0} 5 Accuracy defined by angle c320b426-e4ae-4295-abc1-2f719aed7a1f true Accuracy Accuracy false d2521a95-eb69-45eb-8202-b014e1e92713 1 6739 2953 66 20 6772 2963 1 1 {0} 0.00390625 Profile rotation 5a652c81-aa43-42da-9b55-617480a591f1 true Rotation Rotation false 0 6739 2973 66 20 6772 2983 1 1 {0} 0 Number of segments e7e0b34e-28ba-4d02-9154-39cf1fa40f71 true Segments Segments false 0 6739 2993 66 20 6772 3003 1 1 {0} 4 0 = none, 1 = flat, 2 = round cd539be9-f24e-405f-a783-918ccdbe442a true Caps Caps false 0 6739 3013 66 20 6772 3023 1 1 {0} 0 Mesh pipe bccd6fd5-bc5b-4b5d-96a4-397d577fa9a1 true Mesh Mesh false 0 6829 2913 28 120 6843 2973 afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 2277355b-9950-468c-94f1-70f0a862e9ee true Explode Explode 6489 2830 150 44 6560 2852 Curve to explode 504c3d38-2253-4f4b-9ba3-6079d80c1a94 true Curve Curve false f61c9871-6dd5-4e62-9ffe-944bcec4b67b 1 6491 2832 57 20 6519.5 2842 Recursive decomposition until all segments are atomic 29d86200-7f54-4ab3-a988-b6c00b5b7adf true Recursive Recursive false 0 6491 2852 57 20 6519.5 2862 1 1 {0} true 1 Exploded segments that make up the base curve a2cbc265-1792-4819-901f-64d28abc1a54 true 1 Segments Segments false 0 6572 2832 65 20 6596.5 2842 1 Vertices of the exploded segments 6f006227-fa50-496c-b20d-f2e982ae1b76 true 1 Vertices Vertices false 0 6572 2852 65 20 6596.5 2862 4bc9dbbf-fec8-4348-a3af-e33e7edc8e7b Mesh Join Join a set of meshes into a single mesh true 18130b4d-c813-4e4b-998e-75e0a8523219 true Mesh Join Mesh Join 6815 2851 94 28 6867 2865 1 Meshes to join 886d406e-913d-4f08-ac88-3019462a2213 true Meshes Meshes false 0 6817 2853 38 24 6836 2865 Mesh join result 51766a1d-2d59-4384-a9f6-12dda58bfa62 true Mesh Mesh false 0 6879 2853 28 24 6893 2865 f1f51397-fc4b-44cf-b4b0-0ab80a80a6e1 14601aeb-b64f-9304-459d-d5d06df91218 Mesh WeldVertices Merge identical or vertices in threshold range true 913d118b-bf32-4679-b703-23113feda584 true Mesh WeldVertices Mesh WeldVertices 6743 2795 218 44 6867 2817 The open or closed mesh true 28b6a808-15d8-45da-951c-13844aee25aa true Mesh Mesh false 51766a1d-2d59-4384-a9f6-12dda58bfa62 1 6745 2797 110 20 6800 2807 Weld threshold value for Vertices ae08dafa-9ed5-4a71-a880-1dd8fdb48d56 true tolerance tolerance true 0 6745 2817 110 20 6800 2827 1 1 {0} 1.1641532182693481E-10 1 Print, Reflect and Error Streams 49a66483-dffd-4303-9d93-3a4274f443a3 true RuntimeMessage RuntimeMessage false 0 6879 2797 80 20 6919 2807 The constructed mesh b013ce48-f199-40ec-bce6-4f6f401e0259 true Mesh Mesh false 0 6879 2817 80 20 6919 2827 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true bd83284c-228a-43b1-98d1-bae48669ddd4 true Custom Preview Custom Preview 7055 2779 76 44 7117 2801 Geometry to preview true fb5d3d05-1b0c-4ea7-ab20-d08752d1e286 true Geometry Geometry false 4c36b0a7-9a92-4045-9c7b-9705ffc8e3a1 1 7057 2781 48 20 7081 2791 The material override c3a0bae7-938a-436c-942e-3cb1bb637bc3 true Material Material false 326fbc08-dea2-43c0-83cd-c5852522fa30 1 7057 2801 48 20 7081 2811 1 1 {0} 255;255;255;255 255;76;76;76 0.5 255;255;255;255 0 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 913d7b0b-9ad8-4c75-9e6e-79ffbdefa903 true Create Material Create Material 6967 2892 149 104 7062 2944 Colour of the diffuse channel e0c739c9-5087-464b-b265-665f8c51ed12 true Diffuse Diffuse false 0 6969 2894 81 20 7009.5 2904 1 1 {0} 255;255;255;255 Colour of the specular highlight 28cee4bd-1a24-43e1-868f-385a08024a2e true Specular Specular false 0 6969 2914 81 20 7009.5 2924 1 1 {0} 255;255;255;255 Emissive colour of the material ef1c2dee-aefd-4179-97bf-7712dadef0fe true Emission Emission false 0 6969 2934 81 20 7009.5 2944 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 426b9a64-97a9-44e8-9e95-0216b51823b8 true Transparency Transparency false 0 6969 2954 81 20 7009.5 2964 1 1 {0} 0 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 1796cfa4-59c9-4dd0-ab45-9d85a728a169 true Shine Shine false 0 6969 2974 81 20 7009.5 2984 1 1 {0} 0 Resulting material 326fbc08-dea2-43c0-83cd-c5852522fa30 true Material Material false 0 7074 2894 40 100 7094 2944 12bb406c-41bc-4c8a-9b96-6924df61b6d6 d2580c41-5c48-4997-87c5-b6333b5e21d7 Mesh Rebuild Normals Rebuilds Mesh Normals true 4ad1e8d2-5eec-4a0b-ab32-27566d3371b2 true Mesh Rebuild Normals Mesh Rebuild Normals 6904 2729 84 28 6946 2743 The Input Mesh 67d0048a-9807-4193-bec0-59a715e5ae19 true Mesh Mesh false b013ce48-f199-40ec-bce6-4f6f401e0259 1 6906 2731 28 24 6920 2743 The Mesh with Rebuilt Normals 4c36b0a7-9a92-4045-9c7b-9705ffc8e3a1 true Mesh Mesh false 0 6958 2731 28 24 6972 2743 4bfe1bf6-fbc9-4ad2-bf28-a7402e1392ee c2ea695e-1a09-6f42-266d-113498879f60 MultiPipe Create a branching pipe around a network of lines/curves true e65bd057-1477-4024-bf3f-a43c107821f5 true MultiPipe MultiPipe 7064 2335 186 184 7213 2427 1 The curves to pipe. Also accepts meshes 9d5ac057-127f-4e4b-b6df-8548a8e2f2de true Curves Curves false c6bade99-c83e-413c-befb-c3d58ce01183 1 7066 2337 135 20 7141.5 2347 1 Pipe radius. If one value given, it is applied to all. Alternatively, provide a list of radii corresponding to each point in SizePoints 8799a98a-0c75-4383-b675-a8bdd2e6b449 X*65536 true NodeSize NodeSize false d2521a95-eb69-45eb-8202-b014e1e92713 1 7066 2357 135 20 7141.5 2367 1 1 {0} 0.5 1 If you are supplying multiple radii for NodeSize, these points identify which node to set as which radius. If only some of the nodes have their radius set this way, the values will be interpolated across the shape 176f6124-ddbd-40b8-97e7-372416d6976a true SizePoints SizePoints true 0 7066 2377 135 20 7141.5 2387 The distance of the first edge loop away from the node as a multiplier of NodeSize. If this is set to zero, no intermediate edge loop is added, to give a smoother shape. 4833559f-205f-4c7b-8c61-5a9d655a6a5d true EndOffset EndOffset false 0 7066 2397 135 20 7141.5 2407 1 1 {0} 1 The size of the struts between nodes as a multiplier of NodeSize. <1 gives tapering struts, >1 gives bulging struts 13260dff-63c9-4a5a-a106-7475f418b115 true StrutSize StrutSize false 0 7066 2417 135 20 7141.5 2427 1 1 {0} 1 Approximate spacing of edge loops along each strut. If set to zero, no additional edge loops are added 441666d9-3257-4d33-94db-64e10261e09e true Segment Segment false 0 7066 2437 135 20 7141.5 2447 1 1 {0} 0 When the input to 'Curves' are smooth curves, this sets the maximum angle between consecutive segments when discretizing c77d7fd1-e082-41c9-ae77-a131386c9277 true KinkAngle KinkAngle false 0 7066 2457 135 20 7141.5 2467 1 1 {0} 90 If >0 this attempts to fit a cube at each node. Should be a value between 0 and 1, where 0 = never, and 1 = always, depending on how close to orthogonal its connected lines are. 1cdffb78-f04a-4d16-9fed-7de9da78bb39 true CubeFit CubeFit false 0 7066 2477 135 20 7141.5 2487 1 1 {0} 0 Cap option - 0:None, 1:Round, 2:Flat 5811a0ea-ed73-4508-ab04-c5f12074a47b true Caps Caps true 0 7066 2497 135 20 7141.5 2507 1 1 {0} 1 Resulting Pipe SubD 1867f002-ba43-453d-9003-2fa07903686d true Pipe Pipe false 0 7225 2337 23 180 7236.5 2427 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true d98270ba-9afb-47d3-9937-cf8259edcdee true Merge Merge 6428 3248 90 84 6473 3290 4 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 86ac1872-92ab-4b63-a9e4-484713be52be true false Data 1 D1 true 960f7236-e5a9-422d-a2d2-dbf7ecde4556 1 6430 3250 31 20 6445.5 3260 2 Data stream 2 179555f5-43af-48e9-9fc2-4f3b7acfb0fe true false Data 2 D2 true 0 6430 3270 31 20 6445.5 3280 2 Data stream 3 fcc88034-d9de-4584-9e6a-4b7aaab42489 true false Data 3 D3 true c4c58973-5656-4a93-b5f4-7f922145a19f 1 6430 3290 31 20 6445.5 3300 2 Data stream 4 65b533b7-98c2-47f6-a1cd-017b3924e9a2 true false Data 4 D4 true 0 6430 3310 31 20 6445.5 3320 2 Result of merge 64bc1acc-a9db-4735-b25d-7fc33d153fd3 true Result Result false 0 6485 3250 31 80 6500.5 3290 8073a420-6bec-49e3-9b18-367f6fd76ac3 Join Curves Join as many curves as possible true fd92a202-6283-4250-8b87-a63ec2749b47 true Join Curves Join Curves 6560 3323 116 44 6627 3345 1 Curves to join 81a540c7-0c42-4b17-ae37-fcc96a189b33 true Curves Curves false 64bc1acc-a9db-4735-b25d-7fc33d153fd3 1 6562 3325 53 20 6588.5 3335 Preserve direction of input curves 8c16c48d-153e-4180-ab2f-c3f6b58158c7 true Preserve Preserve false 0 6562 3345 53 20 6588.5 3355 1 1 {0} false 1 Joined curves and individual curves that could not be joined. 54ebf683-fd9d-4ded-8395-0a2c3898d0ef true Curves Curves false 0 6639 3325 35 40 6656.5 3345 c3f9cea5-6fd4-4db5-959b-08cd08ed9fe1 Simple Mesh Create a mesh that represents a Brep as simply as possible true cdeb0ed4-1a13-4341-9034-684797145956 true Simple Mesh Simple Mesh 6767 3209 81 28 6806 3223 Brep to mesh, only breps with triangle or quad faces are supported. 3948c631-d998-4834-bfdc-3fc92eb3b4ed true Brep Brep false 0 6769 3211 25 24 6781.5 3223 Mesh 49844cd2-dce1-4c0c-bd49-b5e0b6dd8e38 true Mesh Mesh false 0 6818 3211 28 24 6832 3223 9266a2bb-918f-4675-9c91-f67d0dd33eac Quadrangulate Quadrangulate as many triangles as possible in a mesh true 8665abfd-c7fc-4786-bc40-b494c4bfa4bc true Quadrangulate Quadrangulate 6767 3128 148 64 6871 3160 Mesh to quadrangulate 2f0e53af-4c1f-4ce1-bb65-8ce06ec8be50 true Mesh Mesh false 54ebf683-fd9d-4ded-8395-0a2c3898d0ef 1 6769 3130 90 20 6814 3140 Angle threshold. Triangles that exceed this kink-angle will not be merged. 7dd61ecc-f1dd-424a-958c-4cdac6b8c9e0 true Angle Angle false 0 6769 3150 90 20 6814 3160 1 1 {0} 0.034906585039886591 Ratio threshold. Quads that have a ratio (shortest diagonal/longest diagonal) that exceed the threshold, will not be considered. d6e66e82-f7a2-44db-84b9-4e87f8830fd1 true Ratio Ratio false 0 6769 3170 90 20 6814 3180 1 1 {0} 0.875 Quadrangulated mesh (not all triangles are guaranteed to be converted). a7da4a92-991c-4900-b5d1-360021364e54 true Mesh Mesh false 0 6883 3130 30 30 6898 3145 Number of triangles that were quadrangulated 9700fcbf-be9e-450e-b55e-ba2b4a83e357 true Count Count false 0 6883 3160 30 30 6898 3175 4c0d75e1-4266-45b8-b5b4-826c9ad51ace 00000000-0000-0000-0000-000000000000 Divide Curves on Intersects Divide curves on all of their intersects. true 2f177179-4697-4a93-a401-219c588e7391 true Divide Curves on Intersects Divide Curves on Intersects 6703 3324 174 44 6830 3346 1 curves to be divided e220dfce-a878-44d3-8a16-63de991c5b32 true curves curves false 64bc1acc-a9db-4735-b25d-7fc33d153fd3 1 6705 3326 113 20 6761.5 3336 ZeroTolerance 00c0f45e-ba64-4d33-9e88-f6c1deb34897 true Tolerance Tolerance false 0 6705 3346 113 20 6761.5 3356 1 1 {0} 4.768E-07 1 aligned curves 6da19130-89a1-437b-b23f-cb65a54edfae true curves curves false 0 6842 3326 33 40 6858.5 3346 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true 2f9c982a-f0ff-467e-ac38-6065e3546417 true List Item List Item 6774 3381 77 64 6831 3413 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list fec5ed95-cdff-42cf-889b-c85d2af22ad9 true List List false 6da19130-89a1-437b-b23f-cb65a54edfae 1 6776 3383 43 20 6797.5 3393 Item index 0e1643b4-dc6c-4a34-9c1e-50d0d823a23e true Index Index false 0 6776 3403 43 20 6797.5 3413 1 1 {0} 0 Wrap index to list bounds 3b1b18e4-5dbf-4177-a14b-2f72fd73de68 true Wrap Wrap false 0 6776 3423 43 20 6797.5 3433 1 1 {0} true Item at {i'} 2f6f0afd-993f-47a5-8a5f-5b97369eb913 true false Item i false 0 6843 3383 6 60 6846 3413 c3f9cea5-6fd4-4db5-959b-08cd08ed9fe1 Simple Mesh Create a mesh that represents a Brep as simply as possible true 916b40c9-fae5-4a15-b308-c086513aa6ed true Simple Mesh Simple Mesh 6174 2644 81 28 6213 2658 Brep to mesh, only breps with triangle or quad faces are supported. a3400c94-1368-45d9-919d-f308d19cb831 true Brep Brep false 02d977a4-4efe-4e2d-8407-51dd988709ae 1 6176 2646 25 24 6188.5 2658 Mesh c141638f-f968-4458-8a65-656377164c14 true Mesh Mesh false 0 6225 2646 28 24 6239 2658 8307c31e-e307-48e9-b7c3-f970591e86d2 2cd3c35a-cada-1a81-ddba-5b184219e513 ggNetworkPolygons Polygon from Curve network true 03dad908-8250-4fe7-9faf-aac50ee62be7 true ggNetworkPolygons ggNetworkPolygons 6252 2903 134 44 6347 2925 1 Input Curves 0124ecba-9dc2-4ca3-80ff-7428af38b8cc true Curves Curves false 4cb9ae17-9c50-4f01-abc2-ce86d43083b0 1 6254 2905 81 20 6294.5 2915 Number of edges considered to be a void or perimeter location 5e4caa1c-831b-487e-bdd5-a88cf6ee8f05 true Perim or Void Perim or Void true 0 6254 2925 81 20 6294.5 2935 1 1 {0} 4 1 Resultant Polygons c3015044-b271-488b-bb89-63d99aa97c9b true Cells Cells false 0 6359 2905 25 40 6371.5 2925 3c5edcba-b7a5-4710-b076-4b19a7080a2b 08bdcae0-d034-48dd-a145-24a9fcf3d3ff Center Returns the center of a geometry and the Diameter of it's bounding box as the Dimension You can Right Click on the component's icon and choose "ForAll" option to have center point of a group of geometries. Besides You can Right click on the component's icon and choose one of three provided options (Spacial/ Planar/ Basement ) to have Desired type of center. true 6ec8f57d-f6b6-4f61-9fa6-ea4d3930062b true Center Center 6360 2765 129 44 6424 2787 1 Geometric 25a6dac4-741b-4cf2-b6c4-46916348ea4c true Geometric Geometric false 83c37836-d997-40ad-b3dd-9f1c8098cd80 1 6362 2767 50 40 6387 2787 1 Center 5be92eb5-02c1-4a50-802c-7ab01a573a0e true Center Center false 0 6436 2767 51 20 6461.5 2777 1 Diagonal size of geometry's bounding box 8fe3d4fd-0f58-4b7a-8a93-086ba2ce3425 true Dimension Dimension false 0 6436 2787 51 20 6461.5 2797 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale Scale an object uniformly in all directions. true 22249883-3dfd-42f2-938f-5dbb9209cffb true Scale Scale 6160 2708 191 64 6287 2740 Base geometry add7ea7e-611e-4934-b67e-62bdab122d97 true Geometry Geometry true 83c37836-d997-40ad-b3dd-9f1c8098cd80 1 6162 2710 113 20 6218.5 2720 Center of scaling 15215e10-f506-4266-8884-84f12e90ff86 true Center Center false 5be92eb5-02c1-4a50-802c-7ab01a573a0e 1 6162 2730 113 20 6218.5 2740 1 1 {0} 0 0 0 Scaling factor 9bb0c08c-8fbe-4370-9fac-438da46c2bd9 true Factor Factor false 0 6162 2750 113 20 6218.5 2760 1 1 {0} 0.33333333333333331 Scaled geometry 02d977a4-4efe-4e2d-8407-51dd988709ae true Geometry Geometry false 0 6299 2710 50 30 6324 2725 Transformation data 4354deec-6b6e-4a5c-b887-e54017812829 true Transform Transform false 0 6299 2740 50 30 6324 2755 deaf8653-5528-4286-807c-3de8b8dad781 Surface Contains a collection of generic surfaces true fef8f6d8-5af6-4935-8408-78241f7e4d7b true Surface Surface false cbd6bf4a-bfcb-42e9-b3ba-b33cb2875e0a 1 6248 2584 50 24 6273.673 2596.805 ba2d8f57-0738-42b4-b5a5-fe4d853517eb Deconstruct Mesh Deconstruct a mesh into its component parts. true 2b056227-09bd-4857-a416-66e816e2af0b true Deconstruct Mesh Deconstruct Mesh 6345 2595 97 84 6387 2637 Base mesh 2f090a6d-532a-430f-aed9-fb570dbc2522 true Mesh Mesh false c141638f-f968-4458-8a65-656377164c14 1 6347 2597 28 80 6361 2637 1 Mesh vertices fd84477c-fe0f-4f05-9828-1aa854d22749 true Vertices Vertices false 0 6399 2597 41 20 6419.5 2607 1 Mesh faces 3a3c7504-af86-4050-b2f7-9453abe99352 true Faces Faces false 0 6399 2617 41 20 6419.5 2627 1 Mesh vertex colours 67e990b8-5886-40d8-8adb-301eb5ef3b69 true Colours Colours false 0 6399 2637 41 20 6419.5 2647 1 Mesh normals e9911c19-aa82-4eb7-972b-742c9fa9c1b9 true Normals Normals false 0 6399 2657 41 20 6419.5 2667 c77a8b3b-c569-4d81-9b59-1c27299a1c45 4Point Surface Create a surface connecting three or four corner points. true 140a7fa3-efbf-45de-93a9-9b001402de09 true 4Point Surface 4Point Surface 6406 2405 111 84 6465 2447 First corner b447b76a-5b18-454c-ac4e-5f4de363bb13 true Corner A Corner A false 64d36865-d3f1-4c4c-bf2c-20e12ebb979a 1 6408 2407 45 20 6430.5 2417 Second corner 9e6cf3c2-1f54-4b56-9f99-bf9d38cc819e true Corner B Corner B false 74af7f8c-4972-48f4-a54f-946189bf5d2a 1 6408 2427 45 20 6430.5 2437 Third corner 2b9d2811-1f8c-4f07-8019-be84c8e99f79 true Corner C Corner C false bd2d42c9-bdb0-40f4-aa7d-42fa0dcb40a7 1 6408 2447 45 20 6430.5 2457 Optional fourth corner b5e907b3-657a-4177-99cc-a56aa1218a24 true Corner D Corner D true 4ed9e364-dab6-4d93-b744-7a68d38ae5ba 1 6408 2467 45 20 6430.5 2477 Resulting surface f7eaf9e9-2e8f-495f-8820-1e62755dcf19 true Surface Surface false 0 6477 2407 38 80 6496 2447 74cad441-2264-45fe-a57d-85034751208a Explode Tree Extract all the branches from a tree true dab07f0c-7563-4700-9044-e120c62bc889 true Explode Tree Explode Tree 6666 2470 62 84 6705 2512 1 8ec86459-bf01-4409-baee-174d0d2b13d0 4 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data to explode 2225f176-6c63-4a2f-a067-8a199b82ea77 true Data Data true bbe30c4e-befa-4eeb-ad0f-e836224c20ae 1 6668 2472 25 80 6680.5 2512 2 All data inside the branch at index: 0 64d36865-d3f1-4c4c-bf2c-20e12ebb979a true false Branch 0 - false 0 6717 2472 9 20 6721.5 2482 2 All data inside the branch at index: 1 74af7f8c-4972-48f4-a54f-946189bf5d2a true false Branch 1 - false 0 6717 2492 9 20 6721.5 2502 2 All data inside the branch at index: 2 bd2d42c9-bdb0-40f4-aa7d-42fa0dcb40a7 true false Branch 2 - false 0 6717 2512 9 20 6721.5 2522 2 All data inside the branch at index: 3 4ed9e364-dab6-4d93-b744-7a68d38ae5ba true false Branch 3 - false 0 6717 2532 9 20 6721.5 2542 41aa4112-9c9b-42f4-847e-503b9d90e4c7 Flip Matrix Flip a matrix-like data tree by swapping rows and columns. true 5c3315c2-4ed7-49d9-ba94-5932f5ed6d48 true Flip Matrix Flip Matrix 6597 2406 78 28 6636 2420 2 Data matrix to flip 554838b8-d1dc-4b9f-af0a-b2ea3db31d70 true Data Data false 2b256b17-932e-4163-af83-a68fa4ea869e 1 6599 2408 25 24 6611.5 2420 2 Flipped data matrix bbe30c4e-befa-4eeb-ad0f-e836224c20ae true Data Data false 0 6648 2408 25 24 6660.5 2420 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 2b256b17-932e-4163-af83-a68fa4ea869e true Relay false 49f99a2a-f14a-4075-a6dc-0a135d69b67f 1 6581 2537 40 16 6601 2545 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true b738ccb5-41d6-4db3-b30f-cdc99e0c7518 true Pull Point Pull Point 6355 2523 139 44 6417 2545 Point to search from aa392bc1-0d76-4dad-912d-4d464e583d3c true Point Point false fd84477c-fe0f-4f05-9828-1aa854d22749 1 6357 2525 48 20 6381 2535 1 Geometry that pulls 2d09e222-291d-45ad-8871-6ef246d242ce true Geometry Geometry false fef8f6d8-5af6-4935-8408-78241f7e4d7b 1 6357 2545 48 20 6381 2555 Point on [G] closest to [P] 49f99a2a-f14a-4075-a6dc-0a135d69b67f true Closest Point Closest Point false 0 6429 2525 63 20 6460.5 2535 Distance between [P] and its projection onto [G] 5dcca0d6-b970-4c6f-a28c-7955010326e0 true Distance Distance false 0 6429 2545 63 20 6460.5 2555 4f8984c4-7c7a-4d69-b0a2-183cbb330d20 Plane Contains a collection of three-dimensional axis-systems true 526a380a-258b-41a2-b8ed-a01e73585fda true Plane Plane false f7eaf9e9-2e8f-495f-8820-1e62755dcf19 1 6556 2326 50 24 6581.307 2338.765 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object dc0a229b-2ac1-4c88-9aee-6746b5f562db true Relay false 3b58b110-1934-4c21-a53c-1748205444ac f0028a92-2a63-4249-a32a-9cd5a1743c39 a4d48d00-c057-4f44-939f-4eaac307020f da78b85b-9b6a-4d91-b5f2-fc3fd6d24230 4 6153 3046 40 16 6173 3054 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 83c37836-d997-40ad-b3dd-9f1c8098cd80 true Relay false 99a26741-3c3d-4624-b950-f1e8394a24e2 1 6310 2821 40 16 6330 2829 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale Scale an object uniformly in all directions. true 63102b19-cbb6-4d16-b5eb-33dad90e6ac3 true Scale Scale 6478 2727 201 64 6615 2759 Base geometry 77e794aa-d313-4010-bbd0-243be7e4b928 true Geometry Geometry true a2cbc265-1792-4819-901f-64d28abc1a54 1 6480 2729 123 20 6541.5 2739 Center of scaling 3b83d96d-293b-4bd4-af58-a5e5663f4bc1 true Center Center false 0 6480 2749 123 20 6541.5 2759 1 1 {0} 0 0 0 Scaling factor fc6f9fae-a589-40e7-a296-3c440afcc328 true Factor Factor false 0 6480 2769 123 20 6541.5 2779 1 1 {0} 65536 Scaled geometry 4cb9ae17-9c50-4f01-abc2-ce86d43083b0 true Geometry Geometry false 0 6627 2729 50 30 6652 2744 Transformation data 5c1b57dc-5246-4677-9c80-84b5adc77728 true Transform Transform false 0 6627 2759 50 30 6652 2774 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale Scale an object uniformly in all directions. true df4fe4a7-fb78-4dd9-9804-c9b04275594b true Scale Scale 6142 2842 217 64 6295 2874 Base geometry 4ceb9468-d213-45d3-ba6b-459dcc211422 true Geometry Geometry true c3015044-b271-488b-bb89-63d99aa97c9b 1 6144 2844 139 20 6221.5 2854 Center of scaling 28dff7c4-4eca-439b-9bb7-a5abe2e62658 true Center Center false 0 6144 2864 139 20 6221.5 2874 1 1 {0} 0 0 0 Scaling factor 329a191e-6668-4ba8-a670-6ec4ce2d278b 1/X true Factor Factor false 0 6144 2884 139 20 6221.5 2894 1 1 {0} 65536 Scaled geometry 99a26741-3c3d-4624-b950-f1e8394a24e2 true Geometry Geometry false 0 6307 2844 50 30 6332 2859 Transformation data 03ba88d6-8c59-4ac2-89f4-2a1ef5a5552e true Transform Transform false 0 6307 2874 50 30 6332 2889 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale Scale an object uniformly in all directions. true d7379ddb-3dba-4a3f-b4b6-cf894a58c7fc true Scale Scale 6842 2335 201 64 6979 2367 Base geometry 374227ec-9115-4eba-9fdc-106c64ddf590 true Geometry Geometry true a2cbc265-1792-4819-901f-64d28abc1a54 1 6844 2337 123 20 6905.5 2347 Center of scaling f36ab5af-6f5d-4259-95db-e5fb3d9fbfb8 true Center Center false 0 6844 2357 123 20 6905.5 2367 1 1 {0} 0 0 0 Scaling factor 1af924a7-d0f7-4aa7-8b5c-b91467042342 true Factor Factor false 0 6844 2377 123 20 6905.5 2387 1 1 {0} 65536 Scaled geometry c6bade99-c83e-413c-befb-c3d58ce01183 true Geometry Geometry false 0 6991 2337 50 30 7016 2352 Transformation data 235011f7-6dc8-48a1-9af2-0ea3ae056c88 true Transform Transform false 0 6991 2367 50 30 7016 2382 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale Scale an object uniformly in all directions. true 44ef72d6-e49a-424b-b2c8-da31a2f961ff true Scale Scale 7056 2540 217 64 7209 2572 Base geometry daea148d-68b4-4f0b-941f-0cb811ebafcd true Geometry Geometry true 1867f002-ba43-453d-9003-2fa07903686d 1 7058 2542 139 20 7135.5 2552 Center of scaling f92784a3-424b-42d2-96df-553ffe9f35ce true Center Center false 0 7058 2562 139 20 7135.5 2572 1 1 {0} 0 0 0 Scaling factor f2729fd9-bd1e-45ec-b701-00b183194f85 1/X true Factor Factor false 0 7058 2582 139 20 7135.5 2592 1 1 {0} 65536 Scaled geometry 1df4d207-6be9-481c-bf38-6e7f80376999 true Geometry Geometry false 0 7221 2542 50 30 7246 2557 Transformation data d35894e1-d039-4e23-94f6-cba23f5c9f4f true Transform Transform false 0 7221 2572 50 30 7246 2587 14df22af-d119-4f69-a536-34a30ddb175e 6a051e83-3727-465e-b5ef-74d027a6f73b Output Output node for shader graph true 536c2163-e3a7-48e1-9730-f12fdd82a0af true Output Output 6980 4013 189 64 7133 4045 Surface 9baed2f1-d82b-4dec-a6e4-8afa4eb39eaa true Surface Surface false 7c6d8f1c-4c4f-461e-94f3-2c74172646e8 1 6982 4015 139 20 7051.5 4025 1 1 {0} 255;128;128;128 Volume d64aae33-94da-415c-b1d6-118f242ddc3f true Volume Volume false 0 6982 4035 139 20 7051.5 4045 1 1 {0} 255;0;0;0 Displacement 22aec640-69e3-4366-b33d-ac5ac7cf8276 true Displacement Displacement false 0 6982 4055 139 20 7051.5 4065 1 1 {0} 0 0 0 tree as xml 93c680ea-e472-41d5-8423-6b7bde478543 true Xml Xml false 0 7145 4015 22 60 7156 4045 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true false 39aef241-4876-469e-bb2a-78a4444c14e4 true Custom Preview Custom Preview 5951 4242 88 44 6025 4264 Geometry to preview true 6862c86d-8674-42d6-9f7a-bb0add461769 true Geometry Geometry false b2e8ac92-d227-488f-9a7d-6fc35ad071e2 1 5953 4244 60 20 5983 4254 The material override 6ffb44b2-547a-48ad-8d36-efb6a6c18c3d true Material Material false 0 5953 4264 60 20 5983 4274 1 1 {0} 255;255;105;180 255;0;0;0 4e4b9039-d142-4c0e-912c-8942aa591f4e <material auto-delete="false" reference="false" hidden="false" tags="" notes="" instance-name="Cycles Xml" instance-id="4E4B9039-D142-4C0E-912C-8942AA591F4E" type-id="8B544B3E-D86F-4BCD-8494-FB660CF15E1C" plug-in-id="9BC28E9E-7A6C-4B8F-A0C6-3D05E02D1B97" render-engine-id="99999999-9999-9999-9999-999999999999" type-name="8b544b3e-d86f-4bcd-8494-fb660cf15e1c"><parameters> <automatic-dynamic-field-meta-data type="string">&lt;xml/&gt;</automatic-dynamic-field-meta-data> <xmlcode type="string">&lt;diffuse_bsdf color=&quot;0 1 0&quot; name=&quot;diff&quot;/&gt;&lt;connect from=&quot;diff bsdf&quot; to=&quot;output surface&quot; /&gt;</xmlcode> </parameters> <simulation> <ambient type="color">0,0,0,1</ambient> <diffuse type="color">1,0.411764711141586,0.705882370471954,1</diffuse> <emission type="color">0,0,0,1</emission> <specular type="color">1,1,1,1</specular> <reflection type="color">1,1,1,1</reflection> <shine type="double">0</shine> <transparency type="double">0</transparency> <reflectivity type="double">0</reflectivity> <ior type="double">1</ior> <fresnel-enabled type="bool">false</fresnel-enabled> <polish-amount type="double">1</polish-amount> <clarity-amount type="double">1</clarity-amount> <transparent type="color">1,1,1,1</transparent> <is-physically-based type="bool">false</is-physically-based> </simulation> </material> 0 255;255;255;255 0 60e7defa-8b21-4ee1-99aa-a9223d6134ff Mesh Brep Create a mesh that approximates Brep geometry true e19d2997-97a1-4f9c-a2f4-8c76b132cf89 true Mesh Brep Mesh Brep 5653 4262 243 44 5854 4284 Brep geometry 5acd35d7-7cb7-4b11-9649-42f4756dab81 true Brep Brep false b2e8ac92-d227-488f-9a7d-6fc35ad071e2 1 5655 4264 187 20 5748.5 4274 Settings to be used by meshing algorithm 10202ec6-28b5-4036-bfef-f072e99a6044 true Settings Settings false 0 5655 4284 187 20 5748.5 4294 1 1 {0} 0 16 false 0 0.0001 0 true 0 0.65 true 0 Mesh approximation 3d8a3b34-5f9f-4136-9b4a-0132f9f9f022 true Mesh Mesh false 0 5866 4264 28 40 5880 4284 12bb406c-41bc-4c8a-9b96-6924df61b6d6 d2580c41-5c48-4997-87c5-b6333b5e21d7 Mesh Rebuild Normals Rebuilds Mesh Normals true 3ad178ee-10ba-47d7-a412-33034a385333 true Mesh Rebuild Normals Mesh Rebuild Normals 5813 4338 84 28 5855 4352 The Input Mesh 780c1a5b-7483-4d30-8b3b-10c0fa59fe92 true Mesh Mesh false 3d8a3b34-5f9f-4136-9b4a-0132f9f9f022 1 5815 4340 28 24 5829 4352 The Mesh with Rebuilt Normals 0c1bdd4b-9e34-4b52-a1a4-9803ecfc728b true Mesh Mesh false 0 5867 4340 28 24 5881 4352 aa365407-8e36-4400-b1a7-46cde5b21de6 6a051e83-3727-465e-b5ef-74d027a6f73b Emission BSDF Emission BSDF node for shader graph true be94942f-a6b4-4427-ae18-a5a577277398 true Emission BSDF Emission BSDF 7006 4102 131 44 7079 4124 Color 787252f3-49c5-4d72-b615-363d5c453290 true Color Color false 051a0b63-1442-46c7-9b94-d972e10a56e7 1 7008 4104 59 20 7037.5 4114 1 1 {0} 255;128;128;128 Strength 6701893f-4eca-4e8b-87e6-b464cf6feb21 true Strength Strength false 0 7008 4124 59 20 7037.5 4134 1 1 {0} 1 Emission 7c6d8f1c-4c4f-461e-94f3-2c74172646e8 true Emission Emission false 0 7091 4104 44 40 7113 4124 e229219e-9a14-48c4-a36d-75152b81471a 6a051e83-3727-465e-b5ef-74d027a6f73b Combine HSV Combine three float values into an HSV color true 7463232b-d55f-4c70-9258-f2a6c30acbac true Combine HSV Combine HSV 7009 4159 83 64 7051 4191 H 0da2be51-7b55-4aec-a49f-4cc3f848500e true H H false 0 7011 4161 28 20 7025 4171 1 1 {0} 0 S d0e99a25-18b9-4031-8b0f-e789a2878725 true S S false 0 7011 4181 28 20 7025 4191 1 1 {0} 0 V 4e101a47-068f-49a6-9d11-4f9cc7bd6f9e true V V false 22d9e85c-cc9d-4640-9780-11ca168dc2d5 1 7011 4201 28 20 7025 4211 1 1 {0} 0 Color 051a0b63-1442-46c7-9b94-d972e10a56e7 true Color Color false 0 7063 4161 27 60 7076.5 4191 5576ff9f-99f7-4611-aa42-dcc4b6c621ac 6a051e83-3727-465e-b5ef-74d027a6f73b Layer Weight Layer weight true 767a7238-f76d-4d83-8497-132672ad59e2 true Layer Weight Layer Weight 6373 4216 175 44 6498 4238 Blend ce80ee53-cb34-4dd1-9150-423e11bbd109 true Blend Blend false 0 6375 4218 111 20 6430.5 4228 1 1 {0} 0.5 Normal dcedb2e7-59bc-47c9-9815-b9c18cd75a2d true Normal Normal false 0 6375 4238 111 20 6430.5 4248 1 1 {0} 0 0 0 Fresnel 4bed5614-7cbe-4ca8-9de2-5368083c2ee0 true Fresnel Fresnel false 0 6510 4218 36 20 6528 4228 Facing 02a05b24-4806-4377-a23b-9f50202cd909 true Facing Facing false 0 6510 4238 36 20 6528 4248 2e74876b-33f9-4262-9791-cf53466a63e3 6a051e83-3727-465e-b5ef-74d027a6f73b Power Power true fbb34b4d-3b9b-499c-812d-2358e4bea999 true Power Power false 6729 4221 91 44 6777 4243 Value1 8e6d96ae-d084-4e1c-9be8-858c27960476 true Value1 Value1 false 35c2022f-dbe7-4313-b929-071a7b6d4b73 1 6731 4223 34 20 6748 4233 1 1 {0} 0 Value2 d26dfba8-4e7b-4afd-a403-efd3c1f17200 true Value2 Value2 false 799a14c5-9775-4696-9504-61f8b2b6a61d 1 6731 4243 34 20 6748 4253 1 1 {0} 0 Value 3253c72f-dd51-4cb8-acbe-ca38c118c946 true Value Value false 0 6789 4223 29 40 6803.5 4243 623ee461-9576-4981-a85a-7aa4a30e2e98 6a051e83-3727-465e-b5ef-74d027a6f73b Divide Divide true ff2fc1bc-bdd7-4c28-9141-47ee2f202df1 true Divide Divide false 6562 4276 151 44 6670 4298 Value1 a9e663e7-4ca5-44f2-b4ed-da9305f48ca8 true Value1 Value1 false b865fa85-80b3-4f66-b461-6c4dd231e7a2 1 6564 4278 94 20 6611 4288 1 1 {0} 0 Value2 20de1e4f-e38f-46a2-9110-eb52801c96fc true Value2 Value2 false 0 6564 4298 94 20 6611 4308 1 1 {0} 19.48046875 Value 799a14c5-9775-4696-9504-61f8b2b6a61d true Value Value false 0 6682 4278 29 40 6696.5 4298 623ee461-9576-4981-a85a-7aa4a30e2e98 6a051e83-3727-465e-b5ef-74d027a6f73b Divide Divide true b6472cfe-a335-4bd8-b5f9-107b38194327 true Divide Divide false 6400 4281 140 44 6497 4303 Value1 4d640c7c-f3ff-4ae7-9098-8ac9d01d2a31 true Value1 Value1 false 0 6402 4283 83 20 6443.5 4293 1 1 {0} 18.765625 Value2 c4dff4ae-4af1-4aed-ad35-b72376c72607 true Value2 Value2 false 3a095817-d86d-42b2-bffa-d1f86c466df9 1 6402 4303 83 20 6443.5 4313 1 1 {0} 0 Value b865fa85-80b3-4f66-b461-6c4dd231e7a2 true Value Value false 0 6509 4283 29 40 6523.5 4303 2e74876b-33f9-4262-9791-cf53466a63e3 6a051e83-3727-465e-b5ef-74d027a6f73b Power Power true cd844fea-0082-422f-ae1d-219f5ae81105 true Power Power false 6270 4276 108 44 6335 4298 Value1 71214e03-b2fa-4c05-8421-2d31487f6a16 true Value1 Value1 false 0 6272 4278 51 20 6297.5 4288 1 1 {0} 4 Value2 32b9ea87-4c1f-480f-8aa4-2af40bf11021 true Value2 Value2 false 0 6272 4298 51 20 6297.5 4308 1 1 {0} 4 Value 3a095817-d86d-42b2-bffa-d1f86c466df9 true Value Value false 0 6347 4278 29 40 6361.5 4298 623ee461-9576-4981-a85a-7aa4a30e2e98 6a051e83-3727-465e-b5ef-74d027a6f73b Divide Divide true bd90579a-4785-463d-abb1-df12ae5a9948 true Divide Divide false 6591 4353 124 44 6672 4375 Value1 0083215b-bfc3-4d05-8fc7-02366c8e53bb true Value1 Value1 false 0 6593 4355 67 20 6626.5 4365 1 1 {0} -777 Value2 de5af6fd-0078-4f55-b3ce-76d064f2d2ae true Value2 Value2 false 7ac6c5e1-9f52-4728-9dea-83acf1854e06 1 6593 4375 67 20 6626.5 4385 1 1 {0} 0 Value de3af38c-5285-4e70-917c-af1ac30ae3b8 true Value Value false 0 6684 4355 29 40 6698.5 4375 2e74876b-33f9-4262-9791-cf53466a63e3 6a051e83-3727-465e-b5ef-74d027a6f73b Power Power true b1f545e7-cea0-4760-8aad-61c878aa3353 true Power Power false 6461 4387 108 44 6526 4409 Value1 6bb1b28a-25f3-4b13-bbf6-4f46ac92c4ae true Value1 Value1 false 0 6463 4389 51 20 6488.5 4399 1 1 {0} 4 Value2 6cf4b1b6-cffd-4f20-8665-07de7a7be250 true Value2 Value2 false 0 6463 4409 51 20 6488.5 4419 1 1 {0} 4 Value 7ac6c5e1-9f52-4728-9dea-83acf1854e06 true Value Value false 0 6538 4389 29 40 6552.5 4409 c2b99ede-3050-483d-ab90-35a1548d2d22 6a051e83-3727-465e-b5ef-74d027a6f73b Subtract Subtract true 9d24c783-62b9-4a84-8be5-065f75d7e89e true Subtract Subtract false 6743 4280 108 44 6808 4302 Value1 61a3eb42-0ac3-4a28-b8fc-2c809b584b84 true Value1 Value1 false 0 6745 4282 51 20 6770.5 4292 1 1 {0} 1 Value2 3abe45be-c06f-4572-8796-77626e4bcf19 true Value2 Value2 false de3af38c-5285-4e70-917c-af1ac30ae3b8 1 6745 4302 51 20 6770.5 4312 1 1 {0} 0 Value 551398f0-1e41-4be1-975c-0ce4ccdf2e19 true Value Value false 0 6820 4282 29 40 6834.5 4302 4a360292-b84b-4808-ad8e-67f2b77b0e15 6a051e83-3727-465e-b5ef-74d027a6f73b Multiply Multiply true eb082014-229a-45da-bbb3-02e1704f3bd8 true Multiply Multiply false 6869 4224 91 44 6917 4246 Value1 c3e7e1e0-e3ab-4c5d-91f7-156804235b0e true Value1 Value1 false 3253c72f-dd51-4cb8-acbe-ca38c118c946 1 6871 4226 34 20 6888 4236 1 1 {0} 0 Value2 a5a7c3a6-2c0a-437d-b891-657b7d3be064 true Value2 Value2 false 551398f0-1e41-4be1-975c-0ce4ccdf2e19 1 6871 4246 34 20 6888 4256 1 1 {0} 0 Value b0f4899f-89b4-4811-9ad0-0af869106f99 true Value Value false 0 6929 4226 29 40 6943.5 4246 ec3b4eb3-7cd5-43c8-8ef7-deb2200df882 6a051e83-3727-465e-b5ef-74d027a6f73b Add Add true 24014033-77cc-4aa7-80f7-483cf3e34ae1 true Add Add false 7002 4234 91 44 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6a051e83-3727-465e-b5ef-74d027a6f73b Subtract Subtract true 8768b9f3-a590-44b4-82aa-27c46944e0c5 true Subtract Subtract false 6870 4363 91 44 6918 4385 Value1 558c205a-44e5-494e-a24a-9b75e7183058 true Value1 Value1 false de3af38c-5285-4e70-917c-af1ac30ae3b8 1 6872 4365 34 20 6889 4375 1 1 {0} 1 Value2 f866be10-3e4c-4748-9e74-6acc33bc20e8 true Value2 Value2 false fa91bca2-e5a8-4ac6-9932-daf848d7a1d6 1 6872 4385 34 20 6889 4395 1 1 {0} 0 Value 839ef08d-004a-47c3-aead-e0827982a0a0 true Value Value false 0 6930 4365 29 40 6944.5 4385 623ee461-9576-4981-a85a-7aa4a30e2e98 6a051e83-3727-465e-b5ef-74d027a6f73b Divide Divide true 85ccd02f-3c53-414f-b0ff-b446188180b9 true Divide Divide false 6738 4392 108 44 6803 4414 Value1 bb610946-e504-48ba-985c-6cef27811840 true Value1 Value1 false 0 6740 4394 51 20 6765.5 4404 1 1 {0} 5 Value2 e8bda61d-e3b2-4e71-a33f-dfce6c63a7da true Value2 Value2 false c231983f-5aac-485f-843c-69e38f341663 1 6740 4414 51 20 6765.5 4424 1 1 {0} 0 Value 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Preserve false 0 6005 3199 53 20 6031.5 3209 1 1 {0} false 1 Joined curves and individual curves that could not be joined. ff4b1356-82ea-4cf7-9d66-2ed9f409faef true Curves Curves false 0 6082 3179 35 40 6099.5 3199 0bb3d234-9097-45db-9998-621639c87d3b Bounding Box Solve oriented geometry bounding boxes. true cb53d125-2a97-4bb1-9723-7e36e7798025 Bounding Box Bounding Box false -1 -3854 172 61 136 -3823 1 Geometry to contain 197060a3-f012-499b-9298-553d3e37bf41 Content Content false 74f760b9-aa8a-4167-9ec4-7a13306ccf56 1 1 -3852 123 20 62.5 -3842 BoundingBox orientation plane true 1163e734-fada-4f8e-8bca-c9bcfb077ab0 Plane Plane false 0 1 -3832 123 37 62.5 -3813.5 1 1 {0} 0 0 0 1 0 0 0 1 0 1 Aligned bounding box in world coordinates 2f77fe17-9db2-45ed-9cd8-b9ed6f2f4507 Box Box false 0 148 -3852 21 28 158.5 -3837.75 1 Bounding box in orientation plane coordinates true b5e0b066-2a01-4ffd-b0cb-b58d52fd5e1d Box Box false 0 148 -3824 21 29 158.5 -3809.25 db7d83b1-2898-4ef9-9be5-4e94b4e2048d 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eb4034e1-dd79-47e1-96d6-3b25f1480492 Plane Plane false 0 255 -4018 148 37 337 -3999.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Scaling factor in {x} direction c818836a-62b5-47ce-a5c5-1b98d224b25d .5/X Scale X Scale X false e9435831-e609-4914-934f-cba0f495810f 1 255 -3981 148 20 337 -3971 1 1 {0} 1 Scaling factor in {y} direction 026c4514-b1a9-4113-bbfd-ad9af03ee674 .5/X Scale Y Scale Y false da6db80b-d419-40b6-8f5d-181c70c1874e 1 255 -3961 148 20 337 -3951 1 1 {0} 1 Scaling factor in {z} direction 97735d85-2219-4a3a-b980-e4814996940d Scale Z Scale Z false 0 255 -3941 148 20 337 -3931 1 1 {0} 1 Scaled geometry dfad92f0-1bb3-4673-bc33-6c0ca24cb535 Geometry Geometry false 0 427 -4038 50 58 452 -4008.75 Transformation data b3784061-0d3b-428e-8906-8aaeec16d54f Transform Transform false 0 427 -3980 50 59 452 -3950.25 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true c055f2a5-9fb2-4381-8833-4f06eabe1a33 Deconstruct Domain Deconstruct Domain 3 -4037 108 44 55 -4015 Base domain e0edd3f6-57ca-4036-9c18-4463bf4dfab0 Domain Domain false 8e00fb0a-fb23-4f24-ba14-1b2643528268 1 5 -4035 38 40 24 -4015 Start of domain 9bca3cf9-28d8-4705-906a-531c2897d8d1 ABS(X) Start Start false 0 67 -4035 42 20 80 -4025 End of domain 26b4353b-23eb-405b-b785-da2d22a6b187 End End false 0 67 -4015 42 20 80 -4005 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true 326b379f-5f5f-49c6-8bb1-4b2efe8a0bdb Deconstruct Domain Deconstruct Domain 16 -3990 108 44 68 -3968 Base domain 81e92ae0-1b15-4ca3-ab56-67be7921d0b8 Domain Domain false c272316e-ef98-4904-a95d-b8d19f5f9571 1 18 -3988 38 40 37 -3968 Start of domain 40b4e583-7b18-4a44-9f6f-e4ae7f5e89a2 ABS(X) Start Start false 0 80 -3988 42 20 93 -3978 End of domain 1e86ef8a-d18a-432c-8f2d-447e517b0919 End End false 0 80 -3968 42 20 93 -3958 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 5b07f3cf-19d2-483d-8a8e-48e596d03d5e Addition Addition 139 -4037 70 44 164 -4015 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition af18ceee-f5cf-4b46-bf77-50b8cbd08be7 A A true 9bca3cf9-28d8-4705-906a-531c2897d8d1 1 141 -4035 11 20 146.5 -4025 Second item for addition 7313920b-f8dd-4156-89ed-af9546aeeac9 B B true 26b4353b-23eb-405b-b785-da2d22a6b187 1 141 -4015 11 20 146.5 -4005 Result of addition e9435831-e609-4914-934f-cba0f495810f Result Result false 0 176 -4035 31 40 191.5 -4015 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true 2d598b30-6b7c-4218-88e8-04ae171652c3 Addition Addition 149 -3990 70 44 174 -3968 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition 6829f38f-4b3b-49ef-b1b4-47903c2e7c97 A A true 40b4e583-7b18-4a44-9f6f-e4ae7f5e89a2 1 151 -3988 11 20 156.5 -3978 Second item for addition 8e234ad7-de01-448d-85bb-680aea887aaa B B true 1e86ef8a-d18a-432c-8f2d-447e517b0919 1 151 -3968 11 20 156.5 -3958 Result of addition da6db80b-d419-40b6-8f5d-181c70c1874e Result Result false 0 186 -3988 31 40 201.5 -3968 59daf374-bc21-4a5e-8282-5504fb7ae9ae List Item 0 Retrieve a specific item from a list. true a3948fa0-92c9-44ae-a3e5-94ea28f81046 List Item List Item 577 -4007 77 64 634 -3975 3 8ec86459-bf01-4409-baee-174d0d2b13d0 2e3ab970-8545-46bb-836c-1c11e5610bce cb95db89-6165-43b6-9c41-5702bc5bf137 1 8ec86459-bf01-4409-baee-174d0d2b13d0 1 Base list 1d895dd5-193c-474b-9294-f865dabb0936 List List false dfad92f0-1bb3-4673-bc33-6c0ca24cb535 1 579 -4005 43 20 600.5 -3995 Item index 44922c64-5856-4d98-93b8-da53dcfe022f Index Index false 0 579 -3985 43 20 600.5 -3975 1 1 {0} 1 Wrap index to list bounds 53fe0e38-26bd-4235-9d2e-d1cdc249b520 Wrap Wrap false 0 579 -3965 43 20 600.5 -3955 1 1 {0} true Item at {i'} 97a5f791-e1a9-4f20-b7bf-bca497bdd92b false Item i false 0 646 -4005 6 60 649 -3975 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true 21a914b8-6ba6-4103-b0a4-f2c4a65f5f58 End Points End Points -151 -3993 84 44 -107 -3971 Curve to evaluate 85b0ce19-3f61-4f39-8ab7-b23f41a2088a Curve Curve false 74f760b9-aa8a-4167-9ec4-7a13306ccf56 1 -149 -3991 30 40 -134 -3971 Curve start point f24bbd77-e830-4581-8a75-9979ade05dc6 Start Start false 0 -95 -3991 26 20 -82 -3981 Curve end point 3ff5ba2c-3c0c-4588-a03a-266b798c3fc6 End End false 0 -95 -3971 26 20 -82 -3961 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 5386b0c2-ec8d-49c2-bfc1-972dcc9c31b0 Line Line -164 -3865 102 44 -98 -3843 Line start point 0e77ae11-3a74-424a-bd22-18946694bcc9 Start Point Start Point false f24bbd77-e830-4581-8a75-9979ade05dc6 1 -162 -3863 52 20 -136 -3853 Line end point 9d5078e9-169c-4b3f-8a90-7ab1d26d8d9d End Point End Point false 3ff5ba2c-3c0c-4588-a03a-266b798c3fc6 1 -162 -3843 52 20 -136 -3833 Line segment 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8ec86459-bf01-4409-baee-174d0d2b13d0 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 21 b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b b6236720-8d88-4289-93c3-ac4c99f9b97b 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 deaf8653-5528-4286-807c-3de8b8dad781 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Second item for multiplication b13da6ed-cd3a-4425-ba24-49771b003bb7 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1507 328 20 3735 1517 Second item for multiplication 312ae7ef-a7b5-42bc-8ac0-7a807e7dabe7 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1527 328 20 3735 1537 Second item for multiplication 2963b8c2-1c8a-4b42-ad31-5e36d23d83af true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1547 328 20 3735 1557 Second item for multiplication 45fae582-775e-4b55-8a64-2ce6994c6337 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1567 328 20 3735 1577 Second item for multiplication 92de9f57-f6ae-4543-a70f-a0e399aaf941 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1587 328 20 3735 1597 Second item for multiplication b3ddb589-4cca-461a-8246-3e892d6c4576 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1607 328 20 3735 1617 Second item for multiplication 8ef8e011-7c4f-4783-8b83-01ab137351f0 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1627 328 20 3735 1637 Second item for multiplication 45030f37-cc8d-4603-a536-c518c701f350 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1647 328 20 3735 1657 Second item for multiplication f5156096-b434-46fb-a1e8-3fc358e6504a true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1667 328 20 3735 1677 Second item for multiplication 3c22e93c-ca8d-4f60-a3c2-1d045172d492 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1687 328 20 3735 1697 Second item for multiplication 2bf0020d-1330-4000-9456-8644c51e460f true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1707 328 20 3735 1717 Second item for multiplication f003fa70-1b0d-4e53-902a-052892a014f8 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1727 328 20 3735 1737 Second item for multiplication 2c58f35c-4a55-47ba-8a0c-880ec7c5484f true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1747 328 20 3735 1757 Second item for multiplication a40f83e6-eed3-4c1d-8cb0-a96d74668278 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1767 328 20 3735 1777 Second item for multiplication 74c2ba02-cb88-40ab-873b-e766b8c69390 true B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1787 328 20 3735 1797 CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE db2bf719-eeb3-49a1-94cc-fef261420856 true CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1807 328 20 3735 1817 CURWE CURWATURE COMB LINES SCALE b6b69f6d-76a6-403c-8f81-0f6fa3bd8deb true CURWE CURWATURE COMB LINES SCALE CURWE CURWATURE COMB LINES SCALE true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 3571 1827 328 20 3735 1837 1 1 {0} Grasshopper.Kernel.Types.GH_Number 0.0048828125 MAGNET SURFACE INPUT true 72569c94-09d3-497a-94f3-2a6f9c2cbcb0 true MAGNET SURFACE INPUT MAGNET SURFACE INPUT true 0 3571 1847 328 20 3735 1857 CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT 5984a33a-1abd-42cd-8456-129751372b39 true CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT true 0 3571 1867 328 20 3735 1877 1 1 {0} 0 CURWE POINT NUMBER INPUT 8eda61fd-aee2-4477-9d81-c86613b46990 true CURWE POINT NUMBER INPUT CURWE POINT NUMBER INPUT true 6e5061e1-aa6f-42cf-93f2-4d449f23690c 1 3571 1887 328 20 3735 1897 CURWE INPUT true f4ea509d-7387-45df-8174-70de8ece5098 true CURWE INPUT CURWE INPUT true 0 3571 1907 328 20 3735 1917 2 A wire relay object 6339f590-4093-436d-8372-3cdca6d4cfc8 true Relay Relay false 0 3923 1507 322 20 4084 1517 2 A wire relay object f6c58307-289b-4496-93c6-01ca54be080d true Relay Relay false 0 3923 1527 322 20 4084 1537 2 A wire relay object d893de15-9850-4e7c-9267-166246cf0d13 true Relay Relay false 0 3923 1547 322 20 4084 1557 2 A wire relay object e648a854-59dc-4cd7-9249-2962af166a9e true Relay Relay false 0 3923 1567 322 20 4084 1577 2 A wire relay object 50a64209-4a32-4575-8f6f-a18b701f6359 true Relay Relay false 0 3923 1587 322 20 4084 1597 2 A wire relay object d3cead70-d3c3-45f2-b673-168989839bc0 true Relay Relay false 0 3923 1607 322 20 4084 1617 2 A wire relay object 8359f10f-929c-4382-88b2-4e55355ea898 true Relay Relay false 0 3923 1627 322 20 4084 1637 2 A wire relay object 352dfa29-2d90-4d62-9891-5c91dbc7d22b true Relay Relay false 0 3923 1647 322 20 4084 1657 2 A wire relay object 9d40c18d-1d72-44db-be73-8221c4bac6b5 true Relay Relay false 0 3923 1667 322 20 4084 1677 2 A wire relay object b25a2ff2-decd-4e38-8561-5eebf3314420 true Relay Relay false 0 3923 1687 322 20 4084 1697 2 A wire relay object 7a2029bf-c495-4ab6-9d0f-a0acd832f235 true Relay Relay false 0 3923 1707 322 20 4084 1717 2 A wire relay object be53d25d-1378-48b2-9bec-ccb9f00fdb1e true Relay Relay false 0 3923 1727 322 20 4084 1737 2 A wire relay object 0cb391a5-3b49-4700-ae28-f5f57e020ce6 true Relay Relay false 0 3923 1747 322 20 4084 1757 2 CURWE CURWATURE THIRD DIFERENCE COMBS fc22e44d-ee3d-412f-bbbb-0666c2bfdcb2 true CURWE CURWATURE THIRD DIFERENCE COMBS CURWE CURWATURE THIRD DIFERENCE COMBS false 0 3923 1767 322 20 4084 1777 2 CURWE CURWATURE SECOND DIFERENCE COMBS 90c7febd-f51d-4243-b247-7d6b5d2641c8 true CURWE CURWATURE SECOND DIFERENCE COMBS CURWE CURWATURE SECOND DIFERENCE COMBS false 0 3923 1787 322 20 4084 1797 2 CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES 0d19aa61-933c-490d-9e6e-543cc28301d2 true CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES false 0 3923 1807 322 20 4084 1817 2 CURWE CURWATURE COMB SCALED LINES bcec14d6-34cc-47da-bd17-e126ef8e63df true CURWE CURWATURE COMB SCALED LINES CURWE CURWATURE COMB SCALED LINES false 0 3923 1827 322 20 4084 1837 MAGNET SURFACE OUTPUT true 0ae4c8da-991d-492f-98e4-0ca0bc2b0a20 true MAGNET SURFACE OUTPUT MAGNET SURFACE OUTPUT false 0 3923 1847 322 20 4084 1857 CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT f36fc226-5ad4-46fd-a107-a00584900114 true CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT false 0 3923 1867 322 20 4084 1877 CURWE POINT NUMBER OUTPUT 9a48ef45-230d-4ccf-989f-990b71ea531a true CURWE POINT NUMBER OUTPUT CURWE POINT NUMBER OUTPUT false 0 3923 1887 322 20 4084 1897 1 1 {0} 1024 CURWE OUTPUT true ae884409-79c2-4b75-b597-fac38232702e true CURWE OUTPUT CURWE OUTPUT false 0 3923 1907 322 20 4084 1917 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 14abf694-ab0d-4e9c-b615-17422f37db8b c399b34c-739c-4782-bad0-bbebe7ec6d16 1e5bf063-d8e3-4c30-b757-ef1f28d43b63 ba56bd15-a937-4134-b114-22288d1d8745 0c7c7c95-97a7-4563-a12a-9563d31cdc34 b8e2d5f3-13a2-4ce8-a0e6-e75d8458abe9 1433bc9f-fdd5-470c-bd01-02b87e1e98fa 9e4caf70-0fab-453a-8016-8e4149257e77 a977fbc0-84f5-4e43-95a7-67c5b348d463 d8ad52e1-09c5-4d42-8086-8d7eedd452d8 706f98f7-dadc-407e-aa85-a18396faebd4 0ad77a74-a6cb-4ead-a94b-733d2c9648fe a6dec17a-ad86-4475-a454-847e8c3add0f 1202f34c-896a-4a2d-ac18-9ccbbfba57ec f5f6654c-bc77-467b-ae7a-363002168987 7ad3124c-8aa7-4d9e-a05a-104d04fdf956 73e68a66-19a6-4de3-9fcc-94a55a1fbaa4 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1ea9cd04-8345-458b-abe6-b6a3efa2a490 cd5b889e-e4dd-448f-9673-4b231165ae21 7821d745-ea35-4b5e-9bc1-0ed25432d936 4f5089a9-8650-4054-8c3a-7d4ba08a7566 41d4fcae-5924-4999-8519-7d3c327b7aea 63995dad-5a38-4819-9bc6-c7368d2aa8c0 6ebf0dcf-f433-41dd-af93-532edd01350f 811f77e7-8403-4ccc-a67a-e88eab309b40 8bb07237-8043-4bfc-9482-36c5f324e171 99e87cc0-6a4b-442b-884b-8221f251b9bf 37da5568-8830-4120-984d-a49aa9cc6b49 d992dcbb-ebd0-41d4-96b3-793a6c463864 72 c841106e-9c38-4f8e-ab0b-0f61d5cb6dbd Group 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number Contains a collection of floating point numbers b22d0187-dac5-4128-a6af-18259df683c4 Number Number false 82cdb6c5-d11c-4816-899a-ec7feeb75410 1 1900 -2023 50 24 1925.756 -2011.933 1 1 {0} 1024 aaa665bd-fd6e-4ccb-8d2c-c5b33072125d Curvature Evaluate the curvature of a curve at a specified parameter. true 392f2379-ad99-4bbb-b55c-4c4d0fd186f2 Curvature Curvature 1865 -2416 125 64 1929 -2384 Curve to evaluate 0145d000-91b1-4ab9-bcfe-17c9d2e5d01e Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1867 -2414 50 30 1892 -2399 Parameter on curve domain to evaluate 2b184f5f-60fe-48a2-84af-24f1707371c9 Parameter Parameter false 9b047484-149a-4c2c-bc3b-133bf8a16042 1 1867 -2384 50 30 1892 -2369 Point on curve at {t} 27d02d99-f186-4f18-959f-fb55050714ad Point Point false 0 1941 -2414 47 20 1964.5 -2404 Curvature vector at {t} aeb40292-7614-4530-8cb6-cb15afc4abd7 Curvature Curvature false 0 1941 -2394 47 20 1964.5 -2384 Curvature circle at {t} ac4108b8-b50c-4b2f-9d58-db3abf48d468 Curvature Curvature false 0 1941 -2374 47 20 1964.5 -2364 2162e72e-72fc-4bf8-9459-d4d82fa8aa14 Divide Curve Divide a curve into equal length segments true 1c788573-d7bf-4f72-a121-cbf3b62252c6 Divide Curve Divide Curve 1866 -2330 123 64 1920 -2298 Curve to divide 7bb740f1-89a7-41ba-908d-6172c795d802 Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1868 -2328 40 20 1888 -2318 Number of segments 31973aa3-a6c4-40e2-8334-3d5983744459 Count Count false 41d4fcae-5924-4999-8519-7d3c327b7aea 1 1868 -2308 40 20 1888 -2298 1 1 {0} 32 Split segments at kinks f686c8ca-6a0f-4056-b538-82d1db5c6c23 Kinks Kinks false 0 1868 -2288 40 20 1888 -2278 1 1 {0} false 1 Division points 6c829d37-82dc-4ac3-941d-503e2491d515 Points Points false 0 1932 -2328 55 20 1959.5 -2318 1 Tangent vectors at division points 1c759179-d2dd-4f1d-8b1b-e5fb56023536 Tangents Tangents false 0 1932 -2308 55 20 1959.5 -2298 1 Parameter values at division points 9b047484-149a-4c2c-bc3b-133bf8a16042 Parameters Parameters false 0 1932 -2288 55 20 1959.5 -2278 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true 8e01634f-6886-4da4-93cc-d84f2949b7f1 Curve Curve false 506f2123-b521-4a52-9165-68e803a30009 1 1904 -848 50 24 1929.92 -836.7908 23862862-049a-40be-b558-2418aacbd916 Deconstruct Arc Retrieve the base plane, radius and angle domain of an arc. true f3a56189-a559-47f2-af99-08d4a3d06a47 Deconstruct Arc Deconstruct Arc 1877 -2499 102 64 1911 -2467 Arc or Circle to deconstruct 6cec1ee5-525e-453b-ad11-20021ffb74ad Arc Arc false ac4108b8-b50c-4b2f-9d58-db3abf48d468 1 1879 -2497 20 60 1889 -2467 Base plane of arc or circle b86f8283-6c12-49a0-bd2b-33920875eaa4 Base Plane Base Plane false 0 1923 -2497 54 20 1950 -2487 Radius of arc or circle e440447f-77d2-4617-ba70-c50ae59a1c77 Radius Radius false 0 1923 -2477 54 20 1950 -2467 Angle domain (in radians) of arc b91b85ff-7309-4c95-aa1c-b70e2d0d927c Angle Angle false 0 1923 -2457 54 20 1950 -2447 797d922f-3a1d-46fe-9155-358b009b5997 One Over X Compute one over x. true e5e088e3-6608-44e6-a7d7-7eb73fb9b2c8 One Over X One Over X 1884 -3088 88 28 1927 -3074 Input value af3506ed-2063-459e-aa23-5a1fdc8a363f Value Value false 2cd82ac7-4de3-4efd-b21c-bb675514f953 1 1886 -3086 29 24 1900.5 -3074 Output value c1491a51-714b-4cb9-85b6-34a38ca75a1f Result Result false 0 1939 -3086 31 24 1954.5 -3074 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 52fc7e98-c167-43e7-87c2-59064227472a Quick Graph Quick Graph false 0 9ffa872c-e479-408b-8f5c-98a77c7ef2dd 1 1854 -3325 150 150 1854.481 -3324.01 -1 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true c95358a1-3288-48df-a244-8bf7e0c6385d Line Line 1877 -3024 102 44 1943 -3002 Line start point dda79b74-b3e3-445d-8e48-4096cd5b33ec Start Point Start Point false 27d02d99-f186-4f18-959f-fb55050714ad 1 1879 -3022 52 20 1905 -3012 Line end point ebc36594-9c20-4f70-988a-0ab4624f67fd End Point End Point false b86f8283-6c12-49a0-bd2b-33920875eaa4 1 1879 -3002 52 20 1905 -2992 Line segment 7785f9df-f096-491f-964e-599a2aec932f Line Line false 0 1955 -3022 22 40 1966 -3002 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 39e437ab-17e0-4324-8544-cb86abbc9e57 Line SDL Line SDL 1873 -4908 110 64 1947 -4876 Line start point 41670e9e-038a-4b55-9192-201b8ad9b7af Start Start false 27d02d99-f186-4f18-959f-fb55050714ad 1 1875 -4906 60 20 1913 -4896 Line tangent (direction) 7a745369-90e9-483d-ae37-86261addbb34 Direction Direction false 2fcc79ac-e62a-4a44-84e2-59411080f035 1 1875 -4886 60 20 1913 -4876 1 1 {0} 0 0 1 Line length 8ebf383f-28be-4dbc-9a3f-e05ca0ef3e02 -X Length Length false 37bb12ea-34eb-418f-9b39-ae27a2fe2897 1 1875 -4866 60 20 1913 -4856 1 1 {0} 1 Line segment 2158b91e-623b-4f9d-8297-f4edb0d6540d Line Line false 0 1959 -4906 22 60 1970 -4876 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true c6073d46-269e-471f-9961-e21811a07752 Evaluate Length Evaluate Length 1853 -5821 149 64 1938 -5789 Curve to evaluate af95f296-ac3c-495a-9314-f578c0929d0c Curve Curve false 88d2e234-202c-4e3b-adb8-c6bf7cc9988f 1 1855 -5819 71 20 1890.5 -5809 Length factor for curve evaluation 082891a2-5a2f-4b4c-b46b-91e2da8ce77d Length Length false 0 1855 -5799 71 20 1890.5 -5789 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 71ea8ef3-18b4-4e5c-ab66-8d3bbe633f6e Normalized Normalized false 0 1855 -5779 71 20 1890.5 -5769 1 1 {0} true Point at the specified length 58715e09-1461-47aa-b311-c9878cbef364 Point Point false 0 1950 -5819 50 20 1975 -5809 Tangent vector at the specified length 78cd4516-cf88-4c55-b855-7036ef090b35 Tangent Tangent false 0 1950 -5799 50 20 1975 -5789 Curve parameter at the specified length 0351b476-a056-45f8-868d-0f74aeb0b6bd Parameter Parameter false 0 1950 -5779 50 20 1975 -5769 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 93569eee-4485-4e75-b081-b5a4f7d2e796 Interpolate Interpolate 1815 -6152 225 84 1988 -6110 1 Interpolation points dde1eac0-839e-45a9-a2e5-3f21c6dc288e Vertices Vertices false 043ef658-425b-4fc2-a0ed-57be30e7b117 1 1817 -6150 159 20 1896.5 -6140 Curve degree 08e55262-47e4-4f8d-bebd-c3a698f87d4e Degree Degree false 0 1817 -6130 159 20 1896.5 -6120 1 1 {0} 1 Periodic curve 2ad1ddf0-9cf3-4806-837a-41b2fddf6642 Periodic Periodic false 0 1817 -6110 159 20 1896.5 -6100 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) eae7757e-1299-4541-a34c-bcc676de11c9 KnotStyle KnotStyle false 0 1817 -6090 159 20 1896.5 -6080 1 1 {0} 2 Resulting nurbs curve 098a4c87-ff22-4643-a81f-d1664572e52a Curve Curve false 0 2000 -6150 38 26 2019 -6136.667 Curve length 54263cd0-b37d-47d9-868f-db90f9b3858d Length Length false 0 2000 -6124 38 27 2019 -6110 Curve domain ad91ff97-0733-42e1-ab10-73c9b30777cd Domain Domain false 0 2000 -6097 38 27 2019 -6083.333 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number Contains a collection of floating point numbers 9d77a9be-7ee4-404f-b9d9-0b021cd89431 Number Number false b22d0187-dac5-4128-a6af-18259df683c4 1 1904 -6182 50 24 1929.392 -6170.82 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves true 61019724-eb0d-4b80-ba89-1f6601b8fba6 Curve Curve false 098a4c87-ff22-4643-a81f-d1664572e52a 1 1904 -6279 50 24 1929.538 -6267.917 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 9ffa872c-e479-408b-8f5c-98a77c7ef2dd Relay false c1491a51-714b-4cb9-85b6-34a38ca75a1f 1 1908 -3107 40 16 1928 -3099 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 09c6c5c2-7cc1-43ae-a3a3-04ac393041d8 Create Material Create Material 1852 -5668 152 104 1950 -5616 Colour of the diffuse channel f7a4b8b1-069c-43a0-b602-1833de12db7e Diffuse Diffuse false 0 1854 -5666 84 20 1896 -5656 1 1 {0} 255;248;248;248 Colour of the specular highlight 0cdf7eb3-a2e9-4b8c-80df-5796a2c42d29 Specular Specular false 0 1854 -5646 84 20 1896 -5636 1 1 {0} 255;0;255;255 Emissive colour of the material f9ec374b-4e7e-425e-80dc-7d1913f5d442 Emission Emission false 0 1854 -5626 84 20 1896 -5616 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 7d73c7ec-e469-48b9-9f6c-3af7d21e5a0a Transparency Transparency false 0 1854 -5606 84 20 1896 -5596 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine f29297e6-80ae-4e98-8057-425ad865e68a Shine Shine false 0 1854 -5586 84 20 1896 -5576 1 1 {0} 100 Resulting material 1ce09a68-c1f4-44f0-990c-4d96308dc9e1 Material Material false 0 1962 -5666 40 100 1982 -5616 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true e286f87e-7fc1-43eb-b9a4-a2366f90ae24 Custom Preview Custom Preview 1894 -5738 76 44 1956 -5716 Geometry to preview true 366ececa-ed22-4724-b989-f09e6937697d Geometry Geometry false 88d2e234-202c-4e3b-adb8-c6bf7cc9988f 1 1896 -5736 48 20 1920 -5726 The material override 027c3144-be54-484e-975d-ce396e8b251f Material Material false 1ce09a68-c1f4-44f0-990c-4d96308dc9e1 1 1896 -5716 48 20 1920 -5706 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 3f7e06d6-03e2-4aa1-b86d-542eceeb31ee Create Material Create Material 1852 -1748 152 104 1950 -1696 Colour of the diffuse channel 7f94db8a-e3ab-4ce3-9b03-f3ec7b4f851b Diffuse Diffuse false 0 1854 -1746 84 20 1896 -1736 1 1 {0} 255;211;211;211 Colour of the specular highlight 77a29782-5647-44c5-a815-16be8fea0af6 Specular Specular false 0 1854 -1726 84 20 1896 -1716 1 1 {0} 255;0;255;255 Emissive colour of the material 46d73d35-3d8f-4a3a-af59-d7f2aff6c5e4 Emission Emission false 0 1854 -1706 84 20 1896 -1696 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent fa2a385c-186e-442f-8652-d241044e2bdc Transparency Transparency false 0 1854 -1686 84 20 1896 -1676 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine a1f22685-5539-4143-83f0-28d6fea1c703 Shine Shine false 0 1854 -1666 84 20 1896 -1656 1 1 {0} 100 Resulting material 71d2a512-f0b5-4c06-9af5-6682789399fe Material Material false 0 1962 -1746 40 100 1982 -1696 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true fd34a320-94b5-40d0-945e-128f98958485 Custom Preview Custom Preview 1899 -1834 76 44 1961 -1812 Geometry to preview true e50fc350-2355-4f9b-a8ca-f8fa8ee0fe7a Geometry Geometry false f1cb17b7-ee0e-49ec-95f6-e24ed89eb56e 1 1901 -1832 48 20 1925 -1822 The material override 88a7d6cf-88b3-401f-879c-b7f3a4cd2820 Material Material false 71d2a512-f0b5-4c06-9af5-6682789399fe 1 1901 -1812 48 20 1925 -1802 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true e2e12ca1-f11f-496f-af7e-060e0185e0e7 Create Material Create Material 1852 -6439 152 104 1950 -6387 Colour of the diffuse channel aa7be633-bc1c-4774-8b07-82401abd26bf Diffuse Diffuse false 0 1854 -6437 84 20 1896 -6427 1 1 {0} 255;223;223;223 Colour of the specular highlight 75c45dd2-9c4f-4900-9e26-43c55a421435 Specular Specular false 0 1854 -6417 84 20 1896 -6407 1 1 {0} 255;0;255;255 Emissive colour of the material f5341123-f1a4-4536-a36e-d2cb025ab991 Emission Emission false 0 1854 -6397 84 20 1896 -6387 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent e02a9f65-ffda-439a-891b-88c53184bc1c Transparency Transparency false 0 1854 -6377 84 20 1896 -6367 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine a757bd64-47ce-4e86-9600-edb465bf3d6c Shine Shine false 0 1854 -6357 84 20 1896 -6347 1 1 {0} 100 Resulting material f55239e3-c04e-46f6-b426-d05a679b119e Material Material false 0 1962 -6437 40 100 1982 -6387 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 430c31ae-8c77-4d31-bdfa-8a13d36d7f05 Custom Preview Custom Preview 1889 -6508 76 44 1951 -6486 Geometry to preview true 6bfaba0b-dcce-4542-85f5-e36eb4e71ab3 Geometry Geometry false 61019724-eb0d-4b80-ba89-1f6601b8fba6 1 1891 -6506 48 20 1915 -6496 The material override c0e1cc7d-2ec1-402c-9d5e-adbe1ff01add Material Material false f55239e3-c04e-46f6-b426-d05a679b119e 1 1891 -6486 48 20 1915 -6476 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 7376fe41-74ec-497e-b367-1ffe5072608b Curvature Graph Draws Rhino Curvature Graphs. true d3c2e451-fda2-458d-9fec-45cbda28b5ab true Curvature Graph Curvature Graph 1888 -1972 80 64 1954 -1940 Curve for Curvature graph display true 908e0916-3ec2-456f-b4a4-fae3e97261bd true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1890 -1970 52 20 1916 -1960 Sampling density of the Graph e1f614e3-9ef5-4ff8-8155-73d2871f6f12 true Density Density false 0 1890 -1950 52 20 1916 -1940 1 1 {0} 1 Scale of graph b93bf97f-0c09-41dd-a201-98c96ade3ea9 true Scale Scale false c073e35b-3f91-438d-bca1-b060fc09e821 1 1890 -1930 52 20 1916 -1920 1 1 {0} 105 33bcf975-a0b2-4b54-99fd-585c893b9e88 Digit Scroller Numeric scroller for single numbers c073e35b-3f91-438d-bca1-b060fc09e821 true Digit Scroller false 0 12 11 87.0 1804 -1868 250 20 1804.481 -1867.521 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 1cf5260e-b049-4d4b-b1cd-8e44ea41ea5b Remap Numbers Remap Numbers 1853 -3994 149 64 1948 -3962 Value to remap 00fc65e0-baf6-4f79-af84-15357d89b5e6 Value Value false 0c3cba25-c1bb-4212-8475-f8f0d6cd5dac 1 1855 -3992 81 20 1895.5 -3982 Source domain 312cef51-9407-40fe-90e0-5e4737e8dbd6 Source Source false 5886da3e-fc08-4c55-b5b9-3d986a114599 1 1855 -3972 81 20 1895.5 -3962 1 1 {0} 0 1 Target domain 18521de3-3e62-4f2b-baee-4001971d47e5 Target Target false 0 1855 -3952 81 20 1895.5 -3942 1 1 {0} 0 1 Remapped number d6dba937-b34d-4ac1-9c7c-d7dff763b699 Mapped Mapped false 0 1960 -3992 40 30 1980 -3977 Remapped and clipped number dca7f9e6-a90b-4b30-bbb9-8fa15225aac4 Clipped Clipped false 0 1960 -3962 40 30 1980 -3947 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 826e89f4-5784-41ac-b69a-461480e8a9cf Bounds Bounds 1873 -3912 110 28 1931 -3898 1 Numbers to include in Bounds 5bab9b9c-29a0-4175-8868-fe86933b7fb6 Numbers Numbers false 0c3cba25-c1bb-4212-8475-f8f0d6cd5dac 1 1875 -3910 44 24 1897 -3898 Numeric Domain between the lowest and highest numbers in {N} 5886da3e-fc08-4c55-b5b9-3d986a114599 Domain Domain false 0 1943 -3910 38 24 1962 -3898 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 0c3cba25-c1bb-4212-8475-f8f0d6cd5dac Relay false 9ffa872c-e479-408b-8f5c-98a77c7ef2dd 1 1908 -3865 40 16 1928 -3857 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 37bb12ea-34eb-418f-9b39-ae27a2fe2897 Relay false e7f4d1be-d681-4aa3-9c98-55947cc46480 1 1908 -4814 40 16 1928 -4806 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 022401cc-124e-40a8-983d-07af53f2d7c5 Multiplication Multiplication 1893 -4786 70 44 1918 -4764 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication d0feeeaf-22a6-4444-a0a4-b6f056925baa A A true ff606ab0-b89c-4200-8925-2fa441bcc3e4 1 1895 -4784 11 20 1900.5 -4774 Second item for multiplication 0fe24ed3-eac3-47e6-bf20-790c4389ee49 B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 1895 -4764 11 20 1900.5 -4754 1 1 {0} Grasshopper.Kernel.Types.GH_Number 0.0048828125 Result of multiplication e7f4d1be-d681-4aa3-9c98-55947cc46480 Result Result false 0 1930 -4784 31 40 1945.5 -4764 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 909fae84-7abf-4684-a0ba-bbdaaf4526e9 Panel false 1 ad720d66-d245-44d9-b76a-dafa2c256b04 1 Double click to edit panel content… 1836 -2918 185 271 0 0 0 1836.981 -2917.584 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 8479f69b-145c-430b-b6bb-ad632b7baf9c Relay false 909fae84-7abf-4684-a0ba-bbdaaf4526e9 1 1908 -2964 40 16 1928 -2956 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 2cd82ac7-4de3-4efd-b21c-bb675514f953 Relay false e440447f-77d2-4617-ba70-c50ae59a1c77 1 1908 -2528 40 16 1928 -2520 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 435f7556-c433-4b79-b307-3db014f47223 909fae84-7abf-4684-a0ba-bbdaaf4526e9 8479f69b-145c-430b-b6bb-ad632b7baf9c 2cd82ac7-4de3-4efd-b21c-bb675514f953 03e206f6-06e3-45a0-bd1b-462b7509ec07 5 a39b40c6-3277-4a31-b572-c115a1642f2f Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values e4121db3-996b-4e46-9acc-e8b55a5c3978 Panel false 0 2ee62344-eed2-47d2-aae3-277cb264e100 1 Double click to edit panel content… 1829 -3755 200 271 0 0 0 1829.481 -3754.484 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7f8e6f9b-f8aa-47e0-9147-43edfc9fb4c9 Relay false e4121db3-996b-4e46-9acc-e8b55a5c3978 1 1908 -3820 40 16 1928 -3812 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 94c91859-db24-4e5a-aaa7-9df679d51de2 Relay false 9ffa872c-e479-408b-8f5c-98a77c7ef2dd 1 1908 -3369 40 16 1928 -3361 c75b62fa-0a33-4da7-a5bd-03fd0068fd93 Length Measure the length of a curve. true d6e2d01d-7cc9-477c-afd8-39d6862f2d9c Length Length 1882 -1359 92 28 1926 -1345 Curve to measure d74a3fe5-4229-4788-98db-fc76f7076ec7 Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1884 -1357 30 24 1899 -1345 Curve length 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 Length Length false 0 1938 -1357 34 24 1955 -1345 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true c4bd16ff-2402-443d-9478-369a63fe07b1 Multiplication Multiplication 1893 -4679 70 44 1918 -4657 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 47eaa3dd-8c47-486c-9536-c04e51c8b423 A A true d2a3ef97-87b4-4b7f-b300-7c0267eaaf99 1 1895 -4677 11 20 1900.5 -4667 Second item for multiplication a0094ff0-a07d-4a45-8861-50a62d245183 B B true d6dba937-b34d-4ac1-9c7c-d7dff763b699 1 1895 -4657 11 20 1900.5 -4647 Result of multiplication ff606ab0-b89c-4200-8925-2fa441bcc3e4 Result Result false 0 1930 -4677 31 40 1945.5 -4657 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object f220f792-98bc-4871-a83a-7b9f2394f7fa Relay false 9ffa872c-e479-408b-8f5c-98a77c7ef2dd 1 1908 -6238 40 16 1928 -6230 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object ebae613c-5614-4030-bdca-46adbf04118a Relay false 7785f9df-f096-491f-964e-599a2aec932f 1 1908 -3040 40 16 1928 -3032 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object d2a3ef97-87b4-4b7f-b300-7c0267eaaf99 Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -4606 40 16 1928 -4598 afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 14abf694-ab0d-4e9c-b615-17422f37db8b Explode Explode 1861 -6861 134 44 1932 -6839 Curve to explode ebf313ff-85d0-41db-82bc-4a181317b0cd Curve Curve false 61019724-eb0d-4b80-ba89-1f6601b8fba6 1 1863 -6859 57 20 1891.5 -6849 Recursive decomposition until all segments are atomic 70fcff9a-6a57-474d-ae80-0944b988f5ea Recursive Recursive false 0 1863 -6839 57 20 1891.5 -6829 1 1 {0} true 1 Exploded segments that make up the base curve a656b261-8788-42f5-a511-ed87b15d52cb Segments Segments false 0 1944 -6859 49 20 1968.5 -6849 1 Vertices of the exploded segments 82f7bf52-c3dc-4968-850e-e8ead82c00e5 Vertices Vertices false 0 1944 -6839 49 20 1968.5 -6829 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true c399b34c-739c-4782-bad0-bbebe7ec6d16 Evaluate Length Evaluate Length 1853 -6944 149 64 1938 -6912 Curve to evaluate 3cfe00a4-6620-4a92-a50a-b088f47747f3 Curve Curve false a656b261-8788-42f5-a511-ed87b15d52cb 1 1855 -6942 71 20 1890.5 -6932 Length factor for curve evaluation 97e68016-7910-4601-8d8c-fdd37a0e1e66 Length Length false 0 1855 -6922 71 20 1890.5 -6912 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 5e119623-81c1-4143-aae6-a74297b090a5 Normalized Normalized false 0 1855 -6902 71 20 1890.5 -6892 1 1 {0} true Point at the specified length a51b782b-6704-49a9-a51b-a4e396fdbaa4 Point Point false 0 1950 -6942 50 20 1975 -6932 Tangent vector at the specified length 51df94be-4ff7-42f0-9243-7c2fcd536f9c Tangent Tangent false 0 1950 -6922 50 20 1975 -6912 Curve parameter at the specified length edbb54ba-56e6-48fe-8f5d-db5e97b5487d Parameter Parameter false 0 1950 -6902 50 20 1975 -6892 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 1e5bf063-d8e3-4c30-b757-ef1f28d43b63 Line SDL Line SDL 1873 -8662 110 64 1947 -8630 Line start point 70a44c4d-d0b4-43ba-a3ec-d95a8c1e1470 Start Start false a51b782b-6704-49a9-a51b-a4e396fdbaa4 1 1875 -8660 60 20 1913 -8650 Line tangent (direction) b30d9121-9240-42ee-8c65-77319a587e6b Direction Direction false ab137ead-7ffb-4e8b-9d5f-8e28876ba368 1 1875 -8640 60 20 1913 -8630 1 1 {0} 0 0 1 Line length ec37608d-a61f-4db4-92e9-b49b61b48b67 ABS(X) Length Length false ba7a7432-a3b0-454f-b76e-490efbfd84f3 1 1875 -8620 60 20 1913 -8610 1 1 {0} 0.015625 Line segment a09d1915-e012-4d72-94f9-1f234a1c91ef Line Line false 0 1959 -8660 22 60 1970 -8630 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true ba56bd15-a937-4134-b114-22288d1d8745 Relative Differences Relative Differences 1870 -7287 116 28 1917 -7273 1 List of data to operate on (numbers or points or vectors allowed) 43a4aa47-b679-4440-b1c3-1d288a15fed3 Values Values false 647cbee9-b7ae-4ea0-b4ab-f4da190eb2bd 1 1872 -7285 33 24 1888.5 -7273 1 Differences between consecutive items 0184d168-0386-49c1-b31a-26709654c038 Differenced Differenced false 0 1929 -7285 55 24 1956.5 -7273 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true 0c7c7c95-97a7-4563-a12a-9563d31cdc34 Replace Nulls Replace Nulls 1858 -7231 139 44 1953 -7209 1 Items to test for null 92822bb1-7769-409e-90a8-d85daeb55de3 Items Items false a977fbc0-84f5-4e43-95a7-67c5b348d463 1 1860 -7229 81 20 1900.5 -7219 1 Items to replace nulls with b6e51378-6b06-427f-8abd-236f3c97756e Replacements Replacements false 0 1860 -7209 81 20 1900.5 -7199 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 647cbee9-b7ae-4ea0-b4ab-f4da190eb2bd Items Items false 0 1965 -7229 30 20 1980 -7219 Number of items replaced 08012c5f-2494-4280-8679-3550bc040d3c Count Count false 0 1965 -7209 30 20 1980 -7199 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object a977fbc0-84f5-4e43-95a7-67c5b348d463 Relay false f220f792-98bc-4871-a83a-7b9f2394f7fa 1 1908 -7168 40 16 1928 -7160 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object d8ad52e1-09c5-4d42-8086-8d7eedd452d8 Relay false 738d8220-3b26-49b2-a359-0fc4d671538d 1 1908 -7532 40 16 1928 -7524 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects ba56bd15-a937-4134-b114-22288d1d8745 0c7c7c95-97a7-4563-a12a-9563d31cdc34 b8e2d5f3-13a2-4ce8-a0e6-e75d8458abe9 1433bc9f-fdd5-470c-bd01-02b87e1e98fa 9e4caf70-0fab-453a-8016-8e4149257e77 a977fbc0-84f5-4e43-95a7-67c5b348d463 d8ad52e1-09c5-4d42-8086-8d7eedd452d8 532c0140-0dbd-4867-a53d-0a5b1e3f1497 8 706f98f7-dadc-407e-aa85-a18396faebd4 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true 0ad77a74-a6cb-4ead-a94b-733d2c9648fe Curve Closest Point Curve Closest Point 1874 -7032 108 64 1918 -7000 Point to project onto curve 9f9c80fc-d00e-49c9-aa23-609fcda8695e Point Point false a51b782b-6704-49a9-a51b-a4e396fdbaa4 1 1876 -7030 30 30 1891 -7015 Curve to project onto 1f0af507-9f3d-4a49-8925-04e0ddea3f23 Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -7000 30 30 1891 -6985 Point on the curve closest to the base point 799b4d40-43b5-4e1b-8362-dfbc12fe1f3d Point Point false 0 1930 -7030 50 20 1955 -7020 Parameter on curve domain of closest point b1b7b290-2df9-4c62-9001-c4d1dc77bede Parameter Parameter false 0 1930 -7010 50 20 1955 -7000 Distance between base point and curve a28534e6-7bd6-4a36-9d3e-bb5a1b9cb155 Distance Distance false 0 1930 -6990 50 20 1955 -6980 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true a6dec17a-ad86-4475-a454-847e8c3add0f Line Line 1877 -7111 102 44 1943 -7089 Line start point afed6915-0771-412d-96c7-6bafa09d3ddf Start Point Start Point false 799b4d40-43b5-4e1b-8362-dfbc12fe1f3d 1 1879 -7109 52 20 1905 -7099 Line end point cc4ad886-f221-460d-beac-56c0ec098608 End Point End Point false a51b782b-6704-49a9-a51b-a4e396fdbaa4 1 1879 -7089 52 20 1905 -7079 Line segment ab137ead-7ffb-4e8b-9d5f-8e28876ba368 Line Line false 0 1955 -7109 22 40 1966 -7089 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 1202f34c-896a-4a2d-ac18-9ccbbfba57ec Remap Numbers Remap Numbers 1851 -8361 154 64 1951 -8329 Value to remap 2f12ad4b-ffd7-4d3d-892a-515957d1d1e8 Value Value false 7ad3124c-8aa7-4d9e-a05a-104d04fdf956 1 1853 -8359 86 20 1896 -8349 Source domain d3b9dd7c-4d3a-465d-b521-55c5c3a19803 Source Source false dca02922-ac37-430b-ab22-78b94c55370c 1 1853 -8339 86 20 1896 -8329 1 1 {0} 0 1 Target domain 1b8223da-d2b6-49bb-9fda-f21d22670fb8 Target Target false 0 1853 -8319 86 20 1896 -8309 1 1 {0} -1 1 Remapped number f9dd94e6-cd65-4619-ac80-ec7ad7c99ca2 Mapped Mapped false 0 1963 -8359 40 30 1983 -8344 Remapped and clipped number b8acb2cb-0e9c-47b4-87f0-fc78fc8bc865 Clipped Clipped false 0 1963 -8329 40 30 1983 -8314 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true f5f6654c-bc77-467b-ae7a-363002168987 Bounds Bounds 1873 -8279 110 28 1931 -8265 1 Numbers to include in Bounds 5ed57d01-d537-4306-b31f-6151f7a5d7c8 Numbers Numbers false 7ad3124c-8aa7-4d9e-a05a-104d04fdf956 1 1875 -8277 44 24 1897 -8265 Numeric Domain between the lowest and highest numbers in {N} dca02922-ac37-430b-ab22-78b94c55370c Domain Domain false 0 1943 -8277 38 24 1962 -8265 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7ad3124c-8aa7-4d9e-a05a-104d04fdf956 Relay false d8ad52e1-09c5-4d42-8086-8d7eedd452d8 1 1908 -8232 40 16 1928 -8224 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 73e68a66-19a6-4de3-9fcc-94a55a1fbaa4 Multiplication Multiplication 1893 -8560 70 44 1918 -8538 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 3e91af86-ae95-49b4-953b-1bdca4876732 A A true e4d3ba31-7bee-4efb-bffa-c073df86d4b8 1 1895 -8558 11 20 1900.5 -8548 Second item for multiplication 9a426862-1a9b-404d-825b-aad499ea1646 B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 1895 -8538 11 20 1900.5 -8528 Result of multiplication ba7a7432-a3b0-454f-b76e-490efbfd84f3 Result Result false 0 1930 -8558 31 40 1945.5 -8538 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 5c595042-09b7-49d2-adda-e05d7e0ccf7d Multiplication Multiplication 1893 -8453 70 44 1918 -8431 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication fda3567e-9562-47c2-8605-514cda5fef2f A A true 7bba4d57-4bbf-4cae-bfdb-38747fb81511 1 1895 -8451 11 20 1900.5 -8441 Second item for multiplication 2215c049-122f-4dfe-adb8-13b71bbe179b B B true f9dd94e6-cd65-4619-ac80-ec7ad7c99ca2 1 1895 -8431 11 20 1900.5 -8421 Result of multiplication e4d3ba31-7bee-4efb-bffa-c073df86d4b8 Result Result false 0 1930 -8451 31 40 1945.5 -8431 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7bba4d57-4bbf-4cae-bfdb-38747fb81511 Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -8388 40 16 1928 -8380 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 1202f34c-896a-4a2d-ac18-9ccbbfba57ec f5f6654c-bc77-467b-ae7a-363002168987 7ad3124c-8aa7-4d9e-a05a-104d04fdf956 73e68a66-19a6-4de3-9fcc-94a55a1fbaa4 5c595042-09b7-49d2-adda-e05d7e0ccf7d 7bba4d57-4bbf-4cae-bfdb-38747fb81511 20d03587-b988-43e2-924d-d6655441a5e8 1bfd648a-9dbf-4c36-aaf1-6faf76bdedb5 8 672143e1-403b-4ded-8245-a5967747a93d Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 14abf694-ab0d-4e9c-b615-17422f37db8b c399b34c-739c-4782-bad0-bbebe7ec6d16 0ad77a74-a6cb-4ead-a94b-733d2c9648fe a6dec17a-ad86-4475-a454-847e8c3add0f 4 bc096874-68c9-4da7-b04d-87346ea2cee9 Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 7a24aebb-8515-494f-8357-62a3079f181f Panel false 1 e96b0bfa-693f-4be8-bcb4-c9e4a7df9692 1 Double click to edit panel content… 1836 -7985 185 271 0 0 0 1836.981 -7984.188 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 38446e0f-6c71-47e9-8fe3-b81bd1b80646 Relay false 7a24aebb-8515-494f-8357-62a3079f181f 1 1908 -8027 40 16 1928 -8019 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object dd7ae928-e56d-4423-b7b1-b1999182a279 Relay false d8ad52e1-09c5-4d42-8086-8d7eedd452d8 1 1908 -7566 40 16 1928 -7558 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects a7f4eade-848d-4816-aec1-6be410ac9ba9 7a24aebb-8515-494f-8357-62a3079f181f 38446e0f-6c71-47e9-8fe3-b81bd1b80646 dd7ae928-e56d-4423-b7b1-b1999182a279 df2cb580-23c8-45cb-aac6-97ce3b2e2214 f7c23408-ec08-4cd6-9afd-7fd502247d57 6 fe28ddfd-a038-4308-ba76-4dd1ef8d6ca0 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true d060375d-95b6-4631-b2a4-f7b036781fcd Create Material Create Material 1852 -9356 152 104 1950 -9304 Colour of the diffuse channel 2d1e7797-e9d1-46b9-afbd-27fd6de8a97f Diffuse Diffuse false 0 1854 -9354 84 20 1896 -9344 1 1 {0} 255;244;244;244 Colour of the specular highlight 1140464e-8ea2-45d8-9e4f-39a4792d8bdc Specular Specular false 0 1854 -9334 84 20 1896 -9324 1 1 {0} 255;0;255;255 Emissive colour of the material 2a2fd82c-a2fa-42d6-bd2b-bb6492d92296 Emission Emission false 0 1854 -9314 84 20 1896 -9304 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 601976f0-0074-4c86-95a3-8af8555efda2 Transparency Transparency false 0 1854 -9294 84 20 1896 -9284 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 36c9195d-3653-493d-96ae-18ee92edf3c1 Shine Shine false 0 1854 -9274 84 20 1896 -9264 1 1 {0} 100 Resulting material a60dfd82-1200-461e-adaa-dbe168e52b95 Material Material false 0 1962 -9354 40 100 1982 -9304 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true e6ab2132-8ade-4cd0-9f86-7b003f496cc3 Custom Preview Custom Preview 1884 -9425 76 44 1946 -9403 Geometry to preview true b1d61198-ef1e-4160-b165-f6d518540d43 Geometry Geometry false f05ffc93-07b8-46d2-ad82-99badcc3922f 1 1886 -9423 48 20 1910 -9413 The material override 7e020275-8c13-4ab0-a818-f4fdb783efa4 Material Material false a60dfd82-1200-461e-adaa-dbe168e52b95 1 1886 -9403 48 20 1910 -9393 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true d0bddfaf-2e5f-49ad-b5e7-3e9f2ad5758f Evaluate Length Evaluate Length 1853 -9515 149 64 1938 -9483 Curve to evaluate fe4b6aed-3c22-45f7-8c80-e766178e3a48 Curve Curve false f05ffc93-07b8-46d2-ad82-99badcc3922f 1 1855 -9513 71 20 1890.5 -9503 Length factor for curve evaluation e5fe91f6-0639-499c-a4ae-9f0c0eef4a2a Length Length false 0 1855 -9493 71 20 1890.5 -9483 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) c6059186-4abf-464e-99f3-ca462b937ada Normalized Normalized false 0 1855 -9473 71 20 1890.5 -9463 1 1 {0} true Point at the specified length a87341fb-0950-4665-a5d5-5556809dce9d Point Point false 0 1950 -9513 50 20 1975 -9503 Tangent vector at the specified length b0640b2b-fc07-469f-95b9-20a0b867fcf3 Tangent Tangent false 0 1950 -9493 50 20 1975 -9483 Curve parameter at the specified length 90ffd65c-887d-4d73-87af-fb935a6fbc19 Parameter Parameter false 0 1950 -9473 50 20 1975 -9463 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true cfada4df-fc13-404d-af10-950fb721cf37 Interpolate Interpolate 1815 -9860 225 84 1988 -9818 1 Interpolation points e1f121b0-c3d0-409b-89ff-8cb96cb037a7 Vertices Vertices false 2b484d46-7738-42ff-b212-eea1c16c05f0 1 1817 -9858 159 20 1896.5 -9848 Curve degree 11c02992-98fc-4278-a08e-21233b0cef25 Degree Degree false 0 1817 -9838 159 20 1896.5 -9828 1 1 {0} 1 Periodic curve f2376d2e-d76c-48b7-b6a0-e908aeff42b7 Periodic Periodic false 0 1817 -9818 159 20 1896.5 -9808 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) f319176f-add3-4804-aa1c-0e23c6e43d87 KnotStyle KnotStyle false 0 1817 -9798 159 20 1896.5 -9788 1 1 {0} 2 Resulting nurbs curve c32bd525-2467-45e9-a83b-330bd9f9b05a Curve Curve false 0 2000 -9858 38 26 2019 -9844.667 Curve length f39a78be-73dd-47e2-b61e-cac29e40317a Length Length false 0 2000 -9832 38 27 2019 -9818 Curve domain 7beff1f3-362b-4581-bc57-306a4c7dd5c0 Domain Domain false 0 2000 -9805 38 27 2019 -9791.334 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 7294d388-125f-481f-a647-b6308d54f922 Create Material Create Material 1852 -9997 152 104 1950 -9945 Colour of the diffuse channel 207b8415-27f7-42c6-8c64-3adb873fcfd8 Diffuse Diffuse false 0 1854 -9995 84 20 1896 -9985 1 1 {0} 255;219;219;219 Colour of the specular highlight 21f309d1-3695-49b0-a4d9-fec85b3b39da Specular Specular false 0 1854 -9975 84 20 1896 -9965 1 1 {0} 255;0;255;255 Emissive colour of the material 6f9a8ba2-dd2e-4732-95dd-5d9316fff397 Emission Emission false 0 1854 -9955 84 20 1896 -9945 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent e715ae77-2790-4464-a60f-20723da9f4a8 Transparency Transparency false 0 1854 -9935 84 20 1896 -9925 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 7ce4fc74-7bad-4ffe-8f64-8bef1035495d Shine Shine false 0 1854 -9915 84 20 1896 -9905 1 1 {0} 100 Resulting material 6836f515-706a-4c69-8769-5d7de637fb53 Material Material false 0 1962 -9995 40 100 1982 -9945 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 1b4bdbab-a9a8-46a5-9b85-fb462a146f44 Custom Preview Custom Preview 1878 -10068 76 44 1940 -10046 Geometry to preview true fcfbcdbe-cf60-4a0a-a572-9be6f997c1c5 Geometry Geometry false c32bd525-2467-45e9-a83b-330bd9f9b05a 1 1880 -10066 48 20 1904 -10056 The material override d553ab6a-7371-4cea-9568-4cd00d85c970 Material Material false 6836f515-706a-4c69-8769-5d7de637fb53 1 1880 -10046 48 20 1904 -10036 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 56af251d-3d47-4643-b347-7bf5b002ee75 Quick Graph Quick Graph false 0 dd7ae928-e56d-4423-b7b1-b1999182a279 1 1854 -8189 150 150 1854.481 -8188.188 -1 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects cbfa1cea-d734-412a-9be0-6401ec23dd98 31841e7d-30a7-4a57-896b-1f20e5587acb b6ffc56a-73f4-47f7-8437-21b6159fbd45 d78b1c8d-4c32-45a1-9cd0-3f1c128e80c8 60ac2b1a-ed32-485c-b398-5132c0ce38c7 dc605dce-2445-4ff6-aaf9-7e891244da2f c7d24e3a-2696-48c4-9057-5172971d87af c661e18f-da54-4570-af6c-163aba53a931 55a89bb9-1cb3-4508-a64e-593c4f56d389 7054797c-3a92-4321-8597-127654b4ca6c a7355444-5015-436e-931d-6d44c0532770 dc265006-688d-45d2-a2b8-861a06b4a669 a4a2e4fe-4294-43c1-8033-d508439ba3f1 1dc07ac1-cc4d-41b1-9a13-a43c87efcff3 8c5b608e-fe4b-4be4-ae7d-a2f8720579a9 ef3c8bc1-7cba-4c60-9fcc-d378b603bd10 0d07d328-259c-4956-9f4d-564855e8962b 2f49d144-7366-4627-a011-bbf8df7610e9 fd55e884-2fd4-49d3-9632-2f320e408db0 db23f3d0-2545-4f1b-b4c6-917352d5a42b 35a14143-4019-4fed-b214-9034089d13f9 ffbf53e5-d3db-4109-bb1e-6931f94abe5e 3d7349ce-db4c-4e41-a1c5-d1b1b08b3b58 c956a43d-1207-41cf-811c-b5f1d0bc1453 05a6550e-e7dc-41fc-8983-e7c430ad5012 9e07c021-6318-4a68-86af-098fce0b6ab2 22112ebc-5c36-4b4d-af7a-241a870ae0b9 e4b581a6-2afc-4767-b01f-6a1c5551e75b 6c78ae58-8eaf-42ff-b634-cc4a396d1cd9 e9dcae79-6d2a-4126-97d9-3efd74824099 43d1e156-fb8a-4fcc-a1cd-30f7f0469b0c 8e19c8a6-8686-4811-b7d9-59a65437d7bc 6a97716a-37f8-4d53-bb4d-12d8ccc13adb 33 413b9ac5-2c61-4259-ac47-0a6f9a2858bb Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true cbfa1cea-d734-412a-9be0-6401ec23dd98 Explode Explode 1861 -10388 134 44 1932 -10366 Curve to explode 43baeead-f9c8-47f2-9c89-0a396d14aebd Curve Curve false c32bd525-2467-45e9-a83b-330bd9f9b05a 1 1863 -10386 57 20 1891.5 -10376 Recursive decomposition until all segments are atomic 94640383-7f38-4060-b9ca-a1cfe4f88fda Recursive Recursive false 0 1863 -10366 57 20 1891.5 -10356 1 1 {0} true 1 Exploded segments that make up the base curve 657f9a26-0555-40a8-85a2-d714bd1df761 Segments Segments false 0 1944 -10386 49 20 1968.5 -10376 1 Vertices of the exploded segments 809ed96a-10d8-4c3a-a4a0-e57d4943e734 Vertices Vertices false 0 1944 -10366 49 20 1968.5 -10356 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 31841e7d-30a7-4a57-896b-1f20e5587acb Evaluate Length Evaluate Length 1853 -10471 149 64 1938 -10439 Curve to evaluate 4a600545-9fa4-4f1d-bfe0-9bb880d0bed0 Curve Curve false 657f9a26-0555-40a8-85a2-d714bd1df761 1 1855 -10469 71 20 1890.5 -10459 Length factor for curve evaluation 927fd2cf-9764-4e69-adbf-4969e5523072 Length Length false 0 1855 -10449 71 20 1890.5 -10439 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 9a25c2b8-5a3c-4040-be32-e1f6587022ee Normalized Normalized false 0 1855 -10429 71 20 1890.5 -10419 1 1 {0} true Point at the specified length 88e80ba7-d7e1-4739-8bc9-2649e0568988 Point Point false 0 1950 -10469 50 20 1975 -10459 Tangent vector at the specified length 74a893b0-4992-4e9e-8839-51defc56f76b Tangent Tangent false 0 1950 -10449 50 20 1975 -10439 Curve parameter at the specified length 572b8234-c8fb-4fcc-b7ec-a320da596eeb Parameter Parameter false 0 1950 -10429 50 20 1975 -10419 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true b6ffc56a-73f4-47f7-8437-21b6159fbd45 Line SDL Line SDL 1873 -12191 110 64 1947 -12159 Line start point c9666999-2358-4b17-8320-a71d84c28fa9 Start Start false 88e80ba7-d7e1-4739-8bc9-2649e0568988 1 1875 -12189 60 20 1913 -12179 Line tangent (direction) 2f910283-5649-449c-be0c-b136a4148d2e Direction Direction false 509ce120-a6c6-472d-a7ba-325df3973ff0 1 1875 -12169 60 20 1913 -12159 1 1 {0} 0 0 1 Line length 3f7a29c7-d6dd-43e5-a2bc-9d2174148239 ABS(X) Length Length false 9f9eae92-60c1-4f4c-87f5-b8931d6fd9c9 1 1875 -12149 60 20 1913 -12139 1 1 {0} 0.015625 Line segment f0c191c1-9621-4bbc-8f42-70fddab36b4d Line Line false 0 1959 -12189 22 60 1970 -12159 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true d78b1c8d-4c32-45a1-9cd0-3f1c128e80c8 Relative Differences Relative Differences 1870 -10814 116 28 1917 -10800 1 List of data to operate on (numbers or points or vectors allowed) 762d66b9-1570-4d0e-934f-ad1eb4519fa1 Values Values false 36b3a4ab-79e8-4ae2-bcf6-59f01b423655 1 1872 -10812 33 24 1888.5 -10800 1 Differences between consecutive items 7338c244-af88-4723-b45a-08577283c18b Differenced Differenced false 0 1929 -10812 55 24 1956.5 -10800 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true 60ac2b1a-ed32-485c-b398-5132c0ce38c7 Replace Nulls Replace Nulls 1858 -10758 139 44 1953 -10736 1 Items to test for null 8b748710-2523-4d4d-a9f8-7949b3dbbaec Items Items false 55a89bb9-1cb3-4508-a64e-593c4f56d389 1 1860 -10756 81 20 1900.5 -10746 1 Items to replace nulls with 78bf5914-83e2-4bf8-abe7-ef8d3f6c72a5 Replacements Replacements false 0 1860 -10736 81 20 1900.5 -10726 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 36b3a4ab-79e8-4ae2-bcf6-59f01b423655 Items Items false 0 1965 -10756 30 20 1980 -10746 Number of items replaced f2ac4a82-0586-43fd-ac95-daa25658f827 Count Count false 0 1965 -10736 30 20 1980 -10726 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 55a89bb9-1cb3-4508-a64e-593c4f56d389 Relay false d8ad52e1-09c5-4d42-8086-8d7eedd452d8 1 1908 -10695 40 16 1928 -10687 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7054797c-3a92-4321-8597-127654b4ca6c Relay false 95512bec-3e3b-4a1e-968f-fdd54a0ed3fb 1 1908 -11059 40 16 1928 -11051 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects d78b1c8d-4c32-45a1-9cd0-3f1c128e80c8 60ac2b1a-ed32-485c-b398-5132c0ce38c7 dc605dce-2445-4ff6-aaf9-7e891244da2f c7d24e3a-2696-48c4-9057-5172971d87af c661e18f-da54-4570-af6c-163aba53a931 55a89bb9-1cb3-4508-a64e-593c4f56d389 7054797c-3a92-4321-8597-127654b4ca6c 46418f77-df32-4b35-861e-15218fba9785 8 a7355444-5015-436e-931d-6d44c0532770 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true dc265006-688d-45d2-a2b8-861a06b4a669 Curve Closest Point Curve Closest Point 1874 -10559 108 64 1918 -10527 Point to project onto curve 59eb5142-8d20-4b58-9832-b73d38c01f5e Point Point false 88e80ba7-d7e1-4739-8bc9-2649e0568988 1 1876 -10557 30 30 1891 -10542 Curve to project onto 4e26aed9-39d5-4a12-91ee-5be2f0b044cb Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -10527 30 30 1891 -10512 Point on the curve closest to the base point 40443f53-c592-445e-a339-a109be0a51bb Point Point false 0 1930 -10557 50 20 1955 -10547 Parameter on curve domain of closest point a0713c1c-c26e-441e-93b3-f8edf5c233b2 Parameter Parameter false 0 1930 -10537 50 20 1955 -10527 Distance between base point and curve b2882fd2-b8b7-4172-8f26-363ace0aa2a4 Distance Distance false 0 1930 -10517 50 20 1955 -10507 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true a4a2e4fe-4294-43c1-8033-d508439ba3f1 Line Line 1877 -10638 102 44 1943 -10616 Line start point 223c6b86-f150-4be0-be87-6066ca661b45 Start Point Start Point false 40443f53-c592-445e-a339-a109be0a51bb 1 1879 -10636 52 20 1905 -10626 Line end point 9b417723-48ba-4f1a-a0a5-971d61bf310e End Point End Point false 88e80ba7-d7e1-4739-8bc9-2649e0568988 1 1879 -10616 52 20 1905 -10606 Line segment 509ce120-a6c6-472d-a7ba-325df3973ff0 Line Line false 0 1955 -10636 22 40 1966 -10616 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 1dc07ac1-cc4d-41b1-9a13-a43c87efcff3 Remap Numbers Remap Numbers 1851 -11889 154 64 1951 -11857 Value to remap 4388d5aa-717b-4e61-958d-f0267b4a896b Value Value false ef3c8bc1-7cba-4c60-9fcc-d378b603bd10 1 1853 -11887 86 20 1896 -11877 Source domain 6255db04-e743-411d-bd22-b9b95f602d3c Source Source false 94bf725f-3745-4e94-93fa-23d17c538a20 1 1853 -11867 86 20 1896 -11857 1 1 {0} 0 1 Target domain 5c9dd6aa-a9b2-4bb6-bf8c-c95a44b4a77b Target Target false 0 1853 -11847 86 20 1896 -11837 1 1 {0} -1 1 Remapped number 7fde5602-5527-4b53-9098-bc2f764c30ec Mapped Mapped false 0 1963 -11887 40 30 1983 -11872 Remapped and clipped number c83d928d-275e-4779-8baf-744d80d2b95e Clipped Clipped false 0 1963 -11857 40 30 1983 -11842 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 8c5b608e-fe4b-4be4-ae7d-a2f8720579a9 Bounds Bounds 1873 -11807 110 28 1931 -11793 1 Numbers to include in Bounds fc76b9e6-26e3-4e91-b5a1-e62e80c88332 Numbers Numbers false ef3c8bc1-7cba-4c60-9fcc-d378b603bd10 1 1875 -11805 44 24 1897 -11793 Numeric Domain between the lowest and highest numbers in {N} 94bf725f-3745-4e94-93fa-23d17c538a20 Domain Domain false 0 1943 -11805 38 24 1962 -11793 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object ef3c8bc1-7cba-4c60-9fcc-d378b603bd10 Relay false 7054797c-3a92-4321-8597-127654b4ca6c 1 1908 -11760 40 16 1928 -11752 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 0d07d328-259c-4956-9f4d-564855e8962b Multiplication Multiplication 1893 -12088 70 44 1918 -12066 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 020095a9-ed66-4057-964b-268377e0677c A A true 122b9ce8-5dec-4a81-98eb-1b4ed828b8c5 1 1895 -12086 11 20 1900.5 -12076 Second item for multiplication cdaf10cc-8e0d-4c08-8364-3f7435e019dd B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 1895 -12066 11 20 1900.5 -12056 Result of multiplication 9f9eae92-60c1-4f4c-87f5-b8931d6fd9c9 Result Result false 0 1930 -12086 31 40 1945.5 -12066 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 2f49d144-7366-4627-a011-bbf8df7610e9 Multiplication Multiplication 1893 -11981 70 44 1918 -11959 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 0bf965e7-418d-4156-9e6f-ba46d9c6dfa9 A A true fd55e884-2fd4-49d3-9632-2f320e408db0 1 1895 -11979 11 20 1900.5 -11969 Second item for multiplication 53885250-6ac1-4483-bcaa-3ea02a8f5871 B B true 7fde5602-5527-4b53-9098-bc2f764c30ec 1 1895 -11959 11 20 1900.5 -11949 Result of multiplication 122b9ce8-5dec-4a81-98eb-1b4ed828b8c5 Result Result false 0 1930 -11979 31 40 1945.5 -11959 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object fd55e884-2fd4-49d3-9632-2f320e408db0 Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -11916 40 16 1928 -11908 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 1dc07ac1-cc4d-41b1-9a13-a43c87efcff3 8c5b608e-fe4b-4be4-ae7d-a2f8720579a9 ef3c8bc1-7cba-4c60-9fcc-d378b603bd10 0d07d328-259c-4956-9f4d-564855e8962b 2f49d144-7366-4627-a011-bbf8df7610e9 fd55e884-2fd4-49d3-9632-2f320e408db0 12e4c4ab-282e-49fd-8fbc-2e50fd9bf37a 7 db23f3d0-2545-4f1b-b4c6-917352d5a42b Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects cbfa1cea-d734-412a-9be0-6401ec23dd98 31841e7d-30a7-4a57-896b-1f20e5587acb dc265006-688d-45d2-a2b8-861a06b4a669 a4a2e4fe-4294-43c1-8033-d508439ba3f1 4 35a14143-4019-4fed-b214-9034089d13f9 Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 3d7349ce-db4c-4e41-a1c5-d1b1b08b3b58 Panel false 1 5a745073-b64d-4e12-bfb6-7d824ab5280e 1 Double click to edit panel content… 1836 -11510 185 271 0 0 0 1836.981 -11509.28 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object c956a43d-1207-41cf-811c-b5f1d0bc1453 Relay false 3d7349ce-db4c-4e41-a1c5-d1b1b08b3b58 1 1908 -11555 40 16 1928 -11547 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 05a6550e-e7dc-41fc-8983-e7c430ad5012 Relay false 7054797c-3a92-4321-8597-127654b4ca6c 1 1908 -11098 40 16 1928 -11090 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects ffbf53e5-d3db-4109-bb1e-6931f94abe5e 3d7349ce-db4c-4e41-a1c5-d1b1b08b3b58 c956a43d-1207-41cf-811c-b5f1d0bc1453 05a6550e-e7dc-41fc-8983-e7c430ad5012 9a110ceb-3e62-489e-8e19-61581f5671d4 318a5c49-4892-4094-b625-e4cbecc814eb 6 9e07c021-6318-4a68-86af-098fce0b6ab2 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 22112ebc-5c36-4b4d-af7a-241a870ae0b9 Create Material Create Material 1852 -12876 152 104 1950 -12824 Colour of the diffuse channel 667e17aa-ded9-436d-9976-d9395571c82a Diffuse Diffuse false 0 1854 -12874 84 20 1896 -12864 1 1 {0} 255;240;240;240 Colour of the specular highlight 05b62db0-41d7-413f-a099-2bab2929f463 Specular Specular false 0 1854 -12854 84 20 1896 -12844 1 1 {0} 255;0;255;255 Emissive colour of the material 28153e4a-a844-485b-8ef1-d40972ef0207 Emission Emission false 0 1854 -12834 84 20 1896 -12824 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 4c0acb88-0287-4130-b173-4924124aa946 Transparency Transparency false 0 1854 -12814 84 20 1896 -12804 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine c0748dd9-203d-4bfc-be3f-8f924d7a07a8 Shine Shine false 0 1854 -12794 84 20 1896 -12784 1 1 {0} 100 Resulting material 675a33aa-8b69-428c-b2e5-feea7a6b74f6 Material Material false 0 1962 -12874 40 100 1982 -12824 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true e4b581a6-2afc-4767-b01f-6a1c5551e75b Custom Preview Custom Preview 1890 -12947 76 44 1952 -12925 Geometry to preview true addea2d4-6293-492c-b041-ae60b29b20c5 Geometry Geometry false 1e2a7b7f-adc5-4de7-b89a-18f9809254ce 1 1892 -12945 48 20 1916 -12935 The material override 0ecb858a-1ae7-4f70-b99e-265c44fdc425 Material Material false 675a33aa-8b69-428c-b2e5-feea7a6b74f6 1 1892 -12925 48 20 1916 -12915 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 6c78ae58-8eaf-42ff-b634-cc4a396d1cd9 Evaluate Length Evaluate Length 1853 -13035 149 64 1938 -13003 Curve to evaluate 792c1099-7f7f-41e8-8c3a-0ce141f1a057 Curve Curve false 1e2a7b7f-adc5-4de7-b89a-18f9809254ce 1 1855 -13033 71 20 1890.5 -13023 Length factor for curve evaluation 47ac4286-b408-430e-8515-6eff7717c81a Length Length false 0 1855 -13013 71 20 1890.5 -13003 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 4c4151ae-b885-4561-a4b8-8c1777b52f60 Normalized Normalized false 0 1855 -12993 71 20 1890.5 -12983 1 1 {0} true Point at the specified length 042a386a-fcdb-4902-bf3e-1cca2eff73b7 Point Point false 0 1950 -13033 50 20 1975 -13023 Tangent vector at the specified length 875edf3e-9983-4f8e-ab35-1bc28c37bbbf Tangent Tangent false 0 1950 -13013 50 20 1975 -13003 Curve parameter at the specified length 98968612-efab-41b6-9b69-6499bc02a6ce Parameter Parameter false 0 1950 -12993 50 20 1975 -12983 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true e9dcae79-6d2a-4126-97d9-3efd74824099 Interpolate Interpolate 1815 -13430 225 84 1988 -13388 1 Interpolation points 5a7bad4d-5d23-4d84-b769-f3dda1d4ee2d Vertices Vertices false 33a6314b-e63e-4e80-b5e3-dcd21060daa4 1 1817 -13428 159 20 1896.5 -13418 Curve degree 2e5994a4-ee7c-4bcd-b739-6e157a173a19 Degree Degree false 0 1817 -13408 159 20 1896.5 -13398 1 1 {0} 1 Periodic curve 6e5e23aa-8b66-4a30-b1e9-59d3d0a1a5f1 Periodic Periodic false 0 1817 -13388 159 20 1896.5 -13378 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 2469a8ca-a6a9-4dfc-ac5e-3c00784d8a4b KnotStyle KnotStyle false 0 1817 -13368 159 20 1896.5 -13358 1 1 {0} 2 Resulting nurbs curve 4a42bdca-87f0-4efb-9c9a-983cd63489c5 Curve Curve false 0 2000 -13428 38 26 2019 -13414.67 Curve length 8f2b53ee-5569-4b66-b087-4b9ad623960b Length Length false 0 2000 -13402 38 27 2019 -13388 Curve domain a05f7b68-2fb3-4f96-952a-47d4a5d4b9ef Domain Domain false 0 2000 -13375 38 27 2019 -13361.33 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 43d1e156-fb8a-4fcc-a1cd-30f7f0469b0c Create Material Create Material 1852 -13557 152 104 1950 -13505 Colour of the diffuse channel 0c91a9c5-a617-4f5e-8f2e-54d82e4c7b90 Diffuse Diffuse false 0 1854 -13555 84 20 1896 -13545 1 1 {0} 255;215;215;215 Colour of the specular highlight caae320a-36f9-4566-bf0a-d5125513f150 Specular Specular false 0 1854 -13535 84 20 1896 -13525 1 1 {0} 255;0;255;255 Emissive colour of the material b616416a-c83c-4782-b9ec-37a7cabb9eef Emission Emission false 0 1854 -13515 84 20 1896 -13505 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent fa1d366b-cfdb-424c-80e2-31062de097a2 Transparency Transparency false 0 1854 -13495 84 20 1896 -13485 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 9777e6ad-eb55-47ee-a77d-800c5a602d07 Shine Shine false 0 1854 -13475 84 20 1896 -13465 1 1 {0} 100 Resulting material 90aba108-2367-4297-a20d-d3d01a2acf62 Material Material false 0 1962 -13555 40 100 1982 -13505 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 8e19c8a6-8686-4811-b7d9-59a65437d7bc Custom Preview Custom Preview 1890 -13623 76 44 1952 -13601 Geometry to preview true 30a7e309-902d-4e04-bf57-d60d6e5ea218 Geometry Geometry false 4a42bdca-87f0-4efb-9c9a-983cd63489c5 1 1892 -13621 48 20 1916 -13611 The material override ce56ad21-f02f-44b8-bcc1-828bfa6ae6f2 Material Material false 90aba108-2367-4297-a20d-d3d01a2acf62 1 1892 -13601 48 20 1916 -13591 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 6a97716a-37f8-4d53-bb4d-12d8ccc13adb Quick Graph Quick Graph false 0 05a6550e-e7dc-41fc-8983-e7c430ad5012 1 1854 -11707 150 150 1854.481 -11706.28 -1 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects d6599ced-fd64-4798-b31a-cfa70f5fa710 7b233811-8adf-47e6-9487-409c1062dec0 f61e5a6d-a81d-45cf-a7d9-36b9d5fab315 5f35fc89-309b-4e17-88a9-16b8cfb9fabb 2e7e46e0-8bb4-4ff2-bc33-167650346f6e 478da6df-2cf8-4fed-83df-4720799fe1ec b76f0076-0ef6-4c5a-b48b-021805caa1b3 25c9953a-a8e5-4086-ade5-06a91578944b 25c15167-43ce-4ca0-b325-c34d67039fe4 bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e 05f98fd3-450b-4aa4-8402-25dfe320d319 b9c7f1c6-2f5e-4c3d-b929-a89603c04f14 e95f78aa-eafb-4329-9993-de6cbe543737 659f6427-1e0c-4b4a-b76b-5960c7fe394d 8999696a-74f0-4557-97f6-38fc25e0e737 b1f209e2-7620-47ec-8679-406efde82380 2dbc970d-71e3-4f0d-8142-558c895fcd12 2b0c3eae-72c9-4057-a9f2-0b7a17dbdaaa 5828018c-2ca6-4a08-80ec-15d609092e7a dd649000-e842-4cc5-917d-20b2fc8f24e9 2bf6d31e-24a3-4378-a724-bf1c07b50014 07602edd-99d6-4400-93a3-3b8afb259584 cc56ef11-96b9-4530-972f-8cbc81a613c9 c6d12565-3a52-4925-b7c0-ca509b16397e e9df2d08-5a93-4bb4-9361-d5b6b5a545a5 6eca15ee-af75-483d-8398-7c4d9ae1b667 e5ecd69e-705f-4096-919a-d718069f3281 241f8a1d-1d46-4ac7-bd98-10c8a5452ff9 1e2eaee5-bcdf-4ad6-80ce-9f8f74bde5b6 94ed4f2c-f179-4c23-8f39-ce08005796a9 899bb0e6-6467-419d-8984-f816cf83df87 d2a54d05-292a-4965-ac68-cd7c0a95318e 4bd64228-ab37-4ad9-9314-82989dae4342 33 8f494006-d794-4009-b744-0ff15dbf89b7 Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true d6599ced-fd64-4798-b31a-cfa70f5fa710 Explode Explode 1861 -13808 134 44 1932 -13786 Curve to explode 5cd220fe-e435-4581-a4e4-7cb220d62319 Curve Curve false 4a42bdca-87f0-4efb-9c9a-983cd63489c5 1 1863 -13806 57 20 1891.5 -13796 Recursive decomposition until all segments are atomic 7f452af7-f332-487b-9f7b-6a7bc55783f6 Recursive Recursive false 0 1863 -13786 57 20 1891.5 -13776 1 1 {0} true 1 Exploded segments that make up the base curve 371443ac-3136-42c3-8360-f83d4c4c61ed Segments Segments false 0 1944 -13806 49 20 1968.5 -13796 1 Vertices of the exploded segments 5d36bc27-57dc-4cbd-80f6-5f29dc11907e Vertices Vertices false 0 1944 -13786 49 20 1968.5 -13776 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 7b233811-8adf-47e6-9487-409c1062dec0 Evaluate Length Evaluate Length 1853 -13891 149 64 1938 -13859 Curve to evaluate 3ba71f4d-c6e6-488f-b9dd-2c03ba6069ba Curve Curve false 371443ac-3136-42c3-8360-f83d4c4c61ed 1 1855 -13889 71 20 1890.5 -13879 Length factor for curve evaluation 855c025c-5286-44a9-a0a4-0c354b5e7bb8 Length Length false 0 1855 -13869 71 20 1890.5 -13859 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 038af75f-2a62-499e-a4b2-3c06ef0bfa9a Normalized Normalized false 0 1855 -13849 71 20 1890.5 -13839 1 1 {0} true Point at the specified length 6e7b083f-f8f4-48fb-852b-f44d90379368 Point Point false 0 1950 -13889 50 20 1975 -13879 Tangent vector at the specified length 17de63ad-5524-45df-8781-f5ead83a2f49 Tangent Tangent false 0 1950 -13869 50 20 1975 -13859 Curve parameter at the specified length fc254605-90a0-4a19-a769-ae1d5782ef45 Parameter Parameter false 0 1950 -13849 50 20 1975 -13839 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true f61e5a6d-a81d-45cf-a7d9-36b9d5fab315 Line SDL Line SDL 1873 -15757 110 64 1947 -15725 Line start point 4c0b0d3c-c86a-4490-96a1-f64f940d644e Start Start false 6e7b083f-f8f4-48fb-852b-f44d90379368 1 1875 -15755 60 20 1913 -15745 Line tangent (direction) 859e964a-4ec0-48de-9c45-4b6c6cf6d6cb Direction Direction false a43ca145-0b7a-4245-a9fd-9ee3155f0628 1 1875 -15735 60 20 1913 -15725 1 1 {0} 0 0 1 Line length 0cd5a2e9-100e-4e88-a8be-29455a703651 ABS(X) Length Length false 25faccb1-b1d4-451a-8577-baa88375614a 1 1875 -15715 60 20 1913 -15705 1 1 {0} 0.015625 Line segment 0f214bdb-5cad-4d4f-8eee-7b8f3600bdca Line Line false 0 1959 -15755 22 60 1970 -15725 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true 5f35fc89-309b-4e17-88a9-16b8cfb9fabb Relative Differences Relative Differences 1870 -14234 116 28 1917 -14220 1 List of data to operate on (numbers or points or vectors allowed) 5e22cf88-33d8-4bad-930c-c1a842b9fc93 Values Values false 472f4653-0d63-489f-aa1e-78a685ed3cd5 1 1872 -14232 33 24 1888.5 -14220 1 Differences between consecutive items 72af1623-98b2-41a3-b5a9-7e1bda1d7111 Differenced Differenced false 0 1929 -14232 55 24 1956.5 -14220 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true 2e7e46e0-8bb4-4ff2-bc33-167650346f6e Replace Nulls Replace Nulls 1858 -14178 139 44 1953 -14156 1 Items to test for null aa88ba3d-75ba-449c-b1af-976060979fcf Items Items false 25c15167-43ce-4ca0-b325-c34d67039fe4 1 1860 -14176 81 20 1900.5 -14166 1 Items to replace nulls with 2b4280b4-b88d-4417-a5c2-cd0b4441600d Replacements Replacements false 0 1860 -14156 81 20 1900.5 -14146 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 472f4653-0d63-489f-aa1e-78a685ed3cd5 Items Items false 0 1965 -14176 30 20 1980 -14166 Number of items replaced 0721411f-5db7-4c73-913e-6c87d11faa2e Count Count false 0 1965 -14156 30 20 1980 -14146 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 25c15167-43ce-4ca0-b325-c34d67039fe4 Relay false 7054797c-3a92-4321-8597-127654b4ca6c 1 1908 -14115 40 16 1928 -14107 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e Relay false 5fcafa9d-43c7-4d8e-b1fa-7217ab260d93 1 1908 -14479 40 16 1928 -14471 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 5f35fc89-309b-4e17-88a9-16b8cfb9fabb 2e7e46e0-8bb4-4ff2-bc33-167650346f6e 478da6df-2cf8-4fed-83df-4720799fe1ec b76f0076-0ef6-4c5a-b48b-021805caa1b3 25c9953a-a8e5-4086-ade5-06a91578944b 25c15167-43ce-4ca0-b325-c34d67039fe4 bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e 8fd33484-455a-46bc-a886-7e889984cd34 8 05f98fd3-450b-4aa4-8402-25dfe320d319 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true b9c7f1c6-2f5e-4c3d-b929-a89603c04f14 Curve Closest Point Curve Closest Point 1874 -13979 108 64 1918 -13947 Point to project onto curve eb35bf93-9f3b-47cb-88b9-37c7e236dd69 Point Point false 6e7b083f-f8f4-48fb-852b-f44d90379368 1 1876 -13977 30 30 1891 -13962 Curve to project onto db893065-426f-4a58-92a7-236e0193d82c Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -13947 30 30 1891 -13932 Point on the curve closest to the base point 2d839212-b8d4-4812-98d8-b6368d1ce218 Point Point false 0 1930 -13977 50 20 1955 -13967 Parameter on curve domain of closest point 3c21d431-d450-4778-9e83-e0e5c534de56 Parameter Parameter false 0 1930 -13957 50 20 1955 -13947 Distance between base point and curve 8ee23322-d45f-45c7-a334-0d6117e065d5 Distance Distance false 0 1930 -13937 50 20 1955 -13927 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true e95f78aa-eafb-4329-9993-de6cbe543737 Line Line 1877 -14058 102 44 1943 -14036 Line start point 85df0df4-eafa-4d92-af84-501c0c3f6b89 Start Point Start Point false 2d839212-b8d4-4812-98d8-b6368d1ce218 1 1879 -14056 52 20 1905 -14046 Line end point 4f8840e6-cde4-4eeb-82fd-27ff532598eb End Point End Point false 6e7b083f-f8f4-48fb-852b-f44d90379368 1 1879 -14036 52 20 1905 -14026 Line segment a43ca145-0b7a-4245-a9fd-9ee3155f0628 Line Line false 0 1955 -14056 22 40 1966 -14036 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 659f6427-1e0c-4b4a-b76b-5960c7fe394d Remap Numbers Remap Numbers 1851 -15455 154 64 1951 -15423 Value to remap babfbfbd-b943-43e7-94d0-48b810e96707 Value Value false b1f209e2-7620-47ec-8679-406efde82380 1 1853 -15453 86 20 1896 -15443 Source domain 7e5a984f-1c76-4f46-9bac-02510837c41c Source Source false d6f9116b-a2e0-49bb-840d-45e874d72f8e 1 1853 -15433 86 20 1896 -15423 1 1 {0} 0 1 Target domain aaa645f7-2720-4872-bd9c-becfeabba234 Target Target false 0 1853 -15413 86 20 1896 -15403 1 1 {0} -1 1 Remapped number 1470d22a-da01-48d1-9419-1724f78ad190 Mapped Mapped false 0 1963 -15453 40 30 1983 -15438 Remapped and clipped number 6942278c-6594-4d60-9732-8e188c38310c Clipped Clipped false 0 1963 -15423 40 30 1983 -15408 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 8999696a-74f0-4557-97f6-38fc25e0e737 Bounds Bounds 1873 -15373 110 28 1931 -15359 1 Numbers to include in Bounds d965d7d1-9aee-406b-93c4-18f3199264c5 Numbers Numbers false b1f209e2-7620-47ec-8679-406efde82380 1 1875 -15371 44 24 1897 -15359 Numeric Domain between the lowest and highest numbers in {N} d6f9116b-a2e0-49bb-840d-45e874d72f8e Domain Domain false 0 1943 -15371 38 24 1962 -15359 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object b1f209e2-7620-47ec-8679-406efde82380 Relay false bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e 1 1908 -15326 40 16 1928 -15318 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 2dbc970d-71e3-4f0d-8142-558c895fcd12 Multiplication Multiplication 1893 -15654 70 44 1918 -15632 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication a4c5348c-e748-41ef-98ab-8ce70441ac52 A A true 6a969140-0075-4523-a327-0427abb39edd 1 1895 -15652 11 20 1900.5 -15642 Second item for multiplication a60361f7-90d9-488c-8408-62be9d12b55a B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 1895 -15632 11 20 1900.5 -15622 Result of multiplication 25faccb1-b1d4-451a-8577-baa88375614a Result Result false 0 1930 -15652 31 40 1945.5 -15632 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 2b0c3eae-72c9-4057-a9f2-0b7a17dbdaaa Multiplication Multiplication 1893 -15526 70 44 1918 -15504 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication d84fe2b4-a233-4c1f-b392-fb3a114b2e59 A A true 5828018c-2ca6-4a08-80ec-15d609092e7a 1 1895 -15524 11 20 1900.5 -15514 Second item for multiplication 7f19a3fd-9268-4d35-923b-1f1b4d34063d B B true 1470d22a-da01-48d1-9419-1724f78ad190 1 1895 -15504 11 20 1900.5 -15494 Result of multiplication 6a969140-0075-4523-a327-0427abb39edd Result Result false 0 1930 -15524 31 40 1945.5 -15504 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 5828018c-2ca6-4a08-80ec-15d609092e7a Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -15482 40 16 1928 -15474 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 659f6427-1e0c-4b4a-b76b-5960c7fe394d 8999696a-74f0-4557-97f6-38fc25e0e737 b1f209e2-7620-47ec-8679-406efde82380 2dbc970d-71e3-4f0d-8142-558c895fcd12 2b0c3eae-72c9-4057-a9f2-0b7a17dbdaaa 5828018c-2ca6-4a08-80ec-15d609092e7a fba3b68f-f744-41d4-b4d2-9d899b5a7f88 7 dd649000-e842-4cc5-917d-20b2fc8f24e9 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects d6599ced-fd64-4798-b31a-cfa70f5fa710 7b233811-8adf-47e6-9487-409c1062dec0 b9c7f1c6-2f5e-4c3d-b929-a89603c04f14 e95f78aa-eafb-4329-9993-de6cbe543737 4 2bf6d31e-24a3-4378-a724-bf1c07b50014 Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values cc56ef11-96b9-4530-972f-8cbc81a613c9 Panel false 1 3d034f31-d797-4424-8cef-9499e7099fc1 1 Double click to edit panel content… 1836 -15074 185 271 0 0 0 1836.981 -15073.56 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object c6d12565-3a52-4925-b7c0-ca509b16397e Relay false cc56ef11-96b9-4530-972f-8cbc81a613c9 1 1908 -15121 40 16 1928 -15113 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object e9df2d08-5a93-4bb4-9361-d5b6b5a545a5 Relay false bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e 1 1908 -14518 40 16 1928 -14510 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 07602edd-99d6-4400-93a3-3b8afb259584 cc56ef11-96b9-4530-972f-8cbc81a613c9 c6d12565-3a52-4925-b7c0-ca509b16397e e9df2d08-5a93-4bb4-9361-d5b6b5a545a5 3d99a0d8-87f4-42b3-ae8c-13046d610738 8e870804-f0af-411f-a9d2-ed416c5c6187 6 6eca15ee-af75-483d-8398-7c4d9ae1b667 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true e5ecd69e-705f-4096-919a-d718069f3281 Create Material Create Material 1852 -16477 152 104 1950 -16425 Colour of the diffuse channel 88a35608-9071-40f7-a0b5-6328887e6dde Diffuse Diffuse false 0 1854 -16475 84 20 1896 -16465 1 1 {0} 255;236;236;236 Colour of the specular highlight 5e12484a-3d69-48bf-8ed7-f7a173114431 Specular Specular false 0 1854 -16455 84 20 1896 -16445 1 1 {0} 255;0;255;255 Emissive colour of the material 3c4de844-d373-4abb-bfa6-d5934b78fb76 Emission Emission false 0 1854 -16435 84 20 1896 -16425 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent c9f6e496-b903-45b9-8a99-d21e70ba539f Transparency Transparency false 0 1854 -16415 84 20 1896 -16405 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 5df9ff11-8f67-4f14-93b4-7f71e82f659c Shine Shine false 0 1854 -16395 84 20 1896 -16385 1 1 {0} 100 Resulting material e1aab404-042d-4716-b005-688a9ca6723e Material Material false 0 1962 -16475 40 100 1982 -16425 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 241f8a1d-1d46-4ac7-bd98-10c8a5452ff9 Custom Preview Custom Preview 1890 -16548 76 44 1952 -16526 Geometry to preview true 4bfccea7-e4b0-434f-aed3-c4764e74a0e1 Geometry Geometry false e29ca557-b1ee-475d-8cd9-63721b3e955d 1 1892 -16546 48 20 1916 -16536 The material override 2bc8915f-ffa9-4d17-ba15-fec42d891d00 Material Material false e1aab404-042d-4716-b005-688a9ca6723e 1 1892 -16526 48 20 1916 -16516 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 1e2eaee5-bcdf-4ad6-80ce-9f8f74bde5b6 Evaluate Length Evaluate Length 1853 -16636 149 64 1938 -16604 Curve to evaluate 36d59a0c-c76d-49ed-8eb4-f28ba3a85cdb Curve Curve false e29ca557-b1ee-475d-8cd9-63721b3e955d 1 1855 -16634 71 20 1890.5 -16624 Length factor for curve evaluation d5c9ef82-210b-431c-8664-0c3a001c526d Length Length false 0 1855 -16614 71 20 1890.5 -16604 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 8f1b9acb-1d67-4a65-ac1f-e7f3d17a142f Normalized Normalized false 0 1855 -16594 71 20 1890.5 -16584 1 1 {0} true Point at the specified length 4c437000-729e-49e9-9151-342e882d2ecc Point Point false 0 1950 -16634 50 20 1975 -16624 Tangent vector at the specified length e44114fb-c928-4b7a-8fc6-83512ca63ec3 Tangent Tangent false 0 1950 -16614 50 20 1975 -16604 Curve parameter at the specified length 24128fe7-ed9e-407e-89bc-1617ca6dc24f Parameter Parameter false 0 1950 -16594 50 20 1975 -16584 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 94ed4f2c-f179-4c23-8f39-ce08005796a9 Interpolate Interpolate 1815 -17050 225 84 1988 -17008 1 Interpolation points ef9229fd-221e-45a2-ae99-065e69990075 Vertices Vertices false bab303dd-61c9-49e9-a983-cbe9cf957b57 1 1817 -17048 159 20 1896.5 -17038 Curve degree b97cc9c6-92a6-4d10-bc9f-ec61f21545f9 Degree Degree false 0 1817 -17028 159 20 1896.5 -17018 1 1 {0} 1 Periodic curve 9ab3217d-6227-401d-8b78-e2c6e4556272 Periodic Periodic false 0 1817 -17008 159 20 1896.5 -16998 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 23fe21e3-d69b-4915-afc9-afa8d74ebe7a KnotStyle KnotStyle false 0 1817 -16988 159 20 1896.5 -16978 1 1 {0} 2 Resulting nurbs curve 7735d6a3-cdf1-477b-9846-ff6ff5f33794 Curve Curve false 0 2000 -17048 38 26 2019 -17034.67 Curve length 0e1310c0-5928-4f2f-8a67-5def9a765328 Length Length false 0 2000 -17022 38 27 2019 -17008 Curve domain bb644284-a163-4f7f-aa8b-2408601cdbeb Domain Domain false 0 2000 -16995 38 27 2019 -16981.33 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 899bb0e6-6467-419d-8984-f816cf83df87 Create Material Create Material 1852 -17177 152 104 1950 -17125 Colour of the diffuse channel f9d6c0dc-ad61-4099-9c31-a92d31f46a2e Diffuse Diffuse false 0 1854 -17175 84 20 1896 -17165 1 1 {0} 255;211;211;211 Colour of the specular highlight f2dbb337-26e0-4dc9-ac75-67b16e85a206 Specular Specular false 0 1854 -17155 84 20 1896 -17145 1 1 {0} 255;0;255;255 Emissive colour of the material 2f374835-04bb-45c6-bd67-db3f47f7785a Emission Emission false 0 1854 -17135 84 20 1896 -17125 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent f7c86b4a-076e-4904-9e1f-4642bd54dcdb Transparency Transparency false 0 1854 -17115 84 20 1896 -17105 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine d44a3860-3978-44c7-b4d6-ae28e32f96f2 Shine Shine false 0 1854 -17095 84 20 1896 -17085 1 1 {0} 100 Resulting material 04087957-a4b0-4ce2-993b-8e9aef527966 Material Material false 0 1962 -17175 40 100 1982 -17125 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true d2a54d05-292a-4965-ac68-cd7c0a95318e Custom Preview Custom Preview 1890 -17243 76 44 1952 -17221 Geometry to preview true 83574565-fe1d-47c6-be10-70256e74a8b0 Geometry Geometry false 7735d6a3-cdf1-477b-9846-ff6ff5f33794 1 1892 -17241 48 20 1916 -17231 The material override 7ad9aa71-92fe-4943-a62f-feaead223c3c Material Material false 04087957-a4b0-4ce2-993b-8e9aef527966 1 1892 -17221 48 20 1916 -17211 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 4bd64228-ab37-4ad9-9314-82989dae4342 Quick Graph Quick Graph false 0 e9df2d08-5a93-4bb4-9361-d5b6b5a545a5 1 1854 -15270 150 150 1854.481 -15269.56 -1 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects cfbe7c9b-a680-450b-bfa1-a768109322ae 6dd2fe26-700d-4014-b822-7e27c0b4ba4c d162a244-a3cc-4ed3-b919-ff00099ab0b9 0779af1b-e39b-4dc2-a0ea-6e3932f33f6d d4eb54ab-fbc7-46f0-9b8f-028b427c2652 f13b6f25-8302-417f-a091-b86963bfe3ea 04e6af24-f6d3-47ca-8d87-befcd0d43aa3 4fd39a15-d581-4a5f-87bb-4bfeaabef932 b85d50c1-8aea-41af-878d-8409acb37c12 0928c206-a25e-4834-9a06-eb4c248c6ef7 c9a2f6bc-cb81-4352-b392-5b7887b15c15 eeab85ee-d9a6-423d-b4d4-8a27eb25800d 0b9c34e4-4e36-43c6-83ea-6ce76ad950c3 2deb092a-d489-4a43-8e2e-1063a1b4628d b3d5c7a9-a993-4b0d-b39c-0adc7c4b29a2 4fb46cf1-094c-4464-b28f-4f285256c593 7722efdb-249e-4a12-87f3-6404b6895a8b caf2102f-9872-4e10-bd68-260ed3b35f42 147d5e72-d064-45fc-8cb1-b4455676ff68 229f55d3-1242-4065-beb4-0b2ad3183d83 45834a22-a079-44c2-b90b-a6da60497e61 9cc2ccc9-ca74-4925-90e2-bf2beb9fa062 ac04f398-a373-44d6-bf04-9a98cfee2f8f 1c5279d0-0e6c-4353-b7cd-f5f778304a92 9c62f0e6-beef-403c-9c83-e0860071b8af 2018ce52-c486-4e32-9fba-c76e4560120a ad928236-1e25-4317-a25a-890452c0199e d28ea12e-0aa9-4df0-bee0-94fa5f5ac8e5 3c482c43-0947-4f50-9a4a-25606e2fc9b1 52abdd91-6983-4ab4-a0fe-e34005a890b9 48ae75ba-340e-4a3f-9cb2-fb0211e54e79 95283d2e-b9a5-4543-9817-23b8a8696854 09024d99-a87c-4956-b0e1-7bc86894ca46 33 7c569f38-c7b2-4dad-9d33-c388218dc24f Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true cfbe7c9b-a680-450b-bfa1-a768109322ae Explode Explode 1861 -17592 134 44 1932 -17570 Curve to explode 24fc0eec-ac68-42cc-a96f-cbcf7aad3664 Curve Curve false 7735d6a3-cdf1-477b-9846-ff6ff5f33794 1 1863 -17590 57 20 1891.5 -17580 Recursive decomposition until all segments are atomic 9f605080-f6d1-4541-ad76-578c37ad27de Recursive Recursive false 0 1863 -17570 57 20 1891.5 -17560 1 1 {0} true 1 Exploded segments that make up the base curve f05bd602-0d96-4c6e-bfa4-47abe5d7aea4 Segments Segments false 0 1944 -17590 49 20 1968.5 -17580 1 Vertices of the exploded segments 289143bb-d3d0-44e5-8eae-c85ba5de5da0 Vertices Vertices false 0 1944 -17570 49 20 1968.5 -17560 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 6dd2fe26-700d-4014-b822-7e27c0b4ba4c Evaluate Length Evaluate Length 1853 -17675 149 64 1938 -17643 Curve to evaluate a3621d8e-2cee-40e0-ae21-72804a74c9f3 Curve Curve false f05bd602-0d96-4c6e-bfa4-47abe5d7aea4 1 1855 -17673 71 20 1890.5 -17663 Length factor for curve evaluation 9d10c86b-00c5-4615-b5f9-8d2c75d0daf5 Length Length false 0 1855 -17653 71 20 1890.5 -17643 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 75fefdd4-f4ab-46f5-aa1d-5c07fb715f60 Normalized Normalized false 0 1855 -17633 71 20 1890.5 -17623 1 1 {0} true Point at the specified length 53bc1661-f9d8-42fe-98ed-e2752455441d Point Point false 0 1950 -17673 50 20 1975 -17663 Tangent vector at the specified length 21f63417-6a5a-4c45-bbd4-4346be3e9a5d Tangent Tangent false 0 1950 -17653 50 20 1975 -17643 Curve parameter at the specified length 237f06b8-448b-49ac-a154-b012c004809e Parameter Parameter false 0 1950 -17633 50 20 1975 -17623 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true d162a244-a3cc-4ed3-b919-ff00099ab0b9 Line SDL Line SDL 1873 -19456 110 64 1947 -19424 Line start point 2e4baca0-1894-45ad-9dd3-caf85c3c53b8 Start Start false 53bc1661-f9d8-42fe-98ed-e2752455441d 1 1875 -19454 60 20 1913 -19444 Line tangent (direction) c389dc98-86b9-4af5-8f7f-55db0be22550 Direction Direction false 526a0d8b-abf2-4934-b73d-383f85c4289d 1 1875 -19434 60 20 1913 -19424 1 1 {0} 0 0 1 Line length 4adafc6f-4ece-465b-8bc5-36c5d92aab7b ABS(X) Length Length false 25966ef7-90eb-4ac9-aab0-c23f945e4c81 1 1875 -19414 60 20 1913 -19404 1 1 {0} 0.015625 Line segment b222f383-0934-4242-940d-878ab3058ed4 Line Line false 0 1959 -19454 22 60 1970 -19424 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true 0779af1b-e39b-4dc2-a0ea-6e3932f33f6d Relative Differences Relative Differences 1870 -18018 116 28 1917 -18004 1 List of data to operate on (numbers or points or vectors allowed) 2caaf18c-34b1-42f6-b7dd-aae5866af1a7 Values Values false f14e5c66-0ed4-4f2f-8fc6-ec99c993f730 1 1872 -18016 33 24 1888.5 -18004 1 Differences between consecutive items b9874ab5-0592-44b9-a526-eff255eea6fe Differenced Differenced false 0 1929 -18016 55 24 1956.5 -18004 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true d4eb54ab-fbc7-46f0-9b8f-028b427c2652 Replace Nulls Replace Nulls 1858 -17962 139 44 1953 -17940 1 Items to test for null 64cd2047-85b2-4109-bd7a-5c7974bbb29e Items Items false b85d50c1-8aea-41af-878d-8409acb37c12 1 1860 -17960 81 20 1900.5 -17950 1 Items to replace nulls with b8234a80-f74a-4fc9-95cb-16514d1a63b1 Replacements Replacements false 0 1860 -17940 81 20 1900.5 -17930 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls f14e5c66-0ed4-4f2f-8fc6-ec99c993f730 Items Items false 0 1965 -17960 30 20 1980 -17950 Number of items replaced 30587d94-0ce3-4b1f-be41-b8e7a29f3ac1 Count Count false 0 1965 -17940 30 20 1980 -17930 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object b85d50c1-8aea-41af-878d-8409acb37c12 Relay false bfc69fd4-c68c-40ea-b4e6-b6f9c5550d3e 1 1908 -17899 40 16 1928 -17891 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 0928c206-a25e-4834-9a06-eb4c248c6ef7 Relay false 6fca45e1-4131-4503-b325-fb52e908227d 1 1908 -18263 40 16 1928 -18255 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 0779af1b-e39b-4dc2-a0ea-6e3932f33f6d d4eb54ab-fbc7-46f0-9b8f-028b427c2652 f13b6f25-8302-417f-a091-b86963bfe3ea 04e6af24-f6d3-47ca-8d87-befcd0d43aa3 4fd39a15-d581-4a5f-87bb-4bfeaabef932 b85d50c1-8aea-41af-878d-8409acb37c12 0928c206-a25e-4834-9a06-eb4c248c6ef7 8cb81b16-c550-4b15-b355-5bdd55a8dc42 8 c9a2f6bc-cb81-4352-b392-5b7887b15c15 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true eeab85ee-d9a6-423d-b4d4-8a27eb25800d Curve Closest Point Curve Closest Point 1874 -17763 108 64 1918 -17731 Point to project onto curve 8713a59c-69f6-4c1a-86dc-25ce5f81d6e3 Point Point false 53bc1661-f9d8-42fe-98ed-e2752455441d 1 1876 -17761 30 30 1891 -17746 Curve to project onto 4089184d-8229-4dc0-af47-d2d696e51ebe Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -17731 30 30 1891 -17716 Point on the curve closest to the base point e15e95c7-ea6e-4380-9b91-dd2f31fbf1fb Point Point false 0 1930 -17761 50 20 1955 -17751 Parameter on curve domain of closest point 9a741d09-5a72-4129-a2a9-09767ae86798 Parameter Parameter false 0 1930 -17741 50 20 1955 -17731 Distance between base point and curve 77fcaaf4-b09c-405c-af12-8e7866795c4e Distance Distance false 0 1930 -17721 50 20 1955 -17711 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 0b9c34e4-4e36-43c6-83ea-6ce76ad950c3 Line Line 1877 -17842 102 44 1943 -17820 Line start point 74a717f0-f261-4754-9730-128b8d45b05d Start Point Start Point false e15e95c7-ea6e-4380-9b91-dd2f31fbf1fb 1 1879 -17840 52 20 1905 -17830 Line end point 4e24efe7-d122-4928-a2c9-559c195e7062 End Point End Point false 53bc1661-f9d8-42fe-98ed-e2752455441d 1 1879 -17820 52 20 1905 -17810 Line segment 526a0d8b-abf2-4934-b73d-383f85c4289d Line Line false 0 1955 -17840 22 40 1966 -17820 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 2deb092a-d489-4a43-8e2e-1063a1b4628d Remap Numbers Remap Numbers 1851 -19154 154 64 1951 -19122 Value to remap f6a42143-c303-4145-bf85-6b2abc3a5e3d Value Value false 4fb46cf1-094c-4464-b28f-4f285256c593 1 1853 -19152 86 20 1896 -19142 Source domain 70bfb78f-5759-4f09-a143-9cf24bb4853d Source Source false 80232ee1-e90d-4aef-842a-777f5e36e519 1 1853 -19132 86 20 1896 -19122 1 1 {0} 0 1 Target domain 08e03824-9fb5-44e5-98e3-df31a71e9870 Target Target false 0 1853 -19112 86 20 1896 -19102 1 1 {0} -1 1 Remapped number 305a9a3b-2b3f-4b7d-9247-3742cdd56f5b Mapped Mapped false 0 1963 -19152 40 30 1983 -19137 Remapped and clipped number 07071db0-b8fa-4993-ab25-d404bc60ddc7 Clipped Clipped false 0 1963 -19122 40 30 1983 -19107 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true b3d5c7a9-a993-4b0d-b39c-0adc7c4b29a2 Bounds Bounds 1873 -19072 110 28 1931 -19058 1 Numbers to include in Bounds 70fd49c3-6f7a-4833-b7ab-3d017a43d244 Numbers Numbers false 4fb46cf1-094c-4464-b28f-4f285256c593 1 1875 -19070 44 24 1897 -19058 Numeric Domain between the lowest and highest numbers in {N} 80232ee1-e90d-4aef-842a-777f5e36e519 Domain Domain false 0 1943 -19070 38 24 1962 -19058 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 4fb46cf1-094c-4464-b28f-4f285256c593 Relay false 0928c206-a25e-4834-9a06-eb4c248c6ef7 1 1908 -19025 40 16 1928 -19017 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 7722efdb-249e-4a12-87f3-6404b6895a8b Multiplication Multiplication 1893 -19353 70 44 1918 -19331 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication d1f8b96f-a93c-491f-b19f-d6ea17e39b11 A A true c58a9618-6eb2-4ad8-959d-d5de0a41a76b 1 1895 -19351 11 20 1900.5 -19341 Second item for multiplication 0c9dd95a-5b36-4af4-a852-4d45acc32dce B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 1895 -19331 11 20 1900.5 -19321 Result of multiplication 25966ef7-90eb-4ac9-aab0-c23f945e4c81 Result Result false 0 1930 -19351 31 40 1945.5 -19331 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true caf2102f-9872-4e10-bd68-260ed3b35f42 Multiplication Multiplication 1893 -19246 70 44 1918 -19224 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 74a47de0-ac66-429f-b936-ddb398729021 A A true 147d5e72-d064-45fc-8cb1-b4455676ff68 1 1895 -19244 11 20 1900.5 -19234 Second item for multiplication 2ddaf859-98b5-400d-ae74-ff053710ac5f B B true 305a9a3b-2b3f-4b7d-9247-3742cdd56f5b 1 1895 -19224 11 20 1900.5 -19214 Result of multiplication c58a9618-6eb2-4ad8-959d-d5de0a41a76b Result Result false 0 1930 -19244 31 40 1945.5 -19224 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 147d5e72-d064-45fc-8cb1-b4455676ff68 Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -19181 40 16 1928 -19173 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 2deb092a-d489-4a43-8e2e-1063a1b4628d b3d5c7a9-a993-4b0d-b39c-0adc7c4b29a2 4fb46cf1-094c-4464-b28f-4f285256c593 7722efdb-249e-4a12-87f3-6404b6895a8b caf2102f-9872-4e10-bd68-260ed3b35f42 147d5e72-d064-45fc-8cb1-b4455676ff68 8b4a365c-1645-430f-8be6-7fb0019a20f5 7 229f55d3-1242-4065-beb4-0b2ad3183d83 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects cfbe7c9b-a680-450b-bfa1-a768109322ae 6dd2fe26-700d-4014-b822-7e27c0b4ba4c eeab85ee-d9a6-423d-b4d4-8a27eb25800d 0b9c34e4-4e36-43c6-83ea-6ce76ad950c3 4 45834a22-a079-44c2-b90b-a6da60497e61 Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values ac04f398-a373-44d6-bf04-9a98cfee2f8f Panel false 1 84721e9b-8e00-4fcb-9746-ae1b23e91d8d 1 Double click to edit panel content… 1836 -18774 185 271 0 0 0 1836.46 -18773.4 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 1c5279d0-0e6c-4353-b7cd-f5f778304a92 Relay false ac04f398-a373-44d6-bf04-9a98cfee2f8f 1 1908 -18820 40 16 1928 -18812 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 9c62f0e6-beef-403c-9c83-e0860071b8af Relay false 0928c206-a25e-4834-9a06-eb4c248c6ef7 1 1908 -18305 40 16 1928 -18297 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 9cc2ccc9-ca74-4925-90e2-bf2beb9fa062 ac04f398-a373-44d6-bf04-9a98cfee2f8f 1c5279d0-0e6c-4353-b7cd-f5f778304a92 9c62f0e6-beef-403c-9c83-e0860071b8af 62804d7b-bdd9-4ed1-b6e5-f970e801b6a3 7ce3ce15-850b-45e1-ad59-92f757c03b5c 6 2018ce52-c486-4e32-9fba-c76e4560120a Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true ad928236-1e25-4317-a25a-890452c0199e Create Material Create Material 1852 -20077 152 104 1950 -20025 Colour of the diffuse channel 0abcda57-11f5-4b4e-87a8-f322fabe18cc Diffuse Diffuse false 0 1854 -20075 84 20 1896 -20065 1 1 {0} 255;232;232;232 Colour of the specular highlight 88cdf2f8-3081-496d-8d4d-004e9fcd3923 Specular Specular false 0 1854 -20055 84 20 1896 -20045 1 1 {0} 255;0;255;255 Emissive colour of the material c64f28b2-dacb-45a0-9225-8ec49d9e153f Emission Emission false 0 1854 -20035 84 20 1896 -20025 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 6db37ffa-a283-4201-9c2d-e3da1cb362eb Transparency Transparency false 0 1854 -20015 84 20 1896 -20005 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 7c9c7b19-4ae1-4d04-ba80-ded1d0c47948 Shine Shine false 0 1854 -19995 84 20 1896 -19985 1 1 {0} 100 Resulting material 6b585a02-e140-4734-944f-fe42aeee6f5c Material Material false 0 1962 -20075 40 100 1982 -20025 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true d28ea12e-0aa9-4df0-bee0-94fa5f5ac8e5 Custom Preview Custom Preview 1890 -20148 76 44 1952 -20126 Geometry to preview true 02c628cd-509d-415b-a9f3-093ac6beaccd Geometry Geometry false e2196bca-51e1-4e30-9af9-41a11d87bd51 1 1892 -20146 48 20 1916 -20136 The material override 346fa479-7fa1-46e9-9538-3b2954c2e867 Material Material false 6b585a02-e140-4734-944f-fe42aeee6f5c 1 1892 -20126 48 20 1916 -20116 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 3c482c43-0947-4f50-9a4a-25606e2fc9b1 Evaluate Length Evaluate Length 1853 -20236 149 64 1938 -20204 Curve to evaluate 20141417-dd53-4e58-966b-edfc6775ef41 Curve Curve false e2196bca-51e1-4e30-9af9-41a11d87bd51 1 1855 -20234 71 20 1890.5 -20224 Length factor for curve evaluation cd16b6f2-cf55-4d3e-97e9-a0358501005a Length Length false 0 1855 -20214 71 20 1890.5 -20204 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) e062b9de-e9ca-4fb9-8c2a-bcfbde385568 Normalized Normalized false 0 1855 -20194 71 20 1890.5 -20184 1 1 {0} true Point at the specified length e4642eb7-9328-471f-b935-fefc6d0913b2 Point Point false 0 1950 -20234 50 20 1975 -20224 Tangent vector at the specified length ab140947-3801-4fe9-bf58-418d96027815 Tangent Tangent false 0 1950 -20214 50 20 1975 -20204 Curve parameter at the specified length 27ed09d3-5fc8-48dd-9dc1-786c7f87eadf Parameter Parameter false 0 1950 -20194 50 20 1975 -20184 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 52abdd91-6983-4ab4-a0fe-e34005a890b9 Interpolate Interpolate 1815 -20592 225 84 1988 -20550 1 Interpolation points 49d63e45-36c6-4349-95a9-ba761f6f5322 Vertices Vertices false 37e45a94-23d7-420f-b036-38884c3e20f7 1 1817 -20590 159 20 1896.5 -20580 Curve degree 5449b2e6-eee8-4d4d-8f8c-164037e52eae Degree Degree false 0 1817 -20570 159 20 1896.5 -20560 1 1 {0} 1 Periodic curve 0fd1ab24-ecd8-4383-a193-fb5bd5ef4d33 Periodic Periodic false 0 1817 -20550 159 20 1896.5 -20540 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 959831eb-cb47-4a76-99ce-21b6362ee5f0 KnotStyle KnotStyle false 0 1817 -20530 159 20 1896.5 -20520 1 1 {0} 2 Resulting nurbs curve 92df9f80-016f-455d-a9c3-bbe35cffa3bc Curve Curve false 0 2000 -20590 38 26 2019 -20576.67 Curve length 1f67a6de-4f67-4074-b4d1-9c5e73c64650 Length Length false 0 2000 -20564 38 27 2019 -20550 Curve domain d8eafecd-57c3-43a3-ac97-2b4b768f608b Domain Domain false 0 2000 -20537 38 27 2019 -20523.33 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 48ae75ba-340e-4a3f-9cb2-fb0211e54e79 Create Material Create Material 1852 -20719 152 104 1950 -20667 Colour of the diffuse channel f35915bd-5477-4f08-8713-2d9f506c36f5 Diffuse Diffuse false 0 1854 -20717 84 20 1896 -20707 1 1 {0} 255;207;207;207 Colour of the specular highlight e287cd22-d6ad-458b-b632-5f43483b1e30 Specular Specular false 0 1854 -20697 84 20 1896 -20687 1 1 {0} 255;0;255;255 Emissive colour of the material 5c0d2142-e28d-49b7-953e-e5c7d5ce2683 Emission Emission false 0 1854 -20677 84 20 1896 -20667 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 20d71862-38aa-415b-97f4-3ee33ae3f6d1 Transparency Transparency false 0 1854 -20657 84 20 1896 -20647 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine a80c1418-2b1d-4212-9317-98a17430aa75 Shine Shine false 0 1854 -20637 84 20 1896 -20627 1 1 {0} 100 Resulting material 0e7af99c-258c-466e-bdc8-84be0f45d103 Material Material false 0 1962 -20717 40 100 1982 -20667 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 95283d2e-b9a5-4543-9817-23b8a8696854 Custom Preview Custom Preview 1890 -20785 76 44 1952 -20763 Geometry to preview true d5d56c99-8d84-4829-9b30-ecef418db18c Geometry Geometry false 92df9f80-016f-455d-a9c3-bbe35cffa3bc 1 1892 -20783 48 20 1916 -20773 The material override 3d0b983f-28b7-4e8a-b9d4-21d5070de639 Material Material false 0e7af99c-258c-466e-bdc8-84be0f45d103 1 1892 -20763 48 20 1916 -20753 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 09024d99-a87c-4956-b0e1-7bc86894ca46 Quick Graph Quick Graph false 0 9c62f0e6-beef-403c-9c83-e0860071b8af 1 1854 -18980 150 150 1854.481 -18979.75 -1 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects b5568a68-fe32-424e-8c33-57bdb7be33cd 6f1a677f-deb5-4ba0-84a4-eebb8827de33 6fae5acb-1d7f-46ec-a1bd-b4f0011792bd 865c8066-5247-4b0a-96a1-4424156c0cb8 dc8e38ea-6a83-4745-9d49-e94867a156af e8705841-a1dd-4a45-8de2-2eb57e37c567 a7702cf6-7580-447c-941e-37056a927645 edeb0e57-32ac-4aea-9957-58b8d9927bd6 362fefaa-7013-4c74-8cf7-e74beaf18bce bced28c6-c3d6-4c77-97c8-51f4de83d178 f079e022-ae93-491d-9b0b-7b54d709f9a7 096e1e94-cef1-45dd-9170-91b3022799a9 1691d791-4089-4e1a-b6a9-744569a38353 a1441e70-b9c0-4e1f-8831-9ef3c2ef0635 e3b23a7d-af34-4738-bc62-f9f3409c8db3 04af94ae-ad62-46dd-bb3c-5b6585083350 7ffcc393-8ae1-4f0a-b5fd-4a8dd65a24cc 3ccaaeb7-75c9-4925-99f4-b7474381c81c 9264f0ff-aad0-4d8f-9480-080924b6c884 d2969288-a6a8-4ba3-aa73-41ffd342ec00 5cc90530-45a9-4a42-9f81-a275706f76a8 e2134662-528b-46cb-b2cb-36d41f713285 f4fc9d3f-169d-4afc-969f-4805dd2b8e94 4aeb6936-c163-406f-a771-15e70d487b3d 7af0cade-f743-4780-907e-050ed9fcd4f9 fd9f990e-66fd-4309-a628-4eff5252a10e a0596f62-0319-4283-aa8d-92954349e9f0 65a3e6c7-0555-488e-84f1-9b8c7a070a39 8ddc1a45-3735-43fb-8225-3162b8478ee3 18e6e319-aabf-4c8b-84c1-1072e0948712 983213ba-7655-4017-9755-9867f45d3189 4983ac89-5ea7-4f0a-b30e-daf3061ad187 83deaa06-de47-4b23-ae05-4e6e0f33501d 33 05be53c1-a657-4588-ae4a-a119edd7ca8d Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true b5568a68-fe32-424e-8c33-57bdb7be33cd Explode Explode 1861 -21025 134 44 1932 -21003 Curve to explode c96c9a02-1f26-40a5-9026-8ac73a753ab8 Curve Curve false 92df9f80-016f-455d-a9c3-bbe35cffa3bc 1 1863 -21023 57 20 1891.5 -21013 Recursive decomposition until all segments are atomic 150baa66-0acb-4f95-b5ce-98d5ed0fa9a6 Recursive Recursive false 0 1863 -21003 57 20 1891.5 -20993 1 1 {0} true 1 Exploded segments that make up the base curve f07d894b-9bdf-4a5e-a148-cb74b8e1825f Segments Segments false 0 1944 -21023 49 20 1968.5 -21013 1 Vertices of the exploded segments 8f9b7ba0-a949-41d9-bd93-8916d661e37a Vertices Vertices false 0 1944 -21003 49 20 1968.5 -20993 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 6f1a677f-deb5-4ba0-84a4-eebb8827de33 Evaluate Length Evaluate Length 1853 -21108 149 64 1938 -21076 Curve to evaluate a808bb66-15ec-4339-952c-8df09d52e1a3 Curve Curve false f07d894b-9bdf-4a5e-a148-cb74b8e1825f 1 1855 -21106 71 20 1890.5 -21096 Length factor for curve evaluation 9bf3fd2f-bed5-4b0a-a641-8c7e4075a6c3 Length Length false 0 1855 -21086 71 20 1890.5 -21076 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) a8c359e8-36d2-49ca-90ca-d7d9107a4600 Normalized Normalized false 0 1855 -21066 71 20 1890.5 -21056 1 1 {0} true Point at the specified length c117a95c-6877-440a-be04-f9bf41059d4b Point Point false 0 1950 -21106 50 20 1975 -21096 Tangent vector at the specified length 7abb1bbf-0b9a-4db2-be9d-99bc04baf2f1 Tangent Tangent false 0 1950 -21086 50 20 1975 -21076 Curve parameter at the specified length 1e9137ad-19c0-44de-93b0-ed22758d1b72 Parameter Parameter false 0 1950 -21066 50 20 1975 -21056 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 6fae5acb-1d7f-46ec-a1bd-b4f0011792bd Line SDL Line SDL 1873 -22902 110 64 1947 -22870 Line start point cccde99e-d1bb-42cb-9308-b60adc13598e Start Start false c117a95c-6877-440a-be04-f9bf41059d4b 1 1875 -22900 60 20 1913 -22890 Line tangent (direction) 8d269f2f-2e46-408a-b010-ea591ec9a0cd Direction Direction false 9b8925fa-9a9d-4705-8727-ff9576da78bc 1 1875 -22880 60 20 1913 -22870 1 1 {0} 0 0 1 Line length 10f261f6-bdba-47f2-88ae-420dc21f40c9 ABS(X) Length Length false 47728caf-51cd-404e-8626-f3bf6658ad3e 1 1875 -22860 60 20 1913 -22850 1 1 {0} 0.015625 Line segment 401ad277-e9e4-4f79-8da6-d199f80326f0 Line Line false 0 1959 -22900 22 60 1970 -22870 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true 865c8066-5247-4b0a-96a1-4424156c0cb8 Relative Differences Relative Differences 1870 -21451 116 28 1917 -21437 1 List of data to operate on (numbers or points or vectors allowed) 22bbf386-4b21-4caa-b85a-18d67d6107e9 Values Values false 5be97c92-8ae7-4d99-a8a3-607079460d5e 1 1872 -21449 33 24 1888.5 -21437 1 Differences between consecutive items f3da83a8-552c-4482-9825-f165df6fa732 Differenced Differenced false 0 1929 -21449 55 24 1956.5 -21437 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true dc8e38ea-6a83-4745-9d49-e94867a156af Replace Nulls Replace Nulls 1858 -21395 139 44 1953 -21373 1 Items to test for null 8156fbf8-f136-40c5-b535-ed951f9d17f7 Items Items false 362fefaa-7013-4c74-8cf7-e74beaf18bce 1 1860 -21393 81 20 1900.5 -21383 1 Items to replace nulls with 5e913941-5ebb-4f96-9c6d-9694825347d8 Replacements Replacements false 0 1860 -21373 81 20 1900.5 -21363 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 5be97c92-8ae7-4d99-a8a3-607079460d5e Items Items false 0 1965 -21393 30 20 1980 -21383 Number of items replaced 2f70f5c7-6a5d-4968-9d65-4ba70ef85dca Count Count false 0 1965 -21373 30 20 1980 -21363 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 362fefaa-7013-4c74-8cf7-e74beaf18bce Relay false 0928c206-a25e-4834-9a06-eb4c248c6ef7 1 1908 -21332 40 16 1928 -21324 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object bced28c6-c3d6-4c77-97c8-51f4de83d178 Relay false f63f83de-17f7-454a-bc36-895bc7488c7e 1 1908 -21696 40 16 1928 -21688 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 865c8066-5247-4b0a-96a1-4424156c0cb8 dc8e38ea-6a83-4745-9d49-e94867a156af e8705841-a1dd-4a45-8de2-2eb57e37c567 a7702cf6-7580-447c-941e-37056a927645 edeb0e57-32ac-4aea-9957-58b8d9927bd6 362fefaa-7013-4c74-8cf7-e74beaf18bce bced28c6-c3d6-4c77-97c8-51f4de83d178 907ee2f7-768b-4b91-ab85-26b190544157 8 f079e022-ae93-491d-9b0b-7b54d709f9a7 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true 096e1e94-cef1-45dd-9170-91b3022799a9 Curve Closest Point Curve Closest Point 1874 -21196 108 64 1918 -21164 Point to project onto curve bf711b90-da21-4a31-83ef-a5fae2b85980 Point Point false c117a95c-6877-440a-be04-f9bf41059d4b 1 1876 -21194 30 30 1891 -21179 Curve to project onto d616f966-5201-4834-912f-5594394dd8a5 Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -21164 30 30 1891 -21149 Point on the curve closest to the base point 26daa500-5e3a-4c10-b67b-5c34dbb5336e Point Point false 0 1930 -21194 50 20 1955 -21184 Parameter on curve domain of closest point 2457c44a-4724-4030-877f-29aa2ae799f0 Parameter Parameter false 0 1930 -21174 50 20 1955 -21164 Distance between base point and curve c0d86339-7732-4312-a9a6-a9647a257181 Distance Distance false 0 1930 -21154 50 20 1955 -21144 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 1691d791-4089-4e1a-b6a9-744569a38353 Line Line 1877 -21275 102 44 1943 -21253 Line start point 70841617-86dd-46b4-a70d-871f1e7eb6d5 Start Point Start Point false 26daa500-5e3a-4c10-b67b-5c34dbb5336e 1 1879 -21273 52 20 1905 -21263 Line end point 8a193f72-6e7c-4093-a705-db8675e7aa97 End Point End Point false c117a95c-6877-440a-be04-f9bf41059d4b 1 1879 -21253 52 20 1905 -21243 Line segment 9b8925fa-9a9d-4705-8727-ff9576da78bc Line Line false 0 1955 -21273 22 40 1966 -21253 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true a1441e70-b9c0-4e1f-8831-9ef3c2ef0635 Remap Numbers Remap Numbers 1851 -22600 154 64 1951 -22568 Value to remap cad3e760-fb48-4120-9d69-67f35f3611ad Value Value false 04af94ae-ad62-46dd-bb3c-5b6585083350 1 1853 -22598 86 20 1896 -22588 Source domain b3b78e1b-c8d1-4754-b6fa-ff02d55ecc97 Source Source false 530027ad-30c9-438e-8038-d5cadaa47365 1 1853 -22578 86 20 1896 -22568 1 1 {0} 0 1 Target domain d9db99ed-e715-4d7b-b8e5-89f78c6008c4 Target Target false 0 1853 -22558 86 20 1896 -22548 1 1 {0} -1 1 Remapped number 74f8d46b-5e69-4fb0-8e31-ece17f0b35f6 Mapped Mapped false 0 1963 -22598 40 30 1983 -22583 Remapped and clipped number 70f0214e-8a64-4940-9451-a18884ea0fde Clipped Clipped false 0 1963 -22568 40 30 1983 -22553 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true e3b23a7d-af34-4738-bc62-f9f3409c8db3 Bounds Bounds 1873 -22518 110 28 1931 -22504 1 Numbers to include in Bounds beb8a25a-99b8-4e6f-b2e8-7ea93528c19d Numbers Numbers false 04af94ae-ad62-46dd-bb3c-5b6585083350 1 1875 -22516 44 24 1897 -22504 Numeric Domain between the lowest and highest numbers in {N} 530027ad-30c9-438e-8038-d5cadaa47365 Domain Domain false 0 1943 -22516 38 24 1962 -22504 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 04af94ae-ad62-46dd-bb3c-5b6585083350 Relay false bced28c6-c3d6-4c77-97c8-51f4de83d178 1 1908 -22471 40 16 1928 -22463 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 7ffcc393-8ae1-4f0a-b5fd-4a8dd65a24cc Multiplication Multiplication 1893 -22799 70 44 1918 -22777 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication d88e451c-a221-4a3c-bb80-172596ebe09f A A true f4a5a11b-11a6-4bd1-bad5-e11c598ba2ee 1 1895 -22797 11 20 1900.5 -22787 Second item for multiplication b35a5238-7c06-430d-822d-ed17cada8dd5 B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 1895 -22777 11 20 1900.5 -22767 Result of multiplication 47728caf-51cd-404e-8626-f3bf6658ad3e Result Result false 0 1930 -22797 31 40 1945.5 -22777 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 3ccaaeb7-75c9-4925-99f4-b7474381c81c Multiplication Multiplication 1893 -22692 70 44 1918 -22670 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 2e7c606c-8fa0-4a11-862c-21f4feb71673 A A true 9264f0ff-aad0-4d8f-9480-080924b6c884 1 1895 -22690 11 20 1900.5 -22680 Second item for multiplication ca71652b-8a23-4fd1-ba1a-4ab427df4118 B B true 74f8d46b-5e69-4fb0-8e31-ece17f0b35f6 1 1895 -22670 11 20 1900.5 -22660 Result of multiplication f4a5a11b-11a6-4bd1-bad5-e11c598ba2ee Result Result false 0 1930 -22690 31 40 1945.5 -22670 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 9264f0ff-aad0-4d8f-9480-080924b6c884 Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -22627 40 16 1928 -22619 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects a1441e70-b9c0-4e1f-8831-9ef3c2ef0635 e3b23a7d-af34-4738-bc62-f9f3409c8db3 04af94ae-ad62-46dd-bb3c-5b6585083350 7ffcc393-8ae1-4f0a-b5fd-4a8dd65a24cc 3ccaaeb7-75c9-4925-99f4-b7474381c81c 9264f0ff-aad0-4d8f-9480-080924b6c884 3d196e4e-a427-48b3-a97c-9aae81c0ab45 7 d2969288-a6a8-4ba3-aa73-41ffd342ec00 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects b5568a68-fe32-424e-8c33-57bdb7be33cd 6f1a677f-deb5-4ba0-84a4-eebb8827de33 096e1e94-cef1-45dd-9170-91b3022799a9 1691d791-4089-4e1a-b6a9-744569a38353 4 5cc90530-45a9-4a42-9f81-a275706f76a8 Group 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression Evaluate an expression FORMAT("{0:R}",O) true e2134662-528b-46cb-b2cb-36d41f713285 true Expression Expression 1837 -21957 182 28 1931 -21943 1 ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Expression variable 725d1f9e-467e-40f8-8c90-9d2294afe122 true Variable O O true 7af0cade-f743-4780-907e-050ed9fcd4f9 1 1839 -21955 11 24 1844.5 -21943 Result of expression e3c22f31-807f-4e33-b9f0-29c7948f7d46 true Result false 0 2011 -21955 6 24 2014 -21943 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values f4fc9d3f-169d-4afc-969f-4805dd2b8e94 Panel false 1 9ea884c7-deed-4580-b340-ef5d5dc73681 1 Double click to edit panel content… 1836 -22216 185 271 0 0 0 1836.981 -22215.35 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 4aeb6936-c163-406f-a771-15e70d487b3d Relay false f4fc9d3f-169d-4afc-969f-4805dd2b8e94 1 1908 -22266 40 16 1928 -22258 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7af0cade-f743-4780-907e-050ed9fcd4f9 Relay false bced28c6-c3d6-4c77-97c8-51f4de83d178 1 1908 -21738 40 16 1928 -21730 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects e2134662-528b-46cb-b2cb-36d41f713285 f4fc9d3f-169d-4afc-969f-4805dd2b8e94 4aeb6936-c163-406f-a771-15e70d487b3d 7af0cade-f743-4780-907e-050ed9fcd4f9 55512720-2a0e-47cd-b00a-dc2b37b30de5 1ef06ab7-bb52-421b-9d4f-0f74a7b338d7 6 fd9f990e-66fd-4309-a628-4eff5252a10e Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true a0596f62-0319-4283-aa8d-92954349e9f0 Create Material Create Material 1852 -23591 152 104 1950 -23539 Colour of the diffuse channel 2b206bbd-4597-4fdc-b3fd-36c3a602e616 Diffuse Diffuse false 0 1854 -23589 84 20 1896 -23579 1 1 {0} 255;228;228;228 Colour of the specular highlight 25de64ea-02ab-4568-834f-c19a3566abc5 Specular Specular false 0 1854 -23569 84 20 1896 -23559 1 1 {0} 255;0;255;255 Emissive colour of the material cb9950fb-eb08-4c66-be66-c8cae045ff06 Emission Emission false 0 1854 -23549 84 20 1896 -23539 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent e4abde20-2cb6-4083-b073-cc2e931a8dee Transparency Transparency false 0 1854 -23529 84 20 1896 -23519 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 05667dfe-d9d7-4225-ae20-89b83761fc6d Shine Shine false 0 1854 -23509 84 20 1896 -23499 1 1 {0} 100 Resulting material bf5b6ce5-e285-4865-80bc-01d546376c84 Material Material false 0 1962 -23589 40 100 1982 -23539 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 65a3e6c7-0555-488e-84f1-9b8c7a070a39 Custom Preview Custom Preview 1890 -23662 76 44 1952 -23640 Geometry to preview true c1de7850-dde3-4f81-9a75-fb291a8265fd Geometry Geometry false 8c57285f-88ad-4e27-b2fe-21dfb8d0c116 1 1892 -23660 48 20 1916 -23650 The material override 2cf3f50f-f668-433d-b6cd-af28ee8e4436 Material Material false bf5b6ce5-e285-4865-80bc-01d546376c84 1 1892 -23640 48 20 1916 -23630 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 8ddc1a45-3735-43fb-8225-3162b8478ee3 Evaluate Length Evaluate Length 1853 -23750 149 64 1938 -23718 Curve to evaluate c08b1fdc-bf27-4dcc-8d4f-8a3df9fcfd13 Curve Curve false 8c57285f-88ad-4e27-b2fe-21dfb8d0c116 1 1855 -23748 71 20 1890.5 -23738 Length factor for curve evaluation 22ddec93-36df-4927-972b-eeb3bf84fc96 Length Length false 0 1855 -23728 71 20 1890.5 -23718 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 379f8a73-0171-41a4-8067-97c7ba140d9a Normalized Normalized false 0 1855 -23708 71 20 1890.5 -23698 1 1 {0} true Point at the specified length b7c4cf28-434c-49cc-a026-b1e3b810d747 Point Point false 0 1950 -23748 50 20 1975 -23738 Tangent vector at the specified length 7c5dc244-d475-4ed8-9208-e1ab89428a6b Tangent Tangent false 0 1950 -23728 50 20 1975 -23718 Curve parameter at the specified length c5e3fc36-e34c-43ae-8de4-e2b9cdf80433 Parameter Parameter false 0 1950 -23708 50 20 1975 -23698 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 18e6e319-aabf-4c8b-84c1-1072e0948712 Interpolate Interpolate 1815 -24114 225 84 1988 -24072 1 Interpolation points 9622b43d-4230-4250-9879-ae7578f2c2ff Vertices Vertices false bb1a355a-6f7f-4b8d-93f7-c629eab0cf46 1 1817 -24112 159 20 1896.5 -24102 Curve degree 02ffe2ec-1c8b-459b-a998-3864bccd7aa3 Degree Degree false 0 1817 -24092 159 20 1896.5 -24082 1 1 {0} 1 Periodic curve 60891b6e-9941-4921-a6f8-99f2be1ec67b Periodic Periodic false 0 1817 -24072 159 20 1896.5 -24062 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 4afaa15b-2fa4-40a5-ac1b-441478ae0b90 KnotStyle KnotStyle false 0 1817 -24052 159 20 1896.5 -24042 1 1 {0} 2 Resulting nurbs curve 13ef169d-75c8-4400-9764-212f8dd9e429 Curve Curve false 0 2000 -24112 38 26 2019 -24098.67 Curve length 78e4c3f4-5af6-4382-a03c-4416993c6122 Length Length false 0 2000 -24086 38 27 2019 -24072 Curve domain 7342bb89-e0b6-44b9-8b42-bc656ba72ddb Domain Domain false 0 2000 -24059 38 27 2019 -24045.33 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 983213ba-7655-4017-9755-9867f45d3189 Create Material Create Material 1852 -24241 152 104 1950 -24189 Colour of the diffuse channel 9aba949e-2ce2-4195-af7f-ecf0d32e7d23 Diffuse Diffuse false 0 1854 -24239 84 20 1896 -24229 1 1 {0} 255;203;203;203 Colour of the specular highlight a5149d7f-d490-43b4-9c1e-94e2e82e1b58 Specular Specular false 0 1854 -24219 84 20 1896 -24209 1 1 {0} 255;0;255;255 Emissive colour of the material cdf7f2d3-1944-40a7-b50b-f44ee7585adb Emission Emission false 0 1854 -24199 84 20 1896 -24189 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 1700e8d5-2d61-4abe-9f74-4a92a7d8f31c Transparency Transparency false 0 1854 -24179 84 20 1896 -24169 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine e8b550a4-96c2-439b-bb4e-000020cb8ce5 Shine Shine false 0 1854 -24159 84 20 1896 -24149 1 1 {0} 100 Resulting material f5b250d8-900e-4eb2-a000-def0e6693811 Material Material false 0 1962 -24239 40 100 1982 -24189 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 4983ac89-5ea7-4f0a-b30e-daf3061ad187 Custom Preview Custom Preview 1890 -24307 76 44 1952 -24285 Geometry to preview true 809268c9-7fc0-43a2-90cb-8cd803357776 Geometry Geometry false 13ef169d-75c8-4400-9764-212f8dd9e429 1 1892 -24305 48 20 1916 -24295 The material override 6fadb724-250a-4afa-9508-1d351cffcac0 Material Material false f5b250d8-900e-4eb2-a000-def0e6693811 1 1892 -24285 48 20 1916 -24275 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 83deaa06-de47-4b23-ae05-4e6e0f33501d Quick Graph Quick Graph false 0 7af0cade-f743-4780-907e-050ed9fcd4f9 1 1854 -22412 150 150 1854.481 -22411.35 -1 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 2935ff8b-0bb1-4376-8375-0a168b2eaf00 c59670c5-a030-42d4-87ae-7abc07549097 a82170be-7d96-4737-9124-4ae04ece236e d52bec47-5d8b-4578-bc12-89078d032cb6 fd96bb10-3b69-4007-9f9e-f7f130eb78a6 96c5e91d-c669-451b-bfbb-09db81eaacd0 00959536-234c-49b3-a9bd-588dd0f24742 7a5abe8d-ca20-4e47-ad7b-97677abbdaf4 5ef673ae-cda6-45be-af16-c910eed40e0f ff917474-e27a-48ee-86c6-2399e98eb9b3 f8ab997f-b678-4c64-bbe0-db18d3263eaa 39d7227e-ab3a-4d5e-a625-5e4a37c3dc74 4f4bb32c-882a-4e3c-a2aa-c11594661d59 589b71de-15a5-473b-a534-1a5bd07df142 1b6bacd7-67d0-4f16-bd5e-99a18690b8aa 83a435db-f239-4ad7-b65f-fe31ed748d9c 3ec9adb7-5b14-4046-8382-00e4e0809805 77b66984-895e-4c3d-841f-0fd847975820 de52e535-3bb0-4c29-8541-2baf064cc489 2a6223bb-9a9f-4719-9a02-12d1f3f01c4e 9cc81417-ab0d-47a3-84f6-a7f97f1ca1ac 203fe16f-ed77-441e-b488-0763db3dbbb0 c1e75230-bdc6-4b47-8cf2-45bc794fb884 2296ab2e-376b-4be9-bd09-cf54afa0c9de 238ccd66-333b-42be-b89d-c7a89f7d43cf e8032e15-ebeb-4b66-88f4-437235633648 c16e478a-d5c8-4983-8aac-039339e345f0 f6c7df86-1cba-4870-86c0-676391af00ea 26e56ba2-a700-4af3-ad16-9b9075073a8e 8fa8d1cd-72e4-49a9-ac87-2091af68c9c5 5124b1bb-140f-4743-8c53-2e30544ed43f c4521450-b023-4163-9d6b-30e587776f8e fd00589e-5724-4407-aa46-ebe1d9f1b38d 33 e21b3c4d-0c07-4f88-89af-5eebfe0fa149 Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 2935ff8b-0bb1-4376-8375-0a168b2eaf00 Explode Explode 1861 -24504 134 44 1932 -24482 Curve to explode 1ba97cfd-a726-4d6b-b481-b9120c928f99 Curve Curve false 13ef169d-75c8-4400-9764-212f8dd9e429 1 1863 -24502 57 20 1891.5 -24492 Recursive decomposition until all segments are atomic a44edda1-1ad7-4ea8-a0e0-5b12d1fb8179 Recursive Recursive false 0 1863 -24482 57 20 1891.5 -24472 1 1 {0} true 1 Exploded segments that make up the base curve 0d9a86a9-b027-4d84-ae25-03ab2a38d717 Segments Segments false 0 1944 -24502 49 20 1968.5 -24492 1 Vertices of the exploded segments 9c5ad9a6-13d3-45bf-b169-25a4029fe801 Vertices Vertices false 0 1944 -24482 49 20 1968.5 -24472 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true c59670c5-a030-42d4-87ae-7abc07549097 Evaluate Length Evaluate Length 1853 -24589 149 64 1938 -24557 Curve to evaluate 831cd4db-dc41-4692-87f7-b4e01bd4d8da Curve Curve false 0d9a86a9-b027-4d84-ae25-03ab2a38d717 1 1855 -24587 71 20 1890.5 -24577 Length factor for curve evaluation 9d5cbb97-0d90-4c7d-9e07-9e9712f318bb Length Length false 0 1855 -24567 71 20 1890.5 -24557 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) ae5e8002-ce12-421d-9055-7cc8cd2e6319 Normalized Normalized false 0 1855 -24547 71 20 1890.5 -24537 1 1 {0} true Point at the specified length ffe8e5fd-b88d-4284-b749-5a836c222c79 Point Point false 0 1950 -24587 50 20 1975 -24577 Tangent vector at the specified length fe501721-b46c-4efa-b90f-0e88683146ed Tangent Tangent false 0 1950 -24567 50 20 1975 -24557 Curve parameter at the specified length b3dc2b29-e934-45bb-b5a1-76a14a0e6d83 Parameter Parameter false 0 1950 -24547 50 20 1975 -24537 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true a82170be-7d96-4737-9124-4ae04ece236e Line SDL Line SDL 1873 -26408 110 64 1947 -26376 Line start point 4d01d89d-867d-4d26-9b8a-a52db8d57201 Start Start false ffe8e5fd-b88d-4284-b749-5a836c222c79 1 1875 -26406 60 20 1913 -26396 Line tangent (direction) 20b8dafb-ff2b-4aec-8068-6fde8f9f321b Direction Direction false 741882bd-0b22-4cc0-bb89-e4127163437d 1 1875 -26386 60 20 1913 -26376 1 1 {0} 0 0 1 Line length 31a743e7-f57e-40cb-8d73-649ef48f70ce ABS(X) Length Length false 8bfc9802-7a15-4565-b4b4-adbffc307cf3 1 1875 -26366 60 20 1913 -26356 1 1 {0} 0.015625 Line segment 9a49f9f1-63b1-4713-8686-8e16f1aa6c2b Line Line false 0 1959 -26406 22 60 1970 -26376 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true d52bec47-5d8b-4578-bc12-89078d032cb6 Relative Differences Relative Differences 1870 -24932 116 28 1917 -24918 1 List of data to operate on (numbers or points or vectors allowed) 0e33373e-7611-4365-bf2c-11e3fa4e35a6 Values Values false 6da19429-ff67-48c2-a966-93eec574db95 1 1872 -24930 33 24 1888.5 -24918 1 Differences between consecutive items 53cd2fb9-04f7-425c-aaa0-2f8eff8d768a Differenced Differenced false 0 1929 -24930 55 24 1956.5 -24918 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true fd96bb10-3b69-4007-9f9e-f7f130eb78a6 Replace Nulls Replace Nulls 1858 -24876 139 44 1953 -24854 1 Items to test for null ced61ef6-4c91-4a46-991a-27f1bf951268 Items Items false 5ef673ae-cda6-45be-af16-c910eed40e0f 1 1860 -24874 81 20 1900.5 -24864 1 Items to replace nulls with 6da97a30-673e-48d3-84ff-121d88d007e0 Replacements Replacements false 0 1860 -24854 81 20 1900.5 -24844 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 6da19429-ff67-48c2-a966-93eec574db95 Items Items false 0 1965 -24874 30 20 1980 -24864 Number of items replaced 3aabe34e-c4fa-4fef-ab2a-4c25e2a691e9 Count Count false 0 1965 -24854 30 20 1980 -24844 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 5ef673ae-cda6-45be-af16-c910eed40e0f Relay false bced28c6-c3d6-4c77-97c8-51f4de83d178 1 1908 -24813 40 16 1928 -24805 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object ff917474-e27a-48ee-86c6-2399e98eb9b3 Relay false ab4f4689-c6b1-486b-8d63-2934c6b34e6f 1 1908 -25177 40 16 1928 -25169 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects d52bec47-5d8b-4578-bc12-89078d032cb6 fd96bb10-3b69-4007-9f9e-f7f130eb78a6 96c5e91d-c669-451b-bfbb-09db81eaacd0 00959536-234c-49b3-a9bd-588dd0f24742 7a5abe8d-ca20-4e47-ad7b-97677abbdaf4 5ef673ae-cda6-45be-af16-c910eed40e0f ff917474-e27a-48ee-86c6-2399e98eb9b3 a6f8cf40-4283-40d2-bc90-805bb563f9b1 8 f8ab997f-b678-4c64-bbe0-db18d3263eaa Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true 39d7227e-ab3a-4d5e-a625-5e4a37c3dc74 Curve Closest Point Curve Closest Point 1874 -24677 108 64 1918 -24645 Point to project onto curve 658cc140-b249-4733-9032-161044996cab Point Point false ffe8e5fd-b88d-4284-b749-5a836c222c79 1 1876 -24675 30 30 1891 -24660 Curve to project onto f9a60db3-5e84-41c5-bbcf-4ba393a51cb6 Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -24645 30 30 1891 -24630 Point on the curve closest to the base point 1c19cb76-43c3-4381-8e5a-e8c556ecf262 Point Point false 0 1930 -24675 50 20 1955 -24665 Parameter on curve domain of closest point 8dfb79f2-c451-4be7-8c2d-fea87caf5559 Parameter Parameter false 0 1930 -24655 50 20 1955 -24645 Distance between base point and curve a9f25a59-75aa-4b96-9c5f-dd1cbfb0e6db Distance Distance false 0 1930 -24635 50 20 1955 -24625 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 4f4bb32c-882a-4e3c-a2aa-c11594661d59 Line Line 1877 -24756 102 44 1943 -24734 Line start point 22ee8f64-2936-4bcf-af82-1ff24c9c31f9 Start Point Start Point false 1c19cb76-43c3-4381-8e5a-e8c556ecf262 1 1879 -24754 52 20 1905 -24744 Line end point 6723ac33-5fa3-4414-9885-453496c62538 End Point End Point false ffe8e5fd-b88d-4284-b749-5a836c222c79 1 1879 -24734 52 20 1905 -24724 Line segment 741882bd-0b22-4cc0-bb89-e4127163437d Line Line false 0 1955 -24754 22 40 1966 -24734 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 589b71de-15a5-473b-a534-1a5bd07df142 Remap Numbers Remap Numbers 1851 -26106 154 64 1951 -26074 Value to remap ae0667bd-2d88-44e1-baf8-ed8733eb7854 Value Value false 83a435db-f239-4ad7-b65f-fe31ed748d9c 1 1853 -26104 86 20 1896 -26094 Source domain d0a72c88-cd36-4ef1-9985-ac04db8a8731 Source Source false 2ef226e8-d1f0-4285-bad5-11dc292724a1 1 1853 -26084 86 20 1896 -26074 1 1 {0} 0 1 Target domain 69319b36-c57e-424b-9aae-6e6971dfa0b6 Target Target false 0 1853 -26064 86 20 1896 -26054 1 1 {0} -1 1 Remapped number d4ff942d-9d2c-4d76-8c8c-3ce9921a8e23 Mapped Mapped false 0 1963 -26104 40 30 1983 -26089 Remapped and clipped number 0d5b524a-2bf5-4dfc-9289-1a9ceeb5bb8a Clipped Clipped false 0 1963 -26074 40 30 1983 -26059 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 1b6bacd7-67d0-4f16-bd5e-99a18690b8aa Bounds Bounds 1873 -26024 110 28 1931 -26010 1 Numbers to include in Bounds 9360de34-e5bc-46d2-8019-9bf13a2a372c Numbers Numbers false 83a435db-f239-4ad7-b65f-fe31ed748d9c 1 1875 -26022 44 24 1897 -26010 Numeric Domain between the lowest and highest numbers in {N} 2ef226e8-d1f0-4285-bad5-11dc292724a1 Domain Domain false 0 1943 -26022 38 24 1962 -26010 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 83a435db-f239-4ad7-b65f-fe31ed748d9c Relay false ff917474-e27a-48ee-86c6-2399e98eb9b3 1 1908 -25977 40 16 1928 -25969 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 3ec9adb7-5b14-4046-8382-00e4e0809805 Multiplication Multiplication 1893 -26305 70 44 1918 -26283 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication fb8e2198-cc96-41fb-8dfb-6398e1128fd2 A A true ef54399e-d0dc-4977-9a91-e1732e255135 1 1895 -26303 11 20 1900.5 -26293 Second item for multiplication 439ef53a-a40c-48ce-bee1-7d64264f64b1 B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 1895 -26283 11 20 1900.5 -26273 Result of multiplication 8bfc9802-7a15-4565-b4b4-adbffc307cf3 Result Result false 0 1930 -26303 31 40 1945.5 -26283 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 77b66984-895e-4c3d-841f-0fd847975820 Multiplication Multiplication 1893 -26198 70 44 1918 -26176 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 08f44d3c-dd63-4748-a5ce-6466a2289adc A A true de52e535-3bb0-4c29-8541-2baf064cc489 1 1895 -26196 11 20 1900.5 -26186 Second item for multiplication 72ca1a91-003d-4e4d-89c7-de128cf8fc06 B B true d4ff942d-9d2c-4d76-8c8c-3ce9921a8e23 1 1895 -26176 11 20 1900.5 -26166 Result of multiplication ef54399e-d0dc-4977-9a91-e1732e255135 Result Result false 0 1930 -26196 31 40 1945.5 -26176 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object de52e535-3bb0-4c29-8541-2baf064cc489 Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -26133 40 16 1928 -26125 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 589b71de-15a5-473b-a534-1a5bd07df142 1b6bacd7-67d0-4f16-bd5e-99a18690b8aa 83a435db-f239-4ad7-b65f-fe31ed748d9c 3ec9adb7-5b14-4046-8382-00e4e0809805 77b66984-895e-4c3d-841f-0fd847975820 de52e535-3bb0-4c29-8541-2baf064cc489 ab1ac911-2029-4ebc-a2e6-4e954cd90453 7 2a6223bb-9a9f-4719-9a02-12d1f3f01c4e Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 2935ff8b-0bb1-4376-8375-0a168b2eaf00 c59670c5-a030-42d4-87ae-7abc07549097 39d7227e-ab3a-4d5e-a625-5e4a37c3dc74 4f4bb32c-882a-4e3c-a2aa-c11594661d59 4 9cc81417-ab0d-47a3-84f6-a7f97f1ca1ac Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values c1e75230-bdc6-4b47-8cf2-45bc794fb884 Panel false 1 e7099fe1-9f7c-49ca-bf44-6736df5e3b63 1 Double click to edit panel content… 1837 -25758 185 271 0 0 0 1837.023 -25757.16 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 2296ab2e-376b-4be9-bd09-cf54afa0c9de Relay false c1e75230-bdc6-4b47-8cf2-45bc794fb884 1 1908 -25772 40 16 1928 -25764 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 238ccd66-333b-42be-b89d-c7a89f7d43cf Relay false ff917474-e27a-48ee-86c6-2399e98eb9b3 1 1908 -25219 40 16 1928 -25211 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 203fe16f-ed77-441e-b488-0763db3dbbb0 c1e75230-bdc6-4b47-8cf2-45bc794fb884 2296ab2e-376b-4be9-bd09-cf54afa0c9de 238ccd66-333b-42be-b89d-c7a89f7d43cf a7aa0c22-62a5-48d9-8db9-35e295bd33c0 3971560d-877c-4cb3-9aad-0356911759f5 6 e8032e15-ebeb-4b66-88f4-437235633648 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true c16e478a-d5c8-4983-8aac-039339e345f0 Create Material Create Material 1852 -27012 152 104 1950 -26960 Colour of the diffuse channel b3028842-2dca-40d2-ab0c-16c051c02522 Diffuse Diffuse false 0 1854 -27010 84 20 1896 -27000 1 1 {0} 255;224;224;224 Colour of the specular highlight 0271183b-5808-44f0-aaf6-132184680b8a Specular Specular false 0 1854 -26990 84 20 1896 -26980 1 1 {0} 255;0;255;255 Emissive colour of the material 908bc65f-78c1-4ec6-bf46-53fee94ee056 Emission Emission false 0 1854 -26970 84 20 1896 -26960 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 1d1eb778-8a3f-470c-a4c5-73a7697284e6 Transparency Transparency false 0 1854 -26950 84 20 1896 -26940 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 201dd6ff-6bae-487c-8174-a2b97855875d Shine Shine false 0 1854 -26930 84 20 1896 -26920 1 1 {0} 100 Resulting material 85b8cd61-af70-4d1e-be02-2f8c25c3d790 Material Material false 0 1962 -27010 40 100 1982 -26960 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true f6c7df86-1cba-4870-86c0-676391af00ea Custom Preview Custom Preview 1890 -27083 76 44 1952 -27061 Geometry to preview true b9e9fbaf-bf5a-4b79-a183-3a7079db863b Geometry Geometry false 04846c6f-286e-480c-9c95-cf2ed46d9350 1 1892 -27081 48 20 1916 -27071 The material override 83a85b69-2749-4b4b-891b-c6783a15a8f4 Material Material false 85b8cd61-af70-4d1e-be02-2f8c25c3d790 1 1892 -27061 48 20 1916 -27051 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 26e56ba2-a700-4af3-ad16-9b9075073a8e Evaluate Length Evaluate Length 1853 -27171 149 64 1938 -27139 Curve to evaluate 7d4936b9-e922-4e6d-a37d-c94fe9e85590 Curve Curve false 04846c6f-286e-480c-9c95-cf2ed46d9350 1 1855 -27169 71 20 1890.5 -27159 Length factor for curve evaluation edb756de-0121-4df0-bd3e-d77b136c4316 Length Length false 0 1855 -27149 71 20 1890.5 -27139 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 4e29cbcc-3a41-496d-abf2-bea7fc776a96 Normalized Normalized false 0 1855 -27129 71 20 1890.5 -27119 1 1 {0} true Point at the specified length b34dac8b-8d64-4e79-82bb-d85237582fc3 Point Point false 0 1950 -27169 50 20 1975 -27159 Tangent vector at the specified length d4ad06af-261d-480c-9b76-80b8b35af349 Tangent Tangent false 0 1950 -27149 50 20 1975 -27139 Curve parameter at the specified length c971b7a0-0366-4c4c-9464-7f4df888cb5a Parameter Parameter false 0 1950 -27129 50 20 1975 -27119 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 8fa8d1cd-72e4-49a9-ac87-2091af68c9c5 Interpolate Interpolate 1815 -27547 225 84 1988 -27505 1 Interpolation points 1503e6d5-6140-42c5-a21b-4dba42363436 Vertices Vertices false 9e6fc360-1810-4da7-a170-2f0668ae3de2 1 1817 -27545 159 20 1896.5 -27535 Curve degree 5f85b622-d830-4a07-bff0-f8530b2c4a57 Degree Degree false 0 1817 -27525 159 20 1896.5 -27515 1 1 {0} 1 Periodic curve 58ad891d-4a3c-47c1-9618-6af0908ce9a4 Periodic Periodic false 0 1817 -27505 159 20 1896.5 -27495 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 388ab5d7-428d-418b-90c0-96bd92120498 KnotStyle KnotStyle false 0 1817 -27485 159 20 1896.5 -27475 1 1 {0} 2 Resulting nurbs curve ff468b81-65e8-4cdf-b877-b88d817f1f2d Curve Curve false 0 2000 -27545 38 26 2019 -27531.67 Curve length bea94d63-6267-4a46-a8cc-af7392801828 Length Length false 0 2000 -27519 38 27 2019 -27505 Curve domain dd30a448-ca31-4e64-90d5-cc9c40a7c8b3 Domain Domain false 0 2000 -27492 38 27 2019 -27478.33 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 5124b1bb-140f-4743-8c53-2e30544ed43f Create Material Create Material 1852 -27674 152 104 1950 -27622 Colour of the diffuse channel cc1605ca-daf4-460a-b0a4-67130800bed4 Diffuse Diffuse false 0 1854 -27672 84 20 1896 -27662 1 1 {0} 255;199;199;199 Colour of the specular highlight 626b5cae-5f16-4066-9743-736557a29475 Specular Specular false 0 1854 -27652 84 20 1896 -27642 1 1 {0} 255;0;255;255 Emissive colour of the material 5869d24e-a5b5-410d-82a1-847611623bed Emission Emission false 0 1854 -27632 84 20 1896 -27622 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 3b1b263e-3d61-47b4-95c4-821fcef67b0b Transparency Transparency false 0 1854 -27612 84 20 1896 -27602 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine d4f5488e-4a4f-4c05-a6b7-8bd31d59b4c7 Shine Shine false 0 1854 -27592 84 20 1896 -27582 1 1 {0} 100 Resulting material 1bed5aa6-f478-4993-a204-8cfa72a07424 Material Material false 0 1962 -27672 40 100 1982 -27622 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true c4521450-b023-4163-9d6b-30e587776f8e Custom Preview Custom Preview 1890 -27740 76 44 1952 -27718 Geometry to preview true 472a7ba1-052c-4737-85e3-2e7db5b49ee0 Geometry Geometry false ff468b81-65e8-4cdf-b877-b88d817f1f2d 1 1892 -27738 48 20 1916 -27728 The material override 2808fa60-8978-4b6d-ae88-09a8be1d2563 Material Material false 1bed5aa6-f478-4993-a204-8cfa72a07424 1 1892 -27718 48 20 1916 -27708 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph fd00589e-5724-4407-aa46-ebe1d9f1b38d Quick Graph Quick Graph false 0 238ccd66-333b-42be-b89d-c7a89f7d43cf 1 1854 -25917 150 150 1854.481 -25916.19 -1 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects e55852e6-434c-4d81-ab8c-e702dfd1db4f e41c1b6a-7e1e-47d5-ab71-6b7f6f04b606 444edb66-366a-4115-b54d-07922398f854 f6594335-7ff6-4c1e-aeb7-c9c8948883d4 fd47e2e2-6481-4a34-a847-a0d1a632bc53 99c7fe47-7a69-4ff0-8cd8-12aa4d14e36a 729637d9-ea91-4c07-8b5a-52ac9c43759a a189e3aa-b04e-41b2-af57-783026734fbd 9fba3251-1d1c-4127-a406-05630ef73176 213ef2cd-1c24-4d88-8ee3-8563f616e74b 2c7854ff-ba1a-4fcd-9046-0142fe519f22 e555088f-a229-4d25-a883-c447edfca1c2 c157fa6a-b9b5-4759-829e-44e742af0c34 4bfb41bf-3699-4f84-abbf-207c269d8b11 ba7905ed-fef6-48c1-8baf-dc7e08645b2a ea2d8131-d849-464b-991d-b7545490c298 8c4f189f-4c8c-4c49-a501-ecb9c86fb241 6e34e2a8-e3d9-4a61-a05b-b5812dea76ec 52b21afe-6b34-4f68-b9bb-0ef61fd3199d fa6df6d2-fd07-410b-8655-c2622acdbb03 5759524d-cdbb-416c-81fc-03ae517620fb 8fe511eb-1233-498f-a8f7-d34dd4f617ff 158188ab-8318-49ab-bbb3-3b4c147e50a1 1529fdbf-9759-4d95-a555-19007f500439 4ac110ab-0df5-451c-94d6-c95b7b9e23dd 1ffd60e1-d5b8-48d2-85e8-77a63ab7786b 943c2602-b35d-4dea-b150-9f279be49248 7340adc2-7f7d-44a9-88db-e1fd62527209 56934943-a19b-4a05-becd-bb3668f0a912 607e639e-e8c3-4263-aa73-c9a6384689bc 5bd5d6db-12a2-4550-8b71-deb45f3888b0 5f214b8c-7d05-4368-8735-afd3d68a4fce 87aee7ec-7851-4cc6-8c7c-6d39908c9364 33 a6960d2a-4824-4efb-81eb-96c9415b7919 Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true e55852e6-434c-4d81-ab8c-e702dfd1db4f Explode Explode 1861 -27877 134 44 1932 -27855 Curve to explode fde358cc-c101-4588-9436-44d67db87bad Curve Curve false ff468b81-65e8-4cdf-b877-b88d817f1f2d 1 1863 -27875 57 20 1891.5 -27865 Recursive decomposition until all segments are atomic 4ce8a128-9d38-4d5f-a8bf-02afc1631152 Recursive Recursive false 0 1863 -27855 57 20 1891.5 -27845 1 1 {0} true 1 Exploded segments that make up the base curve cfe0de88-5b8a-4ce6-9bc2-9c9bfa54cc0b Segments Segments false 0 1944 -27875 49 20 1968.5 -27865 1 Vertices of the exploded segments 551c18cf-2aef-4fe0-a831-c8f2defa03b1 Vertices Vertices false 0 1944 -27855 49 20 1968.5 -27845 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true e41c1b6a-7e1e-47d5-ab71-6b7f6f04b606 Evaluate Length Evaluate Length 1853 -27960 149 64 1938 -27928 Curve to evaluate 3b337348-6b71-448c-900a-d9054ef19368 Curve Curve false cfe0de88-5b8a-4ce6-9bc2-9c9bfa54cc0b 1 1855 -27958 71 20 1890.5 -27948 Length factor for curve evaluation 652c5ab2-febc-4340-94df-6611e53df831 Length Length false 0 1855 -27938 71 20 1890.5 -27928 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 9ec37965-bbaa-472e-adc1-1aa463e2e77f Normalized Normalized false 0 1855 -27918 71 20 1890.5 -27908 1 1 {0} true Point at the specified length 4078e208-ec63-43ca-9706-3bca2f569fa2 Point Point false 0 1950 -27958 50 20 1975 -27948 Tangent vector at the specified length ed55b185-60fb-40cd-ad46-0842867be581 Tangent Tangent false 0 1950 -27938 50 20 1975 -27928 Curve parameter at the specified length a5197d5c-aa87-4482-aaba-20779b7b231e Parameter Parameter false 0 1950 -27918 50 20 1975 -27908 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 444edb66-366a-4115-b54d-07922398f854 Line SDL Line SDL 1873 -29740 110 64 1947 -29708 Line start point 71f5a683-8e56-4a2f-81f8-5f9808eddf57 Start Start false 4078e208-ec63-43ca-9706-3bca2f569fa2 1 1875 -29738 60 20 1913 -29728 Line tangent (direction) ec34afb2-cc43-4614-b556-168228e82c6d Direction Direction false be3b8f9c-1ae0-439a-bdb8-a5dd226cecc3 1 1875 -29718 60 20 1913 -29708 1 1 {0} 0 0 1 Line length 45490cfc-ec73-4dfd-a9b5-496410006025 ABS(X) Length Length false 139422c8-a710-487e-bbe0-ea2b6259e8e1 1 1875 -29698 60 20 1913 -29688 1 1 {0} 0.015625 Line segment 1c102dcf-a427-4f9a-93eb-d8fa6673d9fa Line Line false 0 1959 -29738 22 60 1970 -29708 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true f6594335-7ff6-4c1e-aeb7-c9c8948883d4 Relative Differences Relative Differences 1870 -28303 116 28 1917 -28289 1 List of data to operate on (numbers or points or vectors allowed) 043e55bf-142c-4061-bcd6-66fad571d11f Values Values false 5f33bac4-8ad0-4ac6-a703-b653e22e896d 1 1872 -28301 33 24 1888.5 -28289 1 Differences between consecutive items 2d37b54a-d252-4d91-af08-37f5c09e7e4a Differenced Differenced false 0 1929 -28301 55 24 1956.5 -28289 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true fd47e2e2-6481-4a34-a847-a0d1a632bc53 Replace Nulls Replace Nulls 1858 -28247 139 44 1953 -28225 1 Items to test for null bcfd659f-ade9-4f4d-b929-0f87d1db74db Items Items false 9fba3251-1d1c-4127-a406-05630ef73176 1 1860 -28245 81 20 1900.5 -28235 1 Items to replace nulls with a3f4d718-1001-4437-b607-f5fed9eff18a Replacements Replacements false 0 1860 -28225 81 20 1900.5 -28215 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 5f33bac4-8ad0-4ac6-a703-b653e22e896d Items Items false 0 1965 -28245 30 20 1980 -28235 Number of items replaced 29929c88-87bc-4ed9-a28e-5f9a48da5860 Count Count false 0 1965 -28225 30 20 1980 -28215 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 9fba3251-1d1c-4127-a406-05630ef73176 Relay false ff917474-e27a-48ee-86c6-2399e98eb9b3 1 1908 -28184 40 16 1928 -28176 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 213ef2cd-1c24-4d88-8ee3-8563f616e74b Relay false d57b5cda-0b57-4731-b527-b630d209be02 1 1908 -28548 40 16 1928 -28540 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects f6594335-7ff6-4c1e-aeb7-c9c8948883d4 fd47e2e2-6481-4a34-a847-a0d1a632bc53 99c7fe47-7a69-4ff0-8cd8-12aa4d14e36a 729637d9-ea91-4c07-8b5a-52ac9c43759a a189e3aa-b04e-41b2-af57-783026734fbd 9fba3251-1d1c-4127-a406-05630ef73176 213ef2cd-1c24-4d88-8ee3-8563f616e74b ff2559cf-18b3-4cad-b391-315893967bf2 8 2c7854ff-ba1a-4fcd-9046-0142fe519f22 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true e555088f-a229-4d25-a883-c447edfca1c2 Curve Closest Point Curve Closest Point 1874 -28048 108 64 1918 -28016 Point to project onto curve 2fc6035a-a04a-413f-baf6-93f6cb789341 Point Point false 4078e208-ec63-43ca-9706-3bca2f569fa2 1 1876 -28046 30 30 1891 -28031 Curve to project onto 36e46100-a361-4382-a21f-dd07040a60fa Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -28016 30 30 1891 -28001 Point on the curve closest to the base point 22edc7d2-47d5-4d3c-a9fb-41003038da00 Point Point false 0 1930 -28046 50 20 1955 -28036 Parameter on curve domain of closest point 679c843b-31f4-4e05-b990-e840a91b4713 Parameter Parameter false 0 1930 -28026 50 20 1955 -28016 Distance between base point and curve 6fa34270-3ef8-41fd-a4a1-154817bd8fb9 Distance Distance false 0 1930 -28006 50 20 1955 -27996 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true c157fa6a-b9b5-4759-829e-44e742af0c34 Line Line 1877 -28127 102 44 1943 -28105 Line start point 532c7d06-0798-454c-b064-4aa4fde692f2 Start Point Start Point false 22edc7d2-47d5-4d3c-a9fb-41003038da00 1 1879 -28125 52 20 1905 -28115 Line end point 3e6668db-752b-441c-b990-86c413d3d4fc End Point End Point false 4078e208-ec63-43ca-9706-3bca2f569fa2 1 1879 -28105 52 20 1905 -28095 Line segment be3b8f9c-1ae0-439a-bdb8-a5dd226cecc3 Line Line false 0 1955 -28125 22 40 1966 -28105 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 4bfb41bf-3699-4f84-abbf-207c269d8b11 Remap Numbers Remap Numbers 1851 -29438 154 64 1951 -29406 Value to remap aed1de46-96e2-40d5-b0dc-907537d31c19 Value Value false ea2d8131-d849-464b-991d-b7545490c298 1 1853 -29436 86 20 1896 -29426 Source domain 15c453f5-b34f-4aaf-a5aa-9fba87008cbe Source Source false 0fea1294-960c-4c43-acef-e8daa16a43a9 1 1853 -29416 86 20 1896 -29406 1 1 {0} 0 1 Target domain fef59a1b-601a-49d7-bc54-e0b0a37dd6b1 Target Target false 0 1853 -29396 86 20 1896 -29386 1 1 {0} -1 1 Remapped number cbb03778-eeb9-477a-a41a-b1f3b2f09f85 Mapped Mapped false 0 1963 -29436 40 30 1983 -29421 Remapped and clipped number e302d478-d27f-4da4-8b3f-a141126faca0 Clipped Clipped false 0 1963 -29406 40 30 1983 -29391 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true ba7905ed-fef6-48c1-8baf-dc7e08645b2a Bounds Bounds 1873 -29356 110 28 1931 -29342 1 Numbers to include in Bounds 0d55dab2-e7bc-458c-ab87-da425caa9e6c Numbers Numbers false ea2d8131-d849-464b-991d-b7545490c298 1 1875 -29354 44 24 1897 -29342 Numeric Domain between the lowest and highest numbers in {N} 0fea1294-960c-4c43-acef-e8daa16a43a9 Domain Domain false 0 1943 -29354 38 24 1962 -29342 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object ea2d8131-d849-464b-991d-b7545490c298 Relay false 213ef2cd-1c24-4d88-8ee3-8563f616e74b 1 1908 -29309 40 16 1928 -29301 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 8c4f189f-4c8c-4c49-a501-ecb9c86fb241 Multiplication Multiplication 1893 -29637 70 44 1918 -29615 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 1e0d45b3-82c5-4dfd-b316-6750ab24fe52 A A true c58af385-5680-40a7-a4ae-bfd4d770d449 1 1895 -29635 11 20 1900.5 -29625 Second item for multiplication 8b598de0-fc5a-4c42-9f4e-1d790a979e47 B B true a2ddf12f-aac3-4d45-a4fd-5a6a2862a019 1 1895 -29615 11 20 1900.5 -29605 Result of multiplication 139422c8-a710-487e-bbe0-ea2b6259e8e1 Result Result false 0 1930 -29635 31 40 1945.5 -29615 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 6e34e2a8-e3d9-4a61-a05b-b5812dea76ec Multiplication Multiplication 1893 -29530 70 44 1918 -29508 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 989851f2-3ad9-4a72-855d-283870ce18af A A true 52b21afe-6b34-4f68-b9bb-0ef61fd3199d 1 1895 -29528 11 20 1900.5 -29518 Second item for multiplication 26e38cc9-51cd-4088-b6b5-fca82bf7b158 B B true cbb03778-eeb9-477a-a41a-b1f3b2f09f85 1 1895 -29508 11 20 1900.5 -29498 Result of multiplication c58af385-5680-40a7-a4ae-bfd4d770d449 Result Result false 0 1930 -29528 31 40 1945.5 -29508 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 52b21afe-6b34-4f68-b9bb-0ef61fd3199d Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -29465 40 16 1928 -29457 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 4bfb41bf-3699-4f84-abbf-207c269d8b11 ba7905ed-fef6-48c1-8baf-dc7e08645b2a ea2d8131-d849-464b-991d-b7545490c298 8c4f189f-4c8c-4c49-a501-ecb9c86fb241 6e34e2a8-e3d9-4a61-a05b-b5812dea76ec 52b21afe-6b34-4f68-b9bb-0ef61fd3199d 899223b6-df9a-403e-bae3-eb7c226d4aab 7 fa6df6d2-fd07-410b-8655-c2622acdbb03 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects e55852e6-434c-4d81-ab8c-e702dfd1db4f e41c1b6a-7e1e-47d5-ab71-6b7f6f04b606 e555088f-a229-4d25-a883-c447edfca1c2 c157fa6a-b9b5-4759-829e-44e742af0c34 4 5759524d-cdbb-416c-81fc-03ae517620fb Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 158188ab-8318-49ab-bbb3-3b4c147e50a1 Panel false 1 d93f190c-e272-4223-ac4d-69ddd085d784 1 Double click to edit panel content… 1836 -29071 185 271 0 0 0 1836.981 -29070.06 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 1529fdbf-9759-4d95-a555-19007f500439 Relay false 158188ab-8318-49ab-bbb3-3b4c147e50a1 1 1908 -29104 40 16 1928 -29096 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 4ac110ab-0df5-451c-94d6-c95b7b9e23dd Relay false 213ef2cd-1c24-4d88-8ee3-8563f616e74b 1 1908 -28582 40 16 1928 -28574 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff 158188ab-8318-49ab-bbb3-3b4c147e50a1 1529fdbf-9759-4d95-a555-19007f500439 4ac110ab-0df5-451c-94d6-c95b7b9e23dd 2f70e9a1-868c-4cc1-a692-dd23505afa99 c4c5c32f-2de8-427e-a283-c44a57d51434 6 1ffd60e1-d5b8-48d2-85e8-77a63ab7786b Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 943c2602-b35d-4dea-b150-9f279be49248 Create Material Create Material 1852 -30285 152 104 1950 -30233 Colour of the diffuse channel c6fc9ba1-a2a5-434a-b6fa-d88e76b6a0da Diffuse Diffuse false 0 1854 -30283 84 20 1896 -30273 1 1 {0} 255;220;220;220 Colour of the specular highlight e1dc51fb-1a0e-48fa-a0e5-58a71147242a Specular Specular false 0 1854 -30263 84 20 1896 -30253 1 1 {0} 255;0;255;255 Emissive colour of the material 1e75022a-65d7-48d5-8661-c1c228cf19d1 Emission Emission false 0 1854 -30243 84 20 1896 -30233 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 0c10ea35-34f8-4cdc-8614-2f2abb494200 Transparency Transparency false 0 1854 -30223 84 20 1896 -30213 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine c5324f85-09b3-477e-bf31-5183e51ffc57 Shine Shine false 0 1854 -30203 84 20 1896 -30193 1 1 {0} 100 Resulting material e7fc09b1-3955-433f-95f5-76b796899768 Material Material false 0 1962 -30283 40 100 1982 -30233 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 7340adc2-7f7d-44a9-88db-e1fd62527209 Custom Preview Custom Preview 1890 -30356 76 44 1952 -30334 Geometry to preview true d6de9fbf-8802-4e69-ac20-2fef1f2248e1 Geometry Geometry false f3d6514f-fd53-494b-8f2b-098b6dfb4a80 1 1892 -30354 48 20 1916 -30344 The material override e328645e-f854-410d-b375-a4388bf90513 Material Material false e7fc09b1-3955-433f-95f5-76b796899768 1 1892 -30334 48 20 1916 -30324 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 56934943-a19b-4a05-becd-bb3668f0a912 Evaluate Length Evaluate Length 1853 -30444 149 64 1938 -30412 Curve to evaluate 169ff5c5-c0ee-495d-a321-a0ebb81d1bbe Curve Curve false f3d6514f-fd53-494b-8f2b-098b6dfb4a80 1 1855 -30442 71 20 1890.5 -30432 Length factor for curve evaluation 51001d6d-56ce-4850-8fb5-f5ada80ac7a0 Length Length false 0 1855 -30422 71 20 1890.5 -30412 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 01cb611a-befd-4a04-a051-e993882064a6 Normalized Normalized false 0 1855 -30402 71 20 1890.5 -30392 1 1 {0} true Point at the specified length f0dc78cf-7a27-4e9a-9ea4-ca79a5cff36e Point Point false 0 1950 -30442 50 20 1975 -30432 Tangent vector at the specified length 194aa6e0-b6e3-429e-9543-ba3a95826c21 Tangent Tangent false 0 1950 -30422 50 20 1975 -30412 Curve parameter at the specified length 96030420-dcae-4cee-9628-e2b919ce992d Parameter Parameter false 0 1950 -30402 50 20 1975 -30392 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 607e639e-e8c3-4263-aa73-c9a6384689bc Interpolate Interpolate 1815 -30807 225 84 1988 -30765 1 Interpolation points e014eb4f-d3f8-4122-852e-7634fca44349 Vertices Vertices false 41cf09ce-b46e-4e22-a6db-894178c0dcee 1 1817 -30805 159 20 1896.5 -30795 Curve degree 51af0b78-d2f4-45c5-8e22-f47450a8fbf1 Degree Degree false 0 1817 -30785 159 20 1896.5 -30775 1 1 {0} 1 Periodic curve 2227d136-2611-45e4-82ba-87d304b78d17 Periodic Periodic false 0 1817 -30765 159 20 1896.5 -30755 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) c8628211-4eba-423a-a24a-fa36b0697f4d KnotStyle KnotStyle false 0 1817 -30745 159 20 1896.5 -30735 1 1 {0} 2 Resulting nurbs curve 82d46f90-f3a3-4dc9-bab4-8b7484395e05 Curve Curve false 0 2000 -30805 38 26 2019 -30791.67 Curve length f843e4a2-5e7f-44f6-8462-e97f74ac4c04 Length Length false 0 2000 -30779 38 27 2019 -30765 Curve domain 93616f0c-b7f6-449c-8172-7e0f6606cb38 Domain Domain false 0 2000 -30752 38 27 2019 -30738.33 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 5bd5d6db-12a2-4550-8b71-deb45f3888b0 Create Material Create Material 1852 -30934 152 104 1950 -30882 Colour of the diffuse channel 41900aa4-b64f-421f-87dc-3ef746a5a9d0 Diffuse Diffuse false 0 1854 -30932 84 20 1896 -30922 1 1 {0} 255;195;195;195 Colour of the specular highlight bc51fb6f-7977-4bf0-b829-30a10404f565 Specular Specular false 0 1854 -30912 84 20 1896 -30902 1 1 {0} 255;0;255;255 Emissive colour of the material fcc247a7-54bb-46ba-8d1c-15c923f684a0 Emission Emission false 0 1854 -30892 84 20 1896 -30882 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 58edbcf6-99ab-46ff-94b3-9b58b506267e Transparency Transparency false 0 1854 -30872 84 20 1896 -30862 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine fde55e7a-410d-4647-9617-952b113236cc Shine Shine false 0 1854 -30852 84 20 1896 -30842 1 1 {0} 100 Resulting material a965f5c6-d652-4311-b23e-dc7cfd35bb1c Material Material false 0 1962 -30932 40 100 1982 -30882 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 5f214b8c-7d05-4368-8735-afd3d68a4fce Custom Preview Custom Preview 1890 -31000 76 44 1952 -30978 Geometry to preview true 16da5c35-3cfe-40ca-b2b2-8348d3480a00 Geometry Geometry false 82d46f90-f3a3-4dc9-bab4-8b7484395e05 1 1892 -30998 48 20 1916 -30988 The material override 9b0c827a-a31c-4784-a941-42908a7637b7 Material Material false a965f5c6-d652-4311-b23e-dc7cfd35bb1c 1 1892 -30978 48 20 1916 -30968 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 87aee7ec-7851-4cc6-8c7c-6d39908c9364 Quick Graph Quick Graph false 0 4ac110ab-0df5-451c-94d6-c95b7b9e23dd 1 1854 -29248 150 150 1854.481 -29247.83 -1 424eb433-2b3a-4859-beaf-804d8af0afd7 Control Points Extract the nurbs control points and knots of a curve. true 5b4be6d4-6521-4a29-9dec-713f5bf99463 Control Points Control Points 1879 -1200 98 64 1923 -1168 Curve to evaluate 89835d04-3ff2-415a-ad44-f0eabc4965c0 Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1881 -1198 30 60 1896 -1168 1 Control points of the Nurbs-form. 983acda0-f9cb-4339-b8f5-963587e0cafd Points Points false 0 1935 -1198 40 20 1955 -1188 1 Weights of control points. ed1f073d-94dd-4682-8209-fbb74d64c00c Weights Weights false 0 1935 -1178 40 20 1955 -1168 1 Knot vector of Nurbs-form. 76456d8d-19af-4eb2-af98-81629b18ee44 Knots Knots false 0 1935 -1158 40 20 1955 -1148 1817fd29-20ae-4503-b542-f0fb651e67d7 List Length Measure the length of a list. true e2702e73-2b57-4491-93aa-1cea88badf67 List Length List Length 1879 -1248 97 28 1912 -1234 1 Base list 3eb1b898-88e7-49f3-b62d-b20ae54213df List List false 983acda0-f9cb-4339-b8f5-963587e0cafd 1 1881 -1246 19 24 1890.5 -1234 Number of items in L a927a6be-3516-43fe-8365-bf443ef1923b X-1 Length Length false 0 1924 -1246 50 24 1941 -1234 41f43104-c70e-48d0-a336-36da01af23c3 1c9de8a1-315f-4c56-af06-8f69fee80a7a Curve Degree Get the degree value of a curve. true dd4f9b33-eb2f-4c2c-a9da-2d65d6783044 Curve Degree Curve Degree 1881 -1116 94 28 1925 -1102 Curve to get the degree value of 6a0046e4-5b4d-448f-b2b4-cade479dcad1 Curve Curve false ee782a63-64f0-4f70-a960-95d38003cbb3 1 1883 -1114 30 24 1898 -1102 Degree value of the curve 272db34b-cb01-4ac1-bae9-e94d23c75f3c Degree Degree false 0 1937 -1114 36 24 1955 -1102 9df5e896-552d-4c8c-b9ca-4fc147ffa022 Expression Evaluate an expression A-B+1 true d2d17992-1f6a-41ce-a0e5-0a8d83ef92d2 Expression Expression 1874 -1312 108 44 1918 -1290 2 ba80fd98-91a1-4958-b6a7-a94e40e52bdb ba80fd98-91a1-4958-b6a7-a94e40e52bdb 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Expression variable 9756e426-55fb-4678-a28c-dee3f43c22e5 Variable A A true a927a6be-3516-43fe-8365-bf443ef1923b 1 1876 -1310 11 20 1881.5 -1300 Expression variable 211996a5-6e8a-4a9c-88db-d132592dde1e Variable B B true 272db34b-cb01-4ac1-bae9-e94d23c75f3c 1 1876 -1290 11 20 1881.5 -1280 Result of expression 82cdb6c5-d11c-4816-899a-ec7feeb75410 Result Result false 0 1949 -1310 31 40 1964.5 -1290 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 12e4c4ab-282e-49fd-8fbc-2e50fd9bf37a B B false 0 1898 -12026 60 24 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication fba3b68f-f744-41d4-b4d2-9d899b5a7f88 B B false 0 1898 -15586 60 24 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 8b4a365c-1645-430f-8be6-7fb0019a20f5 B B false 0 1899 -19286 60 24 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 3d196e4e-a427-48b3-a97c-9aae81c0ab45 B B false 0 1898 -22740 60 24 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication ab1ac911-2029-4ebc-a2e6-4e954cd90453 B B false 0 1896 -26232 60 24 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 899223b6-df9a-403e-bae3-eb7c226d4aab B B false 0 1898 -29565 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 62804d7b-bdd9-4ed1-b6e5-f970e801b6a3 Relay false 9c62f0e6-beef-403c-9c83-e0860071b8af 1 1898 -18356 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 55512720-2a0e-47cd-b00a-dc2b37b30de5 Relay false 7af0cade-f743-4780-907e-050ed9fcd4f9 1 1898 -21791 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object a7aa0c22-62a5-48d9-8db9-35e295bd33c0 Relay false 238ccd66-333b-42be-b89d-c7a89f7d43cf 1 1898 -25268 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 2f70e9a1-868c-4cc1-a692-dd23505afa99 Relay false 4ac110ab-0df5-451c-94d6-c95b7b9e23dd 1 1898 -28628 60 24 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 532c0140-0dbd-4867-a53d-0a5b1e3f1497 Shift List 1901 -7434 53 64 1934 -7402 1 List to shift 7d76ee9a-e8ec-4986-8d85-406e5c4305d4 List false 0184d168-0386-49c1-b31a-26709654c038 1 1903 -7432 19 20 1912.5 -7422 Shift offset a96c7aa5-08ee-40cc-a832-e9d67163b5a8 Shift false 0 1903 -7412 19 20 1912.5 -7402 1 1 {0} 1 Wrap values 40b4295e-9407-40bf-80d0-c4d99f8a0aeb Wrap false 0 1903 -7392 19 20 1912.5 -7382 1 1 {0} false 1 Shifted list 738d8220-3b26-49b2-a359-0fc4d671538d List false 0 1946 -7432 6 60 1949 -7402 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 46418f77-df32-4b35-861e-15218fba9785 Shift List 1901 -10955 53 64 1934 -10923 1 List to shift 109e878a-7998-4679-b117-34d7b6cf17de List false 7338c244-af88-4723-b45a-08577283c18b 1 1903 -10953 19 20 1912.5 -10943 Shift offset 0544d4a8-798d-4542-bf03-ac1d99f27a76 Shift false 0 1903 -10933 19 20 1912.5 -10923 1 1 {0} 1 Wrap values 2533a264-171f-404e-a1c6-c06a3b9b8e6f Wrap false 0 1903 -10913 19 20 1912.5 -10903 1 1 {0} false 1 Shifted list 95512bec-3e3b-4a1e-968f-fdd54a0ed3fb List false 0 1946 -10953 6 60 1949 -10923 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 8fd33484-455a-46bc-a886-7e889984cd34 Shift List 1901 -14390 53 64 1934 -14358 1 List to shift be257533-ca89-454e-b4ba-f9b6b4680c16 List false 72af1623-98b2-41a3-b5a9-7e1bda1d7111 1 1903 -14388 19 20 1912.5 -14378 Shift offset 2d8260d3-7cf6-48ff-a5e8-331b238050bf Shift false 0 1903 -14368 19 20 1912.5 -14358 1 1 {0} 1 Wrap values 600f582c-be8c-4052-b082-957c3db424ca Wrap false 0 1903 -14348 19 20 1912.5 -14338 1 1 {0} false 1 Shifted list 5fcafa9d-43c7-4d8e-b1fa-7217ab260d93 List false 0 1946 -14388 6 60 1949 -14358 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 03e206f6-06e3-45a0-bd1b-462b7509ec07 true Format Format 1863 -2618 130 64 1955 -2586 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 60aa4b83-1c3e-42c0-a0fc-3958ecd7d990 true Format Format false 0 1865 -2616 78 20 1904 -2606 1 1 {0} false {0:R} Formatting culture 961c16c0-6ded-4a47-a9b4-6bac4a3ee77c true Culture Culture false 0 1865 -2596 78 20 1904 -2586 1 1 {0} 127 Data to insert at {0} placeholders a12fa6e2-f7e6-44db-89fd-2ee48c469cd2 true false Data 0 0 true 2cd82ac7-4de3-4efd-b21c-bb675514f953 1 1865 -2576 78 20 1904 -2566 Formatted text ad720d66-d245-44d9-b76a-dafa2c256b04 true Text Text false 0 1967 -2616 24 60 1979 -2586 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 939ec527-c895-4c10-8020-fc9e4da28bdd true Format Format 1863 -3462 130 64 1955 -3430 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format b40b6ba6-8d3b-4054-a253-f920a6f3f288 true Format Format false 0 1865 -3460 78 20 1904 -3450 1 1 {0} false {0:R} Formatting culture 6e07828a-1ec4-4e71-8198-90b5c6d06fdd true Culture Culture false 0 1865 -3440 78 20 1904 -3430 1 1 {0} 127 Data to insert at {0} placeholders 2cfebbbe-71fe-4a4a-acdc-4ef62d2bc7f4 true false Data 0 0 true 94c91859-db24-4e5a-aaa7-9df679d51de2 1 1865 -3420 78 20 1904 -3410 Formatted text 2ee62344-eed2-47d2-aae3-277cb264e100 true Text Text false 0 1967 -3460 24 60 1979 -3430 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true f7c23408-ec08-4cd6-9afd-7fd502247d57 true Format Format 1863 -7698 130 64 1955 -7666 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 5dc2652c-c8e1-468a-b333-c5da7a8fe3b3 true Format Format false 0 1865 -7696 78 20 1904 -7686 1 1 {0} false {0:R} Formatting culture 618ca455-8d0f-4f78-befe-37c22b75ce12 true Culture Culture false 0 1865 -7676 78 20 1904 -7666 1 1 {0} 127 Data to insert at {0} placeholders 06eab3da-eb92-49cc-8526-a9f59c60cae8 true false Data 0 0 true dd7ae928-e56d-4423-b7b1-b1999182a279 1 1865 -7656 78 20 1904 -7646 Formatted text e96b0bfa-693f-4be8-bcb4-c9e4a7df9692 true Text Text false 0 1967 -7696 24 60 1979 -7666 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 318a5c49-4892-4094-b625-e4cbecc814eb true Format Format 1863 -11218 130 64 1955 -11186 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 1c5694f5-cf69-4c42-a1bb-3da554b0635c true Format Format false 0 1865 -11216 78 20 1904 -11206 1 1 {0} false {0:R} Formatting culture c5c61685-06d4-441e-9a4c-b2d1b2631663 true Culture Culture false 0 1865 -11196 78 20 1904 -11186 1 1 {0} 127 Data to insert at {0} placeholders 09e97d28-ec29-4afe-8e36-634ce9ae03a8 true false Data 0 0 true 05a6550e-e7dc-41fc-8983-e7c430ad5012 1 1865 -11176 78 20 1904 -11166 Formatted text 5a745073-b64d-4e12-bfb6-7d824ab5280e true Text Text false 0 1967 -11216 24 60 1979 -11186 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 8e870804-f0af-411f-a9d2-ed416c5c6187 true Format Format 1863 -14674 130 64 1955 -14642 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 520f052e-3f14-4220-ac0e-0b03931a1266 true Format Format false 0 1865 -14672 78 20 1904 -14662 1 1 {0} false {0:R} Formatting culture 19f9fdd9-7ac8-42d6-978d-356e3e565021 true Culture Culture false 0 1865 -14652 78 20 1904 -14642 1 1 {0} 127 Data to insert at {0} placeholders dd7860ba-e2ad-44a8-a3cf-a0d9a45c0842 true false Data 0 0 true e9df2d08-5a93-4bb4-9361-d5b6b5a545a5 1 1865 -14632 78 20 1904 -14622 Formatted text 3d034f31-d797-4424-8cef-9499e7099fc1 true Text Text false 0 1967 -14672 24 60 1979 -14642 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 7ce3ce15-850b-45e1-ad59-92f757c03b5c true Format Format 1863 -18461 130 64 1955 -18429 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 40164056-ab05-4230-b49c-dd067f9305d2 true Format Format false 0 1865 -18459 78 20 1904 -18449 1 1 {0} false {0:R} Formatting culture 2db5bc1b-d60e-4c5c-8b12-9a60741a0086 true Culture Culture false 0 1865 -18439 78 20 1904 -18429 1 1 {0} 127 Data to insert at {0} placeholders de3f0b39-9873-400d-b1b9-85a5e16c03e0 true false Data 0 0 true 9c62f0e6-beef-403c-9c83-e0860071b8af 1 1865 -18419 78 20 1904 -18409 Formatted text 84721e9b-8e00-4fcb-9746-ae1b23e91d8d true Text Text false 0 1967 -18459 24 60 1979 -18429 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 1ef06ab7-bb52-421b-9d4f-0f74a7b338d7 true Format Format 1863 -21883 130 64 1955 -21851 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format c23477a4-43c8-4198-a584-157e995bc70d true Format Format false 0 1865 -21881 78 20 1904 -21871 1 1 {0} false {0:R} Formatting culture abd47b9e-8af3-4412-b330-03721da886d7 true Culture Culture false 0 1865 -21861 78 20 1904 -21851 1 1 {0} 127 Data to insert at {0} placeholders 31b965f4-66e2-43d6-bc73-414c25ca61bd true false Data 0 0 true 7af0cade-f743-4780-907e-050ed9fcd4f9 1 1865 -21841 78 20 1904 -21831 Formatted text 9ea884c7-deed-4580-b340-ef5d5dc73681 true Text Text false 0 1967 -21881 24 60 1979 -21851 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 3971560d-877c-4cb3-9aad-0356911759f5 true Format Format 1863 -25385 130 64 1955 -25353 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format ea427ec3-5a35-4520-8ccf-18df23fc6a20 true Format Format false 0 1865 -25383 78 20 1904 -25373 1 1 {0} false {0:R} Formatting culture 933deb80-43d7-4dd9-b413-0db54ca26dd1 true Culture Culture false 0 1865 -25363 78 20 1904 -25353 1 1 {0} 127 Data to insert at {0} placeholders b0eac621-7855-4073-b49b-fa4116b4784d true false Data 0 0 true 238ccd66-333b-42be-b89d-c7a89f7d43cf 1 1865 -25343 78 20 1904 -25333 Formatted text e7099fe1-9f7c-49ca-bf44-6736df5e3b63 true Text Text false 0 1967 -25383 24 60 1979 -25353 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true c4c5c32f-2de8-427e-a283-c44a57d51434 true Format Format 1863 -28732 130 64 1955 -28700 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format bbd9f5ee-62b0-4987-bce7-1fe240ab5162 true Format Format false 0 1865 -28730 78 20 1904 -28720 1 1 {0} false {0:R} Formatting culture e20d6918-7775-473e-a0be-b717596cb7dd true Culture Culture false 0 1865 -28710 78 20 1904 -28700 1 1 {0} 127 Data to insert at {0} placeholders ce53e26b-c513-4d62-be4c-647c68ce1540 true false Data 0 0 true 4ac110ab-0df5-451c-94d6-c95b7b9e23dd 1 1865 -28690 78 20 1904 -28680 Formatted text d93f190c-e272-4223-ac4d-69ddd085d784 true Text Text false 0 1967 -28730 24 60 1979 -28700 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 81eaa78b-b49c-4af4-a9e1-8ed2469b4e8c a03f91ac-0515-47e3-b1da-acb30c73ba6d 72305306-f2af-43c4-9fd0-d3e8e9bc541b dd9ded7c-395b-47d9-ac3c-e415673778cb 22fcc540-2869-4d46-b91a-7baf5b3b0523 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 43a91f6e-e3b9-4aad-adac-77d060886b47 d519f8f3-6b31-4df4-b45f-1a71a2d468c3 f27ff281-d697-4da1-a47c-31749f573a6d 471229c7-3a45-429f-b0fa-94a45dae9b20 c354b686-ceeb-4f9b-967c-89b7a10a2e8d 16a99370-5eb6-4fce-aeec-d7680f2fe05d 5fe01426-5385-4a08-b8ea-7640aed5ecfb b6b279d5-4ed9-47c5-ab20-b7eca939f3fc c97695d5-8e09-472d-bde7-20c54a6299fe 0357abea-7aa0-493f-be1d-550da8a68d5f 48db6fe6-23b8-4f2d-a3f1-a777315984eb 981fe087-0fd8-4463-9cb0-ea4c04fb2e0d f5cc53c3-51b2-4dde-9718-8fd09bebcaab 8fe511eb-1233-498f-a8f7-d34dd4f617ff 6a3c2110-c6f6-4b84-89ac-6629158cbca6 3e562324-bd14-491c-ab81-7e38ca6eeb00 4d200134-c39f-4a81-aefa-72b169be127d 17bce199-6b8b-4a17-b399-dd7fad1760ee 740468b4-a058-4df3-b351-2eac4d8a08cb 6a5e0284-b9e2-4ce3-a6c2-c9ada65ab762 5d67d490-2b3a-4426-85c5-5e668d4c6849 f17e5452-d178-4f5a-8273-a33b61144e12 c89150e6-a944-43dc-ad6b-6fc6ab1b366a 8fa1b443-91a1-419e-a698-39f89d98c35f 52d75a79-26ec-4c7c-8a59-a4f19af32f40 33 215e0185-7f41-4f11-9037-ea048af906f5 Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 81eaa78b-b49c-4af4-a9e1-8ed2469b4e8c true Explode Explode 1861 -31204 134 44 1932 -31182 Curve to explode 757b62fd-392a-4568-8b6b-502c736a7d1a true Curve Curve false 82d46f90-f3a3-4dc9-bab4-8b7484395e05 1 1863 -31202 57 20 1891.5 -31192 Recursive decomposition until all segments are atomic 0baeb68c-d1b8-42b0-96d5-9fadc48e843b true Recursive Recursive false 0 1863 -31182 57 20 1891.5 -31172 1 1 {0} true 1 Exploded segments that make up the base curve fe3f9ab1-bf7b-4288-8d97-e7946294e33c true Segments Segments false 0 1944 -31202 49 20 1968.5 -31192 1 Vertices of the exploded segments e0fac1f1-e34c-460c-bca6-4d652b5d1e7c true Vertices Vertices false 0 1944 -31182 49 20 1968.5 -31172 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true a03f91ac-0515-47e3-b1da-acb30c73ba6d true Evaluate Length Evaluate Length 1853 -31287 149 64 1938 -31255 Curve to evaluate dd3f8489-93cb-466e-a726-1d6ce1c1fa21 true Curve Curve false fe3f9ab1-bf7b-4288-8d97-e7946294e33c 1 1855 -31285 71 20 1890.5 -31275 Length factor for curve evaluation 71c1961c-f265-4c01-a5d9-26dc87f04220 true Length Length false 0 1855 -31265 71 20 1890.5 -31255 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 59c6efa1-7240-4201-bc6c-5c31a378fbcf true Normalized Normalized false 0 1855 -31245 71 20 1890.5 -31235 1 1 {0} true Point at the specified length f2e837e8-96af-4a0b-b80b-0dac5228b855 true Point Point false 0 1950 -31285 50 20 1975 -31275 Tangent vector at the specified length 421d155b-e6ee-493b-b76e-514be889455d true Tangent Tangent false 0 1950 -31265 50 20 1975 -31255 Curve parameter at the specified length 86747235-7923-4162-bf80-d06ce685768a true Parameter Parameter false 0 1950 -31245 50 20 1975 -31235 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 72305306-f2af-43c4-9fd0-d3e8e9bc541b true Line SDL Line SDL 1873 -33067 110 64 1947 -33035 Line start point 921670be-6896-4871-8936-b58984df4f0a true Start Start false f2e837e8-96af-4a0b-b80b-0dac5228b855 1 1875 -33065 60 20 1913 -33055 Line tangent (direction) 73b544b6-a2ee-4c7a-9bdd-d84c5868e8e7 true Direction Direction false b236cb6d-586e-4db4-8608-bc3cfb183bfb 1 1875 -33045 60 20 1913 -33035 1 1 {0} 0 0 1 Line length 51d28f88-0bc1-4904-8e9f-c19e3e5f0f68 ABS(X) true Length Length false 8e9b755e-d14d-45f3-810d-0016d1bc6909 1 1875 -33025 60 20 1913 -33015 1 1 {0} 0.015625 Line segment 0788f4f1-f5fb-4cbe-9fa5-9ccae96bc71e true Line Line false 0 1959 -33065 22 60 1970 -33035 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true dd9ded7c-395b-47d9-ac3c-e415673778cb true Relative Differences Relative Differences 1870 -31630 116 28 1917 -31616 1 List of data to operate on (numbers or points or vectors allowed) bbe33525-f6e6-4c7a-ac43-89d73b365178 true Values Values false af79ac58-6083-46fb-bd71-4571d4768b45 1 1872 -31628 33 24 1888.5 -31616 1 Differences between consecutive items b0b2a1b6-2a67-466d-9bdf-e8b50dccde48 true Differenced Differenced false 0 1929 -31628 55 24 1956.5 -31616 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true 22fcc540-2869-4d46-b91a-7baf5b3b0523 true Replace Nulls Replace Nulls 1858 -31574 139 44 1953 -31552 1 Items to test for null 0d06677d-66cc-4a32-8338-5014731a3e32 true Items Items false 43a91f6e-e3b9-4aad-adac-77d060886b47 1 1860 -31572 81 20 1900.5 -31562 1 Items to replace nulls with 5531ecac-6e38-48ea-8b2d-03e1ad1d5b28 true Replacements Replacements false 0 1860 -31552 81 20 1900.5 -31542 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls af79ac58-6083-46fb-bd71-4571d4768b45 true Items Items false 0 1965 -31572 30 20 1980 -31562 Number of items replaced 5fb3744d-0f50-472a-b0f5-33274cdac75c true Count Count false 0 1965 -31552 30 20 1980 -31542 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 43a91f6e-e3b9-4aad-adac-77d060886b47 true Relay false 213ef2cd-1c24-4d88-8ee3-8563f616e74b 1 1908 -31511 40 16 1928 -31503 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object d519f8f3-6b31-4df4-b45f-1a71a2d468c3 true Relay false 628a45ae-3f38-4501-9306-b3bfe07a4a69 1 1908 -31875 40 16 1928 -31867 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects dd9ded7c-395b-47d9-ac3c-e415673778cb 22fcc540-2869-4d46-b91a-7baf5b3b0523 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 43a91f6e-e3b9-4aad-adac-77d060886b47 d519f8f3-6b31-4df4-b45f-1a71a2d468c3 27b1909a-f125-4246-82be-4d422422f56c 8 f27ff281-d697-4da1-a47c-31749f573a6d Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true 471229c7-3a45-429f-b0fa-94a45dae9b20 true Curve Closest Point Curve Closest Point 1874 -31375 108 64 1918 -31343 Point to project onto curve a22e5dc2-7aea-41cc-bc34-0af6fd6dff09 true Point Point false f2e837e8-96af-4a0b-b80b-0dac5228b855 1 1876 -31373 30 30 1891 -31358 Curve to project onto fe5ffe52-63f4-4054-b970-a8cd10e33174 true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -31343 30 30 1891 -31328 Point on the curve closest to the base point 47b0dbfd-13d8-4a67-86d8-a24e8f565729 true Point Point false 0 1930 -31373 50 20 1955 -31363 Parameter on curve domain of closest point 6ac0259f-1c38-4ef5-94f5-eec70f4d8db9 true Parameter Parameter false 0 1930 -31353 50 20 1955 -31343 Distance between base point and curve c71ef2fb-fa1a-46b7-9f20-bd7f75e661ca true Distance Distance false 0 1930 -31333 50 20 1955 -31323 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true c354b686-ceeb-4f9b-967c-89b7a10a2e8d true Line Line 1877 -31454 102 44 1943 -31432 Line start point 6149bcaa-82a0-4690-a0bd-5813e840ea42 true Start Point Start Point false 47b0dbfd-13d8-4a67-86d8-a24e8f565729 1 1879 -31452 52 20 1905 -31442 Line end point 718fc483-7ccd-484f-a141-81ad5db06e46 true End Point End Point false f2e837e8-96af-4a0b-b80b-0dac5228b855 1 1879 -31432 52 20 1905 -31422 Line segment b236cb6d-586e-4db4-8608-bc3cfb183bfb true Line Line false 0 1955 -31452 22 40 1966 -31432 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 16a99370-5eb6-4fce-aeec-d7680f2fe05d true Remap Numbers Remap Numbers 1851 -32765 154 64 1951 -32733 Value to remap a6e1fcd6-e49f-46e9-a872-7e47b8af5ea9 true Value Value false b6b279d5-4ed9-47c5-ab20-b7eca939f3fc 1 1853 -32763 86 20 1896 -32753 Source domain af14e9d0-e86c-496c-b6f9-9f6bc2814eef true Source Source false b22c79a2-0d33-46d7-9284-57f3b4abbb8f 1 1853 -32743 86 20 1896 -32733 1 1 {0} 0 1 Target domain d4fccc4e-bf36-471c-9b81-ba3f8d701373 true Target Target false 0 1853 -32723 86 20 1896 -32713 1 1 {0} -1 1 Remapped number f42a7e48-9398-409b-8a64-da1367bb2942 true Mapped Mapped false 0 1963 -32763 40 30 1983 -32748 Remapped and clipped number 689f688b-07fe-4428-9c4e-370f641273b0 true Clipped Clipped false 0 1963 -32733 40 30 1983 -32718 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 5fe01426-5385-4a08-b8ea-7640aed5ecfb true Bounds Bounds 1873 -32683 110 28 1931 -32669 1 Numbers to include in Bounds 5554d382-be36-4514-8504-a01372c39b80 true Numbers Numbers false b6b279d5-4ed9-47c5-ab20-b7eca939f3fc 1 1875 -32681 44 24 1897 -32669 Numeric Domain between the lowest and highest numbers in {N} b22c79a2-0d33-46d7-9284-57f3b4abbb8f true Domain Domain false 0 1943 -32681 38 24 1962 -32669 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object b6b279d5-4ed9-47c5-ab20-b7eca939f3fc true Relay false d519f8f3-6b31-4df4-b45f-1a71a2d468c3 1 1908 -32636 40 16 1928 -32628 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true c97695d5-8e09-472d-bde7-20c54a6299fe true Multiplication Multiplication 1893 -32964 70 44 1918 -32942 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 4bcc7d6b-5c4e-4433-b135-a07aa4aa0a5b true A A true 3946cb2b-8c1a-4e2c-a3b8-0a68992f993b 1 1895 -32962 11 20 1900.5 -32952 Second item for multiplication d30a8b1c-7836-41e1-98be-ea095a5c6c05 true B B true cd09c2ab-8662-4079-bdab-9e16238ac1e2 1 1895 -32942 11 20 1900.5 -32932 Result of multiplication 8e9b755e-d14d-45f3-810d-0016d1bc6909 true Result Result false 0 1930 -32962 31 40 1945.5 -32942 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 0357abea-7aa0-493f-be1d-550da8a68d5f true Multiplication Multiplication 1893 -32857 70 44 1918 -32835 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 71326583-c018-4454-a32d-d213da7cacea true A A true 48db6fe6-23b8-4f2d-a3f1-a777315984eb 1 1895 -32855 11 20 1900.5 -32845 Second item for multiplication c85a6e96-ff0c-495a-a653-6b98a5dfc56a true B B true f42a7e48-9398-409b-8a64-da1367bb2942 1 1895 -32835 11 20 1900.5 -32825 Result of multiplication 3946cb2b-8c1a-4e2c-a3b8-0a68992f993b true Result Result false 0 1930 -32855 31 40 1945.5 -32835 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 48db6fe6-23b8-4f2d-a3f1-a777315984eb true Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -32792 40 16 1928 -32784 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 16a99370-5eb6-4fce-aeec-d7680f2fe05d 5fe01426-5385-4a08-b8ea-7640aed5ecfb b6b279d5-4ed9-47c5-ab20-b7eca939f3fc c97695d5-8e09-472d-bde7-20c54a6299fe 0357abea-7aa0-493f-be1d-550da8a68d5f 48db6fe6-23b8-4f2d-a3f1-a777315984eb cd09c2ab-8662-4079-bdab-9e16238ac1e2 7 981fe087-0fd8-4463-9cb0-ea4c04fb2e0d Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 81eaa78b-b49c-4af4-a9e1-8ed2469b4e8c a03f91ac-0515-47e3-b1da-acb30c73ba6d 471229c7-3a45-429f-b0fa-94a45dae9b20 c354b686-ceeb-4f9b-967c-89b7a10a2e8d 4 f5cc53c3-51b2-4dde-9718-8fd09bebcaab Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 6a3c2110-c6f6-4b84-89ac-6629158cbca6 true Panel false 1 71508328-bf97-448f-b911-0fa7089ae565 1 Double click to edit panel content… 1836 -32396 185 271 0 0 0 1836.445 -32395.05 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 3e562324-bd14-491c-ab81-7e38ca6eeb00 true Relay false 6a3c2110-c6f6-4b84-89ac-6629158cbca6 1 1908 -32431 40 16 1928 -32423 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 4d200134-c39f-4a81-aefa-72b169be127d true Relay false d519f8f3-6b31-4df4-b45f-1a71a2d468c3 1 1908 -31909 40 16 1928 -31901 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff 6a3c2110-c6f6-4b84-89ac-6629158cbca6 3e562324-bd14-491c-ab81-7e38ca6eeb00 4d200134-c39f-4a81-aefa-72b169be127d 2c77979c-fc31-48e0-8cd0-ff3a9b4d9297 65e41a33-e98a-4df2-80d6-6b074424bbd0 6 17bce199-6b8b-4a17-b399-dd7fad1760ee Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 740468b4-a058-4df3-b351-2eac4d8a08cb true Create Material Create Material 1852 -33193 152 104 1950 -33141 Colour of the diffuse channel 9840ab06-23e9-436e-8f27-36813b3b4f35 true Diffuse Diffuse false 0 1854 -33191 84 20 1896 -33181 1 1 {0} 255;186;186;186 Colour of the specular highlight 33aef32f-1cb0-44fe-9316-1c77a07ccd4c true Specular Specular false 0 1854 -33171 84 20 1896 -33161 1 1 {0} 255;0;255;255 Emissive colour of the material 6f3097de-a861-44b5-9128-6a5cbd297161 true Emission Emission false 0 1854 -33151 84 20 1896 -33141 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 95a005f3-ffed-4d80-a292-33ebf236077b true Transparency Transparency false 0 1854 -33131 84 20 1896 -33121 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine a3e7d39b-b410-4467-8661-edd2dc4164f7 true Shine Shine false 0 1854 -33111 84 20 1896 -33101 1 1 {0} 100 Resulting material f7be5b39-5531-4da3-b066-f3a174b47f24 true Material Material false 0 1962 -33191 40 100 1982 -33141 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 6a5e0284-b9e2-4ce3-a6c2-c9ada65ab762 true Custom Preview Custom Preview 1890 -33264 76 44 1952 -33242 Geometry to preview true 5a4dbf0e-f95d-4f1c-8ae5-5c3bddf21c97 true Geometry Geometry false 0788f4f1-f5fb-4cbe-9fa5-9ccae96bc71e 1 1892 -33262 48 20 1916 -33252 The material override f37b016c-8338-4b2a-a333-3e208e5c8e86 true Material Material false f7be5b39-5531-4da3-b066-f3a174b47f24 1 1892 -33242 48 20 1916 -33232 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 5d67d490-2b3a-4426-85c5-5e668d4c6849 true Evaluate Length Evaluate Length 1853 -33352 149 64 1938 -33320 Curve to evaluate a3ecff66-1aa3-45a6-86d2-cb167ca6a943 true Curve Curve false 0788f4f1-f5fb-4cbe-9fa5-9ccae96bc71e 1 1855 -33350 71 20 1890.5 -33340 Length factor for curve evaluation 3e61937f-9cd7-4300-83b9-1e029a7107b5 true Length Length false 0 1855 -33330 71 20 1890.5 -33320 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 740f4808-2ec9-4b17-a12c-1e2af2cd8e2f true Normalized Normalized false 0 1855 -33310 71 20 1890.5 -33300 1 1 {0} true Point at the specified length a10dd09c-c235-4961-a225-c92ec1957663 true Point Point false 0 1950 -33350 50 20 1975 -33340 Tangent vector at the specified length 66ac9f3f-70e1-49dc-9072-2788a08a3a3e true Tangent Tangent false 0 1950 -33330 50 20 1975 -33320 Curve parameter at the specified length d44796f0-6ceb-46e1-815a-48cda0c323cf true Parameter Parameter false 0 1950 -33310 50 20 1975 -33300 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true f17e5452-d178-4f5a-8273-a33b61144e12 true Interpolate Interpolate 1815 -33457 225 84 1988 -33415 1 Interpolation points 0353f233-de0f-4294-b6e3-9c6ff3ff43ef true Vertices Vertices false a10dd09c-c235-4961-a225-c92ec1957663 1 1817 -33455 159 20 1896.5 -33445 Curve degree c4dfd15c-2c6d-420d-8665-3b14ad251f80 true Degree Degree false 0 1817 -33435 159 20 1896.5 -33425 1 1 {0} 1 Periodic curve b218077e-8d7d-4e5c-831c-fb562dc4b764 true Periodic Periodic false 0 1817 -33415 159 20 1896.5 -33405 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 8bda9521-be60-4f25-ad2c-bb22b8bad18e true KnotStyle KnotStyle false 0 1817 -33395 159 20 1896.5 -33385 1 1 {0} 2 Resulting nurbs curve 88c9d358-2164-494c-93cd-620bfe195f0b true Curve Curve false 0 2000 -33455 38 26 2019 -33441.67 Curve length 6823f1f3-2306-45c3-995a-dbd0e1d7f027 true Length Length false 0 2000 -33429 38 27 2019 -33415 Curve domain 43612ddd-25bd-4b77-b39b-3ce7b1e879d3 true Domain Domain false 0 2000 -33402 38 27 2019 -33388.34 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true c89150e6-a944-43dc-ad6b-6fc6ab1b366a true Create Material Create Material 1852 -33584 152 104 1950 -33532 Colour of the diffuse channel 912dc938-60d8-4f36-acc6-b2bea1885a82 true Diffuse Diffuse false 0 1854 -33582 84 20 1896 -33572 1 1 {0} 255;161;161;161 Colour of the specular highlight 086f4fdb-6128-41da-9ab2-2c54d52b6ee5 true Specular Specular false 0 1854 -33562 84 20 1896 -33552 1 1 {0} 255;0;255;255 Emissive colour of the material 9dcdc368-b50c-4382-8f23-56db7be1bbaa true Emission Emission false 0 1854 -33542 84 20 1896 -33532 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 8c6291a5-4a48-4cdd-b3a8-a6eddd81060b true Transparency Transparency false 0 1854 -33522 84 20 1896 -33512 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 0b87077a-7bf6-4bfa-943a-981dfe461dcc true Shine Shine false 0 1854 -33502 84 20 1896 -33492 1 1 {0} 100 Resulting material 7195382e-0027-4a3d-a9a1-665f539c6ec9 true Material Material false 0 1962 -33582 40 100 1982 -33532 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 8fa1b443-91a1-419e-a698-39f89d98c35f true Custom Preview Custom Preview 1890 -33650 76 44 1952 -33628 Geometry to preview true f1c781bf-cbb2-47b2-b2b5-59b64e89634c true Geometry Geometry false 88c9d358-2164-494c-93cd-620bfe195f0b 1 1892 -33648 48 20 1916 -33638 The material override 88f074a6-38dc-484a-ac8b-9199055edec0 true Material Material false 7195382e-0027-4a3d-a9a1-665f539c6ec9 1 1892 -33628 48 20 1916 -33618 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 52d75a79-26ec-4c7c-8a59-a4f19af32f40 true Quick Graph Quick Graph false 0 4d200134-c39f-4a81-aefa-72b169be127d 1 1853 -32573 150 150 1853.945 -32572.82 -1 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication cd09c2ab-8662-4079-bdab-9e16238ac1e2 true B B false 0 1898 -32898 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 2c77979c-fc31-48e0-8cd0-ff3a9b4d9297 true Relay false 4d200134-c39f-4a81-aefa-72b169be127d 1 1898 -31955 60 24 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 65e41a33-e98a-4df2-80d6-6b074424bbd0 true Format Format 1863 -32059 130 64 1955 -32027 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format fb3812fe-b5a2-4be2-9c3f-9a5a056fe550 true Format Format false 0 1865 -32057 78 20 1904 -32047 1 1 {0} false {0:R} Formatting culture dea7f620-9c19-400d-a06f-2b16e8e7202b true Culture Culture false 0 1865 -32037 78 20 1904 -32027 1 1 {0} 127 Data to insert at {0} placeholders 388611ce-16c6-47d8-b636-e91fb7c91fce true false Data 0 0 true 4d200134-c39f-4a81-aefa-72b169be127d 1 1865 -32017 78 20 1904 -32007 Formatted text 71508328-bf97-448f-b911-0fa7089ae565 true Text Text false 0 1967 -32057 24 60 1979 -32027 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 8cb81b16-c550-4b15-b355-5bdd55a8dc42 Shift List 1901 -18161 53 64 1934 -18129 1 List to shift 5887af16-01a8-4cc4-9525-39021407da05 List false b9874ab5-0592-44b9-a526-eff255eea6fe 1 1903 -18159 19 20 1912.5 -18149 Shift offset 479aabb9-6af3-4ab1-94f0-ce20dfb5c1f6 Shift false 0 1903 -18139 19 20 1912.5 -18129 1 1 {0} 1 Wrap values 5f1918f9-64f3-405f-b250-8e2285ac6ce0 Wrap false 0 1903 -18119 19 20 1912.5 -18109 1 1 {0} false 1 Shifted list 6fca45e1-4131-4503-b325-fb52e908227d List false 0 1946 -18159 6 60 1949 -18129 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 907ee2f7-768b-4b91-ab85-26b190544157 Shift List 1901 -21585 53 64 1934 -21553 1 List to shift 583b1759-3c4b-47bb-9e27-6b11fa36060d List false f3da83a8-552c-4482-9825-f165df6fa732 1 1903 -21583 19 20 1912.5 -21573 Shift offset f08dd486-1be7-4f98-aedf-61299fe3a4ed Shift false 0 1903 -21563 19 20 1912.5 -21553 1 1 {0} 1 Wrap values 58fd8c5f-5878-4464-b802-3b968b4db22b Wrap false 0 1903 -21543 19 20 1912.5 -21533 1 1 {0} false 1 Shifted list f63f83de-17f7-454a-bc36-895bc7488c7e List false 0 1946 -21583 6 60 1949 -21553 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true a6f8cf40-4283-40d2-bc90-805bb563f9b1 Shift List 1901 -25085 53 64 1934 -25053 1 List to shift 5499e5b9-8cb2-49eb-9c30-f42c02160bb0 List false 53cd2fb9-04f7-425c-aaa0-2f8eff8d768a 1 1903 -25083 19 20 1912.5 -25073 Shift offset 1729daa5-e944-4ea1-b8b3-d12f2997dc4e Shift false 0 1903 -25063 19 20 1912.5 -25053 1 1 {0} 1 Wrap values 8d1dfbee-0649-4ac4-af78-b408219fcce4 Wrap false 0 1903 -25043 19 20 1912.5 -25033 1 1 {0} false 1 Shifted list ab4f4689-c6b1-486b-8d63-2934c6b34e6f List false 0 1946 -25083 6 60 1949 -25053 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true ff2559cf-18b3-4cad-b391-315893967bf2 Shift List 1901 -28449 53 64 1934 -28417 1 List to shift 273f5044-a2c4-4e53-b232-745a3aba44a6 List false 2d37b54a-d252-4d91-af08-37f5c09e7e4a 1 1903 -28447 19 20 1912.5 -28437 Shift offset 5b25285d-2173-464a-b270-22bf8a418ba0 Shift false 0 1903 -28427 19 20 1912.5 -28417 1 1 {0} 1 Wrap values 4a0100fa-492c-44ed-8efd-286b52e4296b Wrap false 0 1903 -28407 19 20 1912.5 -28397 1 1 {0} false 1 Shifted list d57b5cda-0b57-4731-b527-b630d209be02 List false 0 1946 -28447 6 60 1949 -28417 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 27b1909a-f125-4246-82be-4d422422f56c true Shift List 1901 -31775 53 64 1934 -31743 1 List to shift bfcc7bea-5c84-4cb4-9ff7-0de9927cd430 true List false b0b2a1b6-2a67-466d-9bdf-e8b50dccde48 1 1903 -31773 19 20 1912.5 -31763 Shift offset 4f2a1b86-0f17-49bd-9fca-cbdc3d33ec14 true Shift false 0 1903 -31753 19 20 1912.5 -31743 1 1 {0} 1 Wrap values b943df66-5f34-449f-a95b-f9c2d9811644 true Wrap false 0 1903 -31733 19 20 1912.5 -31723 1 1 {0} false 1 Shifted list 628a45ae-3f38-4501-9306-b3bfe07a4a69 true List false 0 1946 -31773 6 60 1949 -31743 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 55fcfa84-e04c-40ca-ae46-cc937e27bc97 3472779d-20db-40dc-8dba-0814a38b261e 9b318109-1854-4397-bf67-7f973c203aaa 8d65e4f1-504b-4486-8089-12d4064e8ba6 e027a95f-405b-4d15-be30-520d91dbc5fc 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 857bb5ff-1ad6-4170-8b10-ee3ac17d9761 a2874c09-6237-43a6-9770-654bb457fea2 eef9bfc4-b532-42a0-bd17-b8664766f22d dc8cf255-b505-46bc-b318-2ae7c8c46b35 76231faf-dae2-4926-9f6b-2c8077bcac89 0343763a-82b3-483e-8d95-68ddd2c05938 8951eabd-7737-4a9d-88fc-d15ea0349bc1 7248ed6f-8fe9-480c-a442-80bf5073e3d3 7bc36f90-e59b-4ccb-9ddb-02043549301b 5c80a561-0d3a-46cd-a6f0-592d796712c5 87a2227f-c42b-4756-b84e-5cb0c48ee4fa a9701972-e21e-4da9-9c28-b38c5fd5ee91 c192e380-8d44-4588-9699-871bb46e733f 8fe511eb-1233-498f-a8f7-d34dd4f617ff ec2ad91e-428d-4859-a2f4-c060e48f0123 6cec9000-baec-41ef-973b-b71a94f021fc c6ae0cff-05a7-4886-8aec-979f2907fe15 e255ea20-b4ac-48b1-9e1b-0980e7594d5c 4a75522d-3e59-45b0-a235-b3d518b6df35 cd5303fe-9c39-4150-8623-a6ac735d2876 0ef4bcf5-e770-4833-ad57-d7559ac0cfa8 e328ed3a-fdf2-475b-930e-eac036796207 31d327cb-78e9-4772-9b77-ece7f5772c9a 4b4766df-9c4a-478a-a5ec-86bcf578667e ddda8bc0-631e-4735-96ff-a584cfbe1986 33 69a821a3-8a73-4cec-baac-b9a13a42017b Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 55fcfa84-e04c-40ca-ae46-cc937e27bc97 true Explode Explode 1861 -34107 134 44 1932 -34085 Curve to explode 7da04cc2-bf5d-4d0e-bcab-169bff54c587 true Curve Curve false 88c9d358-2164-494c-93cd-620bfe195f0b 1 1863 -34105 57 20 1891.5 -34095 Recursive decomposition until all segments are atomic 4bf6b70a-6c34-468c-aa86-94afd01fb357 true Recursive Recursive false 0 1863 -34085 57 20 1891.5 -34075 1 1 {0} true 1 Exploded segments that make up the base curve 6c4a04a3-a43f-457d-983f-5cf6e15c55b3 true Segments Segments false 0 1944 -34105 49 20 1968.5 -34095 1 Vertices of the exploded segments 4cbdd9d2-e4c9-48ca-a29a-60721e988124 true Vertices Vertices false 0 1944 -34085 49 20 1968.5 -34075 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 3472779d-20db-40dc-8dba-0814a38b261e true Evaluate Length Evaluate Length 1853 -34190 149 64 1938 -34158 Curve to evaluate 61ed4f99-0318-4550-9b89-e471060e49cd true Curve Curve false 6c4a04a3-a43f-457d-983f-5cf6e15c55b3 1 1855 -34188 71 20 1890.5 -34178 Length factor for curve evaluation 9f2f27a2-8d4e-4115-b063-8157dc5bc3c7 true Length Length false 0 1855 -34168 71 20 1890.5 -34158 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 5a640dfc-16bc-4d45-9299-3990b3d869ea true Normalized Normalized false 0 1855 -34148 71 20 1890.5 -34138 1 1 {0} true Point at the specified length 83d865c2-6775-4675-9f8a-220e22ddae31 true Point Point false 0 1950 -34188 50 20 1975 -34178 Tangent vector at the specified length 93b233c7-cc87-47af-a8da-a31536701d3a true Tangent Tangent false 0 1950 -34168 50 20 1975 -34158 Curve parameter at the specified length c83c9c3e-20cb-4973-90a0-33613bc0b9bf true Parameter Parameter false 0 1950 -34148 50 20 1975 -34138 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 9b318109-1854-4397-bf67-7f973c203aaa true Line SDL Line SDL 1873 -35970 110 64 1947 -35938 Line start point 7517af86-db7e-4c90-b088-ebb63aeb9947 true Start Start false 83d865c2-6775-4675-9f8a-220e22ddae31 1 1875 -35968 60 20 1913 -35958 Line tangent (direction) 2a40b560-e61e-43ee-857d-4d109c9e2564 true Direction Direction false d3dbebd8-864a-42c4-a1e6-9bde8c219738 1 1875 -35948 60 20 1913 -35938 1 1 {0} 0 0 1 Line length 9a51e0da-5a90-4c2f-a539-6f1169e6adcf ABS(X) true Length Length false 7feacf97-94fa-4c5e-b845-893325d06a8a 1 1875 -35928 60 20 1913 -35918 1 1 {0} 0.015625 Line segment 6760dc6d-999e-4284-b361-b5cb2b5a6f55 true Line Line false 0 1959 -35968 22 60 1970 -35938 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true 8d65e4f1-504b-4486-8089-12d4064e8ba6 true Relative Differences Relative Differences 1870 -34533 116 28 1917 -34519 1 List of data to operate on (numbers or points or vectors allowed) 8bdef77b-f99e-4151-baaa-1479ad4fb2a0 true Values Values false cfb237b9-cda4-451f-88cf-681e8c1a12e1 1 1872 -34531 33 24 1888.5 -34519 1 Differences between consecutive items 8945d4e1-f472-463e-8ed0-f9b54de13e94 true Differenced Differenced false 0 1929 -34531 55 24 1956.5 -34519 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true e027a95f-405b-4d15-be30-520d91dbc5fc true Replace Nulls Replace Nulls 1858 -34477 139 44 1953 -34455 1 Items to test for null 50e47417-d5fa-4fd6-80cb-1cd3825f090d true Items Items false 857bb5ff-1ad6-4170-8b10-ee3ac17d9761 1 1860 -34475 81 20 1900.5 -34465 1 Items to replace nulls with 49bb910e-eb21-4eb7-a7f1-549dcb632f72 true Replacements Replacements false 0 1860 -34455 81 20 1900.5 -34445 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls cfb237b9-cda4-451f-88cf-681e8c1a12e1 true Items Items false 0 1965 -34475 30 20 1980 -34465 Number of items replaced a42bf3d3-1e96-403d-b483-d487b33f5cb5 true Count Count false 0 1965 -34455 30 20 1980 -34445 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 857bb5ff-1ad6-4170-8b10-ee3ac17d9761 true Relay false d519f8f3-6b31-4df4-b45f-1a71a2d468c3 1 1908 -34414 40 16 1928 -34406 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object a2874c09-6237-43a6-9770-654bb457fea2 true Relay false f50a8f1c-4788-43be-b2e2-986396a4b91f 1 1908 -34778 40 16 1928 -34770 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8d65e4f1-504b-4486-8089-12d4064e8ba6 e027a95f-405b-4d15-be30-520d91dbc5fc 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 857bb5ff-1ad6-4170-8b10-ee3ac17d9761 a2874c09-6237-43a6-9770-654bb457fea2 cce0cf82-c2e4-4967-b2d7-8d1450f4e4ff 8 eef9bfc4-b532-42a0-bd17-b8664766f22d Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true dc8cf255-b505-46bc-b318-2ae7c8c46b35 true Curve Closest Point Curve Closest Point 1874 -34278 108 64 1918 -34246 Point to project onto curve 9f2045f7-84db-41a3-80a7-b78554fc6dc3 true Point Point false 83d865c2-6775-4675-9f8a-220e22ddae31 1 1876 -34276 30 30 1891 -34261 Curve to project onto 53c74feb-bd8c-4934-b455-c4061c58e591 true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -34246 30 30 1891 -34231 Point on the curve closest to the base point 3800975a-d9c1-4d01-8d3c-5fe396f11ea9 true Point Point false 0 1930 -34276 50 20 1955 -34266 Parameter on curve domain of closest point 802dfdfc-00c0-4e0d-88cd-b70ffb31a626 true Parameter Parameter false 0 1930 -34256 50 20 1955 -34246 Distance between base point and curve 3a8aa4d2-6fcc-4120-8b54-3111253d7cb2 true Distance Distance false 0 1930 -34236 50 20 1955 -34226 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 76231faf-dae2-4926-9f6b-2c8077bcac89 true Line Line 1877 -34357 102 44 1943 -34335 Line start point 2b14c6a3-4ad6-47d8-87b3-1587dd6eecf0 true Start Point Start Point false 3800975a-d9c1-4d01-8d3c-5fe396f11ea9 1 1879 -34355 52 20 1905 -34345 Line end point 1672f208-89e5-473d-a789-52bcc3c501c6 true End Point End Point false 83d865c2-6775-4675-9f8a-220e22ddae31 1 1879 -34335 52 20 1905 -34325 Line segment d3dbebd8-864a-42c4-a1e6-9bde8c219738 true Line Line false 0 1955 -34355 22 40 1966 -34335 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 0343763a-82b3-483e-8d95-68ddd2c05938 true Remap Numbers Remap Numbers 1851 -35668 154 64 1951 -35636 Value to remap fbb75435-dbda-4a99-b5de-a7f860bb107d true Value Value false 7248ed6f-8fe9-480c-a442-80bf5073e3d3 1 1853 -35666 86 20 1896 -35656 Source domain bda3bd9e-69c4-4252-8fbd-8445a285ec60 true Source Source false 4cc59e7a-388e-4875-939d-e051a56dbf0a 1 1853 -35646 86 20 1896 -35636 1 1 {0} 0 1 Target domain 6ed6b452-6999-4bc0-9d9b-1edae4d23e5e true Target Target false 0 1853 -35626 86 20 1896 -35616 1 1 {0} -1 1 Remapped number 0eaed2fe-a667-4ec0-bd86-4b5c20e158fe true Mapped Mapped false 0 1963 -35666 40 30 1983 -35651 Remapped and clipped number 43ee08e0-34ae-4987-87d2-49bd6063b895 true Clipped Clipped false 0 1963 -35636 40 30 1983 -35621 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 8951eabd-7737-4a9d-88fc-d15ea0349bc1 true Bounds Bounds 1873 -35586 110 28 1931 -35572 1 Numbers to include in Bounds b2d1db6e-815f-4c6e-adc4-7c0cdab96b4d true Numbers Numbers false 7248ed6f-8fe9-480c-a442-80bf5073e3d3 1 1875 -35584 44 24 1897 -35572 Numeric Domain between the lowest and highest numbers in {N} 4cc59e7a-388e-4875-939d-e051a56dbf0a true Domain Domain false 0 1943 -35584 38 24 1962 -35572 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7248ed6f-8fe9-480c-a442-80bf5073e3d3 true Relay false a2874c09-6237-43a6-9770-654bb457fea2 1 1908 -35539 40 16 1928 -35531 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 7bc36f90-e59b-4ccb-9ddb-02043549301b true Multiplication Multiplication 1893 -35867 70 44 1918 -35845 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication a98c2264-f8b3-49be-849d-0e8c4d613f75 true A A true 6e764ca5-30e3-4799-99fd-453ddd409bd9 1 1895 -35865 11 20 1900.5 -35855 Second item for multiplication 3f6fb97c-d2b2-4b1b-8ea3-1783128aaa72 true B B true f58559e4-4cf1-419a-bc54-cb1f5cde72bb 1 1895 -35845 11 20 1900.5 -35835 Result of multiplication 7feacf97-94fa-4c5e-b845-893325d06a8a true Result Result false 0 1930 -35865 31 40 1945.5 -35845 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 5c80a561-0d3a-46cd-a6f0-592d796712c5 true Multiplication Multiplication 1893 -35760 70 44 1918 -35738 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 630846d2-3f7e-4c1d-991d-8ba28171e61d true A A true 87a2227f-c42b-4756-b84e-5cb0c48ee4fa 1 1895 -35758 11 20 1900.5 -35748 Second item for multiplication e6653ba8-28a3-42af-9640-3d73c4d43ed2 true B B true 0eaed2fe-a667-4ec0-bd86-4b5c20e158fe 1 1895 -35738 11 20 1900.5 -35728 Result of multiplication 6e764ca5-30e3-4799-99fd-453ddd409bd9 true Result Result false 0 1930 -35758 31 40 1945.5 -35738 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 87a2227f-c42b-4756-b84e-5cb0c48ee4fa true Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -35695 40 16 1928 -35687 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 0343763a-82b3-483e-8d95-68ddd2c05938 8951eabd-7737-4a9d-88fc-d15ea0349bc1 7248ed6f-8fe9-480c-a442-80bf5073e3d3 7bc36f90-e59b-4ccb-9ddb-02043549301b 5c80a561-0d3a-46cd-a6f0-592d796712c5 87a2227f-c42b-4756-b84e-5cb0c48ee4fa f58559e4-4cf1-419a-bc54-cb1f5cde72bb 7 a9701972-e21e-4da9-9c28-b38c5fd5ee91 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 55fcfa84-e04c-40ca-ae46-cc937e27bc97 3472779d-20db-40dc-8dba-0814a38b261e dc8cf255-b505-46bc-b318-2ae7c8c46b35 76231faf-dae2-4926-9f6b-2c8077bcac89 4 c192e380-8d44-4588-9699-871bb46e733f Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values ec2ad91e-428d-4859-a2f4-c060e48f0123 true Panel false 1 46036e3b-6b06-40a8-a16c-aa4c63df113c 1 Double click to edit panel content… 1836 -35297 185 271 0 0 0 1836.592 -35296.21 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 6cec9000-baec-41ef-973b-b71a94f021fc true Relay false ec2ad91e-428d-4859-a2f4-c060e48f0123 1 1908 -35334 40 16 1928 -35326 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object c6ae0cff-05a7-4886-8aec-979f2907fe15 true Relay false a2874c09-6237-43a6-9770-654bb457fea2 1 1908 -34812 40 16 1928 -34804 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff ec2ad91e-428d-4859-a2f4-c060e48f0123 6cec9000-baec-41ef-973b-b71a94f021fc c6ae0cff-05a7-4886-8aec-979f2907fe15 c1abdb05-96f0-4e62-8afa-0290d7d7db97 05a18385-94cb-433d-959a-5c89b16eb485 6 e255ea20-b4ac-48b1-9e1b-0980e7594d5c Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 4a75522d-3e59-45b0-a235-b3d518b6df35 true Create Material Create Material 1852 -36096 152 104 1950 -36044 Colour of the diffuse channel db3faf59-5346-4f66-b493-42eeaf198fc9 true Diffuse Diffuse false 0 1854 -36094 84 20 1896 -36084 1 1 {0} 255;178;178;178 Colour of the specular highlight fa837465-c00d-4129-9e6c-bbbf86ba9588 true Specular Specular false 0 1854 -36074 84 20 1896 -36064 1 1 {0} 255;0;255;255 Emissive colour of the material 5566601a-66f2-472c-ad32-46fc77e60b4e true Emission Emission false 0 1854 -36054 84 20 1896 -36044 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 3a78b1d4-9b57-4a72-a7f1-ccd5ad13d141 true Transparency Transparency false 0 1854 -36034 84 20 1896 -36024 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine a6e2b910-a81d-4547-a0b1-d4f7f19a898f true Shine Shine false 0 1854 -36014 84 20 1896 -36004 1 1 {0} 100 Resulting material 69686f2d-f1d4-414d-8edf-9a37725b787f true Material Material false 0 1962 -36094 40 100 1982 -36044 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true cd5303fe-9c39-4150-8623-a6ac735d2876 true Custom Preview Custom Preview 1890 -36167 76 44 1952 -36145 Geometry to preview true 596a729f-457f-4366-b848-703b2efd21eb true Geometry Geometry false 6760dc6d-999e-4284-b361-b5cb2b5a6f55 1 1892 -36165 48 20 1916 -36155 The material override a54b7802-03ea-4b25-b3da-c052f289a033 true Material Material false 69686f2d-f1d4-414d-8edf-9a37725b787f 1 1892 -36145 48 20 1916 -36135 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 0ef4bcf5-e770-4833-ad57-d7559ac0cfa8 true Evaluate Length Evaluate Length 1853 -36255 149 64 1938 -36223 Curve to evaluate 87523673-5e05-4dfe-b921-640d24eb20d4 true Curve Curve false 6760dc6d-999e-4284-b361-b5cb2b5a6f55 1 1855 -36253 71 20 1890.5 -36243 Length factor for curve evaluation 21435aac-7156-4854-abc5-7424ecae315d true Length Length false 0 1855 -36233 71 20 1890.5 -36223 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 4e410755-094e-449c-851c-630d4d9877b0 true Normalized Normalized false 0 1855 -36213 71 20 1890.5 -36203 1 1 {0} true Point at the specified length 8040b704-a9cf-4f3e-9e7d-4ed3870ae3c2 true Point Point false 0 1950 -36253 50 20 1975 -36243 Tangent vector at the specified length a44d9f51-d365-4f0b-8266-67ecf6c11aa7 true Tangent Tangent false 0 1950 -36233 50 20 1975 -36223 Curve parameter at the specified length 4c128c41-dffb-4217-bf45-d21c9dc8431b true Parameter Parameter false 0 1950 -36213 50 20 1975 -36203 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true e328ed3a-fdf2-475b-930e-eac036796207 true Interpolate Interpolate 1815 -36360 225 84 1988 -36318 1 Interpolation points cba89a81-81e4-4ecb-b4be-ea1e3af17351 true Vertices Vertices false 8040b704-a9cf-4f3e-9e7d-4ed3870ae3c2 1 1817 -36358 159 20 1896.5 -36348 Curve degree 15b08ca5-163b-466c-8963-0a44c12b5625 true Degree Degree false 0 1817 -36338 159 20 1896.5 -36328 1 1 {0} 1 Periodic curve 26aae0c2-5417-4ee9-aaad-b9095bd547f5 true Periodic Periodic false 0 1817 -36318 159 20 1896.5 -36308 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 26b31bad-fd47-42d5-9bcb-fd2c56751f0b true KnotStyle KnotStyle false 0 1817 -36298 159 20 1896.5 -36288 1 1 {0} 2 Resulting nurbs curve 13610af5-175f-4213-b5ea-a966bdbda982 true Curve Curve false 0 2000 -36358 38 26 2019 -36344.67 Curve length 3bc21e96-dbd3-4a02-b972-54acf66f11f6 true Length Length false 0 2000 -36332 38 27 2019 -36318 Curve domain 67149248-c49e-4447-be20-39bb387ba85f true Domain Domain false 0 2000 -36305 38 27 2019 -36291.34 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 31d327cb-78e9-4772-9b77-ece7f5772c9a true Create Material Create Material 1852 -36487 152 104 1950 -36435 Colour of the diffuse channel 207bc3b6-266a-4338-8cfd-b347b701e565 true Diffuse Diffuse false 0 1854 -36485 84 20 1896 -36475 1 1 {0} 255;153;153;153 Colour of the specular highlight 07d542a5-ac47-48c3-a8c0-d44bf39e162e true Specular Specular false 0 1854 -36465 84 20 1896 -36455 1 1 {0} 255;0;255;255 Emissive colour of the material 706c6aa2-4034-427e-bef8-2bd8c3697780 true Emission Emission false 0 1854 -36445 84 20 1896 -36435 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 84d2b989-e897-4c52-9a3c-107534542a73 true Transparency Transparency false 0 1854 -36425 84 20 1896 -36415 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine c2913a09-5d93-4b28-a42b-a9eedd0ba35f true Shine Shine false 0 1854 -36405 84 20 1896 -36395 1 1 {0} 100 Resulting material 0de820de-78e0-4aae-9e63-a437d877e0a9 true Material Material false 0 1962 -36485 40 100 1982 -36435 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 4b4766df-9c4a-478a-a5ec-86bcf578667e true Custom Preview Custom Preview 1890 -36553 76 44 1952 -36531 Geometry to preview true fd2b67d5-dc49-4cb7-8016-ef2f51157dc9 true Geometry Geometry false 13610af5-175f-4213-b5ea-a966bdbda982 1 1892 -36551 48 20 1916 -36541 The material override 5b955cff-a3b3-40e4-bc82-0c8ff9950a0d true Material Material false 0de820de-78e0-4aae-9e63-a437d877e0a9 1 1892 -36531 48 20 1916 -36521 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph ddda8bc0-631e-4735-96ff-a584cfbe1986 true Quick Graph Quick Graph false 0 c6ae0cff-05a7-4886-8aec-979f2907fe15 1 1854 -35474 150 150 1854.092 -35473.98 -1 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication f58559e4-4cf1-419a-bc54-cb1f5cde72bb true B B false 0 1898 -35801 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object c1abdb05-96f0-4e62-8afa-0290d7d7db97 true Relay false c6ae0cff-05a7-4886-8aec-979f2907fe15 1 1898 -34858 60 24 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 05a18385-94cb-433d-959a-5c89b16eb485 true Format Format 1863 -34962 130 64 1955 -34930 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 438255b9-a1cf-41dd-91dc-c122fc6d85e9 true Format Format false 0 1865 -34960 78 20 1904 -34950 1 1 {0} false {0:R} Formatting culture ad61670c-0ee3-49b6-9b19-2f20942a92cb true Culture Culture false 0 1865 -34940 78 20 1904 -34930 1 1 {0} 127 Data to insert at {0} placeholders 4c99c446-a7f0-4078-a0a6-e0494226f50b true false Data 0 0 true c6ae0cff-05a7-4886-8aec-979f2907fe15 1 1865 -34920 78 20 1904 -34910 Formatted text 46036e3b-6b06-40a8-a16c-aa4c63df113c true Text Text false 0 1967 -34960 24 60 1979 -34930 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true cce0cf82-c2e4-4967-b2d7-8d1450f4e4ff true Shift List 1901 -34678 53 64 1934 -34646 1 List to shift 80e5b949-a09d-4a18-9be6-586f6f7ca48d true List false 8945d4e1-f472-463e-8ed0-f9b54de13e94 1 1903 -34676 19 20 1912.5 -34666 Shift offset 8045d97c-4a93-48ad-b3a1-a82651742ad8 true Shift false 0 1903 -34656 19 20 1912.5 -34646 1 1 {0} 1 Wrap values 889eef82-ea20-4ec9-89e5-403d76ecb092 true Wrap false 0 1903 -34636 19 20 1912.5 -34626 1 1 {0} false 1 Shifted list f50a8f1c-4788-43be-b2e2-986396a4b91f true List false 0 1946 -34676 6 60 1949 -34646 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 87556913-6966-4659-bb2b-89273ba2bea1 a3d1938d-e0f6-4fdd-ada9-a36f33b71c5a 31b6b635-711b-4160-bd99-77c9e449fb2d e2dcc1f9-9f21-4d2a-afc9-138227cbdb67 37c067e8-6c78-401d-a5d5-e4288fdbbf5f 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f fd2d2718-c49b-4c1b-a2f6-e4c42474ff1d 0b398c44-b153-429a-a1b5-6f1d3fd52e44 646b5f27-60d6-4ce9-9130-d5e831ceb639 0e18735d-337f-474f-afb3-5f5ca2102c37 661373f6-62bc-46ba-a786-894d5ca1ad13 0a0ab07b-751a-4d72-87a8-46d3a0a8aa97 50b9c9b1-51e7-4d47-8958-b81b022c1a33 6d25ea6f-a7d2-45e7-b706-0a351dae8af6 27aa76dd-0206-4530-ae5f-00df243c7cae c45dc8c8-8f0b-4673-a31f-e8a700458ba9 f7a58347-d17f-4ce8-8831-0c9540e3eee9 6e99ff71-a266-4138-99b6-2c0d9d7a7410 43fc1a72-5387-4f01-8a9e-21403e93483e 8fe511eb-1233-498f-a8f7-d34dd4f617ff 9ebeefd6-a9bb-4f2d-a039-a21e6592eff6 9fe1a63e-5ce4-436f-8667-585af0fdcdd2 7a972cc3-6a26-4b66-a342-fa0dc5b483e8 df1ff833-093e-4b43-bf02-684c9b8b99ad 94f8790b-9c2d-4288-8a33-9982047211ab 82ed6ff7-8d0c-4cc5-a45f-05f9aee82ac9 eb5e0c86-bf5e-44c9-9c8e-14e3dda58cee 02f0c4a6-1e95-4377-bafc-57124d811d21 feac600b-b3eb-4ff4-ab81-446aa3cbe36b 573afdea-8949-4cc8-a1b3-5f987c8f3ce8 d0eec4c0-b7fa-4a79-b0d7-f170a89fb07e 33 604a90d8-eed1-4aa7-9d28-7e3b9c1fe4f5 Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 87556913-6966-4659-bb2b-89273ba2bea1 true Explode Explode 1861 -36840 134 44 1932 -36818 Curve to explode 9f376d26-d0fe-42e2-9069-0464658ae787 true Curve Curve false 13610af5-175f-4213-b5ea-a966bdbda982 1 1863 -36838 57 20 1891.5 -36828 Recursive decomposition until all segments are atomic 0277636e-d7f7-45c7-a65b-fbcb659e1bb9 true Recursive Recursive false 0 1863 -36818 57 20 1891.5 -36808 1 1 {0} true 1 Exploded segments that make up the base curve a5a715ac-bc02-48e0-b765-80b274c95c48 true Segments Segments false 0 1944 -36838 49 20 1968.5 -36828 1 Vertices of the exploded segments 74cc616b-4910-4a18-9d1b-8721a0c4c0aa true Vertices Vertices false 0 1944 -36818 49 20 1968.5 -36808 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true a3d1938d-e0f6-4fdd-ada9-a36f33b71c5a true Evaluate Length Evaluate Length 1853 -36923 149 64 1938 -36891 Curve to evaluate 13cc3d24-6295-45f6-bdaf-171bfada6425 true Curve Curve false a5a715ac-bc02-48e0-b765-80b274c95c48 1 1855 -36921 71 20 1890.5 -36911 Length factor for curve evaluation 496f66dc-cb49-4534-9568-ec1d7438678d true Length Length false 0 1855 -36901 71 20 1890.5 -36891 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 2f2e103b-de58-4264-90cd-6a29fda56773 true Normalized Normalized false 0 1855 -36881 71 20 1890.5 -36871 1 1 {0} true Point at the specified length f428e8cf-39a4-49b7-bdcf-01f0905eceaf true Point Point false 0 1950 -36921 50 20 1975 -36911 Tangent vector at the specified length 9a2f3408-247a-4d88-9ee0-88148341d117 true Tangent Tangent false 0 1950 -36901 50 20 1975 -36891 Curve parameter at the specified length 0c6d8634-61c3-456d-8f4e-ab0d7559c4e6 true Parameter Parameter false 0 1950 -36881 50 20 1975 -36871 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 31b6b635-711b-4160-bd99-77c9e449fb2d true Line SDL Line SDL 1873 -38703 110 64 1947 -38671 Line start point ee61a337-e62b-42d0-9e3b-229647c063e6 true Start Start false f428e8cf-39a4-49b7-bdcf-01f0905eceaf 1 1875 -38701 60 20 1913 -38691 Line tangent (direction) 37f3fc46-ab5a-4271-a1ce-c9e9aa9f970e true Direction Direction false 36e8056e-2ea1-4d60-84df-5365d1a0a69d 1 1875 -38681 60 20 1913 -38671 1 1 {0} 0 0 1 Line length 694ddcdb-668a-479f-b40b-b2b0c3deccb0 ABS(X) true Length Length false d551ba02-fd26-4951-83b4-16f09998d62c 1 1875 -38661 60 20 1913 -38651 1 1 {0} 0.015625 Line segment c4dbd749-ec85-490e-814c-60cad4575a1a true Line Line false 0 1959 -38701 22 60 1970 -38671 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true e2dcc1f9-9f21-4d2a-afc9-138227cbdb67 true Relative Differences Relative Differences 1870 -37266 116 28 1917 -37252 1 List of data to operate on (numbers or points or vectors allowed) 0820d25f-b6e3-4c36-8d82-0febb3c46c1d true Values Values false e99ba7a1-9e8f-4093-985b-46a9e24831be 1 1872 -37264 33 24 1888.5 -37252 1 Differences between consecutive items 94c5bbe8-d54c-490d-bd7d-7a1095b06e00 true Differenced Differenced false 0 1929 -37264 55 24 1956.5 -37252 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true 37c067e8-6c78-401d-a5d5-e4288fdbbf5f true Replace Nulls Replace Nulls 1858 -37210 139 44 1953 -37188 1 Items to test for null 88b74082-470b-4b45-9301-db2c190221ed true Items Items false fd2d2718-c49b-4c1b-a2f6-e4c42474ff1d 1 1860 -37208 81 20 1900.5 -37198 1 Items to replace nulls with 784a50e5-75ff-4eca-aa16-a5c82eb6b41d true Replacements Replacements false 0 1860 -37188 81 20 1900.5 -37178 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls e99ba7a1-9e8f-4093-985b-46a9e24831be true Items Items false 0 1965 -37208 30 20 1980 -37198 Number of items replaced 19e4d186-8616-4d3e-a748-feeaa9ce61f3 true Count Count false 0 1965 -37188 30 20 1980 -37178 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object fd2d2718-c49b-4c1b-a2f6-e4c42474ff1d true Relay false a2874c09-6237-43a6-9770-654bb457fea2 1 1908 -37147 40 16 1928 -37139 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 0b398c44-b153-429a-a1b5-6f1d3fd52e44 true Relay false 011af95d-f2a7-4b9e-8037-b41494f0f895 1 1908 -37511 40 16 1928 -37503 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects e2dcc1f9-9f21-4d2a-afc9-138227cbdb67 37c067e8-6c78-401d-a5d5-e4288fdbbf5f 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f fd2d2718-c49b-4c1b-a2f6-e4c42474ff1d 0b398c44-b153-429a-a1b5-6f1d3fd52e44 066e9ec1-224c-484d-90f7-39f5552d0f80 8 646b5f27-60d6-4ce9-9130-d5e831ceb639 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true 0e18735d-337f-474f-afb3-5f5ca2102c37 true Curve Closest Point Curve Closest Point 1874 -37011 108 64 1918 -36979 Point to project onto curve adf2faba-a427-42d5-b8f4-2caba8b5d7f5 true Point Point false f428e8cf-39a4-49b7-bdcf-01f0905eceaf 1 1876 -37009 30 30 1891 -36994 Curve to project onto 4ba4182b-cd8f-4e01-ab9e-88ce7a987af6 true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -36979 30 30 1891 -36964 Point on the curve closest to the base point 7bcbac4e-7779-4220-8a4a-b2ed0fc8f82e true Point Point false 0 1930 -37009 50 20 1955 -36999 Parameter on curve domain of closest point e152d9b3-89c8-4197-b5e1-015aa285c4fe true Parameter Parameter false 0 1930 -36989 50 20 1955 -36979 Distance between base point and curve 1981e677-c841-4e28-a1a8-b77fb47571e8 true Distance Distance false 0 1930 -36969 50 20 1955 -36959 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 661373f6-62bc-46ba-a786-894d5ca1ad13 true Line Line 1877 -37090 102 44 1943 -37068 Line start point 2a6b2cf6-dc81-4f95-9481-3df7920c2be0 true Start Point Start Point false 7bcbac4e-7779-4220-8a4a-b2ed0fc8f82e 1 1879 -37088 52 20 1905 -37078 Line end point 25e6d6a2-0a2a-4128-9ed1-71c9ceaa39b0 true End Point End Point false f428e8cf-39a4-49b7-bdcf-01f0905eceaf 1 1879 -37068 52 20 1905 -37058 Line segment 36e8056e-2ea1-4d60-84df-5365d1a0a69d true Line Line false 0 1955 -37088 22 40 1966 -37068 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 0a0ab07b-751a-4d72-87a8-46d3a0a8aa97 true Remap Numbers Remap Numbers 1851 -38401 154 64 1951 -38369 Value to remap 345bb6e2-102b-4407-a516-04fb9388d778 true Value Value false 6d25ea6f-a7d2-45e7-b706-0a351dae8af6 1 1853 -38399 86 20 1896 -38389 Source domain 1cf37b39-064e-43f0-a243-3387262a2f4f true Source Source false ea35401e-6ba0-4caa-8035-59c0f52f7ed1 1 1853 -38379 86 20 1896 -38369 1 1 {0} 0 1 Target domain 2c1ec892-8eb3-459e-b463-9bd3a50920a5 true Target Target false 0 1853 -38359 86 20 1896 -38349 1 1 {0} -1 1 Remapped number 2b780d6b-f811-4369-8fbf-46b29b7eabac true Mapped Mapped false 0 1963 -38399 40 30 1983 -38384 Remapped and clipped number dc34b4ec-1a61-4876-a41e-d598d66e13cc true Clipped Clipped false 0 1963 -38369 40 30 1983 -38354 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 50b9c9b1-51e7-4d47-8958-b81b022c1a33 true Bounds Bounds 1873 -38319 110 28 1931 -38305 1 Numbers to include in Bounds 49415ea8-f221-4f10-a9df-e369069dea33 true Numbers Numbers false 6d25ea6f-a7d2-45e7-b706-0a351dae8af6 1 1875 -38317 44 24 1897 -38305 Numeric Domain between the lowest and highest numbers in {N} ea35401e-6ba0-4caa-8035-59c0f52f7ed1 true Domain Domain false 0 1943 -38317 38 24 1962 -38305 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 6d25ea6f-a7d2-45e7-b706-0a351dae8af6 true Relay false 0b398c44-b153-429a-a1b5-6f1d3fd52e44 1 1908 -38272 40 16 1928 -38264 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 27aa76dd-0206-4530-ae5f-00df243c7cae true Multiplication Multiplication 1893 -38600 70 44 1918 -38578 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 40a0a2fd-7104-4bc0-ba7e-d4d87be186e5 true A A true bfad49f8-a916-48ea-8af7-841039669257 1 1895 -38598 11 20 1900.5 -38588 Second item for multiplication 5bb8b76a-578f-49d3-ac83-12bdd3c4d2bb true B B true 3df94f8a-7e07-4fcd-8951-aa52f0a755af 1 1895 -38578 11 20 1900.5 -38568 Result of multiplication d551ba02-fd26-4951-83b4-16f09998d62c true Result Result false 0 1930 -38598 31 40 1945.5 -38578 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true c45dc8c8-8f0b-4673-a31f-e8a700458ba9 true Multiplication Multiplication 1893 -38493 70 44 1918 -38471 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication a1b5ea18-e1cd-41de-930d-8e015295daa5 true A A true f7a58347-d17f-4ce8-8831-0c9540e3eee9 1 1895 -38491 11 20 1900.5 -38481 Second item for multiplication 85fcbb8e-5294-49a7-98d8-4cf7b8880c36 true B B true 2b780d6b-f811-4369-8fbf-46b29b7eabac 1 1895 -38471 11 20 1900.5 -38461 Result of multiplication bfad49f8-a916-48ea-8af7-841039669257 true Result Result false 0 1930 -38491 31 40 1945.5 -38471 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object f7a58347-d17f-4ce8-8831-0c9540e3eee9 true Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -38428 40 16 1928 -38420 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 0a0ab07b-751a-4d72-87a8-46d3a0a8aa97 50b9c9b1-51e7-4d47-8958-b81b022c1a33 6d25ea6f-a7d2-45e7-b706-0a351dae8af6 27aa76dd-0206-4530-ae5f-00df243c7cae c45dc8c8-8f0b-4673-a31f-e8a700458ba9 f7a58347-d17f-4ce8-8831-0c9540e3eee9 3df94f8a-7e07-4fcd-8951-aa52f0a755af 7 6e99ff71-a266-4138-99b6-2c0d9d7a7410 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 87556913-6966-4659-bb2b-89273ba2bea1 a3d1938d-e0f6-4fdd-ada9-a36f33b71c5a 0e18735d-337f-474f-afb3-5f5ca2102c37 661373f6-62bc-46ba-a786-894d5ca1ad13 4 43fc1a72-5387-4f01-8a9e-21403e93483e Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 9ebeefd6-a9bb-4f2d-a039-a21e6592eff6 true Panel false 1 6d4db862-65a2-4b3b-918a-b3638ab2e512 1 Double click to edit panel content… 1836 -38029 185 271 0 0 0 1836.714 -38028.13 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 9fe1a63e-5ce4-436f-8667-585af0fdcdd2 true Relay false 9ebeefd6-a9bb-4f2d-a039-a21e6592eff6 1 1908 -38067 40 16 1928 -38059 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7a972cc3-6a26-4b66-a342-fa0dc5b483e8 true Relay false 0b398c44-b153-429a-a1b5-6f1d3fd52e44 1 1908 -37545 40 16 1928 -37537 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff 9ebeefd6-a9bb-4f2d-a039-a21e6592eff6 9fe1a63e-5ce4-436f-8667-585af0fdcdd2 7a972cc3-6a26-4b66-a342-fa0dc5b483e8 455a06b3-23bf-47cb-aca8-6c0a078e807e 6306bfb6-9781-4560-af1d-96efcc910fa4 6 df1ff833-093e-4b43-bf02-684c9b8b99ad Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 94f8790b-9c2d-4288-8a33-9982047211ab true Create Material Create Material 1852 -38829 152 104 1950 -38777 Colour of the diffuse channel 91d2c7c0-5a86-44f3-9432-49b1b243849d true Diffuse Diffuse false 0 1854 -38827 84 20 1896 -38817 1 1 {0} 255;171;171;171 Colour of the specular highlight 75722385-0352-4f8d-a866-9a4e97c02eb3 true Specular Specular false 0 1854 -38807 84 20 1896 -38797 1 1 {0} 255;0;255;255 Emissive colour of the material a70bc4f3-b55a-405f-b308-7486f9bf4c05 true Emission Emission false 0 1854 -38787 84 20 1896 -38777 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 0b8c4356-246c-41dc-81aa-ba1a9610dd98 true Transparency Transparency false 0 1854 -38767 84 20 1896 -38757 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 56891801-0ec9-4f8d-83cd-7539c0694470 true Shine Shine false 0 1854 -38747 84 20 1896 -38737 1 1 {0} 100 Resulting material c3454ae1-6e0a-4ebd-9917-9972e8fac61b true Material Material false 0 1962 -38827 40 100 1982 -38777 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 82ed6ff7-8d0c-4cc5-a45f-05f9aee82ac9 true Custom Preview Custom Preview 1890 -38900 76 44 1952 -38878 Geometry to preview true 710d65fb-1d49-496d-a2e0-bd11ea6b5739 true Geometry Geometry false c4dbd749-ec85-490e-814c-60cad4575a1a 1 1892 -38898 48 20 1916 -38888 The material override 6eb1ccce-0749-44c9-b6e6-41fa1e730674 true Material Material false c3454ae1-6e0a-4ebd-9917-9972e8fac61b 1 1892 -38878 48 20 1916 -38868 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true eb5e0c86-bf5e-44c9-9c8e-14e3dda58cee true Evaluate Length Evaluate Length 1853 -38988 149 64 1938 -38956 Curve to evaluate 8c65cbea-6534-45a2-8998-d6f9106f6a34 true Curve Curve false c4dbd749-ec85-490e-814c-60cad4575a1a 1 1855 -38986 71 20 1890.5 -38976 Length factor for curve evaluation 87cace2b-0cbe-4e96-98a5-2dd56e974a2b true Length Length false 0 1855 -38966 71 20 1890.5 -38956 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 7d8fa846-de6e-4379-9721-d37b1183f8fb true Normalized Normalized false 0 1855 -38946 71 20 1890.5 -38936 1 1 {0} true Point at the specified length 735f3688-f46f-4ae2-b4a8-f1e3049140b8 true Point Point false 0 1950 -38986 50 20 1975 -38976 Tangent vector at the specified length c3972483-f049-4ffa-a4fc-6cdf9d39874c true Tangent Tangent false 0 1950 -38966 50 20 1975 -38956 Curve parameter at the specified length da8b574b-e5b9-48de-8123-586aea3cbd48 true Parameter Parameter false 0 1950 -38946 50 20 1975 -38936 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 02f0c4a6-1e95-4377-bafc-57124d811d21 true Interpolate Interpolate 1815 -39093 225 84 1988 -39051 1 Interpolation points d47ccabb-ac6b-4346-8395-c8fc22bbae70 true Vertices Vertices false 735f3688-f46f-4ae2-b4a8-f1e3049140b8 1 1817 -39091 159 20 1896.5 -39081 Curve degree fb7ebb3e-4b85-4177-bfee-b9c717951dfe true Degree Degree false 0 1817 -39071 159 20 1896.5 -39061 1 1 {0} 1 Periodic curve 1cf3868c-7c59-4986-b635-74a3fa919fbd true Periodic Periodic false 0 1817 -39051 159 20 1896.5 -39041 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 472acddd-1d13-427a-aab4-d4710b15af17 true KnotStyle KnotStyle false 0 1817 -39031 159 20 1896.5 -39021 1 1 {0} 2 Resulting nurbs curve df709747-9357-4105-ad5f-2ac011d6bd76 true Curve Curve false 0 2000 -39091 38 26 2019 -39077.67 Curve length cad6d78d-3927-4972-89ad-dae425cdcc6a true Length Length false 0 2000 -39065 38 27 2019 -39051 Curve domain fce48f62-556b-47b8-a903-c1bf7fe8455d true Domain Domain false 0 2000 -39038 38 27 2019 -39024.34 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true feac600b-b3eb-4ff4-ab81-446aa3cbe36b true Create Material Create Material 1852 -39220 152 104 1950 -39168 Colour of the diffuse channel aa3b3aa3-4631-4cba-be4e-535ee18b4306 true Diffuse Diffuse false 0 1854 -39218 84 20 1896 -39208 1 1 {0} 255;145;145;145 Colour of the specular highlight 2c494527-9206-4b19-aabe-f5315954493a true Specular Specular false 0 1854 -39198 84 20 1896 -39188 1 1 {0} 255;0;255;255 Emissive colour of the material 53728169-cb92-4266-8e60-6e4225071c0c true Emission Emission false 0 1854 -39178 84 20 1896 -39168 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent ff1ab9f1-4107-4b84-be59-ea18b54a3ec4 true Transparency Transparency false 0 1854 -39158 84 20 1896 -39148 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine ca69332c-976b-4272-8d75-8b28c3801245 true Shine Shine false 0 1854 -39138 84 20 1896 -39128 1 1 {0} 100 Resulting material f67671aa-d57f-4d81-b8bb-e13f0c217a4e true Material Material false 0 1962 -39218 40 100 1982 -39168 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 573afdea-8949-4cc8-a1b3-5f987c8f3ce8 true Custom Preview Custom Preview 1890 -39286 76 44 1952 -39264 Geometry to preview true d3b6bdbf-5375-4a1c-ad12-0ea06305e7a6 true Geometry Geometry false df709747-9357-4105-ad5f-2ac011d6bd76 1 1892 -39284 48 20 1916 -39274 The material override ab49adbd-5579-496a-ad9e-0bbacaf34a15 true Material Material false f67671aa-d57f-4d81-b8bb-e13f0c217a4e 1 1892 -39264 48 20 1916 -39254 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph d0eec4c0-b7fa-4a79-b0d7-f170a89fb07e true Quick Graph Quick Graph false 0 7a972cc3-6a26-4b66-a342-fa0dc5b483e8 1 1854 -38206 150 150 1854.214 -38205.9 -1 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 3df94f8a-7e07-4fcd-8951-aa52f0a755af true B B false 0 1898 -38534 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 455a06b3-23bf-47cb-aca8-6c0a078e807e true Relay false 7a972cc3-6a26-4b66-a342-fa0dc5b483e8 1 1898 -37591 60 24 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 6306bfb6-9781-4560-af1d-96efcc910fa4 true Format Format 1863 -37695 130 64 1955 -37663 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format aad80876-6bf6-425c-ba6a-20a9283c1132 true Format Format false 0 1865 -37693 78 20 1904 -37683 1 1 {0} false {0:R} Formatting culture 9a7e51e3-61c9-403c-8861-6697d8193acc true Culture Culture false 0 1865 -37673 78 20 1904 -37663 1 1 {0} 127 Data to insert at {0} placeholders 04ee0470-fe6e-477a-bb06-d8d73117e002 true false Data 0 0 true 7a972cc3-6a26-4b66-a342-fa0dc5b483e8 1 1865 -37653 78 20 1904 -37643 Formatted text 6d4db862-65a2-4b3b-918a-b3638ab2e512 true Text Text false 0 1967 -37693 24 60 1979 -37663 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 066e9ec1-224c-484d-90f7-39f5552d0f80 true Shift List 1901 -37411 53 64 1934 -37379 1 List to shift 0d90f591-1276-49da-8b30-64cff4334721 true List false 94c5bbe8-d54c-490d-bd7d-7a1095b06e00 1 1903 -37409 19 20 1912.5 -37399 Shift offset fd687693-070f-4204-8667-8c0ae8022a2b true Shift false 0 1903 -37389 19 20 1912.5 -37379 1 1 {0} 1 Wrap values 6c29818b-68bb-4883-9467-bdab1a7d5248 true Wrap false 0 1903 -37369 19 20 1912.5 -37359 1 1 {0} false 1 Shifted list 011af95d-f2a7-4b9e-8037-b41494f0f895 true List false 0 1946 -37409 6 60 1949 -37379 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 93e9aefd-ace7-469f-9e72-35bc0e14cb58 f37871cc-7faf-4954-90f0-2caf8fbf69fa a6015403-c407-47aa-b1cc-bb7d630cd857 3432ec62-eab7-4df6-bb1d-4adc4cc79c35 8b49f837-7714-4f4d-9446-07e1faa10f2c 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f af3c6912-8436-4153-9024-b1c6ee6f70a3 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08 fd31dd7d-24a5-4a6d-b3ae-b67f27faa5b6 3c655b4d-3334-4d87-9c3f-6016882ecd40 bb0fcba4-e38d-46cb-8c0d-ec2d7b6870f7 d9e1fe07-f0c7-4e80-b5d2-caeab5dde50d ef83b5ad-5921-4e34-ac03-3937ca0519dd c33e604d-7d26-4a47-9c7e-09025971c3f9 d1729450-c8f6-42b2-898a-ab0ea260f401 651a6d56-877c-4a2c-ae0d-f71b16fb7056 6432047b-8976-4090-9ff0-8e30d5a49928 44ef84e3-1729-4f7f-a914-57dfcffd44a2 5e3ca394-1f2d-48d5-8b2d-4414b545090a 8fe511eb-1233-498f-a8f7-d34dd4f617ff be9fc1fd-820a-4b5b-9acd-f78a3d4d3fb4 b084dd47-29d4-42d7-bbd6-b0682396f407 f5764a3d-7ce6-4d28-831b-482fcc350345 9e5121a0-67e9-4736-a311-6a3d091e4f91 ee2bbb03-11f7-4d9c-9d6a-9e2e4e7d9f70 705d83f7-5698-4a1e-90ed-4c1d58fc6756 13d1fa05-10a0-4e49-9f5c-d4be788f3bf7 1f826159-9b93-496e-a901-3569ec3f0529 631d3ac7-ddf1-4a26-ba29-29dd75eb4975 cf7b6526-81f6-4c96-a36a-ae26aab7feee 79de9cf0-fcdc-4bba-bc24-572fecdc1cd8 33 cbe01987-ab16-4b64-9085-e124abae0a9d Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 93e9aefd-ace7-469f-9e72-35bc0e14cb58 true Explode Explode 1861 -39612 134 44 1932 -39590 Curve to explode 933c24c8-8076-44e9-a5e3-065b642880c6 true Curve Curve false df709747-9357-4105-ad5f-2ac011d6bd76 1 1863 -39610 57 20 1891.5 -39600 Recursive decomposition until all segments are atomic 3338cd66-8aa9-4bd0-b368-42763e05b6e5 true Recursive Recursive false 0 1863 -39590 57 20 1891.5 -39580 1 1 {0} true 1 Exploded segments that make up the base curve fd2e5088-862e-4f01-bdd7-7268ec330250 true Segments Segments false 0 1944 -39610 49 20 1968.5 -39600 1 Vertices of the exploded segments dcae6318-c5e1-4a8d-9caf-e4f8d73d4f64 true Vertices Vertices false 0 1944 -39590 49 20 1968.5 -39580 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true f37871cc-7faf-4954-90f0-2caf8fbf69fa true Evaluate Length Evaluate Length 1853 -39695 149 64 1938 -39663 Curve to evaluate 57cbc3c1-c36a-4af1-8f0b-da8458b5fdcc true Curve Curve false fd2e5088-862e-4f01-bdd7-7268ec330250 1 1855 -39693 71 20 1890.5 -39683 Length factor for curve evaluation 8f812c96-7b58-4702-91b5-ed8c1a8bdc2b true Length Length false 0 1855 -39673 71 20 1890.5 -39663 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 1c5b9edd-fdf5-47a6-bf69-cc6d24e1ef0a true Normalized Normalized false 0 1855 -39653 71 20 1890.5 -39643 1 1 {0} true Point at the specified length 2197bce1-f68f-471f-bb60-8dc1126e5d5c true Point Point false 0 1950 -39693 50 20 1975 -39683 Tangent vector at the specified length b224d636-f4b2-4361-a0bf-35c51fcc395b true Tangent Tangent false 0 1950 -39673 50 20 1975 -39663 Curve parameter at the specified length d0e053df-6f1a-4fa6-8990-9e8580fa9ba6 true Parameter Parameter false 0 1950 -39653 50 20 1975 -39643 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true a6015403-c407-47aa-b1cc-bb7d630cd857 true Line SDL Line SDL 1873 -41475 110 64 1947 -41443 Line start point 09a52c5f-7e95-4089-8b47-5b8ecc4db109 true Start Start false 2197bce1-f68f-471f-bb60-8dc1126e5d5c 1 1875 -41473 60 20 1913 -41463 Line tangent (direction) 7deccc3c-9315-4025-8115-1d8f8f3722f9 true Direction Direction false 0dba2486-babe-430b-b4ed-658b8e1f4191 1 1875 -41453 60 20 1913 -41443 1 1 {0} 0 0 1 Line length e66b5669-b43f-48ed-aaae-be143d3dc981 ABS(X) true Length Length false e0ca5b10-1779-4d5d-87fc-94ba5230a35f 1 1875 -41433 60 20 1913 -41423 1 1 {0} 0.015625 Line segment e0d4fcf3-91c7-4dc2-bd73-586aa73ae0e0 true Line Line false 0 1959 -41473 22 60 1970 -41443 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true 3432ec62-eab7-4df6-bb1d-4adc4cc79c35 true Relative Differences Relative Differences 1870 -40038 116 28 1917 -40024 1 List of data to operate on (numbers or points or vectors allowed) e7108473-20e0-4f82-af74-7f838d990a62 true Values Values false 82831c55-7ae2-478f-85c3-c647de57624f 1 1872 -40036 33 24 1888.5 -40024 1 Differences between consecutive items f1a4fd75-be6b-426f-94b9-028e696a8d4e true Differenced Differenced false 0 1929 -40036 55 24 1956.5 -40024 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true 8b49f837-7714-4f4d-9446-07e1faa10f2c true Replace Nulls Replace Nulls 1858 -39982 139 44 1953 -39960 1 Items to test for null 38d04c92-ce32-4309-9941-9f256696439c true Items Items false af3c6912-8436-4153-9024-b1c6ee6f70a3 1 1860 -39980 81 20 1900.5 -39970 1 Items to replace nulls with c503c2a7-4fbc-4977-be04-3386db5647f9 true Replacements Replacements false 0 1860 -39960 81 20 1900.5 -39950 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 82831c55-7ae2-478f-85c3-c647de57624f true Items Items false 0 1965 -39980 30 20 1980 -39970 Number of items replaced d59cbf24-a235-4b05-b22f-3d39d6c7c223 true Count Count false 0 1965 -39960 30 20 1980 -39950 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object af3c6912-8436-4153-9024-b1c6ee6f70a3 true Relay false 0b398c44-b153-429a-a1b5-6f1d3fd52e44 1 1908 -39919 40 16 1928 -39911 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08 true Relay false b16fb91f-43f8-48d3-85b5-411ce00f8e92 1 1908 -40283 40 16 1928 -40275 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 3432ec62-eab7-4df6-bb1d-4adc4cc79c35 8b49f837-7714-4f4d-9446-07e1faa10f2c 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f af3c6912-8436-4153-9024-b1c6ee6f70a3 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08 344dc1b1-9c93-405e-b50c-435fc88b1393 8 fd31dd7d-24a5-4a6d-b3ae-b67f27faa5b6 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true 3c655b4d-3334-4d87-9c3f-6016882ecd40 true Curve Closest Point Curve Closest Point 1874 -39783 108 64 1918 -39751 Point to project onto curve e8f31558-6a5a-4101-b7fe-7de6e65119bd true Point Point false 2197bce1-f68f-471f-bb60-8dc1126e5d5c 1 1876 -39781 30 30 1891 -39766 Curve to project onto 7ebb372b-38ec-4344-83cb-4c9ec486b5e1 true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -39751 30 30 1891 -39736 Point on the curve closest to the base point 3a62e2ed-5f18-4b58-9b7c-abdf3421393a true Point Point false 0 1930 -39781 50 20 1955 -39771 Parameter on curve domain of closest point 83debea0-1051-453f-bde9-e3f7b530cf31 true Parameter Parameter false 0 1930 -39761 50 20 1955 -39751 Distance between base point and curve ac24d5d1-09fd-4f88-afb4-757428af69d4 true Distance Distance false 0 1930 -39741 50 20 1955 -39731 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true bb0fcba4-e38d-46cb-8c0d-ec2d7b6870f7 true Line Line 1877 -39862 102 44 1943 -39840 Line start point e7174931-751b-471b-9d05-c8e854a34450 true Start Point Start Point false 3a62e2ed-5f18-4b58-9b7c-abdf3421393a 1 1879 -39860 52 20 1905 -39850 Line end point 5022a9dc-7236-47d8-b9f4-5632b4ffc849 true End Point End Point false 2197bce1-f68f-471f-bb60-8dc1126e5d5c 1 1879 -39840 52 20 1905 -39830 Line segment 0dba2486-babe-430b-b4ed-658b8e1f4191 true Line Line false 0 1955 -39860 22 40 1966 -39840 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true d9e1fe07-f0c7-4e80-b5d2-caeab5dde50d true Remap Numbers Remap Numbers 1851 -41173 154 64 1951 -41141 Value to remap 066e0dcf-6a72-490b-b2ae-8b5f43523539 true Value Value false c33e604d-7d26-4a47-9c7e-09025971c3f9 1 1853 -41171 86 20 1896 -41161 Source domain 03322ba0-3e54-40b3-81b6-8f2ab7084a86 true Source Source false a4fd12f3-8762-4a35-9260-df1832024df6 1 1853 -41151 86 20 1896 -41141 1 1 {0} 0 1 Target domain 5a53d579-91f4-4cc0-a385-29d140583b42 true Target Target false 0 1853 -41131 86 20 1896 -41121 1 1 {0} -1 1 Remapped number 807e84d5-b94b-408a-8a48-36cde0f92684 true Mapped Mapped false 0 1963 -41171 40 30 1983 -41156 Remapped and clipped number be36f863-63cf-4d84-b24c-6c9ed4afafb2 true Clipped Clipped false 0 1963 -41141 40 30 1983 -41126 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true ef83b5ad-5921-4e34-ac03-3937ca0519dd true Bounds Bounds 1873 -41091 110 28 1931 -41077 1 Numbers to include in Bounds 37f8d950-af9a-41e0-8683-b78b995f174e true Numbers Numbers false c33e604d-7d26-4a47-9c7e-09025971c3f9 1 1875 -41089 44 24 1897 -41077 Numeric Domain between the lowest and highest numbers in {N} a4fd12f3-8762-4a35-9260-df1832024df6 true Domain Domain false 0 1943 -41089 38 24 1962 -41077 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object c33e604d-7d26-4a47-9c7e-09025971c3f9 true Relay false 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08 1 1908 -41044 40 16 1928 -41036 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true d1729450-c8f6-42b2-898a-ab0ea260f401 true Multiplication Multiplication 1893 -41372 70 44 1918 -41350 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 089d8963-d6b8-4948-aeac-dcd6c1c1faf4 true A A true ae312712-fc06-4768-8371-d8eda762ebfb 1 1895 -41370 11 20 1900.5 -41360 Second item for multiplication 3cf9840a-e063-4ad7-b5fa-ac1250bf61ba true B B true e1a9abe3-f7cd-446d-828c-eb66e5fcbf81 1 1895 -41350 11 20 1900.5 -41340 Result of multiplication e0ca5b10-1779-4d5d-87fc-94ba5230a35f true Result Result false 0 1930 -41370 31 40 1945.5 -41350 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 651a6d56-877c-4a2c-ae0d-f71b16fb7056 true Multiplication Multiplication 1893 -41265 70 44 1918 -41243 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 49f0fbb6-c811-4993-b14a-0ef22ebffa6a true A A true 6432047b-8976-4090-9ff0-8e30d5a49928 1 1895 -41263 11 20 1900.5 -41253 Second item for multiplication 7d87e8bf-c9a5-4ff5-acfe-c28644bf1036 true B B true 807e84d5-b94b-408a-8a48-36cde0f92684 1 1895 -41243 11 20 1900.5 -41233 Result of multiplication ae312712-fc06-4768-8371-d8eda762ebfb true Result Result false 0 1930 -41263 31 40 1945.5 -41243 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 6432047b-8976-4090-9ff0-8e30d5a49928 true Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -41200 40 16 1928 -41192 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects d9e1fe07-f0c7-4e80-b5d2-caeab5dde50d ef83b5ad-5921-4e34-ac03-3937ca0519dd c33e604d-7d26-4a47-9c7e-09025971c3f9 d1729450-c8f6-42b2-898a-ab0ea260f401 651a6d56-877c-4a2c-ae0d-f71b16fb7056 6432047b-8976-4090-9ff0-8e30d5a49928 e1a9abe3-f7cd-446d-828c-eb66e5fcbf81 7 44ef84e3-1729-4f7f-a914-57dfcffd44a2 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 93e9aefd-ace7-469f-9e72-35bc0e14cb58 f37871cc-7faf-4954-90f0-2caf8fbf69fa 3c655b4d-3334-4d87-9c3f-6016882ecd40 bb0fcba4-e38d-46cb-8c0d-ec2d7b6870f7 4 5e3ca394-1f2d-48d5-8b2d-4414b545090a Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values be9fc1fd-820a-4b5b-9acd-f78a3d4d3fb4 true Panel false 1 8c3b5a7e-88ac-4a85-aff3-496ee1f2fd94 1 Double click to edit panel content… 1836 -40798 185 271 0 0 0 1836.9 -40797.27 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object b084dd47-29d4-42d7-bbd6-b0682396f407 true Relay false be9fc1fd-820a-4b5b-9acd-f78a3d4d3fb4 1 1908 -40839 40 16 1928 -40831 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object f5764a3d-7ce6-4d28-831b-482fcc350345 true Relay false 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08 1 1908 -40317 40 16 1928 -40309 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff be9fc1fd-820a-4b5b-9acd-f78a3d4d3fb4 b084dd47-29d4-42d7-bbd6-b0682396f407 f5764a3d-7ce6-4d28-831b-482fcc350345 710b7f25-69d0-40c4-8e80-8af6e2e0161c 787ed0b4-ef2d-4bd1-b87c-0a4c9ab95828 6 9e5121a0-67e9-4736-a311-6a3d091e4f91 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true ee2bbb03-11f7-4d9c-9d6a-9e2e4e7d9f70 true Create Material Create Material 1852 -41601 152 104 1950 -41549 Colour of the diffuse channel c9ce3b0c-c2a4-4f14-99b7-44d68ceedb6a true Diffuse Diffuse false 0 1854 -41599 84 20 1896 -41589 1 1 {0} 255;163;163;163 Colour of the specular highlight 2a5b20eb-48e8-4a46-bc2d-a320a773dfcd true Specular Specular false 0 1854 -41579 84 20 1896 -41569 1 1 {0} 255;0;255;255 Emissive colour of the material e1f53a9d-03c9-4a70-9f68-43c48a0947b2 true Emission Emission false 0 1854 -41559 84 20 1896 -41549 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 7f6409f5-8913-4b3b-8826-498f7a2a541a true Transparency Transparency false 0 1854 -41539 84 20 1896 -41529 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 49b8788d-24f6-457a-9d67-69d7e251548e true Shine Shine false 0 1854 -41519 84 20 1896 -41509 1 1 {0} 100 Resulting material 03e8ba08-3629-4f9d-8bbc-d5ebcb4a0287 true Material Material false 0 1962 -41599 40 100 1982 -41549 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 705d83f7-5698-4a1e-90ed-4c1d58fc6756 true Custom Preview Custom Preview 1890 -41672 76 44 1952 -41650 Geometry to preview true 8ca4bead-1a43-47a6-b5bc-3966e855da53 true Geometry Geometry false e0d4fcf3-91c7-4dc2-bd73-586aa73ae0e0 1 1892 -41670 48 20 1916 -41660 The material override c5fe2604-b97e-40f0-8960-f71c8b6ddbae true Material Material false 03e8ba08-3629-4f9d-8bbc-d5ebcb4a0287 1 1892 -41650 48 20 1916 -41640 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 13d1fa05-10a0-4e49-9f5c-d4be788f3bf7 true Evaluate Length Evaluate Length 1853 -41760 149 64 1938 -41728 Curve to evaluate 1164d13e-1131-4af2-a9ae-5106b4c74722 true Curve Curve false e0d4fcf3-91c7-4dc2-bd73-586aa73ae0e0 1 1855 -41758 71 20 1890.5 -41748 Length factor for curve evaluation 3d38be95-53d7-42c7-bf78-b328a61d1004 true Length Length false 0 1855 -41738 71 20 1890.5 -41728 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 6083f354-e506-4938-8073-5ae19c9a0bcb true Normalized Normalized false 0 1855 -41718 71 20 1890.5 -41708 1 1 {0} true Point at the specified length a7f000f7-077a-429b-9fd2-3461a60688ce true Point Point false 0 1950 -41758 50 20 1975 -41748 Tangent vector at the specified length ac75852c-1840-42f1-a45c-a1340843b1f6 true Tangent Tangent false 0 1950 -41738 50 20 1975 -41728 Curve parameter at the specified length 69a8f266-7c26-4dd5-ae0a-ce7f3038267c true Parameter Parameter false 0 1950 -41718 50 20 1975 -41708 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 1f826159-9b93-496e-a901-3569ec3f0529 true Interpolate Interpolate 1815 -41865 225 84 1988 -41823 1 Interpolation points 845c8ca5-93f1-4359-9c95-2955e582f673 true Vertices Vertices false a7f000f7-077a-429b-9fd2-3461a60688ce 1 1817 -41863 159 20 1896.5 -41853 Curve degree af999c4e-9762-4d4d-84b3-529b4cdf1786 true Degree Degree false 0 1817 -41843 159 20 1896.5 -41833 1 1 {0} 1 Periodic curve 82797a82-ed5b-4939-a849-81dc5005e2f1 true Periodic Periodic false 0 1817 -41823 159 20 1896.5 -41813 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 0002170b-0e61-4a14-921d-19fcde0ed3c1 true KnotStyle KnotStyle false 0 1817 -41803 159 20 1896.5 -41793 1 1 {0} 2 Resulting nurbs curve 49ba7b32-079b-49b9-b959-c2d6bfd13254 true Curve Curve false 0 2000 -41863 38 26 2019 -41849.67 Curve length 8d874e72-0d60-47cc-a1c0-ecc588d0d3fc true Length Length false 0 2000 -41837 38 27 2019 -41823 Curve domain 2a775b02-d107-44ba-858c-2046ed1c6795 true Domain Domain false 0 2000 -41810 38 27 2019 -41796.34 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 631d3ac7-ddf1-4a26-ba29-29dd75eb4975 true Create Material Create Material 1852 -41992 152 104 1950 -41940 Colour of the diffuse channel 558b211b-9805-46c1-ba2c-9ec0d4ddc247 true Diffuse Diffuse false 0 1854 -41990 84 20 1896 -41980 1 1 {0} 255;138;138;138 Colour of the specular highlight 242fc3cc-4394-4ece-9bc2-200e01d9d80d true Specular Specular false 0 1854 -41970 84 20 1896 -41960 1 1 {0} 255;0;255;255 Emissive colour of the material 1e6c6da7-cc89-4938-998e-31b29107fa58 true Emission Emission false 0 1854 -41950 84 20 1896 -41940 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent a1000b0b-f2eb-48b6-87d4-ce732f817a64 true Transparency Transparency false 0 1854 -41930 84 20 1896 -41920 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine b98344ef-66c6-43b0-9504-cbb0bafb4a02 true Shine Shine false 0 1854 -41910 84 20 1896 -41900 1 1 {0} 100 Resulting material 556a7f51-dac7-4aa7-92e2-bf4ef5bb5c94 true Material Material false 0 1962 -41990 40 100 1982 -41940 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true cf7b6526-81f6-4c96-a36a-ae26aab7feee true Custom Preview Custom Preview 1890 -42058 76 44 1952 -42036 Geometry to preview true 3911252e-eb14-40c3-8f6e-82dc5ab86269 true Geometry Geometry false 49ba7b32-079b-49b9-b959-c2d6bfd13254 1 1892 -42056 48 20 1916 -42046 The material override 27318ca8-9375-4bb8-945e-1d98fced9ce8 true Material Material false 556a7f51-dac7-4aa7-92e2-bf4ef5bb5c94 1 1892 -42036 48 20 1916 -42026 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 79de9cf0-fcdc-4bba-bc24-572fecdc1cd8 true Quick Graph Quick Graph false 0 f5764a3d-7ce6-4d28-831b-482fcc350345 1 1854 -40976 150 150 1854.4 -40975.04 -1 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication e1a9abe3-f7cd-446d-828c-eb66e5fcbf81 true B B false 0 1898 -41306 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 710b7f25-69d0-40c4-8e80-8af6e2e0161c true Relay false f5764a3d-7ce6-4d28-831b-482fcc350345 1 1898 -40363 60 24 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 787ed0b4-ef2d-4bd1-b87c-0a4c9ab95828 true Format Format 1863 -40467 130 64 1955 -40435 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format ed06f458-55d6-4614-838f-8cda3f23c651 true Format Format false 0 1865 -40465 78 20 1904 -40455 1 1 {0} false {0:R} Formatting culture bb43e128-d580-4b54-ac41-7398752044d5 true Culture Culture false 0 1865 -40445 78 20 1904 -40435 1 1 {0} 127 Data to insert at {0} placeholders 519b6b8e-3606-4e7a-a870-bafdb95e3276 true false Data 0 0 true f5764a3d-7ce6-4d28-831b-482fcc350345 1 1865 -40425 78 20 1904 -40415 Formatted text 8c3b5a7e-88ac-4a85-aff3-496ee1f2fd94 true Text Text false 0 1967 -40465 24 60 1979 -40435 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 344dc1b1-9c93-405e-b50c-435fc88b1393 true Shift List 1901 -40183 53 64 1934 -40151 1 List to shift 38028c4f-01b1-448b-971a-aeac3bdce801 true List false f1a4fd75-be6b-426f-94b9-028e696a8d4e 1 1903 -40181 19 20 1912.5 -40171 Shift offset fa831690-2c1c-4038-9c05-76b4f05ad5f2 true Shift false 0 1903 -40161 19 20 1912.5 -40151 1 1 {0} 1 Wrap values 8eb8ab7b-f0bb-4609-b9db-45bf19bb7513 true Wrap false 0 1903 -40141 19 20 1912.5 -40131 1 1 {0} false 1 Shifted list b16fb91f-43f8-48d3-85b5-411ce00f8e92 true List false 0 1946 -40181 6 60 1949 -40151 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects f12dfdaf-a911-4905-b859-d8a9f4e0eedb ddec3c63-c1ce-4b98-bd8d-23dd34771bc1 5bb362b3-9c0a-419c-b457-cf5e78a36a20 a19cfa1c-27c8-4b5c-a391-393c219fa8fe b663bf60-e5fd-4409-8256-0c173d1308a5 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 5ba8187c-518e-4318-94bf-43d6bf58a197 155fb910-46ba-4973-9707-bbbbea5a7f25 87938314-786d-4b36-b1c1-075292b8c553 065af2b5-118a-4710-a65a-6c6e042e61ff 44d9b0ed-a72b-494d-8c20-7ac96365283e 4b5208d4-633b-4b62-a50d-ca120cb5ff4f c50887de-f558-47e3-95a2-04b2b362c6b2 0d419955-5719-46d4-88c5-e1aa658bed60 85e5546b-21b1-4f46-801a-7465e76dfb33 9a87e46d-d0eb-49e9-83b3-69ef26ad53dd 397b013e-d939-4cff-be6c-85541f48ba41 ffc10ae2-095f-4578-9155-f83c4d9bcd49 2bd57308-20db-4913-865b-559dd60aa20d 8fe511eb-1233-498f-a8f7-d34dd4f617ff 2632e360-1532-411e-b3c7-eac5a984cd60 6a15d2c1-280e-40c1-bdad-0177fb839015 32bde378-473b-4864-a834-ada06c1e93ea af301f07-9b72-4121-8d8d-cf1de1ac6906 4dc2b74e-7fea-4da5-9b8d-9724e7b56829 4ed82fa2-9115-4957-906c-c35c2d91d295 2d021ada-74e3-4880-8454-2b3e7a3915cf 04ea846f-76f2-4ba2-9f89-04af45606db6 13c36149-a73c-466e-9f0f-bc414810d30c ee746801-3fd9-4053-8581-f7c32c5d8e09 20b79aa6-16e7-4297-b558-228b4343d9b0 33 9ae62102-9bc9-4f12-8846-cfcbd5bd97ac Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true f12dfdaf-a911-4905-b859-d8a9f4e0eedb true Explode Explode 1861 -42411 134 44 1932 -42389 Curve to explode 21819ae5-0104-4cd0-b1a2-20a8c9437dac true Curve Curve false 49ba7b32-079b-49b9-b959-c2d6bfd13254 1 1863 -42409 57 20 1891.5 -42399 Recursive decomposition until all segments are atomic 9b758182-5867-4d95-a7c9-7ce9ece6d472 true Recursive Recursive false 0 1863 -42389 57 20 1891.5 -42379 1 1 {0} true 1 Exploded segments that make up the base curve 96fd8efe-b267-4f01-ae1d-95fa6f36f03d true Segments Segments false 0 1944 -42409 49 20 1968.5 -42399 1 Vertices of the exploded segments 89f21f30-c523-446e-a993-0473c39c98b4 true Vertices Vertices false 0 1944 -42389 49 20 1968.5 -42379 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true ddec3c63-c1ce-4b98-bd8d-23dd34771bc1 true Evaluate Length Evaluate Length 1853 -42494 149 64 1938 -42462 Curve to evaluate e65aea05-b30b-4426-a83f-27f48a8fc4c9 true Curve Curve false 96fd8efe-b267-4f01-ae1d-95fa6f36f03d 1 1855 -42492 71 20 1890.5 -42482 Length factor for curve evaluation f4853285-4b14-4799-9792-998cce733eb1 true Length Length false 0 1855 -42472 71 20 1890.5 -42462 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) ae68e25f-27c2-404d-9cea-27e2b3859708 true Normalized Normalized false 0 1855 -42452 71 20 1890.5 -42442 1 1 {0} true Point at the specified length eeb3326c-8c7d-4ee2-b604-1674c4e8b8a8 true Point Point false 0 1950 -42492 50 20 1975 -42482 Tangent vector at the specified length b7be6e78-611a-4818-9515-b244d669269f true Tangent Tangent false 0 1950 -42472 50 20 1975 -42462 Curve parameter at the specified length 6349ae4e-3f8f-42c5-8fa4-eca0d9b289bb true Parameter Parameter false 0 1950 -42452 50 20 1975 -42442 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 5bb362b3-9c0a-419c-b457-cf5e78a36a20 true Line SDL Line SDL 1873 -44274 110 64 1947 -44242 Line start point 4c1ef802-cc97-4f47-a2fc-8bf547ad8b77 true Start Start false eeb3326c-8c7d-4ee2-b604-1674c4e8b8a8 1 1875 -44272 60 20 1913 -44262 Line tangent (direction) 44980603-480d-47d7-8398-da20ac86f7ed true Direction Direction false 68242123-8984-4905-acd0-4a236faf219e 1 1875 -44252 60 20 1913 -44242 1 1 {0} 0 0 1 Line length ff468024-ccd2-4bfd-a07c-5e28abd3ebe3 ABS(X) true Length Length false 24b005f9-d046-4d64-bb62-797fb722cb35 1 1875 -44232 60 20 1913 -44222 1 1 {0} 0.015625 Line segment c7e0c241-90cc-496e-a87d-4b724bc0890a true Line Line false 0 1959 -44272 22 60 1970 -44242 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true a19cfa1c-27c8-4b5c-a391-393c219fa8fe true Relative Differences Relative Differences 1870 -42837 116 28 1917 -42823 1 List of data to operate on (numbers or points or vectors allowed) 3e5e5f44-a8c0-45fd-a62a-b43efec88358 true Values Values false 6ef3022d-c15d-4be5-a48d-24d97fc6c710 1 1872 -42835 33 24 1888.5 -42823 1 Differences between consecutive items 7d62d328-5af4-4783-a10c-8dd6cb2e9a4a true Differenced Differenced false 0 1929 -42835 55 24 1956.5 -42823 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true b663bf60-e5fd-4409-8256-0c173d1308a5 true Replace Nulls Replace Nulls 1858 -42781 139 44 1953 -42759 1 Items to test for null 183b711b-1f9b-4fcc-8bd0-b847e05da6dd true Items Items false 5ba8187c-518e-4318-94bf-43d6bf58a197 1 1860 -42779 81 20 1900.5 -42769 1 Items to replace nulls with b3c8a56f-0cd4-4c51-a87c-5b8dd989b025 true Replacements Replacements false 0 1860 -42759 81 20 1900.5 -42749 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 6ef3022d-c15d-4be5-a48d-24d97fc6c710 true Items Items false 0 1965 -42779 30 20 1980 -42769 Number of items replaced 507078d7-5473-44f8-867b-cde6bf18fdb1 true Count Count false 0 1965 -42759 30 20 1980 -42749 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 5ba8187c-518e-4318-94bf-43d6bf58a197 true Relay false 9ea69cbf-fd9b-4e3c-ab23-c9527df04c08 1 1908 -42718 40 16 1928 -42710 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 155fb910-46ba-4973-9707-bbbbea5a7f25 true Relay false 5a48081d-a54e-4174-9228-cbd2de7d9839 1 1908 -43082 40 16 1928 -43074 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects a19cfa1c-27c8-4b5c-a391-393c219fa8fe b663bf60-e5fd-4409-8256-0c173d1308a5 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 5ba8187c-518e-4318-94bf-43d6bf58a197 155fb910-46ba-4973-9707-bbbbea5a7f25 d469084c-653b-4adb-9489-b76235622496 8 87938314-786d-4b36-b1c1-075292b8c553 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true 065af2b5-118a-4710-a65a-6c6e042e61ff true Curve Closest Point Curve Closest Point 1874 -42582 108 64 1918 -42550 Point to project onto curve c7526739-2f2f-4644-8cf4-765ca1f297c5 true Point Point false eeb3326c-8c7d-4ee2-b604-1674c4e8b8a8 1 1876 -42580 30 30 1891 -42565 Curve to project onto 81883321-994c-4293-9960-e718c6afb31b true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -42550 30 30 1891 -42535 Point on the curve closest to the base point 82644bb4-1e90-4b64-a1e4-73f17c5342a2 true Point Point false 0 1930 -42580 50 20 1955 -42570 Parameter on curve domain of closest point dba5b398-aedf-481f-8c2f-bf6cf97b2bc0 true Parameter Parameter false 0 1930 -42560 50 20 1955 -42550 Distance between base point and curve 572c885b-6ce3-496f-959e-cc8fd217ca00 true Distance Distance false 0 1930 -42540 50 20 1955 -42530 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 44d9b0ed-a72b-494d-8c20-7ac96365283e true Line Line 1877 -42661 102 44 1943 -42639 Line start point d4ccfae3-929d-4d63-a665-6a3c53a8788d true Start Point Start Point false 82644bb4-1e90-4b64-a1e4-73f17c5342a2 1 1879 -42659 52 20 1905 -42649 Line end point cf216ebb-b145-454d-bbf2-4ddcd0ad3255 true End Point End Point false eeb3326c-8c7d-4ee2-b604-1674c4e8b8a8 1 1879 -42639 52 20 1905 -42629 Line segment 68242123-8984-4905-acd0-4a236faf219e true Line Line false 0 1955 -42659 22 40 1966 -42639 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 4b5208d4-633b-4b62-a50d-ca120cb5ff4f true Remap Numbers Remap Numbers 1851 -43972 154 64 1951 -43940 Value to remap 9a049362-d66b-4864-aae0-8af6fcb641bd true Value Value false 0d419955-5719-46d4-88c5-e1aa658bed60 1 1853 -43970 86 20 1896 -43960 Source domain fb68630e-654c-475d-b40f-2c4f6696ca18 true Source Source false b605c66f-25d3-427f-a2f6-11e6679eac0f 1 1853 -43950 86 20 1896 -43940 1 1 {0} 0 1 Target domain 1628dd66-88ce-45b9-a08b-6a63e3ecd8e5 true Target Target false 0 1853 -43930 86 20 1896 -43920 1 1 {0} -1 1 Remapped number f9fa9abd-9727-4732-a454-375712ba1c82 true Mapped Mapped false 0 1963 -43970 40 30 1983 -43955 Remapped and clipped number 40c8fb32-6497-45fd-a6e1-530d19e4302d true Clipped Clipped false 0 1963 -43940 40 30 1983 -43925 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true c50887de-f558-47e3-95a2-04b2b362c6b2 true Bounds Bounds 1873 -43890 110 28 1931 -43876 1 Numbers to include in Bounds 56f467b5-2c3b-4518-a92c-77851667bbc9 true Numbers Numbers false 0d419955-5719-46d4-88c5-e1aa658bed60 1 1875 -43888 44 24 1897 -43876 Numeric Domain between the lowest and highest numbers in {N} b605c66f-25d3-427f-a2f6-11e6679eac0f true Domain Domain false 0 1943 -43888 38 24 1962 -43876 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 0d419955-5719-46d4-88c5-e1aa658bed60 true Relay false 155fb910-46ba-4973-9707-bbbbea5a7f25 1 1908 -43843 40 16 1928 -43835 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 85e5546b-21b1-4f46-801a-7465e76dfb33 true Multiplication Multiplication 1893 -44171 70 44 1918 -44149 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 184c7977-2bcf-4056-8a68-199bb6033753 true A A true 9a8bcdc8-c1c8-43ef-aabb-8646cadf7dd5 1 1895 -44169 11 20 1900.5 -44159 Second item for multiplication 7dc696f1-59f6-42b5-ae89-a9f827f4e346 true B B true 58ca189f-2606-417f-9b1a-3ea82b521f0e 1 1895 -44149 11 20 1900.5 -44139 Result of multiplication 24b005f9-d046-4d64-bb62-797fb722cb35 true Result Result false 0 1930 -44169 31 40 1945.5 -44149 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 9a87e46d-d0eb-49e9-83b3-69ef26ad53dd true Multiplication Multiplication 1893 -44064 70 44 1918 -44042 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 0a19b006-fa47-4c5e-b353-af235753bd0d true A A true 397b013e-d939-4cff-be6c-85541f48ba41 1 1895 -44062 11 20 1900.5 -44052 Second item for multiplication 38d4c8ad-fb63-4212-a23e-6a8f8afd004f true B B true f9fa9abd-9727-4732-a454-375712ba1c82 1 1895 -44042 11 20 1900.5 -44032 Result of multiplication 9a8bcdc8-c1c8-43ef-aabb-8646cadf7dd5 true Result Result false 0 1930 -44062 31 40 1945.5 -44042 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 397b013e-d939-4cff-be6c-85541f48ba41 true Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -43999 40 16 1928 -43991 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 4b5208d4-633b-4b62-a50d-ca120cb5ff4f c50887de-f558-47e3-95a2-04b2b362c6b2 0d419955-5719-46d4-88c5-e1aa658bed60 85e5546b-21b1-4f46-801a-7465e76dfb33 9a87e46d-d0eb-49e9-83b3-69ef26ad53dd 397b013e-d939-4cff-be6c-85541f48ba41 58ca189f-2606-417f-9b1a-3ea82b521f0e 7 ffc10ae2-095f-4578-9155-f83c4d9bcd49 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects f12dfdaf-a911-4905-b859-d8a9f4e0eedb ddec3c63-c1ce-4b98-bd8d-23dd34771bc1 065af2b5-118a-4710-a65a-6c6e042e61ff 44d9b0ed-a72b-494d-8c20-7ac96365283e 4 2bd57308-20db-4913-865b-559dd60aa20d Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 2632e360-1532-411e-b3c7-eac5a984cd60 true Panel false 1 88893865-c5aa-4e35-8649-66359a39d5c6 1 Double click to edit panel content… 1836 -43596 185 271 0 0 0 1836.869 -43595.17 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 6a15d2c1-280e-40c1-bdad-0177fb839015 true Relay false 2632e360-1532-411e-b3c7-eac5a984cd60 1 1908 -43638 40 16 1928 -43630 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 32bde378-473b-4864-a834-ada06c1e93ea true Relay false 155fb910-46ba-4973-9707-bbbbea5a7f25 1 1908 -43116 40 16 1928 -43108 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff 2632e360-1532-411e-b3c7-eac5a984cd60 6a15d2c1-280e-40c1-bdad-0177fb839015 32bde378-473b-4864-a834-ada06c1e93ea 468b9e62-2a68-4571-b4be-fd688e15aac5 8c6b6db3-90fa-40ea-a484-bb73d45367c3 6 af301f07-9b72-4121-8d8d-cf1de1ac6906 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 4dc2b74e-7fea-4da5-9b8d-9724e7b56829 true Create Material Create Material 1852 -44400 152 104 1950 -44348 Colour of the diffuse channel 3375c4a9-e91f-4f82-a249-47a78169a968 true Diffuse Diffuse false 0 1854 -44398 84 20 1896 -44388 1 1 {0} 255;156;156;156 Colour of the specular highlight 5bfbce54-f63c-4ea2-a53f-4b8d914621d3 true Specular Specular false 0 1854 -44378 84 20 1896 -44368 1 1 {0} 255;0;255;255 Emissive colour of the material a1bf546a-5147-49a9-bc43-9a1f36c626af true Emission Emission false 0 1854 -44358 84 20 1896 -44348 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 90342b36-f709-4521-9709-5cfec034cee4 true Transparency Transparency false 0 1854 -44338 84 20 1896 -44328 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 63eab58a-56e3-4364-b97c-bc85ec349381 true Shine Shine false 0 1854 -44318 84 20 1896 -44308 1 1 {0} 100 Resulting material a74bcd83-3198-4f90-9482-4a280376b91f true Material Material false 0 1962 -44398 40 100 1982 -44348 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 4ed82fa2-9115-4957-906c-c35c2d91d295 true Custom Preview Custom Preview 1890 -44471 76 44 1952 -44449 Geometry to preview true bff56f7b-4c59-4da9-b848-6b891b94b4cc true Geometry Geometry false c7e0c241-90cc-496e-a87d-4b724bc0890a 1 1892 -44469 48 20 1916 -44459 The material override 7d7eaaba-91ea-4355-ade8-c4af0c54a375 true Material Material false a74bcd83-3198-4f90-9482-4a280376b91f 1 1892 -44449 48 20 1916 -44439 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 2d021ada-74e3-4880-8454-2b3e7a3915cf true Evaluate Length Evaluate Length 1853 -44559 149 64 1938 -44527 Curve to evaluate 6981783e-8e05-4ad7-8e61-15d17c4a3437 true Curve Curve false c7e0c241-90cc-496e-a87d-4b724bc0890a 1 1855 -44557 71 20 1890.5 -44547 Length factor for curve evaluation 3c638fc9-c55a-4900-8b39-c8feb695127f true Length Length false 0 1855 -44537 71 20 1890.5 -44527 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 214c4ba1-1f3d-46cb-a899-4a057482741e true Normalized Normalized false 0 1855 -44517 71 20 1890.5 -44507 1 1 {0} true Point at the specified length ab54d9bd-d874-4e46-96a7-de4020ed0d28 true Point Point false 0 1950 -44557 50 20 1975 -44547 Tangent vector at the specified length 02f70fc9-f5c7-4b6c-9e93-060a2653db8f true Tangent Tangent false 0 1950 -44537 50 20 1975 -44527 Curve parameter at the specified length a0005c0b-848c-4e90-8261-217649c6ea95 true Parameter Parameter false 0 1950 -44517 50 20 1975 -44507 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 04ea846f-76f2-4ba2-9f89-04af45606db6 true Interpolate Interpolate 1815 -44664 225 84 1988 -44622 1 Interpolation points ebe22d74-ac6e-4015-ba1b-68a904712831 true Vertices Vertices false ab54d9bd-d874-4e46-96a7-de4020ed0d28 1 1817 -44662 159 20 1896.5 -44652 Curve degree 2d3b2235-88be-4ae1-8bdd-483c1acec049 true Degree Degree false 0 1817 -44642 159 20 1896.5 -44632 1 1 {0} 1 Periodic curve 75ee21ac-a494-4bb8-87c5-7d67bf82ff48 true Periodic Periodic false 0 1817 -44622 159 20 1896.5 -44612 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 18ab1cae-533d-4959-9e00-94686e3301ea true KnotStyle KnotStyle false 0 1817 -44602 159 20 1896.5 -44592 1 1 {0} 2 Resulting nurbs curve 2ade3e09-9450-4cf7-9dab-808a7e057067 true Curve Curve false 0 2000 -44662 38 26 2019 -44648.67 Curve length fc6268a0-0d88-45a9-ac2c-39ae261a72eb true Length Length false 0 2000 -44636 38 27 2019 -44622 Curve domain 8c3e707f-43de-420a-b1a8-82ded923deb7 true Domain Domain false 0 2000 -44609 38 27 2019 -44595.34 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 13c36149-a73c-466e-9f0f-bc414810d30c true Create Material Create Material 1852 -44791 152 104 1950 -44739 Colour of the diffuse channel ea0ed6ed-13fa-4f6c-be67-a8ffb1e667b5 true Diffuse Diffuse false 0 1854 -44789 84 20 1896 -44779 1 1 {0} 255;130;130;130 Colour of the specular highlight cde00c47-68df-4692-984e-3d3e984724f3 true Specular Specular false 0 1854 -44769 84 20 1896 -44759 1 1 {0} 255;0;255;255 Emissive colour of the material c9bc39ba-76d8-4382-b966-cb6e66f06444 true Emission Emission false 0 1854 -44749 84 20 1896 -44739 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent ebddf1e5-bcbd-4980-ad9c-80d3f0029e0d true Transparency Transparency false 0 1854 -44729 84 20 1896 -44719 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine ce0ab0ad-bf89-4189-b955-977b2bd62588 true Shine Shine false 0 1854 -44709 84 20 1896 -44699 1 1 {0} 100 Resulting material 4fe71d5e-bfd7-441d-8b41-fe4cb1b2c049 true Material Material false 0 1962 -44789 40 100 1982 -44739 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true ee746801-3fd9-4053-8581-f7c32c5d8e09 true Custom Preview Custom Preview 1890 -44857 76 44 1952 -44835 Geometry to preview true d4a198a7-3b72-4715-90f8-b62892553e61 true Geometry Geometry false 2ade3e09-9450-4cf7-9dab-808a7e057067 1 1892 -44855 48 20 1916 -44845 The material override 71482e5c-81e7-4f5d-b007-92f3dac5bf13 true Material Material false 4fe71d5e-bfd7-441d-8b41-fe4cb1b2c049 1 1892 -44835 48 20 1916 -44825 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 20b79aa6-16e7-4297-b558-228b4343d9b0 true Quick Graph Quick Graph false 0 32bde378-473b-4864-a834-ada06c1e93ea 1 1854 -43773 150 150 1854.369 -43772.93 -1 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 58ca189f-2606-417f-9b1a-3ea82b521f0e true B B false 0 1898 -44105 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 468b9e62-2a68-4571-b4be-fd688e15aac5 true Relay false 32bde378-473b-4864-a834-ada06c1e93ea 1 1898 -43162 60 24 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 8c6b6db3-90fa-40ea-a484-bb73d45367c3 true Format Format 1863 -43266 130 64 1955 -43234 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format c247ed60-765f-4a41-8f15-52a29cd8472e true Format Format false 0 1865 -43264 78 20 1904 -43254 1 1 {0} false {0:R} Formatting culture fdb39509-da56-4023-9d44-518751fa1aae true Culture Culture false 0 1865 -43244 78 20 1904 -43234 1 1 {0} 127 Data to insert at {0} placeholders 28decdc3-fd76-4ddb-97ed-3f3f18d7899f true false Data 0 0 true 32bde378-473b-4864-a834-ada06c1e93ea 1 1865 -43224 78 20 1904 -43214 Formatted text 88893865-c5aa-4e35-8649-66359a39d5c6 true Text Text false 0 1967 -43264 24 60 1979 -43234 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true d469084c-653b-4adb-9489-b76235622496 true Shift List 1901 -42982 53 64 1934 -42950 1 List to shift 8b12f09c-c160-4119-a9d6-18f6fc9fbfc6 true List false 7d62d328-5af4-4783-a10c-8dd6cb2e9a4a 1 1903 -42980 19 20 1912.5 -42970 Shift offset b658945d-2f1b-4b9b-b1d7-9081d88e3bab true Shift false 0 1903 -42960 19 20 1912.5 -42950 1 1 {0} 1 Wrap values 12352323-c591-443d-bed8-08d75aae23ac true Wrap false 0 1903 -42940 19 20 1912.5 -42930 1 1 {0} false 1 Shifted list 5a48081d-a54e-4174-9228-cbd2de7d9839 true List false 0 1946 -42980 6 60 1949 -42950 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 0f9e4398-84b3-48cb-bfc3-39256877bc80 58398fbc-e54c-4c13-99ae-1b2d84877987 5142e0a1-e887-4830-88d1-f43e567703dd 294642cb-50ab-412e-8e63-0f41bbacbb40 807e129d-4c53-496f-817a-c282d521cc8c 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 5d96d153-1dc4-4a13-99d0-fd07736f32ec 666594ae-a74c-4919-83c2-fc42803f75a7 226cb3fa-34b6-46c3-aa4e-05482ac80ddb 4f4481e1-0815-4f54-96d7-3b59e31b1a16 5fa5b183-1748-437e-8be3-be1cf1c6a1cc 3c118314-51f1-4012-8c8b-f3be6a684026 4a314ec6-c896-4cd1-9859-22549a6fffc2 3fb5b3a3-cc2e-46cb-b9b3-86a17ddf1e4d 0c9bd8d7-f783-43a8-8b45-c90782d4710e b02338d5-6f23-427b-be95-90ddfdddee19 19a3210c-c4a2-40d3-9e5d-c5ba65fbdd77 2f54d256-05e5-4e60-bfc9-94b5c0895138 bf053e0f-cb73-4cdd-ada0-eb987cae8afc 8fe511eb-1233-498f-a8f7-d34dd4f617ff 43cb162a-0b50-4edf-83d1-3bec3b0a0eec 806be80f-e9dd-4ce3-b7c6-4ff372f97ba8 db990e5a-7101-43fc-8c86-5d17627520de 0045dd38-308f-4372-b2d2-dbba57a8ad12 e15eb14e-5d81-460b-b9c1-7200a1b98032 bdd601ed-d51f-4180-a9f7-adf875090609 2a58ffc7-52b1-435e-892f-c2c94f01b94b 378c7996-3c8b-4770-b989-d81faa2bd0e7 408b9408-0b28-4ea6-8668-f7f28f788079 cd9cda8b-0a6e-42d8-8191-df646a07eb19 96acc1a9-e7dc-4ab6-ad82-925172ef5be4 33 4e3e11f0-4192-4513-863b-c8dd66bba6d5 Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 0f9e4398-84b3-48cb-bfc3-39256877bc80 true Explode Explode 1861 -45206 134 44 1932 -45184 Curve to explode 170fe152-7bd9-4d1b-b7e3-b5ff45e7bde5 true Curve Curve false 2ade3e09-9450-4cf7-9dab-808a7e057067 1 1863 -45204 57 20 1891.5 -45194 Recursive decomposition until all segments are atomic a90f26c1-a46b-47d2-b7d2-4d8b4aaad6e1 true Recursive Recursive false 0 1863 -45184 57 20 1891.5 -45174 1 1 {0} true 1 Exploded segments that make up the base curve f612e036-b2ff-489d-83b7-a0a2272e8f83 true Segments Segments false 0 1944 -45204 49 20 1968.5 -45194 1 Vertices of the exploded segments 033a8e8f-0b07-41a3-9ba4-38814a37094c true Vertices Vertices false 0 1944 -45184 49 20 1968.5 -45174 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 58398fbc-e54c-4c13-99ae-1b2d84877987 true Evaluate Length Evaluate Length 1853 -45289 149 64 1938 -45257 Curve to evaluate 8f44922c-2438-4b3f-8b62-4315a305d8c3 true Curve Curve false f612e036-b2ff-489d-83b7-a0a2272e8f83 1 1855 -45287 71 20 1890.5 -45277 Length factor for curve evaluation 647044e6-1803-4cce-ae52-ed2efc4cd114 true Length Length false 0 1855 -45267 71 20 1890.5 -45257 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) f0b1533d-db40-4617-9bca-029608598d21 true Normalized Normalized false 0 1855 -45247 71 20 1890.5 -45237 1 1 {0} true Point at the specified length 3fc85d3c-c590-41ac-8b1b-785ce2f4dba5 true Point Point false 0 1950 -45287 50 20 1975 -45277 Tangent vector at the specified length be80a489-850a-4671-9696-2b13866648ba true Tangent Tangent false 0 1950 -45267 50 20 1975 -45257 Curve parameter at the specified length 6eb60290-5dd5-4e56-8c1e-72d9824ff798 true Parameter Parameter false 0 1950 -45247 50 20 1975 -45237 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 5142e0a1-e887-4830-88d1-f43e567703dd true Line SDL Line SDL 1873 -47069 110 64 1947 -47037 Line start point 0e884eab-601e-4bda-8302-1949ccf8a024 true Start Start false 3fc85d3c-c590-41ac-8b1b-785ce2f4dba5 1 1875 -47067 60 20 1913 -47057 Line tangent (direction) cea5a55e-ec05-4792-a55d-ce684d95be03 true Direction Direction false 846285d5-0540-4669-ba41-b3807ecf40d1 1 1875 -47047 60 20 1913 -47037 1 1 {0} 0 0 1 Line length d12116cc-d588-498d-8c8e-c283281b651b ABS(X) true Length Length false bc7ef510-c89b-4f42-8741-51acc5bba3ad 1 1875 -47027 60 20 1913 -47017 1 1 {0} 0.015625 Line segment 57ef50d1-6d13-4c18-ac2d-773dd27ca512 true Line Line false 0 1959 -47067 22 60 1970 -47037 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true 294642cb-50ab-412e-8e63-0f41bbacbb40 true Relative Differences Relative Differences 1870 -45632 116 28 1917 -45618 1 List of data to operate on (numbers or points or vectors allowed) f598dbad-9be0-4493-a7f2-5dcac1643621 true Values Values false 28f1236b-5f5f-4e2c-9e3e-801718484290 1 1872 -45630 33 24 1888.5 -45618 1 Differences between consecutive items e7ce9bba-c98c-4fa4-a826-13e1be5ec64f true Differenced Differenced false 0 1929 -45630 55 24 1956.5 -45618 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true 807e129d-4c53-496f-817a-c282d521cc8c true Replace Nulls Replace Nulls 1858 -45576 139 44 1953 -45554 1 Items to test for null f0939d36-5231-4889-b4b2-6e99d1ec6189 true Items Items false 5d96d153-1dc4-4a13-99d0-fd07736f32ec 1 1860 -45574 81 20 1900.5 -45564 1 Items to replace nulls with 8d723b5a-3612-4eab-af73-2e9dda257360 true Replacements Replacements false 0 1860 -45554 81 20 1900.5 -45544 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 28f1236b-5f5f-4e2c-9e3e-801718484290 true Items Items false 0 1965 -45574 30 20 1980 -45564 Number of items replaced 2ef8dbc1-9970-4aed-a294-6c634264040b true Count Count false 0 1965 -45554 30 20 1980 -45544 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 5d96d153-1dc4-4a13-99d0-fd07736f32ec true Relay false 155fb910-46ba-4973-9707-bbbbea5a7f25 1 1908 -45513 40 16 1928 -45505 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 666594ae-a74c-4919-83c2-fc42803f75a7 true Relay false af081197-1368-48fe-8c47-3880d86c7e8a 1 1908 -45877 40 16 1928 -45869 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 294642cb-50ab-412e-8e63-0f41bbacbb40 807e129d-4c53-496f-817a-c282d521cc8c 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 5d96d153-1dc4-4a13-99d0-fd07736f32ec 666594ae-a74c-4919-83c2-fc42803f75a7 a74a9afa-f0e7-461e-8d02-835f7eb99731 8 226cb3fa-34b6-46c3-aa4e-05482ac80ddb Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true 4f4481e1-0815-4f54-96d7-3b59e31b1a16 true Curve Closest Point Curve Closest Point 1874 -45377 108 64 1918 -45345 Point to project onto curve 94d8b010-ad5d-4b81-a2bb-bce023b72f66 true Point Point false 3fc85d3c-c590-41ac-8b1b-785ce2f4dba5 1 1876 -45375 30 30 1891 -45360 Curve to project onto 35bd0d9d-e5fc-4cff-ae6f-5aa6845c4fab true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -45345 30 30 1891 -45330 Point on the curve closest to the base point 1bb228a2-dc74-42f8-9286-2ea0a61f5541 true Point Point false 0 1930 -45375 50 20 1955 -45365 Parameter on curve domain of closest point 761ee8b0-438f-4dcb-af18-ef11b0db1bfb true Parameter Parameter false 0 1930 -45355 50 20 1955 -45345 Distance between base point and curve d8765e71-78cd-4bf9-b876-205587255b73 true Distance Distance false 0 1930 -45335 50 20 1955 -45325 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 5fa5b183-1748-437e-8be3-be1cf1c6a1cc true Line Line 1877 -45456 102 44 1943 -45434 Line start point 58e4e377-468f-4afa-a3a3-179155c40ac4 true Start Point Start Point false 1bb228a2-dc74-42f8-9286-2ea0a61f5541 1 1879 -45454 52 20 1905 -45444 Line end point 2c0ac944-3a1f-4607-8cd6-3db4320ed20d true End Point End Point false 3fc85d3c-c590-41ac-8b1b-785ce2f4dba5 1 1879 -45434 52 20 1905 -45424 Line segment 846285d5-0540-4669-ba41-b3807ecf40d1 true Line Line false 0 1955 -45454 22 40 1966 -45434 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 3c118314-51f1-4012-8c8b-f3be6a684026 true Remap Numbers Remap Numbers 1851 -46767 154 64 1951 -46735 Value to remap 7f4d5879-b51d-44a5-bb9a-373af2a4d3e3 true Value Value false 3fb5b3a3-cc2e-46cb-b9b3-86a17ddf1e4d 1 1853 -46765 86 20 1896 -46755 Source domain 46c2daf9-3487-4e6d-9a70-4e0f7530ba1f true Source Source false 63cf3a42-8f1c-4cc7-8474-692718039996 1 1853 -46745 86 20 1896 -46735 1 1 {0} 0 1 Target domain 7e07c303-7a62-410d-afca-02c486768c03 true Target Target false 0 1853 -46725 86 20 1896 -46715 1 1 {0} -1 1 Remapped number f06713fa-8c35-4525-b121-721dab8f0883 true Mapped Mapped false 0 1963 -46765 40 30 1983 -46750 Remapped and clipped number ce6bedd6-c898-4881-8e33-d6f2a30f87fe true Clipped Clipped false 0 1963 -46735 40 30 1983 -46720 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 4a314ec6-c896-4cd1-9859-22549a6fffc2 true Bounds Bounds 1873 -46685 110 28 1931 -46671 1 Numbers to include in Bounds 86a0962c-399e-44a0-b797-c0a8bbf29902 true Numbers Numbers false 3fb5b3a3-cc2e-46cb-b9b3-86a17ddf1e4d 1 1875 -46683 44 24 1897 -46671 Numeric Domain between the lowest and highest numbers in {N} 63cf3a42-8f1c-4cc7-8474-692718039996 true Domain Domain false 0 1943 -46683 38 24 1962 -46671 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 3fb5b3a3-cc2e-46cb-b9b3-86a17ddf1e4d true Relay false 666594ae-a74c-4919-83c2-fc42803f75a7 1 1908 -46638 40 16 1928 -46630 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 0c9bd8d7-f783-43a8-8b45-c90782d4710e true Multiplication Multiplication 1893 -46966 70 44 1918 -46944 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 41df7d9c-a167-4584-887e-2ca8d536517e true A A true b2188bc7-7285-4033-ba3e-5b3f2f3e5bb1 1 1895 -46964 11 20 1900.5 -46954 Second item for multiplication 0f437583-af65-45ab-baba-ab5acd61905b true B B true 34473f34-871a-49d1-b7bf-7405820967cd 1 1895 -46944 11 20 1900.5 -46934 Result of multiplication bc7ef510-c89b-4f42-8741-51acc5bba3ad true Result Result false 0 1930 -46964 31 40 1945.5 -46944 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true b02338d5-6f23-427b-be95-90ddfdddee19 true Multiplication Multiplication 1893 -46859 70 44 1918 -46837 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 394a5cf1-e941-4230-bd36-9312194324a1 true A A true 19a3210c-c4a2-40d3-9e5d-c5ba65fbdd77 1 1895 -46857 11 20 1900.5 -46847 Second item for multiplication 562040a8-57bb-499d-bc43-cedd03e5268b true B B true f06713fa-8c35-4525-b121-721dab8f0883 1 1895 -46837 11 20 1900.5 -46827 Result of multiplication b2188bc7-7285-4033-ba3e-5b3f2f3e5bb1 true Result Result false 0 1930 -46857 31 40 1945.5 -46837 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 19a3210c-c4a2-40d3-9e5d-c5ba65fbdd77 true Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -46794 40 16 1928 -46786 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 3c118314-51f1-4012-8c8b-f3be6a684026 4a314ec6-c896-4cd1-9859-22549a6fffc2 3fb5b3a3-cc2e-46cb-b9b3-86a17ddf1e4d 0c9bd8d7-f783-43a8-8b45-c90782d4710e b02338d5-6f23-427b-be95-90ddfdddee19 19a3210c-c4a2-40d3-9e5d-c5ba65fbdd77 34473f34-871a-49d1-b7bf-7405820967cd 7 2f54d256-05e5-4e60-bfc9-94b5c0895138 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 0f9e4398-84b3-48cb-bfc3-39256877bc80 58398fbc-e54c-4c13-99ae-1b2d84877987 4f4481e1-0815-4f54-96d7-3b59e31b1a16 5fa5b183-1748-437e-8be3-be1cf1c6a1cc 4 bf053e0f-cb73-4cdd-ada0-eb987cae8afc Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values 43cb162a-0b50-4edf-83d1-3bec3b0a0eec true Panel false 1 562d6de2-a470-4c87-851a-60f7d73c45ec 1 Double click to edit panel content… 1837 -46388 185 271 0 0 0 1837.185 -46387.88 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 806be80f-e9dd-4ce3-b7c6-4ff372f97ba8 true Relay false 43cb162a-0b50-4edf-83d1-3bec3b0a0eec 1 1908 -46433 40 16 1928 -46425 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object db990e5a-7101-43fc-8c86-5d17627520de true Relay false 666594ae-a74c-4919-83c2-fc42803f75a7 1 1908 -45911 40 16 1928 -45903 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff 43cb162a-0b50-4edf-83d1-3bec3b0a0eec 806be80f-e9dd-4ce3-b7c6-4ff372f97ba8 db990e5a-7101-43fc-8c86-5d17627520de fe62e8bb-8948-4a4a-ba70-3164fa175104 afa7eb49-ddb4-4ad5-a083-3d766e0880af 6 0045dd38-308f-4372-b2d2-dbba57a8ad12 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true e15eb14e-5d81-460b-b9c1-7200a1b98032 true Create Material Create Material 1852 -47195 152 104 1950 -47143 Colour of the diffuse channel f15b1fe7-715b-4f5d-8109-5ece880292de true Diffuse Diffuse false 0 1854 -47193 84 20 1896 -47183 1 1 {0} 255;148;148;148 Colour of the specular highlight 37e6dfa1-99ea-421c-8390-35cde95e0434 true Specular Specular false 0 1854 -47173 84 20 1896 -47163 1 1 {0} 255;0;255;255 Emissive colour of the material 380f0ba6-1d2d-477a-a145-3afea32e8001 true Emission Emission false 0 1854 -47153 84 20 1896 -47143 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent a7ade448-00d9-41a4-8c81-b231ad93c76b true Transparency Transparency false 0 1854 -47133 84 20 1896 -47123 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 88bbad42-d5d2-428e-a4ca-febd071dce86 true Shine Shine false 0 1854 -47113 84 20 1896 -47103 1 1 {0} 100 Resulting material 43236b64-7c6e-46be-a295-f1c0e0213d96 true Material Material false 0 1962 -47193 40 100 1982 -47143 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true bdd601ed-d51f-4180-a9f7-adf875090609 true Custom Preview Custom Preview 1890 -47266 76 44 1952 -47244 Geometry to preview true f6917ebd-cbb1-41c3-8ded-cfc93dc13c4c true Geometry Geometry false 57ef50d1-6d13-4c18-ac2d-773dd27ca512 1 1892 -47264 48 20 1916 -47254 The material override a41026f9-f352-4f1f-aa8a-a00493dc7099 true Material Material false 43236b64-7c6e-46be-a295-f1c0e0213d96 1 1892 -47244 48 20 1916 -47234 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 2a58ffc7-52b1-435e-892f-c2c94f01b94b true Evaluate Length Evaluate Length 1853 -47354 149 64 1938 -47322 Curve to evaluate 88932e92-5374-4089-85da-409bc030d21b true Curve Curve false 57ef50d1-6d13-4c18-ac2d-773dd27ca512 1 1855 -47352 71 20 1890.5 -47342 Length factor for curve evaluation 6670663d-e779-42b2-ae76-79c476b6cfe8 true Length Length false 0 1855 -47332 71 20 1890.5 -47322 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 37608d3f-0d90-4b51-b3da-770154435916 true Normalized Normalized false 0 1855 -47312 71 20 1890.5 -47302 1 1 {0} true Point at the specified length 06c0e219-b99f-45d7-a487-746eb2813ee3 true Point Point false 0 1950 -47352 50 20 1975 -47342 Tangent vector at the specified length e8913155-e434-4e7c-a2ed-39bd2476b245 true Tangent Tangent false 0 1950 -47332 50 20 1975 -47322 Curve parameter at the specified length b2ef3d0c-1b2a-4ac6-a094-dc007c6a7655 true Parameter Parameter false 0 1950 -47312 50 20 1975 -47302 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 378c7996-3c8b-4770-b989-d81faa2bd0e7 true Interpolate Interpolate 1815 -47459 225 84 1988 -47417 1 Interpolation points d148c187-7c12-48de-9db7-f17d7ea5993f true Vertices Vertices false 06c0e219-b99f-45d7-a487-746eb2813ee3 1 1817 -47457 159 20 1896.5 -47447 Curve degree 1d852512-36de-49da-9cf6-32e7259694c2 true Degree Degree false 0 1817 -47437 159 20 1896.5 -47427 1 1 {0} 1 Periodic curve 28765bcb-2422-4b29-864c-ec5a0d2c0cd0 true Periodic Periodic false 0 1817 -47417 159 20 1896.5 -47407 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) ace66deb-c297-4424-8f24-88d94b9035e6 true KnotStyle KnotStyle false 0 1817 -47397 159 20 1896.5 -47387 1 1 {0} 2 Resulting nurbs curve 5dd2e2a9-34a6-4201-8cc9-620d4b4583f6 true Curve Curve false 0 2000 -47457 38 26 2019 -47443.67 Curve length 92592cbe-0934-4f9d-8194-c861fb2c4fca true Length Length false 0 2000 -47431 38 27 2019 -47417 Curve domain a4c1ac5e-f9fe-48ff-85d3-ff8eac9fdee5 true Domain Domain false 0 2000 -47404 38 27 2019 -47390.34 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 408b9408-0b28-4ea6-8668-f7f28f788079 true Create Material Create Material 1852 -47586 152 104 1950 -47534 Colour of the diffuse channel 2a2a8410-b855-480b-ba94-b65a23738030 true Diffuse Diffuse false 0 1854 -47584 84 20 1896 -47574 1 1 {0} 255;122;122;122 Colour of the specular highlight 45a83efb-4dcb-45ce-9611-9e7b7c927939 true Specular Specular false 0 1854 -47564 84 20 1896 -47554 1 1 {0} 255;0;255;255 Emissive colour of the material c81e0332-e4fe-4f29-9224-1ee95e6957f6 true Emission Emission false 0 1854 -47544 84 20 1896 -47534 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 13ce3bd9-01be-4ef3-b1f3-153b33266a5e true Transparency Transparency false 0 1854 -47524 84 20 1896 -47514 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine f93d95c4-3c79-4844-8a5f-a9bbfee32c62 true Shine Shine false 0 1854 -47504 84 20 1896 -47494 1 1 {0} 100 Resulting material e700109f-399f-4e54-b13f-5ae7ee985ee7 true Material Material false 0 1962 -47584 40 100 1982 -47534 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true cd9cda8b-0a6e-42d8-8191-df646a07eb19 true Custom Preview Custom Preview 1890 -47652 76 44 1952 -47630 Geometry to preview true acb9c7cd-6967-498f-b66b-0062e03411b9 true Geometry Geometry false 5dd2e2a9-34a6-4201-8cc9-620d4b4583f6 1 1892 -47650 48 20 1916 -47640 The material override 317867a1-2c84-4895-8eed-c533fae94c35 true Material Material false e700109f-399f-4e54-b13f-5ae7ee985ee7 1 1892 -47630 48 20 1916 -47620 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 96acc1a9-e7dc-4ab6-ad82-925172ef5be4 true Quick Graph Quick Graph false 0 db990e5a-7101-43fc-8c86-5d17627520de 1 1854 -46566 150 150 1854.685 -46565.64 -1 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 34473f34-871a-49d1-b7bf-7405820967cd true B B false 0 1898 -46900 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object fe62e8bb-8948-4a4a-ba70-3164fa175104 true Relay false db990e5a-7101-43fc-8c86-5d17627520de 1 1898 -45957 60 24 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true afa7eb49-ddb4-4ad5-a083-3d766e0880af true Format Format 1863 -46061 130 64 1955 -46029 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 7bf1dd08-d03f-4722-8b14-ce8a5c3e73c2 true Format Format false 0 1865 -46059 78 20 1904 -46049 1 1 {0} false {0:R} Formatting culture 76b990d4-17a6-41ec-9954-fe5f0ce9f3a6 true Culture Culture false 0 1865 -46039 78 20 1904 -46029 1 1 {0} 127 Data to insert at {0} placeholders 6f7ce437-9a98-4e7e-9b72-0414b6875dbb true false Data 0 0 true db990e5a-7101-43fc-8c86-5d17627520de 1 1865 -46019 78 20 1904 -46009 Formatted text 562d6de2-a470-4c87-851a-60f7d73c45ec true Text Text false 0 1967 -46059 24 60 1979 -46029 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true a74a9afa-f0e7-461e-8d02-835f7eb99731 true Shift List 1901 -45777 53 64 1934 -45745 1 List to shift b3c5bd37-19ee-4b56-9f84-99eeaf530316 true List false e7ce9bba-c98c-4fa4-a826-13e1be5ec64f 1 1903 -45775 19 20 1912.5 -45765 Shift offset 300e0933-a303-4121-98a7-8acbc90708a8 true Shift false 0 1903 -45755 19 20 1912.5 -45745 1 1 {0} 1 Wrap values 1468092c-80ba-44ce-aa43-edc3111555c6 true Wrap false 0 1903 -45735 19 20 1912.5 -45725 1 1 {0} false 1 Shifted list af081197-1368-48fe-8c47-3880d86c7e8a true List false 0 1946 -45775 6 60 1949 -45745 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects fb655f23-53fb-4216-9244-493c145ef300 5ee7302e-0432-45a9-b320-4441d0df5f9d 13a26b56-0263-46e2-aa96-b8798a43d2c3 5d6eced0-8de4-4481-a643-7bfe45510c30 dd157dd8-02bf-451c-92e4-60a66dd76cd9 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 4b41e74f-ded6-4ba6-9d30-a92b8bd882f4 6793e99e-b90c-487a-b317-04ab2dc48de9 d8641b5a-18fd-47ec-99cf-7eb566173a48 3a93d28b-110b-43b0-b8c2-580efd293bb4 293f4269-47f2-4643-ba3b-3e13a4fe7883 a86281e6-4353-4d3f-9eb1-d7653305fca6 d727fe22-76d5-43e4-a2ad-e015518775ab 08e55973-3950-4b60-89f4-5a5d6d781df6 a8912d4a-a935-4bad-872b-dc57f88db955 0af8b992-3a96-476d-9b99-13e9fc9f049e 677cfb40-4f5b-4b46-b8c2-bacf32c9f1f3 1fb0f63d-975d-4edb-a19c-2eaaf1d4292b eb6c4f88-5269-48a2-8baa-1cf1c83bc615 8fe511eb-1233-498f-a8f7-d34dd4f617ff d29e29f3-8031-49fa-9f7b-8c09ab26c83e bf4d4469-0fcb-4d46-9599-e84db19e34d3 d23e8755-9d1f-4297-8921-86492be2c64d 793cf638-778c-4687-846d-12a170db3db8 7a06390c-347a-4711-bb9b-bc0263f7d468 27ab95a4-918f-4a4e-ac15-19cd1893c17b 4fb50094-0407-4547-a635-d1cc9774cae0 d56f82fd-936d-4975-aa5c-00df0fa76fe7 ff508ccb-efa4-4301-a9ce-0c59234fafca cd2a4e73-beef-4881-af60-1072c3d132d9 05e896ad-741a-401e-ae86-0f19c9494cec 33 0d3e5c8a-1561-4e11-9e1e-e2fca33efcdb Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true fb655f23-53fb-4216-9244-493c145ef300 true Explode Explode 1861 -48076 134 44 1932 -48054 Curve to explode 9767cfc5-25e4-4f8a-945a-f881a57c21aa true Curve Curve false 5dd2e2a9-34a6-4201-8cc9-620d4b4583f6 1 1863 -48074 57 20 1891.5 -48064 Recursive decomposition until all segments are atomic 183a96dc-67cf-47eb-b503-33704d2de613 true Recursive Recursive false 0 1863 -48054 57 20 1891.5 -48044 1 1 {0} true 1 Exploded segments that make up the base curve 34e69f67-2c8a-4d6b-ab01-779325b2045d true Segments Segments false 0 1944 -48074 49 20 1968.5 -48064 1 Vertices of the exploded segments 0f682b44-c403-4726-bb64-4d33dc0bd13b true Vertices Vertices false 0 1944 -48054 49 20 1968.5 -48044 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 5ee7302e-0432-45a9-b320-4441d0df5f9d true Evaluate Length Evaluate Length 1853 -48159 149 64 1938 -48127 Curve to evaluate 9a07bf97-34e2-444a-8e99-64a693f04333 true Curve Curve false 34e69f67-2c8a-4d6b-ab01-779325b2045d 1 1855 -48157 71 20 1890.5 -48147 Length factor for curve evaluation 1e21ec69-139a-4764-8822-04b4e11b8847 true Length Length false 0 1855 -48137 71 20 1890.5 -48127 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 7a7b5c58-fd2a-4808-a6e6-c31ea12bbff4 true Normalized Normalized false 0 1855 -48117 71 20 1890.5 -48107 1 1 {0} true Point at the specified length c9713282-cead-492a-b99c-1e8de818a7e4 true Point Point false 0 1950 -48157 50 20 1975 -48147 Tangent vector at the specified length 6dc474d9-a129-4a18-904d-35c727af5e6f true Tangent Tangent false 0 1950 -48137 50 20 1975 -48127 Curve parameter at the specified length d98fddae-6984-4a43-a07f-a359e67c1f4e true Parameter Parameter false 0 1950 -48117 50 20 1975 -48107 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 13a26b56-0263-46e2-aa96-b8798a43d2c3 true Line SDL Line SDL 1873 -49939 110 64 1947 -49907 Line start point 8ca90ede-8f05-48ff-96b8-962e60d968de true Start Start false c9713282-cead-492a-b99c-1e8de818a7e4 1 1875 -49937 60 20 1913 -49927 Line tangent (direction) bd0c3312-24f2-4240-adc6-f68e9266b467 true Direction Direction false 24cf92d8-0bb7-4e09-b78a-c442ecd7a305 1 1875 -49917 60 20 1913 -49907 1 1 {0} 0 0 1 Line length 5864852d-a783-4dfb-9d9b-aac5448bf4c7 ABS(X) true Length Length false 387a9351-d494-47cf-851b-b4e757e2966e 1 1875 -49897 60 20 1913 -49887 1 1 {0} 0.015625 Line segment a60b1219-855c-4105-9d60-d49e4c21af43 true Line Line false 0 1959 -49937 22 60 1970 -49907 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true 5d6eced0-8de4-4481-a643-7bfe45510c30 true Relative Differences Relative Differences 1870 -48502 116 28 1917 -48488 1 List of data to operate on (numbers or points or vectors allowed) 28b0ff60-628d-4633-8c52-3036259e9a32 true Values Values false 15c4058c-d4ef-48f0-8cd6-a6e9d66cb373 1 1872 -48500 33 24 1888.5 -48488 1 Differences between consecutive items b56f4c54-4961-4b83-92cb-a5fc08f6b38b true Differenced Differenced false 0 1929 -48500 55 24 1956.5 -48488 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true dd157dd8-02bf-451c-92e4-60a66dd76cd9 true Replace Nulls Replace Nulls 1858 -48446 139 44 1953 -48424 1 Items to test for null f6c4fa24-bc33-406c-b097-e39a132737fe true Items Items false 4b41e74f-ded6-4ba6-9d30-a92b8bd882f4 1 1860 -48444 81 20 1900.5 -48434 1 Items to replace nulls with 8b3a37a0-c996-4736-88d7-5ab7c63a7236 true Replacements Replacements false 0 1860 -48424 81 20 1900.5 -48414 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 15c4058c-d4ef-48f0-8cd6-a6e9d66cb373 true Items Items false 0 1965 -48444 30 20 1980 -48434 Number of items replaced a2be282f-7c76-48da-8645-5a7224e1ee72 true Count Count false 0 1965 -48424 30 20 1980 -48414 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 4b41e74f-ded6-4ba6-9d30-a92b8bd882f4 true Relay false 666594ae-a74c-4919-83c2-fc42803f75a7 1 1908 -48383 40 16 1928 -48375 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 6793e99e-b90c-487a-b317-04ab2dc48de9 true Relay false 75d25b48-e81a-46a3-9843-ac009cb61913 1 1908 -48747 40 16 1928 -48739 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 5d6eced0-8de4-4481-a643-7bfe45510c30 dd157dd8-02bf-451c-92e4-60a66dd76cd9 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 4b41e74f-ded6-4ba6-9d30-a92b8bd882f4 6793e99e-b90c-487a-b317-04ab2dc48de9 f9c91711-b3d2-4453-a9eb-775517adcba2 8 d8641b5a-18fd-47ec-99cf-7eb566173a48 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true 3a93d28b-110b-43b0-b8c2-580efd293bb4 true Curve Closest Point Curve Closest Point 1874 -48247 108 64 1918 -48215 Point to project onto curve 86defb83-e045-45c7-ac87-bf491e14b959 true Point Point false c9713282-cead-492a-b99c-1e8de818a7e4 1 1876 -48245 30 30 1891 -48230 Curve to project onto 8a7848dd-9c5d-4065-88cd-d13e51ecd083 true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -48215 30 30 1891 -48200 Point on the curve closest to the base point e097ffc2-4a02-4b14-a35a-099424ff6a9b true Point Point false 0 1930 -48245 50 20 1955 -48235 Parameter on curve domain of closest point 58554dae-a515-4393-86fb-82d921c5d519 true Parameter Parameter false 0 1930 -48225 50 20 1955 -48215 Distance between base point and curve 799ed65d-4182-4ee6-bb81-1758bc6d3f32 true Distance Distance false 0 1930 -48205 50 20 1955 -48195 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 293f4269-47f2-4643-ba3b-3e13a4fe7883 true Line Line 1877 -48326 102 44 1943 -48304 Line start point 4fb679bc-7f98-4a03-add5-497b6adf005f true Start Point Start Point false e097ffc2-4a02-4b14-a35a-099424ff6a9b 1 1879 -48324 52 20 1905 -48314 Line end point 4c7dad60-41c8-4994-9282-109ef32dfa79 true End Point End Point false c9713282-cead-492a-b99c-1e8de818a7e4 1 1879 -48304 52 20 1905 -48294 Line segment 24cf92d8-0bb7-4e09-b78a-c442ecd7a305 true Line Line false 0 1955 -48324 22 40 1966 -48304 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true a86281e6-4353-4d3f-9eb1-d7653305fca6 true Remap Numbers Remap Numbers 1851 -49637 154 64 1951 -49605 Value to remap 26f31415-96f7-4bd3-b74b-bd5d01d9d20f true Value Value false 08e55973-3950-4b60-89f4-5a5d6d781df6 1 1853 -49635 86 20 1896 -49625 Source domain ff3e2bfd-dae3-49c4-9eea-ec4da89835ef true Source Source false a6f1e98e-c654-4b65-9a18-c0d2a1b3b551 1 1853 -49615 86 20 1896 -49605 1 1 {0} 0 1 Target domain c324c9be-cf72-472a-bdac-be927c4f0854 true Target Target false 0 1853 -49595 86 20 1896 -49585 1 1 {0} -1 1 Remapped number 4f4db73d-5173-4701-a0c5-73cdda611bc9 true Mapped Mapped false 0 1963 -49635 40 30 1983 -49620 Remapped and clipped number 07e65e72-7094-478b-8fa8-1dd7c589b1f2 true Clipped Clipped false 0 1963 -49605 40 30 1983 -49590 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true d727fe22-76d5-43e4-a2ad-e015518775ab true Bounds Bounds 1873 -49555 110 28 1931 -49541 1 Numbers to include in Bounds 937f8b64-1f53-47a0-aace-e59d4558007d true Numbers Numbers false 08e55973-3950-4b60-89f4-5a5d6d781df6 1 1875 -49553 44 24 1897 -49541 Numeric Domain between the lowest and highest numbers in {N} a6f1e98e-c654-4b65-9a18-c0d2a1b3b551 true Domain Domain false 0 1943 -49553 38 24 1962 -49541 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 08e55973-3950-4b60-89f4-5a5d6d781df6 true Relay false 6793e99e-b90c-487a-b317-04ab2dc48de9 1 1908 -49508 40 16 1928 -49500 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true a8912d4a-a935-4bad-872b-dc57f88db955 true Multiplication Multiplication 1893 -49836 70 44 1918 -49814 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 126229b7-a3c9-48c2-907a-2efa6caee85a true A A true 40f47511-ffd1-477e-bc85-8e0aba14854a 1 1895 -49834 11 20 1900.5 -49824 Second item for multiplication 63bd6145-31be-4e5b-be6f-5fdcbd3d404b true B B true 8f638ca0-ed19-449b-9dac-37d0d7994511 1 1895 -49814 11 20 1900.5 -49804 Result of multiplication 387a9351-d494-47cf-851b-b4e757e2966e true Result Result false 0 1930 -49834 31 40 1945.5 -49814 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 0af8b992-3a96-476d-9b99-13e9fc9f049e true Multiplication Multiplication 1893 -49729 70 44 1918 -49707 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication c4f9a2d0-ae90-4fbf-9466-3da40c26020b true A A true 677cfb40-4f5b-4b46-b8c2-bacf32c9f1f3 1 1895 -49727 11 20 1900.5 -49717 Second item for multiplication 0a679f02-4d5e-4855-973a-578b79a2e366 true B B true 4f4db73d-5173-4701-a0c5-73cdda611bc9 1 1895 -49707 11 20 1900.5 -49697 Result of multiplication 40f47511-ffd1-477e-bc85-8e0aba14854a true Result Result false 0 1930 -49727 31 40 1945.5 -49707 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 677cfb40-4f5b-4b46-b8c2-bacf32c9f1f3 true Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -49664 40 16 1928 -49656 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects a86281e6-4353-4d3f-9eb1-d7653305fca6 d727fe22-76d5-43e4-a2ad-e015518775ab 08e55973-3950-4b60-89f4-5a5d6d781df6 a8912d4a-a935-4bad-872b-dc57f88db955 0af8b992-3a96-476d-9b99-13e9fc9f049e 677cfb40-4f5b-4b46-b8c2-bacf32c9f1f3 8f638ca0-ed19-449b-9dac-37d0d7994511 7 1fb0f63d-975d-4edb-a19c-2eaaf1d4292b Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects fb655f23-53fb-4216-9244-493c145ef300 5ee7302e-0432-45a9-b320-4441d0df5f9d 3a93d28b-110b-43b0-b8c2-580efd293bb4 293f4269-47f2-4643-ba3b-3e13a4fe7883 4 eb6c4f88-5269-48a2-8baa-1cf1c83bc615 Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values d29e29f3-8031-49fa-9f7b-8c09ab26c83e true Panel false 1 6f979008-6d07-4882-b65d-6b66508fcee1 1 Double click to edit panel content… 1836 -49255 185 271 0 0 0 1836.98 -49254.42 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object bf4d4469-0fcb-4d46-9599-e84db19e34d3 true Relay false d29e29f3-8031-49fa-9f7b-8c09ab26c83e 1 1908 -49303 40 16 1928 -49295 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object d23e8755-9d1f-4297-8921-86492be2c64d true Relay false 6793e99e-b90c-487a-b317-04ab2dc48de9 1 1908 -48781 40 16 1928 -48773 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff d29e29f3-8031-49fa-9f7b-8c09ab26c83e bf4d4469-0fcb-4d46-9599-e84db19e34d3 d23e8755-9d1f-4297-8921-86492be2c64d 2028793b-6af9-4e59-b3fc-c59374db34e6 03292fba-5a89-483d-b0c5-3f4104e45e3c 6 793cf638-778c-4687-846d-12a170db3db8 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 7a06390c-347a-4711-bb9b-bc0263f7d468 true Create Material Create Material 1852 -50065 152 104 1950 -50013 Colour of the diffuse channel cafae80b-4564-48df-b094-8a2ae0731d3f true Diffuse Diffuse false 0 1854 -50063 84 20 1896 -50053 1 1 {0} 255;140;140;140 Colour of the specular highlight 80533b71-7a6d-46b1-b4a7-7919d602bfe8 true Specular Specular false 0 1854 -50043 84 20 1896 -50033 1 1 {0} 255;0;255;255 Emissive colour of the material 356595a8-17a5-49b6-878c-8075671ea65c true Emission Emission false 0 1854 -50023 84 20 1896 -50013 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 1073b7a6-7a30-418c-bb52-83e044019e2d true Transparency Transparency false 0 1854 -50003 84 20 1896 -49993 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine bd41aa0f-1e6a-4356-9c35-63c9d97c75c5 true Shine Shine false 0 1854 -49983 84 20 1896 -49973 1 1 {0} 100 Resulting material f2642760-8bf6-469f-9b98-c0adafbdea2d true Material Material false 0 1962 -50063 40 100 1982 -50013 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 27ab95a4-918f-4a4e-ac15-19cd1893c17b true Custom Preview Custom Preview 1890 -50136 76 44 1952 -50114 Geometry to preview true 09fa290a-c672-4ea6-95f0-54eff38de7b3 true Geometry Geometry false a60b1219-855c-4105-9d60-d49e4c21af43 1 1892 -50134 48 20 1916 -50124 The material override d2b312bb-e588-4b18-a21b-2985f2963ddf true Material Material false f2642760-8bf6-469f-9b98-c0adafbdea2d 1 1892 -50114 48 20 1916 -50104 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 4fb50094-0407-4547-a635-d1cc9774cae0 true Evaluate Length Evaluate Length 1853 -50224 149 64 1938 -50192 Curve to evaluate c14f3d17-5ab6-454b-b328-a249d0af988b true Curve Curve false a60b1219-855c-4105-9d60-d49e4c21af43 1 1855 -50222 71 20 1890.5 -50212 Length factor for curve evaluation 22ece58c-09d4-4255-91c8-64ea54a9cc10 true Length Length false 0 1855 -50202 71 20 1890.5 -50192 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 7f11bde1-6035-4cab-a282-158e0d85bd4d true Normalized Normalized false 0 1855 -50182 71 20 1890.5 -50172 1 1 {0} true Point at the specified length ae87738b-b96e-4c81-ae5a-8bcc6191b6d2 true Point Point false 0 1950 -50222 50 20 1975 -50212 Tangent vector at the specified length 9c977de8-1ea0-4120-a02e-346f082e4213 true Tangent Tangent false 0 1950 -50202 50 20 1975 -50192 Curve parameter at the specified length b898e0e5-b9e5-4d4a-b055-ef790e5bb2b3 true Parameter Parameter false 0 1950 -50182 50 20 1975 -50172 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true d56f82fd-936d-4975-aa5c-00df0fa76fe7 true Interpolate Interpolate 1815 -50329 225 84 1988 -50287 1 Interpolation points 29c31542-e39e-4542-a677-5544af1653c3 true Vertices Vertices false ae87738b-b96e-4c81-ae5a-8bcc6191b6d2 1 1817 -50327 159 20 1896.5 -50317 Curve degree b618bb22-9d0a-4b56-b693-637f63a73f07 true Degree Degree false 0 1817 -50307 159 20 1896.5 -50297 1 1 {0} 1 Periodic curve 9ef067fc-e240-4651-a80c-d7f0221a282f true Periodic Periodic false 0 1817 -50287 159 20 1896.5 -50277 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) f6e0a271-e838-430a-86e0-a75e2200205d true KnotStyle KnotStyle false 0 1817 -50267 159 20 1896.5 -50257 1 1 {0} 2 Resulting nurbs curve 03231625-539f-4d39-ae18-eccfb7339c0f true Curve Curve false 0 2000 -50327 38 26 2019 -50313.67 Curve length 7a7485c7-dbd4-4967-81e4-5478aea87ae2 true Length Length false 0 2000 -50301 38 27 2019 -50287 Curve domain 30ea3552-8758-4fc7-b2ec-0b8967924b0c true Domain Domain false 0 2000 -50274 38 27 2019 -50260.34 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true ff508ccb-efa4-4301-a9ce-0c59234fafca true Create Material Create Material 1852 -50456 152 104 1950 -50404 Colour of the diffuse channel 5fb48375-7ad3-47f0-86b3-d121381434cf true Diffuse Diffuse false 0 1854 -50454 84 20 1896 -50444 1 1 {0} 255;115;115;115 Colour of the specular highlight c131af02-96ec-46ff-994d-0d53f9b6caeb true Specular Specular false 0 1854 -50434 84 20 1896 -50424 1 1 {0} 255;0;255;255 Emissive colour of the material dd317ea2-5f1f-4acf-9d66-189aebb1e888 true Emission Emission false 0 1854 -50414 84 20 1896 -50404 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 4794fec0-f17c-4419-840f-afbb2df5d571 true Transparency Transparency false 0 1854 -50394 84 20 1896 -50384 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine d56c6264-9b7e-4bde-9e21-ba19156e208b true Shine Shine false 0 1854 -50374 84 20 1896 -50364 1 1 {0} 100 Resulting material 32c712ef-f0de-40ab-9bc3-f7b07c4aed83 true Material Material false 0 1962 -50454 40 100 1982 -50404 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true cd2a4e73-beef-4881-af60-1072c3d132d9 true Custom Preview Custom Preview 1890 -50522 76 44 1952 -50500 Geometry to preview true 81fba083-5096-491a-91c6-fcc5741248a0 true Geometry Geometry false 03231625-539f-4d39-ae18-eccfb7339c0f 1 1892 -50520 48 20 1916 -50510 The material override c45316ba-cd6b-4fd2-bcae-967928e39184 true Material Material false 32c712ef-f0de-40ab-9bc3-f7b07c4aed83 1 1892 -50500 48 20 1916 -50490 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 05e896ad-741a-401e-ae86-0f19c9494cec true Quick Graph Quick Graph false 0 d23e8755-9d1f-4297-8921-86492be2c64d 1 1854 -49433 150 150 1854.48 -49432.18 -1 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 8f638ca0-ed19-449b-9dac-37d0d7994511 true B B false 0 1898 -49770 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 2028793b-6af9-4e59-b3fc-c59374db34e6 true Relay false d23e8755-9d1f-4297-8921-86492be2c64d 1 1898 -48827 60 24 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 03292fba-5a89-483d-b0c5-3f4104e45e3c true Format Format 1863 -48931 130 64 1955 -48899 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 6421030d-ead0-4252-af2a-8b39bbab6267 true Format Format false 0 1865 -48929 78 20 1904 -48919 1 1 {0} false {0:R} Formatting culture d15b8383-5693-4ce8-b80f-b49e1d9f0ad2 true Culture Culture false 0 1865 -48909 78 20 1904 -48899 1 1 {0} 127 Data to insert at {0} placeholders fe327056-cc54-4d6a-820e-a7cda5c8f147 true false Data 0 0 true d23e8755-9d1f-4297-8921-86492be2c64d 1 1865 -48889 78 20 1904 -48879 Formatted text 6f979008-6d07-4882-b65d-6b66508fcee1 true Text Text false 0 1967 -48929 24 60 1979 -48899 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true f9c91711-b3d2-4453-a9eb-775517adcba2 true Shift List 1901 -48647 53 64 1934 -48615 1 List to shift c31dc7f1-98b5-4063-a721-1c1681709095 true List false b56f4c54-4961-4b83-92cb-a5fc08f6b38b 1 1903 -48645 19 20 1912.5 -48635 Shift offset 45a35afc-5dc9-4a3c-9788-b9d132b8b69b true Shift false 0 1903 -48625 19 20 1912.5 -48615 1 1 {0} 1 Wrap values c7fb79e0-d0ad-4dca-88b5-ccf1350515fe true Wrap false 0 1903 -48605 19 20 1912.5 -48595 1 1 {0} false 1 Shifted list 75d25b48-e81a-46a3-9843-ac009cb61913 true List false 0 1946 -48645 6 60 1949 -48615 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 01c17263-9923-47fb-83e3-bbf701174ae8 5794ee6c-f930-4f7f-a93a-5f73bd42b7d4 98f51282-c1e3-4321-9dd0-c9ddfeed6932 31879022-12f0-46e1-9c34-330867c7e4c0 3f231583-3044-474b-a852-f4198151c3f0 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 3400d96a-3db7-4147-bbdc-e9fb10abafbf 4f75ce30-aa1e-4a85-b1c4-77bf3e35108e 042c19af-168b-4e75-ba4d-3c421b2e7c99 b525aac7-2e73-449e-808e-a638a547de98 038b7727-abfe-4d41-b13d-dcb4445bd0b9 c7bb2bf5-577b-4efc-bbf9-3457c85fe853 3a758f64-9391-41ec-9e8c-9384d2a4ab35 ae2d4559-743d-4bfb-8b86-9f429913d729 d2a9debb-a442-4097-b99e-af044988514e 88d10a79-bba4-406c-9dae-9558ced35289 d013e119-a46a-47fc-b26e-99523296fa3e 0a67bc93-2bda-489f-a282-75da7a5b1c69 a184f772-7038-414a-b9ec-6a19512af603 8fe511eb-1233-498f-a8f7-d34dd4f617ff c78cc3da-55f4-4092-92da-eb5d8886b4e6 8f092415-d016-4e0a-9288-31d6b512a87a b081c19d-43d8-440d-aebc-6959cd7161dc dbe99064-ffdc-4aa0-aecc-6df05ff4fcc4 6e51f780-8ae7-4e78-80cc-e44f19201d84 9736752d-32be-4ceb-a94a-dd70f1dfca3a 0a01a46d-d8f4-43e4-85ab-d46d9f6198c5 66700d83-35e2-4a4f-a566-398379f3cf19 3242e3a7-6692-4fab-95a7-762be9d0199b b10a308f-6699-4c7d-9307-cd7688d7f10d a541afdd-f7a3-48be-84aa-0ab527082b76 33 5185f48a-7240-4af4-9c11-c68968d492b0 Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 01c17263-9923-47fb-83e3-bbf701174ae8 true Explode Explode 1861 -51050 134 44 1932 -51028 Curve to explode 10e52cc6-408c-41f9-89ab-55265398596e true Curve Curve false 03231625-539f-4d39-ae18-eccfb7339c0f 1 1863 -51048 57 20 1891.5 -51038 Recursive decomposition until all segments are atomic cf313ef0-a7e9-43f9-8d50-8004912c4f7f true Recursive Recursive false 0 1863 -51028 57 20 1891.5 -51018 1 1 {0} true 1 Exploded segments that make up the base curve 1a54d0d9-a196-447c-b69d-9c1fa936331d true Segments Segments false 0 1944 -51048 49 20 1968.5 -51038 1 Vertices of the exploded segments 2a477c2f-97a5-4a2b-bec0-b44a80c4159e true Vertices Vertices false 0 1944 -51028 49 20 1968.5 -51018 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 5794ee6c-f930-4f7f-a93a-5f73bd42b7d4 true Evaluate Length Evaluate Length 1853 -51133 149 64 1938 -51101 Curve to evaluate 6b26a39d-b8b5-4dac-967b-edecd41fa8e8 true Curve Curve false 1a54d0d9-a196-447c-b69d-9c1fa936331d 1 1855 -51131 71 20 1890.5 -51121 Length factor for curve evaluation 455b4737-10a9-4d59-b04d-3b6296e06cc5 true Length Length false 0 1855 -51111 71 20 1890.5 -51101 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) 54252e45-ac71-401c-baff-2a72c51d6315 true Normalized Normalized false 0 1855 -51091 71 20 1890.5 -51081 1 1 {0} true Point at the specified length adb243c4-6de5-47d5-a670-24ed56010c3a true Point Point false 0 1950 -51131 50 20 1975 -51121 Tangent vector at the specified length 3f9a73a3-3ad0-4904-bbd7-d8405e1fcdff true Tangent Tangent false 0 1950 -51111 50 20 1975 -51101 Curve parameter at the specified length e9d75254-26a1-467d-872c-9ddddeadd0c1 true Parameter Parameter false 0 1950 -51091 50 20 1975 -51081 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true 98f51282-c1e3-4321-9dd0-c9ddfeed6932 true Line SDL Line SDL 1873 -52913 110 64 1947 -52881 Line start point bbb01b85-c9bd-43bb-8c8b-41000520744c true Start Start false adb243c4-6de5-47d5-a670-24ed56010c3a 1 1875 -52911 60 20 1913 -52901 Line tangent (direction) e81f9600-0cba-4cba-9f8c-436be40ed31c true Direction Direction false 6bf02a4a-1b83-4880-bfe1-d721d8ae83c1 1 1875 -52891 60 20 1913 -52881 1 1 {0} 0 0 1 Line length 5ef5f4b4-d33f-43aa-8c23-ea9463606dc4 ABS(X) true Length Length false 649124d3-2051-4d36-9543-144624abddf7 1 1875 -52871 60 20 1913 -52861 1 1 {0} 0.015625 Line segment 0801feb0-24ff-47b6-83da-9fa0ddbd8d7e true Line Line false 0 1959 -52911 22 60 1970 -52881 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true 31879022-12f0-46e1-9c34-330867c7e4c0 true Relative Differences Relative Differences 1870 -51476 116 28 1917 -51462 1 List of data to operate on (numbers or points or vectors allowed) c18ada02-f3f6-436a-960c-71fe34601b70 true Values Values false b980c087-3667-4af3-9728-1bb47c240d70 1 1872 -51474 33 24 1888.5 -51462 1 Differences between consecutive items c3d0b5d6-ce67-4e1d-b703-de2ad2d452a1 true Differenced Differenced false 0 1929 -51474 55 24 1956.5 -51462 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true 3f231583-3044-474b-a852-f4198151c3f0 true Replace Nulls Replace Nulls 1858 -51420 139 44 1953 -51398 1 Items to test for null e034ac00-fff8-45d8-a5b7-965ca9d484fe true Items Items false 3400d96a-3db7-4147-bbdc-e9fb10abafbf 1 1860 -51418 81 20 1900.5 -51408 1 Items to replace nulls with 78a48b39-82b0-407c-99a2-428323422ab8 true Replacements Replacements false 0 1860 -51398 81 20 1900.5 -51388 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls b980c087-3667-4af3-9728-1bb47c240d70 true Items Items false 0 1965 -51418 30 20 1980 -51408 Number of items replaced a3a0bea4-6cd4-4653-95c4-825b7feb7242 true Count Count false 0 1965 -51398 30 20 1980 -51388 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 3400d96a-3db7-4147-bbdc-e9fb10abafbf true Relay false 6793e99e-b90c-487a-b317-04ab2dc48de9 1 1908 -51357 40 16 1928 -51349 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 4f75ce30-aa1e-4a85-b1c4-77bf3e35108e true Relay false a6354b70-891a-486d-af2a-280fa2224614 1 1908 -51721 40 16 1928 -51713 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 31879022-12f0-46e1-9c34-330867c7e4c0 3f231583-3044-474b-a852-f4198151c3f0 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 3400d96a-3db7-4147-bbdc-e9fb10abafbf 4f75ce30-aa1e-4a85-b1c4-77bf3e35108e 0c7d9ad7-3103-4e85-b2b8-b017a313ffe8 8 042c19af-168b-4e75-ba4d-3c421b2e7c99 Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true b525aac7-2e73-449e-808e-a638a547de98 true Curve Closest Point Curve Closest Point 1874 -51221 108 64 1918 -51189 Point to project onto curve f7b623f4-5cab-4184-93a9-0534d9da655e true Point Point false adb243c4-6de5-47d5-a670-24ed56010c3a 1 1876 -51219 30 30 1891 -51204 Curve to project onto ce6481f6-c31f-4bb1-a018-2fca863db4d5 true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -51189 30 30 1891 -51174 Point on the curve closest to the base point e223dcc3-51b1-4437-97e2-e2473f4d52db true Point Point false 0 1930 -51219 50 20 1955 -51209 Parameter on curve domain of closest point c8ce9894-46ca-4e3f-adb5-493793a8e832 true Parameter Parameter false 0 1930 -51199 50 20 1955 -51189 Distance between base point and curve 135ce73e-d536-4b04-a504-a45f97610c1e true Distance Distance false 0 1930 -51179 50 20 1955 -51169 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 038b7727-abfe-4d41-b13d-dcb4445bd0b9 true Line Line 1877 -51300 102 44 1943 -51278 Line start point 8691cd69-57a2-4f48-a2a5-f0eb34c79607 true Start Point Start Point false e223dcc3-51b1-4437-97e2-e2473f4d52db 1 1879 -51298 52 20 1905 -51288 Line end point de6acfdb-a160-4b2e-bb2c-d924624d2caf true End Point End Point false adb243c4-6de5-47d5-a670-24ed56010c3a 1 1879 -51278 52 20 1905 -51268 Line segment 6bf02a4a-1b83-4880-bfe1-d721d8ae83c1 true Line Line false 0 1955 -51298 22 40 1966 -51278 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true c7bb2bf5-577b-4efc-bbf9-3457c85fe853 true Remap Numbers Remap Numbers 1851 -52611 154 64 1951 -52579 Value to remap c8dafe70-eb68-4f9c-b382-d9de7118b1fa true Value Value false ae2d4559-743d-4bfb-8b86-9f429913d729 1 1853 -52609 86 20 1896 -52599 Source domain e70a9eb3-e566-4578-b583-e07d737744b1 true Source Source false 9ec8cc6a-28a6-41a9-af96-bc1dd7ad9eb8 1 1853 -52589 86 20 1896 -52579 1 1 {0} 0 1 Target domain 9a3dddce-c00c-4182-84ad-1082c25d535f true Target Target false 0 1853 -52569 86 20 1896 -52559 1 1 {0} -1 1 Remapped number 11daeba8-c9dc-4fc0-af8c-3ce48b3ad9b2 true Mapped Mapped false 0 1963 -52609 40 30 1983 -52594 Remapped and clipped number 23694dfc-d536-4fe7-a02c-4e30faebf878 true Clipped Clipped false 0 1963 -52579 40 30 1983 -52564 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 3a758f64-9391-41ec-9e8c-9384d2a4ab35 true Bounds Bounds 1873 -52529 110 28 1931 -52515 1 Numbers to include in Bounds d6b981e2-aa28-46c3-aa1c-80febf0bb23f true Numbers Numbers false ae2d4559-743d-4bfb-8b86-9f429913d729 1 1875 -52527 44 24 1897 -52515 Numeric Domain between the lowest and highest numbers in {N} 9ec8cc6a-28a6-41a9-af96-bc1dd7ad9eb8 true Domain Domain false 0 1943 -52527 38 24 1962 -52515 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object ae2d4559-743d-4bfb-8b86-9f429913d729 true Relay false 4f75ce30-aa1e-4a85-b1c4-77bf3e35108e 1 1908 -52482 40 16 1928 -52474 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true d2a9debb-a442-4097-b99e-af044988514e true Multiplication Multiplication 1893 -52810 70 44 1918 -52788 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication db501ca8-6f28-453c-b998-696c33375b85 true A A true 26da9e29-1bd5-4aac-b71f-fd859fe1c22e 1 1895 -52808 11 20 1900.5 -52798 Second item for multiplication dff5cecf-ef1d-4aac-b0da-cd1e53e3f708 true B B true 30099f81-c540-40e3-bf1e-f063decfe82a 1 1895 -52788 11 20 1900.5 -52778 Result of multiplication 649124d3-2051-4d36-9543-144624abddf7 true Result Result false 0 1930 -52808 31 40 1945.5 -52788 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 88d10a79-bba4-406c-9dae-9558ced35289 true Multiplication Multiplication 1893 -52703 70 44 1918 -52681 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication cf8277d4-5379-41c2-bc04-171d7ba94c25 true A A true d013e119-a46a-47fc-b26e-99523296fa3e 1 1895 -52701 11 20 1900.5 -52691 Second item for multiplication bf4979d6-5fe2-47f7-923b-0d37afce5ef2 true B B true 11daeba8-c9dc-4fc0-af8c-3ce48b3ad9b2 1 1895 -52681 11 20 1900.5 -52671 Result of multiplication 26da9e29-1bd5-4aac-b71f-fd859fe1c22e true Result Result false 0 1930 -52701 31 40 1945.5 -52681 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object d013e119-a46a-47fc-b26e-99523296fa3e true Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -52638 40 16 1928 -52630 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects c7bb2bf5-577b-4efc-bbf9-3457c85fe853 3a758f64-9391-41ec-9e8c-9384d2a4ab35 ae2d4559-743d-4bfb-8b86-9f429913d729 d2a9debb-a442-4097-b99e-af044988514e 88d10a79-bba4-406c-9dae-9558ced35289 d013e119-a46a-47fc-b26e-99523296fa3e 30099f81-c540-40e3-bf1e-f063decfe82a 7 0a67bc93-2bda-489f-a282-75da7a5b1c69 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 01c17263-9923-47fb-83e3-bbf701174ae8 5794ee6c-f930-4f7f-a93a-5f73bd42b7d4 b525aac7-2e73-449e-808e-a638a547de98 038b7727-abfe-4d41-b13d-dcb4445bd0b9 4 a184f772-7038-414a-b9ec-6a19512af603 Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values c78cc3da-55f4-4092-92da-eb5d8886b4e6 true Panel false 1 c9aac933-8875-4603-b864-6205f08e8132 1 Double click to edit panel content… 1837 -52228 185 271 0 0 0 1837.33 -52227.27 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 8f092415-d016-4e0a-9288-31d6b512a87a true Relay false c78cc3da-55f4-4092-92da-eb5d8886b4e6 1 1908 -52277 40 16 1928 -52269 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object b081c19d-43d8-440d-aebc-6959cd7161dc true Relay false 4f75ce30-aa1e-4a85-b1c4-77bf3e35108e 1 1908 -51755 40 16 1928 -51747 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff c78cc3da-55f4-4092-92da-eb5d8886b4e6 8f092415-d016-4e0a-9288-31d6b512a87a b081c19d-43d8-440d-aebc-6959cd7161dc 96aae467-4ea0-4871-8aa4-a7e14bfdd47d 9c18589f-514e-4dac-9f3b-3fbfea4684b2 6 dbe99064-ffdc-4aa0-aecc-6df05ff4fcc4 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 6e51f780-8ae7-4e78-80cc-e44f19201d84 true Create Material Create Material 1852 -53039 152 104 1950 -52987 Colour of the diffuse channel 79548ee1-3fac-4bc4-a782-a3d0b3393bed true Diffuse Diffuse false 0 1854 -53037 84 20 1896 -53027 1 1 {0} 255;133;133;133 Colour of the specular highlight 8efac515-7b9c-4ac4-abd0-a7f90a2e4224 true Specular Specular false 0 1854 -53017 84 20 1896 -53007 1 1 {0} 255;0;255;255 Emissive colour of the material 3887e411-750a-4a45-8e18-a193a449e869 true Emission Emission false 0 1854 -52997 84 20 1896 -52987 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 4eaf98fb-f2e7-47ad-8ff2-ff8cbbd28997 true Transparency Transparency false 0 1854 -52977 84 20 1896 -52967 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine 73d7803a-6d7c-4c6c-9cdd-e19edc9d2a6e true Shine Shine false 0 1854 -52957 84 20 1896 -52947 1 1 {0} 100 Resulting material 07b4c52e-3249-4b9e-bcdf-776a641afc63 true Material Material false 0 1962 -53037 40 100 1982 -52987 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 9736752d-32be-4ceb-a94a-dd70f1dfca3a true Custom Preview Custom Preview 1890 -53110 76 44 1952 -53088 Geometry to preview true fa87a2b4-47e7-4baf-af5a-dd7e617b3806 true Geometry Geometry false 0801feb0-24ff-47b6-83da-9fa0ddbd8d7e 1 1892 -53108 48 20 1916 -53098 The material override f841e1f2-70e6-4f1e-9030-068d6c2ea43c true Material Material false 07b4c52e-3249-4b9e-bcdf-776a641afc63 1 1892 -53088 48 20 1916 -53078 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 0a01a46d-d8f4-43e4-85ab-d46d9f6198c5 true Evaluate Length Evaluate Length 1853 -53198 149 64 1938 -53166 Curve to evaluate 38dc3fd5-119a-437a-b5a5-72a6eff30da9 true Curve Curve false 0801feb0-24ff-47b6-83da-9fa0ddbd8d7e 1 1855 -53196 71 20 1890.5 -53186 Length factor for curve evaluation 832f2750-34c7-45c9-b9ed-e5cdc906a909 true Length Length false 0 1855 -53176 71 20 1890.5 -53166 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) cfc36d5e-5626-47d4-83f2-7ca158226142 true Normalized Normalized false 0 1855 -53156 71 20 1890.5 -53146 1 1 {0} true Point at the specified length 7f2544ee-1f9a-409e-b348-55b164d41207 true Point Point false 0 1950 -53196 50 20 1975 -53186 Tangent vector at the specified length 019ecc8b-427d-4210-a936-f08a4f680b64 true Tangent Tangent false 0 1950 -53176 50 20 1975 -53166 Curve parameter at the specified length d8f671d2-49c8-4c91-ab97-cdb9829aa08f true Parameter Parameter false 0 1950 -53156 50 20 1975 -53146 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true 66700d83-35e2-4a4f-a566-398379f3cf19 true Interpolate Interpolate 1815 -53303 225 84 1988 -53261 1 Interpolation points 20cd51a1-787f-42aa-a91f-b7c074b92455 true Vertices Vertices false 7f2544ee-1f9a-409e-b348-55b164d41207 1 1817 -53301 159 20 1896.5 -53291 Curve degree 5c0e91c2-5cd8-4e04-8ee7-ebe4adfa4cd3 true Degree Degree false 0 1817 -53281 159 20 1896.5 -53271 1 1 {0} 1 Periodic curve 254ee679-24c2-4b7e-8b52-8815626c8dce true Periodic Periodic false 0 1817 -53261 159 20 1896.5 -53251 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 7f2974d7-23ba-40d0-9710-6201d6541d9f true KnotStyle KnotStyle false 0 1817 -53241 159 20 1896.5 -53231 1 1 {0} 2 Resulting nurbs curve dae2bab0-2645-4b8a-b7ed-51841f3832bc true Curve Curve false 0 2000 -53301 38 26 2019 -53287.67 Curve length b98b325d-8037-43f8-92c9-593927026d54 true Length Length false 0 2000 -53275 38 27 2019 -53261 Curve domain d8ed88ce-2dff-45b4-acb3-01a027fb425c true Domain Domain false 0 2000 -53248 38 27 2019 -53234.34 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 3242e3a7-6692-4fab-95a7-762be9d0199b true Create Material Create Material 1852 -53430 152 104 1950 -53378 Colour of the diffuse channel f42aefc6-372b-47d8-a95d-f3827d077b1e true Diffuse Diffuse false 0 1854 -53428 84 20 1896 -53418 1 1 {0} 255;107;107;107 Colour of the specular highlight 85ab8919-ffc2-41ef-b7f9-be1faf3ebfee true Specular Specular false 0 1854 -53408 84 20 1896 -53398 1 1 {0} 255;0;255;255 Emissive colour of the material 15eafa70-0a39-4189-8fa9-1523b4c4009f true Emission Emission false 0 1854 -53388 84 20 1896 -53378 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 0e427e62-c541-459d-ab8d-a27488930672 true Transparency Transparency false 0 1854 -53368 84 20 1896 -53358 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine a10d654c-30f7-4aa4-a8ce-7610b0a9e453 true Shine Shine false 0 1854 -53348 84 20 1896 -53338 1 1 {0} 100 Resulting material a7be2c1b-7374-4c76-9c38-135c20470ff8 true Material Material false 0 1962 -53428 40 100 1982 -53378 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true b10a308f-6699-4c7d-9307-cd7688d7f10d true Custom Preview Custom Preview 1890 -53496 76 44 1952 -53474 Geometry to preview true c9a06622-c2da-4f87-b8a2-005b718d59a6 true Geometry Geometry false dae2bab0-2645-4b8a-b7ed-51841f3832bc 1 1892 -53494 48 20 1916 -53484 The material override 4a6f4966-f55e-439a-b0e2-8ccacb0a625c true Material Material false a7be2c1b-7374-4c76-9c38-135c20470ff8 1 1892 -53474 48 20 1916 -53464 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph a541afdd-f7a3-48be-84aa-0ab527082b76 true Quick Graph Quick Graph false 0 b081c19d-43d8-440d-aebc-6959cd7161dc 1 1854 -52406 150 150 1854.83 -52405.03 -1 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 30099f81-c540-40e3-bf1e-f063decfe82a true B B false 0 1898 -52744 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 96aae467-4ea0-4871-8aa4-a7e14bfdd47d true Relay false b081c19d-43d8-440d-aebc-6959cd7161dc 1 1898 -51801 60 24 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 9c18589f-514e-4dac-9f3b-3fbfea4684b2 true Format Format 1863 -51905 130 64 1955 -51873 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format bd041f55-5f57-487f-bffc-f4469fd956e4 true Format Format false 0 1865 -51903 78 20 1904 -51893 1 1 {0} false {0:R} Formatting culture 9e417192-bf63-45f2-8ce0-5bd94b6ec026 true Culture Culture false 0 1865 -51883 78 20 1904 -51873 1 1 {0} 127 Data to insert at {0} placeholders e41e0bb4-fba5-40cc-b889-0564576389ea true false Data 0 0 true b081c19d-43d8-440d-aebc-6959cd7161dc 1 1865 -51863 78 20 1904 -51853 Formatted text c9aac933-8875-4603-b864-6205f08e8132 true Text Text false 0 1967 -51903 24 60 1979 -51873 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 0c7d9ad7-3103-4e85-b2b8-b017a313ffe8 true Shift List 1901 -51621 53 64 1934 -51589 1 List to shift af1b2bd1-413e-45a0-a36b-f11c7a82327b true List false c3d0b5d6-ce67-4e1d-b703-de2ad2d452a1 1 1903 -51619 19 20 1912.5 -51609 Shift offset c80162fa-ec46-43cd-a8e8-947f53a82b25 true Shift false 0 1903 -51599 19 20 1912.5 -51589 1 1 {0} 1 Wrap values 036b7321-efc3-4628-9b3c-94995fc13f31 true Wrap false 0 1903 -51579 19 20 1912.5 -51569 1 1 {0} false 1 Shifted list a6354b70-891a-486d-af2a-280fa2224614 true List false 0 1946 -51619 6 60 1949 -51589 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 32646293-2844-4387-9893-946c88e3ce8b 70fc5898-acd5-403d-8d7e-b48c6409e4b6 af924eea-e562-4a38-8d89-88e6cc28f3bb 9e324c0a-4d36-42d0-b5f0-ab7671b96aec 219c3a41-5597-4781-9046-90654db37538 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 54c9ef81-e041-4fc1-aca9-edb8ce53c20b de745ba6-3512-46a7-850d-1bead0e40cd4 5085d3cb-3962-44cf-a95d-874e780af56c afefa411-7939-4f0c-8e13-3f5db59452a7 cfd2d9d7-e676-44a0-b05a-8abf28e7fb01 6b43aeb8-cb7a-4118-aa30-8089a1a3fae4 18e888b3-6446-44a5-8081-7627522bfbfa 6fbe684f-dc42-4c92-a825-1140e24fd5ca ea24555b-70bd-4d29-b6ad-b0cbba71de91 550287c9-ec55-4772-b1ff-f25fab6fcaca 893469f4-2ecb-4ae3-945c-fdd1c9a55a88 ff1d57ad-8fe2-4f05-93d0-6beebb7ec307 09987252-456f-4b09-b6d4-71f0a3639472 8fe511eb-1233-498f-a8f7-d34dd4f617ff e8bc2058-bc3b-45e8-b3d2-ae34192b12ca f5d9a332-69c8-4212-bf8f-61210a3e7b06 7a4646af-31af-4aab-b976-a0f89939512a cbec61c4-dd83-4dba-97fa-091a050cac76 97811aa1-5df6-4bd2-a4b1-c29e4c83404f 1749d441-27be-4b87-80fe-7aa1212e57ca 5f87c0e1-300b-4e19-af54-6e701a13a767 aa5f24d7-5894-4cfb-9856-903cdd59bc1a f5ac1224-636d-48ed-96e8-a07889717b68 a60ee18c-2237-4e1f-823e-9bc285ae7d3e 3abb1da6-920a-45c2-aaa5-c4334d5624bb 33 b2c1532b-c1db-4342-aca3-a879040c5814 Group afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 32646293-2844-4387-9893-946c88e3ce8b true Explode Explode 1861 -54022 134 44 1932 -54000 Curve to explode 2ee349d3-f495-4985-97c8-6fc8aa03764f true Curve Curve false dae2bab0-2645-4b8a-b7ed-51841f3832bc 1 1863 -54020 57 20 1891.5 -54010 Recursive decomposition until all segments are atomic f8bf3a18-fc70-48c8-9ad1-d55bf54984fe true Recursive Recursive false 0 1863 -54000 57 20 1891.5 -53990 1 1 {0} true 1 Exploded segments that make up the base curve f2c6d67f-cc7c-46a3-bfd9-2317a8fe7e3d true Segments Segments false 0 1944 -54020 49 20 1968.5 -54010 1 Vertices of the exploded segments 571bd4ab-0d22-4b11-9bd5-090fef3e8a51 true Vertices Vertices false 0 1944 -54000 49 20 1968.5 -53990 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 70fc5898-acd5-403d-8d7e-b48c6409e4b6 true Evaluate Length Evaluate Length 1853 -54105 149 64 1938 -54073 Curve to evaluate 873f07ab-f45b-45d4-bd9f-32b4dac8c23c true Curve Curve false f2c6d67f-cc7c-46a3-bfd9-2317a8fe7e3d 1 1855 -54103 71 20 1890.5 -54093 Length factor for curve evaluation ee156e5e-dc56-48a6-ae62-b14460865c35 true Length Length false 0 1855 -54083 71 20 1890.5 -54073 1 1 {0} 0.5 If True, the Length factor is normalized (0.0 ~ 1.0) d2088041-9d39-4524-ae9a-58a6ce6d276a true Normalized Normalized false 0 1855 -54063 71 20 1890.5 -54053 1 1 {0} true Point at the specified length 6ffd60f1-9869-4795-a1fb-4a67ea0d5b17 true Point Point false 0 1950 -54103 50 20 1975 -54093 Tangent vector at the specified length bdd86e13-4519-4676-933a-8560a1eebdb3 true Tangent Tangent false 0 1950 -54083 50 20 1975 -54073 Curve parameter at the specified length 79addadf-ea99-43c5-ab23-930f87904b05 true Parameter Parameter false 0 1950 -54063 50 20 1975 -54053 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true af924eea-e562-4a38-8d89-88e6cc28f3bb true Line SDL Line SDL 1873 -55885 110 64 1947 -55853 Line start point ae46d7f4-eb88-4969-8076-cc77f823fa39 true Start Start false 6ffd60f1-9869-4795-a1fb-4a67ea0d5b17 1 1875 -55883 60 20 1913 -55873 Line tangent (direction) a1f92b5c-65ea-4c07-a104-446f512971e9 true Direction Direction false ad0304a3-9916-41b1-92fb-59a72802c348 1 1875 -55863 60 20 1913 -55853 1 1 {0} 0 0 1 Line length e5d4e838-dda5-4ade-986e-7359506be347 ABS(X) true Length Length false 48408850-9549-4abf-9ebf-50cab0ef944e 1 1875 -55843 60 20 1913 -55833 1 1 {0} 0.015625 Line segment be04eb2f-f346-47bf-89bf-4f02c26c1456 true Line Line false 0 1959 -55883 22 60 1970 -55853 dd17d442-3776-40b3-ad5b-5e188b56bd4c Relative Differences Compute relative differences for a list of data true 9e324c0a-4d36-42d0-b5f0-ab7671b96aec true Relative Differences Relative Differences 1870 -54448 116 28 1917 -54434 1 List of data to operate on (numbers or points or vectors allowed) 82a8c2c6-95b7-46ea-949e-09fda8742fca true Values Values false 3ebf323e-2c60-4e71-bb47-93cd77d797ac 1 1872 -54446 33 24 1888.5 -54434 1 Differences between consecutive items 388ebccf-6d60-4565-a7e5-9186c37e8353 true Differenced Differenced false 0 1929 -54446 55 24 1956.5 -54434 f3230ecb-3631-4d6f-86f2-ef4b2ed37f45 Replace Nulls Replace nulls or invalid data with other data true 219c3a41-5597-4781-9046-90654db37538 true Replace Nulls Replace Nulls 1858 -54392 139 44 1953 -54370 1 Items to test for null b2beaa1c-7464-4eba-a00a-2fa2748a7863 true Items Items false 54c9ef81-e041-4fc1-aca9-edb8ce53c20b 1 1860 -54390 81 20 1900.5 -54380 1 Items to replace nulls with fc6b88a5-b805-4912-84d4-59c2763e4d8f true Replacements Replacements false 0 1860 -54370 81 20 1900.5 -54360 1 1 {0} Grasshopper.Kernel.Types.GH_Integer 0 1 List without any nulls 3ebf323e-2c60-4e71-bb47-93cd77d797ac true Items Items false 0 1965 -54390 30 20 1980 -54380 Number of items replaced 91e67a4b-fbcb-4b44-8752-ebc9d82b7137 true Count Count false 0 1965 -54370 30 20 1980 -54360 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 54c9ef81-e041-4fc1-aca9-edb8ce53c20b true Relay false 4f75ce30-aa1e-4a85-b1c4-77bf3e35108e 1 1908 -54329 40 16 1928 -54321 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object de745ba6-3512-46a7-850d-1bead0e40cd4 true Relay false d09f6886-cd88-420c-9fc5-3042947beef9 1 1908 -54693 40 16 1928 -54685 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 9e324c0a-4d36-42d0-b5f0-ab7671b96aec 219c3a41-5597-4781-9046-90654db37538 884f7be6-32bb-4a29-903a-e313a43a21a0 3b821991-b5a9-4b03-b173-4a07543fc3bf 311bc15c-dfda-4a2d-a0a3-be16e5695d2f 54c9ef81-e041-4fc1-aca9-edb8ce53c20b de745ba6-3512-46a7-850d-1bead0e40cd4 6990a8aa-2f04-4396-8049-968f9fc76c66 8 5085d3cb-3962-44cf-a95d-874e780af56c Group 2dc44b22-b1dd-460a-a704-6462d6e91096 Curve Closest Point Find the closest point on a curve. true afefa411-7939-4f0c-8e13-3f5db59452a7 true Curve Closest Point Curve Closest Point 1874 -54193 108 64 1918 -54161 Point to project onto curve b85c643d-41a3-4424-b479-b9734a0583b9 true Point Point false 6ffd60f1-9869-4795-a1fb-4a67ea0d5b17 1 1876 -54191 30 30 1891 -54176 Curve to project onto 4cd3ac0d-b728-4202-8d5f-e262c10deb8e true Curve Curve false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1876 -54161 30 30 1891 -54146 Point on the curve closest to the base point 13aeeb12-bc0c-436a-bf94-bea3168ca76f true Point Point false 0 1930 -54191 50 20 1955 -54181 Parameter on curve domain of closest point f19e6b71-68bf-4882-9f02-1615098a332b true Parameter Parameter false 0 1930 -54171 50 20 1955 -54161 Distance between base point and curve 5032f82a-f77c-4302-a206-b312dbe55f51 true Distance Distance false 0 1930 -54151 50 20 1955 -54141 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true cfd2d9d7-e676-44a0-b05a-8abf28e7fb01 true Line Line 1877 -54272 102 44 1943 -54250 Line start point 57ab88f8-61c2-4120-bb92-89b2870d6e25 true Start Point Start Point false 13aeeb12-bc0c-436a-bf94-bea3168ca76f 1 1879 -54270 52 20 1905 -54260 Line end point 5ea8f605-7b4b-42d5-83ff-8f9b1ec6d372 true End Point End Point false 6ffd60f1-9869-4795-a1fb-4a67ea0d5b17 1 1879 -54250 52 20 1905 -54240 Line segment ad0304a3-9916-41b1-92fb-59a72802c348 true Line Line false 0 1955 -54270 22 40 1966 -54250 2fcc2743-8339-4cdf-a046-a1f17439191d Remap Numbers Remap numbers into a new numeric domain true 6b43aeb8-cb7a-4118-aa30-8089a1a3fae4 true Remap Numbers Remap Numbers 1851 -55583 154 64 1951 -55551 Value to remap 84613086-dc7b-4601-8f99-392c6736cdbd true Value Value false 6fbe684f-dc42-4c92-a825-1140e24fd5ca 1 1853 -55581 86 20 1896 -55571 Source domain a67c44ce-ca7e-4f49-a687-34287768505f true Source Source false 32009330-d632-43e8-a966-f54ea2c3962f 1 1853 -55561 86 20 1896 -55551 1 1 {0} 0 1 Target domain bb933f23-9159-4652-8345-36c5f8d0e985 true Target Target false 0 1853 -55541 86 20 1896 -55531 1 1 {0} -1 1 Remapped number c8a636f3-c946-432b-af11-089925d39720 true Mapped Mapped false 0 1963 -55581 40 30 1983 -55566 Remapped and clipped number 4cd493f9-d2fe-4424-b927-ca27d7b4c6d0 true Clipped Clipped false 0 1963 -55551 40 30 1983 -55536 f44b92b0-3b5b-493a-86f4-fd7408c3daf3 Bounds Create a numeric domain which encompasses a list of numbers. true 18e888b3-6446-44a5-8081-7627522bfbfa true Bounds Bounds 1873 -55501 110 28 1931 -55487 1 Numbers to include in Bounds c9b20c4c-39f9-42c8-99c5-8871637c511a true Numbers Numbers false 6fbe684f-dc42-4c92-a825-1140e24fd5ca 1 1875 -55499 44 24 1897 -55487 Numeric Domain between the lowest and highest numbers in {N} 32009330-d632-43e8-a966-f54ea2c3962f true Domain Domain false 0 1943 -55499 38 24 1962 -55487 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 6fbe684f-dc42-4c92-a825-1140e24fd5ca true Relay false de745ba6-3512-46a7-850d-1bead0e40cd4 1 1908 -55454 40 16 1928 -55446 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true ea24555b-70bd-4d29-b6ad-b0cbba71de91 true Multiplication Multiplication 1893 -55782 70 44 1918 -55760 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication d52c117c-979c-4a93-89e5-5e21e392265a true A A true 2f7119c4-f1bc-40f4-bf61-27a0671a9066 1 1895 -55780 11 20 1900.5 -55770 Second item for multiplication 2bb25dc4-f93d-48c5-9f84-b58b6355a9d6 true B B true 5f3bc0b0-c30d-40b3-9f88-f48caa5e6ef5 1 1895 -55760 11 20 1900.5 -55750 Result of multiplication 48408850-9549-4abf-9ebf-50cab0ef944e true Result Result false 0 1930 -55780 31 40 1945.5 -55760 ce46b74e-00c9-43c4-805a-193b69ea4a11 Multiplication Mathematical multiplication true 550287c9-ec55-4772-b1ff-f25fab6fcaca true Multiplication Multiplication 1893 -55675 70 44 1918 -55653 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for multiplication 7ede52c5-449c-42ac-a7d1-7a8dec51cf4c true A A true 893469f4-2ecb-4ae3-945c-fdd1c9a55a88 1 1895 -55673 11 20 1900.5 -55663 Second item for multiplication ba315b34-bc61-4b02-9421-ea6e49a51308 true B B true c8a636f3-c946-432b-af11-089925d39720 1 1895 -55653 11 20 1900.5 -55643 Result of multiplication 2f7119c4-f1bc-40f4-bf61-27a0671a9066 true Result Result false 0 1930 -55673 31 40 1945.5 -55653 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 893469f4-2ecb-4ae3-945c-fdd1c9a55a88 true Relay false 1a924b4b-4576-4ca9-9ace-b4586f3dbb90 1 1908 -55610 40 16 1928 -55602 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 6b43aeb8-cb7a-4118-aa30-8089a1a3fae4 18e888b3-6446-44a5-8081-7627522bfbfa 6fbe684f-dc42-4c92-a825-1140e24fd5ca ea24555b-70bd-4d29-b6ad-b0cbba71de91 550287c9-ec55-4772-b1ff-f25fab6fcaca 893469f4-2ecb-4ae3-945c-fdd1c9a55a88 5f3bc0b0-c30d-40b3-9f88-f48caa5e6ef5 7 ff1d57ad-8fe2-4f05-93d0-6beebb7ec307 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 32646293-2844-4387-9893-946c88e3ce8b 70fc5898-acd5-403d-8d7e-b48c6409e4b6 afefa411-7939-4f0c-8e13-3f5db59452a7 cfd2d9d7-e676-44a0-b05a-8abf28e7fb01 4 09987252-456f-4b09-b6d4-71f0a3639472 Group 59e0b89a-e487-49f8-bab8-b5bab16be14c Panel A panel for custom notes and text values e8bc2058-bc3b-45e8-b3d2-ae34192b12ca true Panel false 1 edd0bfb8-38b5-4703-b012-8143e95e59ad 1 Double click to edit panel content… 1836 -55197 185 271 0 0 0 1836.621 -55196.74 255;255;255;255 true true true false false true b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object f5d9a332-69c8-4212-bf8f-61210a3e7b06 true Relay false e8bc2058-bc3b-45e8-b3d2-ae34192b12ca 1 1908 -55249 40 16 1928 -55241 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 7a4646af-31af-4aab-b976-a0f89939512a true Relay false de745ba6-3512-46a7-850d-1bead0e40cd4 1 1908 -54727 40 16 1928 -54719 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 8fe511eb-1233-498f-a8f7-d34dd4f617ff e8bc2058-bc3b-45e8-b3d2-ae34192b12ca f5d9a332-69c8-4212-bf8f-61210a3e7b06 7a4646af-31af-4aab-b976-a0f89939512a 43b85a12-b649-4cac-8909-6e39c4e1beff 50ba31dd-5b32-4744-842d-1c51c174c665 6 cbec61c4-dd83-4dba-97fa-091a050cac76 Group 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true 97811aa1-5df6-4bd2-a4b1-c29e4c83404f true Create Material Create Material 1852 -56011 152 104 1950 -55959 Colour of the diffuse channel c53a1146-5770-4158-b927-e28af5932da7 true Diffuse Diffuse false 0 1854 -56009 84 20 1896 -55999 1 1 {0} 255;125;125;125 Colour of the specular highlight 19faa5a4-93b7-4901-b901-5902f4da3ff8 true Specular Specular false 0 1854 -55989 84 20 1896 -55979 1 1 {0} 255;0;255;255 Emissive colour of the material 92e9cab5-c13a-4179-89d3-e9adc4a45157 true Emission Emission false 0 1854 -55969 84 20 1896 -55959 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent 7917987d-7f7c-4af2-9520-2c5a9a2317b0 true Transparency Transparency false 0 1854 -55949 84 20 1896 -55939 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine ddc66224-a5e0-41e8-8734-4f02ec22f7ef true Shine Shine false 0 1854 -55929 84 20 1896 -55919 1 1 {0} 100 Resulting material a2a6766f-1adf-4461-94ec-6d596b96d0d4 true Material Material false 0 1962 -56009 40 100 1982 -55959 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true 1749d441-27be-4b87-80fe-7aa1212e57ca true Custom Preview Custom Preview 1890 -56082 76 44 1952 -56060 Geometry to preview true b5ea41c4-387b-4b7c-ab97-b289265d570a true Geometry Geometry false be04eb2f-f346-47bf-89bf-4f02c26c1456 1 1892 -56080 48 20 1916 -56070 The material override 84c2a986-aedf-4f46-a7db-1425d3026574 true Material Material false a2a6766f-1adf-4461-94ec-6d596b96d0d4 1 1892 -56060 48 20 1916 -56050 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 6b021f56-b194-4210-b9a1-6cef3b7d0848 Evaluate Length Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes. true 5f87c0e1-300b-4e19-af54-6e701a13a767 true Evaluate Length Evaluate Length 1853 -56170 149 64 1938 -56138 Curve to evaluate a8a7d87b-9412-40a6-a799-b15eb955e092 true Curve Curve false be04eb2f-f346-47bf-89bf-4f02c26c1456 1 1855 -56168 71 20 1890.5 -56158 Length factor for curve evaluation 2b648fb2-7b91-4dd0-b2e1-21b9bef67fc7 true Length Length false 0 1855 -56148 71 20 1890.5 -56138 1 1 {0} 1 If True, the Length factor is normalized (0.0 ~ 1.0) 25a8c312-8cc4-4875-8557-af91c2170246 true Normalized Normalized false 0 1855 -56128 71 20 1890.5 -56118 1 1 {0} true Point at the specified length 75341405-9bda-4e2c-8209-047969db610e true Point Point false 0 1950 -56168 50 20 1975 -56158 Tangent vector at the specified length 59669438-3779-4de6-9a41-ec9fae39b493 true Tangent Tangent false 0 1950 -56148 50 20 1975 -56138 Curve parameter at the specified length b38d708f-8772-4cf3-8eaa-5d6dded69f7d true Parameter Parameter false 0 1950 -56128 50 20 1975 -56118 2b2a4145-3dff-41d4-a8de-1ea9d29eef33 Interpolate Create an interpolated curve through a set of points. true aa5f24d7-5894-4cfb-9856-903cdd59bc1a true Interpolate Interpolate 1815 -56275 225 84 1988 -56233 1 Interpolation points b088b16b-2576-4f4d-9947-123fd8b521a3 true Vertices Vertices false 75341405-9bda-4e2c-8209-047969db610e 1 1817 -56273 159 20 1896.5 -56263 Curve degree 3eb986ac-0e92-4cfa-af58-5e0af6e535aa true Degree Degree false 0 1817 -56253 159 20 1896.5 -56243 1 1 {0} 1 Periodic curve f6a2572d-cc22-47cb-a885-96f9efc7f45d true Periodic Periodic false 0 1817 -56233 159 20 1896.5 -56223 1 1 {0} false Knot spacing (0=uniform, 1=chord, 2=sqrtchord) 93b0f7fb-c680-4246-b9e7-e505c51a9927 true KnotStyle KnotStyle false 0 1817 -56213 159 20 1896.5 -56203 1 1 {0} 2 Resulting nurbs curve 85bfde33-75b3-43f0-ac41-e074554c031e true Curve Curve false 0 2000 -56273 38 26 2019 -56259.67 Curve length 1c2e6bbd-21ea-4d8d-ae99-9cc9293328b3 true Length Length false 0 2000 -56247 38 27 2019 -56233 Curve domain 19a46137-ab90-4c2e-b24f-d7cc9750b3d6 true Domain Domain false 0 2000 -56220 38 27 2019 -56206.34 76975309-75a6-446a-afed-f8653720a9f2 Create Material Create an OpenGL material. true f5ac1224-636d-48ed-96e8-a07889717b68 true Create Material Create Material 1852 -56402 152 104 1950 -56350 Colour of the diffuse channel 895a0699-d457-455d-a4a9-e12d581d08c8 true Diffuse Diffuse false 0 1854 -56400 84 20 1896 -56390 1 1 {0} 255;99;99;99 Colour of the specular highlight 8f32dc26-58cc-4663-acb8-d1a9b8dcafd5 true Specular Specular false 0 1854 -56380 84 20 1896 -56370 1 1 {0} 255;0;255;255 Emissive colour of the material 8a76feab-6c76-4aa4-8855-ea6982f4d761 true Emission Emission false 0 1854 -56360 84 20 1896 -56350 1 1 {0} 255;0;0;0 Amount of transparency (0.0 = opaque, 1.0 = transparent ab2e9474-99b6-4f88-8028-8631105e0048 true Transparency Transparency false 0 1854 -56340 84 20 1896 -56330 1 1 {0} 0.5 Amount of shinyness (0 = none, 1 = low shine, 100 = max shine e2dd94a7-ed9d-46cc-bc0e-db7e90375401 true Shine Shine false 0 1854 -56320 84 20 1896 -56310 1 1 {0} 100 Resulting material ad07f881-7314-4552-9a32-f5aec1757e91 true Material Material false 0 1962 -56400 40 100 1982 -56350 537b0419-bbc2-4ff4-bf08-afe526367b2c Custom Preview Allows for customized geometry previews true true a60ee18c-2237-4e1f-823e-9bc285ae7d3e true Custom Preview Custom Preview 1890 -56468 76 44 1952 -56446 Geometry to preview true d6b74c9e-ce0a-44b0-a689-0e1688062b77 true Geometry Geometry false 85bfde33-75b3-43f0-ac41-e074554c031e 1 1892 -56466 48 20 1916 -56456 The material override f20d2098-c4b1-481c-b372-2077c97f38bb true Material Material false ad07f881-7314-4552-9a32-f5aec1757e91 1 1892 -56446 48 20 1916 -56436 1 1 {0} 255;221;160;221 255;66;48;66 0.5 255;255;255;255 0 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef Quick Graph 1 Display a set of y-values as a graph 3abb1da6-920a-45c2-aaa5-c4334d5624bb true Quick Graph Quick Graph false 0 7a4646af-31af-4aab-b976-a0f89939512a 1 1854 -55375 150 150 1854.121 -55374.5 -1 448de216-3a12-43cf-a135-e3bfafc87744 B Second item for multiplication 5f3bc0b0-c30d-40b3-9f88-f48caa5e6ef5 true B B false 0 1898 -55716 60 24 a4b285fe-2e13-4204-b65c-189aa6704da5 Relay A wire relay object 43b85a12-b649-4cac-8909-6e39c4e1beff true Relay false 7a4646af-31af-4aab-b976-a0f89939512a 1 1898 -54773 60 24 758d91a0-4aec-47f8-9671-16739a8a2c5d Format Format some data using placeholders and formatting tags true 50ba31dd-5b32-4744-842d-1c51c174c665 true Format Format 1863 -54877 130 64 1955 -54845 3 3ede854e-c753-40eb-84cb-b48008f14fd4 7fa15783-70da-485c-98c0-a099e6988c3e 8ec86459-bf01-4409-baee-174d0d2b13d0 1 3ede854e-c753-40eb-84cb-b48008f14fd4 Text format 2c712c83-5a68-481a-8c61-0b13e9cf7f9c true Format Format false 0 1865 -54875 78 20 1904 -54865 1 1 {0} false {0:R} Formatting culture f8df8353-c79e-495a-a248-9524a1e214cf true Culture Culture false 0 1865 -54855 78 20 1904 -54845 1 1 {0} 127 Data to insert at {0} placeholders 5ec236a7-6b9d-4456-8adb-cfbbd5fc6879 true false Data 0 0 true 7a4646af-31af-4aab-b976-a0f89939512a 1 1865 -54835 78 20 1904 -54825 Formatted text edd0bfb8-38b5-4703-b012-8143e95e59ad true Text Text false 0 1967 -54875 24 60 1979 -54845 4fdfe351-6c07-47ce-9fb9-be027fb62186 Shift List Offset all items in a list. true 6990a8aa-2f04-4396-8049-968f9fc76c66 true Shift List 1901 -54593 53 64 1934 -54561 1 List to shift 95624c4a-3e82-4155-8769-d5083c1c2b9e true List false 388ebccf-6d60-4565-a7e5-9186c37e8353 1 1903 -54591 19 20 1912.5 -54581 Shift offset dab40428-b487-4fd6-b195-ec83f37c347a true Shift false 0 1903 -54571 19 20 1912.5 -54561 1 1 {0} 1 Wrap values b0c330d0-a565-44c9-ac8a-5e9b1f5e9074 true Wrap false 0 1903 -54551 19 20 1912.5 -54541 1 1 {0} false 1 Shifted list d09f6886-cd88-420c-9fc5-3042947beef9 true List false 0 1946 -54591 6 60 1949 -54561 4c619bc9-39fd-4717-82a6-1e07ea237bbe Line SDL Create a line segment defined by start point, tangent and length.} true c84f857d-bacf-43eb-a7f9-8a91b51f443a Line SDL Line SDL 1860 -4086 116 64 1940 -4054 Line start point 2df0245d-0561-4923-8b2d-6739967fb4f0 Start Start false 6c829d37-82dc-4ac3-941d-503e2491d515 1 1862 -4084 66 20 1895 -4074 Line tangent (direction) 77e8096c-c41f-4284-85a9-7117e93f5047 Direction Direction false 1c759179-d2dd-4f1d-8b1b-e5fb56023536 1 1862 -4064 66 20 1895 -4054 1 1 {0} 0 0 1 Line length dd929dd6-1bc4-4e6a-a751-58c3a0cd04f9 Length Length false 0 1862 -4044 66 20 1895 -4034 1 1 {0} -1 Line segment a559b9ab-f67b-4e93-bec7-2a1a9a88186e Line Line false 0 1952 -4084 22 60 1963 -4054 b6d7ba20-cf74-4191-a756-2216a36e30a7 Rotate Rotate a vector around an axis. true d4777ac5-460d-44a0-91ed-c63bf44af1f9 Rotate Rotate 1858 -4289 110 64 1921 -4257 Vector to rotate fcde530a-edf1-4813-b42a-388d8c14c750 Vector Vector false aeb40292-7614-4530-8cb6-cb15afc4abd7 1 1860 -4287 49 20 1892.5 -4277 Rotation axis 51f7f57a-8dca-428d-86c4-e12b19d70bb0 Axis Axis false a559b9ab-f67b-4e93-bec7-2a1a9a88186e 1 1860 -4267 49 20 1892.5 -4257 Rotation angle (in degrees) 54c70960-2420-4d77-b5b5-dbefdced492f Angle Angle false 811f77e7-8403-4ccc-a67a-e88eab309b40 1 true 1860 -4247 49 20 1892.5 -4237 1 1 {0} 0 Rotated vector 2fcc79ac-e62a-4a44-84e2-59411080f035 Vector Vector false 0 1933 -4287 33 60 1949.5 -4257 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true d83143e4-2389-4f96-aa16-e81cc498d3d3 Stream Filter Stream Filter 1902 -5444 77 64 1941 -5412 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream b1ba4652-965b-48d3-8d8d-930e7dd37dc3 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1904 -5442 25 20 1916.5 -5432 1 1 {0} 0 2 Input stream at index 0 5c26921c-b7be-469a-9e62-06b187f0c217 false Stream 0 0 true 2158b91e-623b-4f9d-8297-f4edb0d6540d 1 1904 -5422 25 20 1916.5 -5412 2 Input stream at index 1 acb208cd-8a4f-41cf-a6b5-1974d79483fa false Stream 1 1 true 6eec554b-c75f-4491-ab5f-2ae78a628fbd 1 1904 -5402 25 20 1916.5 -5392 2 Filtered stream 88d2e234-202c-4e3b-adb8-c6bf7cc9988f false Stream S(0) false 0 1953 -5442 24 60 1965 -5412 6b5812f5-bb36-4d74-97fc-5a1f2f77452d Pull Curve Pull a curve onto a surface. true 5c87c0f3-c4dd-41a2-bc55-3552103dfdba true Pull Curve Pull Curve 1872 -4993 96 44 1924 -4971 Curve to pull e99f2a73-5fb1-4e61-9df6-7c32b46ee551 true Curve Curve false 2158b91e-623b-4f9d-8297-f4edb0d6540d 1 1874 -4991 38 20 1893 -4981 Surface that pulls 478e691a-5cfa-4560-bfdb-82b708dfc7bd true Surface Surface false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1874 -4971 38 20 1893 -4961 Curve pulled onto the surface 65a4bafb-9586-4788-8cd7-d50600cb233d true Curve Curve false 0 1936 -4991 30 40 1951 -4971 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 6206ec69-8d4f-41c3-a20c-6fafa8d9e728 Stream Filter Stream Filter 1888 -1569 77 64 1927 -1537 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 8f5b3f84-3c1c-4fd2-b586-c748985c9865 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1890 -1567 25 20 1902.5 -1557 1 1 {0} 0 2 Input stream at index 0 4f21804f-d861-4bb9-ad7c-746928375eec false Stream 0 0 true 59dd14b6-d900-423f-bd42-e27e3d375a7e 1 1890 -1547 25 20 1902.5 -1537 2 Input stream at index 1 827a3fca-300b-46d7-b424-1c0b7fd32dd4 false Stream 1 1 true e1761a7c-2d95-4a38-b439-d318a118df24 1 1890 -1527 25 20 1902.5 -1517 2 Filtered stream 41be65b0-4832-475b-82e4-72e5cbea050c false Stream S(0) false 0 1939 -1567 24 60 1951 -1537 6b5812f5-bb36-4d74-97fc-5a1f2f77452d Pull Curve Pull a curve onto a surface. true 2c92ca69-35ef-4e7e-9310-9cf55ac2488c Pull Curve Pull Curve 1879 -1489 96 44 1931 -1467 Curve to pull c3123c95-9df7-489f-879e-4f8ffdf9fd06 Curve Curve false 59dd14b6-d900-423f-bd42-e27e3d375a7e 1 1881 -1487 38 20 1900 -1477 Surface that pulls 10ff2cd5-6a92-4678-a93e-cdd25148e1eb Surface Surface false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1881 -1467 38 20 1900 -1457 Curve pulled onto the surface e1761a7c-2d95-4a38-b439-d318a118df24 Curve Curve false 0 1943 -1487 30 40 1958 -1467 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object ee782a63-64f0-4f70-a960-95d38003cbb3 Relay false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1908 -1033 40 16 1928 -1025 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 59dd14b6-d900-423f-bd42-e27e3d375a7e Relay false 8e01634f-6886-4da4-93cc-d84f2949b7f1 1 1907 -1425 40 16 1927 -1417 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object f1cb17b7-ee0e-49ec-95f6-e24ed89eb56e Relay false 41be65b0-4832-475b-82e4-72e5cbea050c 1 1907 -1604 40 16 1927 -1596 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 6206ec69-8d4f-41c3-a20c-6fafa8d9e728 2c92ca69-35ef-4e7e-9310-9cf55ac2488c 59dd14b6-d900-423f-bd42-e27e3d375a7e f1cb17b7-ee0e-49ec-95f6-e24ed89eb56e 4 ca162b52-b2ae-4f59-9611-8e8b831ed443 Group d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves 506f2123-b521-4a52-9165-68e803a30009 2 Curve Curve false 67705803-aa62-4c69-892f-e4ea4635854a 1 1904 -673 50 24 1937.221 -661.7347 c74efd0e-7fe3-4c2d-8c9d-295c5672fb13 Null Item Test a data item for null or invalidity true b62e3e22-7076-4e38-b0c0-3a8ccedccce4 Null Item Null Item 1872 -4505 112 64 1910 -4473 Item to test b00eb695-8ca4-49b1-a8c0-8d3c2704c4d4 Item Item true d2b2d690-7218-44bb-aa7c-3040cab09077 1 1874 -4503 24 60 1886 -4473 True if item is Null 80f66cc8-3f0d-4c83-97be-347c0623d535 Null Flags Null Flags false 0 1922 -4503 60 20 1952 -4493 True if item is Invalid fa4825ee-2e30-44a8-a178-3b23efc3f398 Invalid Flags Invalid Flags false 0 1922 -4483 60 20 1952 -4473 A textual description of the object state feb343ba-8670-404e-90a0-8432d136436b Description Description false 0 1922 -4463 60 20 1952 -4453 cb2c7d3c-41b4-4c6d-a6bd-9235bd2851bb Gate Not Perform boolean negation (NOT gate). true acdf8d21-9795-4b3c-8d54-a8219340557e Gate Not Gate Not 1893 -4563 70 28 1918 -4549 Boolean value 4a19fc6e-2d7a-471b-bcce-d5a1412e0f43 A A false 80f66cc8-3f0d-4c83-97be-347c0623d535 1 1895 -4561 11 24 1900.5 -4549 Inverse of {A} 802b0d79-1abc-4cd7-ba38-3ade85c28c58 Result Result false 0 1930 -4561 31 24 1945.5 -4549 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 0fb387e0-8efc-430a-ad2a-08f863556546 Stream Filter Stream Filter 1895 -9145 77 64 1934 -9113 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 06399296-3657-4782-9f14-124355221b9f Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1897 -9143 25 20 1909.5 -9133 1 1 {0} 0 2 Input stream at index 0 3ce03926-3ca1-4b34-9f25-cd3e173de9c7 false Stream 0 0 true a09d1915-e012-4d72-94f9-1f234a1c91ef 1 1897 -9123 25 20 1909.5 -9113 2 Input stream at index 1 857fca33-c58b-41c7-8da9-c407944e98d0 false Stream 1 1 true 6bd020fd-c652-4ed0-a741-6c88bd6ac075 1 1897 -9103 25 20 1909.5 -9093 2 Filtered stream f05ffc93-07b8-46d2-ad82-99badcc3922f false Stream S(0) false 0 1946 -9143 24 60 1958 -9113 6b5812f5-bb36-4d74-97fc-5a1f2f77452d Pull Curve Pull a curve onto a surface. true 67c2acc7-61e8-4dc8-a403-e7221b033383 true Pull Curve Pull Curve 1885 -8754 96 44 1937 -8732 Curve to pull bf9a89d7-1a9d-482a-bf2a-6b0992a45c8e true Curve Curve false a09d1915-e012-4d72-94f9-1f234a1c91ef 1 1887 -8752 38 20 1906 -8742 Surface that pulls b5456d1f-1e8c-44b5-ab48-3f4ff8a70665 true Surface Surface false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1887 -8732 38 20 1906 -8722 Curve pulled onto the surface f6a8a08e-b879-4b59-a042-87b09c2b6c2b true Curve Curve false 0 1949 -8752 30 40 1964 -8732 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 3aa22581-402f-4750-9268-ebe07eb256aa Stream Filter Stream Filter 1889 -6015 77 64 1928 -5983 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 0b765458-3919-4cd0-993f-6aa485fe7bf3 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1891 -6013 25 20 1903.5 -6003 1 1 {0} 0 2 Input stream at index 0 90c1f92c-2d02-411c-9226-2b4827ecba0a false Stream 0 0 true 58715e09-1461-47aa-b311-c9878cbef364 1 1891 -5993 25 20 1903.5 -5983 2 Input stream at index 1 37f8811e-d59a-4893-874f-2b9c4546f538 false Stream 1 1 true 4a40ed77-eaa2-427a-b632-c4c14ac83a0b 1 1891 -5973 25 20 1903.5 -5963 2 Filtered stream 043ef658-425b-4fc2-a0ed-57be30e7b117 false Stream S(0) false 0 1940 -6013 24 60 1952 -5983 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true cffd2b57-8bcb-4248-b984-bdaff8648b5a Pull Point Pull Point 1855 -5913 139 44 1917 -5891 Point to search from fe439557-86d3-43a2-8342-9265ab7171de Point Point false 58715e09-1461-47aa-b311-c9878cbef364 1 1857 -5911 48 20 1881 -5901 1 Geometry that pulls 9eeef12b-bde5-45d2-bce9-93075540eb20 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1857 -5891 48 20 1881 -5881 Point on [G] closest to [P] 4a40ed77-eaa2-427a-b632-c4c14ac83a0b Closest Point Closest Point false 0 1929 -5911 63 20 1960.5 -5901 Distance between [P] and its projection onto [G] c687cd8d-0db6-4027-9696-f010a1126597 Distance Distance false 0 1929 -5891 63 20 1960.5 -5881 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 345d893b-ae16-4ece-bd87-af320cd62598 Stream Filter Stream Filter 1890 -9703 77 64 1929 -9671 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 77af05a8-653a-45bd-830f-5a0030ac485c Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1892 -9701 25 20 1904.5 -9691 1 1 {0} 0 2 Input stream at index 0 a3a17ee1-6a78-4b93-a151-c427f687d7e9 false Stream 0 0 true a87341fb-0950-4665-a5d5-5556809dce9d 1 1892 -9681 25 20 1904.5 -9671 2 Input stream at index 1 d52d4520-ddac-4ef0-93e6-a0f531a518f5 false Stream 1 1 true d93903ee-cfd9-4f91-a642-a9eaaec44230 1 1892 -9661 25 20 1904.5 -9651 2 Filtered stream 2b484d46-7738-42ff-b212-eea1c16c05f0 false Stream S(0) false 0 1941 -9701 24 60 1953 -9671 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 1da4a747-337d-46d9-818d-512d2d11e43e Pull Point Pull Point 1859 -9617 139 44 1921 -9595 Point to search from 5e66e12e-afa5-4667-a021-d5ac897d3938 Point Point false a87341fb-0950-4665-a5d5-5556809dce9d 1 1861 -9615 48 20 1885 -9605 1 Geometry that pulls 54065e6e-a92c-4ad6-99ee-f60600a2edea Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1861 -9595 48 20 1885 -9585 Point on [G] closest to [P] d93903ee-cfd9-4f91-a642-a9eaaec44230 Closest Point Closest Point false 0 1933 -9615 63 20 1964.5 -9605 Distance between [P] and its projection onto [G] 2e023752-5825-4542-b000-932bfa2ad17b Distance Distance false 0 1933 -9595 63 20 1964.5 -9585 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true a8f38f9e-b3b6-41bd-8db4-16fabd280f08 Stream Filter Stream Filter 1877 -12697 77 64 1916 -12665 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 765f81d8-ff1a-4ba1-a493-527c32710a12 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1879 -12695 25 20 1891.5 -12685 1 1 {0} 0 2 Input stream at index 0 cf08a60a-85fc-4f3b-9da2-15233702dcb6 false Stream 0 0 true f0c191c1-9621-4bbc-8f42-70fddab36b4d 1 1879 -12675 25 20 1891.5 -12665 2 Input stream at index 1 48956a2f-d6d5-40df-a623-85bf867ad2c8 false Stream 1 1 true 21adf162-6466-48ed-b0e4-8aa61cab45ec 1 1879 -12655 25 20 1891.5 -12645 2 Filtered stream 1e2a7b7f-adc5-4de7-b89a-18f9809254ce false Stream S(0) false 0 1928 -12695 24 60 1940 -12665 6b5812f5-bb36-4d74-97fc-5a1f2f77452d Pull Curve Pull a curve onto a surface. true 99f6eb91-99d8-4603-b7d0-eca216200d71 true Pull Curve Pull Curve 1880 -12281 96 44 1932 -12259 Curve to pull 0fc24e2e-c021-40bb-b392-83f0246cbe7c true Curve Curve false f0c191c1-9621-4bbc-8f42-70fddab36b4d 1 1882 -12279 38 20 1901 -12269 Surface that pulls d0cd04f6-9e03-4121-8fb3-ce8a508d7d13 true Surface Surface false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1882 -12259 38 20 1901 -12249 Curve pulled onto the surface 2a1421bd-02db-438e-a5d2-207894cd0bdf true Curve Curve false 0 1944 -12279 30 40 1959 -12259 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 27beda7a-8035-4b7f-baa6-07b36b445f36 Stream Filter Stream Filter 1886 -13260 77 64 1925 -13228 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream eb605005-2673-4e61-ba1f-8c64b2ef9ade Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1888 -13258 25 20 1900.5 -13248 1 1 {0} 0 2 Input stream at index 0 f7702fdb-1b65-460e-9e74-92dca8113c0c false Stream 0 0 true 042a386a-fcdb-4902-bf3e-1cca2eff73b7 1 1888 -13238 25 20 1900.5 -13228 2 Input stream at index 1 cfa06fd1-5b9b-4ca9-ad9f-5fb3d360486e false Stream 1 1 true ad599a39-f198-4941-8d4e-7089ae235a5c 1 1888 -13218 25 20 1900.5 -13208 2 Filtered stream 33a6314b-e63e-4e80-b5e3-dcd21060daa4 false Stream S(0) false 0 1937 -13258 24 60 1949 -13228 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 344c01b0-b3be-4158-b3f3-3e875533be20 Pull Point Pull Point 1855 -13174 139 44 1917 -13152 Point to search from d8d70767-e3b6-4210-87e4-db9f5422e6d5 Point Point false 042a386a-fcdb-4902-bf3e-1cca2eff73b7 1 1857 -13172 48 20 1881 -13162 1 Geometry that pulls 3e9f1b53-15bb-4e99-8471-f8f99e6dd451 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1857 -13152 48 20 1881 -13142 Point on [G] closest to [P] ad599a39-f198-4941-8d4e-7089ae235a5c Closest Point Closest Point false 0 1929 -13172 63 20 1960.5 -13162 Distance between [P] and its projection onto [G] 3619df5e-57e4-4d5b-94ee-4852c16b2c53 Distance Distance false 0 1929 -13152 63 20 1960.5 -13142 a4b285fe-2e13-4204-b65c-189aa6704da5 CURWE CURWATURE THIRD DIFERENCE COMBS CURWE CURWATURE THIRD DIFERENCE COMBS CURWE CURWATURE THIRD DIFERENCE COMBS CURWE CURWATURE THIRD DIFERENCE COMBS CURWE CURWATURE THIRD DIFERENCE COMBS 50e1ac8e-1daf-4c52-bfc9-ae6c4c4b5d7f CURWE CURWATURE THIRD DIFERENCE COMBS CURWE CURWATURE THIRD DIFERENCE COMBS false e29ca557-b1ee-475d-8cd9-63721b3e955d 1 1798 -16336 260 24 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 4337397e-3fc7-4255-8ed1-ffd880a2c289 Stream Filter Stream Filter 1890 -16279 77 64 1929 -16247 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 65692a58-3f42-4520-b6a7-f0151dcc0718 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1892 -16277 25 20 1904.5 -16267 1 1 {0} 0 2 Input stream at index 0 2468b678-acbf-4073-b3ae-54742b7c16b3 false Stream 0 0 true 0f214bdb-5cad-4d4f-8eee-7b8f3600bdca 1 1892 -16257 25 20 1904.5 -16247 2 Input stream at index 1 f5e32804-3e4e-4b0b-a77b-6482c099a921 false Stream 1 1 true fa5104ec-99e6-4c5c-94e7-3b82a0aab230 1 1892 -16237 25 20 1904.5 -16227 2 Filtered stream e29ca557-b1ee-475d-8cd9-63721b3e955d false Stream S(0) false 0 1941 -16277 24 60 1953 -16247 6b5812f5-bb36-4d74-97fc-5a1f2f77452d Pull Curve Pull a curve onto a surface. true da88dd80-8efd-4e21-a39e-70ce76cc2119 true Pull Curve Pull Curve 1885 -15858 96 44 1937 -15836 Curve to pull 7d3eb441-b313-4123-b7c6-6acfea0e0451 true Curve Curve false 0f214bdb-5cad-4d4f-8eee-7b8f3600bdca 1 1887 -15856 38 20 1906 -15846 Surface that pulls 35ff5b6f-8d0b-47ef-92d9-7c8f0c53416d true Surface Surface false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1887 -15836 38 20 1906 -15826 Curve pulled onto the surface 4ce8f03b-1734-4055-b3e3-dd585ded15d2 true Curve Curve false 0 1949 -15856 30 40 1964 -15836 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true e63d5bc1-5483-4565-b5c9-382b62dd7532 Stream Filter Stream Filter 1888 -16905 77 64 1927 -16873 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream ce043f9d-fe44-4b8a-9441-a4276d4b4af8 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1890 -16903 25 20 1902.5 -16893 1 1 {0} 0 2 Input stream at index 0 dc38c735-e61f-40d1-9269-c26f9f69c8ad false Stream 0 0 true 4c437000-729e-49e9-9151-342e882d2ecc 1 1890 -16883 25 20 1902.5 -16873 2 Input stream at index 1 426541d6-3cf4-43c2-8d13-42c3fb62ef71 false Stream 1 1 true cdf037a9-f123-4d5a-86f7-16caaac5483f 1 1890 -16863 25 20 1902.5 -16853 2 Filtered stream bab303dd-61c9-49e9-a983-cbe9cf957b57 false Stream S(0) false 0 1939 -16903 24 60 1951 -16873 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 05d4fb4f-a50c-46d2-9aa5-be6d19680490 Pull Point Pull Point 1859 -16801 139 44 1921 -16779 Point to search from 0e77c4aa-a22e-4306-beba-f9596e55ae3c Point Point false 4c437000-729e-49e9-9151-342e882d2ecc 1 1861 -16799 48 20 1885 -16789 1 Geometry that pulls 935e197b-5830-4f82-9942-4df625646cfd Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1861 -16779 48 20 1885 -16769 Point on [G] closest to [P] cdf037a9-f123-4d5a-86f7-16caaac5483f Closest Point Closest Point false 0 1933 -16799 63 20 1964.5 -16789 Distance between [P] and its projection onto [G] 83b3f5e8-b221-404e-8d7c-8b3273cef8bd Distance Distance false 0 1933 -16779 63 20 1964.5 -16769 a4b285fe-2e13-4204-b65c-189aa6704da5 CURWE CURWATURE SECOND DIFERENCE COMBS CURWE CURWATURE SECOND DIFERENCE COMBS CURWE CURWATURE SECOND DIFERENCE COMBS CURWE CURWATURE SECOND DIFERENCE COMBS CURWE CURWATURE SECOND DIFERENCE COMBS 30482e7c-7286-4502-a14e-85a6c35b7c79 CURWE CURWATURE SECOND DIFERENCE COMBS CURWE CURWATURE SECOND DIFERENCE COMBS false 1e2a7b7f-adc5-4de7-b89a-18f9809254ce 1 1792 -12746 272 24 448de216-3a12-43cf-a135-e3bfafc87744 CURWE INPUT CURWE INPUT CURWE INPUT CURWE INPUT CURWE INPUT cd5b889e-e4dd-448f-9673-4b231165ae21 CURWE INPUT CURWE INPUT false 0 1877 -636 101 24 a4b285fe-2e13-4204-b65c-189aa6704da5 CURWE OUTPUT CURWE OUTPUT CURWE OUTPUT CURWE OUTPUT CURWE OUTPUT f26535d4-91e9-4d8f-8216-dab8258daddf CURWE OUTPUT CURWE OUTPUT false 41be65b0-4832-475b-82e4-72e5cbea050c 1 1872 -738 112 24 448de216-3a12-43cf-a135-e3bfafc87744 CURWE POINT NUMBER INPUT CURWE POINT NUMBER INPUT CURWE POINT NUMBER INPUT CURWE POINT NUMBER INPUT CURWE POINT NUMBER INPUT 7821d745-ea35-4b5e-9bc1-0ed25432d936 CURWE POINT NUMBER INPUT CURWE POINT NUMBER INPUT false 0 1839 -2129 178 24 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number Contains a collection of floating point numbers 41d4fcae-5924-4999-8519-7d3c327b7aea Number Number false 0 1889 -2163 52 24 1929.719 -2151.71 1 1 {0} 256 a4b285fe-2e13-4204-b65c-189aa6704da5 CURWE POINT NUMBER OUTPUT CURWE POINT NUMBER OUTPUT CURWE POINT NUMBER OUTPUT CURWE POINT NUMBER OUTPUT CURWE POINT NUMBER OUTPUT 63995dad-5a38-4819-9bc6-c7368d2aa8c0 CURWE POINT NUMBER OUTPUT CURWE POINT NUMBER OUTPUT false 41d4fcae-5924-4999-8519-7d3c327b7aea 1 1833 -2232 189 24 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312 Number Contains a collection of floating point numbers 811f77e7-8403-4ccc-a67a-e88eab309b40 2 Number Number false 0 1895 -4152 50 24 1928.99 -4140.223 1 2 {0} 0 180 448de216-3a12-43cf-a135-e3bfafc87744 CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT 8bb07237-8043-4bfc-9482-36c5f324e171 CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT false 0 1757 -4123 341 24 a4b285fe-2e13-4204-b65c-189aa6704da5 CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT 99e87cc0-6a4b-442b-884b-8221f251b9bf CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT false 811f77e7-8403-4ccc-a67a-e88eab309b40 1 1752 -4206 352 24 448de216-3a12-43cf-a135-e3bfafc87744 MAGNET SURFACE INPUT MAGNET SURFACE INPUT MAGNET SURFACE INPUT MAGNET SURFACE INPUT MAGNET SURFACE INPUT 1bf8b430-d382-4280-aaec-0188aafb741b MAGNET SURFACE INPUT MAGNET SURFACE INPUT false 0 1847 -4329 156 24 a4b285fe-2e13-4204-b65c-189aa6704da5 MAGNET SURFACE OUTPUT MAGNET SURFACE OUTPUT MAGNET SURFACE OUTPUT MAGNET SURFACE OUTPUT MAGNET SURFACE OUTPUT fd8be7fd-657d-4392-aabd-296e39ed305b MAGNET SURFACE OUTPUT MAGNET SURFACE OUTPUT false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1857 -4422 167 24 deaf8653-5528-4286-807c-3de8b8dad781 Surface Contains a collection of generic surfaces true d2b2d690-7218-44bb-aa7c-3040cab09077 Surface Surface false 1bf8b430-d382-4280-aaec-0188aafb741b 1 1902 -4358 50 24 1927.834 -4346.598 a4b285fe-2e13-4204-b65c-189aa6704da5 CURWE CURWATURE COMB SCALED LINES CURWE CURWATURE COMB SCALED LINES CURWE CURWATURE COMB SCALED LINES CURWE CURWATURE COMB SCALED LINES CURWE CURWATURE COMB SCALED LINES d992dcbb-ebd0-41d4-96b3-793a6c463864 CURWE CURWATURE COMB SCALED LINES CURWE CURWATURE COMB SCALED LINES false 4a88ebb8-f367-4644-9b81-883895d1f5b5 1 1814 -5540 239 24 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 4a88ebb8-f367-4644-9b81-883895d1f5b5 Relay false 88d2e234-202c-4e3b-adb8-c6bf7cc9988f 1 1909 -5497 40 16 1929 -5489 448de216-3a12-43cf-a135-e3bfafc87744 CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE 1bfd648a-9dbf-4c36-aaf1-6faf76bdedb5 CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE false 0 1773 -8490 318 24 a4b285fe-2e13-4204-b65c-189aa6704da5 CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES 87c359c8-b31a-41d3-b2bd-e7427c264c27 CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES false f05ffc93-07b8-46d2-ad82-99badcc3922f 1 1775 -9208 325 24 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true 4ce1f53e-bf61-44f8-95a4-3bf2d4d1053a End Points End Points 1895 -5087 84 44 1939 -5065 Curve to evaluate 8dae861f-afe2-42b0-9cb4-014ad80440a7 Curve Curve false 2158b91e-623b-4f9d-8297-f4edb0d6540d 1 1897 -5085 30 40 1912 -5065 Curve start point 02964a7a-328e-4e32-b6c3-ac54c648bd49 Start Start false 0 1951 -5085 26 20 1964 -5075 Curve end point 880ada06-8e88-49d0-a801-f5c9b0f2ca43 End End false 0 1951 -5065 26 20 1964 -5055 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 745e50c0-24f0-4225-8841-a5b5f1afa79a Line Line 1889 -5317 102 44 1955 -5295 Line start point a5d03a6d-660c-4a71-bd5e-77182badde8d Start Point Start Point false b3380cd0-b123-474a-bec6-3ad36c042595 1 1891 -5315 52 20 1917 -5305 Line end point 522b2fbe-2fde-49b8-8c7e-bd72f92ea85a End Point End Point false 937ad2f4-5ea8-48a5-a340-e4353478cf5d 1 1891 -5295 52 20 1917 -5285 Line segment 6eec554b-c75f-4491-ab5f-2ae78a628fbd Line Line false 0 1967 -5315 22 40 1978 -5295 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true b0c7518a-4219-4602-839c-235029b1a34d Pull Point Pull Point 1867 -5252 139 44 1929 -5230 Point to search from 6420395e-ae10-439c-861f-5521d6b29247 Point Point false 02964a7a-328e-4e32-b6c3-ac54c648bd49 1 1869 -5250 48 20 1893 -5240 1 Geometry that pulls d0a38b31-0118-4144-a9da-672b0ab438fe Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1869 -5230 48 20 1893 -5220 Point on [G] closest to [P] b3380cd0-b123-474a-bec6-3ad36c042595 Closest Point Closest Point false 0 1941 -5250 63 20 1972.5 -5240 Distance between [P] and its projection onto [G] e90fc0ab-3867-40e6-8233-7a7f6cfaf7ce Distance Distance false 0 1941 -5230 63 20 1972.5 -5220 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 4a12da5d-898e-4144-8e8d-1b907f89642d Pull Point Pull Point 1867 -5171 139 44 1929 -5149 Point to search from 213f65d7-b440-4029-b830-2d5d796c2542 Point Point false 880ada06-8e88-49d0-a801-f5c9b0f2ca43 1 1869 -5169 48 20 1893 -5159 1 Geometry that pulls a05f35ae-e2dc-4338-a49b-4407ac509c21 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1869 -5149 48 20 1893 -5139 Point on [G] closest to [P] 937ad2f4-5ea8-48a5-a340-e4353478cf5d Closest Point Closest Point false 0 1941 -5169 63 20 1972.5 -5159 Distance between [P] and its projection onto [G] 933aaf31-a580-4971-99cd-3b6db6bd23a6 Distance Distance false 0 1941 -5149 63 20 1972.5 -5139 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true 3697088f-7b9c-42f6-bd64-2174aa7f816c End Points End Points 1881 -8813 84 44 1925 -8791 Curve to evaluate 22caa755-7d7e-430f-9f50-e8a634162200 Curve Curve false a09d1915-e012-4d72-94f9-1f234a1c91ef 1 1883 -8811 30 40 1898 -8791 Curve start point 9657b5c7-9576-49ed-a6d7-ae032aeec3e9 Start Start false 0 1937 -8811 26 20 1950 -8801 Curve end point 3d1c3c8e-ba45-4486-ad01-a0d1d102f456 End End false 0 1937 -8791 26 20 1950 -8781 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true ca04f8b3-a611-47df-b7e3-410b2099d099 Line Line 1872 -9036 102 44 1938 -9014 Line start point b67fb9a3-7a4e-4873-9782-0b17a8a5c446 Start Point Start Point false 3eca4bac-2695-407c-9f4e-de9f268b685e 1 1874 -9034 52 20 1900 -9024 Line end point d59b3a89-55ca-4698-a494-1201157d81dc End Point End Point false 829d4ae8-b090-4cbd-84cb-f25ffc968842 1 1874 -9014 52 20 1900 -9004 Line segment 6bd020fd-c652-4ed0-a741-6c88bd6ac075 Line Line false 0 1950 -9034 22 40 1961 -9014 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 8ab55463-0601-4907-8574-cbbcbe9cdf41 Pull Point Pull Point 1854 -8971 139 44 1916 -8949 Point to search from 0e73b6dc-4f45-4736-bd0e-75ae29de8c32 Point Point false 9657b5c7-9576-49ed-a6d7-ae032aeec3e9 1 1856 -8969 48 20 1880 -8959 1 Geometry that pulls b6589601-2a37-4656-b7c4-890bc1b15999 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1856 -8949 48 20 1880 -8939 Point on [G] closest to [P] 3eca4bac-2695-407c-9f4e-de9f268b685e Closest Point Closest Point false 0 1928 -8969 63 20 1959.5 -8959 Distance between [P] and its projection onto [G] e7e57fe1-4371-40f7-8233-7868f5beca3c Distance Distance false 0 1928 -8949 63 20 1959.5 -8939 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true b583d1cf-7a3f-4052-8904-153d81fdfdee Pull Point Pull Point 1854 -8892 139 44 1916 -8870 Point to search from 4fffb62b-fa07-4251-9e58-7a65bd99eb48 Point Point false 3d1c3c8e-ba45-4486-ad01-a0d1d102f456 1 1856 -8890 48 20 1880 -8880 1 Geometry that pulls 15fcd9c7-22e4-4b03-bb4d-a4cb0e7ef473 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1856 -8870 48 20 1880 -8860 Point on [G] closest to [P] 829d4ae8-b090-4cbd-84cb-f25ffc968842 Closest Point Closest Point false 0 1928 -8890 63 20 1959.5 -8880 Distance between [P] and its projection onto [G] 590f8387-cbeb-4dcf-ab7c-2ee9a7c60ed0 Distance Distance false 0 1928 -8870 63 20 1959.5 -8860 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 4ce1f53e-bf61-44f8-95a4-3bf2d4d1053a 745e50c0-24f0-4225-8841-a5b5f1afa79a b0c7518a-4219-4602-839c-235029b1a34d 4a12da5d-898e-4144-8e8d-1b907f89642d 4 d9196d88-f6ed-4b14-bb1c-1f183f4a7723 Group c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 3697088f-7b9c-42f6-bd64-2174aa7f816c ca04f8b3-a611-47df-b7e3-410b2099d099 8ab55463-0601-4907-8574-cbbcbe9cdf41 b583d1cf-7a3f-4052-8904-153d81fdfdee 4 772ea870-567a-4c8e-ad36-cc1a3d7ca545 Group 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true a4a57a95-519b-4236-a616-ec04d6438608 End Points End Points 1877 -12366 84 44 1921 -12344 Curve to evaluate d142dd1e-e179-418f-b26a-0b0d1dae7ab5 Curve Curve false f0c191c1-9621-4bbc-8f42-70fddab36b4d 1 1879 -12364 30 40 1894 -12344 Curve start point 126cde73-2db3-4894-9089-9c82ea8d9b3e Start Start false 0 1933 -12364 26 20 1946 -12354 Curve end point c886c9ca-e196-4a6e-86e8-e74a60881897 End End false 0 1933 -12344 26 20 1946 -12334 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 598915a3-e2fc-4bfb-b83f-aae6b06a75b4 Line Line 1868 -12589 102 44 1934 -12567 Line start point 40d6e324-be45-4d56-b251-3dcff95ccada Start Point Start Point false 608f6c3c-fd1f-4abb-ab11-9dbcb84297f7 1 1870 -12587 52 20 1896 -12577 Line end point 1ba5e492-30bf-4985-b02c-c43e3b73f577 End Point End Point false e3ae76f8-04a9-4f7b-ba81-3036c248ecd0 1 1870 -12567 52 20 1896 -12557 Line segment 21adf162-6466-48ed-b0e4-8aa61cab45ec Line Line false 0 1946 -12587 22 40 1957 -12567 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 09211b76-ab65-4e72-8300-b36fcf6d33fe Pull Point Pull Point 1850 -12524 139 44 1912 -12502 Point to search from ac3a9740-ea3a-4365-ac94-3d1adb5db8c6 Point Point false 126cde73-2db3-4894-9089-9c82ea8d9b3e 1 1852 -12522 48 20 1876 -12512 1 Geometry that pulls 3893bd59-caa5-4dc9-88bd-a5638da7ea20 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1852 -12502 48 20 1876 -12492 Point on [G] closest to [P] 608f6c3c-fd1f-4abb-ab11-9dbcb84297f7 Closest Point Closest Point false 0 1924 -12522 63 20 1955.5 -12512 Distance between [P] and its projection onto [G] 55874175-aeed-4069-9e8c-1eaaf48001a2 Distance Distance false 0 1924 -12502 63 20 1955.5 -12492 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true ef4b781e-70ad-4c5e-a3b3-3c742b04b013 Pull Point Pull Point 1850 -12445 139 44 1912 -12423 Point to search from cfba421d-b82d-401a-b22a-40856c2c259e Point Point false c886c9ca-e196-4a6e-86e8-e74a60881897 1 1852 -12443 48 20 1876 -12433 1 Geometry that pulls 087a1959-4b4b-453c-b2bc-a946e32d298d Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1852 -12423 48 20 1876 -12413 Point on [G] closest to [P] e3ae76f8-04a9-4f7b-ba81-3036c248ecd0 Closest Point Closest Point false 0 1924 -12443 63 20 1955.5 -12433 Distance between [P] and its projection onto [G] e47640d6-f942-4fb8-806e-736ae5daf030 Distance Distance false 0 1924 -12423 63 20 1955.5 -12413 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects a4a57a95-519b-4236-a616-ec04d6438608 598915a3-e2fc-4bfb-b83f-aae6b06a75b4 09211b76-ab65-4e72-8300-b36fcf6d33fe ef4b781e-70ad-4c5e-a3b3-3c742b04b013 4 84271252-bd7b-4112-8561-43533ed4300d Group 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true fcdc1273-4010-457e-80e8-d6d2a5d24510 End Points End Points 1889 -15945 84 44 1933 -15923 Curve to evaluate 596b6dfd-cafe-4d30-b26e-8cf2395a2f0f Curve Curve false 0f214bdb-5cad-4d4f-8eee-7b8f3600bdca 1 1891 -15943 30 40 1906 -15923 Curve start point ad6e4059-cf08-4266-9c07-b1a6d3da3632 Start Start false 0 1945 -15943 26 20 1958 -15933 Curve end point 47fbfce5-2649-4fe6-84d2-5ca940b91239 End End false 0 1945 -15923 26 20 1958 -15913 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true efcfa711-59f2-48c9-bcfb-c0892d3a75e4 Line Line 1880 -16168 102 44 1946 -16146 Line start point d928da3a-7042-4685-be2a-1b49f40f181d Start Point Start Point false 23d52e4e-bbda-4d7f-844c-64c4e07fdc3b 1 1882 -16166 52 20 1908 -16156 Line end point 0699787b-b73a-496f-aeaa-4e621de61a86 End Point End Point false f476e52c-9f16-4cf9-9dc8-53464df41ada 1 1882 -16146 52 20 1908 -16136 Line segment fa5104ec-99e6-4c5c-94e7-3b82a0aab230 Line Line false 0 1958 -16166 22 40 1969 -16146 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 9961c67c-7b6b-4764-bdd1-a1e48583f369 Pull Point Pull Point 1862 -16103 139 44 1924 -16081 Point to search from 10023702-d29c-4ed1-a06b-2e077fc9a36e Point Point false ad6e4059-cf08-4266-9c07-b1a6d3da3632 1 1864 -16101 48 20 1888 -16091 1 Geometry that pulls a5a19b7e-cc7b-472d-af7e-50bd165f0291 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1864 -16081 48 20 1888 -16071 Point on [G] closest to [P] 23d52e4e-bbda-4d7f-844c-64c4e07fdc3b Closest Point Closest Point false 0 1936 -16101 63 20 1967.5 -16091 Distance between [P] and its projection onto [G] 340b9418-c6dc-4b6b-b0ff-952302865f58 Distance Distance false 0 1936 -16081 63 20 1967.5 -16071 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 849936c1-69a8-4734-8c4b-cd2e6354bc19 Pull Point Pull Point 1862 -16024 139 44 1924 -16002 Point to search from 7804dddf-f9e6-4021-aba2-4f4236e58c4d Point Point false 47fbfce5-2649-4fe6-84d2-5ca940b91239 1 1864 -16022 48 20 1888 -16012 1 Geometry that pulls 52da7787-182c-47ab-b503-dbddb37e317d Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1864 -16002 48 20 1888 -15992 Point on [G] closest to [P] f476e52c-9f16-4cf9-9dc8-53464df41ada Closest Point Closest Point false 0 1936 -16022 63 20 1967.5 -16012 Distance between [P] and its projection onto [G] 351ed84f-f1d6-4fc1-b0a9-9295c12aa741 Distance Distance false 0 1936 -16002 63 20 1967.5 -15992 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects fcdc1273-4010-457e-80e8-d6d2a5d24510 efcfa711-59f2-48c9-bcfb-c0892d3a75e4 9961c67c-7b6b-4764-bdd1-a1e48583f369 849936c1-69a8-4734-8c4b-cd2e6354bc19 4 20768bee-5b47-4218-ad74-075117bbc07d Group eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 22729d4a-b218-4fd7-989a-a31c84d0f10d Stream Filter Stream Filter 1891 -19922 77 64 1930 -19890 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 8c435c18-1c44-4dc4-bfc6-2d79f98fdc94 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1893 -19920 25 20 1905.5 -19910 1 1 {0} 0 2 Input stream at index 0 4b62bba8-d476-48b3-901d-1d8c18192635 false Stream 0 0 true b222f383-0934-4242-940d-878ab3058ed4 1 1893 -19900 25 20 1905.5 -19890 2 Input stream at index 1 c04c446d-807e-48cc-b595-607445751779 false Stream 1 1 true 70dbeb6f-403d-4459-9312-a0aa407b68fe 1 1893 -19880 25 20 1905.5 -19870 2 Filtered stream e2196bca-51e1-4e30-9af9-41a11d87bd51 false Stream S(0) false 0 1942 -19920 24 60 1954 -19890 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true db7d019a-d6ff-498f-b514-5ea0e3912544 Stream Filter Stream Filter 1858 -20457 77 64 1897 -20425 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 613da226-e593-4484-90ed-b34623433f20 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1860 -20455 25 20 1872.5 -20445 1 1 {0} 0 2 Input stream at index 0 24cf5d70-fc28-4a67-aa22-b6cd66137b41 false Stream 0 0 true e4642eb7-9328-471f-b935-fefc6d0913b2 1 1860 -20435 25 20 1872.5 -20425 2 Input stream at index 1 18e84f39-6a41-4c97-89b1-a57ebb0eea77 false Stream 1 1 true c046a698-34b6-4f2a-8d95-ed65bd2086e5 1 1860 -20415 25 20 1872.5 -20405 2 Filtered stream 37e45a94-23d7-420f-b036-38884c3e20f7 false Stream S(0) false 0 1909 -20455 24 60 1921 -20425 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 160e178b-42c7-40d2-a1ec-81249c9df8bf Pull Point Pull Point 1852 -20366 139 44 1914 -20344 Point to search from 3300ce3f-1a44-48bd-978a-9d57fd4e6e33 Point Point false e4642eb7-9328-471f-b935-fefc6d0913b2 1 1854 -20364 48 20 1878 -20354 1 Geometry that pulls e24d1cb7-7a82-41f9-bb3f-f181c46c8f0c Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1854 -20344 48 20 1878 -20334 Point on [G] closest to [P] c046a698-34b6-4f2a-8d95-ed65bd2086e5 Closest Point Closest Point false 0 1926 -20364 63 20 1957.5 -20354 Distance between [P] and its projection onto [G] 1c849118-22dd-418b-947c-ff3ddb1925e1 Distance Distance false 0 1926 -20344 63 20 1957.5 -20334 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true 24f73fbe-7c1b-4353-afad-1e194fccfe9e End Points End Points 1882 -19553 84 44 1926 -19531 Curve to evaluate 5b6be24b-2758-4b27-9dd3-1ef676245627 Curve Curve false b222f383-0934-4242-940d-878ab3058ed4 1 1884 -19551 30 40 1899 -19531 Curve start point 12fc18e8-0eb3-49e0-a61c-f9a180f96129 Start Start false 0 1938 -19551 26 20 1951 -19541 Curve end point 322a5174-be44-4720-834f-ce33a53f5317 End End false 0 1938 -19531 26 20 1951 -19521 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true e74a4531-a913-4207-a3ef-b18838106767 Line Line 1887 -19803 102 44 1953 -19781 Line start point f951e113-ba16-4a17-a9f4-70cc3473f420 Start Point Start Point false 90645e4b-b95c-4f00-b0f8-9df3301174b9 1 1889 -19801 52 20 1915 -19791 Line end point 657fa111-ec85-4e83-8d58-219a0f05d261 End Point End Point false adb6ba5c-3705-466e-a86f-e45769a74f16 1 1889 -19781 52 20 1915 -19771 Line segment 70dbeb6f-403d-4459-9312-a0aa407b68fe Line Line false 0 1965 -19801 22 40 1976 -19781 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 7d6aab00-a74d-4d7c-896c-db710a806431 Pull Point Pull Point 1863 -19733 139 44 1925 -19711 Point to search from df282230-8696-4d69-9f31-e4c75d98c27d Point Point false 12fc18e8-0eb3-49e0-a61c-f9a180f96129 1 1865 -19731 48 20 1889 -19721 1 Geometry that pulls 1600942f-2c56-442e-bcdf-d19926b2931e Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1865 -19711 48 20 1889 -19701 Point on [G] closest to [P] 90645e4b-b95c-4f00-b0f8-9df3301174b9 Closest Point Closest Point false 0 1937 -19731 63 20 1968.5 -19721 Distance between [P] and its projection onto [G] 68d15499-e10c-4cd6-8720-45fa711f5ebe Distance Distance false 0 1937 -19711 63 20 1968.5 -19701 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true fa53342d-6132-4ee6-ae1f-5b8810239bf4 Pull Point Pull Point 1865 -19642 139 44 1927 -19620 Point to search from 19f00c4a-114d-449c-ab4b-c4f5fabf036c Point Point false 322a5174-be44-4720-834f-ce33a53f5317 1 1867 -19640 48 20 1891 -19630 1 Geometry that pulls f79da562-35aa-490d-bb37-da7addcb9b3f Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1867 -19620 48 20 1891 -19610 Point on [G] closest to [P] adb6ba5c-3705-466e-a86f-e45769a74f16 Closest Point Closest Point false 0 1939 -19640 63 20 1970.5 -19630 Distance between [P] and its projection onto [G] c031ba09-9341-4a49-ba56-fc10dba672f2 Distance Distance false 0 1939 -19620 63 20 1970.5 -19610 c552a431-af5b-46a9-a8a4-0fcbc27ef596 Group 1 255;255;255;255 A group of Grasshopper objects 24f73fbe-7c1b-4353-afad-1e194fccfe9e e74a4531-a913-4207-a3ef-b18838106767 7d6aab00-a74d-4d7c-896c-db710a806431 fa53342d-6132-4ee6-ae1f-5b8810239bf4 4 ac64e75d-119f-4646-a091-52ab781d96c8 Group eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true a2a12fdc-a10c-49ea-a720-42d451fd7849 Stream Filter Stream Filter 1898 -23368 77 64 1937 -23336 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 16540671-f5c3-4dd1-ad0c-ac9d7b999f04 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1900 -23366 25 20 1912.5 -23356 1 1 {0} 0 2 Input stream at index 0 d10d547d-7027-44d3-a3e8-e872073e8858 false Stream 0 0 true 401ad277-e9e4-4f79-8da6-d199f80326f0 1 1900 -23346 25 20 1912.5 -23336 2 Input stream at index 1 1f1f4ca7-5552-43a4-8c5c-0e8f3195d14b false Stream 1 1 true 6b2d15eb-786a-4e29-b115-79c493b34b7e 1 1900 -23326 25 20 1912.5 -23316 2 Filtered stream 8c57285f-88ad-4e27-b2fe-21dfb8d0c116 false Stream S(0) false 0 1949 -23366 24 60 1961 -23336 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 950bc8b3-379a-4e82-8f16-299c99da4440 Stream Filter Stream Filter 1865 -23957 77 64 1904 -23925 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 96968d9c-b897-4ae9-b053-bec42f9ffd50 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1867 -23955 25 20 1879.5 -23945 1 1 {0} 0 2 Input stream at index 0 6909542d-0bfa-4ebf-a069-5edc7082b3c8 false Stream 0 0 true b7c4cf28-434c-49cc-a026-b1e3b810d747 1 1867 -23935 25 20 1879.5 -23925 2 Input stream at index 1 8bac3437-c56f-4736-ac60-457e51985cd9 false Stream 1 1 true 7d2bec86-c155-449a-9b14-ae71252ef547 1 1867 -23915 25 20 1879.5 -23905 2 Filtered stream bb1a355a-6f7f-4b8d-93f7-c629eab0cf46 false Stream S(0) false 0 1916 -23955 24 60 1928 -23925 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true c105f0d1-4e25-4771-9fbe-af4d0af47e02 Pull Point Pull Point 1859 -23866 139 44 1921 -23844 Point to search from 4c3753c9-a621-4c2b-9e72-e8913618d3fd Point Point false b7c4cf28-434c-49cc-a026-b1e3b810d747 1 1861 -23864 48 20 1885 -23854 1 Geometry that pulls 099c64d2-359a-49be-877b-7d89ead7bb5f Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1861 -23844 48 20 1885 -23834 Point on [G] closest to [P] 7d2bec86-c155-449a-9b14-ae71252ef547 Closest Point Closest Point false 0 1933 -23864 63 20 1964.5 -23854 Distance between [P] and its projection onto [G] 591a4bc7-5055-48dc-83c8-500a6596d1a8 Distance Distance false 0 1933 -23844 63 20 1964.5 -23834 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true 686e2d2d-d42a-4d0e-aed8-49dfb9e864a1 End Points End Points 1889 -22999 84 44 1933 -22977 Curve to evaluate 5e51f792-f408-446f-907b-08f25ff1d208 Curve Curve false 401ad277-e9e4-4f79-8da6-d199f80326f0 1 1891 -22997 30 40 1906 -22977 Curve start point f478f996-c502-4760-9e7b-7376bb2984b5 Start Start false 0 1945 -22997 26 20 1958 -22987 Curve end point 63430855-8e22-489b-b429-7ba46024fbf4 End End false 0 1945 -22977 26 20 1958 -22967 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true 9f9c8983-e06f-45f2-b028-00b48a4df33f Line Line 1894 -23249 102 44 1960 -23227 Line start point 1909a56d-98b4-4f6e-ada0-239af8da5224 Start Point Start Point false cd8785b9-1101-4044-8df4-c8f682f35708 1 1896 -23247 52 20 1922 -23237 Line end point 024bb59e-b534-41d8-8dac-da2ed1ed48d2 End Point End Point false 719f0cac-c2d9-4cc7-8323-fea1913404c2 1 1896 -23227 52 20 1922 -23217 Line segment 6b2d15eb-786a-4e29-b115-79c493b34b7e Line Line false 0 1972 -23247 22 40 1983 -23227 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true cefafcd2-5a1f-4a1d-b499-f050365587e0 Pull Point Pull Point 1870 -23179 139 44 1932 -23157 Point to search from b1b0f3d1-1f96-4a3e-b598-ad4c4ba6d677 Point Point false f478f996-c502-4760-9e7b-7376bb2984b5 1 1872 -23177 48 20 1896 -23167 1 Geometry that pulls 3472d452-c5a8-4af9-9e57-842033d92c4a Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1872 -23157 48 20 1896 -23147 Point on [G] closest to [P] cd8785b9-1101-4044-8df4-c8f682f35708 Closest Point Closest Point false 0 1944 -23177 63 20 1975.5 -23167 Distance between [P] and its projection onto [G] d0418efe-9d2f-4140-b0a0-6665b510ad18 Distance Distance false 0 1944 -23157 63 20 1975.5 -23147 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true e2191903-1f01-4664-a19e-660b79cffb85 Pull Point Pull Point 1872 -23088 139 44 1934 -23066 Point to search from c859b327-f96f-40b8-b105-2fc1bbe2eb9b Point Point false 63430855-8e22-489b-b429-7ba46024fbf4 1 1874 -23086 48 20 1898 -23076 1 Geometry that pulls 81e43296-a5f7-406a-b861-f77334fc2b9a Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1874 -23066 48 20 1898 -23056 Point on [G] closest to [P] 719f0cac-c2d9-4cc7-8323-fea1913404c2 Closest Point Closest Point false 0 1946 -23086 63 20 1977.5 -23076 Distance between [P] and its projection onto [G] 0a0205a7-4b56-4159-bf5d-5817ec1dfbb6 Distance Distance false 0 1946 -23066 63 20 1977.5 -23056 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 05b5844e-2d39-4d8c-8fc6-aba933fe2cdf Stream Filter Stream Filter 1889 -26890 77 64 1928 -26858 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream a6ea476e-4929-43f8-bff2-318edbd3f6cf Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1891 -26888 25 20 1903.5 -26878 1 1 {0} 0 2 Input stream at index 0 865683a0-1af5-4472-a1a5-3837f9e5259b false Stream 0 0 true 9a49f9f1-63b1-4713-8686-8e16f1aa6c2b 1 1891 -26868 25 20 1903.5 -26858 2 Input stream at index 1 39830d77-e0b2-42c4-bba3-de726f5a643b false Stream 1 1 true 6ca20d94-d8d9-442f-acb2-5009044f939e 1 1891 -26848 25 20 1903.5 -26838 2 Filtered stream 04846c6f-286e-480c-9c95-cf2ed46d9350 false Stream S(0) false 0 1940 -26888 24 60 1952 -26858 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 6f1c9af9-729a-48db-aa0a-03345ee8b37a Stream Filter Stream Filter 1889 -27409 77 64 1928 -27377 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream 11c13f00-254d-4f21-85ff-63095ff8a336 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1891 -27407 25 20 1903.5 -27397 1 1 {0} 0 2 Input stream at index 0 1bf9cc42-2433-4a45-b426-0d5040be72e3 false Stream 0 0 true b34dac8b-8d64-4e79-82bb-d85237582fc3 1 1891 -27387 25 20 1903.5 -27377 2 Input stream at index 1 4b9ef8e6-736a-4b48-a1ce-e900ffef3f62 false Stream 1 1 true 0170897e-17f0-4697-8902-62eec306f948 1 1891 -27367 25 20 1903.5 -27357 2 Filtered stream 9e6fc360-1810-4da7-a170-2f0668ae3de2 false Stream S(0) false 0 1940 -27407 24 60 1952 -27377 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 0ec36096-bea3-4a12-9729-2f5990a754ac Pull Point Pull Point 1858 -27318 139 44 1920 -27296 Point to search from be30d659-fb5e-4f47-9d99-ce85f7cebf13 Point Point false b34dac8b-8d64-4e79-82bb-d85237582fc3 1 1860 -27316 48 20 1884 -27306 1 Geometry that pulls 7996147a-6704-4c36-b2db-50e411c5b809 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1860 -27296 48 20 1884 -27286 Point on [G] closest to [P] 0170897e-17f0-4697-8902-62eec306f948 Closest Point Closest Point false 0 1932 -27316 63 20 1963.5 -27306 Distance between [P] and its projection onto [G] de8be8d3-73d8-425a-a946-31739fec03e9 Distance Distance false 0 1932 -27296 63 20 1963.5 -27286 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true 39d9776d-f76c-4f82-bce1-ae05c71a08cd End Points End Points 1886 -26521 84 44 1930 -26499 Curve to evaluate 2b4700db-1406-42ff-aa0c-ce5673a87970 Curve Curve false 9a49f9f1-63b1-4713-8686-8e16f1aa6c2b 1 1888 -26519 30 40 1903 -26499 Curve start point 94a350bc-140b-421c-bbc4-dbecf9d24995 Start Start false 0 1942 -26519 26 20 1955 -26509 Curve end point 431f4190-46e7-4bae-a59d-f8b048d6e94e End End false 0 1942 -26499 26 20 1955 -26489 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true ae24f77f-23d9-4cb6-84bd-e53fb80427de Line Line 1877 -26771 102 44 1943 -26749 Line start point 5b425db6-b031-410d-a08f-942dcefaa75e Start Point Start Point false fd2b2675-0ad3-4ab8-9904-f69a6e4c20ca 1 1879 -26769 52 20 1905 -26759 Line end point 6a96f43e-59c8-42ba-9a55-badc60c11f0e End Point End Point false 168acd41-a9b7-4581-a4a4-fe7b47df39e5 1 1879 -26749 52 20 1905 -26739 Line segment 6ca20d94-d8d9-442f-acb2-5009044f939e Line Line false 0 1955 -26769 22 40 1966 -26749 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true cf106e66-67a2-4127-844d-20791dc209f1 Pull Point Pull Point 1858 -26701 139 44 1920 -26679 Point to search from b3780019-53f1-4c4d-9103-00d1b3599506 Point Point false 94a350bc-140b-421c-bbc4-dbecf9d24995 1 1860 -26699 48 20 1884 -26689 1 Geometry that pulls 70485353-9b85-4e09-957d-2c142f55e863 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1860 -26679 48 20 1884 -26669 Point on [G] closest to [P] fd2b2675-0ad3-4ab8-9904-f69a6e4c20ca Closest Point Closest Point false 0 1932 -26699 63 20 1963.5 -26689 Distance between [P] and its projection onto [G] c218ffee-f5fa-4436-a3a7-4119da79bce9 Distance Distance false 0 1932 -26679 63 20 1963.5 -26669 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true aabab78d-e59f-4a58-9fec-eb1130dd5718 Pull Point Pull Point 1858 -26610 139 44 1920 -26588 Point to search from ebd90529-688d-44a2-a7d9-5e296817480e Point Point false 431f4190-46e7-4bae-a59d-f8b048d6e94e 1 1860 -26608 48 20 1884 -26598 1 Geometry that pulls 9911dff6-d919-4269-a928-c3fccf079da3 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1860 -26588 48 20 1884 -26578 Point on [G] closest to [P] 168acd41-a9b7-4581-a4a4-fe7b47df39e5 Closest Point Closest Point false 0 1932 -26608 63 20 1963.5 -26598 Distance between [P] and its projection onto [G] 775a7539-c249-4436-a3b1-89387fb4bef0 Distance Distance false 0 1932 -26588 63 20 1963.5 -26578 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 04872530-3f20-4b2f-bfcb-1e4ced53d625 Stream Filter Stream Filter 1890 -30149 77 64 1929 -30117 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream c8c9d780-b51a-4ec1-8a6a-21663989f9e9 Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1892 -30147 25 20 1904.5 -30137 1 1 {0} 0 2 Input stream at index 0 4d7197ec-0f33-4d57-90e4-cafa0f59d5ae false Stream 0 0 true 1c102dcf-a427-4f9a-93eb-d8fa6673d9fa 1 1892 -30127 25 20 1904.5 -30117 2 Input stream at index 1 39a3cf2e-702f-41da-9ff5-eed5fb11f062 false Stream 1 1 true 0c2f603a-6b91-459a-8d58-dd4d022bde90 1 1892 -30107 25 20 1904.5 -30097 2 Filtered stream f3d6514f-fd53-494b-8f2b-098b6dfb4a80 false Stream S(0) false 0 1941 -30147 24 60 1953 -30117 eeafc956-268e-461d-8e73-ee05c6f72c01 Stream Filter Filters a collection of input streams true 4d5603f1-f731-4e75-a024-ce47a4061cb9 Stream Filter Stream Filter 1883 -30659 77 64 1922 -30627 3 2e3ab970-8545-46bb-836c-1c11e5610bce 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Index of Gate stream cc489051-35d3-4715-a85f-21a4eb5841da Gate Gate false 802b0d79-1abc-4cd7-ba38-3ade85c28c58 1 1885 -30657 25 20 1897.5 -30647 1 1 {0} 0 2 Input stream at index 0 e0fbed4f-da0e-410a-b9ca-ed98673715f1 false Stream 0 0 true f0dc78cf-7a27-4e9a-9ea4-ca79a5cff36e 1 1885 -30637 25 20 1897.5 -30627 2 Input stream at index 1 15fd1cf3-6303-4107-b533-1f5d50e629e6 false Stream 1 1 true 5614e1a4-f43f-4919-8c28-c1402f0f9349 1 1885 -30617 25 20 1897.5 -30607 2 Filtered stream 41cf09ce-b46e-4e22-a6db-894178c0dcee false Stream S(0) false 0 1934 -30657 24 60 1946 -30627 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 001727be-06f5-426f-8507-40e7ecd342bc Pull Point Pull Point 1852 -30568 139 44 1914 -30546 Point to search from 22b681cf-ed0e-4ca9-b1c2-c84e981a3cfa Point Point false f0dc78cf-7a27-4e9a-9ea4-ca79a5cff36e 1 1854 -30566 48 20 1878 -30556 1 Geometry that pulls ed8fea6d-cbc9-40d0-8746-f450fb8ddda9 Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1854 -30546 48 20 1878 -30536 Point on [G] closest to [P] 5614e1a4-f43f-4919-8c28-c1402f0f9349 Closest Point Closest Point false 0 1926 -30566 63 20 1957.5 -30556 Distance between [P] and its projection onto [G] 9277286a-67e0-4309-89e3-bf08dc9ff38b Distance Distance false 0 1926 -30546 63 20 1957.5 -30536 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true bc56239c-7883-4555-ac8d-d09416fca409 End Points End Points 1892 -29815 84 44 1936 -29793 Curve to evaluate f0cccf2e-a235-40bc-a9ea-c445d1403a70 Curve Curve false 1c102dcf-a427-4f9a-93eb-d8fa6673d9fa 1 1894 -29813 30 40 1909 -29793 Curve start point 5340029a-6aea-4c69-a995-99563616299d Start Start false 0 1948 -29813 26 20 1961 -29803 Curve end point d13e35d7-8d6d-4f4b-8437-af04f2ffa2b6 End End false 0 1948 -29793 26 20 1961 -29783 4c4e56eb-2f04-43f9-95a3-cc46a14f495a Line Create a line between two points. true f3fcbb9f-8a7e-4255-af44-a20f3b96ce10 Line Line 1883 -30055 102 44 1949 -30033 Line start point 660a7b3a-3083-4c73-b850-e4e3fffb762f Start Point Start Point false 8ee83929-d92f-483a-9837-e03ee7b9f456 1 1885 -30053 52 20 1911 -30043 Line end point 45133f96-9cb1-486f-91f3-908a569604bf End Point End Point false 097de905-06d0-4aea-936b-314a41c047e9 1 1885 -30033 52 20 1911 -30023 Line segment 0c2f603a-6b91-459a-8d58-dd4d022bde90 Line Line false 0 1961 -30053 22 40 1972 -30033 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true 87eded33-ce93-4979-a534-f94d375e8e82 Pull Point Pull Point 1864 -29985 139 44 1926 -29963 Point to search from 258e2c32-c148-4ede-ab5d-c348352d982b Point Point false 5340029a-6aea-4c69-a995-99563616299d 1 1866 -29983 48 20 1890 -29973 1 Geometry that pulls acf11bb4-950c-4168-81c8-722f4f1a154d Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1866 -29963 48 20 1890 -29953 Point on [G] closest to [P] 8ee83929-d92f-483a-9837-e03ee7b9f456 Closest Point Closest Point false 0 1938 -29983 63 20 1969.5 -29973 Distance between [P] and its projection onto [G] 1f134c35-2893-42d4-ad8f-1a9c8f21e108 Distance Distance false 0 1938 -29963 63 20 1969.5 -29953 902289da-28dc-454b-98d4-b8f8aa234516 Pull Point true Pull a point to a variety of geometry. true dac4915d-e17d-4c6d-b68a-449fa14067af Pull Point Pull Point 1864 -29894 139 44 1926 -29872 Point to search from 26f301ad-24a9-4f5e-a893-32f3de1d5c6d Point Point false d13e35d7-8d6d-4f4b-8437-af04f2ffa2b6 1 1866 -29892 48 20 1890 -29882 1 Geometry that pulls 8f7cf039-c2c4-4a45-af0d-e8f95889222b Geometry Geometry false d2b2d690-7218-44bb-aa7c-3040cab09077 1 1866 -29872 48 20 1890 -29862 Point on [G] closest to [P] 097de905-06d0-4aea-936b-314a41c047e9 Closest Point Closest Point false 0 1938 -29892 63 20 1969.5 -29882 Distance between [P] and its projection onto [G] c28f4633-b7dd-479f-a71e-82a32547aea0 Distance Distance false 0 1938 -29872 63 20 1969.5 -29862 448de216-3a12-43cf-a135-e3bfafc87744 CURWE CURWATURE COMB LINES SCALE CURWE CURWATURE COMB LINES SCALE CURWE CURWATURE COMB LINES SCALE CURWE CURWATURE COMB LINES SCALE CURWE CURWATURE COMB LINES SCALE bfc5f4ab-3919-4abb-8151-d9a52a9477f3 CURWE CURWATURE COMB LINES SCALE CURWE CURWATURE COMB LINES SCALE false 0 1813 -4724 232 24 b6236720-8d88-4289-93c3-ac4c99f9b97b Relay 2 A wire relay object 67705803-aa62-4c69-892f-e4ea4635854a Relay false 97a5f791-e1a9-4f20-b7bf-bca497bdd92b 1 624 -3869 40 16 644 -3861 dc6f76a5-ffd3-4a50-b42b-fcb46a544902 c6c19589-ab63-4b60-8d7c-2c1b6d60fac7 True Only Button When clicked, the button object only raises recomputation one time. False True 7e76fc74-ba9c-4acb-a67e-289d00443890 True Only Button false 0 neutral,N 2131 -1742 66 22 afb96615-c59a-45c9-9cac-e27acb1c7ca0 Explode Explode a curve into smaller segments. true 27d5227d-aea4-40b9-9b52-ccdb41c7a034 Explode Explode 2591 -1792 134 44 2662 -1770 Curve to explode 3ec42eaf-d4bb-48e0-bb83-62ef2d94e876 Curve Curve false 17eab43d-f378-464e-94b9-16c6b57b57c3 1 2593 -1790 57 20 2621.5 -1780 Recursive decomposition until all segments are atomic 882fd16e-61d1-49b9-a981-48e435d8a579 Recursive Recursive false 0 2593 -1770 57 20 2621.5 -1760 1 1 {0} true 1 Exploded segments that make up the base curve 6c67a789-2cb1-47dc-a134-7325a73e6d33 Segments Segments false 0 2674 -1790 49 20 2698.5 -1780 1 Vertices of the exploded segments bd851341-95b6-403a-b02f-1a061b4e4b4f Vertices Vertices false 0 2674 -1770 49 20 2698.5 -1760 d5967b9f-e8ee-436b-a8ad-29fdcecf32d5 Curve Contains a collection of generic curves d9dd41ea-65dd-49f2-9ef2-87054b73f6a6 Curve Curve false f1cb17b7-ee0e-49ec-95f6-e24ed89eb56e 1 2428 -1943 50 24 2453.497 -1931.332 1 4 {0;0;1;0;0} -1 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ZNp3PNXv/z9wK2VUyEi2hOy9Oc9zDlJJNFQ0kCSkklSUULQoStpFpEgiUlIue+89T9K02lFIv1wft/f1un1//kjdHee8Xtfrup7Px/N2i42djY3t77+v6e/TX/wc//7YsMZzl+8e5p7du/f4qsk67vDbv2uPr7mhhrauho62rp7Rv79oaWmryTIP+Pgf8Nth7rvjgL+fq4+arP0BN59d21fuOLxuj/cOX3N9fR0dI+0dxobbDfX19XW1Zk1/ijh+c41lO/bs3uHvd1jD7oCf237mAb+AHVz/fjo74H+fxuvqt91zV8AOXffdPHv27vD1nX4Vl7urv+v0i+bMmcMxfaECSmxsOv++X5zk4+fh/PeX+dN/8ISysXGMH+Ng+xPyv5ua+MvBJjxzg+KCj7Y68LUIoik2gePs8l9WLDosNvnv56UzrxXgnHnh9NVwcrH9n68vtP8rM47+r8z6/36XfB11Dop0vJRM+9/3HNqtE5sH2L4UzPy7jLZZ55pmmknNjDfQ5n0Zev6gqJkWjH/eRvtUxruV3bOTtgW/rodWc3Mp+4a5r2Ze30dzNFFY47ipf+b33tDK7mYtZld7N/P772kGgsyfD6Y+0Ebw+wzQ7h5pKnNsHJz53GGa8EfXK+xJIzPv+5lWlPJLz9H0y8z7f6EFbiu4+SDp68znfKPpiJziZp/3febzvtMGq1bvcTz4Y+Zzf9LuhIh1POj7OfP5ozQng1fAvmJs5jrGaELDySmOWb9m7us3rSrBVyhNcpyWjK9rnBa2wSCIPWKCthVf3yTNZO7UG8fPkzRRfJ1/aN+KSm3TNk7R6vD1/qWlHop6wl70l1aMr5sNtC+rnH9wiQ1u4+tng7l+55iOK9ghCN8HOwzYfhtj+8sOG/D9cECpkmPagywO0MX3xQkJHM9dHD05YT6+P0442islwi7FBUP4Prlg07PQygeNXFCO73cW6F98d9QxYhYk4vueBYK+y3XYTbnhGL5/bhixefj+wWducMbrMBsqFwted0yaDYZ4PWbD3Sn/1eyb5sACvC5zILSzgzNtLg98xuvDA1uyzZ45FvFANV4nXjA+H+/DfpAX7uH14gURLy65NFU+OI7XjQ++Wnq2OvbxwTa8fvxQK1Nzmv0SP5jideSHlHFNi7Tlc0EMr+dcCG+9+M1xai58x+s6D1wzxpLZs+ZBPV7f+WB+1tk5bed8eIDXeT7wZ706qTpPAP633gIQGC/YH+IpMLPuAvAximnWViQws/4C4Bh0IE5VSnDmOQhCiee9LyEHBWeehyDoOHauaGsUnHkughDP5LurqiY083yEYJ62+d+QCKGZ5yQER6T3bGrrE5p5XgtgkC8hS9V0wcxzWwAbfzfNDb20YOb5LYCy91yebZ8XzDxHYdBrMShSXSE88zyF4U6hp2RokvDMcxUGgUfXAtqmhGeerwgE36hpUN0kMvOcRWD49JRKaJbIzPMWAaeDWuFtc0VnnrsoVLi7vVL1FJ15/qJgsCbWOLRIdGYfiEISrexim6TYzH4QAyH1XyOqB8Vm9oUYhCxSsQltFJvZH2LwafbmO22qC2f2yULY/DNqUjVi4cx+WQhV/cgxtG/hzL4RB6OGrxltJuIz+0cckl8u5lO7JD6zj8RB+MH6HaGfxWf20yIIu3IStS1fNLOvFsGX8FxxtaRFM/trEWzdP7Q/dGrRzD6TgBoXqbq2jRIz+00CTOxWK6tlSczsOwm4bxoaFjpXcmb/SYLo0qyetp2SM/tQEk6IvjNQK5Kc2Y+S8I1TLCZUUmpmX0qBy1ebobYAqZn9KQV1rEArtUapmX0qBWY1abdDVaVn9qs0pOayfreFS8/sW2lYeE9gnVqf9Mz+lYGIWEZ6qInMzD6WgR+h/nPaY2Vm9rMMuO1JdlP7LDOzr2XBU8OHVaAgO7O/ZUFmSfjZIQdZCML7XBbaJG4ZiR6TndnvshAp9PQdpMnCB7zvZYHB03DBu1MW/lc/ZeH334+0OG45WI/PgRxkjLKPFOjKAT8+D3LgObLo2pCLHBTjcyEH0m91l4mek4P/1V05aOuy/QF5cjPnRA7ONe5I8P4oN3Ne5MCqItguTkQeEvC5kYc/+ZcnChjysAmfH3nIfpJxf2iPPAjgcyQPPmmV60VvykM5Pk/yIJ/Yz0Gvkoej+FzJQ8fViUfeY/Kgh8/XYjgfLbwlTmHxzDlbDNYn1XkLHRbPnLfFMHnU+ulQ8OKZc7cYsv23uYumLZ45f4vBy/uQIL1zMZTic7gYZN1i8r25FSAIn0cFaNuY6h2nqwDa+FwqQOTq4oWFLgrwAZ9PBWBY95QORSnALXxOFeC32U8/0TwFWI/PqwJk6M6TpX9UAH58bhVgp4pSrbfIEijG53cJSP9byjjGEgjE53gJtIptUircswS08XleApHz/FqGbiyBj/hcLwHmrLOholVL4DY+30tgfCJRgz62BBzxOVeEzG8vur0VFGEuPu+K4DnQeirOQRFK8LlXBNm+T/qFwYoQhM+/IrS3zX4z9EARdHAdUIRztbLRop2KMIjrgSJYlRib07mVIAHXBSX483zNoLeuEmzE9UEJsjK9L8e5KME8XCeUwOv+CcvCKCUow/VCCeRv3/w69FwJgnHdUILOSzm3RD8qgR6uH0oQHVm/ki6iDMO4jiiDzfGPv7wZypCI64ky/D3Mnhy3RxmccF1Rhid7F60tvKEMAri+KIPPTl224UplKMd1Rhnkt9o+FB1ThqO43iyFznU7nOgKS0Ef152lELMyeLaPw1IYxvVnKSxjXM6OC14KibgOLYW/RhmuhQ+WghOuR0vhiWblvOGOpSCA69JS8FbszxPlVoFyXJ9UYLHUhCddVwWCcZ1Sga4FwqI+Liqgj+uVCkTzqhfHRanAEK5bKrCM3Xpv4XMVuIPrlwr8GdsqNfxBBTbiOqYC2Z8OVomKqIIArmeq4PMu+iCdoQoVuK6pgkJPioLPHlUIwfVNFXqaihrjbqiCEa5zqnCxsju4sFIVPuF6pwrLC36oDo+qQhKue2rA9nRup6iCGvwvX6nBs4eKEXQHNRDGdVAN9iTRdH2C1aAa10M1ULq+sS/ugRqE4bqoBqyYfVGFHWpgjOujGlw6dcZkeJY6fMF1Uh1sjyV+ENVVh/u4XqoDZ8CLWLqLOmzDdVMd8nxa6T5R6jP1Ux38tn/6FPdcHWpxHVUHZafZNwo/qMNxXE/V4ZW97PJhYQ0wwXVVAy4tMx4VZWjAV1xfNcDWYk0ifY8G3Md1VgO49L3tfW5ogAuutxqQp3riT1ylBojiuqsBfvI3UwtHNaAW119NUBbP2TC8WBOO4zqsCa/m13OJOWiCKa7HmhDH/TGTHqwJ33Bd1gS7P2zbfB5oQgquz5ow64c4/+UOTXDBdVoTth642tPHoTVTr7Xg+ZclugHiWjN1WwtEfR6f5tPSghJcv7XA74NFX7y1FsjiOq4FdW7VBgZbtOAIrudaoMLaEFW9Xws6cF3XgohNb9+4nNECPVzftaC/Za/JaLwWROM6rwUW9n+izz7VgmFc77XgWvXpD7J1WmCD674WjFqLWuS81YIkXP+1YE3RndiVE1rAxjbwrw9oQ7q55lCfoDZsxv1AG3hz8+gBytrwDPcFbfDQs7nCR9MGYdwftKHoUcun+PXasBf3CW2QVnW1MvDRhhrcL7QhMHnkenWYNijjvqENbXKB31yuasMJ3D+0Qecm9/LRR9rQh/uINpxbePH22TJtMMP9RBsGL8qMyvZqwxXcV7TBen6abc53bfiB+4s23DljlLiSVwfscZ/RgalZpb/7ZHUgDfcbHXAKdbAPMNSBOWi67+hAzmRvMp+dDrjj/qMDQoe8/sS760AB7kM64Pt9dK1BkA5I4n6kA1W+x1OrY3TgEO5LOqA4OJ/d9b4OtOD+pANhO25sGM3XAS3cp3SA1aecfrZVByJxv9IBk81PuOSGdeAj7ls6ENdOd87h0AVL3L904duausyV4roQj/uYLtjVOc15rakLk7if6ULq8g9bA6x1YSPua7rAXbr/Cd8WXcjG/U0X3ICNP2G/LggET/c5XcjPi3QzOKMLPrjf6cIiQ/Hc6nhdqMB9TxcCHt+d7/pUFxRw/9OFJnUdj9FaXQjBfVAXNFLyX5x9qws9uB/qwhmFlQvkJnTBCPdFPXh/u31XjqAexOL+qAcMCfeClcp68AX3ST24FfdF9LWFHtjifqkH44JHdwes14P7uG/qgWMUTwmfjx5wVU/3Tz14PCduUUKYHrjgPqoH807I7zO4qgcvcD/VA6+/6eXVj/Rgofl0X9WDskBTadcyPfDH/VUP5EfL/Ud79KAB91k9CN63rvrsdz1Qw/1WD7qG++TkePXhFO67+mDguftQjqw+vMX9Vx8uvPldt9JQHwD3YX34tDViyetV+nAD92N9WNEldCTAXR9+4b6sD8nrbzfxBenDOtyf9YGjUXVpQow+ZOA+rQ9bbZ8dM7ivD/xnpvu1Pjwvt2yrztcHT9y39UGU2ajm2qoPJbh/64Nf/pbjo0P6IDs53cf1oc54sPMshwEcwf3cAFSeBGjJiRtAB+7rBhChxXkyR9MA9HB/N4D+B+d7V1obQDTu8wZgoSSp93qzAQzjfm8A1+7cPxOw3wBscN83gFEp/dd8ZwwgCfd/A1hztdAwId4A2Nqnc4ABpAvbnTN4agCbcR4wAN7orrfVtQbwDOcCA/Dg22nq+tYAhJdP5wMDKIr4HjM6bgB7cU4wBGmOkI9nBQ2hBucFQwg8yk+TUzYE5bzp3GAIbb+uXMqxMIQTOD8Ygo7/kuGV6w2hD+cIQzj3OZPx2tsQzHCeMIRBL4urAWGGcAXnCkOwfl/1me+qIfzA+cIQ7rhusE54ZAj2OGcYwlTPmxsGZYaQhvOGITht3Pu9uscQ5sRN5w5DyGmeXO763RDccf4wBKHVp+NHeYygAOcQI/CtEhk7K2sEknOm84gRVFndWSVnaASHcC4xAsVCjaScVUbQgvOJEYSZ5Y2vdDcCrcDpnGIErKfLHF4HGkEkzitGYKLbci8gxgg+4txiBHHpLlN8943AEucXI/i2dGRdQr4RxOMcYwR2dw8/MGg1gkmcZ4wgVZabo2bICDbiXGME3DcubHTlMIZsnG+MwU1M5tHoQmMQWD+dc4wh/8KDWZGaxuCD844xLJpntFnO2hgqcO4xhoDTJY9zNhuDQvl0/jGGJi4HHtv9xhCCc5AxaIT0bnt92hh6cB4yhjMTu3IC4o3ByHg6FxnD+4BRfv6nxhCL85ExML6FbU+oNYYvOCcZw63d858bvDUGW5yXjGH843WBmnFjuI9zkwk4uivvdBU0Aa470/nJBB6/yn45qmQCLjhHmcA8Z7pwpIUJvMB5ygS82mq95NabwELh6VxlAmUOToU53ibgj/OVCcjXvhezDTOBBpyzTCDYZr/v6ysmoBYxnbdMoKv4b0nAIxM4hXOXCRjQIiX4y0zgLc5fJnDh+UK/hB4TgF/TOcwEPunfrTD4bgI3cB4zgRWZ2jI1PKbwC+cyU0hWyz/gKmsK63A+MwWO+ytqRg1MIQPnNFPYurhdPnKVKfC7Tuc1U3h+a/thOXdT8MS5zRREF32pzwk0hRKc30zB79IRRdsYU5Btns5xplAnwHP09T1TOILznCmoRF5qDsg3hQ6c60whYra8Cn+rKehZTec7U+gPSw9JGDKFaJzzTMFiyqTdgMMMhnHeM4Nrh8vVaxaagQ3OfWYw+mPtCVdNM0jC+c8M1uzt6xq1MgO29OkcaAbpQz7akZvNYDPOg2bAu/P3Sbn9ZvAM50Iz8OgPZ+WcNgNh2el8aAZFW4T0bePNYC/OiWYg3Xnr7OscM6jBedEMAtep9gfUmoHyhencaAZt9U+N+N+awQmcH81AZ6Xl+YRxM+jDOdIczpU1vDMQNAczruk8aQ6D9C1mNUrmcAXnSnOwfjlwwdXCHH7gfGkOd4wCBkbXmYM9zpnmMJXFAZHe5pCG86Y5OGmej5MLM4c5u6dzpznkpEqM5FwxB3ecP81BSPE+0/aRORTgHGoOvgl6116XmoPkq+k8ag5VkoVfAnrM4RDOpeageGXVMv7v5tCC86k5hC3oupnAYwFaDtM51QJY5zx+GMhaQCTOqxZgwvt9RY2BBXzEudUC4sKPJbiusgDL4un8agHf2Ph/jW63gHicYy3A7sgVu8hAC5jEedYCUscU7srFWMBGnGstgHt/5kTOPQvIxvnWAtw+ma+xzbcAAbXpnGsB+buq7r9usQAfnHctYNE7x78BQxZQgXOvBQS4vFnPz0EDhVvT+ZcGTd170hIW0iAE52AaaGyY5DDUpEEPzsM0ONN0alONFQ2MBKZzMQ3erxLJcN1Mg1icj2nAqEzgHvOjwReck2lwy1JjS+RpGtiGTedlGoyj51ly8TS4j3MzDRxNl/E+zaEB1+Hp/EyDxznNLra1NHDBOZoG83Rcnr5+Q4MXOE/TwOvh8NyD4zSIxLkaYHusmU7EHAATnK8BBJvCehsWAHzEORsAza88JSEDEIfzNsDuVfP1PFQALHHuBpA4u/5Vxr92/w3nb4DKiutnJgAgHudwgIPc/frWtgB2OI8DLLFUfh29AWAS53KA5lDfyG43gFSczwFCUbahoi/ARpzTATT/jPfvPQzALTmd1wF6Tejn8k4AZOPcDnD20Elj7mgAN5zfAYxzat/aXwcQaJ3O8QAfvi+Ivp4MkI/zPMAlbSfT95kAPjjXAzD3xL/Xegmw6Nx0vgf4mvY+JqgCoALnfIDbg2rmZc0AATjvA6xS3v9R4BWAwrLp3A8wsSP3ovMgQBPO/wApiX8tkn8ChOA5AGDDa6vBL2x00MDzAB1myUReMuWnQw+eC+iQtbkJIsTocAbPB3RwvbZwuEGeDkZ4TqDD/I6tlyU06PAezwt0eClyl+FhTIdYPDfQwXvt0EiGJR0YeH6gg3iM9tWJ1XT4gucIOpTXHbS0dqbDLTxP0OEAf/7naA862OK5gg6LV3Bd795Hh3E8X9Ch8eQKa8WjdLiP5ww6HCuN/rr3FB0c8bxBB3XO9ht5F+nAJT89d9ChG6RsuG/T4TGeP+hwOnj7d/tUOrjgOYQOhi9Sbl1/Qod53dPzCB3e/f68/H0BHV7guYQOFw0NfmrV0MELzyd0oB84Eh/UToeFsdNzCh0+Py5aWdZPhzI8r9Dh5pc5YwKf6OCP5xY6rNRYfcf5Nx3kV03PL3T47X1pVTIXAxrwHMOAeyndv77MZ0AwnmcYsP6DXJKpBAPUuKfnGgZwLvFcHaHIgC483zAg0y19vEGbAafwnMOAbfE/7kqYM8AAzzsMmMsycfCwYcBbPPcwIE8idDJjLQMu4PmHAbs2ld+b2MoAwHMQA8Quz11r7cWAT3geYkBpy9qp6AMMuIHnIgbsF7qW0h3CgBV4PmKAnH3fOsVIBvzCcxID6qMU2fZdZkAynpcYcLTa50HeHQasw3MTA1R5shy50xnAoTw9PzGg0/o3u0MuAzLwHMWAkydoD6+XMGArnqcYoF8UvvF9PQP4X0/PVQx487eaU7ubAc/xfMWAGHOhR0HvGeCJ5ywG0II2OpV9ZYDotel5iwEjz27NEvzDgBI8dzHh+ujbDOc5TPDD8xcTluupbk5ewATZtdNzGBPG9u2b/VWaCXV4HmPC3UdPH5uqMOEInsuYsHbkz5YIfSao8E/PZ0xgV7XkaQQmdOA5jQmPPM9kS9gyIQLPa0zYktywzWMDE/Tw3MYEvreifJluTOjH8xsTcuW25EzsZkI0nuOYsHNboqv1YSZY4HmOCSI3B/hjTjBhGM91TCju0nzWfZ4J1/B8x4R9CwO2K15ngg2e85gg4/hi3r5kJozieY8JtRc5nudlMiEJz31MCGq02cH9kglr8PzHhKXzzws4VDCBTWN6DmRCu21r3vVmJqTjeZAJ4Wckdr5nMWEznguZoFvhKqQ9yATeD9PzIRNez7r/MugnE57hOZEJ55mfPMvYLMEDz4uWYB6qJyzIbwnC8dNzoyUM5QciZzFLKMLzoyVcnSzwSpa3hL14jrSEZSazRb+qW4L0pul50hJ+HlxVaGpsCTV4rrSExCcXfSIsLSEQz5eW4PC9U6xxtSUoC03PmZbwV0u2WMLZEtrwvGkJD309fD08LOEEnjstwTktTTxznyXo4PnTEngGv5VMHLGEPjyHWsJTJeO91qcs4RyeRy1hx45jEjEXLcEMz6WWsCCxtKz7liUM4vnUEgr7+PwUUy3hCp5TLWGP9BqpfU8swRrPq5YgtflKRV6BJfzAc6slVF9l7eeusYQ7eH61hMPtCjIO7ZZgj+dYS1AS8a663m8JU3ietYTWNZkH3o9YQhqeay3hePSYrPZvS3DC860laNeZ1wRxWcGckek51wpe8Z04WDbfCnLwvGsFUcur5AUlrMAdz71WYHpSoM5Z0QqEkqfnXysYKHE8nKxtBQV4DraCyxw3Fb6aWYEvnoetwAre1JvaWIHktum52Aq+H10aFLHWCqrwfGwFCXl7FBu3WsEhPCdbwerfTxolvKxAceH0vGwFfwwmj3gcsIIWPDdbwQN/hnJmiBWE4fnZCjY9PtU8cdYKtPAcbQWzv9QFW1+2Ahaep63gibqISswdK4jEc7UVbPd2bu1+aAUmeL62AsGUhBDFXCv4iOdsK0DvP6juK7GCODxvW8FuBY32vHorsMRztxVIuPmHcXdbwTc8f1tB5e3n6g7vrSAez+FWcLCXrfP6Vyuww/O4FSyRWHbi/aQVTOK53BqaN0Zpas+xhlQ8n1tDaFxzV9ACa9iI53Rr0GwRjyiTtgbu79PzujX0CrpoC6pYQzae263h7OrkHmd9a3DD87s1GEcNn0wGaxBIm57jreFDlY7u15XWkI/neWu4NOcwy3SDNfjgud4amNbodISbNSzaMT3fW8PX47P0G3dbQwWe863hduHKPonD1hCA531rWPU35qzHCWtQkJ6e+61hwqzDIPO8NTTh+f///079fwYXetb8/fv31X//z+Cku2uE6T4dxMXpM0V1+7iY5Z0pK1HdjYZxqkfqnfvnzkjZa+oz1YPUlMbckDvSli5+RfXK08f/vd4bfXgmXUV1iQsjtUor9iFbE8FHVF8RIPrvffzR5jvXzlGdd9BU9pbeISTy9bkn1d/u2PLv/YOQh6KfOdW3ugX6CcscQyKMAn6qz1ar/Pe5oegM827bFMWfb1vjVsp1HPkslbtO9fOnOkbd0Ak09EXXiepVbs5n2QIjUFps7wKqJ6Z2ydzSO4X0+KQr/lDcSdIx2/TzaXTG8mcA1cX8a206U84iaaXtslT/sxt6A9yj0OWzO0smKS5Slr5PWOY8CjHk2E71xZL8nJ0+0SiyTWdyguLKYPHvfmOQ27df56nelrb7coDSBZT9ca001Qto11xLuS6ig68Y98Ypbt1WrCrcfxGJPi1RofrRVYM/3VAsCh5vv/+b4rJhcwsyb1xCvTWBclQ/bK9+hi0wDg23pMb+orhV7PJ1qzdcRk+X7OCg+nllN+lbeldQh0Ky1xjFL34I+DgseBVx+O6qHaX42dSTj00/X0Wvs1JUqB6yPPbImZpryOqWS9hPiotfv2HdmXIdJd2NaPlB3f/+8QLKJ2+gniEhOarr3b/dFeB+E1kKTez8TvGrs68lldJvId65uinfKJ7rct5XWOY26vqe9vYrxfuDjxltn7yNWus3LqL6uLA+e6dPPKr1UFjxheJsF5U8QrrjURvnxP7PFN8gLlattCIByZuXXv5Ecc9wTq36ZwnI6qnnkxGKl2cOxwYo3UF178prhin+40DTb6m4O2hXZWHvEMW/3c3eWsqViK480P44SPFOwYvFPvsTkUjHp6EBiu8M360s3J+IZq+r+fiRWjfKmVF59knI9OIV1geK114V+eaGktARVana9xRHT/sdeTXuIoMI6ex3FN/YlpqXeeMuio92vviW4vTE3bKb+JJRqFeU1xuK85eohLMFJqOXC3Ya91N8W+vrgXsfkxGH+KW/fdTXe12wW73hHtpDe/niFcVn8ZpljZbeQ2mawXtZFF+jzRK7pXcf7ZLds6iX4jV2h45YJd5HR0JknndTvLeI5/WwYAp6Hi+6uoviY70xVrEhKejKluaODoorvpqfavo5BWVXVDu2U1ztW9i8N1tSkV2TT0Ur9fmqD/qdqUlF6Ju4egu1zsdYtmubPkBtzWonmigezxlj2pnyAG0b/1HTQPEddnW3QxamodA9T7nrqftZaoJT+WQaUvdK16qlrs+kiGf9zzR0+decFdXU618tVRPg/hBdSRl0qKR497r5WtLND5GSgfeycoprygxeLKWno3yVuKWlFF8a/WDMJyMddUR7jRVRPG69g7OwzCO05UrXowKKC7ztyM+LeoQ06dUO+RTv2UeT3z75CLVzCffkUfzmrwJGuH4GWhESvCqX4urhdj86fDKQmHRZUg7F150pu6uWlIH6Cy73ZVF8YLbShpDuDLTPN+ZvBrWe1+6e0yKUiXwn6Gzp1P546Equ0opMNPZU+XUqxbV8kryCQjORidST+HsUn1t/TqL+WSayOGJtnkRxroh1NfJfMhFXuuqTeIoLa3w7EqD0GKmX3uG+Se13ou7qVVsfI6fCDs2rFE82Te6VivvnlgMalyguZZEdta/2MfJezmKPoXjZltPmpVxZKJb1KDmS4gr7ZEcWmmUh7z6mxCmKH+vdf8NnfxaSfbZ7y3GKO5w7urIgNQsZS37yCqa49rDB+IL+LJTX7Ec/THH95iv3d4pno4VH4lj7KZ536rpjnn02ynPoo/lS/HqGAdf8U9nIcqLYzZPi7XTXTDeUjaI2JFi6UftaoODWnNF/r7cr6Xem9t9mM15ejSfIMdHdZD3Fjb62P9my4wniqL1rY0fx2KttLpk3nqCrNXG8y6jXn6DKN6vlCZrHq3OURvGJ3orsjXw5SFRny01Dar4Svb0ljZGDZMQGdmpSvO/LzVlsgTmoOTamU5Hidq+z0tZm5iDngD+fpKjPUaxuzb2POUh7W36SMMVv7eoYG5d5inxz7Md4KX6b+fK63Yan6EKsxBs2igee22Fx59xTdClrr/voFPHh689e/Sx9ihRdIw8OUdx8/o1jy/88RcN+lxb2Udym9LvUTb1nKNXsJrOF4rV5Cc+/eD9D807d/lFO8fNj4estE58hoXNhSnkUT9oV/Oly1zMU/1W04yHFU5o9wocEc1FEnhhHPMUHUxcuoi3PRZs3qCTEUPz+uFfahZBcRIthZYRRXMxKx+z901zkEJuutp/iLtuh0vhzLsoYmJq/neLR7u5roxSfo9cHpR3XUNze26urb8tzdCzMehwoHnpGYqvepedINvXamAb1vuLNWSdrnqO1w8rLJanXo3PRqZszDz1PHBiYQ3FJRneThmkekjmFWn78oVyPSqN1mF8eupl+kKuP4kF+ajmtKXmo4HTl/iqKWyTGyy59nYceDjhKZVP8pGRv+JGFL5D95IOJGxR//z7yXf3qFyhiFY0nnOLC4Y60xSdfIJvyfeBD8bri7gsB+S/Qp8xz19dQfOep3FeVP18gx+xqYSOKt988uURK/SVSa7FJlqT47pCO7XvdXyKNAIEVbBTnVja+Vnz9JTqzVWy8f5L4mwatCtHml8gl0yyjhOJvi2BkF28+8vm+3OMuxTeLvZ3zkp6PePm+i4RT/ej5RQKH81EKve3ZdooHTGbIbc/IR1lWR2zoFB978kgq50M+WqW+MV+K4ilJQ3N5ZBDqOFy+4PcE5Vw7vfzq7IhQpKQQo5niWuhARXoUQsuOeDHSKO5RviWGvRShrCMjc09QXFInZ+W6SYT4Tt656URx+9vOQc3iBSgkNmhQk+KPtSsqjugXoGsm60c4KR7Inj1X0aEAnc8dvdU2Tqmr5x8ur/cpQO/5hX7do3hOuMWRQ6cK0MYp5teDFDc7N5Qkl1SADE2Fj1tT/LeqXnEVKkDuPj/vLqB4bvSFtv3dBajd3mrNq9+U9d8fxJIcK0BvumxDUii+9N2WrlKhQqRlD8p+FPdRTKz01ShEvj40hjHFdwWmPxBbUYhqItaXTf0injHec6xgRyFSeX44rYji+bvCrXaFFiIhgfPDJyjOPevXhODNQrQz3T3YiuLOjsF3nj8rREOzczZxUbyQy9loe0sh2jVfNaBwjHhmUuULvi+FKHf3xuojFG88OaWRzVeEAp8jewOKi0cqntusVITOPq3/MzJKqZODHp1czCJkeP5tZSLFd8/qnf9waxFiF7FJ20DxL/q3tNYHFiExHp0bPBS/dfWpyZ9LRUhla0V07k/ipq/U1e9mFqHnoTKhOylus+AP96raInQ62cR9AcW1fRaW//hYhECQX/vlD0qOFfXyucFVjN57HGC5Uzx1quknU7YYaf5Ztp2X4jdvq7gNmRajjWpWOQ+/E3evssi4sKEY+d2RrrOjeKhfM8t4fzH69TQgYeQbcbZDd4b7zhUjn9I+xTMUR/ucO06mFqOxw6/XKVDc+2BivEZZMSrW+Sz34itxryFhy9bXxejjGr8TDhQPsaQVBv0pRoPXS/3efiHu2Z4sKi9egqIiDN74U9wkvoRRoVeCBq7PquGgeDEft6WvfQnKr/NYfO4z8aaCmoXCPiXoXUvoK1GKr9nli3JPlqCREL/RG58oOTlIz2BbYgkqlli+VZbi7pybg7hQCQrO552bMELcylskKqWrBNHSMn9JU/ym1YlddqMlyCBNXezaMPHFomjed8FS9HC7+1YhiktK1AdeVi9F5hnaJSeHiC8Uy3hgurwUSXN4WowPEvddZH/7lXspCstpKNpF8ZWrzq89HlKKJP3UlrUNEE/MpZUp3ihFmUG6hTSqiyz5Wfm0FD0WjVNM/khc89yPXp/mUtTfO+nDQ/GXMeuC538uRa+keM7s+kA85npPcyZvGTqsuX5/2XtKX/sr3LNWsQw1N/pLy1K8PCsg9ie9DM068TMk4B1xAznv8bgtZciAtTW68i3xM0Mr+YwOlyGOQR2GOMU3FLiVdMSWoVeHP53d8Yb4vcUD8oczylDsMZ7t6f2U52s+R0G8pgy5uI69+P6a+Pi9jpJnH8pQ7iql8/oUv2/mxrGRsxydjOKq399HvPXN9c5R6XJ0tWV0X/or4vVu3ssumZQjjWi33e9YxOeo3rXRdSxH53RTchZS3G0pf1fDvnJkF7aUadNL/Mklh1+7o8qRTwdtjn8P8XNFwvG8KeXo5x7rievdxBVH+muTS8qRYdIlwYIu4glzDYMZfeXIX+cE9HVS+su9ww97J8oR76GdRyc7iP+6wrbxkFgF4k2/+FKY4vKf5gUK6VYgI/nNo8rtxOUetcxPs6tAp3cvkDJuo+Tqx74iVl4V6M89PiWrVuI/fN5H9IZXoMmrcTyrWig5qkTb5UBCBRIZmvXcvpmSG1k6N/lfViBtuwfq9k3EL31/apzYUYHgQcemlY2U+iATpG38owKttO7TZTQQr9SSD6mbX4nmvhXO1Ksn/vOIhdx21UrEOVxZJl9H+dx0W4Ex60okfmqtF38t8Wtx2TZn3CrRcCF3zNdqyvOaqiiVDK5E9TeNtZqqKP36YHlY+tVKlKHLNE+vJE5X6wikPalEY6VBD8MriO9Pn5tS31CJgtvMAjaWE79d5T5n23Al+mb8OlKxjLJujiUXR2ZXocilpe8/lxBfwPbHKmhxFbq61vpwdjFxfdlK8Tm0KpQ0WGzsX0S85WQNT6xTFarOuiWlWUh8tkOsgExAFRIWNl70DhH3S49TTompQuZSYwpx+ZQ6lqdjq/OwCvVdtdBlvCT+cXnGgecVVchF/KDJQB6l7zyh3aa//Xf9EzxaZ58T73z0u6j8bxWSPuLGo5xL6eNCr7psJaqRQ/5IHnpK3DGto6/BoBrt71hkviaH+FmRp3Vr11Sjm6+cwl5lU3JakM6t1t3V6Pp32dCdWZT87Ddo43i6Gn1Z0a8xmEnJgeU7KlqTqpEETTR0ZwbxtpVCousKqtHkRoPdr9KJT6ZaqjZ2V6MDW/I/Ojyk5AFDI/ZVY9XI3EltIP8BpY/nzYspF6pBzY/Z3BVTie+wbWgGjRr0XD3f7tR9Sp8V8y56trwGNbIP3nqbTNxJP2u95o4aNPqGb4XpXUoODHSLSAqpQRXC6VaRicSXLVu4auGNGlTuu+VkewLxR06b7px5WoMe+adwScVTzsWd88ETTTWI7qKQtfkW8QJ+3i6vTzUoTHv7qbgbxKucJtM6eGrRxfw/h6uuEf/0Nfiz5ZJa5FBy7uivK8SPpZ+7+ghqUf5Y1inZy8Qv5/AnLtxci+IWzothXCKusCqfM+RgLfrDRY/cepFy3u/aZr27UIuu1n3f4x9DnJZrmbI8vRaZNTZonzhPeb6LxHofVNYii+rw8qgoyn1Vi1nzv6tF2WPFijFniQ+JBnd7sdWhZypgde408bDt7rHlEnWo6/PjheEnKflNoGKnvGEdGk3tiDsQTnyr7WnboDV1KChv35Ntxyn787uXcdPuOmRxh+HFDKX05V1CS5RO1yEBFeEHsseIexyczR2YVIf+XMjaPXaE+AH17KYqVIdcCr7dKw+krFuhe6h4dx0q2nV/dcwh4ox9y+Z4jNahWLsMp3UBlDq5y2dLhmA9euYzlC/gT5yVWhrwS60edRqDX9k+4tKfFVdY2NSjq6+ueR3YQ3zPZava0O316FzgyE2p3ZScEPfsZ1FwPeLbrMWBvCjXueXXM/Zr9SjNzi1qkyfxgbqt/BZP/l1P7yn9kR3ET2opvTvYUI9Mbmd8ObyduLKMr9GjoXrUEjKS/deFeFrxlT/7OBvQKjHnQ8FbKTlhtbIgn2ADQl8ktUedKbn0q1XjHekGxBjY2uqxiXjtaYaRsVoDkgpb79zgSKmfN7dBnXED0jK1yNVZR7me9fVvXJc1oNhP295FORBPDs+W/LGuAS3T4Gt7bUf53Az5dyfcGtC1xGuhGrbEefilDYX3NiD7vftZ+5dTcsLZ6/x3jjYg05hZbzKtKf3lQ8g2jbMNaCmjJvwjk7jA/aSluVca0Cs3u5didMr+1K5zZyT/u69e6RCaBXHuhie8VVkNaDNfb8k2U+I15Vwi9oX/Xi+rH3bIiJLTtq8/2lLXgIqi+tJP61P60Sxd8w09DeiibzL9og5xQ5NFdh0DDYh7xFn7kiZxsdpDKRvGGhBf2lv/82rED3U/tGnlakTOmrqcYUuJLxrmWeIg1IgeMZc3+yhSzgV3vWG1TCOq9zDqWb2Y+NVqrUCmeiMK15QXUZWl5LTode9yTRqR0xOjA1OSxPkOO/hp2DSiJb/yv1eKE5eI01qUsL4RbV/GcypKlHgsx0ir4PZGtC3l6NLlC4hncfrfCtnbiEQYsfWT8yn7fOldn5Gjjag3t33ffX7iK/avMd54thE1JL6bbctDfNse+FNwpRENvPE9/WEW5dy5K2YqJTeiJmGjT4EclH4akL4qMqsRbRgR1+D+yyL9vfZA9aeCRrT3Ljv99ATx7UX8i1fXNaIyp6/SXL+IJ3KP2T7sbkSx/mwFAT+IlzQ+oPMMNKJW7s2Sr78Qr5oX99tttBFF6S1TY44Q/3lGePdzzibEFiPx8cYA8RdLAmPnCzahZ8eW23x6R1yCY56nm3QTUrm40cqwn3jTM76+x6pNqHLgQ/tBFvGPZxN/sBk3oS2n03896iK+4Pr4TVvrJuT/LCj+VRvxheKqLZfWNqHi9YYV3M3EZcMsz/e4NCFj9X7PJfXEW5tWlsv6NqGKFXFBptXE5QpM/d2CmlDYipO/bcqJd3/mOpdwqgnNS+boWVVMeR/tc/ysS01o4989kisQ8YTc7A9iiU1onadDtnke8byNtmKrM5pQ3j3mTeWnxA1yZS4ef9mEOgKnGniziLdf+bLmSVUTMmxZt/xtOvFtXIfs3rY3IVMxfbYnqcTdL3ocFXjXhLLsUz4fSSZumuTebvytCTF82gXN7hDXuyK0zuVvEyryYHf9dpP4r/k8Q8f5m1H40fD221eJSyt3XkwSb0ZnnFh7LC8RL3rCb12k2Ixumycq9EUTh+OKv3t0m5Gb/KkvfpHEOyLvJP2AZmTzZkvd5EniLuajNB67ZhS2SSj36HHir1KjixY5N6PJwxkPfgYT52/uWrzUsxnR97gkuAcSf9Ru6Kx3oBllZey8VHWA+HeTWS5mYc2oSnTpcaV9xMMkri+ln29GJcMKHkE+xEP32j5i3GhGDX9/GZftJB5ltfMjpDSjsgcu47O3E/cZ1asxzWlGD97pJcJW4sNe4w66xc1oqaWP1t5NxPes+bVXqaEZLeaWuBW3jnj6Nm/Zhb3N6JDY/o9ZqynrcyJyw6zBZsQULuGrWEE5L2oxcz+PNqNHK4K4mq2IGx55YNzK2YIO5i2ubwHid0/yNj8VaEFbxT08a02JC1zsaoiTakF3yufUvjAgvnSVlYqfSguKaf/8+442ZX/y+bUtN2xB/rOkho+pEZ/PE1EjZdmCXmY/il+rRDz/dhLnJ/sWlDH0Vlhanvic05/9nm/59z52YtavJIn3iZ8UPO7Vgu6JI+3LYsRzQs60LTv4774k/VqthIjHcy7MnXOiBRk+fqMxxE/8vMWqjNLoFrQz763pydnEv7ouywq+2YLc4raPi3MQd9u3OFc3tQVtEfPxTJzs/c/rw6aevc1pQXwhSicWjxGP/vMzJaa4Bd0N6Fl57Svxz51Kx00aWtDxyU8vZw8TL+17bPqqpwVJu/d1eL8nbjOUU3VsoAXdsF59vayPOP/i9UqSoy3o8aExzoXdxBcxMmyyOVrRxFSmoEsrccXm4SU281tRLPuB4lv1xJ/t085pl2hFU/lrF7ZUEg/hvffFTbkVcQYHz2crIW4pcbhmQK8V5Qcz7svnEx/51go+9Fa0Y5Cn3/QZcfGvnywHV7Wi7kLnFysfE3cv/VW/3akV1VZ1G6xJIw7pqp0dHq2IGbTCYXUycaWnxRuW729Fh96c4GPGEzcaZWM+OdaKei6d2KF+jfhkhdIFychWNDdq27Z5scQ3CYSaHbvSiorm2/x+F0V8p7eTcW9SK9p6IVI3+yTxjfu4QwwyW5FR3OV5h0OJjw70zD77shU5RXw+oxdEfJzLtKKrshU9jzFIee9P/MP548+WtLWi6jAVr/O+xP1VZBq8+1uRX2xSnYYn8W2Hj3A//NSKwPJqe4kr8XsbBNYOjLeicbmFEQ7OxBdwOz6Und2GTt1Y2d2yjrjgpnr+tQvakFjNoQ47O+K333LtCpFpQzXGf4PRMuIXFSNy76u2oVtJGxsU6cTfpg/8rDZsQ2+LF9adMCE+YVUrMshsQ+KzRw536hLXEGwT4LRvQyvX3mhVUCfO8SSDJbq5DX17yf3GQ5FyXg4IHlzi2YbcrZYk3ZYhHrkuu1HDvw2NRPBI1C+krJv6lvc6IW0owK93+U9B4mvq29O0I9vQvMl+HSE+4vuEf0mqXmlD6tX7O5ZwER8Yu6ohk9SGOD+ymWv96SHP8X5C59yMNtThIbRde5T4yhsTImN5beiO4LJVSz8TF7l+o7urvA3NFlg3JfaRuE1DqHxucxsaj+I6/KePeHZzRn/Mq3+vdzUu6OwkTssyFN4x1IZi0z62pTURdxxXe6Qz1oa0wqUKAqqJ73v66ME4RzvSuDgWbFhCfF7IB/aX89rRrexU0c8viLf4caUeXtSO3t0KPnPzCfFVRrQbWortaH5IXS8jnfgsjs6G19rtaHb8HOFXycTppyQgyrwdNbCna/ndJu7CvalfZ3k7+sS1xnDyMvFK/eFHTeva0Qj3NdWj0ZR1WGaU4OPSjjbNMhf8eYp4VO/9dDafdjRJ4xzeHkrcgO1xw7mD7SiiuxRVHiY+INLwV/R4O3pywjda0Y+4QPtJvavn/l3ngjHXQC/iKXSPnSLX2lG+1i6jUjfiD8+yxZy9246CxnrFZjtT1lP4R8pERjtacPMoF6wlfnfN+9QdL9rRYpFjHHtXEi8vOxFZWd6Omp4qiV5mEi94e2KZUnM72vyxivnElDg3R1JLMKsdib2oPF+lS9wN7qk1DLQjuTsXptpUiacfdLaR+NmO4vgSYrsWU95f+pKsC1sH8hM+6tgqQZxfVyv9Fl8HMlHPsylfQHyZjMBgm2gH8i6d2JPBR3xNgkztHPkO1Dw62BDNSfxLur29nnoHmtKGvZ4T3f+5qNMNn01GHah06OUaw+/Ed2VzSBxidqDFttpH/wwSt358Zl20XQc6y9r343k/cY+5DKE7mzpQLtP15Z4u4qBkvuqheweyfjfYI9FE3G4obipzTwdif8C5EVUS183cK5MR2IFWP07RdSokrifz7f698A50ZvZb/+FnxBH/8tgr0R3ormuRbEAG8b07UrrCrneguX2bzcbuEU/kX3XAI7kD/ahqrtlzm/ixwv1bmJkdSNRxdfurOOKNnNsjxV90IA6Pvy7LzhHP+b1j4mNZB3qzQWJPcjjxxY61iZmNHehn9WvuP0eIL4fPwft7OtAhvyvqK/2Jy5gpRWh86ECm3Wc/RnsTb17Q9rj/awd6uWy+eZ0bZZ2LXKfOT3ag58eOaHE6Ed++Td/NYHYncr6vW6HpQLyUr7C9VbATIanrPOtsiPP0Hd7oK9mJuFbLjO+hEb/Y3dn7V7ETPb2hc/u4AXGH1m2uZ7Q7Ubbxqqlz6sRzd5/vmWvWiazmjUheUKDcF8dXmzPWnSj55iW2KAnKc0kQjP9r34kaRurTjwkRX81xvHu3cyfatE9F3YuH+NnA7h8tOzpR1HejUFs24hNjT97p7e1E/hGxGYpjXf/5pfHMe1GBnajIr7vg1wjxtvP79V6d6ESXlmY+LXpL3HZ1YvjS850o1zD/2olu4vSNn2J9rnaiSJOMPRZNxN3tuTffT+xEIm3GZl8qiDtuT2jpediJPNOEuK8h4srMwF88zzrRn/VjTaY5xL2X2hdqFnUiAeeU+61pxLk73yvb1XSi++qfI3cmEj8az710R1snWqMQG/71KvEXm4/k+fd1IvcDnlf2RxOXOiLedWSwE53ToVePRBCvZc8OPvqjE1VZ/lrscpT4itOKiQFTneiYp8/9qv3E2VbY0z3ndKG0paFb1b2Iz5YQWbtGqAst65O2PeVCvClgS5OeZBeKTtM52O1IfDhYNHe+YhfauT/9neIq4qV/tdnfaHahpK5TN72YxO38k5PSjbtQgNXLpGRj4gU8e276MbtQasNK9m5N4g6JZ99prOpCs1Yb585WJN7ay3bwjWMXOmt1vklNknjIgo6V0S5dqP6D89oVQsSPbZPZqu/VhTSFH9Nd5hC/mTBwr2l/F1KxT0n0ner8z9nD7BZ7Hu1CV0q2HDvwg/hLf6+qnxFdaMT4S5f/IPEzL7deDoruQnHCES98+oif3e9w4vfVLmTlsFxlSxtxnfDdZ/ckdqGgUE8V6xria170J/emdSHlCtFipSLK+xS9a2DmdKEbbWfH2Z8Rn1ySwXkHdaHiAc72lofE724NMf5V0YXaytHW+ETiRi1XfaybulBsPtcV96vE37y1vBzZ3YXk70ieljtPvHO4LqvqbReKqVlv1H6C+JTdmRdsn7qQkzRnWngg8YrgugcaY13o3t+gQbW9xF35fgWtY+tGT90kx2t2EN+e5qnkx9ONGOWWr3c4E19of/L+SaFupExzSh6zJx6iWvA7VqIbMf3LVodZE99Rc0LkmkI3uvJo7M0sM+IK6rajcerdqO+1y64wbcr9Vl2IO2vQjXY+PPx+TJH485ddXw7SupHDvnxXD0niBs0P/jrbdKNVjhmvawUp6/ng4ktDh250enOrj8Zs4nztS5bwOXUjUe9nPKcmO0h9npjQanPrRuEuA/ldX4mHf3vSfcW7G7Uq/Lmg+IG46ehvmbX+3ejUi6hI7x7imqX+v7iOdqOPm00epzQSX9TQuS09vBuFht7jfV1G3HLnG/vV57pRJMexG4IvKNcztKbsQ9w/V9vra5pJvHzqy/ODt7tRXYfmya3JxOPyo5b+vdeNPkQcGgm8Ttx+jG1ucEY3mn+Q9350NPE9riouP551I7vSBy9vhxNXZ32VcivsRuvClfXvBxK3frqMXl7ZjbhfrRFJ3UNc/LVC6eKmbuSjyrnjrjvxcYuzSQe7upGc0ELVa5uIvx4I7yrq70YjyQG+p+yI/zy01G3WUDe6cJLXYC+T+BrbWAPa92504nfpKQcj4hs7P63ZO9GNLs6+s1tNnXjfL+/HVzh7EO32rSE2eeLshsvtn/H1oEcPi3jqRYnPVahXql/Qg7TNJOvj+Ihr33PQ65XoQZNnCxgb2Yi/cdDa17+4Bzlr13gv+Nn+nydkt3WyVHtQp/p2h4oB4geyX+xq0u1Bt3kyxwNYxJ1ee0i+NO1BuUMffWWaidNqPUZuMXvQ2kyrJ4XlxH9vd+44uLIHVXLytm55Qdyb+bVj2dp/97U7pPV7BvEHwm8G5zn3oAO+Ey+P3yW++t1vnlq3HiQS1Xpp7jXiZ0Pn6oR59aBVu/a5x5wj/rSOa5uGXw/qrzbWnn+cOCi2RTYe/vf+TxI4Tx4kbpJ58ql3aA+y8VF488ub+NoSze7JUz0o85RVu7sL5XrMfn4/Ed2DXNhiPlStI97dNX+K80oP8ta6LqG6nPhoYsXPw7f/Xf97tqBwc8r6mwa2v0/uQds9ds7t0iY+xoy5vSK9B231P9KlrEj8al7kirtPepCk4+jAvkXEl22eahl90YO2dVxkPplH/NnvM6a0kh701l7y8zcO4pZ9g4HB1T3I5Pa2Hypjbf95tu7g+eymHiShZuC8ZYh41KpdB1939iDlDyGqZ14RV5HYojHrdQ8SYy7dndlMXDioPlPmYw/i0pJTbi4nXnj11ZTW5x6kKLzd/XMe8eWrioSMR3tQRNHXpdwZxBfuLRo0/NOD6vZ0hIglEd9mQj+hztWLTO6q7Ft8hTj7tZwecb5etFGbi1Mlkvi805lfJwV7UbvoaQvVEOJr3ToK2hb2IoXD71SV/Inz6w0suyfTi/oiVjVLeRLPE3h+wlexF+m5/TGbv5l48BbjA2rqvegHt/G+idXEA6R9xV7r9qKrGraH+pnEM+DQrkiTXiSoc8apxJB41uvoXRr0XnRwYJVsgirxpFhe0fJlvSj/9O/GQzLEO5Icdjva9aJlIaMHVy6g3K/j8O6edb0o3PbJIvHZxIflgkQ3Ofei1A0Pi16Pt/7not+f7ahx7UXHqjYfuvuJeMSWICcDz160wdXG0r2fuGvL4+9xvr3IxmJCQ7qN8j69Xlqf/HtRXC43vbmSeAGtar5ZUC86qcVx/PhL4tz6C2JCQntRWNOZPxqZxAViErPyTvaiNB9mbmsS8dnDPwJGonoRv15L/sErxKvKb3SJxPYi43ODoiKRxBlZtiy9a72ousOo6uEx4jzeTaEr4ntRtGbAa/p+4u/HxEodk/9dv/bWHY0exNuqFt/flNaL1pVmbN3sRFyqfaHq2se9qL5bu61/FXH9VAM75rNeJKyb0uJOJz4vrFNQJb8XjYj1u/XrEXdxDQyYXdKLJJUenHZWJn5H/tGR7speNH9em0ODBPHDp1WWJNf3ItOVhiUwn3jXmhd7d7b+25+f7g6kcRCXtnRwkenuRdc2TFQJj7b85xzG33/U9vWinl9C+w4NEG/VqtTc/74XcQlXvW3vIf7KSUxo/nAvOhP0V0O3gfi4HO1mwtdepLvm4sYzxcTzDFGTyti/daj28OrNIT54Szc7dfLfug0471ZLJe71ZD1TjoOFXjHWex28SbzQfDL03GwWUnuh75UfTfzXTgm/b/ws1Lqq7wD7CeJ/OktEVgmxkEqxYRwcJH7rqdKeW2Is1Bck3RLkRfxTSnTIe0kWOq4eYJS1hbjq+122S+RZyOiuTM17e+IqeqatTkosdO30+GVRS+LMHylSJ9VYaEryXRLDkHipwmHlVG0WGv6bN+GlQrzO4/SvYgMW6vm+6e55KeLPODqjW0xZiHHrcmqGAPH+oeM/uoGFCleuFK7jJF5eXKzYZcVC5Vk2Qx9Gm0ke7vmsUr+ChQxfuBhNDRCvMD7KlbeahTaau3IJ9hKPvzCVc3MdCw2VCm+UbSCevlrB+uAmFtqyjWGmVkyc/cyLJ8u2shD/moe5ejmU18/O4pm/nYVuDgh3GqcQ5zIUtK7dyULLjPUSTW8Q51ae8g3z+bfOfYWyJueJfz2ef0pjHwuV1O5x0g8jnhWWfbnxAAvdnzW0Uf0AcS3WtnjvQBYSce9WkPckLl285d5kMAtlub4pW+BM3Al5Zp44zkJh7beXcdgRP/dwYzHnKRY6U3Tv0QgQX3JLvv9wJAsFzI6c3aZL3Ohlh9CHaBaSM2jfkKdIuU79VKeVl/49d9u5KTfFiW8QfJOffJWFxI884DzKT7xRZNjy900Wkh1Q2rvpb9N/fvzWim+MOyz0bd/XUZ1vxO/tj685nsxCHnv3xPO8I/725oPOvFQWSjvKfqC3nbi8obXMUDoLsfT/HkmvIq5h5JEomMVCHRNPC468JG7OlPLRfMpCGi/9bGwyiO/wvnLMMo+FwnN2SwomEuf7LfPWHrHQQiOWZfsl4otVxeLXFbPQC68vlddOEff/OZG7upyFFETKs5yDiLfneRgxqlnopWsQ7yJf4tt4eeXV6lnoa5JkW6sL8ZoVj4/ObWYhNoUM6fNric86aLXmfdu/59WjNWxlTfxDRVFyThcLrbE9bz1uRPz2TkZYMIuFRkwy9dNUiYcL/Rwy72ehjLB9hc7SxJ9VLh768Y6FMrtvf50jSDzVX/Nk4gALmdxjq8vipDyXiOjy5SMstPOF7dbNo43k/N5py/rw5d/51ddO5Rggzmt6f+3RH//2FazOTe4mnqFTlM77i4X2DZpetKkj/iRorOb8xL/9M3aM9rGA+GC2Vg7/XxY6kn65NDyLeFqZ9/9r786/sdz+Bo5rUEkKnaOUoZAIyVARDRRCZUhkSBESyhQZMp0SKmQsQyJD1MkQGdOWJNMtTSLVzhRlLFOnqO++e57n/pz1/ROetd8/tFavdS+udQ372vcvH25BszE6f/er9Oos8D8DKjiG2TGSeDl2pvwq+FEZrXOGHBjd/jR63+Ai+LSqzufcRRhVZ8mPf/QDn3m6dNccboweeYxL+riAHzGdl6i3FKNQQxtbzqP/Os5NV8Zj+DAKy7pxJ/EAeKnOPosWfoycxas5JHaDX4t93D5XECO+gieBhVvAFRuzPeRWYdQpe4t/qwx403iRkrEoRm5ehh01wuATv0qk3MUxYsgmNenwgnNYXDYJlcToYa7+ePPcf52HKOnHcdIYlfRtMDWYamG5Y/sFvyRZjJ7sHZj1/BN4RHFpWII8RgqVqyb034JPXXz+NXIjRittjyo3N4Mf3Din2l8Jowt3N73SfggemnKWzU4Fo2eqS54+KgTXNk8s0diGkXShoYxqFvim7UmjgmoY3W00mbx7FXx64mPR8E6MEhXsNkhcBP+e9JmrVBOjxsDiziQ/8AATYXYfbYxeiLlxL3YB7/3KkaG4ByN+q8Jqf2twp9Nbxvv2YeSlGvxzyAj8VL3urxgDjNR9uuvNtcCLNbqblYww8o0uX1enDG58JN+p1RijiNt94grS4JoaTl1OphhZxinVJAuB3/NpV542xyjpseMCdh5wt+BHZ85ZYuR3YMM/jnP+db0ifxaxW2H0cdYepfSBpyyP5j42GHAUo6d7y4ccW8BFfTqlx2wxmhd/R1D+Hrh/j2ngYXuMfOQ4XkwkgMejR6M1DhgNNEctL/EHlzrPHyp6AqN1gUPfPI6CX3K30Pd1xkjySbq//G5wG9XY/U2uGBVlChYNSoMvaWhO4juFkVJeZnoGD3jbN2EFM0+M8gXsTcwmm+H6HkwTveKFUXqXWztXB3jAV9fTDB9yH9bfU0AIHHMWK82cIec/eLbLyQzwY2PxruIBGJ1qXXR1ZRh4YqO6tHYQRjmpDvdqT4Brmg262Z7F6N7i2GfOhuAObxr0fIMx2lDQPcG3GZztGT/jQghGq9Pipe6vBLfvWT4RE0Z+b3qT72E28PBizufxFzH6vjd0hK2XAfu9h8onY8LJdZfJi0ytB9++efhFWCRGIkMctttywVd2nebyiSLH6b/L6000+AUOyTU2MRh92zn87NRpcDcTkzW74zBqVfLx4bIAf4HMl4tfwWiX0HafjB3gyg7RC35exWhh1ul25TXgF5PN2FoSMWpIUU9lcIA73eRbmJyMUdeq9NbDw00sj3khtcE6BaOsisBzo8/BA/Vn+4mkYjQ7/WZBQAl4pSj7j7dpGOm+q7PlSgZfwX+jKCqdrOeuPtkJgeD2hdpFOzLJ8xW/OUjMFrxI0Hnu5yyMovGRqTva4G8EQvPCszFaflKVd9N68IBZXFVStzDaJjTZdp8XXC3Ra0fNbYykSq4bqk81spxXfLeKyR2M8vjlztd2gPdq/ijvycXoi3Ooj3YVuNf40ganfIz+snDY1JgBru/M5z5SQJ7TdX9V6YaBjyuEVTkVYoS+Wwk3ngDXGh6/31OEkdi3v0y1DcHXnOhxMykm5/8vDY/aTeCr4nsGa0owOmn9xUt9Jfgp03MbZcrIczRxz6HyVwPLJbOMTC6XY7T9yC39zT3gOpb9FsMVGLFVMTbk14G7677U16ok65LJfB6JO+B8S/O2Jj0g63m1+FRKFPgyKZ71nxFGIyI9/X94/subY6UVH2Ikt//DQJgZ+LWRVzu9qzFS5ctk/7kNnCHr5l/2CKPrWpkqrqLgDc0L+sZrMLrPuTWmez649PUtoVK1GAmw3eU5MFjP8s6pHKdDT8j96ahw/3ELOCPje8qFOvLeP/nmysZ74O6tzyQL68n5lL+Vk5EAzsXduux1A1kfVlye5PUHt/gjz32yEaPcL0fPBlqDh7Sw7+ZhYBQo2G80pAmup3Hu+tpmjPY31DubSoHLnnx1Tvkp+bxAWlvNEnBN8czZWi3kvj38JUZ2vA6uO2eqqP4z8l5QkMxKaANfdMj9q9FzjDKqbiydUwnO/q7J+8ALjCw+pH9wTANflm1WY/CS7B/0LXleBoMf5G58q/0Ko7jOkRwVB/AN7k2Mra3k/ZtunXtjH/g6Lq4bMq/JdVx+R4RDAXxz4xYb/jZyHS3vLnReBr6Xf47wrHaMim3UHV7+eMLyqFzedz3Ej/65QkP5A/gr4z9zat6Q91dId8q1GvBrZffCUzvI+ZHd5DsrB/yc0LU4r7cYXeS48s4mHJxL1r1xzzuM+p561T9xBZ9d/E5Z8D3ZP4irqq8zBle1CBz4RLy8QVb30hZwbD39+S7GSO3J5b4hIXA/81F1rw8YPUi9sEJvDvild1Mzyp0YHQjd3JfXVwv7H+Xb4t+Im11K1eduAk+Vvv7kbhdZ3+orTV3ywQsu2gwc7ybrUrIne0sseNZESLJgD0Y6L9OMZb3BTf2iehnER7rY9SMOgf80mvvMpxejNzym44Nq4LGnLY+LfcQoplBNU1cc/IrB8rIG4odMjHfnLAT3ts9oONGHUfi04My8kccsvzPLOZurH6ObmtzHbF6Af6x7Z3GLuHpBXOjDEvClnnpfd34i16Vmvo1QMvig20r3N8QLdAt++ASCnwqM+nTiM0aXzjcbvLYBP2Lxz+GfxBOsw+0VtMGt7aI/XBzA6HUul3qkDHiRRowH3yDZtxtaffjMA34mQlIyhfjSoEsampM1cH2PebOLDmFUNx7snvYGvFL22h+ZxAdWbXaafgBuLpZ5RGwYo2MOZ+RM0sH9510ZSyWuaLnmcUEIuM7DE69XjGC0uH9cYpETOCc3P180ccmwNEs7fXBHMb+yeaMYKUe+OlalCF60x63Ri/ifurKaK/jBDRJrDvQTr9BS++E+84jlO0IVrA98IfdtYHQooxP8dZrrd0TcICFlRLwWPEFSTELiK9nP8LbKBd4C96vqGg8n/jkoRb89AtyAa7PDF+IvnhjulXcHH7BJjjIcw8hDY6fkRRPwAreAUwXEB3mLe7tVwP/s2iqweByjHsW+s6qrwD8sEI+2J674fAF73FzwomhPXEV87/GdDkP91SzPlrHkWjZB3svsxUUaDHB/pR9ijsTzXT17rxWA73Mzl60kbuYaNTMRB87xt+9GrkmMuEYX/tzrA/7OV2uHOfH8ze/7Mi3B0derB28S9xL9WTGjDi5hpBTyhfgHwwO+B9aCC7Z0vFSeIt9DLWrF73CCd29fqxNI3IxNGs0dfchy0d7bIzXE9U1NNSxeghdJ9TPmfyPfKxevKC8sBZc5qTW0m/iZYHkhzmvgspWrjUOJ+y854mYdBG6RU8FdS9xAwLSkzBZckFtzzex/MKo6xhji1gFXH3iXpEr8iYQdn/16cBHRS2c8iG/fXiuHeMHbj2o8/Zu4u9WFHXxTVeDjn5K6iOft1t55ogP87xiNz3zfMbJ/F7OlBoELGyyp1iZ+3HpCfGUG+F7XT+t8iT++PrbALRTcdp+V9G3iMYuWdNY5gQtuG2G0Ez/yrTpP2AD8jvck3/wf5LoUBnt4bgQPW/B4sQLx7SV18gx+cPM7MfcPEX9+9ctTrWnE8vOvgteGEBe3mV43UQN+40KOcR7xhmDv0zfCwXfbTem3Eh9RkCjWMwa/HGIoOE385QnUNy0EfvBCaPWqaYza1YYX3ep7APu3QAOtXcQneS3ETfLBeT7r3bUjXtSRrTjXG5xRxL0wlLiZywmlAjVwK0XOA9nEFyAVecuF4GwiaQlPiNstvi7C+aIS9m8JQu97iXOpCCwsTQL34S+XmDOD0Z4xuU82NuBWAbEBwsS/jx6s4pEBr+Yo699CvF5+7uUHE/dZrmAs6HCAeJl82kHHB+DHrdI4nIlfFri6YnkIeMP5JYwQ4q9n7Wmt0QPfEyhQfp34lUUrL7kuB5eyO9ZaTFyzwFJVqLMCnutc77UM4v7vHfsacsA115PXOPFhqZjw027gD/hy/aaIp8xfLSumAp475RnO+ZP8/K5DTS1zwLkfGPUJEc81jbD1aypn+coim8tyxCOtx75LxoHLBeWG72S6S8Ol1kPg+ZJiPUbEta7tXXlWHHxy8Y2rtsR3NBdmyY6UsVxrZDjPg7hS+wbZtyXg//RWrA8mXnBzoig0ELzWMYM/lri26QaljdrgmibrPW4Qj7ZZVNbJA77+fb1GPvGjJXc3R7wphX1I/LPISuLur7SLtqSDm3pfMGkgnjw5sb7PEXxbr2haK/EJkfabMYrg+EaJSxdxY72lwjtmSuD8fNZuGCL+5HR17OBj8GH7+oJvxLnLZnMkRIB/11kiNecX+d53fNhXwwRcbBdW5iJeLp8y9EUYvDupr5OPuK6YpGVKfzGseyoPxVcRl27OYOgUgEvfH+GUJO6xf43qlDd4x5nOWDningGVOenq4JaFIzXKxHGbP58+J/ieYMvrasQlirz/mn5xD95rqw+t1WYev0blUHYyuNdb9iP6xHUKTQ4esAU/qWe5x4R4kohx9az14Oo+JiOHiPs11EjlThaxvKmPoWtDvJYtL9YMgau8CrNx+MVct4Vn5oWCD5lvV3Uh3nZY2LZQH5w/JeKVB/HVuqVNh/nBl07OUfAl3mD9VWFRVyHLT0gsNwkkfurQq8TSW+C3rm7YFUx8r7n9LFt38IzA69NhxDeNFhzjUQV/uC7jrwji82VKGZVz//X59Y5t0cT5cwIVHBh3WR6Tv5jtCvO6X+BO4IsH350e/yOR+ECE089qS/D9i/5pSmEeJ0/CUee14PE6KzxvEM9amli3crSA5VsOM75lMo9np7tMXSn4dqWXxjnEudkkok8Fge+fwVF/E1c7WjG5Sgf8T8uo23nE9+/cYM7gBR/u9Mq8S3xQOQx5d+Sz3Ex5WdA94rbZdaLiGeDql99tL2Xeh/dHQ547gR/tlOkuZ95vp+YM+m8Ev6lj7lRJXH0ne6rxdB7Lv1ndeouIF73Dx/LCwd9fMNhYTfzYwwTZBcLgO/Z4n64hXla0cepIfi7sD7NUM2qJn9le/KBMDfy2Q879OuIR+YLneV/cYblQZNXDBuLPRE7udbQBHwnxLGoiLhaU80fNxN/wvCQXxjUT57v4rEMgBHzPNiO7FuL/vO674bEc3P2w5NrnxBvfDB1vzrnNcuP6b20viFv29mxYqwK+2N3vzCvmdZRqngpougX7jbZjvK+Jxzy69aDtEPjoPsukNuLsd3yD5UZyWO50eGbZG+LLn6rtuRAIHsHfFtpBnHN6hrebB/yTo9fwW+Jbx/LbVdKzYf30Oaz9nriLtXlqrCL4xzH2RExcpH/GbujxTZZvdHj74QPxzKUJMpom4NlZukJdzPvWXmY8pT+L5ZVs9wy7iS+0qCif8gZ3LXTz7yF+zXxnkD4n+A75trRe4nr1j7VykjNZfthPvvIjceuf6otnrwcX8ahr6WM+X3sqXpqhDJY7S3e87Sf+emZ9UqE++KhyVucn4hzGKVaLutLhfph/BH8m/jaaQ8LWHbxQZEvrAPGRQZfhyrngosFWtYPMdfXKyyK++Bssv9b9M2+IuOIjRV/nteAZ45tiholrJkap1ZWmgZescxkhrqwxMH+1DvjCsinNUeJSn9SavTtSYR9uVLrsC3H/7LjY507gdmNnu5hupcG4Zzx9neWrdZ1vfiU+b/C4+gJh8Nq4S3ZjxP/2nfW0TC0F3o8NA8LjxA0kY80dba6x/FFL4gumT64R6RcISWa53r3MoAniKqm3TzXnJLH8XCsfc340qnq8YVZgUyLLz/JONTF9TVVBuNxIAsu7Rvcy51OjW2XrV3TzgDfUr2bOs0Yu7TezYhWvsjzu82nm/Gt0QFNQQdPkCsujSoyY87JR+ZpINOUdz/J1jRXM+dpI+NqMbk5yHMsNePOZ87jRrhb7NjMUy3KdjwrM+d3oU1eLzaKuGLh/RLWZ876R3reNXyrnghvu+MKcD44UFa76Oa+NZvlccxnmPHHEXzzFsVonCtbnfT+tp5nXMd0o/rnTZZa3VNgw55Wj86qWGguEI1kevcKKOd8c8UQutnS0CWd5+oMx5jx01HG23LM55yLsq7sEmPPT0RpL60i5kTCWn7rzljlvnTzv87JjFUNZvkr593x2VP4yq2rK+zzLXeJWMee5o3NTO9vN0DmW9zdmMOe/oyXc78l5OAvreSdizotH/FYeC1frBMFz+saVOV8e1Vr+oblAOAD2t8W/59Ejc1/l0805vixX9fw9vx6NppiR4/SCdWnF73n3aK6RFzmeU7B/yPg9Hx/xC8eQ3+vK8tc8v+fpI3NuE/LzHVkuafN7/j46J3eO/BwbeO6Sfs/rR+b7D5HPm8M62SFA/v2AzFUsieuyfOv/enRIjJ6iqzxcr//5OwGI7b/qfrt606+A2YH/93/O//4AjUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg0Go1Go9FoNBqNRqPRaDQajUaj0Wg02v+//gM= 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ZNx5OJTtGzdwW0pUyJpdQvZ9Z85ZaJNQadFiTyglqSghUVHRor2IFElEWpSrlMiSfWeGdlt7FKr3nuvndT3H+/bH0/P7NI2Z+77u8/x+j+M5fjy8PDw8/6hf3N+5v0T4qH+scvXfvDWYGbxlS/BWHWU335Adm4O32prrGRrrGRkam1hQ/2JgYKijzNwZFLozxNd2q+/O0BDPIB1l551eQZu9l/juWREc6LvV1tTUyMjC0NfS3Nvc1NTU2GAK96fI4jfXW+AbvMU3NGSPntPOEK8dzJ0hYb4C1J9ODfvfT5vuGeLtvznM19hni1DwNt+tW7mvEvDxDPXkvmjatGl83A8qqsHDY0T9fnJcWESIn/qXWdx/CEXz8PCN7ufj+RP1vy819o+PR2LiC8qK3d7gItwkhv7yiB7gVf2yeM4e6XHqz8smXivKP/FC7qfhF+D5f359of2/MuHo/5Up/9/fJb/2uUckup3OpP3v9yLa5dh1fTxfnkz87xe0dUbn9XOsqie8jjbzy8DDm6WNtEj85y20Ty+mb+D1b6etx6/rolVfms+7agZn4vU9NDcrNVe3Na8n/t4b2otrBXN5dd5N/P33NDMx5s+bfz/QhvD79NGu7W144VbfP/FzB2kSHz3P8mYMTbzvZ1pp1i8TN+svE+//hRa+8cmlmxlfJ37ON5qR5CFB3pnfJ37ed1p/5bJgt10/Jn7uT9rVKOm2mz0/J37+MG2tGQd4F49MfI4RmvhgZpZbwa+J7/WbVpm2VTxHfpSWiT/XKC1mlVkEb9wYbQP+fOM0qxl/37h9HqdJ4c/5h/attMwxZ/Vf2iv8ef/Rsncfvctb+o/2DH9uHjA8o3X85mkeuII/Pw/MCDnGdFvMCxH4e/BCn+O3EZ5/vLAKfx8+KNNwy7lZwAfG+HvxQxrfQw83f36Yhb8fP+zrVpDkVRCAAfw9BWDN/eiXN+sFoBx/3ylgevLdPre4KZCOv/cUENu6yIjXWhD24+8vCEMLb72/+VkQ3PF1mAov54pdcMuYCub4ekyFa39Dl/GumQaz8XWZBtHtbfw5M4TgM74+QrC+0Oa+W6kQVOHrNB0sj6cG8e6aDtfx9ZoOkgECKjnawnAAXzdh+Mryb3brEYaN+PqJQI1S9WHe0yJgja+jCGSN6tvlLJoB0vh6zoCDzSe/uf2dAd/xdZ0JnnkjmbwFM6EWX99ZYJvg7p6zaRbcxNd5FogUcOK1Z4rC/663KISnir2O8heduO6i8PEo06alVHTi+ouCW8TOFG0FsYn7IAbP/a9/idolNnE/xMDIrX1xS73YxH0Rg1Sm8DVtHfGJ+yMOMw1t/0XFiU/cJ3HYqxi8pqVHfOJ+zYZ+4bQCbevZE/dtNqz+3TAj+vTsifs3G168F/Bv+Tx74j5KgEmTWan2YomJ+ykBV5/6y0dnSEzcVwkQvX0+rOWvxMT9lYTIi9V12mskJ+6zJAwe/qsVXSA5cb8lYe0ug4MtM6Qm7rsUVPh4cbT9pSbuvxSYuZ6yjC6VmjgHUpBBe3GyRV564jxIg7juryHtXdIT50IaouZoLYyul544H9Lwaeq6qy3aMhPnRAbW/Tw6rh0nM3FeZKDyNXKL7pGZODeyYFH3Na/FSnbi/MhC5uO5wjqnZSfOkSxI3FzpG/1ZduI8zYGYs/GoZdGciXM1B74cfCCrkzFn4nzNgQ07BnZE/50zcc7koNpD4VXLarmJ8yYHVk7LNHUK5CbOnRzcsI6OiZ4hP3H+5EFqfkFXyyb5iXMoD7FS78x0SuUnzqM8fOOXTo6WV5g4lwrg8XXhQEuYwsT5VIBX7HB7nXqFiXOqADbVOVeitRUnzqsiZD9g/245qDhxbhVB5rroCp0exYnzqwRxpxi50VZKE+dYCX5Eh05rPaU0cZ6VwCs400vns9LEuVYGf70g9hM15YnzrQxK8w4mDLgoQwQ+58rQInfZQmq/8sR5V4ZE8XvvIEcZPuBzrwwMoboTge3K8L/5qQy//32kpQiqwEr8HKhA3jDv0BNjFRDBz4MK+A/NOT/goQLP8HOhAopvjRdIHVOB/81dFWjpcPwBxSoTz4kKHKv3TQv8qDLxvKiAfUWkU4qkKqTh50YV/pScGXvCUIU1+PlRhcK7eTcGglVBFD9HqhCU83Kl1CVVKMfPkyqopr/mo1eqwj78XKlC27mx24EjqmCCn6+5cDxJYn2K2tyJ52wuOMTrTn/qMnfieZsL4/sc7g1Ezp147uZCYehGH6mcuRPP31wICNwtRm+fC2X4OZwLyl7JJYGCahCBn0c1aFmdHZhirAaG+LlUg8Rlz2SeeqjBB/x8qgHDoats4KgaXMbPqRr8tvkZIlWsBivx86oGecYzlekf1UAEP7dqsElLoyZQch48w8/vPFCkLmUKYx6E4+d4HjRLr9F4GjwPDPHzPA8SZ4Y0DVycBx/xcz0PmFMSoqUq58EV/HzPg9GxdD36yDxww8+5OuR/e9QZqKYOM/Dzrg7+fc2HUlzU4Tl+7tVBueeT6dNIdYjAz786tLZMfTNwUx2M8BxQh2M1yklS7erQj+eBOtg/t7SlC2pAGp4LGvDnoWt/oLEGrMbzQQMK8gPPpHhowEw8JzQg4EYs6+lRDXiB54UGqF659HXgoQZE4rmhAe2niy5LfdQAEzw/NCApsXYJXVITBvEc0YSFBz7+CmRoQjqeJ5rwbw9vZkqwJqzFc0UT7m6bs/zpRU0QxfNFE4I2GfMMvtSEcjxnNEF1g+MtqRFN2IfnzXxoX+G7lq42H0zx3JkPyUsipwa5zIdBPH/mwwLGmcKUyPmQjufQfPhnkef59OZ8WIvn0Xy4q/9y5mDbfBDFc2k+BKq/LpYS1IJyPJ+0YK7CmD/dWAsi8ZzSgo7ZElJBHlpgiueVFiRN132WclQLBvDc0oIFvA7bnj7Ugqt4fmnBn5ENCoMftGA1nmNaUPhpV6WUpDaI4nmmDUHvknbRGdpQgeeaNqh1ZakFBWtDFJ5v2tDVUFqfclEbLPCc04aTLzsjn77Uhk943mnDoic/tAeHtSEDzz0d4Lk3o11KTQf+l6904P4t9Ti6iw5I4DmoA8EZNOOgSB2owvNQBzQurO5JuakDMXgu6gA7efvRp206YInnow6cPnTEanCKLnzBc1IXHPenf5Ay1oUbeF7qAn/Yo1N0D13YiOemLhQHNdODjupOzE9dCPH+9CnloS7U4DmqC5prp158+kEXDuB5qgscZ+VFgxJ6YIXnqh6cXmA5LMXQg694vuqBo51rOj1YD27gOasHAqaBzkEX9cADz1s9KNaO/ZPyUg+k8NzVgxDVS9lPh/WgBs9ffdCULVo1OFcfDuA5rA+cWbUC0i76YI3nsT6kCH7Mp0fqwzc8l/XB6Q/PxqCb+pCF57M+TPkhK3KmTR888JzWhw07z3X18BlMzGsDePhlnnGYrMHE3DYAqaA7h4UNDOA5nt8GEPLBrifVwQCU8Rw3gFdeVWZm6w1gL57nBqDFXnW0aocBtOG5bgBxa96+8ThiACZ4vhvA66ZtVsOpBpCE57wB2Dn/SUq4ZwCDeN4bwPmqwx+UXxnAQjz3DWDYQcqu6K0BZOD5bwCupVdPLRkzAB6ePmoPGEKurf5Aj5ghrMP7wBCmPyimh2kawn28FwzBz2ThWWGaIUjg/WAIpbebPqWuNIRteE8YgqK2p71ZkCFU431hCOGZQxeqYgxBE+8NQ2hRCf/mcc4QYvH+MASjS4KLhm8bQg/eI4ZwTObklYQXhmCD94kh9J9UGlbuNoSzeK8YgsOsHMei74bwA+8XQ7h6xCJ9yXQjcMZ7xgj+Tin73aNsBDl43xjB2mgX5zBzI5iGuHvHCIrGuzOFnYzAB+8fIxDfHfAn1ccInuA9ZARbvw8vN4swAnm8j4ygcuuB7KpkI9iN95IRqPfP4vW8YQRNeD8ZQYzvxVXDJUZggPeUEbB7NHMTmo0gEe8rI7Bad1dAZdAIPuK9ZQQprXT3Ij5jYOH9ZQzfXF/lL5E1hlS8x4zB6dXaab36xjCO95kxZC/6sCHMwRhW471mDIJlO+4KrzeGQrzfjMELeETSdhiDaCR3zxlDSXGil9kRYwjC+84Y5pjLPqhKNYYKvPeMIezOtVme94xBDe8/Y2jQNfIbrjGGKLwHjUEvq+RRwltj6ML70BiOqC2ZrTJmDBZ4L5rA+yutm4vETOAU3o8mwJDzebJE0wS+4D1pApdTvkj12pmAI96XJjAqtm9L2EoTuIH3pgm4HRV6LhxkAgJV3P1pAnempcxJizEBD7xHTWBmrOp2s3Mm8AjvUxMI+JdbXnXbBGRsuXvVBF6EWyt6vjCBULxfTUB1uDx0uMsE6vCeNYHI7SuqEr6bgA7etybQMdijojLdFA7hvWsKZv5bdhcpm8JbvH9N4cSb36+WmJsC4D1sCp82xM3rXWoKF/E+NoXFHeJ7w3xM4Rfey6aQufJKg3CEKazA+9kU+Oq156clm0Ie3tOmsMHx/n6zG6YgcoS7r03hYTmrparEFPzx3jYFKWa9jmezKTzH+9sUQkrWHxgeMAXlce4eN4VXlv3tCXxmsBfvczPQuhtmoCJrBm14r5tBnAF/fJG+GZjg/W4Gr28e717iYAZJeM+bgZ2GvEnvOjMYxPveDM5fvXEkbIcZLMR73wyGFUx7hY+YQQbe/2bgeu6peVqqGfC0cnOAGeRKOB0zu2cG63AeMIPpSR1vq2rM4D7OBWbgJ7zJ2vOtGUgs4uYDMyiN+548PGoG23BOMAdFvqiPCWLmUI3zgjmE7xOhqWiag2YxNzeYQ8uvs6eL7MwhFucHczAKnTe4ZKU59OAcYQ7HPuczegPNwQbnCXPoD7A7FxZjDmdxrjAHh/eVn4XPmcMPnC/M4arnKoe02+bgjHOGOfztenPR7IU55OC8YQ5rV2/7XtVlDtNSuLnDHIoaxxd5fjcHH5w/zEF82eHUYSELeIJziAVsrZQcSVC2APlp3DxiAZX2V5eqmFvAbpxLLED9qV5G0VILaML5xAJibIpHl/hYgEE4N6dYAPveApfecAtIxHnFAqyMm66HJVvAR5xbLCAl1+Ov8A0LYOH8YgHf5g+tSCuxgFScYyzA6dqem2bNFjCO84wFZCsL8lUPWMBqnGssQPDiidWefJZQiPONJXhJK90elrEE0ZXcnGMJJSduTknUt4QgnHcsYc5Mi3UqDpZQgXOPJYQdfn6naJ0lqJVz848lNAi4CDnusIQonIMsQS+qe2PvYUvownnIEo6MbS4KS7UEC0tuLrKE92HDIiL3LOEUzkeWwPgW451WYwlfcE6yhMtbZj00e2sJjjgvWcLoxwui1aOWcAPnJitw89Hc5ClmBQJXufnJCu5wCh8Pa1iBB85RVjDTnS6RaGcFj3CesoKAlpoAlZVWICPBzVVW8MJl7dOiQCsIxfnKClRr3ks7xlhBHc5ZVhC5cMfW3rNWoBPHzVtW0PHs3/Ow21ZwCOcuKzCjJcqJvLCCtzh/WcGJhzIhaV1WAL+4OcwKPpleqzD7bgUXcR6zgsX5hkrVQtbwC+cya8jUKdnpqWwNK3A+swa+G4urh82sIQ/nNGvYMLdVNXGpNYh4cvOaNTy87L1Hxcca/HFuswapOV9qi8Kt4TnOb9YQcnqvumOyNSg3cnOcNbwSFdrXe90a9uI8Zw1aiacbw0qsoQ3nOmuIm6qqJdJsDSb23HxnDa9jcqPSBqwhCec8a7D7a9VqxmcDgzjv2cD5PeW61TI2sBDnPhsY/rE81lPfBjJw/rMB1209HcP2NsCTy82BNpA7EGSYuM4G1uE8aAPTN/2OV9lhA/dxLrQBv9cH2UWHbUBCmZsPbaB0vbipY6oNbMM50QYU2y8n9BbZQDXOizYQvkL7dViNDWie4OZGG2ipvWch8tYGYnF+tAGjJazjaaM20INzpC0ce1H3zkzMFmwEuHnSFvrp622qNWzhLM6VtuDwuO+Ep50t/MD50hauWoT1Da+wBWecM23hbwEfJAbaQg7Om7awVv94ikqMLUzbws2dtlCULTdUdNYWfHD+tAVx9RtMx9u28ATnUFvYmmZyvrfMFuQ53DxqC5XyT7+EddnCbpxLbUH97NIFIt9toQnnU1uImd1xKU3IDgxcuDnVDtjH/H6YKdtBIs6rdmA1/fviajM7+Ihzqx2kHNyf5rnUDljPuPnVDr7xiPwa9raDVJxj7cBp71mnxHA7GMd51g6yR9SuqSTbwWqca+1AcEf+WNF1OyjE+dYOvD7ZujqW2IGoDjfn2kHJ5sobvU12EITzrh3Meef2L2zADipw7rWDMI83K0X4aKB2mZt/adDQGZyTJkODKJyDaaC3apzPXJ8GXTgP0+BIw6E11fY0sBDl5mIavF8qmee5jgancD6mAeNlmuBICA2+4JxMg8ssvfWJh2ngGMPNyzQYRQ8LVFJpcAPnZhq4WS+Yfq+IBgJ7uPmZBneKGj0ca2jggXM0DWYaedzrfUODRzhP0yDg1uCMXaM0SMS5GsD7lI1R3DQAK5yvAcQaYrrrZgN8xDkbAM16eUhOCSAF522ALUtnmfhpAbBw7gaQS1jJyaPW/TecvwFeVlw4MgYAqTiHA+wSfG3q4AjghPM4wDyWZm/SKoBxnMsBGqO3JnZ6AWTjfA4QjQrN1bcCrMY5HUD/z+jrbXsABOW5eR2g24p+rDgWoBDndoCE3fGWgkkAXji/A1gW1bx1vgAg2szN8QAfvs9OupAJUILzPMBpw7XW7/MBgnCuB2AGp743eAww5xg33wN8zXmfHFEBUIFzPsCVfh3bF40AYTjvAyzV3PFRlAOgtoCb+wHGfB+cdO8HaMD5HyAr/Z9d5k+AKNwDAFb12vd/4aGDHu4DdJiilHjaWoQOXbgX0KFgXQPESdPhCO4HdPA8LzNYp0oHC9wT6DCrbcMZOT06vMd9gQ6PJa8x/CzpcAr3BjoELh8YymPRgYH7Ax1kkw3PjS2jwxfcI+hQ/moXy8GdDpdxn6DDTpGSz0l+dHDEvYIOcxcLXOjcTodR3C/oUB+/2EF9Hx1u4J5Bh/1lSV+3HaKDG+4bdNDlb71YfJIOAqrc3kGHTlBYKHiFDndw/6DD4Ujv787ZdPDAPYQO5o+yLl+4S4eZndw+Qod3vz8vev+EDo9wL6HDSXOznwbVdAjA/YQO9J17UyNa6SBzittT6PD5TumSF6/p8AL3FTpc+jJtRPQTHUJxb6HDEr1lV91/00F1Kbe/0OF34OmlmQIMqMM9hgHXszp/fZnFgEjcZxiw8oNKhrUcA3QEub2GAfzz/JfFqTOgA/cbBuR75Y7WGTLgEO45DNiY+uOanC0DzHDfYcAMtpWL30IGvMW9hwHFctHjecsZcAL3HwZsXlN+fWwDAwD3IAZIn5mx3CGAAZ9wH2JAWdPyv0k7GXAR9yIG7BA/n9UZxYDFuB8xQMW5Z4V6IgN+4Z7EgNqj6jzbzzAgE/clBuyrCrpZfJUBK3BvYoC2UIGbYC4D+DS5/YkB7Q6/eV0eMCAP9ygGxMfSbl14zoANuE8xwLT04Or3tQwQ6eX2Kga8+VfFb9jJgIe4XzEg2Vb8dsR7BvjjnsUAWsTqtS++MkDqPLdvMWDo/uUpYn8Y8Bz3LiZcGH6b5z6NCSG4fzFhkYn2uszZTFBezu1hTBjZvn3qV0UmvMJ9jAnXbt+7Y63FhL24lzFh+dCf9XGmTNAS4fYzJvBqs4TqgQltuKcx4bb/kUI5RybE4b7GhPWZdRv9VjHBBPc2Jgi/lRLO92LCa9zfmPBAZX3R2BYmJOEex4RNG9M9HfYwwQ73OSZIXuoTSY5lwiDudUx41qF/v/M4E87jfseE7TJh3uoXmLAQ9zwmKLk9mrk9kwnDuO8xoeYk38PifCZk4N7HhIj6hb6Cj5ngivsfE+bPOi7qUsEEHj1uD2RCq2Nz8YVGJuTiPsiEg0fkNr1nM2Ed7oVMMK7wFDfsZ8L0D9x+yITeKTceR/xkwn3cE5lwnPnJ/wUPC/xwX2SBbbSJhJgICyRSub2RBQMl4chdmgWluD+y4Nz4k4BMVRZswz2SBQuspkp91WWB4hpun2TBz11Ln1pbsqAa90oWpN89GRTHYkE47pcscPneLl2/jAWa4tyeyYJ/BsrP5NxZ0IL7JgtubfXb6ufHgljcO1ngnpMjm7+dBUa4f7JAqP/b87G9LOjBPZQF9zQstzkcYsEx3EdZ4Ou7Xy75JAtscC9lwez0shedl1nQj/spC572CIeoZ7PgLO6pLAhWdFXYfpcFDrivskBh3dmK4ics+IF7KwuqzrF3CFaz4CruryzY06qm5NLKAmfcY1mgIRlYeeE1C/7iPsuCZtf8ne+HWJCDey0LDiSNKBv+ZsFa3G9ZYPjKtjpCwB6mDXF7rj1whGN3vZhlD0W479rD0UWVqmJy9uCDe689WMeLvnJXtwfxTG7/tYe+5257Mg3t4QnuwfZwhu+S2lcbe9iK+7A92MObWuuF9iC/kduL7eH7vvkRccvtoRL3Y3tIKw5Wr99gD7txT7aHZb/v1ssF2IO6DLcv28Mfs/G9fjvtoQn3Znu4GcrQzI+yhxjcn+1hzZ1DjWMJ9mCAe7Q9TP3yKtLhjD2wcZ+2h7u6klrJV+0hEfdqe/AOdG/uvGUPVrhf24NYVlqU+gN7+Ih7tj2g9x+0tz+3hxTct+1hi5pea3GtPbBw77YHOa/QGMFOe/iG+7c9vLzyUNflvT2k4h5uD7u6edovfLUHJ9zH7WGe3ILY9+P2MI57uQM0rj6qbzjNAbJxP3eA6JTGjojZDrAa93QH0G+SjXuh6ACC37l93QG6xTwMxbQcoBD3dgdIWJbZ5W7qAF64vzuA5dHB+ExwANEcbo93gA+VRsZflzhACe7zDnB62h629SoHCMK93gGYDuhwnJcDzPHl9nsH+Hpgimn9FgeowD3fAa48XdIjt8cBwnDfd4Cl/5IT/GIdQE2R2/sdYMymzSz/uAM04P7////O/e8MTnS5/vv3j/P//XcEAvxBf7ke6O0ZZ73daPLPay7WjXJd+UzyovasJZOuGfD3M3aTY5S7T7qR4jMO11fraIx4IZ9J/3hfsZLrqYcPUK8PnHRHK7HbXDc5MVSjsXj7pK+7ev4Yfp8wKep9Qidd6utDf66P91krXzbZPel+6iG2XO/xXU+9f8SkSzKeiHCd5RUeIqG0f9KPMK+1/KVcQucl9XOjJz1ovsoFrr/Y6OpVJnBg0vu/GK/l+tlDbcNeKHbSc051z+Z6pZd7Ak943KQbCytW/KH8YnaH0mWTQ5N+mPUzjOtO8m6F1p8PT7qChrcy15VDaxa2ZyVMekrCpufjlH/bAt1hPkcnPcqcz5vrai9yt0soHZ/0xBaj8THK5eRF+NuDkibd69uv41xXAzvq+yZP+t2PyxW53p2z5UyYxolJ381hXB/lXgfaec8ygZPk+t97rsV1WsszbYnXxCNHW2/8pnz30v6fXujUpLOrw1W4rhIz40n+xdOTPtCUfeoX5eHOukd4wlMmvWieLx/XmacWrVi26sykt6llBoxQnqjppXjZ5Oyk82/dXDNM+ekPYR8Hxc5Nek9BlhbXj2XH37H+TNz+skfMT8rjF53ae6T6/KRnXItr+sG9/hcuOrRnXZj0rgFxFa4vCk0V1Yy/OOks8bFN3yk3vnGlI8zn0qRPn2Gc9Y1736eezyijX570ju85b79Sftfj+FYJpSuT3ly7eg7X2ZH7LbzHidf4qS3+QvmYhClve1DqpLfwj+34zH1+T2r4RXUSn2tbduYT5Stkpas0FqdNusM9/7tDlG8+yG9Qe594zbvy6kHKy/IHT4VpXJ10/5dPuwe4521nw2+FFOJnbxp+7Kd8+FrhhjKB9EmXaPs00Ed5p9jJZ0E7iE9dUf3xI+WbDm7RlHhN3ObkWfYH7n0sZx4tds6Y9AhthZr3lNedk/zmhYibxSkWvqP88b3XbtP1rk16WpL7ybeUr2nJLs6/SDwq4GjAG8rt0rcorxHOnPTHszdZvqZ8+nOtgzzhxPlkT//roXxjc2/f9Y/Et9EeP+JQLhJwwmnZquvkedeP3MamfNp0m4LhMuL+ysFzuilfaciWvmxyg3yvKKWHnZS/dNq91z6d+INUqWUd3PteKtQ7KJY16WfWN7a1UT7anWx/Kop4YUWVWyvlGpxZ2dafiS9rCKpoplz7W8zMN+uzJ73km6xuE+UVuv0hR6qJtzbqxDZQHpvMajW0vjnpHqM/qusoT+NPtm7PIh4dfE+wlnJfp1dXomRyJl0vINeghvKHCmP8mvHEz/yatriKcsFxSf/an8TPZvW7vKR87jKF6jCfW5Oubha4oJxyzopZBoqNxEu0UuaXUa6j1H+yjJ5LPn9SwEgp5ZpJN0eC8oivO9tx+wl3Dqx0cZdQuj3p+vQqlxLKxd+2lRQfJd4qINFVzL3+22mq3uPEF0dFLn1A+aVfTxgHTfMmXUbxRUYR9/McdPrRFkT89ZMzPQWUux55cU0ng/j2rcn/8ij/OFVjVVQn8eAxOk8u5X9rtkxrEs+f9F/3NHuzuedk99kHGouJWyvcTb1OuX5QRkBENHG7vQ62GZTPqD0mV3ufuECu9t1UygXiVlSrfiGuW3ZV8BLlUnrf9oZp3Jn0tU/b9M9R/kjKR7dyA3F3Vp/eacozrTO7FVKIBy5i8yZTrmBXeHR7DfHT7NuZiZSXrz9sWyZQMOkBPUy5Q5TP2648JGNDXPn+lvUHKI/q3nExaAdxS/lPAZHc63ls35In2cSLG0Poeyg3GDQbnf2auMzeFPYOys0bz97YJFtIXu/SQ9vKnRuHLrgVOxNnjT3z8qf8Qp6ZwKxDxI+uSmN5Ud5C98z3Qv95vdPz1+6U7w0X21A0THxVuo/VSsqlG22mT9e7O+m8NdcWOlFu+bX17npf4ueqU6YvoPzkuRaP/IvEZ0w32kej3CxNW3hKE3Epo/WXzLk5p7uicLVw0aQrSfdt0qc8QurK+hwG8cZTye3qlPd+uTSFJ5z4urA/nxQod+wtyFmeT9xwY0mGBOWK0q9cr38kHlzkPDKde/43t42MKt2b9BOn5N7wUH6F+fiC0yripwu2+Qz/pfb4MV+7q8eIq3sm7hqgfPDCfc7PMuKDIadleii3nnVx/6I/xLNtLjGbKF9c9l3hksn9SZ916MqPcspritMefgkkLn4sRqOY8uMjB1ey0omnfpVqu0V55ubIT2c6iMcVS/OlUp7V6HdwQOwBOeertNKSuZ8zW2YObRFxWjI7L4by66MBOSeiiDufytXZQbmUvZHN+3vEb/f9neVNuac3vLT8TLx3l6KbK+VJPj7Lj6o/nPT9MQ6jQPmywICOnvXElbPPj+hRHnNEboPJaeLLBzUXyXO/V6otO76a+MP0vr5plEsanVzbyV9Mzskh1PTjD/WcMjob9KyJX8zdJdBDeZJWvUNMCHF0+OWOSsr3hugUNWcRv9XnplBIuU16qvL8XuLO4zfHLlIeL999cK/Mo0k/uJQmdJDyD+8T39UuI76ofDsEUS5x0I02N574p/xjF1wpr37WeSKshPiqwioJC8r9Dz3gvPxJXKdpYaY85c2X4ucp6D4m+yhMdDEP5Vui2ry3+RBP2CA9+nqc2kealuefXSDukW+T95zyN3UGFVKNxIO+L/K7Rvm7UhjaPL2E5Drh75IHKV8r/XbaYzrxLHrLfW/K1+07Pkd0D/FC+70L6ZSHjeepeOcRX6q7ukSB8l93bysUfSDetqd89u8xDsrOGJghpIRInpcXZzRS3rv28Vd3N+IOewMYOZQboJ0VuUeJF+4dmhFL+aby9cm8ZcSF469eWku5olHRkhXjxKNORfTrU+5yxT2iUfYJmVdWK4f4KS8wrKjYa0r8+IPhyy2jHLSHt3CGugvx9yLiv65TfvH4rUW1QcRX/2V+3UX5vYN2e3cfIm5uLXHAgXLbYwMZKhnEfYJ+XptN+S9tk2eViHiLs70r5zcH3U860bKjk/ibDseoLMrdd0Sw5UeI6zuDZgjl89+t7ygTfzrpW4NoDEvKA9XTX27VI14Vt/LF31/UeQvPvSm9mLjWwz05pZTnjXbtf+JLXEz0+GAs5Y83H7TfHE3cP9cn0p5ywSm/xsQuER+YWrRGgPJ1bpFXH94nvnmWdtjTEQ4qFXC38G4i/mDL6qq9lOdlvHwk/IV4+EPkbEZ5ffxfvULhUnLO79X+GRrmoDmJ6sfWaRA3P/72ZTrlx/r92gWYxPkkF+asonzrlO5ZtzYQlxYyuihE+RfTywYrw4lrb6hIevCTmv/n7ln9OU38QbRS9CbKbTi6utfyiR/KtPKZTfnC2X8El9YQp4mJGD7+wUGGQTLlPz4Sf++3k+1DuY5UQNBFgWfkPv5Z4D2d8uy/DT+ZysRX69gX3fpOnbcrWl4D1sR3XFV85US5b6Vd3olVxEfuhaUNfaPmakgj23IH8cCyHvUjlPPsvjrYc4z4rz29K9QoR9vd2+KziT8z+qzy6Ct1fnalp+q9IP7RNSTWhfKAAQlWcy/x/gtlIW+/cFA0i/Y04g/xxDizN6GUb2rNlFKVfT7pfRemVPNRbpX6nFFhQvzxK7+5xz5T50RYkLXVmfi7pmiOFOWNT6plJIKIf4oKGb74iXquN29FD+KJP5NbtEGZ8pQIE7ON6cQjS6bPSBviIB/+dRECiDgtJ/+XIuX2gZJHszqIm+XoSp8fpHKCfexmp2Hit7x9NohTriqFZn4XKyN5Nc/wefwAB8nL1Yaf0SWuwOdvN9rPQTLSeTetFxGPKaor3Ux58BznKxwf4vIhOgta+qg8s/T48gNRxPMijJ/SKE9/QHuhfpH4HakU9cyPHJQhOe/ny3vE33SPBwlRrn/sR3dQI3GOgtCRzR+o5zp5ReSsz8T36K/c8eI9ByVf6GrMn/6C5K76UEVlyiX/SXQtVyc+JfZnVNg7qn8VhJ36SSduzt6Q9PItB5mqBI6mrCfO22/EkKU8YWCJsMUe4pw9nxJ833DQ6idez9tOET+1X8g79zWVB+b2qe7JI+7hOfLoey91f22nqclWE3+wVOO4KeW/r7c9v/+B+KGjArU7eqhcZOPFt5q/nMz/puHtuRwOanpzoX1Ykbh+kteWd2wOqvUKXHDaivgx46wiGcqnaV9baOxGfFnMfObCbg7ymi/SUbed+JY22rTQLg4qOu3ya8tR4sPBDmMXOql5VSqROj2LuHnGabEnHVSPGHpdk/mceKhRLPS0U711hnkko4e48O5N+8bbqLl0fc+t7jHi03NPPpag/PdZntW7pSsm3VJ13bBmKwepfJoZLm5M/NCW2QqWLRykfLtpVo4T8fHrwhr2zRzkdGerpH3Af/xcitDSJg76EfQ+rvsgcYmBKQ+dGznI7rmhx8404oZON3WdGzjIg210SeQxcdrNtjVL6qk++/2eZXob8SUOPcaMOmo+KEUYWv4gLvJWIt+kljpvBqpRr2a9nHT+wZcvVF9x0PBeOxVvbeKyh5YHiNRQPzfXUXTEgfjAU8Hkr1UcdC6lcOERL+K1lywNGio56O7fijL5SOJ5xkzb3JfUvt5VHpN7jvhIWcStgxUcxNBpC6fdJR7ZYhO2upyDQnNnZNXWEf9m2Zuo/oLaL5U+0zYOEj86v+z95+dUTnB7fnJoaiU5n8sd9hQ+46DZPH/sI+YSv9b/zDK0lHq+lF/KTqMRryy4rKD/lDrP8dVCp9YSl5CwnPMOUefW5ZSoUhhxG4URtZQSDtqRm6KZlUycc87OmPGYg+SKjRyNbhH3lN1l1VdM9f1FeTsfVhBPHBMySHhIzf+7tCv0t8SV9noJaT7goPbbv0vL/xF3KRkqRvc4SFac0+EoV0X2WtscW9ciDlqZ09ZTZ0b8MmdtDKeQmhuS914tdyV+4bty9KYCqidGGF1u3kL86+LXev35HNQa0r/Q7TBxOZpU9KY8al+U+1Y0ZxAfX222hZNL9eIl4lIrnhAPW1/y0eUWB/3JZmnXdxK3XavTV3KT6nfmFrxLR4g33uHxUc+m9njxzORy8epJf6hb4nToBgf5OdY1gh7xBt7+y28zqT0rHVh6fxHxn2+EF1tfo3K4acFKfV/iFRK59onpVL4K94rLiCJevnV9fGsalUMWyCyVuUg8LzRLQCGVg26vXXP1yD3iDA+1gnWXOWjj1eORYw3EYwy9D6Vc5KAnItM7Aj4RP1nyZ0/leQ6qXDue0yZUM+nOz4/t+3WWgz59jfzMmke8ZKTgkPIZDtqfe+zcbSCeIjMzmXGag84UiaTLrCM+LkBP3HCSg9SWlvBH7SJ+7tX34NBk6nm/5ljw7gRx2/o6w9jjHER7wMpalEvcrupg+dGjHOQ8R7r75kvihSPP1JMTqO9VJe0g8o74PS2wP3aYgwakIjsDeF5NevvnOzIH4znogLfPqXI54sPZbSk7D1L5TbRik6o58Yji7Xc3HqCup+NhxwhX4nZXGQHMaOp8fg+wbNhCXFRL4qbyfmovbxafp3GY+J8TBVtG9lJ5addUwfAM4huffLteHk7NE93ChkpE/OnmG8uSd1PX7alPtGwn8dNOeWtXhFFzafuCaX7DxB8EDZSIhlJze3PQ+jyx2knvsISQF9s5iJ1dFvZLh/g5zvmAncFUv/6svthuIfFj4UOXFLZQufqMfU20N3HhdQZ8KICaVyn3f5ZGEs9x8jq6xp/6nOt/3ec9T/xB9yHTIV8O6nu1QcTuLnGrK3lf9nhzUJyBxrtddcQbo4YK/3lQfUdpq8XtAeKO0u67IzdwUM6zs3+289dNOvoibzjsTuWEZZpiwmLEmX0bmv3WUD3oq339VUXiijEr3evcOKjmMMPCUoe4vrXdA6MVHDT10kZ4ZUn81KeN7466cJDmyto3nguIL9ATbul1onLLwUL5HyuIn08/H63nSP3cPNV3sV7EnbftYO9YxEFCIormEtuIWydPeZPvQOWEhAsiV/cRn8+oPviRSc3tD1Eb9RKIc7ycHkvTOUj0Rsb8B2eJK3QrRtHsOGiD4SsfRiZxd+Hu5xutqR5Xd3d6ZcF/Xq9sGrPbgoOqywUknZ8Sf3a0J/ewKQet8l65r+kV8ZNbM+knjah9NMXYdlUX8SlD7oan9TnI3GqOU1sfceGct6HHdThIumZ31qoR4uv0jflj5nPQ7s5bC5sF6skcYy5qDFKnet+g0DwXceJ1fhZdy+Zy0E7BWvMqJeJx+qqS2srUfq8yCGfqEne/a7HzrzyV05JWvHtgRVztV8n3l7IcJLzHJURvIXGvBUKHjkpRezDFYE7aSuIbs/bNXzSbg07xDTWLeROXZJyqHZ/FQQX8oZejthFnP2jdfkOEOufzrwUN7fvP509/N9VRiIMW73C1XJ1AvO/N1sMfplDzJBj+PDlLvF7C4lM4H9UXfNTzNTKJrxqS1RP8x0ayYblLEwuIb7vGSz88xkYhNTurPj0h/mLtV0WBX2zkXSoyd9kr4qdCeZ6E/WCjdMERx1udxJsF18n3fmGj5/U36UJ9xI+ZLNBhDrFR5cyU317DxHmS5T5e7GOjn0cktjzkbyDzdv+ihZ/esdGjeeGnZokR1zq52t78NRvJ8c3091Ik/rLvQ+suNhs13BfuuaNNfN3h3F+3O9joY0L6Dx5L4qH3I1I5LWw0+8LoJUcH4qUrzSsEG9lIRla76fRy4pa6r/3n1bKRcgzreJcH8YrFKRHWVWzU3LCkXHkr8ZjF8b8XlrORyhPrUK8I4jMz+bqWPmOjzs8Cx9IOEV/zL1h+MaLex/CYCPs08RX+LoW2xWyU9qDwg3Q68UfXmZc077FR8WpH6WV5xNvD/9ZNL2AjswdKJw88Jm7WtGLR21w2aj37xfVuJXFraVOeu9lstFFgt9PbVuIFzlmf92aykc9Jv32i74gzglrFbK6ykXWGT6vlN+LP/Hg9v11iI5Oz4is8/hE/uO9g65VzbPRrltDAAZHGSU9Yyw5mnWYjRc32kxmyxC/bpqv1JLFR6V0Rh1J14p6qh76EJLIRHFD/3WVMfMGb9a/G49moLfFqxg8gfmCN+IN9B9jIw3aYJuREfGxP3s2fkWzEyU4qneNOnB7skeYTzkYijR1z5/sTL8zbdLpyJxvdbjV3N9lJ/KXU/AMa29nou9UUD5sY4mWDan4RQWwUI3dhPv048fp/vyxfbGKj6G2OtxkXib+46TE61ZuNjtpv+ghZxLPfmaTDBjYKGjapti4irsUKMti2ho0GA0ZdjJ8RVxOUu5yygo2CXX9t06gjvlt6x8eCZWyUuzFQWaabOEviuXDFYur6xCaumtJP/PbiCIFGe+p50Ume8XmY+K7iubVNwEbme29aNvM3kfkm6+dfY81G1+KnN94TJX61fFrNIzM2Ej3ZUZeiQPxE6+ffVw3ZaP5Se60QLeKhUxQG9+tQ51M4pGWROfGSwtupyzXYaJZQXLUCi3jewFsJRVU2KrmSwf/J+T/v4yTtwJFno2mHP4c8XE/8uiwyPCPNRj2y8WIHAojvlg9pthdno6KoIy0LdhE3u/NGb0CEjVL5ZR5MiyXuX/zWOn4qGx23W5pXlkTcO8V7VJaPjb56LiiIvER8g3SQf/p4N/LaPveBcTZx4SiN2Lkj3ag25u/9t0XEr4V1LTn/tRsl/fmZlfyMeMz4p8dTB7vR53aNA1Z1xBV9etoC33ejsp471pwu4hcdll140dONFg4UVe7vI35n9wi/TGc3Epm7UkN+mPjY33wxj+ZuNIeRt7CQr5nkQ96dzy7XdiP1xsF5C2cR/1OyXKbpZTe6v92wqFWOOH9k5Cye590oavr1L16axB9HMm6olnQjltye6j4T4r79Qq+t73ejoW/NEEQn3vHU/dGSO91I9usnVv9S4jWVnWauOd3Ip+xXrfda4syIxS7LMrsR5Gq3t/kR3/0mVpiZ2o007j1btWgH8a7Tsb6657uRxTAP8+5+4jOPbtw481Q3Gq/QOCGfSPzprIW/3x3tRmtEo232nyW+4USicWF8N9oUuNayO4O4ecqZmXuiu9Hq7YJRZvnE18Z9PmIS0Y2G+7qmJjwm/iDZLOt9aDcaFbCu6HhJvCpGK+D41m704fiB+/NaiIecynil59+NQrWU6gJfE6exzrU+9+xGG/fsFbz1ifioikyci3s3ur5KdHnfKPH4i0s6m1Z0o9mCbreUp7ZMukz17jYnp24ktqZWZPls4lWW/yLRgm505a3A5igl4pczVtep07vRSfW4Bze0ib99JvMq1qobvc3t+1llTlx26tCeduNuNGZfI9nPJL5k+cVmNd1upCfWIsrvTPzrY8E3furdiO9uHltqHXEf+3kZV5So52Wn2K55/sSH4oTkamW6UeKKwnq9UOJhId2LfopR1013/XujKOIzx18biQt3I9fa1hzDROI6VTva5gl0o+0Sv+S1zxIX+Mhja/CnC/WNnNNTyiDe7ifubTjchUZvpLXPyCN+VWzB0vmfu9CSi2OSI8XEp4qu+Cv9sQtJXrjY2VFOfPSowJ4/PV1oYV206oPG/7ze0/JJe3sXKmzMe53MIX4y52NLTkMXohWYS/gOEDc4qPAkrKoLuY3q3DYaIa53ciTS/HkX2n7v9s1RvtZJv1KYLfX5UReaGfWB9/FM4u8vRx65dLcLNYUIZO+ZQ3xm1KtuRm4XWmpBu2igTlwwdZoEJ7MLTeFrr+s1JF7Pm2sQcqUL0Q/JwVFb4p8EXM3Hz3QhD8E1r40WER8SPK+9L6kLvTQdvN2wgviaKbZiPw9R12GBRVqQB/ExGv+gd3QXOtp9I5cniHh8Zxl6uacLmfHcqTu2i/jd2K1J6iHUfZSs+yd1gHjd7BHP8IAuJNoab3LuGHFksNmizKsLZdH9NkmeJx4x0i091b0L3UrgSU64Rnz2pX0CsJy6nhI/ssbyiM+V3M+3bUkXuub6Ptv3EfGGexpSZ5hdqPxFbOLLcuLuHyuZd6270JO3sQs0GolLPXp5vNK4CwnyZTRFsomrXD3xt0W7C3nBdZ26PuKnhdNOdcztQrm73BfK/SQeIrHPrVmOen/F08oePG0kH+oWLyyf3YVEjA1yLwsTDyobC84T7kILlET7W6SINw331yXxdyHXNKWaaarE/xnCNv+xTvQl19nZRJd42cBjV/PvnUhq7cWgNRbE1RwN9/3p70SbC/nkdjOJJ7C3/3j4uhM53DmyIsmJ+EOm5+Pgjk7kN4MhfnUNcYd3/V1yDZ0INGyX3vIhznuTfzV62YmcBlL+5gcTd7qTZbz2aScyzt+mlBdO/MjUt6GD9zuRidK3G9cPEr/mWaoclteJkMiiU2eTiM/oWWczcr0TbfPN6oi5QPxHZWN18JVOlC6ydKdfJnFpt2WtnJROtP/pjvXM/P98Tr9/HguOdaJ6fu9E2UfE36ySC8482ImKfvuOfXxB/GdVr+CfvZ1orltNen498d0hZ3WXhHaiRfA5ckcXcZvOhI9JgZ1IyUYjTu8D8UcLZtm+8upEjbNb7rz++p/rvH+vAf9a6jqXev49Pk7c/YZxhb5LJ/LeaOplNrWdPC8KF4RWLOxEZcJPW5vFiAssUxoNpnUioZ49q7fKE79/0ejKAbNOdLKzvfufOvG7lkv/HtPtRC7NGz2PGBK3nzkkf0KtEz3Ycrxrhg3xzEuneY7KUd+L7+vCIw7E64Zqc/eLU/clTSz1nzPxtdu1dAOEOtEyvgOdW9yJH/1uEe3I04kSwjt/NPkSD407lac+0oHGRu6+M9lGvDSk88mvoQ50ejT/+tFw4qfm598rfduBWo7vMOHEEn9oXnI+trMDOS5LPzj/OPFEq7xgu4YORF/96VTQOeJSLZY2Xyo6kI+z4Lob6cT9c8QFz6MO5Oad1tR1i/iflSMN1kUdSJMZ/kvoPnFR96wbzTkdKHC+81P9UuLXdT8nbkrvQILt7zWdqom7qp06+PVcB9qXKjjft4W4z07/szuSOtCjdXuLQ3uIHzOiVw3FdSCFvbIde/uJV7F+zfXY14FqeAsj9/0gvt8/6Ebljg60+LB6ethf4jnzozfoBnQgnsXOdP9pHZO+sEfR8ZBHB5oqJ7ncVZx4co7Rrk63DtQQtr7BRJ64347cd+pLO9BgpNSDWerEMzoOXQpgdqCyf4a8b/SJ77R/nJFp2YGcQjMzci2JZ9ct4e2kXvdEKPhSCJP4lGWWD6ZS7+uSnvBObynxBPvjDTrU52ju5tn1xo147Qf35Yupzx01u21JkgdxfYk7dA/qe+7fqLTBNIC4lnNW+lbqulxK67vesIP4mefr9++kriNvjNNc/33Ehyy/dIRS1/1xaEDlzzjiKRJxj4Ko+3Tk8YYzEUnE7V0Waa2n7mvCDpfY3+eIR0T7azlQ58Do4JaE4HTimhVSzzSoc+P66HVmdw7xCy0Jo7zUOUsofVfHLCJe2sff2kSdy/F5efxXEfGWcrQhlTrH1zZEWf6qIH66ROCsD3XuLZrOBTk0EFe5Kn9YhXpO3rxlnUns/M99r15p0Uo9V+2Drwoq3xJfq8ifc5B6Dv86HXnE84n49X8R/TrUc1sR+eqm3gjxIi/50WrqOfcU/hWxgnru/68zy1m9vtRc8M7x1wgRIj6ftjZzhJojMs7xN+LF//P60BfLYqi5E6X95PcpOeLnbo+8mULNKd/qWMnzasR7ej02x1BzTU3XcThFl/imW3vej1Bz8E3liZQEM+Iu20s8/ai5+fBxx5ddNOJL3fJ6a6g5a9Z485/7QuKH1jUH6VFz2eLmycfmLsQlA+8LHaLmuHDrvHnCa4nHefSVdFBzX2hszKDFi3iL2p8T6tSeOPjtbufZQOLxj44mBlJ7xXr4t9LyUOIf11ndyaL2kH5Z6C+BfcSjo69P76X21py69o25B4kn8u2/KEbtOdamN87Ljv3HdbZttab2otCA64sPKcRr2/TjN1B7tPzvl4e7rhD/ELd7KJzauyklR+f/u0581q7pN5KoPe08wjMjMo+4U9nNx1eovR7sqeXx4z7xFQc1TW9QOUCX/VXB6ylxQY6rZDaVGxzuLaCXvyQepM3ve43KGbK9amVzG4iriMton6dyyahdQsauDuKfMsO2HqJyTG/fwY7S18RPxE8320blnp+753tNGSAe+7vskAuVk1wdT5nRvhM/OfXqFh0qV61u/+S6bYw47crlAR4qh/X8Crxzlspl/9fzbpUK1VK5jdd8kfN9YeKGNvK1KVTOm6FWq1E7m/h4whPGaioXGl53MemWI+5uWB04m8qRb1wMtr+eS7xd19ulgsqdaYUt7Wxt4leE8kfDqJy6s/DR5gZj4g8HPm5VonLt2l4/+cfWxJfn2999SuVgWo3f0GUm8Zf805vXU7n5t7d7264lxHO3RDV/p3J2IPNr24LlxHduHXt8gMrlNyXe9M90Jy5xtPn0DCrHL3v3W6jGi/jSzdt9kqncnxA9wygmgPjrKkvDWVRPuPdKYKNeyH/e/24afzzVK0C9JbF+D/GFQWpvfgW2Iqv8+HuB0cTzD9m3+lC9Zflz/c7xQ8Q9eJI/VFI9Z5nNz++xScQDDS7IaVO9qLNj1l/+s8Ql3/NEHKR61HB6xc89V4h7+22a0UH1rjTr8Nb3mcQ3hO7t0KR62ggz+criXOLybsN926led644cfG1u8Q3tp1k3qV64IJ1f5uGHxF/6yz/+RvVG+//PmJNe07c6srGH1pUz2T19IdHVhGX0zFzX0/10kLj/uOFDcQ1P0RpH6F67NGlm3f1thOXYs7fkk/1Xi259XpTeokLGKhoNlI9WSKiNl/pI3ENCW+fz1SvfnqO89fgM/G40q/zBakevmhpqbjlMPFXwW1R0lRvl9lW2m/+5z+f/5rW9rlUz99oRY/VpXr///XVhgL8WoktiPd8UZesMPFWqcN22lEtaObh/K/jYsTn7nmnrRHagpZ7tT1pkSHeE7e0UcG/BYmY9C24rkTcxOuPzax1LahY9GHsVnXiPwQtt48ta0GR6y136ugSP6fnuPs1swWFKW6V7jUmLmp0ZO1z8xaUB7s3J1oR39W3VDlNuwUV9CZt1qMTLzn8u363UgvKODVdqnwB8QVRw7uWzG5BbRkuW9yciMc53p0jO5X6vm6DW7pWEL+56lZp72gzGlSJkFrjTnx/5brd1z41I6nv932rPYmv8lzI8nndjOLWR6w18ye+yG5MT7GlGXk23fmespX46QeC9MaX1Pt0Bxh8CiUeb8B34MDjZvSEVjnLJoJ4dMORP3r5zUjQdHZyVDTxnCDmg+aMZiSanF5QHE9cxKSpZNfZZjR18EfY0FHilsf6pSQTm1Fl+cUOyVPEq9osKm/tb0aMAke2yXnix/XDeuk7mpFQYEP04lTiKYYbfOv9mtH7Eekyt0ziK8ryNqxb24xaKufeWJNDvLbTsOX10mak0CqjvfwOcQnjrCYfejMyzTZzYt4nPiT92uu1STOaGdMuplVCXEHj5mF3zWbk4RkeNvU58VkzW1zq5JrRVdXbeztfErdeYv4cZjWjPYe15mXW/ud8frrWl8PXjDpcH23b1Ez8/KqxSonhJqTIcvFQ6iTe9Ut8++6+JsRn+f1HTQ/xKRKVb1u7mlCzwUv9He+JH4n4p2dc14Q4a6XFZw0SN3I9ufrIsyY0qkK7lPaVuGSVX0B3URMqNkcNWiP/uW597lt0sptQ/2Xjwuxx4mzGyoBdl5pQwN2VTBU+9qTrPDINKElqQk9tx6OPTSXevLRnJ29sE/q1SS7kmwhxrWfmKbCrCf1pfy65VJw4J0KxKSKgCV2+pxF8WZp4rG6YRcH6JvQpKynqvTxxi2tK1e+dm5D2+82O81SJnzs8ekaK1YS0TKyb12oQ/yv/LoNh3oSYP7IU4nWID/4rHgvQakJlans0sw2Jd31fc+24QhN65Xf41zMz4ozLZ7LzRJvQfb72pCZr4k+XLJF4xd+EXg8c+NEJxCsKFg58GG5E5c+eqXfYEzd/5GHxt68ReXd91qpdTHy1raeAWHcjqrDcJ1C8jPhAmcRq5bpGlHrib9GlFcTXb2TY6DxrRLnL1Bx2rSE+w/XWA5OiRsR75NHdBRuIX+qTaLfMol4/tUBoljfxBZYm6dYXG5GAuZhDzab/XOeep8pWxxuRoObfrTFBxJ/XBK81jWlEXw+UHNLbTvz6lIHVujsbUUFM4Zn6ncQlfTrVVP0bkQF7Y2pgOPFCzzcvZrs3IsVn66+PRxKPab2ygM+pEa1F/vmxB4gfLr1+ewga0bFbq5/xHyIeNjVxaotxI5p3WfX1nkTiKmatq4rVG5HF4zbxD0n/ue+OM7IuyVKf0zR77ZLTxGX33uTfJ9KIVom9Kck8R1ypT2Pbmn8NqF5ykPX7EvFv278OG31rQAcuL/7GuErcb1twqtC7BnR9R2r1gUziOft4d3a3NqC3l262F2cTZ5v+25tb2YBUzR2UBnKJt43de7L3cQPSs/BLFysgrvc4ZOHCvAZky1QI0r9HPK5oi7xYegPyDTy7n1X8n+9lwWa1nm5Awr+V3joj4o8Cvrw8f6gBzdWWTl3xjLiaZHmBe0QDCv059mBZOfHHnhHT52xtQK3FfhaMKuJfM+Rbmj0a0Mbp01V1aonzquUpHl/egKoX39k3o5H4zi6DQXuHBjRll73r+xbiro7HHUYtGtCHitLMog7iQ1b5pjnaDejKJkZMJJt4Xsz2p+6KDeig+M8B29fE8zuvfJ0m1oDuv5w78OMdcevrPK8K+BtQdqh+fHof8U2PHDesG65Hb+OSyhcNES83Nczm66tH5VdbCj58+c+5gmUPMjvr0XTrG8v3/SC+vd/65MJX9SjPqDR3+q//nJ+R/bSPT+rR3YiR6uNjxPfmnik7WFCP+gsNikT+EY+/801HJbMe5bwIDInmI///CppN3/c+PFuPJPcXC32aQvxm35dHLgn1yFt3QayrEPGnmUY/3u+rR+M2i/tzRYg/2/ljfvi2evSndjaLX5T4IVcfX2HveuSxRvD8stnED2devXV+JfU5zc78OClFPFi9VEhzYT26v9hpXZ0scan88qgCq3p06VRZu4AC8R79bFlb3XpkUnVjp6Ey8ZDdrp3PlepR9Y9CC7e5xGv0L1QvFq9HP//d096hTrw01/nHK4F6JLQuadWh+cSLPhiscRmpQ97JOmWndYiXLx3gbeirQ4HtR/Zd0Cdu8lj5p3NXHTpWdP/wOSPicr7elq9e1aGRhIZvx02JH7lj1rzoaR1abcpfGmlBvN5mVu2zgjp06PIBHj9r4roFrro2mXVokfv5e/Z2xO9UrRq+c7YOmdEufFGgEz9v7GegmVCHxn++L/zEJF4VVdR7YV8dGr3QP+O+A/FGtRDRmdvq0P5VSlPCFxGX9SwojfSqQ+++CWX8n/bu/J3K/H/geJtJodCMIkshJSFLU8pUGGQpKpGlI6IFJUvWkqaEirKWkp1Qtuzry3Jsh3OoJCWVLSprWZrCfH3qMvfrmj/he72fv52H4z73Ofd9v+/zg+tFUZdyd2WfmUGDZrBz3T7Wt49yVY/uelPNZnCu1/knZD/lnsFFG+uUmiFPvZu1zYDywId9EgqbmsHwaKZdqyHltLBt9EjhZtBQt+uyM0bvq9qWnY2nGXI9XipNmVLudWjz37YLm8HRp+r8FRrl/fN1t8V/agLbmzM5bBbofNhbNGjb3ATB3CcGLh6jnD08TUg+twnEPDo3fbGm3E1uybPxiCbw6jH2Nj9J+QdW0Kp8ryYIh6oRug3lG70Hv5471gRSV/n9xE5TLlkb7yW/pwluOJnpe9qj8y1RKGdgUxNYKYcebHSgfFtGYnwCTxMsZ7Du8TlTni540shkggVtX0UUTFwoj+9yfMnVzoJvh2PFbrtRLlSfqwDAgoufHVyZHpTf8llw9kwCC95y5G2bPo+uo1bOO6v9WXDiS7iDxEXKU2JscmtOs+Bug+omrUuU5y4LfWJ/gAUaJgOO1pcp35zVPc63lQU2rxh6nj6Ui8WGS5X87+90n/Azr/lS7hzf6Gk+jwUne1aNh/hT/m2v3/C8XiYE5HE8Db9O+QXpjJsx9UyIqlA6ExJAuejgEuud6UzYtXXomf9NyvO9/nR7FcyE1V2uXB5BlE+oDT1xdmXCtSWS66xCKG/Z5uHBZcYERyOjdXvCKNcQ3uWRsJsJz8B0lcRtypcmub5UWscEJZtg9pk7lNdFqcYwlzDheqTJvOa7aB1bE99qPtQIdg/4lkZGUp5U7H1l5GkjhDyT2mwZRfmC+AdZF/MbwVt/wQXRGMr3dtRZc0U2QqkY2/fXseh4OXgkR3g3ggB/XE5QPLq+wrdeErduhJPZWjm7EykPfXt0Mk2rEXKE7Bd9TELr8Bll3t9lGuGVoF9GQDLlysITbSW8jXBxPle5VCo6z/OjD6hONoDKXbfd9IeUZ/HLXa1pbwBeiT07jNIoH7X389Aqb4Beje9FPemU/2Vm83tDQgO4ja1g2GVS/svGv8p1/BtA357PaTiL8tJvFiINpxtgTMG/3C6bcomvfxlrHWgAzaGxkp4cyrv+Uj9X83sDrDvd42iUR7md5aib6uoGWBPeM0DPR9fReK5N6T8McDa+skW6kHKVo6n6W3sYIJlkYHSrCB2vcubmzDoGaNP6zYaKKX9vtJhnQxoDnHRa9DVL0XpeKTEZFcQAvhUZf9wro3xYtKf/VxcGrJTikfkIlMsefPfJ32TWWaGbFCso38mXyDazkwH3h5+ruVdSHq2ZuMNBjAFMWUevwirKSzj+COlezAAGi71vjE654LzHPIcG6mFT9HY/qRp0ftoqlFQ310PnZIrdkVp03z/z6vaW3HpgJnyLulZH+Vn51JSEiHpwan0imV1PuYzArQler3rg4m5d+YKB1rfRY5e9LevB7NcMp4kGtM4L9RsMatSDbzPbHh4m5QcZ9fbGUvWgp34lej0LPV8wto2+vB5kzzy/otRE+W7z0RDZsTrQkEhcoNlMeZOCZFJEWx2s4YgR03+C3m953IqFpXXAecTps8FTys3exb+zja0Dto5G90PP0DqjT+Np8amDlckm9P0tlN/uHE7ZYVMHh7kbXms9R/ffeMv0uH11sNmpkflHKzqOq9JElyjUwUYurjjpF+g40h4vtV9ZB1sbtlvxt1FeYKVq0/K9FvbyLxSZ/5Jy698E1JXe1UJQOm9HD/JPvt1R9+m18NzwtxT6K3Rdy/7uOT+lFu4X5gbEtFN+fcntDquAWrgifD/M7TXlfU1u9bUOtcAl69Sg24G+P0goq240rIUFeR1KQm8oL2LI6tzYXgvKZt6fPiBXq73VNyhcC28tpz4+fkt5Wcw1Ab2FtXDBdETV7R3lh/y29mX01cCNjslppU7KTW7E6HM31sCU0kOJr8hD60uNz2bWQMym6NrHXZRnRLqwNYfWQNZ1q0+nuinXbok1lHWvgaRx30ihHnQ9drHpBx6pAeMLQb1M5G08xmMDKjUwY7DoiUcv5WHZKho6EjUQ6ko7Jf6ecnMjwz0pS2vg9v5VhQzkAVNC078MV4P7yQTG6T7KEzW4T1g9q4a0+fbJXP3oe1dWmF9FfjW8r+swS0XeS19sJRxZDStc9D6rfaA8Wyfru4d3NQw4rnZ6hTzwKmv/C6tqcPYO+nD6I+URlgEnFbSq4ajZ3+YzyF+kc6nelK4Gy+PB765/QveLAxbvPvJUQ456yDm+AcpXXLqhrjFBh/OBkpJRyBljPk6xr+hw4YQ7m9ggOj/XbLWbKqNDqez9XxORn7I5L2cUTwdT8cSj4kPoezhtXXWWLx28frn9JQb5sv6xDZx2dNCuOP1CYBjdp/xjacf16cDBzc8XjHzrzecnyhXpYCt+ofCXEcp/05HVEOCnQ46uY4Mb8lJNle9O01Ww/y79UD/yEu9gP2ZnFez2U7A8NEr5/oioYYmaKngR6/ANkHvytsp5p1ZBhKT4hg2fKf94KUr/ZWAVXCjvGgtA/qz2wF55p9nX5dpqM4rcVV1N8rpRFXyyigw68IXyId683u4dVZDleNE5C3mPYt9l5TVV8FvXH4LLxtDn+ZSdLWxRFbxjlwg+iXzvKTWbwf5KyAl2eVuOnJ0tL0edWQnJ0jSuleOUZzq49N7PqgSvbd/FbZGbOARNj4dVwj5HU9lS5FwjS2f2elTCkkeeW7gm0P1x65u+RFoldHhq7jZF7iY2UzytWgnw+c7hB8i7DhzyPLS+EjYYbPMdRe5vViORxlEJQs3tLUqTlB+etwkWjVRA96712t7I9xkbq5u1VIBY78NhOvKGZQJF2QUVkCPVz1z8lXIPH3lhjvsVIH1Gc3APcq/lRx0tL1WAbOlaQz/keoLG+YXWFWCWUsxdg7zyBHOQW7sChLg11i34m/LqDcf5TspUgOqnjnvKyFV21cgBbwWIit04fw65k8W13XyT5fDymHrTI+RZe7TUTrfP+tiHe13Ij3eEbKdDOTwKUf/I941yW8txidUJ5SCyf3mlFvLq6C/sjn7lsNfhw0ZP5GGcyzvr7MrBep/FpofIj36tzBDZXw5CO4eZL5H7Z/ucc9lSDmnuE3yLv6P3lV8nz+QvB3/26mUKyJ/eGW3SnAIwTQspOYJc1Gpq4zgd4Opzn/W+yBk+7q5xAQBx11IMM5B/UdiQp2cIsOf4pH4r8ubT0DclDHDL94DQFPLnKkOcqX1lcPiaX+WaKconeM0kjDLLgM97v+afyAvakxUXuZcBz0e9x8eR086e3palUgbMHO6lfsjZYYc8bWkZWChyHEpGfnxZtCjH/+bCiMZG1CLn2iG4tOBeKTAihN/0Itf9IvfByqoUPPiLNiycpnxm5HA5j3QpWFwMvSiCvF5+0a2y8RKoXFLYvx15qXzsYduyElAwFLI5hDxU8I7AKt8SOGURu8Qe+bP5uq10vRJgXF3O9EV+m3P1DYdVJaDrLVgUjVw7i6Ys3FkMUsdPtOYh93pj28dIKQZId1/PRD4kFRLg6lgMGjKzt3HkcYvXyorvKIYyvvQLk3j7XUcamxcWQ/qkSwDHDOWpxoHWFxqLgLvMoE8Y+U3LL98kw4pgdY7VLTnsZxk3Wo8Ugdyl9AA15Jr3966+LFEEmZLiPQbId7Oyk2SHC2FiWdwda+SKLzfLvs4vBM3hoYxzyLMejOf4eRfC373FMj7ItYw3b9uiVQg1tgn8ocgDrTgLO3kKQcNI5lwc8mP5j7cGvioAmTf16pnIXZ9r5WyPL4DQ8Cc3S5HfmRiX6bMtAGP3a0YM5KOiLx+EKBbAzl6x2FbkhnorRHZP58PbuPyzXchrXStDB6rzQe6jFmMQOWfhgiURgfkwdLI+6yve/qkhT3WjfPimvVxqIZr/WiQfNTgqkg/if75V4kKuIy5Ji+rPg+57fZ18yDexEpjaWXkguqNCYg3ycwfXKU+658GmkmEOSeQeF0tT4lXzoP18Z6gc8vY2Lz59jjygZQ/TlfD2c9z/mnqWC7o+tGgV5KPqpYPJkbngtfbIei3k+7KNDh+yzgW312xH9ZHfEzWsnC+TC2f0aLpGyN0ZdKn0iRxQ9TAaPoKcMS8j1ARyoLGPqWOFPGOPyPQvfjmw47m/lQ3yFnMR62z9HBg03aV8Fvk6nYJGc/4c4I8KfH4OOcvyswJnVzasmFio4In87JHndwtSs+H0hlVG3sj3m56cb+2UDal3Nv/pg1x+JOsEj3I2JHhHT/kjXyxdwCxdlA0VGxP+CkTOn+KtYMN8DAkytm3B+Lhf447gC38MIZnL5t1G/inQbqaS9hj2xId/v4v3kyfimP36x3CQ8+/GKORJK+7WrR7JgnBtAZc4vD9qTtJ1BVmw3Zz5NRE597wNwc6XsmDXthbDFOQqx4on1mhnwcHpt0GPkB9U22zK5M2C32hBDzOQ9yv5g3t7Jgx1uiU+Rm6dXCcmkZAJJkorL+UidykZ8X1qlwmqtzp2FSDf4LxwwGtLJhzrlO4uQq6qxhZjOJUBD7RN7UqRP+p4eyIjIAO+WqS+BuQnKiJk2UUy4M21/VsqkRfmbJk8mpkOu3XdXenIz+/KKytUSYesJOWEGuSBmUJXeZ+lwUOblJI65PWiZ/baWqWB8M3yCgZy8Uspv9LHH8Gwr0tOI/Jl15+0C/o+Aq/I7DAW8r9f9MWdW/UIdHcaHG9G3vBq8BQr5SE4mUuuf4qc1tuzef2Oh2BY/7XtGT6OUqzJi42psMzpwvnnyK9XpZa1HUkFobYTvC+Qc6V5+sgNp8DIPtq9NrydJhXda94pYGc+vfIVco6pad5unhQI5G/za0e+5Uvmyx3xyfDB1m3oNT4/LU1jQhWTYaeHudYb5KL908cHqx/A+y9sd98iT1wRIa1h9AC22Lx+9w75Pyekx6L6kyA5SUe4C/lSs+KiSfckKJ2Xe6Ab+X1TtUv6HEngkO3o1YNcr75aMyUyEXbLt8X2IrecUV22QCYRzC/Il75H7qxb3GICCSB6rq65D3nTtMy9bP0EsN/U/rof+XzDKAvOrngYUUrq/IC8J3jJBmuneBhefPTtR+STA2eHShfFQ7bo9tZPeF293ZLDFx4HYj4WNQN4Ha5S9LRfHwf3u2cyBpHvvBukUlcQCwljv4cMIVdS/7R4rfas5288O4xc4YMKy709BpYWTmqMIPdKDgt9ahcDZgYFK0fxuqfOzDWciobjXy53YecbOKXKLhINa3XsH3zG16Pn/KZClSioCbtx/AvejmSoqa3VfZBjfBIZQ/5+nWi/oG8kVDXffYZ9R8xDZ1bKPdDLTbw0jjyzevN878a7cKWV78c86TnfUp4VIDccAZd5JxuxpxbKCHTzREDXyN4f86rn/OjLB0mhineAUb/2x3zrOT+kIaSgYXQbwj66hmJnrLsJk+7hEJRv8GN+9pzL3p/WSYkMg40NxcnY/2w+2WYCobCfN/PHfO45/9DVbMXZFQLa7xUeYNf7umW0dFEIjIhp/Zj/PefiCncu2K8PhgO7R29i58+bXLJWOwgWmUpPYfeKNwh/ancLfts3YzmF/KoyTZ1d5CY0F1vRsY8GLqPZWgVAsIDFj3nnc158uciFlXId4su+uGBfR7O8KTfsDx5dgnXYz1r+khyq6AfOaa9/zF+f86KWpPJJ96uwRunnvPY5vzKp9tIErsDZsDX3sC/nfjP7OVyG/oaEVuxKFueWrtW+BG86gRPPy79K+1WDXeQiiL5y+AP7ak8lV1aKJ3Dn/ZxPP+ebo01m99MNlF1+zrOf80UGbrP74wzvBX7Ov//3cxYJmX1dB+BP+Dkvf85NuY1mt28LL3h+ztf/933JXZndjhVIWv2cx//v8w8cmX2+KSy993N+/7+uRJt1HdjZLjj76N2/Hnw9RE/RQR7++I//+/P//N+ArQLZ7P9cXOA995jjv79AIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJRCKRSCQSiUQikUgkEolEIpFIJBKJ9P+v/wM= 00000000-0000-0000-0000-000000000000 0bb3d234-9097-45db-9998-621639c87d3b Bounding Box Solve oriented geometry bounding boxes. true ab5ce36c-5a02-4e55-866b-300e2dd805c5 Bounding Box Bounding Box false 2396 -1366 172 61 2533 -1335 1 Geometry to contain bf17ea97-d24c-4329-9c3f-182166c16fbf Content Content false d9dd41ea-65dd-49f2-9ef2-87054b73f6a6 1 2398 -1364 123 20 2459.5 -1354 BoundingBox orientation plane true 42ef327c-676f-4ba5-9e47-e4877955f38a Plane Plane false 0 2398 -1344 123 37 2459.5 -1325.5 1 1 {0} 0 0 0 1 0 0 0 1 0 1 Aligned bounding box in world coordinates 781a5bfb-0cf0-4d61-aa0f-e890b5892b51 Box Box false 0 2545 -1364 21 28 2555.5 -1349.75 1 Bounding box in orientation plane coordinates true 113dc305-2d92-4281-8dce-8a190c23a5d6 Box Box false 0 2545 -1336 21 29 2555.5 -1321.25 db7d83b1-2898-4ef9-9be5-4e94b4e2048d Deconstruct Box Deconstruct a box into its constituent parts. true 3ed7d633-6a5a-4b30-81e3-d86ef29c7b5c Deconstruct Box Deconstruct Box 2291 -1474 77 84 2326 -1432 Base box 4175141e-8c54-4bb2-90f0-0065361bfd04 Box Box false 781a5bfb-0cf0-4d61-aa0f-e890b5892b51 1 2293 -1472 21 80 2303.5 -1432 Box plane 032885ac-cffe-4f51-958c-78f96fd8e0e4 Plane Plane false 0 2338 -1472 28 20 2352 -1462 {x} dimension of box b882cbb4-5db2-436c-ae03-93f655de7326 X X false 0 2338 -1452 28 20 2352 -1442 {y} dimension of box 20462592-fbb5-424c-a936-a6a9e126c4a4 Y Y false 0 2338 -1432 28 20 2352 -1422 {z} dimension of box 7d67ed3d-57bc-46a5-9c69-c669da452731 Z Z false 0 2338 -1412 28 20 2352 -1402 290f418a-65ee-406a-a9d0-35699815b512 Scale NU Scale an object with non-uniform factors. true 0fed3013-30d1-430d-90e3-424c9d6d0136 Scale NU Scale NU 2642 -1492 226 121 2804 -1431 Base geometry 9f7c477a-4f88-4c2d-8cbc-e4bf3b6b1742 Geometry Geometry true d9dd41ea-65dd-49f2-9ef2-87054b73f6a6 1 2644 -1490 148 20 2726 -1480 Base plane da95013a-4705-451a-b27b-eec337c21691 Plane Plane false 0 2644 -1470 148 37 2726 -1451.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Scaling factor in {x} direction 5195a42b-a677-41a6-a742-25dff1a86013 .5/X Scale X Scale X false 4be2f2a8-df4a-4325-8c9a-3846a46cb387 1 2644 -1433 148 20 2726 -1423 1 1 {0} 1 Scaling factor in {y} direction 884a0956-f69f-4764-81d7-70481f0c22ec .5/X Scale Y Scale Y false 92ea8a2e-1301-47d5-91bc-e37dfec6de2f 1 2644 -1413 148 20 2726 -1403 1 1 {0} 1 Scaling factor in {z} direction 52de1437-3f22-4918-815a-08cca289e1ea Scale Z Scale Z false 0 2644 -1393 148 20 2726 -1383 1 1 {0} 1 Scaled geometry 204d0595-dd28-4581-9747-c807641054e5 Geometry Geometry false 0 2816 -1490 50 58 2841 -1460.75 Transformation data 54b9a506-0470-46d0-977c-334482c4ad30 Transform Transform false 0 2816 -1432 50 59 2841 -1402.25 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true 64b2b84f-7d88-4476-948d-7be9a5553919 Deconstruct Domain Deconstruct Domain 2400 -1549 108 44 2452 -1527 Base domain 3a2ecfff-de82-4bfe-8c7a-0b1409b5b6ea Domain Domain false b882cbb4-5db2-436c-ae03-93f655de7326 1 2402 -1547 38 40 2421 -1527 Start of domain 6ab471fc-873f-4fa2-a144-218179a4dffe ABS(X) Start Start false 0 2464 -1547 42 20 2477 -1537 End of domain 4a7a9b37-443d-46cb-b68b-681ec92324a9 End End false 0 2464 -1527 42 20 2477 -1517 825ea536-aebb-41e9-af32-8baeb2ecb590 Deconstruct Domain Deconstruct a numeric domain into its component parts. true b14d20df-7471-425d-87a4-69bafbee2da3 Deconstruct Domain Deconstruct Domain 2413 -1502 108 44 2465 -1480 Base domain 0dc95edf-1ca8-45c4-a52c-77f8956a5454 Domain Domain false 20462592-fbb5-424c-a936-a6a9e126c4a4 1 2415 -1500 38 40 2434 -1480 Start of domain 7013ea6a-a820-47e9-9fcb-14a07e448837 ABS(X) Start Start false 0 2477 -1500 42 20 2490 -1490 End of domain 60410e54-0bf3-42af-8f46-0309a01b2991 End End false 0 2477 -1480 42 20 2490 -1470 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true acd9e27c-f317-47f7-a282-8b9d11072a45 Addition Addition 2536 -1549 70 44 2561 -1527 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition 2569c7b8-dbcc-4f28-ba87-82da9c048428 A A true 6ab471fc-873f-4fa2-a144-218179a4dffe 1 2538 -1547 11 20 2543.5 -1537 Second item for addition 15562a4a-03fa-48b3-868a-94e0b09f383a B B true 4a7a9b37-443d-46cb-b68b-681ec92324a9 1 2538 -1527 11 20 2543.5 -1517 Result of addition 4be2f2a8-df4a-4325-8c9a-3846a46cb387 Result Result false 0 2573 -1547 31 40 2588.5 -1527 a0d62394-a118-422d-abb3-6af115c75b25 Addition Mathematical addition true a58a9ecc-7fae-4c8b-ac89-706e7d86e6d7 Addition Addition 2546 -1502 70 44 2571 -1480 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 First item for addition c06d2cdc-be19-469e-9b7c-964153d7d67a A A true 7013ea6a-a820-47e9-9fcb-14a07e448837 1 2548 -1500 11 20 2553.5 -1490 Second item for addition 8115c7f4-c161-44fb-85d3-bf19ae6e92d5 B B true 60410e54-0bf3-42af-8f46-0309a01b2991 1 2548 -1480 11 20 2553.5 -1470 Result of addition 92ea8a2e-1301-47d5-91bc-e37dfec6de2f Result Result false 0 2583 -1500 31 40 2598.5 -1480 11bbd48b-bb0a-4f1b-8167-fa297590390d End Points Extract the end points of a curve. true 1033f559-d002-4cab-bae4-2e2d4e47dfce End Points End Points 2189 -1631 84 44 2233 -1609 Curve to evaluate b4b3ee1c-9265-40b6-99d4-cc8c72f1776d Curve Curve false d9dd41ea-65dd-49f2-9ef2-87054b73f6a6 1 2191 -1629 30 40 2206 -1609 Curve start point f69a7308-6d3e-46ab-bacb-3c136bb8fe09 Start Start false 0 2245 -1629 26 20 2258 -1619 Curve end point 1213ebab-3400-4847-bec5-d48912dccc4c End End false 0 2245 -1609 26 20 2258 -1599 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt Create a rectangle from a base plane and two points true 97ab3b39-6bfe-418e-a698-90ed463f1522 Rectangle 2Pt Rectangle 2Pt 2482 -1723 198 101 2618 -1672 Rectangle base plane d86abcfb-620b-459b-8317-025bb4baca90 Plane Plane false 0 2484 -1721 122 37 2545 -1702.5 1 1 {0} 0 0 0 1 0 0 0 1 0 First corner point. d7b3b102-23e4-4f20-9e15-e90419c5f972 Point A Point A false f69a7308-6d3e-46ab-bacb-3c136bb8fe09 1 2484 -1684 122 20 2545 -1674 1 1 {0} 0 0 0 Second corner point. 9eda6cd8-5a23-435a-b414-78553829d918 Point B Point B false 1213ebab-3400-4847-bec5-d48912dccc4c 1 2484 -1664 122 20 2545 -1654 1 1 {0} 10 5 0 Rectangle corner fillet radius 1657f914-67cd-41bf-87ac-57754228b058 Radius Radius false 0 2484 -1644 122 20 2545 -1634 1 1 {0} 0 Rectangle defined by P, A and B 987f16ba-b7a7-4592-b869-a11d059d3f9c Rectangle Rectangle false 0 2630 -1721 48 48 2654 -1696.75 Length of rectangle curve 00d8f2ca-fc65-40cd-846c-735da064232e Length Length false 0 2630 -1673 48 49 2654 -1648.25 e5c33a79-53d5-4f2b-9a97-d3d45c780edc Deconstuct Rectangle Retrieve the base plane and side intervals of a rectangle. true 57610181-46dd-42a3-b2c6-0a4c08d5324b Deconstuct Rectangle Deconstuct Rectangle 15 -4212 130 64 77 -4180 Rectangle to deconstruct 1cdf13b4-6112-46bb-8133-352cdf9aad91 Rectangle Rectangle false a04d4cf2-519d-47b7-924b-9445e34d7c7f 1 17 -4210 48 60 41 -4180 Base plane of rectangle 4d007280-3d95-4678-8050-a7ff191f2fde Base Plane Base Plane false 0 89 -4210 54 20 116 -4200 Size interval along base plane X axis 8e00fb0a-fb23-4f24-ba14-1b2643528268 X Interval X Interval false 0 89 -4190 54 20 116 -4180 Size interval along base plane Y axis c272316e-ef98-4904-a95d-b8d19f5f9571 Y Interval Y Interval false 0 89 -4170 54 20 116 -4160 f3220ce3-0aeb-41b4-bfb9-435838423791 a48ac930-c378-48dc-84da-26b2af9d8302 Construct Drawing Constructs a Drawing from a list of Shapes true 11e4fb24-b87d-40cd-a50b-dd03916a8209 Construct Drawing Construct Drawing 2917 -1306 255 155 3111 -1228 1 A list of Graphic Plus Shapes, or Curves, Breps, Meshes 4b61386e-a750-49aa-bd3b-f73ac4781ad5 Shapes / Geometry Shapes / Geometry false 35bc5113-4418-448f-9167-9200450e67a6 1 2919 -1304 180 20 3009 -1294 An optional frame for the drawing. If blank, the shapes bounding box will be used 7a2e5a07-1e3c-4ac8-b6ea-b43e40d6917f Boundary Boundary true 0 2919 -1284 180 71 3009 -1248.5 The width of the output drawing b35fd1f5-1704-4892-a924-e0d328750c6b Width Width true 0 2919 -1213 180 20 3009 -1203 1 1 {0} 1024 The height of the output drawing 1e1f27ad-c87d-474f-8aaf-ce698a06cbdd Height Height true 0 2919 -1193 180 20 3009 -1183 1 1 {0} 1024 An optional background color b2891254-0ed3-4d3d-828e-db074dac0383 Color Color true 0 2919 -1173 180 20 3009 -1163 1 1 {0} 0;255;255;255 A Graphic Plus Drawing Object 25a54f3c-b88d-4ca7-9044-bf3a051d6a90 Drawing Drawing false 0 3123 -1304 47 75 3146.5 -1266.25 The bounding rectangle 240167a8-3582-48d8-af17-7a3fba87b97b Boundary Boundary false 0 3123 -1229 47 76 3146.5 -1190.75 fc076e15-dcb0-4d11-bf04-f5c79fc3d200 a48ac930-c378-48dc-84da-26b2af9d8302 Drawing Viewer Preview a Drawing in canvas. Note: Right click on the component to save the image or svg true 0ec8a9ac-c9eb-4ada-a480-afebac272156 Drawing Viewer Drawing Viewer 3209 -1827 1024 1068 3387 -1805 1 A list of Graphic Plus Drawing, Shapes, or Geometry (Curves, Breps, Meshes). 27526542-4370-4706-8fb5-8ff7c27013a2 Drawings / Shapes / Geometry Drawings / Shapes / Geometry false 25a54f3c-b88d-4ca7-9044-bf3a051d6a90 1 3211 -1825 164 20 3293 -1815 The PPI (Pixels Per Inch) resolution for the image which must be greater than or equal to 72. b5903131-06f0-429c-808c-39b32b845077 Resolution Resolution true 0 3211 -1805 164 20 3293 -1795 1 1 {0} 96 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 4c84ea52-ebac-462c-852a-6e0d06f9e99e Stroke Stroke 2767 -2742 184 104 2905 -2690 A Graphic Plus Shape, or a Curve, Brep, Mesh 5bab9567-0f41-4a0e-8390-1ebb53817976 Shape / Geometry Shape / Geometry false d9dd41ea-65dd-49f2-9ef2-87054b73f6a6 1 2769 -2740 124 20 2831 -2730 The stroke color 5263a4a8-9c6d-46ca-905a-85a3d676cb0d Color Color true 0 2769 -2720 124 20 2831 -2710 1 1 {0} 255;211;211;211 The stroke weight 5d393356-c590-409d-abdb-24bc3660fa56 Weight Weight true 0 2769 -2700 124 20 2831 -2690 1 1 {0} 1 1 The stroke pattern d968d2fe-e1a4-4652-8c16-78d75abfa3dd Pattern Pattern true 0 2769 -2680 124 20 2831 -2670 The shape to be used at the end of open path 5c247f84-e6f7-430f-8917-f6391de8367a End Cap End Cap true 0 2769 -2660 124 20 2831 -2650 1 1 {0} 0 A Graphic Plus Shape Object true 75d065bb-8d27-4f30-b93f-561073af14d0 Shape Shape false 0 2917 -2740 32 100 2933 -2690 e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move Translate (move) an object along a vector. true 8a898f87-7a6f-428f-a26f-75a5ae806a7d Move Move 2193 -435 201 44 2330 -413 Base geometry a611d332-1c8e-4542-9e2a-4174c17243a6 Geometry Geometry true 17eab43d-f378-464e-94b9-16c6b57b57c3 1 2195 -433 123 20 2256.5 -423 Translation vector f4404fe8-39a4-4d1f-8d34-2d3fca74ae60 Motion Motion false 0 2195 -413 123 20 2256.5 -403 1 1 {0} 1 1 0 Translated geometry d9e30bd1-881c-41b4-84bf-b6204ae7e773 Geometry Geometry false 0 2342 -433 50 20 2367 -423 Transformation data 5411df21-1d43-4e7d-a004-c3bfa2010e7b Transform Transform false 0 2342 -413 50 20 2367 -403 0bb3d234-9097-45db-9998-621639c87d3b Bounding Box Solve oriented geometry bounding boxes. true 2354e21f-9d7e-4287-befd-2aa60ed6533d Bounding Box Bounding Box true 2574 -1166 172 61 2711 -1135 1 Geometry to contain a2f9dacd-4baa-4afa-a43a-49443afdbc49 Content Content false d9e30bd1-881c-41b4-84bf-b6204ae7e773 1 2576 -1164 123 20 2637.5 -1154 BoundingBox orientation plane true e5f3b86a-4478-4c9d-be1e-719bc9f9681b Plane Plane false 0 2576 -1144 123 37 2637.5 -1125.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Aligned bounding box in world coordinates 78645ad0-61fd-435d-a56a-f3f03dee0de3 Box Box false 0 2723 -1164 21 28 2733.5 -1149.75 Bounding box in orientation plane coordinates true 51fc4854-a750-4789-82b6-5b7b8b5182a8 Box Box false 0 2723 -1136 21 29 2733.5 -1121.25 fca5ad7e-ecac-401d-a357-edda0a251cbc Polar Array Create a polar array of geometry. bae1800c-05f7-41c1-b77b-8db2b7100022 Polar Array Polar Array 2404 -738 226 101 2550 -687 Base geometry dfa0c9b5-524b-4e31-84d4-e91ae8edd18f Geometry Geometry true 17eab43d-f378-464e-94b9-16c6b57b57c3 1 2406 -736 132 20 2472 -726 Polar array plane 51537519-8181-40e5-8d6d-1b81ab3f6006 Plane Plane false 0 2406 -716 132 37 2472 -697.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Number of elements in array. 781d7d22-c2e1-4643-b13a-3c45aea56df1 Count Count false 0 2406 -679 132 20 2472 -669 1 1 {0} 4 Sweep angle in radians (counter-clockwise, starting from plane x-axis) 1d98d438-1c49-44d1-aff2-a11216c13949 Angle Angle false 0 false 2406 -659 132 20 2472 -649 1 1 {0} 6.2831853071795862 1 Arrayed geometry 7e682b06-8cdf-4d11-ac2d-194a0196fc1f 1 Geometry Geometry false 0 2562 -736 66 48 2587 -711.75 1 Transformation data 26924750-2087-4f8e-84b9-ea996c25bfcb Transform Transform false 0 2562 -688 66 49 2587 -663.25 0bb3d234-9097-45db-9998-621639c87d3b Bounding Box Solve oriented geometry bounding boxes. true ad758130-edcb-4d05-98a8-312df1a6d6de Bounding Box Bounding Box true 2601 -1030 172 61 2738 -999 1 Geometry to contain ad82c00d-bed4-4f7f-9150-f6af179788b2 Content Content false 5bad4014-9c60-4551-acad-f7373991da9c 1 2603 -1028 123 20 2664.5 -1018 BoundingBox orientation plane true d3895464-f17d-43b3-a459-36dde70d0bd8 Plane Plane false 0 2603 -1008 123 37 2664.5 -989.5 1 1 {0} 0 0 0 1 0 0 0 1 0 Aligned bounding box in world coordinates abe07fe5-cf1a-4a45-af2b-ac5606c9bb8f Box Box false 0 2750 -1028 21 28 2760.5 -1013.75 Bounding box in orientation plane coordinates true 9d2d8ff5-6a8c-4573-bbf9-c9230aed16a2 Box Box false 0 2750 -1000 21 29 2760.5 -985.25 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703 Scale Scale an object uniformly in all directions. true 1dd8166b-00ea-4ea1-bf85-0b8e5e79142b Scale Scale 2838 -1040 201 64 2975 -1008 Base geometry 49eeeb75-22ef-4e94-a844-4890a596ce72 Geometry Geometry true abe07fe5-cf1a-4a45-af2b-ac5606c9bb8f 1 2840 -1038 123 20 2901.5 -1028 Center of scaling c36d1c97-6352-44f0-ae17-3f10b7a15bca Center Center false 0 2840 -1018 123 20 2901.5 -1008 1 1 {0} 0 0 0 Scaling factor 9d36286f-cb13-40ef-974a-6bb092a331ec Factor Factor false 0 2840 -998 123 20 2901.5 -988 1 1 {0} 1.6666666666666667 Scaled geometry 85015b21-b386-4a32-acef-fcdae3374cde Geometry Geometry false 0 2987 -1038 50 30 3012 -1023 Transformation data 4d44f458-102e-4ca7-b33c-d3a855c7cf56 Transform Transform false 0 2987 -1008 50 30 3012 -993 e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move Translate (move) an object along a vector. true 4d2d69df-6cda-426e-a8cc-887473580639 Move Move 2162 -575 201 44 2299 -553 Base geometry 6320c559-502b-4698-b8ca-3488e0f9e932 Geometry Geometry true 17eab43d-f378-464e-94b9-16c6b57b57c3 1 2164 -573 123 20 2225.5 -563 Translation vector 21df3ef2-570d-4097-8823-7f7a79848093 Motion Motion false 0 2164 -553 123 20 2225.5 -543 1 1 {0} 0 1 0 Translated geometry 000617f7-d240-4fc8-ae4d-4525fd018986 Geometry Geometry false 0 2311 -573 50 20 2336 -563 Transformation data 2305a443-2fb3-49ac-91a3-bc83350de9e2 Transform Transform false 0 2311 -553 50 20 2336 -543 b7798b74-037e-4f0c-8ac7-dc1043d093e0 Rotate Rotate an object in a plane. true 7a26a586-ff1f-4532-a9b2-292ce4a14a25 Rotate Rotate 2145 -669 226 81 2307 -628 Base geometry 267b31ae-a581-4b9f-a9b2-a75f56d718cc Geometry Geometry true 000617f7-d240-4fc8-ae4d-4525fd018986 1 2147 -667 148 20 2229 -657 Rotation angle in degrees 6a9fe928-cd11-4221-83a8-7a784dbed1d8 Angle Angle false 0 true 2147 -647 148 20 2229 -637 1 1 {0} 180 Rotation plane 9e32d260-7a76-400b-8345-925e8889c51e Plane Plane false 0 2147 -627 148 37 2229 -608.5 1 1 {0} 0.5 1 0 1 0 0 0 1 0 Rotated geometry 0b623e50-0ddb-4c5a-8522-9b22b8669904 Geometry Geometry false 0 2319 -667 50 38 2344 -647.75 Transformation data 3422a6e8-6780-41d5-acc1-cf042cd79909 Transform Transform false 0 2319 -629 50 39 2344 -609.25 e9eb1dcf-92f6-4d4d-84ae-96222d60f56b Move Translate (move) an object along a vector. true 115a7735-7ce4-44f5-8661-411f238ea527 Move Move 2150 -497 201 44 2287 -475 Base geometry b1061e21-4e93-496e-bbbe-f29fdaeac689 Geometry Geometry true 17eab43d-f378-464e-94b9-16c6b57b57c3 1 2152 -495 123 20 2213.5 -485 Translation vector 7b3c9099-d54c-4658-b3ed-2f05efecddfe Motion Motion false 0 2152 -475 123 20 2213.5 -465 1 1 {0} 1 0 0 Translated geometry 905277b3-143b-41c8-8177-c149dc8527f6 Geometry Geometry false 0 2299 -495 50 20 2324 -485 Transformation data c9780598-515e-4d51-b5e4-1682f3b077f3 Transform Transform false 0 2299 -475 50 20 2324 -465 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 6dfac1a3-8037-40b8-aaea-b03977abd42f Merge Merge 2417 -597 90 84 2462 -555 4 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 3244aeec-2658-4023-a66d-bcf1904a378c false Data 1 D1 true 000617f7-d240-4fc8-ae4d-4525fd018986 1 2419 -595 31 20 2434.5 -585 2 Data stream 2 c012b736-bbfd-4a9e-9b32-c00b64f57862 false Data 2 D2 true 0b623e50-0ddb-4c5a-8522-9b22b8669904 1 2419 -575 31 20 2434.5 -565 2 Data stream 3 936f5cf3-19c7-4cc7-98f7-73d6a7084ec6 false Data 3 D3 true 905277b3-143b-41c8-8177-c149dc8527f6 1 2419 -555 31 20 2434.5 -545 2 Data stream 4 a7ea1e63-2373-407a-bcba-d9c5bca593bc false Data 4 D4 true 0 2419 -535 31 20 2434.5 -525 2 Result of merge 776003fc-813b-483c-b82f-1779f27fc1db Result Result false 0 2474 -595 31 80 2489.5 -555 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true c603cc94-3ee2-4f32-bd35-02376c5ac168 Merge Merge 2558 -593 90 84 2603 -551 4 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 34d8cb57-d1d1-4ee8-8842-fb94a83ce380 false Data 1 D1 true 17eab43d-f378-464e-94b9-16c6b57b57c3 1 2560 -591 31 20 2575.5 -581 2 Data stream 2 b690e88c-58de-42ce-a7a6-30a5ece850e0 false Data 2 D2 true d9e30bd1-881c-41b4-84bf-b6204ae7e773 1 2560 -571 31 20 2575.5 -561 2 Data stream 3 193b9580-4c6a-4e44-95db-c25cb0e76ee0 false Data 3 D3 true 776003fc-813b-483c-b82f-1779f27fc1db 1 2560 -551 31 20 2575.5 -541 2 Data stream 4 5dd8905e-05bb-451d-875f-14ffa00b04fa false Data 4 D4 true 0 2560 -531 31 20 2575.5 -521 2 Result of merge 6a637eae-f047-40be-8df7-bcf7942d748a Result Result false 0 2615 -591 31 80 2630.5 -551 db7d83b1-2898-4ef9-9be5-4e94b4e2048d Deconstruct Box Deconstruct a box into its constituent parts. true c1a067d1-34b5-4366-a8da-b4374f61c491 Deconstruct Box Deconstruct Box 3062 -1817 77 84 3097 -1775 Base box c0d134fa-2eb7-449b-a35a-d9c1b69c5a9d Box Box false abe07fe5-cf1a-4a45-af2b-ac5606c9bb8f 1 3064 -1815 21 80 3074.5 -1775 Box plane da99ea1e-20dd-4d93-8fce-410006a3e788 Plane Plane false 0 3109 -1815 28 20 3123 -1805 {x} dimension of box 80a56739-1e48-4f3a-bd9c-fbb54e3a651a X X false 0 3109 -1795 28 20 3123 -1785 {y} dimension of box c23ed729-5477-4e73-b284-d365e4aa5668 Y Y false 0 3109 -1775 28 20 3123 -1765 {z} dimension of box f65656d0-27e7-4ef8-9769-078cc45d0886 Z Z false 0 3109 -1755 28 20 3123 -1745 575660b1-8c79-4b8d-9222-7ab4a6ddb359 Rectangle 2Pt Create a rectangle from a base plane and two points true 13076831-9419-4625-9e2f-3738dd397cf3 Rectangle 2Pt Rectangle 2Pt -230 -4225 198 101 -94 -4174 Rectangle base plane 0fdc6577-4a34-4a9f-989b-b76486263869 Plane Plane false 0 -228 -4223 122 37 -167 -4204.5 1 1 {0} 0 0 0 1 0 0 0 1 0 First corner point. a6590536-ae17-4fff-9761-7ceb055dda9f Point A Point A false f24bbd77-e830-4581-8a75-9979ade05dc6 1 -228 -4186 122 20 -167 -4176 1 1 {0} 0 0 0 Second corner point. dc92a7d1-eb4b-41ab-9ddf-42bfa4ca7fbf Point B Point B false 3ff5ba2c-3c0c-4588-a03a-266b798c3fc6 1 -228 -4166 122 20 -167 -4156 1 1 {0} 10 5 0 Rectangle corner fillet radius ee76fa41-bf65-4919-9d50-b13dd321cfc3 Radius Radius false 0 -228 -4146 122 20 -167 -4136 1 1 {0} 0 Rectangle defined by P, A and B a04d4cf2-519d-47b7-924b-9445e34d7c7f Rectangle Rectangle false 0 -82 -4223 48 48 -58 -4198.75 Length of rectangle curve 8b184fc8-3518-49c9-98fc-ece3a9779786 Length Length false 0 -82 -4175 48 49 -58 -4150.25 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams 683861b6-a570-40f3-8c56-aa46a0348533 Merge Merge 2909 -1459 122 64 2970 -1427 3 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 3080c903-d46c-4cc9-b977-8ab68b76733f 1 false Data 1 D1 true f2c29e33-1005-483b-a74a-3ef84ec7b18e 1 2911 -1457 47 20 2942.5 -1447 2 Data stream 2 10c01638-616b-4ef0-a69d-9515e29d9023 1 false Data 2 D2 true 9609ffb8-9400-4aa2-b3cd-881c3b268ced 1 2911 -1437 47 20 2942.5 -1427 2 Data stream 3 b100129c-6dd4-46a7-9a30-c76f4107d3da false Data 3 D3 true 0 2911 -1417 47 20 2942.5 -1407 2 Result of merge 417c9756-9506-4fdc-8bb1-d07c39b1d0b6 Result Result false true 0 2982 -1457 47 60 2997.5 -1427 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true c9c67780-8b35-48d2-86cf-d0fcfc39ea3d Merge Merge 2267 -5993 91 44 2313 -5971 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 2c736238-b85a-4e9c-a6fa-08cc518ae3ac 1 false Data 1 D1 true 5bf538e5-54cb-4bf7-b5d3-317daf099228 1 2269 -5991 32 20 2293 -5981 2 Data stream 2 63d6d353-834c-4572-ae36-8f5b7fdef898 1 false Data 2 D2 true 19bc7d6e-75c5-4a1b-86a1-fb0a9d7124de 1 2269 -5971 32 20 2293 -5961 2 Result of merge 56f67007-ed5e-498e-bf36-a3fddad81e78 Result Result false 0 2325 -5991 31 40 2340.5 -5971 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true b81e6ad9-5eed-4b96-83c1-c3faa5bb8f1f Stroke Stroke 2185 -5736 212 104 2351 -5684 A Graphic Plus Shape, or a Curve, Brep, Mesh 75451290-72a4-43a1-9c13-009b9e77c092 1 Shape / Geometry Shape / Geometry false 3664e68a-ca76-4429-85bb-cace66187a3c 1 2187 -5734 152 20 2271 -5724 The stroke color d9586111-813a-4c32-8993-5902e982a324 Color Color true 0 2187 -5714 152 20 2271 -5704 1 1 {0} 255;248;248;248 The stroke weight 9ac48e54-808f-4d09-b0ed-70e1c56a643a Weight Weight true 0 2187 -5694 152 20 2271 -5684 1 1 {0} 1 1 The stroke pattern 5e82634b-1f58-4b6f-a8f4-3d34f43e78b8 Pattern Pattern true 0 2187 -5674 152 20 2271 -5664 The shape to be used at the end of open path 36c2c876-9aa8-4181-a69c-548006df7ac3 End Cap End Cap true 0 2187 -5654 152 20 2271 -5644 1 1 {0} 2 A Graphic Plus Shape Object true 5bf538e5-54cb-4bf7-b5d3-317daf099228 Shape Shape false 0 2363 -5734 32 100 2379 -5684 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true 0791d6a4-4d12-4a99-8b50-c48cc247dbb8 Clean Tree Clean Tree 2224 -5610 151 84 2337 -5568 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 0e82a4f4-c4d5-433f-afdc-a579a99e2af2 Remove Nulls Remove Nulls false 0 2226 -5608 99 20 2283.5 -5598 1 1 {0} true Remove invalid items from the tree. 15349317-44f4-4a93-81c9-752eb0a69f8b Remove Invalid Remove Invalid false 0 2226 -5588 99 20 2283.5 -5578 1 1 {0} true Remove empty branches from the tree. 86362892-d795-441b-98f3-d9b32ee6d66c Remove Empty Remove Empty false 0 2226 -5568 99 20 2283.5 -5558 1 1 {0} false 2 Data tree to clean 7e897f3d-c778-428f-9c22-da7cbe249166 1 Tree Tree false 4a88ebb8-f367-4644-9b81-883895d1f5b5 1 2226 -5548 99 20 2283.5 -5538 2 Spotless data tree 3664e68a-ca76-4429-85bb-cace66187a3c Tree Tree false 0 2349 -5608 24 80 2361 -5568 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 5760fc37-ff09-4405-a0b5-476216601e3a Stroke Stroke 2180 -5933 212 104 2346 -5881 A Graphic Plus Shape, or a Curve, Brep, Mesh 937753f9-9f76-4f6a-99eb-97a86bf980de 1 Shape / Geometry Shape / Geometry false 0140371b-51dc-4acf-9c7c-093f4537efa9 1 2182 -5931 152 20 2266 -5921 The stroke color 69b7f330-3bc5-4239-8609-f4f2472ff7f6 Color Color true 0 2182 -5911 152 20 2266 -5901 1 1 {0} 255;223;223;223 The stroke weight 1e2c5a05-5f0f-451c-8133-a9c1d37642e2 Weight Weight true 0 2182 -5891 152 20 2266 -5881 1 1 {0} 1 1 The stroke pattern 1c724354-034d-47dc-bb05-7756d187a14a Pattern Pattern true 0 2182 -5871 152 20 2266 -5861 The shape to be used at the end of open path 80dcb793-d9b3-490f-b1c0-ef657a03695d End Cap End Cap true 0 2182 -5851 152 20 2266 -5841 1 1 {0} 2 A Graphic Plus Shape Object true 19bc7d6e-75c5-4a1b-86a1-fb0a9d7124de Shape Shape false 0 2358 -5931 32 100 2374 -5881 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true 348a4f16-78ee-408f-8f69-9d06079f6543 Clean Tree Clean Tree 2216 -5823 151 84 2329 -5781 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 2e9346cd-658b-40d3-a056-3dba623c50f3 Remove Nulls Remove Nulls false 0 2218 -5821 99 20 2275.5 -5811 1 1 {0} true Remove invalid items from the tree. 431782f4-5b45-4771-a690-318319b0cbf9 Remove Invalid Remove Invalid false 0 2218 -5801 99 20 2275.5 -5791 1 1 {0} true Remove empty branches from the tree. de82a054-8286-42e1-a047-1e11f8d5bdaf Remove Empty Remove Empty false 0 2218 -5781 99 20 2275.5 -5771 1 1 {0} false 2 Data tree to clean 615b0d27-391b-4725-a372-40601e0a4ad9 1 Tree Tree false 61019724-eb0d-4b80-ba89-1f6601b8fba6 1 2218 -5761 99 20 2275.5 -5751 2 Spotless data tree 0140371b-51dc-4acf-9c7c-093f4537efa9 Tree Tree false 0 2341 -5821 24 80 2353 -5781 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 229a779d-748d-45bf-81a7-3d9be01597dc Merge Merge 2226 -9920 91 44 2272 -9898 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 9c3ab000-a53d-4eb5-b32a-022b3eeb1aee 1 false Data 1 D1 true e347b2a6-d4b3-4faf-8c21-ce8ade789f0b 1 2228 -9918 32 20 2252 -9908 2 Data stream 2 fc9832b8-924e-4b99-ae47-23db56231d3e 1 false Data 2 D2 true 391f9af0-fe33-40a6-988c-6b1558d1aea5 1 2228 -9898 32 20 2252 -9888 2 Result of merge a176fc90-1945-49bb-b5b7-32cb383efa09 Result Result false 0 2284 -9918 31 40 2299.5 -9898 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true fdc22c85-5402-4cb1-ac0b-95f99010c239 Stroke Stroke 2156 -9629 212 104 2322 -9577 A Graphic Plus Shape, or a Curve, Brep, Mesh 468691c4-a1b0-499c-a58b-16d976f6d845 1 Shape / Geometry Shape / Geometry false 99f6a710-efaa-4f7c-a9f5-f5d363663719 1 2158 -9627 152 20 2242 -9617 The stroke color 7f9070dd-decc-47c4-9e76-9ba6fdd67161 Color Color true 0 2158 -9607 152 20 2242 -9597 1 1 {0} 255;244;244;244 The stroke weight 86b3c9bd-9584-4aed-afee-ee988b6045d2 Weight Weight true 0 2158 -9587 152 20 2242 -9577 1 1 {0} 1 1 The stroke pattern f914c056-6733-4e5d-a3bf-e3c516f7e955 Pattern Pattern true 0 2158 -9567 152 20 2242 -9557 The shape to be used at the end of open path b1df4c54-d1c7-4652-ba5c-6e83c6ce5952 End Cap End Cap true 0 2158 -9547 152 20 2242 -9537 1 1 {0} 2 A Graphic Plus Shape Object true e347b2a6-d4b3-4faf-8c21-ce8ade789f0b Shape Shape false 0 2334 -9627 32 100 2350 -9577 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true c2ebe17e-3de3-4435-813a-559d7bdda100 Clean Tree Clean Tree 2195 -9503 151 84 2308 -9461 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 5c8e4bfa-55ad-430a-8b79-843d3ef3290a Remove Nulls Remove Nulls false 0 2197 -9501 99 20 2254.5 -9491 1 1 {0} true Remove invalid items from the tree. b59e0d9b-b4ce-4b33-b030-abde8dd1f712 Remove Invalid Remove Invalid false 0 2197 -9481 99 20 2254.5 -9471 1 1 {0} true Remove empty branches from the tree. a2edb213-0794-4c58-bcda-918f681934d4 Remove Empty Remove Empty false 0 2197 -9461 99 20 2254.5 -9451 1 1 {0} false 2 Data tree to clean 53e80767-4955-4924-8e94-b3e773af7268 1 Tree Tree false f05ffc93-07b8-46d2-ad82-99badcc3922f 1 2197 -9441 99 20 2254.5 -9431 2 Spotless data tree 99f6a710-efaa-4f7c-a9f5-f5d363663719 Tree Tree false 0 2320 -9501 24 80 2332 -9461 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true fc0eb315-3c89-495a-b32f-7a611b56d511 Stroke Stroke 2151 -9826 212 104 2317 -9774 A Graphic Plus Shape, or a Curve, Brep, Mesh dff43d27-8698-4372-83ea-39ff331ea2f5 1 Shape / Geometry Shape / Geometry false a2822e04-d978-454b-9034-6520717624e0 1 2153 -9824 152 20 2237 -9814 The stroke color b6887152-114d-4771-aa01-2a893dfca8ca Color Color true 0 2153 -9804 152 20 2237 -9794 1 1 {0} 255;219;219;219 The stroke weight 57966150-05ee-4447-bc7b-3005724232af Weight Weight true 0 2153 -9784 152 20 2237 -9774 1 1 {0} 1 1 The stroke pattern b2736870-ecbe-4baa-bcb8-b455dce42463 Pattern Pattern true 0 2153 -9764 152 20 2237 -9754 The shape to be used at the end of open path ffbad155-4b60-460b-9c4a-7027e1d142a8 End Cap End Cap true 0 2153 -9744 152 20 2237 -9734 1 1 {0} 2 A Graphic Plus Shape Object true 391f9af0-fe33-40a6-988c-6b1558d1aea5 Shape Shape false 0 2329 -9824 32 100 2345 -9774 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true ddd00a9d-e6c3-4fc1-b184-8305568ba419 Clean Tree Clean Tree 2187 -9716 151 84 2300 -9674 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 92492196-155e-478c-b353-b6b0d4024dd3 Remove Nulls Remove Nulls false 0 2189 -9714 99 20 2246.5 -9704 1 1 {0} true Remove invalid items from the tree. 70d2cca6-6c42-4684-9326-42022e4e6a4b Remove Invalid Remove Invalid false 0 2189 -9694 99 20 2246.5 -9684 1 1 {0} true Remove empty branches from the tree. 7fe38272-cd4f-4968-ba0a-e3872da87c23 Remove Empty Remove Empty false 0 2189 -9674 99 20 2246.5 -9664 1 1 {0} false 2 Data tree to clean 8e67a810-9df4-4b6e-b8f2-4c51e1190f47 1 Tree Tree false c32bd525-2467-45e9-a83b-330bd9f9b05a 1 2189 -9654 99 20 2246.5 -9644 2 Spotless data tree a2822e04-d978-454b-9034-6520717624e0 Tree Tree false 0 2312 -9714 24 80 2324 -9674 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true bd25b3b1-fb7e-4f7c-bdec-78b75156646b Merge Merge 2200 -13430 91 44 2246 -13408 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 553e4c05-994e-4ca6-b874-aa37f44cee20 1 false Data 1 D1 true 1364bb5d-423f-4cde-a1ab-760c110b25bc 1 2202 -13428 32 20 2226 -13418 2 Data stream 2 9236a3f3-56d2-4576-8776-74b51238b4f3 1 false Data 2 D2 true a6e87e42-adcc-4baf-af8a-06941c96f21c 1 2202 -13408 32 20 2226 -13398 2 Result of merge b4cba6e9-b556-4a50-b02c-cb6cc7d5d950 Result Result false 0 2258 -13428 31 40 2273.5 -13408 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 34cb63bb-645c-4252-8d4c-50995349ae20 Stroke Stroke 2130 -13139 212 104 2296 -13087 A Graphic Plus Shape, or a Curve, Brep, Mesh 08a962c1-8671-421d-86f5-01cc0c9f314d 1 Shape / Geometry Shape / Geometry false 4fb97fbd-5d97-4168-91e3-d572de8f5ea4 1 2132 -13137 152 20 2216 -13127 The stroke color d8cd0753-da38-4b4c-afcf-24327601c073 Color Color true 0 2132 -13117 152 20 2216 -13107 1 1 {0} 255;240;240;240 The stroke weight 4d8fc9db-a6da-4774-8730-54797aca548f Weight Weight true 0 2132 -13097 152 20 2216 -13087 1 1 {0} 1 1 The stroke pattern 262618fb-e65c-449d-bd16-c6884adc1365 Pattern Pattern true 0 2132 -13077 152 20 2216 -13067 The shape to be used at the end of open path c671dffa-f7b5-40e4-8e82-de0f810570b3 End Cap End Cap true 0 2132 -13057 152 20 2216 -13047 1 1 {0} 2 A Graphic Plus Shape Object true 1364bb5d-423f-4cde-a1ab-760c110b25bc Shape Shape false 0 2308 -13137 32 100 2324 -13087 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true 8a146cfe-0091-4be2-b611-a2df98f72ef7 Clean Tree Clean Tree 2169 -13013 151 84 2282 -12971 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 02ca7059-3304-4d00-86e2-b03f1110dd75 Remove Nulls Remove Nulls false 0 2171 -13011 99 20 2228.5 -13001 1 1 {0} true Remove invalid items from the tree. 1dab29c4-4154-47d5-bc00-ef4de5c8aa43 Remove Invalid Remove Invalid false 0 2171 -12991 99 20 2228.5 -12981 1 1 {0} true Remove empty branches from the tree. 2e35a9d4-3d1f-46b7-b9d2-82f0028531e8 Remove Empty Remove Empty false 0 2171 -12971 99 20 2228.5 -12961 1 1 {0} false 2 Data tree to clean 6048e828-1848-4160-9b37-6c65fc55db42 1 Tree Tree false 1e2a7b7f-adc5-4de7-b89a-18f9809254ce 1 2171 -12951 99 20 2228.5 -12941 2 Spotless data tree 4fb97fbd-5d97-4168-91e3-d572de8f5ea4 Tree Tree false 0 2294 -13011 24 80 2306 -12971 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 977ecb09-125e-43ec-a61b-72dec763beb9 Stroke Stroke 2125 -13336 212 104 2291 -13284 A Graphic Plus Shape, or a Curve, Brep, Mesh 40c9c9d1-acb5-436e-84e3-37ff5e9f21e1 1 Shape / Geometry Shape / Geometry false f0cb79a1-2abd-4406-8715-18e0bafe50f0 1 2127 -13334 152 20 2211 -13324 The stroke color b5961be3-aeee-4e45-9e23-376e861982bd Color Color true 0 2127 -13314 152 20 2211 -13304 1 1 {0} 255;215;215;215 The stroke weight 94a059f4-dd55-47f7-9b0c-1d8acbb5455a Weight Weight true 0 2127 -13294 152 20 2211 -13284 1 1 {0} 1 1 The stroke pattern 43cf63a1-0957-4ff2-84be-447013d61000 Pattern Pattern true 0 2127 -13274 152 20 2211 -13264 The shape to be used at the end of open path 6575e18d-ee9d-4e25-ad7b-1549ab185b8a End Cap End Cap true 0 2127 -13254 152 20 2211 -13244 1 1 {0} 2 A Graphic Plus Shape Object true a6e87e42-adcc-4baf-af8a-06941c96f21c Shape Shape false 0 2303 -13334 32 100 2319 -13284 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true b31bd6be-94cf-41de-992e-138c3d3daea3 Clean Tree Clean Tree 2161 -13226 151 84 2274 -13184 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. c05fb45f-e4b9-48ee-a270-e07c506a6f07 Remove Nulls Remove Nulls false 0 2163 -13224 99 20 2220.5 -13214 1 1 {0} true Remove invalid items from the tree. 2f5342b4-db93-45cc-8397-e020b6bf3a02 Remove Invalid Remove Invalid false 0 2163 -13204 99 20 2220.5 -13194 1 1 {0} true Remove empty branches from the tree. 2285fe79-050f-4360-a001-3b181f8a4112 Remove Empty Remove Empty false 0 2163 -13184 99 20 2220.5 -13174 1 1 {0} false 2 Data tree to clean a10aef2c-d7b4-4ab8-9a50-e39a3d51adf1 1 Tree Tree false 4a42bdca-87f0-4efb-9c9a-983cd63489c5 1 2163 -13164 99 20 2220.5 -13154 2 Spotless data tree f0cb79a1-2abd-4406-8715-18e0bafe50f0 Tree Tree false 0 2286 -13224 24 80 2298 -13184 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true afa65566-fc38-42bc-af39-561117ab8f96 Merge Merge 2288 -16914 91 44 2334 -16892 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 30c85e06-149b-4b0d-845c-5eac2699036d 1 false Data 1 D1 true 923e3906-a278-4d06-8078-3fa52d2d99a5 1 2290 -16912 32 20 2314 -16902 2 Data stream 2 73cf3440-e82f-4d58-8235-f44969be3a30 1 false Data 2 D2 true f99b3a83-b1f3-4f33-a32f-8aa106d1a35a 1 2290 -16892 32 20 2314 -16882 2 Result of merge 247e8cba-c99e-4e41-af09-47d828b36de5 Result Result false 0 2346 -16912 31 40 2361.5 -16892 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true e4da60a3-454d-4d63-a6cf-9b2d4c5f2713 Stroke Stroke 2218 -16623 212 104 2384 -16571 A Graphic Plus Shape, or a Curve, Brep, Mesh 8a791f1a-af08-41be-acf4-a52dd284ae78 1 Shape / Geometry Shape / Geometry false 7dd52da6-a33c-44b2-a598-720179e481bd 1 2220 -16621 152 20 2304 -16611 The stroke color bf9bd216-6013-4c78-9aae-43226f7cad13 Color Color true 0 2220 -16601 152 20 2304 -16591 1 1 {0} 255;236;236;236 The stroke weight 81ebe178-0173-400f-9057-c7c06373487b Weight Weight true 0 2220 -16581 152 20 2304 -16571 1 1 {0} 1 1 The stroke pattern c1956fc9-86ea-48ac-996b-24a11783339f Pattern Pattern true 0 2220 -16561 152 20 2304 -16551 The shape to be used at the end of open path 8740a5d3-5a85-41c2-abe3-d211e3720d07 End Cap End Cap true 0 2220 -16541 152 20 2304 -16531 1 1 {0} 2 A Graphic Plus Shape Object true 923e3906-a278-4d06-8078-3fa52d2d99a5 Shape Shape false 0 2396 -16621 32 100 2412 -16571 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true a0a10c43-4fb3-4bf5-a379-76e373041704 Clean Tree Clean Tree 2257 -16497 151 84 2370 -16455 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 015465f0-a6df-4341-9480-cdf48757e123 Remove Nulls Remove Nulls false 0 2259 -16495 99 20 2316.5 -16485 1 1 {0} true Remove invalid items from the tree. 0064e8e2-91fa-432d-b916-c2aecb986cc0 Remove Invalid Remove Invalid false 0 2259 -16475 99 20 2316.5 -16465 1 1 {0} true Remove empty branches from the tree. 92f39029-7ff7-4360-a5d6-6291a042d1ed Remove Empty Remove Empty false 0 2259 -16455 99 20 2316.5 -16445 1 1 {0} false 2 Data tree to clean 8d36137d-384f-44e3-b6f0-2fc334bfecce 1 Tree Tree false e29ca557-b1ee-475d-8cd9-63721b3e955d 1 2259 -16435 99 20 2316.5 -16425 2 Spotless data tree 7dd52da6-a33c-44b2-a598-720179e481bd Tree Tree false 0 2382 -16495 24 80 2394 -16455 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 44e5ed6b-d43e-4b53-859e-cede9e2e8ab4 Stroke Stroke 2213 -16820 212 104 2379 -16768 A Graphic Plus Shape, or a Curve, Brep, Mesh 7997b64b-d208-4768-b25a-c1cb75aa138c 1 Shape / Geometry Shape / Geometry false 50184e1c-dc0c-4c2f-a18f-d5b05bc02e72 1 2215 -16818 152 20 2299 -16808 The stroke color 59b66da6-ec32-466c-b7c4-019ec878400c Color Color true 0 2215 -16798 152 20 2299 -16788 1 1 {0} 255;211;211;211 The stroke weight 0325d03d-1388-4cec-b2c6-d38ca40dcabb Weight Weight true 0 2215 -16778 152 20 2299 -16768 1 1 {0} 1 1 The stroke pattern dc132f75-a62b-4d67-a96a-662f68a8f14c Pattern Pattern true 0 2215 -16758 152 20 2299 -16748 The shape to be used at the end of open path 96c036cf-918f-472c-98bf-9f2639a7a5a8 End Cap End Cap true 0 2215 -16738 152 20 2299 -16728 1 1 {0} 2 A Graphic Plus Shape Object true f99b3a83-b1f3-4f33-a32f-8aa106d1a35a Shape Shape false 0 2391 -16818 32 100 2407 -16768 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true 29f10a4d-7162-4895-b359-e83e4b8a9ce0 Clean Tree Clean Tree 2250 -16712 151 84 2363 -16670 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. c86ba4b3-d977-43f3-98e0-04652a24f7a6 Remove Nulls Remove Nulls false 0 2252 -16710 99 20 2309.5 -16700 1 1 {0} true Remove invalid items from the tree. 97aef288-d814-471e-b02f-6c9a839f4139 Remove Invalid Remove Invalid false 0 2252 -16690 99 20 2309.5 -16680 1 1 {0} true Remove empty branches from the tree. be19d52c-35cb-4400-b08b-bad9a55449c5 Remove Empty Remove Empty false 0 2252 -16670 99 20 2309.5 -16660 1 1 {0} false 2 Data tree to clean e0595e9d-1ec1-4a0a-91b9-a3c09a033362 1 Tree Tree false 7735d6a3-cdf1-477b-9846-ff6ff5f33794 1 2252 -16650 99 20 2309.5 -16640 2 Spotless data tree 50184e1c-dc0c-4c2f-a18f-d5b05bc02e72 Tree Tree false 0 2375 -16710 24 80 2387 -16670 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams 8eda1d7f-ad72-44d9-bcae-fb25aaa5e85f Merge Merge 3444 -3047 91 184 3490 -2955 9 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 ebf55210-6375-408a-b59a-8f60ed90823b 1 false Data 1 D1 true 75d065bb-8d27-4f30-b93f-561073af14d0 1 3446 -3045 32 20 3470 -3035 2 Data stream 2 50ed39fb-8397-40c8-828f-0df14d508d9a 1 false Data 2 D2 true 19bc7d6e-75c5-4a1b-86a1-fb0a9d7124de 1 3446 -3025 32 20 3470 -3015 2 Data stream 3 79b3282e-a927-47e9-b48d-8bbfe245bfec 1 false Data 3 D3 true 391f9af0-fe33-40a6-988c-6b1558d1aea5 1 3446 -3005 32 20 3470 -2995 2 Data stream 4 7888ddbc-57ac-408e-b7ba-ee6da3445fab 1 false Data 4 D4 true a6e87e42-adcc-4baf-af8a-06941c96f21c 1 3446 -2985 32 20 3470 -2975 2 Data stream 5 90f134ea-492b-4f6b-98c0-9dacd429fb37 1 false Data 5 D5 true f99b3a83-b1f3-4f33-a32f-8aa106d1a35a 1 3446 -2965 32 20 3470 -2955 2 Data stream 6 b8d4c792-6617-40e6-8ed0-1bf1a93eb652 1 false Data 6 D6 true ec84b468-1745-42d6-ac13-db5648202643 1 3446 -2945 32 20 3470 -2935 2 Data stream 7 517c302c-82da-4093-aee7-dbfad14252db 1 false Data 7 D7 true f48ef24b-e39e-418d-92a7-92b3288fc51d 1 3446 -2925 32 20 3470 -2915 2 Data stream 8 1b01f0d7-a986-44d5-ae1c-fb74b1bd45a5 1 false Data 8 D8 true 5318039b-4863-4370-9c13-3aafafd145cf 1 3446 -2905 32 20 3470 -2895 2 Data stream 9 cb11f0a2-3565-4f13-8635-5dff7c22f243 1 false Data 9 D9 true aaba0ab1-4b95-4004-8770-fcab0543cb86 1 3446 -2885 32 20 3470 -2875 2 Result of merge f2c29e33-1005-483b-a74a-3ef84ec7b18e Result Result false 0 3502 -3045 31 180 3517.5 -2955 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 1d7cab2f-8c95-42ad-b5db-d81fc4a3ee51 Merge Merge 2208 -20703 91 44 2254 -20681 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 c09df7c2-c25f-4a96-88b2-4ae74b4432f1 1 false Data 1 D1 true 339527aa-5b22-4304-bf56-d25163e067d4 1 2210 -20701 32 20 2234 -20691 2 Data stream 2 60cbadcf-40a4-4951-a2b0-bc011c263317 1 false Data 2 D2 true ec84b468-1745-42d6-ac13-db5648202643 1 2210 -20681 32 20 2234 -20671 2 Result of merge b5e5b13c-c304-4aef-b4ec-3029a0098092 Result Result false 0 2266 -20701 31 40 2281.5 -20681 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true a1dddec8-7fda-4313-af52-dd3f2d62addb Stroke Stroke 2138 -20412 212 104 2304 -20360 A Graphic Plus Shape, or a Curve, Brep, Mesh 1dd635fb-107e-46f7-8afe-1a67ce42b6c1 1 Shape / Geometry Shape / Geometry false a6f8cd3d-8111-492e-ab65-6b496e67c523 1 2140 -20410 152 20 2224 -20400 The stroke color f6b3c75d-c750-4bf7-8062-bd69fa5fabe0 Color Color true 0 2140 -20390 152 20 2224 -20380 1 1 {0} 255;232;232;232 The stroke weight 83f6568e-0d9e-49d9-b26c-250d555b3252 Weight Weight true 0 2140 -20370 152 20 2224 -20360 1 1 {0} 1 1 The stroke pattern 0fe6b633-573b-48ca-bfb8-5c5c380f9f11 Pattern Pattern true 0 2140 -20350 152 20 2224 -20340 The shape to be used at the end of open path beb6346c-4aae-4b88-93cd-094502c4d0dd End Cap End Cap true 0 2140 -20330 152 20 2224 -20320 1 1 {0} 2 A Graphic Plus Shape Object true 339527aa-5b22-4304-bf56-d25163e067d4 Shape Shape false 0 2316 -20410 32 100 2332 -20360 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true b449462d-4406-416c-9abd-20d331dca7b5 Clean Tree Clean Tree 2177 -20286 151 84 2290 -20244 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. a539569c-83f6-4bae-bcff-bcd33167276a Remove Nulls Remove Nulls false 0 2179 -20284 99 20 2236.5 -20274 1 1 {0} true Remove invalid items from the tree. 52430106-1a01-43d4-8448-7cd6006678d8 Remove Invalid Remove Invalid false 0 2179 -20264 99 20 2236.5 -20254 1 1 {0} true Remove empty branches from the tree. 0e6fda0f-1438-4153-b9fd-f2f31c90df55 Remove Empty Remove Empty false 0 2179 -20244 99 20 2236.5 -20234 1 1 {0} false 2 Data tree to clean b9cc90b8-6eb0-4c53-a501-7a92d844e98e 1 Tree Tree false e2196bca-51e1-4e30-9af9-41a11d87bd51 1 2179 -20224 99 20 2236.5 -20214 2 Spotless data tree a6f8cd3d-8111-492e-ab65-6b496e67c523 Tree Tree false 0 2302 -20284 24 80 2314 -20244 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 79babe64-2a5e-4bee-9ed9-4687e312a9a1 Stroke Stroke 2133 -20609 212 104 2299 -20557 A Graphic Plus Shape, or a Curve, Brep, Mesh bf373673-0fd7-436f-b4a2-bb35c44669b1 1 Shape / Geometry Shape / Geometry false e03500f8-0535-47db-9820-50b55c54025b 1 2135 -20607 152 20 2219 -20597 The stroke color 19a49fa6-d8a1-4f7a-b9d1-49ade4e287a2 Color Color true 0 2135 -20587 152 20 2219 -20577 1 1 {0} 255;207;207;207 The stroke weight 61f86f51-1d92-46d2-8113-a98350f02196 Weight Weight true 0 2135 -20567 152 20 2219 -20557 1 1 {0} 1 1 The stroke pattern 229a7130-d30f-45b6-b67b-f1e9f1a65652 Pattern Pattern true 0 2135 -20547 152 20 2219 -20537 The shape to be used at the end of open path d3daf1fe-cce3-41a6-8b8b-f52ca0acb7ef End Cap End Cap true 0 2135 -20527 152 20 2219 -20517 1 1 {0} 2 A Graphic Plus Shape Object true ec84b468-1745-42d6-ac13-db5648202643 Shape Shape false 0 2311 -20607 32 100 2327 -20557 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true 42982bf8-1db9-45a7-b73f-7a5ca3a32fd6 Clean Tree Clean Tree 2169 -20499 151 84 2282 -20457 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 103a00a6-47f8-4f1e-bc2a-91d1029bb56c Remove Nulls Remove Nulls false 0 2171 -20497 99 20 2228.5 -20487 1 1 {0} true Remove invalid items from the tree. 9229bc73-e540-4054-b0c9-b7d5d619a095 Remove Invalid Remove Invalid false 0 2171 -20477 99 20 2228.5 -20467 1 1 {0} true Remove empty branches from the tree. a61890f5-83b6-4119-83df-32654017f928 Remove Empty Remove Empty false 0 2171 -20457 99 20 2228.5 -20447 1 1 {0} false 2 Data tree to clean 2a6857cd-8ff7-4cec-8e6c-aa5a52c03921 1 Tree Tree false 92df9f80-016f-455d-a9c3-bbe35cffa3bc 1 2171 -20437 99 20 2228.5 -20427 2 Spotless data tree e03500f8-0535-47db-9820-50b55c54025b Tree Tree false 0 2294 -20497 24 80 2306 -20457 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true faa91ea5-ca0c-4d2c-b798-aa6838b1bd5a Merge Merge 2209 -24196 91 44 2255 -24174 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 6b828160-7f6f-44cb-a4f1-8ade8a0bf9b7 1 false Data 1 D1 true b8c58a89-c169-49fb-9b43-45432acc582f 1 2211 -24194 32 20 2235 -24184 2 Data stream 2 bb3850a0-6815-436b-ae1a-49a076dfae98 1 false Data 2 D2 true f48ef24b-e39e-418d-92a7-92b3288fc51d 1 2211 -24174 32 20 2235 -24164 2 Result of merge 2d61465e-08c0-479c-9de3-c1d71792ece5 Result Result false 0 2267 -24194 31 40 2282.5 -24174 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true fe62708a-8adf-4e5c-984f-023965b5ffde Stroke Stroke 2135 -23945 212 104 2301 -23893 A Graphic Plus Shape, or a Curve, Brep, Mesh 51f7bf43-080a-4dca-8e26-015c5fd0dc6a 1 Shape / Geometry Shape / Geometry false 34571c07-de81-4ae5-aa12-4f3caa1c72ed 1 2137 -23943 152 20 2221 -23933 The stroke color 93ee4e07-e345-4035-ac8c-492d68d6413a Color Color true 0 2137 -23923 152 20 2221 -23913 1 1 {0} 255;228;228;228 The stroke weight 51c552e1-6de6-404b-ad3b-a9df192e8c89 Weight Weight true 0 2137 -23903 152 20 2221 -23893 1 1 {0} 1 1 The stroke pattern fe03ccb3-a360-49c5-8e16-070e2dc3b239 Pattern Pattern true 0 2137 -23883 152 20 2221 -23873 The shape to be used at the end of open path 719922dd-6183-4902-8d79-e7293372aa0f End Cap End Cap true 0 2137 -23863 152 20 2221 -23853 1 1 {0} 2 A Graphic Plus Shape Object true b8c58a89-c169-49fb-9b43-45432acc582f Shape Shape false 0 2313 -23943 32 100 2329 -23893 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true 24a23c5d-60fc-4a99-b875-231f200d3aad Clean Tree Clean Tree 2174 -23819 151 84 2287 -23777 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 8c4f233c-1abb-4713-9dda-d3bcbf3c3a68 Remove Nulls Remove Nulls false 0 2176 -23817 99 20 2233.5 -23807 1 1 {0} true Remove invalid items from the tree. 0a8fd905-fa53-4f22-ba1d-272fcee848fa Remove Invalid Remove Invalid false 0 2176 -23797 99 20 2233.5 -23787 1 1 {0} true Remove empty branches from the tree. b432100b-805b-40b3-b4d3-97de4b7884f3 Remove Empty Remove Empty false 0 2176 -23777 99 20 2233.5 -23767 1 1 {0} false 2 Data tree to clean 3bed7d5d-5532-470e-81d9-9553be9e75c2 1 Tree Tree false 8c57285f-88ad-4e27-b2fe-21dfb8d0c116 1 2176 -23757 99 20 2233.5 -23747 2 Spotless data tree 34571c07-de81-4ae5-aa12-4f3caa1c72ed Tree Tree false 0 2299 -23817 24 80 2311 -23777 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 03c1205a-721c-447b-b7ee-2dbf19a47276 Stroke Stroke 2130 -24142 212 104 2296 -24090 A Graphic Plus Shape, or a Curve, Brep, Mesh aa6f276c-0b8b-493a-bc25-7ded5116159d 1 Shape / Geometry Shape / Geometry false 9d550e76-006e-49ed-8dd2-04702931f1c5 1 2132 -24140 152 20 2216 -24130 The stroke color f0091c92-4c10-4af4-a211-db02a7551a23 Color Color true 0 2132 -24120 152 20 2216 -24110 1 1 {0} 255;203;203;203 The stroke weight 72675ac1-2dd2-4960-98d2-2ed4b504c4b8 Weight Weight true 0 2132 -24100 152 20 2216 -24090 1 1 {0} 1 1 The stroke pattern 1c33a012-246a-48c6-b1a9-d766e24c7d5b Pattern Pattern true 0 2132 -24080 152 20 2216 -24070 The shape to be used at the end of open path 3948f683-8df4-4df3-bb97-d9cf10e06366 End Cap End Cap true 0 2132 -24060 152 20 2216 -24050 1 1 {0} 2 A Graphic Plus Shape Object true f48ef24b-e39e-418d-92a7-92b3288fc51d Shape Shape false 0 2308 -24140 32 100 2324 -24090 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true 83fa0379-157f-4f3f-bfcd-2040d7a2756c Clean Tree Clean Tree 2166 -24032 151 84 2279 -23990 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 65e10175-2f15-4fc8-aa0b-69956ed6ec90 Remove Nulls Remove Nulls false 0 2168 -24030 99 20 2225.5 -24020 1 1 {0} true Remove invalid items from the tree. a271a260-94c9-44a7-9fdf-9255c51d3dba Remove Invalid Remove Invalid false 0 2168 -24010 99 20 2225.5 -24000 1 1 {0} true Remove empty branches from the tree. 9eeacbfa-df09-406e-86c6-fdbeb30333f2 Remove Empty Remove Empty false 0 2168 -23990 99 20 2225.5 -23980 1 1 {0} false 2 Data tree to clean 469b1c6e-a47c-4a9d-be91-0e59e0e80aa4 1 Tree Tree false 13ef169d-75c8-4400-9764-212f8dd9e429 1 2168 -23970 99 20 2225.5 -23960 2 Spotless data tree 9d550e76-006e-49ed-8dd2-04702931f1c5 Tree Tree false 0 2291 -24030 24 80 2303 -23990 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true a87a0666-bab1-4c53-9a38-2bc4459d4a82 Merge Merge 2214 -27645 91 44 2260 -27623 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 0e75a813-c08a-408c-ae9b-a46fa35cb762 1 false Data 1 D1 true ee88e58f-16da-4f2d-b1bd-f54f48cfed9c 1 2216 -27643 32 20 2240 -27633 2 Data stream 2 393383be-bbb6-4ab4-a326-d06d64226e20 1 false Data 2 D2 true 5318039b-4863-4370-9c13-3aafafd145cf 1 2216 -27623 32 20 2240 -27613 2 Result of merge 2e8036b7-ea1e-4699-a99d-d9dc8509d78f Result Result false 0 2272 -27643 31 40 2287.5 -27623 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 6eda72b6-6b97-43d5-a34a-1bfb189fab91 Stroke Stroke 2140 -27394 212 104 2306 -27342 A Graphic Plus Shape, or a Curve, Brep, Mesh ac083306-0b00-4de0-a8c5-e3f3028a6a9a 1 Shape / Geometry Shape / Geometry false 8337de06-4cfb-4e79-8e6d-03574ddf005a 1 2142 -27392 152 20 2226 -27382 The stroke color 13dcef3c-9da8-430e-ab55-205566a12e67 Color Color true 0 2142 -27372 152 20 2226 -27362 1 1 {0} 255;224;224;224 The stroke weight 427ca0ea-3903-478a-b47a-6aad6aba878e Weight Weight true 0 2142 -27352 152 20 2226 -27342 1 1 {0} 1 1 The stroke pattern c279a338-13ce-4e36-8cf0-0bf73b5c4a06 Pattern Pattern true 0 2142 -27332 152 20 2226 -27322 The shape to be used at the end of open path 7b6958a9-e7fa-400e-85d3-8431de6169af End Cap End Cap true 0 2142 -27312 152 20 2226 -27302 1 1 {0} 2 A Graphic Plus Shape Object true ee88e58f-16da-4f2d-b1bd-f54f48cfed9c Shape Shape false 0 2318 -27392 32 100 2334 -27342 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true 20bfba1d-c793-4026-96e7-66b2e3aeb4a2 Clean Tree Clean Tree 2179 -27268 151 84 2292 -27226 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. b5dbe54b-3565-4c49-a23d-0bb3bcfa8495 Remove Nulls Remove Nulls false 0 2181 -27266 99 20 2238.5 -27256 1 1 {0} true Remove invalid items from the tree. f3d2c2bb-d687-4ecd-b80e-3a070337aff5 Remove Invalid Remove Invalid false 0 2181 -27246 99 20 2238.5 -27236 1 1 {0} true Remove empty branches from the tree. 7d1b05e1-7524-4506-b093-ae9424ccf621 Remove Empty Remove Empty false 0 2181 -27226 99 20 2238.5 -27216 1 1 {0} false 2 Data tree to clean 4fab9b9c-6227-4b22-a64a-ae152bc8deb1 1 Tree Tree false 04846c6f-286e-480c-9c95-cf2ed46d9350 1 2181 -27206 99 20 2238.5 -27196 2 Spotless data tree 8337de06-4cfb-4e79-8e6d-03574ddf005a Tree Tree false 0 2304 -27266 24 80 2316 -27226 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 685077f7-cdbf-4efe-9fb1-204ce668a0d3 Stroke Stroke 2135 -27591 212 104 2301 -27539 A Graphic Plus Shape, or a Curve, Brep, Mesh 628c1584-4ee7-4ce6-9bd0-4fd51588f1d7 1 Shape / Geometry Shape / Geometry false 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cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 24364c96-1bee-47c8-acac-141c595108b4 Remove Nulls Remove Nulls false 0 2173 -27479 99 20 2230.5 -27469 1 1 {0} true Remove invalid items from the tree. b817c23a-a8aa-4b13-92b8-66539dc24a89 Remove Invalid Remove Invalid false 0 2173 -27459 99 20 2230.5 -27449 1 1 {0} true Remove empty branches from the tree. 6a2f670b-7663-42e5-94ac-04b7ed6c2b82 Remove Empty Remove Empty false 0 2173 -27439 99 20 2230.5 -27429 1 1 {0} false 2 Data tree to clean 8e982e86-79e6-4d03-bd93-c6e6776a578d 1 Tree Tree false ff468b81-65e8-4cdf-b877-b88d817f1f2d 1 2173 -27419 99 20 2230.5 -27409 2 Spotless data tree 66077f0c-c3f7-45f4-bf25-c470cebe757f Tree Tree false 0 2296 -27479 24 80 2308 -27439 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams true 160d7100-7c70-439f-b0e2-053700928736 Merge Merge 2199 -30889 91 44 2245 -30867 2 8ec86459-bf01-4409-baee-174d0d2b13d0 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 2 Data stream 1 6699dc95-9288-4475-bb5c-3487863cb799 1 false Data 1 D1 true 87062068-f885-4cba-88cd-e52f7c329eb5 1 2201 -30887 32 20 2225 -30877 2 Data stream 2 6a652be6-5d24-4936-b55d-b82cf573d495 1 false Data 2 D2 true aaba0ab1-4b95-4004-8770-fcab0543cb86 1 2201 -30867 32 20 2225 -30857 2 Result of merge 8d1ee430-1939-4c4a-9a86-961a110b4197 Result Result false 0 2257 -30887 31 40 2272.5 -30867 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true 009ac4ca-7b78-4f51-8e47-f2af35268c8f Stroke Stroke 2125 -30638 212 104 2291 -30586 A Graphic Plus Shape, or a Curve, Brep, Mesh f746a1e5-4d96-4fe5-9547-e9ec36d686d7 1 Shape / Geometry Shape / Geometry false 6816f0fe-8ff3-4106-a7b2-8a08ad86c80b 1 2127 -30636 152 20 2211 -30626 The stroke color 4cfbc795-3487-4fdd-86eb-9334cc1ce10c Color Color true 0 2127 -30616 152 20 2211 -30606 1 1 {0} 255;220;220;220 The stroke weight 97ba89b5-f3e7-4027-b034-22c9f6249104 Weight Weight true 0 2127 -30596 152 20 2211 -30586 1 1 {0} 1 1 The stroke pattern b92f678b-8991-4a55-8dbc-4171ca3b7c72 Pattern Pattern true 0 2127 -30576 152 20 2211 -30566 The shape to be used at the end of open path 35d5c1aa-fb75-43f5-bb4c-2d52f7bdef22 End Cap End Cap true 0 2127 -30556 152 20 2211 -30546 1 1 {0} 2 A Graphic Plus Shape Object true 87062068-f885-4cba-88cd-e52f7c329eb5 Shape Shape false 0 2303 -30636 32 100 2319 -30586 071c3940-a12d-4b77-bb23-42b5d3314a0d Clean Tree Removed all null and invalid items from a data tree. true addbe3f9-77e4-4317-b4fd-879a18a77bb1 Clean Tree Clean Tree 2164 -30512 151 84 2277 -30470 4 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 78d6d68f-c202-43e7-b9b4-af1a76c042b9 Remove Nulls Remove Nulls false 0 2166 -30510 99 20 2223.5 -30500 1 1 {0} true Remove invalid items from the tree. 374fb338-0906-400b-96ab-2362fd4211d4 Remove Invalid Remove Invalid false 0 2166 -30490 99 20 2223.5 -30480 1 1 {0} true Remove empty branches from the tree. 12ee782a-59b6-459f-b605-b92a2ef00877 Remove Empty Remove Empty false 0 2166 -30470 99 20 2223.5 -30460 1 1 {0} false 2 Data tree to clean 8661fae4-97c4-4fb1-a891-88763eca542b 1 Tree Tree false f3d6514f-fd53-494b-8f2b-098b6dfb4a80 1 2166 -30450 99 20 2223.5 -30440 2 Spotless data tree 6816f0fe-8ff3-4106-a7b2-8a08ad86c80b Tree Tree false 0 2289 -30510 24 80 2301 -30470 030b487b-a566-476f-96a4-a0ae2ad283af a48ac930-c378-48dc-84da-26b2af9d8302 Stroke Applies Stroke properties to a Shape true de5c2189-b54e-4344-a423-f5a164559d1d Stroke Stroke 2120 -30835 212 104 2286 -30783 A Graphic Plus Shape, or a Curve, Brep, Mesh 0697fa74-ef62-4371-8cb9-cd6c9ed2560f 1 Shape / Geometry Shape / Geometry false 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cb95db89-6165-43b6-9c41-5702bc5bf137 8ec86459-bf01-4409-baee-174d0d2b13d0 1 8ec86459-bf01-4409-baee-174d0d2b13d0 Remove null items from the tree. 2bfff3bd-02f5-47c8-8e8c-5c3d48bd03a6 Remove Nulls Remove Nulls false 0 2158 -30723 99 20 2215.5 -30713 1 1 {0} true Remove invalid items from the tree. 19c5b9e7-efa8-4963-a8e4-97a4a7af6bd0 Remove Invalid Remove Invalid false 0 2158 -30703 99 20 2215.5 -30693 1 1 {0} true Remove empty branches from the tree. d484f487-d7f5-4255-9332-2842f8f1a88b Remove Empty Remove Empty false 0 2158 -30683 99 20 2215.5 -30673 1 1 {0} false 2 Data tree to clean 417e7d4e-02e1-4fe8-b6b5-91dcf9d3e525 1 Tree Tree false 82d46f90-f3a3-4dc9-bab4-8b7484395e05 1 2158 -30663 99 20 2215.5 -30653 2 Spotless data tree 1f94e1dd-1314-4831-9490-b5e8a295578c Tree Tree false 0 2281 -30723 24 80 2293 -30683 3cadddef-1e2b-4c09-9390-0e8f78f7609f Merge Merge a bunch of data streams 07638e88-17dd-4fc8-a8e6-1e0e786eebeb Merge Merge 3073 -3159 107 164 3119 -3077 8 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