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2
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- 2D grid with square cells
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- Square
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84
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76
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- Number of grid cells in base plane y direction
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76
114
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252
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107
17
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301
67
13
60
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83
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104
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437
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437
103
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25
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482
79
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49
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83
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84
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- U
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651
105
17
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125
17
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651
145
17
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661
155
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- Oriented point coordinate
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- Point
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698
85
36
80
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708
125
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- Number
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- Number
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562
139
50
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- Number
- Contains a collection of floating point numbers
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- Number
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562
110
50
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- Point
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- Point
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278
260
77
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298
160
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150
64
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13
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17
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900
172
17
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17
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64
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13
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17
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141
17
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13
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13
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126
20
60
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- Negative
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320
61
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- Input value
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12
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15
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281
50
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783.6862
291.2077
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- List Item
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857
230
64
64
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17
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17
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232
13
60
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65
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649
226
14
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- Second item for multiplication
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649
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14
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657.5
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226
17
40
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64
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- Base list
- fedd6991-da8b-49cc-93c4-a12145215635
- List
- L
- false
- 9400c673-4aec-4228-8d6c-82911fc1a0d8
- 1
-
859
301
17
20
-
869
311
- Item index
- cc05b709-dbbf-42ba-a1eb-29e36de8fc36
- Index
- i
- false
- 0
-
859
321
17
20
-
869
331
- 1
- 12
- {0}
- 4
- 0
- 3
- 0
- 1
- 0
- 2
- 0
- 1
- 0
- 3
- 0
- Wrap index to list bounds
- da2bae3d-71e1-4149-b59f-6d8da6080080
- Wrap
- W
- false
- 0
-
859
341
17
20
-
869
351
- 1
- 1
- {0}
- true
- Item at {i'}
- 48efa8cb-2be2-4001-a181-f03b630eea07
- false
- Item
- i
- false
- 0
-
906
301
13
60
-
912.5
331
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- 094e3fa6-fb76-42c6-9841-1c8cf635ee21
- Addition
- A+B
-
980
196
65
44
-
1011
218
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 94fc5080-7978-4b29-aa2f-8e3831bbe9fe
- false
- A
- A
- true
- b52a8812-27f7-422d-8588-9def095a4a03
- 1
-
982
198
14
20
-
990.5
208
- Second item for addition
- e0300b8f-2829-440b-9ebe-f21fd49e55d8
- false
- B
- B
- true
- 2e6bb796-9612-4cfe-bff1-2844f26736fe
- 1
-
982
218
14
20
-
990.5
228
- Result of addition
- b4e51c09-a6c7-40e7-aa5a-96d98b5257c1
- Result
- R
- false
- 0
-
1026
198
17
40
-
1034.5
218
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- 3ec0fd6a-c0c8-40f3-8351-67b0dcd7d807
- Addition
- A+B
-
979
245
65
44
-
1010
267
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 6afcac5e-af54-4514-bd64-66f727fed3c9
- false
- A
- A
- true
- 8f4ed851-656e-4522-892c-c94b8dc4fb94
- 1
-
981
247
14
20
-
989.5
257
- Second item for addition
- e6d9c1c8-2daf-4267-88ff-bec4539c48f5
- false
- B
- B
- true
- 48efa8cb-2be2-4001-a181-f03b630eea07
- 1
-
981
267
14
20
-
989.5
277
- Result of addition
- 7d8bdc50-5282-4fdd-9d42-0be880df4fcf
- Result
- R
- false
- 0
-
1025
247
17
40
-
1033.5
267
- 3581f42a-9592-4549-bd6b-1c0fc39d067b
- Construct Point
- Construct a point from {xyz} coordinates.
- true
- 754edf3b-5fc0-4ab4-8a38-ca7be5c1d2fd
- Construct Point
- Pt
-
1076
218
68
64
-
1107
250
- {x} coordinate
- ee860afe-9090-4943-b8f4-e4a50d15201d
- X coordinate
- X
- false
- b4e51c09-a6c7-40e7-aa5a-96d98b5257c1
- 1
-
1078
220
14
20
-
1086.5
230
- 1
- 1
- {0}
- 0
- {y} coordinate
- fccb087c-495a-4642-ac52-8ba769372940
- Y coordinate
- Y
- false
- 7d8bdc50-5282-4fdd-9d42-0be880df4fcf
- 1
-
1078
240
14
20
-
1086.5
250
- 1
- 1
- {0}
- 0
- {z} coordinate
- 19775c19-eacf-40bc-9650-ade40f10570d
- Z coordinate
- Z
- false
- 0
-
1078
260
14
20
-
1086.5
270
- 1
- 1
- {0}
- 0
- Point coordinate
- 9f2f6c7b-db2b-41f7-9df0-e7ca1eb922d8
- Point
- Pt
- false
- 0
-
1122
220
20
60
-
1132
250
- 71b5b089-500a-4ea6-81c5-2f960441a0e8
- PolyLine
- Create a polyline connecting a number of points.
- 254c2319-aca9-4b73-8060-2f86575eeef8
- PolyLine
- PLine
-
1248
142
67
49
-
1279
167
- 1
- Polyline vertex points
- 8a425156-6e01-4977-8bbe-1ca51e9414a0
- Vertices
- V
- false
- 58386a03-91a1-4c57-9130-a68ffcfe7912
- 1
-
1250
144
14
22
-
1258.5
155.25
- Close polyline
- 9c1ed3d9-9897-4c6a-930b-7ea88d3f11a9
- Closed
- C
- false
- 0
-
1250
166
14
23
-
1258.5
177.75
- 1
- 1
- {0}
- true
- Resulting polyline
- 77ff3dfc-5822-4ccc-a866-47a6eee52e68
- Polyline
- Pl
- false
- 0
-
1294
144
19
45
-
1303.5
166.5
- 2c56ab33-c7cc-4129-886c-d5856b714010
- Subtraction
- Mathematical subtraction
- true
- e21e5720-02d7-4967-aeda-e2cfe79acea6
- Subtraction
- A-B
-
383
236
65
44
-
414
258
- Item to subtract from (minuend)
- dbd49d10-c5bb-41be-a647-e8498f5825c7
- A
- A
- false
- 46ea83a2-f80d-4058-9023-210b225b59eb
- 1
-
385
238
14
20
-
393.5
248
- Item to subtract (subtrahend)
- 00afe148-9145-47c2-afaa-c77708a162a8
- B
- B
- false
- 2187857f-135a-40aa-9383-d7a96833352e
- 1
-
385
258
14
20
-
393.5
268
- The result of the Subtraction
- d1498050-5c60-469e-bfd2-3b3f45abbf3c
- Result
- R
- false
- 0
-
429
238
17
40
-
437.5
258
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- a278a63f-10ae-41e5-918b-11ef7c8b35c8
- Deconstruct
- pDecon
-
557
244
64
64
-
587
276
- Input point
- eff3e4f8-8a96-4d08-99a6-612a1411bec9
- Point
- P
- false
- 13584d8d-3757-4145-9d80-608c65459e12
- 1
-
559
246
13
60
-
567
276
- Point {x} component
- a2c9c168-d05c-4dab-afbf-e4197df24407
- X component
- X
- false
- 0
-
602
246
17
20
-
610.5
256
- Point {y} component
- 0539feaf-ae1c-475c-9fdc-8dbb5f05b08e
- Y component
- Y
- false
- 0
-
602
266
17
20
-
610.5
276
- Point {z} component
- a54e4440-df7f-43ba-917e-91b8b80fc619
- Z component
- Z
- false
- 0
-
602
286
17
20
-
610.5
296
- b8963bb1-aa57-476e-a20e-ed6cf635a49c
- Multiplication
- Mathematical multiplication
- true
- bb4e74d3-74d0-4c2e-a104-a92ca0b01fa0
- Multiplication
- A×B
-
469
253
65
44
-
500
275
- First item for multiplication
- ce0ac6b1-0cb1-4b12-b5b2-3cb649b5d3f6
- A
- A
- false
- d1498050-5c60-469e-bfd2-3b3f45abbf3c
- 1
-
471
255
14
20
-
479.5
265
- Second item for multiplication
- 55017f9c-d0c4-49be-a2ae-6c6f1932db44
- B
- B
- false
- d9c72d80-c671-4ee8-ad84-302b1578f9ec
- 1
-
471
275
14
20
-
479.5
285
- The result of the Multiplication
- 13584d8d-3757-4145-9d80-608c65459e12
- Result
- R
- false
- 0
-
515
255
17
40
-
523.5
275
-
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