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150;255;255;255
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150;255;255;255
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150;255;234;0
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150;0;255;242
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- Group
- UI
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- Group
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-
150;255;255;255
- A group of Grasshopper objects
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- Group
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- Group
- 1
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150;255;255;255
- A group of Grasshopper objects
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- 596d11db-5f93-4db9-9a1b-370b0acbcec6
- 2ea99d65-afae-4985-ace7-066c78817bb6
- 3e36c33b-0799-4a8f-be27-b85f6b583034
- d2438679-7c8b-4f04-82ea-7ce1ea20d163
- 31
- 1e993fd6-a70c-4169-a90b-dca71fc76a8e
- Group
- Create Side Shank Mesh
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;255;255;255
- A group of Grasshopper objects
- 2f45c141-c939-40c1-8ce8-4fc04b1159aa
- a7ea2c32-9379-43a7-add5-954585828529
- 9ac2b072-8e9b-43d7-83b3-7bd7db89c3ba
- 5feb4c5e-011f-4d32-94a4-4c8351ae4980
- 2ceb0bc3-ae20-439a-ae07-3b867d42cac8
- 8a085479-50b7-4fc6-8759-7e1d849ac36b
- b1da8522-6498-4108-8d89-8284b1b3a893
- 1b021ea2-81d9-4026-ae03-43998b7c9c1c
- db35f1ed-968e-4001-9ac4-db63596788c6
- 34226813-578e-4601-b218-527ec9aed6ca
- ef1344ae-6840-4ecd-9d6d-7d10e501a23b
- 9acedbe9-4e35-40b6-8631-1d983e3f612f
- 3e78c2fa-19cf-4563-9847-93b05f7a3277
- b3dab5d0-4e25-4086-84ab-8a3cb2c65e77
- 381d1d4b-2263-4fa5-98c2-db4e06c333b3
- b9edaa1f-e938-4f94-bbcd-96814918f3fd
- 94f1cfef-158c-4019-8ee8-7913837ceb2b
- 03e96e34-54c6-46da-833f-25130c095ab7
- 543537c6-df26-40fa-b961-59fa7ca3838d
- 13f8d44d-4dfe-4af3-a083-c4cd787d4234
- 269c15db-7f73-4668-a3eb-ec04ae6af8df
- 3f8e5c36-76ab-4b56-985e-b128a5cb5dc8
- 0c9fb789-3e73-4f5d-8131-c165d29f4723
- 018acfa1-ee02-4261-9f85-2e99d3fd35ac
- 79de5e5b-58e4-4ba0-af9f-890b18f7fd77
- bc933b93-47e9-43f8-b569-eaee7022b0f3
- 27c42d4e-ae29-442b-a366-4bda977f1d99
- 8f406e29-f277-4e62-a9b7-39ef202cd6ea
- 5f30ff0a-cb6c-4aa8-a158-478ffc57280d
- 29
- bd885eab-a6b8-48b6-b4c1-e1427e4b069a
- Group
- Create Prongs Rail
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;255;255;255
- A group of Grasshopper objects
- 1e12c91c-d7ca-4125-a4a3-66e4bf822d73
- 00a43e46-1cba-4084-a557-c40689922f06
- ecc66fee-e6f0-4f5b-b28b-e52483140b3d
- b27d2ac5-57bd-4f9a-851d-1e95f8fb1de5
- 56f76959-5377-4128-9e46-f073b167dc8d
- f8fdb602-0fd8-4b9f-8826-10888f856aa5
- 7bcb08ff-55a8-41b4-8686-b305fb625056
- e1cf431d-2dc2-453c-b646-41275538ef05
- e79b7ff0-003b-427d-9b2b-b3b2d97a100e
- a2390197-f16b-42b1-a4c7-511dedb9b03f
- 9a5cb1e3-0f98-4ac5-a9ae-dc85b3b64169
- fd00ffd6-627c-45bb-a48f-ef43c53a3219
- 48fe8641-1563-44b8-bb84-eb4f39b4cc15
- 6ae49cd8-51f8-434c-9b71-5f981e653ce3
- 7d1e7c96-33c2-42fa-b65d-76cf07b811a5
- 0b2f4f87-f846-473d-8e36-6560cfb8608c
- 5da04072-051c-42c4-bcf4-9d24dbb38eba
- 259b4bb4-2948-4752-8c84-5f07971f3ddd
- 58e18c52-2917-4660-a7a1-c8cf599f197a
- fac9742a-b1d4-48c0-9565-1929917c0e55
- 0c5b721b-79dc-43db-9e2b-1ef6e7da42e7
- dfcfd713-b3ae-4f83-93f8-7f04c42e4601
- 52470651-d624-43b2-94c4-8329ff88807a
- 50a896cd-8aff-4d8c-827c-9b2e5089495e
- db22ffa9-fe78-44ad-b5f5-56dab2b3599b
- 2c3dde70-d4b4-464b-a6d8-7f261070bf90
- 26
- 68ac33c7-a7d0-4b54-84da-ed463be41b79
- Group
- Create Side Shank Rail
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;255;255;255
- A group of Grasshopper objects
- ac5b523e-3bc0-4ce4-97d2-b83ec31c7fda
- 213acb02-ab5f-4da5-b024-bdaa5f43f169
- 47381c9b-2d99-402c-aad3-64b29029b7c4
- ea1dc03b-8ee6-435e-9770-e2fd9aeab5e0
- 6078f083-be0b-433a-bc89-7cebe2c1f2b3
- 3b250fcd-b6a5-477f-a6df-23c849c44427
- 24de18b9-2850-4ef0-8422-d796018dfe6a
- 06855e40-fe37-4bcd-b858-f43682465e5b
- 945c967a-fd70-4c54-9e91-474d496a26be
- ac521ea4-9a6f-4593-8949-e50b154a48fe
- 0d60dfc5-4f53-48e4-aa52-3fd229000189
- d204f281-9d7d-4021-89a1-47d601bbc18a
- 63609ced-bc5c-454e-ba07-81cba89b73e6
- bdef7f1e-1940-4e45-969f-79d2603daf2a
- ce689fb0-1dcc-4c6f-ade8-666fade0cb47
- 7d9f8e16-487b-4f74-b67e-5713b0872966
- 22664693-4eb6-4471-a77b-60da7b4975f7
- e01599b9-dcb3-4b12-8200-201a6d92b037
- 18
- 50b64ecc-168f-4b8d-993f-dc27d6db6a86
- Group
- Create Center Shank Rail
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;255;255;255
- A group of Grasshopper objects
- 3d48a22b-8071-44dc-bf03-7c02ecbf69e3
- a3526119-713c-4e36-bbbf-614c3b83921e
- 88a7cc82-34af-4c89-a32f-025e700a0b2d
- 497f1d91-a501-4b95-b411-b424fd860889
- 8857537e-7ce8-4711-b78a-10b36f283dc3
- 9fdfa7af-d1ad-4956-8536-87f44016069e
- 885cf9a5-021e-4e77-b6d4-d6ba34085b57
- 9eb5a5d8-46fb-4a33-873f-9571abd271fe
- 073e8afd-8315-4a63-851d-9726088107b7
- 9265d23c-f96a-4fc3-bae3-6a5663694e7f
- 8e5e7ba7-bb69-46fb-b110-54b936e4f23e
- 4756c959-6778-4e3d-8c35-7f82dacffac6
- 60a178de-4881-4816-88d7-193d5607aa16
- 9a3c5ff6-2e4a-4479-a0b9-13eb588e8ffd
- 69233b8e-9b30-46c5-8a05-abb0f8fc6293
- a2ff9df1-c8a6-429a-9b7c-80f97c7191c8
- 1a632c87-f6f5-4e7d-83d7-3f2ba472e001
- 17
- 0ded1de7-fed8-4ee0-aea7-9aca97b08d77
- Group
- Set Up Head
- 00027467-0d24-4fa7-b178-8dc0ac5f42ec
- Value List
- Provides a list of preset values to choose from
- true
- 03c5b85a-4424-42a5-b9ee-173cb093d700
- 3
- 1
- Value List
- Head Stone Shape
- false
- 0
- 0
- Round
- true
- 1
- Emerald
- false
- 2
- Heart
- false
-
93
436
213
22
-
220
436
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- bd4a1a31-b1c1-4352-a55f-20015f1e7375
- Number Slider
- Elevate Gallery Rail
- false
- 0
-
74
476
224
20
-
74.00174
476.9376
- 1
- 1
- 0
- 1.5
- 0
- 0
- 1
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- Integer
- Contains a collection of integer numbers
- 3152dae9-f95d-4373-a264-e50c7d03920f
- Integer
- Diamond Shape
- false
- 03c5b85a-4424-42a5-b9ee-173cb093d700
- 1
-
370
438
50
24
-
395.1691
450.4077
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 5a09afce-b3c7-482e-9a3a-e05362d02df8
- Number Slider
- Shank Diameter
- false
- 0
-
130
48
210
20
-
130.5157
48.11907
- 1
- 1
- 0
- 20
- 10
- 0
- 10
- 0e3173b6-91c6-4845-a748-e45d4fdbc262
- Curve | Line
- Solve intersection events for a curve and a line.
- true
- ac5b523e-3bc0-4ce4-97d2-b83ec31c7fda
- Curve | Line
- CLX
- true
-
1154
120
66
64
-
1185
152
- Curve to intersect
- 36d16ee2-81f7-4250-82b2-7b981232c8f7
- Curve
- C
- false
- b3a106a4-fb10-48bc-9e4e-1c030c41e4ad
- 1
-
1156
122
14
30
-
1164.5
137
- Line to intersect with
- 7c80a4a7-af8f-45d3-ac73-b9a2441a1f03
- Line
- L
- false
- 981aa266-762a-4134-b3b2-fc9f88c9e62f
- 1
-
1156
152
14
30
-
1164.5
167
- 1
- Intersection events
- 6301ce85-ceb8-4137-8d68-9b846cd2d55f
- Points
- P
- false
- 0
-
1200
122
18
20
-
1209
132
- 1
- Parameters on curve
- 160f8cc1-1123-44b3-8fde-6b15dbfba64d
- Params
- t
- false
- 0
-
1200
142
18
20
-
1209
152
- Number of intersection events
- affa4b50-a8a7-486d-a42b-a4639dfc9299
- Count
- N
- false
- 0
-
1200
162
18
20
-
1209
172
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 213acb02-ab5f-4da5-b024-bdaa5f43f169
- Line SDL
- Line
-
1068
135
64
64
-
1100
167
- Line start point
- 58b0a319-6092-4a72-8e41-2e4dcbe21f41
- Start
- S
- false
- 42f63615-b39c-415a-86d8-a233250644f4
- 1
-
1070
137
15
20
-
1079
147
- Line tangent (direction)
- ec64fe90-1d87-4010-8ac4-aab82c28d5bf
- Direction
- D
- false
- 0
-
1070
157
15
20
-
1079
167
- 1
- 1
- {0}
-
0
0
1
- Line length
- ce11e873-8825-48ce-bdef-dcd782ce5f1e
- Length
- L
- false
- 0
-
1070
177
15
20
-
1079
187
- 1
- 1
- {0}
- 1
- Line segment
- 981aa266-762a-4134-b3b2-fc9f88c9e62f
- Line
- L
- false
- 0
-
1115
137
15
60
-
1122.5
167
- be907708-07eb-456c-9f92-40f2ce6d3745
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Points Trim Curve
- Trim a curve with a set of points (or optionally a set of parameters) like a dash pattern, if points are not on the curve they will be pulled to it.
- true
- 47381c9b-2d99-402c-aad3-64b29029b7c4
- Points Trim Curve
- PtsTrimCrv
-
1260
64
80
84
-
1291
106
- Curve to trim
- fc15216b-8ca0-43b8-ac75-75077d0b80cf
- Curve
- C
- false
- b3a106a4-fb10-48bc-9e4e-1c030c41e4ad
- 1
-
1262
66
14
20
-
1270.5
76
- 1
- Points to trim with
- d308aa47-eea5-4553-9547-02c3391aabdd
- Points
- P
- true
- 0
-
1262
86
14
20
-
1270.5
96
- 1
- Optional parameters to trim with instead of points (will override points if points are also input)
- 04e96a82-099a-44e6-b305-3656f5df3eba
- Parameters
- t
- true
- 160f8cc1-1123-44b3-8fde-6b15dbfba64d
- 1
-
1262
106
14
20
-
1270.5
116
- Flip the trimming pattern to switch which parts of the curve get trimmed away
- c307e7cc-9eb2-4f9a-813f-4177bbc4ee71
- Flip
- F
- false
- 0
-
1262
126
14
20
-
1270.5
136
- 1
- 1
- {0}
- true
- 1
- Resulting trimmed curves
- c306e028-6bb6-4fd1-ba57-9e90aba722c7
- 1
- Trimmed
- T
- false
- 0
-
1306
66
32
26
-
1314
79.33334
- 1
- Curve sub-domain for each remaining part of the curve after trimming
- 45286c6e-5299-4b37-a0a3-03b21dfc47f8
- Sub-Domains
- S
- false
- 0
-
1306
92
32
27
-
1314
106
- True if the points trimmed the curve, False if the points did not trim the curve
- 0174926d-6468-437b-aa5a-475e928d7c0f
- Intersected
- I
- false
- 0
-
1306
119
32
27
-
1314
132.6667
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
- ea1dc03b-8ee6-435e-9770-e2fd9aeab5e0
- Move
- Move
-
1250
190
67
44
-
1282
212
- Base geometry
- 3e7c3ba3-a0f9-4dbb-9948-7c1965e8bf42
- Geometry
- G
- true
- 6301ce85-ceb8-4137-8d68-9b846cd2d55f
- 1
-
1252
192
15
20
-
1261
202
- Translation vector
- 11d51716-4b3a-4d67-83ae-954d6328634a
- Motion
- T
- false
- 6c482e15-d054-4789-93b0-e206ddf9cbde
- 1
-
1252
212
15
20
-
1261
222
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- 4c5ebb47-47ce-4386-9b97-3807f223793e
- Geometry
- G
- false
- 0
-
1297
192
18
20
-
1306
202
- Transformation data
- d459fd3a-4f2f-466f-afa2-b25129f7234f
- Transform
- X
- false
- 0
-
1297
212
18
20
-
1306
222
- 9103c240-a6a9-4223-9b42-dbd19bf38e2b
- Unit Z
- Unit vector parallel to the world {z} axis.
- true
- 6078f083-be0b-433a-bc89-7cebe2c1f2b3
- Unit Z
- Z
-
1173
208
63
28
-
1202
222
- Unit multiplication
- 00b8c7ca-0e70-4afa-bab5-5aa7f49f5c42
- Factor
- F
- false
- 3b250fcd-b6a5-477f-a6df-23c849c44427
- 1
-
1175
210
12
24
-
1182.5
222
- 1
- 1
- {0}
- 1
- World {z} vector
- 6c482e15-d054-4789-93b0-e206ddf9cbde
- Unit vector
- V
- false
- 0
-
1217
210
17
24
-
1225.5
222
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 3b250fcd-b6a5-477f-a6df-23c849c44427
- Number
- Extend Main Diamond Base
- false
- bd4a1a31-b1c1-4352-a55f-20015f1e7375
- 1
- 2
-
767
210
50
24
-
792.3821
222.8995
- d6f189fd-87b2-4e6d-97fe-f42793344c52
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Relocate Curve Ends
- Relocate a curves ends to new start and end point locations without having to rebuild the curve.
- true
- 24de18b9-2850-4ef0-8422-d796018dfe6a
- Relocate Curve Ends
- center shank
-
1465
170
89
64
-
1512
202
- Curve to relocate end points of
- 4f6e91c0-4c30-4821-a549-4f3fbea24e7f
- Curve
- C
- false
- true
- dc3be886-501a-41bd-b11f-7cef714127fd
- 1
-
1467
172
30
20
-
1491.5
182
- Point to relocate the curves start to (if no point it supplied then the curve start will not be relocated)
- c373f998-cb9d-42cc-b5da-f17c6136c6d7
- Start
- S
- true
- 4c5ebb47-47ce-4386-9b97-3807f223793e
- 1
-
1467
192
30
20
-
1491.5
202
- Point to relocate the curves end to (if no point it supplied then the curve end will not be relocated)
- 984e57bc-3768-45c4-aca7-16fc548e5824
- End
- E
- true
- 0
-
1467
212
30
20
-
1491.5
222
- Resulting relocated ends curve
- 11d23251-7fb2-45bf-8fe9-7672cf63c46d
- Relocated
- rail
- false
- 0
-
1527
172
25
60
-
1539.5
202
- 01c8e06e-af05-480b-bf44-d9b1fd634d08
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Rebuild Curve
- Rebuild a curve to a given point count, degree, and domain.
- true
- 06855e40-fe37-4bcd-b858-f43682465e5b
- Rebuild Curve
- RebCrv
-
1374
67
66
104
-
1406
119
- Curve to rebuild
- fab732e2-6472-48f5-ac95-d87e52fb065f
- Curve
- C
- false
- c306e028-6bb6-4fd1-ba57-9e90aba722c7
- 1
-
1376
69
15
20
-
1385
79
- Control point count (if omitted input curve control point count is used)
- fccdd524-2a83-46ad-ba3a-6eb61765cfd4
- Count
- P
- true
- 0
-
1376
89
15
20
-
1385
99
- Degree of curve (if omitted input curve degree is used)
- fa97da39-a1d6-45c1-8622-7cca329b2409
- Degree
- D
- true
- 0
-
1376
109
15
20
-
1385
119
- 1
- 1
- {0}
- 8
- Domain of curve (if omitted input curve domain is used)
- 6aa05fa1-cc63-409c-b24c-4580c5363cb4
- Domain
- I
- true
- 0
-
1376
129
15
20
-
1385
139
- Preserve the end tangents of the curve
- 6bc12700-f821-4aa4-b0be-81892d507300
- End Tangents
- E
- false
- 0
-
1376
149
15
20
-
1385
159
- 1
- 1
- {0}
- false
- Resulting rebuilt curve
- dc3be886-501a-41bd-b11f-7cef714127fd
- Rebuilt
- R
- false
- 0
-
1421
69
17
100
-
1429.5
119
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- c7992a9f-3413-4f7e-ac34-45d1fd1e58f1
- Number Slider
- Center Shank Thickness
- false
- 0
-
255
101
247
20
-
255.7375
101.2986
- 1
- 1
- 0
- 1.5
- 0.5
- 0
- 1
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 1e12c91c-d7ca-4125-a4a3-66e4bf822d73
- Division
- A/B
-
859
1137
65
44
-
890
1159
- Item to divide (dividend)
- 83cb1864-8251-45be-a0ee-f69237c48838
- A
- A
- false
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- 6
- 00000000-0000-0000-0000-000000000000
- 22f0d53c-5673-456d-bdef-1c7085693481
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Bounding Rectangle
- Create a plane oriented union bounding rectangle or separate bounding rectangles for geometry.
- true
- 2fe38766-d1ac-4ced-840f-d351707f135b
- Bounding Rectangle
- gallery rail
-
552
361
107
104
-
585
413
- 1
- Geometry to contain with bounding rectangle
- cdc36b1a-beae-4c21-ba5d-a72c18418661
- Geometry
- G
- false
- 80ff899e-ec65-4bd6-a7cd-28a3464387df
- 1
-
554
363
16
20
-
563.5
373
- Orientation plane of the bounding rectangle
- true
- b29104a3-9508-4265-8df4-f835e3b10aa1
- Plane
- Pl
- false
- 0
-
554
383
16
20
-
563.5
393
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
0
1
- Axis of the orientation plane to find the bounding rectangle along
0 = {z} axis of orintation plane
1 = {y} axis of orintation plane
2 = {x} axis of orintation plane
- 46b7c9a4-fcf5-43b7-9627-ddd54bc3d78b
- Axis
- A
- false
- 0
-
554
403
16
20
-
563.5
413
- 1
- 1
- {0}
- 0
- Slide the bounding rectangle along the axis (0.0 = Start of bounding volume, 1.0 = End of bounding volume)
- 13fe5939-b686-4c4c-9c8f-c04395d1e337
- Slide
- S
- false
- 0
-
554
423
16
20
-
563.5
433
- 1
- 1
- {0}
- 0
- If True, one overall bounding rectangle is made for all input geometry
If False, each input geometry gets its own separate bounding rectangle
- 7067ec03-d30e-45fb-8d06-430d38839bf1
- Union
- U
- false
- 0
-
554
443
16
20
-
563.5
453
- 1
- 1
- {0}
- true
- 1
- Resulting bounding rectangle or rectangles
- 14eb12bd-2866-4f47-a9a5-e93c0f89740d
- Bounding
- B
- false
- 0
-
600
363
57
33
-
620.5
379.6667
- 1
- Plane {x} dimension of the bounding rectangle or rectangles
- 305004d4-b821-4d6f-80d0-91bd9db07653
- 1
- Dimension X
- width
- false
- 0
-
600
396
57
33
-
620.5
413
- 1
- Plane {y} dimension of the bounding rectangle or rectangles
- 283bf8dc-94da-4fec-a9e1-c427a1024eed
- 1
- Dimension Y
- height
- false
- 0
-
600
429
57
34
-
620.5
446.3333
- 1e936df3-0eea-4246-8549-514cb8862b7a
- Mesh
- Contains a collection of polygon meshes
- true
- 2
- 3d48a22b-8071-44dc-bf03-7c02ecbf69e3
- Mesh
- Heart Diamond
- false
- 0
-
767
420
50
24
-
792.0492
432.7309
- 1
- 1
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- 00000000-0000-0000-0000-000000000000
- 1e936df3-0eea-4246-8549-514cb8862b7a
- Mesh
- Contains a collection of polygon meshes
- true
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- 88a7cc82-34af-4c89-a32f-025e700a0b2d
- Mesh
- Emerald Diamond
- false
- 0
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- 6
- 00000000-0000-0000-0000-000000000000
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 497f1d91-a501-4b95-b411-b424fd860889
- Stream Filter
- Filter
-
843
332
77
84
-
875
374
- 4
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
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- Gate
- G
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845
334
15
20
-
854
344
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- Input stream at index 0
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- Stream 0
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- true
- a3526119-713c-4e36-bbbf-614c3b83921e
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845
354
15
20
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854
364
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- Input stream at index 1
- 7da5b35a-9763-464b-889b-86c8c59fb7bb
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- Stream 1
- 1
- true
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- 1
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845
374
15
20
-
854
384
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- Input stream at index 2
- 4fb351ea-6143-4b0c-a03d-9a9b1438280d
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- Stream 2
- 2
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- 1
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845
394
15
20
-
854
404
- 2
- Filtered stream
- 2f5ea4df-0d2f-4bbe-bc75-c18e091dd035
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- Stream
- S(0)
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- 0
-
890
334
28
80
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904
374
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- Integer
- Contains a collection of integer numbers
- 2
- 8857537e-7ce8-4711-b78a-10b36f283dc3
- Integer
- Diamond Shape
- false
- 3152dae9-f95d-4373-a264-e50c7d03920f
- 1
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766
304
50
24
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791.8444
316.9716
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- ac521ea4-9a6f-4593-8949-e50b154a48fe
- Number
- gallery rail.width
- false
- 305004d4-b821-4d6f-80d0-91bd9db07653
- 1
- 2
-
767
123
50
24
-
792.5055
135.4218
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 0d60dfc5-4f53-48e4-aa52-3fd229000189
- Division
- A/B
-
855
119
65
44
-
886
141
- Item to divide (dividend)
- 9d17cad2-1c6d-4a65-b2a0-3622dc402193
- A
- A
- false
- ac521ea4-9a6f-4593-8949-e50b154a48fe
- 1
-
857
121
14
20
-
865.5
131
- Item to divide with (divisor)
- ef14b6c2-22ab-439e-a707-898a6e968e7e
- B
- B
- false
- 0
-
857
141
14
20
-
865.5
151
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- -2
- The result of the Division
- e9b5867e-8eb5-4e06-bc99-d88b0b58d110
- Result
- R
- false
- 0
-
901
121
17
40
-
909.5
141
- 79f9fbb3-8f1d-4d9a-88a9-f7961b1012cd
- Unit X
- Unit vector parallel to the world {x} axis.
- true
- d204f281-9d7d-4021-89a1-47d601bbc18a
- Unit X
- X
-
976
133
63
28
-
1005
147
- Unit multiplication
- 4ae10433-eea5-4f9c-bccd-aa36db310e90
- Factor
- F
- false
- 4853c336-a83c-433b-b201-55f684d4bcd6
- 1
-
978
135
12
24
-
985.5
147
- 1
- 1
- {0}
- 1
- World {x} vector
- 42f63615-b39c-415a-86d8-a233250644f4
- Unit vector
- V
- false
- 0
-
1020
135
17
24
-
1028.5
147
- bb59bffc-f54c-4682-9778-f6c3fe74fce3
- Arc
- Create an arc defined by base plane, radius and angle domain.
- true
- 63609ced-bc5c-454e-ba07-81cba89b73e6
- Arc
- Arc
-
1067
59
65
64
-
1098
91
- Base plane of arc
- f06876ae-93a6-43c4-b2c2-686a7754aa87
- Plane
- P
- false
- 0
-
1069
61
14
20
-
1077.5
71
- 1
- 1
- {0}
-
0
0
0
0
0
1
-1
0
0
- Radius of arc
- 6f3edb89-fee9-4cdd-bad5-eeb0dc314c99
- Radius
- R
- false
- 945c967a-fd70-4c54-9e91-474d496a26be
- 1
-
1069
81
14
20
-
1077.5
91
- 1
- 1
- {0}
- 1
- Angle domain in radians
- b2dfc860-8ddb-4d19-8559-eef8be05e888
- Angle
- A
- false
- 0
-
1069
101
14
20
-
1077.5
111
- 1
- 1
- {0}
-
0
3.14159265358979
- Resulting arc
- b3a106a4-fb10-48bc-9e4e-1c030c41e4ad
- Arc
- A
- false
- 0
-
1113
61
17
30
-
1121.5
76
- Arc length
- ee4a7e3e-a8c3-48e5-be4e-a42c0d1f91b9
- Length
- L
- false
- 0
-
1113
91
17
30
-
1121.5
106
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 9fdfa7af-d1ad-4956-8536-87f44016069e
- Curve
- center shank.rail
- false
- 11d23251-7fb2-45bf-8fe9-7672cf63c46d
- 1
- 2
-
767
535
50
24
-
792.2538
547.1675
- 1e936df3-0eea-4246-8549-514cb8862b7a
- Mesh
- Contains a collection of polygon meshes
- true
- 885cf9a5-021e-4e77-b6d4-d6ba34085b57
- Mesh
- gallery rail
- false
- 80ff899e-ec65-4bd6-a7cd-28a3464387df
- 1
- 2
-
766
493
50
24
-
791.8346
505.3411
- 7f6a9d34-0470-4bb7-aadd-07496bcbe572
- Point On Curve
- Evaluates a curve at a specific location
- true
- 9eb5a5d8-46fb-4a33-873f-9571abd271fe
- Point On Curve
- CurvePoint
- false
- 9fdfa7af-d1ad-4956-8536-87f44016069e
- 1
- 0
-
842.4415
538.5806
80
20
- d24169cc-9922-4923-92bc-b9222efc413f
- Points to Numbers
- Convert a list of points to a list of numbers
- true
- 073e8afd-8315-4a63-851d-9726088107b7
- Points to Numbers
- Pt2Num
-
975
536
85
44
-
1009
558
- 1
- Points to parse
- 39ca8752-ca3f-4001-9a46-c3309a3e240b
- Points
- P
- false
- 9eb5a5d8-46fb-4a33-873f-9571abd271fe
- 1
-
977
538
17
20
-
987
548
- 1
- 1
- {0}
-
1
2
3
- Mask for coordinate extraction
- 1058d160-8f6f-46c8-9fbd-9690d8a2f8dc
- Mask
- M
- false
- 0
-
977
558
17
20
-
987
568
- 1
- 1
- {0}
- 11
- 1
- Ordered list of coordinates
- 5858cf53-4ce8-4e75-ae92-bb25743f0efd
- 1
- Numbers
- N
- false
- 0
-
1024
538
34
40
-
1033
558
- 9103c240-a6a9-4223-9b42-dbd19bf38e2b
- Unit Z
- Unit vector parallel to the world {z} axis.
- true
- 9265d23c-f96a-4fc3-bae3-6a5663694e7f
- Unit Z
- Z
-
1076
544
63
28
-
1105
558
- Unit multiplication
- 4dede3c0-e6cd-4d44-84bb-254ce29f29aa
- Factor
- F
- false
- 5858cf53-4ce8-4e75-ae92-bb25743f0efd
- 1
-
1078
546
12
24
-
1085.5
558
- 1
- 1
- {0}
- 1
- World {z} vector
- 52c08a47-33c9-4b12-892c-38229ad4b1c9
- Unit vector
- V
- false
- 0
-
1120
546
17
24
-
1128.5
558
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
- 8e5e7ba7-bb69-46fb-b110-54b936e4f23e
- Move
- Move
-
1142
487
67
44
-
1174
509
- Base geometry
- 2d4fc420-9629-4729-8cce-f750ffe76371
- Geometry
- G
- true
- 0fd75aeb-e5f5-4492-a7de-ad3013776b3e
- 1
-
1144
489
15
20
-
1153
499
- Translation vector
- 3e1e0b71-4f0b-4fba-85aa-ac92770953a3
- Motion
- T
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- 52c08a47-33c9-4b12-892c-38229ad4b1c9
- 1
-
1144
509
15
20
-
1153
519
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- 72f86de7-d1e0-4a8f-bb76-36d1c94b6678
- Geometry
- G
- false
- 0
-
1189
489
18
20
-
1198
499
- Transformation data
- bff99f6c-e3d7-4b46-b4ad-58ab876b40bf
- Transform
- X
- false
- 0
-
1189
509
18
20
-
1198
519
- 22f0d53c-5673-456d-bdef-1c7085693481
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Bounding Rectangle
- Create a plane oriented union bounding rectangle or separate bounding rectangles for geometry.
- true
- 2f45c141-c939-40c1-8ce8-4fc04b1159aa
- Bounding Rectangle
- BRec
-
1064
763
83
104
-
1113
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- G
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- Orientation plane of the bounding rectangle
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- Pl
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- 0
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1066
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32
20
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1091.5
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- 1
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-
0
0
0
1
0
0
0
1
0
- Axis of the orientation plane to find the bounding rectangle along
0 = {z} axis of orintation plane
1 = {y} axis of orintation plane
2 = {x} axis of orintation plane
- c3754986-574c-460a-aca3-b237d3d02dd2
- Axis
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- 0
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1066
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32
20
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1091.5
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- Slide the bounding rectangle along the axis (0.0 = Start of bounding volume, 1.0 = End of bounding volume)
- 70a1e748-f9d1-4f45-a688-882958bcb3f1
- 2
- Slide
- S
- false
- 3e78c2fa-19cf-4563-9847-93b05f7a3277
- 1
-
1066
825
32
20
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- {0}
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- If True, one overall bounding rectangle is made for all input geometry
If False, each input geometry gets its own separate bounding rectangle
- 36669c73-a6e9-476b-9b87-f13edbc982f9
- Union
- U
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- 0
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1066
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32
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- 1
- {0}
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- 1
- Resulting bounding rectangle or rectangles
- 56560aaf-05bd-475b-8146-c16a03808ba8
- Bounding
- B
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- 0
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1128
765
17
33
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1136.5
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- Plane {x} dimension of the bounding rectangle or rectangles
- 99920f88-c47b-41eb-8585-c11b10a009cb
- Dimension X
- X
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- 0
-
1128
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17
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- Y
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1128
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17
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- Evaluate Curve
- Evaluate a curve at the specified parameter.
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- a7ea2c32-9379-43a7-add5-954585828529
- Evaluate Curve
- Eval
-
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65
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- Curve to evaluate
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- Curve
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14
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- Parameter on curve domain to evaluate
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- Parameter
- t
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- 018acfa1-ee02-4261-9f85-2e99d3fd35ac
- 1
-
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875
14
30
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17
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- Tangent vector at {t}
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- Angle (in Radians) of incoming vs. outgoing curve at {t}
- a946dda7-611d-4aea-8777-01cd1c6894d0
- Angle
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- 0
-
1224
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17
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- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
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- Division
- A/B
-
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65
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- Item to divide (dividend)
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- A
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- a946dda7-611d-4aea-8777-01cd1c6894d0
- 1
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14
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- Item to divide with (divisor)
- e3d00592-54a6-4eaf-a67e-02acfda88687
- B
- B
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1288
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14
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- 1
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- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
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- Result
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17
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- b6d7ba20-cf74-4191-a756-2216a36e30a7
- Rotate
- Rotate a vector around an axis.
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- Rotate
- VRot
-
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65
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- Vector to rotate
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- Vector
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14
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- Rotation axis
- aeff6843-80c9-401d-aa20-4b51ac6c2c70
- Axis
- X
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- 0
-
1396
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14
20
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- {0}
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0
0
1
- Rotation angle (in radians)
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- Angle
- A
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14
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- Rotated vector
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- Vector
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- 0
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- Number Slider
- Numeric slider for single values
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- Number Slider
- Side Shank Thickness
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- 0
-
266
128
236
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266.7375
128.313
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- Number
- Contains a collection of floating point numbers
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- Number
- Side Shank Thickness
- false
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- 1
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767
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50
24
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1281.201
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- Unit Y
- Unit vector parallel to the world {y} axis.
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- Unit Y
- Y
-
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- Unit multiplication
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- Factor
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- World {y} vector
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- Unit vector
- V
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- 0
-
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17
24
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- Mesh | Plane
- Solve intersection events for a Mesh and a Plane (otherwise known as section).
- true
- 2ceb0bc3-ae20-439a-ae07-3b867d42cac8
- Mesh | Plane
- Sec
-
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68
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- Base Mesh
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- Mesh
- M
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- 04cad8ca-350e-4937-94ed-4fc5376b1455
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-
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17
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- Section plane
- b7302b10-1ab1-4f26-b5db-e02f4686a29f
- Plane
- P
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- 56560aaf-05bd-475b-8146-c16a03808ba8
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-
1180
671
17
20
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1190
681
- 1
- Section polylines
- 2cdfe81e-64bf-4d31-a4b0-17a8f6fd55a3
- Curves
- C
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- 0
-
1227
651
17
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- 0e3173b6-91c6-4845-a748-e45d4fdbc262
- Curve | Line
- Solve intersection events for a curve and a line.
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- 8a085479-50b7-4fc6-8759-7e1d849ac36b
- Curve | Line
- CLX
- false
-
1603
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66
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- Curve to intersect
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- Curve
- C
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- c1ff6eb8-090f-43f7-8859-686e6245118c
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-
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14
30
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- Line to intersect with
- dee4554f-9caf-438e-8496-6441032917c7
- Line
- L
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- 638b3993-c96d-4a29-882e-1b8cf998937e
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-
1605
751
14
30
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1613.5
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- Intersection events
- 5a4c2718-a021-468f-8313-f819e57ddda2
- Points
- P
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- 0
-
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18
20
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- Parameters on curve
- 703baf24-49ad-4143-95ff-03dd1fb8147d
- Params
- t
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- 0
-
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18
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- Number of intersection events
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- Count
- N
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- 0
-
1649
761
18
20
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771
- f7e8dd63-a9aa-4ee6-b292-0160ac10755b
- 43334b3c-4a74-7648-6ecd-38dfdf4ec67f
- Polyline Offset
- Offset a polyline curve using Clipper
- true
- b1da8522-6498-4108-8d89-8284b1b3a893
- Polyline Offset
- PolyOffset
-
1493
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74
144
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1532
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- A list of polylines to offset
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- Polylines
- P
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- b32d6c21-3d5a-4c18-90b3-773b6da16685
- 1
-
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22
20
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- Offset Distance
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- Distance
- D
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- 29a30b38-e59d-40b7-aa36-c8549f761dff
- 1
-
1495
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22
20
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- Plane to project the polylines to
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- Plane
- Pln
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- 56560aaf-05bd-475b-8146-c16a03808ba8
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-
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22
20
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0
0
0
0
0
0
0
0
0
- Tolerance: all floating point data beyond this precision will be discarded.
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- Tolerance
- T
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- 0
-
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22
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- Closed fillet type (0 = Round, 1 = Square, 2 = Miter)
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22
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- Open fillet type (0 = Round, 1 = Square, 2 = Butt)
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- 0
-
1495
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22
20
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1507.5
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- If closed fillet type of Miter is selected: the maximum extension of a curve is Distance * Miter
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- Miter
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- 0
-
1495
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22
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- Contour polylines
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701
18
70
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- Holes polylines
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- Holes
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-
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18
70
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- Number
- Contains a collection of floating point numbers
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- Number
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- Division
- Mathematical division
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- Division
- A/B
-
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65
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- Item to divide (dividend)
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14
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- Item to divide with (divisor)
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- B
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732
14
20
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- The result of the Division
- 29a30b38-e59d-40b7-aa36-c8549f761dff
- Result
- R
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- 0
-
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712
17
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- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
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- 34226813-578e-4601-b218-527ec9aed6ca
- Line SDL
- Line
-
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64
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- Line start point
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- Start
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- 4627ea4b-58b6-4c8f-8ea8-f8650ffb7caa
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-
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15
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- Line tangent (direction)
- e846d1fd-4c53-446a-bb2d-37ba708580d4
- Direction
- D
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- fdb29713-ac3e-4781-b284-b6fcfbca9929
- 1
-
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15
20
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- {0}
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0
0
1
- Line length
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- Length
- L
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- 0
-
1505
917
15
20
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1514
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- 1
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- Line segment
- 638b3993-c96d-4a29-882e-1b8cf998937e
- Line
- L
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- 0
-
1550
877
15
60
-
1557.5
907
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- ef1344ae-6840-4ecd-9d6d-7d10e501a23b
- List Item
- Item
-
1824
709
64
64
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- f539bd06-e99d-451b-a3e2-e8935d90628e
- List
- L
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- 82c350c8-9b56-4554-b41a-40620719d85a
- 1
-
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711
17
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- Item index
- 95f611b7-8eea-4831-8c7b-7015375f77f7
- Index
- i
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- 0
-
1826
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17
20
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1836
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- 1
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- {0}
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- Wrap index to list bounds
- bd720a12-f15a-4e0f-ab9d-4d41e7f876d9
- Wrap
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- 0
-
1826
751
17
20
-
1836
761
- 1
- 1
- {0}
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- Item at {i'}
- 77e55da7-ec04-4f8c-8c0c-f6c75c5ef5ed
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- Item
- i
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- 0
-
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711
13
60
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1879.5
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- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 9acedbe9-4e35-40b6-8631-1d983e3f612f
- List Item
- Item
-
1890
729
90
64
-
1940
761
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Base list
- 5decea5a-99c8-4f21-92b9-0d77f1e18295
- 1
- List
- L
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- 77e55da7-ec04-4f8c-8c0c-f6c75c5ef5ed
- 1
-
1892
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33
20
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1918
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- Item index
- 7d5b2bb0-c2c2-4207-8820-e0c581748666
- Index
- i
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- 0
-
1892
751
33
20
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1918
761
- 1
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- Wrap index to list bounds
- 0e433868-2cb7-466f-b4de-b0a515c57d24
- Wrap
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-
1892
771
33
20
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1918
781
- 1
- 1
- {0}
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- Item at {i'}
- be57cd03-d2d3-45cf-a647-24b29880149a
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- Item
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- 0
-
1955
731
23
30
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1966.5
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- Item at {+1'}
- 8bdcc921-ba5a-40ca-8b4e-d5baad761c60
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- Item +1
- +1
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- 0
-
1955
761
23
30
-
1966.5
776
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
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0.5
-
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54
40
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815.5063
-
255;255;255;255
- true
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- false
- false
- false
- true
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- b3dab5d0-4e25-4086-84ab-8a3cb2c65e77
- List Item
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-
1251
649
64
64
-
1285
681
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Base list
- 962104d9-6d1c-4744-8ff0-1e3bb10a72c3
- List
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- 2cdfe81e-64bf-4d31-a4b0-17a8f6fd55a3
- 1
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651
17
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1263
661
- Item index
- 31ca05f9-9768-440a-9452-7b4221d561e2
- Index
- i
- false
- 0
-
1253
671
17
20
-
1263
681
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 57d7ccbf-4da0-43ce-b86c-36130c4c3abd
- Wrap
- W
- false
- 0
-
1253
691
17
20
-
1263
701
- 1
- 1
- {0}
- true
- Item at {i'}
- b32d6c21-3d5a-4c18-90b3-773b6da16685
- false
- Item
- i
- false
- 0
-
1300
651
13
60
-
1306.5
681
- 93b8e93d-f932-402c-b435-84be04d87666
- Distance
- Compute Euclidean distance between two point coordinates.
- true
- 381d1d4b-2263-4fa5-98c2-db4e06c333b3
- Distance
- Dist
-
1691
827
66
44
-
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849
- First point
- 8090dfb1-6dc2-48a4-bf09-c34c53658547
- Point A
- A
- false
- 5a4c2718-a021-468f-8313-f819e57ddda2
- 1
-
1693
829
14
20
-
1701.5
839
- Second point
- f017ce28-b26a-4644-bf8c-54013cac9d10
- Point B
- B
- false
- 4627ea4b-58b6-4c8f-8ea8-f8650ffb7caa
- 1
-
1693
849
14
20
-
1701.5
859
- Distance between A and B
- 062d2e20-b025-4070-a623-ca44e295842c
- Distance
- D
- false
- 0
-
1737
829
18
40
-
1746
849
- 6f93d366-919f-4dda-a35e-ba03dd62799b
- Sort List
- Sort a list of numeric keys.
- true
- b9edaa1f-e938-4f94-bbcd-96814918f3fd
- Sort List
- Sort
-
1768
699
65
44
-
1799
721
- 2
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- List of sortable keys
- 5673e7c6-7ae5-42d0-a67a-6372998919a1
- Keys
- K
- false
- 062d2e20-b025-4070-a623-ca44e295842c
- 1
-
1770
701
14
20
-
1778.5
711
- 1
- Optional list of values to sort synchronously
- 12838aaf-9725-4971-a62d-3c876b25c489
- Values A
- A
- true
- 5a4c2718-a021-468f-8313-f819e57ddda2
- 1
-
1770
721
14
20
-
1778.5
731
- 1
- Sorted keys
- b6c2b4f7-6141-44cc-84d5-2c21b17308a0
- Keys
- K
- false
- 0
-
1814
701
17
20
-
1822.5
711
- 1
- Synchronous values in A
- 82c350c8-9b56-4554-b41a-40620719d85a
- Values A
- A
- false
- 0
-
1814
721
17
20
-
1822.5
731
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 94f1cfef-158c-4019-8ee8-7913837ceb2b
- Line
- Ln
-
2147
748
63
44
-
2178
770
- Line start point
- 6e8d662e-11d4-4571-849f-82e7ffc46576
- Start Point
- A
- false
- 79ffabf8-60d0-4454-af4c-dc3b16d8ce05
- 1
-
2149
750
14
20
-
2157.5
760
- Line end point
- 8006c883-9bcc-40e4-b0f0-726d8a557f0c
- End Point
- B
- false
- 8bdcc921-ba5a-40ca-8b4e-d5baad761c60
- 1
-
2149
770
14
20
-
2157.5
780
- Line segment
- d2a26e91-8d02-4794-9e87-04b6d9ec1452
- Line
- L
- false
- 0
-
2193
750
15
40
-
2200.5
770
- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
- Mirror an object.
- true
- 7ea0f41b-9d89-4a1d-b8e2-8f3f4b865e0e
- Mirror
- Mirror
-
3069
447
67
44
-
3101
469
- Base geometry
- c4cb5ca1-11a6-4e02-8691-d70d3944cf6c
- Geometry
- G
- true
- 0f4f1c63-12b5-4eb2-bd3d-e09b219ea9c3
- 1
-
3071
449
15
20
-
3080
459
- Mirror plane
- e9824311-ad22-44e9-a431-557f164acdb2
- Plane
- P
- false
- 0
-
3071
469
15
20
-
3080
479
- 1
- 1
- {0}
-
0
0
0
0
1
0
0
0
1
- Mirrored geometry
- e3bfb675-8eab-480e-af62-95b7b610c6f9
- Geometry
- G
- false
- 0
-
3116
449
18
20
-
3125
459
- Transformation data
- 26bdd502-967b-4f0e-b302-934c0701c38b
- Transform
- X
- false
- 0
-
3116
469
18
20
-
3125
479
- d3d195ea-2d59-4ffa-90b1-8b7ff3369f69
- Unit Y
- Unit vector parallel to the world {y} axis.
- true
- f8fdb602-0fd8-4b9f-8826-10888f856aa5
- Unit Y
- Y
-
1545
1283
63
28
-
1574
1297
- Unit multiplication
- 5600fc85-7722-4190-bf33-32471eeb3e7b
- Factor
- F
- false
- 0967e1a5-c96d-487f-83b6-8584c6258ad5
- 1
-
1547
1285
12
24
-
1554.5
1297
- 1
- 1
- {0}
- 1
- World {y} vector
- fecbfdf8-96c7-497d-adbd-0e86cb6d9d45
- Unit vector
- V
- false
- 0
-
1589
1285
17
24
-
1597.5
1297
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 7bcb08ff-55a8-41b4-8686-b305fb625056
- Merge
- Merge
-
1294
1275
72
44
-
1332
1297
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Data stream 1
- 343235e5-d8f3-4146-b5cc-53e4dc5ae804
- false
- Data 1
- D1
- true
- a3a770d8-e4dd-4381-90be-499a0327d8fb
- 1
-
1296
1277
21
20
-
1308
1287
- 2
- Data stream 2
- d332d15b-9df2-4823-868c-49020062bbab
- false
- Data 2
- D2
- true
- 43ce81b2-b66a-4b98-9fbd-88eb5b3af547
- 1
-
1296
1297
21
20
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1308
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- Result of merge
- 0967e1a5-c96d-487f-83b6-8584c6258ad5
- Result
- R
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- 0
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17
40
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- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 75c49d90-5f2e-4556-8b00-3ccf06ed2dc5
- List Item
- Item
-
2931
412
74
64
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444
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 1
- Base list
- cd5b0aca-de49-47ee-a39d-9b9def7e2158
- List
- L
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- a2c08fae-f39f-4291-9aff-82035a7ab8fa
- 1
-
2933
414
17
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2943
424
- Item index
- 98f3de50-6841-4371-9c54-29b06aa8c2fe
- Index
- i
- false
- 0
-
2933
434
17
20
-
2943
444
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- f1d31921-3ad7-4cc0-91d3-120ac3e6b36b
- Wrap
- W
- false
- 0
-
2933
454
17
20
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2943
464
- 1
- 1
- {0}
- true
- Item at {i'}
- b2a12926-390e-4043-bad7-df487694c947
- false
- Item
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- 0
-
2980
414
23
30
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2991.5
429
- Item at {+1'}
- 0f4f1c63-12b5-4eb2-bd3d-e09b219ea9c3
- false
- Item +1
- +1
- false
- 0
-
2980
444
23
30
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2991.5
459
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 6ce97f13-2c5a-40c2-8cf0-4de1c69d8a5f
- Merge
- Merge
-
3130
413
72
44
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3168
435
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- b77eb44e-d8a2-432f-9f58-950ae4b2116b
- false
- Data 1
- D1
- true
- b2a12926-390e-4043-bad7-df487694c947
- 1
-
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415
21
20
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3144
425
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- Data stream 2
- 4ff639c0-8533-4f58-a1e6-da9bea93e065
- false
- Data 2
- D2
- true
- e3bfb675-8eab-480e-af62-95b7b610c6f9
- 1
-
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435
21
20
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- Result of merge
- d28c4365-22d0-4dae-8f86-24a4d795eba9
- Result
- R
- false
- 0
-
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415
17
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3191.5
435
- 8e260f04-39c4-48a1-9b8c-bbec04a7088b
- b9116316-c87d-4212-a382-bc40035939bb
- glTF 2.0 Display
- Display geometry in ShapeDiver's viewer using glTF 2.0 materials.
Change the nickname of this component to create a named output, which can be used in ShapeDiver's Viewer API.
- a841b5db-1a4d-49b2-98c8-36391340f7b3
- glTF 2.0 Display
- ring
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663
48
44
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685
- 2
- All of the geometry coming in here will be converted to meshes, polylines, or points and included in a single glTF asset to be displayed in ShapeDiver's Viewer.
- d8107d70-9c24-4e6b-a865-dc795b012ba5
- Geometry
- G
- false
- a803297c-0328-4d8f-997e-6211e9eb9a55
- 1
-
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665
17
20
-
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675
- 2
- List of materials to be assigned to branches of geometry.
- 285e7b80-d601-487b-b820-d66bd4265c54
- Material
- M
- true
- 3515278d-36fd-4475-bca2-a464186220f6
- 1
-
5467
685
17
20
-
5477
695
- 8073a420-6bec-49e3-9b18-367f6fd76ac3
- Join Curves
- Join as many curves as possible
- true
- 9b8fe182-9e43-4e14-be8a-8046a8ec0f1e
- Join Curves
- Join
-
3180
419
65
44
-
3211
441
- 1
- Curves to join
- 3b8074c4-55dc-4fcb-9604-25045fc29563
- Curves
- C
- false
- d28c4365-22d0-4dae-8f86-24a4d795eba9
- 1
-
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14
20
-
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- Preserve direction of input curves
- 80072f4a-5e38-4b2e-86df-54388c09dac7
- Preserve
- P
- false
- 0
-
3182
441
14
20
-
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451
- 1
- 1
- {0}
- false
- 1
- Joined curves and individual curves that could not be joined.
- d225ea68-b3b1-4f2e-a052-baed8c5ddcbb
- Curves
- C
- false
- 0
-
3226
421
17
40
-
3234.5
441
- a9a8ebd2-fff5-4c44-a8f5-739736d129ba
- C# Script
- true
- A C#.NET scriptable component
- true
- 2
- e1cf431d-2dc2-453c-b646-41275538ef05
- C# Script
- changeCurveEnds
- true
- 0
- //if nothing was provided, return the original curve
if(pntStart == null && vecStart == null && pntEnd == null && vecEnd == null){
A = crv;
return;
}
//convert curve into nurbs curve to be able to edit the ends
NurbsCurve crvNurbs = (NurbsCurve) crv;
//check if we need to change anything in the start of the curve
if(pntStart != null || vecStart != null){
//check which data was provided. If data is not provided, use the original data from curve
Point3d _pntStart = pntStart == null ? crv.PointAtStart : (Point3d) pntStart;
Vector3d _vecStart = vecStart == null ? crv.TangentAtStart : (Vector3d) vecStart;
_vecStart.Unitize();
//change start of curve
crvNurbs.SetEndCondition(false, NurbsCurve.NurbsCurveEndConditionType.Tangency, _pntStart, _vecStart);
}
//check if we need to change anything in the end of the curve
if(pntEnd != null || vecEnd != null){
//check which data was provided. If data is not provided, use the original data from curve
Point3d _pntEnd = pntEnd == null ? crv.PointAtEnd : (Point3d) pntEnd;
Vector3d _vecEnd = vecEnd == null ? crv.TangentAtEnd : (Vector3d) vecEnd;
_vecEnd.Unitize();
//change end of curve
crvNurbs.SetEndCondition(true, NurbsCurve.NurbsCurveEndConditionType.Tangency, _pntEnd, _vecEnd);
}
A = crvNurbs;
-
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106
104
-
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1200
- 5
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
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- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
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- 2
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- Script Variable crv
- f400f27d-de25-40cc-a0ac-e5daec0bcbf6
- crv
- crv
- true
- 0
- true
- 05f5a713-f7c8-42ed-929e-0136027ac31a
- 1
- 9ba89ec2-5315-435f-a621-b66c5fa2f301
-
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46
20
-
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1160
- true
- Script Variable pntStart
- 9428c194-39cf-49ba-8929-7ff02ec9eef1
- pntStart
- pntStart
- true
- 0
- true
- 4f737efa-e336-40b0-a745-f439a0cc97d4
- 1
- 6a184b65-baa3-42d1-a548-3915b401de53
-
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1170
46
20
-
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1180
- true
- Script Variable vecStart
- 0906e5f3-5bdd-4fb6-b4ac-a7950d9d02b6
- vecStart
- vecStart
- true
- 0
- true
- 0
- 6a184b65-baa3-42d1-a548-3915b401de53
-
1691
1190
46
20
-
1715.5
1200
- true
- Script Variable pntEnd
- 0cb18eca-ed4f-4d02-bd93-f6e20ba5e863
- pntEnd
- pntEnd
- true
- 0
- true
- 0
- 6a184b65-baa3-42d1-a548-3915b401de53
-
1691
1210
46
20
-
1715.5
1220
- true
- Script Variable vecEnd
- 88046ecd-e1fa-4ee0-83a4-2a91f6806246
- vecEnd
- vecEnd
- true
- 0
- true
- 0
- 6a184b65-baa3-42d1-a548-3915b401de53
-
1691
1230
46
20
-
1715.5
1240
- 1
- Print, Reflect and Error streams
- 744c2b0d-97dd-4b56-bf7a-1e601dc432da
- out
- out
- false
- 0
-
1767
1150
26
50
-
1780
1175
- Output parameter A
- 33334b71-ba8f-4979-a33c-dcd077e993c8
- A
- A
- false
- 0
-
1767
1200
26
50
-
1780
1225
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 0e2a0868-5b31-4911-bea4-a47abc1c910f
- Number
- Center Shank Thickness
- false
- c7992a9f-3413-4f7e-ac34-45d1fd1e58f1
- 1
- 2
-
2512
168
50
24
-
2537.699
180.2058
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 24687974-f92a-4fa3-983d-f73c7c26cca5
- Number
- Side Shank Thickness
- false
- bca2d24a-0f67-4469-9ade-3f4da0f8f951
- 1
- 2
-
2512
130
50
24
-
2537.427
142.2363
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- cc2ee19b-b069-42d6-9db8-1eb69062d9e1
- Curve
- center shank.rail
- false
- 11d23251-7fb2-45bf-8fe9-7672cf63c46d
- 1
- 2
-
2511
202
50
24
-
2536.716
214.6385
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- bdef7f1e-1940-4e45-969f-79d2603daf2a
- Number
- Side Shank Thickness
- false
- bca2d24a-0f67-4469-9ade-3f4da0f8f951
- 1
- 2
-
767
167
50
24
-
792.3821
179.4218
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- ce689fb0-1dcc-4c6f-ade8-666fade0cb47
- Division
- A/B
-
855
163
65
44
-
886
185
- Item to divide (dividend)
- d1edccd5-88db-4ed4-af33-a64620a3a9f2
- A
- A
- false
- bdef7f1e-1940-4e45-969f-79d2603daf2a
- 1
-
857
165
14
20
-
865.5
175
- Item to divide with (divisor)
- 7e85cbb4-9b1d-475f-b3e6-cb698a0205c4
- B
- B
- false
- 0
-
857
185
14
20
-
865.5
195
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- -2
- The result of the Division
- 540185b9-e0b5-4650-8fc3-89133f104f01
- Result
- R
- false
- 0
-
901
165
17
40
-
909.5
185
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- 7d9f8e16-487b-4f74-b67e-5713b0872966
- Subtraction
- A-B
-
928
125
65
44
-
959
147
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- f8ef8a41-a3fb-4fc3-a3b1-6b03a27ced8d
- A
- A
- true
- e9b5867e-8eb5-4e06-bc99-d88b0b58d110
- 1
-
930
127
14
20
-
938.5
137
- Second operand for subtraction
- 02386042-0f1b-4ae9-ac09-78149152d8f2
- B
- B
- true
- 540185b9-e0b5-4650-8fc3-89133f104f01
- 1
-
930
147
14
20
-
938.5
157
- Result of subtraction
- 4853c336-a83c-433b-b201-55f684d4bcd6
- Result
- R
- false
- 0
-
974
127
17
40
-
982.5
147
- bb59bffc-f54c-4682-9778-f6c3fe74fce3
- Arc
- Create an arc defined by base plane, radius and angle domain.
- true
- e79b7ff0-003b-427d-9b2b-b3b2d97a100e
- Arc
- Arc
-
1095
1073
65
64
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1126
1105
- Base plane of arc
- 3372c3d4-2c68-4793-add2-8e8c24bcb493
- Plane
- P
- false
- 0
-
1097
1075
14
20
-
1105.5
1085
- 1
- 1
- {0}
-
0
0
0
0
0
1
-1
0
0
- Radius of arc
- 29aa853e-6d49-4435-8fc2-722a7c108daf
- Radius
- R
- false
- 972758e6-e62a-46d5-a4a7-ede9db91d644
- 1
-
1097
1095
14
20
-
1105.5
1105
- 1
- 1
- {0}
- 1
- Angle domain in radians
- 4b6896c3-0327-4464-abb0-d203cc2f4e1e
- Angle
- A
- false
- 0
-
1097
1115
14
20
-
1105.5
1125
- 1
- 1
- {0}
-
0
3.14159265358979
- Resulting arc
- 85fd94cc-fed3-4f65-b3e8-4fc4585a43aa
- Arc
- A
- false
- 0
-
1141
1075
17
30
-
1149.5
1090
- Arc length
- af2603ae-5f20-4009-9b29-b02efea4e7e8
- Length
- L
- false
- 0
-
1141
1105
17
30
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1149.5
1120
- 01c8e06e-af05-480b-bf44-d9b1fd634d08
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Rebuild Curve
- Rebuild a curve to a given point count, degree, and domain.
- true
- a2390197-f16b-42b1-a4c7-511dedb9b03f
- Rebuild Curve
- RebCrv
-
1284
1078
66
104
-
1316
1130
- Curve to rebuild
- 92732489-484d-4f36-8819-86e14c374df7
- Curve
- C
- false
- 2364f2e5-d982-4959-82bd-f4dff117a06d
- 1
-
1286
1080
15
20
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1295
1090
- Control point count (if omitted input curve control point count is used)
- cb0b4d3b-0d69-423c-b88d-ee4ca4a38b01
- Count
- P
- true
- 0
-
1286
1100
15
20
-
1295
1110
- 1
- 1
- {0}
- 6
- Degree of curve (if omitted input curve degree is used)
- 7c5ef605-33d5-4409-856e-f6fc8bb0bebe
- Degree
- D
- true
- 0
-
1286
1120
15
20
-
1295
1130
- Domain of curve (if omitted input curve domain is used)
- 6f29fa3f-dcbc-4a31-8312-e26cfc1d41b7
- Domain
- I
- true
- 0
-
1286
1140
15
20
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1295
1150
- Preserve the end tangents of the curve
- 4b83cff0-d175-4576-932e-02821a4ebdf5
- End Tangents
- E
- false
- 0
-
1286
1160
15
20
-
1295
1170
- 1
- 1
- {0}
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- Resulting rebuilt curve
- c43987c7-b9c7-4a36-991e-6cd0bc5be68e
- Rebuilt
- R
- false
- 0
-
1331
1080
17
100
-
1339.5
1130
- d0a1b843-873d-4d1d-965c-b5423b35f327
- Connect Curves
- Connect a sequence of curves.
- true
- 753f14ef-28cd-42cc-8c3b-0de25b1af6d7
- Connect Curves
- Connect
-
2813
382
82
84
-
2845
424
- 1
- Curves to connect
- 82a4035f-8948-4ed6-9767-0bef0bff16a4
- Curves
- C
- false
- 2ab747e8-75ce-42ee-941a-f2f1a1e9a670
- 1
-
2815
384
15
20
-
2824
394
- Continuity of blends (0=position, 1=tangency, 2=curvature)
- 70b93c14-8674-434b-ab81-5e4f13170334
- Continuity
- G
- false
- 0
-
2815
404
15
20
-
2824
414
- 1
- 1
- {0}
- 2
- Create a closed loop from all curves
- a5b8b922-e130-4ec6-9130-6bd84547e658
- Close
- L
- false
- 0
-
2815
424
15
20
-
2824
434
- 1
- 1
- {0}
- false
- Bulge factor for connecting segments
- 257e50bc-5796-41f6-96d0-69b81068a4b9
- Bulge
- B
- false
- 0
-
2815
444
15
20
-
2824
454
- 1
- 1
- {0}
- 0.5
- Joined segments and connecting curves
- a2c08fae-f39f-4291-9aff-82035a7ab8fa
- 1
- Curve
- C
- false
- 0
-
2860
384
33
80
-
2868.5
424
- 8440fd1b-b6e0-4bdb-aa93-4ec295c213e9
- Longest List
- Grow a collection of lists to the longest length amongst them
- true
- 2eba1eea-a024-4a54-b82f-22f48cb02425
- Longest List
- Long
- 2
-
2598
376
81
44
-
2645
398
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- List (A) to operate on
- 5002b2f0-50c8-4c7d-a52a-9c79f630d1fb
- List (A)
- A
- true
- 878990bb-0712-4288-8677-75ae88074374
- 1
-
2600
378
30
20
-
2624.5
388
- 1
- List (B) to operate on
- 93cd1735-d2fd-48e3-a2f6-cb70d999322c
- 2
- List (B)
- B
- true
- 8b13b8c2-bef4-4630-90e5-a544e6a5a54d
- 1
-
2600
398
30
20
-
2624.5
408
- 1
- Adjusted list (A)
- 58712561-c0a0-4378-a9d2-a68de1c06f1f
- false
- List (A)
- A
- false
- 0
-
2660
378
17
20
-
2668.5
388
- 1
- Adjusted list (B)
- d574f70f-76d5-4f16-9efc-389eac064b43
- false
- List (B)
- B
- false
- 0
-
2660
398
17
20
-
2668.5
408
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 7138d4d9-6853-4deb-9aba-5594cc4693e3
- Merge
- Merge
-
2680
372
72
44
-
2718
394
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Data stream 1
- 9b516745-cead-40e4-841e-668fec0d5e5d
- false
- Data 1
- D1
- true
- 58712561-c0a0-4378-a9d2-a68de1c06f1f
- 1
-
2682
374
21
20
-
2694
384
- 2
- Data stream 2
- 679c98b9-524c-430f-beaa-00e91971d9d0
- false
- Data 2
- D2
- true
- d574f70f-76d5-4f16-9efc-389eac064b43
- 1
-
2682
394
21
20
-
2694
404
- 2
- Result of merge
- 2ab747e8-75ce-42ee-941a-f2f1a1e9a670
- Result
- R
- false
- 0
-
2733
374
17
40
-
2741.5
394
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
- 9a5cb1e3-0f98-4ac5-a9ae-dc85b3b64169
- Move
- Move
-
1187
1078
67
44
-
1219
1100
- Base geometry
- 8a8afcac-f194-43dc-8a21-e9be9dc07621
- Geometry
- G
- true
- 85fd94cc-fed3-4f65-b3e8-4fc4585a43aa
- 1
-
1189
1080
15
20
-
1198
1090
- Translation vector
- 1a33ebc9-b069-4f1d-9c90-c6992ea8f8a6
- Motion
- T
- false
- d9e70f81-749c-49b5-8a78-1709dead79f2
- 1
-
1189
1100
15
20
-
1198
1110
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- 2364f2e5-d982-4959-82bd-f4dff117a06d
- Geometry
- G
- false
- 0
-
1234
1080
18
20
-
1243
1090
- Transformation data
- 99b37eaa-f99a-49a3-b6da-d59d354d7aa4
- Transform
- X
- false
- 0
-
1234
1100
18
20
-
1243
1110
- 62cc9684-6a39-422e-aefa-ed44643557b9
- Extend Curve
- Extend a curve by a specified distance.
- true
- fd00ffd6-627c-45bb-a48f-ef43c53a3219
- Extend Curve
- Ext
-
1417
1118
69
84
-
1452
1160
- Curve to extend
- f769d210-80f2-4ef7-8d09-1f8ed5d2b640
- Curve
- C
- false
- c43987c7-b9c7-4a36-991e-6cd0bc5be68e
- 1
-
1419
1120
18
20
-
1429.5
1130
- Type of extension (0=Line, 1=Arc, 2=Smooth)
- 9c6d0fb7-2029-431b-95d6-d33e1690c338
- Type
- T
- false
- 0
-
1419
1140
18
20
-
1429.5
1150
- 1
- 1
- {0}
- 0
- Extension length at start of curve
- b58dff0d-c79f-485d-9d7b-a6c6fae90970
- Start
- L0
- false
- b996178e-dec5-41a3-9ebb-f89033ba20c7
- 1
-
1419
1160
18
20
-
1429.5
1170
- Extension length at end of curve
- f07f38bc-8c0b-4420-9b85-bd4438a2b4b3
- End
- L1
- false
- 0
-
1419
1180
18
20
-
1429.5
1190
- 1
- 1
- {0}
- 0
- Extended curve
- 05f5a713-f7c8-42ed-929e-0136027ac31a
- Curve
- C
- false
- 0
-
1467
1120
17
80
-
1475.5
1160
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 48fe8641-1563-44b8-bb84-eb4f39b4cc15
- Division
- A/B
-
993
1269
65
44
-
1024
1291
- Item to divide (dividend)
- 48148ac3-d7f6-43cc-b4f2-99699c3acf88
- A
- A
- false
- b27d2ac5-57bd-4f9a-851d-1e95f8fb1de5
- 1
-
995
1271
14
20
-
1003.5
1281
- Item to divide with (divisor)
- e0d78e41-aa25-4d0c-a60f-a640141a40c4
- B
- B
- false
- 0
-
995
1291
14
20
-
1003.5
1301
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- -2
- The result of the Division
- a3a770d8-e4dd-4381-90be-499a0327d8fb
- Result
- R
- false
- 0
-
1039
1271
17
40
-
1047.5
1291
- 7f6a9d34-0470-4bb7-aadd-07496bcbe572
- Point On Curve
- Evaluates a curve at a specific location
- true
- 6ae49cd8-51f8-434c-9b71-5f981e653ce3
- Point On Curve
- CurvePoint
- false
- 05f5a713-f7c8-42ed-929e-0136027ac31a
- 1
- 0
-
1508.489
1200.704
80
20
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- 7d1e7c96-33c2-42fa-b65d-76cf07b811a5
- Addition
- A+B
-
1600
1194
65
44
-
1631
1216
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- a8fb8e0e-354d-4fd0-a58e-5d3f8c9135f7
- A
- A
- true
- 6ae49cd8-51f8-434c-9b71-5f981e653ce3
- 1
-
1602
1196
14
20
-
1610.5
1206
- Second item for addition
- f28c046b-1df9-4809-acf8-c42ed1007567
- B
- B
- true
- fecbfdf8-96c7-497d-adbd-0e86cb6d9d45
- 1
-
1602
1216
14
20
-
1610.5
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- Result of addition
- 4f737efa-e336-40b0-a745-f439a0cc97d4
- Result
- R
- false
- 0
-
1646
1196
17
40
-
1654.5
1216
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 0b2f4f87-f846-473d-8e36-6560cfb8608c
- Multiplication
- A×B
-
1111
1298
65
44
-
1142
1320
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 888520b4-1a85-4f3b-8f6d-9eff27fdd4aa
- A
- A
- true
- a3a770d8-e4dd-4381-90be-499a0327d8fb
- 1
-
1113
1300
14
20
-
1121.5
1310
- Second item for multiplication
- f9bbb1a8-0a6e-459d-a5be-b5ea693b48ac
- B
- B
- true
- bcfd92ea-76d9-466e-88d4-3659ca4dcc37
- 1
-
1113
1320
14
20
-
1121.5
1330
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of multiplication
- 43ce81b2-b66a-4b98-9fbd-88eb5b3af547
- Result
- R
- false
- 0
-
1157
1300
17
40
-
1165.5
1320
- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
- Mirror an object.
- true
- bb0f769b-30c7-4b6f-be55-f7bf85421349
- Mirror
- Mirror
-
2958
119
67
44
-
2990
141
- Base geometry
- 66f3faaf-93f6-49d6-9aa7-1d2768663c80
- Geometry
- G
- true
- bfc4a37e-8879-4d01-b2b1-2b80f303024c
- 1
-
2960
121
15
20
-
2969
131
- Mirror plane
- 200b0f89-4a23-46f0-bf4e-1cf0d6ab9b50
- Plane
- P
- false
- 0
-
2960
141
15
20
-
2969
151
- 1
- 1
- {0}
-
0
0
0
0
1
0
0
0
1
- Mirrored geometry
- 3ec19228-de9c-41cc-8f5d-0bda73163e2b
- Geometry
- G
- false
- 0
-
3005
121
18
20
-
3014
131
- Transformation data
- 2cae3ce8-0d32-4952-b366-9d1a87150c2f
- Transform
- X
- false
- 0
-
3005
141
18
20
-
3014
151
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- fc5eeeae-5ebc-4c93-aba8-2b932ca63165
- Merge
- Merge
-
3020
95
72
44
-
3058
117
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- bd58413d-1b09-461b-ab4e-0cac25a66dca
- false
- Data 1
- D1
- true
- bfc4a37e-8879-4d01-b2b1-2b80f303024c
- 1
-
3022
97
21
20
-
3034
107
- 2
- Data stream 2
- e13fb817-2d0f-4e26-9246-575e5e207c5a
- false
- Data 2
- D2
- true
- 3ec19228-de9c-41cc-8f5d-0bda73163e2b
- 1
-
3022
117
21
20
-
3034
127
- 2
- Result of merge
- 09e16ab0-b885-4d31-acc6-a743d7228ad2
- Result
- R
- false
- 0
-
3073
97
17
40
-
3081.5
117
- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
- Mirror an object.
- true
- 629de92d-c639-4882-a2bf-00496b7ee421
- Mirror
- Mirror
-
4001
431
67
44
-
4033
453
- Base geometry
- 05f27f3b-446b-426c-ab00-0a9af45c2ffe
- Geometry
- G
- true
- 0
-
4003
433
15
20
-
4012
443
- Mirror plane
- d07c501f-9243-4c14-9341-c3f15e91d5ed
- Plane
- P
- false
- 0
-
4003
453
15
20
-
4012
463
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
0
1
- Mirrored geometry
- f2e0c182-14a1-49be-b6aa-e9dabe50a100
- Geometry
- G
- false
- 0
-
4048
433
18
20
-
4057
443
- Transformation data
- af962ef8-11a5-4677-9d55-ff35e53ea49e
- Transform
- X
- false
- 0
-
4048
453
18
20
-
4057
463
- 4bc9dbbf-fec8-4348-a3af-e33e7edc8e7b
- Mesh Join
- Join a set of meshes into a single mesh
- true
- 2ca0bbfe-60cf-4b1b-b0e2-d34c5e775fe3
- Mesh Join
- MJoin
-
3068
103
71
28
-
3102
117
- 1
- Meshes to join
- e6f1ec09-aecd-49a9-b291-d28d4f46b740
- Meshes
- M
- false
- 09e16ab0-b885-4d31-acc6-a743d7228ad2
- 1
-
3070
105
17
24
-
3080
117
- Mesh join result
- 25b11d05-8887-4bb6-903e-f814426b080f
- Mesh
- M
- false
- 0
-
3117
105
20
24
-
3127
117
- 9f6d85c9-1143-4538-bca7-69dcb11a74ef
- Weld Mesh
- Weld (merge) creases in a mesh
- true
- b26122e9-515a-4d15-af9d-dfc620d84f97
- Weld Mesh
- center shank
-
3263
105
68
44
-
3297
127
- Mesh to weld
- fdae6cae-1df1-4000-94dc-f09b44e0b894
- Mesh
- M
- false
- 7e6144fd-a0f2-4aad-af60-b3e4fe66874f
- 1
-
3265
107
17
20
-
3275
117
- Weld angle
- 2a4113c2-17aa-4f93-a3bc-eb998fc42aaa
- Angle
- A
- false
- 0
- false
-
3265
127
17
20
-
3275
137
- 1
- 1
- {0}
- 3.1415926535897931
- Welded mesh
- c7632399-8e1c-443d-a432-75f57c2dd04b
- Result
- R
- false
- 0
-
3312
107
17
40
-
3320.5
127
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- e36a4282-613f-4963-9d10-34539c99881f
- Merge
- Merge
-
5210
522
72
44
-
5248
544
- 2
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18
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15
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15
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18
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18
30
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- Axis of the orientation plane to find the bounding rectangle along
0 = {z} axis of orintation plane
1 = {y} axis of orintation plane
2 = {x} axis of orintation plane
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- Slide the bounding rectangle along the axis (0.0 = Start of bounding volume, 1.0 = End of bounding volume)
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32
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- If True, one overall bounding rectangle is made for all input geometry
If False, each input geometry gets its own separate bounding rectangle
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17
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18
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17
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216
17
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17
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17
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- Cluster
-
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2J6uY+edb15SsPn4gYIH9vb/Uq6KvnZDWmBRoPaHm3sOtzzeu3j3lHcPObd/+mIEUCMPBUONOBLehg9hyQ5BhrTKp2Kzee19rkMeuTz3tGleztIX94/+oQG8KRcu3Na1WLFr6S9KzwItH9p6K7Tqvw/PbvcoR7lGiEQtwOn7IBjMfapvr2NLWyyPc28MTHgwdrR8/4/YjhqF8quCQuubwVCAsiJDIboNFO4U9vgNgkpTKmztG4wiYtplZZwo+qrlMkjYkp1Bv7QpLO+8m3roy28qC5r/MuPusk+3muXCgj91LbJoWFgOBxWWI5J7k2JQlXtbe8e4ffHs7OKdo3+ivnn10XGysaT6j5jgQ6Gh74wZ5X+TEpJZQtYaTVRZ2g55cGP9xHvP6xuGkrO9DSRVH/LBmMS6XktdRMHDW6nNTS9lWIL2Wr1lrSRUX0dUir5ugaavs+v6Or14P3WSMHq0DUs3xfdyv5322EU7TQ//a1WfGc2e3arUvF1roXFSm0ZbaeQ6uk5WKRorzYC/hcLG6t9ortbWVPrGqcNy6mnOn1EJzuKhwY95a0dW5e5ePmRpzKLvvHIWhbauRRSMaMLWVJcmKMPXZV4muCRtitqXPb9xWlgUXV74t9Wn89/P29yzqeeMr+/aI6domg5F09pUtD2frn2m66g3jEtu/+WlT24csTESinY4qKId6cwMhhW4pfusN5oD6VKnXK5QBGx6dj/yTniGaARXQW7cSg9BOrF2iU44kdBxwlmX7xvyaPTIia+dfYbc2iMrQ77108QyHEeWsIwNghL6FLOPeIOGFPlZcTNuoZnQ3OzFyoq3DoEo4+rfnfr6yHbLX4L0S50TnopqQkXRaCYaUfw/V8vPtkyAteo9qcFsdZc8muWkoFdzbDEfxFyg/07m7a5YenTEC18/Ik/WTBYwy7kWcVy2yUy0HNJT78ZcPPnpxOodzmw2pQxYGXSeVJ+YMWM2ZF84SueuiF++/61nU3ZoEmNszxKncoLTQbOMeMt+OxhvCqGVZim6yeAKtII/C5CCpdRE54O0Y38uOjfAvIEacXjK/57rJ5+kiQ2owam4OlJ7LKjUnrguUptQxTAOQPlvkgnL/XQ3BZrJYHKqdPLy4EGQUzURkyMf3xWL5mOBVu6kqQRHB2HlDFJEJQtyVujOr90Xzj/PmveMOpKbOH+qPMsbL9xodC12oaPBNx4NNvjpxyX3i60+oeF+S/K5zeAug2nfkNOm11/sVh64cTfo1RZJFqaaJ9EFVqG75UzfXREO+DKMcZzwdZKvYRmPvQaWcoAPPKQT4oR4x4RJe5vff9TyyHzvramvxSzW6aaKkkRUhWpCddRLoThth3ivgI76BdXhkRVwqrFL5agTJQUPbUf5yBwlCEJKhiM9HMSLZ2AoI0KIsUM4ZmiiMrD7urH/ODU+d3G3cR+VdV9TpkiAShCHlNlT+BLl1oyOnjt5EiKHcH1B05oug2Hka2Gt++ZI0R8P6tEtMKTVNyfmcNaFgxqON32jDeA4Scr6doYiWLURbd0Z2+e+5Bcm7Jo65FRi32+PyjftS9+smKyOvSvUlq/DxwQhaNN3BAOtaWfncEHhRAHLo8pZfD7ISbkxL5oMWq34Fzs+SIQy3NhtIWLRjlIO3RtIOUQLziFdQg9hXskpNcCFTmhQVQ5gGwq1yAOjBvLezKFZ99fjf0vrC3W0w0FWAax22uKwcvugv6//YGvO7t+0PP1f7PiT8itbCvHmV3TrhIZAXIVLIrAS7QqqRHs6nzzEtCEPPcpwSCgwWDGZ5NyUFWjTkTnvpofuJUjj7l+9O/Cio6lMERxOJss0g8OrsFcbaebrQTVzb+fZC6Bxl0qYh6C6WPy+XJua27aNLy77Pin7kXFz2J2ffDtAvode0zdHFUWcl+mrRDeDD1Yr3XfTaqw/YrhkIHSyFbW5q/ZtmtW3cHOfz8wHb/c8L1f6fJZy15BFFLrhSx4VBUvcfRtXCtzQAQF8zM53y5C0+73a48LpvBSDEcyiASuu0Yirnwz7n/L/lP87lmuaCuVxJn39UifdcO21Xr1v7CXGYYeN6I/cqoyc08tc/eAOs8HCWCkH7p/ULdQenJtYZ+ZDa+C/30Q8Sod+l66mjK7PlJtsVJSltOLRXvVTXtVTcb4+GMSyLlbJTFUGHLPeNMD91DPdTTvfqym5cMn4Y1f/Q67Aua5AbIzVXY/7HvBtVBYVUDZyQsF4VBbtL2us/O4zXBYje/crVObVaM8b0F7Ld2ln8XPRGu8q2xNtejKhY9N7/nmJ+YbRJ03rbzt3YNvhOvmStuzuPblNTxIbSzd54ITCqXW1r0GoCmyQ6CqWKcQ3UjcJKm/3i+hNgiG6YF/EoQyNNhmFmxZPQGVpyRGJ6dIuYgIu07vmtIR9LaDyur6IXQvYUUJeMhIt20Xr5SMkRY+QH+dtf7ZbRqxx5329nt7kLnpOHcjJqTBcfSrajj7T3v7ovac3bsx+KCFjq/vVbYZ2Rp8KN6KMaUN0I3pEZK+BbmQnyigHEtG1XZoRy1K0IxI6gRvSIQPXdeAyPOXWQ/UI1Bs1cWnEVeAHqAIHlcintgv5BE5YeY8E+FJbOvhL1e08FKI8uqE5DBUDvoqIk/A3o3Au5tFAEtLaZYfiNLZrXQNDFOLa/ZbRjVPS+o8xrSug5njPThnc7rX7yBxhDGaPmt5UakW6HiHnP6xLXzZqgHH51NJdV6xn5f4tqZylnWQ5CzT20Old7GEsBTaPVbiYw8qg/zNDPbo5CN/nwcOWyCovNPmsHWcBa/CqIWCdDMeTVThXEuraQS2fVlny2Tjzy7lHrQNOj/lcp+NqW4SqQk0IXTER5FFx07j60ql4M9Gqvm9UZ91AL4fQHWWRBGSg5a12UDwPtEORX93X+/VT99py1sdy9KjkM7+MVQxLY7Ba21wV4qe80KajSwI/infSaJ+gjTKjO2nCWRK41X8FnFpUcMIZCpO2xk5fn3l8SPWr5mWm82+8c8giP1wQZwZurdU+c+TTihCS1uPBICFPXu+0ovRSqClF3YN7SLuc0I7aJKnWZEY5lW+nKHd0M4DB7L8/SXU3R3YXrN6iAb1Bz4AG9Who4wg+xYpz2JHwbPIWddxcdNk9kbpFZUP/HlOaCtzZc0/c3FwU0+2WIMNTe7+ye67WcT7dcKQC0rlL6f266ZG3bvaKD85/MdP0wsuDr5w4OfwDjdM56mywXjp9oPgkSgVbGYfDv5fTDlx4niksCGtfoRzz5Hl7407L868uc4/e8tGhUM4JxZjY2mu95Nv4FLTg6Eh9AQZYoTPNK/FBWBH27u3SmaQpNAuq0SmfSOiLvzUdXYmaEnEu3+x9g4XeOKlg9fzKu7jPd63WGZ7axE1pk02lmEQiWHzJpy7/Bw==
- Contains a cluster of Grasshopper components
- true
- 9c421390-bed4-4462-ac9a-9d69af91f89e
- Cluster
- Center shank
- false
- 8
- 1fcf81c9-819c-4443-a4b7-e1bb79c3de27
- 223f6b87-b067-4711-a7bf-cd2cb549c129
- 263a2296-9b08-4407-aed1-2d680794016c
- 32fb5c1f-42d4-43b6-9f2c-45c7c02faf34
- 430192ed-d8e5-455d-bc0d-d40497391dd3
- 46fa3b6f-a1a5-45e7-b887-21beb099d1eb
- 544a39ac-ee32-44b0-be9c-310be4f66224
- f0fcafc4-d622-49c6-ac13-38f88f40f5b6
- 3302e360-c4c6-4cb0-b100-ed5a850e6625
- 57803aab-2310-433c-9f48-618279e15729
- 571523a2-48a0-4070-84ce-1eb04d031324
- 15c8e930-0fb1-4114-986d-64228b61df61
- c9efd416-9e63-4a1b-a477-c0f91db81de3
- d3d7ca10-a39a-40a3-8107-2eae70b3af0a
- 4c121ac5-a369-484f-9986-5f3b73e6b799
- 43a52d20-f1df-4fd4-a479-6fa0a0b9cd55
-
2602
127
132
84
-
2695
169
- 4
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 4
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 1e936df3-0eea-4246-8549-514cb8862b7a
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 4f8984c4-7c7a-4d69-b0a2-183cbb330d20
- Contains a collection of generic curves
- true
- 1fcf81c9-819c-4443-a4b7-e1bb79c3de27
- Curve
- section
- true
- 7261e1b5-7cc8-4b7f-8874-7e0710686d2d
- 1
-
2604
129
76
20
-
2643.5
139
- Start value of numeric domain
- 32fb5c1f-42d4-43b6-9f2c-45c7c02faf34
- Domain start
- start thickness
- true
- 24687974-f92a-4fa3-983d-f73c7c26cca5
- 1
-
2604
149
76
20
-
2643.5
159
- 1
- 1
- {0}
- 0
- End value of numeric domain
- 430192ed-d8e5-455d-bc0d-d40497391dd3
- Domain end
- end thickness
- true
- 0e2a0868-5b31-4911-bea4-a47abc1c910f
- 1
-
2604
169
76
20
-
2643.5
179
- 1
- 1
- {0}
- 1
- Contains a collection of generic curves
- true
- f0fcafc4-d622-49c6-ac13-38f88f40f5b6
- Curve
- rail
- true
- cc2ee19b-b069-42d6-9db8-1eb69062d9e1
- 1
-
2604
189
76
20
-
2643.5
199
- Contains a collection of generic curves
- 544a39ac-ee32-44b0-be9c-310be4f66224
- Wireframe
- W
- false
- 0
-
2710
129
22
20
-
2721
139
- 1
- Lofted mesh.
- 46fa3b6f-a1a5-45e7-b887-21beb099d1eb
- Mesh
- M
- false
- 0
-
2710
149
22
20
-
2721
159
- Resulting number within domain
- 263a2296-9b08-4407-aed1-2d680794016c
- Sections Size
- SZ
- false
- 0
-
2710
169
22
20
-
2721
179
- Constructed plane
- 223f6b87-b067-4711-a7bf-cd2cb549c129
- Plane
- Pl
- false
- 0
-
2710
189
22
20
-
2721
199
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- c728f0cf-fa6f-4a82-855b-e1bcf2b4ccbb
- Number
- Side Shank Thickness
- false
- bca2d24a-0f67-4469-9ade-3f4da0f8f951
- 1
- 2
-
2516
338
50
24
-
2541.45
350.7166
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- Cluster
-
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
- Contains a cluster of Grasshopper components
- true
- 08d2e7fc-16c5-4915-b91f-18ec540810ab
- Cluster
- Cluster
- false
- 8
- 404b76a0-2af4-4284-8dbd-f1a453604fb4
- 57635cad-62d1-4457-9881-c5c7bb0ce0ed
- 67ce4bf0-413d-4172-ada4-085fd6aa3efa
- 89debbd8-ab1f-4dc2-abc7-b1e29df8191f
- b433769c-b1c9-4930-bec1-6a44c77e3feb
- cbfb2a2c-7922-43d9-bb53-e3d42ac18943
- e7bc5103-cbf8-47ec-891e-a614273429d0
- f71f021d-f34f-4c02-8532-b3ba4e64e22a
- c9efd416-9e63-4a1b-a477-c0f91db81de3
- d3d7ca10-a39a-40a3-8107-2eae70b3af0a
- 15c8e930-0fb1-4114-986d-64228b61df61
- 57803aab-2310-433c-9f48-618279e15729
- 4c121ac5-a369-484f-9986-5f3b73e6b799
- 3302e360-c4c6-4cb0-b100-ed5a850e6625
- 571523a2-48a0-4070-84ce-1eb04d031324
- 43a52d20-f1df-4fd4-a479-6fa0a0b9cd55
-
3252
314
132
84
-
3345
356
- 4
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 4
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 1e936df3-0eea-4246-8549-514cb8862b7a
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 4f8984c4-7c7a-4d69-b0a2-183cbb330d20
- Contains a collection of generic curves
- true
- cbfb2a2c-7922-43d9-bb53-e3d42ac18943
- Curve
- section
- true
- 741f6829-5d48-4e4e-9f59-e0b74008977b
- 1
-
3254
316
76
20
-
3293.5
326
- Start value of numeric domain
- 67ce4bf0-413d-4172-ada4-085fd6aa3efa
- Domain start
- start thickness
- true
- c728f0cf-fa6f-4a82-855b-e1bcf2b4ccbb
- 1
-
3254
336
76
20
-
3293.5
346
- 1
- 1
- {0}
- 0
- End value of numeric domain
- 404b76a0-2af4-4284-8dbd-f1a453604fb4
- Domain end
- end thickness
- true
- c728f0cf-fa6f-4a82-855b-e1bcf2b4ccbb
- 1
-
3254
356
76
20
-
3293.5
366
- 1
- 1
- {0}
- 1
- Contains a collection of generic curves
- true
- f71f021d-f34f-4c02-8532-b3ba4e64e22a
- Curve
- rail
- true
- d225ea68-b3b1-4f2e-a052-baed8c5ddcbb
- 1
-
3254
376
76
20
-
3293.5
386
- Contains a collection of generic curves
- b433769c-b1c9-4930-bec1-6a44c77e3feb
- Wireframe
- W
- false
- 0
-
3360
316
22
20
-
3371
326
- 1
- Lofted mesh.
- 57635cad-62d1-4457-9881-c5c7bb0ce0ed
- Mesh
- M
- false
- 0
-
3360
336
22
20
-
3371
346
- Resulting number within domain
- e7bc5103-cbf8-47ec-891e-a614273429d0
- Sections Size
- SZ
- false
- 0
-
3360
356
22
20
-
3371
366
- Constructed plane
- 89debbd8-ab1f-4dc2-abc7-b1e29df8191f
- Plane
- Pl
- false
- 0
-
3360
376
22
20
-
3371
386
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 741f6829-5d48-4e4e-9f59-e0b74008977b
- Curve
- base section.Polygon
- false
- c960965b-422b-40ed-b57b-fffa537381c7
- 1
- 2
-
2516
298
50
24
-
2541.859
310.3739
- 0a391eac-5048-443c-9c1b-f592299b6dd6
- Mesh Sphere
- Create a mesh sphere.
- true
- 78c3b7a3-0836-4fdb-b834-d39576fd306a
- Mesh Sphere
- MSphere
-
2754
481
69
84
-
2786
523
- Base plane
- 291c8ade-a90a-4939-bdb8-51a92b01c0fc
- Base
- B
- false
- 0
-
2756
483
15
20
-
2765
493
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Radius of mesh sphere
- 37e3108b-523c-452d-9fe0-9ecc5777fc1e
- Radius
- R
- false
- b020f7b1-edac-477f-a1fb-b322c3d71f2d
- 1
-
2756
503
15
20
-
2765
513
- 1
- 1
- {0}
- 10
- Number of faces around sphere
- d47cf7dd-d7f0-46b0-a1b7-669c4a5b037c
- U Count
- U
- false
- 0
-
2756
523
15
20
-
2765
533
- 1
- 1
- {0}
- 10
- Number of faces from pole to pole
- 8ea3cdd9-cc99-4cd9-bdc7-de7e966ac437
- V Count
- V
- false
- 2a23e6fb-2ee4-43ba-afe5-cec689228aae
- 1
-
2756
543
15
20
-
2765
553
- 1
- 1
- {0}
- 20
- Mesh sphere
- a5dcf069-5eea-4733-87b8-58e2bdda54b3
- Mesh
- M
- false
- 0
-
2801
483
20
80
-
2811
523
- 9be7d58b-72d5-4b3f-885b-9755d2567603
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Plane Trim Mesh
- Trim (remove) the parts of a mesh on one side of a plane.
- true
- 90a2d782-4810-4a57-b65f-1c440126bd3f
- Plane Trim Mesh
- PlnTrimMsh
-
3613
511
67
84
-
3647
553
- Mesh to trim
- a39df382-63a5-4a1c-ae6b-95e6461a99bc
- Mesh
- M
- false
- a5dcf069-5eea-4733-87b8-58e2bdda54b3
- 1
-
3615
513
17
20
-
3625
523
- Plane to trim with
- 305f1ca7-fdc4-4493-a6e0-567fb8284fa8
- Plane
- Pl
- false
- 0
-
3615
533
17
20
-
3625
543
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Flip the trim direction
- b708abeb-c85d-4ff9-a3be-ce365d87fba9
- Flip
- F
- false
- 0
-
3615
553
17
20
-
3625
563
- 1
- 1
- {0}
- false
- Determines how the mesh is trimmed
0 = Split faces
1 = Remove faces
2 = Shrink faces
- 4fcca753-078f-4176-a193-fcc7176637df
- Trim Type
- T
- false
- 0
-
3615
573
17
20
-
3625
583
- 1
- 1
- {0}
- 1
- 1
- Resulting trimmed mesh
- 70645ec1-b614-489d-b33d-fcd839375803
- Trimmed
- T
- false
- 0
-
3662
513
16
40
-
3670
533
- True if the plane trimmed the mesh, False if the plane did not trim the mesh
- 23820b9f-f11f-4e83-b273-5967425ec146
- Intersected
- I
- false
- 0
-
3662
553
16
40
-
3670
573
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 72273e3e-c65e-40f4-8492-05f76ea78ccf
- Division
- A/B
-
2614
491
65
44
-
2645
513
- Item to divide (dividend)
- 19673b23-0dcc-48ee-9213-bf2aa76698a4
- A
- A
- false
- c728f0cf-fa6f-4a82-855b-e1bcf2b4ccbb
- 1
-
2616
493
14
20
-
2624.5
503
- Item to divide with (divisor)
- 47aec67c-1390-4707-a39d-eacfaf30bd2b
- B
- B
- false
- 0
-
2616
513
14
20
-
2624.5
523
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
- b020f7b1-edac-477f-a1fb-b322c3d71f2d
- Result
- R
- false
- 0
-
2660
493
17
40
-
2668.5
513
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- ea34e912-2e1c-481b-b0db-67dba3ddb872
- Orient
- Orient
-
3757
427
67
64
-
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459
- Base geometry
- c27f2c98-ec58-41b8-b412-3cef03d35491
- Geometry
- G
- true
- 70645ec1-b614-489d-b33d-fcd839375803
- 1
-
3759
429
15
20
-
3768
439
- Initial plane
- 8880c3dc-6a03-409b-87ac-a7510dcbd0f5
- Source
- A
- false
- 0
-
3759
449
15
20
-
3768
459
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- 5ae00b0e-5f0e-4a25-bdc5-98298cc507e7
- Target
- B
- false
- 713f9458-17d0-4314-8931-8eb0bcdc3549
- 1
-
3759
469
15
20
-
3768
479
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- 1e806c24-e197-4f5c-bbeb-ad6445ca2fea
- Geometry
- G
- false
- 0
-
3804
429
18
30
-
3813
444
- Transformation data
- be940943-dfb8-49ad-a214-7f3eb9c22f3d
- Transform
- X
- false
- 0
-
3804
459
18
30
-
3813
474
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 1
- Retrieve a specific item from a list.
- true
- ddc3056d-6541-4524-a6ad-254b02853a55
- List Item
- Item
-
3442
438
71
64
-
3476
470
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- bf779bf4-195b-4053-92b1-e5789b719e5f
- List
- L
- false
- 89debbd8-ab1f-4dc2-abc7-b1e29df8191f
- 1
-
3444
440
17
20
-
3454
450
- Item index
- 830d85a5-7a87-4136-a67b-e68180166346
- Index
- i
- false
- 0
-
3444
460
17
20
-
3454
470
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 2f1df419-1637-4b6d-b086-1b2c75a012b2
- Wrap
- W
- false
- 0
-
3444
480
17
20
-
3454
490
- 1
- 1
- {0}
- true
- Item at {-1'}
- fae459fd-c137-4bd6-8ca7-8bb729cbfbb4
- false
- Item -1
- -1
- false
- 0
-
3491
440
20
30
-
3501
455
- Item at {i'}
- 12e99814-446d-40f4-9856-8e391691b3a5
- false
- Item
- i
- false
- 0
-
3491
470
20
30
-
3501
485
- c73e1ed0-82a2-40b0-b4df-8f10e445d60b
- Flip Plane
- Flip or swap the axes of a plane
- true
- de785b70-051c-4161-90ce-d3eceaf0d8c1
- Flip Plane
- PFlip
-
3559
387
64
84
-
3590
429
- Plane to adjust
- 97b344e8-b393-44d4-948f-b37e6f61ced2
- Plane
- P
- false
- fae459fd-c137-4bd6-8ca7-8bb729cbfbb4
- 1
-
3561
389
14
20
-
3569.5
399
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reverse the x-axis direction
- 8757d615-015d-465d-93dc-28eaaae3d01c
- Reverse X
- X
- false
- 0
-
3561
409
14
20
-
3569.5
419
- 1
- 1
- {0}
- false
- Reverse the y-axis direction
- 5f50bf9e-3b85-40f7-83ac-c9f8b1ee2f92
- Reverse Y
- Y
- false
- 0
-
3561
429
14
20
-
3569.5
439
- 1
- 1
- {0}
- true
- Swap the x and y axis directions
- afb3d241-d616-418d-9676-0b32907be996
- Swap axes
- S
- false
- 0
-
3561
449
14
20
-
3569.5
459
- 1
- 1
- {0}
- false
- Flipped plane
- 38a95d8d-0b77-4d09-934d-93829d015a88
- Plane
- P
- false
- 0
-
3605
389
16
80
-
3613
429
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 963a5954-6bd9-4a6a-ba99-c99dddb53c47
- Merge
- Merge
-
3624
457
72
44
-
3662
479
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- e8d0be02-d45b-4042-904b-54a10d2513c6
- false
- Data 1
- D1
- true
- 38a95d8d-0b77-4d09-934d-93829d015a88
- 1
-
3626
459
21
20
-
3638
469
- 2
- Data stream 2
- aa986400-7b8c-4e3c-8f1c-c273060acbe4
- false
- Data 2
- D2
- true
- 12e99814-446d-40f4-9856-8e391691b3a5
- 1
-
3626
479
21
20
-
3638
489
- 2
- Result of merge
- 713f9458-17d0-4314-8931-8eb0bcdc3549
- Result
- R
- false
- 0
-
3677
459
17
40
-
3685.5
479
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 96869777-304f-4a17-a153-fd578e1bfd0f
- Merge
- Merge
-
3821
330
72
44
-
3859
352
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- c495bcd2-e42a-4432-bc30-9656055e8e96
- false
- Data 1
- D1
- true
- 57635cad-62d1-4457-9881-c5c7bb0ce0ed
- 1
-
3823
332
21
20
-
3835
342
- 2
- Data stream 2
- 612c55cc-b7ee-4579-8c6b-8a97de105f0a
- false
- Data 2
- D2
- true
- 1e806c24-e197-4f5c-bbeb-ad6445ca2fea
- 1
-
3823
352
21
20
-
3835
362
- 2
- Result of merge
- b48ea281-c7e7-42c5-ab3a-85421f0747e4
- Result
- R
- false
- 0
-
3874
332
17
40
-
3882.5
352
- 4bc9dbbf-fec8-4348-a3af-e33e7edc8e7b
- Mesh Join
- Join a set of meshes into a single mesh
- true
- 96f07fe6-4840-4c26-aa01-bab5fedeeff8
- Mesh Join
- MJoin
-
3870
338
71
28
-
3904
352
- 1
- Meshes to join
- 7b5551a5-9dfa-4f5c-8330-1210304615ef
- Meshes
- M
- false
- b48ea281-c7e7-42c5-ab3a-85421f0747e4
- 1
-
3872
340
17
24
-
3882
352
- Mesh join result
- efae318a-efc0-419e-9a28-8d7038defcaf
- Mesh
- M
- false
- 0
-
3919
340
20
24
-
3929
352
- 9f6d85c9-1143-4538-bca7-69dcb11a74ef
- Weld Mesh
- Weld (merge) creases in a mesh
- true
- 97e3314e-c1f8-425b-b36b-92ec7323d376
- Weld Mesh
- Weld
-
4056
340
68
44
-
4090
362
- Mesh to weld
- e089c7a6-a5f3-4317-a86d-a62bd351a611
- Mesh
- M
- false
- 690130ac-6d79-4cab-81fc-c8ae41a644a4
- 1
-
4058
342
17
20
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4068
352
- Weld angle
- 39555892-ac10-4b28-9d8f-c61bb7637fa7
- Angle
- A
- false
- 0
- false
-
4058
362
17
20
-
4068
372
- 1
- 1
- {0}
- 3.1415926535897931
- Welded mesh
- 4aaa875e-5ea6-4537-a9db-f89f1d1cf375
- Result
- R
- false
- 0
-
4105
342
17
40
-
4113.5
362
- b6a01fce-08dc-4881-87d7-3d53b089b8ab
- 048b6ac2-b3b3-473f-a17a-12f289de8413
- Serialize Keys and Values
- Serialize to JSON with specified keys and values
- true
- 8d4ffb60-a7bc-43f9-94e8-2c2b2e1387f8
- Serialize Keys and Values
- ReJsonKV
-
1397
2035
62
44
-
1428
2057
- 1
- The keys
- 7b753146-ee54-4403-bb1e-53a72bd922ad
- Key
- K
- false
- b8a38388-ed3b-448f-b9db-dd7e936d74f3
- 1
-
1399
2037
14
20
-
1407.5
2047
- 1
- The values
- 76c7f687-4d9a-4b4f-8e8f-762bb75b7813
- Value
- V
- false
- c47f1353-6e17-4292-a315-f71ed8f7a8e6
- 1
-
1399
2057
14
20
-
1407.5
2067
- The JSON Output
- a49aa2aa-0f93-4120-a4cc-232c974be500
- JSON
- J
- false
- 0
-
1443
2037
14
40
-
1450
2057
- 4681a95e-ea17-4d21-83ed-f558c41eb67f
- b9116316-c87d-4212-a382-bc40035939bb
- Import Text
- Let users upload a text file from the ShapeDiver viewer.
- true
- 7221c483-4677-43d8-b995-0f42281a0517
- Import Text
- Material Database
- 52428800
- application/json,application/xml,application/x-step,text/csv,text/plain
-
457
608
65
44
-
489
630
- 2
- The default URI to read from if no file is set.
- 237845da-a7b1-4c78-aa80-90c1643acd31
- URI
- U
- true
- 36a0cd90-23b1-43db-ad61-c9d8424aa6ba
- 1
-
459
610
15
40
-
468
630
- Imported text
- 905ff8a1-c093-4bef-b558-e8bd7b66467a
- Text
- T
- false
- 0
-
504
610
16
20
-
512
620
- Name of the file
- d9844d56-85e7-4e24-9a6c-d2de831057ca
- Filename
- F
- false
- 0
-
504
630
16
20
-
512
640
- 5954ecde-7719-48ea-a71c-8a0507e98d18
- b9116316-c87d-4212-a382-bc40035939bb
- Direct Data Output
- Define a data output to be accessed from ShapeDiver's viewer API.
Supports the following data types:
scalar, string, guid, point and vector, color, box, interval, line, ray, plane, transform, nurbs curve and surface.
The viewer API will output the data as a JavaScript object which preserves the tree structure.
- true
- ba0b0eed-1c7a-4f64-8e44-b57056139f06
- Direct Data Output
- MaterialDatabase
-
1616
2043
46
28
-
1648
2057
- 2
- Data values to make available in ShapeDiver's viewer API
- 99aa1527-6b70-437d-8a63-172c256c02a0
- Data
- D
- false
- 5c3361cc-55bf-431e-ac5d-0ceeabd9d511
- 1
-
1618
2045
15
24
-
1627
2057
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- d9a3ace4-9971-4239-9993-e90c255dc9aa
- Panel
- materials sections names
- false
- 0
- 0
- headstone
shankcenter
shankside
sidestones
-
389
662
130
89
- 0
- 0
- 0
-
389.9944
662.1328
-
255;255;255;255
- true
- false
- false
- false
- false
- true
- b04d2564-70f9-427a-bf14-96dc8a369b42
- b9116316-c87d-4212-a382-bc40035939bb
- Parse JSON
- Parses a JSON string into a custom object whose members can be accessed using ShapeDiverJSONAccess components.
- true
- 757738a6-34da-4732-9d43-6fc79e26a19a
- Parse JSON
- materials
-
1466
2043
139
28
-
1494
2057
- The JSON string to parse.
- 51a39dcf-d67e-40f6-bb6d-1983887cf0d8
- JSON
- J
- false
- a49aa2aa-0f93-4120-a4cc-232c974be500
- 1
-
1468
2045
11
24
-
1475
2057
- Custom object as parsed from JSON string.
- 5c3361cc-55bf-431e-ac5d-0ceeabd9d511
- Object
- JSON Description
- false
- 0
-
1509
2045
94
24
-
1556
2057
- 071c3940-a12d-4b77-bb23-42b5d3314a0d
- Clean Tree
- Removed all null and invalid items from a data tree.
- true
- 30ea8728-6e8a-435e-b749-57cb6f781a8b
- Clean Tree
- Clean
-
1279
2002
91
104
-
1331
2054
- 5
- cb95db89-6165-43b6-9c41-5702bc5bf137
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 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
- Remove null items from the tree.
- 0ed8dd64-bcf7-4446-8f4b-2428c5ab5021
- Remove Nulls
- N
- false
- 0
-
1281
2004
35
20
-
1308
2014
- 1
- 1
- {0}
- true
- Remove invalid items from the tree.
- 787df640-8c7c-4363-af5c-b293ba05ab93
- Remove Invalid
- X
- false
- 0
-
1281
2024
35
20
-
1308
2034
- 1
- 1
- {0}
- true
- Remove empty branches from the tree.
- 6009d3cd-c154-4ec5-a726-24a4960e3b28
- Remove Empty
- E
- false
- 0
-
1281
2044
35
20
-
1308
2054
- 1
- 1
- {0}
- false
- 2
- Data tree to clean
- 4d501b64-bca3-4472-810f-98cd17ba980b
- 1
- Tree
- T
- false
- 5d787fe8-384d-409c-a7c4-3fd6c2054e6c
- 1
-
1281
2064
35
20
-
1308
2074
- 2
- Tree to clean synchronously with T
- 44d516c7-7dfc-4732-9dbd-9cebf017729c
- false
- Synchronous Tree 1
- S1
- true
- ef389cc0-fcf5-4859-b93c-94334a6e1ae1
- 1
-
1281
2084
35
20
-
1308
2094
- 2
- Spotless data tree
- c47f1353-6e17-4292-a315-f71ed8f7a8e6
- Tree
- T
- false
- 0
-
1346
2004
22
50
-
1357
2029
- 2
- Tree cleaned synchronously with T
- b8a38388-ed3b-448f-b9db-dd7e936d74f3
- false
- Synchronous Tree 1
- S1
- false
- 0
-
1346
2054
22
50
-
1357
2079
- 41143278-815a-4446-aad9-cada57d33200
- b9116316-c87d-4212-a382-bc40035939bb
- Direct Text Input
- Defines a text input field for ShapeDiver's viewer, double click to change settings.
- true
- f106baaa-5486-403e-883c-e2727e66567f
- Direct Text Input
- Materials Database URL
- 10000
- https://sdr8euc1externalgeometry.s3.eu-central-1.amazonaws.com/cdpeacock/materials_database.json
-
358
616
47
28
-
372
630
- The string inserted by the user on ShapeDiver. Will always show your default text when testing locally.
- 36a0cd90-23b1-43db-ad61-c9d8424aa6ba
- Text
- T
- false
- 0
-
387
618
16
24
-
395
630
- 01e741f7-35bb-4e64-bd80-e304135374c7
- 048b6ac2-b3b3-473f-a17a-12f289de8413
- Deserialize Keys and Values
- Deserializes objects to keys and values
- true
- c3496832-c608-4cda-86d3-27aaaaee5bf0
- Deserialize Keys and Values
- DeJsonKV
-
866
1987
64
44
-
896
2009
- The Json to parse
- 8d09fcee-bcb9-465c-a1c6-6e247dbf4fd3
- JSON
- J
- false
- d4f6ebeb-646a-4f4b-8faa-ed6b8472ac4c
- 1
-
868
1989
13
20
-
876
1999
- 1
- Keys to retrieve
- 98b2a60b-b884-452d-9f40-98206e8f426d
- Keys
- K
- true
- 0
-
868
2009
13
20
-
876
2019
- 1
- The key
- 1a1fc506-f21f-463e-9237-8039c471f316
- Key
- K
- false
- 0
-
911
1989
17
20
-
919.5
1999
- 1
- The value
- 82fba850-a32a-46c9-9838-5ba19a01e3c0
- Value
- V
- false
- 0
-
911
2009
17
20
-
919.5
2019
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- Cluster
-
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
- Contains a cluster of Grasshopper components
- true
- 410760ed-43b3-4af7-8041-5b8175414d76
- Cluster
- standarize text
- false
- 2
- 5216ef51-80a2-43bc-837e-6ab590c25559
- 75156bae-0694-43de-b766-d52ec5d4a81d
- ec936a8f-db22-4877-9ef7-77ce170add34
- 4dc223e6-de99-4274-b118-aebb92dab952
-
945
1985
81
28
-
984
1999
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Contains a collection of text fragments
- 75156bae-0694-43de-b766-d52ec5d4a81d
- Text
- Txt
- true
- 1a1fc506-f21f-463e-9237-8039c471f316
- 1
-
947
1987
22
24
-
959.5
1999
- Contains a collection of text fragments
- 5216ef51-80a2-43bc-837e-6ab590c25559
- Text
- Txt
- false
- 0
-
999
1987
25
24
-
1011.5
1999
- 3ff27857-b988-417a-b495-b24c733dbd00
- Member Index
- Find the occurences of a specific member in a set.
- true
- 90e5e551-d780-4ffb-8cef-480157e81eb1
- Member Index
- MIndex
-
1058
2027
69
44
-
1092
2049
- 1
- Set to operate on.
- 5944134b-7fd0-4aba-b7b7-37c33f81cc1d
- Set
- S
- false
- 5216ef51-80a2-43bc-837e-6ab590c25559
- 1
-
1060
2029
17
20
-
1070
2039
- Member to search for.
- c1a9cdc3-56cb-4e4b-b554-05a8a279ef49
- Member
- M
- false
- 936bcf4e-aa79-4597-9936-a6443672ecaf
- 1
-
1060
2049
17
20
-
1070
2059
- 1
- Indices of member.
- aa4e07b2-0042-45ab-bbbf-8ba4378a44d7
- Index
- I
- false
- 0
-
1107
2029
18
20
-
1116
2039
- Number of occurences of the member.
- d1c929f4-111b-40c1-890e-31692f360357
- Count
- N
- false
- 0
-
1107
2049
18
20
-
1116
2059
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 9bd6c3e5-3347-4741-bc33-112d9abc4142
- List Item
- Item
-
1156
2007
64
64
-
1190
2039
- 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
- 685b34c7-64b0-4332-9837-56dde830dbd1
- List
- L
- false
- 82fba850-a32a-46c9-9838-5ba19a01e3c0
- 1
-
1158
2009
17
20
-
1168
2019
- Item index
- e4ec02c2-7963-445a-abda-4259bf93f1f8
- Index
- i
- false
- aa4e07b2-0042-45ab-bbbf-8ba4378a44d7
- 1
-
1158
2029
17
20
-
1168
2039
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 0d042673-bcd1-4c5b-bc74-aef4f242a880
- Wrap
- W
- false
- 0
-
1158
2049
17
20
-
1168
2059
- 1
- 1
- {0}
- true
- Item at {i'}
- 62605c2c-3e78-444b-bc66-e27922893498
- false
- Item
- i
- false
- 0
-
1205
2009
13
60
-
1211.5
2039
- 25e3dc9c-4f9f-4d72-81a3-3bc5a33ba1ef
- ce132bbb-4e91-42da-88c9-14a6f5da87c6
- Nulls In Empty Branches
- Inserts null objects into empty branches.
- true
- ab4084fd-194f-4ae0-84ae-3d3188aaeab0
- Nulls In Empty Branches
- Nulls in Empty
-
1213
2025
67
28
-
1245
2039
- 1
- Data whose empty branches will be filled with null objects.
- 4e240acf-0f78-46d2-a253-e9871fb45702
- Data with Empty Branches
- D
- false
- 62605c2c-3e78-444b-bc66-e27922893498
- 1
-
1215
2027
15
24
-
1224
2039
- 1
- Data whose empty branches have been filled with null objects.
- 5d787fe8-384d-409c-a7c4-3fd6c2054e6c
- Data with Nulls
- D
- false
- 0
-
1260
2027
18
24
-
1269
2039
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- Cluster
-
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
- Contains a cluster of Grasshopper components
- true
- 7c1c1e28-6f0e-451a-8c6b-6fe795cb21ef
- Cluster
- Create Material only with name
- false
- 2
- 3515278d-36fd-4475-bca2-a464186220f6
- 85db2053-247c-4f3b-a7b5-8ae6187c094f
- aa032434-26e5-44f5-a87e-828ce3ece486
- 75f431cb-f229-4ebe-94e8-7bf4ade28e0c
-
5359
681
69
28
-
5391
695
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 1
- 38235271-8ba8-4016-9730-783f841d44f8
- Optional name of material
- 85db2053-247c-4f3b-a7b5-8ae6187c094f
- Name
- N
- true
- cfba8a0c-276c-4335-a18f-a504a99a131b
- 1
-
5361
683
15
24
-
5370
695
- 1
- 1
- {0}
- false
- shank
- glTF 2.0 Material, connect this to a glTF 2.0 Display component.
- 3515278d-36fd-4475-bca2-a464186220f6
- Material
- M
- false
- 0
-
5406
683
20
24
-
5416
695
- c9785b8e-2f30-4f90-8ee3-cca710f82402
- Entwine
- Flatten and combine a collection of data streams
- true
- true
- c8175f71-792a-4cf9-86b2-cff91835aca3
- Entwine
- Entwine
-
5333
426
95
84
-
5378
468
- 4
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28
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5350.5
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28
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5335
468
28
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5350.5
478
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5335
488
28
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5350.5
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5393
428
33
80
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5401.5
468
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1067
477
72
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1105
499
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21
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21
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1120
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17
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688.1304
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17
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17
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23
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- Item to divide with (divisor)
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- Boolean
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- Boolean
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- Stream Filter
- Filter
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- Gate
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17
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14
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- Offset distance
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- Distance
- D
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- 1
-
2924
798
15
20
-
2933
808
- 1
- 1
- {0}
- 1
- Optional Plane for offset operation
- 65403755-7cbc-4d78-8f6b-2d98705fca33
- Plane
- P
- true
- 0
-
2924
818
15
20
-
2933
828
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
0
1
- Resulting offset
- 92667735-318a-49bf-a5c8-438442e364ac
- Curve
- C
- false
- 0
-
2969
778
17
60
-
2977.5
808
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- Align Vertices
- Align nearby vertices in a mesh
- true
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- Align Vertices
- AlignVert
-
3955
340
69
44
-
3989
362
- Mesh to align
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- Mesh
- M
- false
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- 1
-
3957
342
17
20
-
3967
352
- Alignment tolerance
- ab5bd4a6-6aba-41ec-a6fb-b1f27f06710b
- Tolerance
- T
- false
- 0
-
3957
362
17
20
-
3967
372
- 1
- 1
- {0}
- 0.01
- Aligned mesh
- 690130ac-6d79-4cab-81fc-c8ae41a644a4
- Result
- R
- false
- 0
-
4004
342
18
20
-
4013
352
- Number of aligned vertices
- eeb47773-e9af-46d8-bf88-7b07e22af758
- Count
- N
- false
- 0
-
4004
362
18
20
-
4013
372
- db661dd7-63a4-44c6-91f2-6faab2471383
- Align Vertices
- Align nearby vertices in a mesh
- true
- b8b5607d-cbad-42c9-8564-c18749443beb
- Align Vertices
- AlignVert
-
3155
105
69
44
-
3189
127
- Mesh to align
- f6b32049-36a2-4fa7-b899-1ea9ff4b79ed
- Mesh
- M
- false
- 25b11d05-8887-4bb6-903e-f814426b080f
- 1
-
3157
107
17
20
-
3167
117
- Alignment tolerance
- 326cc8c3-7014-41a7-a3f3-ed1088db93be
- Tolerance
- T
- false
- 0
-
3157
127
17
20
-
3167
137
- 1
- 1
- {0}
- 0.01
- Aligned mesh
- 7e6144fd-a0f2-4aad-af60-b3e4fe66874f
- Result
- R
- false
- 0
-
3204
107
18
20
-
3213
117
- Number of aligned vertices
- 6f1c767f-8e55-4af2-a2aa-4b6bbb7c73c7
- Count
- N
- false
- 0
-
3204
127
18
20
-
3213
137
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
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- Number
- Center shank.SZ
- false
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- 1
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2511
1012
50
24
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2536.619
1024.82
- 4f8984c4-7c7a-4d69-b0a2-183cbb330d20
- Plane
- Contains a collection of three-dimensional axis-systems
- true
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- Plane
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- false
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- 1
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-
2512
955
50
24
-
2537.107
967.295
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- Division
- Mathematical division
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- Division
- A/B
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1041
65
44
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2740
1063
- Item to divide (dividend)
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- 1
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2711
1043
14
20
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2719.5
1053
- Item to divide with (divisor)
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2711
1063
14
20
-
2719.5
1073
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
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- The result of the Division
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- Result
- R
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1043
17
40
-
2763.5
1063
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- Unit Y
- Unit vector parallel to the world {y} axis.
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- Unit Y
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1049
63
28
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1063
- Unit multiplication
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- Factor
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- 1
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1051
12
24
-
2828.5
1063
- 1
- 1
- {0}
- 1
- World {y} vector
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- Unit vector
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- 0
-
2863
1051
17
24
-
2871.5
1063
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
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- Addition
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890
65
64
-
2929
922
- 3
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- 1
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- First item for addition
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- A
- A
- true
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- 1
-
2900
892
14
20
-
2908.5
902
- Second item for addition
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- B
- B
- true
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- 1
-
2900
912
14
20
-
2908.5
922
- Third item for addition
- 3e38c15d-4991-42e1-a98b-5db1bfc0f63e
- C
- B
- true
- 3eb15163-d703-4cff-b6d1-2c46edb8acac
- 1
-
2900
932
14
20
-
2908.5
942
- Result of addition
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- Result
- R
- false
- 0
-
2944
892
17
60
-
2952.5
922
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 789bd0bf-457f-4c31-b18c-5f5596f75cb4
- Interpolate
- IntCrv
-
3047
910
67
84
-
3079
952
- 1
- Interpolation points
- 7346f89e-d084-43f5-bfc7-14425b8414d2
- Vertices
- V
- false
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- 1
-
3049
912
15
20
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3058
922
- Curve degree
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- Degree
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- 0
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3049
932
15
20
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3058
942
- 1
- 1
- {0}
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- Periodic curve
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- Periodic
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- 0
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3049
952
15
20
-
3058
962
- 1
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- {0}
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- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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- KnotStyle
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- 0
-
3049
972
15
20
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3058
982
- 1
- 1
- {0}
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- Resulting nurbs curve
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- Curve
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- 0
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3094
912
18
26
-
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925.3333
- Curve length
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- Length
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938
18
27
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952
- Curve domain
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- Domain
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- 0
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3094
965
18
27
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3103
978.6666
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- Curve
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- Curve
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- 1
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1813
1213
50
24
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1838.872
1225.968
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
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- Curve
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- 1
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2516
420
50
24
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2541.396
432.0619
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
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- Curve
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- 1
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2516
378
50
24
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2541.859
390.2787
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
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- Number
- Side Shank Thickness
- false
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- 1
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2512
790
50
24
-
2537.107
802.962
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
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- Curve
- shank side rail
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- 1
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2511
735
50
24
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2536.502
747.8048
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- Cluster
-
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
- Contains a cluster of Grasshopper components
- true
- 3c281d35-c3e0-4f92-87dd-eff6b27dbab2
- Cluster
- PackCirclesAlongTwoPaths
- false
- 7
- 07d299d6-9962-4621-ad2a-ef43c6be6a72
- 42838be1-02f8-47f9-960e-a81f2d4afe65
- 5350e11e-aaff-4aa5-a8fa-170fce0c290d
- 67362ff4-55e3-4c99-a2ca-d2bbd9bf9ce1
- 69b031af-ab28-4bd1-9b50-0d91b9aa76be
- a341077d-4e3a-44f5-b361-e72c4c13e0da
- d87a2bc5-d775-4f02-95ae-ee4144667e31
- 77c514ac-2400-4ee2-b096-e1ea5be53b54
- 98694aa5-a5eb-4ca9-84c8-7384add46b68
- d7154882-692e-4f38-8b62-e246ca4651dc
- e31aae48-6c86-44b5-b929-b8c51b82c1b2
- be8b3caa-f550-490e-92f6-9b6494944e8c
- e6bcda88-9f7c-49ef-b95d-e71d61f77d2d
- 13c1898e-2b8a-4b00-8a1b-f6bea83b9264
-
3915
858
125
124
-
3986
920
- 6
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- d1028c72-ff86-4057-9eb0-36c687a4d98c
- Contains a collection of generic curves
- true
- 42838be1-02f8-47f9-960e-a81f2d4afe65
- Curve
- CrvA
- true
- 61a9e75b-3374-4e5a-8327-457820048b64
- 1
-
3917
860
54
20
-
3945.5
870
- Contains a collection of generic curves
- true
- 69b031af-ab28-4bd1-9b50-0d91b9aa76be
- Curve
- CrvB
- true
- b77954b9-471e-40e5-9b43-901a19747614
- 1
-
3917
880
54
20
-
3945.5
890
- Contains a collection of floating point numbers
- 5350e11e-aaff-4aa5-a8fa-170fce0c290d
- Number
- gap
- true
- 1b3a3e8d-8cd3-4712-b717-19692b2948e5
- 1
-
3917
900
54
20
-
3945.5
910
- 1
- 1
- {0}
- 0.1
- Contains a collection of floating point numbers
- 67362ff4-55e3-4c99-a2ca-d2bbd9bf9ce1
- Number
- sizes
- true
- 0
-
3917
920
54
20
-
3945.5
930
- Contains a collection of boolean values
- d87a2bc5-d775-4f02-95ae-ee4144667e31
- Boolean
- distribute
- true
- 0
-
3917
940
54
20
-
3945.5
950
- 1
- 1
- {0}
- true
- Contains a collection of floating point numbers
- 07d299d6-9962-4621-ad2a-ef43c6be6a72
- Number
- Tolerance
- true
- 0
-
3917
960
54
20
-
3945.5
970
- 1
- 1
- {0}
- 0.01
- Contains a collection of circles
- true
- a341077d-4e3a-44f5-b361-e72c4c13e0da
- Circle
- Circle
- false
- 0
-
4001
860
37
120
-
4019.5
920
- 7f6a9d34-0470-4bb7-aadd-07496bcbe572
- Point On Curve
- Evaluates a curve at a specific location
- true
- f6912906-e57a-4586-b819-3eddc3934eb9
- Point On Curve
- CurvePoint
- false
- 0502e1dd-5e53-4ddd-9077-d4af84038253
- 1
- 0
-
3406
823.6409
80
20
- c4227485-c7ee-4a35-a15d-c5ad7d02f311
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Plane Trim Curve
- Trim (remove) the parts of a curve on one side of a plane.
- true
- 72a174d5-6abc-4ec9-8e9b-1fa6d90672b1
- Plane Trim Curve
- PlnTrimCrv
-
3303
796
66
64
-
3336
828
- Curve to trim
- 23a4a99f-72f4-4227-b144-8c05e3ef773a
- Curve
- C
- false
- bf8348ca-53bd-4323-a23b-c224616516ef
- 1
-
3305
798
16
20
-
3314.5
808
- Plane to trim with
- d65458d0-be9b-4d97-a1d1-adf11167e926
- Plane
- Pl
- false
- 0
-
3305
818
16
20
-
3314.5
828
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Flip the trim direction
- 06cdaff2-f97c-45b3-8637-90a0768b879d
- Flip
- F
- false
- 0
-
3305
838
16
20
-
3314.5
848
- 1
- 1
- {0}
- false
- 1
- Resulting trimmed curves
- 675dc2ee-5324-4be0-a40f-3bd275729950
- Trimmed
- T
- false
- 0
-
3351
798
16
20
-
3359
808
- 1
- Parameter values at the plane curve intersection points
- d6c0b871-1c9f-432a-9a84-02ed18f9f5e5
- Parameters
- t
- false
- 0
-
3351
818
16
20
-
3359
828
- True if the plane trimmed the curve, False if the plane did not trim the curve
- 8719eae0-335d-42b5-a130-a41050c9c64d
- Intersected
- I
- false
- 0
-
3351
838
16
20
-
3359
848
- c4227485-c7ee-4a35-a15d-c5ad7d02f311
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Plane Trim Curve
- Trim (remove) the parts of a curve on one side of a plane.
- true
- 30a4486f-e373-477b-b45d-8bbbb013be08
- Plane Trim Curve
- PlnTrimCrv
-
3303
943
66
64
-
3336
975
- Curve to trim
- 81cfbbd3-016e-4e15-97ed-05060a99a349
- Curve
- C
- false
- 8df77ccf-1c80-4ca8-a7bd-76d71eb3a0d5
- 1
-
3305
945
16
20
-
3314.5
955
- Plane to trim with
- a768883c-4eaf-4985-88f3-a6a1f993dd70
- Plane
- Pl
- false
- 0
-
3305
965
16
20
-
3314.5
975
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Flip the trim direction
- d037e90f-0037-4073-a0ee-93cfaec1bb2d
- Flip
- F
- false
- 0
-
3305
985
16
20
-
3314.5
995
- 1
- 1
- {0}
- false
- 1
- Resulting trimmed curves
- 0502e1dd-5e53-4ddd-9077-d4af84038253
- Trimmed
- T
- false
- 0
-
3351
945
16
20
-
3359
955
- 1
- Parameter values at the plane curve intersection points
- 08b93d35-cfa1-467f-a7a6-3b9bbd68810e
- Parameters
- t
- false
- 0
-
3351
965
16
20
-
3359
975
- True if the plane trimmed the curve, False if the plane did not trim the curve
- c0479173-3f1c-4a80-81e5-ba85159c86cd
- Intersected
- I
- false
- 0
-
3351
985
16
20
-
3359
995
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- e5405032-e69b-4c78-ba0c-ca3e9f7651ea
- Curve Closest Point
- Crv CP
-
3521
816
66
64
-
3552
848
- Point to project onto curve
- ca2260b4-a1ed-459a-be51-4fdf9664e40d
- Point
- P
- false
- f6912906-e57a-4586-b819-3eddc3934eb9
- 1
-
3523
818
14
30
-
3531.5
833
- Curve to project onto
- 4e3687a9-76ed-4ce0-89db-fa49b83dfec2
- Curve
- C
- false
- fc80a870-ba13-4518-9bf4-6f8dfe29c4f4
- 1
-
3523
848
14
30
-
3531.5
863
- Point on the curve closest to the base point
- 825a9a9f-4aa2-44e9-890d-027e407dd254
- Point
- P
- false
- 0
-
3567
818
18
20
-
3576
828
- Parameter on curve domain of closest point
- 8e41536f-9f2f-4355-84a3-90336398b78b
- Parameter
- t
- false
- 0
-
3567
838
18
20
-
3576
848
- Distance between base point and curve
- 7191a518-8f16-4847-9fde-60806ba04a0b
- Distance
- D
- false
- 0
-
3567
858
18
20
-
3576
868
- be907708-07eb-456c-9f92-40f2ce6d3745
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Points Trim Curve
- Trim a curve with a set of points (or optionally a set of parameters) like a dash pattern, if points are not on the curve they will be pulled to it.
- true
- 105ba300-29d6-4d78-8dbb-6dc4baf53be1
- Points Trim Curve
- PtsTrimCrv
-
3619
796
80
84
-
3650
838
- Curve to trim
- 0e6567ab-376c-48c3-985e-3335170455da
- Curve
- C
- false
- fc80a870-ba13-4518-9bf4-6f8dfe29c4f4
- 1
-
3621
798
14
20
-
3629.5
808
- 1
- Points to trim with
- 8b4a58ed-80c7-4c8a-aa1b-38dcca8facc1
- Points
- P
- true
- 0
-
3621
818
14
20
-
3629.5
828
- 1
- Optional parameters to trim with instead of points (will override points if points are also input)
- 900aa01a-d267-4b11-aca6-bebdee915a83
- Parameters
- t
- true
- 8e41536f-9f2f-4355-84a3-90336398b78b
- 1
-
3621
838
14
20
-
3629.5
848
- Flip the trimming pattern to switch which parts of the curve get trimmed away
- 334b0d82-60ea-4914-b7a3-b83a8579923d
- Flip
- F
- false
- 0
-
3621
858
14
20
-
3629.5
868
- 1
- 1
- {0}
- true
- 1
- Resulting trimmed curves
- 11745138-f391-4fc3-bfd8-d306d90ad29c
- 1
- Trimmed
- T
- false
- 0
-
3665
798
32
26
-
3673
811.3333
- 1
- Curve sub-domain for each remaining part of the curve after trimming
- daa3795e-b033-4eff-9fc7-1b2e2670ad0e
- Sub-Domains
- S
- false
- 0
-
3665
824
32
27
-
3673
838
- True if the points trimmed the curve, False if the points did not trim the curve
- ee7e403e-4026-479c-9c24-f902c73b84b6
- Intersected
- I
- false
- 0
-
3665
851
32
27
-
3673
864.6666
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- 5ed7bc34-1a60-492b-be7c-404bdf6d0409
- Deconstruct Arc
- DArc
-
4063
939
65
64
-
4094
971
- Arc or Circle to deconstruct
- d1897e3b-ea4e-4e88-a9ab-51b10c6cdb68
- Arc
- A
- false
- a341077d-4e3a-44f5-b361-e72c4c13e0da
- 1
-
4065
941
14
60
-
4073.5
971
- Base plane of arc or circle
- 1352c121-a8fd-4e53-a6d1-d505b0ac696d
- Base Plane
- B
- false
- 0
-
4109
941
17
20
-
4117.5
951
- Radius of arc or circle
- b68eca89-90f8-4eae-abc6-4311fc65892f
- Radius
- R
- false
- 0
-
4109
961
17
20
-
4117.5
971
- Angle domain (in radians) of arc
- 8cec18cd-d2cb-4d19-9730-71cfaa5cb21b
- Angle
- A
- false
- 0
-
4109
981
17
20
-
4117.5
991
- 30d58600-1aab-42db-80a3-f1ea6c4269a0
- Larger Than
- Larger than (or equal to)
- b193e7b9-2cc6-4c80-959d-9518730ffda9
- Larger Than
- Larger
-
4276
964
73
44
-
4307
986
- Number to test
- 11ee1a70-e22c-40de-acfb-dca3fc222e3a
- First Number
- A
- false
- 29e80cee-5ca0-4ea9-a9f6-c61711e9a9e6
- 1
-
4278
966
14
20
-
4286.5
976
- Number to test against
- 1105495f-4eb3-414a-a2c9-ad23b5b0f0c5
- Second Number
- B
- false
- 0
-
4278
986
14
20
-
4286.5
996
- 1
- 1
- {0}
- 0.4
- True if A > B
- a443a3c6-c6e2-4c46-a9f6-3054700c2050
- Larger than
- >
- false
- 0
-
4322
966
25
20
-
4334.5
976
- True if A >= B
- f117212a-091b-4c21-9b2b-435235bf5e6d
- … or Equal to
- >=
- false
- 0
-
4322
986
25
20
-
4334.5
996
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
- 5bf8946d-f7da-410d-ac34-90f4ae98e788
- Move
- Move
-
3021
796
67
44
-
3053
818
- Base geometry
- b67381a1-60b8-4f9d-8d9a-82cbcf0fa31f
- Geometry
- G
- true
- 92667735-318a-49bf-a5c8-438442e364ac
- 1
-
3023
798
15
20
-
3032
808
- Translation vector
- 30f4f98a-12c4-4d67-aaf5-7898e7395b3c
- Motion
- T
- false
- 5ccc03b2-9057-484a-bfb5-ca6ad9ec04f9
- 1
-
3023
818
15
20
-
3032
828
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- bf8348ca-53bd-4323-a23b-c224616516ef
- Geometry
- G
- false
- 0
-
3068
798
18
20
-
3077
808
- Transformation data
- 9545ae7b-227c-4ce4-86ca-19d93715881a
- Transform
- X
- false
- 0
-
3068
818
18
20
-
3077
828
- d3d195ea-2d59-4ffa-90b1-8b7ff3369f69
- Unit Y
- Unit vector parallel to the world {y} axis.
- true
- e54119c5-0c2d-4fe4-9fae-2d157ff4cde9
- Unit Y
- Y
-
2941
848
63
28
-
2970
862
- Unit multiplication
- 67641fdb-4c3b-41fc-85a1-7ecf1013b331
- Factor
- F
- false
- 1d5d3c08-b085-4808-bcdb-b9149ff81e11
- 1
-
2943
850
12
24
-
2950.5
862
- 1
- 1
- {0}
- 1
- World {y} vector
- 5ccc03b2-9057-484a-bfb5-ca6ad9ec04f9
- Unit vector
- V
- false
- 0
-
2985
850
17
24
-
2993.5
862
- 3cd2949b-4ea8-4ffb-a70c-5c380f9f46ea
- Deconstruct Plane
- Deconstruct a plane into its component parts.
- true
- eefbd75f-d4d3-4167-8146-a70065f415f6
- Deconstruct Plane
- DePlane
-
2709
900
65
84
-
2739
942
- Plane to deconstruct
- 3f25ce58-5b6c-4e78-9518-25a81f7a9a4c
- Plane
- P
- false
- 34ce7d5d-fcd1-44bb-8c19-b7682957ec16
- 1
-
2711
902
13
80
-
2719
942
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Origin point
- 41ec1c4e-9867-4a0d-a9af-d4d109e20d2b
- Origin
- O
- false
- 0
-
2754
902
18
20
-
2763
912
- X-Axis vector
- 4e6274a9-8a0f-4fb0-b5fc-c37ca1dcb219
- X-Axis
- X
- false
- 0
-
2754
922
18
20
-
2763
932
- Y-Axis vector
- e0871a36-5c4a-4e9b-be80-d184f04e6c6f
- Y-Axis
- Y
- false
- 0
-
2754
942
18
20
-
2763
952
- Z-Axis vector
- cdb341f1-b0f7-4390-bd84-072336bddf15
- Z-Axis
- Z
- false
- 0
-
2754
962
18
20
-
2763
972
- 6ec39468-dae7-4ffa-a766-f2ab22a2c62e
- Amplitude
- Set the amplitude (length) of a vector.
- f9f02a2a-ba9d-4ba4-902f-e2b4d98c680c
- Amplitude
- Amp
-
2801
940
65
44
-
2832
962
- Base vector
- 0e835da9-64f6-49d0-ac75-bac40b316fe3
- Vector
- V
- false
- e0871a36-5c4a-4e9b-be80-d184f04e6c6f
- 1
-
2803
942
14
20
-
2811.5
952
- Amplitude (length) value
- a74c6cc3-d1a2-4062-8471-04c30deea474
- Amplitude
- A
- false
- eb0615c5-d669-4a8c-9936-aa1da6f1a9f5
- 1
-
2803
962
14
20
-
2811.5
972
- 1
- 1
- {0}
- 1
- Resulting vector
- fe43b206-b2a1-4e72-a73a-461b9845b769
- Vector
- V
- false
- 0
-
2847
942
17
40
-
2855.5
962
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- a74064dc-e4af-485c-8032-a4ba39770989
- Division
- A/B
-
2709
988
65
44
-
2740
1010
- Item to divide (dividend)
- 7fd695d5-456b-4f59-a806-b6ef00a0d6d0
- A
- A
- false
- bd0eba97-616a-4173-9501-3ec9a5ebac02
- 1
-
2711
990
14
20
-
2719.5
1000
- Item to divide with (divisor)
- a4e6a251-77a8-454c-bc46-4502cf036360
- B
- B
- false
- 0
-
2711
1010
14
20
-
2719.5
1020
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 3
- The result of the Division
- eb0615c5-d669-4a8c-9936-aa1da6f1a9f5
- Result
- R
- false
- 0
-
2755
990
17
40
-
2763.5
1010
- 175ec4c9-2b7f-4e08-9417-51350db4372c
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Round To Decimal Place
- Round a number to a decimal place or truncate a number at a decimal place.
- 7b292aa2-29f0-4dfa-a298-f449484e9637
- Round To Decimal Place
- RoundD
-
4166
959
66
64
-
4197
991
- Number to round
- 7e6c6c01-2a9e-4937-ac8e-b7dc33e055b6
- Number X
- x
- false
- b68eca89-90f8-4eae-abc6-4311fc65892f
- 1
-
4168
961
14
20
-
4176.5
971
- Decimal place to round to
- b6cc3d75-832b-4c36-9df2-08242ea62eae
- Decimal Place
- d
- false
- 0
-
4168
981
14
20
-
4176.5
991
- 1
- 1
- {0}
- 1
- Determines how the number is rounded
0 = Nearest
1 = Floor / Truncate
2 = Ceiling
- 356e2923-34bb-4af4-9efa-2b28038e20fe
- Round Type
- T
- false
- 0
-
4168
1001
14
20
-
4176.5
1011
- 1
- 1
- {0}
- 0
- Resulting rounded number from rounding x to the decimal place
The decimal places of this number can only be displayed up until the amount set in Grasshopper's formatting options (File>Preferences>Display>Formatting), those settings only change how a number is displayed, they do not change the actual value of the number itself. Additionally, unecessary trailing zeros won't be displayed because of Grasshopper.
- 29e80cee-5ca0-4ea9-a9f6-c61711e9a9e6
- Rounded
- R
- false
- 0
-
4212
961
18
30
-
4221
976
- The difference between the resulting rounded number and the input number x
- ef907e77-fc3f-4bc8-b3f7-dc8d28b95b80
- Difference
- D
- false
- 0
-
4212
991
18
30
-
4221
1006
- 3ff27857-b988-417a-b495-b24c733dbd00
- Member Index
- Find the occurences of a specific member in a set.
- true
- b8575546-8a21-402a-b698-e1a7976322de
- Member Index
- MIndex
-
4371
984
85
44
-
4405
1006
- 1
- Set to operate on.
- ec4c6761-5eba-45b8-adfa-88cd49627fa4
- Set
- S
- false
- f117212a-091b-4c21-9b2b-435235bf5e6d
- 1
-
4373
986
17
20
-
4383
996
- Member to search for.
- 9d5ae3f9-40de-4414-b08b-1c1831c85464
- Member
- M
- false
- d4c7947f-bde7-4ffd-b1e8-2b741b5e228a
- 1
-
4373
1006
17
20
-
4383
1016
- 1
- Indices of member.
- 6924c791-72ac-43d7-8e87-2a8c9abe8709
- 1
- Index
- I
- false
- 0
-
4420
986
34
20
-
4429
996
- Number of occurences of the member.
- 23094f37-19f4-48f0-894c-f83396ce368a
- Count
- N
- false
- 0
-
4420
1006
34
20
-
4429
1016
- cb95db89-6165-43b6-9c41-5702bc5bf137
- Boolean
- Contains a collection of boolean values
- d4c7947f-bde7-4ffd-b1e8-2b741b5e228a
- Boolean
- Bool
- false
- 0
-
4311
1024
50
24
-
4336.903
1036.127
- 1
- 1
- {0}
- true
- 7c9d9882-545d-434b-9850-2f3c6b01296b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Min/Max
- Extract the minimum and the maximum value of a list of numbers
- cd67e3f1-6c20-4183-af79-9a2314aba80d
- Min/Max
- Extremums
-
4459
974
80
44
-
4491
996
- 1
- Set of Numbers
- 5f916eda-aa95-4274-942b-ffe63ba0a467
- Number
- N
- false
- 6924c791-72ac-43d7-8e87-2a8c9abe8709
- 1
-
4461
976
15
40
-
4470
996
- Minimum
- 5e858817-841c-45a7-90bc-5e93049761f2
- Minimum
- Min
- false
- 0
-
4506
976
31
20
-
4521.5
986
- Maximum
- 0ed43834-f4ee-4629-a962-d746d2c212e3
- Maximum
- Max
- false
- 0
-
4506
996
31
20
-
4521.5
1006
- 9ab93e1a-ebdf-4090-9296-b000cff7b202
- Split List
- Split a list into separate parts.
- true
- e8874ae6-0dad-46df-bff9-7a83873fee85
- Split List
- Split
-
4615
908
63
44
-
4644
930
- 1
- Base list
- 825f77ea-f8c4-4f33-8b3a-17e717449da2
- List
- L
- false
- a341077d-4e3a-44f5-b361-e72c4c13e0da
- 1
-
4617
910
12
20
-
4624.5
920
- Splitting index
- c117f2c4-898f-4f0a-80e8-a616c4bf5dee
- Index
- i
- false
- 5f875b7f-729a-4121-8988-89d3b30527b9
- 1
-
4617
930
12
20
-
4624.5
940
- 1
- Items to the left of (i)
- bf1387a7-a45e-4c87-83ae-e1ebbd7fb8e7
- List A
- A
- false
- 0
-
4659
910
17
20
-
4667.5
920
- 1
- Items to the right of and including (i)
- 1e713884-9b05-48fc-9f62-9fa5eeab6d06
- List B
- B
- false
- 0
-
4659
930
17
20
-
4667.5
940
- 5d40990e-7c72-48d8-bd6b-0a1896089ad2
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- X Plus One
- Add one to x.
- 5fc417c9-1dfb-4081-8197-3b938fc7973f
- X Plus One
- x+1
-
4535
992
69
28
-
4564
1006
- Number x to add one to
- dd5dfc47-47a7-4c1a-91a7-f5f1d5ee59d3
- Number X
- x
- false
- 0ed43834-f4ee-4629-a962-d746d2c212e3
- 1
-
4537
994
12
24
-
4544.5
1006
- Result of x plus one
- 5f875b7f-729a-4121-8988-89d3b30527b9
- Plus One
- +1
- false
- 0
-
4579
994
23
24
-
4590.5
1006
- 1e936df3-0eea-4246-8549-514cb8862b7a
- Mesh
- Contains a collection of polygon meshes
- true
- 327576e3-097d-4092-9909-7ae4af69a9ee
- Mesh
- base accent stone geometry
- false
- 0
-
5017
601
50
24
-
5042.123
613.9015
- 1
- 1
- {0}
-
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- 6
- 00000000-0000-0000-0000-000000000000
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- d2702547-adce-4b1b-b214-04b54fe4d9cc
- Deconstruct Arc
- DArc
-
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1173
65
64
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2612
1205
- Arc or Circle to deconstruct
- 67318b59-d88d-4e66-8e41-2b36f37aa27b
- Arc
- A
- false
- 6fb7ea11-6aa9-44d9-afe7-31ad80356dbf
- 1
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1175
14
60
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2591.5
1205
- Base plane of arc or circle
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- Base Plane
- B
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- 0
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2627
1175
17
20
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2635.5
1185
- Radius of arc or circle
- fb8bf81c-2380-40ba-bf22-a6e67e7a7d83
- Radius
- R
- false
- 0
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2627
1195
17
20
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2635.5
1205
- Angle domain (in radians) of arc
- b0bda86a-0024-4d14-a6e8-f4f2aa97cab5
- Angle
- A
- false
- 0
-
2627
1215
17
20
-
2635.5
1225
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 96b7475b-ee7a-49b5-b218-cc2e6f72dea9
- Orient
- Orient
-
2809
1133
67
64
-
2841
1165
- Base geometry
- 0ec1d716-d39a-454d-9de2-5f0f072b8ef2
- Geometry
- G
- true
- 0
-
2811
1135
15
20
-
2820
1145
- Initial plane
- 26c7e8bc-b417-431f-a623-0670c05ef0c3
- Source
- A
- false
- 0
-
2811
1155
15
20
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2820
1165
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- b4037d67-556c-47f2-b1ae-24e5e1fda872
- Target
- B
- false
- 58dafdc4-137e-46b2-b38e-d3d4ef01835b
- 1
-
2811
1175
15
20
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2820
1185
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- f0271aa6-1409-490f-bf08-80458a26f38b
- Geometry
- G
- false
- 0
-
2856
1135
18
30
-
2865
1150
- Transformation data
- b3575268-2336-4cd4-a6f9-b57f51a6e189
- Transform
- X
- false
- 0
-
2856
1165
18
30
-
2865
1180
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- ecac9188-cfcf-47bd-bf0e-08519caa0ff4
- Scale
- Scale
-
2809
1204
67
64
-
2841
1236
- Base geometry
- 18ddee28-bb91-45c9-ab32-7da69eaba161
- Geometry
- G
- true
- 0
-
2811
1206
15
20
-
2820
1216
- Center of scaling
- 37b5beff-184f-4453-b3cb-70f33d226c4f
- Center
- C
- false
- 0
-
2811
1226
15
20
-
2820
1236
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 8362c07e-05a8-457d-a545-4eafa1c26e60
- Factor
- F
- false
- 5b4e997b-ae4a-46f7-9fc1-8556e43a4224
- 1
-
2811
1246
15
20
-
2820
1256
- 1
- 1
- {0}
- 0.5
- Scaled geometry
- 348e597e-7559-4c99-89ec-283ea3cb7615
- Geometry
- G
- false
- 0
-
2856
1206
18
30
-
2865
1221
- Transformation data
- fef53c2c-e162-43e2-8200-d3e236f7757f
- Transform
- X
- false
- 0
-
2856
1236
18
30
-
2865
1251
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
200;255;255;255
- A group of Grasshopper objects
- 5ed7bc34-1a60-492b-be7c-404bdf6d0409
- b193e7b9-2cc6-4c80-959d-9518730ffda9
- 7b292aa2-29f0-4dfa-a298-f449484e9637
- b8575546-8a21-402a-b698-e1a7976322de
- d4c7947f-bde7-4ffd-b1e8-2b741b5e228a
- cd67e3f1-6c20-4183-af79-9a2314aba80d
- e8874ae6-0dad-46df-bff9-7a83873fee85
- 5fc417c9-1dfb-4081-8197-3b938fc7973f
- 8
- 2aea07db-4fb2-4702-9401-9ac4caef4b28
- Group
- Circles have to be at least 1mm for the basket and stone
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- f2ab4cfa-9cec-4d9e-8cd5-7d9c875c3cdb
- Merge
- Merge
-
3009
1239
88
64
-
3063
1271
- 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
- 46986929-894e-419a-8ab2-33049a5d616c
- 2
- false
- Data 1
- D1
- true
- e8d9d8a9-e5fc-4265-9f79-cb9c3e0857a1
- 1
-
3011
1241
37
20
-
3039
1251
- 2
- Data stream 2
- ec399022-ada6-469a-9e2f-84b69eca3df6
- 2
- false
- Data 2
- D2
- true
- 0da8d498-2299-42dc-81ae-194704266dd6
- 1
-
3011
1261
37
20
-
3039
1271
- 2
- Data stream 3
- 00ce34c5-c8d6-4eb6-a079-cd6473d9f712
- 2
- false
- Data 3
- D3
- true
- 8bb4e415-2f6d-4301-b218-fecb84887a5c
- 1
-
3011
1281
37
20
-
3039
1291
- 2
- Result of merge
- b2517442-a9e4-407f-abdd-1abffc7d2a69
- Result
- R
- false
- 0
-
3078
1241
17
60
-
3086.5
1271
- a26cc4fa-5867-4f0d-85be-22baf302cb94
- a5842022-2fa3-43c6-9e0e-3150ebe617c1
- Attach Transformations
- Attach transformation matrices to a geometry sent to ShapeDiver Output and Display components.
- true
- a46ca25b-950f-4bf9-9a57-1d8a389239b7
- Attach Transformations
- AttachTransform
-
5215
601
67
44
-
5247
623
- Geometry to transform. Provide a URL (string) in case you want to transform external geometry.
- 6b1b8958-bf18-44b2-a2e5-8f731919397b
- Geometry
- G
- false
- 327576e3-097d-4092-9909-7ae4af69a9ee
- 1
-
5217
603
15
20
-
5226
613
- 1
- Transformations to attach to the input geometry.
- c42953c6-5db3-4bd0-b676-649bd1206f8e
- Transform
- T
- false
- 0704c399-1c06-4ec0-bb00-2541d9d71435
- 1
-
5217
623
15
20
-
5226
633
- Object with attached transformations.
- 48025680-3966-4e56-9db6-e817f6c292cb
- Geometry
- G
- false
- 0
-
5262
603
18
40
-
5271
623
- ca80054a-cde0-4f69-a132-10502b24866d
- Compound
- Compound two transformations.
- cee72e59-d21f-4e49-a6d8-680ad8d043d4
- Compound
- Comp
-
3088
1257
64
28
-
3118
1271
- 1
- Transformations to compound
- 5feecfdb-db5a-49a9-8f9b-48cec251ed33
- Transforms
- T
- false
- b2517442-a9e4-407f-abdd-1abffc7d2a69
- 1
-
3090
1259
13
24
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3098
1271
- Compound transformation
- 3b3daf7a-400d-4699-8165-b9bb302100d1
- Compound
- X
- false
- 0
-
3133
1259
17
24
-
3141.5
1271
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- bb29649c-cdc1-4033-8fc1-3778d4ad2b66
- Multiplication
- A×B
-
2690
1234
65
44
-
2721
1256
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- ac9d45b5-ca7c-4d6a-bab0-59c217d56f3d
- A
- A
- true
- fb8bf81c-2380-40ba-bf22-a6e67e7a7d83
- 1
-
2692
1236
14
20
-
2700.5
1246
- Second item for multiplication
- 5dc9874c-ba4e-4693-a5de-c2713e2970d3
- B
- B
- true
- 0
-
2692
1256
14
20
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2700.5
1266
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of multiplication
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- Result
- R
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- 0
-
2736
1236
17
40
-
2744.5
1256
- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
- Mirror an object.
- true
- ea53ad10-043b-463d-9bca-0aaa2cc1807c
- Mirror
- Mirror
-
2688
1311
67
44
-
2720
1333
- Base geometry
- d62e5ab3-beef-45b6-8380-637c213a9307
- Geometry
- G
- true
- 0
-
2690
1313
15
20
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2699
1323
- Mirror plane
- 19a19e81-d77f-4cc3-b90b-d7f7c3a6d37c
- Plane
- P
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- 0
-
2690
1333
15
20
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2699
1343
- 1
- 1
- {0}
-
0
0
0
0
1
0
0
0
1
- Mirrored geometry
- 059622a4-0828-4e2e-a939-cb96aaf7ba7f
- Geometry
- G
- false
- 0
-
2735
1313
18
20
-
2744
1323
- Transformation data
- c8ec7402-5436-465d-9d05-da3e4218d66e
- Transform
- X
- false
- 0
-
2735
1333
18
20
-
2744
1343
- 115ae408-25f7-47bb-9732-b1ba9727ee3d
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Zeroed Transform
- Outputs a zeroed out transform which represents no transformation or the state before any transforming occured, also known as an identity transform matrix.
- f55e9f88-021a-4b59-b3fb-0443dd5b6d48
- Zeroed Transform
- ZeroTran
-
2723
1283
56
28
-
2737
1297
- A zeroed out transform
- 712c5fe0-4dab-426c-8960-ef794aae46a7
- Zeroed Transform
- ØX
- false
- 0
-
2752
1285
25
24
-
2764.5
1297
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 8cb1c159-70ae-4b82-b081-b3622b23ee0b
- Merge
- Merge
-
2788
1285
88
44
-
2826
1307
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- a2edeb57-44b5-465b-9098-4ba6b80475d9
- false
- Data 1
- D1
- true
- 712c5fe0-4dab-426c-8960-ef794aae46a7
- 1
-
2790
1287
21
20
-
2802
1297
- 2
- Data stream 2
- a9f450dc-876a-447c-bef6-fe39a0d159e2
- false
- Data 2
- D2
- true
- c8ec7402-5436-465d-9d05-da3e4218d66e
- 1
-
2790
1307
21
20
-
2802
1317
- 2
- Result of merge
- 1f2ce11e-c691-4662-ac77-c72ee2734593
- 2
- Result
- R
- false
- 0
-
2841
1287
33
40
-
2849.5
1307
- 8440fd1b-b6e0-4bdb-aa93-4ec295c213e9
- Longest List
- Grow a collection of lists to the longest length amongst them
- true
- 653ee816-d389-4ed4-8f01-4edc3134a99d
- Longest List
- Long
- 2
-
2914
1239
67
64
-
2946
1271
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- List (A) to operate on
- 866755b0-2e2e-4c1f-9b94-1a19f32257b6
- List (A)
- A
- true
- fef53c2c-e162-43e2-8200-d3e236f7757f
- 1
-
2916
1241
15
20
-
2925
1251
- 1
- List (D) to operate on
- 623f4d26-a33a-42d8-a214-22b04b31f1c9
- List (D)
- D
- true
- b3575268-2336-4cd4-a6f9-b57f51a6e189
- 1
-
2916
1261
15
20
-
2925
1271
- 1
- List (B) to operate on
- 7eb445a8-e9ae-4aee-8617-5184e8f850a3
- List (B)
- B
- true
- 1f2ce11e-c691-4662-ac77-c72ee2734593
- 1
-
2916
1281
15
20
-
2925
1291
- 1
- Adjusted list (A)
- e8d9d8a9-e5fc-4265-9f79-cb9c3e0857a1
- false
- List (A)
- A
- false
- 0
-
2961
1241
18
20
-
2970
1251
- 1
- Adjusted list (D)
- 0da8d498-2299-42dc-81ae-194704266dd6
- false
- List (D)
- D
- false
- 0
-
2961
1261
18
20
-
2970
1271
- 1
- Adjusted list (B)
- 8bb4e415-2f6d-4301-b218-fecb84887a5c
- false
- List (B)
- B
- false
- 0
-
2961
1281
18
20
-
2970
1291
- 62cc9684-6a39-422e-aefa-ed44643557b9
- Extend Curve
- Extend a curve by a specified distance.
- true
- 43db17bb-6d30-4f80-89b2-b93515d81696
- Extend Curve
- Ext
-
3176
913
69
84
-
3211
955
- Curve to extend
- a7375fab-da3f-4c51-9478-07b0b1871be0
- Curve
- C
- false
- e8f9a459-202c-4535-8f80-769abd6e199a
- 1
-
3178
915
18
20
-
3188.5
925
- Type of extension (0=Line, 1=Arc, 2=Smooth)
- 9a461f99-a1c3-4710-a5f2-a36d5da34f76
- Type
- T
- false
- 0
-
3178
935
18
20
-
3188.5
945
- 1
- 1
- {0}
- 0
- Extension length at start of curve
- 657d4961-b131-4cb3-b2b0-f9a1504c60df
- Start
- L0
- false
- d69a5bc3-b70c-423c-bafe-632ceaa4da80
- 1
-
3178
955
18
20
-
3188.5
965
- Extension length at end of curve
- 3c43e578-9670-4052-9584-9e5007a428d3
- End
- L1
- false
- 0
-
3178
975
18
20
-
3188.5
985
- 1
- 1
- {0}
- 0
- Extended curve
- 8df77ccf-1c80-4ca8-a7bd-76d71eb3a0d5
- Curve
- C
- false
- 0
-
3226
915
17
80
-
3234.5
955
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- eb1e4e32-66a5-436f-92f7-e35e0711a0df
- Negative
- Neg
-
3066
1004
61
28
-
3095
1018
- Input value
- da6d2fe6-a0a9-404c-b1ab-1256c7ca99d3
- Value
- x
- false
- 914f0f43-5779-4fff-82c8-e7da1792bfdb
- 1
- 1
-
3068
1006
12
24
-
3075.5
1018
- Output value
- d69a5bc3-b70c-423c-bafe-632ceaa4da80
- Result
- y
- false
- 0
-
3110
1006
15
24
-
3117.5
1018
- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
- Mirror an object.
- true
- aed79457-6c72-4aef-b90f-ce4ec69b3291
- Mirror
- Mirror
-
3067
1311
67
44
-
3099
1333
- Base geometry
- 862216e2-831e-4f7d-b853-0ec9a285d398
- Geometry
- G
- true
- 0
-
3069
1313
15
20
-
3078
1323
- Mirror plane
- a232c8ac-edc4-441b-8ded-88188754ab75
- Plane
- P
- false
- 0
-
3069
1333
15
20
-
3078
1343
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
0
1
- Mirrored geometry
- a40b1a70-8362-4f4f-964d-db9a9637e3f6
- Geometry
- G
- false
- 0
-
3114
1313
18
20
-
3123
1323
- Transformation data
- e892f91a-bc0e-4740-b964-94079e0d75f0
- Transform
- X
- false
- 0
-
3114
1333
18
20
-
3123
1343
- 8440fd1b-b6e0-4bdb-aa93-4ec295c213e9
- Longest List
- Grow a collection of lists to the longest length amongst them
- true
- d769066b-7362-443c-b1d7-b024a882a75d
- Longest List
- Long
- 2
-
3156
1311
65
44
-
3187
1333
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- List (A) to operate on
- e66b2bcd-adba-4922-a8f1-78ad18f93062
- List (A)
- A
- true
- 3b3daf7a-400d-4699-8165-b9bb302100d1
- 1
-
3158
1313
14
20
-
3166.5
1323
- 1
- List (B) to operate on
- 2384dc10-9a8c-4ab1-a2a4-6119f9d5bf32
- List (B)
- B
- true
- e892f91a-bc0e-4740-b964-94079e0d75f0
- 1
-
3158
1333
14
20
-
3166.5
1343
- 1
- Adjusted list (A)
- 153ad847-a9c1-4f8a-990f-0be2020e4ce3
- false
- List (A)
- A
- false
- 0
-
3202
1313
17
20
-
3210.5
1323
- 1
- Adjusted list (B)
- 21a69767-ac92-4247-b134-93caba67d305
- false
- List (B)
- B
- false
- 0
-
3202
1333
17
20
-
3210.5
1343
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 7684f7bb-e84b-4685-9ccf-3b868f42ef7b
- Merge
- Merge
-
3220
1307
72
44
-
3258
1329
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 1e7d42ba-72c6-4d12-b9f9-afe4ab65d87d
- false
- Data 1
- D1
- true
- 153ad847-a9c1-4f8a-990f-0be2020e4ce3
- 1
-
3222
1309
21
20
-
3234
1319
- 2
- Data stream 2
- 47932df2-b625-41c2-b126-e1e42cfc3994
- false
- Data 2
- D2
- true
- 21a69767-ac92-4247-b134-93caba67d305
- 1
-
3222
1329
21
20
-
3234
1339
- 2
- Result of merge
- cc64591e-f67b-4895-aed7-3f6eac384b4e
- Result
- R
- false
- 0
-
3273
1309
17
40
-
3281.5
1329
- ca80054a-cde0-4f69-a132-10502b24866d
- Compound
- Compound two transformations.
- b7dc8cdc-eaa5-4d05-bf74-1bc9aa993e76
- Compound
- Comp
-
3273
1315
64
28
-
3303
1329
- 1
- Transformations to compound
- 1f22fefb-bc7b-4b9f-9126-aee89ba3fc31
- Transforms
- T
- false
- cc64591e-f67b-4895-aed7-3f6eac384b4e
- 1
-
3275
1317
13
24
-
3283
1329
- Compound transformation
- 1790eff6-49e3-4458-bbfe-0583b74ac565
- Compound
- X
- false
- 0
-
3318
1317
17
24
-
3326.5
1329
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 2b89056f-ab74-4021-be8b-87cc2c4c3847
- Merge
- Merge
-
3323
1255
72
44
-
3361
1277
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- acbfc926-b358-46c0-b81f-270726732369
- false
- Data 1
- D1
- true
- 3b3daf7a-400d-4699-8165-b9bb302100d1
- 1
-
3325
1257
21
20
-
3337
1267
- 2
- Data stream 2
- 717ebbcb-a3f5-41c0-8ee4-bc43f9be25af
- false
- Data 2
- D2
- true
- 1790eff6-49e3-4458-bbfe-0583b74ac565
- 1
-
3325
1277
21
20
-
3337
1287
- 2
- Result of merge
- 48da54f0-5499-4548-a90e-06fa2d133ff6
- Result
- R
- false
- 0
-
3376
1257
17
40
-
3384.5
1277
- 1e936df3-0eea-4246-8549-514cb8862b7a
- Mesh
- Contains a collection of polygon meshes
- true
- 04fc76cb-997a-4b18-b804-208b710d0e9b
- Mesh
- base basket geometry
- false
- 0
-
5017
561
50
24
-
5042.863
573.1283
- 1
- 1
- {0}
-
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- a26cc4fa-5867-4f0d-85be-22baf302cb94
- a5842022-2fa3-43c6-9e0e-3150ebe617c1
- Attach Transformations
- Attach transformation matrices to a geometry sent to ShapeDiver Output and Display components.
- true
- 5e665efa-8c43-45b3-a786-a6b2a0ea083d
- Attach Transformations
- AttachTransform
-
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-
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- Geometry to transform. Provide a URL (string) in case you want to transform external geometry.
- 50eaa822-3609-42ef-a22a-0df6c1bfdf48
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- G
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- 04fc76cb-997a-4b18-b804-208b710d0e9b
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- 1
- Transformations to attach to the input geometry.
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- Transform
- T
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- 0704c399-1c06-4ec0-bb00-2541d9d71435
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-
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15
20
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- Object with attached transformations.
- 36495d60-ca91-486a-a89d-a3560997b663
- Geometry
- G
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- 115ae408-25f7-47bb-9732-b1ba9727ee3d
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- Zeroed Transform
- Outputs a zeroed out transform which represents no transformation or the state before any transforming occured, also known as an identity transform matrix.
- 688e9656-8747-4cbd-bf3e-fdf521b5cd58
- Zeroed Transform
- ZeroTran
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- A zeroed out transform
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- Zeroed Transform
- ØX
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- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
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- Merge
- Merge
-
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- Data stream 1
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- Data stream 2
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- Data 2
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21
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- Result of merge
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- a26cc4fa-5867-4f0d-85be-22baf302cb94
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- Attach Transformations
- Attach transformation matrices to a geometry sent to ShapeDiver Output and Display components.
- true
- 596d11db-5f93-4db9-9a1b-370b0acbcec6
- Attach Transformations
- AttachTransform
-
4148
350
67
44
-
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372
- Geometry to transform. Provide a URL (string) in case you want to transform external geometry.
- 021be063-67a6-482d-8247-4a7680535309
- Geometry
- G
- false
- 4aaa875e-5ea6-4537-a9db-f89f1d1cf375
- 1
-
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15
20
-
4159
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- 1
- Transformations to attach to the input geometry.
- dd8a06ae-f4c0-4cce-869a-7e23ba467d1a
- Transform
- T
- false
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15
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-
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382
- Object with attached transformations.
- 8c8b2631-5e8f-4a12-93ce-f906f38101ab
- Geometry
- G
- false
- 0
-
4195
352
18
40
-
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372
- 00027467-0d24-4fa7-b178-8dc0ac5f42ec
- Value List
- Provides a list of preset values to choose from
- 96d7e4df-2102-4389-a11c-8a88bf48b838
- 4
- 1
- Value List
- Accent Stones
- false
- 0
- "Diamond"
- Diamond
- true
- "Blue Sapphire"
- Blue Sapphire
- false
- "Emerald"
- Emerald
- false
- "Ruby"
- Ruby
- false
-
154
819
221
22
-
255
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- 7f6a9d34-0470-4bb7-aadd-07496bcbe572
- Point On Curve
- Evaluates a curve at a specific location
- true
- 33e554db-8586-4551-86b0-0e11626f27e5
- Point On Curve
- CurvePoint
- false
- 675dc2ee-5324-4be0-a40f-3bd275729950
- 1
- 0
-
3406
888.6974
80
20
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 5cc0bcfc-5957-4f61-98f6-466c2b87fa98
- Curve Closest Point
- Crv CP
-
3521
881
66
64
-
3552
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- Point to project onto curve
- 9b4c5d24-4bad-48d1-b70d-5ab2f53f9e80
- Point
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- 1
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- Curve to project onto
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14
30
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- Point on the curve closest to the base point
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18
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- Parameter on curve domain of closest point
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- Parameter
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- Distance between base point and curve
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- Distance
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- be907708-07eb-456c-9f92-40f2ce6d3745
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- Points Trim Curve
- Trim a curve with a set of points (or optionally a set of parameters) like a dash pattern, if points are not on the curve they will be pulled to it.
- true
- 28d71018-856a-4abb-b701-a723461bd70b
- Points Trim Curve
- PtsTrimCrv
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3650
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- Curve to trim
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14
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- 1
- Points to trim with
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3621
965
14
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- 1
- Optional parameters to trim with instead of points (will override points if points are also input)
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- Parameters
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- 4872a6fc-ed76-43fc-8dc8-b90f269b8d3a
- 1
-
3621
985
14
20
-
3629.5
995
- Flip the trimming pattern to switch which parts of the curve get trimmed away
- 479b71fb-4b1e-4f8e-8315-342411dd89bf
- Flip
- F
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- 0
-
3621
1005
14
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- 1
- 1
- {0}
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- 1
- Resulting trimmed curves
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- 1
- Trimmed
- T
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- 0
-
3665
945
32
26
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3673
958.3333
- 1
- Curve sub-domain for each remaining part of the curve after trimming
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- Sub-Domains
- S
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- 0
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3665
971
32
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3673
985
- True if the points trimmed the curve, False if the points did not trim the curve
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- Intersected
- I
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- 0
-
3665
998
32
27
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3673
1011.667
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
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- Negative
- Neg
-
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61
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- Input value
- 7b8060f1-d197-4447-b0e5-c78ab5b33406
- Value
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- 1
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850
12
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862
- Output value
- 1d5d3c08-b085-4808-bcdb-b9149ff81e11
- Result
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15
24
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862
- 62cc9684-6a39-422e-aefa-ed44643557b9
- Extend Curve
- Extend a curve by a specified distance.
- true
- a5107abe-0dba-45c2-a006-9f6a5e0a5459
- Extend Curve
- Ext
-
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- Curve to extend
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- Type of extension (0=Line, 1=Arc, 2=Smooth)
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- Extension length at end of curve
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18
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801
17
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841
- 62cc9684-6a39-422e-aefa-ed44643557b9
- Extend Curve
- Extend a curve by a specified distance.
- true
- a0a33c97-82cc-4776-90ac-c2fb68dcb236
- Extend Curve
- Ext
-
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- Curve to extend
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- Curve
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- Type of extension (0=Line, 1=Arc, 2=Smooth)
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- Type
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18
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- 1
- 1
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18
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- Extension length at end of curve
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1008
18
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17
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- Extend Curve
- Extend a curve by a specified distance.
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- Extend Curve
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- Curve to extend
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- Type of extension (0=Line, 1=Arc, 2=Smooth)
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18
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2751
753
18
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- Extension length at end of curve
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18
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- Extended curve
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- Boolean Toggle
- Boolean (true/false) toggle
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- Boolean Toggle
- Add Accent Stones
- false
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- true
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339
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- Boolean
- Contains a collection of boolean values
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- Boolean
- Add Accent Stones
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- Stream Filter
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- 2440facc-abd9-4594-8c71-1887db6366d1
- 9217aba8-01ad-4dec-a0f5-0abd1f4020b1
- cfba8a0c-276c-4335-a18f-a504a99a131b
- 0704c399-1c06-4ec0-bb00-2541d9d71435
- 7
- dfbc87b4-9ece-4502-bee0-996e1ed4bffd
- Group
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fc80a870-ba13-4518-9bf4-6f8dfe29c4f4
- Relay
- false
- 675dc2ee-5324-4be0-a40f-3bd275729950
- 1
-
3446
800
40
16
-
3466
808
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 1b3a3e8d-8cd3-4712-b717-19692b2948e5
- Number
- gap between stones
- false
- 0
-
3653
898
50
24
-
3678.182
910.1974
- 1
- 1
- {0}
- 0.1
- d1028c72-ff86-4057-9eb0-36c687a4d98c
- Circle
- Contains a collection of circles
- true
- a05ee1c9-06c9-4295-9333-dfbe3bf39088
- Circle
- Accent stones base
- false
- bf1387a7-a45e-4c87-83ae-e1ebbd7fb8e7
- 1
-
4708
908
50
24
-
4733.219
920.8239
- d1028c72-ff86-4057-9eb0-36c687a4d98c
- Circle
- Contains a collection of circles
- true
- 6fb7ea11-6aa9-44d9-afe7-31ad80356dbf
- Circle
- Accent stones base
- false
- a05ee1c9-06c9-4295-9333-dfbe3bf39088
- 1
- 2
-
2511
1193
50
24
-
2536.607
1205.413
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;0;76;255
- A group of Grasshopper objects
- b381ce62-5e5f-4863-9236-388d62a9d80e
- cbada56f-1bf2-4dd9-8b87-39ec12cd685c
- 914f0f43-5779-4fff-82c8-e7da1792bfdb
- 20125d48-823a-4194-b747-635a7ffc35c3
- 7fcb2ecd-3a9f-4b6a-b2b4-678e8fe6e9c2
- 5
- 9139f785-b103-492b-a4db-47f2f901da5e
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;38;255;0
- A group of Grasshopper objects
- a05ee1c9-06c9-4295-9333-dfbe3bf39088
- 1
- c4ba2bc6-ec94-4e9d-bae7-b9590ca1f7e6
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;0;76;255
- A group of Grasshopper objects
- 6fb7ea11-6aa9-44d9-afe7-31ad80356dbf
- 1
- b89759b5-7709-4e35-a1a6-0d163b5f2ac7
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;38;255;0
- A group of Grasshopper objects
- 48eb1df4-98cc-46f5-88cd-551c208fa10f
- 1
- 1b0c5141-c8bb-4323-9c23-8e2120c2b97a
- Group
- e650ecff-ff3b-48c3-82bf-a75dd7a70a78
- b9116316-c87d-4212-a382-bc40035939bb
- AddToCart Action
- Create an App Builder "Add to cart" action. This action will only work when running the app inside an eCommerce integration for App Builder, e.g. for Shopify or WooCommerce.
- 043abf1b-605b-4848-9628-19fd957de1b1
- AddToCart Action
- AddToCart
-
2543
1780
71
204
-
2580
1882
- Label of the button. Optional, defaults to "Add to cart".
- afae4f3f-300d-4297-bf0b-525751b83083
- Label
- L
- true
- 0
-
2545
1782
20
20
-
2556.5
1792
- An icon name. See list of preset icons.
- 0c13dc8c-5439-4dd0-9639-75cc45de2267
- Icon
- I
- true
- 0
-
2545
1802
20
20
-
2556.5
1812
- Optional tooltip.
- 8e7fb088-09f7-4e6e-b9d2-975b06008bcc
- Tooltip
- T
- true
- 0
-
2545
1822
20
20
-
2556.5
1832
- Flag to control whether an image of the scene shall be included with the model state.
- 4bf16828-1741-43e6-8e0c-ffc8f1d04965
- Image
- IM
- true
- 0
-
2545
1842
20
20
-
2556.5
1852
- Public URI of an image to be used instead of a screenshot.
- e86d991a-ccc5-41be-b5fd-c08fc45c5706
- URI
- IU
- true
- 0
-
2545
1862
20
20
-
2556.5
1872
- Name of an Export Component creating the image to be used instead of a screenshot. Takes precedence over the URI.
- 49be0789-3ee0-4bdd-b519-687e8e6eac14
- Export Name
- IE
- true
- 0
-
2545
1882
20
20
-
2556.5
1892
- Flag to control whether a glTF export of the scene shall be included with the model state.
- 9636bbb8-5ac2-4af8-9899-390315127d1a
- glTF
- GL
- true
- 0
-
2545
1902
20
20
-
2556.5
1912
- Quantity of the line item to add to the cart (number of units). Optional, defaults to 1.
- 23854550-c21a-441c-9e58-f6a3929d81b5
- Quantity
- Q
- true
- 0
-
2545
1922
20
20
-
2556.5
1932
- Price of the product per unit.
- 578dbfc0-191c-43c1-b1b1-6eefedf7edb1
- Price
- P
- true
- 0a38181d-ed62-4ee4-93fd-36cb200407e8
- 1
-
2545
1942
20
20
-
2556.5
1952
- Description to be used for the line item.
- 11ea5b7d-192f-483e-9940-ea77f9366c1e
- Description
- D
- true
- 1cf18be6-0386-4738-8987-f8a0eb727438
- 1
-
2545
1962
20
20
-
2556.5
1972
- An App Builder "Add to cart" action that can be included in an actions widget.
- f4cea913-e64b-48d9-9c55-24f6ac93e249
- Action
- A
- false
- 0
-
2595
1782
17
200
-
2603.5
1882
- 1e936df3-0eea-4246-8549-514cb8862b7a
- Mesh
- Contains a collection of polygon meshes
- true
- 15e96ceb-5f9a-4ce4-9bf3-01783e97eeba
- Mesh
- ring all meshes
- false
- a803297c-0328-4d8f-997e-6211e9eb9a55
- 1
-
5465
456
50
24
-
5490.869
468.0998
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;38;255;0
- A group of Grasshopper objects
- 15e96ceb-5f9a-4ce4-9bf3-01783e97eeba
- 1
- 77955b30-d4a4-42b0-b3b8-5b31eddec6ca
- Group
- 1e936df3-0eea-4246-8549-514cb8862b7a
- Mesh
- Contains a collection of polygon meshes
- true
- 4cc8df29-5676-44f5-8f2e-f449403bf150
- Mesh
- ring all meshes
- false
- 15e96ceb-5f9a-4ce4-9bf3-01783e97eeba
- 1
- 2
-
759
1582
50
24
-
784.1376
1594.462
- a8395a34-6153-4357-b4d5-76e68364b9d8
- 14601aeb-b64f-9304-459d-d5d06df91218
- Mesh Volume
- Solve mesh Volume properties
- true
- 5fc531f4-d7c9-4e31-83f9-5ff0af906261
- Mesh Volume
- Volume
-
936
1502
68
44
-
970
1524
- Only closed mesh
- true
- f354aff6-d2bd-4744-9217-a1b68e36db70
- Mesh
- M
- false
- 72e43605-1640-4bf3-a790-7622d3e2098f
- 1
-
938
1504
17
40
-
948
1524
- Volume of mesh
- d1d5362a-5b76-44bf-a6c8-48b572a1fc1a
- Volume
- V
- false
- 0
-
985
1504
17
20
-
993.5
1514
- Volume centroid of mesh
- 4d09a7ea-6386-47f9-8e18-59e14588801b
- Centroid
- C
- false
- 0
-
985
1524
17
20
-
993.5
1534
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 51830d35-48e1-4669-ac6f-67ef79f3a06f
- Multiplication
- A×B
-
1639
1502
65
44
-
1670
1524
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 98b3c1e4-99b2-4723-a926-6ccadd37411c
- A
- A
- true
- b6a902d0-91b8-4c26-8222-022f2fa1994a
- 1
-
1641
1504
14
20
-
1649.5
1514
- Second item for multiplication
- de200725-de88-4c82-a2ba-a9140a5a53b0
- B
- B
- true
- 0e45caef-b2a7-41ed-9008-bcfe414139a5
- 1
-
1641
1524
14
20
-
1649.5
1534
- Result of multiplication
- ec838edd-1d3e-4f3b-9603-2489cc707960
- Result
- R
- false
- 0
-
1685
1504
17
40
-
1693.5
1524
- 28124995-cf99-4298-b6f4-c75a8e379f18
- Absolute
- Compute the absolute of a value.
- true
- ffb5c16e-6a1b-47a1-8df6-9c2e110e2dc6
- Absolute
- Abs
-
1507
1504
61
28
-
1536
1518
- Input value
- b8a42235-8822-4728-9f5f-1d5dc4f78e23
- Value
- x
- false
- d1d5362a-5b76-44bf-a6c8-48b572a1fc1a
- 1
-
1509
1506
12
24
-
1516.5
1518
- Output value
- 5871fbcf-4f8d-4b46-841e-30bad72f0a59
- Result
- y
- false
- 0
-
1551
1506
15
24
-
1558.5
1518
- 111a61cf-440b-4d5f-9349-67312c1a4eb5
- a5842022-2fa3-43c6-9e0e-3150ebe617c1
- Access Key
- Get the value of a ShapeDiver attribute. Returns null if the key is not found.
- true
- 751c135e-3a09-490c-af7e-38cb7b47f723
- Access Key
- AccessKey
-
1006
1602
66
44
-
1038
1624
- An object with ShapeDiver attributes, or a ShapeDiver attributes object
- 1e7b0bff-c5da-4c70-9798-93d7f2df6786
- Object
- O
- false
- 72e43605-1640-4bf3-a790-7622d3e2098f
- 1
-
1008
1604
15
20
-
1017
1614
- Key to look for in the attributes.
- b4d217af-acc2-491b-a5c5-f5ca44e34a57
- Key
- K
- false
- 0
-
1008
1624
15
20
-
1017
1634
- 1
- 1
- {0}
- false
- transform
- Value associated with the specified Key.
- b9e1eb73-5a0b-4b48-97ca-346dbcf3186e
- Value
- V
- false
- 0
-
1053
1604
17
40
-
1061.5
1624
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- a1991ce0-bddd-4e6f-98d0-761e66ca0bdf
- List Item
- Item
-
2741
58
64
64
-
2775
90
- 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
- b626c1a4-c1fa-495f-bc1d-c2812b822429
- List
- L
- false
- 544a39ac-ee32-44b0-be9c-310be4f66224
- 1
-
2743
60
17
20
-
2753
70
- Item index
- 5f7a4feb-e261-4423-8b19-8e7d9be222c4
- Index
- i
- false
- 0
-
2743
80
17
20
-
2753
90
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 56d1b48a-bb97-4d43-944b-e60b21713990
- Wrap
- W
- false
- 0
-
2743
100
17
20
-
2753
110
- 1
- 1
- {0}
- true
- Item at {i'}
- 722d3b9b-4939-495a-a414-ad47449ef667
- false
- Item
- i
- false
- 0
-
2790
60
13
60
-
2796.5
90
- 25e4c05c-cbb2-4572-8e17-be61107d0f1d
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Polyline To Mesh
- Create a mesh from a closed or open polyline boundary.
- true
- ec85e063-5501-4302-811d-129ab4958bc0
- Polyline To Mesh
- PLine2Msh
-
2785
74
70
44
-
2818
96
- Polyline boundary which represents the naked edges of the mesh
- fa9f6754-454d-4ac6-85f7-02d8650f7fbb
- Polyline
- Pl
- false
- 722d3b9b-4939-495a-a414-ad47449ef667
- 1
-
2787
76
16
20
-
2796.5
86
- Make quad mesh faces where possible
- 1ec0c482-fdd6-409f-afcf-13ecd1c66943
- Quadrangulate
- Q
- false
- 0
-
2787
96
16
20
-
2796.5
106
- 1
- 1
- {0}
- true
- Resulting mesh from polyline boundary
- 253089ae-5eef-4945-8f0e-393023c0dd30
- Mesh
- M
- false
- 0
-
2833
76
20
40
-
2843
96
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- c4f5b80b-82ae-400c-a241-625a57691bbe
- Merge
- Merge
-
2830
89
72
44
-
2868
111
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- f4a3d03b-b3b7-4a22-80b2-1e805ec243d7
- false
- Data 1
- D1
- true
- 253089ae-5eef-4945-8f0e-393023c0dd30
- 1
-
2832
91
21
20
-
2844
101
- 2
- Data stream 2
- 5629e057-4912-4e3e-82a2-8b659b5912b6
- false
- Data 2
- D2
- true
- 46fa3b6f-a1a5-45e7-b887-21beb099d1eb
- 1
-
2832
111
21
20
-
2844
121
- 2
- Result of merge
- bfc4a37e-8879-4d01-b2b1-2b80f303024c
- Result
- R
- false
- 0
-
2883
91
17
40
-
2891.5
111
- 071c3940-a12d-4b77-bb23-42b5d3314a0d
- Clean Tree
- Removed all null and invalid items from a data tree.
- true
- 1cecb14e-2478-491b-b3ed-d09d6be90b12
- Clean Tree
- Clean
-
1100
1552
65
84
-
1132
1594
- 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.
- 81179bee-081b-41f9-8d38-d162153fc24e
- Remove Nulls
- N
- false
- 0
-
1102
1554
15
20
-
1111
1564
- 1
- 1
- {0}
- true
- Remove invalid items from the tree.
- dea8d649-0c06-4758-9201-fa47dec44e37
- Remove Invalid
- X
- false
- 0
-
1102
1574
15
20
-
1111
1584
- 1
- 1
- {0}
- false
- Remove empty branches from the tree.
- ea4fecee-46f6-44ab-96e2-300b1ec53d98
- Remove Empty
- E
- false
- 0
-
1102
1594
15
20
-
1111
1604
- 1
- 1
- {0}
- true
- 2
- Data tree to clean
- e64e5d46-bb23-4f0c-beb9-56af79135af1
- Tree
- T
- false
- b9e1eb73-5a0b-4b48-97ca-346dbcf3186e
- 1
-
1102
1614
15
20
-
1111
1624
- 2
- Spotless data tree
- 902c596e-faa3-417e-b063-5bd010e81957
- Tree
- T
- false
- 0
-
1147
1554
16
80
-
1155
1594
- db8c2014-adcb-4687-af09-dc754d816635
- 1976f957-acc8-0a74-9a92-f068bcbc9d09
- Add Unmatched
- Force empty paths into unmatched data trees
- true
- eec5b943-ee9f-4f2d-94f3-5e3166dfd323
- Add Unmatched
- Add Unmatched
- false
-
1573
1506
63
44
-
1603
1528
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data to filter
- b2442f68-e3cd-4a28-ae88-eab8212d5f15
- Data 0
- 0
- true
- 5871fbcf-4f8d-4b46-841e-30bad72f0a59
- 1
-
1575
1508
13
20
-
1583
1518
- 2
- Data to filter
- 5caf0003-ad5f-4dbf-9e5a-d0473525391d
- Data 1
- 1
- true
- 1035d94c-e297-469f-92f3-a50183964c78
- 1
-
1575
1528
13
20
-
1583
1538
- 2
- Filtered data
- b6a902d0-91b8-4c26-8222-022f2fa1994a
- Data 0
- 0
- false
- 0
-
1618
1508
16
20
-
1626
1518
- 2
- Filtered data
- 0e45caef-b2a7-41ed-9008-bcfe414139a5
- Data 1
- 1
- false
- 0
-
1618
1528
16
20
-
1626
1538
- d8b1e7ac-cd31-4748-b262-e07e53068afc
- Split Tree
- Split a data tree into two parts using path masks.
- true
- 4276405e-13bc-4015-a499-13a145d61742
- Split Tree
- Split
-
832
1582
85
44
-
866
1604
- 2
- Tree to split
- 35796aa2-5a4d-4313-939d-ed44ad4fde4e
- Data
- D
- false
- 4cc8df29-5676-44f5-8f2e-f449403bf150
- 1
-
834
1584
17
20
-
844
1594
- 1
- Splitting masks
- 06106ef8-98d3-48ca-b21e-c537866fc69b
- Masks
- M
- false
- 0
-
834
1604
17
20
-
844
1614
- 1
- 1
- {0}
- false
- {0}
- 2
- Positive set of data (all branches that match any of the masks)
- 1412257a-6f40-4252-b751-78f6f78514e2
- Positive
- P
- false
- 0
-
881
1584
34
20
-
890
1594
- 2
- Negative set of data (all branches that do not match any of the masks
- true
- 72e43605-1640-4bf3-a790-7622d3e2098f
- 2
- Negative
- N
- false
- 0
-
881
1604
34
20
-
890
1614
- 3aa2a080-e322-4be3-8c6e-baf6c8000cf1
- Deconstruct Matrix
- Deconstruct a matrix into its component parts
- afec86d8-1c83-4947-984f-1711ca9a5a3a
- Deconstruct Matrix
- DeMatrix
-
1215
1562
68
64
-
1249
1594
- Matrix to deconstruct
- fb889c4f-4c0b-4f9f-8341-3048b3588581
- Matrix
- M
- false
- e0c322c5-0c19-4742-b842-305931b0d490
- 1
-
1217
1564
17
60
-
1227
1594
- Number of rows in the matrix
- c4aa7763-481e-42dc-8ffc-d63fe5ee8b69
- Rows
- R
- false
- 0
-
1264
1564
17
20
-
1272.5
1574
- Number of columns in the matrix
- b5ffeec0-396f-4d46-b55b-fd753523ff4c
- Columns
- C
- false
- 0
-
1264
1584
17
20
-
1272.5
1594
- 1
- Matrix values
- d8967574-c685-494b-a776-b7e1a6855149
- Values
- V
- false
- 0
-
1264
1604
17
20
-
1272.5
1614
- 56b92eab-d121-43f7-94d3-6cd8f0ddead8
- Vector XYZ
- Create a vector from {xyz} components.
- fde038c4-1169-4929-b6d0-44eb3ef0a2e9
- Vector XYZ
- Vec
-
1394
1602
65
64
-
1425
1634
- Vector {x} component
- 6e06bab9-2609-4da2-ab9a-0c0a8d56b11f
- X component
- X
- false
- 933f3e8b-e3d6-4a3b-b959-20574c558b0e
- 1
-
1396
1604
14
20
-
1404.5
1614
- 1
- 1
- {0}
- 0
- Vector {y} component
- e36f1fdf-6671-4e16-bd48-6aa108619f9e
- Y component
- Y
- false
- 28140e62-d01d-4d5b-8584-77cd9ce00cbf
- 1
-
1396
1624
14
20
-
1404.5
1634
- 1
- 1
- {0}
- 0
- Vector {z} component
- a888f6ed-216a-47fe-925c-5fbb05064376
- Z component
- Z
- false
- 70e4b9b4-2dc1-4f70-9d18-0613db3663fb
- 1
-
1396
1644
14
20
-
1404.5
1654
- 1
- 1
- {0}
- 0
- Vector construct
- fe316d09-e353-494c-aed3-96ee04a427a2
- Vector
- V
- false
- 0
-
1440
1604
17
30
-
1448.5
1619
- Vector length
- 67208183-c464-40cb-94ad-80cde4f66647
- Length
- L
- false
- 0
-
1440
1634
17
30
-
1448.5
1649
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- a4d4add2-483a-471d-b42e-5877fac099af
- List Item
- Item
-
1308
1602
74
64
-
1342
1634
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- 65f4aacc-dac7-45e4-8e09-0e21d9092d9e
- List
- L
- false
- d8967574-c685-494b-a776-b7e1a6855149
- 1
-
1310
1604
17
20
-
1320
1614
- Item index
- 3917f3df-2994-4036-a2be-445b7c0bf108
- Index
- i
- false
- 0
-
1310
1624
17
20
-
1320
1634
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- bb987b07-d870-48ec-ba29-d95e86c5dad2
- Wrap
- W
- false
- 0
-
1310
1644
17
20
-
1320
1654
- 1
- 1
- {0}
- true
- Item at {i'}
- 933f3e8b-e3d6-4a3b-b959-20574c558b0e
- false
- Item
- i
- false
- 0
-
1357
1604
23
20
-
1368.5
1614
- Item at {+1'}
- 28140e62-d01d-4d5b-8584-77cd9ce00cbf
- false
- Item +1
- +1
- false
- 0
-
1357
1624
23
20
-
1368.5
1634
- Item at {+2'}
- 70e4b9b4-2dc1-4f70-9d18-0613db3663fb
- false
- Item +2
- +2
- false
- 0
-
1357
1644
23
20
-
1368.5
1654
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- 63fc6992-faff-4ab9-a875-8cbeec16ddc0
- Trim Tree
- Trim
-
1489
1637
65
44
-
1521
1659
- 2
- Data tree to flatten
- 41b534bc-312c-4b7f-a958-290ef063c07e
- Tree
- T
- false
- 67208183-c464-40cb-94ad-80cde4f66647
- 1
-
1491
1639
15
20
-
1500
1649
- Number of outermost branches to merge
- 64ec1187-a232-487e-bc96-71a1f8690f70
- Depth
- D
- false
- 0
-
1491
1659
15
20
-
1500
1669
- 1
- 1
- {0}
- 2
- 2
- Trimmed data tree
- 1035d94c-e297-469f-92f3-a50183964c78
- Tree
- T
- false
- 0
-
1536
1639
16
40
-
1544
1659
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;255;255;255
- A group of Grasshopper objects
- fde038c4-1169-4929-b6d0-44eb3ef0a2e9
- a4d4add2-483a-471d-b42e-5877fac099af
- 63fc6992-faff-4ab9-a875-8cbeec16ddc0
- f81197d0-dacf-487a-9a00-0278a7402d7e
- afec86d8-1c83-4947-984f-1711ca9a5a3a
- 1cecb14e-2478-491b-b3ed-d09d6be90b12
- 751c135e-3a09-490c-af7e-38cb7b47f723
- bfd2fafb-f7f5-4f48-a808-50e03501e1ee
- 8
- e76e67e0-e6f8-4bd1-abee-9ec41e6f0620
- Group
- Get how much the geometry was scaled
- 5b850221-b527-4bd6-8c62-e94168cd6efa
- Mass Addition
- Perform mass addition of a list of items
- true
- 0acd2a22-3714-4952-a357-8083bb0dc9fc
- Mass Addition
- MA
-
1770
1512
64
44
-
1797
1534
- 1
- Input values for mass addition.
- 794d9403-f1df-4236-a9e7-853a4d6f49dd
- Input
- I
- false
- 80bbf400-7670-416b-8504-b0a2f6c862cf
- 1
-
1772
1514
10
40
-
1778.5
1534
- Result of mass addition
- 8800fee2-2ef2-4224-bf0a-9373aeed908b
- Result
- R
- false
- 0
-
1812
1514
20
20
-
1822
1524
- 1
- List of partial results
- 69f97ab8-99f2-4961-820f-9d24db3ac693
- Partial Results
- Pr
- false
- 0
-
1812
1534
20
20
-
1822
1544
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 6947e0dc-65be-40c7-9cff-05f4ea6148a3
- Number Slider
- Price per Gram
- false
- 0
-
292
292
205
20
-
292.2971
292.3306
- 0
- 1
- 0
- 100
- 0
- 0
- 65
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 9a1cbdb9-0794-48f1-9883-3fc974140991
- Number
- Price per Gram
- false
- 6947e0dc-65be-40c7-9cff-05f4ea6148a3
- 1
- 2
-
759
1479
50
24
-
784.1371
1491.155
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- e9e8eeb7-ed1e-4101-9997-815dd90c276f
- Multiplication
- A×B
-
1818
1474
65
44
-
1849
1496
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 38aeb870-2a72-4128-b0e2-244982738a90
- A
- A
- true
- 9a1cbdb9-0794-48f1-9883-3fc974140991
- 1
-
1820
1476
14
20
-
1828.5
1486
- Second item for multiplication
- ce654d32-8e5a-4646-a390-061acaab2e44
- B
- B
- true
- 8800fee2-2ef2-4224-bf0a-9373aeed908b
- 1
-
1820
1496
14
20
-
1828.5
1506
- Result of multiplication
- b3287f87-60b9-410f-baa8-f24895a32949
- Result
- R
- false
- 0
-
1864
1476
17
40
-
1872.5
1496
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 0a38181d-ed62-4ee4-93fd-36cb200407e8
- Number
- ring price
- false
- b54d4595-6642-4e51-8023-99e5d3afc720
- 1
- 2
-
2260
1923
50
24
-
2285.08
1935.396
- 2013e425-8713-42e2-a661-b57e78840337
- Concatenate
- Concatenate some fragments of text
- ec191c49-c451-4b27-902d-1b3450bb88de
- Concatenate
- Concat
-
2464
1984
65
64
-
2495
2016
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- First text fragment
- f041a841-9a73-4e04-9e4d-7eb24348d9e0
- Fragment A
- A
- true
- 0
-
2466
1986
14
20
-
2474.5
1996
- 1
- 1
- {0}
- false
- **Price: $
- Second text fragment
- 9d61a466-1a7b-404b-9eed-048d7664c3f2
- Fragment B
- B
- true
- 0a38181d-ed62-4ee4-93fd-36cb200407e8
- 1
-
2466
2006
14
20
-
2474.5
2016
- Third text fragment
- f46747f1-aaec-432b-8856-2855450bbb82
- Fragment C
- C
- true
- 0
-
2466
2026
14
20
-
2474.5
2036
- 1
- 1
- {0}
- false
- **
- Resulting text consisting of all the fragments
- f47e9c84-1750-4fac-a85d-e11365e3c027
- Result
- R
- false
- 0
-
2510
1986
17
60
-
2518.5
2016
- 16473c75-5f21-40eb-be7c-6802b0463dfa
- b9116316-c87d-4212-a382-bc40035939bb
- Text Widget
- Create an App Builder text widget using plain text or markdown.
- 221f6546-4e25-4b8b-911e-77931491aa35
- Text Widget
- TextWidget
-
2566
2002
67
28
-
2596
2016
- The text to display in the widget. Plain text or a custom markdown syntax can be used.
- b49ac2bb-5b29-4971-b2b4-22131a2e7685
- Text
- T
- false
- f47e9c84-1750-4fac-a85d-e11365e3c027
- 1
-
2568
2004
13
24
-
2576
2016
- A text widget that can be included in a tab or directly in a container for the web application.
- 548b72f0-1eb4-42ae-a347-7ced0468f338
- Widget
- W
- false
- 0
-
2611
2004
20
24
-
2621
2016
- 175ec4c9-2b7f-4e08-9417-51350db4372c
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Round To Decimal Place
- Round a number to a decimal place or truncate a number at a decimal place.
- 4a494467-802a-4482-9ba7-ffa632c0a688
- Round To Decimal Place
- ring price
-
1900
1484
66
64
-
1931
1516
- Number to round
- 5fdfb2ef-aa70-4809-aa1e-97017c7e8791
- Number X
- x
- false
- b3287f87-60b9-410f-baa8-f24895a32949
- 1
-
1902
1486
14
20
-
1910.5
1496
- Decimal place to round to
- f792ba32-5f35-49d4-ac88-6869d121c125
- Decimal Place
- d
- false
- 0
-
1902
1506
14
20
-
1910.5
1516
- 1
- 1
- {0}
- 2
- Determines how the number is rounded
0 = Nearest
1 = Floor / Truncate
2 = Ceiling
- ad37c6d7-77df-4442-997d-6b4776a0c449
- Round Type
- T
- false
- 0
-
1902
1526
14
20
-
1910.5
1536
- 1
- 1
- {0}
- 0
- Resulting rounded number from rounding x to the decimal place
The decimal places of this number can only be displayed up until the amount set in Grasshopper's formatting options (File>Preferences>Display>Formatting), those settings only change how a number is displayed, they do not change the actual value of the number itself. Additionally, unecessary trailing zeros won't be displayed because of Grasshopper.
- b54d4595-6642-4e51-8023-99e5d3afc720
- Rounded
- R
- false
- 0
-
1946
1486
18
30
-
1955
1501
- The difference between the resulting rounded number and the input number x
- c44691f3-06b3-4654-b230-a42827d441f9
- Difference
- D
- false
- 0
-
1946
1516
18
30
-
1955
1531
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;0;76;255
- A group of Grasshopper objects
- 4cc8df29-5676-44f5-8f2e-f449403bf150
- 9a1cbdb9-0794-48f1-9883-3fc974140991
- 2
- 5f44b218-8d99-418f-b0e0-05c29e127799
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;38;255;0
- A group of Grasshopper objects
- b23e8c0e-c2e3-4534-9dd2-46ce2f59ed3c
- 4a494467-802a-4482-9ba7-ffa632c0a688
- 2
- ec47c73a-eb06-4c0a-9741-8be80b722f4b
- Group
- 924eecfc-1f66-4666-b895-d2c22ed6c8f8
- a5058970-b442-4922-91a1-9f0f715c9c46
- Get List Data
- Gets data from the Value List, Item Selector, etc components
- true
- 97076180-a0de-4de3-a11b-8af1434a555f
- Get List Data
- ListData
-
877
1790
67
84
-
909
1832
- The Value List or Item Selector object whose value list you wish to retrieve
- 3c39244a-100c-4084-8705-afa6d0ea69ba
- Object to Set
- O
- false
- 405c04da-ea18-42e9-b45c-bc043dad6366
- 1
-
879
1792
15
80
-
888
1832
- The object label / nickname
- 245258a3-37f5-4d78-b6e1-23e7fc16ca15
- NickName
- N
- false
- 0
-
924
1792
18
20
-
933
1802
- 1
- The object keys
- 37e26edd-6553-40ed-9091-fd32f61cc5b2
- Keys
- K
- false
- 0
-
924
1812
18
20
-
933
1822
- 1
- The object values
- 9b9a9bd5-6d5e-42f3-b6f8-254d8f332d4d
- Values
- V
- false
- 0
-
924
1832
18
20
-
933
1842
- 1
- The selected indices
- 24aaa856-d1e1-433d-b4b1-7a43863c2c40
- Selected Index
- I
- false
- 0
-
924
1852
18
20
-
933
1862
- b07286f1-d4ad-4591-92f3-d5d2edf8a5e4
- a5058970-b442-4922-91a1-9f0f715c9c46
- Get Connected Objects
- Gets all components and params connected to this component
- true
- c20163ad-2c3d-46ae-8e26-691a0c77528f
- Get Connected Objects
- Connected
-
787
1818
67
28
-
819
1832
- 2
- All the objects you want to retrieve
- 1885f0e9-6beb-4a75-8f30-70fb99ec4a26
- Objects
- O
- true
- 03c5b85a-4424-42a5-b9ee-173cb093d700
- ba3dc668-0942-4325-91c3-e167abbfa0e7
- 2
- 2
-
789
1820
15
24
-
798
1832
- 1
- The data objects for these components and params
- 405c04da-ea18-42e9-b45c-bc043dad6366
- Objects
- O
- false
- 0
-
834
1820
18
24
-
843
1832
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 71be353e-c3cc-45df-a687-bc2bc1eaf082
- List Item
- Item
-
985
1810
80
64
-
1019
1842
- 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
- 20c268e5-b5c3-47ca-a978-5c4190a78314
- List
- L
- false
- 37e26edd-6553-40ed-9091-fd32f61cc5b2
- 1
-
987
1812
17
20
-
997
1822
- Item index
- b1c24eb8-6fc7-4d2a-93dd-173cf87b70ec
- Index
- i
- false
- 24aaa856-d1e1-433d-b4b1-7a43863c2c40
- 1
-
987
1832
17
20
-
997
1842
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 29b2bbac-65b3-45d2-bdee-3762fcd2ba18
- Wrap
- W
- false
- 0
-
987
1852
17
20
-
997
1862
- 1
- 1
- {0}
- true
- Item at {i'}
- 7f7d5c1c-56be-4f70-b766-e9348e3ba792
- 1
- false
- Item
- i
- false
- 0
-
1034
1812
29
60
-
1040.5
1842
- 2013e425-8713-42e2-a661-b57e78840337
- Concatenate
- Concatenate some fragments of text
- 868a3c28-fef8-48a5-8ef6-2bd8169ba20f
- Concatenate
- ring
-
1311
1757
113
124
-
1343
1819
- 6
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- First text fragment
- d0ff1868-f47e-4712-b4ab-1d965530b1cd
- Fragment E
- E
- true
- 2a0e1626-3aea-476e-8022-e766d83ddef0
- 1
-
1313
1759
15
20
-
1322
1769
- Second text fragment
- f8d48714-6209-477b-b525-ac3bcea7f966
- Fragment F
- F
- true
- 0
-
1313
1779
15
20
-
1322
1789
- 1
- 1
- {0}
- false
- mm ⌀
- Third text fragment
- 5d35afae-4ac0-4eb5-84d6-e6ec398082cb
- Fragment A
- A
- true
- 8fae3861-f4cb-4114-9a3e-83293a21aef1
- 1
-
1313
1799
15
20
-
1322
1809
- Additional text fragment
- 4e40d2b6-cc6e-469e-a469-2cc4110ea287
- Fragment B
- B
- true
- 0
-
1313
1819
15
20
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- Additional text fragment
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- Retrieve a specific item from a list.
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- A group of Grasshopper objects
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- A group of Grasshopper objects
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- Flatten a data tree by removing all branching information.
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- Flatten
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- Data tree to flatten
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- Tree
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- Flattened data tree
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- Merge
- Merge a bunch of data streams
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- Merge
- Merge
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- CreateModelState Action
- Create an App Builder "Create model state" action.
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- CreateModelState Action
- CreateModelState
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- Label of the button. Optional, defaults to "Save configuration".
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- Label
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- Share link
- An icon name. See list of preset icons.
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- Optional tooltip.
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20
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- Flag to control whether an image of the scene shall be included with the model state.
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- Public URI of an image to be used instead of a screenshot.
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- Name of an Export Component creating the image to be used instead of a screenshot. Takes precedence over the URI.
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20
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- Flag to control whether a glTF export of the scene shall be included with the model state.
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- An App Builder "Create model state" action that can be included in an actions widget.
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- Panel
- A panel for custom notes and text values
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- The app allows to configure a diamond ring. The head stone has three options, Round = 0, Emerald = 1, Heart = 2
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- Explode Transform List
- Explode a Transform List object into a list of Transforms.
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- Explode Transform List
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- Transform list
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- List of transformations
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- Mesh
- Contains a collection of polygon meshes
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- A panel for custom notes and text values
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- An object with ShapeDiver attributes, or a ShapeDiver attributes object
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- Key to look for in the attributes.
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- transform
- Value associated with the specified Key.
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- Explode a Transform List object into a list of Transforms.
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- Transform list
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- List of transformations
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- Nulls in Empty
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- List without any nulls
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18
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- Transform an object.
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- Transformation
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31
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- Transformed geometry
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34
40
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- Outputs a zeroed out transform which represents no transformation or the state before any transforming occured, also known as an identity transform matrix.
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- A zeroed out transform
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25
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- ShrinkWrap a mesh or point cloud object
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15
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- The desired target edge length in document units. Smaller values equal more mesh resolution at the expense of larger mesh sizes. If no edge length is provided, a value will be calculated based on heuristics to provide a loose shrinkwrapped mesh.
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15
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- Distance to offset outward or inward
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15
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- The number of times to apply smoothing
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- Percentage [0-100%] of polygon optimization desired. Polygons will be reduced in areas of lower curvature. Lower values result in better feature preservation at the cost of more polygons.
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- Should mesh inputs have holes filled prior to being ShrinkWrapped. This value is ignored when input objects are Point Clouds
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15
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- Boolean (true/false) toggle
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- Boolean Toggle
- Process Watertight Mesh
- false
- 0
- false
-
328
945
191
22
- cb95db89-6165-43b6-9c41-5702bc5bf137
- Boolean
- Contains a collection of boolean values
- 456fe3f7-e2bc-4e0c-b29d-93d611404b69
- Boolean
- Process Watertight Mesh
- false
- b3cba6d9-1ab8-47e5-a178-f6d8d2cc82a2
- 1
- 2
-
4990
898
50
24
-
5015.121
910.9172
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 732a90d6-02d5-4828-ad75-36eaa7e32a1e
- Stream Filter
- Filter
-
5066
898
77
64
-
5098
930
- 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
- 4b84f33d-812e-4a46-841e-59fe11efccdd
- Gate
- G
- false
- 456fe3f7-e2bc-4e0c-b29d-93d611404b69
- 1
-
5068
900
15
20
-
5077
910
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 05d0eb79-413e-4481-8da0-290a01d73099
- false
- Stream 0
- 0
- true
- 0
-
5068
920
15
20
-
5077
930
- 2
- Input stream at index 1
- 76eb40cb-05aa-4cb2-85fe-5c54e1d58962
- false
- Stream 1
- 1
- true
- 722e4fd4-e2b6-4be7-a738-ecbcc5aa6dd4
- 1
-
5068
940
15
20
-
5077
950
- 2
- Filtered stream
- 895a5099-f6b6-46e5-8dee-c42526bcdf7c
- false
- Stream
- S(0)
- false
- 0
-
5113
900
28
60
-
5127
930
- 2e78987b-9dfb-42a2-8b76-3923ac8bd91a
- Boolean Toggle
- Boolean (true/false) toggle
- efa01ffc-9b12-41f1-8541-69f36c0c4306
- Boolean Toggle
- Admin Mode
- false
- 0
- false
-
386
912
133
22
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- bc406a61-199f-44be-8309-3eff5dda4552
- Panel
- false
- 0
- 0
- Process Watertight Mesh
Watertight Mesh Edge Length
-
2183
2211
126
56
- 0
- 0
- 0
-
2183.866
2211.187
-
255;255;255;255
- true
- false
- false
- false
- false
- true
- cb95db89-6165-43b6-9c41-5702bc5bf137
- Boolean
- Contains a collection of boolean values
- b2090664-e1d7-4f4b-8d4f-1cd755cb033b
- Boolean
- Admin Mode
- false
- efa01ffc-9b12-41f1-8541-69f36c0c4306
- 1
- 2
-
2260
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50
24
-
2285.067
2166.494
- a02f83ba-161b-42cf-9f5e-cd27d7f39a6f
- 048b6ac2-b3b3-473f-a17a-12f289de8413
- Serialize Json
- Serialize it
- true
- false
- 2552cd0f-30fd-43a5-a48c-4b9ecb323be3
- Serialize Json
- ReJson
-
2531
2056
83
44
-
2583
2078
- 2
- 6965b371-d035-4a6d-9b69-4bb67673959b
- 6965b371-d035-4a6d-9b69-4bb67673959b
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Input 1
- 31990639-1e8c-43bd-8277-daf2402fa236
- type
- type
- true
- 0
- 0
-
2533
2058
35
20
-
2552
2068
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- agent
- Input 2
- c05ed236-f859-48b5-9688-0b7d7b528fd5
- props
- props
- true
- 0
- f82d331a-2bea-4299-87a4-34322ae62193
- 1
-
2533
2078
35
20
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2552
2088
- The JSON Output
- f1e8aa6c-8265-4498-bfc5-5730832c7c69
- JSON
- J
- false
- 0
-
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2058
14
40
-
2605
2078
- a02f83ba-161b-42cf-9f5e-cd27d7f39a6f
- 048b6ac2-b3b3-473f-a17a-12f289de8413
- Serialize Json
- Serialize it
- true
- false
- f4baa6c8-be3f-4f6b-a48b-ae584db4232d
- Serialize Json
- ReJson
-
2407
2074
91
28
-
2467
2088
- 1
- 6965b371-d035-4a6d-9b69-4bb67673959b
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Input 1
- 71ad59c7-5e70-43ac-9457-94a5004a1b45
- context
- context
- true
- 0
- deb9a40d-958f-4294-ac27-356bff0b3ee9
- 1
-
2409
2076
43
24
-
2432
2088
- The JSON Output
- f82d331a-2bea-4299-87a4-34322ae62193
- JSON
- J
- false
- 0
-
2482
2076
14
24
-
2489
2088
- 40352d2e-fe0a-4205-89a6-1afc0d2c871e
- b9116316-c87d-4212-a382-bc40035939bb
- Download Export
- Let users download a file from the ShapeDiver viewer.
CAUTION: The exported data will be publicly available from the ShapeDiver viewer. Use the email export if you want the exported data to be kept private.
- 4b87e5cd-4fae-4d6b-a34a-607ec921e626
- Download Export
- Download Watertight Mesh
-
5848
1155
46
64
-
5880
1187
- 2
- Data (geometry, text, bitmap or document) to be exported.
- c749924d-08f2-467f-a937-ee0a93796809
- Data
- D
- false
- 83a9bf32-933b-413a-b1ae-8771d1d850a0
- 1
-
5850
1157
15
20
-
5859
1167
- 2
- Format and export options for the exported file.
- a2c1358d-8c59-4ca7-b4bd-ebb05c974037
- Options
- O
- true
- cfce69f1-b56d-4a40-b52f-9656b5390a12
- 1
-
5850
1177
15
20
-
5859
1187
- 2
- Name of the exported file.
- 2729a937-0874-424a-9b54-be174c17a1b7
- Name
- N
- true
- 6a8c797c-f8b5-4a25-9645-1fe8d8af3ae4
- 1
-
5850
1197
15
20
-
5859
1207
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 8ea08215-2745-4c58-9b34-a75238051038
- Panel
- false
- 0
- 0
- Download Watertight Mesh
Email Watertight Mesh
-
2183
2389
126
56
- 0
- 0
- 0
-
2183.621
2389.8
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255;255;255;255
- true
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- false
- false
- false
- true
- cb95db89-6165-43b6-9c41-5702bc5bf137
- Boolean
- Contains a collection of boolean values
- cf3d5c45-0a8c-4d73-8273-3ebbb3445474
- Boolean
- Process Watertight Mesh
- false
- b3cba6d9-1ab8-47e5-a178-f6d8d2cc82a2
- 1
- 2
-
2259
2281
50
24
-
2284.816
2293.76
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 4f20d16d-992e-4c47-b7a1-b5c93d76fafd
- Number Slider
- Watertight Mesh Edge Length
- false
- 0
-
241
981
278
20
-
241.6991
981
- 3
- 1
- 0
- 1
- 0.01
- 0
- 0.01
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 1d8da9bb-cf8b-483d-b6f8-6772c4735307
- Stream Filter
- Filter
-
2590
2178
77
64
-
2622
2210
- 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
- 8a371d80-29c8-4431-9d57-c8dbcb1931fd
- Gate
- G
- false
- b2090664-e1d7-4f4b-8d4f-1cd755cb033b
- 1
-
2592
2180
15
20
-
2601
2190
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- accacdba-379d-42ca-aa93-b925fd5b3bf0
- false
- Stream 0
- 0
- true
- 0
-
2592
2200
15
20
-
2601
2210
- 2
- Input stream at index 1
- 110f1d34-9d11-4b64-a5c2-e68386779962
- false
- Stream 1
- 1
- true
- acea8840-d407-440d-bcd1-0e566a6ae4e4
- 1
-
2592
2220
15
20
-
2601
2230
- 2
- Filtered stream
- 7c44a8d2-f06d-48be-a694-f0472f5bfd99
- false
- Stream
- S(0)
- false
- 0
-
2637
2180
28
60
-
2651
2210
- 79c09fd3-2e6a-40ce-b959-ecbe3a61ca12
- b9116316-c87d-4212-a382-bc40035939bb
- Parameter Reference
- Create a parameter definition for an App Builder parameter widget that references a standard input parameter in Grasshopper.
- 0bbadbee-17d3-490b-91a5-29d3d6ad44e6
- Parameter Reference
- ParamRef
-
2712
2198
65
124
-
2744
2260
- The name of a parameter to reference in the definition.
- dee4ab1e-09d3-4234-ad00-76fa2e3df34d
- Name
- N
- false
- 7c44a8d2-f06d-48be-a694-f0472f5bfd99
- 1
-
2714
2200
15
20
-
2723
2210
- Define a custom name for this parameter in the App.
- d1f5e6bb-86ae-4650-b667-f0dfbf4f8220
- Display Name
- D
- true
- 0
-
2714
2220
15
20
-
2723
2230
- Assign a custom group for this parameter in the App.
- 5074ee42-ccd5-4193-969f-5ca052a53791
- Group Name
- G
- true
- 1414545b-4ec4-4a01-b756-0edcb4ef8234
- 1
-
2714
2240
15
20
-
2723
2250
- Add a tooltip to this parameter in the App.
- 6a901614-65e3-4f57-bbeb-02f5f08e0cf6
- Tooltip
- T
- true
- 0
-
2714
2260
15
20
-
2723
2270
- If true, updating the parameter in the web application will only happen after clicking the “Accept” button.
- f55262f3-f9a3-4273-b283-7037ebe7a96b
- Validation
- V
- true
- 0
-
2714
2280
15
20
-
2723
2290
- Id of the session the referenced parameter belongs to. No need to set this unless your App uses dynamic parameters or multiple models.
- d0d4cb05-1bbb-4a83-81ef-634d36e9a02a
- SessionId
- S
- true
- 0
-
2714
2300
15
20
-
2723
2310
- A parameter definition that can be included in a parameter widget.
- 9f6396cc-a744-4c74-a865-45d0c19701d0
- Parameter
- P
- false
- 0
-
2759
2200
16
120
-
2767
2260
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 1414545b-4ec4-4a01-b756-0edcb4ef8234
- Panel
- false
- 0
- 0
- Exports
-
2594
2241
69
20
- 0
- 0
- 0
-
2594.568
2241.16
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 040f195d-0b4e-4fe0-901f-fedb2fd3db15
- Gate And
- Perform boolean conjunction (AND gate).
- 9347d3bb-9f4e-4404-b24d-d8990fc9da5f
- Gate And
- And
-
2340
2264
65
44
-
2371
2286
- 2
- cb95db89-6165-43b6-9c41-5702bc5bf137
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 1
- cb95db89-6165-43b6-9c41-5702bc5bf137
- First boolean for AND operation
- 689727bb-f0fe-487c-9ba9-4cc6e4937852
- A
- A
- true
- b2090664-e1d7-4f4b-8d4f-1cd755cb033b
- 1
-
2342
2266
14
20
-
2350.5
2276
- Second boolean for AND operation
- 73e85b03-c464-486f-903f-d272ca70ece8
- B
- B
- true
- cf3d5c45-0a8c-4d73-8273-3ebbb3445474
- 1
-
2342
2286
14
20
-
2350.5
2296
- Resulting value
- 7a080649-af00-4b9e-9d8b-c81b4fc74983
- Result
- R
- false
- 0
-
2386
2266
17
40
-
2394.5
2286
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- b4d0e6f3-5da4-44cf-94da-8be9d5155f9c
- Stream Filter
- Filter
-
2421
2364
77
64
-
2453
2396
- 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
- 113b466f-1e6e-47ab-a898-dcaa0a04228a
- Gate
- G
- false
- 7a080649-af00-4b9e-9d8b-c81b4fc74983
- 1
-
2423
2366
15
20
-
2432
2376
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 1021d22f-e4b0-480f-b52a-e7e049211580
- false
- Stream 0
- 0
- true
- 0
-
2423
2386
15
20
-
2432
2396
- 2
- Input stream at index 1
- 566de31e-6ce1-409e-98c0-d8e84ad9cdeb
- false
- Stream 1
- 1
- true
- 8ea08215-2745-4c58-9b34-a75238051038
- 1
-
2423
2406
15
20
-
2432
2416
- 2
- Filtered stream
- f10af095-2e32-473f-9cd4-defdde5fb54e
- false
- Stream
- S(0)
- false
- 0
-
2468
2366
28
60
-
2482
2396
- 4657aa9a-5324-4bd0-b9de-d312f955b05f
- b9116316-c87d-4212-a382-bc40035939bb
- Export Reference
- Create an export definition for an App Builder parameter widget that references a ShapeDiver Export component.
- 63b62375-6277-4eb0-8b55-e7068ac085e9
- Export Reference
- ExportRef
-
2712
2384
65
104
-
2744
2436
- The name of an export to reference in the definition.
- 15e328d5-1d24-4c09-af39-412af41ec8a1
- Name
- N
- false
- f10af095-2e32-473f-9cd4-defdde5fb54e
- 1
-
2714
2386
15
20
-
2723
2396
- Define a custom name for this export in the App.
- bfd059d5-04cf-42e9-ac27-83a352d8bd29
- Display Name
- D
- true
- 0
-
2714
2406
15
20
-
2723
2416
- Assign a custom group for this export in the App.
- 9a676634-43cf-4719-be16-9e4cdce48408
- Group Name
- G
- true
- 1414545b-4ec4-4a01-b756-0edcb4ef8234
- 1
-
2714
2426
15
20
-
2723
2436
- Add a tooltip to this export in the App.
- 0a9b31ac-129a-421c-9944-d9393637edf1
- Tooltip
- T
- true
- 0
-
2714
2446
15
20
-
2723
2456
- Id of the session the referenced export belongs to. No need to set this unless your App uses multiple models.
- 4b7f38e0-acb2-49d3-97a5-e8876d5b3bc6
- SessionId
- S
- true
- 0
-
2714
2466
15
20
-
2723
2476
- An export definition that can be included in a parameter widget.
- 92862996-1004-426d-842d-febf8a6b496b
- Export
- E
- false
- 0
-
2759
2386
16
100
-
2767
2436
- 1c9df23c-61d5-4799-b235-62337ae9b709
- b9116316-c87d-4212-a382-bc40035939bb
- Stl Export Options
- Export to a stl file and configure which export options to use.
- d0a62763-f21d-4ef4-bffe-4f873737a2db
- false
- Stl Export Options
- ExportStl
-
5619
1201
64
28
-
5648
1215
- Export file as binary or ASCII.
- 9ac92086-0cd1-4195-a3fd-71d8de499dc6
- File Format
- F
- true
- 0
-
5621
1203
12
24
-
5628.5
1215
- 1
- 1
- {0}
- false
- Binary
- User defined export options
- aeade249-3f99-4ddb-bca9-60ffc5612983
- Options
- O
- false
- 0
-
5663
1203
18
24
-
5672
1215
- b64e8d69-28f8-48fd-a8d0-70c1be15d25d
- b9116316-c87d-4212-a382-bc40035939bb
- 3dm Export Options
- Export to a 3dm file and configure which export options to use.
- ad019d2e-a0e0-4665-bb80-9ec7f67a0abe
- 3dm Export Options
- Export3dm
-
5617
1163
66
28
-
5648
1177
- Rhino version for the 3dm export.
- 5473005d-5df2-4331-b9da-d9bab254769a
- Version
- V
- true
- 0
-
5619
1165
14
24
-
5627.5
1177
- 1
- 1
- {0}
- 8
- User defined export options
- 4c3eddf7-9ae7-4163-a0d5-3f333df31f82
- Options
- O
- false
- 0
-
5663
1165
18
24
-
5672
1177
- 8dbaead5-0045-4875-afd6-8b3611c3e77d
- b9116316-c87d-4212-a382-bc40035939bb
- Obj Export Options
- Export to an obj file and configure which export options to use.
- a20348f1-d53c-47ff-8bce-8df14c491dc5
- false
- Obj Export Options
- ExportObj
-
5604
1199
79
184
-
5648
1291
- Character encoding of line endings.
- 30a04a0d-2f2f-4baa-9247-37d9bf26fa24
- End Of Line
- EoL
- true
- 0
-
5606
1201
27
20
-
5621
1211
- 1
- 1
- {0}
- false
- CRLF
- Map Rhino Z to OBJ Y
- daaf945c-577c-48b4-9512-65dacb935fbb
- YUp
- YUp
- true
- 0
-
5606
1221
27
20
-
5621
1231
- 1
- 1
- {0}
- true
- Wrap Long Lines
- e594d1aa-6570-45fc-93b8-76b2926f0360
- Wrap Long Lines
- W
- true
- 0
-
5606
1241
27
20
-
5621
1251
- 1
- 1
- {0}
- false
- Number of significant digits.
- 44ded82a-580b-4c86-a670-2f6b58f49883
- Write Precision
- P
- true
- 0
-
5606
1261
27
20
-
5621
1271
- 1
- 1
- {0}
- 17
- Export mesh texture coordinates.
- c2de986f-a327-40c7-a8b3-aacfb8e4d8c3
- Texture Coordinates
- T
- true
- 0
-
5606
1281
27
20
-
5621
1291
- Export mesh vertex normals.
- 2bb98f26-0dbe-49e7-82d3-4f516ade3010
- Vertex Normals
- N
- true
- 0
-
5606
1301
27
20
-
5621
1311
- Export mesh colors.
- afbd7125-2444-48c4-9de1-133b805a656d
- Mesh Colors
- C
- true
- 0
-
5606
1321
27
20
-
5621
1331
- Export open meshes.
- c49e7e59-907e-4ba8-88c3-ec00d8287a66
- Open Meshes
- O
- true
- 0
-
5606
1341
27
20
-
5621
1351
- Use Rhino object names to define groups in the OBJ file.
- 7dc2e3bb-ff2b-4f36-b339-f1b6e6d1d6e9
- Export Rhino Object names
- E
- true
- 0
-
5606
1361
27
20
-
5621
1371
- 1
- 1
- {0}
- false
- DoNotExportObjectNames
- User defined export options
- 0af4b976-19fc-4c10-ac7c-b480e7bf9180
- Options
- O
- false
- 0
-
5663
1201
18
180
-
5672
1291
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 47c02b6e-4b47-47a2-918e-9076940890e0
- Stream Filter
- Filter
-
5712
1145
77
84
-
5744
1187
- 4
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 005da82f-c06f-4c0b-a80e-480d0c348ce7
- Gate
- G
- false
- 8755885f-71bf-4709-bb97-248ad888270f
- 1
-
5714
1147
15
20
-
5723
1157
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 63b94a41-f3bd-4782-95eb-2dd904c69845
- false
- Stream 0
- 0
- true
- 4c3eddf7-9ae7-4163-a0d5-3f333df31f82
- 1
-
5714
1167
15
20
-
5723
1177
- 2
- Input stream at index 1
- fe719d57-659c-43aa-a05e-d7649760763b
- false
- Stream 1
- 1
- true
- aeade249-3f99-4ddb-bca9-60ffc5612983
- 1
-
5714
1187
15
20
-
5723
1197
- 2
- Input stream at index 2
- f5762096-a6ad-487a-ab09-df1f618c6754
- false
- Stream 2
- 2
- true
- 0af4b976-19fc-4c10-ac7c-b480e7bf9180
- 1
-
5714
1207
15
20
-
5723
1217
- 2
- Filtered stream
- cfce69f1-b56d-4a40-b52f-9656b5390a12
- false
- Stream
- S(1)
- false
- 0
-
5759
1147
28
80
-
5773
1187
- 98978e66-4309-4895-a12d-892c8a07f5f6
- b9116316-c87d-4212-a382-bc40035939bb
- Email Export
- Let users export a file to one or several email addresses. In contrast with the Download Export component, the data will not become available on the API and will not be downloadable using the 3D viewer.
- b6579573-66bd-4b23-a6cf-a68f58f2c48e
- Email Export
- Email Watertight Mesh
-
5842
1280
52
224
-
5880
1392
- 2
- Data (geometry, text, bitmap or document) to be exported.
- 1c3a15ab-6b97-4da0-9a8d-fe4b23b430aa
- Data
- D
- false
- 83a9bf32-933b-413a-b1ae-8771d1d850a0
- 1
-
5844
1282
21
20
-
5856
1292
- 2
- Format and export options for the exported file.
- 9c0bdd74-446d-4865-bd55-3be4413cb44a
- Options
- O
- true
- cfce69f1-b56d-4a40-b52f-9656b5390a12
- 1
-
5844
1302
21
20
-
5856
1312
- 2
- Name of the exported file.
- 51161d57-d1c1-449a-9c57-db8bb28ae96c
- Name
- N
- true
- 6a8c797c-f8b5-4a25-9645-1fe8d8af3ae4
- 1
-
5844
1322
21
20
-
5856
1332
- 2
- "To" email addresses.
- 1d72575e-c8d0-4ee9-b496-4fac02f6c0aa
- To
- To
- false
- 3280557d-b698-444c-83ba-b77f3eb7f2ab
- 1
-
5844
1342
21
20
-
5856
1352
- 2
- "CC" email addresses.
- ec21760e-c197-413f-ad61-ba003d6595b1
- CC
- CC
- true
- 0
-
5844
1362
21
20
-
5856
1372
- 2
- "BCC" email addresses.
- 62aa5bba-e99b-4223-97ef-637f01ac10a8
- BCC
- BC
- true
- 0
-
5844
1382
21
20
-
5856
1392
- 2
- "ReplyTo" email address.
- 97fab8d1-a3a6-4158-9cc8-86b594a49790
- ReplyTo
- Re
- true
- 0
-
5844
1402
21
20
-
5856
1412
- 2
- Subject of the email.
- 35651303-0682-4cb2-8d3a-39a8dfc34e13
- Subject
- S
- true
- 6a8c797c-f8b5-4a25-9645-1fe8d8af3ae4
- 1
-
5844
1422
21
20
-
5856
1432
- 2
- Body of the email. Use the placeholder __PARAMS__ to include the parameter names and values used for the export.
- 4dd297cd-06d0-4f00-8b26-719845dff941
- Body
- B
- true
- d9b49cb8-0e59-4a06-9524-b31bc886496b
- 1
-
5844
1442
21
20
-
5856
1452
- 2
- Set to true to attach the export to the email. This is available up to an attachment size of 25MB. A download link will be included in any case.
- 0af78556-4e81-42a5-8ecd-330aaa09059a
- Attach export
- AE
- false
- 0
-
5844
1462
21
20
-
5856
1472
- 1
- 1
- {0}
- true
- 2
- Set to true to attach the parameter values used for the export as a JSON file.
- 64946e2e-4543-420a-8cc5-40fde11d3613
- Attach JSON
- AJ
- false
- 0
-
5844
1482
21
20
-
5856
1492
- 1
- 1
- {0}
- false
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- d9b49cb8-0e59-4a06-9524-b31bc886496b
- Panel
- false
- 0
- 0
- __PARAMS__
-
5696
1443
89
20
- 0
- 0
- 0
-
5696.803
1443.387
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 00027467-0d24-4fa7-b178-8dc0ac5f42ec
- Value List
- Provides a list of preset values to choose from
- 335ea407-a5c7-44bb-acaa-d7c0af4d4d59
- 3
- 1
- Value List
- Watertight Mesh File Format
- false
- 0
- 0
- 3DM
- false
- 1
- STL
- true
- 2
- OBJ
- false
-
244
1011
254
22
-
432
1011
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- Integer
- Contains a collection of integer numbers
- 8755885f-71bf-4709-bb97-248ad888270f
- Integer
- Watertight Mesh File Format
- false
- 335ea407-a5c7-44bb-acaa-d7c0af4d4d59
- 1
- 2
-
4989
1146
50
24
-
5014.675
1158.76
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- acf20ddc-0461-4da4-a14a-7ea004ab072a
- Number
- Watertight Mesh Edge Length
- false
- 4f20d16d-992e-4c47-b7a1-b5c93d76fafd
- 1
- 2
-
4990
1031
50
24
-
5015.121
1043.983
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 29225705-707f-4777-8476-4dc8d8212943
- Panel
- false
- 0
- 0
- Watertight Mesh File Format
Receiver Email of Watertight Mesh
-
2166
2319
143
58
- 0
- 0
- 0
-
2166.688
2319.046
-
255;255;255;255
- true
- false
- false
- false
- false
- true
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 7f63bd0c-68ad-44a2-a19b-ec55653aaacb
- Stream Filter
- Filter
-
2421
2295
77
64
-
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2327
- 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
- 762b0d43-2a99-478d-91da-82e9f49a386a
- Gate
- G
- false
- 7a080649-af00-4b9e-9d8b-c81b4fc74983
- 1
-
2423
2297
15
20
-
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2307
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 18e18841-0ca3-4128-9868-fffca3193fee
- false
- Stream 0
- 0
- true
- 0
-
2423
2317
15
20
-
2432
2327
- 2
- Input stream at index 1
- b9c27e0d-0ae1-4c91-ab76-2635bfe0baf2
- false
- Stream 1
- 1
- true
- 29225705-707f-4777-8476-4dc8d8212943
- 1
-
2423
2337
15
20
-
2432
2347
- 2
- Filtered stream
- 315cf180-c310-4e18-aa02-3b84cb104ef1
- false
- Stream
- S(0)
- false
- 0
-
2468
2297
28
60
-
2482
2327
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 659dc28c-368f-49a6-8c07-d00b9e153e78
- Merge
- Merge
-
2509
2222
72
44
-
2547
2244
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- f4903c08-dcb9-4486-b33f-c047395fe2d8
- false
- Data 1
- D1
- true
- bc406a61-199f-44be-8309-3eff5dda4552
- 1
-
2511
2224
21
20
-
2523
2234
- 2
- Data stream 2
- 490d5e49-7403-4380-8f22-86949c5ab16f
- false
- Data 2
- D2
- true
- 315cf180-c310-4e18-aa02-3b84cb104ef1
- 1
-
2511
2244
21
20
-
2523
2254
- 2
- Result of merge
- acea8840-d407-440d-bcd1-0e566a6ae4e4
- Result
- R
- false
- 0
-
2562
2224
17
40
-
2570.5
2244
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 44b34661-fc48-4472-813c-43c37f04df73
- Merge
- Merge
-
2782
2244
72
44
-
2820
2266
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- f36384ed-4b5d-4534-8525-c2330a1cd716
- false
- Data 1
- D1
- true
- 9f6396cc-a744-4c74-a865-45d0c19701d0
- 1
-
2784
2246
21
20
-
2796
2256
- 2
- Data stream 2
- 00852e33-7518-4d22-89ac-ce2a5ea36fe7
- false
- Data 2
- D2
- true
- 92862996-1004-426d-842d-febf8a6b496b
- 1
-
2784
2266
21
20
-
2796
2276
- 2
- Result of merge
- 26de669d-3092-48f2-b5f9-c848941e2790
- Result
- R
- false
- 0
-
2835
2246
17
40
-
2843.5
2266
- eb827bce-067b-4d3d-9467-843b9d59221f
- b9116316-c87d-4212-a382-bc40035939bb
- Parameter Widget
- Create an App Builder parameter widget from a list of parameters.
- 714d147c-fa82-44a4-a07f-c09adfd02eb4
- Parameter Widget
- ParamWidget
- true
-
2839
2252
73
28
-
2875
2266
- 1
- A list of parameters and exports to include in the widget.
- 10d48caf-2ed6-4610-bdd3-54d146ce805e
- Parameters and Exports
- PE
- true
- 26de669d-3092-48f2-b5f9-c848941e2790
- 1
-
2841
2254
19
24
-
2852
2266
- A parameter widget that can be included in a tab or directly in a container for the web application.
- eef3d6c8-78e0-4bee-b1e4-ede5ced18730
- Widget
- W
- false
- 0
-
2890
2254
20
24
-
2900
2266
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text
- Contains a collection of text fragments
- 07ea81a7-04f4-4d99-9727-6232c1db0f9a
- Text
- ring.description
- false
- 7e42ac17-b43f-4d88-beeb-6f399f6b28fc
- 1
- 2
-
4990
1401
50
24
-
5015.486
1413.937
- 41143278-815a-4446-aad9-cada57d33200
- b9116316-c87d-4212-a382-bc40035939bb
- Direct Text Input
- Defines a text input field for ShapeDiver's viewer, double click to change settings.
- 53c664ff-e002-4e3e-a30d-d81115fdb054
- Direct Text Input
- Receiver Email of Watertight Mesh
- 10000
-
476
1051
47
28
-
490
1065
- The string inserted by the user on ShapeDiver. Will always show your default text when testing locally.
- f431d0df-7ed4-488b-bcd5-4174491b5e2c
- Text
- T
- false
- 0
-
505
1053
16
24
-
513
1065
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text
- Contains a collection of text fragments
- 3280557d-b698-444c-83ba-b77f3eb7f2ab
- Text
- Receiver Email of Watertight Mesh
- false
- f431d0df-7ed4-488b-bcd5-4174491b5e2c
- 1
- 2
-
4990
1340
50
24
-
5015.478
1352.611
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;0;76;255
- A group of Grasshopper objects
- 722e4fd4-e2b6-4be7-a738-ecbcc5aa6dd4
- 456fe3f7-e2bc-4e0c-b29d-93d611404b69
- 8755885f-71bf-4709-bb97-248ad888270f
- acf20ddc-0461-4da4-a14a-7ea004ab072a
- 07ea81a7-04f4-4d99-9727-6232c1db0f9a
- 3280557d-b698-444c-83ba-b77f3eb7f2ab
- 772d0bbf-ca68-40e4-8a0b-e8fe065768bb
- 7
- 1172c3f1-04bf-4ac8-813e-fd33c8064df7
- Group
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 772d0bbf-ca68-40e4-8a0b-e8fe065768bb
- Number
- ring price
- false
- b54d4595-6642-4e51-8023-99e5d3afc720
- 1
- 2
-
4990
1440
50
24
-
5015.58
1452.333
- 2013e425-8713-42e2-a661-b57e78840337
- Concatenate
- Concatenate some fragments of text
- a09615d5-febb-42d3-8660-c50932216c56
- Concatenate
- Concat
-
5082
1400
66
64
-
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- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- First text fragment
- ba5401fa-4a2f-42c3-91d8-74477fba02cb
- Fragment D
- D
- true
- 07ea81a7-04f4-4d99-9727-6232c1db0f9a
- 1
-
5084
1402
15
20
-
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1412
- Second text fragment
- 1971aaa3-4199-439a-9e68-0b7b743ab5bd
- Fragment A
- A
- true
- 0
-
5084
1422
15
20
-
5093
1432
- 1
- 1
- {0}
- false
- $
- Third text fragment
- ea39b386-e55b-4485-a68d-28e66ca173ac
- Fragment B
- B
- true
- 772d0bbf-ca68-40e4-8a0b-e8fe065768bb
- 1
-
5084
1442
15
20
-
5093
1452
- Resulting text consisting of all the fragments
- 869d52e3-48a2-4e4e-abbf-bd4f55a98ac2
- Result
- R
- false
- 0
-
5129
1402
17
60
-
5137.5
1432
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6a8c797c-f8b5-4a25-9645-1fe8d8af3ae4
- Relay
- false
- 869d52e3-48a2-4e4e-abbf-bd4f55a98ac2
- 1
-
5745
1424
40
16
-
5765
1432
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
200;0;0;0
- A group of Grasshopper objects
- b3cba6d9-1ab8-47e5-a178-f6d8d2cc82a2
- efa01ffc-9b12-41f1-8541-69f36c0c4306
- 4f20d16d-992e-4c47-b7a1-b5c93d76fafd
- 335ea407-a5c7-44bb-acaa-d7c0af4d4d59
- 53c664ff-e002-4e3e-a30d-d81115fdb054
- 5
- c5d1980a-5b5a-4590-8e5d-0feb32b85f08
- Group
- Exports
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 6186ea39-6638-4df5-8c96-a61a889787a7
- Stream Filter
- Filter
-
2923
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77
64
-
2955
2186
- 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
- f349c24a-e52a-4857-b8f7-618fb9fc51cb
- Gate
- G
- false
- b2090664-e1d7-4f4b-8d4f-1cd755cb033b
- 1
-
2925
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15
20
-
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- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 3573e423-1d66-4882-9d95-42805bece62f
- false
- Stream 0
- 0
- true
- 0
-
2925
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15
20
-
2934
2186
- 2
- Input stream at index 1
- 81a00728-c57c-438c-b1e0-47c2eec83c33
- false
- Stream 1
- 1
- true
- eef3d6c8-78e0-4bee-b1e4-ede5ced18730
- 1
-
2925
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15
20
-
2934
2206
- 2
- Filtered stream
- 5bce9944-b778-49a5-ad9e-9b550aab66dc
- false
- Stream
- S(0)
- false
- 0
-
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2156
28
60
-
2984
2186
- 3a710c1e-1809-4e19-8c15-82adce31cd62
- Tree Branch
- Retrieve a specific branch from a data tree.
- true
- 5ee03df8-c5f5-4deb-822e-0444c79cd905
- true
- Tree Branch
- Branch
-
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918
63
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-
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940
- 2
- Data Tree
- 06097d12-4c77-4201-bb03-eb937df024d5
- Tree
- T
- false
- 895a5099-f6b6-46e5-8dee-c42526bcdf7c
- 1
-
5176
920
13
20
-
5184
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- Data tree branch path
- 04944939-0954-4a39-98ef-d45eef7b62d2
- Path
- P
- false
- 6be5875a-b4d4-4e9b-8a72-16e0c15c76e1
- 1
-
5176
940
13
20
-
5184
950
- 2
- Branch at {P}
- d5b85a06-79f9-448d-a882-b1bf8456f252
- Branch
- B
- false
- 0
-
5219
920
16
40
-
5227
940
-
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