-
0
2
2
-
1
0
7
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- Shaded
- 1
-
100;150;0;0
-
100;0;150;0
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- 0
-
11
41
- 1
- 0
- 0
- 18
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- Create a point from polar {phi,theta,offset} coordinates.
- true
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- Point Polar
- Pt
- true
-
676
46
71
84
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710
88
- Plane defining polar coordinate space
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678
48
17
20
-
688
58
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- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Angle in radians for P(x,y) rotation
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- XY angle
- xy
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- 1
- false
-
678
68
17
20
-
688
78
- 1
- 1
- {0}
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- Angle in radians for P(z) rotation
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- Z angle
- z
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- 0
- false
-
678
88
17
20
-
688
98
- 1
- 1
- {0}
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- Offset distance for point
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- Offset
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- 1
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678
108
17
20
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688
118
- 1
- 1
- {0}
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- Polar point coordinate
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- Point
- Pt
- false
- 0
-
725
48
20
80
-
735
88
- 9445ca40-cc73-4861-a455-146308676855
- Range
- Create a range of numbers.
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- Range
- Range
-
307
67
66
55
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339
95
- Domain of numeric range
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- Domain
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- 1
-
309
69
15
25
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318
81.75
- 1
- 1
- {0}
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0
1
- Number of steps
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- Steps
- N
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- 1
-
309
94
15
26
-
318
107.25
- 1
- 1
- {0}
- 10
- 1
- Range of numbers
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- Range
- R
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- 0
-
354
69
17
51
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362.5
94.5
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- Number Slider
- Numeric slider for single values
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- Number Slider
- angle
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- 0
-
46
74
160
20
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46.91
74.24249
- 1
- 1
- 0
- 360
- 0
- 0
- 47.7
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- Domain
- Create a numeric domain from two numeric extremes.
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- Domain
- Dom
-
229
51
61
45
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260
74
- Start value of numeric domain
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- Domain start
- A
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- 0
-
231
53
14
20
-
239.5
63.25
- 1
- 1
- {0}
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- End value of numeric domain
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- Domain end
- B
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- 3c311b58-b52f-40cb-a1d7-541030b4e2e6
- 1
-
231
73
14
21
-
239.5
83.75
- Numeric domain between {A} and {B}
- 748f8115-3a99-4521-bfc5-057d25d7c4bc
- Domain
- I
- false
- 0
-
275
53
13
41
-
281.5
73.5
- a4cd2751-414d-42ec-8916-476ebf62d7fe
- Radians
- Convert an angle specified in degrees to radians
- a7bc6e70-569f-4c98-8650-2128c4f5128d
- Radians
- Rad
-
480
44
66
39
-
512
64
- Angle in degrees
- c2a1ca0b-06ee-493a-8a6e-22fcf7ed51d3
- Degrees
- D
- false
- e190a16c-06d0-467e-a4a0-19293d896c62
- 1
-
482
46
15
35
-
491
63.5
- Angle in radians
- 457c027b-4b3e-404a-82df-936e81f063e7
- Radians
- R
- false
- 0
-
527
46
17
35
-
535.5
63.5
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- Number Slider
- Numeric slider for single values
- 4929a14e-c0d2-4d03-b08d-af90ae42dbb1
- Number Slider
- number
- false
- 0
-
36
100
171
20
-
36.93324
100.7425
- 2
- 1
- 0
- 100
- 1
- 0
- 41.57
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- dda090dd-462d-4499-9956-ee60da974cbc
- Number Slider
- constant a
- false
- 0
-
36
127
184
20
-
36.78478
127.2425
- 3
- 1
- 0
- 10
- -10
- 0
- -10
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- 6909088a-70f9-4100-900d-d2a7be95779e
- Division
- A/B
-
483
169
65
44
-
514
191
- Item to divide (dividend)
- 07b91742-876d-4509-8e07-0a272085892f
- A
- A
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- 1
-
485
171
14
20
-
493.5
181
- Item to divide with (divisor)
- a8c82e83-8440-4768-88b0-8d1a3e18f09a
- B
- B
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- 49a387b9-b6db-404e-bd70-73eba5de0322
- 1
-
485
191
14
20
-
493.5
201
- The result of the Division
- cd5aa266-7b4c-4d3a-bf81-d1b53f6910be
- Result
- R
- false
- 0
-
529
171
17
40
-
537.5
191
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- Integer
- Represents a collection of Integer numbers
- 93c7738c-6433-4a1e-b41d-3c1bbfaec667
- Integer
- 1
- false
- 0
-
411
169
50
20
-
436
179
- 1
- 1
- {0}
- 1
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 49a387b9-b6db-404e-bd70-73eba5de0322
- Number Slider
- constant n
- false
- 0
-
36
156
184
20
-
36.95
156.2425
- 0
- 1
- 0
- 3
- -3
- 0
- -1
- 78fed580-851b-46fe-af2f-6519a9d378e0
- Power
- Raise a value to a power.
- 0c4b72bb-f3a5-4c6c-a070-5ed1e5f4c050
- Power
- Pow
-
566
141
65
44
-
597
163
- The item to be raised
- 696b1a8f-91ec-4fcf-b185-656fc6da1fa0
- A
- A
- false
- 457c027b-4b3e-404a-82df-936e81f063e7
- 1
-
568
143
14
20
-
576.5
153
- The exponent
- 8d3a1976-9b40-4323-a899-118f21ed4f82
- B
- B
- false
- cd5aa266-7b4c-4d3a-bf81-d1b53f6910be
- 1
-
568
163
14
20
-
576.5
173
- A raised to the B power
- d4779a08-140b-4d50-a0de-d2267862f410
- Result
- R
- false
- 0
-
612
143
17
40
-
620.5
163
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Represents a collection of 3D Points
- true
- afe503bf-346a-4f64-a0a2-541ca059d6d6
- Point
- Pt
- false
- bd6f9714-920c-4c0c-8a03-a3469c32a857
- 1
-
765
78
50
20
-
790.2
88.2
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- f8e2d1b1-363d-49e6-9e0d-0ab41240dd8d
- Interpolate
- IntCrv
-
832
75
67
84
-
864
117
- 1
- Interpolation points
- 9d48b6df-bcc7-4c5a-85fc-e27fdd68da9f
- Vertices
- V
- false
- afe503bf-346a-4f64-a0a2-541ca059d6d6
- 1
-
834
77
15
20
-
843
87
- Curve degree
- 655fbda5-5f03-4f4a-85a6-20c6ad61b08e
- Degree
- D
- false
- 0
-
834
97
15
20
-
843
107
- 1
- 1
- {0}
- 3
- Periodic curve
- 79a17a94-f148-4921-b4b7-898122d28a3c
- Periodic
- P
- false
- 0
-
834
117
15
20
-
843
127
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 1b839d64-5059-4b49-9989-faf3490b111a
- KnotStyle
- K
- false
- 0
-
834
137
15
20
-
843
147
- 1
- 1
- {0}
- 1
- Resulting nurbs curve
- 72a236cb-acf9-46d6-9539-664e4a199bf6
- Curve
- C
- false
- 0
-
879
77
18
26
-
888
90.33334
- Curve length
- e078081d-1c9f-479e-9dee-30f491badacd
- Length
- L
- false
- 0
-
879
103
18
27
-
888
117
- Curve domain
- 4069fa19-b773-4b09-ae26-310f7e5ce352
- Domain
- D
- false
- 0
-
879
130
18
27
-
888
143.6667
- 401aa475-997a-4139-991d-f980ffdcf908
- Data Recorder
- 10
- Records data over time
- true
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- Data Recorder
- Rec
- false
- true
- 72a236cb-acf9-46d6-9539-664e4a199bf6
- 1
-
938
67
88
24
-
938.9001
67.40001
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- Gradient
- Represents a multiple colour gradient
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- Gradient
- Gradient
- 5
- true
- false
-
255;0;98;0
-
255;0;98;0
- 0
- 84be810f-db96-46bc-a813-17b4ed4c8b48
-
255;81;175;17
-
255;81;175;17
- 0.25
- 34e15344-1a03-4e91-bf23-293f6c8334d8
-
255;159;198;146
-
255;159;198;146
- 0.5
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-
255;170;235;41
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255;170;235;41
- 0.75
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-
255;221;255;53
-
255;221;255;53
- 1
- 1ab122c1-447b-4361-8565-6e9f8dd80307
-
790
188
250
64
- Lower limit of gradient range
- 61101056-799e-43d6-a0fe-401feeee1ab6
- Lower limit
- L0
- false
- 0
-
793
190
18
20
-
803.5
200
- 1
- 1
- {0}
- 0
- Upper limit of gradient range
- 627d75a2-62e2-4dd4-95c3-7d6dd6d029de
- Upper limit
- L1
- false
- 0
-
793
210
18
20
-
803.5
220
- 1
- 1
- {0}
- 1
- Parameter along gradient range
- d53d2156-285b-4c6f-a446-354f004ad1d8
- Parameter
- t
- false
- 3972319f-0775-4163-934f-55ec50a485c1
- 1
-
793
230
18
20
-
803.5
240
- Colour along gradient at parameter
- d29bc836-22e7-4fec-a8f1-9f24470bdbbe
- Colour
- C
- false
- 0
-
1040
188
0
64
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- d844b288-9a14-44c6-a117-89715af69689
- Custom Preview
- Preview
-
1047
90
46
65
-
1079
123
- Geometry to preview
- true
- a90117f5-4cb3-41a6-9277-ef6f5cffbd3e
- Geometry
- G
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- 5b86078d-95f9-48cd-8af8-07bb36b293d4
- 1
-
1049
92
15
30
-
1058
107.25
- The preview shader override
- ae33b045-699f-4ac6-a37a-eb168a518766
- Shader
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- 1
-
1049
122
15
31
-
1058
137.75
- 1
- 1
- {0}
-
255;255;105;180
-
255;76;32;54
- 0.5
-
255;255;255;255
- 0
- 9445ca40-cc73-4861-a455-146308676855
- Range
- Create a range of numbers.
- c4fd7c96-dbbb-4784-ae6e-05da87021ee9
- Range
- Range
-
690
213
66
55
-
722
241
- Domain of numeric range
- 75532acd-0307-41fe-bd91-8e3ead80a88a
- Domain
- D
- false
- 0
-
692
215
15
25
-
701
227.75
- 1
- 1
- {0}
-
0
1
- Number of steps
- 7da99d70-770c-4394-adfe-8826b9105e81
- Steps
- N
- false
- 0
-
692
240
15
26
-
701
253.25
- 1
- 1
- {0}
- 9
- 1
- Range of numbers
- 3972319f-0775-4163-934f-55ec50a485c1
- Range
- R
- false
- 0
-
737
215
17
51
-
745.5
240.5
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- d9132cab-4afa-4cba-a53f-f42584ccffb2
- Multiplication
- A×B
-
401
118
65
44
-
432
140
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- b63a4605-2333-40ec-87fc-0f3d9f82ade9
- A
- A
- true
- dda090dd-462d-4499-9956-ee60da974cbc
- 1
-
403
120
14
20
-
411.5
130
- Second item for multiplication
- 0d20946a-ba21-4983-9516-1ff0c726681d
- B
- B
- true
- 63d03816-07c7-4a2f-9b84-f03481e30228
- 1
-
403
140
14
20
-
411.5
150
- Result of multiplication
- e190a16c-06d0-467e-a4a0-19293d896c62
- Result
- R
- false
- 0
-
447
120
17
40
-
455.5
140
-
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