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- Kangaroo2Component, Version=2.5.3.0, Culture=neutral, PublicKeyToken=794d913993c0f82d
- 2.5.3.0
- Daniel Piker
- c2ea695e-1a09-6f42-266d-113498879f60
- Kangaroo2 Components
- 2.5.3
- 11
- b6b6632e-a164-491a-8874-9a214dcc79bc
- c2ea695e-1a09-6f42-266d-113498879f60
- Hinge
- Hinge
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- Hinge
- Hinge
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- FoldStart
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- FoldStart
- FoldStart
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525
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- FoldEnd
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- FoldEnd
- FoldEnd
- true
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- 1
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525
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- Tip1
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- Tip1
- Tip1
- true
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- 1
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525
151
56
20
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554.5
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- Tip2
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- Tip2
- Tip2
- true
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-
525
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56
20
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554.5
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- Rest angle - if none supplied, current angle will be used
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- RestAngle
- RestAngle
- true
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- 1
-
525
191
56
20
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554.5
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- Strength
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- Strength
- Strength
- false
- 0
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525
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56
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554.5
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- 1
- 1
- {0}
- 1
- Hinge out
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- Hinge
- H
- false
- 0
-
611
111
18
120
-
620
171
- 1e936df3-0eea-4246-8549-514cb8862b7a
- Mesh
- Contains a collection of polygon meshes
- true
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- Mesh
- Mesh
- false
- 0
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108
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50
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133.3333
67.33334
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- {0}
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- 00000000-0000-0000-0000-000000000000
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 8492b23a-c83d-4664-ad40-f3fbff5e4cbc
- Number Slider
- false
- 0
-
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182
20
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82.73331
251.1333
- 2
- 1
- 0
- 3
- -3
- 0
- -0.65
- 313490f5-8e38-4dde-9e9a-05e4d739b35d
- c2ea695e-1a09-6f42-266d-113498879f60
- Solver
- The main component where Goals are combined and applied
- 9dfd4642-7485-431d-a1f7-5fe0bc1c480c
- Solver
- Solver
-
695
139
134
104
-
794
191
- 2
- GoalObjects
- a2650dd0-129a-4b41-9ef6-75e54a13352b
- 1
- GoalObjects
- GoalObjects
- true
- f64304bb-08d3-4944-bc04-a08b65099e01
- 0c8f4fa7-56fb-40ed-862d-322ee1aea0a9
- fa9f0ef6-6738-4e89-b041-a9c9fffe912c
- 14722c4a-1925-41e8-991c-d1285d90ca31
- 4
-
697
141
82
20
-
747.5
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- Hard Reset (completely rebuild the particle list and indexing)
- b824c4bd-a4c0-41dc-a209-f162d7896c86
- Reset
- Reset
- false
- b5dea904-0c5b-4e04-a711-ba42ea818af5
- 1
-
697
161
82
20
-
747.5
171
- 1
- 1
- {0}
- false
- Stop when average movement is less than this (default is 1e-15)
- 6f664146-054e-4e60-808a-884a71ce21f4
- Threshold
- Threshold
- false
- 0
-
697
181
82
20
-
747.5
191
- 1
- 1
- {0}
- 1E-15
- Points closer than this distance will be combined into a single particle
- c8f8e9b3-3659-4601-b06d-49b37799fd21
- Tolerance
- Tolerance
- false
- 0
-
697
201
82
20
-
747.5
211
- 1
- 1
- {0}
- 0.01
- If true, Kangaroo will continue to iterate until reaching the given threshold value
- bbbb80a3-11f3-455e-bd63-6b96431fb9c1
- On
- On
- false
- e51f6054-5169-4202-abd0-fd4723a7be56
- 1
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82
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- 1
- 1
- {0}
- true
- Iterations
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- I
- I
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809
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18
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-
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- 1
- V
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- V
- V
- false
- 0
-
809
174
18
33
-
818
191
- 2
- GoalFunction Output tree
- dd4eff50-b438-41b5-ab20-53cc9d187c3b
- O
- O
- false
- 0
-
809
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18
33
-
818
224.3333
- a8b97322-2d53-47cd-905e-b932c3ccd74e
- Button
- Button object with two values
- False
- True
- b5dea904-0c5b-4e04-a711-ba42ea818af5
- Button
- Button
- false
- 0
-
535
269
103
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- 2e78987b-9dfb-42a2-8b76-3923ac8bd91a
- Boolean Toggle
- Boolean (true/false) toggle
- e51f6054-5169-4202-abd0-fd4723a7be56
- Boolean Toggle
- Toggle
- false
- 0
- true
-
547
325
104
22
- 24f82a13-a700-45e0-9528-8646323d4af2
- c2ea695e-1a09-6f42-266d-113498879f60
- HingePoints
- Get the 4 points for each internal edge to use in a Hinge Force
- true
- 0341783f-8bcc-4a60-8412-e544c321bea8
- HingePoints
- HingePoints
-
208
104
67
84
-
242
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- Mesh to get points for
- afdf798c-af66-4e4b-9f58-d144a9862847
- Mesh
- M
- false
- bcc344cd-58bb-4ad4-a7d5-f4a9f3faeead
- 1
-
210
106
17
80
-
220
146
- 1
- Point 1
- bd962639-d3cf-4a3e-b21f-0b206936cab8
- 1
- 1
- false
- 0
-
257
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16
20
-
265
116
- 1
- Point 2
- d863e1be-211c-419b-a1ce-6329d27986ac
- 2
- 2
- false
- 0
-
257
126
16
20
-
265
136
- 1
- Point 3
- f6b30496-3c33-4316-a266-9e5af615393a
- 3
- 3
- false
- 0
-
257
146
16
20
-
265
156
- 1
- Point 4
- fd1a9c0f-d965-4964-a4fd-8380b2fba8e1
- 4
- 4
- false
- 0
-
257
166
16
20
-
265
176
- 0ed5e67d-539d-480e-88cb-d81fa795d66c
- c2ea695e-1a09-6f42-266d-113498879f60
- Show
- Show
- 6451b702-654f-4628-82bd-a119abd9b9ea
- Show
- Show
-
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67
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-
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- Geometry
- 6c5d86f1-4013-4b64-b8a8-0cd5e337fc9a
- G
- G
- true
- bcc344cd-58bb-4ad4-a7d5-f4a9f3faeead
- 1
-
384
-19
15
24
-
393
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- Connect to GoalFunctions input
- 0c8f4fa7-56fb-40ed-862d-322ee1aea0a9
- G
- G
- false
- 0
-
429
-19
18
24
-
438
-7
- 1e936df3-0eea-4246-8549-514cb8862b7a
- Mesh
- Contains a collection of polygon meshes
- f72d4984-37c1-425b-a31c-c2988044c136
- Mesh
- Mesh
- false
- dd4eff50-b438-41b5-ab20-53cc9d187c3b
- 1
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- 24e2b0d2-d7b8-4478-8a83-1f04cba701a1
- c2ea695e-1a09-6f42-266d-113498879f60
- EdgeLengths
- Set the edge lengths of a mesh
- df15e9fc-ed20-4075-9b7a-2a1ad07f9ea7
- EdgeLengths
- EdgeLengths
-
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- Mesh to set edge lengths for
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- Mesh
- Mesh
- false
- bcc344cd-58bb-4ad4-a7d5-f4a9f3faeead
- 1
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499
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71
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-
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- Target edge length as a multiple of current length
- 6e8d4be1-8163-41d4-b156-113ed6cc65eb
- LengthFactor
- LengthFactor
- false
- 0
-
499
12
71
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-
536
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- 1
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- Strength
- eae82c05-54df-4de2-8518-9a7f9610ea89
- Strength
- Strength
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71
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536
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- 1
- 1
- {0}
- 1
- 1
- out
- fa9f0ef6-6738-4e89-b041-a9c9fffe912c
- EL
- EL
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60
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- 3c30b1a1-4473-4ad4-a700-ea9770726c03
- c2ea695e-1a09-6f42-266d-113498879f60
- Anchor
- Anchor
- 9844c270-75a5-47a1-ad48-3d13c708735e
- Anchor
- Anchor
-
524
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100
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-
590
-75
- true
- Point to anchor
- 535bf6b9-eeb0-445d-9c24-d651bfc2f949
- Point
- P
- true
- bd962639-d3cf-4a3e-b21f-0b206936cab8
- d863e1be-211c-419b-a1ce-6329d27986ac
- 2
-
526
-105
49
20
-
552
-95
- true
- Location to pull the anchor to. If left empty, the initial location will be used.
- 39d4334b-e1da-474c-ac7a-64012bc6de95
- Target
- T
- true
- 0
-
526
-85
49
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-
552
-75
- true
- Strength
- 72ee4719-015b-410f-892f-9d4c701460e6
- Strength
- Strength
- false
- 0
-
526
-65
49
20
-
552
-55
- true
- 1
- 1
- {0}
- 10000
- Anchor out
- 14722c4a-1925-41e8-991c-d1285d90ca31
- A
- A
- false
- 0
-
605
-105
17
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-
613.5
-75
- true
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