-
0
2
2
-
0
9
56
- 10780fcb-63f0-4db2-86ab-69ada3006743
-
99;150;0;0
-
100;0;150;0
- Shaded
- 2
- true
- false
- false
- false
- 100
- 0
- 0
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- 6
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- 1
- 0
- 0.0001
- 0
- 2013_08_26-closedr.ghx
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- 0
-
136
176
- 1.5625
- 0
- 0
- 12
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Curve
- Curves
- Contains a collection of generic curves
- d29746b0-cb33-4519-b141-6355b468fc4e
- true
- false
- 0
-
50.44794
68.23441
-
24
58
51
20
- 1
- {0}
- 9
- df969960-98ba-4c88-8da2-ff661d9e398f
- -1
- b1bfeae5-a14e-48a8-a7fc-6b82fd17a119
- -1
- bc312b7e-1ddc-4314-8f0d-2845c13a2143
- -1
- 8b747b53-6639-4359-8c7f-a511161a3304
- -1
- 04256345-b07a-4e9a-b64f-cb34aad82e7d
- -1
- ed614142-cf11-4863-a2ed-78e33d7d1c1d
- -1
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- -1
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- -1
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- -1
- 807b86e3-be8d-4970-92b5-f8cdcb45b06b
- Circle
- Circle
- Cir
- Create a circle defined by base plane and radius.
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- true
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669
63
-
638
41
65
44
- Plane
- P
- Base plane of circle
- 5c893710-833f-4a1d-b40d-4d444ca1f565
- false
- 1
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-
648.5
53
-
640
43
14
20
- 1
- {0}
- 1
-
-39.8596376961823
18.7040584385422
0
0.999798046093919
-0.0200964431375663
0
0.0200964431375663
0.999798046093919
0
- Radius
- R
- Radius of circle
- 4cc1f4e8-e0cf-4c1a-9649-0e6dd84240f5
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-
648.5
73
-
640
63
14
20
- 1
- {0}
- 1
- 1
- Circle
- C
- Resulting circle
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- 0
-
692.5
63
-
684
43
17
40
- 7db14002-c09c-4d7b-9f80-e4e2b00dfa1d
- Surface Split
- Surface Split
- SrfSplit
- Split a surface with a bunch of curves.
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- true
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750
78
-
719
45
64
65
- Surface
- S
- Base surface
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- false
- 1
- e80bc9f8-e53f-4335-a7e3-3f1177cf0139
-
729.5
62.25
-
721
47
14
30
- Curves
- C
- Splitting curves
- f1b2c69d-9ccc-4831-aa1a-788c1815247d
- 1
- false
- 1
- d29746b0-cb33-4519-b141-6355b468fc4e
-
729.5
92.75
-
721
77
14
31
- Fragments
- F
- Splitting fragments
- 00663a73-7f66-496b-b9d4-560bc322daa6
- 1
- false
- 0
-
773
77.5
-
765
47
16
61
- 7991bc5f-8a01-4768-bfb0-a39357ac6b84
- Clean Tree
- Clean Tree
- Clean
- Removed all null and invalid items from a data tree.
- 8c292626-af69-4f2d-ad2a-9ad4e49a6a78
-
830
97
-
800
65
63
64
- Tree
- T
- Data tree to clean
- 3882a40d-dbb9-4277-b5db-ccecd31c02f5
- 2
- false
- 1
- 00663a73-7f66-496b-b9d4-560bc322daa6
-
810
77
-
802
67
13
20
- Clean Invalid
- X
- Remove invalid items in addition to null items.
- 4d55ed28-05e1-46d8-bd34-73722ed2d110
- false
- 0
-
810
97
-
802
87
13
20
- 1
- {0}
- 1
- true
- Clean Empty
- E
- Remove empty branches.
- be7ebaa6-564c-4b20-ba66-44b740e1de53
- false
- 0
-
810
117
-
802
107
13
20
- 1
- {0}
- 1
- false
- Tree
- T
- Spotless data tree
- fe573053-9cd8-4074-a7a0-dfc91af1bd51
- 2
- false
- 0
-
853
97
-
845
67
16
60
- d8698126-0e91-4ae7-ba05-2490258573ea
- Plane Through Shape
- false
- Plane Through Shape
- PxS
- Make a rectangular surface that is larger than a given shape.
- a2fc7360-f1ef-4cca-b848-e1192a300136
- true
-
126
134
-
96
102
63
64
- Plane
- P
- Surface plane
- 87a409a4-81c6-4966-9463-3864a81e59a6
- false
- 0
-
106
114
-
98
104
13
20
- 1
- {0}
- 1
-
0
0
0
1
0
0
0
1
0
- Shape
- S
- Shape to exceed
- bd1794cc-7303-4df8-bfba-f2b754841854
- false
- 1
- d29746b0-cb33-4519-b141-6355b468fc4e
-
106
134
-
98
124
13
20
- Inflate
- I
- Boundary inflation amount
- 121d9678-36f2-43df-9fdb-ba139ca2c51f
- false
- 0
-
106
154
-
98
144
13
20
- 1
- {0}
- 1
- 1
- Surface
- S
- Resulting planar surface
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- false
- 0
-
149
134
-
141
104
16
60
- 1222394f-0d33-4f31-9101-7281bde89fe5
- Region Union
- Region Union
- RUnion
- Union of a set of planar closed curves (regions)
- 9b34e5cf-c269-46d9-abc7-274123dda638
- true
-
222
194
-
191
162
65
64
- Curves
- C
- Curves for boolean union operation
- ddc75510-f84d-4a7e-a4ae-7e62265bf11a
- 1
- false
- 1
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-
201.5
179
-
193
164
14
30
- Plane
- P
- Optional plane for boolean solution
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- true
- 0
-
201.5
209
-
193
194
14
30
- Result
- R
- Result outlines of boolean union
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- 1
- false
- 0
-
245.5
194
-
237
164
17
60
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Area
- Area
- Solve area properties for breps, meshes and planar closed curves.
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- true
-
306
193
-
275
170
65
46
- Geometry
- G
- Brep, mesh or planar closed curve for area computation
- 83343abd-ac5b-402f-97d5-7d7f7a5821ef
- false
- 1
- d4293437-4474-44dd-a3ac-9978ec89889e
-
285.5
193
-
277
172
14
42
- Area
- A
- Area of geometry
- f50aca79-abb8-416b-9a1f-4e3be7d1acf1
- false
- 0
-
329.5
182.5
-
321
172
17
21
- Centroid
- C
- Area centroid of geometry
- f578d673-8710-4a68-a0be-ecd470e43bbb
- false
- 0
-
329.5
203.5
-
321
193
17
21
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode
- Explode
- Explode a curve into smaller segments.
- 1e453449-ff17-459c-b748-98dfa371d554
- true
-
223
120
-
192
85
65
69
- Curve
- C
- Curve to explode
- 94cf3d22-0019-4358-9adf-764b67020538
- false
- 1
- d38ea1d3-9dfd-47e9-8b2f-fda898e6ea28
-
202.5
103.25
-
194
87
14
32
- Recursive
- R
- Recursive decomposition until all segments are atomic
- 0fcdcdcc-6190-49c6-80c4-4a9b8e895aaf
- false
- 0
-
202.5
135.75
-
194
119
14
33
- 1
- {0}
- 1
- true
- Segments
- S
- Exploded segments that make up the base curve
- a1ae981b-7fa4-4d43-ac41-af662e75982c
- 1
- false
- 0
-
246.5
103.25
-
238
87
17
32
- Vertices
- V
- Vertices of the exploded segments
- ce6efddb-32a2-479c-8bbc-5025226543ec
- 1
- false
- 0
-
246.5
135.75
-
238
119
17
33
- 93b8e93d-f932-402c-b435-84be04d87666
- Distance
- Distance
- Dist
- Compute Euclidean distance between two point coordinates.
- c6fdf8f0-554a-4c47-9021-51efcb929150
- true
-
400
129
-
353
107
82
44
- Point A
- A
- First point
- 414ca407-4529-43f9-8fe0-5aab9a6ea3b3
- 1
- false
- 1
- ce6efddb-32a2-479c-8bbc-5025226543ec
-
379.5
119
-
355
109
30
20
- Point B
- B
- Second point
- 31aaf05c-6a97-4f11-aae8-8bd9d99cb93e
- false
- 1
- f578d673-8710-4a68-a0be-ecd470e43bbb
-
379.5
139
-
355
129
30
20
- Distance
- D
- Distance between A and B
- d65be302-03af-4cc8-af6d-922c60c8599e
- false
- 0
-
424
129
-
415
109
18
40
- 6f93d366-919f-4dda-a35e-ba03dd62799b
- Sort List
- Sort List
- Sort
- Sort a list of numeric keys.
- 56d4ec31-7a88-4591-89cc-3f0f5e2b9ce8
- true
-
505
189
-
474
167
81
44
- 2
- 2
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Keys
- K
- List of sortable keys
- 4abd9a7b-bc95-4957-a683-b06a38989924
- 1
- false
- 1
- d65be302-03af-4cc8-af6d-922c60c8599e
-
484.5
179
-
476
169
14
20
- Values A
- A
- Optional list of values to sort synchronously
- b38f307c-7772-4826-9646-56c9fe9e83d8
- 1
- true
- 0
-
484.5
199
-
476
189
14
20
- Keys
- K
- Sorted keys
- f8c48ce5-4166-45e8-a312-1a4865d10f39
- 1
- true
- false
- 0
-
528.5
179
-
520
169
33
20
- Values A
- A
- Synchronous values in A
- dc70fff7-4c12-4ccc-b06b-36ffb3f6cb46
- 1
- false
- 0
-
528.5
199
-
520
189
33
20
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- List Item
- Item
- Retrieve a specific item from a list.
- 20713301-51d4-436e-ab1e-3ac69194079c
- true
-
611
201
-
577
169
64
64
- 3
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- List
- L
- Base list
- a32c5ce3-ee2a-4cd3-b814-87aea513d1f2
- 1
- false
- 1
- f8c48ce5-4166-45e8-a312-1a4865d10f39
-
589
181
-
579
171
17
20
- Index
- i
- Item index
- 6521be2c-d8ed-4504-8208-3b26fcf71aff
- false
- 0
-
589
201
-
579
191
17
20
- 1
- {0}
- 1
- 0
- Wrap
- W
- Wrap index to list bounds
- 279385e7-0564-471e-b884-4c5ee2c30b3d
- false
- 0
-
589
221
-
579
211
17
20
- 1
- {0}
- 1
- true
- Item
- i
- Item at {i'}
- bf128969-07bd-4717-96ab-56204c0cd145
- false
- false
- 0
-
632.5
201
-
626
171
13
60
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
-
49.51286
41.15868
-
470.8688
40.7864
-
470.8771
50.17849
-
49.52116
50.55077
- Area centroid of multiple curves + detecting closed regions emerged from multiple curves
- 10
- Microsoft Sans Serif
- true
- false
- Scribble
- Scribble
- A quick note
- da5fe486-c4f3-4f61-80d7-fd8b7eabdc5c
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49.51286
41.15868
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44.51286
35.7864
431.3643
19.76437
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