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- Group
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- Contains a collection of three-dimensional points
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- Points for Voronoi diagram
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- Optional cell radius
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- Optional containment boundary for diagram.
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- Plane
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- Optional base plane. If no plane is provided, then the best-fit plane will be used.
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- Cells of the voronoi diagram.
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227.5
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- Explode
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- Explode a curve into smaller segments.
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- Curve to explode
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- Recursive decomposition until all segments are atomic
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271.5
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- Exploded segments that make up the base curve
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315.5
332.25
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- Vertices
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- Vertices of the exploded segments
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- Boundary
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- Optional containment boundary for diagram.
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118.5602
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- Sort List
- Sort
- Sort a list of numeric keys.
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- List of sortable keys
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- Optional list of values to sort synchronously
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30
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- Keys
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- Sorted keys
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441.5
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433
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- Values A
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- Synchronous values in A
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441.5
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- Cull Index
- Cull Index
- Cull i
- Cull (remove) indexed elements from a list.
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- List
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- List to cull
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- Culling indices
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517
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491
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33
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- Wrap indices to list range
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517
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491
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- List
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- Culled list
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562
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554
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- Test for (in)equality of two numbers
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657
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626
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- Number to compare
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636.5
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628
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- Second Number
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- Number to compare to
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636.5
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- Equality
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- True if A = B
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681
299.75
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672
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- Inequality
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- True if A ≠ B
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681
327.25
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672
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28
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- Dispatch
- Dispatch
- Dispatch the items in a list into two target lists.
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735
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705
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74
- List
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- List to filter
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715
360.5
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707
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- Dispatch pattern
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- Dispatch pattern
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715
395.5
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707
378
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- List A
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- Dispatch target for True values
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758.5
360.5
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750
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- List B
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- Dispatch target for False values
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758.5
395.5
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750
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35
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- Curve
- Curve
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- Contains a collection of generic curves
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937.3841
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893
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- Cull Index
- Cull Index
- Cull i
- Cull (remove) indexed elements from a list.
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- true
-
846
378
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796
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- List
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- List to cull
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824
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798
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20
- Indices
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- Culling indices
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-
824
378
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798
368
33
20
- 1
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- Wrap
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- Wrap indices to list range
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-
824
398
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798
388
33
20
- 1
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- List
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- Culled list
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-
869
378
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861
348
16
60
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- Evaluate Curve
- Eval
- Evaluate a curve at the specified parameter.
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1076
316
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- Curve
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- Curve to evaluate
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1055.5
301
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30
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- Parameter
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- Parameter on curve domain to evaluate
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-
1055.5
331
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316
30
30
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- Point
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- Point on the curve at {t}
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1099.5
296
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1091
286
17
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- Tangent
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- Tangent vector at {t}
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1099.5
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- Angle
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- Angle (in Radians) of incoming vs. outgoing curve at {t}
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1099.5
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1091
326
17
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- Evaluate Curve
- Eval
- Evaluate a curve at the specified parameter.
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1076
385
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1029
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- Curve
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- Curve to evaluate
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1055.5
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1031
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30
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- Parameter
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- Parameter on curve domain to evaluate
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1055.5
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1031
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30
30
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- Point
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- Point on the curve at {t}
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1099.5
365
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- Tangent
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- Tangent vector at {t}
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1099.5
385
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1091
375
17
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- Angle
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- Angle (in Radians) of incoming vs. outgoing curve at {t}
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1099.5
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- Number
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1031.727
622.7575
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1006
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50
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- Numeric slider for single values
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808.5505
587.3335
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808
587
171
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- Multiplication
- Multiplication
- A×B
- Mathematical multiplication
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1139
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1108
588
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- A
- A
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-
1118.5
600
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1110
590
14
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- B
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-
1118.5
620
-
1110
610
14
20
- Result
- R
- The result of the Multiplication
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-
1162.5
610
-
1154
590
17
40
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- Rotate
- Rotate
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- Rotate a vector around an axis.
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1141
522
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490
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- Vector
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- Vector to rotate
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- Axis
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- Rotation axis
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1120.5
522
-
1096
512
30
20
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- rad(A)
- Angle
- A
- Rotation angle (in radians)
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1120.5
542
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1096
532
30
20
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- Vector
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- Rotated vector
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1164.5
522
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492
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60
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- Change the origin point of a plane
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542
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- Base
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1012
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1003
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15
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-
0
0
0
1
0
0
0
1
0
- Origin
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- New origin point of plane
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- 1
- 4fb22a8c-aaee-4b95-bed8-7dd4af30ec34
-
1012
558.75
-
1003
541
15
35
- Plane
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- Plane definition
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-
1057.5
541.5
-
1048
507
19
69
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Move
- Move
- Translate (move) an object along a vector.
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- true
-
1350
548
-
1319
522
65
51
- Geometry
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- Base geometry
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- true
- 1
- 4fb22a8c-aaee-4b95-bed8-7dd4af30ec34
-
1329.5
535.75
-
1321
524
14
23
- Motion
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- Translation vector
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- 1
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-
1329.5
559.25
-
1321
547
14
24
- 1
- {0}
- 1
-
0
0
10
- Geometry
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- Translated geometry
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- false
- 0
-
1373.5
535.75
-
1365
524
17
23
- Transform
- X
- Transformation data
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-
1373.5
559.25
-
1365
547
17
24
- 6ec39468-dae7-4ffa-a766-f2ab22a2c62e
- Amplitude
- Amplitude
- Amp
- Set the amplitude (length) of a vector.
- f59a3668-980f-47c9-bfd8-7b500ec42074
- true
-
1226
559
-
1195
536
65
45
- Vector
- V
- Base vector
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- false
- 1
- 7a44f393-9cdf-4d84-b0f9-1c5f778784bb
-
1205.5
548.25
-
1197
538
14
20
- Amplitude
- A
- Amplitude (length) value
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-
1205.5
568.75
-
1197
558
14
21
- 1
- {0}
- 1
- 1
- Vector
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- Resulting vector
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- false
- 0
-
1249.5
558.5
-
1241
538
17
41
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Move
- Move
- Translate (move) an object along a vector.
- 1c19412d-2e7f-4e02-9062-a4c65b2ff978
- true
-
1348
491
-
1317
465
65
51
- Geometry
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- Base geometry
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- true
- 1
- b9d6414e-9412-4f6d-9a9e-222a0ff00cf6
-
1327.5
478.75
-
1319
467
14
23
- Motion
- T
- Translation vector
- 9300ebba-f9a0-45e9-b898-dbe76dc4d9f1
- false
- 1
- 98aa008f-a766-4058-8dea-291da3cce956
-
1327.5
502.25
-
1319
490
14
24
- 1
- {0}
- 1
-
0
0
10
- Geometry
- G
- Translated geometry
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- false
- 0
-
1371.5
478.75
-
1363
467
17
23
- Transform
- X
- Transformation data
- d439758d-6bd5-43cb-8c73-3ad0ce9037eb
- false
- 0
-
1371.5
502.25
-
1363
490
17
24
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- End Points
- End
- Extract the end points of a curve.
- 9d921064-edb2-49fc-9e40-d3799a77da29
- true
-
1056
256
-
1025
234
64
44
- Curve
- C
- Curve to evaluate
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- false
- 1
- 0f4df13e-192c-4fdd-963e-bd76cb842f1b
-
1035.5
256
-
1027
236
14
40
- Start
- S
- Curve start point
- 972a3df9-f198-4a3b-a561-6d7e9d7a0abf
- false
- 0
-
1079
246
-
1071
236
16
20
- End
- E
- Curve end point
- 593dd3b5-2bb6-4bd6-a2a9-0a3bd88a1fee
- false
- 0
-
1079
266
-
1071
256
16
20
- 71b5b089-500a-4ea6-81c5-2f960441a0e8
- PolyLine
- PolyLine
- PLine
- Create a polyline connecting a number of points.
- 2824b9c6-add9-444f-91d1-24b29b2f11a5
- true
-
1591
405
-
1560
379
83
52
- Vertices
- V
- Polyline vertex points
- eb42230d-8ddf-401f-a830-f6c7b93ff235
- 1
- false
- 1
- ce798d74-d5e2-4ce4-9dd0-c64df65aee9f
-
1570.5
393
-
1562
381
14
24
- Closed
- C
- Close polyline
- 75151544-ae2a-4d30-b1b5-7b04369d747c
- false
- 0
-
1570.5
417
-
1562
405
14
24
- 1
- {0}
- 1
- false
- Polyline
- Pl
- Resulting polyline
- acd0a42b-1150-4eaa-aed6-f94354024946
- 1
- false
- 0
-
1615.5
405
-
1606
381
35
48
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Point
- Pt
- Contains a collection of three-dimensional points
- 43cfb295-6275-45a4-be4c-a4449ecee179
- true
- 2
- true
- false
- 1
- 972a3df9-f198-4a3b-a561-6d7e9d7a0abf
-
1389.454
259.9735
-
1325
249
89
20
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Point
- Pt
- Contains a collection of three-dimensional points
- 397cde3a-8057-4cc1-ba5b-c18a1d862b3a
- true
- 2
- true
- false
- 1
- 593dd3b5-2bb6-4bd6-a2a9-0a3bd88a1fee
-
1388.75
293.2455
-
1324
283
89
20
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Point
- Pt
- Contains a collection of three-dimensional points
- bf22ab6d-4787-4dea-a886-efc586b1f4fe
- true
- 2
- true
- false
- 1
- b9d6414e-9412-4f6d-9a9e-222a0ff00cf6
-
1367.398
369.4935
-
1303
359
89
20
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Point
- Pt
- Contains a collection of three-dimensional points
- e68a33ee-6a51-4026-93be-ab3952391fb2
- true
- 2
- true
- false
- 1
- 4fb22a8c-aaee-4b95-bed8-7dd4af30ec34
-
1367.438
403.3975
-
1303
393
89
20
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Point
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- Contains a collection of three-dimensional points
- e1c59d9d-8539-4002-b4d3-f30ef1fac9bb
- true
- 2
- true
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- 1
- 91a298dc-8559-4794-972c-b32510cfbd76
-
1468.455
483.0615
-
1404
473
89
20
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Point
- Pt
- Contains a collection of three-dimensional points
- eb370d50-edfc-4f3e-8c17-60c7d733475a
- true
- 2
- true
- false
- 1
- 4c670248-0b95-42ff-b169-ddd0c1f039a0
-
1468.574
534.9975
-
1404
524
89
20
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Point
- Pt
- Contains a collection of three-dimensional points
- ce798d74-d5e2-4ce4-9dd0-c64df65aee9f
- true
- false
- 6
- 43cfb295-6275-45a4-be4c-a4449ecee179
- bf22ab6d-4787-4dea-a886-efc586b1f4fe
- e1c59d9d-8539-4002-b4d3-f30ef1fac9bb
- eb370d50-edfc-4f3e-8c17-60c7d733475a
- e68a33ee-6a51-4026-93be-ab3952391fb2
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-
1512.815
391.2375
-
1487
381
50
20
- 7db14002-c09c-4d7b-9f80-e4e2b00dfa1d
- Surface Split
- Surface Split
- SrfSplit
- Split a surface with a bunch of curves.
- 647a75f6-e598-42ed-a7f4-9a8ddfddc6b7
-
1701
374
-
1670
341
64
65
- Surface
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- Base surface
- 555510ad-aa47-497b-a265-617ed21074d9
- false
- 2
- 1
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-
1680.5
358.25
-
1672
343
14
30
- Curves
- C
- Splitting curves
- 75e697ec-c037-446a-aefe-c6313b7fbc75
- 1
- false
- 1
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-
1680.5
388.75
-
1672
373
14
31
- Fragments
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- Splitting fragments
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- 1
- false
- 0
-
1724
373.5
-
1716
343
16
61
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
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- Numeric slider for single values
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-
768.3846
432.6306
-
768
432
183
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- Number Slider
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- Numeric slider for single values
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-
768.4645
458.1473
-
768
458
183
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- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
5.822397
464.8503
-
761.8998
430.2266
-
762.3293
439.6094
-
6.252063
474.2326
- Removing duplicate lines on voronoi cells. So that we can work on segment level instead of cell level. Therefore Kündekari cells can act as tongue-and-groove...
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- 91189b90-b611-4426-9111-c5e86b761b6c
-
5.822397
464.8503
-
0.8223968
425.2266
766.507
54.00604
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
299.7533
306.9738
-
360.6223
234.3037
-
367.65
240.19
-
306.7808
312.86
- Explode the Voronoi
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- 8e5157b5-0129-42a1-bb06-7fea277f686c
-
299.7533
306.9738
-
294.7533
229.3037
77.89667
88.55624
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
202.7029
276.35
-
291.7605
128.2674
-
309.4059
138.8797
-
220.3483
286.9623
- We don't want closed cells.
We need to remove duplicate edges.
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- 712b1cc8-f3be-4fae-9f5d-82e6d44c2c20
-
202.7029
276.35
-
197.7029
123.2674
116.703
168.6949
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
413.2595
297.3303
-
541.8831
53.87375
-
550.1877
58.26074
-
421.5639
301.7174
- Sort the segment lengths along with segments themselves
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- baee25cd-9fd0-4ab8-809f-95465d1cd4a7
-
413.2595
297.3303
-
408.2595
48.87375
146.9283
257.8436
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
537.9583
220.7928
-
821.9049
21.28143
-
827.3049
28.96596
-
543.3583
228.4776
- Cull the first length so that we can check each segment with the next one.
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- 138ce4c0-e675-4aad-ad01-401c9b8664e1
-
537.9583
220.7928
-
532.9583
16.28143
299.3466
217.1962
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
673.8652
266.5804
-
939.1625
58.93173
-
951.8547
75.1456
-
686.5573
282.7942
- Now check every segment with the next one.
As they are sorted before, this gives us a pattern of duplicate segments
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- 71e00e1f-afd6-47c4-90a8-7056bc74102a
-
673.8652
266.5804
-
668.8652
53.93173
287.9894
233.8625
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
747.1644
334.1413
-
904.3713
166.1943
-
911.1412
172.5305
-
753.9345
340.4774
- Dispatch the sorted segment list with the pattern.
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- 54ec90ff-de1b-4034-9b64-b8bcb7c6fbc1
-
747.1644
334.1413
-
742.1644
161.1943
173.9767
184.2831
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
833.9297
330.5126
-
908.6725
239.9344
-
923.1522
251.8805
-
848.4095
342.4587
- Cull the last segment.
Believe me we need this.
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- f518ba91-2b20-4426-9cac-b13624cf5ddb
-
833.9297
330.5126
-
828.9297
234.9344
99.22241
112.5243
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
930.6082
356.7391
-
1004.511
32.7272
-
1024.586
37.30453
-
950.6836
361.3165
- This is the voronoi edges, removed the boundary and duplicate edges.
Ready to split from a surface
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- c5d6fe8b-b610-4498-87f2-3724221fc113
-
930.6082
356.7391
-
925.6082
27.7272
103.9782
338.5893
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
1131.038
161.9016
-
1784.446
191.3425
-
1782.499
234.6459
-
1129.09
205.205
- Here, we use the inner edges of the voronoi to create a toungue-and-groove effect.
First we evaluate each edge, taking tangent vectors. Rotate these tangent vectors 90 degrees to find perpendicular direction of each edge.
Then, move evaluated points by a variable amount, using the proper direction vector.
Finally gather the six points in order to create polylines. We use these polylines to split the boundary of the voronoi. That's it.
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- a0d70a56-48f8-4cc3-b7e0-d3439d8a5f90
-
1131.038
161.9016
-
1124.09
156.9016
665.3564
82.74426
-
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