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- G
- true
- 27c0a268-0e04-452d-bbf3-7084550d65c7
- 1
-
2888
167
17
20
-
2898
177
- Center of scaling
- dffa67e7-dbd1-41a6-be2b-c26f4c316a1b
- Center
- C
- false
- 48fceaa2-a0c9-4b20-b274-e05134a7e1ca
- 1
-
2888
187
17
20
-
2898
197
- Scaling factor
- a7f1f63b-9741-46b3-b272-247cdfb53c8a
- Factor
- F
- false
- e21ea123-34e4-42d0-bef2-6c77d1b2c61e
- 1
-
2888
207
17
20
-
2898
217
- Scaled geometry
- 07b162a5-4cec-461e-89d4-fa5dba2ebf16
- Geometry
- G
- false
- 0
-
2935
167
20
30
-
2945
182
- Transformation data
- 0d33e3ef-2559-480e-aea8-6f1c420ed7f2
- Transform
- X
- false
- 0
-
2935
197
20
30
-
2945
212
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
- 08f98c2a-c1e6-4b05-8f4d-1188188c3e38
- Move
- Move
-
3072
199
71
44
-
3106
221
- Base geometry
- 15605d5d-7e9c-4ed3-83a6-2cc7964fc236
- Geometry
- G
- true
- 07b162a5-4cec-461e-89d4-fa5dba2ebf16
- 1
-
3074
201
17
20
-
3084
211
- Translation vector
- 4a9d6536-89e0-4823-87e1-372308fef1f7
- Motion
- T
- false
- 99b6d393-6121-4ca8-a917-ae2594310bea
- 1
-
3074
221
17
20
-
3084
231
- Translated geometry
- 3d6b338f-1fcc-4a6f-acd8-be4a50eebf1c
- Geometry
- G
- false
- 0
-
3121
201
20
20
-
3131
211
- Transformation data
- 58b9be5f-7d07-4419-bc2a-134912035daf
- Transform
- X
- false
- 0
-
3121
221
20
20
-
3131
231
- 3dfb9a77-6e05-4016-9f20-94f78607d672
- Rotate 3D
- Rotate an object around a center point and an axis vector.
- 360048aa-d83e-4820-ad05-4c20551b8e3e
- Rotate 3D
- Rot3D
-
3307
220
71
84
-
3341
262
- Base geometry
- 5638fd15-dd7d-424d-b0ea-cff42ce7bbb3
- Geometry
- G
- true
- 3d6b338f-1fcc-4a6f-acd8-be4a50eebf1c
- 1
-
3309
222
17
20
-
3319
232
- Rotation angle in radians
- 02a17e95-b936-442a-9889-ce646e187c3a
- Angle
- A
- false
- f7ba2d96-a327-4201-b23c-2581db305c0f
- 1
- false
-
3309
242
17
20
-
3319
252
- Center of rotation
- a13c8567-eef7-4b3c-9fa0-b9624d6a1d3e
- Center
- C
- false
- 8d631f54-43fc-458c-84fb-3e4f89bad1c0
- 1
-
3309
262
17
20
-
3319
272
- Axis of rotation
- d09e9e2e-e39e-4f54-a2c7-1c7a4481cf39
- Axis
- X
- false
- 57b3a7dd-b7d6-4834-be4b-f4a6ed52994d
- 1
-
3309
282
17
20
-
3319
292
- Rotated geometry
- 72571b99-110f-445f-94c8-659e6241ef8a
- Geometry
- G
- false
- 0
-
3356
222
20
40
-
3366
242
- Transformation data
- eb863739-8549-4afd-893f-c86fc9941b6a
- Transform
- X
- false
- 0
-
3356
262
20
40
-
3366
282
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- 329566d5-caec-4014-9179-b56cf44a4383
- Curve
- Crv
- false
- 0
-
105
180
50
24
-
130.2251
192.1758
- 1
- 1
- {0}
- -1
- a5ea5594-fccf-4746-b414-0503eb52a05c
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 32d726bd-39aa-45ed-8e70-06fdfc329456
- Curve
- Crv
- false
- 329566d5-caec-4014-9179-b56cf44a4383
- e81fb084-5cae-4a26-8a98-ec0fe289f9f1
- 5594df2f-cdf8-4c36-b7a6-58817a24cba4
- a0da064f-5eab-4a26-b3b8-62de4a34f5a9
- d418e184-cda9-49ee-9579-bab202031ed9
- 5
-
384
287
50
24
-
409.9526
299.3679
- 1
- 1
- {0}
- -1
- e048169d-c403-4112-b71e-ed2a324ea492
- a7a41d0a-2188-4f7a-82cc-1a2c4e4ec850
- Loft
- Create a lofted surface through a set of section curves.
- 7f9a5163-b847-4768-a7c4-2d9a56f4fc5b
- Loft
- Loft
-
102
650
85
44
-
153
672
- 1
- Section curves
- 24cb4dd2-13b8-463f-879a-a23a9ebb4645
- Curves
- C
- false
- true
- 72571b99-110f-445f-94c8-659e6241ef8a
- a371c8cd-badf-487e-9dd5-818d4b043ff6
- 2
- 2
-
104
652
34
20
-
130.5
662
- Loft options
- 4f1a4845-25af-40fe-9aee-af088dcaa458
- Options
- O
- false
- 0
-
104
672
34
20
-
130.5
682
- 1
- 1
- {0}
- false
- false
- 0
- 0
- 1
- 13
- 0.01
- Resulting Loft surfaces
- 40a8eb06-3166-44ce-a75c-9cbeea821a16
- Loft
- L
- false
- 0
-
168
652
17
40
-
176.5
672
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- 70242d70-a702-48ce-aa0d-b2a2a4245d09
- Duplicate Data
- Dup
-
915
350
73
64
-
950
382
- 1
- Data to duplicate
- d199073e-c3f1-4f21-b4d3-5af23e175afd
- Data
- D
- false
- 32d726bd-39aa-45ed-8e70-06fdfc329456
- 1
-
917
352
18
20
-
927.5
362
- Number of duplicates
- 360be914-5019-4b31-9852-10598d37cfdb
- Number
- N
- false
- b75f772c-be2d-4674-b070-e292fd3e4811
- 1
-
917
372
18
20
-
927.5
382
- 1
- 1
- {0}
- 2
- Retain list order
- a8409025-62a9-45f3-a5fc-7bbadf199a30
- Order
- O
- false
- 0
-
917
392
18
20
-
927.5
402
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- 27c0a268-0e04-452d-bbf3-7084550d65c7
- Data
- D
- false
- 0
-
965
352
21
60
-
975.5
382
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 71e69f2d-94c3-4875-b7e5-c3a9b892d21e
- Number Slider
- Coefficient of size section
- false
- 0
-
94
469
401
20
-
94.97501
469.0035
- 4
- 1
- 0
- 5
- 0
- 0
- 2.8939
- b8963bb1-aa57-476e-a20e-ed6cf635a49c
- Multiplication
- Mathematical multiplication
- true
- 0fcde4d5-cdd9-4e95-b3c8-6d29eb594fe9
- Multiplication
- A×B
-
2322
389
70
44
-
2356
411
- First item for multiplication
- ae7a0c55-8e93-477b-ac7a-301a11201540
- A
- A
- false
- 71e69f2d-94c3-4875-b7e5-c3a9b892d21e
- 1
-
2324
391
17
20
-
2334
401
- Second item for multiplication
- 88356d73-934a-423b-bc00-3f41716fa6e7
- B
- B
- false
- 5bf7b65e-90fb-4b87-9ef4-6945f6557ee8
- 1
-
2324
411
17
20
-
2334
421
- The result of the Multiplication
- e21ea123-34e4-42d0-bef2-6c77d1b2c61e
- Result
- R
- false
- 0
-
2371
391
19
40
-
2380.5
411
- 3581f42a-9592-4549-bd6b-1c0fc39d067b
- Construct Point
- Construct a point from {xyz} coordinates.
- true
- e18c4436-6603-41be-8f70-0552f109e6ef
- Construct Point
- Pt
-
2305
290
73
64
-
2338
322
- {x} coordinate
- 84b70f0b-1249-48c5-8d0b-9fc514fea1f3
- X coordinate
- X
- false
- 0
-
2307
292
16
20
-
2316.5
302
- 1
- 1
- {0}
- 0
- {y} coordinate
- aa7d4e39-1920-48ee-906c-7261c2bebb5b
- Y coordinate
- Y
- false
- 0
-
2307
312
16
20
-
2316.5
322
- 1
- 1
- {0}
- 0
- {z} coordinate
- 66d41d53-d818-4d1c-a5b4-6f6fc23bb725
- Z coordinate
- Z
- false
- 0
-
2307
332
16
20
-
2316.5
342
- 1
- 1
- {0}
- 0
- Point coordinate
- 48fceaa2-a0c9-4b20-b274-e05134a7e1ca
- Point
- Pt
- false
- 0
-
2353
292
23
60
-
2364.5
322
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- e81fb084-5cae-4a26-8a98-ec0fe289f9f1
- Curve
- Crv
- false
- 0
-
106
208
50
24
-
131.4146
220.9819
- 1
- 1
- {0}
- -1
- a5ea5594-fccf-4746-b414-0503eb52a05c
- 0bb3d234-9097-45db-9998-621639c87d3b
- Bounding Box
- Solve oriented geometry bounding boxes.
- true
- f46ccca4-5c5c-4ca3-911d-b33683432201
- Bounding Box
- BBox
-
961
170
85
44
-
1010
192
- 1
- Geometry to contain
- 97ef58f4-6e11-498a-a0ef-a06c9928ba9d
- 1
- Content
- C
- false
- 329566d5-caec-4014-9179-b56cf44a4383
- 1
-
963
172
32
20
-
988.5
182
- BoundingBox orientation plane
- true
- 2c538efa-438a-4edc-bd18-e62d9f2e772e
- Plane
- P
- false
- 0
-
963
192
32
20
-
988.5
202
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- 1
- Aligned bounding box in world coordinates
- e0475351-ba63-41de-8355-67b601d7b6b4
- Box
- B
- false
- 0
-
1025
172
19
20
-
1034.5
182
- 1
- Bounding box in orientation plane coordinates
- true
- 0e153aaf-6946-4e07-8484-8c651856230d
- Box
- B
- false
- 0
-
1025
192
19
20
-
1034.5
202
- af9cdb9d-9617-4827-bb3c-9efd88c76a70
- Box Properties
- Get some properties of a box
- true
- aa03fdd7-2049-43c0-9856-d7aed932ca26
- Box Properties
- BoxProp
-
1100
151
71
104
-
1133
203
- Box to analyze
- f0e38f2a-f477-46af-83e9-691bc869b78c
- Box
- B
- false
- e0475351-ba63-41de-8355-67b601d7b6b4
- 1
-
1102
153
16
100
-
1111.5
203
- Center point of box
- 51efd78f-52c2-4424-9268-a948655e984d
- Center
- C
- false
- 0
-
1148
153
21
20
-
1158.5
163
- Diagonal vector of box
- 34236efa-2f93-4a7a-9452-9647ec1eb6eb
- Diagonal
- D
- false
- 0
-
1148
173
21
20
-
1158.5
183
- Area of box
- e13d2ca8-39cf-4734-929f-e2c712c2b1c8
- Area
- A
- false
- 0
-
1148
193
21
20
-
1158.5
203
- Volume of box
- 29be55ba-1de0-4236-b99c-1ff52ca03dac
- Volume
- V
- false
- 0
-
1148
213
21
20
-
1158.5
223
- Degeneracy of box
- d7a3a808-a9b2-4c35-9de9-a40912200638
- Degeneracy
- d
- false
- 0
-
1148
233
21
20
-
1158.5
243
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- 49d460bb-a871-49f5-89e3-976c9e521f24
- Deconstruct
- pDecon
-
1336
187
69
64
-
1369
219
- Input point
- c5c043b9-5377-4128-a9c3-f39e63e59ef1
- Point
- P
- false
- 34236efa-2f93-4a7a-9452-9647ec1eb6eb
- 1
-
1338
189
16
60
-
1347.5
219
- Point {x} component
- 72416b0c-d7ec-474c-8a31-879ea2427d1b
- X component
- X
- false
- 0
-
1384
189
19
20
-
1393.5
199
- Point {y} component
- 54dc17b5-7706-436b-a27d-f6fb872e854a
- Y component
- Y
- false
- 0
-
1384
209
19
20
-
1393.5
219
- Point {z} component
- 844144fa-b95a-43f7-9565-590289b02c8a
- Z component
- Z
- false
- 0
-
1384
229
19
20
-
1393.5
239
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 1764613b-0fc4-41a6-ae96-0b3f7b025f2a
- Panel
- Characteristic radius
- false
- 0
- 0
- 20
-
96
422
325
46
- 0
- 0
- 0
-
96.0235
422.179
- 1
-
255;255;250;90
- true
- true
- true
- false
- true
- a4cd2751-414d-42ec-8916-476ebf62d7fe
- Radians
- Convert an angle specified in degrees to radians
- true
- 655526b3-66e3-4706-88e6-3e2fb64e2438
- Radians
- Rad
-
586
487
71
28
-
621
501
- Angle in degrees
- 95277961-1602-48d9-a5cc-9614a35c85db
- Degrees
- D
- false
- 4b4760d6-8509-47f6-ac0f-26f49e89d4fb
- 1
-
588
489
18
24
-
598.5
501
- Angle in radians
- a29660a5-e225-4acc-a8fb-c9f5e48db55f
- Radians
- R
- false
- 0
-
636
489
19
24
-
645.5
501
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- 69d33b89-54b8-404d-9da3-949122045438
- Series
- Series
-
1466
435
70
64
-
1501
467
- First number in the series
- ea21f8ed-af61-48b9-ab0f-f866781af8fa
- Start
- S
- false
- 0
-
1468
437
18
20
-
1478.5
447
- 1
- 1
- {0}
- 0
- Step size for each successive number
- 3ef3b498-ebec-4fea-8b65-150e72286f6d
- Step
- N
- false
- 5d60dd4f-5ab7-410b-af08-ec9e1bb537e7
- 1
-
1468
457
18
20
-
1478.5
467
- 1
- 1
- {0}
- 1
- Number of values in the series
- 34c93015-49e5-429d-bd15-aefd14ee5e9f
- Count
- C
- false
- 7051eaa9-f8f0-4d57-b8b0-e8d01d06908a
- 1
-
1468
477
18
20
-
1478.5
487
- 1
- 1
- {0}
- 10
- 1
- Series of numbers
- 11b000f0-8d01-4b93-8c38-debc87c1a224
- Series
- S
- false
- 0
-
1516
437
18
60
-
1525
467
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- n_sections*n_turns*n_sections_per_turn
- true
- a76e37c3-c26e-45cd-b4f9-ad2c691e87fc
- Expression
- Expression
-
767
509
570
64
-
1106
541
- 3
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- fb547431-13fe-4570-a369-99c7e1b4ebbb
- Variable n_sections
- n_sections
- true
- d7dd3390-6f9b-4ce5-8dcb-1abf191ef915
- 1
-
769
511
127
20
-
834
521
- Expression variable
- 19caff2c-8fee-4dc4-96d2-2dbb989fec42
- Variable n_turns
- n_turns
- true
- 5ecd9d84-ca80-4538-b21f-6223113c2c97
- 1
-
769
531
127
20
-
834
541
- Expression variable
- 3fb348d4-9ff3-4c07-8386-b84ab11d09cd
- Variable n_sections_per_turn
- n_sections_per_turn
- true
- 55f24c8d-d51a-499a-ba8f-033cb780f877
- 1
-
769
551
127
20
-
834
561
- Result of expression
- 7051eaa9-f8f0-4d57-b8b0-e8d01d06908a
- Result
- R
- false
- 0
-
1316
511
19
60
-
1325.5
541
- 1817fd29-20ae-4503-b542-f0fb651e67d7
- List Length
- Measure the length of a list.
- true
- 424f5df6-8e10-4b20-81c5-e9b279b9165f
- List Length
- Lng
-
597
438
65
28
-
628
452
- 1
- Base list
- e3ecf90e-c6d0-4ff2-a2d8-ae72664246ec
- List
- L
- false
- 32d726bd-39aa-45ed-8e70-06fdfc329456
- 1
-
599
440
14
24
-
607.5
452
- Number of items in L
- d7dd3390-6f9b-4ce5-8dcb-1abf191ef915
- Length
- L
- false
- 0
-
643
440
17
24
-
651.5
452
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- 1/(n_sections*n_sections_per_turn-1)
- true
- 5f57a8fb-6336-4978-bde6-4169b180a252
- Expression
- Expression
-
767
439
549
64
-
1096
471
- 3
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- ba80fd98-91a1-4958-b6a7-a94e40e52bdb
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression variable
- f577adcd-28f2-47b6-a873-1fc89da9e618
- Variable n_sections
- n_sections
- true
- d7dd3390-6f9b-4ce5-8dcb-1abf191ef915
- 1
-
769
441
127
20
-
834
451
- Expression variable
- 26b1f09e-f5ac-4dc2-a602-323ae420165b
- Variable n_turns
- n_turns
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- Seashell generator
Laurent Delrieu
(l.delrieu at neuf.fr)
21/03/2015
*Sections are outside curves which will be scaled, rotated, translated and lofted. You can have one section or as many as you need to make the repetitive par of the seashell
*Characteristic radius is approximatively the radius of the output
*Coefficient of size is used to scale all sections
*Ratio is the factor increase for each turn
*Number of turns
*Ration length/radius is used to scale the length of the seashell
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600
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255;255;250;90
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