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0
2
2
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0
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100;0;150;0
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67
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- Contains a collection of three-dimensional points
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44.92786
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19
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- Point In Curve
- Point In Curve
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- Test a point for closed curve containment.
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352
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321
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- Point
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- Point for region inclusion test
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331.5
52
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323
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- Curve
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- Boundary region (closed curves only)
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331.5
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- Relationship
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- Point/Region relationship (0 = outside, 1 = coincident, 2 = inside)
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- Point
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- Point projected on region plane.
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376.5
82
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367
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- Circle 3Pt
- Circle
- Create a circle defined by three points.
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246
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- Point A
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256.5
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248
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- Point B
- B
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- Point C
- C
- Third point on circle
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256.5
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- Circle
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300.5
120
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292
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- Plane
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- Circle plane
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300.5
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292
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- Radius
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- Circle radius
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300.5
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292
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20
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- Cull Pattern
- Cull Pattern
- Cull
- Cull (remove) elements in a list using a repeating bit mask.
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- List
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- List to cull
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690
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682
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- Cull Pattern
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- Culling pattern
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690
113
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682
103
13
20
- 1
- {0}
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- List
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- Culled list
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732.5
103
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725
83
15
40
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- Equality
- Equality
- Equals
- Test for (in)equality of two numbers
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441
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410
39
66
55
- First Number
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- Number to compare
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420.5
53.75
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412
41
14
25
- Second Number
- B
- Number to compare to
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420.5
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412
66
14
26
- 1
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- Equality
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- True if A = B
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-
465
53.75
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456
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18
25
- Inequality
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- True if A ≠ B
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465
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456
66
18
26
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- Cross Reference
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- Cross Reference
- CrossRef
- Cross Reference data from multiple lists
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161
139
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130
104
81
70
- 3
- 3
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- List (A)
- A
- List (A) to operate on
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140.5
117
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132
106
14
22
- List (B)
- B
- List (B) to operate on
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- 1
- true
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-
140.5
139
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132
128
14
22
- List (C)
- C
- List (C) to operate on
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- 1
- true
- 1
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140.5
161
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132
150
14
22
- List (A)
- A
- Adjusted list (A)
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- 1
- 2
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-
184.5
117
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176
106
33
22
- List (B)
- B
- Adjusted list (B)
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- 1
- 2
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- 0
-
184.5
139
-
176
128
33
22
- List (C)
- C
- Adjusted list (C)
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- 1
- 2
- false
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-
184.5
161
-
176
150
33
22
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Point
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- Contains a collection of three-dimensional points
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- 3
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50
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- Create a polyline connecting a number of points.
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578
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547
110
67
49
- Vertices
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- Polyline vertex points
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-
557.5
123.25
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549
112
14
22
- Closed
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- Close polyline
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-
557.5
145.75
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549
134
14
23
- 1
- {0}
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- Polyline
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- Resulting polyline
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602.5
134.5
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593
112
19
45
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- Mass Addition
- Mass Addition
- MA
- Perform mass addition of a list of items
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527
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-
500
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64
44
- Input
- I
- Input values for mass addition (either numbers or vectors)
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- 1
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-
508.5
51
-
502
31
10
40
- Result
- R
- Result of mass addition
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-
552
41
-
542
31
20
20
- Partial Results
- Pr
- List of partial results
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- 0
-
552
61
-
542
51
20
20
- 5db0fb89-4f22-4f09-a777-fa5e55aed7ec
- Equality
- Equality
- Equals
- Test for (in)equality of two numbers
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-
611
54
-
580
26
66
55
- First Number
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- Number to compare
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590.5
40.75
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582
28
14
25
- Second Number
- B
- Number to compare to
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-
590.5
66.25
-
582
53
14
26
- 1
- {0}
- 1
- 0
- Equality
- =
- True if A = B
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- 0
-
635
40.75
-
626
28
18
25
- Inequality
- ≠
- True if A ≠ B
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- 0
-
635
66.25
-
626
53
18
26
-
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