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100;0;150;0
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- Andrew Payne (LIFT architects)
- bd6578cb-9c25-72f7-479e-387d266f88be
- Firefly_X
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- bd6578cb-9c25-72f7-479e-387d266f88be
- WebCam Video Stream
- WebCam Video Stream
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- WebCam Video Stream
- Video Stream
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117.5426
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174.56
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290.1026
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- Generate an Optical Flow for a Firefly Bitmap.
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- Optical Flow
- Optical Flow
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125
82
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- Bitmap To Modify
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0
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- Size of gradient field in base-plane Y-direction
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314
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29
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- {0}
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0
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- Line Scale Factor
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314
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29
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330
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- Skip Nth Pixel. Note: The higher the number the faster the solution will be.
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314
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143.6667
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- Vector Magnitude
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- Vector Magnitude
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373
193
19
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382.5
210.3333
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- Extract the end points of a curve.
- true
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- End Points
- End
-
132
252
64
44
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163
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- Curve to evaluate
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- Curve
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134
254
14
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142.5
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- Curve start point
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- Start
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178
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16
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186
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- Curve end point
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178
274
16
20
-
186
284
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 8606700f-133d-443d-ba10-93e4e02838b9
- Interpolate
- IntCrv
-
215
265
67
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247
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- Interpolation points
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- Vertices
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217
267
15
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-
226
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- Curve degree
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- Degree
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217
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15
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226
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- Periodic curve
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217
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15
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226
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- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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217
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226
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- Resulting nurbs curve
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- Curve
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- false
- 0
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262
267
18
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271
280.3333
- Curve length
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- Length
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262
293
18
27
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271
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- Curve domain
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262
320
18
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271
333.6667
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- Numeric slider for single values
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210
157
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115.9044
210.75
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- Records data over time
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- true
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299
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89
24
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299.4825
276.07
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- Allows for customized geometry previews
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- Custom Preview
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335
351
61
70
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382
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- Geometry to preview
- true
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337
353
30
33
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361.5
369.5
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- Shader
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337
386
30
33
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361.5
402.5
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255;0;0;0
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255;255;105;180
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255;76;32;54
- 00000000-0000-0000-0000-000000000000
- 0.5
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255;255;255;255
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- Gradient
- Represents a multiple colour gradient
- cd72dcc9-ebaa-420a-90a3-c7ed1dee300d
- Gradient
- Gradient
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- false
- false
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255;0;0;0
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255;0;0;0
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255;221;255;53
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255;221;255;53
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211
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100
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- Lower limit
- L0
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214
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19
20
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225
407
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- {0}
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- Upper limit of gradient range
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- Upper limit
- L1
- false
- 0
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214
417
19
20
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225
427
- 1
- 1
- {0}
- 1
- Parameter along gradient range
- f063fd62-4d20-41d9-b3ee-0fe00e567a3b
- Parameter
- t
- false
- f6d8add7-cc16-43b2-87b5-90d46f25f81a
- 1
-
214
437
19
20
-
225
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- Colour along gradient at parameter
- e0d16531-7121-4b0d-bcc5-51ad60e204da
- Colour
- C
- false
- 0
-
311
395
0
64
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- Range
- Create a range of numbers.
- 0c65376c-a2ec-4110-8601-8f7f5d1d6b72
- Range
- Range
-
116
340
66
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148
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- Domain
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118
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15
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127
355.5
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- 1
- {0}
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0
1
- Number of steps
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- Steps
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118
369
15
27
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127
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- Range of numbers
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- Range
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163
342
17
54
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171.5
369
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