-
0
2
2
-
1
0
7
- 9c289971-7752-4ad3-8a4a-deedfe2bc3d8
- Shaded
- 0
-
255;191;191;191
-
255;191;191;191
- 638440181684034983
- XHG.⚪⚪ИN⚪Ⓞ⚪ᔓᔕ⚪ꖴ⚪ᴥ⚪ᗩ⚪ߦ⚪ᙏ⚪Ⓞ⚪ᑐᑕ⚪⚪ᗱᗴ⚪ᗯ⚪ᴥ⚪ᑎ⚪ᑐᑕ⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪⚪ᑐᑕ⚪ᑎ⚪ᴥ⚪ᗯ⚪ᗱᗴ⚪⚪ᑐᑕ⚪Ⓞ⚪ᙏ⚪ߦ⚪ᗩ⚪ᴥ⚪ꖴ⚪ᔓᔕ⚪Ⓞ⚪ИN⚪⚪.GHX
- 0
-
-1313
-4999
- 1
- 0
- 0
- 2
- Heteroptera, Version=0.7.3.0, Culture=neutral, PublicKeyToken=null
- 0.7.3.0
- Amin Bahrami [Studio Helioripple]
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Heteroptera
- 0.7.3.4
- Pufferfish, Version=3.0.0.0, Culture=neutral, PublicKeyToken=null
- 3.0.0.0
- Michael Pryor
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Pufferfish
- 3.0.0.0
- 276
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- 3d61b0e4-4de6-412e-930f-fc95867b87c2
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
860
84
104
44
-
915
106
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- ce317ead-faeb-4407-80c1-d99efd640ebc
- Forward
- Forward
- true
- 1
- true
- d5996e27-1db2-4cfd-81c0-ba62a76266d3
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
862
86
41
20
-
882.5
96
- 1
- false
- Script Variable Left
- ee93da26-6275-4bd5-8137-86f21f15ac46
- Left
- Left
- true
- 1
- true
- bcb37e0b-3c8a-405f-aa6f-dcd2e5bb07ca
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
862
106
41
20
-
882.5
116
- Print, Reflect and Error streams
- ffa7a548-a363-4ed3-b06f-1f56c34b92d9
- Output
- Output
- false
- 0
-
927
86
35
20
-
944.5
96
- Output parameter Points
- 78c464d7-84e4-4bf0-aadc-869f9b4fda82
- Points
- Points
- false
- 0
-
927
106
35
20
-
944.5
116
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- 2ca7e1d3-965f-482b-aadc-124aff6b6aea
- Series
- Series
-
359
214
89
64
-
403
246
- First number in the series
- fadaf414-149e-4983-b3fa-5803240091b4
- Start
- Start
- false
- c0501684-bc40-4a82-a718-a4182ddcafd0
- 1
-
361
216
30
20
-
376
226
- 1
- 1
- {0}
- 0
- Step size for each successive number
- 7b0495e3-bd4a-4b58-987a-df7e75e23d99
- Step
- Step
- false
- c0501684-bc40-4a82-a718-a4182ddcafd0
- 1
-
361
236
30
20
-
376
246
- 1
- 1
- {0}
- 1
- Number of values in the series
- c2336e9e-62db-4e7c-b386-10dbce7ec153
- Count
- Count
- false
- 262c30fe-27e2-4d85-ab9e-97c61e273cba
- 1
-
361
256
30
20
-
376
266
- 1
- 1
- {0}
- 500
- 1
- Series of numbers
- e19fe4db-d765-4b53-a8f1-aad962d839f5
- Series
- Series
- false
- 0
-
415
216
31
60
-
430.5
246
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- ecdd9484-1dc5-4373-813b-a0843dff0f24
- Duplicate Data
- Duplicate Data
-
350
57
102
64
-
413
89
- 1
- Data to duplicate
- fac6ec86-8adb-4f3b-adb3-49e59eac8176
- Data
- Data
- false
- 845d88dc-f057-493a-b7e5-8c521e783992
- 1
-
352
59
49
20
-
376.5
69
- Number of duplicates
- a205ae38-8b3f-4825-ab5c-32284131d818
- Number
- Number
- false
- 262c30fe-27e2-4d85-ab9e-97c61e273cba
- 1
-
352
79
49
20
-
376.5
89
- 1
- 1
- {0}
- 500
- Retain list order
- 1f01019d-89a2-486c-88ba-d6fb26bd72a9
- Order
- Order
- false
- 0
-
352
99
49
20
-
376.5
109
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- be464ca1-422c-476c-b2a6-f6710f1fc6f5
- Data
- Data
- false
- 0
-
425
59
25
60
-
437.5
89
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- f1fbb0e1-fe5e-40d2-841e-732012e40657
- Digit Scroller
- .
- false
- 0
- 12
- .
- 11
- 1024.0
-
-178
205
250
20
-
-177.0572
205.4425
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 7fbc35ee-c93d-4288-b414-b6d63a02edf6
- Digit Scroller
- ЯR
- false
- 0
- 12
- ЯR
- 1
- 0.11963403409
-
-173
107
250
20
-
-172.3578
107.1254
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 2fc63193-0d11-4984-80d9-de58980f5096
- Digit Scroller
- °
- false
- 0
- 12
- °
- 2
- 0.0005104413
-
-175
150
250
20
-
-174.4397
150.3848
- a4cd2751-414d-42ec-8916-476ebf62d7fe
- Radians
- Convert an angle specified in degrees to radians
- true
- b8e372a5-0ec1-405a-8c3e-4d4db388b39d
- Radians
- Radians
-
214
268
108
28
-
269
282
- Angle in degrees
- 70416b1f-5eb7-4580-afa9-2c0961044fb4
- Degrees
- Degrees
- false
- f18af49f-2c36-475e-9666-3bd16c62f28a
- 1
-
216
270
41
24
-
236.5
282
- Angle in radians
- c0501684-bc40-4a82-a718-a4182ddcafd0
- Radians
- Radians
- false
- 0
-
281
270
39
24
-
300.5
282
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- c88c0b93-14b6-40b3-a27f-00ff79f7b13c
- Point
- Point
- false
- 78c464d7-84e4-4bf0-aadc-869f9b4fda82
- 1
-
767
290
50
24
-
792.0005
302.1751
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- 10029d4c-14e7-48f1-bbcb-e6dcd175c7fe
- Duplicate Data
- Duplicate Data
-
395
300
102
64
-
458
332
- 1
- Data to duplicate
- 15eb2d85-2b0a-49bd-a09b-191727194d7f
- Data
- Data
- false
- c0501684-bc40-4a82-a718-a4182ddcafd0
- 1
-
397
302
49
20
-
421.5
312
- Number of duplicates
- ce1c8b30-0bc8-4d6f-ae83-f9eb16815340
- Number
- Number
- false
- 262c30fe-27e2-4d85-ab9e-97c61e273cba
- 1
-
397
322
49
20
-
421.5
332
- 1
- 1
- {0}
- 500
- Retain list order
- a041d52d-da4b-4226-9e1c-264d3a823b22
- Order
- Order
- false
- 0
-
397
342
49
20
-
421.5
352
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- 397a31a1-ec30-45a1-8e15-b2f48d006bb7
- Data
- Data
- false
- 0
-
470
302
25
60
-
482.5
332
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 262c30fe-27e2-4d85-ab9e-97c61e273cba
- Relay
- false
- f9f71a55-f522-4a2a-a443-1fc9358ef7f9
- 1
-
215
177
40
16
-
235
185
- be52336f-a2e1-43b1-b5f5-178ba489508a
- Circle Fit
- Fit a circle to a collection of points.
- true
- b4af4abe-d4a8-4b3c-bee6-4c3f34202ce9
- Circle Fit
- Circle Fit
-
332
475
104
64
-
377
507
- 1
- Points to fit
- db0a3289-864c-4f55-99cb-5e0f98a661e3
- Points
- Points
- false
- c88c0b93-14b6-40b3-a27f-00ff79f7b13c
- 1
-
334
477
31
60
-
349.5
507
- Resulting circle
- 05372bd4-17e2-415c-9486-b313b5739964
- Circle
- Circle
- false
- 0
-
389
477
45
20
-
411.5
487
- Circle radius
- 0623a205-c072-466d-92db-0da0f552f93b
- Radius
- Radius
- false
- 0
-
389
497
45
20
-
411.5
507
- Maximum distance between circle and points
- 833b7ba2-ecb4-4e06-bc96-ae20ee32797a
- Deviation
- Deviation
- false
- 0
-
389
517
45
20
-
411.5
527
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- cos((4*atan(1))/N)
- true
- 4367604e-a116-40f7-8d8d-988b5d3de819
- Expression
- Expression
-
483
437
215
28
-
581
451
- 1
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 7ecdea7f-0f93-40d6-8931-a086334ae2d1
- Variable N
- N
- true
- 262c30fe-27e2-4d85-ab9e-97c61e273cba
- 1
-
485
439
11
24
-
490.5
451
- Result of expression
- c7cec9be-11ae-4598-8068-2121d1ade51b
- Result
- Result
- false
- 0
-
665
439
31
24
-
680.5
451
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 03e5b781-f7eb-42f3-abd8-cc10f3b05609
- Scale
- Scale
-
506
582
126
64
-
568
614
- Base geometry
- 6907e204-b264-49bd-a5f1-2db17048b9df
- Geometry
- Geometry
- true
- 05372bd4-17e2-415c-9486-b313b5739964
- 1
-
508
584
48
20
-
532
594
- Center of scaling
- be76ebca-fa99-4f87-8033-b15b1fe639df
- Center
- Center
- false
- 0cd7c1cb-6524-4abc-b02f-8000b02c2e4a
- 1
-
508
604
48
20
-
532
614
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- b0afd88c-aeb5-40db-842c-94af85a4a1a5
- Factor
- Factor
- false
- c7cec9be-11ae-4598-8068-2121d1ade51b
- 1
-
508
624
48
20
-
532
634
- 1
- 1
- {0}
- 0.5
- Scaled geometry
- 345752d3-26cb-450b-bbc5-24b071eecb78
- Geometry
- Geometry
- false
- 0
-
580
584
50
30
-
605
599
- Transformation data
- 1fcd789f-dea0-49e3-a218-f22153dc209a
- Transform
- Transform
- false
- 0
-
580
614
50
30
-
605
629
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 85df7bc1-c6a1-40db-8c89-352a1e7599c4
- Area
- Area
-
320
592
118
44
-
382
614
- Brep, mesh or planar closed curve for area computation
- bf640742-a279-4f17-bb07-9d1b84caaab4
- Geometry
- Geometry
- false
- 05372bd4-17e2-415c-9486-b313b5739964
- 1
-
322
594
48
40
-
346
614
- Area of geometry
- 3c2545f6-aac8-42fc-aefd-5e99034a2bac
- Area
- Area
- false
- 0
-
394
594
42
20
-
415
604
- Area centroid of geometry
- 0cd7c1cb-6524-4abc-b02f-8000b02c2e4a
- Centroid
- Centroid
- false
- 0
-
394
614
42
20
-
415
624
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 7f713906-b4f7-457d-b43d-f57d3d074da3
- Multiplication
- Multiplication
-
631
494
70
44
-
656
516
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 0a2032cc-6c9a-4eca-a40f-88736807e6ee
- A
- A
- true
- c7cec9be-11ae-4598-8068-2121d1ade51b
- 1
-
633
496
11
20
-
638.5
506
- Second item for multiplication
- 608f7e5e-b2e4-4880-9963-416c99f1afb4
- B
- B
- true
- 0623a205-c072-466d-92db-0da0f552f93b
- 1
-
633
516
11
20
-
638.5
526
- Result of multiplication
- b74f0585-4293-489c-9893-889377fac93a
- Result
- Result
- false
- 0
-
668
496
31
40
-
683.5
516
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- .5*L*(1/SIN(π/N))
- true
- f501d46e-90e6-461c-bb9e-83beabda9ca6
- Expression
- Expression
-
571
336
207
44
-
665
358
- 2
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 4172d6f8-0262-47fa-b2fa-b487930372f8
- Variable L
- L
- true
- 7fbc35ee-c93d-4288-b414-b6d63a02edf6
- 1
-
573
338
11
20
-
578.5
348
- Expression variable
- 893d2f38-c3ff-432d-9562-99fe91034cc4
- Variable N
- N
- true
- 262c30fe-27e2-4d85-ab9e-97c61e273cba
- 1
-
573
358
11
20
-
578.5
368
- Result of expression
- 871baec3-457c-4734-ae89-c9dc38a72254
- Result
- Result
- false
- 0
-
745
338
31
40
-
760.5
358
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- e186075d-d2c2-449d-87c8-80fdeafbef90
- Panel
- false
- 0
- 871baec3-457c-4734-ae89-c9dc38a72254
- 1
- Double click to edit panel content…
-
856
337
160
100
- 0
- 0
- 0
-
856.2946
337.3611
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- R/(.5*(1/SIN(π/N)))
- true
- cd4acd9d-cbdc-4d38-97c4-be071e6d8e96
- Expression
- Expression
-
234
-17
224
44
-
336
5
- 2
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 47b5aec6-b919-47fa-aa50-c4074fdd094f
- Variable R
- R
- true
- 23d9f3a2-1454-4364-a19c-8801a4aa8e4a
- 1
-
236
-15
11
20
-
241.5
-5
- Expression variable
- e620dac2-b443-461d-8820-8f57e0929fbd
- Variable N
- N
- true
- 262c30fe-27e2-4d85-ab9e-97c61e273cba
- 1
-
236
5
11
20
-
241.5
15
- Result of expression
- 845d88dc-f057-493a-b7e5-8c521e783992
- Result
- Result
- false
- 0
-
425
-15
31
40
-
440.5
5
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 79214b28-9042-4fce-9bff-aefa3c8afdce
- Division
- Division
-
21
274
90
44
-
66
296
- Item to divide (dividend)
- cd12f72c-b624-4a1d-b4e0-3e7090b7a7ef
- A
- A
- false
- 0
-
23
276
31
20
-
38.5
286
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 360
- Item to divide with (divisor)
- 39527ecc-cc31-4e87-a0f0-71398918b3ef
- B
- B
- false
- f1fbb0e1-fe5e-40d2-841e-732012e40657
- 1
-
23
296
31
20
-
38.5
306
- The result of the Division
- c60648d6-21f7-4608-9114-2716dc67c91f
- Result
- Result
- false
- 0
-
78
276
31
40
-
93.5
296
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- bc8d16e7-6518-4d54-9e28-8feae351da64
- Panel
- false
- 0
- 0623a205-c072-466d-92db-0da0f552f93b
- 1
- Double click to edit panel content…
-
526
-153
160
100
- 0
- 0
- 0
-
526.2639
-152.3152
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- 7f113fc2-d918-4a84-a319-cc5320e0abe4
- Reverse List
- Reverse List
-
434
152
66
28
-
467
166
- 1
- Base list
- ac476c41-08df-4926-99e5-227c0b7793d9
- List
- List
- false
- e19fe4db-d765-4b53-a8f1-aad962d839f5
- 1
-
436
154
19
24
-
445.5
166
- 1
- Reversed list
- a706ad0d-f779-4309-8a67-f57c406db026
- List
- List
- false
- 0
-
479
154
19
24
-
488.5
166
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- a0b095f5-462d-41a1-9833-aceddde83e84
- Shift List
- Shift List
-
513
237
90
64
-
570
269
- 1
- List to shift
- 2811c1b6-447e-4ff8-bebe-171f2beebd93
- List
- List
- false
- a706ad0d-f779-4309-8a67-f57c406db026
- 1
-
515
239
43
20
-
536.5
249
- Shift offset
- 66337458-366e-433a-85b9-70a9c5af71e4
- Shift
- Shift
- false
- 0
-
515
259
43
20
-
536.5
269
- 1
- 1
- {0}
- 1
- Wrap values
- 7d577852-39b8-4caf-bb55-52666b680297
- Wrap
- Wrap
- false
- 0
-
515
279
43
20
-
536.5
289
- 1
- 1
- {0}
- false
- 1
- Shifted list
- c63cd484-0b02-471a-bd03-c1ddd82ac8e2
- List
- List
- false
- 0
-
582
239
19
60
-
591.5
269
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- 8bcc8ae8-e318-42a5-9758-a25fe9ea46a2
- Negative
- Negative
-
633
248
88
28
-
676
262
- Input value
- 79828215-32cc-45c1-a351-78dceaf8a991
- Value
- Value
- false
- e19fe4db-d765-4b53-a8f1-aad962d839f5
- 1
-
635
250
29
24
-
649.5
262
- Output value
- f8ca467e-c13d-4d81-8b30-5bc5193e7bbb
- Result
- Result
- false
- 0
-
688
250
31
24
-
703.5
262
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 9a46c0d6-1b86-4536-84b4-88cc87aa997c
- Merge
- Merge
-
578
117
122
84
-
639
159
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- b5578463-fe15-4eb8-ac35-f137bf5743f4
- 1
- false
- Data 1
- D1
- true
- a706ad0d-f779-4309-8a67-f57c406db026
- 1
-
580
119
47
20
-
611.5
129
- 2
- Data stream 2
- ae7d37b7-f367-48cc-8f9a-45ba6583d329
- 1
- false
- Data 2
- D2
- true
- 0
-
580
139
47
20
-
611.5
149
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 0
- 2
- Data stream 3
- d1b0650a-6115-4b34-95b2-d759d434da03
- 1
- false
- Data 3
- D3
- true
- f8ca467e-c13d-4d81-8b30-5bc5193e7bbb
- 1
-
580
159
47
20
-
611.5
169
- 2
- Data stream 4
- d9d34c99-475c-4a79-b95a-a25471df3fb7
- false
- Data 4
- D4
- true
- 0
-
580
179
47
20
-
611.5
189
- 2
- Result of merge
- bcb37e0b-3c8a-405f-aa6f-dcd2e5bb07ca
- 1
- Result
- Result
- false
- 0
-
651
119
47
80
-
666.5
159
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- 66885faa-16ff-4dcc-883a-2cc9528f684e
- Reverse List
- Reverse List
-
511
-21
66
28
-
544
-7
- 1
- Base list
- 4b0852c3-fa4d-4bc2-ae8d-7e187a5a9b96
- List
- List
- false
- be464ca1-422c-476c-b2a6-f6710f1fc6f5
- 1
-
513
-19
19
24
-
522.5
-7
- 1
- Reversed list
- a79dc447-c143-4e69-af36-d93bb673c4f4
- List
- List
- false
- 0
-
556
-19
19
24
-
565.5
-7
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 601251d7-c744-4070-836a-acb30bc91624
- Shift List
- Shift List
-
528
37
90
64
-
585
69
- 1
- List to shift
- a9c71af4-63fe-4c31-9f1c-0b3d6f0a24af
- List
- List
- false
- be464ca1-422c-476c-b2a6-f6710f1fc6f5
- 1
-
530
39
43
20
-
551.5
49
- Shift offset
- da00b811-78b0-4f79-9f82-4acecc2ebdeb
- Shift
- Shift
- false
- 0
-
530
59
43
20
-
551.5
69
- 1
- 1
- {0}
- 1
- Wrap values
- d359d1bb-b59d-4333-a939-bda455edf8f2
- Wrap
- Wrap
- false
- 0
-
530
79
43
20
-
551.5
89
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 69cf53a4-2337-4e09-8a6b-013e270433d8
- List
- List
- false
- 0
-
597
39
19
60
-
606.5
69
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 7e129286-32cc-4d60-9d6d-04c9446f6282
- Merge
- Merge
-
675
-29
122
84
-
736
13
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 40957671-acb8-405a-9dda-8d9bd7232911
- 1
- false
- Data 1
- D1
- true
- a79dc447-c143-4e69-af36-d93bb673c4f4
- 1
-
677
-27
47
20
-
708.5
-17
- 2
- Data stream 2
- b530795a-c051-456a-86c1-7a0b4ece28be
- 1
- false
- Data 2
- D2
- true
- 0
-
677
-7
47
20
-
708.5
3
- 2
- Data stream 3
- 5ef29980-07e3-443d-8b13-3534b6d2daa8
- 1
- false
- Data 3
- D3
- true
- be464ca1-422c-476c-b2a6-f6710f1fc6f5
- 1
-
677
13
47
20
-
708.5
23
- 2
- Data stream 4
- 08749507-1829-4296-8479-604964a24385
- false
- Data 4
- D4
- true
- 0
-
677
33
47
20
-
708.5
43
- 2
- Result of merge
- d5996e27-1db2-4cfd-81c0-ba62a76266d3
- 1
- Result
- Result
- false
- 0
-
748
-27
47
80
-
763.5
13
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 21c33c2f-9fca-4a36-986e-1011355096ea
- Panel
- false
- 0
- bcb37e0b-3c8a-405f-aa6f-dcd2e5bb07ca
- 1
- Double click to edit panel content…
-
1020
-57
160
479
- 0
- 0
- 0
-
1020.859
-56.40537
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 20d638e5-5eab-4294-9eb2-e332f163c51f
- List Item
- List Item
-
752
493
77
64
-
809
525
- 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
- dca67d8b-109c-4519-8679-2f289d90be84
- List
- List
- false
- c88c0b93-14b6-40b3-a27f-00ff79f7b13c
- 1
-
754
495
43
20
-
775.5
505
- Item index
- 2873bc33-81bd-45b7-9091-864600654a23
- Index
- Index
- false
- 0
-
754
515
43
20
-
775.5
525
- 1
- 1
- {0}
- -1
- Wrap index to list bounds
- 2b291a54-118f-4855-9d9b-c247bbb61a58
- Wrap
- Wrap
- false
- 0
-
754
535
43
20
-
775.5
545
- 1
- 1
- {0}
- true
- Item at {i'}
- 733e62a8-108b-451e-a02f-fefecafbcf4e
- false
- Item
- i
- false
- 0
-
821
495
6
60
-
824
525
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- 1c65cddb-9bca-4abc-a88b-4eebe341e2b8
- Deconstruct
- Deconstruct
-
865
499
120
64
-
906
531
- Input point
- e43ffa74-15cc-4939-91c8-a9bbfb57563e
- Point
- Point
- false
- 733e62a8-108b-451e-a02f-fefecafbcf4e
- 1
-
867
501
27
60
-
880.5
531
- Point {x} component
- c48f2a86-4388-4b9b-a155-5f9d30e70ed5
- X component
- X component
- false
- 0
-
918
501
65
20
-
950.5
511
- Point {y} component
- c2694786-f0d6-43b4-a7b8-e3a0d5b6af9f
- Y component
- Y component
- false
- 0
-
918
521
65
20
-
950.5
531
- Point {z} component
- 20ab697b-7ea5-45b0-9a27-0c47130264ef
- Z component
- Z component
- false
- 0
-
918
541
65
20
-
950.5
551
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- e4a3a123-a46a-4ffe-9866-096c857bfd95
- Panel
- false
- 0
- fe9b2349-403b-4c80-bf8e-3415f7e9017a
- 1
- Double click to edit panel content…
-
-110
-81
116
20
- 0
- 0
- 0
-
-109.6386
-80.95573
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 1706b589-82a3-484e-8bb3-c9784fb4ea88
- Panel
- false
- 0
- 12a00da0-f03d-412c-99e3-24174bf36562
- 1
- Double click to edit panel content…
-
-109
0
118
20
- 0
- 0
- 0
-
-108.8092
0.6788788
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- b241a6a3-6e71-4ff3-95dd-95c013252b2b
- Division
- Division
-
1117
499
70
44
-
1142
521
- Item to divide (dividend)
- 93b650fe-9575-4d53-a3ea-1bb3acc7ac2f
- A
- A
- false
- c48f2a86-4388-4b9b-a155-5f9d30e70ed5
- 1
-
1119
501
11
20
-
1124.5
511
- Item to divide with (divisor)
- b5d9a2c7-a217-4fe1-86b3-eb50e420e921
- B
- B
- false
- c2694786-f0d6-43b4-a7b8-e3a0d5b6af9f
- 1
-
1119
521
11
20
-
1124.5
531
- The result of the Division
- 118e674e-db63-4847-b023-71a1ecd9c236
- Result
- Result
- false
- 0
-
1154
501
31
40
-
1169.5
521
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- eefae472-b11a-4e30-a3af-f2edf06a8f62
- Panel
- false
- 0
- 07b602e6-3f30-4265-8f7b-014173103908
- 1
- Double click to edit panel content…
-
-110
-40
116
20
- 0
- 0
- 0
-
-109.8456
-39.18073
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- ef7b22da-b20f-421c-87e5-2e9f24448f61
- true
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
1751
8294
104
44
-
1806
8316
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- fd045b5b-1058-41aa-b97b-59bfbe37a445
- true
- Forward
- Forward
- true
- 1
- true
- 7e67df61-227f-4e08-8fea-e7dad9589772
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1753
8296
41
20
-
1773.5
8306
- 1
- false
- Script Variable Left
- e27890c1-ddf5-43e8-aa7c-855130530b9f
- true
- Left
- Left
- true
- 1
- true
- 23600005-afd8-49b3-9cdc-f94db3ed139f
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1753
8316
41
20
-
1773.5
8326
- Print, Reflect and Error streams
- 59490336-0317-48ab-8fa9-f2f20609911c
- true
- Output
- Output
- false
- 0
-
1818
8296
35
20
-
1835.5
8306
- Output parameter Points
- 6840a0ad-a870-47ab-bde6-1fa3333a7543
- true
- Points
- Points
- false
- 0
-
1818
8316
35
20
-
1835.5
8326
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- 5c241406-61cd-4678-b6c8-910e404014a9
- Point
- Point
- false
- 6840a0ad-a870-47ab-bde6-1fa3333a7543
- 1
-
1848
8214
50
24
-
1873.7
8226.781
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 63398084-0450-4259-9328-14f137aafbf6
- Interpolate
- Interpolate
-
1439
7976
197
84
-
1584
8018
- 1
- Interpolation points
- 0079b3b3-5e0d-4669-8059-717b19e83522
- Vertices
- Vertices
- false
- 5c241406-61cd-4678-b6c8-910e404014a9
- 1
-
1441
7978
131
20
-
1506.5
7988
- Curve degree
- f131594d-f681-40b3-ae43-d4d2fb1d04c5
- Degree
- Degree
- false
- 0
-
1441
7998
131
20
-
1506.5
8008
- 1
- 1
- {0}
- 1
- Periodic curve
- 167576c0-ddfd-4da2-a2b8-bc93ee9de310
- Periodic
- Periodic
- false
- 0
-
1441
8018
131
20
-
1506.5
8028
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- abb2709c-5d24-446c-be6b-d0277ec8791d
- KnotStyle
- KnotStyle
- false
- 0
-
1441
8038
131
20
-
1506.5
8048
- 1
- 1
- {0}
- 1
- Resulting nurbs curve
- 1f58aef3-68df-4afa-abcb-766ccf636dd2
- Curve
- Curve
- false
- 0
-
1596
7978
38
26
-
1615
7991.333
- Curve length
- 95a44c5f-50e2-48d0-a7c6-c7c016870137
- Length
- Length
- false
- 0
-
1596
8004
38
27
-
1615
8018
- Curve domain
- e0a12ce0-d875-401f-91ce-0007c6b27dc0
- Domain
- Domain
- false
- 0
-
1596
8031
38
27
-
1615
8044.667
- 0d2ccfb3-9d41-4759-9452-da6a522c3eaa
- Pi
- Returns a factor of Pi.
- true
- effc9ff2-741c-4863-855b-3a155ab1d9a1
- Pi
- Pi
-
1034
8181
112
28
-
1097
8195
- Factor to be multiplied by Pi
- d17006a4-ce99-41fe-8ecd-7966c23c3d7a
- Factor
- Factor
- false
- 0
-
1036
8183
49
24
-
1060.5
8195
- 1
- 1
- {0}
- 2
- Output value
- b5428967-7bc3-4973-a90b-95ea5e112e93
- Output
- Output
- false
- 0
-
1109
8183
35
24
-
1126.5
8195
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 19e600ed-4d93-474e-9270-60871e3ea572
- Division
- Division
-
1241
8202
70
44
-
1266
8224
- Item to divide (dividend)
- 09773635-d7f3-4dee-bcc5-d34fb2031ac1
- A
- A
- false
- b5428967-7bc3-4973-a90b-95ea5e112e93
- 1
-
1243
8204
11
20
-
1248.5
8214
- Item to divide with (divisor)
- e52a2212-3eda-4183-af6c-93c16d4cb773
- B
- B
- false
- 2d3182bc-0ec5-416a-a889-562bebb78f4d
- 1
-
1243
8224
11
20
-
1248.5
8234
- The result of the Division
- f5876fb4-0209-47b9-89c8-779610d79b15
- Result
- Result
- false
- 0
-
1278
8204
31
40
-
1293.5
8224
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- feacff2e-50e3-4537-ac1b-4450d7a3cae4
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 11
- 63.0
-
506
8513
250
20
-
506.2305
8513.215
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- 95efbcb9-4866-4cc7-8946-58ac406c0650
- Duplicate Data
- Duplicate Data
-
1595
8256
102
64
-
1658
8288
- 1
- Data to duplicate
- 3714f2eb-dd48-4a34-a0aa-888903093857
- Data
- Data
- false
- f5876fb4-0209-47b9-89c8-779610d79b15
- 1
-
1597
8258
49
20
-
1621.5
8268
- Number of duplicates
- 7e939ba2-797c-4137-b8a8-d430da27e930
- Number
- Number
- false
- 2d3182bc-0ec5-416a-a889-562bebb78f4d
- 1
-
1597
8278
49
20
-
1621.5
8288
- 1
- 1
- {0}
- 2
- Retain list order
- 95b2b7dd-614a-42ae-bf10-1aff9572036e
- Order
- Order
- false
- 0
-
1597
8298
49
20
-
1621.5
8308
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- 7e67df61-227f-4e08-8fea-e7dad9589772
- Data
- Data
- false
- 0
-
1670
8258
25
60
-
1682.5
8288
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- b37d3ce8-3c7b-462a-ad59-ec77ca864ff9
- Quick Graph
- Quick Graph
- false
- 0
- 23600005-afd8-49b3-9cdc-f94db3ed139f
- 1
-
2104
8257
150
150
-
2104.25
8257.683
- -1
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- a159a761-225a-47bc-bd40-22ea126c629b
- Series
- Series
-
1579
8345
122
64
-
1656
8377
- First number in the series
- bd1dd0f1-5f6e-4438-9280-e9898072b190
- Start
- Start
- false
- 0
-
1581
8347
63
20
-
1620.5
8357
- 1
- 1
- {0}
- 0
- Step size for each successive number
- f00e9eae-ae27-417b-8d69-e7ba1904dc47
- Step
- Step
- false
- 422f40c8-6c25-44c9-bedb-da6dc0b54fd9
- 1
-
1581
8367
63
20
-
1620.5
8377
- 1
- 1
- {0}
- 1
- Number of values in the series
- 9f5b0947-9738-43af-8617-f16229f943ba
- X+1
- Count
- Count
- false
- 2d3182bc-0ec5-416a-a889-562bebb78f4d
- 1
-
1581
8387
63
20
-
1620.5
8397
- 1
- 1
- {0}
- 10
- 1
- Series of numbers
- a3febab5-0271-4176-b12a-837fcb0b83d6
- Series
- Series
- false
- 0
-
1668
8347
31
60
-
1683.5
8377
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- d3b99e99-94b2-4d3b-a5b9-6791f7fbcf1f
- Division
- Division
-
1055
8433
70
44
-
1080
8455
- Item to divide (dividend)
- 437989cf-f5bc-4a29-8bf3-2053b6564069
- A
- A
- false
- 087687ee-5b85-4a79-9b21-7b21c6a77520
- 1
-
1057
8435
11
20
-
1062.5
8445
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- Pi
- Item to divide with (divisor)
- 6702514d-d709-4347-b6df-b5df7b7df591
- B
- B
- false
- 2d3182bc-0ec5-416a-a889-562bebb78f4d
- 1
-
1057
8455
11
20
-
1062.5
8465
- The result of the Division
- 30e03bf5-47ab-4743-8ca6-661654fa103d
- Result
- Result
- false
- 0
-
1092
8435
31
40
-
1107.5
8455
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- b02bc189-98fc-45be-8330-ec7401fd8524
- Series
- Series
-
1109
8603
106
64
-
1170
8635
- First number in the series
- f92f6d5f-73bb-41d2-8dc8-3a376687a5a9
- Start
- Start
- false
- 0
-
1111
8605
47
20
-
1134.5
8615
- 1
- 1
- {0}
- 0
- Step size for each successive number
- 13e63881-4ca1-4f87-83da-29e52a136cb6
- Step
- Step
- false
- 30e03bf5-47ab-4743-8ca6-661654fa103d
- 1
-
1111
8625
47
20
-
1134.5
8635
- 1
- 1
- {0}
- 1
- Number of values in the series
- 9c323bdd-446a-4b22-8a2f-aca538e02cef
- Count
- Count
- false
- 2d3182bc-0ec5-416a-a889-562bebb78f4d
- 1
-
1111
8645
47
20
-
1134.5
8655
- 1
- 1
- {0}
- 16
- 1
- Series of numbers
- 9ba20636-1b4f-4f30-88d1-ccd070ba1f32
- Series
- Series
- false
- 0
-
1182
8605
31
60
-
1197.5
8635
- 78fed580-851b-46fe-af2f-6519a9d378e0
- Power
- Raise a value to a power.
- true
- 7f12f249-7659-48dc-8774-d8dcb4014948
- Power
- Power
-
1195
8375
85
44
-
1235
8397
- The item to be raised
- 05c526ea-ba6f-4b1f-b463-e5886b50b151
- A
- A
- false
- 9ba20636-1b4f-4f30-88d1-ccd070ba1f32
- 1
-
1197
8377
26
20
-
1210
8387
- The exponent
- 0da0f993-8b6b-4b81-85c8-6b46088bc636
- B
- B
- false
- 0
-
1197
8397
26
20
-
1210
8407
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 2
- A raised to the B power
- 3cd244e7-2aba-4f95-8566-03dc0fea7a2d
- Result
- Result
- false
- 0
-
1247
8377
31
40
-
1262.5
8397
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 29bec5af-d71f-4b18-b185-c780701e9c65
- Relative Differences
- Relative Differences
-
1306
8356
116
28
-
1353
8370
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 8a3e4a46-60b5-4cd7-b23c-80e2d63b0311
- Values
- Values
- false
- 3cd244e7-2aba-4f95-8566-03dc0fea7a2d
- 1
-
1308
8358
33
24
-
1324.5
8370
- 1
- Differences between consecutive items
- 6ecfdbf0-d6ed-416d-ae60-dc1cd2f30b14
- Differenced
- Differenced
- false
- 0
-
1365
8358
55
24
-
1392.5
8370
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- d496411c-0e08-4f19-8c68-12df038a1cec
- List Item
- List Item
-
1464
8354
77
64
-
1521
8386
- 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
- 2bc8b542-a3b1-49f2-8e63-0ddfd4da1235
- List
- List
- false
- 6ecfdbf0-d6ed-416d-ae60-dc1cd2f30b14
- 1
-
1466
8356
43
20
-
1487.5
8366
- Item index
- 80fd802f-ac9a-453e-8304-f69ee4cc0bad
- Index
- Index
- false
- 0
-
1466
8376
43
20
-
1487.5
8386
- 1
- 1
- {0}
- 1
- Wrap index to list bounds
- 132fbf1d-fa65-4a75-b78b-358d4a9f1143
- Wrap
- Wrap
- false
- 0
-
1466
8396
43
20
-
1487.5
8406
- 1
- 1
- {0}
- true
- Item at {i'}
- 422f40c8-6c25-44c9-bedb-da6dc0b54fd9
- false
- Item
- i
- false
- 0
-
1533
8356
6
60
-
1536
8386
- 0d2ccfb3-9d41-4759-9452-da6a522c3eaa
- Pi
- Returns a factor of Pi.
- true
- f8fd5bf9-b1ba-477c-ac09-f12dbb0d08b7
- Pi
- Pi
-
885
8396
95
28
-
931
8410
- Factor to be multiplied by Pi
- 754ee990-be8c-4cb0-a171-80cebfb39821
- Factor
- Factor
- false
- 5ce031d5-550e-4710-ac8a-f97d9d9ec811
- 1
-
887
8398
32
24
-
903
8410
- 1
- 1
- {0}
- 2
- Output value
- 087687ee-5b85-4a79-9b21-7b21c6a77520
- Output
- Output
- false
- 0
-
943
8398
35
24
-
960.5
8410
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 6227facb-1359-4bc9-8a73-12332e396c9c
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 11
- 8.0
-
454
8377
250
20
-
454.3884
8377.877
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- fa6f6ed3-8022-4333-9e94-6c5db08fe4eb
- Bounds
- Bounds
-
1472
8569
110
28
-
1530
8583
- 1
- Numbers to include in Bounds
- 6fee80bf-b69e-4deb-8ded-13a85bc7ece7
- Numbers
- Numbers
- false
- a3febab5-0271-4176-b12a-837fcb0b83d6
- 1
-
1474
8571
44
24
-
1496
8583
- Numeric Domain between the lowest and highest numbers in {N}
- 6f69003f-1e11-417d-8dce-8be904a546f9
- Domain
- Domain
- false
- 0
-
1542
8571
38
24
-
1561
8583
- 825ea536-aebb-41e9-af32-8baeb2ecb590
- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
- true
- 41f87425-df39-4e1f-bc61-a8f5c18e33a3
- Deconstruct Domain
- Deconstruct Domain
-
1625
8541
92
44
-
1677
8563
- Base domain
- 21c2532b-843d-4f8b-ad74-ecdefdba10c2
- Domain
- Domain
- false
- 6f69003f-1e11-417d-8dce-8be904a546f9
- 1
-
1627
8543
38
40
-
1646
8563
- Start of domain
- 65ed304d-edc4-4a09-945e-c299554c1818
- Start
- Start
- false
- 0
-
1689
8543
26
20
-
1702
8553
- End of domain
- 089c5e76-4804-4fcf-8f98-119c1fd40e7b
- End
- End
- false
- 0
-
1689
8563
26
20
-
1702
8573
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- 2/M-acos(cos(x*M/(4)^N))/pi/M*2
- true
- c19c7708-89b4-4d41-a5f6-2a51bc0d8618
- Expression
- Expression
-
1766
8422
299
64
-
1919
8454
- 3
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 4f73ab90-d9c2-4189-96c3-f7ceb3560707
- Variable X
- X
- true
- a3febab5-0271-4176-b12a-837fcb0b83d6
- 1
-
1768
8424
13
20
-
1774.5
8434
- Expression variable
- 65f88199-8270-4b57-b0a1-ab7b5996f9f3
- Variable M
- M
- true
- 089c5e76-4804-4fcf-8f98-119c1fd40e7b
- 1
-
1768
8444
13
20
-
1774.5
8454
- Expression variable
- bc07ff13-3e3a-4bd7-af78-bb649c9e89ee
- Variable N
- N
- true
- e7e40e74-e4a9-4cfa-8865-866414e101d5
- 1
-
1768
8464
13
20
-
1774.5
8474
- Result of expression
- 23600005-afd8-49b3-9cdc-f94db3ed139f
- Result
- false
- 0
-
2057
8424
6
60
-
2060
8454
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- a87d0fb1-539b-41ce-a26a-b4dcf5b1b5fd
- Panel
- false
- 1
- 23600005-afd8-49b3-9cdc-f94db3ed139f
- 1
- Double click to edit panel content…
-
2109
8442
160
427
- 0
- 0
- 0
-
2109.659
8442.332
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 97020dcf-606f-47a4-ab0d-e1e8f271fb8d
- Panel
- false
- 0
- a3febab5-0271-4176-b12a-837fcb0b83d6
- 1
- Double click to edit panel content…
-
1798
8514
160
427
- 0
- 0
- 0
-
1798.659
8514.332
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 1c950b7d-6e97-42a7-be91-b200f898b18f
- Panel
- false
- 0
- 0
- acos(cos(x*M/(4)/1))/pi/M*2
1/M-cos(x*M/4)/M*1
1/M-cos(x*M/(4)^N)/M
acos(cos(x*M/(4)^N))/pi/M*2
2/M-acos(cos(x*M/(4)^N))/pi/M*2
-
2285
8562
160
100
- 0
- 0
- 0
-
2285.659
8562.332
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- e7e40e74-e4a9-4cfa-8865-866414e101d5
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 11
- 3.0
-
509
8636
250
20
-
509.7244
8636.291
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 7589060f-5d73-4d28-9ae2-cdee4613db19
- Multiplication
- Multiplication
-
818
8479
70
44
-
843
8501
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- f1e2ab25-8f12-4966-beaf-aabe3350f631
- A
- A
- true
- feacff2e-50e3-4537-ac1b-4450d7a3cae4
- 1
-
820
8481
11
20
-
825.5
8491
- Second item for multiplication
- 5457775d-df24-4b87-9fa0-0f9070a5b613
- B
- B
- true
- 1fc3214e-bc6b-438b-a612-257a7963060a
- 1
-
820
8501
11
20
-
825.5
8511
- Result of multiplication
- d0fd4455-ef6a-40ab-bf66-a1a06d0f359b
- Result
- Result
- false
- 0
-
855
8481
31
40
-
870.5
8501
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 2d3182bc-0ec5-416a-a889-562bebb78f4d
- Relay
- false
- d0fd4455-ef6a-40ab-bf66-a1a06d0f359b
- 1
-
907
8499
40
16
-
927
8507
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 3739f329-0285-4b2e-ac4c-a8d100233f51
- Multiplication
- Multiplication
-
773
8335
70
44
-
798
8357
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- b748839d-75e4-4877-b212-7eddb6662943
- A
- A
- true
- 6227facb-1359-4bc9-8a73-12332e396c9c
- 1
-
775
8337
11
20
-
780.5
8347
- Second item for multiplication
- 3541e88a-f4fd-4d36-87a1-cc0f6cdb1331
- B
- B
- true
- 1fc3214e-bc6b-438b-a612-257a7963060a
- 1
-
775
8357
11
20
-
780.5
8367
- Result of multiplication
- 5ce031d5-550e-4710-ac8a-f97d9d9ec811
- Result
- Result
- false
- 0
-
810
8337
31
40
-
825.5
8357
- 78fed580-851b-46fe-af2f-6519a9d378e0
- Power
- Raise a value to a power.
- true
- f775f8ef-72f5-4450-9f33-f67c7addf15e
- Power
- Power
-
684
8432
85
44
-
724
8454
- The item to be raised
- 6ff9cadb-ce5e-4bbe-a18e-4c62289ec994
- A
- A
- false
- 0
-
686
8434
26
20
-
699
8444
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 2
- The exponent
- 6241507d-85d7-495b-8812-bb17ccd1f133
- B
- B
- false
- 390d4b65-0f4c-4379-bea3-25ff8980556d
- 1
-
686
8454
26
20
-
699
8464
- A raised to the B power
- 1fc3214e-bc6b-438b-a612-257a7963060a
- Result
- Result
- false
- 0
-
736
8434
31
40
-
751.5
8454
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- ac482cf8-8042-478c-a153-b403db159440
- Subtraction
- Subtraction
-
593
8555
85
44
-
633
8577
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- 16deb2d3-84bc-41f7-a6a0-152e9348f5f1
- A
- A
- true
- e7e40e74-e4a9-4cfa-8865-866414e101d5
- 1
-
595
8557
26
20
-
608
8567
- Second operand for subtraction
- 9ea16d4f-3008-444c-b245-36c78633a93b
- B
- B
- true
- 0
-
595
8577
26
20
-
608
8587
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 1
- Result of subtraction
- 390d4b65-0f4c-4379-bea3-25ff8980556d
- Result
- Result
- false
- 0
-
645
8557
31
40
-
660.5
8577
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- e4a3a123-a46a-4ffe-9866-096c857bfd95
- 1706b589-82a3-484e-8bb3-c9784fb4ea88
- eefae472-b11a-4e30-a3af-f2edf06a8f62
- 3
- a7e16223-7e7f-47a9-a6a4-1798355eced1
- Group
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 08f95884-61d8-41f8-9981-a49261f89170
- Division
- Division
-
134
220
49
44
-
163
242
- Item to divide (dividend)
- 15f59732-d55b-4064-bfcf-d92a0d4a7554
- A
- false
- f1fbb0e1-fe5e-40d2-841e-732012e40657
- 1
-
136
222
15
20
-
143.5
232
- Item to divide with (divisor)
- 13d0d6f9-cb1f-40ca-910c-0316229f403f
- B
- false
- 0
-
136
242
15
20
-
143.5
252
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
- f9f71a55-f522-4a2a-a443-1fc9358ef7f9
- Result
- false
- 0
-
175
222
6
40
-
178
242
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 8efc9f10-8cb0-403b-8685-a3d111daf33a
- Interpolate
- Interpolate
-
546
-273
225
84
-
719
-231
- 1
- Interpolation points
- 8a719936-af83-4cbf-b0ed-2084e2c21b39
- Vertices
- Vertices
- false
- 7f737f09-6227-4105-9ed2-0609a54e83ce
- 1
-
548
-271
159
20
-
627.5
-261
- Curve degree
- 83765e12-d3f7-43b5-8493-73ab54796ff6
- Degree
- Degree
- false
- 0
-
548
-251
159
20
-
627.5
-241
- 1
- 1
- {0}
- 3
- Periodic curve
- 099b5b20-3e92-4e05-8202-860af9f51fd3
- Periodic
- Periodic
- false
- 0
-
548
-231
159
20
-
627.5
-221
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 96546139-2197-41d8-a62f-50f7801e11f7
- KnotStyle
- KnotStyle
- false
- 0
-
548
-211
159
20
-
627.5
-201
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- fe2c7fd3-a20d-49fe-8b1d-09361e90e45d
- Curve
- Curve
- false
- 0
-
731
-271
38
26
-
750
-257.6667
- Curve length
- a2c92f41-aee7-4cf7-a313-7c3e8badc964
- Length
- Length
- false
- 0
-
731
-245
38
27
-
750
-231
- Curve domain
- a05c8f68-8b87-484d-9af1-b77025d32b4f
- Domain
- Domain
- false
- 0
-
731
-218
38
27
-
750
-204.3333
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- DIFERENCE CURWATURE SHAPED GRAPH
-
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
- true
-
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
- 69d1541f-422f-4fd8-ae5b-1cebcb7501b6
- true
- DIFERENCE CURWATURE SHAPED GRAPH
- DIFERENCE CURWATURE SHAPED GRAPH
- false
- 37
- 0f29d6b5-557d-476d-9fcd-1e35aafe35d6
- 1327e01f-51fb-4c31-b529-4416006b1a3e
- 162f3737-68e0-43d9-9000-edca353ab239
- 2a5be90d-6a4d-49c0-913c-d70e26179b8b
- 2e2b4494-018b-4b3d-9bbb-fc30e0fbb0b7
- 2f8549e0-84db-49b3-9fd7-857b8fbfa7c7
- 3eb6dcf6-830f-4fec-9aa7-1b584e652d50
- 4ec05b12-4c8a-486f-8714-ddc1a05d9a38
- 53d8da27-6143-4850-b0c3-4f1386b53720
- 5782dff4-9e08-4705-8226-1768e292ab2e
- 599673ec-baa6-4810-ab0d-b293bbd9bb44
- 6c12a62b-5fa4-4cb8-880b-d3fa7400b8e5
- 6e52f4cc-ea4e-4f66-b842-f541e2736850
- 806c65ee-b8de-4133-87d0-9b4c6414ae56
- 84ab60b5-0405-4c03-8a94-29477c44ce75
- 95251c39-6e20-4161-97ad-92420e60dcc4
- 971a627c-1390-4c0a-853b-fb1abcf48166
- 9ef3de6a-acfc-4d39-ab7d-19ba384fa423
- a15a1581-bcad-4009-b8f8-bed52caa28d9
- ab6c7f05-12aa-4d56-b76d-a62f99dc474e
- b2bd482a-2fe6-41d1-8580-03fe3bbce4c3
- b6a15caf-2993-4a1f-b467-f63b1154d573
- bb37e36f-b619-47cd-acf1-af337ee168cb
- bb3d4e0b-5b1f-4e69-b754-6fe5a8bc47a8
- befb5a7c-a7ef-40cf-b5c7-cf2bb32a8ea5
- c40aa5fa-e68d-4bb2-abe6-a2e720c42943
- c8dc7fba-2802-414c-937c-0ee49475db9a
- ceed626a-062d-410b-b4f0-75cd654a34e3
- d965eb26-5b84-469b-934f-8d2e6540c7d1
- df6b3153-980c-4183-bc57-d1b62bfa6f4a
- e284a31c-8ac1-4f31-8a46-c0be553a3b44
- e3c3b7f6-afca-405a-b0d9-09d8922ada04
- f08a4db8-220e-46bf-93e7-68d63cc48dda
- f6a14f25-35ed-44f6-8764-6a7f6d50d3d1
- f6ee1b2e-83fe-4987-9449-6c078a80bfaa
- f8dd3c7e-c3df-45d9-8cb9-a5f3d4eaa8f6
- fe56a2bc-596d-45fb-9cb3-e28b207d7009
- 53133e66-86e1-4322-bb85-7afca5c21f4f
- a7e4f8f7-1ccd-48f0-863e-6ed19022d27b
- e860b9e2-e037-4c18-988a-393d0094d8e4
- a43519fb-325e-4058-bda1-f7e34cc92c6f
- 130433e2-dd09-4dbb-8e9f-946a284f4836
- b2a58353-e9c9-4e65-a900-6efa66489724
- 2927bcb1-a8c7-4996-b4cf-1e0b73fe722c
- 3d99a0d8-87f4-42b3-ae8c-13046d610738
- 81fd98cd-c9a3-405d-866d-edf2fca2467f
- ddb00df8-65f0-4650-a3c7-89c56da7f06b
- 4a525765-a9df-4f3b-8fae-c2be3081d0b4
- 1af94696-7c3b-4341-b4bb-415b935cb441
- 17750273-1d4e-4a10-92b1-f4b16af3b73c
- 43f684c6-6920-481c-81ce-8a3096268d23
- 9a110ceb-3e62-489e-8e19-61581f5671d4
- a67255eb-66a4-422d-aed0-4b64cd94d270
- 88db9398-ca86-4220-85b3-d1387046010f
- 937bac2b-aa3f-4485-8435-a74b05842dda
- bae8f0e9-2af4-409d-945a-a91a08fdc45a
- 8de15979-110c-49a4-bf71-f92c5c15659e
- 16c32cca-03cb-4d8e-bf89-f521eb08129b
- bbece122-0a0d-43f9-bd1e-b6e66ae744df
- 9c973484-e313-4490-a780-3cac6484f2c3
- cb30ccba-a894-45cb-b1d5-847ad7005125
- 20d03587-b988-43e2-924d-d6655441a5e8
- daca2ebb-26cb-48f4-8885-277e43200f92
- f12cf189-9dd5-4b8b-822d-2da85bac7a45
- 7e2338e0-fce5-4964-bac7-ea6c242afeb1
- 233b0ef6-f843-44d6-99fc-9ecf077d1b78
- 59e3ea83-51fb-46fa-8bda-938de18b7cf2
- 36be5f7d-3d93-4e60-9b58-2ea01268c3ff
- aa2a8593-f318-4546-bad9-74c7978a14af
- eabf9208-959a-42b3-8af1-f5ce33e4d91a
- df2cb580-23c8-45cb-aac6-97ce3b2e2214
- 735da924-e3a7-45ca-9564-36c125627c0a
- 326b8016-5135-4828-b69a-a21c171e1a06
- a317f3b7-85e8-46ea-bfa9-b8f70ca5c382
-
1276
-87
103
404
-
1337
115
- 20
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 17
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Second item for multiplication
- 806c65ee-b8de-4133-87d0-9b4c6414ae56
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
-85
47
20
-
1301.5
-75
- Second item for multiplication
- 599673ec-baa6-4810-ab0d-b293bbd9bb44
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
-65
47
20
-
1301.5
-55
- Second item for multiplication
- fe56a2bc-596d-45fb-9cb3-e28b207d7009
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
-45
47
20
-
1301.5
-35
- Second item for multiplication
- 2f8549e0-84db-49b3-9fd7-857b8fbfa7c7
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
-25
47
20
-
1301.5
-15
- Second item for multiplication
- f6ee1b2e-83fe-4987-9449-6c078a80bfaa
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
-5
47
20
-
1301.5
5
- Second item for multiplication
- ab6c7f05-12aa-4d56-b76d-a62f99dc474e
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
15
47
20
-
1301.5
25
- Second item for multiplication
- ceed626a-062d-410b-b4f0-75cd654a34e3
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
35
47
20
-
1301.5
45
- Second item for multiplication
- df6b3153-980c-4183-bc57-d1b62bfa6f4a
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
55
47
20
-
1301.5
65
- Second item for multiplication
- e284a31c-8ac1-4f31-8a46-c0be553a3b44
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
75
47
20
-
1301.5
85
- Second item for multiplication
- b6a15caf-2993-4a1f-b467-f63b1154d573
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
95
47
20
-
1301.5
105
- Second item for multiplication
- c8dc7fba-2802-414c-937c-0ee49475db9a
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
115
47
20
-
1301.5
125
- Second item for multiplication
- 5782dff4-9e08-4705-8226-1768e292ab2e
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
135
47
20
-
1301.5
145
- Second item for multiplication
- d965eb26-5b84-469b-934f-8d2e6540c7d1
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
155
47
20
-
1301.5
165
- Second item for multiplication
- 95251c39-6e20-4161-97ad-92420e60dcc4
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
175
47
20
-
1301.5
185
- Second item for multiplication
- a15a1581-bcad-4009-b8f8-bed52caa28d9
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
195
47
20
-
1301.5
205
- Second item for multiplication
- befb5a7c-a7ef-40cf-b5c7-cf2bb32a8ea5
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
215
47
20
-
1301.5
225
- Second item for multiplication
- b2bd482a-2fe6-41d1-8580-03fe3bbce4c3
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1278
235
47
20
-
1301.5
245
- Rotation angle (in degrees)
- 6e52f4cc-ea4e-4f66-b842-f541e2736850
- true
- Angle
- Angle
- true
- 0
-
1278
255
47
20
-
1301.5
265
- 1
- 1
- {0}
- 0
- Contains a collection of generic curves
- 2a5be90d-6a4d-49c0-913c-d70e26179b8b
- true
- Curve
- Curve
- true
- 877d17fb-a865-4477-84eb-510ff1f13db3
- 1
-
1278
275
47
20
-
1301.5
285
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 256
- Contains a collection of generic curves
- true
- 2e2b4494-018b-4b3d-9bbb-fc30e0fbb0b7
- true
- Curve
- Curve
- true
- 7428efec-7c04-44c5-9681-0bb0a240649a
- 1
-
1278
295
47
20
-
1301.5
305
- 2
- A wire relay object
- e3c3b7f6-afca-405a-b0d9-09d8922ada04
- true
- Relay
- Relay
- false
- 0
-
1349
-85
28
23
-
1363
-73.23529
- 2
- A wire relay object
- 9ef3de6a-acfc-4d39-ab7d-19ba384fa423
- true
- Relay
- Relay
- false
- 0
-
1349
-62
28
24
-
1363
-49.70588
- 2
- A wire relay object
- bb37e36f-b619-47cd-acf1-af337ee168cb
- true
- Relay
- Relay
- false
- 0
-
1349
-38
28
23
-
1363
-26.17647
- 2
- A wire relay object
- 53d8da27-6143-4850-b0c3-4f1386b53720
- true
- Relay
- Relay
- false
- 0
-
1349
-15
28
24
-
1363
-2.647052
- 2
- A wire relay object
- 3eb6dcf6-830f-4fec-9aa7-1b584e652d50
- true
- Relay
- Relay
- false
- 0
-
1349
9
28
23
-
1363
20.88236
- 2
- A wire relay object
- bb3d4e0b-5b1f-4e69-b754-6fe5a8bc47a8
- true
- Relay
- Relay
- false
- 0
-
1349
32
28
24
-
1363
44.41177
- 2
- A wire relay object
- 0f29d6b5-557d-476d-9fcd-1e35aafe35d6
- true
- Relay
- Relay
- false
- 0
-
1349
56
28
23
-
1363
67.94119
- 2
- A wire relay object
- 162f3737-68e0-43d9-9000-edca353ab239
- true
- Relay
- Relay
- false
- 0
-
1349
79
28
24
-
1363
91.47061
- 2
- A wire relay object
- 971a627c-1390-4c0a-853b-fb1abcf48166
- true
- Relay
- Relay
- false
- 0
-
1349
103
28
23
-
1363
115
- 2
- A wire relay object
- c40aa5fa-e68d-4bb2-abe6-a2e720c42943
- true
- Relay
- Relay
- false
- 0
-
1349
126
28
24
-
1363
138.5294
- 2
- A wire relay object
- 6c12a62b-5fa4-4cb8-880b-d3fa7400b8e5
- true
- Relay
- Relay
- false
- 0
-
1349
150
28
23
-
1363
162.0589
- 2
- A wire relay object
- f8dd3c7e-c3df-45d9-8cb9-a5f3d4eaa8f6
- true
- Relay
- Relay
- false
- 0
-
1349
173
28
24
-
1363
185.5883
- 2
- A wire relay object
- f08a4db8-220e-46bf-93e7-68d63cc48dda
- true
- Relay
- Relay
- false
- 0
-
1349
197
28
23
-
1363
209.1177
- 2
- A wire relay object
- 4ec05b12-4c8a-486f-8714-ddc1a05d9a38
- true
- Relay
- Relay
- false
- 0
-
1349
220
28
24
-
1363
232.6471
- 2
- A wire relay object
- 84ab60b5-0405-4c03-8a94-29477c44ce75
- true
- Relay
- Relay
- false
- 0
-
1349
244
28
23
-
1363
256.1765
- 2
- A wire relay object
- f6a14f25-35ed-44f6-8764-6a7f6d50d3d1
- true
- Relay
- Relay
- false
- 0
-
1349
267
28
24
-
1363
279.706
- 2
- A wire relay object
- 1327e01f-51fb-4c31-b529-4416006b1a3e
- true
- Relay
- Relay
- false
- 0
-
1349
291
28
24
-
1363
303.2354
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 2
- 0.5000000000
-
976
-140
250
20
-
976.9166
-139.8604
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- DIFERENCE CURWATURE LINEAR GRAPH
-
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
- true
-
iVBORw0KGgoAAAANSUhEUgAAABgAAAAYCAYAAADgdz34AAAABGdBTUEAALGPC/xhBQAAAAlwSFlzAAAOwQAADsEBuJFr7QAAAJhJREFUSEvdk4EKgCAMRPfF9gn9WX9Wq5MtEmdKbQQ9GClud4cY/Q6WbwgQ13LnKh5mAsKEle8MeCLm1C9pb2I2QHxNtKC2RLNVeiYjTWyDIxkEZPuKykDTj6QboTZwTA8KA+/0oDRwTg9OgwhxUBh4Xo2SDaLSg5waBrJ3J//uL66mG4zxNGX9BMzezmuDR4UQKg5CxQ2IduVGkrvn0vkHAAAAAElFTkSuQmCC
- 888bc43d-bf25-48c3-aa36-9d17285125d3
- true
- DIFERENCE CURWATURE LINEAR GRAPH
- DIFERENCE CURWATURE LINEAR GRAPH
- false
- 20
- 05f34f0f-4f8e-4462-82aa-5e30fb909cb5
- 0bdbe3fa-89dd-406d-8c80-6cf3cb28ec67
- 19201f27-e961-4cd6-a1da-dbd604d23fd7
- 19a6753b-a9d0-4f37-861b-7022988355e1
- 240848bf-eb4d-46d2-8106-6ebbac5ab881
- 2410d7ff-a8b9-400f-890a-b069943f1167
- 2cdfbce2-6ecc-4836-aa8e-0f85b8a74976
- 47a31173-f0f1-44a2-a201-5dd8d33b6071
- 4cc97740-caa8-4b16-a424-4ec69e765379
- 51f9a605-042d-48b5-a72d-840602c3318e
- 5feab2b9-bbc8-4117-abda-c735008c5e50
- 6c1cd4cb-f26d-4baf-a9d0-c412a73f153e
- 827a1037-9bab-4f09-a804-99da30648e96
- 876ffa66-c4c5-4e61-8635-2e6563eb9e15
- aeb0c3ab-df35-499c-a9ea-aaefe2199a0a
- c5b9232a-b0ce-47aa-8983-9a32708608c6
- cf57d458-4d9e-44c4-85c3-316fb4603137
- d0af14ea-590d-4f8b-80a0-c1bfc02e22c3
- d364e931-f072-4723-9456-b543274ed03f
- f24ce9b2-701f-48ec-9ed2-cb2f2bd4896c
- 9492d9b1-8423-4285-a424-c395dc7f8b36
- 17704c02-f561-4245-bc67-2eaf7cd1e000
- f9b9305d-1e20-4067-946a-b44d88604308
- 45329fda-4528-406d-a823-54e35ac6ff74
- 34281050-3848-44ac-894c-a3119ffa069f
- 88ea5216-22ee-43b9-bf4a-bf732fa4678f
- e294df03-baaa-4b12-b92f-e97f42ff34ec
- 357ceb68-e651-4e13-b8c4-6a838be2149a
- 98a7b290-1680-4c8f-91d6-4080e52ada8f
- b4c2ea06-2f42-44c4-9b4a-584b407a7f6a
- ad15254d-f361-46c9-90d6-b5db1b60e3d2
- 80bcd5c0-5458-4110-bc35-aad5d5e50148
- 9096d595-00e9-44ef-bf8b-df7cba4ba2ea
- 9d9970f3-5ab6-40b5-b0f2-d257ffef222d
- 054cb35f-8548-43e7-8129-2bbf3a113dd2
- e9837f44-fe89-4576-a1ba-d864d9176564
- 7979dd58-784d-428c-ab41-1f9a01cb3b5b
- d134b7cd-fb62-4a2b-a901-fec5a2d783e9
- 693656d3-ab20-45a4-a99a-8ca5a8f9ac36
- 3c10a1a1-09f5-411d-ae06-13d21b0f7cd7
-
1495
-116
110
404
-
1591
86
- 20
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 0
- Vector {y} component
- 240848bf-eb4d-46d2-8106-6ebbac5ab881
- true
- Y component
- Y component
- true
- 0
-
1497
-114
82
20
-
1538
-104
- 1
- 1
- {0}
- 8
- Second item for multiplication
- 19201f27-e961-4cd6-a1da-dbd604d23fd7
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1497
-94
82
20
-
1538
-84
- Vector {y} component
- 827a1037-9bab-4f09-a804-99da30648e96
- true
- Y component
- Y component
- true
- 0
-
1497
-74
82
20
-
1538
-64
- 1
- 1
- {0}
- 7
- Second item for multiplication
- 19a6753b-a9d0-4f37-861b-7022988355e1
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1497
-54
82
20
-
1538
-44
- Vector {y} component
- 47a31173-f0f1-44a2-a201-5dd8d33b6071
- true
- Y component
- Y component
- true
- 0
-
1497
-34
82
20
-
1538
-24
- 1
- 1
- {0}
- 6
- Second item for multiplication
- 51f9a605-042d-48b5-a72d-840602c3318e
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1497
-14
82
20
-
1538
-4
- Vector {y} component
- f24ce9b2-701f-48ec-9ed2-cb2f2bd4896c
- true
- Y component
- Y component
- true
- 0
-
1497
6
82
20
-
1538
16
- 1
- 1
- {0}
- 5
- Second item for multiplication
- c5b9232a-b0ce-47aa-8983-9a32708608c6
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1497
26
82
20
-
1538
36
- Vector {y} component
- 2410d7ff-a8b9-400f-890a-b069943f1167
- true
- Y component
- Y component
- true
- 0
-
1497
46
82
20
-
1538
56
- 1
- 1
- {0}
- 4
- Second item for multiplication
- 876ffa66-c4c5-4e61-8635-2e6563eb9e15
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1497
66
82
20
-
1538
76
- Vector {y} component
- 0bdbe3fa-89dd-406d-8c80-6cf3cb28ec67
- true
- Y component
- Y component
- true
- 0
-
1497
86
82
20
-
1538
96
- 1
- 1
- {0}
- 3
- Second item for multiplication
- 5feab2b9-bbc8-4117-abda-c735008c5e50
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1497
106
82
20
-
1538
116
- Vector {y} component
- 6c1cd4cb-f26d-4baf-a9d0-c412a73f153e
- true
- Y component
- Y component
- true
- 0
-
1497
126
82
20
-
1538
136
- 1
- 1
- {0}
- 2
- Second item for multiplication
- 2cdfbce2-6ecc-4836-aa8e-0f85b8a74976
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1497
146
82
20
-
1538
156
- Vector {y} component
- d0af14ea-590d-4f8b-80a0-c1bfc02e22c3
- true
- Y component
- Y component
- true
- 0
-
1497
166
82
20
-
1538
176
- 1
- 1
- {0}
- 1
- Second item for multiplication
- 05f34f0f-4f8e-4462-82aa-5e30fb909cb5
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1497
186
82
20
-
1538
196
- Vector {y} component
- cf57d458-4d9e-44c4-85c3-316fb4603137
- true
- Y component
- Y component
- true
- 0
-
1497
206
82
20
-
1538
216
- 1
- 1
- {0}
- 0
- Second item for multiplication
- 4cc97740-caa8-4b16-a424-4ec69e765379
- true
- B
- B
- true
- 4cc7e1dc-1b86-4199-baab-1a972e890666
- 1
-
1497
226
82
20
-
1538
236
- Number of segments
- aeb0c3ab-df35-499c-a9ea-aaefe2199a0a
- true
- Count
- Count
- true
- 877d17fb-a865-4477-84eb-510ff1f13db3
- 1
-
1497
246
82
20
-
1538
256
- 1
- 1
- {0}
- 10
- Contains a collection of generic curves
- true
- d364e931-f072-4723-9456-b543274ed03f
- true
- Curve
- Curve
- true
- 7428efec-7c04-44c5-9681-0bb0a240649a
- 1
-
1497
266
82
20
-
1538
276
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7428efec-7c04-44c5-9681-0bb0a240649a
- Relay
- false
- fe2c7fd3-a20d-49fe-8b1d-09361e90e45d
- 1
-
1201
307
40
16
-
1221
315
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 877d17fb-a865-4477-84eb-510ff1f13db3
- Relay
- false
- f1fbb0e1-fe5e-40d2-841e-732012e40657
- 1
-
1188
261
40
16
-
1208
269
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- f18af49f-2c36-475e-9666-3bd16c62f28a
- Panel
- false
- 0
- 0
- 0.000510441291375068915
-
-347
121
160
84
- 0
- 0
- 0
-
-346.612
121.1601
- 2
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 74e72892-1a4b-4eae-af9f-1aa7c27d779a
- Relay
- false
- c48f2a86-4388-4b9b-a155-5f9d30e70ed5
- 1
-
-385
-117
40
16
-
-365
-109
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 1b67eee0-1eda-4d33-a2d9-8cf379c87ae7
- Relay
- false
- 118e674e-db63-4847-b023-71a1ecd9c236
- 1
-
-387
-15
40
16
-
-367
-7
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 1e05010e-b50b-4830-b2e7-d7ec43b1b1bc
- Relay
- false
- c2694786-f0d6-43b4-a7b8-e3a0d5b6af9f
- 1
-
-389
35
40
16
-
-369
43
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 0dc3cf42-8c57-4e88-9c7f-ebfcdb8df114
- Format
- Format
-
-331
-153
130
64
-
-239
-121
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 029c7b0e-8214-4576-bbd2-fe0901352c09
- Format
- Format
- false
- 0
-
-329
-151
78
20
-
-290
-141
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- c10e2589-2e0e-44f2-8c2f-494f97d8cd98
- Culture
- Culture
- false
- 0
-
-329
-131
78
20
-
-290
-121
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- db915e2c-2049-44b0-86a7-8e0a05caa8bd
- false
- Data 0
- 0
- true
- 74e72892-1a4b-4eae-af9f-1aa7c27d779a
- 1
-
-329
-111
78
20
-
-290
-101
- Formatted text
- fe9b2349-403b-4c80-bf8e-3415f7e9017a
- Text
- Text
- false
- 0
-
-227
-151
24
60
-
-215
-121
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 83c699a3-3a60-468e-8e09-9fc0126b99bc
- Format
- Format
-
-331
-69
130
64
-
-239
-37
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 4410e18b-8b01-4918-9a82-49048c3b2a4b
- Format
- Format
- false
- 0
-
-329
-67
78
20
-
-290
-57
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 98b62a3d-1fb9-4cc6-9c2d-503672ff8b96
- Culture
- Culture
- false
- 0
-
-329
-47
78
20
-
-290
-37
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- ec3f478e-2b31-42f3-88b4-9cffd1577e1a
- false
- Data 0
- 0
- true
- 1b67eee0-1eda-4d33-a2d9-8cf379c87ae7
- 1
-
-329
-27
78
20
-
-290
-17
- Formatted text
- 07b602e6-3f30-4265-8f7b-014173103908
- Text
- Text
- false
- 0
-
-227
-67
24
60
-
-215
-37
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 19a54d3c-b7b7-4d53-b8d0-f7fa93338ec6
- Format
- Format
-
-330
14
130
64
-
-238
46
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 8f443e65-05a0-4035-8bc2-c3635e897552
- Format
- Format
- false
- 0
-
-328
16
78
20
-
-289
26
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 9bb27c66-c1cf-4073-9393-c8ac657e997a
- Culture
- Culture
- false
- 0
-
-328
36
78
20
-
-289
46
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 8dc78f70-6c2b-4abe-80fc-fec3aea4db06
- false
- Data 0
- 0
- true
- 1e05010e-b50b-4830-b2e7-d7ec43b1b1bc
- 1
-
-328
56
78
20
-
-289
66
- Formatted text
- 12a00da0-f03d-412c-99e3-24174bf36562
- Text
- Text
- false
- 0
-
-226
16
24
60
-
-214
46
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 23d9f3a2-1454-4364-a19c-8801a4aa8e4a
- Relay
- false
- 7fbc35ee-c93d-4288-b414-b6d63a02edf6
- 1
-
57
55
40
16
-
77
63
- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
- true
- 8d1f6b3d-13f3-465f-b3c7-56564b00752c
- Scale NU
- Scale NU
-
153
-193
226
121
-
315
-132
- Base geometry
- f948e3b2-cfd7-4eef-86a5-50f9dad72123
- Geometry
- Geometry
- true
- c88c0b93-14b6-40b3-a27f-00ff79f7b13c
- 1
-
155
-191
148
20
-
237
-181
- Base plane
- 432aecca-5eaa-44b6-b0f2-18b882cfca7b
- Plane
- Plane
- false
- 0
-
155
-171
148
37
-
237
-152.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
- 5f5ed2c5-b1d2-4d06-b26c-f3b52b48dfce
- 1/X
- Scale X
- Scale X
- false
- c48f2a86-4388-4b9b-a155-5f9d30e70ed5
- 1
-
155
-134
148
20
-
237
-124
- 1
- 1
- {0}
- 1
- Scaling factor in {y} direction
- 511a0238-63d0-430f-a55c-66dc2b094d0c
- 1/X
- Scale Y
- Scale Y
- false
- c2694786-f0d6-43b4-a7b8-e3a0d5b6af9f
- 1
-
155
-114
148
20
-
237
-104
- 1
- 1
- {0}
- 1
- Scaling factor in {z} direction
- d91b01d3-f368-46c1-aeaf-e0c7339bfdc7
- Scale Z
- Scale Z
- false
- 0
-
155
-94
148
20
-
237
-84
- 1
- 1
- {0}
- 1
- Scaled geometry
- 7f737f09-6227-4105-9ed2-0609a54e83ce
- Geometry
- Geometry
- false
- 0
-
327
-191
50
58
-
352
-161.75
- Transformation data
- 67e926b8-0b7a-485b-9f8b-0577bd48e6c3
- Transform
- Transform
- false
- 0
-
327
-133
50
59
-
352
-103.25
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- 193810d5-127a-4ef2-93a2-2df5119cf6ec
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
960
1569
104
44
-
1015
1591
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- 23d5f74b-2615-4df2-98d7-e702968086f3
- Forward
- Forward
- true
- 1
- true
- 147ceb0a-e550-4da4-96ca-8ca546338041
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
962
1571
41
20
-
982.5
1581
- 1
- false
- Script Variable Left
- cd494ec9-299f-4eff-af9f-62e91ff30a17
- Left
- Left
- true
- 1
- true
- 3e0631e2-acee-4952-b380-ca85b2802769
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
962
1591
41
20
-
982.5
1601
- Print, Reflect and Error streams
- f1122156-86f9-4e0a-96ef-9a9fde4cd825
- Output
- Output
- false
- 0
-
1027
1571
35
20
-
1044.5
1581
- Output parameter Points
- 35165a66-0f4a-41c4-96bb-4865345e7d7e
- Points
- Points
- false
- 0
-
1027
1591
35
20
-
1044.5
1601
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- 3ccd8fbe-c80d-419d-bf32-d57c2bb4d8e6
- Series
- Series
-
393
1730
89
64
-
437
1762
- First number in the series
- 977bf3e7-0d24-45a9-a6b8-e3d9f6e04438
- Start
- Start
- false
- 073ee4e1-f1c0-4fe9-b5fa-b550be09f47e
- 1
-
395
1732
30
20
-
410
1742
- 1
- 1
- {0}
- 0
- Step size for each successive number
- 254feffa-5877-4f43-9c51-74b6cb770fe8
- Step
- Step
- false
- 073ee4e1-f1c0-4fe9-b5fa-b550be09f47e
- 1
-
395
1752
30
20
-
410
1762
- 1
- 1
- {0}
- 1
- Number of values in the series
- 16a91bf3-6653-476a-a5ad-6b5eea6b39c7
- Count
- Count
- false
- b62d6a8f-bc00-44f0-b8d4-dcc23bcad9a7
- 1
-
395
1772
30
20
-
410
1782
- 1
- 1
- {0}
- 500
- 1
- Series of numbers
- 13c1bcbb-6f8e-4b2c-aa4f-73a4dccf97a7
- Series
- Series
- false
- 0
-
449
1732
31
60
-
464.5
1762
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- 6c965c03-c748-47af-9b8c-55ba80a7c206
- Duplicate Data
- Duplicate Data
-
384
1573
102
64
-
447
1605
- 1
- Data to duplicate
- 371f3cbb-f7cb-4b93-85fa-2553b97d0873
- Data
- Data
- false
- ff15de5e-5cfc-4151-a598-a645878d2f45
- 1
-
386
1575
49
20
-
410.5
1585
- Number of duplicates
- c21c1053-7352-4746-afd1-3a086e340bbc
- Number
- Number
- false
- b62d6a8f-bc00-44f0-b8d4-dcc23bcad9a7
- 1
-
386
1595
49
20
-
410.5
1605
- 1
- 1
- {0}
- 500
- Retain list order
- d4b874be-26df-49b4-b504-a68703706422
- Order
- Order
- false
- 0
-
386
1615
49
20
-
410.5
1625
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- a8d4b2ce-0382-4b07-ad56-e45e8d6691c4
- Data
- Data
- false
- 0
-
459
1575
25
60
-
471.5
1605
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- ce7a6538-1307-4799-aa09-c6d0b388aa6b
- Digit Scroller
- .
- false
- 0
- 12
- .
- 11
- 1024.0
-
-143
1722
250
20
-
-142.1696
1722.402
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- db90c791-fd03-47f7-9d9f-fce64245413a
- Digit Scroller
- ЯR
- false
- 0
- 12
- ЯR
- 1
- 0.12177142743
-
-138
1624
250
20
-
-137.4702
1624.085
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 80528f19-96fa-43a4-9544-823f9ed395d3
- Digit Scroller
- °
- false
- 0
- 12
- °
- 2
- 0.0003959052
-
-140
1667
250
20
-
-139.5521
1667.344
- a4cd2751-414d-42ec-8916-476ebf62d7fe
- Radians
- Convert an angle specified in degrees to radians
- true
- 9393d860-fd26-4ce8-8516-240665f8d209
- Radians
- Radians
-
238
1631
108
28
-
293
1645
- Angle in degrees
- 23aa7fad-d7c7-468b-8fe7-cb92d958d0af
- Degrees
- Degrees
- false
- 256fa74d-8451-4366-b97f-fb31ceb7790f
- 1
-
240
1633
41
24
-
260.5
1645
- Angle in radians
- 073ee4e1-f1c0-4fe9-b5fa-b550be09f47e
- Radians
- Radians
- false
- 0
-
305
1633
39
24
-
324.5
1645
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- 4be4d01e-f1cd-4466-afb7-4c701c8415b6
- Point
- Point
- false
- 35165a66-0f4a-41c4-96bb-4865345e7d7e
- 1
-
888
1718
50
24
-
913.2098
1730.519
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b62d6a8f-bc00-44f0-b8d4-dcc23bcad9a7
- Relay
- false
- 5078d0e9-110e-4e9f-a4a7-8a5d53101b3e
- 1
-
249
1693
40
16
-
269
1701
- be52336f-a2e1-43b1-b5f5-178ba489508a
- Circle Fit
- Fit a circle to a collection of points.
- true
- 1e1c32a1-ce8d-4957-8d6b-20e1e7f00d58
- Circle Fit
- Circle Fit
-
366
1991
104
64
-
411
2023
- 1
- Points to fit
- f1050762-10a2-43ca-8bff-809dcce2a36f
- Points
- Points
- false
- 4be4d01e-f1cd-4466-afb7-4c701c8415b6
- 1
-
368
1993
31
60
-
383.5
2023
- Resulting circle
- 0e3da8fe-67d3-42b3-ba8d-a7dfea586d42
- Circle
- Circle
- false
- 0
-
423
1993
45
20
-
445.5
2003
- Circle radius
- 1bfdc1a4-f5f2-4440-8ac4-89a785d20c79
- Radius
- Radius
- false
- 0
-
423
2013
45
20
-
445.5
2023
- Maximum distance between circle and points
- 27b55d9b-ea60-4f36-964a-16c736644482
- Deviation
- Deviation
- false
- 0
-
423
2033
45
20
-
445.5
2043
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- cos((4*atan(1))/N)
- true
- 74efbc8f-3410-4e24-aada-2bcab8a679bf
- Expression
- Expression
-
517
1953
215
28
-
615
1967
- 1
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 4f02194f-7531-4362-9ec9-d41464997f0f
- Variable N
- N
- true
- b62d6a8f-bc00-44f0-b8d4-dcc23bcad9a7
- 1
-
519
1955
11
24
-
524.5
1967
- Result of expression
- e71a1b21-deda-4ee0-8783-f40fbe34bf91
- Result
- Result
- false
- 0
-
699
1955
31
24
-
714.5
1967
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 0868edf0-bef8-44ba-bfff-f419e7d67d07
- Scale
- Scale
-
540
2098
126
64
-
602
2130
- Base geometry
- 2eb8844c-6be8-465d-9f45-fe8cda686713
- Geometry
- Geometry
- true
- 0e3da8fe-67d3-42b3-ba8d-a7dfea586d42
- 1
-
542
2100
48
20
-
566
2110
- Center of scaling
- 460a9868-24fc-4fc4-b670-679bab81e8e1
- Center
- Center
- false
- e7ec9ac1-1a14-4f10-af2d-92b279404e69
- 1
-
542
2120
48
20
-
566
2130
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 875d2dba-b4e5-42c5-b511-4c5d1b9a78c8
- Factor
- Factor
- false
- e71a1b21-deda-4ee0-8783-f40fbe34bf91
- 1
-
542
2140
48
20
-
566
2150
- 1
- 1
- {0}
- 0.5
- Scaled geometry
- ab3f2f73-b91a-4c6d-8374-0389102171db
- Geometry
- Geometry
- false
- 0
-
614
2100
50
30
-
639
2115
- Transformation data
- b2e95054-06fc-4de7-a108-3a97edfda004
- Transform
- Transform
- false
- 0
-
614
2130
50
30
-
639
2145
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- e0c086dd-125a-4893-b52d-269284ba8332
- Area
- Area
-
354
2108
118
44
-
416
2130
- Brep, mesh or planar closed curve for area computation
- f782124a-d5de-4023-a7a5-af4b9cf9feb9
- Geometry
- Geometry
- false
- 0e3da8fe-67d3-42b3-ba8d-a7dfea586d42
- 1
-
356
2110
48
40
-
380
2130
- Area of geometry
- 0c7ff78f-224e-4115-9e24-ae9d1967091c
- Area
- Area
- false
- 0
-
428
2110
42
20
-
449
2120
- Area centroid of geometry
- e7ec9ac1-1a14-4f10-af2d-92b279404e69
- Centroid
- Centroid
- false
- 0
-
428
2130
42
20
-
449
2140
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 461fc3ce-2791-4cc9-8c3e-25389656f03d
- Multiplication
- Multiplication
-
665
2010
70
44
-
690
2032
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- a247e566-2790-42d7-8a97-f5d9300932cc
- A
- A
- true
- e71a1b21-deda-4ee0-8783-f40fbe34bf91
- 1
-
667
2012
11
20
-
672.5
2022
- Second item for multiplication
- 8c992c09-9162-4193-ada2-ca180f2bff01
- B
- B
- true
- 1bfdc1a4-f5f2-4440-8ac4-89a785d20c79
- 1
-
667
2032
11
20
-
672.5
2042
- Result of multiplication
- 5e47cae8-ad95-4b4c-a1af-feec999bc560
- Result
- Result
- false
- 0
-
702
2012
31
40
-
717.5
2032
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- .5*L*(1/SIN(π/N))
- true
- eea9f1d0-8fd2-4314-9989-8302e677101f
- Expression
- Expression
-
605
1852
207
44
-
699
1874
- 2
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 37cc8cad-4cf7-4da7-ae8b-baaa7447ca62
- Variable L
- L
- true
- db90c791-fd03-47f7-9d9f-fce64245413a
- 1
-
607
1854
11
20
-
612.5
1864
- Expression variable
- 1bea666f-7b30-4858-b2fb-d70e9f75df7a
- Variable N
- N
- true
- b62d6a8f-bc00-44f0-b8d4-dcc23bcad9a7
- 1
-
607
1874
11
20
-
612.5
1884
- Result of expression
- 3c9661e6-e5b9-4a08-afce-8c2037330161
- Result
- Result
- false
- 0
-
779
1854
31
40
-
794.5
1874
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 646f35d6-4eb6-4dd5-8cac-4f8f0c9b5977
- Panel
- false
- 0
- 3c9661e6-e5b9-4a08-afce-8c2037330161
- 1
- Double click to edit panel content…
-
891
1854
160
100
- 0
- 0
- 0
-
891.1822
1854.321
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- R/(.5*(1/SIN(π/N)))
- true
- 215d4120-1cff-48de-94bd-f7b73ce01e75
- Expression
- Expression
-
284
1493
224
44
-
386
1515
- 2
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 8039b10c-7cc8-4915-bdb9-ff99c2f805d2
- Variable R
- R
- true
- 375085a7-85bd-47e7-800b-36aa5972104d
- 1
-
286
1495
11
20
-
291.5
1505
- Expression variable
- fb427817-9f0f-447d-860a-e480261c5a5f
- Variable N
- N
- true
- b62d6a8f-bc00-44f0-b8d4-dcc23bcad9a7
- 1
-
286
1515
11
20
-
291.5
1525
- Result of expression
- ff15de5e-5cfc-4151-a598-a645878d2f45
- Result
- Result
- false
- 0
-
475
1495
31
40
-
490.5
1515
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 7de561f6-268d-461f-a4c8-eda519d78324
- Division
- Division
-
55
1790
90
44
-
100
1812
- Item to divide (dividend)
- 4b3622ac-b6f6-4c84-aaa1-2e40b4eb5e9a
- A
- A
- false
- 0
-
57
1792
31
20
-
72.5
1802
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 360
- Item to divide with (divisor)
- 164f2f15-bca1-48ba-aacd-831d6c5118cf
- B
- B
- false
- ce7a6538-1307-4799-aa09-c6d0b388aa6b
- 1
-
57
1812
31
20
-
72.5
1822
- The result of the Division
- b62c1df8-8506-432d-a6e8-a67f16f863f9
- Result
- Result
- false
- 0
-
112
1792
31
40
-
127.5
1812
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 755afd66-a8b6-4eda-b11d-813843840b3a
- Panel
- false
- 0
- 1bfdc1a4-f5f2-4440-8ac4-89a785d20c79
- 1
- Double click to edit panel content…
-
549
1446
160
20
- 0
- 0
- 0
-
549.2184
1446.83
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- b2fe30d5-a712-4905-b391-821ae44f7d1f
- Reverse List
- Reverse List
-
468
1668
66
28
-
501
1682
- 1
- Base list
- fb6b39e9-a6af-4a51-9455-a92fd1fa3dfd
- List
- List
- false
- 13c1bcbb-6f8e-4b2c-aa4f-73a4dccf97a7
- 1
-
470
1670
19
24
-
479.5
1682
- 1
- Reversed list
- 8646f974-91ff-408b-aa4d-7fb4f8df1cf2
- List
- List
- false
- 0
-
513
1670
19
24
-
522.5
1682
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- 85d22e58-6d1c-4fc5-a0e6-db45a35dbf06
- Negative
- Negative
-
667
1764
88
28
-
710
1778
- Input value
- b9f327a5-f681-4bab-906c-b34f3e2c24e1
- Value
- Value
- false
- 13c1bcbb-6f8e-4b2c-aa4f-73a4dccf97a7
- 1
-
669
1766
29
24
-
683.5
1778
- Output value
- 3ebf92f1-2275-4471-867c-81168d14be25
- Result
- Result
- false
- 0
-
722
1766
31
24
-
737.5
1778
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 0e44c07d-1872-4e2f-ab76-00ed6aed824c
- Merge
- Merge
-
612
1633
122
84
-
673
1675
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 8054d771-018f-4a32-b4e5-5bd79d5d438e
- 1
- false
- Data 1
- D1
- true
- 8646f974-91ff-408b-aa4d-7fb4f8df1cf2
- 1
-
614
1635
47
20
-
645.5
1645
- 2
- Data stream 2
- 05fec144-1dbd-44c0-997c-ab726c498b6d
- 1
- false
- Data 2
- D2
- true
- 0
-
614
1655
47
20
-
645.5
1665
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 0
- 2
- Data stream 3
- 38e4e3db-338c-43c8-9e0d-578f9c881434
- 1
- false
- Data 3
- D3
- true
- 3ebf92f1-2275-4471-867c-81168d14be25
- 1
-
614
1675
47
20
-
645.5
1685
- 2
- Data stream 4
- b01c5f53-5323-449b-9e7d-3debe1530274
- false
- Data 4
- D4
- true
- 0
-
614
1695
47
20
-
645.5
1705
- 2
- Result of merge
- e6883f83-7321-4869-ba03-b28db7c15488
- 1
- Result
- Result
- false
- 0
-
685
1635
47
80
-
700.5
1675
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- 927c4f5f-09d0-4e2a-86de-669a0fb6834f
- Reverse List
- Reverse List
-
545
1495
66
28
-
578
1509
- 1
- Base list
- 2b065ff5-2682-48cb-9eed-eb80e4d5eea3
- List
- List
- false
- a8d4b2ce-0382-4b07-ad56-e45e8d6691c4
- 1
-
547
1497
19
24
-
556.5
1509
- 1
- Reversed list
- 80f75b67-ab0d-49db-88ed-3c55aff68d37
- List
- List
- false
- 0
-
590
1497
19
24
-
599.5
1509
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- b2031a4b-8015-4f12-8f56-d042d761e9b2
- Merge
- Merge
-
711
1489
122
84
-
772
1531
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- f150b0c2-a9d8-48af-85e6-4a08fc493011
- 1
- false
- Data 1
- D1
- true
- 80f75b67-ab0d-49db-88ed-3c55aff68d37
- 1
-
713
1491
47
20
-
744.5
1501
- 2
- Data stream 2
- 311df633-43a1-4c6d-9575-509e524f8766
- 1
- false
- Data 2
- D2
- true
- 0
-
713
1511
47
20
-
744.5
1521
- 2
- Data stream 3
- e88f8a6d-a05a-49e3-a7f7-a253f1d7e828
- 1
- false
- Data 3
- D3
- true
- a8d4b2ce-0382-4b07-ad56-e45e8d6691c4
- 1
-
713
1531
47
20
-
744.5
1541
- 2
- Data stream 4
- 3dcf6632-4c2c-4051-a3e9-ff6ef825e6a7
- false
- Data 4
- D4
- true
- 0
-
713
1551
47
20
-
744.5
1561
- 2
- Result of merge
- 147ceb0a-e550-4da4-96ca-8ca546338041
- 1
- Result
- Result
- false
- 0
-
784
1491
47
80
-
799.5
1531
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- e7210d73-6cfe-4de7-8448-9777503ce93c
- Panel
- false
- 0
- e6883f83-7321-4869-ba03-b28db7c15488
- 1
- Double click to edit panel content…
-
1159
1460
160
479
- 0
- 0
- 0
-
1159.163
1460.554
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 30cfd029-92c7-4238-a408-6929948027aa
- List Item
- List Item
-
786
2009
77
64
-
843
2041
- 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
- b6d36df5-0130-4255-b205-5c8692927ee7
- List
- List
- false
- 4be4d01e-f1cd-4466-afb7-4c701c8415b6
- 1
-
788
2011
43
20
-
809.5
2021
- Item index
- a40829e0-25d6-4fd6-b645-d96b8a696078
- Index
- Index
- false
- 0
-
788
2031
43
20
-
809.5
2041
- 1
- 1
- {0}
- -1
- Wrap index to list bounds
- a032919e-88c9-48f0-b24a-51aa539e52cc
- Wrap
- Wrap
- false
- 0
-
788
2051
43
20
-
809.5
2061
- 1
- 1
- {0}
- true
- Item at {i'}
- 231ec3f5-b0c1-43a7-a9fc-ec5669fc1001
- false
- Item
- i
- false
- 0
-
855
2011
6
60
-
858
2041
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- b9c21b7f-29c8-4753-b2b5-0e8b3c9b4034
- Deconstruct
- Deconstruct
-
899
2015
120
64
-
940
2047
- Input point
- 4a29e212-b848-4130-bf63-69e5f1c898ca
- Point
- Point
- false
- 231ec3f5-b0c1-43a7-a9fc-ec5669fc1001
- 1
-
901
2017
27
60
-
914.5
2047
- Point {x} component
- 9f667c48-eb1e-47a4-8db2-61666d1ea383
- X component
- X component
- false
- 0
-
952
2017
65
20
-
984.5
2027
- Point {y} component
- 79b1faa2-503e-498d-9a62-75f1113025b9
- Y component
- Y component
- false
- 0
-
952
2037
65
20
-
984.5
2047
- Point {z} component
- af4c6c2a-e29e-4d24-8c7f-4df53b899191
- Z component
- Z component
- false
- 0
-
952
2057
65
20
-
984.5
2067
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- fe052eae-c14b-40dd-a64e-a9605baa3660
- Panel
- false
- 0
- b0ca4533-8708-49c9-abb0-994600403593
- 1
- Double click to edit panel content…
-
-75
1436
116
20
- 0
- 0
- 0
-
-74.75103
1436.004
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 15a9d74b-afeb-4d95-a1bb-fa7477735b92
- Panel
- false
- 0
- a6d6d315-6584-4d1c-9c7a-258d37fd4a9a
- 1
- Double click to edit panel content…
-
-74
1517
118
20
- 0
- 0
- 0
-
-73.92162
1517.638
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 5cc4f794-4ed4-4a4c-8c41-7786c46d0031
- Division
- Division
-
1151
2015
70
44
-
1176
2037
- Item to divide (dividend)
- 5a96fddc-d35b-496a-8a2b-dc4281e0294f
- A
- A
- false
- 9f667c48-eb1e-47a4-8db2-61666d1ea383
- 1
-
1153
2017
11
20
-
1158.5
2027
- Item to divide with (divisor)
- 81aba054-a3f4-41cb-bf02-15a2fcc92ee7
- B
- B
- false
- 79b1faa2-503e-498d-9a62-75f1113025b9
- 1
-
1153
2037
11
20
-
1158.5
2047
- The result of the Division
- 3e1b6d63-9b79-46a8-8d27-80596e7d8b16
- Result
- Result
- false
- 0
-
1188
2017
31
40
-
1203.5
2037
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 9a773977-be13-458b-81ce-8e026fc440d3
- Panel
- false
- 0
- 413475f9-4f88-4628-8645-62eae4dd9722
- 1
- Double click to edit panel content…
-
-75
1477
116
20
- 0
- 0
- 0
-
-74.95802
1477.779
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- fe052eae-c14b-40dd-a64e-a9605baa3660
- 15a9d74b-afeb-4d95-a1bb-fa7477735b92
- 9a773977-be13-458b-81ce-8e026fc440d3
- 3
- 084c7217-4011-493b-8830-63953c7ba928
- Group
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 3c066c4e-f82e-4ce0-8965-2fc103a164f1
- Division
- Division
-
168
1736
49
44
-
197
1758
- Item to divide (dividend)
- 48454173-6e78-4a1a-90f9-71b265a676a7
- A
- false
- ce7a6538-1307-4799-aa09-c6d0b388aa6b
- 1
-
170
1738
15
20
-
177.5
1748
- Item to divide with (divisor)
- bd85d2d7-9186-4c60-8c8e-c3db7225fed6
- B
- false
- 0
-
170
1758
15
20
-
177.5
1768
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
- 5078d0e9-110e-4e9f-a4a7-8a5d53101b3e
- Result
- false
- 0
-
209
1738
6
40
-
212
1758
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 5bd76574-5d5a-44cd-ba49-5798321dd60e
- Interpolate
- Interpolate
-
783
1332
225
84
-
956
1374
- 1
- Interpolation points
- 1309ce84-0810-4236-b802-033306a3ffa7
- Vertices
- Vertices
- false
- a35486f2-4dac-4ca8-ba16-9b13976474ec
- 1
-
785
1334
159
20
-
864.5
1344
- Curve degree
- ff1b1037-4bac-4f05-b1d6-ed7e744d8455
- Degree
- Degree
- false
- 0
-
785
1354
159
20
-
864.5
1364
- 1
- 1
- {0}
- 3
- Periodic curve
- c55a5646-4ba9-4464-af9b-8c798d388029
- Periodic
- Periodic
- false
- 0
-
785
1374
159
20
-
864.5
1384
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 33a680a9-7b32-4f98-99cc-5298b63afb44
- KnotStyle
- KnotStyle
- false
- 0
-
785
1394
159
20
-
864.5
1404
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- ffc7114c-425e-4e46-9780-4f5439b2a045
- Curve
- Curve
- false
- 0
-
968
1334
38
26
-
987
1347.333
- Curve length
- 2b05c6b7-328d-44fa-bf99-ff7ef38fd7f7
- Length
- Length
- false
- 0
-
968
1360
38
27
-
987
1374
- Curve domain
- f5a94324-cae2-422a-9504-bc1edac874d6
- Domain
- Domain
- false
- 0
-
968
1387
38
27
-
987
1400.667
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- DIFERENCE CURWATURE SHAPED GRAPH
-
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
- true
-
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
- 1d3929f4-53e5-4579-ad62-84b2dcfe9025
- true
- DIFERENCE CURWATURE SHAPED GRAPH
- DIFERENCE CURWATURE SHAPED GRAPH
- false
- 37
- 0f8c31d7-f100-4fc9-b99e-8708b1064c87
- 11426add-2dad-4504-a229-f384e437c631
- 12645ff0-d3ae-4dc0-b2a5-8da9d45fab94
- 13fa3828-fd39-410e-8b31-5743271817f9
- 1b9b32b3-e98d-400a-b04a-b8a3506fe77a
- 2c104d71-3268-4080-991f-2140f3080675
- 3a85fc51-6d5e-4555-965e-c47db2a072c7
- 54161844-030f-441b-ae36-6c8e6fd9361b
- 5524a6eb-ec21-4259-9620-fa93f7ba2dd1
- 5cea064f-6531-45db-86c9-02cf6ea8c994
- 61c94a5f-b514-47c9-92a0-139978a51dd4
- 7546bc4b-23bd-446d-b103-122a40b7decd
- 79063066-5dc0-4aad-b30f-37377464d8ad
- 7a04a069-f807-4718-8d13-7f0f8da45782
- 7fbcf0ef-f454-4ef9-86b0-8101eea0d23c
- 83120356-2358-4a65-bce7-37c29ead52a8
- 8659f01b-c78f-46b8-9eaf-29709ed0a33b
- 881d4b81-c60b-4b8b-8dce-2c40a6a7de3c
- 88326248-5e84-49e9-991f-f69c5ce76ffa
- 8d481224-cbdc-4fa9-90a5-b7c7d290f9ca
- 9e655fb0-3ebd-45f4-821b-a4410c510d1a
- 9eb3a9f5-048d-48f2-ad5a-3c4fe73de0e4
- a24fbf38-b1b9-4511-9bc8-bfe921f44089
- a6730e96-7e8d-4fc3-b6c7-7e677cc49cb1
- a90416e9-5e32-4045-9607-50c791a8677a
- b79fc36c-baff-4074-ba1c-7c3e26c598a5
- bd991454-448e-439e-be40-a2e9bda8dc8e
- c974d321-6663-4f14-b910-114ab3f151d2
- c9aec53c-3f22-480e-b045-ec9e1c2f1461
- d15cd278-895a-4f56-ab56-168db09bd1eb
- d3b685ff-4a01-4f1c-8451-d6c384158081
- d4a86874-2cf0-4b31-b7bb-8c7a64ae5e7b
- d822a4a3-62e1-41b6-bd94-a583fc00c4c0
- e693c8d5-0cfb-4d7b-8c03-ffef28614bbf
- f1bca0d8-e2a3-4ef1-b20f-8d05e83df880
- f80e638e-6497-41ea-ac05-21b35434865c
- fa22da94-54ab-4228-8fec-9daf748619da
- daca2ebb-26cb-48f4-8885-277e43200f92
- b2a58353-e9c9-4e65-a900-6efa66489724
- bae8f0e9-2af4-409d-945a-a91a08fdc45a
- cb30ccba-a894-45cb-b1d5-847ad7005125
- aa2a8593-f318-4546-bad9-74c7978a14af
- bbece122-0a0d-43f9-bd1e-b6e66ae744df
- 233b0ef6-f843-44d6-99fc-9ecf077d1b78
- 1af94696-7c3b-4341-b4bb-415b935cb441
- ddb00df8-65f0-4650-a3c7-89c56da7f06b
- a317f3b7-85e8-46ea-bfa9-b8f70ca5c382
- 43f684c6-6920-481c-81ce-8a3096268d23
- 326b8016-5135-4828-b69a-a21c171e1a06
- 2927bcb1-a8c7-4996-b4cf-1e0b73fe722c
- 8de15979-110c-49a4-bf71-f92c5c15659e
- a67255eb-66a4-422d-aed0-4b64cd94d270
- f12cf189-9dd5-4b8b-822d-2da85bac7a45
- 17750273-1d4e-4a10-92b1-f4b16af3b73c
- e860b9e2-e037-4c18-988a-393d0094d8e4
- 937bac2b-aa3f-4485-8435-a74b05842dda
- 88db9398-ca86-4220-85b3-d1387046010f
- 81fd98cd-c9a3-405d-866d-edf2fca2467f
- a7e4f8f7-1ccd-48f0-863e-6ed19022d27b
- 3d99a0d8-87f4-42b3-ae8c-13046d610738
- 9a110ceb-3e62-489e-8e19-61581f5671d4
- 4a525765-a9df-4f3b-8fae-c2be3081d0b4
- 7e2338e0-fce5-4964-bac7-ea6c242afeb1
- eabf9208-959a-42b3-8af1-f5ce33e4d91a
- 9c973484-e313-4490-a780-3cac6484f2c3
- 130433e2-dd09-4dbb-8e9f-946a284f4836
- df2cb580-23c8-45cb-aac6-97ce3b2e2214
- a43519fb-325e-4058-bda1-f7e34cc92c6f
- 16c32cca-03cb-4d8e-bf89-f521eb08129b
- 36be5f7d-3d93-4e60-9b58-2ea01268c3ff
- 59e3ea83-51fb-46fa-8bda-938de18b7cf2
- 20d03587-b988-43e2-924d-d6655441a5e8
- 735da924-e3a7-45ca-9564-36c125627c0a
- 53133e66-86e1-4322-bb85-7afca5c21f4f
-
1444
1406
103
404
-
1505
1608
- 20
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 17
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Second item for multiplication
- 61c94a5f-b514-47c9-92a0-139978a51dd4
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1408
47
20
-
1469.5
1418
- Second item for multiplication
- a90416e9-5e32-4045-9607-50c791a8677a
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1428
47
20
-
1469.5
1438
- Second item for multiplication
- 5cea064f-6531-45db-86c9-02cf6ea8c994
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1448
47
20
-
1469.5
1458
- Second item for multiplication
- 11426add-2dad-4504-a229-f384e437c631
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1468
47
20
-
1469.5
1478
- Second item for multiplication
- f80e638e-6497-41ea-ac05-21b35434865c
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1488
47
20
-
1469.5
1498
- Second item for multiplication
- 7a04a069-f807-4718-8d13-7f0f8da45782
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1508
47
20
-
1469.5
1518
- Second item for multiplication
- b79fc36c-baff-4074-ba1c-7c3e26c598a5
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1528
47
20
-
1469.5
1538
- Second item for multiplication
- e693c8d5-0cfb-4d7b-8c03-ffef28614bbf
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1548
47
20
-
1469.5
1558
- Second item for multiplication
- d822a4a3-62e1-41b6-bd94-a583fc00c4c0
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1568
47
20
-
1469.5
1578
- Second item for multiplication
- 2c104d71-3268-4080-991f-2140f3080675
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1588
47
20
-
1469.5
1598
- Second item for multiplication
- 83120356-2358-4a65-bce7-37c29ead52a8
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1608
47
20
-
1469.5
1618
- Second item for multiplication
- 5524a6eb-ec21-4259-9620-fa93f7ba2dd1
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1628
47
20
-
1469.5
1638
- Second item for multiplication
- 3a85fc51-6d5e-4555-965e-c47db2a072c7
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1648
47
20
-
1469.5
1658
- Second item for multiplication
- 7fbcf0ef-f454-4ef9-86b0-8101eea0d23c
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1668
47
20
-
1469.5
1678
- Second item for multiplication
- 12645ff0-d3ae-4dc0-b2a5-8da9d45fab94
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1688
47
20
-
1469.5
1698
- Second item for multiplication
- f1bca0d8-e2a3-4ef1-b20f-8d05e83df880
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1708
47
20
-
1469.5
1718
- Second item for multiplication
- d4a86874-2cf0-4b31-b7bb-8c7a64ae5e7b
- true
- B
- B
- true
- f6f14880-afdd-423b-afa5-2122f025986b
- 1
-
1446
1728
47
20
-
1469.5
1738
- Rotation angle (in degrees)
- 8659f01b-c78f-46b8-9eaf-29709ed0a33b
- true
- Angle
- Angle
- true
- 0
-
1446
1748
47
20
-
1469.5
1758
- 1
- 1
- {0}
- 0
- Contains a collection of generic curves
- d3b685ff-4a01-4f1c-8451-d6c384158081
- true
- Curve
- Curve
- true
- e2df2e1d-44d3-46a6-865e-cf271d98e1ba
- 1
-
1446
1768
47
20
-
1469.5
1778
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 256
- Contains a collection of generic curves
- true
- c9aec53c-3f22-480e-b045-ec9e1c2f1461
- true
- Curve
- Curve
- true
- 5d1cff17-fdb4-4fdc-8366-b759fcf7a3ba
- 1
-
1446
1788
47
20
-
1469.5
1798
- 2
- A wire relay object
- 1b9b32b3-e98d-400a-b04a-b8a3506fe77a
- true
- Relay
- Relay
- false
- 0
-
1517
1408
28
23
-
1531
1419.765
- 2
- A wire relay object
- 88326248-5e84-49e9-991f-f69c5ce76ffa
- true
- Relay
- Relay
- false
- 0
-
1517
1431
28
24
-
1531
1443.294
- 2
- A wire relay object
- c974d321-6663-4f14-b910-114ab3f151d2
- true
- Relay
- Relay
- false
- 0
-
1517
1455
28
23
-
1531
1466.823
- 2
- A wire relay object
- 9e655fb0-3ebd-45f4-821b-a4410c510d1a
- true
- Relay
- Relay
- false
- 0
-
1517
1478
28
24
-
1531
1490.353
- 2
- A wire relay object
- 79063066-5dc0-4aad-b30f-37377464d8ad
- true
- Relay
- Relay
- false
- 0
-
1517
1502
28
23
-
1531
1513.882
- 2
- A wire relay object
- 13fa3828-fd39-410e-8b31-5743271817f9
- true
- Relay
- Relay
- false
- 0
-
1517
1525
28
24
-
1531
1537.412
- 2
- A wire relay object
- fa22da94-54ab-4228-8fec-9daf748619da
- true
- Relay
- Relay
- false
- 0
-
1517
1549
28
23
-
1531
1560.941
- 2
- A wire relay object
- 881d4b81-c60b-4b8b-8dce-2c40a6a7de3c
- true
- Relay
- Relay
- false
- 0
-
1517
1572
28
24
-
1531
1584.471
- 2
- A wire relay object
- 8d481224-cbdc-4fa9-90a5-b7c7d290f9ca
- true
- Relay
- Relay
- false
- 0
-
1517
1596
28
23
-
1531
1608
- 2
- A wire relay object
- 0f8c31d7-f100-4fc9-b99e-8708b1064c87
- true
- Relay
- Relay
- false
- 0
-
1517
1619
28
24
-
1531
1631.529
- 2
- A wire relay object
- 54161844-030f-441b-ae36-6c8e6fd9361b
- true
- Relay
- Relay
- false
- 0
-
1517
1643
28
23
-
1531
1655.059
- 2
- A wire relay object
- 7546bc4b-23bd-446d-b103-122a40b7decd
- true
- Relay
- Relay
- false
- 0
-
1517
1666
28
24
-
1531
1678.588
- 2
- A wire relay object
- bd991454-448e-439e-be40-a2e9bda8dc8e
- true
- Relay
- Relay
- false
- 0
-
1517
1690
28
23
-
1531
1702.118
- 2
- A wire relay object
- a24fbf38-b1b9-4511-9bc8-bfe921f44089
- true
- Relay
- Relay
- false
- 0
-
1517
1713
28
24
-
1531
1725.647
- 2
- A wire relay object
- a6730e96-7e8d-4fc3-b6c7-7e677cc49cb1
- true
- Relay
- Relay
- false
- 0
-
1517
1737
28
23
-
1531
1749.177
- 2
- A wire relay object
- d15cd278-895a-4f56-ab56-168db09bd1eb
- true
- Relay
- Relay
- false
- 0
-
1517
1760
28
24
-
1531
1772.706
- 2
- A wire relay object
- 9eb3a9f5-048d-48f2-ad5a-3c4fe73de0e4
- true
- Relay
- Relay
- false
- 0
-
1517
1784
28
24
-
1531
1796.235
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- f6f14880-afdd-423b-afa5-2122f025986b
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 2
- 0.0625000000
-
1035
1399
250
20
-
1035.916
1399.719
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- DIFERENCE CURWATURE LINEAR GRAPH
-
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
- true
-
iVBORw0KGgoAAAANSUhEUgAAABgAAAAYCAYAAADgdz34AAAABGdBTUEAALGPC/xhBQAAAAlwSFlzAAAOwAAADsABataJCQAAAJhJREFUSEvdk4EKgCAMRPfF9gn9WX9Wq5MtEmdKbQQ9GClud4cY/Q6WbwgQ13LnKh5mAsKEle8MeCLm1C9pb2I2QHxNtKC2RLNVeiYjTWyDIxkEZPuKykDTj6QboTZwTA8KA+/0oDRwTg9OgwhxUBh4Xo2SDaLSg5waBrJ3J//uL66mG4zxNGX9BMzezmuDR4UQKg5CxQ2IduVGkrvn0vkHAAAAAElFTkSuQmCC
- 3640aa4f-62eb-4d63-8052-a0e09732f02d
- true
- DIFERENCE CURWATURE LINEAR GRAPH
- DIFERENCE CURWATURE LINEAR GRAPH
- false
- 20
- 106c5295-4ab4-4aa6-aa77-17b1cabe660e
- 17ab48d2-bcb8-4439-9ae7-4711deb61155
- 1d618bec-21b8-4413-b9d0-b0ca022e064d
- 26784ca3-df66-4613-b760-ac9c1e2d63e1
- 3a66ce4a-5df0-4133-b5cb-55a024af3eb7
- 40b9031e-c91b-4327-8c44-ba17ee3528fc
- 63c4f63f-3b9c-4c9e-839e-410d31706448
- 6536ba36-0f3e-4855-9e12-fd57d967ea8a
- 6ecb5ad5-e259-4659-a211-088cf8e4b477
- 74ca0538-baa6-4806-a992-faf5fad6d48e
- 78cc69e8-a743-4023-b94a-9a8aa828d39c
- 82d3c096-76ee-44d4-8798-24f756494b5e
- 8548dc1b-91e3-4cc0-b43b-091e2316c9d3
- 8cd4f22b-f743-4148-bcb0-88afd63f304c
- 8e61e44e-6641-409a-9e86-3d6a5f8855d8
- 94ec5cf6-ef20-4c96-b553-c34d022171bb
- 9c9f7ec6-458c-4c08-989a-a545ac4b25c5
- abbd5fd2-67ff-46d9-a817-2364a4a2ccb6
- c5391385-d15b-49a5-ac81-81d3ed1c0180
- ee3af77c-4fd8-4c52-a97e-5a973605dc48
- e294df03-baaa-4b12-b92f-e97f42ff34ec
- 45329fda-4528-406d-a823-54e35ac6ff74
- f9b9305d-1e20-4067-946a-b44d88604308
- 357ceb68-e651-4e13-b8c4-6a838be2149a
- 34281050-3848-44ac-894c-a3119ffa069f
- 9096d595-00e9-44ef-bf8b-df7cba4ba2ea
- 9d9970f3-5ab6-40b5-b0f2-d257ffef222d
- b4c2ea06-2f42-44c4-9b4a-584b407a7f6a
- 7979dd58-784d-428c-ab41-1f9a01cb3b5b
- ad15254d-f361-46c9-90d6-b5db1b60e3d2
- e9837f44-fe89-4576-a1ba-d864d9176564
- 88ea5216-22ee-43b9-bf4a-bf732fa4678f
- 3c10a1a1-09f5-411d-ae06-13d21b0f7cd7
- 9492d9b1-8423-4285-a424-c395dc7f8b36
- d134b7cd-fb62-4a2b-a901-fec5a2d783e9
- 98a7b290-1680-4c8f-91d6-4080e52ada8f
- 693656d3-ab20-45a4-a99a-8ca5a8f9ac36
- 80bcd5c0-5458-4110-bc35-aad5d5e50148
- 054cb35f-8548-43e7-8129-2bbf3a113dd2
- 17704c02-f561-4245-bc67-2eaf7cd1e000
-
1581
1459
110
404
-
1677
1661
- 20
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 0
- Vector {y} component
- 3a66ce4a-5df0-4133-b5cb-55a024af3eb7
- true
- Y component
- Y component
- true
- 0
-
1583
1461
82
20
-
1624
1471
- 1
- 1
- {0}
- 8
- Second item for multiplication
- 1d618bec-21b8-4413-b9d0-b0ca022e064d
- true
- B
- B
- true
- 0
-
1583
1481
82
20
-
1624
1491
- Vector {y} component
- 40b9031e-c91b-4327-8c44-ba17ee3528fc
- true
- Y component
- Y component
- true
- 0
-
1583
1501
82
20
-
1624
1511
- 1
- 1
- {0}
- 7
- Second item for multiplication
- 17ab48d2-bcb8-4439-9ae7-4711deb61155
- true
- B
- B
- true
- 0
-
1583
1521
82
20
-
1624
1531
- Vector {y} component
- 26784ca3-df66-4613-b760-ac9c1e2d63e1
- true
- Y component
- Y component
- true
- 0
-
1583
1541
82
20
-
1624
1551
- 1
- 1
- {0}
- 6
- Second item for multiplication
- 6536ba36-0f3e-4855-9e12-fd57d967ea8a
- true
- B
- B
- true
- 0
-
1583
1561
82
20
-
1624
1571
- Vector {y} component
- 8548dc1b-91e3-4cc0-b43b-091e2316c9d3
- true
- Y component
- Y component
- true
- 0
-
1583
1581
82
20
-
1624
1591
- 1
- 1
- {0}
- 5
- Second item for multiplication
- 78cc69e8-a743-4023-b94a-9a8aa828d39c
- true
- B
- B
- true
- 0
-
1583
1601
82
20
-
1624
1611
- Vector {y} component
- 82d3c096-76ee-44d4-8798-24f756494b5e
- true
- Y component
- Y component
- true
- 0
-
1583
1621
82
20
-
1624
1631
- 1
- 1
- {0}
- 4
- Second item for multiplication
- 63c4f63f-3b9c-4c9e-839e-410d31706448
- true
- B
- B
- true
- 0
-
1583
1641
82
20
-
1624
1651
- Vector {y} component
- ee3af77c-4fd8-4c52-a97e-5a973605dc48
- true
- Y component
- Y component
- true
- 0
-
1583
1661
82
20
-
1624
1671
- 1
- 1
- {0}
- 3
- Second item for multiplication
- 74ca0538-baa6-4806-a992-faf5fad6d48e
- true
- B
- B
- true
- 0
-
1583
1681
82
20
-
1624
1691
- Vector {y} component
- abbd5fd2-67ff-46d9-a817-2364a4a2ccb6
- true
- Y component
- Y component
- true
- 0
-
1583
1701
82
20
-
1624
1711
- 1
- 1
- {0}
- 2
- Second item for multiplication
- 106c5295-4ab4-4aa6-aa77-17b1cabe660e
- true
- B
- B
- true
- 0
-
1583
1721
82
20
-
1624
1731
- Vector {y} component
- 8e61e44e-6641-409a-9e86-3d6a5f8855d8
- true
- Y component
- Y component
- true
- 0
-
1583
1741
82
20
-
1624
1751
- 1
- 1
- {0}
- 1
- Second item for multiplication
- 8cd4f22b-f743-4148-bcb0-88afd63f304c
- true
- B
- B
- true
- 0
-
1583
1761
82
20
-
1624
1771
- Vector {y} component
- 6ecb5ad5-e259-4659-a211-088cf8e4b477
- true
- Y component
- Y component
- true
- 0
-
1583
1781
82
20
-
1624
1791
- 1
- 1
- {0}
- 0
- Second item for multiplication
- 94ec5cf6-ef20-4c96-b553-c34d022171bb
- true
- B
- B
- true
- 0
-
1583
1801
82
20
-
1624
1811
- Number of segments
- c5391385-d15b-49a5-ac81-81d3ed1c0180
- true
- Count
- Count
- true
- e2df2e1d-44d3-46a6-865e-cf271d98e1ba
- 1
-
1583
1821
82
20
-
1624
1831
- 1
- 1
- {0}
- 10
- Contains a collection of generic curves
- true
- 9c9f7ec6-458c-4c08-989a-a545ac4b25c5
- true
- Curve
- Curve
- true
- 5d1cff17-fdb4-4fdc-8366-b759fcf7a3ba
- 1
-
1583
1841
82
20
-
1624
1851
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 5d1cff17-fdb4-4fdc-8366-b759fcf7a3ba
- Relay
- false
- ffc7114c-425e-4e46-9780-4f5439b2a045
- 1
-
1354
1843
40
16
-
1374
1851
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- e2df2e1d-44d3-46a6-865e-cf271d98e1ba
- Relay
- false
- ce7a6538-1307-4799-aa09-c6d0b388aa6b
- 1
-
1343
1787
40
16
-
1363
1795
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 256fa74d-8451-4366-b97f-fb31ceb7790f
- Panel
- false
- 0
- 0
- 0.0003959052400654102
-
-312
1638
160
84
- 0
- 0
- 0
-
-311.7244
1638.12
- 2
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b8db01a5-a165-45a8-b68c-2fc89acd8cfd
- Relay
- false
- 9f667c48-eb1e-47a4-8db2-61666d1ea383
- 1
-
-351
1399
40
16
-
-331
1407
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 2d69de74-3ac4-4786-bdb1-2f69d7dda67c
- Relay
- false
- 3e1b6d63-9b79-46a8-8d27-80596e7d8b16
- 1
-
-353
1501
40
16
-
-333
1509
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 46d30a93-1bfb-4b58-b472-667a267525d3
- Relay
- false
- 79b1faa2-503e-498d-9a62-75f1113025b9
- 1
-
-355
1551
40
16
-
-335
1559
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- cb493613-0e2e-4e2b-81d7-7ea202151906
- Format
- Format
-
-297
1363
130
64
-
-205
1395
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 2eb68e74-837d-4e46-8c99-02a982f20cf7
- Format
- Format
- false
- 0
-
-295
1365
78
20
-
-256
1375
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 5252966c-5c4f-4a9b-b762-3c659429c056
- Culture
- Culture
- false
- 0
-
-295
1385
78
20
-
-256
1395
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 52f1eacc-39cf-4144-9ece-79646d8595e5
- false
- Data 0
- 0
- true
- b8db01a5-a165-45a8-b68c-2fc89acd8cfd
- 1
-
-295
1405
78
20
-
-256
1415
- Formatted text
- b0ca4533-8708-49c9-abb0-994600403593
- Text
- Text
- false
- 0
-
-193
1365
24
60
-
-181
1395
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- d43e0888-6c1f-49e3-be0f-bb7d829fb494
- Format
- Format
-
-297
1447
130
64
-
-205
1479
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- a864facc-351f-4484-977c-3999f7848a52
- Format
- Format
- false
- 0
-
-295
1449
78
20
-
-256
1459
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- c8912e3a-4df0-4d47-a0f1-a88a53ededd0
- Culture
- Culture
- false
- 0
-
-295
1469
78
20
-
-256
1479
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 497bd5e0-b27c-4940-9b99-25379961ed41
- false
- Data 0
- 0
- true
- 2d69de74-3ac4-4786-bdb1-2f69d7dda67c
- 1
-
-295
1489
78
20
-
-256
1499
- Formatted text
- 413475f9-4f88-4628-8645-62eae4dd9722
- Text
- Text
- false
- 0
-
-193
1449
24
60
-
-181
1479
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- fffead86-943d-46b8-8937-a2232dae7463
- Format
- Format
-
-296
1530
130
64
-
-204
1562
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- ffb10974-89f5-42f1-8068-026964edf4b7
- Format
- Format
- false
- 0
-
-294
1532
78
20
-
-255
1542
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 47e6c6fb-dd94-42a0-aadb-40c2cb7a1ef5
- Culture
- Culture
- false
- 0
-
-294
1552
78
20
-
-255
1562
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- d4ed8801-7d28-4eb4-88d3-57878affb737
- false
- Data 0
- 0
- true
- 46d30a93-1bfb-4b58-b472-667a267525d3
- 1
-
-294
1572
78
20
-
-255
1582
- Formatted text
- a6d6d315-6584-4d1c-9c7a-258d37fd4a9a
- Text
- Text
- false
- 0
-
-192
1532
24
60
-
-180
1562
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 375085a7-85bd-47e7-800b-36aa5972104d
- Relay
- false
- db90c791-fd03-47f7-9d9f-fce64245413a
- 1
-
91
1571
40
16
-
111
1579
- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
- true
- 8fda1e13-53c9-4af2-94b7-c8a6b46ddc04
- Scale NU
- Scale NU
-
291
1328
226
121
-
453
1389
- Base geometry
- 67f67125-e32e-46ec-968c-e49e99f471e9
- Geometry
- Geometry
- true
- 4be4d01e-f1cd-4466-afb7-4c701c8415b6
- 1
-
293
1330
148
20
-
375
1340
- Base plane
- c052d3d4-ce54-4870-82d8-00e7ad59458d
- Plane
- Plane
- false
- 0
-
293
1350
148
37
-
375
1368.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
- da1a007e-69ac-4e7f-aac5-a78ca7c560ae
- 1/X
- Scale X
- Scale X
- false
- 9f667c48-eb1e-47a4-8db2-61666d1ea383
- 1
-
293
1387
148
20
-
375
1397
- 1
- 1
- {0}
- 1
- Scaling factor in {y} direction
- a5a32c25-5253-47ff-b408-cb47a62cd982
- 1/X
- Scale Y
- Scale Y
- false
- 79b1faa2-503e-498d-9a62-75f1113025b9
- 1
-
293
1407
148
20
-
375
1417
- 1
- 1
- {0}
- 1
- Scaling factor in {z} direction
- f4001ed1-1bec-47f1-b6cf-ad32e8932b74
- Scale Z
- Scale Z
- false
- 0
-
293
1427
148
20
-
375
1437
- 1
- 1
- {0}
- 1
- Scaled geometry
- a35486f2-4dac-4ca8-ba16-9b13976474ec
- Geometry
- Geometry
- false
- 0
-
465
1330
50
58
-
490
1359.25
- Transformation data
- 32b7bf48-2611-46ca-9a94-15871f5f8af5
- Transform
- Transform
- false
- 0
-
465
1388
50
59
-
490
1417.75
- 310f9597-267e-4471-a7d7-048725557528
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
- be4e0dac-54d0-43df-a9f9-d245692a9442
- GraphMapper+
- GraphMapper+
- true
-
781
1162
114
104
-
842
1214
- External curve as a graph
- 32131412-40a4-4796-8cb5-0049955e4cd6
- Curve
- Curve
- false
- 7f6b440a-d60d-4007-bfa5-8cdf447f299c
- 1
-
783
1164
47
20
-
806.5
1174
- Optional Rectangle boundary. If omitted the curve's would be landed
- 10504c35-4cb1-4ccf-ab0d-97db809c54d2
- Boundary
- Boundary
- true
- 5c358a28-dd5e-43a3-b441-5bc768492329
- 1
-
783
1184
47
20
-
806.5
1194
- 1
- List of input numbers
- 71789790-5c60-4473-a7f4-dc3bc01f717d
- Numbers
- Numbers
- false
- 3120c589-9577-4cd1-8824-fe288c8306d2
- 1
-
783
1204
47
20
-
806.5
1214
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- b335bfa0-fb3b-468a-b09b-708cf5b1776f
- Input
- Input
- true
- 3fbe06f6-6671-4795-ad59-b3606b8a1575
- 1
-
783
1224
47
20
-
806.5
1234
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- d8d4e7df-a90c-4325-9726-4dfc7089cb9f
- Output
- Output
- true
- 3fbe06f6-6671-4795-ad59-b3606b8a1575
- 1
-
783
1244
47
20
-
806.5
1254
- 1
- Output Numbers
- d0fd8b08-647a-44b7-8722-3f9265acdd47
- Number
- Number
- false
- 0
-
854
1164
39
100
-
873.5
1214
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- cb1ce8fd-0f41-450f-9d53-79f7515bfb72
- End Points
- End Points
-
180
953
84
44
-
224
975
- Curve to evaluate
- 94e0bad3-b417-489a-8c29-b38c0b7f7de1
- Curve
- Curve
- false
- 7f6b440a-d60d-4007-bfa5-8cdf447f299c
- 1
-
182
955
30
40
-
197
975
- Curve start point
- b22df60e-f09e-49d7-a1e0-8f2b44f65ead
- Start
- Start
- false
- 0
-
236
955
26
20
-
249
965
- Curve end point
- aea14296-171a-4771-9a84-390715b4afe5
- End
- End
- false
- 0
-
236
975
26
20
-
249
985
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- 7609d6ff-b013-41c3-b0e6-1f1ea2ecfa4d
- Rectangle 2Pt
- Rectangle 2Pt
-
374
1011
198
101
-
510
1062
- Rectangle base plane
- 04b12ec4-09ce-4bce-9c5e-563bb5c6f518
- Plane
- Plane
- false
- 0
-
376
1013
122
37
-
437
1031.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- e4032d1f-5563-407f-8d59-63c24b553fdf
- Point A
- Point A
- false
- b22df60e-f09e-49d7-a1e0-8f2b44f65ead
- 1
-
376
1050
122
20
-
437
1060
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- 1598ee77-7a85-4dc4-b49d-da6593b2f937
- Point B
- Point B
- false
- aea14296-171a-4771-9a84-390715b4afe5
- 1
-
376
1070
122
20
-
437
1080
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- c86be701-5245-4b5e-b8c7-736354a2aa02
- Radius
- Radius
- false
- 0
-
376
1090
122
20
-
437
1100
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- 5c358a28-dd5e-43a3-b441-5bc768492329
- Rectangle
- Rectangle
- false
- 0
-
522
1013
48
48
-
546
1037.25
- Length of rectangle curve
- fa4073c9-fd23-420d-853c-3a12ebaa1776
- Length
- Length
- false
- 0
-
522
1061
48
49
-
546
1085.75
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 45977af4-69a0-4e08-8746-e247c5098c77
- Relay
- false
- e6883f83-7321-4869-ba03-b28db7c15488
- 1
-
781
1644
40
16
-
801
1652
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 3e0631e2-acee-4952-b380-ca85b2802769
- Relay
- false
- 2e337179-3366-41e1-91ce-b34ea88fe906
- 1
-
883
1636
40
16
-
903
1644
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 334df1fa-36cc-47a9-837d-60ac1be4a50d
- Bounds
- Bounds
-
620
1261
110
28
-
678
1275
- 1
- Numbers to include in Bounds
- 37c1ef27-099c-4ee3-95bb-58ae35c8919d
- Numbers
- Numbers
- false
- 3120c589-9577-4cd1-8824-fe288c8306d2
- 1
-
622
1263
44
24
-
644
1275
- Numeric Domain between the lowest and highest numbers in {N}
- 3fbe06f6-6671-4795-ad59-b3606b8a1575
- Domain
- Domain
- false
- 0
-
690
1263
38
24
-
709
1275
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- b8dc634e-a51c-4f2c-81bc-3d5445f2b76d
- Multiplication
- Multiplication
-
452
1146
65
44
-
472
1168
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- e5ee8871-037b-4ec7-bea4-30847970cc8b
- A
- true
- 45977af4-69a0-4e08-8746-e247c5098c77
- 1
-
454
1148
6
20
-
457
1158
- Second item for multiplication
- 2d435093-1ce4-49b9-ba6e-e3467082b029
- B
- true
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- 1
-
454
1168
6
20
-
457
1178
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 65536
- Result of multiplication
- b716b10c-3aa5-40ed-997d-6e57c2ed9dd8
- Result
- Result
- false
- 0
-
484
1148
31
40
-
499.5
1168
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 749a1d6b-ce44-4374-b73f-e79001f96855
- Division
- Division
-
959
1226
40
44
-
979
1248
- Item to divide (dividend)
- dd92453a-f264-451b-82c3-8fcf92690c14
- A
- false
- d0fd8b08-647a-44b7-8722-3f9265acdd47
- 1
-
961
1228
6
20
-
964
1238
- Item to divide with (divisor)
- 034550cc-e2fc-4b88-bf69-428042f4b309
- B
- false
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- 1
-
961
1248
6
20
-
964
1258
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 65536
- The result of the Division
- 2e337179-3366-41e1-91ce-b34ea88fe906
- Result
- false
- 0
-
991
1228
6
40
-
994
1248
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 3120c589-9577-4cd1-8824-fe288c8306d2
- Relay
- false
- b716b10c-3aa5-40ed-997d-6e57c2ed9dd8
- 1
-
540
1176
40
16
-
560
1184
- cae9fe53-6d63-44ed-9d6d-13180fbf6f89
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Curve Graph Mapper
- Remap values with a custom graph using input curves.
- true
- b1b3cfd0-fdbe-4d56-bd37-08900a0112c6
- true
- Curve Graph Mapper
- Curve Graph Mapper
-
745
819
181
224
-
840
931
- 1
- One or multiple graph curves to graph map values with
- ac290670-5842-4a15-aa53-834d345d7f27
- true
- Curves
- Curves
- false
- 7f6b440a-d60d-4007-bfa5-8cdf447f299c
- 1
-
747
821
81
27
-
787.5
834.75
- Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary
- 83b94a39-1f18-4e8d-99e0-2385db6d3c47
- true
- Rectangle
- Rectangle
- false
- 5c358a28-dd5e-43a3-b441-5bc768492329
- 1
-
747
848
81
28
-
787.5
862.25
- 1
- Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis
- 909ffa9a-b5d6-46dd-a885-b7464e5e7d73
- true
- Values
- Values
- false
- 3120c589-9577-4cd1-8824-fe288c8306d2
- 1
-
747
876
81
27
-
787.5
889.75
- Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used)
- 776f816b-cff2-40a1-aa86-2920a323ac4e
- true
- X Axis
- X Axis
- true
- 3fbe06f6-6671-4795-ad59-b3606b8a1575
- 1
-
747
903
81
28
-
787.5
917.25
- Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used)
- 385402d6-4b0c-476f-bd64-6dd764131ae5
- true
- Y Axis
- Y Axis
- true
- 3fbe06f6-6671-4795-ad59-b3606b8a1575
- 1
-
747
931
81
27
-
787.5
944.75
- Flip the graphs X Axis from the bottom of the graph to the top of the graph
- 86ecd77a-d369-44ad-971d-fabd4c06ee62
- true
- Flip
- Flip
- false
- 0
-
747
958
81
28
-
787.5
972.25
- 1
- 1
- {0}
- false
- Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
- 98212030-c666-417d-a30f-04baeb41e9f2
- true
- Snap
- Snap
- false
- 0
-
747
986
81
27
-
787.5
999.75
- 1
- 1
- {0}
- false
- Size of the graph labels
- 48463b98-be10-4297-b07d-3846425e8839
- true
- Text Size
- Text Size
- false
- 0
-
747
1013
81
28
-
787.5
1027.25
- 1
- 1
- {0}
- 0.0625
- 1
- Resulting graph mapped values, mapped on the Y Axis
- e6565b4b-cef3-477d-8812-bc8b999f9b4d
- true
- Mapped
- Mapped
- false
- 0
-
852
821
72
20
-
888
831
- 1
- The graph curves inside the boundary of the graph
- 43464001-9d23-4753-82d1-602f8071c817
- true
- Graph Curves
- Graph Curves
- false
- 0
-
852
841
72
20
-
888
851
- 1
- The points on the graph curves where the X Axis input values intersected
- true
- d9ac758b-cc34-4638-94d5-5cf5361b3e1f
- true
- Graph Points
- Graph Points
- false
- 0
-
852
861
72
20
-
888
871
- 1
- The lines from the X Axis input values to the graph curves
- true
- 445f9076-c008-41b1-97ef-60af947fc621
- true
- Value Lines
- Value Lines
- false
- 0
-
852
881
72
20
-
888
891
- 1
- The points plotted on the X Axis which represent the input values
- true
- aa497984-6e75-4d21-b4bb-b5ae576c4479
- true
- Value Points
- Value Points
- false
- 0
-
852
901
72
20
-
888
911
- 1
- The lines from the graph curves to the Y Axis graph mapped values
- true
- 1b6aa626-e209-48f0-a15f-ab7dc9645ef4
- true
- Mapped Lines
- Mapped Lines
- false
- 0
-
852
921
72
20
-
888
931
- 1
- The points mapped on the Y Axis which represent the graph mapped values
- true
- 5067a63b-73bd-4f7f-963b-3a7b4c4dfd4a
- true
- Mapped Points
- Mapped Points
- false
- 0
-
852
941
72
20
-
888
951
- The graph boundary background as a surface
- 5b3dfa57-e204-4444-9e92-0611bf00405a
- true
- Boundary
- Boundary
- false
- 0
-
852
961
72
20
-
888
971
- 1
- The graph labels as curve outlines
- 59e9cbda-c078-408f-b017-57e4f5e3ce1f
- true
- Labels
- Labels
- false
- 0
-
852
981
72
20
-
888
991
- 1
- True for input values outside of the X Axis domain bounds
False for input values inside of the X Axis domain bounds
- 82eee386-327f-4901-8478-a464457293ac
- true
- Out Of Bounds
- Out Of Bounds
- false
- 0
-
852
1001
72
20
-
888
1011
- 1
- True for input values on the X Axis which intersect a graph curve
False for input values on the X Axis which do not intersect a graph curve
- 72a6c943-24f0-4165-aee6-1e12264947eb
- true
- Intersected
- Intersected
- false
- 0
-
852
1021
72
20
-
888
1031
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7f6b440a-d60d-4007-bfa5-8cdf447f299c
- Relay
- false
- 2a58a381-2731-4ecb-9622-86d5b7e6f397
- 1
-
278
884
40
16
-
298
892
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 3bc19fd1-a14f-4afe-8c79-98d06f72efe6
- Scale
- Scale
-
24
837
201
64
-
161
869
- Base geometry
- 91fac79f-9c37-49f8-9da4-3c31c7380fd6
- Geometry
- Geometry
- true
- 6ed1c523-bb4c-4547-8b1e-fef80e576ef5
- 1
-
26
839
123
20
-
87.5
849
- Center of scaling
- bb906599-6948-4240-be61-b8f2db1129f8
- Center
- Center
- false
- 0
-
26
859
123
20
-
87.5
869
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 69b2eb88-56be-4742-85ab-abc16a75d511
- Factor
- Factor
- false
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- 1
-
26
879
123
20
-
87.5
889
- 1
- 1
- {0}
- 65536
- Scaled geometry
- 2a58a381-2731-4ecb-9622-86d5b7e6f397
- Geometry
- Geometry
- false
- 0
-
173
839
50
30
-
198
854
- Transformation data
- 2d174878-52b5-45af-9e48-245182783d6b
- Transform
- Transform
- false
- 0
-
173
869
50
30
-
198
884
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6ed1c523-bb4c-4547-8b1e-fef80e576ef5
- Relay
- false
- fe2c7fd3-a20d-49fe-8b1d-09361e90e45d
- 1
-
-65
851
40
16
-
-45
859
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- eea9ee61-f5d5-4cd8-9392-512823c0542f
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
1072
3339
104
44
-
1127
3361
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- 67372680-60ae-44bc-846c-4865450df977
- Forward
- Forward
- true
- 1
- true
- c3ae31b2-8e2f-4176-a84e-b43814396e6c
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1074
3341
41
20
-
1094.5
3351
- 1
- false
- Script Variable Left
- 78e99550-605c-4e97-9f4b-9c8279389f48
- Left
- Left
- true
- 1
- true
- 9d55f829-b54c-4866-9ced-6f44b43868eb
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1074
3361
41
20
-
1094.5
3371
- Print, Reflect and Error streams
- 6db48831-5b42-4e0d-961a-891b10ec40c3
- Output
- Output
- false
- 0
-
1139
3341
35
20
-
1156.5
3351
- Output parameter Points
- 9b42fff0-cfd4-4077-bd34-da7089713006
- Points
- Points
- false
- 0
-
1139
3361
35
20
-
1156.5
3371
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- 2c82a4ea-3f85-4c1a-b5b5-2017900737e6
- Series
- Series
-
505
3500
89
64
-
549
3532
- First number in the series
- 7d70527c-3b5e-4035-9c97-3a4e66a71ebb
- Start
- Start
- false
- 8e6ac10d-2238-4545-8ff2-442c876cd85c
- 1
-
507
3502
30
20
-
522
3512
- 1
- 1
- {0}
- 0
- Step size for each successive number
- ea1865d1-db8f-4aab-9811-0b5402206762
- Step
- Step
- false
- 8e6ac10d-2238-4545-8ff2-442c876cd85c
- 1
-
507
3522
30
20
-
522
3532
- 1
- 1
- {0}
- 1
- Number of values in the series
- d8a497e7-23e5-4d55-a9ef-4b474147df58
- Count
- Count
- false
- dc0b9699-7043-422e-b460-d535b9da419e
- 1
-
507
3542
30
20
-
522
3552
- 1
- 1
- {0}
- 500
- 1
- Series of numbers
- e552844e-beed-45c9-8a78-a5fe409f581c
- Series
- Series
- false
- 0
-
561
3502
31
60
-
576.5
3532
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- 5f38726a-35c0-4b76-901e-23bf35d464c4
- Duplicate Data
- Duplicate Data
-
496
3343
102
64
-
559
3375
- 1
- Data to duplicate
- 47caabbf-b255-4c5a-a4a5-150c750eda62
- Data
- Data
- false
- 9ea38a50-4760-46d2-8f7b-283ff9e5b2d3
- 1
-
498
3345
49
20
-
522.5
3355
- Number of duplicates
- 531ac858-39f2-4fd7-9685-bece6d955799
- Number
- Number
- false
- dc0b9699-7043-422e-b460-d535b9da419e
- 1
-
498
3365
49
20
-
522.5
3375
- 1
- 1
- {0}
- 500
- Retain list order
- d7a02fc3-4ca1-4ecc-a967-35c15da0554c
- Order
- Order
- false
- 0
-
498
3385
49
20
-
522.5
3395
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- 64514e59-9473-4a0c-b0b8-55f5423b430c
- Data
- Data
- false
- 0
-
571
3345
25
60
-
583.5
3375
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 7e1bc525-0327-427c-afd4-d8b6c2743acb
- Digit Scroller
- .
- false
- 0
- 12
- .
- 11
- 1024.0
-
-29
3493
250
20
-
-28.90819
3493.851
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- c923a52e-eef5-4213-b91c-a99d00b79828
- Digit Scroller
- ЯR
- false
- 0
- 12
- ЯR
- 1
- 0.12220574352
-
-25
3395
250
20
-
-24.20879
3395.534
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 1db31240-f2f8-4f56-bfd1-c8e86a7d0108
- Digit Scroller
- °
- false
- 0
- 12
- °
- 2
- 0.0003860762
-
-27
3438
250
20
-
-26.29068
3438.793
- a4cd2751-414d-42ec-8916-476ebf62d7fe
- Radians
- Convert an angle specified in degrees to radians
- true
- cbe7bd82-cc9b-4870-9ac3-7aa5aa5a6971
- Radians
- Radians
-
350
3401
108
28
-
405
3415
- Angle in degrees
- ee7f3a8f-51dd-4ce6-864b-7f1c762117af
- Degrees
- Degrees
- false
- 9698bc3a-1ed1-4414-86f0-6444e8ead760
- 1
-
352
3403
41
24
-
372.5
3415
- Angle in radians
- 8e6ac10d-2238-4545-8ff2-442c876cd85c
- Radians
- Radians
- false
- 0
-
417
3403
39
24
-
436.5
3415
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- 9f5a4e05-ce5c-4e86-a807-564e2bdd48c7
- Point
- Point
- false
- 9b42fff0-cfd4-4077-bd34-da7089713006
- 1
-
1001
3489
50
24
-
1026.471
3501.968
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- dc0b9699-7043-422e-b460-d535b9da419e
- Relay
- false
- 6c7782b5-3c6b-4ea4-b368-9f8596fbb31c
- 1
-
361
3463
40
16
-
381
3471
- be52336f-a2e1-43b1-b5f5-178ba489508a
- Circle Fit
- Fit a circle to a collection of points.
- true
- c73e22cb-aead-46dc-b16c-0dcc22b7dd4e
- Circle Fit
- Circle Fit
-
478
3761
104
64
-
523
3793
- 1
- Points to fit
- 81f3a1ec-91eb-4bf4-8fbc-1c370465acd8
- Points
- Points
- false
- 9f5a4e05-ce5c-4e86-a807-564e2bdd48c7
- 1
-
480
3763
31
60
-
495.5
3793
- Resulting circle
- d68e2f69-3f6f-44fd-a42e-8171647fc776
- Circle
- Circle
- false
- 0
-
535
3763
45
20
-
557.5
3773
- Circle radius
- b567df3e-11d3-4b09-9333-ce91f4c3ae0e
- Radius
- Radius
- false
- 0
-
535
3783
45
20
-
557.5
3793
- Maximum distance between circle and points
- fcc5255c-a398-4ece-83e3-96e14b9c2ac5
- Deviation
- Deviation
- false
- 0
-
535
3803
45
20
-
557.5
3813
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- cos((4*atan(1))/N)
- true
- 2ddf6b0f-02b5-436b-b276-241adb75be4c
- Expression
- Expression
-
629
3723
215
28
-
727
3737
- 1
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- e51b1d7a-a1af-48c3-b8da-e133a59540cd
- Variable N
- N
- true
- dc0b9699-7043-422e-b460-d535b9da419e
- 1
-
631
3725
11
24
-
636.5
3737
- Result of expression
- 77e75b08-4e4d-4be7-8856-42f71b66f28c
- Result
- Result
- false
- 0
-
811
3725
31
24
-
826.5
3737
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 054f5a8d-f78d-4a7e-bf5d-2645ef426ad8
- Scale
- Scale
-
652
3868
126
64
-
714
3900
- Base geometry
- 510ed7b4-b3c9-4474-a386-993821af754c
- Geometry
- Geometry
- true
- d68e2f69-3f6f-44fd-a42e-8171647fc776
- 1
-
654
3870
48
20
-
678
3880
- Center of scaling
- a003e2da-4e0b-4f3c-a084-b732e78b89c7
- Center
- Center
- false
- 51a42e21-ee34-499b-9dd4-f81a4b690590
- 1
-
654
3890
48
20
-
678
3900
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- c760a2a1-3ff7-4898-bb85-58cdae47edae
- Factor
- Factor
- false
- 77e75b08-4e4d-4be7-8856-42f71b66f28c
- 1
-
654
3910
48
20
-
678
3920
- 1
- 1
- {0}
- 0.5
- Scaled geometry
- b6b1bef2-1523-4956-aa25-2dac5bdbc61f
- Geometry
- Geometry
- false
- 0
-
726
3870
50
30
-
751
3885
- Transformation data
- 0a98dc6e-bb85-421b-b00c-7339b7acc660
- Transform
- Transform
- false
- 0
-
726
3900
50
30
-
751
3915
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 973ba117-2844-42fc-a837-d3bfa8e69ed9
- Area
- Area
-
466
3878
118
44
-
528
3900
- Brep, mesh or planar closed curve for area computation
- 7e8b3833-ef63-446a-81e2-35e1cf71bbc8
- Geometry
- Geometry
- false
- d68e2f69-3f6f-44fd-a42e-8171647fc776
- 1
-
468
3880
48
40
-
492
3900
- Area of geometry
- 264a3238-71d4-4fb9-8de9-6d5e8107f02a
- Area
- Area
- false
- 0
-
540
3880
42
20
-
561
3890
- Area centroid of geometry
- 51a42e21-ee34-499b-9dd4-f81a4b690590
- Centroid
- Centroid
- false
- 0
-
540
3900
42
20
-
561
3910
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 526de354-79e7-4025-9017-d96eec6fcc44
- Multiplication
- Multiplication
-
777
3780
70
44
-
802
3802
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- ef3e20b7-31e9-4b59-8b5b-7d48b7a00581
- A
- A
- true
- 77e75b08-4e4d-4be7-8856-42f71b66f28c
- 1
-
779
3782
11
20
-
784.5
3792
- Second item for multiplication
- 5603b472-3d82-4ad9-acb6-fece068c3098
- B
- B
- true
- b567df3e-11d3-4b09-9333-ce91f4c3ae0e
- 1
-
779
3802
11
20
-
784.5
3812
- Result of multiplication
- 7d8353fa-9341-4524-9a9a-18e418cd2bfe
- Result
- Result
- false
- 0
-
814
3782
31
40
-
829.5
3802
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- .5*L*(1/SIN(π/N))
- true
- b941c138-f5e5-41ec-98ba-14636530b46f
- Expression
- Expression
-
717
3622
207
44
-
811
3644
- 2
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 23a00873-cd15-4b34-a2b3-f668298f3f20
- Variable L
- L
- true
- c923a52e-eef5-4213-b91c-a99d00b79828
- 1
-
719
3624
11
20
-
724.5
3634
- Expression variable
- 16aedcd7-2496-4d7f-b685-3ba86767c62a
- Variable N
- N
- true
- dc0b9699-7043-422e-b460-d535b9da419e
- 1
-
719
3644
11
20
-
724.5
3654
- Result of expression
- d4f062e1-e870-4204-80e2-9d78907879ab
- Result
- Result
- false
- 0
-
891
3624
31
40
-
906.5
3644
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 5b56d761-0e39-48f1-8db0-ceb1b6b1aeda
- Panel
- false
- 0
- d4f062e1-e870-4204-80e2-9d78907879ab
- 1
- Double click to edit panel content…
-
1004
3625
160
100
- 0
- 0
- 0
-
1004.444
3625.77
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- R/(.5*(1/SIN(π/N)))
- true
- a4424e3c-d856-4aa7-8832-ff6f7d317feb
- Expression
- Expression
-
396
3263
224
44
-
498
3285
- 2
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 553f3aa9-172c-4f13-bac7-0b9e210f60e2
- Variable R
- R
- true
- 63179a12-0556-4bc1-9bf4-ef312b611dad
- 1
-
398
3265
11
20
-
403.5
3275
- Expression variable
- 7e057535-e619-4c03-b33d-f4bf1bce78b1
- Variable N
- N
- true
- dc0b9699-7043-422e-b460-d535b9da419e
- 1
-
398
3285
11
20
-
403.5
3295
- Result of expression
- 9ea38a50-4760-46d2-8f7b-283ff9e5b2d3
- Result
- Result
- false
- 0
-
587
3265
31
40
-
602.5
3285
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 0359459d-9d9a-47a0-a6e5-8671853cc66b
- Division
- Division
-
167
3560
90
44
-
212
3582
- Item to divide (dividend)
- d54c5aed-abbf-4257-a6d5-64ab24a130c9
- A
- A
- false
- 0
-
169
3562
31
20
-
184.5
3572
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 360
- Item to divide with (divisor)
- 15406d66-d0dd-43ec-ac83-8190d55c283f
- B
- B
- false
- 7e1bc525-0327-427c-afd4-d8b6c2743acb
- 1
-
169
3582
31
20
-
184.5
3592
- The result of the Division
- 6f7bf996-752f-4e29-aa85-34d7d23fb47b
- Result
- Result
- false
- 0
-
224
3562
31
40
-
239.5
3582
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- d8700d74-83cb-4bb5-a874-5836156b8585
- Panel
- false
- 0
- b567df3e-11d3-4b09-9333-ce91f4c3ae0e
- 1
- Double click to edit panel content…
-
662
3218
160
20
- 0
- 0
- 0
-
662.4798
3218.279
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- 448f2eea-d58f-4b03-a15c-131db29d4d6f
- Reverse List
- Reverse List
-
580
3438
66
28
-
613
3452
- 1
- Base list
- d2a92c6b-d29e-4752-8ae9-4c89e9f387c2
- List
- List
- false
- e552844e-beed-45c9-8a78-a5fe409f581c
- 1
-
582
3440
19
24
-
591.5
3452
- 1
- Reversed list
- f8f66c7a-48a1-42fb-8fb5-b9e101750e10
- List
- List
- false
- 0
-
625
3440
19
24
-
634.5
3452
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- 3374828d-ef30-480b-8c7e-4d3363908193
- Negative
- Negative
-
779
3534
88
28
-
822
3548
- Input value
- 8842f592-ebd1-425b-9235-1eed26cbab14
- Value
- Value
- false
- e552844e-beed-45c9-8a78-a5fe409f581c
- 1
-
781
3536
29
24
-
795.5
3548
- Output value
- a06377cb-f650-4240-8f06-3e0aa8cea794
- Result
- Result
- false
- 0
-
834
3536
31
24
-
849.5
3548
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 11841893-58e5-4d69-81f8-6ef5876ad579
- Merge
- Merge
-
724
3403
122
84
-
785
3445
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- ff8d9a28-a359-43d7-9813-26784092c0d5
- 1
- false
- Data 1
- D1
- true
- f8f66c7a-48a1-42fb-8fb5-b9e101750e10
- 1
-
726
3405
47
20
-
757.5
3415
- 2
- Data stream 2
- f5037f9c-4fd3-4870-b046-58bf9cbf663b
- 1
- false
- Data 2
- D2
- true
- 0
-
726
3425
47
20
-
757.5
3435
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 0
- 2
- Data stream 3
- 34ffa90f-4d0d-41d7-9e2a-9e6914e1d97e
- 1
- false
- Data 3
- D3
- true
- a06377cb-f650-4240-8f06-3e0aa8cea794
- 1
-
726
3445
47
20
-
757.5
3455
- 2
- Data stream 4
- 7be9445a-1cc8-42fd-9a91-44e035932117
- false
- Data 4
- D4
- true
- 0
-
726
3465
47
20
-
757.5
3475
- 2
- Result of merge
- 7abea44d-07c7-4298-8d09-060192324a84
- 1
- Result
- Result
- false
- 0
-
797
3405
47
80
-
812.5
3445
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- fefb94c4-e829-4cb6-954e-9fa966bb6e09
- Reverse List
- Reverse List
-
657
3265
66
28
-
690
3279
- 1
- Base list
- 3083f7cb-d6f6-4012-9c1d-6b21de28228f
- List
- List
- false
- 64514e59-9473-4a0c-b0b8-55f5423b430c
- 1
-
659
3267
19
24
-
668.5
3279
- 1
- Reversed list
- 293dcebf-c8ef-4af0-bea0-78ac8cc2435f
- List
- List
- false
- 0
-
702
3267
19
24
-
711.5
3279
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- ec279539-9319-45ff-a5ca-90e3b3f745f6
- Merge
- Merge
-
823
3259
122
84
-
884
3301
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 50bb2f13-a19d-42f5-a248-813f6021a844
- 1
- false
- Data 1
- D1
- true
- 293dcebf-c8ef-4af0-bea0-78ac8cc2435f
- 1
-
825
3261
47
20
-
856.5
3271
- 2
- Data stream 2
- f6e7d53a-62d8-430d-aa79-f90e2662521e
- 1
- false
- Data 2
- D2
- true
- 0
-
825
3281
47
20
-
856.5
3291
- 2
- Data stream 3
- c45addba-d44c-468f-916c-7c0e75d7548d
- 1
- false
- Data 3
- D3
- true
- 64514e59-9473-4a0c-b0b8-55f5423b430c
- 1
-
825
3301
47
20
-
856.5
3311
- 2
- Data stream 4
- 121717d7-f0b5-4ab5-8c2a-e6daf79e2ce3
- false
- Data 4
- D4
- true
- 0
-
825
3321
47
20
-
856.5
3331
- 2
- Result of merge
- c3ae31b2-8e2f-4176-a84e-b43814396e6c
- 1
- Result
- Result
- false
- 0
-
896
3261
47
80
-
911.5
3301
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 032109e0-083d-4876-a194-d48d70db4a82
- Panel
- false
- 0
- 7abea44d-07c7-4298-8d09-060192324a84
- 1
- Double click to edit panel content…
-
1272
3232
160
479
- 0
- 0
- 0
-
1272.424
3232.003
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- fcba47ce-cf17-4a9f-b444-fdfd3b58f104
- List Item
- List Item
-
898
3779
77
64
-
955
3811
- 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
- 904b0e7d-06c2-4fb7-ace6-0d5e3e73309a
- List
- List
- false
- 9f5a4e05-ce5c-4e86-a807-564e2bdd48c7
- 1
-
900
3781
43
20
-
921.5
3791
- Item index
- 4b4c9ab4-7ff7-493c-804f-f2ee6521d579
- Index
- Index
- false
- 0
-
900
3801
43
20
-
921.5
3811
- 1
- 1
- {0}
- -1
- Wrap index to list bounds
- 401ceedd-2460-47a7-adfe-3fe8bfdcab75
- Wrap
- Wrap
- false
- 0
-
900
3821
43
20
-
921.5
3831
- 1
- 1
- {0}
- true
- Item at {i'}
- 76288414-d3b9-4565-bf15-03a6b907c596
- false
- Item
- i
- false
- 0
-
967
3781
6
60
-
970
3811
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- f6189714-2503-4c33-b10d-828b9753dd63
- Deconstruct
- Deconstruct
-
1011
3785
120
64
-
1052
3817
- Input point
- 1734f987-ef44-4c85-93f8-de26f37b00dd
- Point
- Point
- false
- 76288414-d3b9-4565-bf15-03a6b907c596
- 1
-
1013
3787
27
60
-
1026.5
3817
- Point {x} component
- 7876afcf-7775-45c8-8a25-88d8b7e1f9c2
- X component
- X component
- false
- 0
-
1064
3787
65
20
-
1096.5
3797
- Point {y} component
- 5abe47df-fbe4-4b97-bd03-0ec1b1f6b2d8
- Y component
- Y component
- false
- 0
-
1064
3807
65
20
-
1096.5
3817
- Point {z} component
- fce43a6b-020c-45af-be79-091fc7373c5b
- Z component
- Z component
- false
- 0
-
1064
3827
65
20
-
1096.5
3837
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 04e8baad-2bd4-4512-8434-d1b3544659d7
- Panel
- false
- 0
- ba156c5f-31a5-4478-a04c-85f4b5333b7c
- 1
- Double click to edit panel content…
-
38
3207
116
20
- 0
- 0
- 0
-
38.51038
3207.453
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- f650f2dc-1a4e-481b-af1a-49af3711d7cf
- Panel
- false
- 0
- dd0736c2-159a-42d1-af5f-93e121faa9f7
- 1
- Double click to edit panel content…
-
39
3289
118
20
- 0
- 0
- 0
-
39.33979
3289.087
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 32a6c3f8-891b-465c-a59b-971de8e4b598
- Division
- Division
-
1263
3785
70
44
-
1288
3807
- Item to divide (dividend)
- 5b959b6e-3da7-428d-97ea-89b9c83a5673
- A
- A
- false
- 7876afcf-7775-45c8-8a25-88d8b7e1f9c2
- 1
-
1265
3787
11
20
-
1270.5
3797
- Item to divide with (divisor)
- 3b155943-e856-4f6a-861e-2a442c5af7de
- B
- B
- false
- 5abe47df-fbe4-4b97-bd03-0ec1b1f6b2d8
- 1
-
1265
3807
11
20
-
1270.5
3817
- The result of the Division
- b887e715-85b8-4d63-bcef-54f50d862634
- Result
- Result
- false
- 0
-
1300
3787
31
40
-
1315.5
3807
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 4cbbc23a-5f94-4439-9417-57501beec295
- Panel
- false
- 0
- 35a11262-770e-4498-9d6e-28b546897ca0
- 1
- Double click to edit panel content…
-
38
3249
116
20
- 0
- 0
- 0
-
38.30339
3249.228
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 04e8baad-2bd4-4512-8434-d1b3544659d7
- f650f2dc-1a4e-481b-af1a-49af3711d7cf
- 4cbbc23a-5f94-4439-9417-57501beec295
- 3
- eccb3198-eb6b-4c8a-a3d9-fbc052dd7486
- Group
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- dd203f61-0028-42eb-bd28-7f6f48340bc8
- Division
- Division
-
280
3506
49
44
-
309
3528
- Item to divide (dividend)
- 64037327-91f1-4a5c-a020-c21cdc1c56aa
- A
- false
- 7e1bc525-0327-427c-afd4-d8b6c2743acb
- 1
-
282
3508
15
20
-
289.5
3518
- Item to divide with (divisor)
- 1b254420-5fe8-4023-9282-f9415e798a17
- B
- false
- 0
-
282
3528
15
20
-
289.5
3538
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
- 6c7782b5-3c6b-4ea4-b368-9f8596fbb31c
- Result
- false
- 0
-
321
3508
6
40
-
324
3528
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 4c63dec2-1390-4291-b6d5-8371589a05f4
- Interpolate
- Interpolate
-
895
3102
225
84
-
1068
3144
- 1
- Interpolation points
- 204c7f61-dafe-4ead-8116-4d615c72795d
- Vertices
- Vertices
- false
- 9868f335-6dc4-451f-8094-d3711f42121a
- 1
-
897
3104
159
20
-
976.5
3114
- Curve degree
- a70ef5d1-c3cb-46d6-9d33-77e1a52d1292
- Degree
- Degree
- false
- 0
-
897
3124
159
20
-
976.5
3134
- 1
- 1
- {0}
- 3
- Periodic curve
- 4d30c792-d92a-4102-8b00-2557c4b3ae9a
- Periodic
- Periodic
- false
- 0
-
897
3144
159
20
-
976.5
3154
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 31ad9203-8d68-486d-b831-33a8a2d37811
- KnotStyle
- KnotStyle
- false
- 0
-
897
3164
159
20
-
976.5
3174
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 650d961c-ef6f-4573-ade0-97f698f6a536
- Curve
- Curve
- false
- 0
-
1080
3104
38
26
-
1099
3117.333
- Curve length
- ccb103da-accf-4a47-99e7-b07e82093feb
- Length
- Length
- false
- 0
-
1080
3130
38
27
-
1099
3144
- Curve domain
- a1b7ba6e-684d-4c4f-b4dd-917607d871fa
- Domain
- Domain
- false
- 0
-
1080
3157
38
27
-
1099
3170.667
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- DIFERENCE CURWATURE SHAPED GRAPH
-
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
- true
-
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
- 1e8725f4-37c6-4b42-8707-fa6926b11169
- true
- DIFERENCE CURWATURE SHAPED GRAPH
- DIFERENCE CURWATURE SHAPED GRAPH
- false
- 37
- 05a8c343-ff27-42ad-afcf-fa1ff667cbe7
- 0f64163b-c63e-4c64-8cbb-8773b580d59b
- 1cfb2837-6c50-4ee5-aa8f-99081347aba7
- 2b037c5f-58a9-4cb5-8e6d-67c8f9df143d
- 3d530c4d-e834-47c8-bcae-1b4fa53e44af
- 3d6b44d1-1154-4b09-a0d5-a25ea070c226
- 3ec98c82-8319-4c33-b41b-a024084f3a31
- 407bf4a9-858a-4660-9705-8e8f33050563
- 44da1bc7-88be-456e-b69f-45137693f9fc
- 48a0e7d2-c487-494e-9796-eb3b184479ec
- 4eec2e88-5e20-4514-909f-8ce5a6c4aeb4
- 566f2ed4-6b95-49f9-ad73-6761a75a717b
- 57c8a8a1-8116-4ccc-933d-b8e54b24f260
- 5eca0504-be11-4dfa-b0cc-3a8181406ff3
- 60a7fdec-17c1-4d75-b76a-594839ade29b
- 62dd3e82-b9dd-4a0d-8238-0d84ad1ad8c4
- 651fba8e-310a-4fb0-99f4-57c6a81c0def
- 6daf543e-8b47-452f-927f-1fb8d01a3f6e
- 7847ebb2-91c9-46ab-9994-605a8fcfd224
- 83fbba3d-44b7-4802-923b-8e59a8614a3a
- 8ccbf885-f178-4841-9249-66f8ea932254
- 8ee99086-b8f9-43ee-9bd6-fec9ccd7fd67
- a59ab02d-69c2-4571-bb5d-457becd6a4ce
- af2d2cb2-cbd1-4763-ab55-47294a5f0eb4
- c8100f49-2687-4e17-8c09-44290a64e5d2
- c8de52bd-b70c-4863-84a1-797c4bdb334b
- d17d9c72-dca0-490c-a89c-6d0ff75c8dfa
- d6a5a595-fddc-4f1e-93a0-1d97caef0559
- d72e8780-913f-4c19-ade0-67c1bc74babd
- dc078884-ac50-4cf1-ae81-92173c776b72
- e18d388f-be39-4181-8c9a-b9b6699fd507
- e458e107-80a1-4187-9513-8822082224d1
- e6adadf4-be79-42f5-b3c1-7fc3b6b0cd49
- ea5bacce-ee91-4be8-a5d8-d159ac821594
- f0683443-95a2-4914-b42d-62d543c955d4
- f25480e3-66b7-415f-b4b4-f9e6199b06e8
- f8b4cc97-54ee-4b3e-a165-111b7070d704
- 81fd98cd-c9a3-405d-866d-edf2fca2467f
- cb30ccba-a894-45cb-b1d5-847ad7005125
- daca2ebb-26cb-48f4-8885-277e43200f92
- 20d03587-b988-43e2-924d-d6655441a5e8
- 937bac2b-aa3f-4485-8435-a74b05842dda
- 2927bcb1-a8c7-4996-b4cf-1e0b73fe722c
- ddb00df8-65f0-4650-a3c7-89c56da7f06b
- f12cf189-9dd5-4b8b-822d-2da85bac7a45
- bae8f0e9-2af4-409d-945a-a91a08fdc45a
- 3d99a0d8-87f4-42b3-ae8c-13046d610738
- 88db9398-ca86-4220-85b3-d1387046010f
- 1af94696-7c3b-4341-b4bb-415b935cb441
- 326b8016-5135-4828-b69a-a21c171e1a06
- 4a525765-a9df-4f3b-8fae-c2be3081d0b4
- a7e4f8f7-1ccd-48f0-863e-6ed19022d27b
- bbece122-0a0d-43f9-bd1e-b6e66ae744df
- 9c973484-e313-4490-a780-3cac6484f2c3
- e860b9e2-e037-4c18-988a-393d0094d8e4
- a43519fb-325e-4058-bda1-f7e34cc92c6f
- 53133e66-86e1-4322-bb85-7afca5c21f4f
- 233b0ef6-f843-44d6-99fc-9ecf077d1b78
- aa2a8593-f318-4546-bad9-74c7978a14af
- a67255eb-66a4-422d-aed0-4b64cd94d270
- 36be5f7d-3d93-4e60-9b58-2ea01268c3ff
- 59e3ea83-51fb-46fa-8bda-938de18b7cf2
- 7e2338e0-fce5-4964-bac7-ea6c242afeb1
- 43f684c6-6920-481c-81ce-8a3096268d23
- df2cb580-23c8-45cb-aac6-97ce3b2e2214
- 16c32cca-03cb-4d8e-bf89-f521eb08129b
- a317f3b7-85e8-46ea-bfa9-b8f70ca5c382
- 130433e2-dd09-4dbb-8e9f-946a284f4836
- 17750273-1d4e-4a10-92b1-f4b16af3b73c
- 8de15979-110c-49a4-bf71-f92c5c15659e
- 9a110ceb-3e62-489e-8e19-61581f5671d4
- eabf9208-959a-42b3-8af1-f5ce33e4d91a
- 735da924-e3a7-45ca-9564-36c125627c0a
- b2a58353-e9c9-4e65-a900-6efa66489724
-
1562
3202
103
404
-
1623
3404
- 20
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 17
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Second item for multiplication
- d17d9c72-dca0-490c-a89c-6d0ff75c8dfa
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3204
47
20
-
1587.5
3214
- Second item for multiplication
- 5eca0504-be11-4dfa-b0cc-3a8181406ff3
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3224
47
20
-
1587.5
3234
- Second item for multiplication
- dc078884-ac50-4cf1-ae81-92173c776b72
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3244
47
20
-
1587.5
3254
- Second item for multiplication
- f8b4cc97-54ee-4b3e-a165-111b7070d704
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3264
47
20
-
1587.5
3274
- Second item for multiplication
- f25480e3-66b7-415f-b4b4-f9e6199b06e8
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3284
47
20
-
1587.5
3294
- Second item for multiplication
- e6adadf4-be79-42f5-b3c1-7fc3b6b0cd49
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3304
47
20
-
1587.5
3314
- Second item for multiplication
- c8de52bd-b70c-4863-84a1-797c4bdb334b
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3324
47
20
-
1587.5
3334
- Second item for multiplication
- c8100f49-2687-4e17-8c09-44290a64e5d2
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3344
47
20
-
1587.5
3354
- Second item for multiplication
- af2d2cb2-cbd1-4763-ab55-47294a5f0eb4
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3364
47
20
-
1587.5
3374
- Second item for multiplication
- 62dd3e82-b9dd-4a0d-8238-0d84ad1ad8c4
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3384
47
20
-
1587.5
3394
- Second item for multiplication
- 407bf4a9-858a-4660-9705-8e8f33050563
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3404
47
20
-
1587.5
3414
- Second item for multiplication
- 3ec98c82-8319-4c33-b41b-a024084f3a31
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3424
47
20
-
1587.5
3434
- Second item for multiplication
- 8ccbf885-f178-4841-9249-66f8ea932254
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3444
47
20
-
1587.5
3454
- Second item for multiplication
- a59ab02d-69c2-4571-bb5d-457becd6a4ce
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3464
47
20
-
1587.5
3474
- Second item for multiplication
- 44da1bc7-88be-456e-b69f-45137693f9fc
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3484
47
20
-
1587.5
3494
- Second item for multiplication
- 2b037c5f-58a9-4cb5-8e6d-67c8f9df143d
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3504
47
20
-
1587.5
3514
- Second item for multiplication
- d72e8780-913f-4c19-ade0-67c1bc74babd
- true
- B
- B
- true
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- 1
-
1564
3524
47
20
-
1587.5
3534
- Rotation angle (in degrees)
- e458e107-80a1-4187-9513-8822082224d1
- true
- Angle
- Angle
- true
- 0
-
1564
3544
47
20
-
1587.5
3554
- 1
- 1
- {0}
- 0
- Contains a collection of generic curves
- 7847ebb2-91c9-46ab-9994-605a8fcfd224
- true
- Curve
- Curve
- true
- f654ad66-626e-4a53-b0fb-b97bf8db47c6
- 1
-
1564
3564
47
20
-
1587.5
3574
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 256
- Contains a collection of generic curves
- true
- e18d388f-be39-4181-8c9a-b9b6699fd507
- true
- Curve
- Curve
- true
- accfc6c7-d434-41c2-8fa9-df26450c2afb
- 1
-
1564
3584
47
20
-
1587.5
3594
- 2
- A wire relay object
- 8ee99086-b8f9-43ee-9bd6-fec9ccd7fd67
- true
- Relay
- Relay
- false
- 0
-
1635
3204
28
23
-
1649
3215.765
- 2
- A wire relay object
- 3d530c4d-e834-47c8-bcae-1b4fa53e44af
- true
- Relay
- Relay
- false
- 0
-
1635
3227
28
24
-
1649
3239.294
- 2
- A wire relay object
- 651fba8e-310a-4fb0-99f4-57c6a81c0def
- true
- Relay
- Relay
- false
- 0
-
1635
3251
28
23
-
1649
3262.823
- 2
- A wire relay object
- 05a8c343-ff27-42ad-afcf-fa1ff667cbe7
- true
- Relay
- Relay
- false
- 0
-
1635
3274
28
24
-
1649
3286.353
- 2
- A wire relay object
- 3d6b44d1-1154-4b09-a0d5-a25ea070c226
- true
- Relay
- Relay
- false
- 0
-
1635
3298
28
23
-
1649
3309.882
- 2
- A wire relay object
- 0f64163b-c63e-4c64-8cbb-8773b580d59b
- true
- Relay
- Relay
- false
- 0
-
1635
3321
28
24
-
1649
3333.412
- 2
- A wire relay object
- 83fbba3d-44b7-4802-923b-8e59a8614a3a
- true
- Relay
- Relay
- false
- 0
-
1635
3345
28
23
-
1649
3356.941
- 2
- A wire relay object
- 6daf543e-8b47-452f-927f-1fb8d01a3f6e
- true
- Relay
- Relay
- false
- 0
-
1635
3368
28
24
-
1649
3380.47
- 2
- A wire relay object
- 4eec2e88-5e20-4514-909f-8ce5a6c4aeb4
- true
- Relay
- Relay
- false
- 0
-
1635
3392
28
23
-
1649
3404
- 2
- A wire relay object
- 1cfb2837-6c50-4ee5-aa8f-99081347aba7
- true
- Relay
- Relay
- false
- 0
-
1635
3415
28
24
-
1649
3427.529
- 2
- A wire relay object
- 566f2ed4-6b95-49f9-ad73-6761a75a717b
- true
- Relay
- Relay
- false
- 0
-
1635
3439
28
23
-
1649
3451.059
- 2
- A wire relay object
- 57c8a8a1-8116-4ccc-933d-b8e54b24f260
- true
- Relay
- Relay
- false
- 0
-
1635
3462
28
24
-
1649
3474.588
- 2
- A wire relay object
- f0683443-95a2-4914-b42d-62d543c955d4
- true
- Relay
- Relay
- false
- 0
-
1635
3486
28
23
-
1649
3498.118
- 2
- A wire relay object
- 48a0e7d2-c487-494e-9796-eb3b184479ec
- true
- Relay
- Relay
- false
- 0
-
1635
3509
28
24
-
1649
3521.647
- 2
- A wire relay object
- ea5bacce-ee91-4be8-a5d8-d159ac821594
- true
- Relay
- Relay
- false
- 0
-
1635
3533
28
23
-
1649
3545.177
- 2
- A wire relay object
- d6a5a595-fddc-4f1e-93a0-1d97caef0559
- true
- Relay
- Relay
- false
- 0
-
1635
3556
28
24
-
1649
3568.706
- 2
- A wire relay object
- 60a7fdec-17c1-4d75-b76a-594839ade29b
- true
- Relay
- Relay
- false
- 0
-
1635
3580
28
24
-
1649
3592.235
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 00ea1faf-8f43-4db0-a493-cd9e04efce41
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 2
- 0.0625000000
-
1149
3171
250
20
-
1149.177
3171.168
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- DIFERENCE CURWATURE LINEAR GRAPH
-
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
- true
-
iVBORw0KGgoAAAANSUhEUgAAABgAAAAYCAYAAADgdz34AAAABGdBTUEAALGPC/xhBQAAAAlwSFlzAAAOvwAADr8BOAVTJAAAAJhJREFUSEvdk4EKgCAMRPfF9gn9WX9Wq5MtEmdKbQQ9GClud4cY/Q6WbwgQ13LnKh5mAsKEle8MeCLm1C9pb2I2QHxNtKC2RLNVeiYjTWyDIxkEZPuKykDTj6QboTZwTA8KA+/0oDRwTg9OgwhxUBh4Xo2SDaLSg5waBrJ3J//uL66mG4zxNGX9BMzezmuDR4UQKg5CxQ2IduVGkrvn0vkHAAAAAElFTkSuQmCC
- 1ef12e12-a315-4adc-8a69-1049182100f2
- true
- DIFERENCE CURWATURE LINEAR GRAPH
- DIFERENCE CURWATURE LINEAR GRAPH
- false
- 20
- 02fb770c-ba15-4f83-acf9-af1ba24e79cf
- 3a4d3006-5e80-4a31-a2c2-77bf1567014b
- 3ac17cbc-7b40-4166-9558-9be4e21d91a4
- 40ec6168-79d7-4abc-9d6e-d41627216763
- 4bd05acf-e732-4c02-8528-9002b488a087
- 4e45cde8-7f27-431d-b06c-7f9c5ed9e84a
- 5f77937c-77e2-465e-8b74-0cd1dca8659f
- 657928da-9388-4d25-ac8c-5461f78115ff
- 9bbc0f84-6983-4117-821c-ceb85636c1d3
- a6f5321e-1fc7-4d0b-a809-2c998b9ba647
- b9b3f377-4fa1-41de-a46e-8c5b7fdb8176
- bcc4995d-3075-4627-86d3-17c54f203760
- c2fa32ad-abc6-48b3-98de-eddebf34447c
- c6051a24-e2be-4566-a3f9-7c05b6c560d3
- d1f9d08d-efb2-4192-a859-fc8b5bd7b96e
- d3b1c4de-65d2-4988-bd21-0fa96869795b
- dacca8b2-18e3-46ff-a12a-1c3dcbed30d4
- df5ac2ce-c295-431f-846d-10a3ddd11fe8
- eef837d9-6ad7-45c0-86d4-37d5df250d0a
- ff97abec-08b3-4858-8f83-c4185f48b077
- 9096d595-00e9-44ef-bf8b-df7cba4ba2ea
- 7979dd58-784d-428c-ab41-1f9a01cb3b5b
- e9837f44-fe89-4576-a1ba-d864d9176564
- 98a7b290-1680-4c8f-91d6-4080e52ada8f
- ad15254d-f361-46c9-90d6-b5db1b60e3d2
- 45329fda-4528-406d-a823-54e35ac6ff74
- 9492d9b1-8423-4285-a424-c395dc7f8b36
- 88ea5216-22ee-43b9-bf4a-bf732fa4678f
- 693656d3-ab20-45a4-a99a-8ca5a8f9ac36
- f9b9305d-1e20-4067-946a-b44d88604308
- 3c10a1a1-09f5-411d-ae06-13d21b0f7cd7
- b4c2ea06-2f42-44c4-9b4a-584b407a7f6a
- 9d9970f3-5ab6-40b5-b0f2-d257ffef222d
- 80bcd5c0-5458-4110-bc35-aad5d5e50148
- 054cb35f-8548-43e7-8129-2bbf3a113dd2
- d134b7cd-fb62-4a2b-a901-fec5a2d783e9
- 357ceb68-e651-4e13-b8c4-6a838be2149a
- e294df03-baaa-4b12-b92f-e97f42ff34ec
- 34281050-3848-44ac-894c-a3119ffa069f
- 17704c02-f561-4245-bc67-2eaf7cd1e000
-
1693
3229
110
404
-
1789
3431
- 20
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 0
- Vector {y} component
- eef837d9-6ad7-45c0-86d4-37d5df250d0a
- true
- Y component
- Y component
- true
- 0
-
1695
3231
82
20
-
1736
3241
- 1
- 1
- {0}
- 8
- Second item for multiplication
- a6f5321e-1fc7-4d0b-a809-2c998b9ba647
- true
- B
- B
- true
- 0
-
1695
3251
82
20
-
1736
3261
- Vector {y} component
- 02fb770c-ba15-4f83-acf9-af1ba24e79cf
- true
- Y component
- Y component
- true
- 0
-
1695
3271
82
20
-
1736
3281
- 1
- 1
- {0}
- 7
- Second item for multiplication
- 4e45cde8-7f27-431d-b06c-7f9c5ed9e84a
- true
- B
- B
- true
- 0
-
1695
3291
82
20
-
1736
3301
- Vector {y} component
- dacca8b2-18e3-46ff-a12a-1c3dcbed30d4
- true
- Y component
- Y component
- true
- 0
-
1695
3311
82
20
-
1736
3321
- 1
- 1
- {0}
- 6
- Second item for multiplication
- bcc4995d-3075-4627-86d3-17c54f203760
- true
- B
- B
- true
- 0
-
1695
3331
82
20
-
1736
3341
- Vector {y} component
- b9b3f377-4fa1-41de-a46e-8c5b7fdb8176
- true
- Y component
- Y component
- true
- 0
-
1695
3351
82
20
-
1736
3361
- 1
- 1
- {0}
- 5
- Second item for multiplication
- 3ac17cbc-7b40-4166-9558-9be4e21d91a4
- true
- B
- B
- true
- 0
-
1695
3371
82
20
-
1736
3381
- Vector {y} component
- 657928da-9388-4d25-ac8c-5461f78115ff
- true
- Y component
- Y component
- true
- 0
-
1695
3391
82
20
-
1736
3401
- 1
- 1
- {0}
- 4
- Second item for multiplication
- c2fa32ad-abc6-48b3-98de-eddebf34447c
- true
- B
- B
- true
- 0
-
1695
3411
82
20
-
1736
3421
- Vector {y} component
- ff97abec-08b3-4858-8f83-c4185f48b077
- true
- Y component
- Y component
- true
- 0
-
1695
3431
82
20
-
1736
3441
- 1
- 1
- {0}
- 3
- Second item for multiplication
- 4bd05acf-e732-4c02-8528-9002b488a087
- true
- B
- B
- true
- 0
-
1695
3451
82
20
-
1736
3461
- Vector {y} component
- c6051a24-e2be-4566-a3f9-7c05b6c560d3
- true
- Y component
- Y component
- true
- 0
-
1695
3471
82
20
-
1736
3481
- 1
- 1
- {0}
- 2
- Second item for multiplication
- df5ac2ce-c295-431f-846d-10a3ddd11fe8
- true
- B
- B
- true
- 0
-
1695
3491
82
20
-
1736
3501
- Vector {y} component
- d3b1c4de-65d2-4988-bd21-0fa96869795b
- true
- Y component
- Y component
- true
- 0
-
1695
3511
82
20
-
1736
3521
- 1
- 1
- {0}
- 1
- Second item for multiplication
- 5f77937c-77e2-465e-8b74-0cd1dca8659f
- true
- B
- B
- true
- 0
-
1695
3531
82
20
-
1736
3541
- Vector {y} component
- 3a4d3006-5e80-4a31-a2c2-77bf1567014b
- true
- Y component
- Y component
- true
- 0
-
1695
3551
82
20
-
1736
3561
- 1
- 1
- {0}
- 0
- Second item for multiplication
- 40ec6168-79d7-4abc-9d6e-d41627216763
- true
- B
- B
- true
- 0
-
1695
3571
82
20
-
1736
3581
- Number of segments
- d1f9d08d-efb2-4192-a859-fc8b5bd7b96e
- true
- Count
- Count
- true
- b8207e8f-d1d2-4ad2-b43b-73db4643f17e
- 1
-
1695
3591
82
20
-
1736
3601
- 1
- 1
- {0}
- 10
- Contains a collection of generic curves
- true
- 9bbc0f84-6983-4117-821c-ceb85636c1d3
- true
- Curve
- Curve
- true
- accfc6c7-d434-41c2-8fa9-df26450c2afb
- 1
-
1695
3611
82
20
-
1736
3621
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- accfc6c7-d434-41c2-8fa9-df26450c2afb
- Relay
- false
- 650d961c-ef6f-4573-ade0-97f698f6a536
- 1
-
1466
3613
40
16
-
1486
3621
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b8207e8f-d1d2-4ad2-b43b-73db4643f17e
- Relay
- false
- 7e1bc525-0327-427c-afd4-d8b6c2743acb
- 1
-
1444
3576
40
16
-
1464
3584
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 9698bc3a-1ed1-4414-86f0-6444e8ead760
- Panel
- false
- 0
- 0
- 0.0003860762109180463019
-
-199
3409
160
84
- 0
- 0
- 0
-
-198.463
3409.569
- 2
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b0414c5e-b2a5-4397-9a26-3d16457e079d
- Relay
- false
- 7876afcf-7775-45c8-8a25-88d8b7e1f9c2
- 1
-
-239
3169
40
16
-
-219
3177
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 64dc2fad-67da-43a0-afa8-968d779d76bb
- Relay
- false
- b887e715-85b8-4d63-bcef-54f50d862634
- 1
-
-241
3271
40
16
-
-221
3279
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- ce270eae-dd35-42f1-a1e4-d2f99e5bc96c
- Relay
- false
- 5abe47df-fbe4-4b97-bd03-0ec1b1f6b2d8
- 1
-
-243
3321
40
16
-
-223
3329
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- b431a847-2dd3-434f-9b59-8a6329452c37
- Format
- Format
-
-185
3133
130
64
-
-93
3165
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 189af6c2-3871-43ab-b4a2-828404c5bac2
- Format
- Format
- false
- 0
-
-183
3135
78
20
-
-144
3145
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- d97e0a39-4089-4172-9db8-c08197b8e7b4
- Culture
- Culture
- false
- 0
-
-183
3155
78
20
-
-144
3165
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- bfcdd9ea-5052-41e9-a97a-cd0fe30a0d83
- false
- Data 0
- 0
- true
- b0414c5e-b2a5-4397-9a26-3d16457e079d
- 1
-
-183
3175
78
20
-
-144
3185
- Formatted text
- ba156c5f-31a5-4478-a04c-85f4b5333b7c
- Text
- Text
- false
- 0
-
-81
3135
24
60
-
-69
3165
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 1e3ae344-cd92-406e-aebd-972deee07f0e
- Format
- Format
-
-185
3217
130
64
-
-93
3249
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- c1c6a58e-c0c7-493c-8c2d-21b09a647d80
- Format
- Format
- false
- 0
-
-183
3219
78
20
-
-144
3229
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 118c54c9-0071-4749-be06-f6920b3500fe
- Culture
- Culture
- false
- 0
-
-183
3239
78
20
-
-144
3249
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 896cb082-cf84-4e6b-8922-6cda5c56786c
- false
- Data 0
- 0
- true
- 64dc2fad-67da-43a0-afa8-968d779d76bb
- 1
-
-183
3259
78
20
-
-144
3269
- Formatted text
- 35a11262-770e-4498-9d6e-28b546897ca0
- Text
- Text
- false
- 0
-
-81
3219
24
60
-
-69
3249
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- f2c03e9a-5b86-4789-997b-bb044bca2f3e
- Format
- Format
-
-184
3300
130
64
-
-92
3332
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- bc32af76-1e3f-4774-bfb7-f91555ff91fb
- Format
- Format
- false
- 0
-
-182
3302
78
20
-
-143
3312
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- f7c98017-af59-4278-ba02-63d1dad43791
- Culture
- Culture
- false
- 0
-
-182
3322
78
20
-
-143
3332
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- e773dc71-70c2-4170-b0f0-7457a89e3cb5
- false
- Data 0
- 0
- true
- ce270eae-dd35-42f1-a1e4-d2f99e5bc96c
- 1
-
-182
3342
78
20
-
-143
3352
- Formatted text
- dd0736c2-159a-42d1-af5f-93e121faa9f7
- Text
- Text
- false
- 0
-
-80
3302
24
60
-
-68
3332
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 63179a12-0556-4bc1-9bf4-ef312b611dad
- Relay
- false
- c923a52e-eef5-4213-b91c-a99d00b79828
- 1
-
203
3341
40
16
-
223
3349
- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
- true
- d25a347e-f2e0-4e4a-8983-14d071fa7194
- Scale NU
- Scale NU
-
403
3098
226
121
-
565
3159
- Base geometry
- 6c42c611-31df-46b6-a8ee-c7c7171400e4
- Geometry
- Geometry
- true
- 9f5a4e05-ce5c-4e86-a807-564e2bdd48c7
- 1
-
405
3100
148
20
-
487
3110
- Base plane
- f2be336e-646a-4422-ad9e-e4e57dab9a98
- Plane
- Plane
- false
- 0
-
405
3120
148
37
-
487
3138.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
- 98448143-b352-4739-bfc1-429bc2747dd2
- 1/X
- Scale X
- Scale X
- false
- 7876afcf-7775-45c8-8a25-88d8b7e1f9c2
- 1
-
405
3157
148
20
-
487
3167
- 1
- 1
- {0}
- 1
- Scaling factor in {y} direction
- 0a1bb1d6-8dd1-4ff5-9746-b9d1ed378ab9
- 1/X
- Scale Y
- Scale Y
- false
- 5abe47df-fbe4-4b97-bd03-0ec1b1f6b2d8
- 1
-
405
3177
148
20
-
487
3187
- 1
- 1
- {0}
- 1
- Scaling factor in {z} direction
- 56b223c4-49a9-4561-a1a4-af9c5fd7182a
- Scale Z
- Scale Z
- false
- 0
-
405
3197
148
20
-
487
3207
- 1
- 1
- {0}
- 1
- Scaled geometry
- 9868f335-6dc4-451f-8094-d3711f42121a
- Geometry
- Geometry
- false
- 0
-
577
3100
50
58
-
602
3129.25
- Transformation data
- d3a424e3-115d-4433-a6ad-a72744f7056e
- Transform
- Transform
- false
- 0
-
577
3158
50
59
-
602
3187.75
- 310f9597-267e-4471-a7d7-048725557528
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
- e6c0b86a-3030-446a-831b-92169490ee8b
- GraphMapper+
- GraphMapper+
- true
-
902
2886
114
104
-
963
2938
- External curve as a graph
- 37bb3370-d544-4693-9286-1de205aa26be
- Curve
- Curve
- false
- 0517f2f3-0517-41f2-956d-3caa6df4c5ab
- 1
-
904
2888
47
20
-
927.5
2898
- Optional Rectangle boundary. If omitted the curve's would be landed
- 64776ecc-bbe9-4ec5-a5d4-07eb396f92b6
- Boundary
- Boundary
- true
- 3bfc7a24-36db-4b47-8c33-65ba8b072928
- 1
-
904
2908
47
20
-
927.5
2918
- 1
- List of input numbers
- 68fa507c-c522-4467-80f3-fdcf8a652e23
- Numbers
- Numbers
- false
- 8e13165d-ec24-43b2-ab6d-2081a50fd148
- 1
-
904
2928
47
20
-
927.5
2938
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 6653a230-3ac7-44b2-a9f5-1fe99c263419
- Input
- Input
- true
- 213585e8-4f3a-4f2c-9e91-8385c0f5293e
- 1
-
904
2948
47
20
-
927.5
2958
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- f8e14406-9226-4342-a696-98d00dc96a74
- Output
- Output
- true
- 213585e8-4f3a-4f2c-9e91-8385c0f5293e
- 1
-
904
2968
47
20
-
927.5
2978
- 1
- Output Numbers
- b0d8da91-bdcc-44b1-93f8-f3dc5e923e83
- Number
- Number
- false
- 0
-
975
2888
39
100
-
994.5
2938
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 6e0d144c-1a3d-40c0-9029-376abdea13ca
- End Points
- End Points
-
346
2785
84
44
-
390
2807
- Curve to evaluate
- 9b920e58-086f-48e0-a7d3-9489d707f19a
- Curve
- Curve
- false
- 0517f2f3-0517-41f2-956d-3caa6df4c5ab
- 1
-
348
2787
30
40
-
363
2807
- Curve start point
- 8b6f6b53-ff10-4744-b784-aacd1ff32a2b
- Start
- Start
- false
- 0
-
402
2787
26
20
-
415
2797
- Curve end point
- 2eca5a00-e598-4c14-ac50-2590832a1ec9
- End
- End
- false
- 0
-
402
2807
26
20
-
415
2817
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- edc8e274-6c3a-472a-bf0f-4e3da7df79d1
- Rectangle 2Pt
- Rectangle 2Pt
-
481
2794
198
101
-
617
2845
- Rectangle base plane
- 53e04fb8-ff9e-4b0e-a27f-df57d3dc5efa
- Plane
- Plane
- false
- 0
-
483
2796
122
37
-
544
2814.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- 0c1cf429-1c6b-4c8d-9622-d10850298528
- Point A
- Point A
- false
- 8b6f6b53-ff10-4744-b784-aacd1ff32a2b
- 1
-
483
2833
122
20
-
544
2843
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- d351db95-b5de-4672-a58c-f4c75d5d5420
- Point B
- Point B
- false
- 2eca5a00-e598-4c14-ac50-2590832a1ec9
- 1
-
483
2853
122
20
-
544
2863
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- da9761e7-1237-4b20-81d5-09d6e9f1afdc
- Radius
- Radius
- false
- 0
-
483
2873
122
20
-
544
2883
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- 3bfc7a24-36db-4b47-8c33-65ba8b072928
- Rectangle
- Rectangle
- false
- 0
-
629
2796
48
48
-
653
2820.25
- Length of rectangle curve
- cd1c3d89-ae86-4bf4-a2f2-dcc79f52e1ba
- Length
- Length
- false
- 0
-
629
2844
48
49
-
653
2868.75
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- e3c2f7fa-3c6d-4eda-a7bf-aa70f955e050
- Relay
- false
- 7abea44d-07c7-4298-8d09-060192324a84
- 1
-
893
3414
40
16
-
913
3422
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9d55f829-b54c-4866-9ced-6f44b43868eb
- Relay
- false
- 9d63dde1-2e33-4f8a-a3cb-303f50d0a8d3
- 1
-
995
3406
40
16
-
1015
3414
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 2ba1bf59-61a7-488d-a5b3-a5ed82a48731
- Bounds
- Bounds
-
732
3031
110
28
-
790
3045
- 1
- Numbers to include in Bounds
- d467ba15-dacc-49e4-a358-5f8b21727a8e
- Numbers
- Numbers
- false
- 8e13165d-ec24-43b2-ab6d-2081a50fd148
- 1
-
734
3033
44
24
-
756
3045
- Numeric Domain between the lowest and highest numbers in {N}
- 213585e8-4f3a-4f2c-9e91-8385c0f5293e
- Domain
- Domain
- false
- 0
-
802
3033
38
24
-
821
3045
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 3a2cde3d-d6da-4bca-8862-90ed8bdd89e1
- Multiplication
- Multiplication
-
550
2932
65
44
-
570
2954
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- afaeef1a-7362-4d75-84da-28445edb71ce
- A
- true
- e3c2f7fa-3c6d-4eda-a7bf-aa70f955e050
- 1
-
552
2934
6
20
-
555
2944
- Second item for multiplication
- 5e47cf8a-2eec-4f4d-83d9-a82abf38af83
- B
- true
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- 1
-
552
2954
6
20
-
555
2964
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 65536
- Result of multiplication
- 401b9053-c46d-4e8b-b861-4b450f5eb386
- Result
- Result
- false
- 0
-
582
2934
31
40
-
597.5
2954
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 14ae5d36-3b7d-4915-90c0-7ff8f5596059
- Division
- Division
-
1071
2996
40
44
-
1091
3018
- Item to divide (dividend)
- 3b11c51c-7806-40a5-98b2-da1587f628a9
- A
- false
- b0d8da91-bdcc-44b1-93f8-f3dc5e923e83
- 1
-
1073
2998
6
20
-
1076
3008
- Item to divide with (divisor)
- e38fefc5-a2a7-43cd-9c0a-3d3bcfa80041
- B
- false
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- 1
-
1073
3018
6
20
-
1076
3028
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 65536
- The result of the Division
- 9d63dde1-2e33-4f8a-a3cb-303f50d0a8d3
- Result
- false
- 0
-
1103
2998
6
40
-
1106
3018
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 8e13165d-ec24-43b2-ab6d-2081a50fd148
- Relay
- false
- 401b9053-c46d-4e8b-b861-4b450f5eb386
- 1
-
652
2946
40
16
-
672
2954
- cae9fe53-6d63-44ed-9d6d-13180fbf6f89
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Curve Graph Mapper
- Remap values with a custom graph using input curves.
- true
- 79911ab3-0bb2-423f-9b09-cc7daf554fae
- true
- Curve Graph Mapper
- Curve Graph Mapper
-
863
2524
181
224
-
958
2636
- 1
- One or multiple graph curves to graph map values with
- 0bb544c8-bab7-4688-bbcb-3a8261f6d9df
- true
- Curves
- Curves
- false
- 0517f2f3-0517-41f2-956d-3caa6df4c5ab
- 1
-
865
2526
81
27
-
905.5
2539.75
- Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary
- 8f7ff6d9-d1ad-47c3-b95d-c907375d9086
- true
- Rectangle
- Rectangle
- false
- 3bfc7a24-36db-4b47-8c33-65ba8b072928
- 1
-
865
2553
81
28
-
905.5
2567.25
- 1
- Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis
- 0a194642-2ace-40a2-9371-1fdb31c6e9bd
- true
- Values
- Values
- false
- 8e13165d-ec24-43b2-ab6d-2081a50fd148
- 1
-
865
2581
81
27
-
905.5
2594.75
- Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used)
- 1152e18b-29f2-4516-95b9-d00168a6ab5a
- true
- X Axis
- X Axis
- true
- 213585e8-4f3a-4f2c-9e91-8385c0f5293e
- 1
-
865
2608
81
28
-
905.5
2622.25
- Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used)
- 22bd9999-24b4-4c89-b7c3-8cfceb7bfd7a
- true
- Y Axis
- Y Axis
- true
- 213585e8-4f3a-4f2c-9e91-8385c0f5293e
- 1
-
865
2636
81
27
-
905.5
2649.75
- Flip the graphs X Axis from the bottom of the graph to the top of the graph
- e894ba31-d10e-430a-ae57-3b907326c13b
- true
- Flip
- Flip
- false
- 0
-
865
2663
81
28
-
905.5
2677.25
- 1
- 1
- {0}
- false
- Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
- 5dd47338-a69e-403c-b0e6-28ce8cb72d72
- true
- Snap
- Snap
- false
- 0
-
865
2691
81
27
-
905.5
2704.75
- 1
- 1
- {0}
- true
- Size of the graph labels
- aea304b8-4d9b-4ff0-baf1-1ab501b12c7a
- true
- Text Size
- Text Size
- false
- 0
-
865
2718
81
28
-
905.5
2732.25
- 1
- 1
- {0}
- 0.0625
- 1
- Resulting graph mapped values, mapped on the Y Axis
- c49f47cc-5dc4-4e0c-b8c8-2572f883a609
- true
- Mapped
- Mapped
- false
- 0
-
970
2526
72
20
-
1006
2536
- 1
- The graph curves inside the boundary of the graph
- af88c05c-c65a-452e-afb8-03ead7ccdd13
- true
- Graph Curves
- Graph Curves
- false
- 0
-
970
2546
72
20
-
1006
2556
- 1
- The points on the graph curves where the X Axis input values intersected
- true
- d53018cc-57d9-4a8a-8ec1-f657ce6bf8c7
- true
- Graph Points
- Graph Points
- false
- 0
-
970
2566
72
20
-
1006
2576
- 1
- The lines from the X Axis input values to the graph curves
- true
- 28ed54b6-fb95-4400-9b96-be39d08e61f2
- true
- Value Lines
- Value Lines
- false
- 0
-
970
2586
72
20
-
1006
2596
- 1
- The points plotted on the X Axis which represent the input values
- true
- 3859e8eb-a8d8-489c-9af3-07cbef237797
- true
- Value Points
- Value Points
- false
- 0
-
970
2606
72
20
-
1006
2616
- 1
- The lines from the graph curves to the Y Axis graph mapped values
- true
- 15f46ee6-4d3b-4829-92f3-0234381521fc
- true
- Mapped Lines
- Mapped Lines
- false
- 0
-
970
2626
72
20
-
1006
2636
- 1
- The points mapped on the Y Axis which represent the graph mapped values
- true
- eae5032a-27c6-492d-a9ad-a32197a98c69
- true
- Mapped Points
- Mapped Points
- false
- 0
-
970
2646
72
20
-
1006
2656
- The graph boundary background as a surface
- 385cfc7d-69b8-4bf8-a8e8-235ff6dcb3a3
- true
- Boundary
- Boundary
- false
- 0
-
970
2666
72
20
-
1006
2676
- 1
- The graph labels as curve outlines
- e5350df2-11ec-4670-a160-59d360906919
- true
- Labels
- Labels
- false
- 0
-
970
2686
72
20
-
1006
2696
- 1
- True for input values outside of the X Axis domain bounds
False for input values inside of the X Axis domain bounds
- 7632ccf4-a432-45cd-8527-b7823f3b8396
- true
- Out Of Bounds
- Out Of Bounds
- false
- 0
-
970
2706
72
20
-
1006
2716
- 1
- True for input values on the X Axis which intersect a graph curve
False for input values on the X Axis which do not intersect a graph curve
- 70491f98-3972-4ff2-a978-dec7aa20383c
- true
- Intersected
- Intersected
- false
- 0
-
970
2726
72
20
-
1006
2736
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0517f2f3-0517-41f2-956d-3caa6df4c5ab
- Relay
- false
- 2272069e-441f-44d2-9cee-25e8d582e273
- 1
-
390
2654
40
16
-
410
2662
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 014f3a82-3e2e-4c4a-b79b-fb754973b0be
- Scale
- Scale
-
136
2607
201
64
-
273
2639
- Base geometry
- 088ca25e-6ea7-48f3-ace4-0c8e930bf8c0
- Geometry
- Geometry
- true
- 244a5752-77fd-4f13-8350-52f02184bb09
- 1
-
138
2609
123
20
-
199.5
2619
- Center of scaling
- 9e7f199c-7b01-4add-9318-865c5543c1ca
- Center
- Center
- false
- 0
-
138
2629
123
20
-
199.5
2639
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 43d3790a-ac7f-4569-a53a-79ba4fab9fc3
- Factor
- Factor
- false
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- 1
-
138
2649
123
20
-
199.5
2659
- 1
- 1
- {0}
- 65536
- Scaled geometry
- 2272069e-441f-44d2-9cee-25e8d582e273
- Geometry
- Geometry
- false
- 0
-
285
2609
50
30
-
310
2624
- Transformation data
- 6ff09d7b-d063-494c-aed8-d823c8e1aee5
- Transform
- Transform
- false
- 0
-
285
2639
50
30
-
310
2654
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 244a5752-77fd-4f13-8350-52f02184bb09
- Relay
- false
- ffc7114c-425e-4e46-9780-4f5439b2a045
- 1
-
47
2621
40
16
-
67
2629
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 790c5d89-8027-4b3f-9974-0aa9c9725140
- Division
- Division
-
1447
3499
85
44
-
1487
3521
- Item to divide (dividend)
- c76f374e-534e-4e89-b239-d9dc8de969fb
- A
- A
- false
- b8207e8f-d1d2-4ad2-b43b-73db4643f17e
- 1
-
1449
3501
26
20
-
1462
3511
- Item to divide with (divisor)
- 897bf1c5-c5a3-40ee-991e-0ef5fe2738c1
- B
- B
- false
- 0
-
1449
3521
26
20
-
1462
3531
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 1
- The result of the Division
- f654ad66-626e-4a53-b0fb-b97bf8db47c6
- Result
- Result
- false
- 0
-
1499
3501
31
40
-
1514.5
3521
- 78fed580-851b-46fe-af2f-6519a9d378e0
- Power
- Raise a value to a power.
- true
- 2a8521de-e5f6-49cb-bbe3-75b663e3287e
- Power
- Power
-
-559
2069
85
44
-
-519
2091
- The item to be raised
- 29d4dc65-97fd-47bd-928a-25c3e40e4289
- A
- A
- false
- 0
-
-557
2071
26
20
-
-544
2081
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 2
- The exponent
- 9080713f-2153-4baa-8370-7871a215faff
- B
- B
- false
- 1144e4e4-28c8-484b-b1e7-db119f50edf8
- 1
-
-557
2091
26
20
-
-544
2101
- A raised to the B power
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- Result
- Result
- false
- 0
-
-507
2071
31
40
-
-491.5
2091
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 1144e4e4-28c8-484b-b1e7-db119f50edf8
- Digit Scroller
-
- false
- 0
- 12
-
- 11
- 16.0
-
-663
2029
250
20
-
-662.1945
2029.497
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- 6725d6c9-efab-49aa-9d02-2daa52073dc7
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
1128
5105
104
44
-
1183
5127
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- 996d5ff5-14c1-4c31-b303-f95d048ef52d
- Forward
- Forward
- true
- 1
- true
- 5bb9f473-b63f-45e9-b4cc-e2754dd53763
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1130
5107
41
20
-
1150.5
5117
- 1
- false
- Script Variable Left
- d2c0c4fb-9cf6-41fa-b702-09c17addb9e2
- Left
- Left
- true
- 1
- true
- 7eca8f17-b48d-4b73-ada0-90a22d3fe212
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1130
5127
41
20
-
1150.5
5137
- Print, Reflect and Error streams
- 04cee30c-e625-489e-9e48-8001a66c4b60
- Output
- Output
- false
- 0
-
1195
5107
35
20
-
1212.5
5117
- Output parameter Points
- a249c8f7-8389-41ef-9421-d4c3316c347e
- Points
- Points
- false
- 0
-
1195
5127
35
20
-
1212.5
5137
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- 40d5b1ce-cd1e-4185-b05f-eb342b59a010
- Series
- Series
-
561
5266
89
64
-
605
5298
- First number in the series
- 2b666a1d-1cca-44a3-a105-682eb0e2206c
- Start
- Start
- false
- d644c106-358a-4d53-8003-e44a23932f16
- 1
-
563
5268
30
20
-
578
5278
- 1
- 1
- {0}
- 0
- Step size for each successive number
- 85a9b54a-9b4d-46b5-aa17-b491a16746a3
- Step
- Step
- false
- d644c106-358a-4d53-8003-e44a23932f16
- 1
-
563
5288
30
20
-
578
5298
- 1
- 1
- {0}
- 1
- Number of values in the series
- ac84610d-c601-4c95-a440-2d941cb8b3cc
- Count
- Count
- false
- 4c725ef7-1aec-4903-a426-fcecb964fe28
- 1
-
563
5308
30
20
-
578
5318
- 1
- 1
- {0}
- 500
- 1
- Series of numbers
- d2dee351-7ad7-4195-88b0-b83aeaa59ee9
- Series
- Series
- false
- 0
-
617
5268
31
60
-
632.5
5298
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- f446bebf-5581-4727-80df-0479210e1c8b
- Duplicate Data
- Duplicate Data
-
552
5109
102
64
-
615
5141
- 1
- Data to duplicate
- df3c469b-15dd-4113-9695-cfe00ba73739
- Data
- Data
- false
- 46557eca-0fa8-4257-9968-cd3caf6e4133
- 1
-
554
5111
49
20
-
578.5
5121
- Number of duplicates
- b029cd2f-bf2b-4ae1-ba0f-ef7e2e1f9cc2
- Number
- Number
- false
- 4c725ef7-1aec-4903-a426-fcecb964fe28
- 1
-
554
5131
49
20
-
578.5
5141
- 1
- 1
- {0}
- 500
- Retain list order
- 5ee2542c-8564-4e98-b47e-a98477318db4
- Order
- Order
- false
- 0
-
554
5151
49
20
-
578.5
5161
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- 7a247abb-61c5-46ae-9afb-f19cc07f8a56
- Data
- Data
- false
- 0
-
627
5111
25
60
-
639.5
5141
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 53dfe8d4-944d-46bf-8495-cdb43c7556b1
- Digit Scroller
- .
- false
- 0
- 12
- .
- 11
- 1024.0
-
27
5260
250
20
-
27.61891
5260.25
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- c2429a84-5049-49fc-9a38-42778a26f71d
- Digit Scroller
- ЯR
- false
- 0
- 12
- ЯR
- 1
- 0.12228574351
-
32
5161
250
20
-
32.31831
5161.933
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- bfe92d3e-548e-4939-be0c-6a54fc045c4e
- Digit Scroller
- °
- false
- 0
- 12
- °
- 2
- 0.0003860762
-
30
5205
250
20
-
30.23642
5205.192
- a4cd2751-414d-42ec-8916-476ebf62d7fe
- Radians
- Convert an angle specified in degrees to radians
- true
- 2276773a-904f-4273-aa34-9d5c0f9aced4
- Radians
- Radians
-
406
5167
108
28
-
461
5181
- Angle in degrees
- 541b6184-b2d9-4841-abf0-775b3d5c9532
- Degrees
- Degrees
- false
- 778435a9-4a09-40c9-a8d3-b6ca4d0b2811
- 1
-
408
5169
41
24
-
428.5
5181
- Angle in radians
- d644c106-358a-4d53-8003-e44a23932f16
- Radians
- Radians
- false
- 0
-
473
5169
39
24
-
492.5
5181
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- ddf12dcc-4532-4f5f-9017-ca2181ae4120
- Point
- Point
- false
- a249c8f7-8389-41ef-9421-d4c3316c347e
- 1
-
1057
5256
50
24
-
1082.998
5268.367
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4c725ef7-1aec-4903-a426-fcecb964fe28
- Relay
- false
- 9b585c51-4d8d-4d1a-abf6-db393bf44760
- 1
-
417
5229
40
16
-
437
5237
- be52336f-a2e1-43b1-b5f5-178ba489508a
- Circle Fit
- Fit a circle to a collection of points.
- true
- ff0d8658-7c8a-4efc-9ff7-d21a2f4d80b9
- Circle Fit
- Circle Fit
-
534
5527
104
64
-
579
5559
- 1
- Points to fit
- a482c1db-c849-4af7-9253-38455522194a
- Points
- Points
- false
- ddf12dcc-4532-4f5f-9017-ca2181ae4120
- 1
-
536
5529
31
60
-
551.5
5559
- Resulting circle
- b4ec1d74-9d97-4ab2-9c19-ca7a15e3e6d2
- Circle
- Circle
- false
- 0
-
591
5529
45
20
-
613.5
5539
- Circle radius
- 823410ef-5164-49ce-aaf0-4fd337d12394
- Radius
- Radius
- false
- 0
-
591
5549
45
20
-
613.5
5559
- Maximum distance between circle and points
- 721bd50f-6894-48cd-8640-471beedf3b88
- Deviation
- Deviation
- false
- 0
-
591
5569
45
20
-
613.5
5579
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- cos((4*atan(1))/N)
- true
- 97df6443-4cee-4503-a278-5775d3d97c17
- Expression
- Expression
-
469
5463
215
28
-
567
5477
- 1
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- ac53965d-9c57-49ef-a4e1-15cf2c013e39
- Variable N
- N
- true
- 4c725ef7-1aec-4903-a426-fcecb964fe28
- 1
-
471
5465
11
24
-
476.5
5477
- Result of expression
- 8a13a8ee-43ae-490c-9a67-94c0a5edb3de
- Result
- Result
- false
- 0
-
651
5465
31
24
-
666.5
5477
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 0fb4bac9-595d-4516-9de2-921f847556b0
- Scale
- Scale
-
708
5634
126
64
-
770
5666
- Base geometry
- 269c46c8-fb57-4272-8066-350e30875f30
- Geometry
- Geometry
- true
- b4ec1d74-9d97-4ab2-9c19-ca7a15e3e6d2
- 1
-
710
5636
48
20
-
734
5646
- Center of scaling
- f959d9b2-b769-41c1-a28e-850ee2a2a776
- Center
- Center
- false
- 3554d94d-6df9-4e70-a491-7d5078530e78
- 1
-
710
5656
48
20
-
734
5666
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- f2bf6058-f07e-4ee4-aaf8-c12678761178
- Factor
- Factor
- false
- 8a13a8ee-43ae-490c-9a67-94c0a5edb3de
- 1
-
710
5676
48
20
-
734
5686
- 1
- 1
- {0}
- 0.5
- Scaled geometry
- ec397e86-bb0d-45eb-be56-aed938deaf9d
- Geometry
- Geometry
- false
- 0
-
782
5636
50
30
-
807
5651
- Transformation data
- 4161ae35-ffb9-4065-975d-03f05b73c621
- Transform
- Transform
- false
- 0
-
782
5666
50
30
-
807
5681
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- cd77b622-9a86-4cac-9598-e29eb480069a
- Area
- Area
-
522
5644
118
44
-
584
5666
- Brep, mesh or planar closed curve for area computation
- 51ccef21-cf74-4b38-acac-13099eba9e08
- Geometry
- Geometry
- false
- b4ec1d74-9d97-4ab2-9c19-ca7a15e3e6d2
- 1
-
524
5646
48
40
-
548
5666
- Area of geometry
- 2e0e9257-78e7-4846-ae26-603cf7b7191f
- Area
- Area
- false
- 0
-
596
5646
42
20
-
617
5656
- Area centroid of geometry
- 3554d94d-6df9-4e70-a491-7d5078530e78
- Centroid
- Centroid
- false
- 0
-
596
5666
42
20
-
617
5676
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- e0da04d7-7efb-44af-880c-05873d34cb64
- Multiplication
- Multiplication
-
833
5546
70
44
-
858
5568
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 00864368-5c1c-4f5f-99fe-d6e5c94e6ebf
- A
- A
- true
- 8a13a8ee-43ae-490c-9a67-94c0a5edb3de
- 1
-
835
5548
11
20
-
840.5
5558
- Second item for multiplication
- 42f713fe-412d-4667-86ff-c867d8d99fe1
- B
- B
- true
- 823410ef-5164-49ce-aaf0-4fd337d12394
- 1
-
835
5568
11
20
-
840.5
5578
- Result of multiplication
- d279ab5e-07f6-49ba-9dd7-e164e8d7e621
- Result
- Result
- false
- 0
-
870
5548
31
40
-
885.5
5568
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- .5*L*(1/SIN(π/N))
- true
- d089d8e3-7cf2-484e-bc5c-7ae0430080bb
- Expression
- Expression
-
796
5398
207
44
-
890
5420
- 2
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- f0766318-0199-4d9f-ae92-ebd30f99e69e
- Variable L
- L
- true
- c2429a84-5049-49fc-9a38-42778a26f71d
- 1
-
798
5400
11
20
-
803.5
5410
- Expression variable
- fda47015-0c34-4726-8afc-bc4c082daa74
- Variable N
- N
- true
- 4c725ef7-1aec-4903-a426-fcecb964fe28
- 1
-
798
5420
11
20
-
803.5
5430
- Result of expression
- 31cc3c48-9804-4a57-8cb1-d42fea2c8488
- Result
- Result
- false
- 0
-
970
5400
31
40
-
985.5
5420
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 14c9fb5a-3cf2-4f86-aa99-97cab6eec72b
- Panel
- false
- 0
- 31cc3c48-9804-4a57-8cb1-d42fea2c8488
- 1
- Double click to edit panel content…
-
1060
5392
160
100
- 0
- 0
- 0
-
1060.971
5392.169
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- R/(.5*(1/SIN(π/N)))
- true
- 72dcab9e-b4c9-4e1f-805d-7d9edf73b6b3
- Expression
- Expression
-
452
5029
224
44
-
554
5051
- 2
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- 4208bc57-258a-4aaa-acbb-6ff9d4f4e246
- Variable R
- R
- true
- afcc5191-a0bd-476c-9768-591ad0f7378c
- 1
-
454
5031
11
20
-
459.5
5041
- Expression variable
- eb739245-110e-46d1-9a32-a5e452ca05bd
- Variable N
- N
- true
- 4c725ef7-1aec-4903-a426-fcecb964fe28
- 1
-
454
5051
11
20
-
459.5
5061
- Result of expression
- 46557eca-0fa8-4257-9968-cd3caf6e4133
- Result
- Result
- false
- 0
-
643
5031
31
40
-
658.5
5051
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 88abfddb-dc25-4a47-b1b4-50a31d0d4a16
- Division
- Division
-
223
5326
90
44
-
268
5348
- Item to divide (dividend)
- 999497b8-4949-42d0-82ee-bb6922eaa656
- A
- A
- false
- 0
-
225
5328
31
20
-
240.5
5338
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 360
- Item to divide with (divisor)
- 2027e357-80d3-4640-b420-0441660b8610
- B
- B
- false
- 53dfe8d4-944d-46bf-8495-cdb43c7556b1
- 1
-
225
5348
31
20
-
240.5
5358
- The result of the Division
- 07a66282-69e2-4d09-a2fc-d9349dd70354
- Result
- Result
- false
- 0
-
280
5328
31
40
-
295.5
5348
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- e15bd0e5-52c7-4abc-b78c-67d41b71e40a
- Panel
- false
- 0
- 823410ef-5164-49ce-aaf0-4fd337d12394
- 1
- Double click to edit panel content…
-
787
4979
160
20
- 0
- 0
- 0
-
787.0285
4979.544
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- 3e455af5-11a5-4594-aa1e-1337627e9e91
- Reverse List
- Reverse List
-
636
5204
66
28
-
669
5218
- 1
- Base list
- 586d2783-4e94-43a8-943c-6fdfd3322a72
- List
- List
- false
- d2dee351-7ad7-4195-88b0-b83aeaa59ee9
- 1
-
638
5206
19
24
-
647.5
5218
- 1
- Reversed list
- 7c44bb6d-fef3-43c3-a0d7-3be44f7b0065
- List
- List
- false
- 0
-
681
5206
19
24
-
690.5
5218
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- 8bf27de0-4004-4ff7-b736-5cb42643e79f
- Negative
- Negative
-
665
5284
88
28
-
708
5298
- Input value
- b7de0a45-9da5-47cd-8e32-3a10c8e4a2c6
- Value
- Value
- false
- d2dee351-7ad7-4195-88b0-b83aeaa59ee9
- 1
-
667
5286
29
24
-
681.5
5298
- Output value
- dc80f669-d3b5-461a-bbfc-9b9c97908674
- Result
- Result
- false
- 0
-
720
5286
31
24
-
735.5
5298
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- aaecc85c-5804-4f33-b45d-79f7f9c6f1ac
- Merge
- Merge
-
796
5167
122
84
-
857
5209
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 1a063d31-b99f-4b3b-a626-650425924c2b
- 1
- false
- Data 1
- D1
- true
- 7c44bb6d-fef3-43c3-a0d7-3be44f7b0065
- 1
-
798
5169
47
20
-
829.5
5179
- 2
- Data stream 2
- 8b6a68fc-650b-43b3-b24c-6d7280ddacda
- 1
- false
- Data 2
- D2
- true
- 0
-
798
5189
47
20
-
829.5
5199
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 0
- 2
- Data stream 3
- 0da47d86-2eea-46ac-9cc6-efef4ba603aa
- 1
- false
- Data 3
- D3
- true
- dc80f669-d3b5-461a-bbfc-9b9c97908674
- 1
-
798
5209
47
20
-
829.5
5219
- 2
- Data stream 4
- 1e2778df-a9ca-4306-96b5-4c9c4125ec24
- false
- Data 4
- D4
- true
- 0
-
798
5229
47
20
-
829.5
5239
- 2
- Result of merge
- 277e686f-fcb5-4411-b782-b0d4e125e2c1
- 1
- Result
- Result
- false
- 0
-
869
5169
47
80
-
884.5
5209
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- 60e0663b-6476-4b01-bd63-0c0198ccc786
- Reverse List
- Reverse List
-
674
5092
66
28
-
707
5106
- 1
- Base list
- 2dbaef14-36fe-4e6b-a6fc-d6ece26ab7f3
- List
- List
- false
- 7a247abb-61c5-46ae-9afb-f19cc07f8a56
- 1
-
676
5094
19
24
-
685.5
5106
- 1
- Reversed list
- 332a85d2-acae-400d-b270-26b2f3125210
- List
- List
- false
- 0
-
719
5094
19
24
-
728.5
5106
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 23c55c34-6817-421b-8b50-44e1f6ed219e
- Merge
- Merge
-
879
5025
122
84
-
940
5067
- 4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 8b9f8878-3208-4942-ac54-df3ab345b55b
- 1
- false
- Data 1
- D1
- true
- 332a85d2-acae-400d-b270-26b2f3125210
- 1
-
881
5027
47
20
-
912.5
5037
- 2
- Data stream 2
- 19058d50-e13c-474a-95c0-830c3a9db49b
- 1
- false
- Data 2
- D2
- true
- 0
-
881
5047
47
20
-
912.5
5057
- 2
- Data stream 3
- a500a7bf-9d14-419c-b493-2feba5d238de
- 1
- false
- Data 3
- D3
- true
- 7a247abb-61c5-46ae-9afb-f19cc07f8a56
- 1
-
881
5067
47
20
-
912.5
5077
- 2
- Data stream 4
- c4fef57a-4dca-44a4-84c6-20aadccc963c
- false
- Data 4
- D4
- true
- 0
-
881
5087
47
20
-
912.5
5097
- 2
- Result of merge
- 5bb9f473-b63f-45e9-b4cc-e2754dd53763
- 1
- Result
- Result
- false
- 0
-
952
5027
47
80
-
967.5
5067
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 282f65b3-c82c-4daa-95bc-75a538e5c507
- Panel
- false
- 0
- 277e686f-fcb5-4411-b782-b0d4e125e2c1
- 1
- Double click to edit panel content…
-
1328
4998
160
479
- 0
- 0
- 0
-
1328.951
4998.402
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 2d148978-bc67-490f-aac8-90ad0eee5b78
- List Item
- List Item
-
954
5545
77
64
-
1011
5577
- 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
- 043107fb-534e-4338-b36d-df84e0cf9cca
- List
- List
- false
- ddf12dcc-4532-4f5f-9017-ca2181ae4120
- 1
-
956
5547
43
20
-
977.5
5557
- Item index
- 350a0836-dcc8-4f52-8157-c6cd516a99d4
- Index
- Index
- false
- 0
-
956
5567
43
20
-
977.5
5577
- 1
- 1
- {0}
- -1
- Wrap index to list bounds
- d7dc3b8b-6076-4e6c-b5b6-1ab79a6eb7b8
- Wrap
- Wrap
- false
- 0
-
956
5587
43
20
-
977.5
5597
- 1
- 1
- {0}
- true
- Item at {i'}
- f0a2926d-0090-4148-a401-3d572f930ace
- false
- Item
- i
- false
- 0
-
1023
5547
6
60
-
1026
5577
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- b86a52bf-2406-4de9-86d2-b4d485bc251e
- Deconstruct
- Deconstruct
-
1067
5551
120
64
-
1108
5583
- Input point
- 548b57c4-3a3c-4a6f-8af8-bf61e4e59001
- Point
- Point
- false
- f0a2926d-0090-4148-a401-3d572f930ace
- 1
-
1069
5553
27
60
-
1082.5
5583
- Point {x} component
- 44bc53b6-00e2-489b-a5dc-407425442819
- X component
- X component
- false
- 0
-
1120
5553
65
20
-
1152.5
5563
- Point {y} component
- 2f6a5a53-3d55-41a3-aff0-e99afa30befd
- Y component
- Y component
- false
- 0
-
1120
5573
65
20
-
1152.5
5583
- Point {z} component
- 7190c040-cf1d-4a5e-8023-43bb486fb5ff
- Z component
- Z component
- false
- 0
-
1120
5593
65
20
-
1152.5
5603
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- f154e627-b8c9-4f9e-b1ba-a80649ec7c08
- Panel
- false
- 0
- 68c4ecd4-8214-404d-ae51-7077c9a01211
- 1
- Double click to edit panel content…
-
95
4973
116
20
- 0
- 0
- 0
-
95.03748
4973.852
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 5933667b-3af6-464f-b517-0cc7a179cde2
- Panel
- false
- 0
- f2e126e1-a59b-4fae-8f48-32341df4b306
- 1
- Double click to edit panel content…
-
95
5055
118
20
- 0
- 0
- 0
-
95.86689
5055.486
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 85f48747-2124-46a4-98df-e9d256731d7a
- Division
- Division
-
1211
5551
70
44
-
1236
5573
- Item to divide (dividend)
- 2432be2c-9d9f-4aac-803b-2fcde25fb454
- A
- A
- false
- 44bc53b6-00e2-489b-a5dc-407425442819
- 1
-
1213
5553
11
20
-
1218.5
5563
- Item to divide with (divisor)
- 65c55d0e-0edc-48e9-8eae-b467e344896f
- B
- B
- false
- 2f6a5a53-3d55-41a3-aff0-e99afa30befd
- 1
-
1213
5573
11
20
-
1218.5
5583
- The result of the Division
- 1bd4238d-59e3-4478-af43-8dbfe4dda340
- Result
- Result
- false
- 0
-
1248
5553
31
40
-
1263.5
5573
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 007da1ee-8d7e-41b8-aae6-e1f819a393a3
- Panel
- false
- 0
- d2feb401-36df-4805-af94-8e108f24e9dd
- 1
- Double click to edit panel content…
-
94
5015
116
20
- 0
- 0
- 0
-
94.83049
5015.627
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- f154e627-b8c9-4f9e-b1ba-a80649ec7c08
- 5933667b-3af6-464f-b517-0cc7a179cde2
- 007da1ee-8d7e-41b8-aae6-e1f819a393a3
- 3
- 3d90ee0a-71c1-442e-a7e7-660c8099a19d
- Group
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 2bb0b080-8bdc-42a3-8107-71e06cc4368c
- Division
- Division
-
336
5272
49
44
-
365
5294
- Item to divide (dividend)
- 16c182e4-0901-4869-a917-a38957b02052
- A
- false
- 53dfe8d4-944d-46bf-8495-cdb43c7556b1
- 1
-
338
5274
15
20
-
345.5
5284
- Item to divide with (divisor)
- 7858c11b-02d6-4b55-b212-bd137673d36b
- B
- false
- 0
-
338
5294
15
20
-
345.5
5304
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
- 9b585c51-4d8d-4d1a-abf6-db393bf44760
- Result
- false
- 0
-
377
5274
6
40
-
380
5294
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- 5452b66d-1aec-4c7d-9c3e-d3512215367d
- Interpolate
- Interpolate
-
951
4868
225
84
-
1124
4910
- 1
- Interpolation points
- e9187188-4b3d-4dcd-89de-83e57a651893
- Vertices
- Vertices
- false
- 065f686a-4028-4e05-b353-3c9ef8ca5da0
- 1
-
953
4870
159
20
-
1032.5
4880
- Curve degree
- 036ab95a-1c40-4f62-81f0-cb6d46d98e73
- Degree
- Degree
- false
- 0
-
953
4890
159
20
-
1032.5
4900
- 1
- 1
- {0}
- 3
- Periodic curve
- 02139147-d05f-45b9-af8b-12fbeb61998b
- Periodic
- Periodic
- false
- 0
-
953
4910
159
20
-
1032.5
4920
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 17783bc4-4d55-418a-9ec5-a284d3ac4e64
- KnotStyle
- KnotStyle
- false
- 0
-
953
4930
159
20
-
1032.5
4940
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- ee4ecbe2-4fbf-4854-bfd4-5d67e8d925cb
- Curve
- Curve
- false
- 0
-
1136
4870
38
26
-
1155
4883.333
- Curve length
- 926602c6-92cf-4952-979f-f93dfb6a8664
- Length
- Length
- false
- 0
-
1136
4896
38
27
-
1155
4910
- Curve domain
- f0d328d9-b8a7-4455-a914-0a12376e0d53
- Domain
- Domain
- false
- 0
-
1136
4923
38
27
-
1155
4936.667
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- DIFERENCE CURWATURE SHAPED GRAPH
-
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
-
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
- 314fd0aa-b899-4f85-bf12-5b9e9659f93e
- DIFERENCE CURWATURE SHAPED GRAPH
- DIFERENCE CURWATURE SHAPED GRAPH
- true
- 37
- 098e7b9e-7b4d-4cef-bda0-50875a59b926
- 0fb027f2-bb77-4eca-a35d-796b227556fc
- 19507874-964b-46ac-a895-60e53f632f29
- 2adb01ba-7cd9-4c5f-a316-08243357a8cd
- 2d53c230-0155-47b8-be10-65af0a7e136e
- 3b356cfc-faae-4b8a-ad5f-521a9c4cc56e
- 3c447cd3-e651-430e-8806-4c598ead2225
- 4f8d7f4e-f77a-484d-900b-333bfe51ba19
- 5511ee1e-138a-45cb-b69e-9ea295492e11
- 5927aad1-90d6-4006-b966-f46d1465952b
- 5b40150d-e9eb-4ea3-8661-fb71b0a913f2
- 5f22b34f-4cbc-4347-a5be-30f64bdd9352
- 61dadb66-9f1f-481f-9353-6dd2584b5b6d
- 648205e6-512f-460d-8649-72b4e8c4d978
- 6484f3aa-0d26-42dd-912c-1d535fe27c98
- 66b0ed95-d3a5-4c74-8fa1-0b63e7386b14
- 76cd154e-bedf-48ef-8855-4e6107eba638
- 7b38907c-c7dc-4ebe-ae16-a3819d667992
- 7bdc141e-6a35-40d3-9584-5154c4315eda
- 87290722-834a-4c57-9a9b-e0dd5cb9b39e
- 9fa27823-77a0-4b75-bcd8-4f611d88e4dd
- a2801291-d228-47b3-8ae5-5c784851fd5f
- a2f18f21-fc41-4d19-b1aa-1d9a7c2c8690
- a6d64955-5e50-41a2-bee1-f25dc8986948
- b557f7b9-32f7-4d1b-b816-f247b02e448c
- b7326999-e8c5-453d-a50e-5d60958d0c4f
- c169fe0a-a0dc-4e54-808f-9ac11fd63248
- d1929846-c2c8-4d52-92c3-08ed69f640cb
- d5cad9cd-1030-4389-a33e-5a68c398ba17
- d774309a-3843-42ba-bb8d-21ce60b8e8ec
- dbde79e0-7764-4ce9-a54c-7dfbac0cbc8a
- dde5657d-1af7-439f-8363-65e4a0c6e86f
- df5def10-369b-46f8-ad3c-a280d4592df7
- e457f7af-00ba-475e-92b7-cd11adf29380
- e5295388-f02c-4451-a296-4ed151ef7c46
- e9642a8c-122c-4b43-8755-8dcef8132cac
- fda35d21-9073-4d87-928a-96c2feb7e0f8
- 81fd98cd-c9a3-405d-866d-edf2fca2467f
- 4a525765-a9df-4f3b-8fae-c2be3081d0b4
- 16c32cca-03cb-4d8e-bf89-f521eb08129b
- 7e2338e0-fce5-4964-bac7-ea6c242afeb1
- e860b9e2-e037-4c18-988a-393d0094d8e4
- daca2ebb-26cb-48f4-8885-277e43200f92
- a43519fb-325e-4058-bda1-f7e34cc92c6f
- a7e4f8f7-1ccd-48f0-863e-6ed19022d27b
- 937bac2b-aa3f-4485-8435-a74b05842dda
- 17750273-1d4e-4a10-92b1-f4b16af3b73c
- 326b8016-5135-4828-b69a-a21c171e1a06
- bbece122-0a0d-43f9-bd1e-b6e66ae744df
- 735da924-e3a7-45ca-9564-36c125627c0a
- a67255eb-66a4-422d-aed0-4b64cd94d270
- 130433e2-dd09-4dbb-8e9f-946a284f4836
- ddb00df8-65f0-4650-a3c7-89c56da7f06b
- 2927bcb1-a8c7-4996-b4cf-1e0b73fe722c
- 36be5f7d-3d93-4e60-9b58-2ea01268c3ff
- 59e3ea83-51fb-46fa-8bda-938de18b7cf2
- 1af94696-7c3b-4341-b4bb-415b935cb441
- df2cb580-23c8-45cb-aac6-97ce3b2e2214
- 88db9398-ca86-4220-85b3-d1387046010f
- eabf9208-959a-42b3-8af1-f5ce33e4d91a
- 53133e66-86e1-4322-bb85-7afca5c21f4f
- 3d99a0d8-87f4-42b3-ae8c-13046d610738
- 9a110ceb-3e62-489e-8e19-61581f5671d4
- 8de15979-110c-49a4-bf71-f92c5c15659e
- bae8f0e9-2af4-409d-945a-a91a08fdc45a
- f12cf189-9dd5-4b8b-822d-2da85bac7a45
- 233b0ef6-f843-44d6-99fc-9ecf077d1b78
- a317f3b7-85e8-46ea-bfa9-b8f70ca5c382
- cb30ccba-a894-45cb-b1d5-847ad7005125
- 43f684c6-6920-481c-81ce-8a3096268d23
- aa2a8593-f318-4546-bad9-74c7978a14af
- 9c973484-e313-4490-a780-3cac6484f2c3
- b2a58353-e9c9-4e65-a900-6efa66489724
- 20d03587-b988-43e2-924d-d6655441a5e8
-
1603
5029
103
404
-
1664
5231
- 20
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 17
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Second item for multiplication
- df5def10-369b-46f8-ad3c-a280d4592df7
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5031
47
20
-
1628.5
5041
- Second item for multiplication
- 0fb027f2-bb77-4eca-a35d-796b227556fc
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5051
47
20
-
1628.5
5061
- Second item for multiplication
- dbde79e0-7764-4ce9-a54c-7dfbac0cbc8a
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5071
47
20
-
1628.5
5081
- Second item for multiplication
- e9642a8c-122c-4b43-8755-8dcef8132cac
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5091
47
20
-
1628.5
5101
- Second item for multiplication
- 61dadb66-9f1f-481f-9353-6dd2584b5b6d
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5111
47
20
-
1628.5
5121
- Second item for multiplication
- c169fe0a-a0dc-4e54-808f-9ac11fd63248
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5131
47
20
-
1628.5
5141
- Second item for multiplication
- 2adb01ba-7cd9-4c5f-a316-08243357a8cd
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5151
47
20
-
1628.5
5161
- Second item for multiplication
- 7bdc141e-6a35-40d3-9584-5154c4315eda
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5171
47
20
-
1628.5
5181
- Second item for multiplication
- 7b38907c-c7dc-4ebe-ae16-a3819d667992
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5191
47
20
-
1628.5
5201
- Second item for multiplication
- 5f22b34f-4cbc-4347-a5be-30f64bdd9352
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5211
47
20
-
1628.5
5221
- Second item for multiplication
- d5cad9cd-1030-4389-a33e-5a68c398ba17
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5231
47
20
-
1628.5
5241
- Second item for multiplication
- 66b0ed95-d3a5-4c74-8fa1-0b63e7386b14
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5251
47
20
-
1628.5
5261
- Second item for multiplication
- d774309a-3843-42ba-bb8d-21ce60b8e8ec
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5271
47
20
-
1628.5
5281
- Second item for multiplication
- 648205e6-512f-460d-8649-72b4e8c4d978
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5291
47
20
-
1628.5
5301
- Second item for multiplication
- d1929846-c2c8-4d52-92c3-08ed69f640cb
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5311
47
20
-
1628.5
5321
- Second item for multiplication
- fda35d21-9073-4d87-928a-96c2feb7e0f8
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5331
47
20
-
1628.5
5341
- Second item for multiplication
- 19507874-964b-46ac-a895-60e53f632f29
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1605
5351
47
20
-
1628.5
5361
- Rotation angle (in degrees)
- 5927aad1-90d6-4006-b966-f46d1465952b
- Angle
- Angle
- true
- 0
-
1605
5371
47
20
-
1628.5
5381
- 1
- 1
- {0}
- 0
- Contains a collection of generic curves
- 3c447cd3-e651-430e-8806-4c598ead2225
- Curve
- Curve
- true
- 1e4870d3-d88b-4e3b-a627-be71345d40a9
- 1
-
1605
5391
47
20
-
1628.5
5401
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 256
- Contains a collection of generic curves
- true
- 6484f3aa-0d26-42dd-912c-1d535fe27c98
- Curve
- Curve
- true
- 0e0d5017-4f0f-4bab-986c-96ea91bffc65
- 1
-
1605
5411
47
20
-
1628.5
5421
- 2
- A wire relay object
- e457f7af-00ba-475e-92b7-cd11adf29380
- Relay
- Relay
- false
- 0
-
1676
5031
28
23
-
1690
5042.765
- 2
- A wire relay object
- 5511ee1e-138a-45cb-b69e-9ea295492e11
- Relay
- Relay
- false
- 0
-
1676
5054
28
24
-
1690
5066.294
- 2
- A wire relay object
- e5295388-f02c-4451-a296-4ed151ef7c46
- Relay
- Relay
- false
- 0
-
1676
5078
28
23
-
1690
5089.823
- 2
- A wire relay object
- 098e7b9e-7b4d-4cef-bda0-50875a59b926
- Relay
- Relay
- false
- 0
-
1676
5101
28
24
-
1690
5113.353
- 2
- A wire relay object
- 76cd154e-bedf-48ef-8855-4e6107eba638
- Relay
- Relay
- false
- 0
-
1676
5125
28
23
-
1690
5136.882
- 2
- A wire relay object
- dde5657d-1af7-439f-8363-65e4a0c6e86f
- Relay
- Relay
- false
- 0
-
1676
5148
28
24
-
1690
5160.412
- 2
- A wire relay object
- a6d64955-5e50-41a2-bee1-f25dc8986948
- Relay
- Relay
- false
- 0
-
1676
5172
28
23
-
1690
5183.941
- 2
- A wire relay object
- 2d53c230-0155-47b8-be10-65af0a7e136e
- Relay
- Relay
- false
- 0
-
1676
5195
28
24
-
1690
5207.471
- 2
- A wire relay object
- a2801291-d228-47b3-8ae5-5c784851fd5f
- Relay
- Relay
- false
- 0
-
1676
5219
28
23
-
1690
5231
- 2
- A wire relay object
- 3b356cfc-faae-4b8a-ad5f-521a9c4cc56e
- Relay
- Relay
- false
- 0
-
1676
5242
28
24
-
1690
5254.529
- 2
- A wire relay object
- 87290722-834a-4c57-9a9b-e0dd5cb9b39e
- Relay
- Relay
- false
- 0
-
1676
5266
28
23
-
1690
5278.059
- 2
- A wire relay object
- 5b40150d-e9eb-4ea3-8661-fb71b0a913f2
- Relay
- Relay
- false
- 0
-
1676
5289
28
24
-
1690
5301.588
- 2
- A wire relay object
- a2f18f21-fc41-4d19-b1aa-1d9a7c2c8690
- Relay
- Relay
- false
- 0
-
1676
5313
28
23
-
1690
5325.118
- 2
- A wire relay object
- b557f7b9-32f7-4d1b-b816-f247b02e448c
- Relay
- Relay
- false
- 0
-
1676
5336
28
24
-
1690
5348.647
- 2
- A wire relay object
- b7326999-e8c5-453d-a50e-5d60958d0c4f
- Relay
- Relay
- false
- 0
-
1676
5360
28
23
-
1690
5372.176
- 2
- A wire relay object
- 9fa27823-77a0-4b75-bcd8-4f611d88e4dd
- Relay
- Relay
- false
- 0
-
1676
5383
28
24
-
1690
5395.706
- 2
- A wire relay object
- 4f8d7f4e-f77a-484d-900b-333bfe51ba19
- Relay
- Relay
- false
- 0
-
1676
5407
28
24
-
1690
5419.235
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 2
- 0.1250000000
-
1205
4937
250
20
-
1205.704
4937.567
- f31d8d7a-7536-4ac8-9c96-fde6ecda4d0a
- DIFERENCE CURWATURE LINEAR GRAPH
-
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
-
iVBORw0KGgoAAAANSUhEUgAAABgAAAAYCAYAAADgdz34AAAABGdBTUEAALGPC/xhBQAAAAlwSFlzAAAOvgAADr4B6kKxwAAAAJhJREFUSEvdk4EKgCAMRPfF9gn9WX9Wq5MtEmdKbQQ9GClud4cY/Q6WbwgQ13LnKh5mAsKEle8MeCLm1C9pb2I2QHxNtKC2RLNVeiYjTWyDIxkEZPuKykDTj6QboTZwTA8KA+/0oDRwTg9OgwhxUBh4Xo2SDaLSg5waBrJ3J//uL66mG4zxNGX9BMzezmuDR4UQKg5CxQ2IduVGkrvn0vkHAAAAAElFTkSuQmCC
- 7a79adc7-72ae-46b0-89d1-0d7c27485b7f
- DIFERENCE CURWATURE LINEAR GRAPH
- DIFERENCE CURWATURE LINEAR GRAPH
- true
- 20
- 14679402-b72a-4ad2-9f68-a6c0cd5198db
- 1ad300f9-25cc-4f0d-9df5-1a184f55ee87
- 1afb9ce7-bab4-4278-8768-18616caf7412
- 225817fa-31b3-46fc-af73-ad1cf4cf3a29
- 4b3c853f-0e70-4511-bcfb-fa488944f91a
- 57014ce6-0b16-4557-a459-363b68df79b0
- 5dbed678-e1f0-47b2-ab5b-7d564e67d149
- 60b6e664-6dfe-4c05-a8f3-8e5d2d331a70
- 7dcdbf99-9851-46d1-bb6a-5efdfe64857f
- 8b025cb0-35f8-4d07-b162-2a8dcf56f30e
- 94294c1e-d8bc-4f8e-ad38-88bd70aa7022
- a096998a-6360-464a-8fc9-30ca988b5c46
- a3b8dfd6-6830-44ea-aacc-1b070cbc6d44
- b1777aa9-7d12-4a17-b1ef-e0f649917e24
- bfaecc51-7527-45a3-aa3a-ce297d97da26
- c0ad88f5-83d4-41b4-a330-b847a1378401
- c9a38c70-c330-4159-a2bf-918d499eef91
- d4be6a2a-28d0-485a-a4a1-5a281e3dd78b
- f5a21887-cfc3-4a0b-b524-44283d4f606e
- f6ed359e-c452-4fd9-acd6-48313360e55b
- 45329fda-4528-406d-a823-54e35ac6ff74
- 357ceb68-e651-4e13-b8c4-6a838be2149a
- 3c10a1a1-09f5-411d-ae06-13d21b0f7cd7
- 88ea5216-22ee-43b9-bf4a-bf732fa4678f
- 9096d595-00e9-44ef-bf8b-df7cba4ba2ea
- 17704c02-f561-4245-bc67-2eaf7cd1e000
- e294df03-baaa-4b12-b92f-e97f42ff34ec
- 34281050-3848-44ac-894c-a3119ffa069f
- 9492d9b1-8423-4285-a424-c395dc7f8b36
- 054cb35f-8548-43e7-8129-2bbf3a113dd2
- d134b7cd-fb62-4a2b-a901-fec5a2d783e9
- 98a7b290-1680-4c8f-91d6-4080e52ada8f
- 9d9970f3-5ab6-40b5-b0f2-d257ffef222d
- b4c2ea06-2f42-44c4-9b4a-584b407a7f6a
- ad15254d-f361-46c9-90d6-b5db1b60e3d2
- f9b9305d-1e20-4067-946a-b44d88604308
- 7979dd58-784d-428c-ab41-1f9a01cb3b5b
- 80bcd5c0-5458-4110-bc35-aad5d5e50148
- e9837f44-fe89-4576-a1ba-d864d9176564
- 693656d3-ab20-45a4-a99a-8ca5a8f9ac36
-
1852
5038
110
404
-
1948
5240
- 20
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 0
- Vector {y} component
- 60b6e664-6dfe-4c05-a8f3-8e5d2d331a70
- Y component
- Y component
- true
- 0
-
1854
5040
82
20
-
1895
5050
- 1
- 1
- {0}
- 8
- Second item for multiplication
- c0ad88f5-83d4-41b4-a330-b847a1378401
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1854
5060
82
20
-
1895
5070
- Vector {y} component
- 4b3c853f-0e70-4511-bcfb-fa488944f91a
- Y component
- Y component
- true
- 0
-
1854
5080
82
20
-
1895
5090
- 1
- 1
- {0}
- 7
- Second item for multiplication
- 14679402-b72a-4ad2-9f68-a6c0cd5198db
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1854
5100
82
20
-
1895
5110
- Vector {y} component
- 1ad300f9-25cc-4f0d-9df5-1a184f55ee87
- Y component
- Y component
- true
- 0
-
1854
5120
82
20
-
1895
5130
- 1
- 1
- {0}
- 6
- Second item for multiplication
- b1777aa9-7d12-4a17-b1ef-e0f649917e24
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1854
5140
82
20
-
1895
5150
- Vector {y} component
- 1afb9ce7-bab4-4278-8768-18616caf7412
- Y component
- Y component
- true
- 0
-
1854
5160
82
20
-
1895
5170
- 1
- 1
- {0}
- 5
- Second item for multiplication
- f5a21887-cfc3-4a0b-b524-44283d4f606e
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1854
5180
82
20
-
1895
5190
- Vector {y} component
- 225817fa-31b3-46fc-af73-ad1cf4cf3a29
- Y component
- Y component
- true
- 0
-
1854
5200
82
20
-
1895
5210
- 1
- 1
- {0}
- 4
- Second item for multiplication
- a3b8dfd6-6830-44ea-aacc-1b070cbc6d44
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1854
5220
82
20
-
1895
5230
- Vector {y} component
- 57014ce6-0b16-4557-a459-363b68df79b0
- Y component
- Y component
- true
- 0
-
1854
5240
82
20
-
1895
5250
- 1
- 1
- {0}
- 3
- Second item for multiplication
- bfaecc51-7527-45a3-aa3a-ce297d97da26
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1854
5260
82
20
-
1895
5270
- Vector {y} component
- d4be6a2a-28d0-485a-a4a1-5a281e3dd78b
- Y component
- Y component
- true
- 0
-
1854
5280
82
20
-
1895
5290
- 1
- 1
- {0}
- 2
- Second item for multiplication
- 5dbed678-e1f0-47b2-ab5b-7d564e67d149
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1854
5300
82
20
-
1895
5310
- Vector {y} component
- 94294c1e-d8bc-4f8e-ad38-88bd70aa7022
- Y component
- Y component
- true
- 0
-
1854
5320
82
20
-
1895
5330
- 1
- 1
- {0}
- 1
- Second item for multiplication
- 7dcdbf99-9851-46d1-bb6a-5efdfe64857f
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1854
5340
82
20
-
1895
5350
- Vector {y} component
- c9a38c70-c330-4159-a2bf-918d499eef91
- Y component
- Y component
- true
- 0
-
1854
5360
82
20
-
1895
5370
- 1
- 1
- {0}
- 0
- Second item for multiplication
- a096998a-6360-464a-8fc9-30ca988b5c46
- B
- B
- true
- 64c76e08-bd85-4d09-a143-3a38170cdfe1
- 1
-
1854
5380
82
20
-
1895
5390
- Number of segments
- 8b025cb0-35f8-4d07-b162-2a8dcf56f30e
- Count
- Count
- true
- 1e4870d3-d88b-4e3b-a627-be71345d40a9
- 1
-
1854
5400
82
20
-
1895
5410
- 1
- 1
- {0}
- 10
- Contains a collection of generic curves
- true
- f6ed359e-c452-4fd9-acd6-48313360e55b
- Curve
- Curve
- true
- 0e0d5017-4f0f-4bab-986c-96ea91bffc65
- 1
-
1854
5420
82
20
-
1895
5430
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0e0d5017-4f0f-4bab-986c-96ea91bffc65
- Relay
- false
- e2bd9108-6f13-4773-8437-12590f64999f
- 1
-
1544
5455
40
16
-
1564
5463
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 72713788-9a21-48b2-80ba-d8d582f5c87b
- Relay
- false
- 53dfe8d4-944d-46bf-8495-cdb43c7556b1
- 1
-
1505
5336
40
16
-
1525
5344
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 778435a9-4a09-40c9-a8d3-b6ca4d0b2811
- Panel
- false
- 0
- 0
- 0.0003845696719497810789
-
-143
5173
160
84
- 0
- 0
- 0
-
-142.4984
5173.155
- 2
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 2bd646c3-138b-4490-8085-395d24c3f8e8
- Relay
- false
- 44bc53b6-00e2-489b-a5dc-407425442819
- 1
-
-183
4935
40
16
-
-163
4943
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a09d3489-b53b-4397-8222-838de26f6b45
- Relay
- false
- 1bd4238d-59e3-4478-af43-8dbfe4dda340
- 1
-
-185
5037
40
16
-
-165
5045
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 83ed3584-92a2-46a9-a2f5-4ea9d7c017a4
- Relay
- false
- 2f6a5a53-3d55-41a3-aff0-e99afa30befd
- 1
-
-187
5087
40
16
-
-167
5095
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 12c4a8f8-eb0e-4c23-9e31-db676262a272
- Format
- Format
-
-129
4899
130
64
-
-37
4931
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 28fb2c13-7520-4ab7-b732-ed1139ded84b
- Format
- Format
- false
- 0
-
-127
4901
78
20
-
-88
4911
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 72db5d47-eb7d-4255-990d-0ec64b4e2aef
- Culture
- Culture
- false
- 0
-
-127
4921
78
20
-
-88
4931
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 9a1df9df-53e0-43bd-843c-1ab2324510d4
- false
- Data 0
- 0
- true
- 2bd646c3-138b-4490-8085-395d24c3f8e8
- 1
-
-127
4941
78
20
-
-88
4951
- Formatted text
- 68c4ecd4-8214-404d-ae51-7077c9a01211
- Text
- Text
- false
- 0
-
-25
4901
24
60
-
-13
4931
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 65270bbe-3414-4860-81af-770ba43c1cdb
- Format
- Format
-
-129
4983
130
64
-
-37
5015
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 718156d1-1bc7-48c4-8ab1-cad81a3cf9d0
- Format
- Format
- false
- 0
-
-127
4985
78
20
-
-88
4995
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- c59d5187-58ba-4eb8-ba3a-cce2b9be8998
- Culture
- Culture
- false
- 0
-
-127
5005
78
20
-
-88
5015
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- ffd3ed7e-91bb-4d86-92d0-9c2bceabeec0
- false
- Data 0
- 0
- true
- a09d3489-b53b-4397-8222-838de26f6b45
- 1
-
-127
5025
78
20
-
-88
5035
- Formatted text
- d2feb401-36df-4805-af94-8e108f24e9dd
- Text
- Text
- false
- 0
-
-25
4985
24
60
-
-13
5015
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 7cafc645-fb57-44e8-bd89-b177fc3b564f
- Format
- Format
-
-128
5066
130
64
-
-36
5098
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- b2d99be3-9d7e-4eb9-af2f-d4ea50055fa9
- Format
- Format
- false
- 0
-
-126
5068
78
20
-
-87
5078
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 33a32ff1-3d1c-45ec-a3b6-0c24d1d51fbc
- Culture
- Culture
- false
- 0
-
-126
5088
78
20
-
-87
5098
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- ed7c0f88-8e16-4415-9bae-ced65f520a3c
- false
- Data 0
- 0
- true
- 83ed3584-92a2-46a9-a2f5-4ea9d7c017a4
- 1
-
-126
5108
78
20
-
-87
5118
- Formatted text
- f2e126e1-a59b-4fae-8f48-32341df4b306
- Text
- Text
- false
- 0
-
-24
5068
24
60
-
-12
5098
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- afcc5191-a0bd-476c-9768-591ad0f7378c
- Relay
- false
- c2429a84-5049-49fc-9a38-42778a26f71d
- 1
-
259
5107
40
16
-
279
5115
- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
- true
- a0c1250a-0597-4569-9f33-9ab63d5b8065
- Scale NU
- Scale NU
-
459
4864
226
121
-
621
4925
- Base geometry
- 654843b6-c012-4edc-a2a7-f285f6f8d025
- Geometry
- Geometry
- true
- ddf12dcc-4532-4f5f-9017-ca2181ae4120
- 1
-
461
4866
148
20
-
543
4876
- Base plane
- 9fc4cd47-7135-4ba4-9fca-12bb61107c40
- Plane
- Plane
- false
- 0
-
461
4886
148
37
-
543
4904.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
- 01caad73-e8c3-480c-94d8-6aaf2d86dde3
- 1/X
- Scale X
- Scale X
- false
- 44bc53b6-00e2-489b-a5dc-407425442819
- 1
-
461
4923
148
20
-
543
4933
- 1
- 1
- {0}
- 1
- Scaling factor in {y} direction
- fd670a22-a3e0-4288-8e39-88c566557d2c
- 1/X
- Scale Y
- Scale Y
- false
- 2f6a5a53-3d55-41a3-aff0-e99afa30befd
- 1
-
461
4943
148
20
-
543
4953
- 1
- 1
- {0}
- 1
- Scaling factor in {z} direction
- de6449f5-cc7d-4dab-97b7-f94c56833cef
- Scale Z
- Scale Z
- false
- 0
-
461
4963
148
20
-
543
4973
- 1
- 1
- {0}
- 1
- Scaled geometry
- 065f686a-4028-4e05-b353-3c9ef8ca5da0
- Geometry
- Geometry
- false
- 0
-
633
4866
50
58
-
658
4895.25
- Transformation data
- e6c37588-8d61-476f-98b4-879bcbd8ff43
- Transform
- Transform
- false
- 0
-
633
4924
50
59
-
658
4953.75
- 310f9597-267e-4471-a7d7-048725557528
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
- 9458f1e4-5dcf-4329-ae9a-248ba54fda4d
- GraphMapper+
- GraphMapper+
- true
-
958
4652
114
104
-
1019
4704
- External curve as a graph
- b2c57c52-3939-4f33-b9ab-436fd1ebbfe1
- Curve
- Curve
- false
- 22dbbbf7-d064-42aa-b6ff-7919cb335e9d
- 1
-
960
4654
47
20
-
983.5
4664
- Optional Rectangle boundary. If omitted the curve's would be landed
- 68babcf3-de1b-4aad-a440-d0902f9dc7bb
- Boundary
- Boundary
- true
- 88860703-c3a2-44da-9f68-b7f61777e56c
- 1
-
960
4674
47
20
-
983.5
4684
- 1
- List of input numbers
- 271151c2-8cab-443c-b33d-53f4e3b46f96
- Numbers
- Numbers
- false
- d082c31a-7d28-4f27-855d-7007967854d7
- 1
-
960
4694
47
20
-
983.5
4704
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- d9999967-c06b-46f5-9548-ee85878e5e3f
- Input
- Input
- true
- 6662ae79-7937-416d-a1d8-3b9c21175ff3
- 1
-
960
4714
47
20
-
983.5
4724
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- e29e445c-b82b-418d-86e8-57ff247ac464
- Output
- Output
- true
- 6662ae79-7937-416d-a1d8-3b9c21175ff3
- 1
-
960
4734
47
20
-
983.5
4744
- 1
- Output Numbers
- 89bcc9ed-3adc-47f4-a7f5-021fdf009bd8
- Number
- Number
- false
- 0
-
1031
4654
39
100
-
1050.5
4704
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- cdd22be9-92c3-4cbe-8b1a-39742554035d
- End Points
- End Points
-
402
4551
84
44
-
446
4573
- Curve to evaluate
- a4b435ea-afbf-41ff-852e-938e38fc482f
- Curve
- Curve
- false
- 22dbbbf7-d064-42aa-b6ff-7919cb335e9d
- 1
-
404
4553
30
40
-
419
4573
- Curve start point
- 99e1eab1-8fcb-4ec6-a7d6-8461b6db7ba3
- Start
- Start
- false
- 0
-
458
4553
26
20
-
471
4563
- Curve end point
- 9cf4e70c-1977-4c9c-8d41-3c777e6c6336
- End
- End
- false
- 0
-
458
4573
26
20
-
471
4583
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- d4b63f37-7307-406f-b3f5-3121871ed53b
- Rectangle 2Pt
- Rectangle 2Pt
-
537
4560
198
101
-
673
4611
- Rectangle base plane
- 5a79d744-c4d6-4c77-8e96-8f4b499eb7a2
- Plane
- Plane
- false
- 0
-
539
4562
122
37
-
600
4580.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- 8fd6a73b-4768-42e9-a050-4db35290ee9a
- Point A
- Point A
- false
- 99e1eab1-8fcb-4ec6-a7d6-8461b6db7ba3
- 1
-
539
4599
122
20
-
600
4609
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- b0023087-1c11-47ca-8da1-b9733170a79e
- Point B
- Point B
- false
- 9cf4e70c-1977-4c9c-8d41-3c777e6c6336
- 1
-
539
4619
122
20
-
600
4629
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- 01c6a537-4c1a-425a-9fce-5c2d4c05aeee
- Radius
- Radius
- false
- 0
-
539
4639
122
20
-
600
4649
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- 88860703-c3a2-44da-9f68-b7f61777e56c
- Rectangle
- Rectangle
- false
- 0
-
685
4562
48
48
-
709
4586.25
- Length of rectangle curve
- 6f9007af-2f2d-4473-9abb-f5d7287847b0
- Length
- Length
- false
- 0
-
685
4610
48
49
-
709
4634.75
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 1709c4d6-73a6-453f-8c4e-ef2b381b40e1
- Relay
- false
- 277e686f-fcb5-4411-b782-b0d4e125e2c1
- 1
-
949
5180
40
16
-
969
5188
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7eca8f17-b48d-4b73-ada0-90a22d3fe212
- Relay
- false
- 8f5ab813-3691-4499-bab5-66b32b35b891
- 1
-
1051
5172
40
16
-
1071
5180
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 0e4926b2-68c5-4fb5-9406-5ed5323d25c5
- Bounds
- Bounds
-
788
4797
110
28
-
846
4811
- 1
- Numbers to include in Bounds
- f8364432-34aa-4b91-b0e1-9fb5df31bd3e
- Numbers
- Numbers
- false
- d082c31a-7d28-4f27-855d-7007967854d7
- 1
-
790
4799
44
24
-
812
4811
- Numeric Domain between the lowest and highest numbers in {N}
- 6662ae79-7937-416d-a1d8-3b9c21175ff3
- Domain
- Domain
- false
- 0
-
858
4799
38
24
-
877
4811
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 481d2e17-3a5e-4c66-b2f6-96c2454e0f20
- Multiplication
- Multiplication
-
606
4698
65
44
-
626
4720
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- e3fe9b62-e6d7-4e08-a179-1752afe14e7c
- A
- true
- 1709c4d6-73a6-453f-8c4e-ef2b381b40e1
- 1
-
608
4700
6
20
-
611
4710
- Second item for multiplication
- 6621c64a-0d85-41a5-9157-bf80f968c97b
- B
- true
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- 1
-
608
4720
6
20
-
611
4730
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 65536
- Result of multiplication
- 9c3c1611-96aa-4d1e-a87a-e922ccd0280c
- Result
- Result
- false
- 0
-
638
4700
31
40
-
653.5
4720
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- b9b2cd39-0a19-48b3-96da-98d6516509a6
- Division
- Division
-
1127
4762
40
44
-
1147
4784
- Item to divide (dividend)
- b6fa3e91-d883-437e-9e09-353a29b328bb
- A
- false
- 89bcc9ed-3adc-47f4-a7f5-021fdf009bd8
- 1
-
1129
4764
6
20
-
1132
4774
- Item to divide with (divisor)
- 6c5f1a49-f196-4546-b9e5-a31f4d8ee704
- B
- false
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- 1
-
1129
4784
6
20
-
1132
4794
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 65536
- The result of the Division
- 8f5ab813-3691-4499-bab5-66b32b35b891
- Result
- false
- 0
-
1159
4764
6
40
-
1162
4784
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- d082c31a-7d28-4f27-855d-7007967854d7
- Relay
- false
- 9c3c1611-96aa-4d1e-a87a-e922ccd0280c
- 1
-
708
4712
40
16
-
728
4720
- cae9fe53-6d63-44ed-9d6d-13180fbf6f89
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Curve Graph Mapper
- Remap values with a custom graph using input curves.
- true
- 1b15e5d7-b70d-40c0-bfb7-a3c51df6fc06
- true
- Curve Graph Mapper
- Curve Graph Mapper
-
918
4306
181
224
-
1013
4418
- 1
- One or multiple graph curves to graph map values with
- 47d711a0-7060-4d1b-bad2-c959a00717d5
- true
- Curves
- Curves
- false
- 22dbbbf7-d064-42aa-b6ff-7919cb335e9d
- 1
-
920
4308
81
27
-
960.5
4321.75
- Rectangle which defines the boundary of the graph, graph curves should be atleast partially inside this boundary
- 6263c084-69a7-485e-b3a1-322d0d30d4bd
- true
- Rectangle
- Rectangle
- false
- 88860703-c3a2-44da-9f68-b7f61777e56c
- 1
-
920
4335
81
28
-
960.5
4349.25
- 1
- Values to graph map. Values are plotted along the X Axis, intersected with the graph curves, then mapped to the Y Axis
- b246c3b1-0383-40df-a21c-b9274e81e7c9
- true
- Values
- Values
- false
- d082c31a-7d28-4f27-855d-7007967854d7
- 1
-
920
4363
81
27
-
960.5
4376.75
- Domain of the graphs X Axis, where the values get plotted (if omitted the input value lists domain bounds is used)
- 32dc76c2-1d1d-490b-9dee-886be569c4e3
- true
- X Axis
- X Axis
- true
- 6662ae79-7937-416d-a1d8-3b9c21175ff3
- 1
-
920
4390
81
28
-
960.5
4404.25
- Domain of the graphs Y Axis, where the values get mapped to (if omitted the input value lists domain bounds is used)
- fb3d9ec5-c5dd-4452-b9ed-63bf580c10b8
- true
- Y Axis
- Y Axis
- true
- 6662ae79-7937-416d-a1d8-3b9c21175ff3
- 1
-
920
4418
81
27
-
960.5
4431.75
- Flip the graphs X Axis from the bottom of the graph to the top of the graph
- 1cf007db-993a-4878-a634-f7a46e41c0e8
- true
- Flip
- Flip
- false
- 0
-
920
4445
81
28
-
960.5
4459.25
- 1
- 1
- {0}
- false
- Resize the graph by snapping it to the extents of the graph curves, in the plane of the boundary rectangle
- 8eddb96d-8ebc-47f7-83f3-f3158c04cd9a
- true
- Snap
- Snap
- false
- 0
-
920
4473
81
27
-
960.5
4486.75
- 1
- 1
- {0}
- false
- Size of the graph labels
- 377f3048-7eac-459f-ab33-2cf99fd856ef
- true
- Text Size
- Text Size
- false
- 0
-
920
4500
81
28
-
960.5
4514.25
- 1
- 1
- {0}
- 0.0625
- 1
- Resulting graph mapped values, mapped on the Y Axis
- 4d507023-5f74-4ea9-90d5-c49f4efde4c4
- true
- Mapped
- Mapped
- false
- 0
-
1025
4308
72
20
-
1061
4318
- 1
- The graph curves inside the boundary of the graph
- 69566f84-31c7-4b60-a265-958649cc95b8
- true
- Graph Curves
- Graph Curves
- false
- 0
-
1025
4328
72
20
-
1061
4338
- 1
- The points on the graph curves where the X Axis input values intersected
- true
- 7e15eda7-e3db-46d6-b32c-07f93d04e5e0
- true
- Graph Points
- Graph Points
- false
- 0
-
1025
4348
72
20
-
1061
4358
- 1
- The lines from the X Axis input values to the graph curves
- true
- 2d35311d-b2fc-4e4a-89b9-f8415c329480
- true
- Value Lines
- Value Lines
- false
- 0
-
1025
4368
72
20
-
1061
4378
- 1
- The points plotted on the X Axis which represent the input values
- true
- 3dcf8fc7-f872-4db6-964c-02491ea708e8
- true
- Value Points
- Value Points
- false
- 0
-
1025
4388
72
20
-
1061
4398
- 1
- The lines from the graph curves to the Y Axis graph mapped values
- true
- a619b0f9-cb90-4576-a02e-d14af52404e7
- true
- Mapped Lines
- Mapped Lines
- false
- 0
-
1025
4408
72
20
-
1061
4418
- 1
- The points mapped on the Y Axis which represent the graph mapped values
- true
- 1bed34b2-cb00-432f-81b2-6a7dbf48a2e2
- true
- Mapped Points
- Mapped Points
- false
- 0
-
1025
4428
72
20
-
1061
4438
- The graph boundary background as a surface
- c2408f6a-8cd8-4da3-bab3-ad2d2fa5fd12
- true
- Boundary
- Boundary
- false
- 0
-
1025
4448
72
20
-
1061
4458
- 1
- The graph labels as curve outlines
- a4312d00-9ac4-4615-b68d-4a4a0e2fdfc1
- true
- Labels
- Labels
- false
- 0
-
1025
4468
72
20
-
1061
4478
- 1
- True for input values outside of the X Axis domain bounds
False for input values inside of the X Axis domain bounds
- 22d0b470-534d-45c7-88b1-74c65784c17e
- true
- Out Of Bounds
- Out Of Bounds
- false
- 0
-
1025
4488
72
20
-
1061
4498
- 1
- True for input values on the X Axis which intersect a graph curve
False for input values on the X Axis which do not intersect a graph curve
- 016fc1ef-f251-44ce-b2ef-78713b34bdb8
- true
- Intersected
- Intersected
- false
- 0
-
1025
4508
72
20
-
1061
4518
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 22dbbbf7-d064-42aa-b6ff-7919cb335e9d
- Relay
- false
- bea7057d-410e-465d-a4c2-343e236993d1
- 1
-
446
4420
40
16
-
466
4428
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- d966a5ed-ebea-462a-a91a-ca140d1f1cc4
- Scale
- Scale
-
192
4373
201
64
-
329
4405
- Base geometry
- 5de50612-e493-4e3d-b481-d84f1f959b89
- Geometry
- Geometry
- true
- f95021e8-3298-4a32-aa51-3b43667757bd
- 1
-
194
4375
123
20
-
255.5
4385
- Center of scaling
- e329f2e2-8288-48fb-a898-3564a1c888b0
- Center
- Center
- false
- 0
-
194
4395
123
20
-
255.5
4405
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 632b3e96-d6eb-4512-8ce4-83fe43ac13a4
- Factor
- Factor
- false
- ac864993-ecc7-4645-ae0f-6a08f6579f35
- 1
-
194
4415
123
20
-
255.5
4425
- 1
- 1
- {0}
- 65536
- Scaled geometry
- bea7057d-410e-465d-a4c2-343e236993d1
- Geometry
- Geometry
- false
- 0
-
341
4375
50
30
-
366
4390
- Transformation data
- 6849d363-c208-438c-a436-54d8075fb9a3
- Transform
- Transform
- false
- 0
-
341
4405
50
30
-
366
4420
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f95021e8-3298-4a32-aa51-3b43667757bd
- Relay
- false
- 650d961c-ef6f-4573-ade0-97f698f6a536
- 1
-
103
4387
40
16
-
123
4395
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 35f29d0e-4815-42cf-ab22-85354efcb3ea
- Division
- Division
-
1499
5262
85
44
-
1539
5284
- Item to divide (dividend)
- 282f9873-f0b4-4058-ae02-3fa37ecbeb08
- A
- A
- false
- 72713788-9a21-48b2-80ba-d8d582f5c87b
- 1
-
1501
5264
26
20
-
1514
5274
- Item to divide with (divisor)
- d96e021c-87ee-46bb-84de-cb2a4be07b14
- B
- B
- false
- 0
-
1501
5284
26
20
-
1514
5294
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 1
- The result of the Division
- 7e4e6adc-a4d1-47ab-a4c6-c48fb8239b6b
- Result
- Result
- false
- 0
-
1551
5264
31
40
-
1566.5
5284
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- 0ed99bc6-d082-4d7e-bde6-4f2c00d9058f
- Stream Filter
- Stream Filter
-
1503
5556
77
104
-
1542
5608
- true
- 5
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- e26840dc-1a24-4155-abc9-09f76d94d0e2
- Gate
- Gate
- false
- 260f423e-0647-408e-b12e-bd215b96451f
- 1
-
1505
5558
25
20
-
1517.5
5568
- true
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 7b4d6bcb-9029-417e-b075-523527cc84e6
- false
- Stream 0
- 0
- true
- ee4ecbe2-4fbf-4854-bfd4-5d67e8d925cb
- 1
-
1505
5578
25
20
-
1517.5
5588
- true
- 2
- Input stream at index 1
- b5c3a3c9-9d7f-42f8-b75b-c86c05a7e23b
- false
- Stream 1
- 1
- true
- fd4f2049-66dc-451d-986e-db1e735564bd
- 1
-
1505
5598
25
20
-
1517.5
5608
- true
- 2
- Input stream at index 2
- 72eee393-69a1-4dc3-953e-434e786f7f78
- false
- Stream 2
- 2
- true
- ab0c2868-9e78-4275-96bc-66b04365341d
- 1
-
1505
5618
25
20
-
1517.5
5628
- true
- 2
- Input stream at index 3
- 0ffc7e3c-042a-4fc8-895a-7674dcc73f84
- false
- Stream 3
- 3
- true
- b458474d-c32e-4320-ad51-5c1da52b9f36
- 1
-
1505
5638
25
20
-
1517.5
5648
- true
- 2
- Filtered stream
- e2bd9108-6f13-4773-8437-12590f64999f
- false
- Stream
- S(0)
- false
- 0
-
1554
5558
24
100
-
1566
5608
- true
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 260f423e-0647-408e-b12e-bd215b96451f
- Digit Scroller
-
- false
- 0
- 12
-
- 11
- 0.0
-
1347
5508
250
20
-
1347.551
5508.053
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- b458474d-c32e-4320-ad51-5c1da52b9f36
- Curve
- XHG..⠀⠀⠀⠀ⵙ꞉ⵙ◯ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙꗳⵙᙁⵙᗱᗴⵙᔓᔕⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙᔓᔕⵙᗱᗴⵙᙁⵙꗳⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ◯ⵙ꞉ⵙ⠀⠀⠀⠀..GHX
- false
- 0
-
1368
5909
50
24
-
1393.313
5921.028
- 1
- 1
- {0;0;0;0;0;0;0;0;0;0;0;0}
- -1
-
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
- 00000000-0000-0000-0000-000000000000
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- ab0c2868-9e78-4275-96bc-66b04365341d
- Curve
- XHG.⠀⠀⠀⠀ⵙ꞉ⵙ◯ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙꗳⵙᙁⵙᗱᗴⵙᔓᔕⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙᔓᔕⵙᗱᗴⵙᙁⵙꗳⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ◯ⵙ꞉ⵙ⠀⠀⠀⠀.GHX
- false
- 0
-
1368
5832
50
24
-
1393.624
5844.288
- 1
- 1
- {0;0;0;0;0;0;0;0;0;0;0}
- -1
-
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
- 00000000-0000-0000-0000-000000000000
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- b458474d-c32e-4320-ad51-5c1da52b9f36
- 1
- d285a8e0-c870-4af1-b21c-2d8dfa72a6bc
- Group
- XHG..⠀⠀⠀⠀ⵙ꞉ⵙ◯ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙꗳⵙᙁⵙᗱᗴⵙᔓᔕⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙᔓᔕⵙᗱᗴⵙᙁⵙꗳⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ◯ⵙ꞉ⵙ⠀⠀⠀⠀..GHX
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- ab0c2868-9e78-4275-96bc-66b04365341d
- 1
- 9d0a89d6-8bb6-492d-a109-c81b095422c1
- Group
- XHG.⠀⠀⠀⠀ⵙ꞉ⵙ◯ⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙИNⵙⓄⵙꖴⵙ✤ⵙꖴⵙᔓᔕⵙИNⵙᗩⵙᴥⵙ✤ⵙ◯ⵙꗳⵙᙁⵙᗱᗴⵙᔓᔕⵙ◯ⵙᙁⵙᗩⵙᗱᗴⵙᗝⵙꖴⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙ⠀⠀⠀⠀◯⠀⠀⠀⠀ⵙꖴⵙᗝⵙᗱᗴⵙᗩⵙᙁⵙ◯ⵙᔓᔕⵙᗱᗴⵙᙁⵙꗳⵙ◯ⵙ✤ⵙᴥⵙᗩⵙИNⵙᔓᔕⵙꖴⵙ✤ⵙꖴⵙⓄⵙИNⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙ◯ⵙ꞉ⵙ⠀⠀⠀⠀.GHX
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- fd4f2049-66dc-451d-986e-db1e735564bd
- Curve
- XHG.⠀ⵙᔓᔕⵙᗱᗴⵙᴥⵙᑎⵙ✤ⵙᗩⵙᗯⵙᴥⵙᑎⵙᑐᑕⵙ◯ⵙᗝⵙᗱᗴⵙߦⵙᗩⵙᙏⵙ◯ⵙ∷ⵙ◯ⵙᔓᔕⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙᗝⵙᗱᗴⵙᗯⵙꖴⵙᴥⵙᗱᗴⵙᗝⵙ◯ⵙᗱᗴⵙᴥⵙᑎⵙ✤ⵙᗩⵙᗯⵙᴥⵙᑎⵙᑐᑕⵙ◯ⵙᴥⵙᗩⵙᗱᗴⵙИNⵙꖴⵙᙁⵙ⠀◯⠀ⵙ⠀◯⠀ⵙᙁⵙꖴⵙИNⵙᗱᗴⵙᗩⵙᴥⵙ◯ⵙᑐᑕⵙᑎⵙᴥⵙᗯⵙᗩⵙ✤ⵙᑎⵙᴥⵙᗱᗴⵙ◯ⵙᗝⵙᗱᗴⵙᴥⵙꖴⵙᗯⵙᗱᗴⵙᗝⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙᔓᔕⵙ◯ⵙ∷ⵙ◯ⵙᙏⵙᗩⵙߦⵙᗱᗴⵙᗝⵙ◯ⵙᑐᑕⵙᑎⵙᴥⵙᗯⵙᗩⵙ✤ⵙᑎⵙᴥⵙᗱᗴⵙᔓᔕⵙ⠀.GHX
- false
- 0
-
1370
5750
50
24
-
1395.726
5762.778
- 1
- 1
- {0;0;0;0;0;0;0;0;0;0;0;0;0}
- -1
-
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
- 00000000-0000-0000-0000-000000000000
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- fd4f2049-66dc-451d-986e-db1e735564bd
- 1
- 06de9dbf-d07f-4a85-a765-83ad8b6484b1
- Group
- XHG.⠀ⵙᔓᔕⵙᗱᗴⵙᴥⵙᑎⵙ✤ⵙᗩⵙᗯⵙᴥⵙᑎⵙᑐᑕⵙ◯ⵙᗝⵙᗱᗴⵙߦⵙᗩⵙᙏⵙ◯ⵙ∷ⵙ◯ⵙᔓᔕⵙᗝⵙꖴⵙⓄⵙᙏⵙᕤᕦⵙꖴⵙᔓᔕⵙ◯ⵙᗝⵙᗱᗴⵙᗯⵙꖴⵙᴥⵙᗱᗴⵙᗝⵙ◯ⵙᗱᗴⵙᴥⵙᑎⵙ✤ⵙᗩⵙᗯⵙᴥⵙᑎⵙᑐᑕⵙ◯ⵙᴥⵙᗩⵙᗱᗴⵙИNⵙꖴⵙᙁⵙ⠀◯⠀ⵙ⠀◯⠀ⵙᙁⵙꖴⵙИNⵙᗱᗴⵙᗩⵙᴥⵙ◯ⵙᑐᑕⵙᑎⵙᴥⵙᗯⵙᗩⵙ✤ⵙᑎⵙᴥⵙᗱᗴⵙ◯ⵙᗝⵙᗱᗴⵙᴥⵙꖴⵙᗯⵙᗱᗴⵙᗝⵙ◯ⵙᔓᔕⵙꖴⵙᕤᕦⵙᙏⵙⓄⵙꖴⵙᗝⵙᔓᔕⵙ◯ⵙ∷ⵙ◯ⵙᙏⵙᗩⵙߦⵙᗱᗴⵙᗝⵙ◯ⵙᑐᑕⵙᑎⵙᴥⵙᗯⵙᗩⵙ✤ⵙᑎⵙᴥⵙᗱᗴⵙᔓᔕⵙ⠀.GHX
- ad013215-63f3-46da-8b16-ce3bf593a0c0
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Curve Edit Points
- Extract the edit points on a curve at knot averages, the points an interpolated curve interpolated through.
- true
- 1606297d-c3a7-4bc0-95e2-acd8e3cc0489
- Curve Edit Points
- Curve Edit Points
-
1641
5475
123
64
-
1695
5507
- Curve to get the edit points of
- c2631487-b875-473d-a3b0-c180fad25644
- Curve
- Curve
- false
- 0e0d5017-4f0f-4bab-986c-96ea91bffc65
- 1
-
1643
5477
40
30
-
1663
5492
- If True, only the edit points at knots (span ends) are extracted (the points an interpolated curve interpolated through)
If False, all edit points are extracted which equals the same amount as the curve control points (like Rhino's EditPtOn command)
- ffda07ea-46a6-4262-9f81-b21190e6784c
- Knots
- Knots
- false
- 0
-
1643
5507
40
30
-
1663
5522
- 1
- 1
- {0}
- true
- 1
- Edit points on the curve
- d0b35ace-2c61-468c-b741-4314b71498c3
- Points
- Points
- false
- 0
-
1707
5477
55
20
-
1734.5
5487
- 1
- Tangent vectors at edit points
- f6957ee7-4abe-433d-8de1-f9298145bca2
- Tangents
- Tangents
- false
- 0
-
1707
5497
55
20
-
1734.5
5507
- 1
- Parameter values at edit points
- f31e48a4-7cbe-4990-89d5-e4c79512edb4
- Parameters
- Parameters
- false
- 0
-
1707
5517
55
20
-
1734.5
5527
- 1817fd29-20ae-4503-b542-f0fb651e67d7
- List Length
- Measure the length of a list.
- true
- 4b2f821b-45e3-4410-9aa9-a29a26c362df
- List Length
- List Length
-
1809
5483
97
28
-
1842
5497
- 1
- Base list
- aab63b11-16ab-4f4e-8cf2-b7fa556e1009
- List
- List
- false
- d0b35ace-2c61-468c-b741-4314b71498c3
- 1
-
1811
5485
19
24
-
1820.5
5497
- Number of items in L
- 1e4870d3-d88b-4e3b-a627-be71345d40a9
- X-1
- Length
- Length
- false
- 0
-
1854
5485
50
24
-
1871
5497
-
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