-
0
2
2
-
0
9
61
- 8e0167c5-c350-4390-9104-2a7d9a125687
- Shaded
- 2
-
100;150;0;0
-
100;0;150;0
- 635179145317674245
- 2013_10_21-pipewars.ghx
- 0
-
214
-31
- 0.8
- 0
- 0
- 9
- c277f778-6fdf-4890-8f78-347efb23c406
- Pipe
- Create a pipe surface around a rail curve.
- 5baf3cd3-743f-453a-b1cd-72b05d8409f9
- Pipe
- Pipe
-
387
59
64
64
-
418
91
- Base curve
- fd55f585-3da3-4b25-83bd-689e376fe139
- Curve
- C
- false
- b78ed4ac-c311-4950-8a24-c61d00577434
- 1
-
389
61
14
20
-
397.5
71
- Pipe radius
- ca244841-b00d-4b08-8cf1-ae00aa5cb3eb
- Radius
- R
- false
- 0
-
389
81
14
20
-
397.5
91
- 1
- 1
- {0}
- 1
- Specifies the type of caps (0=None, 1=Flat, 2=Round)
- 14c146fa-5ba7-43a1-b3f7-ba9a04f48e49
- Caps
- E
- false
- 0
-
389
101
14
20
-
397.5
111
- 1
- 1
- {0}
- 0
- 1
- Resulting Pipe
- 637e8276-134b-4891-8913-0fa5bcf12712
- Pipe
- P
- false
- 0
-
433
61
16
60
-
441
91
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- b78ed4ac-c311-4950-8a24-c61d00577434
- Curve
- Crv
- false
- 0
-
43
107
50
20
-
68
117.8
- 1
- 1
- {0}
- -1
- eaff4c6e-34d0-4ba5-a8ee-7007d63e95ea
- bb6666e7-d0f4-41ec-a257-df2371619f13
- Sweep1
- Create a sweep surface with one rail curve.
- e440d0ca-34c5-4983-adfe-b298b9dfad77
- Sweep1
- Swp1
-
378
178
67
64
-
412
210
- Rail curve
- 57487ece-eb8b-46d7-99e0-9b9860ec079e
- Rail
- R
- false
- b78ed4ac-c311-4950-8a24-c61d00577434
- 1
-
380
180
17
20
-
390
190
- 1
- Section curves
- ad7bc679-08d8-4f78-b222-e989f1962086
- Sections
- S
- false
- 0ffcf593-607a-4aad-93a9-7f2cf1ec5fe5
- 1
-
380
200
17
20
-
390
210
- Kink miter type (0=None, 1=Trim, 2=Rotate)
- e1e2070e-8167-4fb6-91d1-11e9cae5fb4e
- Miter
- M
- false
- 0
-
380
220
17
20
-
390
230
- 1
- 1
- {0}
- 1
- 1
- Resulting Brep
- d93b0077-97e8-409a-b30e-6e8c1fb28f66
- Brep
- S
- false
- 0
-
427
180
16
60
-
435
210
- d114323a-e6ee-4164-946b-e4ca0ce15efa
- Circle CNR
- Create a circle defined by center, normal and radius.
- 2a47a168-a419-4612-a8fd-54e30d5eeb9f
- Circle CNR
- Circle
-
238
184
66
64
-
270
216
- Center point
- 1aa05287-61c5-44b5-842c-eb19096f0b23
- Center
- C
- false
- 69b433a4-5135-43ab-9117-f02dd9746a05
- 1
-
240
186
15
20
-
249
196
- Normal vector of circle plane
- 3e2b3e85-a9a2-4b7b-a488-d11075f99869
- Normal
- N
- false
- a06bcb2c-678a-4ca3-a399-e069d1289c5f
- 1
-
240
206
15
20
-
249
216
- 1
- 1
- {0}
-
0
0
1
- Radius of circle
- cc7b6b61-b10b-4576-bbe0-dcf41b65c58d
- Radius
- R
- false
- 0
-
240
226
15
20
-
249
236
- 1
- 1
- {0}
- 1
- Resulting circle
- 0ffcf593-607a-4aad-93a9-7f2cf1ec5fe5
- Circle
- C
- false
- 0
-
285
186
17
60
-
293.5
216
- fc6979e4-7e91-4508-8e05-37c680779751
- Evaluate Curve
- Evaluate a curve at the specified parameter.
- a9c7f126-c621-4fd4-bd29-7e657be2a465
- Evaluate Curve
- Eval
-
146
184
65
64
-
177
216
- Curve to evaluate
- 59fc7faa-ba27-4521-a0c0-f6b70cb115f7
- Curve
- C
- false
- b78ed4ac-c311-4950-8a24-c61d00577434
- 1
-
148
186
14
30
-
156.5
201
- Parameter on curve domain to evaluate
- 5da6aa5e-0fc1-4466-9957-ce4fe81cc940
- Parameter
- t
- false
- 0
-
148
216
14
30
-
156.5
231
- 1
- 1
- {0}
- 0
- Point on the curve at {t}
- 69b433a4-5135-43ab-9117-f02dd9746a05
- Point
- P
- false
- 0
-
192
186
17
20
-
200.5
196
- Tangent vector at {t}
- a06bcb2c-678a-4ca3-a399-e069d1289c5f
- Tangent
- T
- false
- 0
-
192
206
17
20
-
200.5
216
- Angle (in Radians) of incoming vs. outgoing curve at {t}
- 7f700d34-b9c1-4275-b611-ba30e341aa93
- Angle
- A
- false
- 0
-
192
226
17
20
-
200.5
236
- 845527a6-5cea-4ae9-a667-96ae1667a4e8
- Polygon
- Create a polygon with optional round edges.
- 3eb14e6d-2795-49aa-b573-2d405feeca53
- Polygon
- Polygon
-
280
315
67
84
-
314
357
- Polygon base plane
- 86feaaf2-6f27-48d4-a47f-331c800f6b3c
- Plane
- P
- false
- 7c66ef80-30c7-4aef-9c9a-ef34fcef1a43
- 1
-
282
317
17
20
-
292
327
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Radius of polygon (distance from center to tip).
- bc44b8c2-b02b-44a0-9889-f3f311473bf4
- Radius
- R
- false
- 0
-
282
337
17
20
-
292
347
- 1
- 1
- {0}
- 1
- Number of segments
- 61d245df-52c1-434c-ba6c-002065430940
- Segments
- S
- false
- 0
-
282
357
17
20
-
292
367
- 1
- 1
- {0}
- 6
- Polygon corner fillet radius
- 35294aad-4073-4aed-b1b5-8856cd05b62b
- Fillet Radius
- Rf
- false
- 0
-
282
377
17
20
-
292
387
- 1
- 1
- {0}
- 0
- Polygon
- dfeb2c84-ad7a-40d1-a434-15aaeb4237f8
- Polygon
- P
- false
- 0
-
329
317
16
40
-
337
337
- Length of polygon curve
- b9702f52-b09c-4c89-9c78-67952623eab4
- Length
- L
- false
- 0
-
329
357
16
40
-
337
377
- fc6979e4-7e91-4508-8e05-37c680779751
- Evaluate Curve
- Evaluate a curve at the specified parameter.
- e12a0319-b34e-40a1-8ee5-3cbdfaa97155
- Evaluate Curve
- Eval
-
100
307
65
64
-
131
339
- Curve to evaluate
- cc541df6-5ed7-444c-9a65-5e8f2371348d
- Curve
- C
- false
- b78ed4ac-c311-4950-8a24-c61d00577434
- 1
-
102
309
14
30
-
110.5
324
- Parameter on curve domain to evaluate
- 0d73dea0-2733-4b37-bdc7-f1556c6d11e4
- Parameter
- t
- false
- 0
-
102
339
14
30
-
110.5
354
- 1
- 1
- {0}
- 0
- Point on the curve at {t}
- 3beb7cba-3f09-42e5-b7a0-77998731aab7
- Point
- P
- false
- 0
-
146
309
17
20
-
154.5
319
- Tangent vector at {t}
- 09e01d98-a854-452a-8a0b-61f265b68090
- Tangent
- T
- false
- 0
-
146
329
17
20
-
154.5
339
- Angle (in Radians) of incoming vs. outgoing curve at {t}
- b8b355a3-c730-4333-ae91-ba0d35efe255
- Angle
- A
- false
- 0
-
146
349
17
20
-
154.5
359
- cfb6b17f-ca82-4f5d-b604-d4f69f569de3
- Plane Normal
- Create a plane perpendicular to a vector.
- 7f5b3941-9aff-4356-9db6-b296b3d91b02
- Plane Normal
- Pl
-
193
307
65
44
-
225
329
- Origin of plane
- 6a813f97-c46c-4d08-b5bb-6f5d0389e316
- Origin
- O
- false
- 3beb7cba-3f09-42e5-b7a0-77998731aab7
- 1
-
195
309
15
20
-
204
319
- 1
- 1
- {0}
-
0
0
0
- Z-Axis direction of plane
- d89a1057-71af-426d-bad6-e1396283dd92
- Z-Axis
- Z
- false
- 09e01d98-a854-452a-8a0b-61f265b68090
- 1
-
195
329
15
20
-
204
339
- 1
- 1
- {0}
-
0
0
1
- Plane definition
- 7c66ef80-30c7-4aef-9c9a-ef34fcef1a43
- Plane
- P
- false
- 0
-
240
309
16
40
-
248
329
- bb6666e7-d0f4-41ec-a257-df2371619f13
- Sweep1
- Create a sweep surface with one rail curve.
- d424bc19-32f1-4b35-aba7-a33f33ca09f4
- Sweep1
- Swp1
-
379
285
67
64
-
413
317
- Rail curve
- 1e4d358a-8d67-431a-8ef8-4821e769d42f
- Rail
- R
- false
- b78ed4ac-c311-4950-8a24-c61d00577434
- 1
-
381
287
17
20
-
391
297
- 1
- Section curves
- 6d071bfd-e433-4ed7-bf9e-d25fd8d7a659
- Sections
- S
- false
- dfeb2c84-ad7a-40d1-a434-15aaeb4237f8
- 1
-
381
307
17
20
-
391
317
- Kink miter type (0=None, 1=Trim, 2=Rotate)
- fcc9e1a7-81f5-4fe2-8457-39734defd0da
- Miter
- M
- false
- 0
-
381
327
17
20
-
391
337
- 1
- 1
- {0}
- 1
- 1
- Resulting Brep
- f3eeb1bc-9178-4191-9090-906b348a03e8
- Brep
- S
- false
- 0
-
428
287
16
60
-
436
317
-
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