-
0
2
2
-
0
9
76
- 1a2ed48f-f5f4-487c-880f-d4308f764249
- Shaded
- 1
-
100;150;0;0
-
100;0;150;0
- 635652609130673063
- 2015_04_27-kanga2.ghx
- 0
-
191
-10
- 0.8
- 0
- 0
- 2
- Daniel Piker
- 6bb8ff08-9dd5-cccd-7191-72c85ccf8b6a
- Kangaroo Components
- 0.094
- 9f1c5682-e76f-c19b-abf0-48f1b83a4075
- Kangaroo2Component
- 2.0.1.0
- 17
- a54d250e-e285-4f38-9fb3-8dd9c886c659
- 9f1c5682-e76f-c19b-abf0-48f1b83a4075
- Solver
- The main component where Goals are combined and applied
- 0871d271-68e4-4d89-9e1a-8fc0d167256e
- Solver
- Solver
-
802
235
117
184
-
884
327
- 2
- GoalObjects
- 26eba60e-7a23-45a4-aca9-6e4ee4040f66
- GoalObjects
- GoalObjects
- true
- a9a3002f-ed3c-4f3a-9828-7ccc1ea046cd
- 6662a0cd-4de5-4420-a80f-3f420f14a301
- 2560ab15-7c23-4571-b9d1-0310d0c69b6f
- b882e69d-e311-477e-9e07-e630f25eaded
- 4
-
804
237
65
20
-
838
247
- 2
- Initial particle positions (only needed when giving Goals by index)
- a794a4d2-684b-41ab-8360-660cb7aa6928
- Points
- Points
- true
- 0
-
804
257
65
20
-
838
267
- Hard Reset (completely rebuild the particle list and indexing)
- 3580a683-1af9-47c1-829e-2216ffa0399a
- Reset
- Reset
- false
- 738e53b9-b3a3-415b-b8d5-967697b2628e
- 1
-
804
277
65
20
-
838
287
- 1
- 1
- {0}
- false
- Soft Reset (move particles back to initial positions, but without changing topology)
- e61a9279-f074-40e6-a783-7676e80c95db
- Restart
- Restart
- false
- 0
-
804
297
65
20
-
838
307
- 1
- 1
- {0}
- false
- Whether to use multi-threading (This can speed calculation when you have very complex or numerous Goals, but may be slower for simple setups)
- 0442a89e-91a3-4fe4-aba8-cb1b28557c7f
- Parallel
- Parallel
- false
- 0
-
804
317
65
20
-
838
327
- 1
- 1
- {0}
- true
- Stop when average movement is less than this (default is 1e-15)
- 10d054aa-1b22-487d-8a4e-a229fd3e12eb
- Threshold
- Threshold
- false
- 0
-
804
337
65
20
-
838
347
- 1
- 1
- {0}
- 1E-15
- Points closer than this distance will be combined into a single particle
- 55514db5-7bb6-4ee7-b955-512f0a3bca1e
- Tolerance
- Tolerance
- false
- 0
-
804
357
65
20
-
838
367
- 1
- 1
- {0}
- 0.01
- If true, new GoalObjects given by position will combine vertices with current particle positions, and if false, based on initial positions
- bbe3ab36-c38c-490b-ad24-420c597f59fd
- AddCurrent
- AddCurrent
- false
- 0
-
804
377
65
20
-
838
387
- 1
- 1
- {0}
- false
- If true, Kangaroo will continue to iterate until reaching the given threshold value
- 37ce10b0-7c5b-4e18-aef8-6aa37debdf80
- On
- On
- false
- 0
-
804
397
65
20
-
838
407
- 1
- 1
- {0}
- true
- 1
- V
- 8c08d5f1-c791-41a7-8dcc-2da1e302b70c
- V
- V
- false
- 0
-
899
237
18
90
-
908
282
- 1
- GoalFunction Outputs
- 4c17b817-a893-4b49-a974-34faa91d501a
- O
- O
- false
- 0
-
899
327
18
90
-
908
372
- 4c90aad1-0748-4800-99db-a27d690bb1e1
- 9f1c5682-e76f-c19b-abf0-48f1b83a4075
- Grab
- This lets you drag particles in Rhino. Hold Left Ctrl and drag with LMB, or toggle anchors with LMB+RMB
- b171dfd8-3617-471b-8bef-5b692aaff5eb
- Grab
- Grab
-
664
68
100
64
-
730
100
- When on, hold the Left Ctrl key and drag vertices in the Rhino viewport with LMB. Click RMB while holding LMB to toggle anchors
- 4fa7301e-6e52-4289-9381-4f2add7c884f
- On
- On
- false
- 0
-
666
70
49
20
-
692
80
- 1
- 1
- {0}
- true
- Strength
- 882f3fd6-d7bb-4097-af80-928277fc7654
- Strength
- Strength
- false
- 0
-
666
90
49
20
-
692
100
- 1
- 1
- {0}
- 1
- Maximum distance from which to grab points
- 108c453c-f834-4e9f-9fd7-eefdb42eec95
- Range
- Range
- false
- 0
-
666
110
49
20
-
692
120
- 1
- 1
- {0}
- 3
- 1
- Connect to Goals input
- a9a3002f-ed3c-4f3a-9828-7ccc1ea046cd
- Grab
- G
- false
- 0
-
745
70
17
30
-
753.5
85
- 1
- Point marking location of any anchors placed by right clicking
- c798e31f-c4e3-415e-be72-af8f71bb1391
- Anchors
- A
- false
- 0
-
745
100
17
30
-
753.5
115
- a8b97322-2d53-47cd-905e-b932c3ccd74e
- Button
- Button object with two values
- False
- True
- 738e53b9-b3a3-415b-b8d5-967697b2628e
- Button
- Button
- false
- 0
-
582
302
102
22
- 580a1a0c-314d-4033-a54c-c129400b4b58
- 9f1c5682-e76f-c19b-abf0-48f1b83a4075
- Load
- Load
- true
- edab331d-6276-41da-a492-c93add4a550a
- Load
- Load
-
671
366
70
47
-
707
390
- Point (as either index or Point)
- 8b4cead1-4a28-43fc-b781-49ca4d30608b
- Point
- P
- true
- 1e94047c-fe9c-4ba5-a142-21aa1dd8dcf0
- 1
-
673
368
19
21
-
684
378.75
- FV
- eabcf563-b687-496f-80f4-252b5a5e1c39
- Force vector
- FV
- false
- 1efcc584-15ba-4eff-aa15-bd4c7611b9c9
- 1
-
673
389
19
22
-
684
400.25
- 1
- 1
- {0}
-
0
0
1
- Unary out
- 2560ab15-7c23-4571-b9d1-0310d0c69b6f
- Unary
- U
- false
- 0
-
722
368
17
43
-
730.5
389.5
- e2d958e8-9f08-44f7-bf47-a684882d0b2a
- Populate 2D
- Populate a 2-Dimensional region with points
- true
- ed831367-6973-436b-a7b1-0f61b7ce4e86
- Populate 2D
- Pop2D
-
152
308
64
84
-
183
350
- Rectangle that defines the 2D region for point insertion
- 74f9ea62-2e3e-4e7c-95c7-d33cfed194dd
- Region
- R
- false
- c57db8d7-2372-4bb7-a714-22777a9b217c
- 1
-
154
310
14
20
-
162.5
320
- 1
- 1
- {0}
-
195.639664091929
-133.394058753459
0
1
0
0
0
1
0
-
0
81.6203081278848
0
28.2232322036059
- Number of points to add
- 8f212ffd-0981-4aeb-84f3-926d97ff6b90
- Count
- N
- false
- 0
-
154
330
14
20
-
162.5
340
- 1
- 1
- {0}
- 30
- Random seed for insertion
- 1dc1434d-79a0-4b84-8a71-7681eb356f33
- Seed
- S
- false
- 0
-
154
350
14
20
-
162.5
360
- 1
- 1
- {0}
- 1
- 1
- Optional pre-existing population
- 41d9058d-4e39-4ea0-8d38-c184f00b901e
- Points
- P
- true
- 0
-
154
370
14
20
-
162.5
380
- 1
- Population of inserted points
- a54095f5-4caa-496e-b375-a04ea27f3406
- Population
- P
- false
- 0
-
198
310
16
80
-
206
350
- a4011be0-1c91-45bd-8280-17dd3a9f46f1
- Voronoi
- false
- Planar voronoi diagram for a collection of points
- true
- 1195320f-f9e0-4fe2-86ef-bfb48c8b7437
- Voronoi
- Voronoi
-
228
405
67
84
-
261
447
- 1
- Points for Voronoi diagram
- d3bd7641-769e-4b0c-a991-d96e775368dd
- Points
- P
- false
- a54095f5-4caa-496e-b375-a04ea27f3406
- 1
-
230
407
16
20
-
239.5
417
- Optional cell radius
- c3f49900-ec39-4c05-a115-e2dbc4317931
- Radius
- R
- true
- 0
-
230
427
16
20
-
239.5
437
- Optional containment boundary for diagram.
- 0c9a95e3-36e8-410f-847e-ebe9c6882511
- Boundary
- B
- true
- c57db8d7-2372-4bb7-a714-22777a9b217c
- 1
-
230
447
16
20
-
239.5
457
- Optional base plane. If no plane is provided, then the best-fit plane will be used.
- fc123b39-0267-4227-a3b4-064b3b56eceb
- Plane
- Pl
- true
- 0
-
230
467
16
20
-
239.5
477
- 1
- Cells of the voronoi diagram.
- 686f6aa5-8017-46d2-8e6c-7745c38fa772
- Cells
- C
- false
- 0
-
276
407
17
80
-
284.5
447
- abf9c670-5462-4cd8-acb3-f1ab0256dbf3
- Region
- Rectangle that defines the 2D region for point insertion
- true
- c57db8d7-2372-4bb7-a714-22777a9b217c
- Region
- R
- false
- 0
-
4
360
50
20
-
29
370.75
- 1
- 1
- {0}
-
-71.6705786268481
-36.0480785768387
0
1
0
0
0
1
0
-
0
165.745309130958
0
62.9573592130671
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 264ffede-2e42-4995-8a46-7d250f39bc2b
- Explode
- Explode
-
355
284
65
69
-
386
319
- Curve to explode
- b0e16ac2-0308-4dff-a077-512c3a20c3cf
- Curve
- C
- false
- 686f6aa5-8017-46d2-8e6c-7745c38fa772
- 1
-
357
286
14
32
-
365.5
302.25
- Recursive decomposition until all segments are atomic
- e230783f-ef13-493e-9f2f-ea070a377c25
- Recursive
- R
- false
- 0
-
357
318
14
33
-
365.5
334.75
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 2895ee71-996c-40cc-83a0-41f43fdaba97
- Segments
- S
- false
- 0
-
401
286
17
32
-
409.5
302.25
- 1
- Vertices of the exploded segments
- fe94d46a-6b5e-43a8-be37-0ad27c8d1998
- Vertices
- V
- false
- 0
-
401
318
17
33
-
409.5
334.75
- 7a01aec4-142c-4319-836d-a550b6b63d2d
- 6bb8ff08-9dd5-cccd-7191-72c85ccf8b6a
- removeDuplicatePts
- Removes similar points from a list
- true
- 569f6577-8d83-48ef-a9d9-80c4e77efefa
- removeDuplicatePts
- dupPt
-
461
320
81
55
-
507
348
- 1
- list of points to clean
- ed3aae52-97ea-4fee-a2d9-93e2f9e34efd
- 1
- points
- P
- false
- fe94d46a-6b5e-43a8-be37-0ad27c8d1998
- 1
-
463
322
29
25
-
487
334.75
- points closer than this distance will be combined
- 15e9209e-5c83-4b0f-a4e3-494813e5cdfa
- tolerance
- t
- true
- 0
-
463
347
29
26
-
487
360.25
- 1
- 1
- {0}
- 0.01
- 1
- list of unique points
- 1e94047c-fe9c-4ba5-a142-21aa1dd8dcf0
- unique points
- Q
- false
- 0
-
522
322
18
51
-
531
347.5
- 9103c240-a6a9-4223-9b42-dbd19bf38e2b
- Unit Z
- Unit vector parallel to the world {z} axis.
- bf5d7b25-4010-484e-abd4-69da79b1440f
- Unit Z
- Z
-
526
397
64
28
-
556
411
- Unit multiplication
- fd6a5e29-f92b-4748-9836-b73148db3867
- Factor
- F
- false
- e4d866cc-4d64-4f96-9eac-698907c74233
- 1
-
528
399
13
24
-
536
411
- 1
- 1
- {0}
- 1
- World {z} vector
- 1efcc584-15ba-4eff-aa15-bd4c7611b9c9
- Unit vector
- V
- false
- 0
-
571
399
17
24
-
579.5
411
- 091bae84-8fa9-4b35-8aad-b25b859055f6
- 9f1c5682-e76f-c19b-abf0-48f1b83a4075
- Length(Line)
- Length(Line)
- true
- 73804ee0-128b-4ea1-9733-3ad7093a6283
- Length(Line)
- Length(Line)
-
531
95
99
103
-
597
147
- Line
- 9ec86968-51c7-4db2-bff3-abc8ff415ced
- Line
- Line
- true
- 2895ee71-996c-40cc-83a0-41f43fdaba97
- 1
-
533
97
49
33
-
559
113.5
- Length - If none provided, starting length will be used
- 61fbd451-e747-480a-a647-275ebf4ea830
- Length
- Length
- true
- e7fdbde6-bdee-4f27-8d33-45cdc2f7a22b
- 1
-
533
130
49
33
-
559
146.5
- Strength
- a3e6edfa-53a0-425f-b115-b425f65d8bd1
- Strength
- Strength
- false
- 0
-
533
163
49
33
-
559
179.5
- 1
- 1
- {0}
- 10
- Spring out
- 6662a0cd-4de5-4420-a80f-3f420f14a301
- Spring
- S
- false
- 0
-
612
97
16
99
-
620
146.5
- c75b62fa-0a33-4da7-a5bd-03fd0068fd93
- Length
- Measure the length of a curve.
- 96e35151-a7ae-494a-bca2-5ae56ede46db
- Length
- Len
-
276
141
64
39
-
307
161
- Curve to measure
- ef761b5d-ad06-47ca-b56e-01bdd21b0c25
- Curve
- C
- false
- 2895ee71-996c-40cc-83a0-41f43fdaba97
- 1
-
278
143
14
35
-
286.5
160.5
- Curve length
- 3c4b8c40-26b0-4695-ac98-346b6c68a811
- Length
- L
- false
- 0
-
322
143
16
35
-
330
160.5
- b8963bb1-aa57-476e-a20e-ed6cf635a49c
- Multiplication
- Mathematical multiplication
- true
- 666cc759-f546-4c2c-a1cd-f348754425b2
- Multiplication
- A×B
-
373
124
65
44
-
404
146
- First item for multiplication
- 600b2195-3990-4289-a7e5-587228e3a7f8
- A
- A
- false
- 88cf5959-2583-4ccc-b4fa-1850e29a9494
- 1
-
375
126
14
20
-
383.5
136
- Second item for multiplication
- e5632034-b879-42ff-a052-45f288b4bbd3
- B
- B
- false
- 3c4b8c40-26b0-4695-ac98-346b6c68a811
- 1
-
375
146
14
20
-
383.5
156
- The result of the Multiplication
- e7fdbde6-bdee-4f27-8d33-45cdc2f7a22b
- Result
- R
- false
- 0
-
419
126
17
40
-
427.5
146
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 88cf5959-2583-4ccc-b4fa-1850e29a9494
- Number Slider
- false
- 0
-
143
112
168
20
-
143.925
112.15
- 3
- 1
- 0
- 2
- 0
- 0
- 0.976
- 00027467-0d24-4fa7-b178-8dc0ac5f42ec
- Value List
- Provides a list of preset values to choose from
- e4d866cc-4d64-4f96-9eac-698907c74233
- 2
- 1
- Value List
- List
- false
- 0
- 0.001
- Positive
- true
- -0.001
- Negative
- false
-
421
400
78
22
- b476d3d0-4daf-489c-b91a-49f5dd72a256
- 9f1c5682-e76f-c19b-abf0-48f1b83a4075
- Anchor
- Anchor
- true
- 50b8affa-d306-4ba6-93e4-b16fabeb7b55
- Anchor
- Anchor
-
546
215
100
64
-
612
247
- Point to anchor
- 6d20088b-bcbb-4814-8715-781a71ddf342
- Point
- P
- true
- 04fd4963-cde0-49de-b800-0164261790d3
- 1
-
548
217
49
20
-
574
227
- Optional explicit index
- 5c5f5800-6cc7-4265-87cb-7f6b0519a592
- Index
- I
- true
- 0
-
548
237
49
20
-
574
247
- Strength
- 04a570aa-677e-4636-83c6-d00275274bbb
- Strength
- Strength
- false
- 0
-
548
257
49
20
-
574
267
- 1
- 1
- {0}
- 1000
- Anchor out
- b882e69d-e311-477e-9e07-e630f25eaded
- A
- A
- false
- 0
-
627
217
17
60
-
635.5
247
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 934dd209-661a-4c9e-96a8-ed239f175eab
- Explode
- Explode
-
199
210
65
69
-
230
245
- Curve to explode
- 674ad042-7daf-4b5e-bb0f-73d6025e1445
- Curve
- C
- false
- c57db8d7-2372-4bb7-a714-22777a9b217c
- 1
-
201
212
14
32
-
209.5
228.25
- Recursive decomposition until all segments are atomic
- 154774c4-06ea-4ef8-ac70-344b12723ad9
- Recursive
- R
- false
- 0
-
201
244
14
33
-
209.5
260.75
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 24b04b4c-d45c-49ea-ab0a-af5a9a110e28
- Segments
- S
- false
- 0
-
245
212
17
32
-
253.5
228.25
- 1
- Vertices of the exploded segments
- 04fd4963-cde0-49de-b800-0164261790d3
- Vertices
- V
- false
- 0
-
245
244
17
33
-
253.5
260.75
-
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