-
0
2
2
-
1
0
7
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- Shaded
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100;150;0;0
-
100;0;150;0
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- 2014_02_18-edgebundling-final.ghx
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85
113
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- Mateusz Zwierzycki
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- Anemone
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- Loop Start
- Start the loop with this one. Double click to rerun.
- true
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- Loop Start
- Loop Start
-
255
18
104
84
-
293
60
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- 2
- Please leave this one alone, don't input anything.
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- true
- 0
-
257
20
21
20
-
269
30
- Number of repeats
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- Repeat
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- true
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- 1
-
257
40
21
20
-
269
50
- 1
- 1
- {0}
- 0
- 2
- If you want trigger loop to restart
- 9204c546-3979-447c-82a6-8661f5bb6af3
- Trigger
- T
- true
- 6f27d1f9-b5ef-4555-809e-fdb8a3420998
- 1
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257
60
21
20
-
269
70
- 2
- Data to loop
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- Data_0
- D0
- true
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- 1
-
257
80
21
20
-
269
90
- Connect with the Loop End
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- >>>
- >>>
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-
308
20
49
26
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324.5
33.33333
- Counter
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- Counter
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- 0
-
308
46
49
27
-
324.5
60
- 2
- Data to loop
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- 1
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- 0
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308
73
49
26
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324.5
86.66666
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- Loop End
- End the loop with this one. Double click to pause the loop.
- true
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- Loop End
- Loop End
- false
- Constant output
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1105
117
88
74
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1152
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- Connect with the Loop Start
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- <<<
- <<<
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1107
119
30
23
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1123.5
130.6667
- Set to true to exit the loop
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- Exit
- E
- true
- 0
-
1107
142
30
23
-
1123.5
154
- 1
- 1
- {0}
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- Data to loop
- 0002d5cf-4be8-4571-99ae-46fe499fda8c
- Data_0
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- 1
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1107
165
30
24
-
1123.5
177.3333
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- Data to loop
- 988997f3-8222-4f20-b46a-27979e1be235
- Data_0
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-
1167
119
24
70
-
1179
154
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- Boolean Toggle
- Boolean (true/false) toggle
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- Boolean Toggle
- Toggle
- false
- 0
- true
-
104
52
104
22
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- Panel
- A panel for custom notes and text values
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134
16
65
25
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134.0637
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255;255;250;90
- true
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- false
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- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
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- 1
- Point
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- false
- 0
-
31
111
69
20
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75.208
121.6396
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17.1484414905364
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11.9300232696424
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14.3069991084789
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13.4873522675008
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0
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10.0721570967586
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12.531097619693
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16.6839749473155
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18.6784489270289
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21.2193541340611
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3.84284110532489
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- 8cc9eb88-26a7-4baa-a896-13e5fc12416a
- Line Charge
- Create a field due to a line charge
- true
- f0a1825c-4ddb-4f57-8541-3e1b474efcac
- Line Charge
- LCharge
-
463
144
63
67
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494
178
- Geometry of line segment charge
- e009477c-948f-4197-8d2e-ec6a7c3921d8
- Line
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- ed695d69-8ee5-4275-b15a-b8d04964f204
- 1
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465
146
14
21
-
473.5
156.5
- Charge of point object
- aa59aac9-3f20-462b-98c1-2c185c470fac
- Charge
- C
- false
- 0
-
465
167
14
21
-
473.5
177.5
- 1
- 1
- {0}
- -0.1
- Optional bounds for the field
- 9945aad4-a5a0-463a-9988-f21843863eb7
- Bounds
- B
- true
- 0
-
465
188
14
21
-
473.5
198.5
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- 1
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2.0906888500547
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1
0
0
0
1
0
- 00000000-0000-0000-0000-000000000000
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0
18.112543882457
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0
11.7885031370568
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0
11.7885031370568
- Field due to line charge
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- Field
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- 0
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509
146
15
63
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516.5
177.5
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- Merge Fields
- Merge a collection of fields into one
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- 1bb6be19-ae70-43e8-bcd3-952e40927722
- Merge Fields
- MergeF
-
555
151
61
63
-
584
183
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- Fields to merge
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- Fields
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- 0cca19b5-b1a1-49c2-bd95-112ed4e202f3
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557
153
12
59
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564.5
182.5
- Merged field
- cf14a30d-0dbf-475d-bd02-f2384b9c84d3
- Field
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- 0
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599
153
15
59
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606.5
182.5
- fc6979e4-7e91-4508-8e05-37c680779751
- Evaluate Curve
- Evaluate a curve at the specified parameter.
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- Evaluate Curve
- Eval
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462
228
81
64
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509
260
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- Curve
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- 1
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464
230
30
30
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488.5
245
- Parameter on curve domain to evaluate
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- Parameter
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- 0
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464
260
30
30
-
488.5
275
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- {0}
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- Point on the curve at {t}
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- Point
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- 0
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524
230
17
20
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532.5
240
- Tangent vector at {t}
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- Tangent
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- 0
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524
250
17
20
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532.5
260
- Angle (in Radians) of incoming vs. outgoing curve at {t}
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- Angle
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- 0
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524
270
17
20
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532.5
280
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- Evaluate Field
- Evaluate a field at a point
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- Evaluate Field
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-
633
201
63
44
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663
223
- Field to evaluate
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- Field
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635
203
13
20
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643
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- Point to evaluate at
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- Point
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635
223
13
20
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643
233
- Field tensor at sample location
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- Tensor
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678
203
16
20
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686
213
- Field strength at sample location
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- Strength
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678
223
16
20
-
686
233
- 6ec39468-dae7-4ffa-a766-f2ab22a2c62e
- Amplitude
- Set the amplitude (length) of a vector.
- 10cf73b9-9c8b-4222-812d-41d601c855d5
- Amplitude
- Amp
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719
223
65
45
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750
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- Vector
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721
225
14
20
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729.5
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- Amplitude (length) value
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- Amplitude
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721
245
14
21
-
729.5
255.75
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- Resulting vector
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- Vector
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- 0
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765
225
17
41
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773.5
245.5
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- Number Slider
- Numeric slider for single values
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458
306
184
20
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458.3609
306.3859
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- 0
- 0
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- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
- 5e3eb6a7-695c-4b82-a80e-eb45476c514a
- Move
- Move
-
813
187
83
50
-
845
212
- Base geometry
- 52037a7d-56f1-4a59-9f7c-3950b08925a3
- Geometry
- G
- true
- 23a64fa5-2182-4e1f-85a0-a0bf1dceba7b
- 1
-
815
189
15
23
-
824
200.5
- Translation vector
- ec24a10e-d3c5-46cc-b487-0a774254a1d8
- Motion
- T
- false
- db4f53fd-a096-4b8a-bbd0-aab8e4891769
- 1
-
815
212
15
23
-
824
223.5
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- c9150f77-9b58-4afe-9fa6-f87adc1bd7a4
- 2
- Geometry
- G
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- 0
-
860
189
34
23
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869
200.5
- Transformation data
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- Transform
- X
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- 0
-
860
212
34
23
-
869
223.5
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
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- Point
- Pt
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- dbe0544d-7fa8-4c8c-a811-6a67c4e3d7ed
- c9150f77-9b58-4afe-9fa6-f87adc1bd7a4
- 0f74d465-8d6c-4289-a4a5-ef417ee19ed7
- 3
-
919
161
50
20
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944.4609
171.0859
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- da3c3374-da73-48a6-80a7-81ca7ff4b603
- End Points
- End
-
631
119
80
44
-
662
141
- Curve to evaluate
- d4330054-3682-4606-9785-c31d343ae013
- Curve
- C
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- 87c4f316-5afd-4d3e-888d-21300fda934e
- 1
-
633
121
14
40
-
641.5
141
- Curve start point
- dbe0544d-7fa8-4c8c-a811-6a67c4e3d7ed
- 2
- Start
- S
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- 0
-
677
121
32
20
-
685
131
- Curve end point
- 0f74d465-8d6c-4289-a4a5-ef417ee19ed7
- 2
- End
- E
- false
- 0
-
677
141
32
20
-
685
151
- 71b5b089-500a-4ea6-81c5-2f960441a0e8
- PolyLine
- Create a polyline connecting a number of points.
- true
- cf6f1787-eb25-4c2c-abb2-b2215e57f83e
- PolyLine
- PLine
-
1005
141
67
49
-
1036
166
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- Polyline vertex points
- b54beb70-5ef9-446e-a8c5-c09daa97660f
- Vertices
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- false
- 769d51bc-7a4f-4933-a1f9-0b3603b88f31
- 1
-
1007
143
14
22
-
1015.5
154.25
- Close polyline
- b8f3a372-4d1c-4cf0-8002-069c43a76f95
- Closed
- C
- false
- 0
-
1007
165
14
23
-
1015.5
176.75
- 1
- 1
- {0}
- false
- Resulting polyline
- 0f06aa9b-69a8-433e-a97c-42a2b5e2b028
- Polyline
- Pl
- false
- 0
-
1051
143
19
45
-
1060.5
165.5
- db2a4d25-23fa-4887-8983-ee5293cc82c0
- Delaunay Edges
- Delaunay connectivity
- true
- 32ab7903-191c-4b4e-b6ba-b625e986ba07
- Delaunay Edges
- Con
-
127
112
83
44
-
160
134
- 1
- Points for triangulate
- 5c61ba07-e4e5-433f-bf42-bdb879afe479
- Points
- P
- false
- b5c5930f-a85f-4ead-a7c7-0f8928fe4cf6
- 1
-
129
114
16
20
-
138.5
124
- Optional base plane. If no plane is provided, then the best-fit plane will be used.
- 96ae2ef9-d62c-495b-a3e8-3e17847a4be6
- Plane
- Pl
- true
- 0
-
129
134
16
20
-
138.5
144
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- 2
- Topological Connectivity diagram
- c32766bb-5d42-4a6b-8ab6-ebdeca27be35
- Connectivity
- C
- false
- 0
-
175
114
33
20
-
183.5
124
- 1
- Edges of the connectivity diagram
- 26797451-38f7-49c7-a0c6-684aeed50d16
- 1
- Edges
- E
- false
- 0
-
175
134
33
20
-
183.5
144
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 12e2e2ba-e6af-4c1a-b630-5d4507dbb13f
- Explode
- Explode
-
314
158
81
66
-
345
191
- Curve to explode
- 9adb6cda-6e72-47c7-8314-f59494c357ee
- Curve
- C
- false
- 87c4f316-5afd-4d3e-888d-21300fda934e
- 1
-
316
160
14
31
-
324.5
175.5
- Recursive decomposition until all segments are atomic
- 34d99ed8-18f3-45ef-a538-ea4f35d9b92a
- Recursive
- R
- false
- 0
-
316
191
14
31
-
324.5
206.5
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- ed695d69-8ee5-4275-b15a-b8d04964f204
- 1
- Segments
- S
- false
- 0
-
360
160
33
31
-
368.5
175.5
- 1
- Vertices of the exploded segments
- 6bc2c7cd-7ead-40f5-a3cd-51823ede6353
- Vertices
- V
- false
- 0
-
360
191
33
31
-
368.5
206.5
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- 8e365b55-97b0-406f-b25f-b07f4b41c9da
- Interpolate
- IntCrv
-
982
248
67
84
-
1014
290
- 1
- Interpolation points
- 4eae2391-375d-4ff7-9afe-899e94f43ee7
- Vertices
- V
- false
- 769d51bc-7a4f-4933-a1f9-0b3603b88f31
- 1
-
984
250
15
20
-
993
260
- Curve degree
- 1221bb3d-9051-40f4-92da-34b06ee0957d
- Degree
- D
- false
- 0
-
984
270
15
20
-
993
280
- 1
- 1
- {0}
- 3
- Periodic curve
- a59c9b32-40af-4b89-af54-3c726b288ebe
- Periodic
- P
- false
- 0
-
984
290
15
20
-
993
300
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- a32595a2-11ba-432a-9aee-5fdf93a4e337
- KnotStyle
- K
- false
- 0
-
984
310
15
20
-
993
320
- 1
- 1
- {0}
- 1
- Resulting nurbs curve
- c65512c3-06ba-4353-b5f9-e77bef6bd97d
- Curve
- C
- false
- 0
-
1029
250
18
26
-
1038
263.3333
- Curve length
- b2b6d218-0dc2-4cdc-b4d6-749f916b13e0
- Length
- L
- false
- 0
-
1029
276
18
27
-
1038
290
- Curve domain
- 32108298-e4f3-4b9a-bd3a-77ed70265060
- Domain
- D
- false
- 0
-
1029
303
18
27
-
1038
316.6667
-
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