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0
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2
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255;0;0;0
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100;0;150;0
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- 0
-
8
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- 0
- 0
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- Mirror Curve
- Mirror a shape in a freeform curve.
- b9c02cdf-ca06-4b49-b1c5-a17616bbc027
- Mirror Curve
- Mirror
-
837
117
67
64
-
869
149
- Geometry to mirror
- d89243f7-edb2-46f4-a6be-239f50eb2e86
- Geometry
- G
- false
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- 1
-
839
119
15
20
-
848
129
- Mirror curve
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- Curve
- C
- false
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- 1
-
839
139
15
20
-
848
149
- Mirror tangent (if true, mirror behaviour extends beyond curve ends)
- 03f44e41-40b1-4137-84c1-df1bea3090d0
- Tangent
- T
- false
- 0
-
839
159
15
20
-
848
169
- 1
- 1
- {0}
- true
- Mirrored geometry
- f6bebecf-9d14-4940-b6a6-ab53fe209c53
- Geometry
- G
- false
- 0
-
884
119
18
60
-
893
149
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- eddecb0d-8712-494e-978a-2ed2d35c3300
- Curve
- Crv
- false
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-
756
77
50
20
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781.4382
87.46088
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- {0}
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-
Y2BkYGD4DwQgGgR4mIBEUFBGZl6+c35ubn6ejkJYalFxZn6erameoZ6xARDoWeooOJfmlJQWpdrmpZaWFCXm6CgElCblZCZ7p1aG5GenAhWbGhlZGKZamiebm5qaGhuwgiwQB5ur556an5taUlSp51iU7FxaVJbKApRjL4NYw5VYlJyRWZZqnJLLmV+QmpdXWpRUzJKSWJIIUsTBwcEEcqGAOgMDSJf6lv/cnMxABj+I0AVawvSrnolBFcj4/Z+JQQQoqLXP+PwWziuC+38zCDQzKn2YJnOu8Q9Q7ifImOZv4ZvZ7Q0P8IA9r+IADQUGmfWXPDK439tD6PP7UcXP28PkGVBBAyr3gz0hcfa369P46wQc2MC0FtQdSnB3QNxnABXXQRM3hYqrwcVhQELXJeS3oiRc3Dh+icL/55YOoFASv+Gu/L+eCewmbnSNo2BEAQA=
- 00000000-0000-0000-0000-000000000000
- -1
-
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- 00000000-0000-0000-0000-000000000000
- -1
-
Y2BkYGD4DwQgGgR4mIBEUFBGZl6+c35ubn6ejkJYalFxZn6erameoZ6xARDoWeooOJfmlJQWpdrmpZaWFCXm6CgElCblZCZ7p1aG5GenAhWbGhlZGKZamiebm5qaGhuwgiwQB5ur556an5taUlSp51iU7FxaVJbKApRjL4NYw5VYlJyRWZZqnJLLmV+QmpdXWpRUzJKSWJIIUsTBwcEEcqGAOgMDSJf6lv/cnMxABj+I0AVawvSrnolBFcj4/Z+JQQQoqLXP+PwWziuC+38zCDQzKn2YJnOu8Q9Q7ifImDC2iM3s9oYHNGY0nGrh/2MPDQUGmfWXPDK439tD6PP7UcXP28PkGVBBAyr3gz0hcfa369P46wQc1vBsANJaBwIMGKdyyr+Amwtxn8EBLrUFRg+ZxR1QxU0PiPo4pB5iZ3NgQAMSui4hvxUl4eLG8UsU/j+3dACF0vXtiyv/1zOB3cSNrnEUjCgAAA==
- 00000000-0000-0000-0000-000000000000
- -1
-
Y2BkYGD4DwQgGgR4mIBEUFBGZl6+c35ubn6ejkJYalFxZn6erameoZ6xARDoWeooOJfmlJQWpdrmpZaWFCXm6CgElCblZCZ7p1aG5GenAhWbGhlZGKZamiebm5qaGhuwgiwQB5ur556an5taUlSp51iU7FxaVJbKApRjL4NYw5VYlJyRWZZqnJLLmV+QmpdXWpRUzJKSWJIIUsTBwcEEcqGAOgMDSJf6lv/cnMxABj+I0AVawvSrnolBFcj4/Z+JQQQoqLXP+PwWziuC+38zCDQzKn2YJnOu8Q9Q7ifImA1s4ZvZ7Q0PdH0D0UYO0FBgkFl/ySOD+709hD6/H1X8vD1MngEVNKByP9gTEmd/uz6Nv07AIYF3HZDWgrrDEO4OiPsMoOJmaOKmUHFjBwY0IKHrEvJbURIubhy/ROH/c0sHUCixfhB7/r+eCewmbnSNo2BEAQA=
- 00000000-0000-0000-0000-000000000000
- -1
-
Y2BkYGD4DwQgGgR4mIBEUFBGZl6+c35ubn6ejkJYalFxZn6erameoZ6xARDoWeooOJfmlJQWpdrmpZaWFCXm6CgElCblZCZ7p1aG5GenAhWbGhlZGKZamiebm5qaGhuwgiwQB5ur556an5taUlSp51iU7FxaVJbKApRjL4NYw5VYlJyRWZZqnJLLmV+QmpdXWpRUzJKSWJIIUsTBwcEEcqGAOgMDSJf6lv/cnMxABj+I0AVawvSrnolBFcj4/Z+JQQQoqLXP+PwWziuC+38zCDQzKn2YJnOu8Q9Q7ifImDkK/4CeVzzQ8i18M7u9kQM0FBhk1l/yyOB+bw+hz+9HFT9vD5NnQAUNqNwP9oTE2d+uT+OvE3CwcPwDdIcw1B2GcHdAxOWh4mZwcYi7NaHixg4MaEBC1yXkt6IkXNw4fonC/+eWDqBQ6rBT8vlfzwR2Eze6xlEwogAA
- 00000000-0000-0000-0000-000000000000
- -1
-
Y2BkYGD4DwQgGgR4mIBEUFBGZl6+c35ubn6ejkJYalFxZn6erameoZ6xARDoWeooOJfmlJQWpdrmpZaWFCXm6CgElCblZCZ7p1aG5GenAhWbGhlZGKZamiebm5qaGhuwgiwQB5ur556an5taUlSp51iU7FxaVJbKApRjL4NYw5VYlJyRWZZqnJLLmV+QmpdXWpRUzJKSWJIIUsTBwcEEcqGAOgMDSJf6lv/cnMxABj+I0AVawvSrnolBFcj4/Z+JQQQoqLXP+PwWziuC+38zCDQzKn2YJnOu8Q9Q7ifIGOO/69L46ywP3FKO3Mxub+QADQUGmfWXPDK439tD6PP7UcXP28PkGVBBAyr3gz0hcfa364H2CzhA3GEKdYch3B0QcQuouBmauC1U3NiBAQ1I6LqE/FaURKiPX6Lw/7mlAyiUVj3eEfG/ngnsJm50jaNgRAEA
- 00000000-0000-0000-0000-000000000000
- -1
-
Y2BkYGD4DwQgGgR4mIBEUFBGZl6+c35ubn6ejkJYalFxZn6erameoZ6xARDoWeooOJfmlJQWpdrmpZaWFCXm6CgElCblZCZ7p1aG5GenAhWbGhlZGKZamiebm5qaGhuwgiwQB5ur556an5taUlSp51iU7FxaVJbKApRjL4NYw5VYlJyRWZZqnJLLmV+QmpdXWpRUzJKSWJIIUsTBwcEEcqGAOgMDSJf6lv/cnMxABj+I0AVawvSrnolBFcj4/Z+JQQQoqLXP+PwWziuC+38zCDQzKn2YJnOu8Q9Q7ifImJt/1qfx11keUMidfKqF/489NBQYZNZf8sjgfm8Poc/vRxU/bw+TZ0AFDajcD/aExNnfguwXcIC4w/SAwy21qZzyL+DmQsQtDnjcXmL0kFncAVXc9sDEbZ6ph9jZHBjQgISuS8hvRUm4uHH8EoX/zy0dQKF0LiFL6X89E9hN3OgaR8GIAgA=
- 00000000-0000-0000-0000-000000000000
- -1
-
Y2BkYGD4DwQgGgR4mIBEUFBGZl6+c35ubn6ejkJYalFxZn6erameoZ6xARDoWeooOJfmlJQWpdrmpZaWFCXm6CgElCblZCZ7p1aG5GenAhWbGhlZGKZamiebm5qaGhuwgiwQB5ur556an5taUlSp51iU7FxaVJbKApRjL4NYw5VYlJyRWZZqnJLLmV+QmpdXWpRUzJKSWJIIUsTBwcEEcqGAOgMDSJf6lv/cnMxABj+I0AVawvSrnolBFcj4/Z+JQQQoqLXP+PwWziuC+38zCDQzKn2YJnOu8Q9Q7ifIGLa369P46ywPrI4CmariAA0FBpn1lzwyuN/bQ+jz+1HFz9vD5BlQQQMq94M9IXF2sP0CDhB3mELdoQR3B0TcAiqugyZuCxVXc2BAAxK6LiG/FSXh4sbxSxT+P7d0AIWSZsoXo//1TGA3caNrHAUjCgAA
- 00000000-0000-0000-0000-000000000000
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- 474f27de-1884-4228-bf04-953db11572f5
- Point
- Pt
- false
- 0
-
328
57
50
20
-
353.6865
67.72136
- 1
- 5
- {0}
-
0
0
0
-
0
5
0
-
0
10
0
-
0
15
0
-
0
20
0
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- cfc29bfa-2795-492a-9da6-295afba2a30f
- Number Slider
- false
- 0
-
11
210
183
20
-
11.45583
210.4907
- 1
- 1
- 0
- 360
- 0
- 16.6
- d2d2a900-780c-4d58-9a35-1f9d8d35df6f
- Cosine
- Compute the cosine of a value
- 365f4912-e518-4d19-a875-9a04a5ca7da1
- Cosine
- Cos
-
314
208
77
37
-
359
227
- Input value
- ab5f02c1-fffa-42da-b4aa-c1383c507162
- Value
- x
- false
- d30218b4-f057-4055-b8be-4b17971151b2
- 1
- true
-
316
210
28
33
-
339.5
226.5
- Output value
- 0bed30eb-e3e6-4bac-821f-8c12481f034a
- Result
- y
- false
- 0
-
374
210
15
33
-
381.5
226.5
- 9445ca40-cc73-4861-a455-146308676855
- Range
- Create a range of numbers.
- 5d3336a6-d9ec-40b3-b8c0-86d280fc8c41
- Range
- Range
-
131
239
66
55
-
163
267
- Domain of numeric range
- 1acaee1f-f8bc-4aff-8fec-98cd86cf19b4
- Domain
- D
- false
- 0
-
133
241
15
25
-
142
253.75
- 1
- 1
- {0}
-
0
180
- Number of steps
- 514f6f49-a5aa-4ca1-9d86-25f85c44a2be
- Steps
- N
- false
- 0
-
133
266
15
26
-
142
279.25
- 1
- 1
- {0}
- 4
- 1
- Range of numbers
- 3ad16f5c-e42b-4fb3-b306-18c4c1b3fcf2
- Range
- R
- false
- 0
-
178
241
17
51
-
186.5
266.5
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- bcd38693-3e9d-45dc-b1e8-865c9bdf8ee4
- Addition
- A+B
-
226
208
65
44
-
257
230
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 3bdaaf02-2f4c-4df6-bc9d-cc4323f0b813
- false
- A
- A
- true
- cfc29bfa-2795-492a-9da6-295afba2a30f
- 1
-
228
210
14
20
-
236.5
220
- Second item for addition
- f15f0c53-27e7-4e31-b378-ac4240056ba1
- false
- B
- B
- true
- 3ad16f5c-e42b-4fb3-b306-18c4c1b3fcf2
- 1
-
228
230
14
20
-
236.5
240
- Result of addition
- d30218b4-f057-4055-b8be-4b17971151b2
- Result
- R
- false
- 0
-
272
210
17
40
-
280.5
230
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- f877afa5-1a54-4a48-ba71-d39fbc386708
- Deconstruct
- pDecon
-
403
35
64
64
-
433
67
- Input point
- b0efefa6-c563-4088-a311-655f187d7148
- Point
- P
- false
- 474f27de-1884-4228-bf04-953db11572f5
- 1
-
405
37
13
60
-
413
67
- Point {x} component
- 50fa9f11-5b67-4d4e-9a1a-a28f9622a6c9
- X component
- X
- false
- 0
-
448
37
17
20
-
456.5
47
- Point {y} component
- 169ed4ae-da9c-4def-8b4a-37e5f4fd6067
- Y component
- Y
- false
- 0
-
448
57
17
20
-
456.5
67
- Point {z} component
- 00c6f4d3-e067-470c-875c-fdb23e3b9287
- Z component
- Z
- false
- 0
-
448
77
17
20
-
456.5
87
- 3581f42a-9592-4549-bd6b-1c0fc39d067b
- Construct Point
- Construct a point from {xyz} coordinates.
- true
- 28c829c8-1d3e-44e2-a3e0-f2ddd62b5489
- Construct Point
- Pt
-
604
34
68
64
-
635
66
- {x} coordinate
- b5755372-b2b4-43bf-84e9-58262f33d77e
- X coordinate
- X
- false
- 740733ca-c58b-468d-b4f9-a990c2fb2d24
- 1
-
606
36
14
20
-
614.5
46
- 1
- 1
- {0}
- 0
- {y} coordinate
- 28022e26-d949-4702-8cdd-2856caad17ea
- Y coordinate
- Y
- false
- 169ed4ae-da9c-4def-8b4a-37e5f4fd6067
- 1
-
606
56
14
20
-
614.5
66
- 1
- 1
- {0}
- 0
- {z} coordinate
- 3797089c-4f3b-40fc-b700-008527e64573
- Z coordinate
- Z
- false
- 00c6f4d3-e067-470c-875c-fdb23e3b9287
- 1
-
606
76
14
20
-
614.5
86
- 1
- 1
- {0}
- 0
- Point coordinate
- 976cb27e-ff1a-4083-9e96-c6ab545168b1
- Point
- Pt
- false
- 0
-
650
36
20
60
-
660
66
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- 831adf2f-9f1b-4972-96d0-8b438b32af3d
- Addition
- A+B
-
497
120
65
44
-
528
142
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 1a0d5aa5-04f6-421d-9d32-7dc4e0658d8a
- false
- A
- A
- true
- 50fa9f11-5b67-4d4e-9a1a-a28f9622a6c9
- 1
-
499
122
14
20
-
507.5
132
- Second item for addition
- e7445bac-ccbf-4063-81cc-e5aea09ffe2a
- false
- B
- B
- true
- b66bbe45-0576-40bb-be35-c933617f0d4a
- 1
-
499
142
14
20
-
507.5
152
- Result of addition
- 740733ca-c58b-468d-b4f9-a990c2fb2d24
- Result
- R
- false
- 0
-
543
122
17
40
-
551.5
142
- dde71aef-d6ed-40a6-af98-6b0673983c82
- Nurbs Curve
- Construct a nurbs curve from control points.
- 4da90ba9-fad2-4189-b659-a40bacc15e86
- Nurbs Curve
- Nurbs
-
704
107
67
64
-
736
139
- 1
- Curve control points
- d15ab825-942f-4bcd-b5aa-96e98dc5f1ca
- Vertices
- V
- false
- 976cb27e-ff1a-4083-9e96-c6ab545168b1
- 1
-
706
109
15
20
-
715
119
- Curve degree
- 128ce347-2479-4196-9ab8-337aea064606
- Degree
- D
- false
- 0
-
706
129
15
20
-
715
139
- 1
- 1
- {0}
- 3
- Periodic curve
- edcb54c7-66ac-4481-b343-c2e0c1419bb0
- Periodic
- P
- false
- 0
-
706
149
15
20
-
715
159
- 1
- 1
- {0}
- false
- Resulting nurbs curve
- 3ee94b77-f12e-4c87-ac31-95cf846fa70e
- Curve
- C
- false
- 0
-
751
109
18
20
-
760
119
- Curve length
- 1d56464b-0320-458d-be52-ea536ff1fc65
- Length
- L
- false
- 0
-
751
129
18
20
-
760
139
- Curve domain
- 6bcabe7e-7110-4111-9ecc-4a4b52692486
- Domain
- D
- false
- 0
-
751
149
18
20
-
760
159
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 9489d084-cc39-46f9-a583-c12b89761dd5
- Number Slider
- false
- 0
-
165
128
160
20
-
165.4275
128.6847
- 3
- 1
- 0
- 1
- 0
- 1
- b8963bb1-aa57-476e-a20e-ed6cf635a49c
- Multiplication
- Mathematical multiplication
- 9bf87f46-81dd-4a68-bfa3-4badb0eb79be
- Multiplication
- A×B
-
399
139
65
44
-
430
161
- First item for multiplication
- 40505edf-814d-449f-91e7-7ec8cffb275f
- A
- A
- false
- 9489d084-cc39-46f9-a583-c12b89761dd5
- 1
-
401
141
14
20
-
409.5
151
- Second item for multiplication
- 45229184-74d1-4de6-963f-75719678123d
- B
- B
- false
- 0bed30eb-e3e6-4bac-821f-8c12481f034a
- 1
-
401
161
14
20
-
409.5
171
- The result of the Multiplication
- b66bbe45-0576-40bb-be35-c933617f0d4a
- Result
- R
- false
- 0
-
445
141
17
40
-
453.5
161
-
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