-
0
2
2
-
1
0
7
- 36fe6b3a-f052-426b-acc1-e86cc618b650
- Shaded
- 2
-
255;180;180;180
-
100;0;150;0
- 634928536817642213
- 2013_01_04-brickethc.ghx
- 0
-
55
30
- 1.17647052
- 0
- 0
- 0
- 15
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 5bb481e0-c305-4a0c-a3e3-cc01535cc53c
- Number Slider
- brick w
- false
- 0
-
13
142
167
20
-
13.57545
142.4932
- 1
- 1
- 0
- 30
- 0
- 0
- 5.9
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 17c243f7-dfbc-4dd1-b317-e84da751e25e
- Number Slider
- brick l
- false
- 0
-
18
170
162
20
-
18.4206
170.1724
- 1
- 1
- 0
- 30
- 0
- 0
- 15.6
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 629dea9a-49c6-40f8-83e7-881a54be8a13
- Number Slider
- brick h
- false
- 0
-
14
196
166
20
-
14.1383
196.8517
- 1
- 1
- 0
- 30
- 0
- 0
- 3.8
- deaf8653-5528-4286-807c-3de8b8dad781
- Surface
- Represents a collection of 3D Surfaces
- true
- 6deeae63-8651-4c41-a1f4-5e39d507052b
- Surface
- base srf
- false
- 0
-
138
21
50
24
-
163.1042
33.25163
- 1
- 1
- {0}
-
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
- 00000000-0000-0000-0000-000000000000
- 3b112fb6-3eba-42d2-ba75-0f903c18faab
- Contour
- Create a set of Brep or Mesh contours
- true
- 660f116b-ec48-43ab-b52e-59012b80b9d0
- Contour
- Contour
-
220
21
98
84
-
268
63
- Brep or Mesh to contour
- 801ae440-7f98-46a4-9941-85c0e5ee88cd
- Shape
- S
- false
- 6deeae63-8651-4c41-a1f4-5e39d507052b
- 1
-
222
23
31
20
-
247
33
- Contour start point
- ffa60d93-86d5-48ca-bda5-aef8f0ea9f09
- Point
- P
- false
- 0
-
222
43
31
20
-
247
53
- 1
- 1
- {0}
-
0
0
0
- Contour normal direction
- 582ac45d-b83c-4e7c-bf04-19cf2aebcda3
- Direction
- N
- false
- 0
-
222
63
31
20
-
247
73
- 1
- 1
- {0}
-
0
0
1
- Distance between contours
- 2b86b351-0def-4a49-af4c-d899c6a10f27
- x*2
- Distance
- D
- false
- 629dea9a-49c6-40f8-83e7-881a54be8a13
- 1
-
222
83
31
20
-
247
93
- 2
- Resulting contours (grouped by section)
- 3da20778-eae9-40ba-9266-1e30c91cb942
- 1
- Contours
- C
- false
- 0
-
283
23
33
80
-
291.5
63
- 28061aae-04fb-4cb5-ac45-16f3b66bc0a4
- Center Box
- Create a box centered on a plane.
- b4a22774-05d2-42e3-9cec-c632b9c8be8d
- Center Box
- Box
-
985
91
64
84
-
1016
133
- Base plane
- db5496c8-5ca3-471f-b236-800fd027c379
- Base
- B
- false
- 2bb8b05f-d369-42c9-9a11-b2b623cc8ed2
- 1
-
987
93
14
20
-
995.5
103
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Size of box in {x} direction.
- 5a3d4279-9045-4ad7-90ad-98df0cac5bda
- X
- X
- false
- 17c243f7-dfbc-4dd1-b317-e84da751e25e
- 1
- 2
-
987
113
14
20
-
995.5
123
- 1
- 1
- {0}
- 1
- Size of box in {y} direction.
- 81c2f11e-f7aa-4f2d-aa3a-c3f1d3ee79df
- Y
- Y
- false
- 5bb481e0-c305-4a0c-a3e3-cc01535cc53c
- 1
- 2
-
987
133
14
20
-
995.5
143
- 1
- 1
- {0}
- 1
- Size of box in {z} direction.
- ca53cdb3-60f9-49c3-8d50-bdffa391bb23
- Z
- Z
- false
- 629dea9a-49c6-40f8-83e7-881a54be8a13
- 1
- 2
-
987
153
14
20
-
995.5
163
- 1
- 1
- {0}
- 1
- Resulting box
- 0579bfee-828b-4b69-83f0-49cf5b0d9c19
- Box
- B
- false
- 0
-
1031
93
16
80
-
1039
133
- bc3e379e-7206-4e7b-b63a-ff61f4b38a3e
- Plane
- Create a plane from {x} and {y} axes.
- true
- c2c81aaa-8d46-470a-b4e4-0b9d3dd561fe
- Plane
- Pl
-
878
70
84
64
-
910
102
- Origin of plane
- 17f9814d-9753-42cf-9cf2-15fc951862df
- Origin
- O
- false
- db0da545-0ef5-4422-a33e-3c30f3a14e73
- 1
-
880
72
15
20
-
889
82
- 1
- 1
- {0}
-
0
0
0
- X-Axis direction of plane
- f9ae8a44-f8e1-4f2d-86ab-0bb970b7cf12
- X-Axis
- X
- false
- 20850def-0438-43f6-944b-6ccc9e212e52
- 1
-
880
92
15
20
-
889
102
- 1
- 1
- {0}
-
1
0
0
- Y-Axis direction of plane
- b29dd489-b742-43c1-9fc5-80ac7ff702f9
- Y-Axis
- Y
- false
- 0
-
880
112
15
20
-
889
122
- 1
- 1
- {0}
-
0
1
0
- Plane definition
- 2bb8b05f-d369-42c9-9a11-b2b623cc8ed2
- 1
- Plane
- Pl
- false
- 0
-
925
72
35
60
-
934.5
102
- fdc466a9-d3b8-4056-852a-09dba0f74aca
- Divide Length
- Divide a curve into segments with a preset length
- true
- c003a2f1-6a67-473e-bbbe-ee49e395252d
- Divide Length
- DivLength
-
766
73
80
64
-
813
105
- Curve to divide
- af448577-dfa6-4048-9e88-81e7cf0eea36
- Curve
- C
- false
- d0479399-4581-482b-95e1-dbf80c66b9bb
- cfdea6b0-1bc3-4df0-beb3-0f8f048acab5
- 2
-
768
75
30
30
-
792.5
90
- Length of segments
- 67ca9f17-5012-407d-a6ee-546a1ddffa60
- x*2
- Length
- L
- false
- bf6e6275-4fc2-4d7c-b1c2-e58cb466e7df
- 1
-
768
105
30
30
-
792.5
120
- 1
- Division points
- db0da545-0ef5-4422-a33e-3c30f3a14e73
- Points
- P
- false
- 0
-
828
75
16
20
-
836
85
- 1
- Tangent vectors at division points
- 20850def-0438-43f6-944b-6ccc9e212e52
- Tangents
- T
- false
- 0
-
828
95
16
20
-
836
105
- 1
- Parameter values at division points
- dc80729d-0b0c-448d-90c5-961850725926
- Parameters
- t
- false
- 0
-
828
115
16
20
-
836
125
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 5a8a3033-53b4-4969-a334-4cb0895b1b22
- Number Slider
- gap
- false
- 0
-
18
224
162
20
-
18.4206
224.8391
- 1
- 1
- 0
- 30
- 0
- 0
- 3.4
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- b7dee143-dc02-4d82-9d2c-faaf11ec4846
- Evaluate Length
- Eval
-
431
110
65
64
-
463
142
- Curve to evaluate
- 07526190-be43-4a0d-a58a-6e8b2c335d69
- Curve
- C
- false
- fb007de7-9258-4bdf-8872-85d05a5faee2
- 1
-
433
112
15
20
-
442
122
- Length factor for curve evaluation
- ee7fc035-2c5e-4b65-b08f-4c6b4517d891
- Length
- L
- false
- 17c243f7-dfbc-4dd1-b317-e84da751e25e
- 1
-
433
132
15
20
-
442
142
- If True, the Length factor is normalized (0.0 ~ 1.0)
- f6299c9e-d8ac-4346-bef1-f6807f164099
- Normalized
- N
- false
- 0
-
433
152
15
20
-
442
162
- 1
- 1
- {0}
- false
- Point at the specified length
- 859110ee-1fa5-4584-8791-eaf3e239afd6
- Point
- P
- false
- 0
-
478
112
16
20
-
486
122
- Tangent vector at the specified length
- cbee86cd-813b-476b-b3af-6c7636877259
- Tangent
- T
- false
- 0
-
478
132
16
20
-
486
142
- Curve parameter at the specified length
- 7ab5a7f1-d4f6-4be7-a2d2-e85e5a542115
- Parameter
- t
- false
- 0
-
478
152
16
20
-
486
162
- d8332545-21b2-4716-96e3-8559a9876e17
- Dispatch
- Dispatch the items in a list into two target lists.
- true
- 4d47d1ae-7a52-4804-a331-4b049c35570c
- Dispatch
- Dispatch
-
339
38
64
44
-
369
60
- 1
- List to filter
- ff2da07a-a4fa-4b32-8491-325573818a3d
- List
- L
- false
- 3da20778-eae9-40ba-9266-1e30c91cb942
- 1
-
341
40
13
20
-
349
50
- 1
- Dispatch pattern
- e5d7ede0-b39d-421d-9101-86c3fabd616b
- Dispatch pattern
- P
- false
- 0
-
341
60
13
20
-
349
70
- 1
- 2
- {0}
- true
- false
- 1
- Dispatch target for True values
- d0479399-4581-482b-95e1-dbf80c66b9bb
- List A
- A
- false
- 0
-
384
40
17
20
-
392.5
50
- 1
- Dispatch target for False values
- fb007de7-9258-4bdf-8872-85d05a5faee2
- List B
- B
- false
- 0
-
384
60
17
20
-
392.5
70
- 2ad2a4d4-3de1-42f6-a4b8-f71835f35710
- Shatter
- Shatter a curve into segments.
- true
- e8e82019-75b2-49e8-9336-f98153339b56
- Shatter
- Shatter
-
522
81
80
44
-
569
103
- Curve to trim
- ccfb37c9-5191-4cd3-b4de-6ca68ae05c7c
- 2
- Curve
- C
- false
- fb007de7-9258-4bdf-8872-85d05a5faee2
- 1
-
524
83
30
20
-
548.5
93
- 1
- Parameters to split at
- 7162af11-3f98-4829-a347-b454cdb8483d
- 2
- Parameters
- t
- false
- 7ab5a7f1-d4f6-4be7-a2d2-e85e5a542115
- 1
-
524
103
30
20
-
548.5
113
- 1
- Shattered remains
- f83d3f4c-c081-464d-b4ed-783255c4b1cb
- Segments
- S
- false
- 0
-
584
83
16
40
-
592
103
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 576d2116-e783-49c5-9139-f5a4bdad0693
- List Item
- Item
-
650
97
64
64
-
684
129
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- 3c05ae26-2794-4733-a740-0d827316bb06
- List
- L
- false
- f83d3f4c-c081-464d-b4ed-783255c4b1cb
- 1
-
652
99
17
20
-
662
109
- Item index
- 80510543-a98e-4e7c-b45c-7ce302b61f14
- Index
- i
- false
- 51a2ad61-9f73-4dc1-8ac7-5156a5f2d21d
- 1
-
652
119
17
20
-
662
129
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 205309a4-4b70-4f26-a4a7-b3f16b66d229
- Wrap
- W
- false
- 0
-
652
139
17
20
-
662
149
- 1
- 1
- {0}
- true
- Item at {i'}
- cfdea6b0-1bc3-4df0-beb3-0f8f048acab5
- false
- Item
- i
- false
- 0
-
699
99
13
60
-
705.5
129
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 51a2ad61-9f73-4dc1-8ac7-5156a5f2d21d
- Panel
- false
- 0
- 0
- 1
-
574
129
50
21
- 0
- 0
- 0
-
574.4313
129.1103
-
255;255;250;90
- true
- true
- true
- false
- false
- true
- Courier New
- 8
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- 7da23574-8523-453c-8cac-1f4bd02d7f97
- Addition
- A+B
-
652
168
65
44
-
683
190
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- e38b2653-d3e3-4f01-88af-8aec7b078088
- A
- A
- true
- 17c243f7-dfbc-4dd1-b317-e84da751e25e
- 1
-
654
170
14
20
-
662.5
180
- Second item for addition
- 57b8d40e-9bcf-4f3f-89e6-257e418ba0ef
- B
- B
- true
- 5a8a3033-53b4-4969-a334-4cb0895b1b22
- 1
-
654
190
14
20
-
662.5
200
- Result of addition
- bf6e6275-4fc2-4d7c-b1c2-e58cb466e7df
- Result
- R
- false
- 0
-
698
170
17
40
-
706.5
190
-
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