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-
1371
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35
20
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1388.5
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- Contains a collection of generic data
- 0fa13c76-3fa4-4934-8857-234fbe21b65f
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1371
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35
20
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1388.5
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- Contains a collection of generic data
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1371
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35
20
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1388.5
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- Data to loop
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1430
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25
30
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1442.5
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- Contains a collection of generic data
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1430
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25
30
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1442.5
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1430
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25
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1442.5
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1430
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25
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1442.5
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- Geometry
- Contains a collection of generic geometry
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1510
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50
24
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1535.471
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- Scale an object uniformly in all directions.
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-
1714
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217
64
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1867
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1716
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139
20
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1793.5
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- Center of scaling
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1716
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139
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1793.5
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0
0
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1716
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139
20
-
1793.5
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-
1879
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50
30
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1904
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1879
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50
30
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1904
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1593
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112
64
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1652
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- 2
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- Loop iterations
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1595
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45
30
-
1617.5
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- 1
- 1
- {0}
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- 2
- Data to loop
- 7c42179f-7d25-4684-8d81-c7a3c230a509
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- dccda4ac-a427-4d1e-be3a-66a42792b1f6
- 1
-
1595
-870
45
30
-
1617.5
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- Connect to Loop End
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-
1664
-900
39
20
-
1683.5
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- Counter
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-
1664
-880
39
20
-
1683.5
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- 2
- Data to loop
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- true
- Data
- Data
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- 0
-
1664
-860
39
20
-
1683.5
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-
1955
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88
64
-
2004
-968
- 3
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
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- <
- <
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- 1
-
1957
-998
35
20
-
1974.5
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- Set to true to exit the loop
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-
1957
-978
35
20
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1974.5
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- 1
- 1
- {0}
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- Data to loop
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- 3517a561-c429-42ac-a164-2d5f06aca7b6
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-
1957
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35
20
-
1974.5
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- 2
- Data to loop
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- Data
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-
2016
-998
25
60
-
2028.5
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1476
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250
20
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1476.161
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1075
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207
64
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1218
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1077
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129
20
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1149.5
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- Center of scaling
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1077
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129
20
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1149.5
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0
0
0
- Scaling factor
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1077
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129
20
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1149.5
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1230
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50
30
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1255
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1230
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50
30
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1255
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112
64
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935
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878
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45
30
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900.5
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878
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45
30
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900.5
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- Connect to Loop End
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947
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39
20
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966.5
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- Counter
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947
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39
20
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966.5
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947
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39
20
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966.5
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1334
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88
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1383
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1336
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35
20
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1353.5
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-
1336
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35
20
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1353.5
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1336
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35
20
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1353.5
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-
1395
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25
60
-
1407.5
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605
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251
20
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605.1635
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209
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199
101
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346
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211
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123
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272.5
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-
211
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123
20
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272.5
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0.5
0.5
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211
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123
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272.5
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211
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123
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272.5
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358
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48
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382
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358
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48
49
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382
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102
28
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383
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340
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31
24
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355.5
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395
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43
24
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416.5
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207
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1129
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129
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988
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129
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1060.5
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988
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129
20
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1060.5
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1141
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50
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1166
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1141
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50
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1166
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201
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123
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514
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123
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575.5
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514
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123
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-
575.5
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661
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50
30
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686
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661
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50
30
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686
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112
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846
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789
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45
30
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811.5
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789
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45
30
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811.5
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45
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302
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272
39
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292
39
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900
312
39
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156
250
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260
88
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292
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1289
262
35
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1306.5
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1289
282
35
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1289
302
35
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1348
262
25
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1360.5
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102
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603
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43
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201
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255;255;255;255
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- Create planar surfaces from a collection of boundary edge curves.
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102
28
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1771
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1728
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31
24
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1743.5
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1783
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43
24
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1804.5
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- Applies a Solid Fill color to a Shape
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- Solid Fill
- Solid Fill
-
1729
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162
44
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1845
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1731
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102
20
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1782
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- The solid fill Color
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- Color
- Color
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1731
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102
20
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1782
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255;0;244;124
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1857
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32
40
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1873
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- Applies Stroke properties to a Shape
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1496
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184
104
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1634
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- A Graphic Plus Shape, or a Curve, Brep, Mesh
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1498
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124
20
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1560
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- The stroke color
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- Color
- Color
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1498
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124
20
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1560
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0;0;244;124
- The stroke weight
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1498
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124
20
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1560
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1498
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124
20
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1560
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- The shape to be used at the end of open path
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1498
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124
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1560
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1941
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197
104
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2077
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1943
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122
20
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2012
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1943
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122
20
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2012
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1943
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122
20
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2012
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1943
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122
20
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2012
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-
1943
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122
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2012
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2112.5
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20
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85
44
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2035
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1997
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26
20
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2010
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1997
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26
20
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2010
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2047
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31
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2062.5
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165
104
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1831
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1766.5
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1714
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105
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105
20
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1766.5
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105
20
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1766.5
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- If true the key value pairs will be displayed when the mouse overs over the shape
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1714
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105
20
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1766.5
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100
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1859
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- Preview a Drawing in canvas.
Note: Right click on the component to save the image or svg
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422
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300
344
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600
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424
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164
20
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506
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- The PPI (Pixels Per Inch) resolution for the image which must be greater than or equal to 72.
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424
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164
20
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506
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- Save a SVG file of a Drawing.
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1948
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254
84
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2149
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- A list of Graphic Plus Drawing, Shapes, or Geometry (Curves, Breps, Meshes).
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1950
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187
20
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2051.5
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1950
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187
20
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2051.5
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- The filename for the Svg export
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1950
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187
20
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2051.5
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1950
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187
20
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2051.5
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2161
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39
80
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2180.5
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891
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100
22
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- A wire relay object
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409
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40
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429
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218
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210
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220
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291
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291
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220
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142
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291
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220
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291
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406
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386
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391
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25
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403.5
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403.5
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391
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403.5
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440
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24
60
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452
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96
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275
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96.79259
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255;255;255;255
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- 2
- Input stream at index 0
- 20fcb530-bc8f-4463-b58c-f4876afe8096
- true
- false
- Stream 0
- 0
- true
- 76f07ee4-0549-42f7-96ce-01de819b9637
- 1
-
1330
-1066
25
20
-
1342.5
-1056
- 2
- Input stream at index 1
- a57b3ba3-d441-4c65-9201-e2c5791f5db7
- true
- false
- Stream 1
- 1
- true
- 432a1e3d-b356-424a-813a-4c1948ac7711
- 1
-
1330
-1046
25
20
-
1342.5
-1036
- 2
- Filtered stream
- f20dfff2-2964-4bfd-a303-bea93c57412c
- true
- false
- Stream
- S(1)
- false
- 0
-
1379
-1086
24
60
-
1391
-1056
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- f8c3e2ad-61cb-41cc-84b1-9ff3a46df951
- true
- Number Slider
- Number Slider
- false
- 0
-
1171
-1142
275
20
-
1171.468
-1141.852
- 0
- 1
- 0
- 1
- 0
- 0
- 1
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- f8c3e2ad-61cb-41cc-84b1-9ff3a46df951
- 1
- 770b9a08-deee-4695-8596-0899129eaa9d
- Group
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 05bf341b-6046-421a-845d-1dd61745907d
- true
- Scale
- Scale
-
1992
-2216
217
64
-
2145
-2184
- Base geometry
- 96e350ac-c3be-479f-a438-ac0edd842aa0
- true
- 2
- Geometry
- Geometry
- true
- 1ef37d3e-cc1d-4c18-8388-e23473943804
- 1
-
1994
-2214
139
20
-
2071.5
-2204
- Center of scaling
- 589ed9bd-527b-4236-a900-fb24f068b1cc
- true
- 1
- Center
- Center
- false
- 0
-
1994
-2194
139
20
-
2071.5
-2184
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- d6d062e2-9799-497d-9bc6-be2aa67608d0
- true
- Factor
- Factor
- false
- 0
-
1994
-2174
139
20
-
2071.5
-2164
- 1
- 1
- {0}
- 0.3333333333
- Scaled geometry
- 53d86e62-56c6-45e9-8814-27dc36f8058b
- true
- Geometry
- Geometry
- false
- 0
-
2157
-2214
50
30
-
2182
-2199
- Transformation data
- 72ce1c13-cb47-4857-984e-73f2a0cdba6f
- true
- Transform
- Transform
- false
- 0
-
2157
-2184
50
30
-
2182
-2169
- 4e5b891f-3e8d-4b3d-b677-996c63b3ac70
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop End
- Loop End
- true
- b0882e30-7efd-462b-a951-f4dd37394041
- true
- Fast Loop End
- Fast Loop End
- true
- 0
-
2407
-2293
88
104
-
2456
-2241
- 5
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
- 946f0fbd-0205-4e2b-96fb-72a0caff5ad9
- true
- <
- <
- false
- f8042c35-3e74-4d31-8896-a6f1089e5aca
- 1
-
2409
-2291
35
20
-
2426.5
-2281
- Set to true to exit the loop
- 703d8c1d-5869-48ee-aebf-ad8add58ce7a
- true
- Exit
- Exit
- true
- 0
-
2409
-2271
35
20
-
2426.5
-2261
- 1
- 1
- {0}
- false
- 2
- Data to loop
- 53aaebda-e2d8-42af-ab3a-5c959085f6d5
- true
- Data
- Data
- false
- 53d86e62-56c6-45e9-8814-27dc36f8058b
- 1
-
2409
-2251
35
20
-
2426.5
-2241
- 2
- Contains a collection of generic data
- aa0c5d94-2d0f-4ca5-9679-4053b139f13c
- true
- Data
- D1
- false
- fdd6de91-4073-4175-ad83-854a7bd9fb97
- 1
-
2409
-2231
35
20
-
2426.5
-2221
- 2
- Contains a collection of generic data
- c20e3396-d360-45f1-8040-ec21552b294b
- true
- Data
- D2
- false
- 4c783d92-4d4c-40e6-a76d-f7d794b6ebcc
- 1
-
2409
-2211
35
20
-
2426.5
-2201
- 2
- Data to loop
- a793e86b-357e-4c04-b416-a67d04860fbd
- true
- Data
- Data
- false
- 0
-
2468
-2291
25
33
-
2480.5
-2274.333
- 2
- Contains a collection of generic data
- ade4a65d-ae76-4ea1-9415-53d5401f5cff
- true
- Data
- D1
- false
- 0
-
2468
-2258
25
33
-
2480.5
-2241
- 2
- Contains a collection of generic data
- cb36ee3a-5d5d-48b0-b49e-5455b7e31a67
- true
- Data
- D2
- false
- 0
-
2468
-2225
25
34
-
2480.5
-2207.667
- 7cd2f235-466e-4d30-bd3c-3b9573ac7dda
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop Start
- Loop Start
- true
- 86d639b4-11b9-4741-b59b-7a687d2411f5
- true
- Fast Loop Start
- Fast Loop Start
-
1710
-2366
127
104
-
1784
-2314
- 4
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 5
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Loop iterations
- c4206624-96c9-4f88-a47e-89b0eb56519a
- true
- Iterations
- Iterations
- false
- 0
-
1712
-2364
60
25
-
1742
-2351.5
- 1
- 1
- {0}
- 0
- 2
- Data to loop
- 130b7330-3473-4392-aa91-b7ffb8d41b85
- true
- Data
- Data
- true
- da34bfee-8e62-4e0c-b155-da796b6a5094
- 1
-
1712
-2339
60
25
-
1742
-2326.5
- 2
- Contains a collection of generic data
- 05d4b726-8c58-4251-83a7-bbf1d4989523
- true
- Data
- D1
- true
- 3ba785b1-d7e4-4e9d-aa7a-d6e2e106e9d8
- 1
-
1712
-2314
60
25
-
1742
-2301.5
- 2
- Contains a collection of generic data
- 980b0b1f-1c5f-4988-a45b-8d176193a5b9
- true
- Data
- D2
- true
- 0
-
1712
-2289
60
25
-
1742
-2276.5
- Connect to Loop End
- f8042c35-3e74-4d31-8896-a6f1089e5aca
- true
- >
- >
- false
- 0
-
1796
-2364
39
20
-
1815.5
-2354
- Counter
- 5ffe183a-5390-4bc7-aa86-09590842ba86
- true
- Counter
- Counter
- false
- 0
-
1796
-2344
39
20
-
1815.5
-2334
- 2
- Data to loop
- 1ef37d3e-cc1d-4c18-8388-e23473943804
- true
- Data
- Data
- false
- 0
-
1796
-2324
39
20
-
1815.5
-2314
- 2
- Contains a collection of generic data
- a09427a1-894e-45f9-937d-766560bc6ad9
- true
- Data
- D1
- false
- 0
-
1796
-2304
39
20
-
1815.5
-2294
- 2
- Contains a collection of generic data
- 1eef1442-3dc1-4493-b920-122f0be26079
- true
- Data
- D2
- false
- 0
-
1796
-2284
39
20
-
1815.5
-2274
- dabc854d-f50e-408a-b001-d043c7de151d
- Sphere
- Create a spherical surface.
- true
- d6d01ba9-d2a8-4661-b774-3e4d2a7f4449
- true
- Sphere
- Sphere
-
1403
-2181
181
61
-
1534
-2150
- Base plane
- e9f194cc-f8fc-467c-9065-188238dfa0cd
- true
- Base
- Base
- false
- 0
-
1405
-2179
117
37
-
1463.5
-2160.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Sphere radius
- 00d5ceae-60eb-4998-976e-6e63e2bec307
- true
- Radius
- Radius
- false
- 0
-
1405
-2142
117
20
-
1463.5
-2132
- 1
- 1
- {0}
- 0.5
- Resulting sphere
- da34bfee-8e62-4e0c-b155-da796b6a5094
- true
- Sphere
- Sphere
- false
- 0
-
1546
-2179
36
57
-
1564
-2150.5
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 040714d7-34a3-41d3-ba01-1978a7afa89c
- true
- Scale
- Scale
-
1997
-1951
201
64
-
2134
-1919
- Base geometry
- 940ff3b2-448b-40ec-bba7-4df27a5791f9
- true
- Geometry
- Geometry
- true
- 0
-
1999
-1949
123
20
-
2060.5
-1939
- Center of scaling
- 5e10e8e5-c0fb-4fc5-bc25-6cc0501f14df
- true
- Center
- Center
- false
- 0
-
1999
-1929
123
20
-
2060.5
-1919
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 8d331d76-04b5-448c-bc62-7e1a4ab6cf13
- true
- Factor
- Factor
- false
- 0
-
1999
-1909
123
20
-
2060.5
-1899
- 1
- 1
- {0}
- -0.5
- Scaled geometry
- a5ab804a-fc83-4ed2-8f30-dda6f49eceb4
- true
- Geometry
- Geometry
- false
- 0
-
2146
-1949
50
30
-
2171
-1934
- Transformation data
- 8e169fae-b90e-43c7-a7d9-47a66033dd7b
- true
- Transform
- Transform
- false
- 0
-
2146
-1919
50
30
-
2171
-1904
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 3ead7b12-3453-45af-957c-6a3ece0d87b4
- true
- Line
- Line
-
2585
-2178
102
44
-
2651
-2156
- Line start point
- 86c58ee7-fb88-4dd6-bd01-66e00f19c6f7
- true
- Start Point
- Start Point
- false
- ade4a65d-ae76-4ea1-9415-53d5401f5cff
- 1
-
2587
-2176
52
20
-
2613
-2166
- Line end point
- 064c9931-5382-4d8e-8f15-abbcd973f720
- true
- End Point
- End Point
- false
- cb36ee3a-5d5d-48b0-b49e-5455b7e31a67
- 1
-
2587
-2156
52
20
-
2613
-2146
- Line segment
- 32cf5988-e301-41c1-8f82-22510804ee07
- true
- Line
- Line
- false
- 0
-
2663
-2176
22
40
-
2674
-2156
- 34f8a1a2-d4c0-4247-9700-7dcb7c86fce5
- b44ad7b4-652b-436c-a9c4-4a5707f6f92d
- Brep Centroid
- This component will output the average point from brep vertices.
- true
- 45917de3-883d-4b98-9268-6578bfb4f7b8
- true
- Brep Centroid
- Brep Centroid
-
1648
-2146
95
28
-
1687
-2132
- Brep
- 20a72b38-3c9b-4387-9684-289f4f14a8ef
- true
- Brep
- Brep
- false
- da34bfee-8e62-4e0c-b155-da796b6a5094
- 1
-
1650
-2144
25
24
-
1662.5
-2132
- Average point from brep vertices
- 3ba785b1-d7e4-4e9d-aa7a-d6e2e106e9d8
- true
- Centroid
- Centroid
- false
- 0
-
1699
-2144
42
24
-
1720
-2132
- 34f8a1a2-d4c0-4247-9700-7dcb7c86fce5
- b44ad7b4-652b-436c-a9c4-4a5707f6f92d
- Brep Centroid
- This component will output the average point from brep vertices.
- true
- f8119580-4402-45b2-a705-9c5587fc0376
- true
- Brep Centroid
- Brep Centroid
-
2254
-2017
95
28
-
2293
-2003
- Brep
- 8cee2744-a609-46fe-a29b-d89ac9971652
- true
- Brep
- Brep
- false
- 53d86e62-56c6-45e9-8814-27dc36f8058b
- 1
-
2256
-2015
25
24
-
2268.5
-2003
- Average point from brep vertices
- cf4c4f27-a0c9-48df-9fda-886d6f00b38c
- true
- Centroid
- Centroid
- false
- 0
-
2305
-2015
42
24
-
2326
-2003
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4c783d92-4d4c-40e6-a76d-f7d794b6ebcc
- true
- Relay
- false
- cf4c4f27-a0c9-48df-9fda-886d6f00b38c
- 1
-
2285
-2125
40
16
-
2305
-2117
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- f8119580-4402-45b2-a705-9c5587fc0376
- 0d392204-2e46-426b-b5de-2efe0b1ab092
- b7f3a2b5-096f-4185-9611-cf55a23a6168
- bd0d1db5-7ffd-4c01-b398-a2c6ae26a37e
- 4c783d92-4d4c-40e6-a76d-f7d794b6ebcc
- 88979c64-13d8-4be5-ad2d-7568c3868d74
- 6
- 3f1ddc8d-9e45-4944-8aa3-0e49eac8317f
- Group
- 34f8a1a2-d4c0-4247-9700-7dcb7c86fce5
- b44ad7b4-652b-436c-a9c4-4a5707f6f92d
- Brep Centroid
- This component will output the average point from brep vertices.
- true
- 1741d857-69bc-4384-a7f4-fed4ec0e5b8e
- true
- Brep Centroid
- Brep Centroid
-
1872
-1965
95
28
-
1911
-1951
- Brep
- 6ca98db3-d926-452a-acb8-72720da1d47d
- true
- Brep
- Brep
- false
- 1ef37d3e-cc1d-4c18-8388-e23473943804
- 1
-
1874
-1963
25
24
-
1886.5
-1951
- Average point from brep vertices
- 70ccb24d-114d-40c8-a62f-b3b5f7bc3b4f
- true
- Centroid
- Centroid
- false
- 0
-
1923
-1963
42
24
-
1944
-1951
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fdd6de91-4073-4175-ad83-854a7bd9fb97
- true
- Relay
- false
- 70ccb24d-114d-40c8-a62f-b3b5f7bc3b4f
- 1
-
1910
-2074
40
16
-
1930
-2066
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 1741d857-69bc-4384-a7f4-fed4ec0e5b8e
- 0d392204-2e46-426b-b5de-2efe0b1ab092
- b7f3a2b5-096f-4185-9611-cf55a23a6168
- bd0d1db5-7ffd-4c01-b398-a2c6ae26a37e
- fdd6de91-4073-4175-ad83-854a7bd9fb97
- e7eb7c8b-fc62-4a91-96f2-88bcf45c77ef
- 6
- 886866d2-a205-4183-a2e3-74562eed5d75
- Group
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- e7eb7c8b-fc62-4a91-96f2-88bcf45c77ef
- true
- Trim Tree
- Trim Tree
-
1877
-2036
98
44
-
1937
-2014
- 2
- Data tree to flatten
- 86ef3d1f-0555-47a9-ada3-6ae4dc588a9c
- true
- Tree
- Tree
- false
- 70ccb24d-114d-40c8-a62f-b3b5f7bc3b4f
- 1
-
1879
-2034
46
20
-
1902
-2024
- Number of outermost branches to merge
- 814ac5bf-d761-463c-82b4-da5d08485020
- true
- Depth
- Depth
- false
- 0
-
1879
-2014
46
20
-
1902
-2004
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- 0b183f0b-c237-4851-bbd8-87eebca1f369
- true
- Tree
- Tree
- false
- 0
-
1949
-2034
24
40
-
1961
-2014
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- ff068c19-29ef-4b97-a0bf-c16c84da2831
- true
- Relay
- false
- 03e7804d-d9de-4d7f-96e2-db4c4593b0d1
- 1
-
703
-1008
40
16
-
723
-1000
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- ea8ad7b7-d5d0-48cd-9903-8c07138bee30
- true
- Center
- Center
-
649
-1128
127
44
-
711
-1106
- 1
- Geometry to get the space-domain center from
- c52caf6b-9f61-4e29-8d76-9d35c2040a0e
- true
- Geometry
- Geometry
- false
- ff068c19-29ef-4b97-a0bf-c16c84da2831
- 1
-
651
-1126
48
40
-
675
-1106
- 1
- Center
- 12abf9a2-f5a2-433c-b79a-ee3b15eb326a
- true
- Center
- Center
- false
- 0
-
723
-1126
51
20
-
748.5
-1116
- 1
- Diagonal size of geometry's bounding box
- 8257e370-e876-48ab-9592-68b2517649dc
- true
- Dimension
- Dimension
- false
- 0
-
723
-1106
51
20
-
748.5
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- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- da66832f-7c55-4cfc-8639-a950c2d2d643
- true
- Line
- Line
-
1647
-1011
102
44
-
1713
-989
- Line start point
- 7206feef-5a1c-4ab0-9e7a-458aea5a9de2
- true
- Start Point
- Start Point
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- a62f8cdc-d1a3-4427-a61a-3ebb67aaaa85
- 1
-
1649
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52
20
-
1675
-999
- Line end point
- b35abd46-b427-4bcc-8d53-d58b46b28f89
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- End Point
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-
1649
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52
20
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1675
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- Line
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-
1725
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22
40
-
1736
-989
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
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- true
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- Center
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1068
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127
44
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1130
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- 1
- Geometry to get the space-domain center from
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- Geometry
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-
1070
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48
40
-
1094
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- 1
- Center
- 616e0f0d-a1db-4864-9966-6cf8944beb3b
- true
- Center
- Center
- false
- 0
-
1142
-672
51
20
-
1167.5
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- 1
- Diagonal size of geometry's bounding box
- aca7cc28-dc20-4e06-b7c1-a22b445044aa
- true
- Dimension
- Dimension
- false
- 0
-
1142
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51
20
-
1167.5
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- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- ae35f230-310f-4aca-89e6-901dee619bcd
- true
- Center
- Center
- false
-
1296
-730
127
44
-
1358
-708
- 1
- Geometry to get the space-domain center from
- 9173ed96-7fc5-43d6-8a9f-90f36e851ebc
- true
- Geometry
- Geometry
- false
- e3640556-021b-4ce7-8f6d-e81d693fe206
- 1
-
1298
-728
48
40
-
1322
-708
- 1
- Center
- b70ab82d-1d6c-47b7-aaff-cdaf8879b94a
- true
- Center
- Center
- false
- 0
-
1370
-728
51
20
-
1395.5
-718
- 1
- Diagonal size of geometry's bounding box
- d1924d56-03b1-4ac6-b1d8-ca2f428b1fe3
- true
- Dimension
- Dimension
- false
- 0
-
1370
-708
51
20
-
1395.5
-698
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- bee2b927-098b-4201-98f7-7a08259f101e
- true
- Scale
- Scale
-
1938
5
207
64
-
2081
37
- Base geometry
- 9d1a68e5-b01b-43ee-89eb-cb29dc6807ac
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- 2
- Geometry
- Geometry
- true
- 6768a204-9ba8-4baf-98ae-1dd46f217731
- 1
-
1940
7
129
20
-
2012.5
17
- Center of scaling
- ffc16b34-d270-4a70-800b-ac7d9a15db58
- true
- 1
- Center
- Center
- false
- ba2da48a-7f56-4b4b-9203-32ebc2666ba7
- 1
-
1940
27
129
20
-
2012.5
37
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- b9e55330-bc48-4a95-8cbc-0a0d04de13d7
- true
- Factor
- Factor
- false
- 0
-
1940
47
129
20
-
2012.5
57
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- c530ac60-d66c-4902-a39c-bd8828b58c2d
- true
- Geometry
- Geometry
- false
- 0
-
2093
7
50
30
-
2118
22
- Transformation data
- e2d62828-f7a9-4917-bc94-af996b1f75c0
- true
- Transform
- Transform
- false
- 0
-
2093
37
50
30
-
2118
52
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- dc207506-e09a-43da-bdef-d2fa5bfc4825
- true
- Line
- Line
-
2016
509
102
44
-
2082
531
- Line start point
- be4b89ca-7de4-47d4-a607-71a30ff26d7c
- true
- Start Point
- Start Point
- false
- 9a84206f-68c5-4c30-889e-d8e948f65b96
- 1
-
2018
511
52
20
-
2044
521
- Line end point
- fb6c64b4-f064-4651-870b-6ac769c9b063
- true
- End Point
- End Point
- false
- c27258ea-411c-4aa7-8397-0c3e95fd922f
- 1
-
2018
531
52
20
-
2044
541
- Line segment
- 440e4236-32d6-49fe-9bbc-568a45663fea
- true
- Line
- Line
- false
- 0
-
2094
511
22
40
-
2105
531
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- edd856b6-a376-4624-b91b-f899f815335a
- true
- Center
- Center
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-
1728
99
127
44
-
1790
121
- 1
- Geometry to get the space-domain center from
- 599a39ab-ec6d-47c1-a18c-4f95f8059847
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- Geometry
- false
- 6768a204-9ba8-4baf-98ae-1dd46f217731
- 1
-
1730
101
48
40
-
1754
121
- 1
- Center
- 9a84206f-68c5-4c30-889e-d8e948f65b96
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- Center
- Center
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1802
101
51
20
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1827.5
111
- 1
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- 0d383732-fa0c-4be4-a909-3e30892546e4
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- Dimension
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- 0
-
1802
121
51
20
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1827.5
131
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- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- b0c5be40-6cd0-46b3-822e-ccdb89ead308
- true
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-
2159
160
127
44
-
2221
182
- 1
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- Geometry
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- c530ac60-d66c-4902-a39c-bd8828b58c2d
- 1
-
2161
162
48
40
-
2185
182
- 1
- Center
- c27258ea-411c-4aa7-8397-0c3e95fd922f
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- 0
-
2233
162
51
20
-
2258.5
172
- 1
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- 0
-
2233
182
51
20
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2258.5
192
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
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- Scale an object uniformly in all directions.
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- true
- Scale
- Scale
-
2323
15
207
64
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2466
47
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- 4d0e9992-cd3a-4916-8ad8-c456f709cc69
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- c530ac60-d66c-4902-a39c-bd8828b58c2d
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-
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17
129
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27
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- 1
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2325
37
129
20
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2397.5
47
- 1
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0
0
0
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- bbd20edf-d333-4110-80a3-ff4c380491b7
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2325
57
129
20
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2397.5
67
- 1
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- 98ccfa24-75db-4716-a539-7e8d1ca086cf
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17
50
30
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2503
32
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- afa6b93f-67f3-472a-a51e-d2a06311d5b5
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- 0
-
2478
47
50
30
-
2503
62
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
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- Center
- Center
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-
2588
225
127
44
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2650
247
- 1
- Geometry to get the space-domain center from
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2590
227
48
40
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2614
247
- 1
- Center
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2662
227
51
20
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2687.5
237
- 1
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- true
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- Dimension
- false
- 0
-
2662
247
51
20
-
2687.5
257
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
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- 0877a1fc-36a9-4f94-bcdc-961783302c63
- true
- Line
- Line
-
2385
505
102
44
-
2451
527
- Line start point
- 3a874cf2-286c-4586-9e4e-becf1ddd5c8e
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- false
- c27258ea-411c-4aa7-8397-0c3e95fd922f
- 1
-
2387
507
52
20
-
2413
517
- Line end point
- 86be1dd6-ebab-4c37-9dc7-f5126243c279
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- End Point
- false
- 4f559d56-9f86-4a70-bd24-c1f57e75b398
- 1
-
2387
527
52
20
-
2413
537
- Line segment
- 5cc88112-4f72-4224-8117-e56edb8038b6
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- 0
-
2463
507
22
40
-
2474
527
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
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- Scale an object uniformly in all directions.
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- c2271968-6299-4541-b967-2bad3434bc81
- true
- Scale
- Scale
-
2795
16
207
64
-
2938
48
- Base geometry
- 5f7219e4-10cd-4dd6-92ff-4e74f8783419
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- 2
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- 1
-
2797
18
129
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2869.5
28
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- 5360fc8a-4ecd-4dba-b9a0-47eb6eb6fe2f
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- ba2da48a-7f56-4b4b-9203-32ebc2666ba7
- 1
-
2797
38
129
20
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2869.5
48
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0
0
0
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- 3cc91b9f-ba20-4404-9007-abd79c6cb716
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- 0
-
2797
58
129
20
-
2869.5
68
- 1
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- {0}
- 0.33333333333333331
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- da8c8e42-997d-4419-89b6-454ce20f619b
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2950
18
50
30
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2975
33
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- bb0d2bbc-fb26-469d-9a1f-557855ec0d35
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-
2950
48
50
30
-
2975
63
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- efb6f706-63c0-4168-9383-0c65a70f7edc
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- Center
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-
3090
190
127
44
-
3152
212
- 1
- Geometry to get the space-domain center from
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- da8c8e42-997d-4419-89b6-454ce20f619b
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-
3092
192
48
40
-
3116
212
- 1
- Center
- 0810307b-a96e-4c2e-9d11-e39c7f9224ed
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- 0
-
3164
192
51
20
-
3189.5
202
- 1
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- 1333ddcc-bb93-4cd4-affe-188bc282db2e
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- Dimension
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- 0
-
3164
212
51
20
-
3189.5
222
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
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- Create a line between two points.
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- 465de9b7-4a31-4e50-9d90-9a5f69f7195e
- true
- Line
- Line
-
2616
479
102
44
-
2682
501
- Line start point
- 86d3e8c9-d110-48a1-b807-4e61f31f897d
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- 0d559ba1-a1ae-43a7-b462-7ddb20a0593c
- 1
-
2618
481
52
20
-
2644
491
- Line end point
- f2fe940f-49c1-445c-bb76-ca2f2294f101
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- End Point
- false
- 068c39b2-5a10-4d57-a674-211cdb2ed4d6
- 1
-
2618
501
52
20
-
2644
511
- Line segment
- c9fee3c3-f182-499e-84b8-2ae4223a76e9
- true
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- Line
- false
- 0
-
2694
481
22
40
-
2705
501
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- f7dcf249-7cb0-41ef-bd31-efa8a52283dd
- true
- Trim Tree
- Trim Tree
-
2613
327
98
44
-
2673
349
- 2
- Data tree to flatten
- d03cb089-33fe-4335-8aea-38eb82bb930b
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- Tree
- Tree
- false
- 4f559d56-9f86-4a70-bd24-c1f57e75b398
- 1
-
2615
329
46
20
-
2638
339
- Number of outermost branches to merge
- a10bd390-9bbe-44da-b4c1-0d2fb95cb549
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- 0
-
2615
349
46
20
-
2638
359
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- 0d559ba1-a1ae-43a7-b462-7ddb20a0593c
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- Tree
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- false
- 0
-
2685
329
24
40
-
2697
349
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
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- true
- Trim Tree
- Trim Tree
-
3091
294
98
44
-
3151
316
- 2
- Data tree to flatten
- 2159378d-5a68-4af7-aa6a-5f49e8943ca3
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- 0810307b-a96e-4c2e-9d11-e39c7f9224ed
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-
3093
296
46
20
-
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306
- Number of outermost branches to merge
- 8e85a09a-4ca2-4e43-beb1-48e893ed298a
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- 0
-
3093
316
46
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-
3116
326
- 1
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- {0}
- 1
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- 068c39b2-5a10-4d57-a674-211cdb2ed4d6
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-
3163
296
24
40
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3175
316
- 8529dbdf-9b6f-42e9-8e1f-c7a2bde56a70
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[ForAll]: option to have the center point of a group of geometries.
And for the position:
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[Planar]: Projected the center on XY Plane.
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And for the position:
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260
- Number of outermost branches to merge
- 7ea7f1b8-9454-4ae4-b28d-e4c59c633723
- true
- Depth
- Depth
- false
- 0
-
4040
270
46
20
-
4063
280
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- c85bfc6a-20d6-4294-8143-e98bc343949e
- true
- Tree
- Tree
- false
- 0
-
4110
250
24
40
-
4122
270
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- 86171abf-76c0-460f-a110-ed156fc01aed
- true
- Trim Tree
- Trim Tree
-
4046
332
98
44
-
4106
354
- 2
- Data tree to flatten
- 024910a3-0a1b-44de-8e70-2658216ab5f4
- true
- Tree
- Tree
- false
- c85bfc6a-20d6-4294-8143-e98bc343949e
- 1
-
4048
334
46
20
-
4071
344
- Number of outermost branches to merge
- a1d45f98-76c8-46fb-983a-ab95c7160cd4
- true
- Depth
- Depth
- false
- 0
-
4048
354
46
20
-
4071
364
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- 2eb6457d-2530-42b6-b91c-79a6c0595339
- true
- Tree
- Tree
- false
- 0
-
4118
334
24
40
-
4130
354
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- 707fe8f3-767c-427f-bf59-cc0cae4c117e
- true
- Trim Tree
- Trim Tree
-
3529
444
98
44
-
3589
466
- 2
- Data tree to flatten
- 18fdeb8e-f14d-4f09-93d6-60f64712b946
- true
- Tree
- Tree
- false
- c7223dd4-47e2-4c3b-9dfd-2d1810712e5f
- 1
-
3531
446
46
20
-
3554
456
- Number of outermost branches to merge
- 9c99d6c4-1a99-46be-8d09-7f4c77af7345
- true
- Depth
- Depth
- false
- 0
-
3531
466
46
20
-
3554
476
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- c4aa1575-e129-4dc2-8365-a8a5e70bbb62
- true
- Tree
- Tree
- false
- 0
-
3601
446
24
40
-
3613
466
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- 657f5d66-8f6b-4288-97bc-aa531ad0d9d6
- true
- Trim Tree
- Trim Tree
-
4056
416
98
44
-
4116
438
- 2
- Data tree to flatten
- f9605b44-8937-47d3-b518-4bbdc3f323da
- true
- Tree
- Tree
- false
- 2eb6457d-2530-42b6-b91c-79a6c0595339
- 1
-
4058
418
46
20
-
4081
428
- Number of outermost branches to merge
- 837dec9b-c5de-4318-a116-edbeeffe179e
- true
- Depth
- Depth
- false
- 0
-
4058
438
46
20
-
4081
448
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- 7f485180-48d2-400d-a7bd-f16d6cdf6376
- true
- Tree
- Tree
- false
- 0
-
4128
418
24
40
-
4140
438
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 0a93218d-e841-4629-9544-9c431f46b12b
- true
- Scale
- Scale
-
4382
37
207
64
-
4525
69
- Base geometry
- 02637e9b-4891-4ac2-b34c-9559e0956321
- true
- 2
- Geometry
- Geometry
- true
- 7d2ebe1d-3788-4c63-8960-1fa4f047a66b
- 1
-
4384
39
129
20
-
4456.5
49
- Center of scaling
- 759af972-ddec-43f5-9cb6-bf75998327f3
- true
- 1
- Center
- Center
- false
- ba2da48a-7f56-4b4b-9203-32ebc2666ba7
- 1
-
4384
59
129
20
-
4456.5
69
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- e6750cbb-9857-4b0d-9a09-8d69dcecd90f
- true
- Factor
- Factor
- false
- 0
-
4384
79
129
20
-
4456.5
89
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- bdbf5701-de46-49cc-911b-5d0710b024bd
- true
- Geometry
- Geometry
- false
- 0
-
4537
39
50
30
-
4562
54
- Transformation data
- 25ed9695-8e6f-49d3-98dc-1112f45dbdda
- true
- Transform
- Transform
- false
- 0
-
4537
69
50
30
-
4562
84
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- 424b2d7a-a542-452d-b7d6-c28a2531d579
- true
- Center
- Center
- false
-
4457
146
127
44
-
4519
168
- 1
- Geometry to get the space-domain center from
- 68a62dff-ee5e-4328-9d58-1b7531d2e609
- true
- Geometry
- Geometry
- false
- bdbf5701-de46-49cc-911b-5d0710b024bd
- 1
-
4459
148
48
40
-
4483
168
- 1
- Center
- 553c8922-75c7-4811-831a-91b6cbe474f0
- true
- Center
- Center
- false
- 0
-
4531
148
51
20
-
4556.5
158
- 1
- Diagonal size of geometry's bounding box
- 8683aa59-d031-4107-abb8-459e2a678b05
- true
- Dimension
- Dimension
- false
- 0
-
4531
168
51
20
-
4556.5
178
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- f00a4188-905f-4178-9214-5d1689c53153
- true
- Line
- Line
-
4304
621
102
44
-
4370
643
- Line start point
- 5c1a7bcc-efa6-4e12-af6e-777eb5865600
- true
- Start Point
- Start Point
- false
- 48317f22-e114-4199-bea1-c6fd768ddaed
- 1
-
4306
623
52
20
-
4332
633
- Line end point
- 3d632b36-5f18-4454-802d-a8b3c28cfa40
- true
- End Point
- End Point
- false
- df281eaa-48f8-4699-944e-66aa0c35d302
- 1
-
4306
643
52
20
-
4332
653
- Line segment
- 0abe520e-47b6-4a8e-a49b-47125fc8081e
- true
- Line
- Line
- false
- 0
-
4382
623
22
40
-
4393
643
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- 7a821847-15d8-4490-996b-2620dc244b40
- true
- Trim Tree
- Trim Tree
-
4468
251
98
44
-
4528
273
- 2
- Data tree to flatten
- 1878722b-d11c-463f-9db1-cba2838cb216
- true
- Tree
- Tree
- false
- 553c8922-75c7-4811-831a-91b6cbe474f0
- 1
-
4470
253
46
20
-
4493
263
- Number of outermost branches to merge
- b8a1bc96-884a-4a09-b805-8a790a952531
- true
- Depth
- Depth
- false
- 0
-
4470
273
46
20
-
4493
283
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- 6404741d-2002-4e2f-8804-1f3bcb736cc7
- true
- Tree
- Tree
- false
- 0
-
4540
253
24
40
-
4552
273
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- 6d99376a-c204-4b0e-85d8-9144ff37a677
- true
- Trim Tree
- Trim Tree
-
4476
335
98
44
-
4536
357
- 2
- Data tree to flatten
- 817515fa-158a-41c3-8c85-465ca704587c
- true
- Tree
- Tree
- false
- 6404741d-2002-4e2f-8804-1f3bcb736cc7
- 1
-
4478
337
46
20
-
4501
347
- Number of outermost branches to merge
- 885b2cc1-137d-4690-ae43-1268feb8cae2
- true
- Depth
- Depth
- false
- 0
-
4478
357
46
20
-
4501
367
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- 85666d48-74e5-4790-ab92-fd4dd1f6ef9d
- true
- Tree
- Tree
- false
- 0
-
4548
337
24
40
-
4560
357
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- 9122f6d1-867e-47a8-8cb4-302948421034
- true
- Trim Tree
- Trim Tree
-
4486
419
98
44
-
4546
441
- 2
- Data tree to flatten
- 7f23e3a4-d416-48cd-ab74-d235c0e67863
- true
- Tree
- Tree
- false
- 85666d48-74e5-4790-ab92-fd4dd1f6ef9d
- 1
-
4488
421
46
20
-
4511
431
- Number of outermost branches to merge
- 4011e45c-340d-471a-81ef-4ffbe3c0cc83
- true
- Depth
- Depth
- false
- 0
-
4488
441
46
20
-
4511
451
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- 1dcd6d9d-5874-4cf7-97b3-e4afd9eb90fd
- true
- Tree
- Tree
- false
- 0
-
4558
421
24
40
-
4570
441
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- 051296eb-8848-4939-be6d-93e82e71e85a
- true
- Trim Tree
- Trim Tree
-
4058
523
98
44
-
4118
545
- 2
- Data tree to flatten
- de53d729-f8d6-4fca-9efa-d9180729d70e
- true
- Tree
- Tree
- false
- 7f485180-48d2-400d-a7bd-f16d6cdf6376
- 1
-
4060
525
46
20
-
4083
535
- Number of outermost branches to merge
- 74c4ff74-85e4-4573-af01-eafaa668caab
- true
- Depth
- Depth
- false
- 0
-
4060
545
46
20
-
4083
555
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- 48317f22-e114-4199-bea1-c6fd768ddaed
- true
- Tree
- Tree
- false
- 0
-
4130
525
24
40
-
4142
545
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- c36d193a-3900-4b5b-91c7-e302b5aec17b
- true
- Trim Tree
- Trim Tree
-
4487
495
98
44
-
4547
517
- 2
- Data tree to flatten
- 215c329b-c854-422d-b24c-1d110fb35dd1
- true
- Tree
- Tree
- false
- 1dcd6d9d-5874-4cf7-97b3-e4afd9eb90fd
- 1
-
4489
497
46
20
-
4512
507
- Number of outermost branches to merge
- 1bbaaaee-8133-428a-bcc9-e31aba87cf7c
- true
- Depth
- Depth
- false
- 0
-
4489
517
46
20
-
4512
527
- 1
- 1
- {0}
- 1
- 2
- Trimmed data tree
- df281eaa-48f8-4699-944e-66aa0c35d302
- true
- Tree
- Tree
- false
- 0
-
4559
497
24
40
-
4571
517
- 1177d6ee-3993-4226-9558-52b7fd63e1e3
- Trim Tree
- Reduce the complexity of a tree by merging the outermost branches.
- true
- cf857c6e-ff7c-416a-8a70-94ea8f600121
- true
- Trim Tree
- Trim Tree
-
1395
-806
99
44
-
1456
-784
- 2
- Data tree to flatten
- a2b51677-f701-40b1-9e12-19f8b7658da8
- true
- Tree
- Tree
- false
- b70ab82d-1d6c-47b7-aaff-cdaf8879b94a
- 1
-
1397
-804
47
20
-
1428.5
-794
- Number of outermost branches to merge
- de2304ee-0ac8-4918-b67e-10e6ee48ae51
- X+1
- true
- Depth
- Depth
- false
- dd53ec73-de0f-44e8-86b6-a4aed0628e18
- 1
-
1397
-784
47
20
-
1428.5
-774
- 1
- 1
- {0}
- 0
- 2
- Trimmed data tree
- 4df0d1b4-b23e-4e09-afef-4ba3633a8bc6
- true
- Tree
- Tree
- false
- 0
-
1468
-804
24
40
-
1480
-784
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 5a607b9d-5945-468c-a4c6-d49128a76b3f
- true
- Merge
- Merge
-
2301
646
90
124
-
2346
708
- 6
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- a2eaa14b-3aff-420e-a540-59cc86e429e5
- true
- false
- Data 1
- D1
- true
- 440e4236-32d6-49fe-9bbc-568a45663fea
- 1
-
2303
648
31
20
-
2318.5
658
- 2
- Data stream 2
- 7be8b69f-daae-4d1c-b303-e84ea81e57c6
- true
- false
- Data 2
- D2
- true
- 5cc88112-4f72-4224-8117-e56edb8038b6
- 1
-
2303
668
31
20
-
2318.5
678
- 2
- Data stream 3
- ba6b50f7-e605-46f3-b554-dd1e95928bc0
- true
- false
- Data 3
- D3
- true
- c9fee3c3-f182-499e-84b8-2ae4223a76e9
- 1
-
2303
688
31
20
-
2318.5
698
- 2
- Data stream 4
- 786d5bea-80e0-4bdd-a784-acb2a0aa3de6
- true
- false
- Data 4
- D4
- true
- 0
-
2303
708
31
20
-
2318.5
718
- 2
- Data stream 5
- 205a5235-eba7-4553-8dec-fcef09438d0f
- true
- false
- Data 5
- D5
- true
- 1bb75e14-33f6-4703-b95c-6ab489e23e3b
- 1
-
2303
728
31
20
-
2318.5
738
- 2
- Data stream 6
- 75a84f95-f892-4c1a-a5ba-8e017610c6f6
- true
- false
- Data 6
- D6
- true
- 0
-
2303
748
31
20
-
2318.5
758
- 2
- Result of merge
- 9b66ddff-655a-4af2-ab9e-fc27b492421b
- true
- Result
- Result
- false
- 0
-
2358
648
31
120
-
2373.5
708
- 044b5b27-28e6-4389-b743-61d3e174838b
- a33e4794-679f-44e9-a828-64caec1c2923
- Curve Direction
- Preview Curve Direction
- true
- 23350a16-a085-4e8a-9d11-71beccaaec21
- true
- Curve Direction
- Curve Direction
-
2809
730
58
28
-
2853
744
- 2
- Curve
- 8538b195-7a4e-4d99-8be4-32dcb9506cb2
- true
- Curve
- Curve
- true
- 9b66ddff-655a-4af2-ab9e-fc27b492421b
- 1
-
2811
732
30
24
-
2826
744
- 4bfe1bf6-fbc9-4ad2-bf28-a7402e1392ee
- c2ea695e-1a09-6f42-266d-113498879f60
- MultiPipe
- Create a branching pipe around a network of lines/curves
- true
- c376da2a-0dcc-4429-9a0e-12d59f409acc
- true
- MultiPipe
- MultiPipe
-
2511
836
186
184
-
2660
928
- 1
- The curves to pipe. Also accepts meshes
- e21e1768-a8fa-4c18-aac9-c67edec31cde
- true
- 1
- Curves
- Curves
- false
- a08bb6a6-c289-41f1-98ab-8775b34a2212
- 1
-
2513
838
135
20
-
2588.5
848
- 1
- Pipe radius. If one value given, it is applied to all. Alternatively, provide a list of radii corresponding to each point in SizePoints
- fb90a470-6171-4c6a-9a56-892439fab2f6
- true
- NodeSize
- NodeSize
- false
- 0
-
2513
858
135
20
-
2588.5
868
- 1
- 1
- {0}
- 0.0004572477
- 1
- If you are supplying multiple radii for NodeSize, these points identify which node to set as which radius. If only some of the nodes have their radius set this way, the values will be interpolated across the shape
- f4be4a66-587f-4aa6-a468-c29490f34721
- true
- SizePoints
- SizePoints
- true
- 0
-
2513
878
135
20
-
2588.5
888
- The distance of the first edge loop away from the node as a multiplier of NodeSize. If this is set to zero, no intermediate edge loop is added, to give a smoother shape.
- 9e075945-840b-4e8d-9de3-7190f8fbf71f
- true
- EndOffset
- EndOffset
- false
- 0
-
2513
898
135
20
-
2588.5
908
- 1
- 1
- {0}
- 0
- The size of the struts between nodes as a multiplier of NodeSize. <1 gives tapering struts, >1 gives bulging struts
- bead2cda-d8ea-4113-9f5e-84e46c44c656
- true
- StrutSize
- StrutSize
- false
- 0
-
2513
918
135
20
-
2588.5
928
- 1
- 1
- {0}
- 1
- Approximate spacing of edge loops along each strut. If set to zero, no additional edge loops are added
- 6bca65f3-ccdd-4954-a30c-28765f80ae71
- true
- Segment
- Segment
- false
- 0
-
2513
938
135
20
-
2588.5
948
- 1
- 1
- {0}
- 0
- When the input to 'Curves' are smooth curves, this sets the maximum angle between consecutive segments when discretizing
- f5454752-d4fc-4943-9f5a-770c99f940f7
- true
- KinkAngle
- KinkAngle
- false
- 0
-
2513
958
135
20
-
2588.5
968
- 1
- 1
- {0}
- 0
- If >0 this attempts to fit a cube at each node. Should be a value between 0 and 1, where 0 = never, and 1 = always, depending on how close to orthogonal its connected lines are.
- 7ef19efe-bcf1-4fd9-9424-aa346aa2ca4c
- true
- CubeFit
- CubeFit
- false
- 0
-
2513
978
135
20
-
2588.5
988
- 1
- 1
- {0}
- 0
- Cap option - 0:None, 1:Round, 2:Flat
- fd0ae0af-1542-4e9f-a40b-57a61009ef57
- true
- Caps
- Caps
- true
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2450
1181
131
20
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2515.5
1191
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2450
1201
131
20
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2515.5
1211
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- Periodic curve
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-
2450
1221
131
20
-
2515.5
1231
- 1
- 1
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- 0
-
2450
1241
131
20
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2515.5
1251
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2605
1181
38
26
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2624
1194.333
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2605
1207
38
27
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2624
1221
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2605
1234
38
27
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2624
1247.667
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- Create an interpolated curve through a set of points.
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- Interpolate
-
2514
1499
197
84
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2659
1541
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-
2516
1501
131
20
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2581.5
1511
- Curve degree
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2516
1521
131
20
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2581.5
1531
- 1
- 1
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2516
1541
131
20
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2581.5
1551
- 1
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-
2516
1561
131
20
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2581.5
1571
- 1
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- 1
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-
2671
1501
38
26
-
2690
1514.333
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-
2671
1527
38
27
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2690
1541
- Curve domain
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-
2671
1554
38
27
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2690
1567.667
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- Numeric scroller for single numbers
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- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 1
- 1.73205080756
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1903
1515
250
20
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1903.186
1515.005
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- Pi
- Returns a factor of Pi.
- true
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- true
- Pi
- Pi
-
2192
1510
95
28
-
2238
1524
- Factor to be multiplied by Pi
- 0fe9111b-fa7c-4078-af6c-8022f46a7b4c
- true
- Factor
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- 5111be08-5549-419d-8123-6baeb091d224
- 1
-
2194
1512
32
24
-
2210
1524
- 1
- 1
- {0}
- 1
- Output value
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- 0
-
2250
1512
35
24
-
2267.5
1524
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- Collision Many|Many
- Test for many|many collision between objects
- true
- 108abc3c-455b-4244-94fa-9cfa9afdb2ae
- true
- Collision Many|Many
- Collision Many|Many
-
1964
1140
127
44
-
2036
1162
- 1
- Objects for collision
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- 1
- Colliders
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- 21d86c7a-7fe6-476f-926f-833e54fd83c8
- 1
-
1966
1142
58
40
-
2003
1162
- 1
- True if object at this index collides with any of the other objects
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- Collision
- Collision
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- 0
-
2048
1142
41
20
-
2068.5
1152
- 1
- Index of object in set which collided with the object at this index
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- 0
-
2048
1162
41
20
-
2068.5
1172
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 44ad4edb-0b21-40a5-9a0b-c4e3b9248bef
- true
- End Points
- End Points
-
3008
1155
84
44
-
3052
1177
- Curve to evaluate
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-
3010
1157
30
40
-
3025
1177
- Curve start point
- acec0de0-2144-4110-a6e9-040a0b92add2
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- 0
-
3064
1157
26
20
-
3077
1167
- Curve end point
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- 0
-
3064
1177
26
20
-
3077
1187
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- Scale
- Scale an object uniformly in all directions.
- true
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- true
- Scale
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-
1715
1054
143
64
-
1794
1086
- Base geometry
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- Geometry
- Geometry
- true
- 93fa5f6c-f1b8-4b0d-94ea-fa4956622e90
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-
1717
1056
65
20
-
1749.5
1066
- Center of scaling
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- 116f1d6a-f90b-4e81-b8a3-4bccb0bd23d8
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-
1717
1076
65
20
-
1749.5
1086
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
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- 0
-
1717
1096
65
20
-
1749.5
1106
- 1
- 1
- {0}
- 1
- Scaled geometry
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-
1806
1056
50
30
-
1831
1071
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-
1806
1086
50
30
-
1831
1101
- 931e6030-ccb3-4a7b-a89a-99dcce8770cd
- Multiple Curves
- Solve intersection events for multiple curves.
- true
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- Multiple Curves
- Multiple Curves
-
1924
952
123
104
-
1989
1004
- 1
- Curves to intersect
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-
1926
954
51
100
-
1959.5
1004
- 1
- Intersection events
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-
2001
954
44
20
-
2023
964
- 1
- Index of first intersection curve
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-
2001
974
44
20
-
2023
984
- 1
- Index of second intersection curve
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- 0
-
2001
994
44
20
-
2023
1004
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- Parameter on first curve
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- 0
-
2001
1014
44
20
-
2023
1024
- 1
- Parameter on second curve
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- 0
-
2001
1034
44
20
-
2023
1044
- 807b86e3-be8d-4970-92b5-f8cdcb45b06b
- Circle
- Create a circle defined by base plane and radius.
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- ca93e585-9a21-41c5-89d9-caded58abc7c
- true
- Circle
- Circle
-
2223
1202
174
61
-
2354
1233
- Base plane of circle
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-
2225
1204
117
37
-
2283.5
1222.5
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- 1
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0
0
0
1
0
0
0
1
0
- Radius of circle
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- 0
-
2225
1241
117
20
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2283.5
1251
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- 1
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-
2366
1204
29
57
-
2380.5
1232.5
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- Series
- Create a series of numbers.
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- Series
- Series
-
1811
1426
122
64
-
1872
1458
- First number in the series
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- 0
-
1813
1428
47
20
-
1836.5
1438
- 1
- 1
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- 0
- Step size for each successive number
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- 0
-
1813
1448
47
20
-
1836.5
1458
- 1
- 1
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- Number of values in the series
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- 0
-
1813
1468
47
20
-
1836.5
1478
- 1
- 1
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- 1
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- 2
- Series
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- false
- 0
-
1884
1428
47
60
-
1899.5
1458
- 78fed580-851b-46fe-af2f-6519a9d378e0
- Power
- Raise a value to a power.
- true
- 68a506ac-a507-4102-a4a2-094d39c3a23c
- true
- Power
- Power
-
1892
1357
85
44
-
1932
1379
- The item to be raised
- ddcb485c-4aba-477e-9b07-0d1680a8a9ad
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- A
- false
- 0
-
1894
1359
26
20
-
1907
1369
- 1
- 1
- {0}
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- false
- 3
- The exponent
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- B
- false
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- 1
-
1894
1379
26
20
-
1907
1389
- A raised to the B power
- c758c6e6-3acc-4446-b6ed-d32f88d5e311
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- 0
-
1944
1359
31
40
-
1959.5
1379
- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
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- Rotate
- Rotate
-
2803
1461
226
81
-
2965
1502
- Base geometry
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- Geometry
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-
2805
1463
148
20
-
2887
1473
- Rotation angle in degrees
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- Angle
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- 0
- true
-
2805
1483
148
20
-
2887
1493
- 1
- 1
- {0}
- 90
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- 0
-
2805
1503
148
37
-
2887
1521.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
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- false
- 0
-
2977
1463
50
38
-
3002
1482.25
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-
2977
1501
50
39
-
3002
1520.75
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
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- Scale
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130
-1293
201
64
-
267
-1261
- Base geometry
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- Geometry
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- true
- ae172339-815f-4ac1-8866-8fc8986637c8
- 1
-
132
-1291
123
20
-
193.5
-1281
- Center of scaling
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- false
- 0
-
132
-1271
123
20
-
193.5
-1261
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- {0}
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0
0
0
- Scaling factor
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- false
- 0
-
132
-1251
123
20
-
193.5
-1241
- 1
- 1
- {0}
- 0.16666666666666666
- Scaled geometry
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- false
- 0
-
279
-1291
50
30
-
304
-1276
- Transformation data
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- false
- 0
-
279
-1261
50
30
-
304
-1246
- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
- Divide Curve
- Divide a curve into equal length segments
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-
421
2636
128
64
-
480
2668
- Curve to divide
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- 1
-
423
2638
45
20
-
445.5
2648
- Number of segments
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- true
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- Count
- false
- 0
-
423
2658
45
20
-
445.5
2668
- 1
- 1
- {0}
- 6
- Split segments at kinks
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- false
- 0
-
423
2678
45
20
-
445.5
2688
- 1
- 1
- {0}
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- 1
- Division points
- 6fe7ea99-91d4-484b-9847-28f6eabf4720
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- Points
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- false
- 0
-
492
2638
55
20
-
519.5
2648
- 1
- Tangent vectors at division points
- cee09737-1af9-48bc-8011-2674d5160443
- true
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- false
- 0
-
492
2658
55
20
-
519.5
2668
- 1
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- false
- 0
-
492
2678
55
20
-
519.5
2688
- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
- true
- 42355b34-4940-4344-a87d-71e547c28c82
- true
- Rotate
- Rotate
-
593
2511
226
81
-
755
2552
- Base geometry
- e4207c48-f351-422c-83e6-52097db2b325
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- Geometry
- Geometry
- true
- 9da29822-e3b8-4c73-8e3e-ecb26a7a1e68
- 1
-
595
2513
148
20
-
677
2523
- Rotation angle in degrees
- 25b19c19-6eb1-4e4a-9904-d9ad57a31261
- true
- Angle
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- false
- 0
- true
-
595
2533
148
20
-
677
2543
- 1
- 1
- {0}
- 90
- Rotation plane
- 93cbcb56-798c-412f-87be-37c6340e57cf
- true
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- false
- 0
-
595
2553
148
37
-
677
2571.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Rotated geometry
- 60e63d90-da3e-40cc-b1ec-faeaf987f67e
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- false
- 0
-
767
2513
50
38
-
792
2532.25
- Transformation data
- c861f83d-f324-436f-872e-1a1560623f60
- true
- Transform
- Transform
- false
- 0
-
767
2551
50
39
-
792
2570.75
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- c419a523-96ff-4313-9993-a44f15b6c23a
- true
- Scale
- Scale
-
718
2662
223
64
-
861
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48
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49
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- Cull (remove) indexed elements from a list.
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- Cull Index
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3589
2465
92
64
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3648
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45
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19
60
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- Divide a curve into equal length segments
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- Divide Curve
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4268
128
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4300
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119
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45
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4310
55
20
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215.5
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84
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236
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3134
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- Create a circumscribed polygon with optional round edges.
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242
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210
101
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3339
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142
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3327
142
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3337
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244
3347
142
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142
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430
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410
3338
40
49
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430
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- Get the point in the middle of a curve
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3266
101
28
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601
3280
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3268
43
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634.5
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- Explode a curve into smaller segments.
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3202
134
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531
3204
57
20
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559.5
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531
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57
20
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559.5
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612
3204
49
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636.5
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612
3224
49
20
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636.5
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- Scale an object uniformly in all directions.
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207
64
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129
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662
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129
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0
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662
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129
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734.5
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50
30
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840
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50
30
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840
3369
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3321
40
16
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3329
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3385
106
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47
60
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99
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0
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3384
101
28
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30
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43
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99
24
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134
44
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1023
3290
57
20
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1023
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57
20
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49
20
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49
20
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126
64
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3535
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67
20
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67
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1011
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67
20
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1102
3505
31
60
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1117.5
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207
64
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1301
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129
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129
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129
20
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50
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50
30
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863
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40
16
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883
3481
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102
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31
24
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43
24
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3650
27
60
-
801.5
3680
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- 1/SQRT(3)
- true
- 000b2deb-a1bf-493e-ae4c-b3f7a6304878
- true
- Expression
- Expression
-
459
3675
130
28
-
509
3689
- 0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Result of expression
- b2e4036b-7d99-4970-a17b-9d5d4ecc1a7c
- true
- Result
- Result
- false
- 0
-
556
3677
31
24
-
571.5
3689
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- .5/3
- true
- 2a190949-c677-48b5-b8fd-c4fc1692d77c
- true
- Expression
- Expression
-
468
3553
89
28
-
497
3567
- 0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Result of expression
- 0299f423-b549-4904-b063-ef3599443500
- true
- Result
- Result
- false
- 0
-
524
3555
31
24
-
539.5
3567
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- 1/3
- true
- 1b27e3a0-a754-4e5b-ac80-87b9b0a3a6c7
- true
- Expression
- Expression
-
476
3633
81
28
-
501
3647
- 0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Result of expression
- e1efed9d-6a5c-4dcb-b4a7-eedc325144a0
- true
- Result
- Result
- false
- 0
-
524
3635
31
24
-
539.5
3647
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
- 46a6e161-2261-4f9b-a2b2-c050f4d09298
- true
- Move
- Move
-
1278
3743
126
44
-
1340
3765
- Base geometry
- e8d7a66a-04dd-4113-b455-79734d1bf7bd
- true
- Geometry
- Geometry
- true
- 6fc8f0cd-537c-4125-ab28-465fb643019a
- 1
-
1280
3745
48
20
-
1304
3755
- Translation vector
- 5ca4b1df-f852-4544-b52c-62fffd4120d0
- true
- Motion
- Motion
- false
- 90050ead-3c92-4f5a-9e90-4f330f1c8483
- 1
-
1280
3765
48
20
-
1304
3775
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- 2bbd356b-8862-4148-a8b5-fec6cde65070
- true
- Geometry
- Geometry
- false
- 0
-
1352
3745
50
20
-
1377
3755
- Transformation data
- 02d497b5-4629-4bed-ad6c-388ba86fcffe
- true
- Transform
- Transform
- false
- 0
-
1352
3765
50
20
-
1377
3775
- 3581f42a-9592-4549-bd6b-1c0fc39d067b
- Construct Point
- Construct a point from {xyz} coordinates.
- true
- 1d23cabc-c43c-4ea1-a6ff-5bd3b77e2df7
- true
- Construct Point
- Construct Point
-
1287
3601
134
64
-
1380
3633
- {x} coordinate
- cbed5342-b40e-4184-a926-bb5f7b08c680
- true
- X coordinate
- X coordinate
- false
- 0
-
1289
3603
79
20
-
1328.5
3613
- 1
- 1
- {0}
- 0
- {y} coordinate
- bf1c9f3b-f74f-490a-beb7-baae50f113f8
- true
- Y coordinate
- Y coordinate
- false
- b2e4036b-7d99-4970-a17b-9d5d4ecc1a7c
- 1
-
1289
3623
79
20
-
1328.5
3633
- 1
- 1
- {0}
- 1
- {z} coordinate
- 4ee9c0c3-134d-47bb-a060-8f732359c921
- true
- Z coordinate
- Z coordinate
- false
- 0
-
1289
3643
79
20
-
1328.5
3653
- 1
- 1
- {0}
- 0
- Point coordinate
- 90050ead-3c92-4f5a-9e90-4f330f1c8483
- true
- Point
- Point
- false
- 0
-
1392
3603
27
60
-
1405.5
3633
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- .5/3
- true
- 710366c8-dee6-45cd-ad4d-c3feca216c54
- true
- Expression
- Expression
-
1156
3550
89
28
-
1185
3564
- 0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Result of expression
- 1676796c-4d0b-401d-b52b-345db0ddf72e
- true
- Result
- Result
- false
- 0
-
1212
3552
31
24
-
1227.5
3564
- fca5ad7e-ecac-401d-a357-edda0a251cbc
- Polar Array
- Create a polar array of geometry.
- true
- 436096b5-877f-4d33-a5b5-9543af98f143
- true
- Polar Array
- Polar Array
-
1450
3720
210
101
-
1596
3771
- Base geometry
- 76370b65-236a-4cf9-8b38-9afd3199aeae
- true
- Geometry
- Geometry
- true
- 2bbd356b-8862-4148-a8b5-fec6cde65070
- 1
-
1452
3722
132
20
-
1518
3732
- Polar array plane
- b92ac7c7-bddb-4795-90b0-00053afd0331
- true
- Plane
- Plane
- false
- 0
-
1452
3742
132
37
-
1518
3760.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Number of elements in array.
- f91aa9f4-3f05-49df-a291-080c3cefd616
- true
- Count
- Count
- false
- 0
-
1452
3779
132
20
-
1518
3789
- 1
- 1
- {0}
- 6
- Sweep angle in radians (counter-clockwise, starting from plane x-axis)
- b4400a2e-5aaa-4846-a12c-d05c14aa1cb9
- true
- Angle
- Angle
- false
- 0
- false
-
1452
3799
132
20
-
1518
3809
- 1
- 1
- {0}
- 6.2831853072
- 1
- Arrayed geometry
- 6c71c148-2e6b-415b-aa0b-76cd50c507b6
- true
- Geometry
- Geometry
- false
- 0
-
1608
3722
50
48
-
1633
3746.25
- 1
- Transformation data
- 7ae767ca-1a71-43c3-a9a3-3df6a59c0ea2
- true
- Transform
- Transform
- false
- 0
-
1608
3770
50
49
-
1633
3794.75
- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
- Divide Curve
- Divide a curve into equal length segments
- true
- 4044f720-2871-4fda-9824-12b115c562ac
- true
- Divide Curve
- Divide Curve
-
173
7587
128
64
-
232
7619
- Curve to divide
- 238b994d-01fb-4fb0-9803-464b35f6c3b7
- true
- Curve
- Curve
- false
- 982ce084-5322-44ad-9d54-8fe52f5081d3
- 1
-
175
7589
45
20
-
197.5
7599
- Number of segments
- 0d31c4e8-5c3a-417b-acd3-27e3d6007f5a
- true
- Count
- Count
- false
- 0
-
175
7609
45
20
-
197.5
7619
- 1
- 1
- {0}
- 2
- Split segments at kinks
- e88023e8-1be6-410b-afa8-d2575982fe4b
- true
- Kinks
- Kinks
- false
- 0
-
175
7629
45
20
-
197.5
7639
- 1
- 1
- {0}
- false
- 1
- Division points
- bd550308-53c2-49d7-a7d1-b79b5bc51594
- true
- Points
- Points
- false
- 0
-
244
7589
55
20
-
271.5
7599
- 1
- Tangent vectors at division points
- f6115a83-ac84-41a5-bf52-270cbcf6eac0
- true
- Tangents
- Tangents
- false
- 0
-
244
7609
55
20
-
271.5
7619
- 1
- Parameter values at division points
- 84c8905d-1054-4117-be3b-2667b134007e
- true
- Parameters
- Parameters
- false
- 0
-
244
7629
55
20
-
271.5
7639
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 806bae42-1e1e-42e7-8b9a-93a7389644db
- true
- Scale
- Scale
-
589
7533
207
64
-
732
7565
- Base geometry
- 3f209654-b4a3-47fb-97de-4ba20baaa9dc
- true
- 2
- Geometry
- Geometry
- true
- f8d79e9e-fbc5-4c7d-a488-d9715cbd24ec
- 1
-
591
7535
129
20
-
663.5
7545
- Center of scaling
- f8725839-c46b-4d38-81f9-a2676ecd4c1f
- true
- 1
- Center
- Center
- false
- 8b273c29-1cb4-4595-87a6-f20dc2b05b7f
- 1
-
591
7555
129
20
-
663.5
7565
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 264876e5-d163-4d67-95c6-fde7d2feb59d
- true
- Factor
- Factor
- false
- 0
-
591
7575
129
20
-
663.5
7585
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- eadfe40d-d6de-40b6-8a85-d3a67cd6bf54
- true
- Geometry
- Geometry
- false
- 0
-
744
7535
50
30
-
769
7550
- Transformation data
- f3a09b4c-e9b6-4e77-a25a-04406e34a1b7
- true
- Transform
- Transform
- false
- 0
-
744
7565
50
30
-
769
7580
- 7cd2f235-466e-4d30-bd3c-3b9573ac7dda
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop Start
- Loop Start
- true
- fe51e49e-b895-4137-b454-d83bcf3f6a8a
- true
- Fast Loop Start
- Fast Loop Start
-
403
7454
112
64
-
462
7486
- 2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Loop iterations
- 4728687d-8dbd-407c-a0ec-d9cb6564513c
- true
- Iterations
- Iterations
- false
- 84213b17-bcd1-42ce-85d0-12f1ccebe4a1
- 1
-
405
7456
45
30
-
427.5
7471
- 1
- 1
- {0}
- 1
- 2
- Data to loop
- 60127a8b-d2cc-4733-8636-ea3fcfda4162
- true
- Data
- Data
- true
- 37b7dc23-529b-458f-91d9-c8b07f52905d
- 1
-
405
7486
45
30
-
427.5
7501
- Connect to Loop End
- f6ca194d-fda1-465b-97c6-439b50c290e4
- true
- >
- >
- false
- 0
-
474
7456
39
20
-
493.5
7466
- Counter
- 6aec26b9-f157-4d7a-bc31-1f620eb8eef3
- true
- Counter
- Counter
- false
- 0
-
474
7476
39
20
-
493.5
7486
- 2
- Data to loop
- f8d79e9e-fbc5-4c7d-a488-d9715cbd24ec
- true
- Data
- Data
- false
- 0
-
474
7496
39
20
-
493.5
7506
- 4e5b891f-3e8d-4b3d-b677-996c63b3ac70
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop End
- Loop End
- true
- edd535d9-2425-4603-9246-524ae8f22bd8
- true
- Fast Loop End
- Fast Loop End
- true
- 0
-
848
7454
88
64
-
897
7486
- 3
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
- 56bd5659-3b05-4b0d-9d1d-b774eab24474
- true
- <
- <
- false
- f6ca194d-fda1-465b-97c6-439b50c290e4
- 1
-
850
7456
35
20
-
867.5
7466
- Set to true to exit the loop
- dbf98884-d812-4b1f-8718-7458e66be0fc
- true
- Exit
- Exit
- true
- 0
-
850
7476
35
20
-
867.5
7486
- 1
- 1
- {0}
- false
- 2
- Data to loop
- 744e53e6-ce47-4c35-af98-943d2d47043c
- true
- Data
- Data
- false
- eadfe40d-d6de-40b6-8a85-d3a67cd6bf54
- 1
-
850
7496
35
20
-
867.5
7506
- 2
- Data to loop
- abe307b2-9ceb-4fd8-833a-4fc3beea9143
- true
- Data
- Data
- false
- 0
-
909
7456
25
60
-
921.5
7486
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- ba7049b1-2139-486f-a455-2a828ed93642
- true
- Merge
- Merge
-
408
7593
90
64
-
453
7625
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 9ec071b6-c297-445f-b4d7-81291beef70d
- true
- false
- Data 1
- D1
- true
- bd550308-53c2-49d7-a7d1-b79b5bc51594
- 1
-
410
7595
31
20
-
425.5
7605
- 2
- Data stream 2
- aeb8d86a-7854-4008-836b-640b830bcd29
- true
- false
- Data 2
- D2
- true
- 3f58c4ce-69f5-44d4-8e86-86286be56692
- 1
-
410
7615
31
20
-
425.5
7625
- 2
- Data stream 3
- b67dd593-2f25-4858-a6db-00ce6030bdc2
- true
- false
- Data 3
- D3
- true
- 0
-
410
7635
31
20
-
425.5
7645
- 2
- Result of merge
- 8b273c29-1cb4-4595-87a6-f20dc2b05b7f
- true
- Result
- Result
- false
- 0
-
465
7595
31
60
-
480.5
7625
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- 3f58c4ce-69f5-44d4-8e86-86286be56692
- true
- Point
- Point
- false
- 0
-
190
7719
99
24
-
277.939
7731.271
- 1
- 1
- {0}
-
0
0
0
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 0f0e4a3e-ad32-465e-a39b-33b71cc955a7
- true
- Scale
- Scale
-
100
7414
201
64
-
237
7446
- Base geometry
- cc1b7fd0-e496-462c-891d-37b9749308f5
- true
- Geometry
- Geometry
- true
- 9e82ceae-a925-4757-8378-520f5175dd7f
- 1
-
102
7416
123
20
-
163.5
7426
- Center of scaling
- 08e4a88b-5e3b-4d4e-bcf3-8b1cefb4f9c9
- true
- Center
- Center
- false
- 0
-
102
7436
123
20
-
163.5
7446
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 200f4ab7-44b2-4950-83c7-166d39e9db4d
- true
- Factor
- Factor
- false
- 0
-
102
7456
123
20
-
163.5
7466
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- f0fabb10-355a-442d-a0c8-62b8dc66dd0c
- true
- Geometry
- Geometry
- false
- 0
-
249
7416
50
30
-
274
7431
- Transformation data
- e489b0ee-c705-434d-9b6a-90bd9e9d5939
- true
- Transform
- Transform
- false
- 0
-
249
7446
50
30
-
274
7461
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9e82ceae-a925-4757-8378-520f5175dd7f
- true
- Relay
- false
- 982ce084-5322-44ad-9d54-8fe52f5081d3
- 1
-
29
7418
40
16
-
49
7426
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- b250fba3-a7e8-4a1d-ac1f-a292d363bc8b
- true
- Merge
- Merge
-
1000
7354
90
64
-
1045
7386
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 9c06d8a5-50a3-4426-b0eb-3fda44f58bb7
- true
- false
- Data 1
- D1
- true
- 37b7dc23-529b-458f-91d9-c8b07f52905d
- 1
-
1002
7356
31
20
-
1017.5
7366
- 2
- Data stream 2
- 04cf8d52-dd52-4065-aa5c-d411015910ec
- true
- false
- Data 2
- D2
- true
- abe307b2-9ceb-4fd8-833a-4fc3beea9143
- 1
-
1002
7376
31
20
-
1017.5
7386
- 2
- Data stream 3
- cdca210a-74b5-4290-ab85-4ef7de5dcc8e
- true
- false
- Data 3
- D3
- true
- 0
-
1002
7396
31
20
-
1017.5
7406
- 2
- Result of merge
- 636e47b7-8cee-419e-b276-3b2fa735ef05
- true
- Result
- Result
- false
- 0
-
1057
7356
31
60
-
1072.5
7386
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 37b7dc23-529b-458f-91d9-c8b07f52905d
- true
- Relay
- false
- f0fabb10-355a-442d-a0c8-62b8dc66dd0c
- 1
-
315
7450
40
16
-
335
7458
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- e1e9715e-4f76-47d0-a0ab-4931f0cd37de
- true
- Scale
- Scale
-
1186
7401
201
64
-
1323
7433
- Base geometry
- ffbc83f0-0134-4989-b8fc-36220f8cba32
- true
- Geometry
- Geometry
- true
- 752b7369-802a-4c16-9edd-6119788d8964
- 1
-
1188
7403
123
20
-
1249.5
7413
- Center of scaling
- cfd83037-e04b-46c7-bf05-479140cdd196
- true
- Center
- Center
- false
- 0
-
1188
7423
123
20
-
1249.5
7433
- 1
- 1
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0.5
0
0
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1188
7443
123
20
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1249.5
7453
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-
1335
7403
50
30
-
1360
7418
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1335
7433
50
30
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1360
7448
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- Merge a bunch of data streams
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-
1476
7269
90
64
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1521
7301
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- Data 1
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1478
7271
31
20
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1493.5
7281
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1478
7291
31
20
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1493.5
7301
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1478
7311
31
20
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1493.5
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1533
7271
31
60
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1548.5
7301
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1430
7413
210
101
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1576
7464
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1432
7415
132
20
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1498
7425
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1432
7435
132
37
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1498
7453.5
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0
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1432
7472
132
20
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1498
7482
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1432
7492
132
20
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1498
7502
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1588
7415
50
48
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1613
7439.25
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-
1588
7463
50
49
-
1613
7487.75
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-
1749
7427
92
64
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1808
7459
- 1
- List to cull
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1751
7429
45
20
-
1773.5
7439
- 1
- Culling indices
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1751
7449
45
20
-
1773.5
7459
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- Wrap indices to list range
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1751
7469
45
20
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1773.5
7479
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- 1
- Culled list
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1820
7429
19
60
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1829.5
7459
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- Scale
- Scale an object uniformly in all directions.
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-
1734
7163
206
64
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1876
7195
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1736
7165
128
20
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1800
7175
- Center of scaling
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1736
7185
128
20
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1800
7195
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-0.5
0
0
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1736
7205
128
20
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1800
7215
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-
1888
7165
50
30
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1913
7180
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-
1888
7195
50
30
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1913
7210
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-
1877
7288
210
101
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2023
7339
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1879
7290
132
20
-
1945
7300
- Polar array plane
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-
1879
7310
132
37
-
1945
7328.5
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0
0
0
1
0
0
0
1
0
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-
1879
7347
132
20
-
1945
7357
- 1
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-
1879
7367
132
20
-
1945
7377
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2035
7290
50
48
-
2060
7314.25
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-
2035
7338
50
49
-
2060
7362.75
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- Scale an object uniformly in all directions.
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-
2150
7645
217
64
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2303
7677
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2152
7647
139
20
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2229.5
7657
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2152
7667
139
20
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2229.5
7677
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0
0
0
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2152
7687
139
20
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2229.5
7697
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2315
7647
50
30
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2340
7662
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2315
7677
50
30
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2340
7692
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1957
7566
127
64
-
2031
7598
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- Iterations
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-
1959
7568
60
30
-
1989
7583
- 1
- 1
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- Data
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-
1959
7598
60
30
-
1989
7613
- Connect to Loop End
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- >
- >
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-
2043
7568
39
20
-
2062.5
7578
- Counter
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-
2043
7588
39
20
-
2062.5
7598
- 2
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-
2043
7608
39
20
-
2062.5
7618
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-
2419
7566
88
64
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2468
7598
- 3
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- Connect to Loop Start
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2421
7568
35
20
-
2438.5
7578
- Set to true to exit the loop
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- Exit
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-
2421
7588
35
20
-
2438.5
7598
- 1
- 1
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- Data to loop
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2421
7608
35
20
-
2438.5
7618
- 2
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-
2480
7568
25
60
-
2492.5
7598
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
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-
1952
7708
90
64
-
1997
7740
- 3
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- Data 1
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- true
- bd550308-53c2-49d7-a7d1-b79b5bc51594
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-
1954
7710
31
20
-
1969.5
7720
- 2
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-
1954
7730
31
20
-
1969.5
7740
- 2
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- Data 3
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-
1954
7750
31
20
-
1969.5
7760
- 2
- Result of merge
- dc8584d0-b54a-4491-90d0-ee547fc4d004
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- 0
-
2009
7710
31
60
-
2024.5
7740
- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
- true
- 7081f7cb-a8e0-43c7-b050-4b124bd848f0
- true
- Rotate
- Rotate
-
1953
7424
226
81
-
2115
7465
- Base geometry
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- true
- Geometry
- Geometry
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- b8b40349-c7e1-4020-83ff-832f40b385c2
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-
1955
7426
148
20
-
2037
7436
- Rotation angle in degrees
- e34dc58b-8935-40ce-8955-ea2e6a6f0210
- true
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- 0
- true
-
1955
7446
148
20
-
2037
7456
- 1
- 1
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- 30
- Rotation plane
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- 0
-
1955
7466
148
37
-
2037
7484.5
- 1
- 1
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-
0
0
0
1
0
0
0
1
0
- Rotated geometry
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-
2127
7426
50
38
-
2152
7445.25
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- true
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- 0
-
2127
7464
50
39
-
2152
7483.75
- 30d58600-1aab-42db-80a3-f1ea6c4269a0
- Larger Than
- Larger than (or equal to)
- true
- 766ce75b-c7c5-4198-a1de-f0690a3eef3f
- true
- Larger Than
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-
1031
7680
188
44
-
1139
7702
- Number to test
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- true
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- f93fc9d5-ff7f-4f07-82d5-b22b4f91c9ad
- 1
-
1033
7682
94
20
-
1080
7692
- Number to test against
- e2d44b12-f421-4217-9ef8-03f918b8ce52
- true
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- Second Number
- false
- 0
-
1033
7702
94
20
-
1080
7712
- 1
- 1
- {0}
- 0
- True if A > B
- 8677bf44-3699-486b-8165-3efeb4b624c3
- true
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- 0
-
1151
7682
66
20
-
1184
7692
- True if A >= B
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- true
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- 0
-
1151
7702
66
20
-
1184
7712
- 23862862-049a-40be-b558-2418aacbd916
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- 07e51141-66fe-4136-b28b-c529dd5ff9e1
- true
- Deconstruct Arc
- Deconstruct Arc
-
1046
7486
102
64
-
1080
7518
- Arc or Circle to deconstruct
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- 175c7f33-2564-44cb-b334-3f20fb116863
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1048
7488
20
60
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1058
7518
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-
1092
7488
54
20
-
1119
7498
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1092
7508
54
20
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1119
7518
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-
1092
7528
54
20
-
1119
7538
- 9abae6b7-fa1d-448c-9209-4a8155345841
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- Deconstruct a point into its component parts.
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- Deconstruct
-
1091
7556
120
64
-
1132
7588
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- 64fdcdec-6e78-4f31-b76a-a179f9ece921
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1093
7558
27
60
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1106.5
7588
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- Cull Pattern
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- A group of Grasshopper objects
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- Merge a bunch of data streams
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- Merge
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(Note: If overriding this property every value should be unique)
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Note: Right click on the component to save the image or svg
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- Resulting circle
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- Circle
- Circle
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-
460
11081
29
40
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474.5
11101
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- Number Slider
- Numeric slider for single values
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- Number Slider
- Number Slider
- false
- 0
-
304
11260
275
20
-
304
11260.68
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- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
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- e003a0f6-770f-4128-bffd-855a85979f77
- Division
- Division
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85
44
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11215
- Item to divide (dividend)
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- 1
-
406
11195
26
20
-
419
11205
- Item to divide with (divisor)
- 0bef7a04-05e9-406f-90f0-04e54fc0ff2e
- B
- B
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- 0
-
406
11215
26
20
-
419
11225
- 1
- 1
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- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
- dec15bf5-d5db-48aa-8917-c1e66b3064b4
- Result
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- 0
-
456
11195
31
40
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471.5
11215
- 86a9944b-dea5-4126-9433-9e95ff07927a
- Triangular
- 2D grid with triangular cells
- true
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- true
- Triangular
- Triangular
-
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10781
186
101
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10832
- Base plane for grid
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-
520
10783
127
37
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583.5
10801.5
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-
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0
0
1
0
0
0
1
0
- Size of triangle edges
- 925833d9-af74-41ab-b410-447c234ad3e0
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- Size
- false
- 0
-
520
10820
127
20
-
583.5
10830
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- 1
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- 1
- Number of grid cells in base plane x directions
- 3bff9a05-3bc0-409a-9184-3a1187397a93
- true
- Extent X
- Extent X
- false
- 0
-
520
10840
127
20
-
583.5
10850
- 1
- 1
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- 3
- Number of grid cells in base plane y directions
- d29f041d-06b8-4f2f-98cd-64fe8a796449
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- Extent Y
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- 0
-
520
10860
127
20
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583.5
10870
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- 2
- Grid cell outlines
- 06064f35-428c-46a2-a814-662d2200148c
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- Cells
- Cells
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-
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10783
31
48
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686.5
10807.25
- 2
- Points at grid centers
- true
- 99fcb1b8-47e7-43c5-a038-4ff4b3acb60d
- true
- Points
- Points
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- 0
-
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10831
31
49
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686.5
10855.75
- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
- true
- 8a60cc69-6904-4a7f-acf3-19d75d95b57d
- Rotate
- Rotate
-
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11154
210
81
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284
11195
- Base geometry
- 9bd7ebb2-9055-44dd-b25e-8c9da56b22b4
- Geometry
- Geometry
- true
- 07f97297-6140-4c83-b3e8-c93a75c3ef8f
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-
140
11156
132
20
-
206
11166
- Rotation angle in radians
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- Angle
- Angle
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- false
-
140
11176
132
20
-
206
11186
- 1
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- Rotation plane
- 02bf9946-8009-4a73-8e36-8878bf6289bb
- Plane
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-
140
11196
132
37
-
206
11214.5
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0
0
0
1
0
0
0
1
0
- Rotated geometry
- 5869f2ca-a603-4703-839c-2119249672ac
- Geometry
- Geometry
- false
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-
296
11156
50
38
-
321
11175.25
- Transformation data
- 70bdf1a6-c3df-47b0-b29c-341a1fc741c0
- Transform
- Transform
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-
296
11194
50
39
-
321
11213.75
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- 63cdda96-b01e-49e5-a861-0498a734980e
- 1
-
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11087
40
16
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597
11095
- 4f8984c4-7c7a-4d69-b0a2-183cbb330d20
- Plane
- Base plane of circle
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206
11082
108
37
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302.5
11101.18
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0
0
0
1
0
0
0
1
0
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- Find all discontinuities along a curve.
- true
- 151861ac-529d-442d-9b48-056c5d3c2888
- Discontinuity
- Discontinuity
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10963
196
44
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473
10985
- Curve to analyze
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10965
113
20
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404.5
10975
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- fbadaacd-693f-475f-b9b9-da05e4ae6c3a
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- Level
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-
348
10985
113
20
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404.5
10995
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- 1
- Points at discontinuities
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- Points
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485
10965
55
20
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512.5
10975
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- Curve parameters at discontinuities
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- Parameters
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-
485
10985
55
20
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512.5
10995
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- Circumscribed Polygon
- A regular circumscribed polygon
- true
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- Circumscribed Polygon
- Circumscribed Polygon
-
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10989
116
64
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253
11021
- Polygon base plane
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- Plane
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193
10991
48
20
-
217
11001
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- The distance from the center to the mid edge of the polygon
- 33e07f47-e412-4fe3-91af-1c8dee63c646
- Radius
- Radius
- true
- dec15bf5-d5db-48aa-8917-c1e66b3064b4
- 1
-
193
11011
48
20
-
217
11021
- 1
- 1
- {0}
- 1
- The number of sides of the regular polygon. Must be more than 2
- 1d1ea96c-5df6-412c-a9d4-7282046c12d2
- Sides
- Sides
- true
- 0
-
193
11031
48
20
-
217
11041
- 1
- 1
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- 3
- Regular polygon curve
- 34f3f86b-37db-4652-bcce-8962aa08f954
- Polygon
- Polygon
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- 0
-
265
10991
40
60
-
285
11021
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 72f7526a-e61d-4536-973c-00459d97450e
- Scale
- Scale
-
705
11083
191
64
-
832
11115
- Base geometry
- b94e4cf6-4db2-4f69-9b9a-f185f83175be
- Geometry
- Geometry
- true
- e1624e15-f614-44cf-987a-a52b6cc73722
- 1
-
707
11085
113
20
-
763.5
11095
- Center of scaling
- 73466e3f-01d3-4177-8549-ea953122c9c7
- Center
- Center
- false
- d2cc5378-78e7-450d-b9cf-a9e888074380
- 1
-
707
11105
113
20
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763.5
11115
- 1
- 1
- {0}
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0
0
0
- Scaling factor
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- Factor
- Factor
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- 0
-
707
11125
113
20
-
763.5
11135
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 72572876-7f28-46f6-a161-edac95ab5af3
- Geometry
- Geometry
- false
- 0
-
844
11085
50
30
-
869
11100
- Transformation data
- 5d2b5baf-f43f-44e0-ae10-1dae8ffef68e
- Transform
- Transform
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- 0
-
844
11115
50
30
-
869
11130
- 59c7ff9d-38ed-4420-9d1f-88d931594cfd
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Recursive Transform
- Recursively transform geometry to get a self-referential step sequence of transformed geometry.
- true
- 6ada0363-7dbc-4117-b4f7-7a397770b9df
- true
- Recursive Transform
- Recursive Transform
-
696
11447
154
84
-
775
11489
- Geometry to recursively transform
- 5cb2b043-aedb-416e-82ec-7939339160db
- true
- Geometry
- Geometry
- false
- 5006e346-2d02-4efe-914d-b08e9f193f19
- 1
-
698
11449
65
20
-
730.5
11459
- Transformation that will be used to transform the geometry at each recursive step
(X outputs of components that perform transformations like Move, Scale, Rotate, etc.)
Use Pufferfish's Mass Transform component or Grasshopper's Compound component to combine multiple transformations into one transform to use in this input, so multiple transformations can affect the geometry.
(*Be extra careful with transformations such as scaling as recursively scaling with many steps can quickly generate extremely large or small sized geometry, which may freeze Grasshopper)
- 2cc132dc-9fc2-4a83-a85f-bc5a9e86dce2
- true
- Transform
- Transform
- false
- 5d2b5baf-f43f-44e0-ae10-1dae8ffef68e
- 1
-
698
11469
65
20
-
730.5
11479
- Number of recursive transformation steps
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- true
- Steps
- Steps
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- 0
-
698
11489
65
20
-
730.5
11499
- 1
- 1
- {0}
- 4
- If True, only the last step of the recursive transform is calculated and output.
If False, every step of the recursive transform is calculated and output.
- bd972497-3474-45a0-bc58-a11865f67fe7
- true
- Last
- Last
- false
- 0
-
698
11509
65
20
-
730.5
11519
- 1
- 1
- {0}
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- 1
- Resulting recursively transformed geometry
- 8fe69b89-62b0-4a05-b630-40b5e61e5b03
- true
- Transformed
- Transformed
- false
- 0
-
787
11449
61
80
-
817.5
11489
- 1398f508-3c37-4fef-8384-a29dc771fd46
- ab81fea9-8d16-4caf-af89-2736c660f36d
- Circumscribed Polygon
- A regular circumscribed polygon
- true
- fcd7af0d-693c-4cf0-935b-7c317b1b232d
- Circumscribed Polygon
- Circumscribed Polygon
-
983
10963
116
64
-
1045
10995
- Polygon base plane
- 5a6304fb-f13f-4b38-97e2-ca03fcdebc65
- Plane
- Plane
- true
- 5869f2ca-a603-4703-839c-2119249672ac
- 1
-
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10965
48
20
-
1009
10975
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- The distance from the center to the mid edge of the polygon
- ad181f05-bf7c-4cd9-8534-8fc9bdf96fab
- Radius
- Radius
- true
- dec15bf5-d5db-48aa-8917-c1e66b3064b4
- 1
-
985
10985
48
20
-
1009
10995
- 1
- 1
- {0}
- 1
- The number of sides of the regular polygon. Must be more than 2
- bfd2c71c-3577-49c2-8b27-5576a9062cad
- Sides
- Sides
- true
- 0
-
985
11005
48
20
-
1009
11015
- 1
- 1
- {0}
- 6
- Regular polygon curve
- cdf76180-9ac2-4597-9aea-58c3f12e88c5
- Polygon
- Polygon
- false
- 0
-
1057
10965
40
60
-
1077
10995
- ccc7b468-e743-4049-891f-299432545898
- Curve Middle
- Get the point in the middle of a curve
- true
- dd9c1641-eb00-456e-8572-71f91027ca1f
- Curve Middle
- Curve Middle
-
1453
11389
101
28
-
1497
11403
- Curve for mid-point.
- 363efd22-1c3b-4b53-98ac-ec462e05ed18
- Curve
- Curve
- false
- 1f8570c9-7461-469a-82db-b58f3106e6e9
- 1
-
1455
11391
30
24
-
1470
11403
- Point in the middle of the curve
- f775dad8-c06a-475e-87ed-03fa03b87061
- Midpoint
- Midpoint
- false
- 0
-
1509
11391
43
24
-
1530.5
11403
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 69221953-c83b-4544-bdd1-b582ace2f9fa
- Explode
- Explode
-
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10884
134
44
-
1050
10906
- Curve to explode
- 17db17ce-393d-46c9-a34c-c34ea0141d89
- Curve
- Curve
- false
- cdf76180-9ac2-4597-9aea-58c3f12e88c5
- 1
-
981
10886
57
20
-
1009.5
10896
- Recursive decomposition until all segments are atomic
- 7ccc2cfe-0863-478c-a42f-46bd1cb6da69
- Recursive
- Recursive
- false
- 0
-
981
10906
57
20
-
1009.5
10916
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 1f8570c9-7461-469a-82db-b58f3106e6e9
- Segments
- Segments
- false
- 0
-
1062
10886
49
20
-
1086.5
10896
- 1
- Vertices of the exploded segments
- 5ea4147a-e0a0-4e46-be9e-a665821f8296
- Vertices
- Vertices
- false
- 0
-
1062
10906
49
20
-
1086.5
10916
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 499a74fb-150c-404f-83df-37cde065a25d
- true
- Scale
- Scale
-
1404
10947
207
64
-
1547
10979
- Base geometry
- d5191ebb-c940-4cc6-8ba1-9b6646175f55
- true
- 2
- Geometry
- Geometry
- true
- c2af835c-810b-4201-aaa5-a312d37e1a1e
- 1
-
1406
10949
129
20
-
1478.5
10959
- Center of scaling
- cf38fe00-4daa-4d91-9e74-9ae620eb8b2b
- true
- 1
- Center
- Center
- false
- 2ad0c524-b08e-4158-a7ff-5f425c334bb2
- 1
-
1406
10969
129
20
-
1478.5
10979
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 4c6e9d4d-effb-4530-afb8-46ede7c41ce4
- true
- Factor
- Factor
- false
- 0
-
1406
10989
129
20
-
1478.5
10999
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- e50e3b2f-6527-4e99-a19d-80df5a6fcb8b
- true
- Geometry
- Geometry
- false
- 0
-
1559
10949
50
30
-
1584
10964
- Transformation data
- e649fd52-068c-4922-ac76-0c0443600ace
- true
- Transform
- Transform
- false
- 0
-
1559
10979
50
30
-
1584
10994
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- b0a7bebe-10d6-4ea4-b4ab-f7664507e9c7
- true
- Scale
- Scale
-
1588
10879
201
64
-
1725
10911
- Base geometry
- a643d594-e8ec-41f4-8141-30e4f4accb55
- true
- Geometry
- Geometry
- true
- b0839e99-bc37-4bea-8637-b44ba9c9effd
- 1
-
1590
10881
123
20
-
1651.5
10891
- Center of scaling
- b10e764b-a81c-4131-9d1d-6441ece5e5e6
- true
- Center
- Center
- false
- 0
-
1590
10901
123
20
-
1651.5
10911
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- dae3d417-1943-4829-843b-7b49dc22e094
- true
- Factor
- Factor
- false
- 0
-
1590
10921
123
20
-
1651.5
10931
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 19d1d75b-56cd-47c0-b195-56915639bf04
- true
- Geometry
- Geometry
- false
- 0
-
1737
10881
50
30
-
1762
10896
- Transformation data
- 3b2f4cba-9864-42fd-9438-2799770d3406
- true
- Transform
- Transform
- false
- 0
-
1737
10911
50
30
-
1762
10926
- 59c7ff9d-38ed-4420-9d1f-88d931594cfd
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Recursive Transform
- Recursively transform geometry to get a self-referential step sequence of transformed geometry.
- true
- d63cc818-e94e-4eb7-908c-59d784e36e3c
- true
- Recursive Transform
- Recursive Transform
-
1723
10923
154
84
-
1802
10965
- Geometry to recursively transform
- c7bad61e-0933-406e-8122-d294b125d4f8
- true
- Geometry
- Geometry
- false
- 19d1d75b-56cd-47c0-b195-56915639bf04
- 1
-
1725
10925
65
20
-
1757.5
10935
- Transformation that will be used to transform the geometry at each recursive step
(X outputs of components that perform transformations like Move, Scale, Rotate, etc.)
Use Pufferfish's Mass Transform component or Grasshopper's Compound component to combine multiple transformations into one transform to use in this input, so multiple transformations can affect the geometry.
(*Be extra careful with transformations such as scaling as recursively scaling with many steps can quickly generate extremely large or small sized geometry, which may freeze Grasshopper)
- a8ba1da0-7cbf-465b-ac0f-a026d8bc79e5
- true
- Transform
- Transform
- false
- 3b2f4cba-9864-42fd-9438-2799770d3406
- 1
-
1725
10945
65
20
-
1757.5
10955
- Number of recursive transformation steps
- 918a654d-6abe-4a85-aa2b-7b2f52f0a0b6
- true
- Steps
- Steps
- false
- 0
-
1725
10965
65
20
-
1757.5
10975
- 1
- 1
- {0}
- 3
- If True, only the last step of the recursive transform is calculated and output.
If False, every step of the recursive transform is calculated and output.
- 3b4b9742-ca0e-46bb-bc15-0e52a6d69461
- true
- Last
- Last
- false
- 0
-
1725
10985
65
20
-
1757.5
10995
- 1
- 1
- {0}
- false
- 1
- Resulting recursively transformed geometry
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1814
10925
61
80
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1844.5
10965
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- Mirror Curve
- Mirror a shape in a freeform curve.
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1968
10876
150
64
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2056
10908
- Geometry to mirror
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- Geometry
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1970
10878
74
20
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2015
10888
- Mirror curve
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- Curve
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1970
10898
74
20
-
2015
10908
- Mirror tangent (if true, mirror behaviour extends beyond curve ends)
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1970
10918
74
20
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2015
10928
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2068
10878
48
60
-
2092
10908
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- Merge a bunch of data streams
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1808
10698
90
64
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1853
10730
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1810
10700
31
20
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1825.5
10710
- 2
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1810
10720
31
20
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1825.5
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1810
10740
31
20
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1825.5
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- 2
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1865
10700
31
60
-
1880.5
10730
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- Create planar surfaces from a collection of boundary edge curves.
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-
1982
10762
102
28
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2027
10776
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1984
10764
31
24
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1999.5
10776
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- Resulting boundary surfaces
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2039
10764
43
24
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2060.5
10776
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1253
11042
127
64
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1327
11074
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- Loop iterations
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-
1255
11044
60
30
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1285
11059
- 1
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- Data to loop
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-
1255
11074
60
30
-
1285
11089
- Connect to Loop End
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1339
11044
39
20
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1358.5
11054
- Counter
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1339
11064
39
20
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1358.5
11074
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1339
11084
39
20
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1358.5
11094
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-
1630
11052
88
64
-
1679
11084
- 3
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
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-
1632
11054
35
20
-
1649.5
11064
- Set to true to exit the loop
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- Exit
- Exit
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-
1632
11074
35
20
-
1649.5
11084
- 1
- 1
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- 2
- Data to loop
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- Data
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-
1632
11094
35
20
-
1649.5
11104
- 2
- Data to loop
- b0839e99-bc37-4bea-8637-b44ba9c9effd
- true
- Data
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- 0
-
1691
11054
25
60
-
1703.5
11084
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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-
1246
10936
40
16
-
1266
10944
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
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1170
11170
201
64
-
1307
11202
- Base geometry
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- Geometry
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1172
11172
123
20
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1233.5
11182
- Center of scaling
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1172
11192
123
20
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1233.5
11202
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0
0
0
- Scaling factor
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1172
11212
123
20
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1233.5
11222
- 1
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- Scaled geometry
- 2cfd2b4a-d9d9-4216-8738-a26b12bac059
- Geometry
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-
1319
11172
50
30
-
1344
11187
- Transformation data
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- Transform
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-
1319
11202
50
30
-
1344
11217
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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-
1140
10955
40
16
-
1160
10963
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
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- Merge
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1790
11186
90
64
-
1835
11218
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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-
1792
11188
31
20
-
1807.5
11198
- 2
- Data stream 2
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- b0839e99-bc37-4bea-8637-b44ba9c9effd
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1792
11208
31
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1807.5
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- 2
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1792
11228
31
20
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1807.5
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- 2
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1847
11188
31
60
-
1862.5
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- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
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1593
11381
90
64
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1638
11413
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31
20
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31
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31
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1650
11383
31
60
-
1665.5
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1453
11498
99
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1540.292
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0
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- Merge
- Merge a bunch of data streams
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-
1452
11270
90
64
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11302
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Data stream 1
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11272
31
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- 2
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31
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31
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1509
11272
31
60
-
1524.5
11302
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1897
11091
97
64
-
1961
11123
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-
1899
11093
50
20
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1924
11103
- 1
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-
1899
11113
50
20
-
1924
11123
- 1
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- Wrap indices to list range
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-
1899
11133
50
20
-
1924
11143
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- Culled list
- 43ef6cec-45d4-40b2-a16b-6c7d151d2c1e
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-
1973
11093
19
60
-
1982.5
11123
- 9c9f8219-ae88-4d29-ba1b-3433ed713639
- Mirror Curve
- Mirror a shape in a freeform curve.
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-
885
11348
134
64
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957
11380
- Geometry to mirror
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- 05202cd3-8b21-4261-942d-194f99dd13cb
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-
887
11350
58
20
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916
11360
- Mirror curve
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887
11370
58
20
-
916
11380
- Mirror tangent (if true, mirror behaviour extends beyond curve ends)
- d2f60299-809a-45e9-811b-f5e3e0271fe4
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-
887
11390
58
20
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11400
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- d86245de-7417-49f5-8409-ba0d0456a387
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- 0
-
969
11350
48
60
-
993
11380
- 61d81100-c4d3-462d-8b51-d951c0ae32db
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12248
158
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12280
- Base geometry
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12250
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- Triangle to map from
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- Triangle to map into
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172
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66
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172
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66
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11825
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11825
- 8b8c1414-7367-4a62-a443-4fd394cc509b
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- Tri Fan Polyline
- Creates a series of triangulated fans from the edges of a polyline about the area centroid.
- true
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- Tri Fan Polyline
- Tri Fan Polyline
-
1287
11554
109
28
-
1339
11568
- The source polyline
- cf23c14b-d0eb-4b1e-858a-6a64806001a8
- Polyline
- Polyline
- false
- 2efc2286-f983-4404-9480-a3ccaff26081
- 1
-
1289
11556
38
24
-
1308
11568
- 1
- The triangular fans
- e5ea8b9d-7f13-4857-8f61-19e42ba021de
- Polylines
- Polylines
- false
- 0
-
1351
11556
43
24
-
1372.5
11568
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 29695a0d-b539-4a5b-806e-26932d8cabc1
- Scale
- Scale
-
-927
12086
207
64
-
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12118
- Base geometry
- 2e3a1b96-10cf-4628-93e6-c7ebfe0c5f4b
- 2
- Geometry
- Geometry
- true
- 39edc107-659e-44d1-aabd-ed49b0081339
- 1
-
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12088
129
20
-
-852.5
12098
- Center of scaling
- fc30b5ec-e97f-42e5-b3e5-f5c3bd1948b3
- Center
- Center
- false
- d2cc5378-78e7-450d-b9cf-a9e888074380
- 1
-
-925
12108
129
20
-
-852.5
12118
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- eb5c5534-60d1-4ed6-b88d-24856099cc25
- Factor
- Factor
- false
- 0
-
-925
12128
129
20
-
-852.5
12138
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- f27b594f-e599-4b67-a07c-7d2864dd206d
- Geometry
- Geometry
- false
- 0
-
-772
12088
50
30
-
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12103
- Transformation data
- 8d56b48f-48e3-4dfb-b28b-f1c8b91b5788
- Transform
- Transform
- false
- 0
-
-772
12118
50
30
-
-747
12133
- 7cd2f235-466e-4d30-bd3c-3b9573ac7dda
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop Start
- Loop Start
- true
- 5b86dbeb-5021-4890-95a5-e4de6664b2ed
- true
- Fast Loop Start
- Fast Loop Start
-
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11999
127
64
-
-991
12031
- 2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
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- 3
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Loop iterations
- 21795aaa-e853-45de-a2b4-8cf7a723c701
- true
- Iterations
- Iterations
- false
- 0
-
-1063
12001
60
30
-
-1033
12016
- 1
- 1
- {0}
- -1
- 2
- Data to loop
- 594c2487-9974-4a36-967f-4c612129d96a
- true
- Data
- Data
- true
- 5006e346-2d02-4efe-914d-b08e9f193f19
- 1
-
-1063
12031
60
30
-
-1033
12046
- Connect to Loop End
- 51915323-1977-462d-8745-7cff3fc02088
- true
- >
- >
- false
- 0
-
-979
12001
39
20
-
-959.5
12011
- Counter
- 0804c294-bec3-4ca3-a22e-5c98258581fd
- true
- Counter
- Counter
- false
- 0
-
-979
12021
39
20
-
-959.5
12031
- 2
- Data to loop
- 39edc107-659e-44d1-aabd-ed49b0081339
- true
- Data
- Data
- false
- 0
-
-979
12041
39
20
-
-959.5
12051
- 4e5b891f-3e8d-4b3d-b677-996c63b3ac70
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop End
- Loop End
- true
- 4b5810d6-f15e-4908-9ffb-9a48d6742207
- true
- Fast Loop End
- Fast Loop End
- true
- 0
-
-670
12006
88
64
-
-621
12038
- 3
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
- 1f9f16dd-388f-4cc4-b7ad-9770890fe022
- true
- <
- <
- false
- 51915323-1977-462d-8745-7cff3fc02088
- 1
-
-668
12008
35
20
-
-650.5
12018
- Set to true to exit the loop
- 2ba8c2e5-e56a-4ee8-a19a-e85d9037e2d1
- true
- Exit
- Exit
- true
- 0
-
-668
12028
35
20
-
-650.5
12038
- 1
- 1
- {0}
- false
- 2
- Data to loop
- 57f9b1ae-9527-47ae-a385-6811c2a20cf6
- true
- Data
- Data
- false
- f27b594f-e599-4b67-a07c-7d2864dd206d
- 1
-
-668
12048
35
20
-
-650.5
12058
- 2
- Data to loop
- 29ea6311-d004-48b9-9352-babbb396684d
- true
- Data
- Data
- false
- 0
-
-609
12008
25
60
-
-596.5
12038
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 05202cd3-8b21-4261-942d-194f99dd13cb
- Relay
- false
- b983faf4-e31b-495c-9984-8e40387971a0
- 1
-
861
11539
40
16
-
881
11547
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- d12d5b2c-b0d7-4027-ae72-0edfd7b3b56f
- Merge
- Merge
-
-278
11895
90
64
-
-233
11927
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 658ba4ed-b915-46d1-a4f8-d40a5fd7b204
- false
- Data 1
- D1
- true
- 0dc8aaaa-abbf-4955-b0df-618388e98a99
- 1
-
-276
11897
31
20
-
-260.5
11907
- 2
- Data stream 2
- bdc5a71f-1259-4fff-a50f-0dc03d21f908
- false
- Data 2
- D2
- true
- 29ea6311-d004-48b9-9352-babbb396684d
- 1
-
-276
11917
31
20
-
-260.5
11927
- 2
- Data stream 3
- 7d0382b2-7e5f-4122-885c-d85f9b607870
- false
- Data 3
- D3
- true
- 0
-
-276
11937
31
20
-
-260.5
11947
- 2
- Result of merge
- b983faf4-e31b-495c-9984-8e40387971a0
- Result
- Result
- false
- 0
-
-221
11897
31
60
-
-205.5
11927
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 5006e346-2d02-4efe-914d-b08e9f193f19
- Relay
- false
- c40e12ef-e280-42ef-953b-41f240ec931d
- 1
-
531
11413
40
16
-
551
11421
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 0247382b-7512-46c5-b755-39214c97d6dd
- Scale
- Scale
-
135
11349
201
64
-
272
11381
- Base geometry
- 93d99d6e-a942-474a-934b-6b1b525f33a3
- Geometry
- Geometry
- true
- cdf76180-9ac2-4597-9aea-58c3f12e88c5
- 1
-
137
11351
123
20
-
198.5
11361
- Center of scaling
- 48908abd-b93e-4b76-8b59-6e397215d88d
- Center
- Center
- false
- 0
-
137
11371
123
20
-
198.5
11381
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 60f10173-ff59-411d-9f1a-66b51594ba13
- Factor
- Factor
- false
- 0
-
137
11391
123
20
-
198.5
11401
- 1
- 1
- {0}
- 1
- Scaled geometry
- c40e12ef-e280-42ef-953b-41f240ec931d
- Geometry
- Geometry
- false
- 0
-
284
11351
50
30
-
309
11366
- Transformation data
- 3ce1ca19-0536-424e-a2a8-9e4fb1db704d
- Transform
- Transform
- false
- 0
-
284
11381
50
30
-
309
11396
- 501aecbb-c191-4d13-83d6-7ee32445ac50
- Cull Index
- Cull (remove) indexed elements from a list.
- true
- a7f18398-5496-4337-8254-50a62f774f13
- Cull Index
- Cull Index
-
1904
11570
97
64
-
1968
11602
- 1
- List to cull
- 826a92a1-318d-4a6d-9e01-9536d50f3256
- List
- List
- false
- 5c2100ba-9c1d-4c16-b2b9-b28508726b39
- 1
-
1906
11572
50
20
-
1931
11582
- 1
- Culling indices
- ae7a73e8-2d0f-43e2-afa4-8e5c6df2b876
- Indices
- Indices
- false
- 0
-
1906
11592
50
20
-
1931
11602
- 1
- 1
- {0}
- 6
- Wrap indices to list range
- 27ccdfdc-47a5-4556-8e5a-28e7ecc8f159
- Wrap
- Wrap
- false
- 0
-
1906
11612
50
20
-
1931
11622
- 1
- 1
- {0}
- true
- 1
- Culled list
- 23cc694b-6671-4f9c-95ca-1a14dd4060ad
- List
- List
- false
- 0
-
1980
11572
19
60
-
1989.5
11602
- d51e9b65-aa4e-4fd6-976c-cef35d421d05
- Boundary Surfaces
- Create planar surfaces from a collection of boundary edge curves.
- true
- cd11ddda-cb3a-44d5-8ce8-1b93d108bdc6
- true
- Boundary Surfaces
- Boundary Surfaces
-
1612
11490
102
28
-
1657
11504
- 1
- Boundary curves
- 2ba97b92-4863-45bb-a8d5-d2ff8b7155b4
- true
- Edges
- Edges
- false
- 5a13f3c0-44eb-4b16-a344-6b42d9ca806e
- 1
-
1614
11492
31
24
-
1629.5
11504
- 1
- Resulting boundary surfaces
- fb25e13e-cc34-4117-9f74-e1fb20102019
- true
- Surfaces
- Surfaces
- false
- 0
-
1669
11492
43
24
-
1690.5
11504
- b709f183-e4c5-4888-abed-beaf3cb22d59
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Split Triangles Subdivision
- Places several triangles into every face.
Provided by Weaverbird 0.9.0.1.
- true
- cd4fe2f7-9626-49c8-8e41-ee81bea184e5
- Weaverbird's Split Triangles Subdivision
- Weaverbird's Split Triangles Subdivision
-
1432
11823
206
44
-
1525
11845
- 1
- The open or closed mesh, or closed curves list, to subdivide
- c4b670a9-f169-4905-a360-6d6d641877ba
- Mesh/Curves
- Mesh/Curves
- false
- e5ea8b9d-7f13-4857-8f61-19e42ba021de
- 1
-
1434
11825
79
20
-
1473.5
11835
- The number of subdividing iterations for each face
- 95779ca0-4128-475c-9e92-8c5119868b91
- Level
- Level
- true
- 0
-
1434
11845
79
20
-
1473.5
11855
- 1
- 1
- {0}
- 3
- The mesh after the subdividing process
- d93ac415-e2b6-49d9-a5b6-76598a8aed03
- Output Mesh/Curves
- Output Mesh/Curves
- false
- 0
-
1537
11825
99
40
-
1586.5
11845
- 0b4ac802-fc4a-4201-9c66-0078b837c1eb
- Face Boundaries
- Convert all mesh faces to polylines
- true
- 9af597c7-7d22-4175-b82c-ef075f787d7b
- Face Boundaries
- Face Boundaries
-
1700
11979
110
28
-
1742
11993
- Mesh for face boundary extraction
- 315ddf25-520d-4dfa-b22d-d28bcc11cf0e
- Mesh
- Mesh
- false
- d93ac415-e2b6-49d9-a5b6-76598a8aed03
- 1
-
1702
11981
28
24
-
1716
11993
- 1
- Boundary polylines for each mesh face
- 5efb0a73-0fab-4c80-b97a-a5c192c3cda2
- Boundaries
- Boundaries
- false
- 0
-
1754
11981
54
24
-
1781
11993
- 435f31b6-89bf-4825-8d8d-a3f663bc01b1
- 9d96da9c-9354-ef32-7983-0acb11a3d493
- Subdivide Triangle
- Subdivides a triangle into self-similar cells.
- true
- bb2c0540-baa5-490c-8504-91ec2a559b87
- Subdivide Triangle
- Subdivide Triangle
-
1434
11623
197
144
-
1541
11695
- A closed triangular curve or surface to subdivide
- e5dd2c79-5c48-48a9-9d1c-dfc85e056b43
- Triangular Curve
- Triangular Curve
- false
- e5ea8b9d-7f13-4857-8f61-19e42ba021de
- 1
-
1436
11625
93
20
-
1482.5
11635
- Number of subdivisions.
- 8c436f8b-3130-493f-b54a-18e79465262d
- Subdivide
- Subdivide
- false
- 0
-
1436
11645
93
20
-
1482.5
11655
- 1
- 1
- {0}
- 0
- The first boolean.
- aca7382f-ad07-4afb-a343-0e800295aef7
- Boolean 1
- Boolean 1
- false
- 0
-
1436
11665
93
20
-
1482.5
11675
- 1
- 1
- {0}
- true
- The second boolean.
- 94ba11d7-d9cf-4a04-9fee-7a276e3f0732
- Boolean 2
- Boolean 2
- false
- 0
-
1436
11685
93
20
-
1482.5
11695
- 1
- 1
- {0}
- true
- The third boolean.
- 7cb8f837-8c50-4837-9a60-d662d3aa3a93
- Boolean 3
- Boolean 3
- false
- 0
-
1436
11705
93
20
-
1482.5
11715
- 1
- 1
- {0}
- true
- The fourth boolean.
- d0e93b43-ef85-4600-8d14-4acbe83663a1
- Boolean 4
- Boolean 4
- false
- 0
-
1436
11725
93
20
-
1482.5
11735
- 1
- 1
- {0}
- true
- When set to true, the component will return polylines (faster), when set to false, the component will return surfaces (slower)
- f1c3ec47-7a56-4edc-8a30-956b00df7709
- Wires
- Wires
- false
- 0
-
1436
11745
93
20
-
1482.5
11755
- 1
- 1
- {0}
- true
- List of triangle cells.
- 7e14797b-bb8a-4c2a-aef4-02b1192d9c8a
- Triangle Cells A
- Triangle Cells A
- false
- 0
-
1553
11625
76
70
-
1591
11660
- List of triangle cells.
- 5c2100ba-9c1d-4c16-b2b9-b28508726b39
- Triangle Cells B
- Triangle Cells B
- false
- 0
-
1553
11695
76
70
-
1591
11730
- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
- true
- f8c61a27-e5a4-4841-9d48-1503e7b92246
- Rotate
- Rotate
-
1948
11824
226
81
-
2110
11865
- Base geometry
- 9c92d4a9-a1c3-4dd0-abb9-7a8575a7c6af
- Geometry
- Geometry
- true
- 5efb0a73-0fab-4c80-b97a-a5c192c3cda2
- 1
-
1950
11826
148
20
-
2032
11836
- Rotation angle in degrees
- 23c02908-52fa-451d-b4f6-204840c05e59
- Angle
- Angle
- false
- 0
- true
-
1950
11846
148
20
-
2032
11856
- 1
- 1
- {0}
- 30
- Rotation plane
- de6d8e0a-3222-4692-8799-ca0c52b6a0e4
- Plane
- Plane
- false
- 0
-
1950
11866
148
37
-
2032
11884.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Rotated geometry
- 2cc3fcc0-50be-4777-a90e-8366b8713843
- Geometry
- Geometry
- false
- 0
-
2122
11826
50
38
-
2147
11845.25
- Transformation data
- a4ac0974-baef-4167-9428-da6a3596ac10
- Transform
- Transform
- false
- 0
-
2122
11864
50
39
-
2147
11883.75
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 67cb7f83-9434-49ea-9c82-a978a271b62d
- Relay
- false
- 2cc3fcc0-50be-4777-a90e-8366b8713843
- 1
-
1890
11703
40
16
-
1910
11711
- 3efefe13-1114-4638-521c-602969182936
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Sierpinski Triangles Subdivision
- Places a triangle in each corner of a mesh face. The mesh will have one more hole per face.
Provided by Weaverbird 0.9.0.1.
- 0
- true
- b055554f-8cf6-432c-9f62-2010462b4957
- Weaverbird's Sierpinski Triangles Subdivision
- Weaverbird's Sierpinski Triangles Subdivision
-
1440
11946
206
44
-
1533
11968
- 1
- The open or closed mesh, or closed curves list, to subdivide
- e966a771-d9bd-4943-9485-a68b32d48cfe
- Mesh/Curves
- Mesh/Curves
- false
- e5ea8b9d-7f13-4857-8f61-19e42ba021de
- 1
-
1442
11948
79
20
-
1481.5
11958
- The number of subdividing iterations for each face
- 78e1e604-4f06-4031-9f31-1a13793d6d51
- Level
- Level
- true
- 0
-
1442
11968
79
20
-
1481.5
11978
- 1
- 1
- {0}
- 0
- The mesh after the subdividing process
- 349f1af8-ede1-400a-913a-80d87de2cf73
- Output Mesh/Curves
- Output Mesh/Curves
- false
- 0
-
1545
11948
99
40
-
1594.5
11968
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f90e3095-4f89-408f-9941-a72dcdf1a7f0
- Relay
- false
- 0018b36c-afec-43f0-a883-f9195d605933
- 1
-
1843
11758
40
16
-
1863
11766
- d51e9b65-aa4e-4fd6-976c-cef35d421d05
- Boundary Surfaces
- Create planar surfaces from a collection of boundary edge curves.
- true
- ded72eef-38e2-4a01-b7c6-469b45b8779c
- true
- Boundary Surfaces
- Boundary Surfaces
-
1992
11713
102
28
-
2037
11727
- 1
- Boundary curves
- 26cc1dc6-2e82-4126-977d-1901b0d47e43
- true
- Edges
- Edges
- false
- f90e3095-4f89-408f-9941-a72dcdf1a7f0
- 1
-
1994
11715
31
24
-
2009.5
11727
- 1
- Resulting boundary surfaces
- 1635630b-ef35-408d-bd85-c95684a72f08
- true
- Surfaces
- Surfaces
- false
- 0
-
2049
11715
43
24
-
2070.5
11727
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0dc8aaaa-abbf-4955-b0df-618388e98a99
- Relay
- false
- 5006e346-2d02-4efe-914d-b08e9f193f19
- 1
-
315
11686
40
16
-
335
11694
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 7a956ea0-ae97-4268-aee4-8ba6ab94f8ff
- Geometry
- Geometry
- false
- 5c2100ba-9c1d-4c16-b2b9-b28508726b39
- 1
-
1685
11718
50
24
-
1710.842
11730.73
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 68b0501e-a88e-4016-86b3-66e666a19cf8
- Area
- Area
-
1695
11867
118
44
-
1757
11889
- Brep, mesh or planar closed curve for area computation
- 481a0410-5493-40f7-beb4-db83aff309d6
- Geometry
- Geometry
- false
- 6755e97e-a81c-4530-9688-302ddec10f96
- 1
-
1697
11869
48
40
-
1721
11889
- Area of geometry
- ab534d88-70ed-49b8-9589-3a7b1d2f0d61
- Area
- Area
- false
- 0
-
1769
11869
42
20
-
1790
11879
- Area centroid of geometry
- adf85ed2-7d1c-4b23-aebd-73111fd450d7
- Centroid
- Centroid
- false
- 0
-
1769
11889
42
20
-
1790
11899
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- bd7e92d6-0024-4ec2-8f54-7d01864d0aa7
- Scale
- Scale
-
1906
11976
191
64
-
2033
12008
- Base geometry
- 7bbee9a2-fa59-401f-ab3e-11969a13214d
- Geometry
- Geometry
- true
- 6755e97e-a81c-4530-9688-302ddec10f96
- 1
-
1908
11978
113
20
-
1964.5
11988
- Center of scaling
- 58a53d18-3b90-49ad-b0c6-625bb1386bf5
- Center
- Center
- false
- adf85ed2-7d1c-4b23-aebd-73111fd450d7
- 1
-
1908
11998
113
20
-
1964.5
12008
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 6df64484-8186-4adb-9200-7998d73b8125
- Factor
- Factor
- false
- 0
-
1908
12018
113
20
-
1964.5
12028
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 64fba90a-453c-41be-b302-525e7cb1f91d
- Geometry
- Geometry
- false
- 0
-
2045
11978
50
30
-
2070
11993
- Transformation data
- 337597dc-e0e3-4116-92a4-ed892739d47c
- Transform
- Transform
- false
- 0
-
2045
12008
50
30
-
2070
12023
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6755e97e-a81c-4530-9688-302ddec10f96
- Relay
- false
- 5c2100ba-9c1d-4c16-b2b9-b28508726b39
- 1
-
1673
11800
40
16
-
1693
11808
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- cd0db85a-0e9f-4121-9c7d-89ac32bb10b9
- Merge
- Merge
-
1750
11606
90
64
-
1795
11638
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- e8801965-e6d2-4ab4-a3a2-1d8350200089
- false
- Data 1
- D1
- true
- 7e14797b-bb8a-4c2a-aef4-02b1192d9c8a
- 1
-
1752
11608
31
20
-
1767.5
11618
- 2
- Data stream 2
- 85fde61b-bd47-4504-a291-d8a163bfd0c7
- false
- Data 2
- D2
- true
- 5c2100ba-9c1d-4c16-b2b9-b28508726b39
- 1
-
1752
11628
31
20
-
1767.5
11638
- 2
- Data stream 3
- cb162fea-516c-4f74-a5d7-72b827d5e200
- false
- Data 3
- D3
- true
- 0
-
1752
11648
31
20
-
1767.5
11658
- 2
- Result of merge
- 723ff2ad-813e-42b5-960d-95d01a427a93
- Result
- Result
- false
- 0
-
1807
11608
31
60
-
1822.5
11638
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- 1132106d-d5e6-4184-915a-87e0c25ab815
- Deconstruct Arc
- Deconstruct Arc
-
315
11800
102
64
-
349
11832
- Arc or Circle to deconstruct
- afc869e9-b2a8-4a9f-87be-bd9f19bbc893
- Arc
- Arc
- false
- 5a13f3c0-44eb-4b16-a344-6b42d9ca806e
- 1
-
317
11802
20
60
-
327
11832
- Base plane of arc or circle
- 70b708c0-9282-4586-9f10-2f76d90eab02
- Base Plane
- Base Plane
- false
- 0
-
361
11802
54
20
-
388
11812
- Radius of arc or circle
- 7522a814-230b-46ce-97d5-911b413cb1ad
- Radius
- Radius
- false
- 0
-
361
11822
54
20
-
388
11832
- Angle domain (in radians) of arc
- 50937eaf-8e1f-4b2f-a7b2-2ddddfb849de
- Angle
- Angle
- false
- 0
-
361
11842
54
20
-
388
11852
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- f120505a-9413-4e2e-8ba0-38b0daee9984
- Panel
- false
- 0
- fcf1891f-8474-48cc-83cd-6b1a2056e45e
- 1
- Double click to edit panel content…
-
1224
11829
161
309
- 0
- 0
- 0
-
1224.092
11829.76
-
255;255;255;255
- true
- true
- true
- false
- false
- true
- 1398f508-3c37-4fef-8384-a29dc771fd46
- ab81fea9-8d16-4caf-af89-2736c660f36d
- Circumscribed Polygon
- A regular circumscribed polygon
- true
- 2f248fd2-82ac-4499-9d14-0f6fbe82c2fd
- Circumscribed Polygon
- Circumscribed Polygon
-
802
11778
185
81
-
933
11819
- Polygon base plane
- 487d7faa-cb5c-4445-99a3-8c44d1172166
- Plane
- Plane
- true
- 0
-
804
11780
117
37
-
862.5
11798.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- The distance from the center to the mid edge of the polygon
- 7f1e2f1b-6db1-4ffd-9d4b-748071dfc8d4
- Radius
- Radius
- true
- 0
-
804
11817
117
20
-
862.5
11827
- 1
- 1
- {0}
- 0.5
- The number of sides of the regular polygon. Must be more than 2
- 3bab9e2e-6870-4ad1-97ed-7b80db5f236b
- Sides
- Sides
- true
- 0
-
804
11837
117
20
-
862.5
11847
- 1
- 1
- {0}
- 6
- Regular polygon curve
- bc695343-945c-4edd-a2d6-8dbf98a114c8
- Polygon
- Polygon
- false
- 0
-
945
11780
40
77
-
965
11818.5
- 6f93d366-919f-4dda-a35e-ba03dd62799b
- Sort List
- Sort a list of numeric keys.
- true
- fd5bf729-36d2-4b38-bc83-e0a75b12b82b
- Sort List
- Sort List
-
458
12010
149
44
-
532
12032
- 2
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- List of sortable keys
- a4c4b9e3-21a8-4b94-aa22-1ea7fdb24783
- Keys
- Keys
- false
- ac3832d3-eea0-4dac-9495-e7f1072416b4
- 1
-
460
12012
60
20
-
490
12022
- 1
- Optional list of values to sort synchronously
- 0a8e1c8f-c282-4d22-aeba-5bd000440713
- Values Values A
- Values A
- true
- 0
-
460
12032
60
20
-
490
12042
- 1
- Sorted keys
- fcf1891f-8474-48cc-83cd-6b1a2056e45e
- Keys
- Keys
- false
- true
- 0
-
544
12012
61
20
-
566.5
12022
- 1
- Synchronous values in Values A
- 64294505-4478-44b6-9021-6556a75a8135
- Values Values A
- Values A
- false
- 0
-
544
12032
61
20
-
566.5
12042
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- ac3832d3-eea0-4dac-9495-e7f1072416b4
- Relay
- false
- 7522a814-230b-46ce-97d5-911b413cb1ad
- 1
-
438
11824
40
16
-
458
11832
- 501aecbb-c191-4d13-83d6-7ee32445ac50
- Cull Index
- Cull (remove) indexed elements from a list.
- true
- aa803eac-933a-4c59-83d2-2bbf5ac2694d
- Cull Index
- Cull Index
-
1722
12131
92
64
-
1781
12163
- 1
- List to cull
- 249e6a3f-f737-4f4e-827e-54db83a31bc0
- List
- List
- false
- 5efb0a73-0fab-4c80-b97a-a5c192c3cda2
- 1
-
1724
12133
45
20
-
1746.5
12143
- 1
- Culling indices
- 23ee7a85-fc8e-43fd-8d2a-0c36d7a8d6d2
- Indices
- Indices
- false
- 0
-
1724
12153
45
20
-
1746.5
12163
- 1
- 6
- {0}
- 0
- 9
- 18
- 27
- 36
- 45
- Wrap indices to list range
- db58956f-bd05-431f-bb7a-a8b805c46ee1
- Wrap
- Wrap
- false
- 0
-
1724
12173
45
20
-
1746.5
12183
- 1
- 1
- {0}
- false
- 1
- Culled list
- a3caf11e-fd36-4d65-b7d2-2591f1a00509
- List
- List
- false
- 0
-
1793
12133
19
60
-
1802.5
12163
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- a9cbd7b3-2470-4ec7-9b13-0f0d52b560cd
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 11
- 18.0
-
1405
12161
250
20
-
1405.292
12161.68
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 0f3e23d2-607f-46a3-b363-c296791f124c
- true
- List Item
- List Item
-
1536
12040
72
64
-
1588
12072
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- Base list
- 5a8630e9-cefd-40b5-8027-a8cfab748f88
- true
- List
- List
- false
- 5efb0a73-0fab-4c80-b97a-a5c192c3cda2
- 1
-
1538
12042
38
20
-
1557
12052
- Item index
- ecd2b1d6-c231-4535-805e-1129a82e8659
- true
- Index
- Index
- false
- a9cbd7b3-2470-4ec7-9b13-0f0d52b560cd
- 1
-
1538
12062
38
20
-
1557
12072
- 1
- 1
- {0}
- 0
- Wrap index to list bounds
- 267c763a-4de5-40c1-a319-47525b152e3d
- true
- Wrap
- Wrap
- false
- 0
-
1538
12082
38
20
-
1557
12092
- 1
- 1
- {0}
- true
- Item at {i'}
- 90b27200-b67c-42e3-890c-5c8b4da8415b
- true
- false
- Item
- i
- false
- 0
-
1600
12042
6
60
-
1603
12072
- d51e9b65-aa4e-4fd6-976c-cef35d421d05
- Boundary Surfaces
- Create planar surfaces from a collection of boundary edge curves.
- true
- b6230fa6-808e-494e-ac0c-6d2d0d2dd3fd
- true
- Boundary Surfaces
- Boundary Surfaces
-
1670
12050
102
28
-
1715
12064
- 1
- Boundary curves
- 319156e8-f5c1-46d8-b539-c4038c5d1470
- true
- Edges
- Edges
- false
- 90b27200-b67c-42e3-890c-5c8b4da8415b
- 1
-
1672
12052
31
24
-
1687.5
12064
- 1
- Resulting boundary surfaces
- f8f33b09-47b9-4a66-b871-9750dadf8751
- true
- Surfaces
- Surfaces
- false
- 0
-
1727
12052
43
24
-
1748.5
12064
- b709f183-e4c5-4888-abed-beaf3cb22d59
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Split Triangles Subdivision
- Places several triangles into every face.
Provided by Weaverbird 0.9.0.1.
- true
- 38e81681-bc86-461a-b815-7672fabdb7b3
- Weaverbird's Split Triangles Subdivision
- Weaverbird's Split Triangles Subdivision
-
1854
12199
206
44
-
1947
12221
- 1
- The open or closed mesh, or closed curves list, to subdivide
- fbbabb97-a808-4706-a94e-1face5751a57
- Mesh/Curves
- Mesh/Curves
- false
- a3caf11e-fd36-4d65-b7d2-2591f1a00509
- 1
-
1856
12201
79
20
-
1895.5
12211
- The number of subdividing iterations for each face
- e373c3b2-5975-40dc-9ebd-26abd15a34d8
- Level
- Level
- true
- 0
-
1856
12221
79
20
-
1895.5
12231
- 1
- 1
- {0}
- 3
- The mesh after the subdividing process
- fe0aca6c-da70-475a-8b8b-9ad2f33212b9
- Output Mesh/Curves
- Output Mesh/Curves
- false
- 0
-
1959
12201
99
40
-
2008.5
12221
- 0b4ac802-fc4a-4201-9c66-0078b837c1eb
- Face Boundaries
- Convert all mesh faces to polylines
- true
- 1084cbd4-6f19-4419-b2a6-b82f90ebd782
- Face Boundaries
- Face Boundaries
-
1907
12115
110
28
-
1949
12129
- Mesh for face boundary extraction
- b3f607d6-efa3-4169-a79d-24ec2dd6747e
- Mesh
- Mesh
- false
- fe0aca6c-da70-475a-8b8b-9ad2f33212b9
- 1
-
1909
12117
28
24
-
1923
12129
- 1
- Boundary polylines for each mesh face
- 0018b36c-afec-43f0-a883-f9195d605933
- Boundaries
- Boundaries
- false
- 0
-
1961
12117
54
24
-
1988
12129
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0991fc2a-92ea-42b1-98d1-4e2f0a4ed580
- Relay
- false
- 2efc2286-f983-4404-9480-a3ccaff26081
- 1
-
-686
11785
40
16
-
-666
11793
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- fa33f9d9-3fd5-44af-bf12-c687d75a7a13
- Scale
- Scale
-
-1312
17562
201
64
-
-1175
17594
- Base geometry
- 959509f0-afdf-4bc2-9007-57d6c356b63b
- Geometry
- Geometry
- true
- 0991fc2a-92ea-42b1-98d1-4e2f0a4ed580
- 1
-
-1310
17564
123
20
-
-1248.5
17574
- Center of scaling
- 314c97c0-b635-4ca4-91cf-1157dbc080c1
- Center
- Center
- false
- 0
-
-1310
17584
123
20
-
-1248.5
17594
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 365e0451-0faa-4796-8a4c-bb0971daf4d9
- Factor
- Factor
- false
- 0
-
-1310
17604
123
20
-
-1248.5
17614
- 1
- 1
- {0}
- 0.66666666666666663
- Scaled geometry
- 63e8c81e-cb14-45a8-91e7-e304c8067234
- Geometry
- Geometry
- false
- 0
-
-1163
17564
50
30
-
-1138
17579
- Transformation data
- c6a88ff9-c8f0-458f-9307-cc9f95ce4df9
- Transform
- Transform
- false
- 0
-
-1163
17594
50
30
-
-1138
17609
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 359e0231-cae9-483e-a217-2618e8ee8d20
- Scale
- Scale
-
-932
17450
201
64
-
-795
17482
- Base geometry
- eba3e6a4-a1e4-4243-83ee-cbd081ce2ea6
- Geometry
- Geometry
- true
- 63e8c81e-cb14-45a8-91e7-e304c8067234
- 1
-
-930
17452
123
20
-
-868.5
17462
- Center of scaling
- 4484aa86-41f6-4e5c-a600-4e2be0a2b199
- Center
- Center
- false
- 0
-
-930
17472
123
20
-
-868.5
17482
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 14739c41-a305-4984-b2ec-145af49c0e7f
- Factor
- Factor
- false
- 0
-
-930
17492
123
20
-
-868.5
17502
- 1
- 1
- {0}
- 0.16666666666666666
- Scaled geometry
- 4eae3eb6-815a-457c-b501-e0fcd0ff2930
- Geometry
- Geometry
- false
- 0
-
-783
17452
50
30
-
-758
17467
- Transformation data
- fcc1204c-bdfd-439b-ab34-cd7f3e4965ec
- Transform
- Transform
- false
- 0
-
-783
17482
50
30
-
-758
17497
- 6af381c4-c379-4b7c-b0bb-641927985eea
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Parameter Pipe Mesh
- Create a piped mesh along a curve from domain dividing {u} and {v} parameters, or by lengths between control points, or by angle accuracy, with various end types.
-base methods by Mateusz Zwierzycki
- true
- ae7dd8fe-29b0-4e3c-9e9f-1dcff499ad26
- true
- Parameter Pipe Mesh
- Parameter Pipe Mesh
-
-127
11185
188
204
-
18
11287
- Curve to create pipe along as mesh
- 41fb7fc2-3da5-455a-b6c5-c24874138f4c
- true
- Curve
- Curve
- false
- 63e8c81e-cb14-45a8-91e7-e304c8067234
- 1
-
-125
11187
131
20
-
-59.5
11197
- Radius of the pipe mesh
- 7d0e8d11-faa3-40c8-b1a2-b142348b2dfb
- true
- Radius
- Radius
- false
- 0
-
-125
11207
131
20
-
-59.5
11217
- 1
- 1
- {0}
- 0.1111111111111111
- 1
- Division parameters along the curves {u} domain for mesh faces ({u}0.0 = Curve start, {u}1.0 = Curve end)
(unless Length is true or Angle is not 0.0)
For best results {u} parameters should be between 0 and 1, in numerical order, and non duplicate
- f89cac4c-c7f2-47be-849c-97679c5f2a43
- true
- Parameters U
- Parameters U
- true
- 0
-
-125
11227
131
20
-
-59.5
11237
- 1
- 7
- {0}
- 0
- 0.1666666667
- 0.3333333333
- 0.5
- 0.6666666667
- 0.8333333333
- 1
- 1
- Division parameters around the curve {v} domain for mesh faces ({v}0.0 = Revolve min, {v}1.0 = Revolve max)
For best results {v} parameters should be between 0 and 1, in numerical order, and non duplicate
- edfbe7fc-3c6d-4311-9954-dbaf23b859b6
- true
- Parameters V
- Parameters V
- false
- 0
-
-125
11247
131
20
-
-59.5
11257
- 1
- 7
- {0}
- 0
- 0.1666666667
- 0.3333333333
- 0.5
- 0.6666666667
- 0.8333333333
- 1
- If True, parameters {u} distribution is weighted by the curves curvatures
- 8b8a21a0-e2ba-4096-ad14-33dd54758c24
- true
- Weighted
- Weighted
- false
- 0
-
-125
11267
131
20
-
-59.5
11277
- 1
- 1
- {0}
- false
- If True, the curves mesh face divisions are defined by the lengths between its control points instead of the {u} parameters
(useful for conforming mesh face divisions to each segment of a polyline curve)
- 8a30ef88-b81b-4aeb-a73a-2b16dd9afc61
- true
- Lengths
- Lengths
- false
- 0
-
-125
11287
131
20
-
-59.5
11297
- 1
- 1
- {0}
- true
- If Angle is not 0.0, the curves mesh face divisions are defined by angle accuracy in degrees instead of the {u} parameters
(useful for conforming mesh face divisions to the curvature of the curve)
- 26455068-df5e-49d2-bbe1-c1a6d65d74c0
- true
- Angle
- Angle
- false
- 0
-
-125
11307
131
20
-
-59.5
11317
- 1
- 1
- {0}
- 0
- Rotation of the pipe mesh radius around the curve, in degrees
- d717d294-06d6-496a-823b-1dad4ecf89b9
- true
- Rotation
- Rotation
- false
- 0
-
-125
11327
131
20
-
-59.5
11337
- 1
- 1
- {0}
- 15
- Determines how to end the pipe mesh
0 = None
1 = Flat
2 = Round
- 46cc6534-d109-489f-b4a1-9fdf26994dd7
- true
- End Type
- End Type
- false
- 0
-
-125
11347
131
20
-
-59.5
11357
- 1
- 1
- {0}
- 0
- Triangulate the mesh faces
- efba2897-938b-4b8e-b55d-7d74b576ddc5
- true
- Triangulate
- Triangulate
- false
- 0
-
-125
11367
131
20
-
-59.5
11377
- 1
- 1
- {0}
- false
- Resulting pipe mesh
- 8e869f19-246e-4fd7-b86a-b20ddde06c8f
- true
- Piped
- Piped
- false
- 0
-
30
11187
29
200
-
44.5
11287
- 0b4ac802-fc4a-4201-9c66-0078b837c1eb
- Face Boundaries
- Convert all mesh faces to polylines
- true
- 0b589718-507a-42c2-aca1-d578ac92d8ff
- Face Boundaries
- Face Boundaries
-
-34
11462
110
28
-
8
11476
- Mesh for face boundary extraction
- 3a8ac800-532d-47d1-b4df-0aa284da7d49
- Mesh
- Mesh
- false
- 8e869f19-246e-4fd7-b86a-b20ddde06c8f
- 1
-
-32
11464
28
24
-
-18
11476
- 1
- Boundary polylines for each mesh face
- edb805b2-005b-4dd8-88f4-85fa33ffc99b
- Boundaries
- Boundaries
- false
- 0
-
20
11464
54
24
-
47
11476
- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
- Divide Curve
- Divide a curve into equal length segments
- true
- 64848622-ebab-4c46-899a-b72c9047cb12
- Divide Curve
- Divide Curve
-
-1081
17567
123
64
-
-1027
17599
- Curve to divide
- 653f2bc7-314e-4ffc-b041-2df04e9341e2
- Curve
- Curve
- false
- 63e8c81e-cb14-45a8-91e7-e304c8067234
- 1
-
-1079
17569
40
20
-
-1059
17579
- Number of segments
- b9a048f7-e930-4964-9e69-f5cbad8a116e
- Count
- Count
- false
- c074397b-f3e2-478a-97cf-4c6c11937318
- 1
-
-1079
17589
40
20
-
-1059
17599
- 1
- 1
- {0}
- 36
- Split segments at kinks
- 751b113a-af19-488d-a0c7-425ce44790b3
- Kinks
- Kinks
- false
- 0
-
-1079
17609
40
20
-
-1059
17619
- 1
- 1
- {0}
- true
- 1
- Division points
- 60a11b96-692d-4d99-b834-db344bc406ca
- Points
- Points
- false
- 0
-
-1015
17569
55
20
-
-987.5
17579
- 1
- Tangent vectors at division points
- afed1693-d860-4719-892d-4998398fb18d
- Tangents
- Tangents
- false
- 0
-
-1015
17589
55
20
-
-987.5
17599
- 1
- Parameter values at division points
- 77bdbcef-4ad9-4678-b9ad-48232fc310e3
- Parameters
- Parameters
- false
- 0
-
-1015
17609
55
20
-
-987.5
17619
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 721f52d2-48cd-464b-90cb-f25244c75bd6
- Orient
- Orient
-
-936
17558
210
81
-
-790
17599
- Base geometry
- f9bca34e-1a34-4d79-9f79-b57e9cd7fd9e
- Geometry
- Geometry
- true
- 4eae3eb6-815a-457c-b501-e0fcd0ff2930
- 1
-
-934
17560
132
20
-
-868
17570
- Initial plane
- a59cd725-e20e-4c49-871c-b596f49f3cde
- Source
- Source
- false
- 0
-
-934
17580
132
37
-
-868
17598.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- 6010161a-35ce-4190-9732-78fb118e1abd
- Target
- Target
- false
- 70b28f47-1dce-405b-8392-c4c9e8afc641
- 1
-
-934
17617
132
20
-
-868
17627
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- c639e765-282e-4cf7-9400-13cc60f4665c
- Geometry
- Geometry
- false
- 0
-
-778
17560
50
38
-
-753
17579.25
- Transformation data
- 4295143b-94cc-4cd2-95d2-47563f57162b
- Transform
- Transform
- false
- 0
-
-778
17598
50
39
-
-753
17617.75
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- ab393cfa-0475-4153-9add-a4de594adc79
- Scale
- Scale
-
-1209
20342
201
64
-
-1072
20374
- Base geometry
- 4375f6d2-7f4f-4a2c-b542-6c2ea9e3e0ea
- Geometry
- Geometry
- true
- 0991fc2a-92ea-42b1-98d1-4e2f0a4ed580
- 1
-
-1207
20344
123
20
-
-1145.5
20354
- Center of scaling
- 4c0b0335-04ff-4127-911c-d67f49aca10e
- Center
- Center
- false
- 0
-
-1207
20364
123
20
-
-1145.5
20374
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- c46fef28-4224-4a6b-aa71-65e699c5dcad
- Factor
- Factor
- false
- 468dded4-8bcc-4e7b-bcbf-51d21d6d0321
- 1
-
-1207
20384
123
20
-
-1145.5
20394
- 1
- 1
- {0}
- 0.88888888888888884
- Scaled geometry
- a16fe3fa-49fb-4ff9-ad69-7160607fa05a
- Geometry
- Geometry
- false
- 0
-
-1060
20344
50
30
-
-1035
20359
- Transformation data
- a84c5cf5-9599-4a6e-badc-1a84299ae9a3
- Transform
- Transform
- false
- 0
-
-1060
20374
50
30
-
-1035
20389
- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
- Divide Curve
- Divide a curve into equal length segments
- true
- 4505fe1f-01b8-40cd-839c-59a440ea20de
- Divide Curve
- Divide Curve
-
-976
20347
123
64
-
-922
20379
- Curve to divide
- dd9592a6-0bfa-4f91-9252-ec8cd4a2e303
- Curve
- Curve
- false
- df61e2d8-2415-4225-bfdd-0d09e1eb9e78
- 1
-
-974
20349
40
20
-
-954
20359
- Number of segments
- 8df426de-5a7c-4617-822f-e7c6d9f2418f
- Count
- Count
- false
- bec2a30b-9e76-4380-a6c9-f78eaa5303b7
- 1
-
-974
20369
40
20
-
-954
20379
- 1
- 1
- {0}
- 144
- Split segments at kinks
- c77e5408-84e4-4705-bd1c-0d185e21c358
- Kinks
- Kinks
- false
- 0
-
-974
20389
40
20
-
-954
20399
- 1
- 1
- {0}
- false
- 1
- Division points
- 4e9ac782-9dea-4fdf-83d6-568e3f721359
- Points
- Points
- false
- 0
-
-910
20349
55
20
-
-882.5
20359
- 1
- Tangent vectors at division points
- 82a44a4d-691c-4bfb-8b63-868de0d75e24
- Tangents
- Tangents
- false
- 0
-
-910
20369
55
20
-
-882.5
20379
- 1
- Parameter values at division points
- 45c94b4f-c868-46a3-831d-83cf8635996e
- Parameters
- Parameters
- false
- 0
-
-910
20389
55
20
-
-882.5
20399
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- f5f5ccde-a76d-4d6d-84d9-aac99ed4f93c
- Orient
- Orient
-
-833
20338
210
81
-
-687
20379
- Base geometry
- dd2d17bb-9629-4637-b986-30d62ea895cd
- Geometry
- Geometry
- true
- d761bce1-fae4-4a55-91d8-f950ea6f6213
- 1
-
-831
20340
132
20
-
-765
20350
- Initial plane
- c7c387bf-61d4-45ca-bca5-0e8bf8e515d3
- Source
- Source
- false
- 0
-
-831
20360
132
37
-
-765
20378.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- 5d729ce5-1869-4e3d-b0f9-81056e776f4b
- Target
- Target
- false
- 9d7e99d7-c521-4ffb-b823-5d78cbd4bc76
- 1
-
-831
20397
132
20
-
-765
20407
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- ce099f60-39f0-4b92-a2cd-3d52414d8ee3
- Geometry
- Geometry
- false
- 0
-
-675
20340
50
38
-
-650
20359.25
- Transformation data
- 2fbd2203-58f8-4885-a533-d9e989cccbfe
- Transform
- Transform
- false
- 0
-
-675
20378
50
39
-
-650
20397.75
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 551117f4-a763-48a1-a9dd-f57bcef5e64a
- Scale
- Scale
-
-941
17344
201
64
-
-804
17376
- Base geometry
- 08525517-cb20-4df5-aadd-e383b6c57274
- Geometry
- Geometry
- true
- 4eae3eb6-815a-457c-b501-e0fcd0ff2930
- 1
-
-939
17346
123
20
-
-877.5
17356
- Center of scaling
- 0dca5269-400b-443f-8e01-e496eba4d22b
- Center
- Center
- false
- 0
-
-939
17366
123
20
-
-877.5
17376
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- d938d937-5454-4b3c-979d-15d527318d8d
- Factor
- Factor
- false
- 0
-
-939
17386
123
20
-
-877.5
17396
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- d761bce1-fae4-4a55-91d8-f950ea6f6213
- Geometry
- Geometry
- false
- 0
-
-792
17346
50
30
-
-767
17361
- Transformation data
- 8179e065-a09e-45df-95d3-7ba0aa445d07
- Transform
- Transform
- false
- 0
-
-792
17376
50
30
-
-767
17391
- 8b8c1414-7367-4a62-a443-4fd394cc509b
- ab81fea9-8d16-4caf-af89-2736c660f36d
- Tri Fan Polyline
- Creates a series of triangulated fans from the edges of a polyline about the area centroid.
- true
- 25208c55-cb59-4049-b611-bdab5ce1d2ad
- Tri Fan Polyline
- Tri Fan Polyline
-
-710
17565
125
28
-
-658
17579
- The source polyline
- 456173ba-e351-41ba-8b94-d5076ebd02b2
- Polyline
- Polyline
- false
- c639e765-282e-4cf7-9400-13cc60f4665c
- 1
-
-708
17567
38
24
-
-689
17579
- 1
- The triangular fans
- 8941836f-794f-4311-8d6f-48ea047d3a5e
- 1
- Polylines
- Polylines
- false
- 0
-
-646
17567
59
24
-
-624.5
17579
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 02ddbdee-5389-4fab-8f5e-c82f01b9ccd9
- Explode
- Explode
-
-567
17567
150
44
-
-496
17589
- Curve to explode
- 8afa9567-be43-4a20-a5db-5bb24faef0cf
- Curve
- Curve
- false
- 8941836f-794f-4311-8d6f-48ea047d3a5e
- 1
-
-565
17569
57
20
-
-536.5
17579
- Recursive decomposition until all segments are atomic
- c7ae9ca9-8223-45f1-8a7a-ecece17e6b7a
- Recursive
- Recursive
- false
- 0
-
-565
17589
57
20
-
-536.5
17599
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 68c45946-1013-4136-9826-6e68bf08d292
- 1
- Segments
- Segments
- false
- 0
-
-484
17569
65
20
-
-459.5
17579
- 1
- Vertices of the exploded segments
- 0ace8134-436d-40ca-b935-abc41c4ba279
- Vertices
- Vertices
- false
- 0
-
-484
17589
65
20
-
-459.5
17599
- 8307c31e-e307-48e9-b7c3-f970591e86d2
- 2cd3c35a-cada-1a81-ddba-5b184219e513
- ggNetworkPolygons
- Polygon from Curve network
- true
- 28346d6a-39c0-4aa1-96d4-7cc980b45f74
- ggNetworkPolygons
- ggNetworkPolygons
-
-400
17567
134
44
-
-305
17589
- 1
- Input Curves
- dd589bbd-943c-4799-a677-7fa07f2342e6
- Curves
- Curves
- false
- 68c45946-1013-4136-9826-6e68bf08d292
- 1
-
-398
17569
81
20
-
-357.5
17579
- Number of edges considered to be a void or perimeter location
- 622aaa8d-85ed-4e5c-9899-c9fd81f7b78c
- Perim or Void
- Perim or Void
- true
- 0
-
-398
17589
81
20
-
-357.5
17599
- 1
- 1
- {0}
- 3
- 1
- Resultant Polygons
- ec167d89-02fe-455c-819e-8c9b28476b1c
- Cells
- Cells
- false
- 0
-
-293
17569
25
40
-
-280.5
17589
- 8b8c1414-7367-4a62-a443-4fd394cc509b
- ab81fea9-8d16-4caf-af89-2736c660f36d
- Tri Fan Polyline
- Creates a series of triangulated fans from the edges of a polyline about the area centroid.
- true
- 96ffbcf2-6c17-4ed9-a7df-f8359a0fde69
- true
- Tri Fan Polyline
- Tri Fan Polyline
-
-607
20345
125
28
-
-555
20359
- The source polyline
- bb7862e3-a674-4ecb-88f6-b4b2ec74f927
- true
- Polyline
- Polyline
- false
- ce099f60-39f0-4b92-a2cd-3d52414d8ee3
- 1
-
-605
20347
38
24
-
-586
20359
- 1
- The triangular fans
- 48910bea-833a-4e21-a4d0-12dd60a28917
- true
- 1
- Polylines
- Polylines
- false
- 0
-
-543
20347
59
24
-
-521.5
20359
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- da23dd3c-2e15-4187-975f-c70eaec99abc
- true
- Explode
- Explode
-
-464
20347
150
44
-
-393
20369
- Curve to explode
- 61911da2-14b9-4ea8-874c-4c667f145918
- true
- Curve
- Curve
- false
- 48910bea-833a-4e21-a4d0-12dd60a28917
- 1
-
-462
20349
57
20
-
-433.5
20359
- Recursive decomposition until all segments are atomic
- 1715f960-0506-4bc5-a69b-36ca1c112062
- true
- Recursive
- Recursive
- false
- 0
-
-462
20369
57
20
-
-433.5
20379
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- f72c9513-0316-4547-8723-f5ffce70a54a
- true
- 1
- Segments
- Segments
- false
- 0
-
-381
20349
65
20
-
-356.5
20359
- 1
- Vertices of the exploded segments
- 3e776abc-565c-4d37-be3e-6f4e0b373666
- true
- Vertices
- Vertices
- false
- 0
-
-381
20369
65
20
-
-356.5
20379
- 8307c31e-e307-48e9-b7c3-f970591e86d2
- 2cd3c35a-cada-1a81-ddba-5b184219e513
- ggNetworkPolygons
- Polygon from Curve network
- true
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20347
134
44
-
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20369
- 1
- Input Curves
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- 1
-
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20349
81
20
-
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20359
- Number of edges considered to be a void or perimeter location
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- Perim or Void
- Perim or Void
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-
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20369
81
20
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- Resultant Polygons
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- Cells
- Cells
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- 0
-
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20349
25
40
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- Weaverbird's Split Triangles Subdivision
- Places several triangles into every face.
Provided by Weaverbird 0.9.0.1.
- true
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- Weaverbird's Split Triangles Subdivision
- Weaverbird's Split Triangles Subdivision
-
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11870
206
44
-
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11892
- 1
- The open or closed mesh, or closed curves list, to subdivide
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- ec167d89-02fe-455c-819e-8c9b28476b1c
- 1
-
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11872
79
20
-
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- The number of subdividing iterations for each face
- de5be134-d723-418a-ae18-51d6533bcbfc
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- Level
- Level
- true
- 0
-
-593
11892
79
20
-
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11902
- 1
- 1
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- The mesh after the subdividing process
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- Output Mesh/Curves
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- 0
-
-490
11872
99
40
-
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- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
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-
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17521
90
84
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17563
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Data stream 1
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- Data 1
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- 1
-
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17523
31
20
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- Data stream 2
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- Data 2
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17543
31
20
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- Data 3
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- 1
-
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17563
31
20
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-
-77
17583
31
20
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- Result of merge
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17523
31
80
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- Group
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-
255;255;255;255
- A group of Grasshopper objects
- 5b86dbeb-5021-4890-95a5-e4de6664b2ed
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- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 3bff8a30-1908-4402-98dd-32ee5e2d545b
- 1
- a5e65652-0c81-4757-8188-2d043c63b7e4
- Group
- b709f183-e4c5-4888-abed-beaf3cb22d59
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- Weaverbird's Split Triangles Subdivision
- Places several triangles into every face.
Provided by Weaverbird 0.9.0.1.
- true
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- Weaverbird's Split Triangles Subdivision
- Weaverbird's Split Triangles Subdivision
-
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206
44
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11822
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- The open or closed mesh, or closed curves list, to subdivide
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- 34f3f86b-37db-4652-bcce-8962aa08f954
- 1
-
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11802
79
20
-
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11812
- The number of subdividing iterations for each face
- a253a4b8-1d3a-4257-99a3-8ff561dc0712
- Level
- Level
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- 0
-
-400
11822
79
20
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- The mesh after the subdividing process
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- Output Mesh/Curves
- Output Mesh/Curves
- false
- 0
-
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11802
99
40
-
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11822
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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40
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12281
- 435f31b6-89bf-4825-8d8d-a3f663bc01b1
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- Subdivide Triangle
- Subdivides a triangle into self-similar cells.
- true
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- Subdivide Triangle
- Subdivide Triangle
-
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11980
197
144
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82
12052
- A closed triangular curve or surface to subdivide
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11982
93
20
-
23.5
11992
- Number of subdivisions.
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12002
93
20
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23.5
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- The first boolean.
- a18e24d0-b858-4f8f-bec5-c37358d84928
- Boolean 1
- Boolean 1
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-
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12022
93
20
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23.5
12032
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- The second boolean.
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- Boolean 2
- Boolean 2
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- 0
-
-23
12042
93
20
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23.5
12052
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- The third boolean.
- d5fce647-c30d-4098-a179-b3ec5c702460
- Boolean 3
- Boolean 3
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- 0
-
-23
12062
93
20
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23.5
12072
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- The fourth boolean.
- f9993094-6e0c-4346-92c3-0a0822e13d2a
- Boolean 4
- Boolean 4
- false
- 0
-
-23
12082
93
20
-
23.5
12092
- 1
- 1
- {0}
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- When set to true, the component will return polylines (faster), when set to false, the component will return surfaces (slower)
- 999e5093-a0af-4170-b19f-465f4ada17b5
- Wires
- Wires
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-
-23
12102
93
20
-
23.5
12112
- 1
- 1
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- List of triangle cells.
- 260bfe2e-115a-421e-b055-df8b2eb9f62a
- Triangle Cells A
- Triangle Cells A
- false
- 0
-
94
11982
76
70
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132
12017
- List of triangle cells.
- 08ab41c3-cf61-42d3-a6f6-ef31d2504b68
- Triangle Cells B
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- false
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-
94
12052
76
70
-
132
12087
- 3efefe13-1114-4638-521c-602969182936
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Sierpinski Triangles Subdivision
- Places a triangle in each corner of a mesh face. The mesh will have one more hole per face.
Provided by Weaverbird 0.9.0.1.
- 0
- true
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- Weaverbird's Sierpinski Triangles Subdivision
- Weaverbird's Sierpinski Triangles Subdivision
-
151
11917
206
44
-
244
11939
- 1
- The open or closed mesh, or closed curves list, to subdivide
- 9ac43786-c221-4aed-b00a-95eb1c0492a3
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- 98ee4bae-37d9-4694-a1b9-786a5ad1ad40
- 1
-
153
11919
79
20
-
192.5
11929
- The number of subdividing iterations for each face
- 003d49f4-ee1f-4273-a132-37c56b61ff50
- Level
- Level
- true
- 0
-
153
11939
79
20
-
192.5
11949
- 1
- 1
- {0}
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- The mesh after the subdividing process
- 46f11482-6312-4c29-92f6-cd736f5e0ec2
- Output Mesh/Curves
- Output Mesh/Curves
- false
- 0
-
256
11919
99
40
-
305.5
11939
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 98ee4bae-37d9-4694-a1b9-786a5ad1ad40
- Relay
- false
- b983faf4-e31b-495c-9984-8e40387971a0
- 1
-
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40
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- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Split Triangles Subdivision
- Places several triangles into every face.
Provided by Weaverbird 0.9.0.1.
- true
- 3985f5d5-1998-4490-b4a6-88cf31b9cab0
- Weaverbird's Split Triangles Subdivision
- Weaverbird's Split Triangles Subdivision
-
45
11804
206
44
-
138
11826
- 1
- The open or closed mesh, or closed curves list, to subdivide
- a2f1184c-ae2f-4b01-9338-dce3d14a60bb
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- Mesh/Curves
- false
- 98ee4bae-37d9-4694-a1b9-786a5ad1ad40
- 1
-
47
11806
79
20
-
86.5
11816
- The number of subdividing iterations for each face
- 762da3ea-bfc3-4ea5-8fec-4ee24b30e739
- Level
- Level
- true
- 0
-
47
11826
79
20
-
86.5
11836
- 1
- 1
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- The mesh after the subdividing process
- da9f251e-fb2f-4ec9-849f-213fdd77ae1c
- Output Mesh/Curves
- Output Mesh/Curves
- false
- 0
-
150
11806
99
40
-
199.5
11826
- 501aecbb-c191-4d13-83d6-7ee32445ac50
- Cull Index
- Cull (remove) indexed elements from a list.
- true
- cbeb1d08-f1fe-4a45-a3a4-9a60cb532f95
- Cull Index
- Cull Index
-
-290
12059
92
64
-
-231
12091
- 1
- List to cull
- 6c7b63c2-21da-4ccd-b3ca-1d4ebf1facba
- List
- List
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- 2ad0ef23-4f0e-406d-84a1-ade611138ae4
- 1
-
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12061
45
20
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12071
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- Culling indices
- 8dca8b4a-a070-457a-8bde-674c2d89f9b9
- Indices
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- ffee826d-1869-44f6-99a5-663f9f7ad582
- 1
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12081
45
20
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- Wrap indices to list range
- 7e71a67b-d237-4820-9f67-01bfd3c6006a
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-
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12101
45
20
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- 1
- Culled list
- 99288da7-ee7d-4de2-8011-8ff630f131fb
- List
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19
60
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- 0b4ac802-fc4a-4201-9c66-0078b837c1eb
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- Convert all mesh faces to polylines
- true
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- Face Boundaries
- Face Boundaries
-
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28
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- Mesh for face boundary extraction
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- 1
-
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11998
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24
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- Boundary polylines for each mesh face
- 2ad0ef23-4f0e-406d-84a1-ade611138ae4
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- Boundaries
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- 0
-
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11998
54
24
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- List Item
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- Retrieve a specific item from a list.
- true
- ae891292-011f-4ff4-ba08-ec46445e5b7a
- List Item
- List Item
-
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12170
72
64
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Base list
- 47347490-1877-4f39-876a-7b535aaca010
- List
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- 1
-
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38
20
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- Item index
- b80c5ac0-d768-4367-b839-60805039d9bc
- Index
- Index
- false
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- 1
-
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12192
38
20
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- Wrap index to list bounds
- 86a02b86-1bb7-40de-b5c4-c4f020221a61
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-
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12212
38
20
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12222
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- Item at {i'}
- cee39218-19c8-4785-908c-13a7f7e684b3
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- Item
- i
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- 0
-
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12172
6
60
-
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12202
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- Create planar surfaces from a collection of boundary edge curves.
- true
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- true
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-
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12275
102
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-
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- 1
-
313
12277
31
24
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328.5
12289
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- Resulting boundary surfaces
- 6cf3bcb2-f10e-48e6-bc1c-ded9e44057be
- true
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- 0
-
368
12277
43
24
-
389.5
12289
- 2e3ab970-8545-46bb-836c-1c11e5610bce
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- Culling indices
- ffee826d-1869-44f6-99a5-663f9f7ad582
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- 0
-
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12057
50
24
-
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12069.36
- 1
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- 5
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- 86a9944b-dea5-4126-9433-9e95ff07927a
- Triangular
- 2D grid with triangular cells
- true
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- Triangular
- Triangular
-
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12758
239
101
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- Base plane for grid
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-
1350
12760
180
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1440
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0.866025403784439
0.5
0
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0
- Size of triangle edges
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- Size
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- 1
-
1350
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180
20
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1440
12807
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- 1
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- Number of grid cells in base plane x directions
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- false
- 0
-
1350
12817
180
20
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1440
12827
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- Number of grid cells in base plane y directions
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- 0
-
1350
12837
180
20
-
1440
12847
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- Grid cell outlines
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-
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12760
31
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12808
31
49
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1569.5
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- Scale an object uniformly in all directions.
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201
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123
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123
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- Reoriented geometry
- 971d6b26-11bf-498f-be3f-5e2ff0e98a50
- true
- Geometry
- Geometry
- false
- 0
-
-2150
8176
50
38
-
-2125
8195.25
- Transformation data
- 029a6cb2-ee31-4bed-8542-bd165c970a11
- true
- Transform
- Transform
- false
- 0
-
-2150
8214
50
39
-
-2125
8233.75
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- b2a7aefd-2e53-44a9-b3a5-f6a8bb8fd76a
- true
- Scale
- Scale
-
-2012
8349
201
64
-
-1875
8381
- Base geometry
- 4a978361-1c35-4fe7-b344-c4ad3087a3cc
- true
- Geometry
- Geometry
- true
- 310bcc2c-d776-48b0-9647-0333c594920a
- 1
-
-2010
8351
123
20
-
-1948.5
8361
- Center of scaling
- 2b6a2242-a2a8-4b30-9b68-4b51b24462e8
- true
- Center
- Center
- false
- 0
-
-2010
8371
123
20
-
-1948.5
8381
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 6a52c071-61d8-4d70-b8e6-7453d0262a4a
- true
- Factor
- Factor
- false
- 0
-
-2010
8391
123
20
-
-1948.5
8401
- 1
- 1
- {0}
- 0.0185185185
- Scaled geometry
- eea49a17-6945-4cc5-b964-41c98619d8da
- true
- Geometry
- Geometry
- false
- 0
-
-1863
8351
50
30
-
-1838
8366
- Transformation data
- cbe9535e-b4e3-413b-8d3f-5e62f8c36218
- true
- Transform
- Transform
- false
- 0
-
-1863
8381
50
30
-
-1838
8396
- d51e9b65-aa4e-4fd6-976c-cef35d421d05
- Boundary Surfaces
- Create planar surfaces from a collection of boundary edge curves.
- true
- 5d3d853a-ae01-4174-8ca5-a64a074abdb6
- true
- Boundary Surfaces
- Boundary Surfaces
-
-2077
8202
102
28
-
-2032
8216
- 1
- Boundary curves
- 57957d88-0572-4578-87ee-bdf13a17d796
- true
- Edges
- Edges
- false
- 971d6b26-11bf-498f-be3f-5e2ff0e98a50
- 1
-
-2075
8204
31
24
-
-2059.5
8216
- 1
- Resulting boundary surfaces
- 564dd9ce-bb9c-4d5d-9804-51e054531eed
- true
- Surfaces
- Surfaces
- false
- 0
-
-2020
8204
43
24
-
-1998.5
8216
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 310bcc2c-d776-48b0-9647-0333c594920a
- true
- Relay
- false
- 9f5b564c-72a4-4f34-8bdf-64cc543ba603
- 1
-
-2079
8353
40
16
-
-2059
8361
- 4098ec7a-819a-4ced-9ccc-86835d7e21c9
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Sierpinski Carpet
- Computes a new mesh with higher genus, where each face has a new hole in the center. The resulting mesh always consists of quad faces.
Provided by Weaverbird 0.9.0.1.
- true
- a3fff268-9e11-4f43-8f1a-83a5a3b6ea7b
- true
- Weaverbird's Sierpinski Carpet
- Weaverbird's Sierpinski Carpet
-
-1986
7947
212
64
-
-1832
7979
- 1
- The mesh, or list of polylines, which will be processed.
- 64fad335-39b6-4638-b1a6-09274137ecf6
- true
- Mesh/Polylines
- Mesh/Polylines
- false
- 9f5b564c-72a4-4f34-8bdf-64cc543ba603
- 1
-
-1984
7949
140
20
-
-1906
7959
- 1
- The scalar value used in the construction of the new internal vertices.
Distance can be set as list, where each value applies to the correspondent element in the input mesh.
- 207f5ddd-d586-41dd-ac62-400f5dbe8faf
- true
- 2
- Distance
- Distance
- true
- 0
-
-1984
7969
140
20
-
-1906
7979
- 1
- 2
- {0}
- -5.5555555556
- 5.5555555556
- Definition of distance for new vertices
0: Percent. Percentual of the length of the edge (must be < 50).
1: Parallelogram. Parallelogram rule (value < than shortest edge length / 2).
- a3a0db0c-5941-494a-b1e3-601e36b4628c
- true
- InsetType
- InsetType
- true
- 0
-
-1984
7989
140
20
-
-1906
7999
- 1
- 1
- {0}
- 0
- The mesh after the process
- e9231f51-8b09-4870-b4a7-8e744859131b
- true
- OutMesh
- OutMesh
- false
- 0
-
-1820
7949
44
60
-
-1798
7979
- 4098ec7a-819a-4ced-9ccc-86835d7e21c9
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Sierpinski Carpet
- Computes a new mesh with higher genus, where each face has a new hole in the center. The resulting mesh always consists of quad faces.
Provided by Weaverbird 0.9.0.1.
- true
- 61f9d53d-75df-4b49-ab93-563f3ff353de
- true
- Weaverbird's Sierpinski Carpet
- Weaverbird's Sierpinski Carpet
-
-2022
8081
239
64
-
-1841
8113
- 1
- The mesh, or list of polylines, which will be processed.
- 7379a5bc-a6d0-4742-8493-f10ecd3b402b
- true
- Mesh/Polylines
- Mesh/Polylines
- false
- 34f3f86b-37db-4652-bcce-8962aa08f954
- 1
-
-2020
8083
167
20
-
-1928.5
8093
- 1
- The scalar value used in the construction of the new internal vertices.
Distance can be set as list, where each value applies to the correspondent element in the input mesh.
- d2ac9d9d-ed87-45f7-9fdf-1bc5b947bbad
- 2/(3*sqrt(3))
- true
- Distance
- Distance
- true
- 0
-
-2020
8103
167
20
-
-1928.5
8113
- 1
- 1
- {0}
- 0.384900179
- Definition of distance for new vertices
0: Percent. Percentual of the length of the edge (must be < 50).
1: Parallelogram. Parallelogram rule (value < than shortest edge length / 2).
- e2396760-bfaf-46ea-a943-9eca77d2602a
- true
- InsetType
- InsetType
- true
- 0
-
-2020
8123
167
20
-
-1928.5
8133
- 1
- 1
- {0}
- 1
- The mesh after the process
- 5b1e3def-fcac-4671-b1ee-4f6cc0a69788
- true
- OutMesh
- OutMesh
- false
- 0
-
-1829
8083
44
60
-
-1807
8113
- 0b4ac802-fc4a-4201-9c66-0078b837c1eb
- Face Boundaries
- Convert all mesh faces to polylines
- true
- a1000639-51f3-4a44-8a9f-38855a6ec110
- true
- Face Boundaries
- Face Boundaries
-
-1934
8231
110
28
-
-1892
8245
- Mesh for face boundary extraction
- 8504900a-709e-4d60-993f-db2cc26e21c8
- true
- Mesh
- Mesh
- false
- 5b1e3def-fcac-4671-b1ee-4f6cc0a69788
- 1
-
-1932
8233
28
24
-
-1918
8245
- 1
- Boundary polylines for each mesh face
- e53c9b3d-97a3-4151-a9ff-20954c2d4537
- true
- Boundaries
- Boundaries
- false
- 0
-
-1880
8233
54
24
-
-1853
8245
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a2af1735-3b52-4f8e-b564-f0924f17d4c9
- true
- Relay
- false
- 5273a458-6cc9-412a-8ef8-dbf186a0da3e
- 1
-
-1765
7982
40
16
-
-1745
7990
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 88a404d3-d311-4427-b6be-927e533c45da
- true
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 1
- 0.38490017900
-
-2047
8029
250
20
-
-2046.549
8029.096
- 4098ec7a-819a-4ced-9ccc-86835d7e21c9
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Sierpinski Carpet
- Computes a new mesh with higher genus, where each face has a new hole in the center. The resulting mesh always consists of quad faces.
Provided by Weaverbird 0.9.0.1.
- true
- 85354c29-ff00-40a4-bf4c-619171f832d6
- true
- Weaverbird's Sierpinski Carpet
- Weaverbird's Sierpinski Carpet
-
-1619
8098
223
64
-
-1454
8130
- 1
- The mesh, or list of polylines, which will be processed.
- 9d7ee7db-34ad-4372-af89-221b718221aa
- true
- Mesh/Polylines
- Mesh/Polylines
- false
- a0f3415d-1dd4-4838-a5bc-8018e4053f03
- 1
-
-1617
8100
151
20
-
-1541.5
8110
- 1
- The scalar value used in the construction of the new internal vertices.
Distance can be set as list, where each value applies to the correspondent element in the input mesh.
- 9250221d-11a2-4910-8f9a-8f193e58bf36
- true
- Distance
- Distance
- true
- ee9c40ad-37fa-4a2f-b3ee-f737d0634bb4
- 1
-
-1617
8120
151
20
-
-1541.5
8130
- 1
- 2
- {0}
- 0.064150029909958425
- -0.064150029909958425
- Definition of distance for new vertices
0: Percent. Percentual of the length of the edge (must be < 50).
1: Parallelogram. Parallelogram rule (value < than shortest edge length / 2).
- e429859d-215d-4ce5-a634-d6d954441b28
- true
- InsetType
- InsetType
- true
- 0
-
-1617
8140
151
20
-
-1541.5
8150
- 1
- 1
- {0}
- 1
- The mesh after the process
- c763e8d8-80d1-45fc-aea7-dca9ec0e5134
- true
- OutMesh
- OutMesh
- false
- 0
-
-1442
8100
44
60
-
-1420
8130
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- 2/(3*sqrt(3))/3/2
- true
- cde12b06-c89f-47ab-9b47-10185bf1a274
- true
- Expression
- Expression
-
-1749
8323
171
28
-
-1666
8337
- 0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Result of expression
- 33438a88-0707-4eac-9208-7e59a67af55f
- true
- Result
- false
- 0
-
-1586
8325
6
24
-
-1583
8337
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 63bc31bb-1c35-45e1-bb0e-d5eb9589d09f
- true
- Merge
- Merge
-
-1556
8237
106
64
-
-1511
8269
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 05a12be1-c665-445b-88b1-cd3dd73182a4
- true
- false
- Data 1
- D1
- true
- 9d3f84d9-7c48-449e-b7bd-ae1510888fa5
- 1
-
-1554
8239
31
20
-
-1538.5
8249
- 2
- Data stream 2
- 55d0882c-447b-48b4-9117-cd632730c33c
- true
- false
- Data 2
- D2
- true
- 33438a88-0707-4eac-9208-7e59a67af55f
- 1
-
-1554
8259
31
20
-
-1538.5
8269
- 2
- Data stream 3
- 096705ff-1a43-4bc3-bf2a-0c80ef3cdb80
- true
- false
- Data 3
- D3
- true
- 0
-
-1554
8279
31
20
-
-1538.5
8289
- 2
- Result of merge
- ee9c40ad-37fa-4a2f-b3ee-f737d0634bb4
- true
- 2
- Result
- Result
- false
- 0
-
-1499
8239
47
60
-
-1483.5
8269
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- f19184a2-8731-4677-b4d2-57e66a1e3480
- true
- Negative
- Negative
-
-1675
8257
88
28
-
-1632
8271
- Input value
- b19e354f-ee9a-4d1d-ba39-905483b945a1
- true
- Value
- Value
- false
- 33438a88-0707-4eac-9208-7e59a67af55f
- 1
-
-1673
8259
29
24
-
-1658.5
8271
- Output value
- 9d3f84d9-7c48-449e-b7bd-ae1510888fa5
- true
- Result
- Result
- false
- 0
-
-1620
8259
31
24
-
-1604.5
8271
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a0f3415d-1dd4-4838-a5bc-8018e4053f03
- true
- Relay
- false
- 9f5b564c-72a4-4f34-8bdf-64cc543ba603
- 1
-
-1841
8188
40
16
-
-1821
8196
- 4098ec7a-819a-4ced-9ccc-86835d7e21c9
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Sierpinski Carpet
- Computes a new mesh with higher genus, where each face has a new hole in the center. The resulting mesh always consists of quad faces.
Provided by Weaverbird 0.9.0.1.
- true
- 26915544-d8e2-4ae4-96a8-6d42d66781dc
- true
- Weaverbird's Sierpinski Carpet
- Weaverbird's Sierpinski Carpet
-
-1322
8227
223
64
-
-1157
8259
- 1
- The mesh, or list of polylines, which will be processed.
- 68736c3a-e642-462a-a3b6-f794af17c034
- true
- Mesh/Polylines
- Mesh/Polylines
- false
- a0f3415d-1dd4-4838-a5bc-8018e4053f03
- 1
-
-1320
8229
151
20
-
-1244.5
8239
- 1
- The scalar value used in the construction of the new internal vertices.
Distance can be set as list, where each value applies to the correspondent element in the input mesh.
- fb3b661c-a2ef-4ed9-aade-b507e2298e4c
- true
- Distance
- Distance
- true
- 2c56b2dc-a111-4c8d-b8d1-f0a079cf3845
- 1
-
-1320
8249
151
20
-
-1244.5
8259
- 1
- 2
- {0}
- 0.064150029909958425
- -0.064150029909958425
- Definition of distance for new vertices
0: Percent. Percentual of the length of the edge (must be < 50).
1: Parallelogram. Parallelogram rule (value < than shortest edge length / 2).
- fc8ff046-d6ea-4d78-8fb6-dd53f77c920a
- true
- InsetType
- InsetType
- true
- 0
-
-1320
8269
151
20
-
-1244.5
8279
- 1
- 1
- {0}
- 1
- The mesh after the process
- 4c6ba9a6-c942-4d23-9fd1-34aae59164a1
- true
- OutMesh
- OutMesh
- false
- 0
-
-1145
8229
44
60
-
-1123
8259
- 9df5e896-552d-4c8c-b9ca-4fc147ffa022
- Expression
- Evaluate an expression
- 2/(3*sqrt(3))/3/2/3
- true
- 98c2f568-91eb-4809-94b8-870335bf1555
- true
- Expression
- Expression
-
-1737
8495
188
28
-
-1646
8509
- 0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Result of expression
- 015839e5-be76-45e6-9ea4-0786f5c2b3a4
- true
- Result
- false
- 0
-
-1557
8497
6
24
-
-1554
8509
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 31f765a9-5275-418d-8f0b-722ccfec7e71
- true
- Merge
- Merge
-
-1536
8409
106
64
-
-1491
8441
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 2cdd7627-14c1-4582-a53c-435d90a42536
- true
- false
- Data 1
- D1
- true
- a4630314-81bc-41f1-8fca-7e098f65597b
- 1
-
-1534
8411
31
20
-
-1518.5
8421
- 2
- Data stream 2
- 16ae364a-cf8d-431f-96d2-c99a571e61d4
- true
- false
- Data 2
- D2
- true
- 015839e5-be76-45e6-9ea4-0786f5c2b3a4
- 1
-
-1534
8431
31
20
-
-1518.5
8441
- 2
- Data stream 3
- 6c5c80ac-9d6f-427f-9428-68efbc6aac72
- true
- false
- Data 3
- D3
- true
- 0
-
-1534
8451
31
20
-
-1518.5
8461
- 2
- Result of merge
- 2c56b2dc-a111-4c8d-b8d1-f0a079cf3845
- true
- 2
- Result
- Result
- false
- 0
-
-1479
8411
47
60
-
-1463.5
8441
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- 7a25f0ce-3228-4a56-9312-d264eb65cf46
- true
- Negative
- Negative
-
-1655
8429
88
28
-
-1612
8443
- Input value
- c18cd273-5877-4f71-ae43-2fd444c90ba0
- true
- Value
- Value
- false
- 015839e5-be76-45e6-9ea4-0786f5c2b3a4
- 1
-
-1653
8431
29
24
-
-1638.5
8443
- Output value
- a4630314-81bc-41f1-8fca-7e098f65597b
- true
- Result
- Result
- false
- 0
-
-1600
8431
31
24
-
-1584.5
8443
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- c45d739f-6b94-48bb-adcf-99bef7a1e74f
- true
- Digit Scroller
- Digit Scroller
- false
- 0
- 12
- Digit Scroller
- 1
- 0.05555555555
-
-2788
8541
250
20
-
-2787.35
8541.006
- 86a9944b-dea5-4126-9433-9e95ff07927a
- Triangular
- 2D grid with triangular cells
- true
- 30952e48-21ca-4421-a9bd-c151c312c4ca
- true
- Triangular
- Triangular
-
-3446
8437
292
101
-
-3199
8488
- Base plane for grid
- 759f6d72-0607-4f01-8395-f4826635c6cd
- true
- Plane
- Plane
- false
- 0
-
-3444
8439
233
37
-
-3327.5
8457.5
- 1
- 1
- {0}
-
-0.673575300051998
-0.38888887463073
0
1
0
0
0
1
0
- Size of triangle edges
- d1ee169f-cf3a-4118-bbf2-d7a1e919567e
- true
- Size
- Size
- false
- e311da60-26d3-4fcf-a2f5-19e3f53aac9a
- 1
-
-3444
8476
233
20
-
-3327.5
8486
- 1
- 1
- {0}
- 0.12
- Number of grid cells in base plane x directions
- a3b955f4-da75-4151-b994-5509e49fd4db
- true
- Extent X
- Extent X
- false
- 0
-
-3444
8496
233
20
-
-3327.5
8506
- 1
- 1
- {0}
- 21
- Number of grid cells in base plane y directions
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- Numeric scroller for single numbers
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- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
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- Initial plane
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- The triangular fans
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- Recursive decomposition until all segments are atomic
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- Polygon from Curve network
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- Number of edges considered to be a void or perimeter location
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- A group of Grasshopper objects
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- Places several triangles into every face.
Provided by Weaverbird 0.9.0.1.
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- The number of subdividing iterations for each face
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- A group of Grasshopper objects
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- Scale an object uniformly in all directions.
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201
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123
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- Contains a collection of generic geometry
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42
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- Convert a 3D point to plane polar coordinates.
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- To Polar
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- Domain to test with
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38
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- True if the value is included in the domain
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-
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45
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- Distance between the value and the nearest value inside the domain
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45
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- Double click to edit panel content…
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160
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- Create a numeric domain from two numeric extremes.
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- Construct Domain
- Construct Domain
-
185
18045
156
44
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289
18067
- Start value of numeric domain
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- 0
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187
18047
90
20
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232
18057
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- {0}
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- End value of numeric domain
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- 0
-
187
18067
90
20
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232
18077
- 1
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- {0}
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- Numeric domain between {A} and {B}
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- Domain
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- 0
-
301
18047
38
40
-
320
18067
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- Degrees
- Convert an angle specified in radians to degrees
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- Degrees
- Degrees
-
209
17939
108
28
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262
17953
- Angle in radians
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- 1
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211
17941
39
24
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230.5
17953
- Angle in degrees
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-
274
17941
41
24
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294.5
17953
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- Cull Pattern
- Cull (remove) elements in a list using a repeating bit mask.
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- Cull Pattern
- Cull Pattern
-
447
17799
104
44
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518
17821
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449
17801
57
20
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477.5
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- Culling pattern
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449
17821
57
20
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477.5
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- 1
- Culled list
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- List
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-
530
17801
19
40
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539.5
17821
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- Cull Nth with a list of N input
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- Cull Nth Plus
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17472
170
44
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17494
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- List to cull
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83
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20
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50
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33506
50
24
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17715
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43
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43
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43
20
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17717
19
60
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17747
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- A wire relay object
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17626
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16
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17634
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- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
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33454
118
44
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33476
- Brep, mesh or planar closed curve for area computation
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48
40
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33456
42
20
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- Area centroid of geometry
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33476
42
20
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33486
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- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
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33565
126
64
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48
20
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- Center of scaling
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48
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0
0
0
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33607
48
20
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- Geometry
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33567
50
30
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- Transformation data
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- Transform
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33597
50
30
-
-515
33612
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
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- Discontinuity
- Discontinuity
-
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33670
196
44
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33692
- Curve to analyze
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33672
113
20
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33682
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
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- Level
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-
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33692
113
20
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33702
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- Points at discontinuities
- bff6a1f5-584a-4284-9181-2472d7567bca
- Points
- Points
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-
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33672
55
20
-
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33682
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-
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33692
55
20
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33702
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- Explode
- Explode a curve into smaller segments.
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- Explode
- Explode
-
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33710
134
44
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33732
- Curve to explode
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-
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33712
57
20
-
-997.5
33722
- Recursive decomposition until all segments are atomic
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-
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33732
57
20
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33742
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- Exploded segments that make up the base curve
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-
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33712
49
20
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-920.5
33722
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- Vertices of the exploded segments
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-
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33732
49
20
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33742
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- Relay
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- A wire relay object
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- Relay
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- 1
-
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33504
40
16
-
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33512
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
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- End Points
- End Points
-
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33746
100
44
-
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- Curve to evaluate
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- Curve
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33748
30
40
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- Curve start point
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33748
42
20
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- Curve end point
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- End
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-
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33768
42
20
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33778
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
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- Merge
- Merge
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33731
90
64
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33763
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- Data stream 1
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- Data 1
- D1
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- 1
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33733
31
20
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- 2
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- Data 2
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31
20
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- Data 3
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- 0
-
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31
20
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31
60
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33763
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- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
-
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33741
126
64
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33773
- Base geometry
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- Geometry
- Geometry
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48
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- Center of scaling
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- Center
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- 1
-
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33763
48
20
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- 1
- {0}
-
0
0
0
- Scaling factor
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- Factor
- Factor
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- 1
-
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33783
48
20
-
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- 1
- 1
- {0}
- 3
- Scaled geometry
- 59f2d1c9-348e-496d-b019-8fc171d05a8a
- Geometry
- Geometry
- false
- 0
-
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33743
50
30
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- Transformation data
- dc5d24a2-c8f9-4880-b9ae-6001752ec6c3
- Transform
- Transform
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- 0
-
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33773
50
30
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33788
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
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- Scale
- Scale
-
92
33588
142
64
-
170
33620
- Base geometry
- 1b5c35d9-1625-45bb-b6ac-8eaed021bf5c
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- Geometry
- Geometry
- true
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- 1
-
94
33590
64
20
-
134
33600
- Center of scaling
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- Center
- Center
- false
- bff6a1f5-584a-4284-9181-2472d7567bca
- 1
-
94
33610
64
20
-
134
33620
- 1
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- {0}
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0
0
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- Scaling factor
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- Factor
- Factor
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- 9d2eb8cd-2248-4442-a99e-2d09e0974d95
- 1
-
94
33630
64
20
-
134
33640
- 1
- 1
- {0}
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- Scaled geometry
- 7811eefe-7b71-4cae-9559-ca32bd68ccf8
- Geometry
- Geometry
- false
- 0
-
182
33590
50
30
-
207
33605
- Transformation data
- 3f1992a7-aa40-433c-988e-91f37c226751
- Transform
- Transform
- false
- 0
-
182
33620
50
30
-
207
33635
- 7cd2f235-466e-4d30-bd3c-3b9573ac7dda
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- Fast Loop Start
- Loop Start
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- Fast Loop Start
- Fast Loop Start
-
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112
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33478
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- Loop iterations
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- Iterations
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- 0b56da83-04fb-4dd4-9fea-0c66cf537df4
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33448
45
30
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- Data to loop
- d60704fe-1eb6-418d-af9a-591f8399d713
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- Data
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- true
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- 1
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33478
45
30
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- Connect to Loop End
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- >
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33448
39
20
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- Counter
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- Counter
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-
-20
33468
39
20
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-0.5
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- 2
- Data to loop
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- Data
- Data
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- 0
-
-20
33488
39
20
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- Fast Loop End
- Loop End
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- true
- Fast Loop End
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-
323
33437
93
64
-
377
33469
- 3
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- Connect to Loop Start
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- <
- <
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- 65d35a3a-bb25-403b-ac08-67dd2f8038f5
- 1
-
325
33439
40
20
-
345
33449
- Set to true to exit the loop
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- true
- Exit
- Exit
- true
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-
325
33459
40
20
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345
33469
- 1
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- Data to loop
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- true
- Data
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-
325
33479
40
20
-
345
33489
- 2
- Data to loop
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- true
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389
33439
25
60
-
401.5
33469
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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93
33732
40
16
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113
33740
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33637
40
16
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33645
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- List Item
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33824
77
64
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43
20
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- Item index
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- Index
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43
20
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43
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6
60
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- List Item
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- List Item
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33557
77
64
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43
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- Item index
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43
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43
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33559
6
60
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33589
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
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- Merge
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456
33335
90
64
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33367
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31
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31
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33377
31
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33337
31
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33220
50
24
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- Solve area properties for breps, meshes and planar closed curves.
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- Area
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33248
118
44
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33270
- Brep, mesh or planar closed curve for area computation
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33250
48
40
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33270
- Area of geometry
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- Area
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207
33250
42
20
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33260
- Area centroid of geometry
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-
207
33270
42
20
-
228
33280
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
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- Orient
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627
33305
142
64
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705
33337
- Base geometry
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33307
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- Initial plane
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64
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- Final plane
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629
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64
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33357
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0
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- Reoriented geometry
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- Geometry
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- 0
-
717
33307
50
30
-
742
33322
- Transformation data
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- Transform
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-
717
33337
50
30
-
742
33352
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
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- List Item
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-
252
33337
77
64
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33369
- 3
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-
254
33339
43
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-
275.5
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- Item index
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- Index
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-
254
33359
43
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-
275.5
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- 1
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- Wrap
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254
33379
43
20
-
275.5
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- 1
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-
321
33339
6
60
-
324
33369
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
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- Merge a bunch of data streams
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- true
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-
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33545
90
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33577
- 3
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33547
31
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- 2
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- Data 2
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31
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- 2
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647
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31
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33547
31
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- d5b4e13f-8521-429c-9ed0-9241fd3f3c67
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1049
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93
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-
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11681
- 2
- List of curves
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1051
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65
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1083.5
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1051
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65
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1051
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65
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1083.5
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255;0;255;255
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90
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11768
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31
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31
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170
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83
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83
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59
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59
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170
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255;255;255;255
- A group of Grasshopper objects
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- Scale an object uniformly in all directions.
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- Scale an object uniformly in all directions.
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- Divide a curve into equal length segments
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- Number of segments
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- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
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- e7cfe612-ec0f-44bb-b95a-20a0e5271b2f
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-
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210
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- Base geometry
- 5ce891c3-1d8e-4150-89d1-924b16b4cd0e
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132
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- Initial plane
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132
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- 1dc840ab-e8ae-4a4e-9ad1-1c8c86e916ff
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- a2a47c18-48e9-46e8-9c87-cd9a77afd66d
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- 8b8c1414-7367-4a62-a443-4fd394cc509b
- ab81fea9-8d16-4caf-af89-2736c660f36d
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- Creates a series of triangulated fans from the edges of a polyline about the area centroid.
- true
- 01302fbc-0bcf-4afe-8724-973b8f0f81f4
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- Tri Fan Polyline
- Tri Fan Polyline
-
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- The source polyline
- 47d0835d-69cd-440b-92b4-b21265b68de4
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- 1dc840ab-e8ae-4a4e-9ad1-1c8c86e916ff
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- The triangular fans
- 0d94e7de-b84a-4ef0-b363-0a2fea818347
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- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
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-
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- Curve to explode
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- 0d94e7de-b84a-4ef0-b363-0a2fea818347
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- Recursive decomposition until all segments are atomic
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- Exploded segments that make up the base curve
- 01e9599b-ae94-445f-b4b6-7491486c2ac5
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- Vertices of the exploded segments
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- Polygon from Curve network
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-
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- Number of edges considered to be a void or perimeter location
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- Perim or Void
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- 450496f3-9845-4780-8d0f-d38e09a8b787
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- 9e27debb-5e86-4606-973b-d9f0038d9a9f
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- Cull Nth with a list of N input
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- Cull Nth Plus
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-
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- List to cull
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- Contains a collection of generic geometry
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- A panel for custom notes and text values
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- Scale an object uniformly in all directions.
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201
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- Base geometry
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- Center of scaling
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50
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- Scale an object uniformly in all directions.
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-
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201
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- Base geometry
- 563b9164-d305-47a1-b57d-1f69bd798ad9
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123
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- Center of scaling
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123
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50
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- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
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123
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- Curve to divide
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55
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- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
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210
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132
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132
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50
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- 8b8c1414-7367-4a62-a443-4fd394cc509b
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- Creates a series of triangulated fans from the edges of a polyline about the area centroid.
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- 00840c45-1fe1-4ac7-9ed3-9830ac4bb16d
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- Tri Fan Polyline
- Tri Fan Polyline
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- The source polyline
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- Explode a curve into smaller segments.
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- Explode
-
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150
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- Polygon from Curve network
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- Number of edges considered to be a void or perimeter location
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- Cull Nth with a list of N input
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-
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- A panel for custom notes and text values
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- Scale an object uniformly in all directions.
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-
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201
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- Base geometry
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- Center of scaling
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- Scale an object uniformly in all directions.
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201
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- Base geometry
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- Center of scaling
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123
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123
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- 7d5d4399-8ebd-47e0-890f-15bc132a5fe8
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50
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- Transformation data
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50
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- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
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- Divide a curve into equal length segments
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- Curve to divide
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- Number of segments
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- 378d0690-9da0-4dd1-ab16-1d15246e7c22
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- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
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- Base geometry
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- Initial plane
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132
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- Reoriented geometry
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- Geometry
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-
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50
38
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- Transformation data
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-
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50
39
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- 8b8c1414-7367-4a62-a443-4fd394cc509b
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- Creates a series of triangulated fans from the edges of a polyline about the area centroid.
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-
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125
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- The source polyline
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- The triangular fans
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-
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59
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- afb96615-c59a-45c9-9cac-e27acb1c7ca0
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- Explode a curve into smaller segments.
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- Curve to explode
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- Recursive decomposition until all segments are atomic
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-
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-
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- Polygon from Curve network
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-
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81
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- Number of edges considered to be a void or perimeter location
- 2616e5b9-aa5d-4dda-a037-5b73757ca0da
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81
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- 9e27debb-5e86-4606-973b-d9f0038d9a9f
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- Cull Nth with a list of N input
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- Cull Nth Plus
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-
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170
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- List to cull
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83
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83
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59
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- Contains a collection of generic geometry
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- A panel for custom notes and text values
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- 22/27
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- Scale an object uniformly in all directions.
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-
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201
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- Base geometry
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123
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50
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- Scale an object uniformly in all directions.
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201
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123
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123
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123
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50
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21749
50
30
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21764
- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
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- Divide a curve into equal length segments
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- Divide Curve
- Divide Curve
-
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21722
123
64
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21754
- Curve to divide
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- 8d135055-00f9-4843-a352-00fca6d55807
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21724
40
20
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- Number of segments
- 8e598f98-8df6-4048-89e0-db896cc5fda8
- Count
- Count
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- 370c3a93-bfb9-454e-a520-416c337422ff
- 1
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40
20
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- 483517d2-8995-4a65-988e-9b0fa44d5b82
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-
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21764
40
20
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- 1
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- 1
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- ccd06558-a33f-4fb7-bb58-98313411ce31
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- Points
- false
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-
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21724
55
20
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21734
- 1
- Tangent vectors at division points
- b2e326e4-09c7-4bfe-94d2-e62adebb4f55
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21744
55
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- e9bad933-bab7-4c57-bbf3-3c367c9b6a98
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- Parameters
- false
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21764
55
20
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- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 4fe91cb8-a919-4b3f-a855-acef182eb804
- Orient
- Orient
-
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21713
210
81
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21754
- Base geometry
- ee02abf0-31f4-4314-95b5-6b2fea8a29c9
- Geometry
- Geometry
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- c493be01-cc92-420a-9a07-fb9e769f2c38
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-
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132
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- Initial plane
- 25f3d6cf-4472-4f4f-96b6-45e4490d83a8
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21735
132
37
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0
0
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0
0
0
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0
- Final plane
- 7b701e51-a5fe-4dd8-95f3-9a387151a88d
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- Target
- false
- 606dee1c-1ce6-4e24-8876-bd3bcb053d90
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21772
132
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0
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- Reoriented geometry
- 76b81029-eac9-4bec-bb98-8f15372c518e
- Geometry
- Geometry
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-
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21715
50
38
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- Transformation data
- 4d0d6b34-18c1-4f8a-b0cf-2da2aaa0df93
- Transform
- Transform
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-
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21753
50
39
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- 8b8c1414-7367-4a62-a443-4fd394cc509b
- ab81fea9-8d16-4caf-af89-2736c660f36d
- Tri Fan Polyline
- Creates a series of triangulated fans from the edges of a polyline about the area centroid.
- true
- 3bb901d4-9b2f-46f9-9b35-dbc526f697ce
- true
- Tri Fan Polyline
- Tri Fan Polyline
-
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21720
125
28
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21734
- The source polyline
- 900f9dfe-7d45-445e-ab18-27ec6fd4891a
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- Polyline
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- 76b81029-eac9-4bec-bb98-8f15372c518e
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38
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- The triangular fans
- 6bab2609-8274-41b7-b4f8-4f8a1bf31645
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59
24
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- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
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- eb504ee5-83b8-4871-b40a-e05a9fb9ebf6
- true
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- Explode
-
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21722
150
44
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- Curve to explode
- 0aaa0668-a940-46e7-b6fc-d37fa8cc4ff7
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- 6bab2609-8274-41b7-b4f8-4f8a1bf31645
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21724
57
20
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- Recursive decomposition until all segments are atomic
- 59746a79-4363-48a0-a025-d3c741812590
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-
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21744
57
20
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- Exploded segments that make up the base curve
- 19848441-070b-43bc-bc7e-a5cb7d478d88
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-
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21724
65
20
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21734
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- Vertices of the exploded segments
- 60a0851f-1147-45d2-83a0-fc6e12589e22
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21744
65
20
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- 8307c31e-e307-48e9-b7c3-f970591e86d2
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- ggNetworkPolygons
- Polygon from Curve network
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-
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21722
134
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21744
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- Input Curves
- ede3b8cf-52ef-4147-814b-9a8c381fe8c8
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- 19848441-070b-43bc-bc7e-a5cb7d478d88
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21724
81
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21734
- Number of edges considered to be a void or perimeter location
- 809ef1ec-adec-48e9-8774-28a7e4aabb86
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- Perim or Void
- true
- 0
-
-189
21744
81
20
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21754
- 1
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- {0}
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- Resultant Polygons
- 12ba8484-9974-4dba-85ed-b83b4ad6e8a6
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- Cells
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- false
- 0
-
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21724
25
40
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21744
- 9e27debb-5e86-4606-973b-d9f0038d9a9f
- 4cbd5c2f-7baa-4212-87c3-d1ddd3255cf4
- Cull Nth Plus
- Cull Nth with a list of N input
- true
- 3e195fbf-0b97-470f-9872-212188e7618f
- Cull Nth Plus
- Cull Nth Plus
-
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21626
170
44
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21648
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- List to cull
- 0f5889eb-509b-4f8d-95f4-f24394dde534
- List
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- ccd06558-a33f-4fb7-bb58-98313411ce31
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83
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- Cull frequency
- d662d121-3c3d-4e8c-9478-ef9c994a8bb0
- Cull frequency
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-
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21648
83
20
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- Remain list
- 178d321e-e8b2-4d48-93c2-a4b1fcf787ed
- Remain List
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21628
59
20
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- Remove list
- cf5b911c-595a-46e9-bad0-536015170ed9
- Remove List
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21648
59
20
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- Contains a collection of generic geometry
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- Geometry
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- 988d0492-c09c-402d-9840-08009b682af7
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21685
50
24
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- 59e0b89a-e487-49f8-bab8-b5bab16be14c
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- A panel for custom notes and text values
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100
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- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
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- Scale an object uniformly in all directions.
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- Scale
-
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13308
201
64
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- Base geometry
- d7d4c460-c755-4c7c-80c1-a572b01cd04f
- Geometry
- Geometry
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123
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- Center of scaling
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123
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123
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- Scaled geometry
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50
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50
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- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
-
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13197
201
64
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- Base geometry
- 0ebce86b-04c2-45a8-a0e1-e4bd030596d5
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123
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- Center of scaling
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123
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13239
123
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- 0.44444444444444442
- Scaled geometry
- 494b23c4-1b7c-4e83-9365-bc57016f9262
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- Geometry
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13199
50
30
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- Transformation data
- cb6a22bf-f081-4dee-9e4f-b81a058ed2c3
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-
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13229
50
30
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13244
- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
- Divide Curve
- Divide a curve into equal length segments
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- Divide Curve
- Divide Curve
-
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13202
123
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- Curve to divide
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- Curve
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40
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- Number of segments
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40
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- Split segments at kinks
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13244
40
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13254
- 1
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- Division points
- c597e097-ac3f-473e-8dee-1fe4fc12a5b2
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13204
55
20
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- Tangent vectors at division points
- bbcefd08-f60c-4921-99cf-add5edf6500a
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-
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13224
55
20
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- 9ffdc99a-ca2f-46b7-b402-4aa8577f7392
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- false
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-
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13244
55
20
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13254
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 30dcbd5e-7e50-4893-9904-65ad3bde34f9
- Orient
- Orient
-
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210
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- Base geometry
- 0aa307f2-1a85-4d3a-a41d-f1594f240ae9
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- 1
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132
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13205
- Initial plane
- 38ecc751-687f-421f-912f-2082c7cb348c
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-
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13215
132
37
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- 1
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0
0
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0
0
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- Final plane
- c98deef0-2d10-4d6e-84dd-72c753cb4549
- Target
- Target
- false
- c799783d-2aee-4631-ac1e-294f404c30a8
- 1
-
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13252
132
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13262
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0
0
0
1
0
0
0
1
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- Reoriented geometry
- c829f39a-0c50-4411-af8d-8dd430e1c524
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- Geometry
- false
- 0
-
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13195
50
38
-
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13214.25
- Transformation data
- d0ce74a2-c034-48af-8fd8-8504373a0069
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- false
- 0
-
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13233
50
39
-
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13252.75
- 8b8c1414-7367-4a62-a443-4fd394cc509b
- ab81fea9-8d16-4caf-af89-2736c660f36d
- Tri Fan Polyline
- Creates a series of triangulated fans from the edges of a polyline about the area centroid.
- true
- 4f49492c-f916-4915-b36a-c22c3b938973
- true
- Tri Fan Polyline
- Tri Fan Polyline
-
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13200
125
28
-
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- The source polyline
- d54eb201-eeb2-4a66-ae8b-84435093556f
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- Polyline
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- c829f39a-0c50-4411-af8d-8dd430e1c524
- 1
-
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38
24
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13214
- 1
- The triangular fans
- 1ff5ef3b-8e2d-4dfc-9be9-6b7254a7ac0b
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-
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59
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-
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- afb96615-c59a-45c9-9cac-e27acb1c7ca0
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- Explode a curve into smaller segments.
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- Explode
-
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150
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- Curve to explode
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- 1ff5ef3b-8e2d-4dfc-9be9-6b7254a7ac0b
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-
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57
20
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- Recursive decomposition until all segments are atomic
- 38bd4152-bdef-4fcb-ad27-79c77a36cba8
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- 0
-
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13224
57
20
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- Exploded segments that make up the base curve
- 633fecb2-fee1-485e-ab5a-ecdc407c969b
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- 0
-
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65
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- 9f186639-f42f-4960-b867-eb948b7bbe46
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- 0
-
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13224
65
20
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- Polygon from Curve network
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- 3fc72125-0393-49a2-8e03-302d0f4ee3c1
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-
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134
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- 99239ec1-7aba-400d-8735-0350f3ce901a
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- 633fecb2-fee1-485e-ab5a-ecdc407c969b
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81
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- Number of edges considered to be a void or perimeter location
- 1cf2712e-b3b1-458c-b98c-c2b8f6ff7bf6
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13224
81
20
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- Resultant Polygons
- 966743e9-e1b6-4828-a2c5-1a103ec3fc9c
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-
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25
40
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- 9e27debb-5e86-4606-973b-d9f0038d9a9f
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- Cull Nth Plus
- Cull Nth with a list of N input
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- 035bc892-6239-49b9-9087-dca92df4459b
- Cull Nth Plus
- Cull Nth Plus
-
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170
44
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13095
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-
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83
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- 58fab952-c9dc-4f0e-9256-ae190a9b90c4
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-
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13095
83
20
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- 2bf3edb1-27b0-4ba5-ab0b-988c07e7e0aa
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-
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13075
59
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- b805df18-be81-40b3-a951-64a8f79e4bf4
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59
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- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
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- Polygon from Curve network
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- Cull Nth with a list of N input
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- Polygon from Curve network
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- 4d74d53a-8e20-416b-bd16-afbba74dfa4b
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 662012a4-1408-45a4-87a6-383869acf005
- 7a4d42df-6b2c-4313-823d-806b72d75075
- afe8981c-f259-43c5-9e79-01d8c0bc437a
- e7276e6a-6ec9-4448-a6e3-bed55f35030b
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
-
861
33405
55
64
-
896
33437
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- 7a4d42df-6b2c-4313-823d-806b72d75075
- true
-
-
- true
- 0
-
863
33407
21
20
-
873.5
33417
- 1
- 1
- {0}
- 1
- 2
-
- afe8981c-f259-43c5-9e79-01d8c0bc437a
- true
-
-
- true
- 024334cc-17f0-4e31-a5ef-46e37b85a740
- 1
-
863
33427
21
20
-
873.5
33437
-
- e7276e6a-6ec9-4448-a6e3-bed55f35030b
- true
-
-
- true
- 0
-
863
33447
21
20
-
873.5
33457
- 1
- 1
- {0}
- 9
- 2
-
- 662012a4-1408-45a4-87a6-383869acf005
- true
-
-
- false
- 0
-
908
33407
6
60
-
911
33437
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
iVBORw0KGgoAAAANSUhEUgAAABgAAAAYCAYAAADgdz34AAAABGdBTUEAALGPC/xhBQAAAAlwSFlzAAAOvAAADrwBlbxySQAAAuNJREFUSEu9Vt1rE0EQH1tDm0vp/6AoKhYFRUHfrS9WwRhpjbZVqoIooj5o7y65y11aLeijiF9FRW1LbUNt/XryQURBHwTrq/Y/kOTu8iHunrOTa5omR2qC+INhd2Z39neT2ZkN/BdwyRhgbdcnmGRO1ZQWc7Ikfuvl0nZjnEtmHxGwkPGSha7d5iGju0pg6CAHs5NDci9K+He72SNGDgnUyR7282OhkVEWMlNFAsmY5sFEFymVcCPNwLVeYPH7wGKzKK+Ko3YPuB4FF1Z5O5eBt2qHmZQcJ0WEJFhJKUdeuwIF4xv80scgiyS2vA3y6npwYtshp/WjfQJy5jzk9UueRwmuZPTjuWOkVBG42mo85A06vkWSjZ7VH5bWgfvegaPOoV+TZ12BwFFeg60+9bS/Q1Z9Bpb63NP8CPQeUmz1Mm78QPN64cif0fe8mHJJP76coDkZxhBbccMC/FTW0EK9SKsbwFJ+gHsqwJuMo8sJYGgPcFkkcpKMjcKSZ8BVIhyM/RUEZicw5SF+QZSMjcJWT+A5d7E+upYIsDJ5s3EImPwCN2wlY6NwYjvwnBn84B4WNIoXRRAU2rFoGN6enLaWjI0io24SH8oDZh+e+4RsxQgwyf8kAnlnMYKh7qUIFnPgyg/AVo6RsVHY6gAS3OEwvK8iyeIWYYItZZqMjcJS5oAPYoMcrrhF4ifi51rwN1zAPKyjhXphqZtRvotWU10Hi5VsKReR5BPN60VG/gKZ2Bkxra7k8l5kybPUW+qBgz6WPOVpK3bTJnLI6e+hoG3xrP6wNWzh2kfIxkqHC9QmWIQTvwBZfR4KiSnIxU9COrYLrMEOSCu7UT+N9hTkjK+Ys7OeRwkVBDVeNAE3EcEX7Ra+ZClg2Pdp1G8CT4S9HVVwg4nI0otGb/LIqGCtFKyPKPaVA6J5ieLhgWQvjaQLuxn182PBq49Lb7J4/fFfwCMRUk3ByhTlT6PferngeTxkHPkDZakqRB4TpQ4AAAAASUVORK5CYII=
- bb30f4dc-630d-44eb-af1e-50663a053b5e
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 5248cc58-8e89-496d-ab05-74df25a266ce
- 7d21daa6-e3bb-4e45-90fa-09efc294f141
- 947af6ff-c9a7-458b-8760-6d890e167bae
- e1b30e14-5b88-448b-9bd6-7b6a7c0fe58b
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- d9ffb28f-f2da-47be-b650-70c22d1d458d
-
1159
40892
55
64
-
1194
40924
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- 5248cc58-8e89-496d-ab05-74df25a266ce
- true
-
-
- true
- 0
-
1161
40894
21
20
-
1171.5
40904
- 1
- 1
- {0}
- 1
- 2
-
- e1b30e14-5b88-448b-9bd6-7b6a7c0fe58b
- true
-
-
- true
- 82831ad2-97f6-4d27-96bb-a0e30001c3bc
- 1
-
1161
40914
21
20
-
1171.5
40924
-
- 947af6ff-c9a7-458b-8760-6d890e167bae
- true
-
-
- true
- 0
-
1161
40934
21
20
-
1171.5
40944
- 1
- 1
- {0}
- 9
- 2
-
- 7d21daa6-e3bb-4e45-90fa-09efc294f141
- true
-
-
- false
- 0
-
1206
40894
6
60
-
1209
40924
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- 9f40327e-9ca8-45a5-8090-22575861836a
- true
- Deconstruct Arc
- Deconstruct Arc
-
1325
40914
102
64
-
1359
40946
- Arc or Circle to deconstruct
- 92c5daf5-dffc-4501-a22b-caac8255f2e0
- true
- Arc
- Arc
- false
- 7d21daa6-e3bb-4e45-90fa-09efc294f141
- 1
-
1327
40916
20
60
-
1337
40946
- Base plane of arc or circle
- 8d74577b-2299-4a26-9dc6-de4152c11b59
- true
- Base Plane
- Base Plane
- false
- 0
-
1371
40916
54
20
-
1398
40926
- Radius of arc or circle
- 52671166-2396-4f2f-b2ec-00779d0869c3
- true
- Radius
- Radius
- false
- 0
-
1371
40936
54
20
-
1398
40946
- Angle domain (in radians) of arc
- 0f0b8253-0d3e-4e22-807f-9ea9b15a717b
- true
- Angle
- Angle
- false
- 0
-
1371
40956
54
20
-
1398
40966
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- f9625d92-55cf-4243-89f0-212ed0d1ceae
- true
- Geometry
- Geometry
- false
- 7d21daa6-e3bb-4e45-90fa-09efc294f141
- 1
-
1220
41008
50
24
-
1245.694
41020.56
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- acfd823c-4237-4983-8ecf-1eaa6aed95fb
- Area
- Area
-
-1243
41002
118
44
-
-1181
41024
- Brep, mesh or planar closed curve for area computation
- fad38e99-6ea0-4067-af70-a61243b7c9e3
- Geometry
- Geometry
- false
- 404e67c5-9575-4e81-9ac9-dfc2f644e168
- 1
-
-1241
41004
48
40
-
-1217
41024
- Area of geometry
- aba0e7e6-5baf-4990-a927-0085e2ad1305
- Area
- Area
- false
- 0
-
-1169
41004
42
20
-
-1148
41014
- Area centroid of geometry
- fdb01ddd-af76-468e-b786-5e28a96db020
- Centroid
- Centroid
- false
- 0
-
-1169
41024
42
20
-
-1148
41034
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 4e332801-6664-4e89-9bdf-a4259643fd3e
- Scale
- Scale
-
292
40821
126
64
-
354
40853
- Base geometry
- cc81f1fe-05ce-48d1-91ff-120a32ed6db7
- Geometry
- Geometry
- true
- 8a5811f8-fd88-483b-8940-c5e9ebae21b4
- 1
-
294
40823
48
20
-
318
40833
- Center of scaling
- 53729a09-f6df-4b6b-9713-408a6ec092d0
- Center
- Center
- false
- 0dcfab86-8171-465b-831c-79f9c0248370
- 1
-
294
40843
48
20
-
318
40853
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- fd0e4ed7-96f8-4fd7-ae2a-b883eb903a4f
- Factor
- Factor
- false
- ce084bc7-fb47-4ef1-a0f6-613e12e29dfd
- 1
-
294
40863
48
20
-
318
40873
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 33720e6e-76f1-4dfb-88f2-e7645a168cf0
- Geometry
- Geometry
- false
- 0
-
366
40823
50
30
-
391
40838
- Transformation data
- db1d0210-7c41-48d6-bd6e-620141156b64
- Transform
- Transform
- false
- 0
-
366
40853
50
30
-
391
40868
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 269b873b-ebc6-4207-9b49-223350b9c8be
- Relay
- false
- 7de5772e-d034-4f55-85d2-9786559acd1d
- 1
-
363
40755
40
16
-
383
40763
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 90bd6cf5-196c-4ea3-ba2e-4bad46bfb0e1
- Area
- Area
-
61
40858
118
44
-
123
40880
- Brep, mesh or planar closed curve for area computation
- 09f31e49-9a85-48bf-88c2-af41ed6cb270
- Geometry
- Geometry
- false
- 7aa55d68-efc9-4fed-8edb-c2a79b8d417d
- 1
-
63
40860
48
40
-
87
40880
- Area of geometry
- 349882f3-8865-4b97-b87c-4cc85d2e1ff9
- Area
- Area
- false
- 0
-
135
40860
42
20
-
156
40870
- Area centroid of geometry
- 0dcfab86-8171-465b-831c-79f9c0248370
- Centroid
- Centroid
- false
- 0
-
135
40880
42
20
-
156
40890
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- b7db49dc-5c72-4bc7-83ff-4d7289179d05
- Orient
- Orient
-
517
40899
126
64
-
579
40931
- Base geometry
- cfd45e2d-f248-4014-9a6a-fec9cba15e7b
- Geometry
- Geometry
- true
- 33720e6e-76f1-4dfb-88f2-e7645a168cf0
- 1
-
519
40901
48
20
-
543
40911
- Initial plane
- f2def280-150d-44e2-8aad-a1d6aa619a7b
- Source
- Source
- false
- 0dcfab86-8171-465b-831c-79f9c0248370
- 1
-
519
40921
48
20
-
543
40931
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- aa05426a-3da5-4f95-b2f3-563b5608332a
- Target
- Target
- false
- 269b873b-ebc6-4207-9b49-223350b9c8be
- 1
-
519
40941
48
20
-
543
40951
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- fa1af039-fe9d-4544-ad95-251e761869df
- Geometry
- Geometry
- false
- 0
-
591
40901
50
30
-
616
40916
- Transformation data
- 062e617d-7b05-4e49-b143-d77ef227cfb1
- Transform
- Transform
- false
- 0
-
591
40931
50
30
-
616
40946
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 8a5811f8-fd88-483b-8940-c5e9ebae21b4
- Relay
- false
- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
158
40696
40
16
-
178
40704
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 8c294771-ac4e-4d4c-8c37-37767e6ed5e8
- Relay
- false
- 5796c543-7457-43b1-a600-9035b81cd153
- 1
-
-163
40873
40
16
-
-143
40881
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 619d1cbc-0235-4c9b-b2f0-3ab263bbf089
- Relay
- false
- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
-
-59
40701
40
16
-
-39
40709
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- fc41bb7b-7882-48ad-9ed1-ca9cc000caf1
- Stream Filter
- Stream Filter
-
79
40937
77
64
-
118
40969
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- bfdc7943-82b3-4033-bd25-14aef0b50a69
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
81
40939
25
20
-
93.5
40949
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 8e95ee39-84fc-414b-8b3e-4965548bcbdb
- false
- Stream 0
- 0
- true
- 619d1cbc-0235-4c9b-b2f0-3ab263bbf089
- 1
-
81
40959
25
20
-
93.5
40969
- 2
- Input stream at index 1
- 3754b399-865d-4fd2-bad1-6a0b67f7fe27
- false
- Stream 1
- 1
- true
- 3a1211b9-ca31-4902-b037-4644724b2c32
- 1
-
81
40979
25
20
-
93.5
40989
- 2
- Filtered stream
- 7aa55d68-efc9-4fed-8edb-c2a79b8d417d
- false
- Stream
- S(1)
- false
- 0
-
130
40939
24
60
-
142
40969
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 4e00b814-9bfe-40ba-8b32-2153afa2b18f
- Stream Filter
- Stream Filter
-
615
40789
77
64
-
654
40821
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 361f002c-8c68-476e-b78c-db096d0d6e9d
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
617
40791
25
20
-
629.5
40801
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 5833773e-bb88-429e-b5f3-9a13fcacc3ce
- false
- Stream 0
- 0
- true
- fa1af039-fe9d-4544-ad95-251e761869df
- 1
-
617
40811
25
20
-
629.5
40821
- 2
- Input stream at index 1
- bd828de7-9fbe-4376-9fa2-da3930f97c10
- false
- Stream 1
- 1
- true
- 3a1211b9-ca31-4902-b037-4644724b2c32
- 1
-
617
40831
25
20
-
629.5
40841
- 2
- Filtered stream
- 5f648998-eff9-4372-b7b2-9087af4976bf
- false
- Stream
- S(1)
- false
- 0
-
666
40791
24
60
-
678
40821
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- Number Slider
-
- false
- 0
-
-6573
33356
217
20
-
-6572.019
33356.95
- 0
- 1
- 0
- 1
- 0
- 0
- 1
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- 1f8d8e9f-01d0-430f-bd9e-b9dbcdf96ff8
- Subtraction
- Subtraction
-
-745
40896
85
44
-
-705
40918
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- 2b30c841-3c8a-45fb-9ba5-b8a3b0a3f777
- A
- A
- true
- 836e3902-96ce-4e64-aef0-8205ff5ee586
- 1
-
-743
40898
26
20
-
-730
40908
- Second operand for subtraction
- 216d3203-d98f-403b-9d76-68dd91f8fbb7
- B
- B
- true
- 0
-
-743
40918
26
20
-
-730
40928
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 1
- Result of subtraction
- 9ce7d21f-89bc-43ae-a7bd-cc1946edcfe0
- Result
- Result
- false
- 0
-
-693
40898
31
40
-
-677.5
40918
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 836e3902-96ce-4e64-aef0-8205ff5ee586
- Relay
- false
- 38fa4e2b-acb5-4da8-9da4-48f08b5e581d
- 1
-
-732
40833
40
16
-
-712
40841
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 5
-
255;255;255;255
- A group of Grasshopper objects
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
- 21505013-e33f-419e-ad36-717b0ba7f52b
- Group
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 5a5a6c95-9b57-4690-a1b9-50645333c7b8
- Geometry
- Geometry
- false
- a8c5e96c-41f1-4000-9f3e-599d5b47616a
- 1
-
-1486
26692
50
24
-
-1461.298
26704.28
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- c89f2bab-e930-4be0-9657-149aece839b4
- Area
- Area
-
-1195
26675
118
44
-
-1133
26697
- Brep, mesh or planar closed curve for area computation
- ada6eab0-164f-48ce-a0c6-5de4bce7e989
- Geometry
- Geometry
- false
- 9ad1a340-c5d5-4a95-955b-a460df36e95b
- 1
-
-1193
26677
48
40
-
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26697
- Area of geometry
- 5f3004f1-212f-4982-b55c-904a4baafa1e
- Area
- Area
- false
- 0
-
-1121
26677
42
20
-
-1100
26687
- Area centroid of geometry
- 252fab96-62f7-4efb-b944-3e287919ee3f
- Centroid
- Centroid
- false
- 0
-
-1121
26697
42
20
-
-1100
26707
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 98c11c2a-302e-4771-ae7d-586e91aa3f5f
- Scale
- Scale
-
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26807
126
64
-
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26839
- Base geometry
- 663e4136-aab0-44e5-a5aa-5800f3dee064
- Geometry
- Geometry
- true
- 181e3bce-ad70-4155-acd4-425285fa4081
- 1
-
-1177
26809
48
20
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26819
- Center of scaling
- f77d8ba4-d11c-4ad2-b27c-3c1ae1641016
- Center
- Center
- false
- e77c9c71-0c42-4fb7-b504-5221d136c943
- 1
-
-1177
26829
48
20
-
-1153
26839
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 6fdcfb15-7e3b-49ce-a1e9-9c8405f2e521
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-1177
26849
48
20
-
-1153
26859
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 47a7adbf-a9cd-4df2-a77c-1ca28bfdc8f3
- Geometry
- Geometry
- false
- 0
-
-1105
26809
50
30
-
-1080
26824
- Transformation data
- 61f19e7a-383a-4e5f-b6a1-ef9160a6addb
- Transform
- Transform
- false
- 0
-
-1105
26839
50
30
-
-1080
26854
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
- true
- 19e48654-bb6f-4674-9503-b7eaff4de7d6
- Discontinuity
- Discontinuity
-
-1006
26812
196
44
-
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26834
- Curve to analyze
- c4eccbf8-50ad-4df5-bfb6-8d9288547dd5
- Curve
- Curve
- false
- 0d2b8722-9a4c-4e24-afd0-89d3b494e835
- 1
-
-1004
26814
113
20
-
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26824
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- 2ceeb159-c0a2-497e-b161-d2929c337f57
- Level
- Level
- false
- 0
-
-1004
26834
113
20
-
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26844
- 1
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- 1
- Points at discontinuities
- a35b876a-fad8-4ddb-be1a-ece0b2107bde
- Points
- Points
- false
- 0
-
-867
26814
55
20
-
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26824
- 1
- Curve parameters at discontinuities
- 074348ef-e188-47eb-a175-b05cb50c5afa
- Parameters
- Parameters
- false
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-
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26834
55
20
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26844
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 17f5166b-9790-4579-8231-e3081da222be
- Scale
- Scale
-
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26887
126
64
-
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26919
- Base geometry
- 7930bad1-7c63-4e13-a182-779396f01e58
- Geometry
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- true
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- 1
-
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26889
48
20
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26899
- Center of scaling
- 75a7c593-db3f-470b-a248-70a370f8184c
- Center
- Center
- false
- 252fab96-62f7-4efb-b944-3e287919ee3f
- 1
-
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26909
48
20
-
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26919
- 1
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- {0}
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0
0
0
- Scaling factor
- f2564b43-6a79-483f-a147-7c14be921e21
- Factor
- Factor
- false
- 4bfb5d53-9cd0-45e6-a770-0e5019eb90be
- 1
-
-974
26929
48
20
-
-950
26939
- 1
- 1
- {0}
- 3
- Scaled geometry
- 0d2b8722-9a4c-4e24-afd0-89d3b494e835
- Geometry
- Geometry
- false
- 0
-
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26889
50
30
-
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26904
- Transformation data
- efc8d503-2a65-49a2-b158-6cc5438591c8
- Transform
- Transform
- false
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-
-902
26919
50
30
-
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26934
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 817074b5-35af-4b11-b6ba-b03bf4e517f4
- Scale
- Scale
-
-562
26793
142
64
-
-484
26825
- Base geometry
- fc8c3814-035e-49d0-9acc-0fedee216437
- 2
- Geometry
- Geometry
- true
- 3aa32af6-bdc2-44ec-ad9d-eebba7db1d78
- 1
-
-560
26795
64
20
-
-520
26805
- Center of scaling
- dcdfa354-3bcd-41b3-91a4-d0b147b4a5cc
- Center
- Center
- false
- a35b876a-fad8-4ddb-be1a-ece0b2107bde
- 1
-
-560
26815
64
20
-
-520
26825
- 1
- 1
- {0}
-
0
0
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- fa19c4de-4777-4c68-bfda-dc6ac9ec3db8
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 09f5eb41-dd9a-419b-9d48-baf0d677a29b
- 585dab9e-6540-4ef8-98af-d3c79aa5daac
- f5a7abe4-2145-4e67-9804-62ea7cba0148
- fb9d78a7-3635-416a-9dc7-1ca96b037199
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
-
1029
26622
55
64
-
1064
26654
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- fb9d78a7-3635-416a-9dc7-1ca96b037199
- true
-
-
- true
- 0
-
1031
26624
21
20
-
1041.5
26634
- 1
- 1
- {0}
- 1
- 2
-
- f5a7abe4-2145-4e67-9804-62ea7cba0148
- true
-
-
- true
- f6ae9839-8d66-4655-ba29-6c184af5f419
- 1
-
1031
26644
21
20
-
1041.5
26654
-
- 585dab9e-6540-4ef8-98af-d3c79aa5daac
- true
-
-
- true
- 0
-
1031
26664
21
20
-
1041.5
26674
- 1
- 1
- {0}
- 9
- 2
-
- 09f5eb41-dd9a-419b-9d48-baf0d677a29b
- true
-
-
- false
- 0
-
1076
26624
6
60
-
1079
26654
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- 8c6f6735-e1e7-43ce-9795-4342b393bb95
- Deconstruct Arc
- Deconstruct Arc
-
1195
26644
102
64
-
1229
26676
- Arc or Circle to deconstruct
- b060b7a4-0559-4678-9124-9734c125bc1e
- Arc
- Arc
- false
- 09f5eb41-dd9a-419b-9d48-baf0d677a29b
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-
1197
26646
20
60
-
1207
26676
- Base plane of arc or circle
- 8bbf2fe9-b28d-459d-8f14-aaa48b978a11
- Base Plane
- Base Plane
- false
- 0
-
1241
26646
54
20
-
1268
26656
- Radius of arc or circle
- 41a83b32-86ca-4022-94ab-d226d96d3645
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- Radius
- false
- 0
-
1241
26666
54
20
-
1268
26676
- Angle domain (in radians) of arc
- cd5585f1-ff24-4d0a-ac43-63bfd8c0728b
- Angle
- Angle
- false
- 0
-
1241
26686
54
20
-
1268
26696
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
- Geometry
- false
- 09f5eb41-dd9a-419b-9d48-baf0d677a29b
- 1
-
1090
26738
50
24
-
1115.694
26750.56
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- a48816ba-036f-4f60-8082-95a5992eaf4e
- Area
- Area
-
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26732
118
44
-
-1311
26754
- Brep, mesh or planar closed curve for area computation
- f2005388-4ebf-4edd-b962-fb3d4066590f
- Geometry
- Geometry
- false
- 181e3bce-ad70-4155-acd4-425285fa4081
- 1
-
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26734
48
40
-
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26754
- Area of geometry
- 7a54f26d-9827-4987-97a7-108941f59b48
- Area
- Area
- false
- 0
-
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26734
42
20
-
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- Area centroid of geometry
- e77c9c71-0c42-4fb7-b504-5221d136c943
- Centroid
- Centroid
- false
- 0
-
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26754
42
20
-
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26764
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 9019c64a-623c-41dd-aa8d-41858ef60362
- Scale
- Scale
-
162
26551
126
64
-
224
26583
- Base geometry
- fd770e6d-192f-4f07-87c3-6f532a2be725
- Geometry
- Geometry
- true
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- 1
-
164
26553
48
20
-
188
26563
- Center of scaling
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- Center
- Center
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- 0e44c015-7d42-4c02-9837-404dc59dbec3
- 1
-
164
26573
48
20
-
188
26583
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
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- Factor
- Factor
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- 5e2c8ec4-4022-4385-be7d-6aefe50af43c
- 1
-
164
26593
48
20
-
188
26603
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- f6bf16f2-37f9-437e-b3b8-8c45e94b921e
- Geometry
- Geometry
- false
- 0
-
236
26553
50
30
-
261
26568
- Transformation data
- 669a985b-2825-4ebb-99d6-9bf587eea6bc
- Transform
- Transform
- false
- 0
-
236
26583
50
30
-
261
26598
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
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- Relay
- false
- f3a49f72-6172-4afb-9a7b-75656754d398
- 1
-
233
26485
40
16
-
253
26493
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- dc270101-230d-4baa-8443-909f33bbe7eb
- Area
- Area
-
-69
26588
118
44
-
-7
26610
- Brep, mesh or planar closed curve for area computation
- 7eff9941-8aeb-4fe0-9f1e-aca2a403ea17
- Geometry
- Geometry
- false
- a8d55173-7f9d-4a42-9f45-4ed98e59592f
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-
-67
26590
48
40
-
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26610
- Area of geometry
- 3c9f2656-7f86-48ba-ab5b-ecd25f12f269
- Area
- Area
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-
5
26590
42
20
-
26
26600
- Area centroid of geometry
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- Centroid
- Centroid
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- 0
-
5
26610
42
20
-
26
26620
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
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- Orient
- Orient
-
387
26629
126
64
-
449
26661
- Base geometry
- f8c93606-9ba7-4114-9c0a-627300fd0442
- Geometry
- Geometry
- true
- f6bf16f2-37f9-437e-b3b8-8c45e94b921e
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-
389
26631
48
20
-
413
26641
- Initial plane
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- Source
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- 0e44c015-7d42-4c02-9837-404dc59dbec3
- 1
-
389
26651
48
20
-
413
26661
- 1
- 1
- {0}
-
0
0
0
1
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0
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- Final plane
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- Target
- Target
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- 1
-
389
26671
48
20
-
413
26681
- 1
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-
0
0
0
1
0
0
0
1
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- Reoriented geometry
- 4d815f13-a785-4ad1-a18a-2e9451ac6d2c
- Geometry
- Geometry
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- 0
-
461
26631
50
30
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486
26646
- Transformation data
- f46da938-4a36-43d0-8888-71a0e9002e15
- Transform
- Transform
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-
461
26661
50
30
-
486
26676
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 09066efc-ad36-49b4-9c94-f6663848781c
- Relay
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- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
28
26426
40
16
-
48
26434
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 76cf8542-d0de-4bd9-a501-f7787029baae
- Relay
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- 9ad1a340-c5d5-4a95-955b-a460df36e95b
- 1
-
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26602
40
16
-
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26610
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 201a85c6-df91-4294-b1ff-3fcd5480fc39
- Relay
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-
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26431
40
16
-
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26439
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- Stream Filter
- Stream Filter
-
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26668
77
64
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26700
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- Index of Gate stream
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- Gate
- Gate
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- 1
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26670
25
20
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- Input stream at index 0
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26690
25
20
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- 2
- Input stream at index 1
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- Stream 1
- 1
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26710
25
20
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- Stream
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- 0
-
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26670
24
60
-
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26700
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- 6bbea456-5ef5-438b-bc74-0e45e05ac796
- Stream Filter
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-
485
26519
77
64
-
524
26551
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
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- Index of Gate stream
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- Gate
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- 1
-
487
26521
25
20
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499.5
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- 1
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- {0}
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- Input stream at index 0
- 0db9938e-781f-415a-bdef-079e5699acfb
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- 1
-
487
26541
25
20
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499.5
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- 2
- Input stream at index 1
- 30068ebc-3fa7-4961-b466-e5e0d9f5a429
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- Stream 1
- 1
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- 75b98db8-85d6-4994-97df-a3cc33e94982
- 1
-
487
26561
25
20
-
499.5
26571
- 2
- Filtered stream
- ca110d8c-991b-4c64-9ba3-638610bbb591
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- Stream
- S(1)
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- 0
-
536
26521
24
60
-
548
26551
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
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- Subtraction
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-
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26626
85
44
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- First operand for subtraction
- 0e79ec91-7a90-4972-a311-ac9e19f77e5f
- A
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- true
- 6c3ea018-c095-45e3-a84e-05ae8ab6f3f3
- 1
-
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26628
26
20
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- Second operand for subtraction
- 36d25072-19bf-4d81-ae39-b79151e7dae5
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-
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26648
26
20
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- 1
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- Grasshopper.Kernel.Types.GH_Integer
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- Result of subtraction
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- Result
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- 0
-
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26628
31
40
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26648
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6c3ea018-c095-45e3-a84e-05ae8ab6f3f3
- Relay
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- 38fa4e2b-acb5-4da8-9da4-48f08b5e581d
- 1
-
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26563
40
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- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
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- 9dca502f-3034-4e21-96d2-1e099a374b0c
- 1
-
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24196
50
24
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24208.52
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
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24239
118
44
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- Brep, mesh or planar closed curve for area computation
- 6e869e3d-58f1-49b6-983a-bd0ed014bfac
- Geometry
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- false
- 8db0519d-a640-4002-910b-a770a227600e
- 1
-
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24241
48
40
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- Area of geometry
- ca12a3a8-156b-48ea-bded-e4fdd549260b
- Area
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-
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24241
42
20
-
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- Area centroid of geometry
- 836b1b48-3174-4f34-9df9-4274a2aa236d
- Centroid
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- 0
-
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24261
42
20
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24271
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
-
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24320
126
64
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- Base geometry
- 7c277ed9-35a6-477e-98ee-73c62b801b4a
- Geometry
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48
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- Center of scaling
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-
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48
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- Scaling factor
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- Factor
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- 1
-
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48
20
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- 1
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- {0}
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- Scaled geometry
- 1511d750-1761-43c5-b6db-f6aa9bf55997
- Geometry
- Geometry
- false
- 0
-
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24322
50
30
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- Transformation data
- c7bbd731-55a8-4b21-977d-a124aa1870ba
- Transform
- Transform
- false
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-
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24352
50
30
-
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24367
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
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- Discontinuity
- Discontinuity
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24393
196
44
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- Curve to analyze
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- Curve
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- false
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- 1
-
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24395
113
20
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24405
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- f68b678d-38ad-4ac8-a648-56e9ccaff03d
- Level
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- 0
-
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24415
113
20
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- Points at discontinuities
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-
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24395
55
20
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- Curve parameters at discontinuities
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- Parameters
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-
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24415
55
20
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- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
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-
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143
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- Base geometry
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- Geometry
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- 1
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65
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- Center of scaling
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65
20
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65
20
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- 1
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- Scaled geometry
- e76d9d17-3c80-43c4-91d8-e6c7301773dc
- Geometry
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-
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24503
50
30
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- Transformation data
- 6ee7f6ca-b0b0-46dd-8443-87e2468a3962
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50
30
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- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- e67a64c6-295c-4620-a191-aa1433dbc415
- Scale
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-
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24297
207
64
-
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24329
- Base geometry
- 57269a31-d98c-4ac7-96fb-815d675d5559
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- Geometry
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- true
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- 1
-
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24299
129
20
-
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- Center of scaling
- 2bd8a3c3-b96d-4db3-a3b8-b8fde269c1ce
- Center
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- b04f9542-1ce5-40e4-bbd3-8d34969a06cf
- 1
-
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24319
129
20
-
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- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- c3683d5d-1cb7-48bd-93a3-69dd5105f57a
- Factor
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- 0
-
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24339
129
20
-
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- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 68421838-a1f6-497f-8339-250369628c5f
- Geometry
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- false
- 0
-
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24299
50
30
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- Transformation data
- 9b446d9d-8f89-42bf-9491-86833035a23c
- Transform
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50
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24344
- 7cd2f235-466e-4d30-bd3c-3b9573ac7dda
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- Fast Loop Start
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40
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- 3af81056-7aae-4361-a7c7-6effa386f26e
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 1831c31b-b25b-4097-983f-bada1d9e9b6c
- 7b622984-ca0e-432f-baab-46d4dfb65d78
- 7b71ef9e-c07f-474d-a053-6b761d18e280
- dd287e22-5a89-414c-baf2-68d213e386df
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- d9ffb28f-f2da-47be-b650-70c22d1d458d
-
884
24126
55
64
-
919
24158
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- 7b622984-ca0e-432f-baab-46d4dfb65d78
- true
-
-
- true
- 0
-
886
24128
21
20
-
896.5
24138
- 1
- 1
- {0}
- 1
- 2
-
- dd287e22-5a89-414c-baf2-68d213e386df
- true
-
-
- true
- e339573e-6741-4be4-8a75-744bf4419eea
- 1
-
886
24148
21
20
-
896.5
24158
-
- 7b71ef9e-c07f-474d-a053-6b761d18e280
- true
-
-
- true
- 0
-
886
24168
21
20
-
896.5
24178
- 1
- 1
- {0}
- 9
- 2
-
- 1831c31b-b25b-4097-983f-bada1d9e9b6c
- true
-
-
- false
- 0
-
931
24128
6
60
-
934
24158
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
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- Deconstruct Arc
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50
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50
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23989
40
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118
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42
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- 378d0690-9da0-4dd1-ab16-1d15246e7c22
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- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
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50
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50
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- A wire relay object
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24
60
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77
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26
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31
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26
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26
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118
44
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48
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42
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- Area centroid of geometry
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42
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50
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113
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- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
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55
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55
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- 70e8afe8-547f-45c0-8597-7b1b9975c1c5
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 11429edf-d78a-49e7-902d-968ff92849a0
- 7d4080ef-c977-46bd-b4f0-967a3c0ef793
- a7b3f8b9-150d-4a29-8b09-21850e4d934e
- db542305-e92e-4c91-8203-089959c42dde
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
-
1130
29876
55
64
-
1165
29908
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- db542305-e92e-4c91-8203-089959c42dde
- true
-
-
- true
- 0
-
1132
29878
21
20
-
1142.5
29888
- 1
- 1
- {0}
- 1
- 2
-
- 11429edf-d78a-49e7-902d-968ff92849a0
- true
-
-
- true
- 1abdb032-aa36-48bf-a3f1-50eb7be1f55e
- 1
-
1132
29898
21
20
-
1142.5
29908
-
- 7d4080ef-c977-46bd-b4f0-967a3c0ef793
- true
-
-
- true
- 0
-
1132
29918
21
20
-
1142.5
29928
- 1
- 1
- {0}
- 9
- 2
-
- a7b3f8b9-150d-4a29-8b09-21850e4d934e
- true
-
-
- false
- 0
-
1177
29878
6
60
-
1180
29908
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- 5e2552a5-406c-4a10-abd5-1e7d3aa6e677
- Deconstruct Arc
- Deconstruct Arc
-
1296
29898
102
64
-
1330
29930
- Arc or Circle to deconstruct
- 45b12788-6b70-418b-845f-90c3284dab13
- Arc
- Arc
- false
- a7b3f8b9-150d-4a29-8b09-21850e4d934e
- 1
-
1298
29900
20
60
-
1308
29930
- Base plane of arc or circle
- b3ab8c84-66e4-48c0-972b-5277d70c3d50
- Base Plane
- Base Plane
- false
- 0
-
1342
29900
54
20
-
1369
29910
- Radius of arc or circle
- cd9ee71a-7cdd-4917-981b-6903ad97a5bb
- Radius
- Radius
- false
- 0
-
1342
29920
54
20
-
1369
29930
- Angle domain (in radians) of arc
- 8dffcbfa-fcb8-4d52-adc1-437742005e2b
- Angle
- Angle
- false
- 0
-
1342
29940
54
20
-
1369
29950
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- e5b9f249-a8d4-4abd-9641-3acae4958819
- Geometry
- Geometry
- false
- a7b3f8b9-150d-4a29-8b09-21850e4d934e
- 1
-
1191
29992
50
24
-
1216.959
30004.8
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- e2b3d6b2-5498-4327-9452-3c2c5224b258
- Area
- Area
-
-1272
29986
118
44
-
-1210
30008
- Brep, mesh or planar closed curve for area computation
- ac1714c1-cf92-4f11-8927-cd3940424fbf
- Geometry
- Geometry
- false
- c02f05d6-ba9c-4f61-b954-f708e03bbdb2
- 1
-
-1270
29988
48
40
-
-1246
30008
- Area of geometry
- 5f81335e-0779-41dd-86a5-52120f19f957
- Area
- Area
- false
- 0
-
-1198
29988
42
20
-
-1177
29998
- Area centroid of geometry
- 3bc4814a-44ca-4794-b0d7-77f07258ad43
- Centroid
- Centroid
- false
- 0
-
-1198
30008
42
20
-
-1177
30018
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- ef120aeb-472a-489f-bcca-fad531ff24ae
- Scale
- Scale
-
263
29805
126
64
-
325
29837
- Base geometry
- e2ee884e-6dea-4706-9eb5-ddd6ff1e315e
- Geometry
- Geometry
- true
- f66f4651-1c57-4376-9ca3-a2b5da8b2bf4
- 1
-
265
29807
48
20
-
289
29817
- Center of scaling
- b4dc96bb-ca59-43f8-87c0-1451c900986c
- Center
- Center
- false
- cb42b9dd-47dd-4f55-ab3a-32b20a50a273
- 1
-
265
29827
48
20
-
289
29837
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- ae193c54-3c19-4641-a65a-0d20b336ac84
- Factor
- Factor
- false
- 878405c9-7ec8-4a84-9d48-b17dd68385dd
- 1
-
265
29847
48
20
-
289
29857
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 2243ba90-af59-4f94-adaa-7f6fa1eac9a6
- Geometry
- Geometry
- false
- 0
-
337
29807
50
30
-
362
29822
- Transformation data
- aa15182d-467f-49f3-a017-b87ab1e86459
- Transform
- Transform
- false
- 0
-
337
29837
50
30
-
362
29852
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fcd64084-c47d-4e16-adb0-d1f2b04e0364
- Relay
- false
- ef522a70-3651-46fc-8254-1e9a86f3e3cc
- 1
-
334
29739
40
16
-
354
29747
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 62aee602-283a-4453-b0ad-3b9bbeda1758
- Area
- Area
-
32
29842
118
44
-
94
29864
- Brep, mesh or planar closed curve for area computation
- dea3c4f1-a879-4e39-be5f-861d24209417
- Geometry
- Geometry
- false
- 795afbfc-b681-4b29-abdc-d0b9304efe05
- 1
-
34
29844
48
40
-
58
29864
- Area of geometry
- 8552263b-445c-4eff-8eb6-b6f2f17e50d1
- Area
- Area
- false
- 0
-
106
29844
42
20
-
127
29854
- Area centroid of geometry
- cb42b9dd-47dd-4f55-ab3a-32b20a50a273
- Centroid
- Centroid
- false
- 0
-
106
29864
42
20
-
127
29874
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 90aea921-1772-4df0-818f-e787394a0bb2
- Orient
- Orient
-
488
29883
126
64
-
550
29915
- Base geometry
- 74091e3b-bcde-45cc-8811-92a3b62d9171
- Geometry
- Geometry
- true
- 2243ba90-af59-4f94-adaa-7f6fa1eac9a6
- 1
-
490
29885
48
20
-
514
29895
- Initial plane
- 2d15ad73-2052-4f69-a850-0d1f140ed3a7
- Source
- Source
- false
- cb42b9dd-47dd-4f55-ab3a-32b20a50a273
- 1
-
490
29905
48
20
-
514
29915
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- 92396932-e97e-4d8f-b39e-4688ae9ddc86
- Target
- Target
- false
- fcd64084-c47d-4e16-adb0-d1f2b04e0364
- 1
-
490
29925
48
20
-
514
29935
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- b18b4841-be3a-40c2-af96-7a1c805d5c83
- Geometry
- Geometry
- false
- 0
-
562
29885
50
30
-
587
29900
- Transformation data
- e5d415a5-78e9-4ce7-ab6f-b9757a760255
- Transform
- Transform
- false
- 0
-
562
29915
50
30
-
587
29930
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f66f4651-1c57-4376-9ca3-a2b5da8b2bf4
- Relay
- false
- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
129
29680
40
16
-
149
29688
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 79628813-37e6-432d-be96-b0390522454b
- Relay
- false
- 0fa3087e-232c-43d1-8883-0c64bffc8177
- 1
-
-187
29856
40
16
-
-167
29864
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b0863b72-a043-45c9-8fd4-b3f249ca56a5
- Relay
- false
- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
-
-88
29685
40
16
-
-68
29693
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- c6f647d9-59ca-4b58-8375-b16f5661aeae
- Stream Filter
- Stream Filter
-
35
29921
77
64
-
74
29953
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 27b00bcc-b35c-4426-8cad-365bb1446e27
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
37
29923
25
20
-
49.5
29933
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- b525a4d6-e9a1-46b6-8e1d-836319a1ceb1
- false
- Stream 0
- 0
- true
- b0863b72-a043-45c9-8fd4-b3f249ca56a5
- 1
-
37
29943
25
20
-
49.5
29953
- 2
- Input stream at index 1
- 20c1f98c-c184-4b4c-8eff-c7eee23c1724
- false
- Stream 1
- 1
- true
- b1e9ee75-9d0e-4605-8443-14b8411f9052
- 1
-
37
29963
25
20
-
49.5
29973
- 2
- Filtered stream
- 795afbfc-b681-4b29-abdc-d0b9304efe05
- false
- Stream
- S(1)
- false
- 0
-
86
29923
24
60
-
98
29953
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 727deffc-eec5-4a5d-8e33-dca1b4cfb65e
- Stream Filter
- Stream Filter
-
586
29773
77
64
-
625
29805
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 29ceee93-d029-4b9d-b964-ffb0ce1296bf
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
588
29775
25
20
-
600.5
29785
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 64cb6594-3a31-4bba-a75b-4598e2d05c5c
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- Stream 0
- 0
- true
- b18b4841-be3a-40c2-af96-7a1c805d5c83
- 1
-
588
29795
25
20
-
600.5
29805
- 2
- Input stream at index 1
- b07bd667-daec-4af8-a0ec-f6966a90dbdf
- false
- Stream 1
- 1
- true
- b1e9ee75-9d0e-4605-8443-14b8411f9052
- 1
-
588
29815
25
20
-
600.5
29825
- 2
- Filtered stream
- c7bba69a-8d40-46c3-8240-c02fca0a34de
- false
- Stream
- S(1)
- false
- 0
-
637
29775
24
60
-
649
29805
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
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- 6e9b4fdf-0909-49bb-b91c-38715daedad8
- Subtraction
- Subtraction
-
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29880
85
44
-
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29902
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- 434376ec-df06-4f0f-832b-1e950f4979f2
- A
- A
- true
- 14d6f752-5f9b-48ea-b045-d09b79c884b0
- 1
-
-772
29882
26
20
-
-759
29892
- Second operand for subtraction
- 288a1ec2-a9d6-41cb-ba90-cf5a1bb83f00
- B
- B
- true
- 0
-
-772
29902
26
20
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29912
- 1
- 1
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- Grasshopper.Kernel.Types.GH_String
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- 2
- Result of subtraction
- d52b5b05-ce25-4832-a9f6-8be967ba7e49
- Result
- Result
- false
- 0
-
-722
29882
31
40
-
-706.5
29902
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 14d6f752-5f9b-48ea-b045-d09b79c884b0
- Relay
- false
- 38fa4e2b-acb5-4da8-9da4-48f08b5e581d
- 1
-
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29934
40
16
-
-728
29942
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 9cc892ae-d896-4f11-b945-be0ec9629e27
- Division
- Division
-
294
29927
85
44
-
334
29949
- Item to divide (dividend)
- 36b0fad3-c283-440d-b16b-651056dbeaff
- A
- A
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- 0
-
296
29929
26
20
-
309
29939
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
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- 1
- Item to divide with (divisor)
- e6df154c-cf69-4cb1-aee9-5385321a3e61
- B
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- 0
-
296
29949
26
20
-
309
29959
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
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- 9
- The result of the Division
- 878405c9-7ec8-4a84-9d48-b17dd68385dd
- Result
- Result
- false
- 0
-
346
29929
31
40
-
361.5
29949
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
- Geometry
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- 910cbe78-0242-4547-8d18-961753b960a7
- 1
-
-1315
37176
50
24
-
-1290.033
37188.52
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 93d9bcec-184f-4c2c-93d7-7ecc419b39cc
- Area
- Area
-
-1024
37159
118
44
-
-962
37181
- Brep, mesh or planar closed curve for area computation
- a2c937c7-49ab-4af9-830c-571701f4bd12
- Geometry
- Geometry
- false
- 6328a096-d242-401d-a546-ee548c146d05
- 1
-
-1022
37161
48
40
-
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37181
- Area of geometry
- a5a907b4-613d-41e2-898d-08569d1c8a2c
- Area
- Area
- false
- 0
-
-950
37161
42
20
-
-929
37171
- Area centroid of geometry
- d84a878a-e793-4fb6-aed4-e1a14997e076
- Centroid
- Centroid
- false
- 0
-
-950
37181
42
20
-
-929
37191
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- dc8240d1-c6d1-4e80-b5ac-1ec481a3667c
- Scale
- Scale
-
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37266
126
64
-
-955
37298
- Base geometry
- 53e757eb-a90c-4ec5-8955-3cd20a890353
- Geometry
- Geometry
- true
- 7b055e6d-0d26-480f-953c-64c752c6ec7b
- 1
-
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37268
48
20
-
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37278
- Center of scaling
- d02f3b88-1335-4399-aafc-775ee18fa614
- Center
- Center
- false
- 2f64cc67-4941-4d97-8727-43514f8e184b
- 1
-
-1015
37288
48
20
-
-991
37298
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 84785736-1a47-447e-8650-6ce83a76553d
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-1015
37308
48
20
-
-991
37318
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- f522a1da-1728-4dc7-a09e-5709b2339e91
- Geometry
- Geometry
- false
- 0
-
-943
37268
50
30
-
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37283
- Transformation data
- da93de1c-d377-4233-b4b4-551c6337f6dd
- Transform
- Transform
- false
- 0
-
-943
37298
50
30
-
-918
37313
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
- true
- e5980618-4e94-46b7-b9d6-6fe38243c990
- Discontinuity
- Discontinuity
-
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37344
196
44
-
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37366
- Curve to analyze
- e50360ac-b5a8-4d05-a0cf-ad94bce361b4
- Curve
- Curve
- false
- db7045c5-b376-4f37-9bfe-63311c1428c2
- 1
-
-836
37346
113
20
-
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37356
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- ab130489-c668-429a-8493-4d06a2e56c30
- Level
- Level
- false
- 0
-
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37366
113
20
-
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37376
- 1
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- Points at discontinuities
- 0625493b-e20e-4300-a340-51f5767fcb24
- Points
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-
-699
37346
55
20
-
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37356
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- 63e7054a-6631-406d-89b9-ec3ee5c25fcd
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-
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37366
55
20
-
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37376
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
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- Scale
- Scale
-
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37397
126
64
-
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37429
- Base geometry
- 98e82487-ecdf-479e-9c62-b435d0a91d19
- Geometry
- Geometry
- true
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- 1
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37399
48
20
-
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37409
- Center of scaling
- fdef3c71-7f62-47f2-a177-2a1fb434c558
- Center
- Center
- false
- d84a878a-e793-4fb6-aed4-e1a14997e076
- 1
-
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37419
48
20
-
-763
37429
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- a7380b18-8523-4fa2-8db9-6eb47e923806
- Factor
- Factor
- false
- 4bfb5d53-9cd0-45e6-a770-0e5019eb90be
- 1
-
-787
37439
48
20
-
-763
37449
- 1
- 1
- {0}
- 3
- Scaled geometry
- db7045c5-b376-4f37-9bfe-63311c1428c2
- Geometry
- Geometry
- false
- 0
-
-715
37399
50
30
-
-690
37414
- Transformation data
- 5647c658-638e-4ff1-ba00-0707aaffcb75
- Transform
- Transform
- false
- 0
-
-715
37429
50
30
-
-690
37444
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 5e8b64cc-ba32-4033-a446-ac8384411c10
- Scale
- Scale
-
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37277
142
64
-
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37309
- Base geometry
- 971562f6-5492-4c6c-ada6-ee20c645a896
- 2
- Geometry
- Geometry
- true
- cc2b5f39-2980-4091-933b-77f8b897621d
- 1
-
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37279
64
20
-
-349
37289
- Center of scaling
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- e2f1404f-dd3c-40c7-b0da-65d2a612642f
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 540a3648-ac77-4cf3-8ef4-a6f851560674
- 65f74296-aaca-4b47-8fe1-bf4ae46dd5b5
- 6cc38f0f-92d1-4ec7-b330-4df5491e0669
- 6e21b8aa-d37a-4dd8-8f9f-40f89cae030c
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
-
1200
37106
55
64
-
1235
37138
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- 540a3648-ac77-4cf3-8ef4-a6f851560674
- true
-
-
- true
- 0
-
1202
37108
21
20
-
1212.5
37118
- 1
- 1
- {0}
- 1
- 2
-
- 65f74296-aaca-4b47-8fe1-bf4ae46dd5b5
- true
-
-
- true
- a69140e1-b30d-4375-ae94-083e60529f2a
- 1
-
1202
37128
21
20
-
1212.5
37138
-
- 6cc38f0f-92d1-4ec7-b330-4df5491e0669
- true
-
-
- true
- 0
-
1202
37148
21
20
-
1212.5
37158
- 1
- 1
- {0}
- 9
- 2
-
- 6e21b8aa-d37a-4dd8-8f9f-40f89cae030c
- true
-
-
- false
- 0
-
1247
37108
6
60
-
1250
37138
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- 7e3e0788-d3b1-4e08-8647-df51487f5aaf
- Deconstruct Arc
- Deconstruct Arc
-
1366
37128
102
64
-
1400
37160
- Arc or Circle to deconstruct
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- Arc
- Arc
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1368
37130
20
60
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1378
37160
- Base plane of arc or circle
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- Base Plane
- Base Plane
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- 0
-
1412
37130
54
20
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1439
37140
- Radius of arc or circle
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- Radius
- Radius
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-
1412
37150
54
20
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1439
37160
- Angle domain (in radians) of arc
- f9136ce8-2329-4e44-b09f-01b0349d3bb7
- Angle
- Angle
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- 0
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1412
37170
54
20
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1439
37180
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
- Geometry
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- 1
-
1261
37222
50
24
-
1286.959
37234.8
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
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- Area
- Area
-
-1202
37216
118
44
-
-1140
37238
- Brep, mesh or planar closed curve for area computation
- 8196c0aa-40dd-460e-b5ec-0cfe69a29576
- Geometry
- Geometry
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- 7b055e6d-0d26-480f-953c-64c752c6ec7b
- 1
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37218
48
40
-
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37238
- Area of geometry
- e448c5a6-25dc-4fc6-9c3f-a3caded0b683
- Area
- Area
- false
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-
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37218
42
20
-
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37228
- Area centroid of geometry
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- Centroid
- Centroid
- false
- 0
-
-1128
37238
42
20
-
-1107
37248
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
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- Scale
- Scale
-
333
37035
126
64
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395
37067
- Base geometry
- 9f1b1ad0-af80-4492-9a5d-e059fe3a5fba
- Geometry
- Geometry
- true
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- 1
-
335
37037
48
20
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359
37047
- Center of scaling
- 17f9eed9-0834-4912-9279-5a66376a8d0a
- Center
- Center
- false
- 5cfb4332-b655-4116-8bcb-ebbc5b5f47f9
- 1
-
335
37057
48
20
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359
37067
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 257d5e42-1d51-4ec2-90c1-9544e19f925e
- Factor
- Factor
- false
- c385c6db-5ec7-4b77-88cb-6c43067ea9b1
- 1
-
335
37077
48
20
-
359
37087
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 8e73aad8-c4e9-436a-be1b-c6d0b413b57c
- Geometry
- Geometry
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- 0
-
407
37037
50
30
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432
37052
- Transformation data
- 71dd7a0e-5fc1-435b-a898-5ffa733b75ef
- Transform
- Transform
- false
- 0
-
407
37067
50
30
-
432
37082
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
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- Relay
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- 1
-
404
36969
40
16
-
424
36977
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
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- Area
- Area
-
102
37072
118
44
-
164
37094
- Brep, mesh or planar closed curve for area computation
- f1580d68-a5b6-4ad4-a3b5-56edf6069a8b
- Geometry
- Geometry
- false
- 00b503f8-dd00-4017-8ce0-5c7d01312789
- 1
-
104
37074
48
40
-
128
37094
- Area of geometry
- b78ad419-59fc-43fe-8020-44fca3f55580
- Area
- Area
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- 0
-
176
37074
42
20
-
197
37084
- Area centroid of geometry
- 5cfb4332-b655-4116-8bcb-ebbc5b5f47f9
- Centroid
- Centroid
- false
- 0
-
176
37094
42
20
-
197
37104
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
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- Orient
- Orient
-
558
37113
126
64
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620
37145
- Base geometry
- 9f1c4939-a8c0-4dfe-83cb-8f0e23b823d6
- Geometry
- Geometry
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560
37115
48
20
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584
37125
- Initial plane
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- Source
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- 5cfb4332-b655-4116-8bcb-ebbc5b5f47f9
- 1
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560
37135
48
20
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584
37145
- 1
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- {0}
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0
0
0
1
0
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1
0
- Final plane
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- Target
- Target
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- 6aa27446-272a-4cfa-86b9-c5016556b3d5
- 1
-
560
37155
48
20
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584
37165
- 1
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0
0
0
1
0
0
0
1
0
- Reoriented geometry
- e74f6aec-a96f-485b-8105-9262867c1e5f
- Geometry
- Geometry
- false
- 0
-
632
37115
50
30
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657
37130
- Transformation data
- 98fd145c-b102-46b0-80cf-0a54b83974eb
- Transform
- Transform
- false
- 0
-
632
37145
50
30
-
657
37160
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 65835a13-ced9-45dd-87a2-2161d6947835
- Relay
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- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
199
36910
40
16
-
219
36918
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 24799d0d-bb18-4823-a2aa-b1686250e456
- Relay
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- 6328a096-d242-401d-a546-ee548c146d05
- 1
-
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37086
40
16
-
-97
37094
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 2d178b24-e982-4377-a4da-dc1276b4a1aa
- Relay
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- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
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36915
40
16
-
2
36923
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- 41a4b211-cc04-48a6-a493-5d5a54ce63d9
- Stream Filter
- Stream Filter
-
105
37151
77
64
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144
37183
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- 2e3ab970-8545-46bb-836c-1c11e5610bce
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- Index of Gate stream
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- Gate
- Gate
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- 1
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107
37153
25
20
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119.5
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- Input stream at index 0
- adb7ac84-d047-4da7-9c15-a0215f421045
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- Stream 0
- 0
- true
- 2d178b24-e982-4377-a4da-dc1276b4a1aa
- 1
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107
37173
25
20
-
119.5
37183
- 2
- Input stream at index 1
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- Stream 1
- 1
- true
- 65414441-acd7-4950-8b07-ff23b3c49aa6
- 1
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107
37193
25
20
-
119.5
37203
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- Filtered stream
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- Stream
- S(1)
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- 0
-
156
37153
24
60
-
168
37183
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- Stream Filter
- Stream Filter
-
656
37003
77
64
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695
37035
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- 2e3ab970-8545-46bb-836c-1c11e5610bce
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- Index of Gate stream
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- Gate
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- 1
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658
37005
25
20
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670.5
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- {0}
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- Input stream at index 0
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- Stream 0
- 0
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- 1
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658
37025
25
20
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670.5
37035
- 2
- Input stream at index 1
- b106efb2-a0ff-42b2-9611-68877c84c48e
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- Stream 1
- 1
- true
- 65414441-acd7-4950-8b07-ff23b3c49aa6
- 1
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658
37045
25
20
-
670.5
37055
- 2
- Filtered stream
- 9db4e545-dd79-4eaf-90bc-bff9b482dd44
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- Stream
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- 0
-
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37005
24
60
-
719
37035
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
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- Subtraction
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-
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85
44
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- First operand for subtraction
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- A
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- 1
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26
20
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- Second operand for subtraction
- 9513a7d3-b5b4-4075-88a7-4c0c2eeb4feb
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37132
26
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- Grasshopper.Kernel.Types.GH_String
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- Result of subtraction
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37112
31
40
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37132
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
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37188
40
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37196
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
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- Division
- Division
-
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37157
85
44
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37179
- Item to divide (dividend)
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- A
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366
37159
26
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- Grasshopper.Kernel.Types.GH_String
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- Item to divide with (divisor)
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-
366
37179
26
20
-
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37189
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- Grasshopper.Kernel.Types.GH_String
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- The result of the Division
- c385c6db-5ec7-4b77-88cb-6c43067ea9b1
- Result
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- 0
-
416
37159
31
40
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431.5
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- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
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-
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45226
50
24
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45238.52
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
-774
45209
118
44
-
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45231
- Brep, mesh or planar closed curve for area computation
- 6abd2092-3705-4268-a3f5-9ffbd7227441
- Geometry
- Geometry
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- 7c489cac-0e3d-4cc2-9594-c427519a0796
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45211
48
40
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45231
- Area of geometry
- 40da8f3b-7e73-4fbf-a88a-3f9c7ea079ae
- Area
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-
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45211
42
20
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45221
- Area centroid of geometry
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- Centroid
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-
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45231
42
20
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45241
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
-
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45350
126
64
-
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45382
- Base geometry
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- Geometry
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45352
48
20
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- Center of scaling
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- Center
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45372
48
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- {0}
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0
0
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- Scaling factor
- 987f2dc5-025e-4a45-a1f4-935970bb633b
- Factor
- Factor
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- 1
-
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45392
48
20
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45402
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- d196261e-30d4-4906-941a-cb989a54a8dc
- Geometry
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- 0
-
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45352
50
30
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45367
- Transformation data
- b4774c97-cda6-4445-b64e-5b5b55a0cb58
- Transform
- Transform
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- 0
-
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45382
50
30
-
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45397
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
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- Discontinuity
- Discontinuity
-
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45526
196
44
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- Curve to analyze
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45528
113
20
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- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- 6d5cf0ab-d965-4f02-a0b3-d0f0d06ab4bb
- Level
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113
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55
20
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45548
55
20
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- Scale an object uniformly in all directions.
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- Scale
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-
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45418
126
64
-
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- Base geometry
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- Geometry
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48
20
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- Center of scaling
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- Center
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- 1
-
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45440
48
20
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0
0
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- Scaling factor
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- Factor
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- 1
-
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45460
48
20
-
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45470
- 1
- 1
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- Scaled geometry
- e551d775-815c-4b05-8573-0ef25398269a
- Geometry
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45420
50
30
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- Transformation data
- b0015308-9853-4064-a401-7189a767d370
- Transform
- Transform
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45450
50
30
-
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45465
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 4d04885b-d221-429a-92c4-48aa11a7faa8
- Scale
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-
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45327
142
64
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45359
- Base geometry
- dc246525-3d20-466d-8ccd-12a546310791
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- Geometry
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- 9080da43-d555-4743-8333-44f9a10cd5d6
- 1
-
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45329
64
20
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- 2b9a2fd2-2e22-4c52-a670-e3d925e5ffd9
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 0a9fb664-9b99-41ac-b28f-c09d60d5c440
- 1eef66ca-dac6-4e24-9014-d0046770c56b
- 5674de5f-e9f3-4856-8298-c7052ea2a7fe
- ee63687e-9d30-4c8f-bb7a-347e16c38f3f
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- d9ffb28f-f2da-47be-b650-70c22d1d458d
-
1450
45156
55
64
-
1485
45188
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- 1eef66ca-dac6-4e24-9014-d0046770c56b
- true
-
-
- true
- 0
-
1452
45158
21
20
-
1462.5
45168
- 1
- 1
- {0}
- 1
- 2
-
- ee63687e-9d30-4c8f-bb7a-347e16c38f3f
- true
-
-
- true
- a8877350-7da9-451c-acfe-dec7db549a2d
- 1
-
1452
45178
21
20
-
1462.5
45188
-
- 5674de5f-e9f3-4856-8298-c7052ea2a7fe
- true
-
-
- true
- 0
-
1452
45198
21
20
-
1462.5
45208
- 1
- 1
- {0}
- 9
- 2
-
- 0a9fb664-9b99-41ac-b28f-c09d60d5c440
- true
-
-
- false
- 0
-
1497
45158
6
60
-
1500
45188
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- cf8d5849-edd4-4ed2-8994-b0dae4e6ae95
- Deconstruct Arc
- Deconstruct Arc
-
1616
45178
102
64
-
1650
45210
- Arc or Circle to deconstruct
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- Arc
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1618
45180
20
60
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1628
45210
- Base plane of arc or circle
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- Base Plane
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- 0
-
1662
45180
54
20
-
1689
45190
- Radius of arc or circle
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- Radius
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1662
45200
54
20
-
1689
45210
- Angle domain (in radians) of arc
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- Angle
- Angle
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- 0
-
1662
45220
54
20
-
1689
45230
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
- Geometry
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- 1
-
1511
45272
50
24
-
1536.959
45284.8
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
-952
45266
118
44
-
-890
45288
- Brep, mesh or planar closed curve for area computation
- 25bfb544-c39b-4df7-90d2-4dffd2f1a919
- Geometry
- Geometry
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- 5e9df13d-c617-4612-b1f7-ba502c973e92
- 1
-
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45268
48
40
-
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45288
- Area of geometry
- ef7ebdca-e0d6-4fa3-9373-c024b4c45714
- Area
- Area
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-
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45268
42
20
-
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45278
- Area centroid of geometry
- 1b0cd6fc-c2bc-4fe3-a454-a76141e0a8fe
- Centroid
- Centroid
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- 0
-
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45288
42
20
-
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45298
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
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- Scale
- Scale
-
583
45085
126
64
-
645
45117
- Base geometry
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- Geometry
- Geometry
- true
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- 1
-
585
45087
48
20
-
609
45097
- Center of scaling
- c63688bf-02d2-4ec1-b08b-2023f54e9991
- Center
- Center
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- d49c6c05-509d-4c22-9536-00fccbb71fda
- 1
-
585
45107
48
20
-
609
45117
- 1
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- {0}
-
0
0
0
- Scaling factor
- 554804ac-07ef-4569-9965-bff341a2aff4
- Factor
- Factor
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- c2230238-2050-4643-bbda-7d1febe49a8b
- 1
-
585
45127
48
20
-
609
45137
- 1
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- {0}
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- Scaled geometry
- 963e8b56-2e7e-44e8-a978-4a2c540440cc
- Geometry
- Geometry
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- 0
-
657
45087
50
30
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682
45102
- Transformation data
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- Transform
- Transform
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657
45117
50
30
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682
45132
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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- c05f6d5e-f132-43e9-acce-612f07a9aa27
- 1
-
654
45019
40
16
-
674
45027
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
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- Area
- Area
-
352
45122
118
44
-
414
45144
- Brep, mesh or planar closed curve for area computation
- f323b1e4-2240-4ed6-940e-9f06e0511ae2
- Geometry
- Geometry
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- afb7511f-80be-466d-8f74-5fef7b7442e8
- 1
-
354
45124
48
40
-
378
45144
- Area of geometry
- eab25301-0502-406b-9788-bb1f99165ad2
- Area
- Area
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-
426
45124
42
20
-
447
45134
- Area centroid of geometry
- d49c6c05-509d-4c22-9536-00fccbb71fda
- Centroid
- Centroid
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- 0
-
426
45144
42
20
-
447
45154
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
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- Orient
- Orient
-
808
45163
126
64
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870
45195
- Base geometry
- 2d49204a-e0e4-4a8c-a233-781f8cce6c2d
- Geometry
- Geometry
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-
810
45165
48
20
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834
45175
- Initial plane
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- Source
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- d49c6c05-509d-4c22-9536-00fccbb71fda
- 1
-
810
45185
48
20
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834
45195
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- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
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- Target
- Target
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- fe22cf5a-b926-4bed-aca5-77178b0af3a1
- 1
-
810
45205
48
20
-
834
45215
- 1
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- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
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- Geometry
- Geometry
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- 0
-
882
45165
50
30
-
907
45180
- Transformation data
- c4648e73-ea44-4b9e-a350-b9880d0a207c
- Transform
- Transform
- false
- 0
-
882
45195
50
30
-
907
45210
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4ddfff6d-849a-43d9-827a-f291dc806446
- Relay
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- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
449
44960
40
16
-
469
44968
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f0d16a67-0e58-4493-92b7-d048c014a5c3
- Relay
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- 7c489cac-0e3d-4cc2-9594-c427519a0796
- 1
-
133
45136
40
16
-
153
45144
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 58d122b7-720a-4b80-9359-1e820fef2b00
- Relay
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- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
-
232
44965
40
16
-
252
44973
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- Stream Filter
- Stream Filter
-
366
45206
77
64
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405
45238
- 3
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- Index of Gate stream
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- Gate
- Gate
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- 1
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368
45208
25
20
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380.5
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- Input stream at index 0
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- Stream 0
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- 58d122b7-720a-4b80-9359-1e820fef2b00
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368
45228
25
20
-
380.5
45238
- 2
- Input stream at index 1
- a8c5221e-ad98-45a2-8bad-e81bea246579
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- Stream 1
- 1
- true
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- 1
-
368
45248
25
20
-
380.5
45258
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- Filtered stream
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- Stream
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- 0
-
417
45208
24
60
-
429
45238
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- Stream Filter
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-
906
45053
77
64
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945
45085
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Index of Gate stream
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- Gate
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- 1
-
908
45055
25
20
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920.5
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- 1
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- {0}
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- Input stream at index 0
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- Stream 0
- 0
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- 1
-
908
45075
25
20
-
920.5
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- 2
- Input stream at index 1
- 5a55a603-efea-4d06-861f-20babaa801c8
- false
- Stream 1
- 1
- true
- 1c24f319-9e92-46c2-9e2b-0087465da2b3
- 1
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908
45095
25
20
-
920.5
45105
- 2
- Filtered stream
- 0b1ee079-ad86-41bf-b05d-126085a5b497
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- Stream
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- 0
-
957
45055
24
60
-
969
45085
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
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- Subtraction
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-
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45120
85
44
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- First operand for subtraction
- 0403ee1d-d355-4630-aa8a-b99d2c819a0c
- A
- A
- true
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- 1
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45122
26
20
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- Second operand for subtraction
- 96a022bc-022c-4ed8-9ee9-efd3c077257e
- B
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-
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45142
26
20
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- Grasshopper.Kernel.Types.GH_String
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- Result of subtraction
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45122
31
40
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45142
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
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45097
40
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- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
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- Division
- Division
-
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45207
85
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45229
- Item to divide (dividend)
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- A
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616
45209
26
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- Grasshopper.Kernel.Types.GH_String
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- Item to divide with (divisor)
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- B
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-
616
45229
26
20
-
629
45239
- 1
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- Grasshopper.Kernel.Types.GH_String
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- 9
- The result of the Division
- c2230238-2050-4643-bbda-7d1febe49a8b
- Result
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- 0
-
666
45209
31
40
-
681.5
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- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
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-
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23547
50
24
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-1514.447
23559.32
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
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23529
118
44
-
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23551
- Brep, mesh or planar closed curve for area computation
- 854d7460-2245-4a6a-8574-5824956af0c6
- Geometry
- Geometry
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- 367e8cef-7fe5-444d-9858-fcb5339ed0bd
- 1
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23531
48
40
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- Area of geometry
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- Area
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-
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23531
42
20
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23541
- Area centroid of geometry
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- Centroid
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-
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23551
42
20
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23561
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
-
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23670
126
64
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23702
- Base geometry
- bccc9478-f61e-4388-888d-84028cb0269d
- Geometry
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23672
48
20
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23682
- Center of scaling
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-
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23692
48
20
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23702
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- {0}
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0
0
0
- Scaling factor
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- Factor
- Factor
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- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
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23712
48
20
-
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23722
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 94e85857-9420-4347-86a1-6de27e02c7f4
- Geometry
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-
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23672
50
30
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23687
- Transformation data
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- Transform
- Transform
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-
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23702
50
30
-
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23717
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
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- Find all discontinuities along a curve.
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- Discontinuity
-
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23743
196
44
-
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- Curve to analyze
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-
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23745
113
20
-
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23755
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
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-
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113
20
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23775
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- Points at discontinuities
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-
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55
20
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23765
55
20
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- Scale
- Scale an object uniformly in all directions.
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- Scale
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-
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23827
126
64
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23859
- Base geometry
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- Geometry
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23829
48
20
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23839
- Center of scaling
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- Center
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23849
48
20
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0
0
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- Factor
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- 1
-
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23869
48
20
-
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23879
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- Scaled geometry
- fa39dcb5-4aa9-473f-8e41-27ec4c57cc5d
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-
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23829
50
30
-
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- Transformation data
- 835bb828-c81e-42a3-9473-4f5409e3a906
- Transform
- Transform
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-
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23859
50
30
-
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23874
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
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- Scale
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-
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23647
142
64
-
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23679
- Base geometry
- cc3f0146-9652-4fa0-9736-cdbcc458f3f0
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- Geometry
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- 1
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23649
64
20
-
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
7X0HXFNX+/9FEFFEceO+VaqoiCC24mohCXtIEa1aq4bkAqkhSTMUrLa4ca+qOMHVghMn4qRatyLuiSIuHFXUWq2L/zn33kByV5ImAXz/Pz9v34+ec3PuPd9nnuc85zkOArlIk4DJ1KXgjw2CINXBf3UUUk2cRDZsJKZUSeQy2BUJmmE3/FMDPqL9XRAmFGNK+Eh1sruWtitYAJtrgqbI2m3kpQnZobvq2b/49uC9qzUildhICTYK9tcC/fb94sEo4rpkczimio9OUmCw25Z8sRPZFyFXJgilsMcVtJ45cwbV/qofJsVEakys7Tt69GhpQwEWK5FJ1GAWkUq5AlOqJZhKOyz8z04gVOPvcQD/aDk4s8vCqAIHRwGmEiklCjU5efiJiF2EMAHT/ut2tYFBj+ZneNxetOX2ou1FGcvJv0xbcXvunNtzFxD/D/9JeWD2pqLZG4vmTyzasbho2WqyMXMx2b5D+5fMxWTXstWwETxPtk+B/0xZcTAbtIH/y1iu/VvKCtgD+okHl5T/nRwpa7HeJ4DeJYtNHfW/frepMHkEBg2sGQWoCtlPpWVN+MdJ28qXawimtdWyHSDwD4ABSJpVI5vto4XKOAx/shX45+6XpaUbuwBqDpbLE7Rc+zSk+OvqAwAL6b2qJmyhvaZmlEgRJkySa9S6z9YKVMo1CtrDtQOD/MIkMUqhkmQ7rYRV13sUttQgnkvCWU377X4adbxcWcaC1YLFWon62Om+g9/NvKCsDmOyHtwRROlxZ93A+Mgk8EsZ2g9n4xoDygUZ9tt6enhp3we/yJ58n7OfSoUlxEiTAjRSqe6AvnyNciQWKdWo3FFyrD5eHt09PD083VG+RqrWKLE+MkyjVgql7mikJkYqEYViSdHyEZisjwwMVlc7MuVLapCjUGZaSyAcKRGj4UKZSmfOmR/HrW88c3PY5qntvzwy/GWC3pxrln0idbbad2hnXM2YGftFamJjMWWsRBVfPmVvOIzZUyZHoUzZKVwiihdiUjRSmSRX6sx6ZfHyFsO8BoRttp8t+Vhca7TerGuVfyZt2uR7tNO2NWbavCBMjQFFCf5PWD5vTwCgt9nzJkehzLuZX4JEhvKE8UphgsQdRYMwqUQOmFYhxXRAKDyxz6FbfkHQSn/XzPcvz5fqgeCo89FUFOy7e3h1Led2O2NA6B8qlMUJlXJ5V748QSGXAVNWjkVXjy+Mw6J7j27iHl7ePXp4izxjfbqKWXEhR6TgUlsglEkgO0hGYLrsMFTy6GDNZjx5u4R63VKnpA3XQ6Jh2ZejZZ9Ok4fq+AvrlVvGvjFQb5bpp68hpESbnpaC7fZEO66MSMNsF9i/3NA3is3ZvOTwcf9lG4pGn2wxJl3v62r4JyqkcjFWky+XqYUSWbnbAP9jMrrtyF+gQlQExRuVyNRyVAUcACmmRFVYHHQzVB72QRKxGJNpJ2BTO1imUgtlIixQIykDLgb9cWTXOmK/RVeHn95q+9eXjJ/mECERjWDqqOWnVislMRo1ocfLrAsPICTGm9rCf6OHBIjb2cOgg48gnrzqkZKRchzA1vjjpwRIYv5hR4UQMPswiUyhwZGsQSLJhIAzrtZQMGuM+BDGue0IXC35/foU3wn11NKQ6o699eZWHR+CNjOyuS/+OsKjwq2ZfT+5RinCcFsH/tsT1jnV9dKu4Ow6PXeisxbaOhLdepwBf2ckQMMBQC4QIDEPQdL9KACVHBEgx/QB0tqnaiwAfRGFAdZQSQBIYkwEmV6FMzUKvk8iRQGnlPEJKlQCTlLLEyQiRhQvPuJlu0Uo+Dmrpm6uHtJ8hL59KXsPDUmdLhqaTHAhpsEFOIYDLrf8w3UioYCr1GCOwJsVlokBQvUzcCx5SjDveF0Jpj9kFylUx5d5Cz95jrULVmMJCKKzBoiRy6WYUEfmCJoBv4jC1fZ+IhGmUukOz0THzqSgicvJpY4XqtEE4QgM1SjAPzA0RqjCCEXASL/B97Ghg0fYCmaUyv8ILN3URo9+Dv3IYWnkK++xNPWST5PMLmCi3px8nNn1gLMxHbjPBsBVDXgSlcfiKGFUIBnBCtp07dwz9+e8CcjxlWuO1rXTB0s7Jh2ssh5rgIWzOitYgNVJ+2ODsNifZ80eFPx16Tffzakj7FWpvcfr+wkRGmWMCsX1Ht0G1WDB1x08qVIrNSI1sEIyfATCFsUq5QmoCAyjlEtRhVxitCWyXax5uPbA8rBlv9w7EXrpXjjrR9LQ1+00ElYEaJA3Vw9DBxlgTLVI6SdB7xWaRXIwjQUbEkZKHwvGqWflLjk3NMCZl/K1V3TL/Ayx+VxHMVf5X7vWzL7vHfF7i4+aoxkLfMw0V74AvWKI3hAmpswC+jf1qknmqjYBlRiLU2LMWmxUjxUvJqyv3vdXt1H86NzkI3oQ2QvwH9IA0rZbWijh/IM45w+4pzLsj71MkxBDCG8ZZ+qQQbvGYyMD/GSJXCwRcZiTzdlfuHqr6gTM2Jiy645Hr0n6vKodgM6rZT3WIEbGFS5iDKwcYhjvDDDRolEUpgJrKYksTle9MpIkx/nR08/TpKE7hmYePzzkkkuNcKFCAX6o97lm+L5mEgg9TWqLgUwESj6DawuavbfnwIZUF1JMFqeOZ4Tkxym7+ny3eSRvWp3H4nc/ba6hry7C8B/S1QXZbg0AgjgBAOpCD4BqxgEglicAY80IQMGdJ14JizP6Jp/aENiiRYPzFH2J/5BBXxLt1gAAF1FWAICIkk5MNYTFidn6brNsnnczwaQBnf9ot26qs35sj68BSxqBRiGViITga/QdGXsSTgf4VDjwAvUUJAO+nvhwhMUmHG64SBKBf4skwJFRo6Mk6niJDCxAwYobQm+Uh5OE3Iq++yaAnzzhqFf4sq8zOWdAIw71AWPVY64AGX4ZYN+NydNBgQM5/JLZnk4kiZQchbsJ4OtQOTNb+mdHHGyYtC3wQLvuO0//tHaHPlsSw9DZkmw35OVkH3Cqo/BJ4E3u8fmM+bKWKWZ6OckAuUiIXBHg2hKa631UgFy5ZJKX0yJSKU+UJEjUSeWMg4olBEqMcO36YZAqbHRc6ORLxxQeP2fu1l97R2sHoa+9y7ssviDJxTmGA5Xii5Xt+2hjmQhS+JW5K3AnKHZg2cjhvlO9a/OY2kz6pJ8lubYFk651viBAkMtmr66bBcvEWCKaIFTA5bXIIEJXmub6TTxV7L/eyXF7z+8u/qkfZQSDMa5vyjqsgVHWJS6MAIfTDLKJGHWPwPkRAoRrB605UWIKJaYCkgEgiwGaIF6iQomXEE8wAtg8Rfqi34tXQZs6ni4cNhGR6gM4QAhcIQY1UNZhDQCdOQHMvag16LYIi0FvE/pn54IttQJ+txPHXHrovFBvTg0ID4cvlaswlRrFhYUenbBnwb5NgEQmxsM+InIAHFpglbQxc+NiEurx7wc+bd8kYu/Ibs9ntRniYfATaSRgeshIkHPBwibrDgD5DY/BcvueBL1FJkXNm+Nvh1ZaQWwKAzzAP9gXFi+rT1y40u9+wLYTy91r8ENW6y8imCdMNhuy1V7txhyXeHYW7M+7cGNL2vAsM2018qcASYdY+TBZpUJgldzu0Gy1AwdWjcp2GHSxYkQpo2lMfB/1mcBN3b+9++h3dIull18U5KirPQsgB/iIAzmfosM0I8q1OHGP1MoaLoBEEIzkf4BnWciaXdthq//p+X1Cul9akxJ+97wHv5nDd2ZqutxTJGMFMWm6QrB0ibxj2uK1YyR8GO7NQohEOgs53Jbq6itGcDSv7j2Lji8MWXPK9WcnhzVr9H3CssHpPmF5lzVAQjhByioybYH7uYB0i9EYTD0Kw2Q6LIMKgW5nV1qzM8+hucNHhf/6Wd7M+q0XdNQPUGnHpQeoynqsgc7wIi50nIu0xhLuxDMaS9dhqEfSvK2B2xvmJ5x2/Ox3vVnZ+SkxId062rGA69dPLgVMB5a0QqjdyPwvNFauRGOAd6JyRxMwVTxogUArpEKZUEnwJQm7kQH9oJs91w+QtYpILUjKGjEjLZz+yTQi4K3GLkSA4nK5DWB9wmPYVPYFoMcXmmQev+SByRNzRwEUDBPHIcJhg1uqGrUQ/pxx7tI+xTU1j1v3ndqn3auJH2Lm6jNhICYHgqhMojNhWY8hK4COeHMqMaKUN33tN0d7FRbxzbQCuQBMBwimLwATpYKZexQH0yQr4AxJCTVaHDklRpySP0/ZUq3HyuDlJ2aMneAh2WAsj1heSE+TALgxCenwfAGyq9A0Pd8UB0CEwd0fidggEs97v/jGe+6koC01R4xZ99DPQZ9j+OQwdI4p67EGIoDoHIi4FGrVVnU2tdWza8OzT++L/X4dcfdE7dtD3+qnafElSpEUOMcRUcYnv3zBB7Cq8dwX4tdimLFDrKUg2JjSHZXh2bC4+lIKxRKNkQpr38f+009/VTti/pPSusOTBrVh+1gaEXT6TJC3oPsA3GtMvj0CA8b3WKNyzBFhfO4cfkOtNafdbZcF8jcO/lkett0ZM+im2hND0iMXZHtFu/iHgSsKIYtk4kff4wKk+B6ji88WjmtJJE2jIwEDy/F1OslRUPMz+xYPB8zMbd/4V9+9ufnDvpl+aLVhDIl30DEk2w1h2Pzkqd2/n2jPT09YIdq09+JCC2CYeo8LQ8B2lRK8I4gAn/FG2P6UfE3dzOQir3MULvrldGWkaPtjfffc9lD6ZnzVe/2M0wH3DFOUGJZOUbLdEEWp7qkFKPrmLhdFM+5WnXBsydem+RDle6AcJLzbp9fqJ62j+s7rfr5j7m/FEooSw3/IoMSIdouHx/NILVXshyAKqmKPzMcljLSa2r0CmtVc9qTxQMXzQWEbBF8KbEonnqYElHHH1HiL2TwaLiiFOi4s4dpK1EnG2cXl7f+cj7S4EZhSMnblphkHdzF9DkN8G283docQsDF6C8CWx2QP00+A3psmOfP1yjNERwqlGuAxME5t6cxHI/r2OhOciraLuXdhs03VjdMMBwg5Q4RKmBjL9yiOkEnSVT9SywZEEJ9tQf1wmuuUJS3XhS/aVxLf7qP3S1PIb/mt5FMkDN0YUz+B9OXeNM1PdyQ4hd3oU20wJRoFf8cQjcKbrTF7xU2u2VOZwFCgpZkAGynB17Fk5p4BMGb5rhyV2ve135a//+n39qjooX70qWwwevSpvMsaoOQXcIGSXKBVuVBllNkwXZX79e3tFz+btIy3In+e34eve8fZhklitH2cp4qcCPYRSFQAtCR9rQwDMGxBmFb9MLU2OCqXAqUMUwrgbpBohAxTMW+jtc2ZN9V/SuO+v13kJQ05e3QWx4fQCKDfbewyBSidlBsA2t2MavkM6L1ubPIAa9JZGPBMyjQQ88SfP4u1bRU83nfp8/4F+1ZsdaOYePyHDCaeaKfymw1FUVMTpM31yI4IkESI2XjGvTFgytxumJQ2UDOakyncR9QNV41dHjTxSstB6h0bplJyBLS/ZcgRKOuiIWSmREIIrlznggCwTRVySk3JkQSvBdLKSIlLcaKrOc7eARtvvbp8M3HYHoozAX/H4EzgzdaggA8nBYqvVQoFquPKDj4CDyNPcASEIDQz1BqfrmYumXDjlq3dsoApdrW3bHDcH1ghmtnnEZdm9nlYEZr5Y65Tg2j/p74bu9aa1nFyX8yimvluMR/b69HDb2v/GJcd7/cNtIBmdnvEJRRXHlpSM4+99uvC4ynNeLvPx6Z8bJPVoYpo5pSHXBAAtvnf08yJ6b90LBDfCx//93c+cySu0krWzMXFXBRILa4CmnnM34hWM9dEWMIUJw922vBOcTF8WeLPrTJ/KUpk3uTSV7xcMewO5JMqGKyQS6VE2QJi5wT8XCIq20ExKmxB1R4W34OzyfFf2u6pf9i+NxvnByrfLjd3hX9MgGQ8IPeJcymccX75ScFt/gPtOqYWG03QuLY7U2ZO5c0/tCFs8b85P+lzehRGs4Qm2oQGfsAcKjFUCUdC5fjHMKKvyE+Wpdo1DknfcOjR7M1nlzJ8CA16xCDklrYIxwVI5OPDcMsTWFFaYvpJAeL8WAu5Y5WHnHoo2TKQz95aevXai/2BOyMVBzu39J9pAcg9z3BBXpKnhbw2wuITOrxKbdC997O+EyauWn70xw8Buj4hZz2MRjDsq0mAGMdgYjRSLk2Kk8vopwXYYqmt/QAZ4jRSmBigN5KCGMkoxeRa+H1ktTPOIfvn3Ugb1DTzgX2YXDSCqNCD/8iIL6bRkfkxY2mSC1B/A2jSg48gq6jOJNzqzXjNGH1lY9n65PvJrB3WaNLTF+O3f+w/j79n8vuW/YJs5nIiYVqozVw7Dc9NFEJMHgE+bUjFBOa5h72pHDuNwwkfCUIM/Sn52th+qtvLRd1e0fHl5xaIsCGe6UfsQJMpfgkSMYqJ4zDt+WtSQBjZ4NaqVRnBJbdCJ4w6OjjXfQbGyQambsBZghF2vSYZgX4CG6bGvK46LnOhSXukX0NKysry1FUScfmBea2eIwnngYZrwGowBlBWDoyROl4oQ7syUnOS08c5bpMm9F3osGz+ZxMPSrmFuh98J12oiWZDC8Txs/xb5tWvETZxg1fWkOhx5pbhgKR24ST1sX/MIrUt7SFbKqmr/+TZy/DJXjx+AZ+xYX/GQftMNfZnnMF/ph5L1WMLjn2jna7qiJsuxwSbNoqH5tpPe8vJBzXYDFtZh6W3DQrPkgoeOiJLaEbvggDZ8FrriDghLL7f5WGtRl/LFvBWCZ9fixUGz6OUoZKPIgSrK93DsGUBuFmUUAJsZletHlVox4gwbrN2V41b2/MXrgqa9PWUVRd8n+3lRF3nC+lJTeV9Jixt818BRLMAooW0jDHg2g1/ZVJSk2MwfnAGbuAysxh/dMYC1ME3PLn42pCxL5ODuFXNADgOXdUQzYbcYMn0ML/5D8/2TeW1vNys92jMXFUDsMp9ReYJUBd7iPMxHCuTJLN2X+IQETtaVG1pwMziuRcMZpZot7g4niIBecMESH4eDggpjnXYxHHLsLD7QyZuCZlab5j3pMa74/Rn1A+DBQeNd/abl6UaqvBfQlkg1KeRCYVDHU8v2nzqgO/4n7/sNFXzcCY34MTn0QEn2o2F8U8BMvBvAOMFprhwMgB54EuTXPlmARIlsPukkyAhDnUQeDDOuVXXmK2DfXgBay/YPlSP2XfDgPVXC5UMZzmIZotvFB8WIEEQm96MoTcgc29eVh1PDvE1xSd37afGFMCBG01k+GBCUTyq0uDxBVgEjHgBI8G6nc/ZtPR8cETym46HalxvtpSTYHbwNfSUbLzVGuTKeMlFroFViFz0WDUXuVqVHw7F9bXKCMn6UROLKb6a6Dtr+5zOks4DZNyShc+LKaitscIpKUgqB05S7XpR2aTS/ohmVE0sdlCvH9UYMFKL6i+Yo/stTi8kj9SE0NjSkslKzuCiRRrbugiLsb0z+afkmfsVwfN2vDl90j9rBGXrD8+vpBtbtl1XL468/vIoksk5/avtvvt8cWkvwYSwGgsDg5oYIAN3sqixh6PBKtLtGQDXg48galpuP1h2eD41yQQ35JXPnzub+WcsvPs+x6jwLafv77g55FyMBeNpZvt3cG39jC2e5glUxMSn/5/G04zLVP/lbc+0Z+vtfWdn7Gqj4SXvtmiQzBLULfmLLXICqZv+V2UbAN0gmUkrK+PS0NcdfN2py0Sk78zdHvWvPqt5whxNY/m09HOk9MHlppiWln5BgHR7qlX4zgiLwn9WsLF3p1Y1w+bPqTM78fXwNH1tEo4p4xj0PevpG/x5oO5jNIDMkPfFgCdQlRqYgQSVUbp97Mdvnhy90zpkjXD0qOHhW9txazv8fXRthzcby+UwS/0jQHE74+LqJOj9cNip7Jy1lsm1Zq8WHs6ghf9q4M3BYjgGnNYg8bFZNgdqCnY/bRLu1KlBvrbfxkB/NZZ+RyIwQBMeB6Kd/cXE9+LTwVkNYfST2AjsJCinJ+rFSMDqiUP7eR119E89s2yG4oJ7CZWANcI1amGMFCuTAkoVM/gCLxpJqwm8DAaOqbFJM6M56BEB4vyR9KcY/d/cD4d14LQxE07mwPtorNnc+TfOBOX8ccp509ySHv8FTnocsJqgq0E4qbrPAnAqPnDBierBqeX8/wqnNyOcv8rnvpc0HxCx6tixtnv2fSX4L3B6M8DpbfEtKohX/nsuvJLfHybVQJk4m5iFUJcwglBRJ0CVyQhZu+CmaRsS/fmTnjTtv7FWNvd+bkVHGOGp2jIhpS968nCuIm1gPaQis1G51kUGslGNy4Sa0XCb67UM31Wf/7Kldv6s25xksVa2au5zrmzV3BLakshEiTYmW7XppZB9QlQpSBdubn/ruW9fAz6aedmrFlaKcHcl6zlX4uDw57TsVa5lh4Hs1W73a7o73y3iT9/0/QvXvR/zOLGqvGxWZ05IAFtVmVWHfkDXUISQI5s1OuLfhA7DCn0XhUoabexcra6hQGAFZ7cqSrgoglYORVizW+sj/0uaPrj3zdGTA8aHrdzs8K9HrYmqStH0Ke84T4y9rQhN3+vqVsXHO/m+qVuW/Vi6RXTXqprewqsJ/ATZO84TZO8sqemXbUzs7j29bnDWkB8fT3lz4mEV1fRX3nKeKHv7P6jph610P7u1/b9+22ydB/8dUCOqiml6H06KFP9bBTS9zgmzBghLXKtx0UxB/Z5n+Cu/uHNg87FRAj1UbVB9Da7VVfX4GpVansBATxu0FtGnP0wdspFCHhuUiSdsUObadpRcbMqX0mgPmv7rKqqMwakK/qgAcck7DFdQME+DxLYhG7YfJ21d08DDjrdziMuS3xThazmx1YZEKgXbs4OwUeuXfBO65XWfg3+fcaz9X7Cl2AXqGQgj7QIX9BlPqNA3YoNe/fLaoM/2Dg0ZP76/3bvRDzfpq3HchkLZYQ7Z1oV7TmSAENZ61uUUxoKNURiYAjYSz5ZRYCJJrESESsDwRH6wEJWC9xm3Zdc/Nm/rVz88C03LRkZ2fv/9KJbvppufsi5jfZWXQEnBKsabmHyVwrd4KXN6OBcGTiBMFgrnKnJ6evhP2hMwQdqi3j2hYx41nDv1+oKTmHAnf5nft9X2fve8O1M4F0/3NBTOLXuALZBc9gBbJJkSEDZx47wmvo0J+YCR7B+c5h7r0mNdUNrHn5c3+27j9/p5J5C29LwTvNWQFMrUs/x2HlklWKRqXqq5kxNprnf2N174H0HcmQxf1j/AFblEjfVybYTUghyLSqCQMeJytMe0UR8SzgZsCGx0bEBJTrS+zceFk27ziWaLR9DA1H04p175tf/LpqQfHuaiQNNvlUIFQQGYdQs5FI3BZ85IkNK10oEp538NSr5d2OfWF/IYfUaFY9EZFW+1BjlSL3KRI6hyyEG7+Ygae+bMY8XlQahGf5K0H8tIgCnHRgePy5vcd+KiU963N4y6wB2It2M0FjYSy99K+Z5UDMlMUfjhH3DFoIuEjQEknMqQ6OTFAkVpQUKrNN9ToXNrXOs666QynxuKGviAnRi2zDrRt8wsAYcPJxxAWejCUc14OLqywDHylb3db0rXoDm1WpwftaHohlFwMGx5daJveVkCDlxYWeEIKrsyoTHC4tJ1nrfuxtzodkFL2gy++bZBGl9vOs5kFdJooYz4n/H3JbhRk68AsnGYjKzXrsQwkwo/q2pkD/i9nYtgaqt40Wvb1kXcX0lDn/aEsTkOLwSILyzhexeowwzagY5/BUjJLZNqyLUlUp/L6+YRqIiS4J2OKrVSyFZqtbud38e5w/nBmR1XYo+m5JzQ5zoirOZHP+mi7TDk0FD1n7m1nwFunhA3VyYzEvlKgBQWMoab2HBz7YcBgMT/AbjhD85G5e9M8dt2496045oGdZmA47EBxzMIHFVbWgC4OYVcwPnqA2dIw7WNjpco/wtuXbeu+L7z0mLehL/WN9mxuvgAE258Ntz4BnGjqlUL4FZyiwu3dH1BtTWAW1NSY4h0aiCjcQAf5l1q72uPA99udghZf6xo+Jtq25IseK3JnMCJJz5TjgvJrKnsvss9x8sCSEVyIoXcMu2UkHG5bAGeX3SZ951n2MrW4tM9ihteM6JWdMXms8HFOa6z8Jp/VF2f9R5nMNKaNkFYrGn89qOn+A+Cfae27vBr1+iBqXozIq9YDAf2jprGDC0p2/G9doGYmjy3B5mQzOpPwEeBWxZkGVaj7OihCcK7fSYOD9xdcODe1AVjc9i/j4a7Xq+xecsvgYcK6yieYDq+hwL76VJgkv0kL0CGigwA0BlHxINxpo5ijazJMO/gic+69Fi25kOkBcuwWthYFgKQEgvIMqy0Y2q5r3CQTCrDStwJReeUsstzmLNNL670VN9v7vv7W98R2YdvztAvbgPormBUY+U9Fr8S7C0JjDuPAZjIDzgwpES6sElknQ8RR+/80jlsxvIOQwYo3zXQD/1FwAsw6SFLrtrH7cnax3huKRGOBNwogwPJ4Wm2kUKpRCxRG1dQKFuQPe7EuxTfmcKG67d/+XYVy9fRA5NlXcYu7IsEyEBYlqaQKTCZex/0PjJJEok1NXTmMZboW6jkXb2f43ME63/6MXqZ8HF3I5bQRKvBLJjqvd62GK8JXX9z6Axp0qO25p6bBdAEQWhymZK4cu/g0Jgkfw2jlRoMlcQS7CFRoZBajBj9eWj+oL6N6wZNrdtzwdLX6n36R6lxIgdIhXH0jVHdPotff11MAqJgchGQJwLkzSPTCiI3oQISTIgJIyZpfd8dfvSyRWhqhptL80dt9WXCifwlCyyUbmsgk/GICxkqq1QzgEwHPyBAiWqNUIqKy3u1ypqozIQCjFiKje8Z0rbB40ttIhbaq893rC5ppIeV7vtoSOl1WgMnB06cdj3Uau6mbJp7wPHNT2e1axkwS/W0+pHX7pREk35Enm2ARAr8c7r2ZgvMfk78gF4PjrhQ05SzAkX/fvHn7S+uhKzNGrPkbcvRCzm+j86net3GRiM+kJUWlzDpcE8bfySl2PyzAmybR2xbPBV1VoDzOBtxeSwgYyCMORFUZL42dpnQM8vOJ2j5q0OK4GG9FusbJfhrulHCWw05hRPnlMYsehEblLXgTNNu55bXN3eZBmidCGl9jCm2F1kqQNwqvaomw76IlklMSL1qEqwjeTAWS+yaeDKSL3Z+514Pd+0MzLFPHerc3BnljsY6kFLmSY/VexquFEu5A8QCBL1SzEVQILzmHUBgQZL5oAxPftCvRpuXYWu2X+6U53442Tgk6XF+G8MnYyzsr0EkfTiRLH5g9tEEQjFjYi5dQi3WaeD0BgEhQ6UDt687WNwClwBrgOsPRqc2qxpuK0gL3AxhscB2o5FlV/PvBi1fvXQlb294gL530U8To1YKcQNqvP11CQcKBksQqiUi4PKoyocwyuQeHP/jjn7ZvwSs6DOneOTL+hGsH0R3d3Q6jXViFgiQObB46joe022QSwRI4X0Gc6sN5TCYWzxYa+bRPEuZU86DlMQuBbzGEx6Oh+tbHUoxUiZz/+mrM4Ujgjc2q1ndu+fSsfqpTvSdCRv6noS56YPJgF7JkF75THoBXSRAPB9UqMnUfr9DdJIC0518m0ClUKWKlysAwB6hmFKGST3gMyqPwKBhQE1IZHGOMKAwTIX/vUwn2Jf/m1C9FMvLtV5vRe6gmELUcTc3hDqsrRsyb1rXIcPEk/QvB7Gh75rY0PdLqLYgN/WHl4ulSYGzzjee3PSXe+bWvII0L7zPRfM592m2gGs91qj8TJohdPp97FH36elGActb3d3bcGE3/Yz9ij6JlruUZH54Eo1222rWchwmUt83Z9P3VabsMJVLLFN2mBpsMbe49jzyvgTGssOFvwqQN2WL3BZskEflvv+x4AdF+MxFZ7b9nHlWQrFohNcFFyDGm9gOUZgYoCxSw0Uu6QxKZGp5eRIlEZowcuv9Q+mhQJ+ZecEZ573i0566zWb9QgabW95p7LHTHQLE5QLAdB6TzR2+R4DEn7e+zaUugS1lc7V1U40Ul9q6/jwjbQZ0aJcNXEre4gkfEk8XXh9ilMOpbTckLkGbrp175v6cNwE5vnLN0bp25ooLIK0DJK0zU0woPVuA7Dr/v2WePRnMMxutm+OBC4k2jEFIKBfp5097F628v5GXduftkcRJg5ZV1UAGJDuQWQ6yu1Qs2TkCGWYuGpuQ5TKha6VDTuZIRvYBpzoKnwTe5B6fz5gva5liYP0dLVTGYWrjIhlm74Tv1Uoqky+h2IcTlDRsLZGq7ktQ+dkyvoTvd1l714x7wZu/qvXZuzcTT5q7B7yejA4x+hLDN+FXuJCQt0JYjpcmz49Tb3j2IDz1z6zvkvo8u6h7vHRl8fIWw7wGhG22ny35WFxrtH4CHb6ZFCkVirB4uVRsSjzdl+B56GrgW6D4Bs+oeIkoHhUJZbC2t0aFiVEhfEBR/gK4Nw2Too30QRSxS8MO7V0aPHfWzvRpX9q05v56evof9Qljneq7AkQBnWoBU/pC8n0BgjwwbWcQ89OBSQcPp1pOtaLlgJnxtvJn8CKOxEkXCCSqY5naq9Ao8nE4PRUqkico5DKMLSGi8ML1JRPH3Azb+jKDHxBQt5a+wYBD0A0G3mrxHPNiATIcoprBlO8Q+RBHleT11my8HlZn/KmAlfER4/Lvl3718vpjXV4vPLHPoVt+QdBKf9fM9y/Pl+rNtC55Re1oDMWzPYyv3TurmvanMNVJm3aD9oU3FoySK0fAVvx8dQLMhlJIyReoeqJJcg0uDVGSuHh1Z5EUwAx3zkXxcrkKwzf62gTIlX5SaRuwPMc3pCSxcDsQ6jfwXPkXo0LAF0TeLAqPvoDlPFnjE8wQfw7zcKrFw6TyUYB93NFB5ItjgSVC1aPkqFgSG4spYRou8SIVHJ8oiwiPhatQFZiF9r561E3/JbEwKtQF9RuJKYVxWAejJLf2g3fH5j4VBc37oc8IXrc6DTmPm1JpQ2NI6gPG+iBg+Zt7B3DcE8ZTWatAb5GxJ8jZJLt+2e3QCu03MgLilPjXvc2Ra/xX80fPjtqziftktHl5Sm/3Hdw2XdaMv2jAzlpja/Q29wx5OkAx6w7bddHJaTiK5pZCdS6jsJggMSOI++8op+x8Vy9wzdjZxYc2TtvBCWJtYkhCbuhpbXq9Fk/RX0NixrgRjmYATXiHnkphImbNIjChEiYlEVJLVvlnT/QKvftmTkTPyyHZva46fV7jcc0qVNIT4uXMiReVx6qZjle9cGGiJEGTABQfeYE0I0yaw9MXCd9MC5w1pE+7e3NbDOa+9qD80mt6ro5OnzUAUxRxAYYWaY0pilR1X52qsSzjq1MvMTPXV88UIJE3WX31DYCDb2oh/4wN8qqe3PLnBc+XgiPxoTmaGa9GXVwdafXklvS1AiT/L7bkluR1oPfJ/yW3cCe3PG4yVz5vZZ5vdmHHMR4rrzW3WEzIXxz0i/OgOSHj/S4Ef/NXk6bmShCgde5fbDv4it+BSqv00r6VkNyifuUzbcm/g0N3RdQ91T0hc4UVk1ssvA0HCYpyEhQIbwUmtzSpo7h9a+7QwFlbe1yYZTdqshWTW6i7gBZAMvkJF5KeTyokuYUa4PrPyS1elk9uQTaQ+oMxuSV5I85upAVug7BYYKopoJzjlamxOKrt5dLSbqw3DUuIoTivdqAqWMaPoZ+203YY0t+bzg3tFbvxviAtf38B/+LgAHOL6S4TIA7PWa4V7t4/TTB1baUXSdSyFMkGbdnY4NOp1EQlYiVUakqfJ0BKnlLLBbmyYVvVT8MVbT+S4/MwJmT11PFzt0xed9bKp+GSXwqQ1Otsp+GQfwWI23UrnYY7XaJK3FfcNWxj5yXHslfVOmHBKJOlT0DDI4PX2U7Dpb/CQaqA03DRYwu3bLfNDtke29JRWjBlQaWfhkt+SwLDeBrO8wMODCmRn3+qEunj/9WiQU1b8g9s+TFqW/Vo1MoSiQJmc7jGJpHpb4C8XrWSRNb5pdnzv0Na+61WfLNoxbvLLhaUSAufrR8OQHpzlU0ifV/hIFWARPpc6nJoaVN50MITfw79+ed3iytdItG3JDCMEpn/HgeGlMh2bBKZfX/3kpZvZwjm1QwZ17/bQD/qCS6iTINGpDZ+o6qzzq/gtisJtlqOStQ624QoIJmxG7BN0wf3Xrl3XODmdUdvtAlZwF01VPermc6dlXUaibOnrT8yHD8gzXh2tTrovfFfLoHFgWHeK23pMse/Q0j4ho1PDv7yx4L9BiLk5pR3oJ66NlNYIwFWkRCrK0xLIzc7HCuTyjs0IIT1p8Sx5azDCNrz6MBjAwQJfqnO/+zsL6/PfS+a48Dy0eg8ottpcTtqTyLEWGU2xcEfQQroWzLGIJRkCKF075yNBV4LwraVrH7fNmB8AjdCg7gQGmRlhLJucCFE5aFqRiI02hBCL97m2bSeviN8qaZg/OC0gEvcCA3mQmiwlRFy5kQot8wXa/9pa/5HiGduUINO/Dkbv5FWT5ywvUI1Pwq0Weo1Ns2fBTQ/g39mluaf2q1e1OPFPQI39J7TJ7DdjxOtqPmpKwxzyxgArFKusWl+Fzt/RjfNIpp/9IM5om+mhAVsVb9qyOvzaFIV1fwKexIhRqlNBFLrc81Kmj8jaeRpl69aBm760sU7421x+yqq+SFCxVe5EKLykMU0/8ZmEc1/y5zCX928dI3rv4O5b5KvPM0PEQriROjNFa3md/u0Nf/7uq2vDx47wHdHgWj4g7pNPCtU8ycDbXbsMpvmdwZUOHbJspp/fZIq7HryRd42ZIo60Mb2mhU1P3Ula25iFsBq12U2zZ9oh2NlHc0/D1s5q9oPKt62i36upe6HuS8QrzzNn29PIsQotVeA1MZftpLm//HVndBp/bL8U94pOn3326JtVVTzQ4RcOBGi8pDFNH+vqTmvVS/b9T0QsCYk9Zu9Haqo5ocIJV7iQsjtklbzd2DT/FXtvts2L85/2WHG7L5bQn4d13lR5ylWv+823wnYT7j6Xsjo0dcFvTf+775bElkj7rvt3zlj8MVRowUHnKrbnR3ToqDi7rulhnvMNGIlgDF8CtiKWSvqAMf0hvXvu72yJ8/ffqooYGL3w1PW7lu9qeLuu6WuoSwAZ+oNLjiDblAzcsyBk/m+276zPcdOeZsTtLCHTcuovL+zrXjfLQVOqmNiATjfXOeCM+N6hVyHm+Gc5HcnOzFoCrr4+2eetVOq1HW4CmdShhmvw42vhzMdaSI7Ip+IiVx784W8zdiHfXdeGxncq1v7CKubSFx0r7GZyPy6+CL8/0yk0SZyxooxC45vcQ1ZgokKNtpl0A6LWM9EUuP9Zioh5zpk/IpRCc2pg8evrG4iP5wdFnvhh3f85Jf9X78pKrhZcSaSGkSzAJx4sIsVTiBnVjeRU9O+8ViYVY83/5e4Ah+n2bS4l/VMJHVlagE4gzjhfHOlQkykOL7vd6v6vAvZM6WhQ+70prOqlImc40zKMKOJTKnnr5Mz0An5RExkl5zRtolFa0LSUidv6OwicrK6ifQE3JR+mc1EOgOM0y/9n4k03kQ23/mDBBmR5Jd1xDFULd1xseJMJHXD19z0B8AYcy6zKaF80Ot72fomsqjN5XHb3Y6EjF8RXriwdbOhFWciqbsoFoCzhPXCLQhn+iXrm8jEbe0n7Vt+J3jRor21lt+Ijaw4E0kNTVoAzkhOOJFLFWIiM4cdu9vtV2X4ugej2m9t9CO3wq5oE5nvTMowo4k8Vg9nOtJEuiMsJlIaNDmpWcy7oNntV01rc7zFcf0DFWQJA7qRZMtx7dJPLh1JlGoQKiXqeGBWJCJUSAyDp3sCHsZw1PGyHUaZzVvb0551RDf7T4v6avKujjHOnFTQfjP9EAjZYawD0tAfGQgDQ/Z8pitZmgCfmJ6EbmIthGbEXttIoVSDqQh08G+UyOKYqzrn73eVju8lmO66z73LmWm0JQX1flIwONP9pLDZ0NYbNX5ipkRnNcRjGsTWGy0FNKURjqZJW2+d/cr5KwETylA3kss64LnUsC6MDriMcP78KDBgQuksflbgObcjKxwOctfcoLyPXnOD+oDFy001ITFcwZRGO7AZjiEp750/ZXl/OMq78Wnx4oj9C75Ysfy4pmOFyHsy4NArV9nk3RlgH09PobKyvH/V/szxHX6n+ZvPf9npM9XBJlaUd+pi0NytdoDmsats8p7YCEezouU9jL/g6e5B/QUTo7FNt/26cS94K1/e85uQGDLKe1AzHENS3j0+ZXnf1OGOTFozLmxbvVNSvw2TV1WIvKOABwdeZpP3LGjf6YkzVpb3lPm7GwR7dQlJbrnozNuxjiIryjvVszU3qRKgGXSZTd5dGuNoVrS8uzpMbdntw5S+k3r5Ygtr/kDbVati8q5wITFklPfiZjiGpLx3YZP3jn+P+2LegmD/fSNa1D203F6/RE1dflnqG550YnzaXAc+LWkuVilPQH9KTMLzVuRKsUQmVBt7TbFoym/tOvfuGrFTE9y4y5Mrp7gpQ/lqOmUoDxjr4bfyR1C4V/mIKTgW2Rb0XmNMnWNbUtYh8sC0WDDOvPPZh7/mLXkbOHW8IMP7XtRV7opcA3WGox/k0+s1JPBUZ9dchx6A5wzBS2TK8klH/ZHca5V9tN0eKf9DvUSZm45JBukYsuFFrmvHS2Hzf+943W7F9UbcdBzEScdBptCR6sRYgI6Ka1x0RKssHasZpONog3R0Oij7oT/vUOgq5cBhP576wpWbjoM56TjYFDpSjZMF6Jh/lYuOyVerEh1NuzmZSJE0QMo/u+92XT1uaOiiM/90LPmjFi2abE5ispmm3dmV1JaMmcfFrriUkabdE2Ep5Xqk/0/nhi2vHr7/pxznmuvOT9At5TpU8uhgzWY8ebuEet1Sp6QNp9Tck6sFEpWCVp6Oa7urab94+SjC1KtgWWIlnBEqlquN8+lfdPCOWTf5S/74426zvh3n5W6gKGDZBzIUBSzrM3Yl3xT4UbBG9BCmw+rOLcA6/4FJKfH1IgkUYAlY4ksYp9xghePgf+O/D57t1nNF0onAOCsmxo/+0P7I0xlfBWXLbmY+mXfBwdzVOkAMvymMebXeDEeMZE8vhMXzvLB77+aOHaODk32vLr7T+Jz+Fa0OfKBzlHKJmM6ADiyouwdi4ClYyQ2uNsE0hHjFXRE5EOF/JmBi0G6k1xn7YL39VtsjIWue8U7Vb/q5PyeByr6YflBe22Ns3M7JHyl5Th7RyKAKPwrj9CUm8WMj4tqpckjkSoAU45Q/W/lU8Dgt1G/H0DryR4+77ONeWhNqln4JVVlHBR/SRur4I4UQORcevLmIWsqjrn9/zfPDTJ4dG3KNycudjIFO2bRl7Ud/DvH7/c9m/bMvNjhsDHT0q57KOir4lCOEzlkL3RUG6KhMV80AdI2i4yVK45Db8HL0oy7i4oCFv5xYMXfVtBfGIMdnQ45f0aeEIHI+JRzIrTvxzLRQRnOtwtCunOXKMhwZAfwleam/Ku1b/opDfX5qNuzbvuYqKstvRdQjBXMgk7c5p4E/Mue5aeeE3MNxTY5KYYV1IKMyWBdOFodi4jgM9eMRBeMJnkP5zCnpGx4JPn7uEJqWPtchvHHWFU7QapKv86NLrE6XNWDz5YStpMS0w0OcsPH4erD5MeckuXrfkJ1S+K+/PdLVbb6IOxSjxYZHF1edLmvAll7CBVskBTZbc2Dj++nBxmOErV7X08Gb9i/kzz/3vTrkdPHPRsHGp5tWnS5rwIZwwpb1TOvVdUVYvLoxI/M/8+03xXddzR4z6ygkDpRCUxKlSJOAu2QMmwhsnp0vi2enMxjh3SkwpQKTiSUijVSoRGMkKvClcqWR3p5kdpvF4X6dQjcvG+nYanLCRu6Vve5MGEpm6fQauwoBJha5B9C34TN4fbn1/WG9eyt5feoDybKe4w+FLcjoLtPMfTbh0/L60gFyJXfZvL58Z//+k+5azesTb1gmiioaxUvLvzkx9YLToE/L64PQoXfZfBeYMERhOgt6fY//OJOW7Xm/7/Z/Z/4qxkTcEdEq5/VB5ILucCC37hrDpR1cNqa1rtIw1vOjLuwtpbQsX9mnASmkYxjrOzQCFvuuaR5g10hGbU/YaCxBKBPiJho3DKRXyAjhzc+kN1pu3+mXE1xvZ8thKf9wH5PmaV/D4AnqdVoDwEhOAJG7pvmClgJw5tXpK0ICfg7eFFPfdeTPDtxJj+UYMfiEep3WABC/MoYVQOqVMYa8QksBGD89b/0bh3+CZ53+rsHsGfbGciCDd6jXaQ0AnTkBzC27EsUbYfEPV3l0OzTu9rqAzJy7PqcO7PLSX5oGy0z1Dbsx+4YSma5fSLSZ6A++XRtSmn3yWt+c0JeBbb9dzF2mpezL6YtqbY+xWTyd/BGf5+QuM80PdO7ijxQ/s5YfeF0icBhQvSB84oPTf8SMGUg79F61/cASgJwba/QP7ezff1+J1fzAju+bLpyTXzco+fqTsU1Xf7/o0/IDIXQDWWNYADoq01nQD3xz0im48ZM7EQv+qD1tQFZszqflB0Lkkp9xILeuvqnRP63CMNYHvHR+5M7feV1Cd236oNmejnKbDyMUleUTE7uQghnGZDjivfyRKyWm+X7eJlhezmjWoO/aRUz0+xjx26G0VOU/dQK4tx3L/Tv6tqNOnzXwSynhws/HxDDgf8CP2XVBvGb+e3D05MD5eW5LR6YPMrBtW+7eceBnedc5nzCaHPilPjPN8/sP+DEHoWfcPf3M/cxp3pLUGSVxkgi+kfjR9Z9unzXwC+LE781TrePXDWFx/L7pX/Dlvp0BvH1dWl9ttbWks75T21epjpeb6vt5Mft+8vKxSPdPqpaoNWJjkw3PHe047N2ea4LUJwHdW23w3sPtjut8Od0d1+k0NqmzqT+SD3XlP0zuX1YLYG2stvm7N/PfWxvfi8IXpgX0H5y6VPBpuX9zAHK5rO5fbjP//v2tt/nrHWr32vGtI2/x4KC/Z07LavtpuX8QuhJW9w9AR2U6C7p//R9m2H87dor/licL4/4a/EDzabl/EDkXLuTWrTPR/WulozOM9QBn2GXKDkX1Eaxd4PK+SfZPry2jsSyfsN6SlFAxkx3xae2PKEzcBfbwI1W7GfvAvLbXO9ZQzgrcf8BlrNTm0Qdu8MpeyBT/0+20BngoJ3j5JjqBBsAzajd4dX5NzfVrifw579uKlb2mcW9/lOPDFPvT7bQGeMklXOB5mrgjbAA8o/aEl1RDu2X+dFiQKR7qVm1P+EIjwWOK++l2WgO8wmdc4M0p2xf+AqnqVyF7tRtzXOLZWbA/78KNLWnDsyxzFfLz3i++8Z47KWhLzRFj1j30MzfB0jdbgKTCYD/jVci5OQJk4F0t5F9WecjXVe/1tsV4Tej6m0NnSJMetbUM5EVtcq5/7/42JHvSvoXjWo5+aybk8BqwY/fYIEc+CJCUe1rIu7NBvs++Y3jdUCxsRSEPvZvbxFZ/pv1EQqb7v+xZ8HXHn0eFMhJbVCOTAFcgQZoEb3iCJ9rEAH78OkwjVza/r+0TtTasKHDaq5oLd0+dvJPh8+gZxnizsSkkjwSID+TbQXyGI1LIR9BLT2LgUrNOPKEKQ+MweQKmVjKnUftc3dzd/vCNiDT+B2nrHhen6oe7Asmf0sNdZT2GipUEeH7RZd53nmErW4tP9yhueM3cSz4fCxA3iJEjn6lYyd8C5Mod2jqFK/O+HkzbA0ZGHouqAK3YDot+3u1OXnanfgEzkBM/TjrpRinmQoxBr0VCtlv8ii8AQsodLhAAo1TG8ZNa/LJDI/A5b4T9j0lHi/oRlEFjhTBIw0igLycv3juw1VD+b0NXxUY+zNtQH95CqwSg+ycqlEAf6wxn69VloD79AvBx6fQj2w0pU2m7QS61z9cJW+TQdohsSvWxFuDx4iIu8qYWVZXTRbk+531NumWvLq4RxdxaiWqdzNZKZu/elpJqB94tXEIlSaQNvjlOW3xx4dAgGpBEBS2SEDbj5e2Yb32b8TiK1ytFkN26/e8Bbv0j9HMdy0ah5zqWd1kDDZ87XGiU72X7IJ+mte954Xz/Y6Mu86f8M+/j+aNHh1nc2qPFAiT+HAAxmMna+/4Les9a2trPT18sn942LWRx6vFqHTscaG9xaz/4PjZ08AhbwYxS+R+BpZvamHvJJ8Bo4DkynkvThM4lAsThnDWsvdfItEU9Lkb4zs6LmuN2tAFWqdYegrDrLBcIgFE+MWvPdWe9Mdb+5ATfv2cv94rYvGDZBOzB/cFV2ZxD+rlw0u9Y/v+2OZepZ/ntPLJKsEjVvFRzJyey0s157ltSrzAasEKwXC08ayVz7umVFPz+YNOA/Sd6uLQbo5xfBcw5RCP+LBcaJflac94DYTHnyRc/Jjaf9DFgcxesaeb5xELq+dtRmFLfnMOSt3YsaDaNEkpUsPovXm8GHgWGdVDAEMy3VvPd+28SNWoXsOLUgMczclsOYXg309lf0Gysw/MECGkeQGgdQMiTaquTnwMBz6PZai471Cg6HsNrNsG5xWCoEs5XzDi5iFbI4BMeUwInPDuqfDn1yF29ydnQo5k2lo9h5oLp74LTz/dj0GDDnwL2yatQDab9fofoJAWmO/k2gUqhShUvVygAr4SC9R8m9YDPqDwCg4b1A3OVxTnKNFLpMBX+93ILUP5vHENvqlPBZbBqQ2JiiVzXbT16EWPb0clv/4F7cyeKPuif1rah74XYGN7EXPv8yR/di7eHjhNs8dzVuPMiM40UJLELJ4mPnf7fInEPk+xcEz9SRqHAwoQJHqGQGMlNdSAqtXAt8pIUXli4FqXqrpK/cbqT2r0nwqLdTa7tXp1DXixQ2739rk3uWaNteRPfRGT+LXv02uK13JGa/ojPbbZa7oW1QG/h/24td5bKe2wENaKW+/X4TuJHI/qFbXJa9c/K2R2OWK92u4UTY1DACG632apjp4PeK4XU2u3mwMdcu/29/SJZ65vegmkOHqcTHXOWWa9Wu4WTYyB8KYVc8PkUUmu1mwMfc632mb8KJA2fzPDNOZaZKHs4VWm92uwWzpCB8BXf4oIv9RatNnsN0/AzqjZ72K+ZsxtM/pa3opnPmY5O8kWVatLSHUmZZKzFnlobZyrSpPVCLFer1Q6xXK1WRpQ/BnWZMDfuz8DZA/I2bxuwZyrjN5ldi9XZH4ksZK3FWt8fKbzFmiRppVqsr2xfB90eMoa3b/Pcs0UXdkyyYO1VKueam1wA0PMtZK29Wg9HzyTX0gK1V+cETjzxmXJcSGZNZfdd7jn658KqQK3VBiRmzLVWG+GYkfLam01eo3Lf/1jwgyJ85qIz237OPCvRz+/pR6j/QKHaBEe0QxRGbAuo0DIDgt9OrlJgIkksgIOgoJFbBhPaDVzTtf/e0ElJ9d437X7wCesX0jOQdDqNleKdAiT9JsB0HlNIYvheAVJSwOCgVidVGIODisdlTXRQFTk9Pfwn7QmYIG1R757QMc9SDqh2N9hIE1abUDcECZnvFvl37O46BxuHrMgsneDAKxqvb78I+On2i2w3pGLe7ju4bbqsGX/RgJ21xtbobW4yzXBA2jmQtM5MAeP0XQLE9+b/1lrck+JAc0VbmkMhAWIqxhKhfiQklIv0NT9OuNF4qm3Y0hfCbSPVvil6pLdjlEei1RDZJ84pjVn0IjYoa8GZpt3OLa9vAbKXFHCRPb2gsvcJtJxg5nVATYif446BDjk9GemHjnhzKjGilDd97TdHexUW8bmdd4doIfBh1agnPajmafmiP/u0ksoUW1HsxwlKGrY+CItha1w0U1C/5xn+yi/uHNh8bJRAPziI6psz7dqoHl+jUssTGLC1QWsRffrD1CEbqaCgTPSxQVn2cXyGiKdv67v33f0WUx/9UofypXTE0f+MeBnvUeOUdwVI5MnD0O2HrgSJ7Vds2O7/bcZXGR82h+zI7R19bI+qvr7aj8D5Wh9gLtXThXwSugsiuVRKJBRALRQrlROH1ogzB4TAMPtq1MAt0yfRLRHZbkglUSlkbp2WlwIEOUnuDFEdN8mNfwTr0k5Utkoqr3Pcxvf/AQ==
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- e24d3c98-ece9-44c6-89ce-3a98b277fb69
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 4ae2f4f3-a70e-4623-b5fe-29c1ab7b3ec2
- 569511d8-e6ac-4f43-9291-54d88bf88f23
- 60538cf4-8d30-4349-b3d1-d64091055ed4
- ca91d8e2-e171-47b0-ae9f-95ac65ff41f0
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
-
899
23476
55
64
-
934
23508
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- 569511d8-e6ac-4f43-9291-54d88bf88f23
- true
-
-
- true
- 0
-
901
23478
21
20
-
911.5
23488
- 1
- 1
- {0}
- 1
- 2
-
- 4ae2f4f3-a70e-4623-b5fe-29c1ab7b3ec2
- true
-
-
- true
- 8fc92975-b9ce-4ae9-879a-682d386f2f22
- 1
-
901
23498
21
20
-
911.5
23508
-
- 60538cf4-8d30-4349-b3d1-d64091055ed4
- true
-
-
- true
- 0
-
901
23518
21
20
-
911.5
23528
- 1
- 1
- {0}
- 9
- 2
-
- ca91d8e2-e171-47b0-ae9f-95ac65ff41f0
- true
-
-
- false
- 0
-
946
23478
6
60
-
949
23508
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- ad2c7d3f-9c7a-4f59-8bd5-71552f9d9550
- Deconstruct Arc
- Deconstruct Arc
-
1141
23498
102
64
-
1175
23530
- Arc or Circle to deconstruct
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- Arc
- false
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-
1143
23500
20
60
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1153
23530
- Base plane of arc or circle
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- Base Plane
- Base Plane
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- 0
-
1187
23500
54
20
-
1214
23510
- Radius of arc or circle
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- Radius
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-
1187
23520
54
20
-
1214
23530
- Angle domain (in radians) of arc
- d6fc6113-e3db-485b-b611-c0aeb6a79d40
- Angle
- Angle
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- 0
-
1187
23540
54
20
-
1214
23550
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
- Geometry
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- ca91d8e2-e171-47b0-ae9f-95ac65ff41f0
- 1
-
1037
23593
50
24
-
1062.545
23605.6
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 42727e3b-bd22-400f-bbb7-457849b54469
- Area
- Area
-
-1427
23586
118
44
-
-1365
23608
- Brep, mesh or planar closed curve for area computation
- 0aabb850-596c-4386-a766-b14eec6dbcb7
- Geometry
- Geometry
- false
- fb49d85d-df7e-4961-8dce-0736fe092917
- 1
-
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23588
48
40
-
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23608
- Area of geometry
- 0dcc3b79-b49d-4516-bab2-7bcab2d7993a
- Area
- Area
- false
- 0
-
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23588
42
20
-
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23598
- Area centroid of geometry
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- Centroid
- Centroid
- false
- 0
-
-1353
23608
42
20
-
-1332
23618
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 0eb47c55-e319-4e40-b140-7864f1dac3e3
- Scale
- Scale
-
108
23405
126
64
-
170
23437
- Base geometry
- 71575674-5efe-4747-be5c-bee018dd0e9d
- Geometry
- Geometry
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- 24ac1306-ef26-422e-887d-8f45b47ef939
- 1
-
110
23407
48
20
-
134
23417
- Center of scaling
- ae31bbc8-3ed1-4ea0-ae1e-7092678634ac
- Center
- Center
- false
- d042479e-9de1-4297-8525-b335f4e88114
- 1
-
110
23427
48
20
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134
23437
- 1
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- {0}
-
0
0
0
- Scaling factor
- 69d22394-f0ce-4546-9c69-a70496d60407
- Factor
- Factor
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- a63fb065-14a5-41af-bb1d-eee781a129e4
- 1
-
110
23447
48
20
-
134
23457
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 8f8a8a0e-a4e2-404a-8947-5bf436b98722
- Geometry
- Geometry
- false
- 0
-
182
23407
50
30
-
207
23422
- Transformation data
- 9dca58bb-c161-44b2-9a6d-7dd8c87180f7
- Transform
- Transform
- false
- 0
-
182
23437
50
30
-
207
23452
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0612d0c9-ca10-4226-8022-2a23a62594fe
- Relay
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- a4112a2e-0e3c-469d-85d7-32e747b7f08f
- 1
-
179
23339
40
16
-
199
23347
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- b841eb03-3814-4a5f-b8a3-9392803ec7f3
- Area
- Area
-
-123
23442
118
44
-
-61
23464
- Brep, mesh or planar closed curve for area computation
- 98acf6e4-2673-4097-9fd2-e4aff3c01dce
- Geometry
- Geometry
- false
- 39ed369d-138a-4130-8aba-23f6f42c3cb5
- 1
-
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23444
48
40
-
-97
23464
- Area of geometry
- 8941f880-6fb9-4aea-b58b-301dfef8b530
- Area
- Area
- false
- 0
-
-49
23444
42
20
-
-28
23454
- Area centroid of geometry
- d042479e-9de1-4297-8525-b335f4e88114
- Centroid
- Centroid
- false
- 0
-
-49
23464
42
20
-
-28
23474
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 7425ad59-b5a4-43ab-b142-c69061f84eb2
- Orient
- Orient
-
333
23483
126
64
-
395
23515
- Base geometry
- 41f55772-ca12-4eaf-8190-c4a9aaadfd54
- Geometry
- Geometry
- true
- 8f8a8a0e-a4e2-404a-8947-5bf436b98722
- 1
-
335
23485
48
20
-
359
23495
- Initial plane
- 9e9d13a6-6e70-4649-b444-d6b455330ade
- Source
- Source
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- d042479e-9de1-4297-8525-b335f4e88114
- 1
-
335
23505
48
20
-
359
23515
- 1
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- {0}
-
0
0
0
1
0
0
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1
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- Final plane
- 668b5926-ddea-4be1-b8e4-2c0438233d17
- Target
- Target
- false
- 0612d0c9-ca10-4226-8022-2a23a62594fe
- 1
-
335
23525
48
20
-
359
23535
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
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- Reoriented geometry
- 19eb5d2c-53f2-4698-bf24-7384c0ae2921
- Geometry
- Geometry
- false
- 0
-
407
23485
50
30
-
432
23500
- Transformation data
- 81c090b6-cf10-4c78-8aa7-c3ae937a8fad
- Transform
- Transform
- false
- 0
-
407
23515
50
30
-
432
23530
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 24ac1306-ef26-422e-887d-8f45b47ef939
- Relay
- false
- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
-26
23280
40
16
-
-6
23288
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 329e639a-aac0-4308-973e-00c3e861227d
- Relay
- false
- 367e8cef-7fe5-444d-9858-fcb5339ed0bd
- 1
-
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23456
40
16
-
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23464
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- ce84b947-83f6-436c-8a68-2a89a6aab635
- Relay
- false
- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
-
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23285
40
16
-
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23293
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- e198ec9d-70a7-4b7f-9510-8f5e60d44108
- Stream Filter
- Stream Filter
-
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23521
77
64
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23553
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Index of Gate stream
- 0e76154a-77e1-42a9-90d3-773e58bddecf
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
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23523
25
20
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- 1
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- Input stream at index 0
- e12a8595-1d2e-4045-aada-19cddb77b9dc
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- Stream 0
- 0
- true
- ce84b947-83f6-436c-8a68-2a89a6aab635
- 1
-
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23543
25
20
-
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23553
- 2
- Input stream at index 1
- b925e0d2-a3bc-4785-a12b-a6bc64aa34c1
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- Stream 1
- 1
- true
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- 1
-
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23563
25
20
-
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23573
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- Filtered stream
- 39ed369d-138a-4130-8aba-23f6f42c3cb5
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- Stream
- S(1)
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- 0
-
-69
23523
24
60
-
-57
23553
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- 68ccf3e2-6518-48db-84e3-395051175ef5
- Stream Filter
- Stream Filter
-
431
23373
77
64
-
470
23405
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 1
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- Index of Gate stream
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- Gate
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- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
433
23375
25
20
-
445.5
23385
- 1
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- {0}
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- Input stream at index 0
- f014f1b7-813b-4079-8160-58c505e8800e
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- Stream 0
- 0
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- 19eb5d2c-53f2-4698-bf24-7384c0ae2921
- 1
-
433
23395
25
20
-
445.5
23405
- 2
- Input stream at index 1
- 836d85c6-c74d-47f4-bad7-79efbd06c592
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- Stream 1
- 1
- true
- 50f6619b-8f97-4209-bf82-ac2b1d3f4ea7
- 1
-
433
23415
25
20
-
445.5
23425
- 2
- Filtered stream
- a73a6f28-4591-4cf9-b74b-5af4ceff0c81
- false
- Stream
- S(1)
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- 0
-
482
23375
24
60
-
494
23405
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- Subtraction
- Mathematical subtraction
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- Subtraction
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-
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23480
85
44
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- First operand for subtraction
- dc90cbf0-585e-4027-986b-1068ce820c8a
- A
- A
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- 1
-
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23482
26
20
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- Second operand for subtraction
- 2111ddd8-1292-403f-beb7-d3ec2f201778
- B
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- true
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-
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23502
26
20
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- Grasshopper.Kernel.Types.GH_String
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- Result of subtraction
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23482
31
40
-
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23502
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
- 7f766223-37e7-4f55-a38f-a03f96850e04
- Relay
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- 38fa4e2b-acb5-4da8-9da4-48f08b5e581d
- 1
-
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23417
40
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-
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23425
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
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- Division
- Division
-
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23527
85
44
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179
23549
- Item to divide (dividend)
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- A
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-
141
23529
26
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-
154
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- 1
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- Grasshopper.Kernel.Types.GH_String
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- Item to divide with (divisor)
- b2317c5f-9989-4f8a-919a-052ef9d8b42e
- B
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-
141
23549
26
20
-
154
23559
- 1
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- Grasshopper.Kernel.Types.GH_String
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- 27
- The result of the Division
- a63fb065-14a5-41af-bb1d-eee781a129e4
- Result
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- false
- 0
-
191
23529
31
40
-
206.5
23549
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
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- 1
-
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25107
50
24
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25119.86
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
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25088
118
44
-
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25110
- Brep, mesh or planar closed curve for area computation
- 40c2d999-0525-4cf4-a1b3-c67f1da9526a
- Geometry
- Geometry
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- 2ab1aaba-8ff6-45ce-a791-d360602062ab
- 1
-
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25090
48
40
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25110
- Area of geometry
- 056a9f66-c616-4566-baf7-e332b8badc8d
- Area
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-
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25090
42
20
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25100
- Area centroid of geometry
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- Centroid
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-
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25110
42
20
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25120
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
-
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25241
126
64
-
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25273
- Base geometry
- b6bff9ab-4999-4aaf-9223-3216738fd28c
- Geometry
- Geometry
- true
- a415e71d-0f42-4c71-9129-e899b6f878c9
- 1
-
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25243
48
20
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25253
- Center of scaling
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- Center
- Center
- false
- d99e2c2c-3568-441e-a907-3186d1f7d812
- 1
-
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25263
48
20
-
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25273
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 3229144d-27bf-4b39-a3e1-1983aa2a6eee
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
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25283
48
20
-
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25293
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 71040336-77a5-49d6-9e38-d18740a6ccd2
- Geometry
- Geometry
- false
- 0
-
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25243
50
30
-
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25258
- Transformation data
- a1cdb300-c3ec-4a67-9f01-c42f23b24e4f
- Transform
- Transform
- false
- 0
-
-1101
25273
50
30
-
-1076
25288
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
- true
- a047fcad-eb52-4eab-871b-a550aed2ceb4
- Discontinuity
- Discontinuity
-
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25174
196
44
-
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25196
- Curve to analyze
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- Curve
- Curve
- false
- 93ad61ad-5d8b-4b37-a011-c4ddf74fd252
- 1
-
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25176
113
20
-
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25186
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- 464bb7d4-e813-4c32-a942-8a18a84d1c3b
- Level
- Level
- false
- 0
-
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25196
113
20
-
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- 1
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- Points at discontinuities
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- Points
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- false
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-
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25176
55
20
-
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25186
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- Curve parameters at discontinuities
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- Parameters
- Parameters
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-
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25196
55
20
-
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25206
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- 14935733-2b33-49f3-9ff6-54fc315e28aa
- Scale
- Scale
-
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25247
126
64
-
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25279
- Base geometry
- b260a3b8-9cc4-4be0-9bdd-8464e9686278
- Geometry
- Geometry
- true
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- 1
-
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25249
48
20
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25259
- Center of scaling
- f115a3c9-d66f-44cf-bb56-5fb67f91b5fa
- Center
- Center
- false
- 7cf629e8-1679-4004-8c87-514eadd78c2f
- 1
-
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25269
48
20
-
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25279
- 1
- 1
- {0}
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0
0
0
- Scaling factor
- 8325b6fb-f56d-41eb-b8d5-579be7145f9b
- Factor
- Factor
- false
- 4bfb5d53-9cd0-45e6-a770-0e5019eb90be
- 1
-
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25289
48
20
-
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25299
- 1
- 1
- {0}
- 3
- Scaled geometry
- 93ad61ad-5d8b-4b37-a011-c4ddf74fd252
- Geometry
- Geometry
- false
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-
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25249
50
30
-
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25264
- Transformation data
- 3239e8f3-f669-4033-b889-33afc88f745a
- Transform
- Transform
- false
- 0
-
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25279
50
30
-
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25294
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- f69d0755-6fcb-43c7-956e-9ea53f55d015
- Scale
- Scale
-
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25206
142
64
-
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25238
- Base geometry
- 4a51d77f-0e27-4264-a7ee-d97956e7113a
- 2
- Geometry
- Geometry
- true
- 80b94d53-6a67-49e7-adce-31ed038014f0
- 1
-
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25208
64
20
-
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- 3ab17f64-3250-4969-a8a6-90f7e1802667
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 66d08550-9eed-4340-938b-bb8a4318b00f
- 680f3ac1-054c-46a6-9761-273ced86ae5e
- 9a70c1c4-6c8e-4651-88dc-3926aae9ffca
- c9290511-eef2-412d-af31-d4005091e666
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
-
1033
25035
55
64
-
1068
25067
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- c9290511-eef2-412d-af31-d4005091e666
- true
-
-
- true
- 0
-
1035
25037
21
20
-
1045.5
25047
- 1
- 1
- {0}
- 1
- 2
-
- 680f3ac1-054c-46a6-9761-273ced86ae5e
- true
-
-
- true
- 1777a76e-028d-470f-8459-7b109d583504
- 1
-
1035
25057
21
20
-
1045.5
25067
-
- 9a70c1c4-6c8e-4651-88dc-3926aae9ffca
- true
-
-
- true
- 0
-
1035
25077
21
20
-
1045.5
25087
- 1
- 1
- {0}
- 9
- 2
-
- 66d08550-9eed-4340-938b-bb8a4318b00f
- true
-
-
- false
- 0
-
1080
25037
6
60
-
1083
25067
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- cbdc5a62-4475-4d77-9854-01460fba6084
- Deconstruct Arc
- Deconstruct Arc
-
1199
25057
102
64
-
1233
25089
- Arc or Circle to deconstruct
- b3df7fbd-0e1e-4931-9ee9-0f02dbd3a80c
- Arc
- Arc
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1201
25059
20
60
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1211
25089
- Base plane of arc or circle
- cd69be92-196b-4193-bc5c-198fc05f339c
- Base Plane
- Base Plane
- false
- 0
-
1245
25059
54
20
-
1272
25069
- Radius of arc or circle
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- Radius
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-
1245
25079
54
20
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1272
25089
- Angle domain (in radians) of arc
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- Angle
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-
1245
25099
54
20
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1272
25109
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
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-
1096
25154
50
24
-
1121.514
25166.14
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
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25145
118
44
-
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25167
- Brep, mesh or planar closed curve for area computation
- fca8f523-da22-456b-aad5-e247b135b9d0
- Geometry
- Geometry
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- a415e71d-0f42-4c71-9129-e899b6f878c9
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25147
48
40
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25167
- Area of geometry
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- Area
- Area
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25147
42
20
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25157
- Area centroid of geometry
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- Centroid
- Centroid
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- 0
-
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25167
42
20
-
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25177
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
-
166
24964
126
64
-
228
24996
- Base geometry
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- Geometry
- Geometry
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-
168
24966
48
20
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192
24976
- Center of scaling
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- Center
- Center
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- e65de000-af72-4531-b161-251b955371f1
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-
168
24986
48
20
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192
24996
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- 1
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-
0
0
0
- Scaling factor
- 6663e401-bb4b-4a8d-8e0d-c1d73c6d8079
- Factor
- Factor
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- 505c3a54-4821-4a51-a9ca-fa51c77d3fb5
- 1
-
168
25006
48
20
-
192
25016
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- 1
- {0}
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- Scaled geometry
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- Geometry
- Geometry
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-
240
24966
50
30
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265
24981
- Transformation data
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- Transform
- Transform
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240
24996
50
30
-
265
25011
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- Relay
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- A wire relay object
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- Relay
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- 1
-
237
24898
40
16
-
257
24906
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
-65
25001
118
44
-
-3
25023
- Brep, mesh or planar closed curve for area computation
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- Geometry
- Geometry
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- bfd6806f-d154-40dd-8aa8-3c49ccf1fbf5
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25003
48
40
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25023
- Area of geometry
- 941403e1-e0e2-4703-afad-92ac7039b8d8
- Area
- Area
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-
9
25003
42
20
-
30
25013
- Area centroid of geometry
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- Centroid
- Centroid
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- 0
-
9
25023
42
20
-
30
25033
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
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- Orient
- Orient
-
391
25042
126
64
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453
25074
- Base geometry
- ae72b560-0b66-4cef-91df-721c3b3de9ae
- Geometry
- Geometry
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393
25044
48
20
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417
25054
- Initial plane
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- Source
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- e65de000-af72-4531-b161-251b955371f1
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393
25064
48
20
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417
25074
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- Final plane
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- Target
- Target
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- 1
-
393
25084
48
20
-
417
25094
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0
0
0
1
0
0
0
1
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- Reoriented geometry
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- Geometry
- Geometry
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-
465
25044
50
30
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490
25059
- Transformation data
- e0f34469-7b0b-4fba-89fd-b4d5a6b2ff09
- Transform
- Transform
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-
465
25074
50
30
-
490
25089
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
- ee4317ad-863c-409d-82a1-22e58630867a
- Relay
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- 1
-
32
24839
40
16
-
52
24847
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b452728f-0c82-4a48-a245-f91be94f87a2
- Relay
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- 2ab1aaba-8ff6-45ce-a791-d360602062ab
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25015
40
16
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25023
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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24844
40
16
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24852
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- Stream Filter
- Stream Filter
-
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25080
77
64
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25112
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- Index of Gate stream
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- Gate
- Gate
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25082
25
20
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25102
25
20
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25112
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- Input stream at index 1
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- Stream 1
- 1
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- 1
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25122
25
20
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- Stream
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-11
25082
24
60
-
1
25112
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- Stream Filter
- Filters a collection of input streams
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- Stream Filter
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-
489
24932
77
64
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528
24964
- 3
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- Gate
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- 1
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491
24934
25
20
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503.5
24944
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- Input stream at index 0
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491
24954
25
20
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503.5
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- 2
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- Stream 1
- 1
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- 4a9e6d34-7bbe-4683-9800-68ef269f5da8
- 1
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491
24974
25
20
-
503.5
24984
- 2
- Filtered stream
- 464ca9aa-80db-4ba6-8901-28ef0523acc8
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- Stream
- S(1)
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- 0
-
540
24934
24
60
-
552
24964
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
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- Subtraction
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-
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25039
85
44
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- First operand for subtraction
- 78b89254-45a1-46d3-802b-256f4dd3a422
- A
- A
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- 1
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25041
26
20
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- Second operand for subtraction
- 786518a9-de28-4a9c-bd33-bab0df87795f
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25061
26
20
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- Result of subtraction
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25041
31
40
-
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25061
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
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24976
40
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-
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- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
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- Division
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25086
85
44
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25108
- Item to divide (dividend)
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-
199
25088
26
20
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25098
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- Item to divide with (divisor)
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199
25108
26
20
-
212
25118
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- Grasshopper.Kernel.Types.GH_String
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- The result of the Division
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- Result
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-
249
25088
31
40
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264.5
25108
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- Geometry
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- Geometry
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28917
50
24
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28929.85
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- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
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28897
118
44
-
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28919
- Brep, mesh or planar closed curve for area computation
- b0d5025b-6709-44ff-bedf-90cde5eaeec7
- Geometry
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28899
48
40
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28919
- Area of geometry
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- Area
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-
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28899
42
20
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- Area centroid of geometry
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- Centroid
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-
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28919
42
20
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28929
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
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-
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29038
126
64
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29070
- Base geometry
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- Geometry
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48
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- Center of scaling
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29060
48
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- Factor
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29080
48
20
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29090
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- Scaled geometry
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- Geometry
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29040
50
30
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- Transformation data
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- Transform
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-
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29070
50
30
-
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29085
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
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196
44
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- Curve to analyze
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113
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- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
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113
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55
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55
20
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- Scale
- Scale an object uniformly in all directions.
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-
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29227
126
64
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- Base geometry
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48
20
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- Center of scaling
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- Center
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48
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- Factor
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-
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48
20
-
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- Scaled geometry
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50
30
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- Transformation data
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50
30
-
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29274
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
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-
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29015
142
64
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- Base geometry
- defbf28b-4bf4-4b76-93e6-a8842cd4cb89
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- Geometry
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64
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- Center of scaling
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- A panel for custom notes and text values
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- a710c825-7ba2-4a09-bd0c-53dadb02ec96
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 2d4dedf0-2be3-4d63-8901-0b8e57222312
- 6853bd26-5095-4608-b128-54b60cec1e82
- cfe80e9b-c58c-4aca-a49c-098cdeba7f87
- f2398aeb-9127-4171-9b78-7abc88b26f54
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
-
1125
28844
55
64
-
1160
28876
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- f2398aeb-9127-4171-9b78-7abc88b26f54
- true
-
-
- true
- 0
-
1127
28846
21
20
-
1137.5
28856
- 1
- 1
- {0}
- 1
- 2
-
- cfe80e9b-c58c-4aca-a49c-098cdeba7f87
- true
-
-
- true
- d57a6a78-2f29-43db-8610-9e45a2be6fb3
- 1
-
1127
28866
21
20
-
1137.5
28876
-
- 6853bd26-5095-4608-b128-54b60cec1e82
- true
-
-
- true
- 0
-
1127
28886
21
20
-
1137.5
28896
- 1
- 1
- {0}
- 9
- 2
-
- 2d4dedf0-2be3-4d63-8901-0b8e57222312
- true
-
-
- false
- 0
-
1172
28846
6
60
-
1175
28876
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- d6f2d903-3c0b-4ba1-93fe-2988521b38eb
- Deconstruct Arc
- Deconstruct Arc
-
1291
28866
102
64
-
1325
28898
- Arc or Circle to deconstruct
- 8881e766-03da-4ed1-841b-093fc2b40de9
- Arc
- Arc
- false
- 2d4dedf0-2be3-4d63-8901-0b8e57222312
- 1
-
1293
28868
20
60
-
1303
28898
- Base plane of arc or circle
- 51a01d42-42d0-4bc6-9d31-9c20ac336c8e
- Base Plane
- Base Plane
- false
- 0
-
1337
28868
54
20
-
1364
28878
- Radius of arc or circle
- 716250a7-92d9-4394-9551-8ea59ea8a0c6
- Radius
- Radius
- false
- 0
-
1337
28888
54
20
-
1364
28898
- Angle domain (in radians) of arc
- 042a9715-2084-4d90-ace2-0d2414015de8
- Angle
- Angle
- false
- 0
-
1337
28908
54
20
-
1364
28918
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- a168eae6-dde2-4fe3-be82-18be92b2fc81
- Geometry
- Geometry
- false
- 2d4dedf0-2be3-4d63-8901-0b8e57222312
- 1
-
1188
28964
50
24
-
1213.613
28976.13
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 077d5dd6-434a-468e-a462-9e3cdafade4c
- Area
- Area
-
-1277
28954
118
44
-
-1215
28976
- Brep, mesh or planar closed curve for area computation
- a56603bf-a798-4153-950f-b73b2d040f3e
- Geometry
- Geometry
- false
- c978d2c2-0164-44ee-a8b4-0c111084e53d
- 1
-
-1275
28956
48
40
-
-1251
28976
- Area of geometry
- a0583c58-dbd4-47ed-9fbe-0b1145ccb0ce
- Area
- Area
- false
- 0
-
-1203
28956
42
20
-
-1182
28966
- Area centroid of geometry
- cd840b2c-5129-4fc3-9e18-dc84df1b0ab3
- Centroid
- Centroid
- false
- 0
-
-1203
28976
42
20
-
-1182
28986
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 3f78694d-5013-41d5-9cb5-ea186429a302
- Scale
- Scale
-
258
28773
126
64
-
320
28805
- Base geometry
- 5ff17ff3-2581-4701-a8fb-d8e74c84a634
- Geometry
- Geometry
- true
- 810ed98b-cfdb-430c-8d5e-6ec22f5a7dde
- 1
-
260
28775
48
20
-
284
28785
- Center of scaling
- a7e6f228-7b5f-4927-94b8-65db3ac650bd
- Center
- Center
- false
- a86aad7b-acf2-4f4d-8f1b-248c411179db
- 1
-
260
28795
48
20
-
284
28805
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 1ffc0058-f729-4872-9dd0-1a9e17ab755e
- Factor
- Factor
- false
- 7d858a45-40db-4001-a060-6bc348e819cc
- 1
-
260
28815
48
20
-
284
28825
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- a2e3a724-4b61-474e-9768-7226447cc81a
- Geometry
- Geometry
- false
- 0
-
332
28775
50
30
-
357
28790
- Transformation data
- 4f29e450-7791-4efe-bd29-6499ced9026a
- Transform
- Transform
- false
- 0
-
332
28805
50
30
-
357
28820
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 5f4410b9-a030-464e-8033-ef4abc04cc5f
- Relay
- false
- 413bfd09-f359-42f7-bb85-ba26f3de1e80
- 1
-
329
28707
40
16
-
349
28715
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- a8e975f1-7e1b-49a5-b984-b050fecc7b15
- Area
- Area
-
27
28810
118
44
-
89
28832
- Brep, mesh or planar closed curve for area computation
- d1eb9cc0-0e65-440f-a31f-c7e8d7e531d2
- Geometry
- Geometry
- false
- 90ae4ef3-9de7-41fd-a6c9-4b3fa237d39c
- 1
-
29
28812
48
40
-
53
28832
- Area of geometry
- b1602b46-7044-4c53-8cd5-5fb470795aff
- Area
- Area
- false
- 0
-
101
28812
42
20
-
122
28822
- Area centroid of geometry
- a86aad7b-acf2-4f4d-8f1b-248c411179db
- Centroid
- Centroid
- false
- 0
-
101
28832
42
20
-
122
28842
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- e5bd9abd-b424-49ee-bf60-6dc17053733f
- Orient
- Orient
-
483
28851
126
64
-
545
28883
- Base geometry
- 19507e00-df23-4079-a7d8-504b3f4127f3
- Geometry
- Geometry
- true
- a2e3a724-4b61-474e-9768-7226447cc81a
- 1
-
485
28853
48
20
-
509
28863
- Initial plane
- 17c24f5c-8922-42f7-bb89-2cfaf3f8ffc3
- Source
- Source
- false
- a86aad7b-acf2-4f4d-8f1b-248c411179db
- 1
-
485
28873
48
20
-
509
28883
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- 06e4842f-4b6b-4644-8696-1dd8221e0888
- Target
- Target
- false
- 5f4410b9-a030-464e-8033-ef4abc04cc5f
- 1
-
485
28893
48
20
-
509
28903
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- d5b5bd08-f406-4a7a-a327-db854f3d03f9
- Geometry
- Geometry
- false
- 0
-
557
28853
50
30
-
582
28868
- Transformation data
- b565b3a5-0725-4057-93c3-c1f9c65dbf26
- Transform
- Transform
- false
- 0
-
557
28883
50
30
-
582
28898
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 810ed98b-cfdb-430c-8d5e-6ec22f5a7dde
- Relay
- false
- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
124
28648
40
16
-
144
28656
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- c7c8b1d9-d088-4c46-89a8-dd1e7f2a9259
- Relay
- false
- 839ebd7e-e9e7-4260-a0e7-fd20854eebd7
- 1
-
-192
28824
40
16
-
-172
28832
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9bd73eec-d959-4805-a400-9b6b76121591
- Relay
- false
- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
-
-93
28653
40
16
-
-73
28661
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 2a4f4072-e5d5-434c-8094-4429e3e5d71b
- Stream Filter
- Stream Filter
-
30
28889
77
64
-
69
28921
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- ec77ded4-c290-4e45-9929-4c623a971547
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
32
28891
25
20
-
44.5
28901
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 1a0dff04-ee65-412d-9873-8bb7833bd53b
- false
- Stream 0
- 0
- true
- 9bd73eec-d959-4805-a400-9b6b76121591
- 1
-
32
28911
25
20
-
44.5
28921
- 2
- Input stream at index 1
- be99988f-a42b-4e0d-8018-2e0343925cf1
- false
- Stream 1
- 1
- true
- 4b0017e4-72cb-4be6-a9e0-bf6006ffece2
- 1
-
32
28931
25
20
-
44.5
28941
- 2
- Filtered stream
- 90ae4ef3-9de7-41fd-a6c9-4b3fa237d39c
- false
- Stream
- S(1)
- false
- 0
-
81
28891
24
60
-
93
28921
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 45306127-98a4-4a17-9f70-ae975c6f35f2
- Stream Filter
- Stream Filter
-
581
28741
77
64
-
620
28773
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- c2b2ea30-6316-42cb-a5f0-2938d32ee758
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
583
28743
25
20
-
595.5
28753
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 71a4f4d1-b7f7-4a2a-aa42-8164f49a6456
- false
- Stream 0
- 0
- true
- d5b5bd08-f406-4a7a-a327-db854f3d03f9
- 1
-
583
28763
25
20
-
595.5
28773
- 2
- Input stream at index 1
- 346b6e44-4dad-43d2-9379-f5a017b33dd2
- false
- Stream 1
- 1
- true
- 4b0017e4-72cb-4be6-a9e0-bf6006ffece2
- 1
-
583
28783
25
20
-
595.5
28793
- 2
- Filtered stream
- df041c22-2d13-48fb-bdab-9f2ee6acb645
- false
- Stream
- S(1)
- false
- 0
-
632
28743
24
60
-
644
28773
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- ba80871b-2ad9-476b-9d9e-19238c57507e
- Subtraction
- Subtraction
-
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28848
85
44
-
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28870
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- 8f14f69f-f970-450c-8054-ebcef17d4722
- A
- A
- true
- 22b78463-8008-417e-882d-d4c804c56449
- 1
-
-777
28850
26
20
-
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28860
- Second operand for subtraction
- 440e8ace-5add-4461-9911-0726ce953d27
- B
- B
- true
- 0
-
-777
28870
26
20
-
-764
28880
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 3
- Result of subtraction
- bd34c6f2-12a5-45bc-854f-a1f8bdc83c7d
- Result
- Result
- false
- 0
-
-727
28850
31
40
-
-711.5
28870
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 22b78463-8008-417e-882d-d4c804c56449
- Relay
- false
- 38fa4e2b-acb5-4da8-9da4-48f08b5e581d
- 1
-
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28922
40
16
-
-727
28930
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 84776e11-15cd-4c66-9610-8b1fd0bc9db4
- Division
- Division
-
289
28895
85
44
-
329
28917
- Item to divide (dividend)
- 0d2d2c46-98ae-462d-9007-2d6f49368e9f
- A
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- 0
-
291
28897
26
20
-
304
28907
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 1
- Item to divide with (divisor)
- 86a688b8-512b-491f-8e5f-b496cbe87789
- B
- B
- false
- 0
-
291
28917
26
20
-
304
28927
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 27
- The result of the Division
- 7d858a45-40db-4001-a060-6bc348e819cc
- Result
- Result
- false
- 0
-
341
28897
31
40
-
356.5
28917
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 44bda5ec-bd06-4dd7-a19c-7b2e93ff849c
- Geometry
- Geometry
- false
- 81adf421-ae53-4e06-bc35-8aa6d28599d5
- 1
-
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31019
50
24
-
-1216.966
31031.53
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- d5fa34f4-e61c-4a20-b416-cd159bd2c8eb
- Area
- Area
-
-953
30998
118
44
-
-891
31020
- Brep, mesh or planar closed curve for area computation
- c93733f8-6047-40e3-9017-efc51a579f7a
- Geometry
- Geometry
- false
- 27413d16-99cd-4a0b-8d58-d760a855226a
- 1
-
-951
31000
48
40
-
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31020
- Area of geometry
- 31145ee6-25dc-4924-9c87-49c0f8d6a999
- Area
- Area
- false
- 0
-
-879
31000
42
20
-
-858
31010
- Area centroid of geometry
- 427d9bec-8ea6-43a4-bbdd-5aaee12b60c2
- Centroid
- Centroid
- false
- 0
-
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31020
42
20
-
-858
31030
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- b2f7f9cb-9aa4-42e8-8768-183b0f1f7eb5
- Scale
- Scale
-
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31139
126
64
-
-867
31171
- Base geometry
- 23675fff-b2f2-4ce6-8566-977a8dc0bc57
- Geometry
- Geometry
- true
- 242b6120-ee49-4f57-9681-f96fcdd815b6
- 1
-
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31141
48
20
-
-903
31151
- Center of scaling
- b3dbb734-5ee5-4bd6-8f42-685008255859
- Center
- Center
- false
- f394a524-4200-4801-99ed-ebdc187304ae
- 1
-
-927
31161
48
20
-
-903
31171
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- ae37eb8e-9f63-47a5-8bc4-ad85eba70e75
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-927
31181
48
20
-
-903
31191
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 0d43dac9-ad7d-4205-baaf-10d1258abedd
- Geometry
- Geometry
- false
- 0
-
-855
31141
50
30
-
-830
31156
- Transformation data
- b07e067a-0741-4fb8-a61c-f5ba6b55d953
- Transform
- Transform
- false
- 0
-
-855
31171
50
30
-
-830
31186
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
- true
- 9e24c19a-32e9-44af-93b1-522ec81e30ed
- Discontinuity
- Discontinuity
-
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31212
196
44
-
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31234
- Curve to analyze
- eec5a130-c9c8-40f1-a0fa-0fb1d12fff62
- Curve
- Curve
- false
- df1e8a63-36f4-468c-aff3-21d10f041107
- 1
-
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31214
113
20
-
-686.5
31224
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- 42631461-a4ef-4816-9b72-e6cb86f9c3c8
- Level
- Level
- false
- 0
-
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31234
113
20
-
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31244
- 1
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- {0}
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- 1
- Points at discontinuities
- 7ca3f034-c915-4cf6-a187-489fc929755c
- Points
- Points
- false
- 0
-
-606
31214
55
20
-
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31224
- 1
- Curve parameters at discontinuities
- 359aaebf-d5b2-4b93-9937-0c98708cb1a1
- Parameters
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- false
- 0
-
-606
31234
55
20
-
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31244
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- d7123395-ab1a-4b37-973f-5c8230d770e3
- Scale
- Scale
-
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31288
126
64
-
-644
31320
- Base geometry
- 520b1e2b-7d87-4093-891b-12b6b602095d
- Geometry
- Geometry
- true
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- 1
-
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31290
48
20
-
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31300
- Center of scaling
- ea041544-de48-4529-83f4-c2ecd2744db6
- Center
- Center
- false
- 427d9bec-8ea6-43a4-bbdd-5aaee12b60c2
- 1
-
-704
31310
48
20
-
-680
31320
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 57119676-876f-45be-9569-976313b49322
- Factor
- Factor
- false
- 4bfb5d53-9cd0-45e6-a770-0e5019eb90be
- 1
-
-704
31330
48
20
-
-680
31340
- 1
- 1
- {0}
- 3
- Scaled geometry
- df1e8a63-36f4-468c-aff3-21d10f041107
- Geometry
- Geometry
- false
- 0
-
-632
31290
50
30
-
-607
31305
- Transformation data
- 95ff74bc-8b30-45e7-a918-33a4e28046de
- Transform
- Transform
- false
- 0
-
-632
31320
50
30
-
-607
31335
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- b63c067d-fccb-48b3-8da6-06394e345901
- Scale
- Scale
-
-320
31116
142
64
-
-242
31148
- Base geometry
- 52dad0c5-4b88-4367-9823-27ba49832e48
- 2
- Geometry
- Geometry
- true
- 9abe89dd-f83c-40cf-9e5e-a968ee9dbc24
- 1
-
-318
31118
64
20
-
-278
31128
- Center of scaling
- 2f332444-7ea9-4427-9d02-a957c9f626b3
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
iVBORw0KGgoAAAANSUhEUgAAABgAAAAYCAYAAADgdz34AAAABGdBTUEAALGPC/xhBQAAAAlwSFlzAAAOvAAADrwBlbxySQAAAuNJREFUSEu9Vt1rE0EQH1tDm0vp/6AoKhYFRUHfrS9WwRhpjbZVqoIooj5o7y65y11aLeijiF9FRW1LbUNt/XryQURBHwTrq/Y/kOTu8iHunrOTa5omR2qC+INhd2Z39neT2ZkN/BdwyRhgbdcnmGRO1ZQWc7Ikfuvl0nZjnEtmHxGwkPGSha7d5iGju0pg6CAHs5NDci9K+He72SNGDgnUyR7282OhkVEWMlNFAsmY5sFEFymVcCPNwLVeYPH7wGKzKK+Ko3YPuB4FF1Z5O5eBt2qHmZQcJ0WEJFhJKUdeuwIF4xv80scgiyS2vA3y6npwYtshp/WjfQJy5jzk9UueRwmuZPTjuWOkVBG42mo85A06vkWSjZ7VH5bWgfvegaPOoV+TZ12BwFFeg60+9bS/Q1Z9Bpb63NP8CPQeUmz1Mm78QPN64cif0fe8mHJJP76coDkZxhBbccMC/FTW0EK9SKsbwFJ+gHsqwJuMo8sJYGgPcFkkcpKMjcKSZ8BVIhyM/RUEZicw5SF+QZSMjcJWT+A5d7E+upYIsDJ5s3EImPwCN2wlY6NwYjvwnBn84B4WNIoXRRAU2rFoGN6enLaWjI0io24SH8oDZh+e+4RsxQgwyf8kAnlnMYKh7qUIFnPgyg/AVo6RsVHY6gAS3OEwvK8iyeIWYYItZZqMjcJS5oAPYoMcrrhF4ifi51rwN1zAPKyjhXphqZtRvotWU10Hi5VsKReR5BPN60VG/gKZ2Bkxra7k8l5kybPUW+qBgz6WPOVpK3bTJnLI6e+hoG3xrP6wNWzh2kfIxkqHC9QmWIQTvwBZfR4KiSnIxU9COrYLrMEOSCu7UT+N9hTkjK+Ys7OeRwkVBDVeNAE3EcEX7Ra+ZClg2Pdp1G8CT4S9HVVwg4nI0otGb/LIqGCtFKyPKPaVA6J5ieLhgWQvjaQLuxn182PBq49Lb7J4/fFfwCMRUk3ByhTlT6PferngeTxkHPkDZakqRB4TpQ4AAAAASUVORK5CYII=
- 11017b59-35d0-48ac-ade9-2726e41f5461
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 77509262-158f-41b4-8211-7ea973373f3b
- c459375d-9bdf-43f5-9c12-0f3321fe75d0
- cfc7db22-e21f-484b-8e06-dac82e9686ca
- ddf8d0ed-18f1-48d2-9155-7f7cd5a1dfb6
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
-
1271
30945
55
64
-
1306
30977
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- c459375d-9bdf-43f5-9c12-0f3321fe75d0
- true
-
-
- true
- 0
-
1273
30947
21
20
-
1283.5
30957
- 1
- 1
- {0}
- 1
- 2
-
- 77509262-158f-41b4-8211-7ea973373f3b
- true
-
-
- true
- 09b6c3cb-b207-4f1b-a2ac-9bebe619f2f8
- 1
-
1273
30967
21
20
-
1283.5
30977
-
- ddf8d0ed-18f1-48d2-9155-7f7cd5a1dfb6
- true
-
-
- true
- 0
-
1273
30987
21
20
-
1283.5
30997
- 1
- 1
- {0}
- 9
- 2
-
- cfc7db22-e21f-484b-8e06-dac82e9686ca
- true
-
-
- false
- 0
-
1318
30947
6
60
-
1321
30977
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- f9f5ea0d-8851-405d-8582-61933f27d50b
- Deconstruct Arc
- Deconstruct Arc
-
1437
30967
102
64
-
1471
30999
- Arc or Circle to deconstruct
- 01cbd51b-a9ad-413d-bc7d-043b505b9324
- Arc
- Arc
- false
- cfc7db22-e21f-484b-8e06-dac82e9686ca
- 1
-
1439
30969
20
60
-
1449
30999
- Base plane of arc or circle
- 2004af7e-ddeb-48e6-b5f1-8e5831f219a7
- Base Plane
- Base Plane
- false
- 0
-
1483
30969
54
20
-
1510
30979
- Radius of arc or circle
- 97bae2ae-8c82-476f-abec-24caa0dd5855
- Radius
- Radius
- false
- 0
-
1483
30989
54
20
-
1510
30999
- Angle domain (in radians) of arc
- 7d96e072-0310-44f6-b44e-f8b588728a18
- Angle
- Angle
- false
- 0
-
1483
31009
54
20
-
1510
31019
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 4cd6c3bd-53ce-4f42-a5f5-45e90490a7ad
- Geometry
- Geometry
- false
- cfc7db22-e21f-484b-8e06-dac82e9686ca
- 1
-
1335
31065
50
24
-
1360.028
31077.82
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- cfd27324-0a10-4482-afb6-72da039c213d
- Area
- Area
-
-1131
31055
118
44
-
-1069
31077
- Brep, mesh or planar closed curve for area computation
- 41b2d792-fa25-4448-9b47-510e5bb11260
- Geometry
- Geometry
- false
- 242b6120-ee49-4f57-9681-f96fcdd815b6
- 1
-
-1129
31057
48
40
-
-1105
31077
- Area of geometry
- 21384732-9a07-475b-a7c2-c13303d22d33
- Area
- Area
- false
- 0
-
-1057
31057
42
20
-
-1036
31067
- Area centroid of geometry
- f394a524-4200-4801-99ed-ebdc187304ae
- Centroid
- Centroid
- false
- 0
-
-1057
31077
42
20
-
-1036
31087
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 135ca764-e400-4f95-bbdd-949bb46c03d9
- Scale
- Scale
-
404
30874
126
64
-
466
30906
- Base geometry
- e5e3ee42-cedf-497b-85cb-71cac8a93313
- Geometry
- Geometry
- true
- c681e472-048d-4868-852f-39ec8d2229b9
- 1
-
406
30876
48
20
-
430
30886
- Center of scaling
- 34a334ce-1f8c-40fb-a08e-8c1a3b3a00b4
- Center
- Center
- false
- 462c24aa-a4b3-4e10-ae70-0cd9b9ea2c70
- 1
-
406
30896
48
20
-
430
30906
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 839af635-d1ac-4955-a366-c4386fcc08f0
- Factor
- Factor
- false
- c3d3ddce-d693-4e01-a5db-67028917c5e9
- 1
-
406
30916
48
20
-
430
30926
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 0e1d98f2-45dd-45f7-adff-669515f42d2c
- Geometry
- Geometry
- false
- 0
-
478
30876
50
30
-
503
30891
- Transformation data
- 3307bafe-90ae-400d-8558-1c71053ded48
- Transform
- Transform
- false
- 0
-
478
30906
50
30
-
503
30921
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- e75434c5-c1f3-47e8-96f4-ff95b7197ee4
- Relay
- false
- 780f16b9-9090-4758-85b0-1d030a0fc9be
- 1
-
475
30808
40
16
-
495
30816
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 5cf474a8-befc-4e7e-a1cd-0ed307f96f80
- Area
- Area
-
173
30911
118
44
-
235
30933
- Brep, mesh or planar closed curve for area computation
- cc4e1eee-22aa-4cf3-8315-556927ab2494
- Geometry
- Geometry
- false
- e4c7e901-a586-47b8-9f05-fe56e75ac465
- 1
-
175
30913
48
40
-
199
30933
- Area of geometry
- 58088673-adee-48b5-9c21-afc4ff70fe4d
- Area
- Area
- false
- 0
-
247
30913
42
20
-
268
30923
- Area centroid of geometry
- 462c24aa-a4b3-4e10-ae70-0cd9b9ea2c70
- Centroid
- Centroid
- false
- 0
-
247
30933
42
20
-
268
30943
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 9b15c8f1-676c-47f7-89e0-013b56571f70
- Orient
- Orient
-
629
30952
126
64
-
691
30984
- Base geometry
- 57e6a9eb-6013-4733-8c09-07ade129bf65
- Geometry
- Geometry
- true
- 0e1d98f2-45dd-45f7-adff-669515f42d2c
- 1
-
631
30954
48
20
-
655
30964
- Initial plane
- c4b04ad2-c9ec-424e-b9a0-fc820fbf73d7
- Source
- Source
- false
- 462c24aa-a4b3-4e10-ae70-0cd9b9ea2c70
- 1
-
631
30974
48
20
-
655
30984
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- 31f5d560-0d03-48fe-96b4-89bd49ab0247
- Target
- Target
- false
- e75434c5-c1f3-47e8-96f4-ff95b7197ee4
- 1
-
631
30994
48
20
-
655
31004
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- 9f4b3b5c-e283-48d1-b927-657b65ef9271
- Geometry
- Geometry
- false
- 0
-
703
30954
50
30
-
728
30969
- Transformation data
- 1251869a-f2d9-43df-8423-838c96e4128e
- Transform
- Transform
- false
- 0
-
703
30984
50
30
-
728
30999
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- c681e472-048d-4868-852f-39ec8d2229b9
- Relay
- false
- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
270
30749
40
16
-
290
30757
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 27dd6278-b438-4869-b0b7-171fe258d74f
- Relay
- false
- 27413d16-99cd-4a0b-8d58-d760a855226a
- 1
-
-46
30925
40
16
-
-26
30933
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f71b1c3d-faf2-44b2-9b36-e8aac92e2689
- Relay
- false
- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
-
53
30754
40
16
-
73
30762
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 73cc8bd9-59c9-4b82-a542-6b7a5ca2fe83
- Stream Filter
- Stream Filter
-
176
30990
77
64
-
215
31022
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- bb78b284-7b64-4b0c-bfa7-2fb549f806dc
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
178
30992
25
20
-
190.5
31002
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 81c5e07e-92fa-4c5f-b2f9-d0966a3c064b
- false
- Stream 0
- 0
- true
- f71b1c3d-faf2-44b2-9b36-e8aac92e2689
- 1
-
178
31012
25
20
-
190.5
31022
- 2
- Input stream at index 1
- d5165fa3-2c7d-40bf-aae6-c02771c399fc
- false
- Stream 1
- 1
- true
- 844635c6-caa7-418a-bd3e-9b44c26eb458
- 1
-
178
31032
25
20
-
190.5
31042
- 2
- Filtered stream
- e4c7e901-a586-47b8-9f05-fe56e75ac465
- false
- Stream
- S(1)
- false
- 0
-
227
30992
24
60
-
239
31022
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 22fe4aa4-a67a-4ab8-b73d-0b91ed52d7dc
- Stream Filter
- Stream Filter
-
727
30842
77
64
-
766
30874
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 7a85353d-b23f-4cfc-a9dd-7a1fb82e62fe
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
729
30844
25
20
-
741.5
30854
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 12d9a28e-af49-483a-b163-32cd435ccafd
- false
- Stream 0
- 0
- true
- 9f4b3b5c-e283-48d1-b927-657b65ef9271
- 1
-
729
30864
25
20
-
741.5
30874
- 2
- Input stream at index 1
- 6817d7c0-7747-4796-a391-950f97f3b593
- false
- Stream 1
- 1
- true
- 844635c6-caa7-418a-bd3e-9b44c26eb458
- 1
-
729
30884
25
20
-
741.5
30894
- 2
- Filtered stream
- 1ee64950-a0d9-41cd-8249-dde309978adf
- false
- Stream
- S(1)
- false
- 0
-
778
30844
24
60
-
790
30874
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- 43c4bc95-cf0f-4f93-bfba-b6d6a66c95e1
- Subtraction
- Subtraction
-
-633
30949
85
44
-
-593
30971
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- fc187ee9-0be4-4d3a-9d1c-61cf20b91d78
- A
- A
- true
- 64091094-c07b-4d57-b4d7-f6fb8d5c43b9
- 1
-
-631
30951
26
20
-
-618
30961
- Second operand for subtraction
- 2c76d775-b8c6-41e1-b940-8d3d62baa579
- B
- B
- true
- 0
-
-631
30971
26
20
-
-618
30981
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 3
- Result of subtraction
- 579f6558-c78f-4d96-9952-8e0abd35e5df
- Result
- Result
- false
- 0
-
-581
30951
31
40
-
-565.5
30971
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 64091094-c07b-4d57-b4d7-f6fb8d5c43b9
- Relay
- false
- 38fa4e2b-acb5-4da8-9da4-48f08b5e581d
- 1
-
-599
31021
40
16
-
-579
31029
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 4a1676f1-9fbc-44e0-bab4-88b2ba7b0b7c
- Division
- Division
-
435
30996
85
44
-
475
31018
- Item to divide (dividend)
- 9bd6f46c-3198-4a31-bce1-7a987068ac20
- A
- A
- false
- 0
-
437
30998
26
20
-
450
31008
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 1
- Item to divide with (divisor)
- c42c3f52-879c-4e8e-94bb-e79eae022bea
- B
- B
- false
- 0
-
437
31018
26
20
-
450
31028
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 27
- The result of the Division
- c3d3ddce-d693-4e01-a5db-67028917c5e9
- Result
- Result
- false
- 0
-
487
30998
31
40
-
502.5
31018
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 01c4e8b1-f478-4bcd-9179-699c856dd78b
- Geometry
- Geometry
- false
- 5ed87345-378c-4057-941a-3a789a2305d5
- 1
-
-1394
36076
50
24
-
-1369.191
36088.53
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- b1076a58-f3db-44c7-a77c-78f495414d30
- Area
- Area
-
-1106
36055
118
44
-
-1044
36077
- Brep, mesh or planar closed curve for area computation
- 9c07ece7-1dcc-4e86-b28c-7fbfbb0b0671
- Geometry
- Geometry
- false
- a01483b3-d656-4849-bc47-2599170c74df
- 1
-
-1104
36057
48
40
-
-1080
36077
- Area of geometry
- 714176b0-b7f7-415d-aefd-8753dc3b7236
- Area
- Area
- false
- 0
-
-1032
36057
42
20
-
-1011
36067
- Area centroid of geometry
- 5306d0bd-e548-447c-b897-3e2c024a556d
- Centroid
- Centroid
- false
- 0
-
-1032
36077
42
20
-
-1011
36087
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- eb71c7f2-a8ca-4d59-b418-b87f6c1a86bf
- Scale
- Scale
-
-1082
36196
126
64
-
-1020
36228
- Base geometry
- af505b3d-ae14-4829-b750-65b812072dc3
- Geometry
- Geometry
- true
- f6ada726-2e03-4c7a-b05f-1ab9ae66d1e4
- 1
-
-1080
36198
48
20
-
-1056
36208
- Center of scaling
- f77bccec-85ce-4dc6-a749-7c7c04152222
- Center
- Center
- false
- 484ea945-6c31-438e-bf36-7db784760c2a
- 1
-
-1080
36218
48
20
-
-1056
36228
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 3027488a-069c-4db2-adf2-5a81b56274a3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-1080
36238
48
20
-
-1056
36248
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- f82d2d51-fee1-4c3b-bcee-89c2b173a772
- Geometry
- Geometry
- false
- 0
-
-1008
36198
50
30
-
-983
36213
- Transformation data
- 856baedc-0212-4de9-9288-9151537460ab
- Transform
- Transform
- false
- 0
-
-1008
36228
50
30
-
-983
36243
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
- true
- 154637eb-f1c2-4145-8cec-8c353aadeb0e
- Discontinuity
- Discontinuity
-
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36269
196
44
-
-771
36291
- Curve to analyze
- 898be36c-40c9-44f5-958e-89bbe0220e08
- Curve
- Curve
- false
- 52b620f9-fe8d-4a24-90ce-dfcf878a3c71
- 1
-
-896
36271
113
20
-
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36281
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- c35bfd46-8801-470e-b49d-0e8c8778fe72
- Level
- Level
- false
- 0
-
-896
36291
113
20
-
-839.5
36301
- 1
- 1
- {0}
- 1
- 1
- Points at discontinuities
- e9f07aeb-79e3-4bee-bc43-ff2d9296e73d
- Points
- Points
- false
- 0
-
-759
36271
55
20
-
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36281
- 1
- Curve parameters at discontinuities
- 04a449d0-1962-4952-a137-b8da88590ec1
- Parameters
- Parameters
- false
- 0
-
-759
36291
55
20
-
-731.5
36301
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 7c764941-82a2-42a4-b806-af2e484d9b66
- Scale
- Scale
-
-862
36390
126
64
-
-800
36422
- Base geometry
- da722ae2-b957-49dd-bcb9-b59c456d8aae
- Geometry
- Geometry
- true
- 265ecdcc-5917-4383-aa45-bddc3e002d9d
- 1
-
-860
36392
48
20
-
-836
36402
- Center of scaling
- 845368c0-82d4-4c85-95ae-bc450d444f99
- Center
- Center
- false
- 5306d0bd-e548-447c-b897-3e2c024a556d
- 1
-
-860
36412
48
20
-
-836
36422
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 80a24a2b-f3b8-4961-ab9f-423d955c7fdc
- Factor
- Factor
- false
- 4bfb5d53-9cd0-45e6-a770-0e5019eb90be
- 1
-
-860
36432
48
20
-
-836
36442
- 1
- 1
- {0}
- 3
- Scaled geometry
- 52b620f9-fe8d-4a24-90ce-dfcf878a3c71
- Geometry
- Geometry
- false
- 0
-
-788
36392
50
30
-
-763
36407
- Transformation data
- aa43c484-1d69-49ff-83a1-d41f7a444ec7
- Transform
- Transform
- false
- 0
-
-788
36422
50
30
-
-763
36437
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- dc623958-8974-40d3-acaf-82486dd57af8
- Scale
- Scale
-
-473
36173
142
64
-
-395
36205
- Base geometry
- d92fd81c-d7fa-40e2-b9ee-31c6ffd1ab52
- 2
- Geometry
- Geometry
- true
- 7e246cb2-d78b-4024-b58d-56e6b009515a
- 1
-
-471
36175
64
20
-
-431
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- 993f8d4d-c4e4-4f55-b123-2c8d298dd168
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 00bc9104-4a25-4b85-97cf-7dc1be6aceab
- 79030103-5fab-4c67-b989-a3fd1e67d5ba
- 9af12f82-6ea4-4363-9bf2-685b0b3cc8f8
- aa530e1e-18a0-4398-a78f-12b39cc78223
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
-
1118
36002
55
64
-
1153
36034
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- aa530e1e-18a0-4398-a78f-12b39cc78223
- true
-
-
- true
- 0
-
1120
36004
21
20
-
1130.5
36014
- 1
- 1
- {0}
- 1
- 2
-
- 79030103-5fab-4c67-b989-a3fd1e67d5ba
- true
-
-
- true
- f3677715-09fe-4041-87fa-f5ce2aa51dfa
- 1
-
1120
36024
21
20
-
1130.5
36034
-
- 00bc9104-4a25-4b85-97cf-7dc1be6aceab
- true
-
-
- true
- 0
-
1120
36044
21
20
-
1130.5
36054
- 1
- 1
- {0}
- 9
- 2
-
- 9af12f82-6ea4-4363-9bf2-685b0b3cc8f8
- true
-
-
- false
- 0
-
1165
36004
6
60
-
1168
36034
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- 2a7aff20-9f73-4542-85f5-12c9f9bef8d5
- true
- Deconstruct Arc
- Deconstruct Arc
-
1284
36024
102
64
-
1318
36056
- Arc or Circle to deconstruct
- d91e3106-7cb2-4c5e-9a6b-193b1e716457
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- Arc
- Arc
- false
- 9af12f82-6ea4-4363-9bf2-685b0b3cc8f8
- 1
-
1286
36026
20
60
-
1296
36056
- Base plane of arc or circle
- f8757f7f-7135-44dc-a595-ba7f583b616f
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- Base Plane
- false
- 0
-
1330
36026
54
20
-
1357
36036
- Radius of arc or circle
- c211f149-22f0-4f58-9a60-4a5481d207fa
- true
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- Radius
- false
- 0
-
1330
36046
54
20
-
1357
36056
- Angle domain (in radians) of arc
- 4706ce86-1935-4d36-ad0f-1a5c4a839fb7
- true
- Angle
- Angle
- false
- 0
-
1330
36066
54
20
-
1357
36076
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- ca8dce55-a56b-46a2-929c-94063f2929e5
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- Geometry
- Geometry
- false
- 9af12f82-6ea4-4363-9bf2-685b0b3cc8f8
- 1
-
1182
36122
50
24
-
1207.803
36134.82
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- c191dfb8-c9fc-4f5b-93ff-3798f12797ed
- Area
- Area
-
-1284
36112
118
44
-
-1222
36134
- Brep, mesh or planar closed curve for area computation
- 8cd510de-aede-4f94-9c35-20162c9fc1eb
- Geometry
- Geometry
- false
- f6ada726-2e03-4c7a-b05f-1ab9ae66d1e4
- 1
-
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36114
48
40
-
-1258
36134
- Area of geometry
- 0de5e090-1d9d-4e93-bb86-3db215195ce0
- Area
- Area
- false
- 0
-
-1210
36114
42
20
-
-1189
36124
- Area centroid of geometry
- 484ea945-6c31-438e-bf36-7db784760c2a
- Centroid
- Centroid
- false
- 0
-
-1210
36134
42
20
-
-1189
36144
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- efbcb5cf-7df1-4e26-9de8-cd1391cacef3
- Scale
- Scale
-
251
35931
126
64
-
313
35963
- Base geometry
- 9ed1df2a-e4ff-47a1-934b-9e4871699b84
- Geometry
- Geometry
- true
- f5b7abbe-3eec-4ca7-8983-2da53e57d7c0
- 1
-
253
35933
48
20
-
277
35943
- Center of scaling
- 2deb7560-8e7e-4e82-86ec-e057747d331a
- Center
- Center
- false
- 22d3da11-d299-4be8-b4ff-50eb30fe6fde
- 1
-
253
35953
48
20
-
277
35963
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- bcf85e4c-8ce1-4cd6-850c-6bb9e53be770
- Factor
- Factor
- false
- eb8f7082-c40d-4c60-9a93-e33032861f55
- 1
-
253
35973
48
20
-
277
35983
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 86e7a659-d628-4898-9c4d-0bf55bf0dd20
- Geometry
- Geometry
- false
- 0
-
325
35933
50
30
-
350
35948
- Transformation data
- f8de2e16-1abb-44c4-8d21-34dbe7f275bc
- Transform
- Transform
- false
- 0
-
325
35963
50
30
-
350
35978
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6ba554b1-61e0-4544-9c78-8199aa4d7199
- Relay
- false
- 18e3cab0-5bf2-45e3-8a19-8c8ac58bf1a0
- 1
-
322
35865
40
16
-
342
35873
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 7672edee-a14c-4da8-8b49-29f367dbb56f
- Area
- Area
-
20
35968
118
44
-
82
35990
- Brep, mesh or planar closed curve for area computation
- cb82ba6b-014b-4537-9233-3c099a64cbb0
- Geometry
- Geometry
- false
- ade54c8e-ef41-43f6-840f-721a6e32f9cc
- 1
-
22
35970
48
40
-
46
35990
- Area of geometry
- 82da87bd-d571-4515-bffb-5b686d8d3013
- Area
- Area
- false
- 0
-
94
35970
42
20
-
115
35980
- Area centroid of geometry
- 22d3da11-d299-4be8-b4ff-50eb30fe6fde
- Centroid
- Centroid
- false
- 0
-
94
35990
42
20
-
115
36000
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 65cd6094-3e67-4d20-bd63-d36441f6fbef
- Orient
- Orient
-
476
36009
126
64
-
538
36041
- Base geometry
- 05ef8b6e-28d4-4e45-84bf-7a213b1e289e
- Geometry
- Geometry
- true
- 86e7a659-d628-4898-9c4d-0bf55bf0dd20
- 1
-
478
36011
48
20
-
502
36021
- Initial plane
- 44d91ac1-941d-4bdb-87fd-192871a747e0
- Source
- Source
- false
- 22d3da11-d299-4be8-b4ff-50eb30fe6fde
- 1
-
478
36031
48
20
-
502
36041
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- ef17f7e6-953f-40fb-8ecc-6ad151b8a8c1
- Target
- Target
- false
- 6ba554b1-61e0-4544-9c78-8199aa4d7199
- 1
-
478
36051
48
20
-
502
36061
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- d455e7ce-05e3-4d9a-8c26-538746bbc42c
- Geometry
- Geometry
- false
- 0
-
550
36011
50
30
-
575
36026
- Transformation data
- 26f7569a-d0aa-43aa-965a-86e736ffc39d
- Transform
- Transform
- false
- 0
-
550
36041
50
30
-
575
36056
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f5b7abbe-3eec-4ca7-8983-2da53e57d7c0
- Relay
- false
- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
117
35806
40
16
-
137
35814
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f30a96f5-2276-41e2-808d-a9444ac70e53
- Relay
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- a01483b3-d656-4849-bc47-2599170c74df
- 1
-
-199
35982
40
16
-
-179
35990
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a9c6b040-3497-4138-bc5d-ed7c820b9bb2
- Relay
- false
- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
-
-100
35811
40
16
-
-80
35819
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 4cef7cd8-af66-4c7c-9c23-071ebb19542a
- Stream Filter
- Stream Filter
-
20
36036
77
64
-
59
36068
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 8f0b5bdf-1181-4438-98b4-220ad26ff1c4
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
22
36038
25
20
-
34.5
36048
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- af07ed7f-6f61-4aff-bc84-5d32cfa33706
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- Stream 0
- 0
- true
- a9c6b040-3497-4138-bc5d-ed7c820b9bb2
- 1
-
22
36058
25
20
-
34.5
36068
- 2
- Input stream at index 1
- 85e3ca9c-b08b-4355-a6ff-90d9e2b06e76
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- Stream 1
- 1
- true
- 304d72f4-00ad-4286-8cf0-de5e8794a511
- 1
-
22
36078
25
20
-
34.5
36088
- 2
- Filtered stream
- ade54c8e-ef41-43f6-840f-721a6e32f9cc
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- Stream
- S(1)
- false
- 0
-
71
36038
24
60
-
83
36068
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 762ac515-5927-4fb9-9789-f83ca8746423
- Stream Filter
- Stream Filter
-
574
35899
77
64
-
613
35931
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- eb44f62b-9192-4e27-bef3-29ae495b0e98
- Gate
- Gate
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- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
576
35901
25
20
-
588.5
35911
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 671671a7-d0c7-4561-b7e9-68e2aa01c706
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- Stream 0
- 0
- true
- d455e7ce-05e3-4d9a-8c26-538746bbc42c
- 1
-
576
35921
25
20
-
588.5
35931
- 2
- Input stream at index 1
- ae43c750-30cb-43ee-b79a-a38b66e0cd33
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- Stream 1
- 1
- true
- 304d72f4-00ad-4286-8cf0-de5e8794a511
- 1
-
576
35941
25
20
-
588.5
35951
- 2
- Filtered stream
- 8278150e-1162-451b-8b1f-1ea155c9370d
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- Stream
- S(1)
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- 0
-
625
35901
24
60
-
637
35931
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
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- b757a83a-663b-491c-9cd2-20bf3783e401
- Subtraction
- Subtraction
-
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36003
85
44
-
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36025
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- b8753c55-a248-4732-96e7-3b27ae7faf5b
- A
- A
- true
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- 1
-
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36005
26
20
-
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36015
- Second operand for subtraction
- 4c62e9ff-1b55-4563-b435-dd686367278b
- B
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- 0
-
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36025
26
20
-
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36035
- 1
- 1
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- Grasshopper.Kernel.Types.GH_String
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- 3
- Result of subtraction
- e02a75b2-f296-4e14-b22b-16b438a7e5b8
- Result
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- 0
-
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36005
31
40
-
-703.5
36025
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 8a9f5d04-f9b0-4540-9227-19f2e2129eaa
- Relay
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- 38fa4e2b-acb5-4da8-9da4-48f08b5e581d
- 1
-
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36068
40
16
-
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36076
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
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- Division
- Division
-
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36053
85
44
-
322
36075
- Item to divide (dividend)
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- A
- A
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- 0
-
284
36055
26
20
-
297
36065
- 1
- 1
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- Grasshopper.Kernel.Types.GH_String
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- 1
- Item to divide with (divisor)
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- B
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- 0
-
284
36075
26
20
-
297
36085
- 1
- 1
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- Grasshopper.Kernel.Types.GH_String
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- 27
- The result of the Division
- eb8f7082-c40d-4c60-9a93-e33032861f55
- Result
- Result
- false
- 0
-
334
36055
31
40
-
349.5
36075
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
- Geometry
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-
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38450
50
24
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38462.09
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
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- 82a23bb2-4a00-43e9-b46b-0b42f6983d4c
- Area
- Area
-
-1007
38428
118
44
-
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38450
- Brep, mesh or planar closed curve for area computation
- 14a48026-6a63-424e-80a7-cb1da291d218
- Geometry
- Geometry
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- 70ec9a48-5ab1-4510-8881-dba91c4ecada
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-
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38430
48
40
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38450
- Area of geometry
- a2ced446-7f61-48a1-9613-97c55f9df36d
- Area
- Area
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- 0
-
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38430
42
20
-
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38440
- Area centroid of geometry
- 6f1aa6d4-8a27-4aae-b755-1c8d5e86c912
- Centroid
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- 0
-
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38450
42
20
-
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38460
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- 1639fbb1-ad18-4400-b578-88abdc95279d
- Scale
- Scale
-
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38569
126
64
-
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38601
- Base geometry
- f3cc30df-a133-41e5-aa51-e1ef945c2deb
- Geometry
- Geometry
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- 1
-
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38571
48
20
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38581
- Center of scaling
- bc778362-c879-400b-8189-e35c1ccf2ee5
- Center
- Center
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- f1df87c3-0705-4c59-9774-a0bac4cf31c5
- 1
-
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38591
48
20
-
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38601
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- a85b1ecb-8d26-46d4-bc81-ab83ad149eed
- Factor
- Factor
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- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
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38611
48
20
-
-957
38621
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 05dcdb22-b61a-4956-8c87-65b2492c1c55
- Geometry
- Geometry
- false
- 0
-
-909
38571
50
30
-
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38586
- Transformation data
- ac0fd956-9fc4-4b88-83dd-cbeeee05f9aa
- Transform
- Transform
- false
- 0
-
-909
38601
50
30
-
-884
38616
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
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- Discontinuity
- Discontinuity
-
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38642
196
44
-
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38664
- Curve to analyze
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- Curve
- Curve
- false
- c5ef80ef-c5f0-49ab-a6a4-41985fca274d
- 1
-
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38644
113
20
-
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- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- 015c7119-dcc7-486d-8997-38df01896d75
- Level
- Level
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- 0
-
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38664
113
20
-
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- 1
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- Points at discontinuities
- 0cefde62-f660-4533-ab9a-b24272703add
- Points
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-
-660
38644
55
20
-
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- Curve parameters at discontinuities
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- Parameters
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-
-660
38664
55
20
-
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38674
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
-
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38726
126
64
-
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38758
- Base geometry
- a350097d-8246-4259-8c87-651b766a4773
- Geometry
- Geometry
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- 1
-
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38728
48
20
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38738
- Center of scaling
- e6be6b32-f6aa-49da-8f84-bd3767869266
- Center
- Center
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- 6f1aa6d4-8a27-4aae-b755-1c8d5e86c912
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-
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38748
48
20
-
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38758
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0
0
0
- Scaling factor
- f47c7ec5-c77e-4e41-8a6d-486d638e0dc1
- Factor
- Factor
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- 4bfb5d53-9cd0-45e6-a770-0e5019eb90be
- 1
-
-757
38768
48
20
-
-733
38778
- 1
- 1
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- Scaled geometry
- c5ef80ef-c5f0-49ab-a6a4-41985fca274d
- Geometry
- Geometry
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- 0
-
-685
38728
50
30
-
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38743
- Transformation data
- 1ddb6a13-0f8b-49c6-8d5b-d01310e70586
- Transform
- Transform
- false
- 0
-
-685
38758
50
30
-
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38773
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- a66ca383-1da1-477b-9c36-3ffc725851fd
- Scale
- Scale
-
-374
38546
142
64
-
-296
38578
- Base geometry
- b0fb90d2-3f19-49a0-b887-16781a2e4f06
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- Geometry
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- d7be2c61-d184-406f-bb67-66b5501c2624
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38548
64
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- a8266332-78d1-4b4e-8b17-80d44c07b14f
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 7ce1c06a-e6dd-4ecf-ae1f-4e0412aec7e1
- 89f78b03-43a6-4c63-a43c-f0e46071a653
- c5ea4daa-a3b2-46a3-92f4-8e4bba34af0f
- fd3dd60b-794e-4f98-bcad-2da8cbf81880
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
-
1217
38375
55
64
-
1252
38407
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- fd3dd60b-794e-4f98-bcad-2da8cbf81880
- true
-
-
- true
- 0
-
1219
38377
21
20
-
1229.5
38387
- 1
- 1
- {0}
- 1
- 2
-
- c5ea4daa-a3b2-46a3-92f4-8e4bba34af0f
- true
-
-
- true
- 0d7dd25a-6935-48a0-8fa8-cdc59022754f
- 1
-
1219
38397
21
20
-
1229.5
38407
-
- 7ce1c06a-e6dd-4ecf-ae1f-4e0412aec7e1
- true
-
-
- true
- 0
-
1219
38417
21
20
-
1229.5
38427
- 1
- 1
- {0}
- 9
- 2
-
- 89f78b03-43a6-4c63-a43c-f0e46071a653
- true
-
-
- false
- 0
-
1264
38377
6
60
-
1267
38407
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- c76890da-1573-4b95-b3b2-d5b8781a0346
- Deconstruct Arc
- Deconstruct Arc
-
1383
38397
102
64
-
1417
38429
- Arc or Circle to deconstruct
- 268535bf-1238-4d80-b0a9-58455ad882b1
- Arc
- Arc
- false
- 89f78b03-43a6-4c63-a43c-f0e46071a653
- 1
-
1385
38399
20
60
-
1395
38429
- Base plane of arc or circle
- c8b94e66-7ab7-4499-9f5d-7219f7df70ad
- Base Plane
- Base Plane
- false
- 0
-
1429
38399
54
20
-
1456
38409
- Radius of arc or circle
- c8427602-ef2b-43fe-b920-19628302ec3d
- Radius
- Radius
- false
- 0
-
1429
38419
54
20
-
1456
38429
- Angle domain (in radians) of arc
- b83b5fd5-2d4f-4a4e-9e3d-c8dcd8d2b4d0
- Angle
- Angle
- false
- 0
-
1429
38439
54
20
-
1456
38449
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 701ecf58-36cf-4448-91c6-5051c94f71b0
- Geometry
- Geometry
- false
- 89f78b03-43a6-4c63-a43c-f0e46071a653
- 1
-
1282
38496
50
24
-
1307.181
38508.38
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 390b9ae3-cc47-4a20-b374-3dd787921d46
- Area
- Area
-
-1185
38485
118
44
-
-1123
38507
- Brep, mesh or planar closed curve for area computation
- d239d381-e92d-4d1f-9123-3b81f916faea
- Geometry
- Geometry
- false
- df691166-36a6-47a2-8fdd-712e25826c10
- 1
-
-1183
38487
48
40
-
-1159
38507
- Area of geometry
- b0e2f383-c310-4890-84c1-1f3ea5b8513a
- Area
- Area
- false
- 0
-
-1111
38487
42
20
-
-1090
38497
- Area centroid of geometry
- f1df87c3-0705-4c59-9774-a0bac4cf31c5
- Centroid
- Centroid
- false
- 0
-
-1111
38507
42
20
-
-1090
38517
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 31bfc946-2266-4359-a855-467873cf8987
- Scale
- Scale
-
350
38304
126
64
-
412
38336
- Base geometry
- c9a7c6e5-babd-4e83-a1b4-dfad19826f6d
- Geometry
- Geometry
- true
- 48721c28-78bd-4676-b31f-a9fdf625baf1
- 1
-
352
38306
48
20
-
376
38316
- Center of scaling
- 98450b53-7cc7-405d-8158-c66dd6f6e9e1
- Center
- Center
- false
- a7fc23b9-d780-4446-b219-fd493fba0376
- 1
-
352
38326
48
20
-
376
38336
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 3af50a0e-b940-4f6e-a114-9c3ccbf42d07
- Factor
- Factor
- false
- 699ce2f6-c586-401f-8628-3e5e0cd91aa6
- 1
-
352
38346
48
20
-
376
38356
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 0cd7c906-fc5b-4b92-a107-0f41cd59121a
- Geometry
- Geometry
- false
- 0
-
424
38306
50
30
-
449
38321
- Transformation data
- c74d8490-3164-4e85-b648-177d9d4cda44
- Transform
- Transform
- false
- 0
-
424
38336
50
30
-
449
38351
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 1da5a400-9b42-4976-8d40-4418bd2fed31
- Relay
- false
- aad7eac2-b9c1-480d-b435-766ac258ef35
- 1
-
421
38238
40
16
-
441
38246
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 03af53ee-ff04-4af9-87aa-15500e2298aa
- Area
- Area
-
119
38341
118
44
-
181
38363
- Brep, mesh or planar closed curve for area computation
- a986462d-1a4d-4be9-bbb0-4a4f8e609929
- Geometry
- Geometry
- false
- c695ee5e-a9a6-41f1-be96-1b8084e56dee
- 1
-
121
38343
48
40
-
145
38363
- Area of geometry
- 23d0a62c-c9d4-406b-ab9e-7a48811f64f8
- Area
- Area
- false
- 0
-
193
38343
42
20
-
214
38353
- Area centroid of geometry
- a7fc23b9-d780-4446-b219-fd493fba0376
- Centroid
- Centroid
- false
- 0
-
193
38363
42
20
-
214
38373
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 64a4a112-7e92-440f-95d6-0eb9a6cea14f
- Orient
- Orient
-
575
38382
126
64
-
637
38414
- Base geometry
- e848044b-1d05-47a2-8062-1db2e25c2bdb
- Geometry
- Geometry
- true
- 0cd7c906-fc5b-4b92-a107-0f41cd59121a
- 1
-
577
38384
48
20
-
601
38394
- Initial plane
- 646373c1-f31b-4437-b51e-e58d945ebef5
- Source
- Source
- false
- a7fc23b9-d780-4446-b219-fd493fba0376
- 1
-
577
38404
48
20
-
601
38414
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- def4e135-939e-434a-8590-361fa6dd571e
- Target
- Target
- false
- 1da5a400-9b42-4976-8d40-4418bd2fed31
- 1
-
577
38424
48
20
-
601
38434
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- a10e10bd-58bc-4c79-b418-3c536f9ef25f
- Geometry
- Geometry
- false
- 0
-
649
38384
50
30
-
674
38399
- Transformation data
- 5858cf07-9cd9-4dc9-ad2e-b62766dbbce2
- Transform
- Transform
- false
- 0
-
649
38414
50
30
-
674
38429
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 48721c28-78bd-4676-b31f-a9fdf625baf1
- Relay
- false
- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
216
38179
40
16
-
236
38187
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6fd0b02f-265c-496c-88a6-538665bc5bbd
- Relay
- false
- 70ec9a48-5ab1-4510-8881-dba91c4ecada
- 1
-
-100
38355
40
16
-
-80
38363
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 522186bb-4f6f-41e9-ac00-11d9d23461b7
- Relay
- false
- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
-
-1
38184
40
16
-
19
38192
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 4b9c6413-e60c-4f8b-ac58-e1989f61f8e2
- Stream Filter
- Stream Filter
-
122
38420
77
64
-
161
38452
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 51daa0fe-e5d1-4d72-b6ea-a595dfd220e5
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
124
38422
25
20
-
136.5
38432
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 782f43d3-6231-43b5-8a42-6ccd811ead44
- false
- Stream 0
- 0
- true
- 522186bb-4f6f-41e9-ac00-11d9d23461b7
- 1
-
124
38442
25
20
-
136.5
38452
- 2
- Input stream at index 1
- 1a02a499-eb0d-4890-97e1-d37e3ed8ccb1
- false
- Stream 1
- 1
- true
- 6d6412c7-f903-455c-b3ad-7b6f07b45b55
- 1
-
124
38462
25
20
-
136.5
38472
- 2
- Filtered stream
- c695ee5e-a9a6-41f1-be96-1b8084e56dee
- false
- Stream
- S(1)
- false
- 0
-
173
38422
24
60
-
185
38452
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 4eb32789-ded0-4cd5-9efc-234dbd2a460a
- Stream Filter
- Stream Filter
-
673
38272
77
64
-
712
38304
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 2b284b7c-1273-44b9-ade6-1433d0867d66
- Gate
- Gate
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- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
675
38274
25
20
-
687.5
38284
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- da355535-d09a-4ef0-9cc8-abf71b2d632a
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- Stream 0
- 0
- true
- a10e10bd-58bc-4c79-b418-3c536f9ef25f
- 1
-
675
38294
25
20
-
687.5
38304
- 2
- Input stream at index 1
- 5331f11b-703b-476e-a54d-14e4cf6d12a3
- false
- Stream 1
- 1
- true
- 6d6412c7-f903-455c-b3ad-7b6f07b45b55
- 1
-
675
38314
25
20
-
687.5
38324
- 2
- Filtered stream
- fa66d716-d81d-4dec-b3e0-49b6d1c75eb0
- false
- Stream
- S(1)
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- 0
-
724
38274
24
60
-
736
38304
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
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- 90b2b93d-c2ed-451a-ad9f-fd25f241e5fd
- Subtraction
- Subtraction
-
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38379
85
44
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38401
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- 556b62bc-304d-42a2-b9f3-0fb6101c34bf
- A
- A
- true
- 8c731fce-5cb8-4fa9-881c-0fbf705be52e
- 1
-
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38381
26
20
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- Second operand for subtraction
- b0c6a533-a41b-479e-a096-05e61d8678ff
- B
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-
-685
38401
26
20
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-672
38411
- 1
- 1
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- Grasshopper.Kernel.Types.GH_String
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- 3
- Result of subtraction
- dd93f4d1-4144-4805-9241-e14f42542041
- Result
- Result
- false
- 0
-
-635
38381
31
40
-
-619.5
38401
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 8c731fce-5cb8-4fa9-881c-0fbf705be52e
- Relay
- false
- 38fa4e2b-acb5-4da8-9da4-48f08b5e581d
- 1
-
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38445
40
16
-
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38453
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
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- 3c521350-e567-41f4-834e-9ad844af33e6
- Division
- Division
-
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38426
85
44
-
421
38448
- Item to divide (dividend)
- 440320dd-f32b-409e-976a-c2c6702be80d
- A
- A
- false
- 0
-
383
38428
26
20
-
396
38438
- 1
- 1
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- Grasshopper.Kernel.Types.GH_String
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- 1
- Item to divide with (divisor)
- 0d695a8c-6242-4265-83b2-835689b982e0
- B
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- false
- 0
-
383
38448
26
20
-
396
38458
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
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- 27
- The result of the Division
- 699ce2f6-c586-401f-8628-3e5e0cd91aa6
- Result
- Result
- false
- 0
-
433
38428
31
40
-
448.5
38448
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
- Geometry
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- c2486464-3f8d-49ab-8b19-d74ed28cac41
- 1
-
-1046
44292
50
24
-
-1021.075
44304.11
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 988a8d95-a05a-4e90-9199-442edba074d1
- Area
- Area
-
-759
44270
118
44
-
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44292
- Brep, mesh or planar closed curve for area computation
- cd972f42-39d0-4246-815a-9c9727925b69
- Geometry
- Geometry
- false
- 1416f4f7-7cf4-4183-8369-6eb208b6fb5a
- 1
-
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44272
48
40
-
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44292
- Area of geometry
- 6a11167d-abf6-4d40-a557-2ab36ecc8bdb
- Area
- Area
- false
- 0
-
-685
44272
42
20
-
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44282
- Area centroid of geometry
- 7d46c56d-2940-4d79-96ec-f9409f629622
- Centroid
- Centroid
- false
- 0
-
-685
44292
42
20
-
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44302
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- d919bcec-1be8-4869-83f2-325bddd1f084
- Scale
- Scale
-
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44411
126
64
-
-673
44443
- Base geometry
- 0d4a7d42-c097-439e-af96-13fa81d990f3
- Geometry
- Geometry
- true
- 5b36e165-49fd-4c9f-9ca5-227e9791f460
- 1
-
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44413
48
20
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44423
- Center of scaling
- 958e1d2c-cfe2-401f-964c-5fd8be004dc7
- Center
- Center
- false
- 193703bf-af8e-4d43-a763-d38d06b55536
- 1
-
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44433
48
20
-
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44443
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- e4c5d041-9233-4d5f-a1b3-36f29ca54516
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-733
44453
48
20
-
-709
44463
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- af78dac8-bcc2-4880-82cb-5411af49c691
- Geometry
- Geometry
- false
- 0
-
-661
44413
50
30
-
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44428
- Transformation data
- c48414aa-bbc5-429e-b15c-a4ca0f49f2d2
- Transform
- Transform
- false
- 0
-
-661
44443
50
30
-
-636
44458
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
- true
- 6b84fe3f-4ee0-4805-b7e5-c772e25bbc44
- Discontinuity
- Discontinuity
-
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44484
196
44
-
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44506
- Curve to analyze
- 7aac856c-73ec-4912-89b9-64bace07f237
- Curve
- Curve
- false
- 51020758-e997-4c4e-8477-ab3caa17039e
- 1
-
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44486
113
20
-
-492.5
44496
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- 96105f1b-af02-418c-b014-c3d24d423736
- Level
- Level
- false
- 0
-
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44506
113
20
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44516
- 1
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- {0}
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- 1
- Points at discontinuities
- c7ac628f-9da1-4cef-a155-db41e96b2163
- Points
- Points
- false
- 0
-
-412
44486
55
20
-
-384.5
44496
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- Curve parameters at discontinuities
- eb95bcd5-1949-485d-bee5-26a32b6a5152
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-
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44506
55
20
-
-384.5
44516
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 0c0c6356-db9f-4b33-8573-bf2cee2700f8
- Scale
- Scale
-
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44552
126
64
-
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44584
- Base geometry
- c2f0d0be-0053-4c41-981d-4d4ee45501c7
- Geometry
- Geometry
- true
- c2178561-b90b-4b1d-864c-ec48468e8d3f
- 1
-
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44554
48
20
-
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44564
- Center of scaling
- 862e37cf-2869-4527-907e-35fee228a772
- Center
- Center
- false
- 7d46c56d-2940-4d79-96ec-f9409f629622
- 1
-
-507
44574
48
20
-
-483
44584
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- c7b0068e-a639-48bb-91f0-4f94c8105519
- Factor
- Factor
- false
- 4bfb5d53-9cd0-45e6-a770-0e5019eb90be
- 1
-
-507
44594
48
20
-
-483
44604
- 1
- 1
- {0}
- 3
- Scaled geometry
- 51020758-e997-4c4e-8477-ab3caa17039e
- Geometry
- Geometry
- false
- 0
-
-435
44554
50
30
-
-410
44569
- Transformation data
- c1b87318-cdac-4daa-8f99-f3ae30d86b0a
- Transform
- Transform
- false
- 0
-
-435
44584
50
30
-
-410
44599
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- eede49bd-e72f-4d12-8135-ba85e4ffff18
- Scale
- Scale
-
-126
44388
142
64
-
-48
44420
- Base geometry
- 10dc1314-6c62-4e0c-927a-e89e20f83b84
- 2
- Geometry
- Geometry
- true
- d268b76a-dc3c-46c4-b439-12afdad25ca2
- 1
-
-124
44390
64
20
-
-84
44400
- Center of scaling
- 56fdaf4c-f489-4f3a-9999-6d2d1a603d34
- Center
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- 42e780c1-cea9-42f6-9194-559c186aaa6d
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 03008d72-01b0-4b30-98b3-4b8e13865b95
- b0bfff54-8669-4721-ba85-0ab74b6b0d47
- d11be282-cb24-48e9-9428-11cc927c45d1
- d2e8f430-b2f8-49b3-97dd-785c3de5ef45
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- d9ffb28f-f2da-47be-b650-70c22d1d458d
-
1465
44217
55
64
-
1500
44249
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- d11be282-cb24-48e9-9428-11cc927c45d1
- true
-
-
- true
- 0
-
1467
44219
21
20
-
1477.5
44229
- 1
- 1
- {0}
- 1
- 2
-
- d2e8f430-b2f8-49b3-97dd-785c3de5ef45
- true
-
-
- true
- c4c322be-10dc-40df-a3d4-95c8a3b550c8
- 1
-
1467
44239
21
20
-
1477.5
44249
-
- b0bfff54-8669-4721-ba85-0ab74b6b0d47
- true
-
-
- true
- 0
-
1467
44259
21
20
-
1477.5
44269
- 1
- 1
- {0}
- 9
- 2
-
- 03008d72-01b0-4b30-98b3-4b8e13865b95
- true
-
-
- false
- 0
-
1512
44219
6
60
-
1515
44249
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- a3f79e21-b518-4e1b-a017-33909333d881
- Deconstruct Arc
- Deconstruct Arc
-
1631
44239
102
64
-
1665
44271
- Arc or Circle to deconstruct
- 12686d3f-e902-49ab-8a6b-8922ac2145a0
- Arc
- Arc
- false
- 03008d72-01b0-4b30-98b3-4b8e13865b95
- 1
-
1633
44241
20
60
-
1643
44271
- Base plane of arc or circle
- aecee8d5-194c-4f5f-a498-d3703cc47a21
- Base Plane
- Base Plane
- false
- 0
-
1677
44241
54
20
-
1704
44251
- Radius of arc or circle
- 265845f9-577e-496a-8e7a-90cb03c51589
- Radius
- Radius
- false
- 0
-
1677
44261
54
20
-
1704
44271
- Angle domain (in radians) of arc
- 31e678ac-01c4-4172-98f8-105ef27db387
- Angle
- Angle
- false
- 0
-
1677
44281
54
20
-
1704
44291
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 32926a8d-982a-4a22-8142-be151c71f3fb
- Geometry
- Geometry
- false
- 03008d72-01b0-4b30-98b3-4b8e13865b95
- 1
-
1530
44338
50
24
-
1555.919
44350.4
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- ff86548f-d52a-4db7-aff2-1f2e3ec7b1a7
- Area
- Area
-
-937
44327
118
44
-
-875
44349
- Brep, mesh or planar closed curve for area computation
- e43cf176-ea18-427c-979a-84ae890baf6f
- Geometry
- Geometry
- false
- 5b36e165-49fd-4c9f-9ca5-227e9791f460
- 1
-
-935
44329
48
40
-
-911
44349
- Area of geometry
- 5fa34f07-bbbd-42b9-9deb-aa678bbc9326
- Area
- Area
- false
- 0
-
-863
44329
42
20
-
-842
44339
- Area centroid of geometry
- 193703bf-af8e-4d43-a763-d38d06b55536
- Centroid
- Centroid
- false
- 0
-
-863
44349
42
20
-
-842
44359
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- f6df61ec-3214-448b-9605-e88638e20dde
- Scale
- Scale
-
598
44146
126
64
-
660
44178
- Base geometry
- 9d36dbf1-1886-4552-abf9-fc9861233c35
- Geometry
- Geometry
- true
- 7935fa45-7ddc-4b2d-9cce-f18ab266fae2
- 1
-
600
44148
48
20
-
624
44158
- Center of scaling
- 357d3653-e38d-42c2-8e9d-f27163914922
- Center
- Center
- false
- 70d7b4f7-c471-4678-94f3-592db7e44ccb
- 1
-
600
44168
48
20
-
624
44178
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 71d1c44c-5e95-4294-b31a-e0220eea2d56
- Factor
- Factor
- false
- 8ff31db5-34c6-4598-a9c2-7f9d2895abdf
- 1
-
600
44188
48
20
-
624
44198
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 27699c9e-0aa7-47aa-aaa9-ae71b2a3097a
- Geometry
- Geometry
- false
- 0
-
672
44148
50
30
-
697
44163
- Transformation data
- e4b0d3ed-4563-46ef-842f-1156137f773a
- Transform
- Transform
- false
- 0
-
672
44178
50
30
-
697
44193
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 11fc6f07-cf35-483d-9cf6-12e4154ec273
- Relay
- false
- 971d6acc-6c71-4c13-9da1-7b5f9cf8f78b
- 1
-
669
44080
40
16
-
689
44088
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 608842be-c2c0-46df-ab1c-4cc06de6b132
- Area
- Area
-
367
44183
118
44
-
429
44205
- Brep, mesh or planar closed curve for area computation
- 510485ef-eb23-4da7-890a-756b5e2d2a42
- Geometry
- Geometry
- false
- fa78d502-e9bf-4bd9-b158-d89f802bba09
- 1
-
369
44185
48
40
-
393
44205
- Area of geometry
- 6241913d-9b2c-438a-9e60-f624d917cc85
- Area
- Area
- false
- 0
-
441
44185
42
20
-
462
44195
- Area centroid of geometry
- 70d7b4f7-c471-4678-94f3-592db7e44ccb
- Centroid
- Centroid
- false
- 0
-
441
44205
42
20
-
462
44215
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- c6eeaeda-edcf-4ece-8670-7de40fe764ca
- Orient
- Orient
-
823
44224
126
64
-
885
44256
- Base geometry
- ec2575e4-3c5b-4e00-9bf6-3ac14bc02c4f
- Geometry
- Geometry
- true
- 27699c9e-0aa7-47aa-aaa9-ae71b2a3097a
- 1
-
825
44226
48
20
-
849
44236
- Initial plane
- ba3f4071-a0b0-481e-9eb0-2867892cfa18
- Source
- Source
- false
- 70d7b4f7-c471-4678-94f3-592db7e44ccb
- 1
-
825
44246
48
20
-
849
44256
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- f798d7e8-b0f5-4662-9583-874ba7400b43
- Target
- Target
- false
- 11fc6f07-cf35-483d-9cf6-12e4154ec273
- 1
-
825
44266
48
20
-
849
44276
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- a36abc50-6ce0-4163-a05f-b8e1cee386cd
- Geometry
- Geometry
- false
- 0
-
897
44226
50
30
-
922
44241
- Transformation data
- 641f77dc-68e1-44e5-b4b0-db1d80d1b0b3
- Transform
- Transform
- false
- 0
-
897
44256
50
30
-
922
44271
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7935fa45-7ddc-4b2d-9cce-f18ab266fae2
- Relay
- false
- 425b00db-968b-4d8f-9022-d178fb0b3bf0
- 1
-
464
44021
40
16
-
484
44029
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 85c9ebee-5adc-4ce3-a0b7-b7de5d0c73f3
- Relay
- false
- 1416f4f7-7cf4-4183-8369-6eb208b6fb5a
- 1
-
148
44197
40
16
-
168
44205
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b75c10ef-d34f-41cb-b57e-0e9695edcbaf
- Relay
- false
- 54470339-a5c2-481f-9cfe-f61bab04c131
- 1
-
247
44026
40
16
-
267
44034
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 91daaa3f-425c-425e-87be-8af7452460c5
- Stream Filter
- Stream Filter
-
376
44257
77
64
-
415
44289
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- be6c8c8e-d0b9-4f8c-84d7-f4420b8b4532
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
378
44259
25
20
-
390.5
44269
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- bb610e2f-2ddc-42c7-a348-31f8f961deaf
- false
- Stream 0
- 0
- true
- b75c10ef-d34f-41cb-b57e-0e9695edcbaf
- 1
-
378
44279
25
20
-
390.5
44289
- 2
- Input stream at index 1
- 6b515283-2192-4ce6-b4f9-d99838f4f3fc
- false
- Stream 1
- 1
- true
- 5967d7e6-1162-4ba8-9423-8437847b2a97
- 1
-
378
44299
25
20
-
390.5
44309
- 2
- Filtered stream
- fa78d502-e9bf-4bd9-b158-d89f802bba09
- false
- Stream
- S(1)
- false
- 0
-
427
44259
24
60
-
439
44289
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- ffd36e51-ea20-4409-9061-ca75cafe7436
- Stream Filter
- Stream Filter
-
997
44114
77
64
-
1036
44146
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 21261d0d-4b5b-44df-ae8c-2daea615afbb
- Gate
- Gate
- false
- 64a0e6fa-e009-41b4-a5fc-77def20d6577
- 1
-
999
44116
25
20
-
1011.5
44126
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 6da3895a-a8bb-4a3d-9acb-25e13a53886b
- false
- Stream 0
- 0
- true
- a36abc50-6ce0-4163-a05f-b8e1cee386cd
- 1
-
999
44136
25
20
-
1011.5
44146
- 2
- Input stream at index 1
- a60f2936-3b01-4448-8c50-3b96440d8ad6
- false
- Stream 1
- 1
- true
- 5967d7e6-1162-4ba8-9423-8437847b2a97
- 1
-
999
44156
25
20
-
1011.5
44166
- 2
- Filtered stream
- d368c0a6-7516-4d3e-a188-0990364f2ca6
- false
- Stream
- S(1)
- false
- 0
-
1048
44116
24
60
-
1060
44146
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- 89e5f4df-8e20-4c7d-875b-dcf74ef33705
- Subtraction
- Subtraction
-
-439
44221
85
44
-
-399
44243
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- 8fdba01c-6ee3-4dd7-aa81-8458046b9040
- A
- A
- true
- daf5035e-46b8-4b91-8a53-d105730fba0d
- 1
-
-437
44223
26
20
-
-424
44233
- Second operand for subtraction
- d51427b2-b27e-4c7a-9c58-e233fdc5952b
- B
- B
- true
- 0
-
-437
44243
26
20
-
-424
44253
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 3
- Result of subtraction
- b028af1c-67f4-4005-8f9b-6dc74390dedc
- Result
- Result
- false
- 0
-
-387
44223
31
40
-
-371.5
44243
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- daf5035e-46b8-4b91-8a53-d105730fba0d
- Relay
- false
- 38fa4e2b-acb5-4da8-9da4-48f08b5e581d
- 1
-
-417
44289
40
16
-
-397
44297
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- b72b0dfc-3fc8-4a6c-8677-0a3dda186cc9
- Division
- Division
-
629
44268
85
44
-
669
44290
- Item to divide (dividend)
- d3f79b6e-8205-4543-b747-8ccca7a99e49
- A
- A
- false
- 0
-
631
44270
26
20
-
644
44280
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 1
- Item to divide with (divisor)
- 041760c7-a7a7-4cd7-93dc-bbdd27efa030
- B
- B
- false
- 0
-
631
44290
26
20
-
644
44300
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 27
- The result of the Division
- 8ff31db5-34c6-4598-a9c2-7f9d2895abdf
- Result
- Result
- false
- 0
-
681
44270
31
40
-
696.5
44290
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 62e9dde5-cad5-44d0-90c6-ba6da078a42f
- Geometry
- Geometry
- false
- 6cef8d34-c566-4680-97dd-4eac91c030ee
- 1
-
-944
46582
50
24
-
-919.3475
46594.2
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 03c72f05-719b-4c24-9b7e-eed743ad7594
- Area
- Area
-
-658
46560
118
44
-
-596
46582
- Brep, mesh or planar closed curve for area computation
- 05862408-327a-4688-8e6a-c3c0a0170421
- Geometry
- Geometry
- false
- a5b5cfc7-233e-432e-8b75-23e20532eaf3
- 1
-
-656
46562
48
40
-
-632
46582
- Area of geometry
- af9c81bd-d47c-4897-8fc8-2bc7c66e1e0d
- Area
- Area
- false
- 0
-
-584
46562
42
20
-
-563
46572
- Area centroid of geometry
- 0c0cfecc-ac2e-43ab-bde9-b022f7d1beec
- Centroid
- Centroid
- false
- 0
-
-584
46582
42
20
-
-563
46592
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- a4768690-1831-4323-9f0a-fe66ec26d3f0
- Scale
- Scale
-
-634
46701
126
64
-
-572
46733
- Base geometry
- fba02d54-26f8-4dab-bfda-41195ceca7b4
- Geometry
- Geometry
- true
- f209699f-f3d8-4df2-bc02-18bb15df7431
- 1
-
-632
46703
48
20
-
-608
46713
- Center of scaling
- ee862813-ef6a-4a17-8a11-524d4c86d4bb
- Center
- Center
- false
- 3b1747fc-55d9-4c88-a082-59040c696b1d
- 1
-
-632
46723
48
20
-
-608
46733
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 51c7fcfc-e6e0-4f35-8f6d-b1bdc620ab1b
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-632
46743
48
20
-
-608
46753
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 5a586179-a3f6-4ce1-bd27-357accacc84e
- Geometry
- Geometry
- false
- 0
-
-560
46703
50
30
-
-535
46718
- Transformation data
- 931c53d3-536b-4928-95dc-02d0678d706f
- Transform
- Transform
- false
- 0
-
-560
46733
50
30
-
-535
46748
- 269eaa85-9997-4d77-a9ba-4c58cb45c9d3
- Discontinuity
- Find all discontinuities along a curve.
- true
- 6bdac4ea-03c8-461e-a5ed-84df9b3fb74e
- Discontinuity
- Discontinuity
-
-461
46734
196
44
-
-334
46756
- Curve to analyze
- df0fec0e-9e8f-4d23-b53e-1fa01dae90f6
- Curve
- Curve
- false
- 1ce19d97-c29d-4d34-9d50-2db0c33930cf
- 1
-
-459
46736
113
20
-
-402.5
46746
- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
- d634ee88-70a7-4804-a1ce-8b3c30a790f4
- Level
- Level
- false
- 0
-
-459
46756
113
20
-
-402.5
46766
- 1
- 1
- {0}
- 1
- 1
- Points at discontinuities
- e1995dbe-7cc8-4463-bdf7-6ff104a13ba6
- Points
- Points
- false
- 0
-
-322
46736
55
20
-
-294.5
46746
- 1
- Curve parameters at discontinuities
- 460b5c40-5f36-4e9d-8fdb-7599f4bac3c6
- Parameters
- Parameters
- false
- 0
-
-322
46756
55
20
-
-294.5
46766
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 075572e8-ffa0-4ba4-b3be-f10ba05761ef
- Scale
- Scale
-
-412
46802
126
64
-
-350
46834
- Base geometry
- 828b47d9-8abe-4ed3-b0fd-3f36a903e16c
- Geometry
- Geometry
- true
- d0e01a5e-e080-46bc-966f-0b852fd22d65
- 1
-
-410
46804
48
20
-
-386
46814
- Center of scaling
- 64c73dc1-bbeb-4a67-8bc9-be47b106ef4f
- Center
- Center
- false
- 0c0cfecc-ac2e-43ab-bde9-b022f7d1beec
- 1
-
-410
46824
48
20
-
-386
46834
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- f36cbed2-7499-4753-a5d3-19022626a2de
- Factor
- Factor
- false
- 4bfb5d53-9cd0-45e6-a770-0e5019eb90be
- 1
-
-410
46844
48
20
-
-386
46854
- 1
- 1
- {0}
- 3
- Scaled geometry
- 1ce19d97-c29d-4d34-9d50-2db0c33930cf
- Geometry
- Geometry
- false
- 0
-
-338
46804
50
30
-
-313
46819
- Transformation data
- 6fde19ce-6af4-4419-94d4-c026f55eb530
- Transform
- Transform
- false
- 0
-
-338
46834
50
30
-
-313
46849
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- beeb6ac8-d87b-46b2-b24d-a15230c06dec
- Scale
- Scale
-
-25
46678
142
64
-
53
46710
- Base geometry
- 8668d4b9-a466-4823-a288-42ff368d3d8f
- 2
- Geometry
- Geometry
- true
- ebaf8fe0-c57d-46a5-a620-7f440545c3bc
- 1
-
-23
46680
64
20
-
17
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- 5ebe05df-af45-4452-8bff-a8c6af854dad
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 18a352a2-31fe-49c0-8fb0-83c7b7464660
- 36c22bbf-6e84-4dd0-b958-04e803cbc160
- b0c79691-c8c0-4883-932d-69dcb9094743
- f1c62827-65f5-4aca-b58b-b029f595aa84
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
- d9ffb28f-f2da-47be-b650-70c22d1d458d
-
1566
46507
55
64
-
1601
46539
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- 18a352a2-31fe-49c0-8fb0-83c7b7464660
- true
-
-
- true
- 0
-
1568
46509
21
20
-
1578.5
46519
- 1
- 1
- {0}
- 1
- 2
-
- f1c62827-65f5-4aca-b58b-b029f595aa84
- true
-
-
- true
- 1ed73d57-3f6d-4f37-8a27-295d17052d0d
- 1
-
1568
46529
21
20
-
1578.5
46539
-
- b0c79691-c8c0-4883-932d-69dcb9094743
- true
-
-
- true
- 0
-
1568
46549
21
20
-
1578.5
46559
- 1
- 1
- {0}
- 9
- 2
-
- 36c22bbf-6e84-4dd0-b958-04e803cbc160
- true
-
-
- false
- 0
-
1613
46509
6
60
-
1616
46539
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- a03129d9-431b-44b5-a6e2-ce81ba3262b6
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102
64
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20
60
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1778
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54
20
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1805
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54
20
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1778
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54
20
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1805
46581
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1632
46628
50
24
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1657.646
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- Solve area properties for breps, meshes and planar closed curves.
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46617
118
44
-
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- Brep, mesh or planar closed curve for area computation
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46619
48
40
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42
20
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46639
42
20
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46649
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- Scale an object uniformly in all directions.
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- Scale
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126
64
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761
46468
- Base geometry
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701
46438
48
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701
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48
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0
0
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701
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48
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773
46438
50
30
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798
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773
46468
50
30
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798
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770
46370
40
16
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790
46378
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- Solve area properties for breps, meshes and planar closed curves.
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-
468
46473
118
44
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530
46495
- Brep, mesh or planar closed curve for area computation
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46475
48
40
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494
46495
- Area of geometry
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542
46475
42
20
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46485
- Area centroid of geometry
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542
46495
42
20
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563
46505
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
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- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
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- Orient
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-
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46514
126
64
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1062
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- Base geometry
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46516
48
20
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1026
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- Initial plane
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46536
48
20
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1026
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1002
46556
48
20
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1026
46566
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0
0
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1074
46516
50
30
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1099
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- Transformation data
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1074
46546
50
30
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1099
46561
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- Relay
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565
46311
40
16
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585
46319
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- Relay
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- A wire relay object
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249
46487
40
16
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269
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
348
46316
40
16
-
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46324
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- Filters a collection of input streams
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471
46552
77
64
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510
46584
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- Gate
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473
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25
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25
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25
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24
60
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534
46584
- eeafc956-268e-461d-8e73-ee05c6f72c01
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77
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46406
25
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25
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1100
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25
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85
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26
20
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- Second operand for subtraction
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26
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31
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- A wire relay object
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85
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- Item to divide (dividend)
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26
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- Item to divide with (divisor)
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732
46580
26
20
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31
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85
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26
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- Second item for multiplication
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26
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31
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201
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123
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123
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50
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457
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50
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- A panel for custom notes and text values
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- 2/SQRT(3)
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160
100
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50
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86
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86
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50
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50
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126
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48
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118
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42
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42
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50
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164
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86
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86
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50
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50
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126
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48
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48
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48
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50
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50
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50
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50
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25
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25
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118
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48
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42
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42
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50
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164
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86
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86
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86
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50
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50
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126
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48
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48
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50
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50
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40
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118
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- A group of Grasshopper objects
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- 20f6389e-ee85-4d78-972c-a8f4ab911efd
- Group
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
- Geometry
- false
- bc695343-945c-4edd-a2d6-8dbf98a114c8
- 1
-
529
12737
50
24
-
554.7283
12749.95
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- a98f27ae-a2d2-4492-9279-482add61b024
- Geometry
- Geometry
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- 1
-
523
12391
50
24
-
548.8383
12403.52
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- Stream Filter
- Stream Filter
-
705
12486
77
64
-
744
12518
- 3
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
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- Gate
- Gate
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-
707
12488
25
20
-
719.5
12498
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- 1
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- Input stream at index 0
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- Stream 0
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-
707
12508
25
20
-
719.5
12518
- 2
- Input stream at index 1
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- Stream 1
- 1
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- a98f27ae-a2d2-4492-9279-482add61b024
- 1
-
707
12528
25
20
-
719.5
12538
- 2
- Filtered stream
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- Stream
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- 0
-
756
12488
24
60
-
768
12518
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- be20f9cb-c9be-4382-8d63-c719f2081ffc
- Number Slider
-
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-
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33521
217
20
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33521.93
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- Group
- 5
-
255;255;255;255
- A group of Grasshopper objects
- 001f38c6-951a-4fd1-ba39-3122cd3fe6d1
- be20f9cb-c9be-4382-8d63-c719f2081ffc
- d9f418b4-ad38-4f6a-a6b8-6737491668ad
- 3
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- Group
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- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
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33648
118
44
-
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33670
- Brep, mesh or planar closed curve for area computation
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- Geometry
- Geometry
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-
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33650
48
40
-
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33670
- Area of geometry
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- Area
- Area
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-
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33650
42
20
-
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33660
- Area centroid of geometry
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- Centroid
- Centroid
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- 0
-
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33670
42
20
-
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33680
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
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- List Item
- List Item
-
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33373
77
64
-
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33405
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- 1
- Base list
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- List
- List
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-
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33375
43
20
-
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- Item index
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- Index
- Index
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-
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33395
43
20
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- Wrap index to list bounds
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- Wrap
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-
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33415
43
20
-
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33425
- 1
- 1
- {0}
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- Item at {i'}
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- Item
- i
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- 0
-
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33375
6
60
-
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33405
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
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17817
40
16
-
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17825
- 9e27debb-5e86-4606-973b-d9f0038d9a9f
- 4cbd5c2f-7baa-4212-87c3-d1ddd3255cf4
- Cull Nth Plus
- Cull Nth with a list of N input
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- 04a8ec1a-d69e-48c2-99c8-ccdef80f2c9e
- Cull Nth Plus
- Cull Nth Plus
-
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17652
170
44
-
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17674
- 1
- List to cull
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- List
- List
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- 4de812bd-b4cd-4b99-ba08-3966f531ed35
- 1
-
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17654
83
20
-
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17664
- 1
- Cull frequency
- aa745df6-0b2c-422a-8001-592a4d22feab
- Cull frequency
- Cull frequency
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- 0
-
-610
17674
83
20
-
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17684
- 1
- 1
- {0}
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- 1
- Remain list
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- Remain List
- Remain List
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- 0
-
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17654
59
20
-
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17664
- 1
- Remove list
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- Remove List
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17674
59
20
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17684
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- Number Slider
- Numeric slider for single values
- d9f418b4-ad38-4f6a-a6b8-6737491668ad
- Number Slider
-
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- 0
-
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33434
217
20
-
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33434.96
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- 1
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- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
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- Stream Filter
- Stream Filter
-
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17342
77
64
-
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17374
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 00027491-0e53-41bb-a143-cb94ac328117
- Gate
- Gate
- false
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- 1
-
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17344
25
20
-
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17354
- 1
- 1
- {0}
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- Input stream at index 0
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- Stream 0
- 0
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- 1
-
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17364
25
20
-
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17374
- 2
- Input stream at index 1
- 5657ae8e-2f6c-475d-81ff-e13d09270325
- false
- Stream 1
- 1
- true
- 5f44aaf2-4a99-4f87-b7ba-36ec34807b8d
- 1
-
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17384
25
20
-
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17394
- 2
- Filtered stream
- ff5d566c-95f4-41c6-907c-94b54bc41c81
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- Stream
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- 0
-
-1016
17344
24
60
-
-1004
17374
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 15e683a6-8a76-40f5-b48b-c15da479a1cf
- Stream Filter
- Stream Filter
-
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14524
77
64
-
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14556
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
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- Gate
- Gate
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- 1
-
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14526
25
20
-
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- 1
- 1
- {0}
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- Input stream at index 0
- 49c672ca-c7d4-4ce0-b71e-363e436b90b1
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- Stream 0
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- 1
-
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14546
25
20
-
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14556
- 2
- Input stream at index 1
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- false
- Stream 1
- 1
- true
- a0e3d9ef-1cbd-4b07-8a61-dbab5fcbb0be
- 1
-
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14566
25
20
-
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14576
- 2
- Filtered stream
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- Stream
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- false
- 0
-
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14526
24
60
-
-871
14556
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 5ca3a7ab-9e6f-464a-9ea3-dc0fb6d89fb5
- Stream Filter
- Stream Filter
-
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13810
77
64
-
-842
13842
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 058b4826-588e-4bfd-b08a-704b7d62cb99
- Gate
- Gate
- false
- d9f418b4-ad38-4f6a-a6b8-6737491668ad
- 1
-
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13812
25
20
-
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13822
- 1
- 1
- {0}
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- Input stream at index 0
- 1b584045-c4a6-4856-a3b7-90c82b288370
- false
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- 0
- true
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- 1
-
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13832
25
20
-
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13842
- 2
- Input stream at index 1
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- Stream 1
- 1
- true
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- 1
-
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13852
25
20
-
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13862
- 2
- Filtered stream
- 02fd2317-5f0f-4031-8ee7-70b25dbcaf9c
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- Stream
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- 0
-
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13812
24
60
-
-818
13842
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 92f33059-88e6-4dd8-af99-a5da4bbad19f
- Stream Filter
- Stream Filter
-
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13411
77
64
-
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13443
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
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- Gate
- Gate
- false
- d9f418b4-ad38-4f6a-a6b8-6737491668ad
- 1
-
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13413
25
20
-
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13423
- 1
- 1
- {0}
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- Input stream at index 0
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- true
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- 1
-
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13433
25
20
-
-859.5
13443
- 2
- Input stream at index 1
- 89047be2-fb4a-4410-bdd5-d59d58652841
- false
- Stream 1
- 1
- true
- 0c983143-645f-4068-888f-b47d8e922261
- 1
-
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13453
25
20
-
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13463
- 2
- Filtered stream
- a2b6ef5c-5d8c-4585-aa62-1e283a63ed31
- false
- Stream
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- 0
-
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13413
24
60
-
-811
13443
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 05c70fd8-918d-440d-becb-2fb806e70bf4
- Stream Filter
- Stream Filter
-
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12991
77
64
-
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13023
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- cc3c28d4-0233-4eec-ad27-8d1018cc2e95
- Gate
- Gate
- false
- d9f418b4-ad38-4f6a-a6b8-6737491668ad
- 1
-
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12993
25
20
-
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13003
- 1
- 1
- {0}
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- Input stream at index 0
- 43c2eab8-df7c-427a-a61d-a5207b8841cc
- false
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- 0
- true
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- 1
-
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13013
25
20
-
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13023
- 2
- Input stream at index 1
- 7de7ed5f-273e-47a6-9aca-a0b7bb0086a5
- false
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- 1
- true
- b805df18-be81-40b3-a951-64a8f79e4bf4
- 1
-
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13033
25
20
-
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13043
- 2
- Filtered stream
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- 0
-
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12993
24
60
-
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13023
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- a7bf3491-e440-419d-8f3e-b60538c4017a
- Stream Filter
- Stream Filter
-
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15363
77
64
-
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15395
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
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- Gate
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- false
- d9f418b4-ad38-4f6a-a6b8-6737491668ad
- 1
-
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15365
25
20
-
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15375
- 1
- 1
- {0}
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- Input stream at index 0
- cb1dad53-67a0-4872-8f76-06f018a3cd85
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- true
- dea60a39-5763-496e-a296-3be2296caa5e
- 1
-
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15385
25
20
-
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15395
- 2
- Input stream at index 1
- fba98809-7396-4782-b9c8-f48d72843e60
- false
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- 1
- true
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- 1
-
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15405
25
20
-
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15415
- 2
- Filtered stream
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-
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15365
24
60
-
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15395
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
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- 4cfff5a4-8cb5-4a8d-827a-765b1dbb33b0
- Stream Filter
- Stream Filter
-
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15746
77
64
-
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15778
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 017e4a87-2c56-4128-9c58-d9d579fec07b
- Gate
- Gate
- false
- d9f418b4-ad38-4f6a-a6b8-6737491668ad
- 1
-
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15748
25
20
-
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15758
- 1
- 1
- {0}
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- Input stream at index 0
- a4faa464-ba22-404a-9184-4fa839bc2d2e
- false
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- true
- 23793559-e05e-456b-b553-63b76171dc12
- 1
-
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15768
25
20
-
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15778
- 2
- Input stream at index 1
- 462b8d4f-550b-4bf4-b179-70fe5000d051
- false
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- 1
- true
- c02faf4c-a63c-4341-a433-8db94f3c5aa0
- 1
-
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15788
25
20
-
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15798
- 2
- Filtered stream
- cab8fbc5-7305-44ca-bba1-1151ebbf4551
- false
- Stream
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- 0
-
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15748
24
60
-
-753
15778
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 3021aa74-6d07-4360-acd7-afcbcdc08969
- Stream Filter
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-
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16143
77
64
-
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25
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24
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25
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24
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25
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25
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25
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24
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25
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24
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25
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25
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25
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24
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31
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31
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254
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176
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50
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1516.5
32940
- 4e5b891f-3e8d-4b3d-b677-996c63b3ac70
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop End
- Loop End
- true
- 69ea91b6-1fef-4899-93d6-bc3a7ed68dcd
- true
- Fast Loop End
- Fast Loop End
- true
- 0
-
1715
32888
88
64
-
1764
32920
- 3
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
- 7092338b-501b-406f-8f54-aaed532cb0da
- true
- <
- <
- false
- 15dc38c1-81a3-4d76-9199-8b49b051a1ae
- 1
-
1717
32890
35
20
-
1734.5
32900
- Set to true to exit the loop
- c3adbc5b-eac8-420e-a754-b07f0ed28dcb
- true
- Exit
- Exit
- true
- 0
-
1717
32910
35
20
-
1734.5
32920
- 1
- 1
- {0}
- false
- 2
- Data to loop
- 2687e33d-8df2-4177-883d-913ef49b9ff9
- true
- Data
- Data
- false
- 43cbc940-a677-43f6-847f-b9e908a69fbc
- 1
-
1717
32930
35
20
-
1734.5
32940
- 2
- Data to loop
- 5cbb0c8b-29b6-42b6-88a3-09a02ebac398
- true
- Data
- Data
- false
- 0
-
1776
32890
25
60
-
1788.5
32920
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- dd8943f7-6687-4067-a5bd-393337422800
- true
- Merge
- Merge
-
1323
32821
90
64
-
1368
32853
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 244e4da8-fcee-4e94-96bc-850f0e1e4154
- true
- false
- Data 1
- D1
- true
- 4465632f-2f71-4947-a0ba-ef74ebedc6a2
- 1
-
1325
32823
31
20
-
1340.5
32833
- 2
- Data stream 2
- 3d26e87e-ca25-4cc2-9551-dc012419a972
- true
- false
- Data 2
- D2
- true
- 5cbb0c8b-29b6-42b6-88a3-09a02ebac398
- 1
-
1325
32843
31
20
-
1340.5
32853
- 2
- Data stream 3
- 56061e03-73f2-4efc-91a8-d2e9461d1670
- true
- false
- Data 3
- D3
- true
- 0
-
1325
32863
31
20
-
1340.5
32873
- 2
- Result of merge
- 4cb84ee9-bcfe-4d84-9739-083252d1b89a
- true
- Result
- Result
- false
- 0
-
1380
32823
31
60
-
1395.5
32853
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 8b239e99-9eef-4e7d-8a0b-2d5eafa0cd4e
- Stream Filter
- Stream Filter
-
-205
25129
77
64
-
-166
25161
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 5b07a44b-0312-4d24-8759-49653c136c24
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
-203
25131
25
20
-
-190.5
25141
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 93c6d07c-82d9-4798-b6e2-f62b4a0c7956
- false
- Stream 0
- 0
- true
- d14922bf-0514-451e-bf32-3dce2ad021ee
- 1
-
-203
25151
25
20
-
-190.5
25161
- 2
- Input stream at index 1
- b6f06d0a-5ba6-4c8e-9520-2f7b4dc7be8b
- false
- Stream 1
- 1
- true
- 36a58a91-a884-4fd2-ba8a-05441e4ba361
- 1
-
-203
25171
25
20
-
-190.5
25181
- 2
- Filtered stream
- 4a9e6d34-7bbe-4683-9800-68ef269f5da8
- false
- Stream
- S(1)
- false
- 0
-
-154
25131
24
60
-
-142
25161
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 4f7ded5c-791d-4cbd-99aa-90e46a23582e
- Stream Filter
- Stream Filter
-
-274
24209
77
64
-
-235
24241
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 3bda69d6-afed-4155-aa4b-8991f9d5bc5d
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
-272
24211
25
20
-
-259.5
24221
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 4b6ac777-47af-4ef5-bcab-26ee45af6d35
- false
- Stream 0
- 0
- true
- a0f8900d-2bf7-414a-9e99-bc527e11239c
- 1
-
-272
24231
25
20
-
-259.5
24241
- 2
- Input stream at index 1
- bd22e9bb-0aa0-420d-9b9f-e565a1b352d9
- false
- Stream 1
- 1
- true
- f9d48bf9-305e-4c17-b1fd-09c23fbf9d28
- 1
-
-272
24251
25
20
-
-259.5
24261
- 2
- Filtered stream
- 84aa7a93-36dd-454f-b960-3136fd01c09c
- false
- Stream
- S(1)
- false
- 0
-
-223
24211
24
60
-
-211
24241
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 09f3bc2a-4524-4001-8dbb-5afaa01728e4
- Stream Filter
- Stream Filter
-
-258
23561
77
64
-
-219
23593
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- fa332f31-a642-4b39-a8d6-063cc64695a4
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
-256
23563
25
20
-
-243.5
23573
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- ae867a8c-8396-40e1-a653-4e354703f42a
- false
- Stream 0
- 0
- true
- c3309737-2e6a-4900-bc83-067ff5fd48fc
- 1
-
-256
23583
25
20
-
-243.5
23593
- 2
- Input stream at index 1
- 99d5b2f6-172b-4b03-946e-5c9444092579
- false
- Stream 1
- 1
- true
- aa5169ef-27f3-4be0-a058-449c8b8294a8
- 1
-
-256
23603
25
20
-
-243.5
23613
- 2
- Filtered stream
- 50f6619b-8f97-4209-bf82-ac2b1d3f4ea7
- false
- Stream
- S(1)
- false
- 0
-
-207
23563
24
60
-
-195
23593
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- cf26e0d0-43b4-454e-aa9b-28ec0fa4c100
- Stream Filter
- Stream Filter
-
-109
28933
77
64
-
-70
28965
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- d3ce1364-bce9-4931-9835-be62a8c44047
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
-107
28935
25
20
-
-94.5
28945
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 07c36e5f-9a47-40a7-a2a8-dfb400a3528a
- false
- Stream 0
- 0
- true
- 95402504-f742-4f6f-973f-7a52f0036a6c
- 1
-
-107
28955
25
20
-
-94.5
28965
- 2
- Input stream at index 1
- fdedaaf9-0498-4823-8349-a88ee2c948b2
- false
- Stream 1
- 1
- true
- 7887131f-9cc5-42e6-beda-e0a98383eed9
- 1
-
-107
28975
25
20
-
-94.5
28985
- 2
- Filtered stream
- 4b0017e4-72cb-4be6-a9e0-bf6006ffece2
- false
- Stream
- S(1)
- false
- 0
-
-58
28935
24
60
-
-46
28965
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- f2208e0b-acd1-4484-bac7-d5af5f5aad9b
- Stream Filter
- Stream Filter
-
-101
29960
77
64
-
-62
29992
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 353fa28b-0935-4ee5-8e0d-d2ad46dad6c4
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
-99
29962
25
20
-
-86.5
29972
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- adbe2133-a0eb-4e40-bd26-dbb1af3fa602
- false
- Stream 0
- 0
- true
- b5e47a85-e485-4e4f-9c0d-d597d2928272
- 1
-
-99
29982
25
20
-
-86.5
29992
- 2
- Input stream at index 1
- 0e13142c-4371-4514-a8f4-903e9af3b4d6
- false
- Stream 1
- 1
- true
- a2a9ef16-d1e1-4d21-ad93-6e71a0c7b5e5
- 1
-
-99
30002
25
20
-
-86.5
30012
- 2
- Filtered stream
- b1e9ee75-9d0e-4605-8443-14b8411f9052
- false
- Stream
- S(1)
- false
- 0
-
-50
29962
24
60
-
-38
29992
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- d09b9a25-7ad6-49f9-955b-89ba0c96a6c2
- Stream Filter
- Stream Filter
-
36
31040
77
64
-
75
31072
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 1194c39b-7b60-4121-9ef1-96bb118f6360
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
38
31042
25
20
-
50.5
31052
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 1105b7cc-f557-4f35-82cf-f8966d471e6e
- false
- Stream 0
- 0
- true
- 7e78d506-6364-4b62-9317-e7e9b1733318
- 1
-
38
31062
25
20
-
50.5
31072
- 2
- Input stream at index 1
- ed247803-58bc-4990-ae05-74c15b3e3508
- false
- Stream 1
- 1
- true
- 599dc2a8-5b3a-4878-b990-f206f15ac3b4
- 1
-
38
31082
25
20
-
50.5
31092
- 2
- Filtered stream
- 844635c6-caa7-418a-bd3e-9b44c26eb458
- false
- Stream
- S(1)
- false
- 0
-
87
31042
24
60
-
99
31072
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 85b532d6-6cc6-4c5e-b91f-664ce797735e
- Stream Filter
- Stream Filter
-
-117
36094
77
64
-
-78
36126
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- d1627627-d68a-4b65-b713-d48d583d80ac
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
-115
36096
25
20
-
-102.5
36106
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 3e87d5a0-b1c0-41fe-91b4-6a06205fe1f3
- false
- Stream 0
- 0
- true
- 8c479116-df32-4507-b032-7ff62a48a1f2
- 1
-
-115
36116
25
20
-
-102.5
36126
- 2
- Input stream at index 1
- 1c1bd16f-ef48-4569-a487-f9d39d4919e3
- false
- Stream 1
- 1
- true
- 61eef7e9-8fad-4e39-98bc-9aa7e6efae99
- 1
-
-115
36136
25
20
-
-102.5
36146
- 2
- Filtered stream
- 304d72f4-00ad-4286-8cf0-de5e8794a511
- false
- Stream
- S(1)
- false
- 0
-
-66
36096
24
60
-
-54
36126
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 92faa5ca-b5cf-44dd-8d31-9d20cfe684b7
- Stream Filter
- Stream Filter
-
-28
37208
77
64
-
11
37240
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 7daf32c1-8099-4341-96bb-4154ef96cf5f
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
-26
37210
25
20
-
-13.5
37220
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 3a437124-e801-4dc7-a12e-c3885c7c84e5
- false
- Stream 0
- 0
- true
- c216fa60-b710-41c6-8a8a-3626e3e45559
- 1
-
-26
37230
25
20
-
-13.5
37240
- 2
- Input stream at index 1
- 74a31558-8334-4291-a1fd-e19f4d8e0bc4
- false
- Stream 1
- 1
- true
- 80a81b0a-f8d1-4f75-aa2d-ede617b7e201
- 1
-
-26
37250
25
20
-
-13.5
37260
- 2
- Filtered stream
- 65414441-acd7-4950-8b07-ff23b3c49aa6
- false
- Stream
- S(1)
- false
- 0
-
23
37210
24
60
-
35
37240
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 305334dd-3c57-480e-9f0e-30e35433d20b
- Stream Filter
- Stream Filter
-
-15
38458
77
64
-
24
38490
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- a6599906-4e77-4229-8f03-77f26197c4f5
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
-13
38460
25
20
-
-0.5
38470
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 3655060e-b366-4c32-af37-6040acd3917c
- false
- Stream 0
- 0
- true
- 61f4e662-1a91-4067-abb5-7e061c8b8a4b
- 1
-
-13
38480
25
20
-
-0.5
38490
- 2
- Input stream at index 1
- b03b3a3d-259b-4fb0-8500-0d931d9fd0fb
- false
- Stream 1
- 1
- true
- b7f3d7b1-4d32-4b87-8c82-62794f4c1158
- 1
-
-13
38500
25
20
-
-0.5
38510
- 2
- Filtered stream
- 6d6412c7-f903-455c-b3ad-7b6f07b45b55
- false
- Stream
- S(1)
- false
- 0
-
36
38460
24
60
-
48
38490
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- dc1f1c0a-8ccb-42f0-af68-671ce9cf8ee3
- Stream Filter
- Stream Filter
-
233
44306
77
64
-
272
44338
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 99fbc66f-01fa-4596-b759-cf3caa9446e7
- Gate
- Gate
- false
- d1a9b426-928e-493c-b741-7460df14725f
- 1
-
235
44308
25
20
-
247.5
44318
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 1bd5036e-6eab-492d-9e8b-5cf7af67ba48
- false
- Stream 0
- 0
- true
- c00907e2-16bb-4aa1-a0b3-2132bc442127
- 1
-
235
44328
25
20
-
247.5
44338
- 2
- Input stream at index 1
- 0e748398-3a0a-4d1d-ae69-6cc5a661a64e
- false
- Stream 1
- 1
- true
- 0efea940-da40-41f3-9033-8949d55a8554
- 1
-
235
44348
25
20
-
247.5
44358
- 2
- Filtered stream
- 5967d7e6-1162-4ba8-9423-8437847b2a97
- false
- Stream
- S(1)
- false
- 0
-
284
44308
24
60
-
296
44338
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 903466fc-4855-48b9-aed5-926a736574bd
- Stream Filter
- Stream Filter
-
219
45244
77
64
-
258
45276
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221
45246
25
20
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233.5
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45266
25
20
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233.5
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221
45286
25
20
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233.5
45296
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270
45246
24
60
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282
45276
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337
46559
77
64
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376
46591
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339
46561
25
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351.5
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339
46581
25
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351.5
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339
46601
25
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351.5
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388
46561
24
60
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400
46591
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33442
50
24
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118
44
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- Brep, mesh or planar closed curve for area computation
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48
40
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- Area of geometry
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33391
42
20
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- Area centroid of geometry
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42
20
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- Scale an object uniformly in all directions.
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- Scale
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126
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- Base geometry
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48
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33514
48
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0
0
0
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33534
48
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33544
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- Scaled geometry
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33494
50
30
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- Transformation data
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33524
50
30
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33539
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- Find all discontinuities along a curve.
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- Discontinuity
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33619
196
44
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33621
113
20
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- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
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33641
113
20
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33621
55
20
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33641
55
20
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- Explode
- Explode a curve into smaller segments.
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33645
134
44
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- Curve to explode
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33647
57
20
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- Recursive decomposition until all segments are atomic
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33667
57
20
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- Exploded segments that make up the base curve
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33647
49
20
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33667
49
20
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- Relay
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- A wire relay object
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33439
40
16
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- End Points
- Extract the end points of a curve.
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- End Points
-
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33681
100
44
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- Curve to evaluate
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33683
30
40
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- Curve start point
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33683
42
20
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- Curve end point
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33703
42
20
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33713
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- Merge
- Merge a bunch of data streams
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33666
90
64
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- Data 1
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- 1
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31
20
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31
20
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33708
31
20
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33718
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31
60
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- Scale
- Scale an object uniformly in all directions.
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- Scale
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-
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33468
126
64
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- Base geometry
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- Geometry
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48
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- Center of scaling
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48
20
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0
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48
20
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- Scaled geometry
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- Geometry
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50
30
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- Transformation data
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-
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33500
50
30
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33515
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
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- Scale
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-
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33523
142
64
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- Base geometry
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- Geometry
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33525
64
20
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33535
- Center of scaling
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- Center
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64
20
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0
0
0
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33565
64
20
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- 1
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- {0}
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- Scaled geometry
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- Geometry
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33525
50
30
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- Transformation data
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- Transform
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50
30
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33570
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112
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45
30
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- 1
- 1
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- Data to loop
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- Data
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- 1
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33413
45
30
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- Connect to Loop End
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33383
39
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- Counter
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- Counter
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33403
39
20
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- Data to loop
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- Data
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33423
39
20
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- Fast Loop End
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-
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33372
88
64
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
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- <
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- 1
-
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33374
35
20
-
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33384
- Set to true to exit the loop
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- Exit
- Exit
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-
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33394
35
20
-
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- 1
- 1
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- Data to loop
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- Data
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33414
35
20
-
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- 2
- Data to loop
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- Data
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-
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33374
25
60
-
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33404
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
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33667
40
16
-
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33675
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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33547
40
16
-
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33555
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
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- Retrieve a specific item from a list.
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- true
- List Item
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33759
77
64
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33791
- 3
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- Base list
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- List
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- false
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43
20
-
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- Item index
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- false
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43
20
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- 0
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- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
-
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
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- true
-
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
- 9858b109-8198-46b8-963d-da7a36952d2c
- true
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- ◙ ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ◯ᗱᗴ◇ᑐᑕᴥ⊙ᑐᑕ⊙ᴥᑐᑕ◇ᗱᗴ◯ᴎɴⓄ⊙✣8⊙ᴎɴᴥᑐᑕᔓᔕᴎɴ⊙ᴎɴᔓᔕᑐᑕᴥ⊙8✣⊙Ⓞᴎɴ ◙
- false
- ◦୦◦◯◦୦◦⠀ ⠀◦୦◦◯◦୦◦
- ∞⁂ᐃⵔ꞉ⵘ❋ⵔⵔ⁂❋❋ⵔ❋·⁂❋❋ⵈ⁂❋ⵔ⁂❋꞉ⵔⵔⵔ·⁂ⵔ꞉⁂ⵔᐃ··⁂⁂❋❋⠿ᐃⵔⵈⵔ∷ⵘ⁂⁂❋ⵘ꞉꞉ⵔ⠿ⵔ∷◌∷❋∷◌∷ⵔ⠿ⵔ꞉꞉ⵘ❋⁂⁂ⵘ∷ⵔⵈⵔᐃ⠿❋❋⁂⁂··ᐃⵔ⁂꞉ⵔ⁂·ⵔⵔⵔ꞉❋⁂ⵔ❋⁂ⵈ❋❋⁂·❋ⵔ❋❋⁂ⵔⵔ❋ⵘ꞉ⵔᐃ⁂∞
- 4
- 3727f835-dad5-43ca-95dc-1ad4dc426a38
- 5529903e-a5ec-4a5a-af4e-a4243ac1d5d5
- 63364c0d-0501-4b13-bd91-aee3e3793f37
- e040ad5d-c636-4cd3-b0b6-79f0fab0e18b
- 776559d1-9aab-4b51-b1f7-3dc2f4cf0b0c
- 3b5ed2ae-ad66-44e6-9fd0-bedd43d55a46
- d9ffb28f-f2da-47be-b650-70c22d1d458d
- 5c38746e-8b64-4fb3-bcfb-e61c89ea7f0e
-
-2826
33340
55
64
-
-2791
33372
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- 1
- b6236720-8d88-4289-93c3-ac4c99f9b97b
-
- 5529903e-a5ec-4a5a-af4e-a4243ac1d5d5
- true
-
-
- true
- 0
-
-2824
33342
21
20
-
-2813.5
33352
- 1
- 1
- {0}
- 1
- 2
-
- 63364c0d-0501-4b13-bd91-aee3e3793f37
- true
-
-
- true
- 51c9a90f-1e23-4145-a284-24f20a80085d
- 1
-
-2824
33362
21
20
-
-2813.5
33372
-
- e040ad5d-c636-4cd3-b0b6-79f0fab0e18b
- true
-
-
- true
- 0
-
-2824
33382
21
20
-
-2813.5
33392
- 1
- 1
- {0}
- 9
- 2
-
- 3727f835-dad5-43ca-95dc-1ad4dc426a38
- true
-
-
- false
- 0
-
-2779
33342
6
60
-
-2776
33372
- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
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- Deconstruct Arc
-
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33362
102
64
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33394
- Arc or Circle to deconstruct
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33364
20
60
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33394
- Base plane of arc or circle
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-
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33364
54
20
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-
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33384
54
20
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33394
- Angle domain (in radians) of arc
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-
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33404
54
20
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33414
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- Geometry
- Contains a collection of generic geometry
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- Geometry
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33456
50
24
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33468.79
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
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- 348015e6-7ec1-42d8-a8a6-472c815466d1
- 1
-
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33518
50
24
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33530.08
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- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
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- Rotate an object in a plane.
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- Rotate
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33287
164
64
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-
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33289
86
20
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33299
- Rotation angle in degrees
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33309
86
20
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33319
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33329
86
20
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33339
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0
0
0
1
0
0
0
1
0
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33289
50
30
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33304
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33319
50
30
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33334
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- Scale
- Scale an object uniformly in all directions.
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- Scale
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-
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33201
126
64
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33233
- Base geometry
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33203
48
20
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33213
- Center of scaling
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33223
48
20
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33233
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0
0
0
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33243
48
20
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33253
- 1
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-
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33203
50
30
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33218
- Transformation data
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-
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33233
50
30
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33248
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
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33268
51
20
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33268.26
-
255;255;255;255
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- Relay
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- A wire relay object
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33257
40
16
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33265
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
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- 16750b22-0940-4593-8a39-003a6f673159
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-
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33506
50
24
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33518.93
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- Geometry
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- 260696eb-2689-4501-83f4-147e472fee51
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-
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33165
50
24
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-4119.539
33177.99
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- Filters a collection of input streams
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-
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33245
77
64
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33277
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- Index of Gate stream
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33247
25
20
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33257
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- Stream 0
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33267
25
20
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33277
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- Stream 1
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33287
25
20
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33297
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33247
24
60
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33277
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- Group
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255;255;255;255
- A group of Grasshopper objects
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- Group
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- Area
- Solve area properties for breps, meshes and planar closed curves.
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- Area
- Area
-
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33583
118
44
-
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33605
- Brep, mesh or planar closed curve for area computation
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33585
48
40
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33605
- Area of geometry
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- Area
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-
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33585
42
20
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33595
- Area centroid of geometry
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-
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33605
42
20
-
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33615
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
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- Retrieve a specific item from a list.
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-
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33366
77
64
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33398
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- List
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33368
43
20
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33378
- Item index
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33388
43
20
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33398
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-
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33408
43
20
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33418
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- Item
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-
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33368
6
60
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33398
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- Translate (move) an object along a vector.
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- Move
- Move
-
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32989
254
44
-
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33011
- Base geometry
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- Geometry
- Geometry
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- 1
-
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32991
176
20
-
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33001
- Translation vector
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-
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33011
176
20
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33021
- 1
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- {0}
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0
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0
- Translated geometry
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- Geometry
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- 0
-
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32991
50
20
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33001
- Transformation data
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- Transform
- Transform
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-
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33011
50
20
-
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33021
- b7798b74-037e-4f0c-8ac7-dc1043d093e0
- Rotate
- Rotate an object in a plane.
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- Rotate
- Rotate
-
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33043
226
81
-
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33084
- Base geometry
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-
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33045
148
20
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33055
- Rotation angle in degrees
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-
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33065
148
20
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33075
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- Rotation plane
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33085
148
37
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33103.5
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0
0
0
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0
0
0
1
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- Rotated geometry
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-
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33045
50
38
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33064.25
- Transformation data
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- Transform
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33083
50
39
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33102.75
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
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32832
89
20
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32832
-
255;255;255;255
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32665
144
64
-
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32667
82
20
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32677
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32687
82
20
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32707
82
20
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32717
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-
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32667
34
30
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- Vector length
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-
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34
30
-
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- Mathematical multiplication
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32788
70
44
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32810
- 2
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- 1
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- First item for multiplication
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- A
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- 1
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32790
11
20
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32800
- Second item for multiplication
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- B
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- 1
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32810
11
20
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32790
31
40
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32810
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
- Scale
-
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32982
201
64
-
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33014
- Base geometry
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- Geometry
- Geometry
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- 1
-
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32984
123
20
-
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- Center of scaling
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33004
123
20
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33014
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0
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-
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33024
123
20
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33034
- 1
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- Scaled geometry
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-
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32984
50
30
-
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- Transformation data
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- Transform
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-
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33014
50
30
-
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33029
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
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- Translate (move) an object along a vector.
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118
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64
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41
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41
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79
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79
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79
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120
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129
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55
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210
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132
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10733.5
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50
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10495
201
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- Base geometry
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- Geometry
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123
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10517
123
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0
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231
10537
123
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- Scaled geometry
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10497
50
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378
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50
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10542
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10508
60
30
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484
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60
30
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514
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568
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39
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587.5
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568
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39
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587.5
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568
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39
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587.5
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838
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88
64
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887
10529
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35
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- Set to true to exit the loop
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840
10519
35
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857.5
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840
10539
35
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857.5
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899
10499
25
60
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911.5
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9548
210
81
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132
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132
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132
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1004
9608.5
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0
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0
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9550
50
38
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1119
9569.25
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1094
9588
50
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1119
9607.75
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1285
9686
50
24
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1310.806
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179
101
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113
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113
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113
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113
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1333.5
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1414
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38
97
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1433
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210
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10149
191
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10191
113
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50
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22612
63
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50
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20
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31
40
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16
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184
104
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124
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124
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124
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124
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32
100
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162
44
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34425
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102
20
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34415
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3430
34425
102
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34435
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255;0;244;124
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3556
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32
40
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50
24
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3151.149
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207
64
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3425
12986
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129
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129
20
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0
0
0
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129
20
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3356.5
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12956
50
30
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50
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13001
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127
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13081
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60
30
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3133
13081
60
30
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3163
13096
- Connect to Loop End
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13051
39
20
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3236.5
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- Counter
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39
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3236.5
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39
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3508
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88
64
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3557
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- Connect to Loop Start
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35
20
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- Set to true to exit the loop
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- Exit
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3510
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35
20
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3510
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35
20
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3527.5
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- 2
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3569
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25
60
-
3581.5
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128
64
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3390
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- Curve to divide
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12847
45
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- Number of segments
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12867
45
20
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45
20
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55
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3429.5
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3402
12867
55
20
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3429.5
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3402
12887
55
20
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3429.5
12897
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- Scale
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13301
207
64
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13333
- Base geometry
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129
20
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3332.5
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- Center of scaling
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129
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0
0
0
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3260
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129
20
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3332.5
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3413
13303
50
30
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3438
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- Transformation data
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3413
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50
30
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3438
13348
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127
64
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13428
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- Loop iterations
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3109
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60
30
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3109
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60
30
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13443
- Connect to Loop End
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39
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- Counter
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39
20
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3193
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39
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3484
13406
88
64
-
3533
13438
- 3
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- Connect to Loop Start
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13408
35
20
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- Set to true to exit the loop
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3486
13428
35
20
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3486
13448
35
20
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3503.5
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-
3545
13408
25
60
-
3557.5
13438
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3307
13192
128
64
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13224
- Curve to divide
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45
20
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- Number of segments
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3309
13214
45
20
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3331.5
13224
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- Split segments at kinks
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3309
13234
45
20
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3331.5
13244
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3378
13194
55
20
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3405.5
13204
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3378
13214
55
20
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3405.5
13224
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3378
13234
55
20
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3405.5
13244
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- Cull Nth with a list of N input
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13215
170
44
-
3595
13237
- 1
- List to cull
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3500
13217
83
20
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- Cull frequency
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-
3500
13237
83
20
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3541.5
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3607
13217
59
20
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3636.5
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3607
13237
59
20
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3636.5
13247
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50
24
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3739.107
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3157
13529
118
64
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3222
13561
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 3
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Number of repeats
- ff1d8fd6-4fbe-45a9-bfc5-a3302c0a8624
- true
- Repeat
- Repeat
- true
- 0
-
3159
13531
51
20
-
3184.5
13541
- 1
- 1
- {0}
- 1
- 2
- If you want trigger loop to restart
- b2247381-0022-4d94-94e4-5f32c5850878
- true
- Trigger
- Trigger
- true
- 53cae312-367d-4abc-bff0-b2bb0bd2f37a
- 1
-
3159
13551
51
20
-
3184.5
13561
- 2
- Data to loop
- 84e5f3f6-a43c-484f-a696-19f21614de91
- true
- Data
- Data
- true
- a929d774-3816-407c-8bb1-2d8c0eb4d3d3
- 1
-
3159
13571
51
20
-
3184.5
13581
- Connect to Loop End
- a77eeb6f-1b23-487b-9ca2-c471c39a8341
- true
- >
- >
- false
- 0
-
3234
13531
39
20
-
3253.5
13541
- Counter
- 236bae32-b1c4-46c4-8612-606d8551ea93
- true
- Counter
- Counter
- false
- 0
-
3234
13551
39
20
-
3253.5
13561
- 2
- Data to loop
- e2941a5e-ea2f-4956-bea5-1d5c0292c3d4
- true
- Data
- Data
- false
- 0
-
3234
13571
39
20
-
3253.5
13581
- 15483310-2ce2-48c6-b803-9dee8cb7cc9b
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Loop End
- End the loop with this one. Double click to pause the loop.
- true
- 24e25eb0-9a35-493e-8f13-21e0d3c4eacf
- true
- Loop End
- Loop End
- 0
- false
- Last & Record
-
3566
13538
88
64
-
3615
13570
- 3
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
- 0f8e182d-b5a4-4c1d-b552-32a139032b24
- true
- <
- <
- false
- a77eeb6f-1b23-487b-9ca2-c471c39a8341
- 1
-
3568
13540
35
20
-
3585.5
13550
- Set to true to exit the loop
- c111642e-0e24-40bb-a41b-8da509a79923
- true
- Exit
- Exit
- true
- 0
-
3568
13560
35
20
-
3585.5
13570
- 1
- 1
- {0}
- false
- 2
- Data to loop
- e9e1ab85-0f45-4fe5-8f0e-29e9a475e888
- true
- Data
- Data
- false
- 9b609f13-37a5-459a-837a-67a98ef63c13
- 1
-
3568
13580
35
20
-
3585.5
13590
- 2
- Data after the loop
- fb191a38-619f-4b56-8ccf-6b1c32e2f377
- true
- Data
- Data
- false
- 0
-
3627
13540
25
60
-
3639.5
13570
- dc6f76a5-ffd3-4a50-b42b-fcb46a544902
- c6c19589-ab63-4b60-8d7c-2c1b6d60fac7
- True Only Button
- When clicked, the button object only raises recomputation one time.
- False
- True
- 53cae312-367d-4abc-bff0-b2bb0bd2f37a
- true
- True Only Button
- True Only Button
- false
- 0
- neutral,N
-
2987
13559
148
22
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- fed0931a-7dba-4634-a05f-24e13bf66192
- true
- Scale
- Scale
-
3318
13645
207
64
-
3461
13677
- Base geometry
- 865a4068-e451-4e9f-af6a-1e07345370fe
- true
- 2
- Geometry
- Geometry
- true
- e2941a5e-ea2f-4956-bea5-1d5c0292c3d4
- 1
-
3320
13647
129
20
-
3392.5
13657
- Center of scaling
- 9285f162-f834-433b-a73c-34ce37ded449
- true
- 1
- Center
- Center
- false
- ed980b58-5a2f-4b30-a1ea-1ab16035c885
- 1
-
3320
13667
129
20
-
3392.5
13677
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 117a216c-bcc7-45e0-9717-fdaaeb6e2443
- true
- Factor
- Factor
- false
- 0
-
3320
13687
129
20
-
3392.5
13697
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 9b609f13-37a5-459a-837a-67a98ef63c13
- true
- Geometry
- Geometry
- false
- 0
-
3473
13647
50
30
-
3498
13662
- Transformation data
- cb00f054-15d1-4ac8-b4fe-f1a6b4589dc1
- true
- Transform
- Transform
- false
- 0
-
3473
13677
50
30
-
3498
13692
- 8b8c1414-7367-4a62-a443-4fd394cc509b
- ab81fea9-8d16-4caf-af89-2736c660f36d
- Tri Fan Polyline
- Creates a series of triangulated fans from the edges of a polyline about the area centroid.
- true
- 58a8c198-ec27-4951-8a0c-75e9a9b9fd31
- true
- Tri Fan Polyline
- Tri Fan Polyline
-
3208
13827
109
28
-
3260
13841
- The source polyline
- eeee6af9-59a7-4bd8-809c-3fe3cfda3642
- true
- Polyline
- Polyline
- false
- 1a105131-0beb-4dd1-ae59-fbd2beddc3c8
- 1
-
3210
13829
38
24
-
3229
13841
- 1
- The triangular fans
- 1dd677a1-9929-4587-b331-543f849501ff
- true
- Polylines
- Polylines
- false
- 0
-
3272
13829
43
24
-
3293.5
13841
- 4098ec7a-819a-4ced-9eee-86835d7e21c9
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Catmull-Clark Subdivision
- Calculates the type of mesh-based recursive subdivision described by Edwin Catmull and Jim Clark, at first in their 1978 paper. The resulting mesh always consists of quad faces.
Provided by Weaverbird 0.9.0.1.
- 0
- true
- 143cdb25-a5ff-46b2-b447-389560346116
- true
- Weaverbird's Catmull-Clark Subdivision
- Weaverbird's Catmull-Clark Subdivision
-
2937
13678
282
64
-
3106
13710
- 1
- The open or closed mesh, or closed curves list, to subdivide
- ca4a8f77-dcdb-4e51-989f-e0162c671a22
- true
- Mesh/Curves
- Mesh/Curves
- false
- 0
-
2939
13680
155
20
-
3016.5
13690
- The number of subdividing iterations for each face
- 519f4547-ae3c-4d14-bd61-5964f0bb619b
- true
- Level
- Level
- true
- 0
-
2939
13700
155
20
-
3016.5
13710
- 1
- 1
- {0}
- 1
- Defines how to treat the naked edges
0: Fixed. Naked edges will not move or be modified.
1: Smooth. The naked edge will tend toward a spline.
2: Corner Fixed. Corners (2-sided vertices) will be fixed, while other naked vertices will tend toward a spline.
- 51b8cc4d-12a8-4222-a496-2ceb94acaf15
- true
- Smooth Naked Edges
- Smooth Naked Edges
- true
- 0
-
2939
13720
155
20
-
3016.5
13730
- 1
- 1
- {0}
- 1
- The mesh after the subdividing process
- 1cf25e72-18e2-416d-bffd-e1cac6e655d3
- true
- Output Mesh/Curves
- Output Mesh/Curves
- false
- 0
-
3118
13680
99
60
-
3167.5
13710
- b709f183-e4c5-4888-abed-beaf3cb22d59
- a4634196-add1-8181-6e78-09a045132c7c
- Weaverbird's Split Triangles Subdivision
- Places several triangles into every face.
Provided by Weaverbird 0.9.0.1.
- true
- ab2acefe-3b9a-4eaa-b644-5d2ebae36e50
- true
- Weaverbird's Split Triangles Subdivision
- Weaverbird's Split Triangles Subdivision
-
3147
13942
191
44
-
3225
13964
- 1
- The open or closed mesh, or closed curves list, to subdivide
- b1e6416d-d51c-49bd-9614-b513190d5c34
- true
- Mesh/Curves
- Mesh/Curves
- false
- 1dd677a1-9929-4587-b331-543f849501ff
- 1
-
3149
13944
64
20
-
3181
13954
- The number of subdividing iterations for each face
- 32a4d2e2-21aa-49cc-bfb4-f09cc7fd9f1c
- true
- Level
- Level
- true
- 1aca073e-7a8f-4b22-a647-94cb47e85279
- 1
-
3149
13964
64
20
-
3181
13974
- 1
- 1
- {0}
- 27
- The mesh after the subdividing process
- df77725b-6983-4dcc-ade4-b870306c4699
- true
- Output Mesh/Curves
- Output Mesh/Curves
- false
- 0
-
3237
13944
99
40
-
3286.5
13964
- 0b4ac802-fc4a-4201-9c66-0078b837c1eb
- Face Boundaries
- Convert all mesh faces to polylines
- true
- 1fadbd65-d05d-41bf-bfe3-502ccd155f53
- true
- Face Boundaries
- Face Boundaries
-
3386
13933
110
28
-
3428
13947
- Mesh for face boundary extraction
- fd04feee-4805-4753-a5e0-170000f2eb49
- true
- Mesh
- Mesh
- false
- df77725b-6983-4dcc-ade4-b870306c4699
- 1
-
3388
13935
28
24
-
3402
13947
- 1
- Boundary polylines for each mesh face
- 43c1cb1c-3991-44b5-96fb-9363e3d7a34d
- true
- Boundaries
- Boundaries
- false
- 0
-
3440
13935
54
24
-
3467
13947
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 0f46d58e-1548-41cf-8009-02f0670bdb25
- true
- Merge
- Merge
-
3352
13775
90
64
-
3397
13807
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- 1a0dca08-550e-4d2f-91c6-fbbdab802860
- true
- false
- Data 1
- D1
- true
- 0
-
3354
13777
31
20
-
3369.5
13787
- 2
- Data stream 2
- daa0894c-efe0-4d63-9104-c508186f51e0
- true
- false
- Data 2
- D2
- true
- 0dc3219c-56e7-4d4b-99e4-3d2b24a7e33e
- 1
-
3354
13797
31
20
-
3369.5
13807
- 2
- Data stream 3
- 1c4ebd97-d24e-4418-a35f-a755fe856957
- true
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- Data 3
- D3
- true
- 0
-
3354
13817
31
20
-
3369.5
13827
- 2
- Result of merge
- ed980b58-5a2f-4b30-a1ea-1ab16035c885
- true
- Result
- Result
- false
- 0
-
3409
13777
31
60
-
3424.5
13807
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- 9af5ef2f-b105-4727-860b-8989d5eafdf8
- true
- Point
- Point
- false
- 0
-
3538
13796
99
24
-
3625.413
13808.97
- 1
- 1
- {0}
-
0
0
0
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0dc3219c-56e7-4d4b-99e4-3d2b24a7e33e
- true
- Relay
- false
- 483a57a0-3138-4e95-9ae7-7df6db33f9e1
- 1
-
3383
13583
40
16
-
3403
13591
- 78fed580-851b-46fe-af2f-6519a9d378e0
- Power
- Raise a value to a power.
- true
- ade6dac7-f26a-4e7b-95ae-b64ac1ffcc42
- true
- Power
- Power
-
3013
14000
85
44
-
3053
14022
- The item to be raised
- 265c8465-d0a4-4bd2-a020-6c40cfe62930
- true
- A
- A
- false
- 0
-
3015
14002
26
20
-
3028
14012
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 3
- The exponent
- 6f460c86-4ca1-4519-ad21-d91832aea309
- true
- B
- B
- false
- 618f8e5b-ba33-4d0d-b855-07b26fa5b01c
- 1
-
3015
14022
26
20
-
3028
14032
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 1
- A raised to the B power
- 4f0f1c3d-4895-435e-b392-bf8bded78a40
- true
- Result
- Result
- false
- 0
-
3065
14002
31
40
-
3080.5
14022
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 769c70f4-343a-4299-a945-a768e31d590d
- true
- Scale
- Scale
-
3175
14043
217
64
-
3328
14075
- Base geometry
- 3463d2fd-4492-4281-8d06-3c6b4237a07a
- true
- 2
- Geometry
- Geometry
- true
- 54073332-6ec4-4a6c-b6b0-47fb33c1f72b
- 1
-
3177
14045
139
20
-
3254.5
14055
- Center of scaling
- 28f2121f-337e-4583-b00e-21e78b79a09d
- true
- 1
- Center
- Center
- false
- 0
-
3177
14065
139
20
-
3254.5
14075
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 577579f2-3938-4c8d-ab5a-2f84bd4949a6
- true
- Factor
- Factor
- false
- c850f556-c3d0-41c5-9e13-4471d07cf775
- 1
-
3177
14085
139
20
-
3254.5
14095
- 1
- 1
- {0}
- 1
- Scaled geometry
- 16dce2cd-24fa-44c1-8d45-4aea3982fcad
- true
- Geometry
- Geometry
- false
- 0
-
3340
14045
50
30
-
3365
14060
- Transformation data
- 731b929a-0164-41bf-a3c7-16a130cbe8b5
- true
- Transform
- Transform
- false
- 0
-
3340
14075
50
30
-
3365
14090
- 378d0690-9da0-4dd1-ab16-1d15246e7c22
- Orient
- Orient an object. Orientation is sometimes called a 'ChangeBasis tranformation'. It allows for remapping of geometry from one axis-system to another.
- true
- 27c4f7a4-b5d1-4ced-ae59-7dd9fdb880c3
- true
- Orient
- Orient
-
3603
14147
126
64
-
3665
14179
- Base geometry
- e44aa979-d575-4be3-84cb-e8a4fd963ad7
- true
- Geometry
- Geometry
- true
- 16dce2cd-24fa-44c1-8d45-4aea3982fcad
- 1
-
3605
14149
48
20
-
3629
14159
- Initial plane
- d28bf27e-c8a1-420b-903c-14e3fbb3aba4
- true
- Source
- Source
- false
- a96a3cdb-71e6-46db-b4b1-39df53841906
- 1
-
3605
14169
48
20
-
3629
14179
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Final plane
- b8b063d4-1a70-48b1-a1db-481145ea2219
- true
- Target
- Target
- false
- c7359094-3ed5-4fd7-8132-9d17aa26d89c
- 1
-
3605
14189
48
20
-
3629
14199
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Reoriented geometry
- f27129f1-ac5d-4e6a-9fda-6410d86c5705
- true
- Geometry
- Geometry
- false
- 0
-
3677
14149
50
30
-
3702
14164
- Transformation data
- e2eef11d-ebc6-4568-bbb1-790e60e8d062
- true
- Transform
- Transform
- false
- 0
-
3677
14179
50
30
-
3702
14194
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 54073332-6ec4-4a6c-b6b0-47fb33c1f72b
- true
- Relay
- false
- a929d774-3816-407c-8bb1-2d8c0eb4d3d3
- 1
-
3035
13868
40
16
-
3055
13876
- 2e205f24-9279-47b2-b414-d06dcd0b21a7
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
- 8da5bf2a-2c28-4f07-9f1d-94a11586c4fa
- true
- Area
- Area
-
2980
14166
118
44
-
3042
14188
- Brep, mesh or planar closed curve for area computation
- f1c6c65c-1570-4a9b-8fb4-f7ca691fe3a0
- true
- Geometry
- Geometry
- false
- 16dce2cd-24fa-44c1-8d45-4aea3982fcad
- 1
-
2982
14168
48
40
-
3006
14188
- Area of geometry
- 91b75fb3-d300-438f-9ee1-e2263285781a
- true
- Area
- Area
- false
- 0
-
3054
14168
42
20
-
3075
14178
- Area centroid of geometry
- a96a3cdb-71e6-46db-b4b1-39df53841906
- true
- Centroid
- Centroid
- false
- 0
-
3054
14188
42
20
-
3075
14198
- ba2d8f57-0738-42b4-b5a5-fe4d853517eb
- Deconstruct Mesh
- Deconstruct a mesh into its component parts.
- true
- 5b8d86a6-e27b-4a38-9cf7-cb4399a13191
- true
- Deconstruct Mesh
- Deconstruct Mesh
-
3465
13999
97
84
-
3507
14041
- Base mesh
- ffd02235-f813-40f0-8006-0db2be07ef1b
- true
- Mesh
- Mesh
- false
- df77725b-6983-4dcc-ade4-b870306c4699
- 1
-
3467
14001
28
80
-
3481
14041
- 1
- Mesh vertices
- c7359094-3ed5-4fd7-8132-9d17aa26d89c
- true
- Vertices
- Vertices
- false
- 0
-
3519
14001
41
20
-
3539.5
14011
- 1
- Mesh faces
- b59ff0a0-b62a-4c1d-be28-6c9b4e3232e5
- true
- Faces
- Faces
- false
- 0
-
3519
14021
41
20
-
3539.5
14031
- 1
- Mesh vertex colours
- 792df282-1436-4678-b100-93b48435b1fb
- true
- Colours
- Colours
- false
- 0
-
3519
14041
41
20
-
3539.5
14051
- 1
- Mesh normals
- 85a15633-0798-4e47-ac5c-7dc5108dbdde
- true
- Normals
- Normals
- false
- 0
-
3519
14061
41
20
-
3539.5
14071
- 6eaffbb2-3392-441a-8556-2dc126aa8910
- Cull Duplicates
- 1
- Cull points that are coincident within tolerance
- true
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93
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93
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- True if objects collides with any of the obstacles
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[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
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- Item to divide (dividend)
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- Grasshopper.Kernel.Types.GH_String
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- Item to divide with (divisor)
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22928
36
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- The result of the Division
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22908
31
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220.5
22928
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- Construct Point
- Construct a point from {xyz} coordinates.
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- Construct Point
- Construct Point
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23058
150
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- {x} coordinate
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- X coordinate
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23060
95
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109
23080
95
20
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164.5
23090
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- {z} coordinate
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- Z coordinate
- Z coordinate
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109
23100
95
20
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164.5
23110
- 1
- 1
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- Point coordinate
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- Point
- Point
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228
23060
27
60
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241.5
23090
- a6129be8-efbd-4039-8128-07a601d50af4
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- Offset Curve
- Offset a curve with the option of offsetting both sides at different distances and capping the ends.
- true
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- Offset Curve
- Offset Curve
-
1359
10412
212
141
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1526
10483
- Curve to offset
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- Curve
- Curve
- false
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- 1
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1361
10414
153
20
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1445.5
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- Plane for offset operation
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- Plane
- Plane
- false
- 0
-
1361
10434
153
37
-
1445.5
10452.5
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- {0}
-
0
0
0
1
0
0
0
1
0
- Offset distance
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- Distance
- Distance
- false
- a49dd870-8e28-49f9-b120-13d4befda68e
- 1
-
1361
10471
153
20
-
1445.5
10481
- 1
- 1
- {0}
- 1
- Optional offset distance to offset both sides, use the inverse number of the distance to offset in the opposite direction
(so if distance is a positive number then use a negative number and vice versa)
- 511e9936-020e-439e-a68c-452d363a471b
- -X
- Both Sides
- Both Sides
- false
- a49dd870-8e28-49f9-b120-13d4befda68e
- 1
-
1361
10491
153
20
-
1445.5
10501
- 1
- 1
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- 1
- If the curve has kinks, determines how they are offset
0 = Sharp
1 = Round
2 = Smooth
3 = Chamfer
- 831e381a-503a-4760-9015-5388b94b100b
- Kinks
- Kinks
- false
- 0
-
1361
10511
153
20
-
1445.5
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- 1
- 1
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- 1
- Determines how to cap the curve ends
0 = None
1 = Linear
2 = Tangency
3 = Curvature
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- Cap Type
- Cap Type
- false
- 0
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1361
10531
153
20
-
1445.5
10541
- 1
- 1
- {0}
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- Resulting offset curve
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- Offset
- Offset
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- 0
-
1538
10414
31
137
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1553.5
10482.5
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- Relay
- 2
- A wire relay object
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- Relay
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- 1
-
1215
10493
40
16
-
1235
10501
- a6129be8-efbd-4039-8128-07a601d50af4
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- Offset Curve
- Offset a curve with the option of offsetting both sides at different distances and capping the ends.
- true
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- Offset Curve
- Offset Curve
-
1370
10228
212
141
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10299
- Curve to offset
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- Curve
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- 1
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1372
10230
153
20
-
1456.5
10240
- Plane for offset operation
- da79cf6a-eaf6-46f8-a5b1-950439bbbb06
- Plane
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- 0
-
1372
10250
153
37
-
1456.5
10268.5
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- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Offset distance
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- Distance
- Distance
- false
- 1816a510-1d7a-4f3d-8dce-2313fc21571b
- 1
-
1372
10287
153
20
-
1456.5
10297
- 1
- 1
- {0}
- 1
- Optional offset distance to offset both sides, use the inverse number of the distance to offset in the opposite direction
(so if distance is a positive number then use a negative number and vice versa)
- 5d884a17-ae87-4bdd-b3db-8c71df25373f
- -X
- Both Sides
- Both Sides
- false
- 1816a510-1d7a-4f3d-8dce-2313fc21571b
- 1
-
1372
10307
153
20
-
1456.5
10317
- 1
- 1
- {0}
- 1
- If the curve has kinks, determines how they are offset
0 = Sharp
1 = Round
2 = Smooth
3 = Chamfer
- 8ec87fd3-a426-42d4-bf32-462c8f5c648c
- Kinks
- Kinks
- false
- 0
-
1372
10327
153
20
-
1456.5
10337
- 1
- 1
- {0}
- 1
- Determines how to cap the curve ends
0 = None
1 = Linear
2 = Tangency
3 = Curvature
- 182e5ba8-fd3f-46ae-9eb2-80e3989c373c
- Cap Type
- Cap Type
- false
- 0
-
1372
10347
153
20
-
1456.5
10357
- 1
- 1
- {0}
- 3
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- Resulting offset curve
- 82a15f07-4cff-4476-a913-a79a3cf9f883
- Offset
- Offset
- false
- 0
-
1549
10230
31
137
-
1564.5
10298.5
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- Relay
- 2
- A wire relay object
- 1816a510-1d7a-4f3d-8dce-2313fc21571b
- Relay
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- 1
-
1282
10304
40
16
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1302
10312
- a6129be8-efbd-4039-8128-07a601d50af4
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- Offset Curve
- Offset a curve with the option of offsetting both sides at different distances and capping the ends.
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- Offset Curve
- Offset Curve
-
1388
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212
141
-
1555
10104
- Curve to offset
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- Curve
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- 1
-
1390
10035
153
20
-
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- Plane for offset operation
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- Plane
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- 0
-
1390
10055
153
37
-
1474.5
10073.5
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- {0}
-
0
0
0
1
0
0
0
1
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- Offset distance
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- Distance
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- false
- 4608a1a1-e5b4-42cc-85e5-7b368b6e0c02
- 1
-
1390
10092
153
20
-
1474.5
10102
- 1
- 1
- {0}
- 1
- Optional offset distance to offset both sides, use the inverse number of the distance to offset in the opposite direction
(so if distance is a positive number then use a negative number and vice versa)
- 0d53be70-9c0d-4438-8399-1c9c07ccefd2
- -X
- Both Sides
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- false
- 4608a1a1-e5b4-42cc-85e5-7b368b6e0c02
- 1
-
1390
10112
153
20
-
1474.5
10122
- 1
- 1
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- 1
- If the curve has kinks, determines how they are offset
0 = Sharp
1 = Round
2 = Smooth
3 = Chamfer
- be510cd4-6d3b-440d-8a5a-98b255357b47
- Kinks
- Kinks
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- 0
-
1390
10132
153
20
-
1474.5
10142
- 1
- 1
- {0}
- 1
- Determines how to cap the curve ends
0 = None
1 = Linear
2 = Tangency
3 = Curvature
- 2014fcac-074e-4f9b-aa72-fd491f81e4fe
- Cap Type
- Cap Type
- false
- 0
-
1390
10152
153
20
-
1474.5
10162
- 1
- 1
- {0}
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- Resulting offset curve
- b70a7775-ee3d-46cf-a15b-8d257b4c32ef
- Offset
- Offset
- false
- 0
-
1567
10035
31
137
-
1582.5
10103.5
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4608a1a1-e5b4-42cc-85e5-7b368b6e0c02
- Relay
- false
- f4140644-5884-48ed-b343-54c1d8b0dfb3
- 1
-
1300
10109
40
16
-
1320
10117
- a6129be8-efbd-4039-8128-07a601d50af4
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Offset Curve
- Offset a curve with the option of offsetting both sides at different distances and capping the ends.
- true
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- true
- Offset Curve
- Offset Curve
-
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212
141
-
1547
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- Curve to offset
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- 1
-
1382
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153
20
-
1466.5
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- Plane for offset operation
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- 0
-
1382
9827
153
37
-
1466.5
9845.5
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- {0}
-
0
0
0
1
0
0
0
1
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- Offset distance
- 5cdb7453-167e-4b5b-ad5d-e6b33a48042f
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- e8c55c2c-3b7a-4cb4-b1e3-8d02ed328bec
- 1
-
1382
9864
153
20
-
1466.5
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- 1
- 1
- {0}
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- Optional offset distance to offset both sides, use the inverse number of the distance to offset in the opposite direction
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- 048403ee-f061-4e2b-a074-d40910f59e2d
- -X
- true
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- e8c55c2c-3b7a-4cb4-b1e3-8d02ed328bec
- 1
-
1382
9884
153
20
-
1466.5
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- 1
- 1
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- If the curve has kinks, determines how they are offset
0 = Sharp
1 = Round
2 = Smooth
3 = Chamfer
- f3ee0bc6-11a0-4fd8-9798-2f24785b20eb
- true
- Kinks
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- 0
-
1382
9904
153
20
-
1466.5
9914
- 1
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- {0}
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- Determines how to cap the curve ends
0 = None
1 = Linear
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- 54164360-e8fe-4be6-95cc-2b0ec01ef646
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- Cap Type
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- 0
-
1382
9924
153
20
-
1466.5
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- 1
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- Resulting offset curve
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- true
- Offset
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- 0
-
1559
9807
31
137
-
1574.5
9875.5
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
1292
9881
40
16
-
1312
9889
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- Division
- Mathematical division
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- Division
- Division
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9763
101
44
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998
9785
- Item to divide (dividend)
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- A
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944
9765
42
20
-
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9775
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- Grasshopper.Kernel.Types.GH_String
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- Item to divide with (divisor)
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- B
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944
9785
42
20
-
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- Grasshopper.Kernel.Types.GH_String
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- The result of the Division
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- Result
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1010
9765
31
40
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1025.5
9785
- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
- Divide Curve
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- Divide Curve
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240
10275
128
64
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299
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- Curve to divide
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242
10277
45
20
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264.5
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- Number of segments
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- Count
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- 0
-
242
10297
45
20
-
264.5
10307
- 1
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- Split segments at kinks
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- Kinks
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-
242
10317
45
20
-
264.5
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- 1
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- {0}
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- Division points
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- Points
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311
10277
55
20
-
338.5
10287
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- Tangent vectors at division points
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311
10297
55
20
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338.5
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311
10317
55
20
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338.5
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- Scale
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- Scale
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10240
201
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638
10272
- Base geometry
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- Geometry
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10242
123
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564.5
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- Center of scaling
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503
10262
123
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-
564.5
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- {0}
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0
0
0
- Scaling factor
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- Factor
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503
10282
123
20
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564.5
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- Scaled geometry
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- Geometry
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650
10242
50
30
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675
10257
- Transformation data
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650
10272
50
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675
10287
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- Scale
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-
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10179
201
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90
10211
- Base geometry
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- Geometry
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10181
123
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16.5
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- Center of scaling
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- Center
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123
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16.5
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- {0}
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0
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- Scaling factor
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- Factor
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10221
123
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-
16.5
10231
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- Scaled geometry
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- Geometry
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-
102
10181
50
30
-
127
10196
- Transformation data
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- Transform
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-
102
10211
50
30
-
127
10226
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
1516
9740
40
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-
1536
9748
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
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- 5abbd517-46d4-48a1-b532-35c35021b29d
- Scale
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-
617
10418
207
64
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760
10450
- Base geometry
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- Geometry
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129
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31
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153
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153
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153
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31
137
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40
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153
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153
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153
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153
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153
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31
137
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40
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153
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153
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153
20
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153
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153
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153
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31
137
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40
16
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212
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153
20
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153
37
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153
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153
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153
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153
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31
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101
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42
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42
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31
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90
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31
60
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- 4384ba92-cfd4-4edd-a662-3db9ceb82940
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2821
9568
40
16
-
2841
9576
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- Create planar surfaces from a collection of boundary edge curves.
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- Boundary Surfaces
- Boundary Surfaces
-
2919
10025
102
28
-
2964
10039
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- Boundary curves
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- 9741ca7f-5c8d-4718-a7f1-269012861abd
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-
2921
10027
31
24
-
2936.5
10039
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- Resulting boundary surfaces
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2976
10027
43
24
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- Scale an object uniformly in all directions.
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- Scale
-
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9069
201
64
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123
20
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- Center of scaling
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1040
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123
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1101.5
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1040
9111
123
20
-
1101.5
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- {0}
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-
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9071
50
30
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1212
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- Transformation data
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- 0
-
1187
9101
50
30
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1212
9116
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- Raise a value to a power.
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- Power
- Power
-
1105
9009
85
44
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1145
9031
- The item to be raised
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1107
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26
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1120
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- The exponent
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1107
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26
20
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1120
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- {0}
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- 16
- A raised to the B power
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1157
9011
31
40
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- Scale
- Scale an object uniformly in all directions.
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- Scale
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-
1336
9051
217
64
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1489
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- Base geometry
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- Geometry
- Geometry
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- c5b22465-50b8-443a-b297-53cd83a17fc4
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-
1338
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139
20
-
1415.5
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- Center of scaling
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- Center
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- 0
-
1338
9073
139
20
-
1415.5
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- 1
- {0}
-
0
0
0
- Scaling factor
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- Factor
- Factor
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- 70b77522-826e-455d-8682-a131c3e803f8
- 1
-
1338
9093
139
20
-
1415.5
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- {0}
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- Scaled geometry
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- Geometry
- Geometry
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- 0
-
1501
9053
50
30
-
1526
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- Transformation data
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- Transform
- Transform
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1501
9083
50
30
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1526
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- Scale
- Scale an object uniformly in all directions.
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-
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201
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- Geometry
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2564
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123
20
-
2625.5
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- Center of scaling
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123
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0
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123
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2625.5
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- {0}
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- Scaled geometry
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50
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- Scale
- Scale an object uniformly in all directions.
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- 6a4d1229-f975-4ebf-88ce-f6085f12409b
- Scale
- Scale
-
2234
9512
201
64
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2371
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- 2e86d3c9-4fd1-4e22-8c97-161217e7329c
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2236
9514
123
20
-
2297.5
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- Center of scaling
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-
2236
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123
20
-
2297.5
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- 1
- 1
- {0}
-
0
0
0
- Scaling factor
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- Factor
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- e9b3b6af-8486-4fad-95e4-e5064c602f09
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-
2236
9554
123
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2297.5
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- Scaled geometry
- 589e141f-b5e5-438f-8473-d6dab52bd370
- Geometry
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2383
9514
50
30
-
2408
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- Transformation data
- df118730-042c-4528-86f7-bc778294a8b3
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-
2383
9544
50
30
-
2408
9559
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
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9610
101
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9612
42
20
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- Item to divide with (divisor)
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2132
9632
42
20
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- 729*3
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31
40
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2213.5
9632
- a6129be8-efbd-4039-8128-07a601d50af4
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
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- Offset a curve with the option of offsetting both sides at different distances and capping the ends.
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- d0b1b9dd-5968-4bd2-9676-38843a9ce07e
- Offset Curve
- Offset Curve
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9578
212
141
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- Curve to offset
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- Curve
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- 589e141f-b5e5-438f-8473-d6dab52bd370
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-
2516
9580
153
20
-
2600.5
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- Plane for offset operation
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9600
153
37
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2600.5
9618.5
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- {0}
-
0
0
0
1
0
0
0
1
0
- Offset distance
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- Distance
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-
2516
9637
153
20
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2600.5
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- Optional offset distance to offset both sides, use the inverse number of the distance to offset in the opposite direction
(so if distance is a positive number then use a negative number and vice versa)
- 7e6f3de3-df9c-4c1b-a362-7deccb7031da
- -X
- Both Sides
- Both Sides
- false
- c1fa95e3-0b81-4af7-acc6-0fd35fd4c965
- 1
-
2516
9657
153
20
-
2600.5
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- If the curve has kinks, determines how they are offset
0 = Sharp
1 = Round
2 = Smooth
3 = Chamfer
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- Kinks
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- 0
-
2516
9677
153
20
-
2600.5
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- Determines how to cap the curve ends
0 = None
1 = Linear
2 = Tangency
3 = Curvature
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- Cap Type
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- 0
-
2516
9697
153
20
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2600.5
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- {0}
- 3
- 1
- Resulting offset curve
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2693
9580
31
137
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2708.5
9648.5
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- Relay
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- A wire relay object
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- 1e13c006-3ec2-4600-9767-18d6e824dfc8
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9639
40
16
-
2445
9647
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- Division
- Mathematical division
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-
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101
44
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- Item to divide (dividend)
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-
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9523
42
20
-
2098
9533
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- Item to divide with (divisor)
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2077
9543
42
20
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2098
9553
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- The result of the Division
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9523
31
40
-
2158.5
9543
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
- cc601d46-5efa-48f3-a960-6b7db0c54030
- Relay
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- 19242406-5fa2-4158-b211-033d55123885
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-
2838
9342
40
16
-
2858
9350
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
- 74612f92-25dd-4dbf-a956-a1058b181cbf
- Relay
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- ab2032f5-78a5-4820-88e7-edb915d9f78f
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-
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9409
40
16
-
2893
9417
- 030b487b-a566-476f-96a4-a0ae2ad283af
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- Stroke
- Applies Stroke properties to a Shape
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- d91d4453-5684-4a9a-88ec-65f2286af31e
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- Stroke
- Stroke
-
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9220
200
104
-
3246
9272
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- a1b6060d-d439-485f-a102-258bc4c72630
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- Shape / Geometry
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- ab2032f5-78a5-4820-88e7-edb915d9f78f
- 1
-
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9222
140
20
-
3172
9232
- The stroke color
- 458c4b68-1e53-4db6-b095-bc82d228ed1f
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- Color
- Color
- true
- 0
-
3094
9242
140
20
-
3172
9252
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- 1
- {0}
-
255;0;0;0
- The stroke weight
- 4026f7e3-e7c3-4ddd-a8aa-4d29eaec84c5
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- Weight
- Weight
- true
- 0
-
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9262
140
20
-
3172
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- The stroke pattern
- c3b7e722-02b1-4d9f-bc10-333e0ddb8928
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- Pattern
- Pattern
- true
- 0
-
3094
9282
140
20
-
3172
9292
- The shape to be used at the end of open path
- 7b3a556a-df3a-432f-83bc-564ba8d4c4bf
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- End Cap
- End Cap
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-
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9302
140
20
-
3172
9312
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- {0}
- 0
- A Graphic Plus Shape Object
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- 51984e6d-3ab8-42c8-9247-75385f8372e9
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- Shape
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- 0
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9222
32
100
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3274
9272
- 5881d944-0281-4fc8-b203-ce6a55dbf2a6
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- Solid Fill
- Applies a Solid Fill color to a Shape
- true
- b0901053-e8c9-48ce-85e9-d8687f3002a6
- true
- Solid Fill
- Solid Fill
-
3316
9272
162
44
-
3432
9294
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- a3070cbe-cbcb-4551-a7ba-5ee9db45cd84
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- 51984e6d-3ab8-42c8-9247-75385f8372e9
- 1
-
3318
9274
102
20
-
3369
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- The solid fill Color
- 3296ab05-6ca3-4553-8776-755a4567bc16
- true
- Color
- Color
- true
- 0
-
3318
9294
102
20
-
3369
9304
- 1
- 1
- {0}
-
255;235;235;235
- A Graphic Plus Shape Object
- true
- 508247f6-eb9b-4a0c-a4c1-b0ac3cc13da6
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- Shape
- Shape
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- 0
-
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9274
32
40
-
3460
9294
- f3220ce3-0aeb-41b4-bfb9-435838423791
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- Constructs a Drawing from a list of Shapes
- true
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- Construct Drawing
- Construct Drawing
-
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9265
197
104
-
3804
9317
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- A list of Graphic Plus Shapes, or Curves, Breps, Meshes
- 4bd78445-78a2-4b95-81d0-4a61ab20b76d
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- 01d90c9a-8f23-432f-a380-a44f93442f99
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-
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9267
122
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- An optional frame for the drawing. If blank, the shapes bounding box will be used
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- Boundary
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- 1bb27185-8fd8-4b8a-b637-e959eb93bf60
- 1
-
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9287
122
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-
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-
0
0
0
1
0
0
0
1
0
-
0
1
0
0
- The width of the output drawing
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- Width
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- d0fd6247-f5c2-43ea-b9b3-7346b34dd34e
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- The height of the output drawing
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- Height
- Height
- true
- d0fd6247-f5c2-43ea-b9b3-7346b34dd34e
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122
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- An optional background color
- c3db3beb-eaa7-4322-b943-6040b62c647f
- Color
- Color
- true
- 0
-
3670
9347
122
20
-
3739
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- {0}
-
0;255;255;255
- A Graphic Plus Drawing Object
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47
50
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3839.5
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- The bounding rectangle
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-
3816
9317
47
50
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3839.5
9342
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- Raise a value to a power.
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- 7bd573b6-a8ba-49fd-be01-7e5215fee659
- Power
- Power
-
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9513
85
44
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9515
26
20
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- The exponent
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3551
9535
26
20
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- A raised to the B power
- 0b49c0c4-0cef-4ae5-8c92-636c3eff93a1
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- Extract the wireframe curves of a brep.
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- Brep Wireframe
- Brep Wireframe
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- Base Brep
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- Brep
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- Create a mesh that represents a Brep as simply as possible
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- Brep to mesh, only breps with triangle or quad faces are supported.
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- Ratio threshold. Quads that have a ratio (shortest diagonal/longest diagonal) that exceed the threshold, will not be considered.
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- Brep to mesh, only breps with triangle or quad faces are supported.
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[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
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- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-554
41277
64
20
-
-514
41287
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 94af08ab-3857-4c37-9484-97e9f17b46e9
- Geometry
- Geometry
- false
- 0
-
-466
41237
50
30
-
-441
41252
- Transformation data
- d46d1641-1a83-46a3-8b55-6de261cded1a
- Transform
- Transform
- false
- 0
-
-466
41267
50
30
-
-441
41282
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- a4de1cb5-61f2-41a4-937a-2fa376e3d053
- Center
- Center
-
-530
41160
127
44
-
-468
41182
- 1
- Geometry to get the space-domain center from
- 70a369ee-24b1-428b-bada-0cd5fb5dcb69
- Geometry
- Geometry
- false
- 89d92ee7-ee1b-4b6f-94e2-5787a4c68fc2
- 1
-
-528
41162
48
40
-
-504
41182
- 1
- Center
- 8e9d4960-3cf4-4e91-8618-cb356402ce59
- Center
- Center
- false
- 0
-
-456
41162
51
20
-
-430.5
41172
- 1
- Diagonal size of geometry's bounding box
- cceca684-63a4-4fa4-ac03-a14935b2dd62
- Dimension
- Dimension
- false
- 0
-
-456
41182
51
20
-
-430.5
41192
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- be7fe938-addc-4edb-bd25-3e4635bf9963
- Geometry
- Geometry
- false
- eddfa2fa-1dc8-4ab2-9e77-cd58082d2f02
- 1
-
-927
26990
50
24
-
-902.4564
27002.04
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 60bc800b-b32e-438c-b9f3-fb73405585bf
- Scale
- Scale
-
-877
27049
142
64
-
-799
27081
- Base geometry
- 248b7dc0-2ce5-43b8-b60a-034940ad4886
- Geometry
- Geometry
- true
- be7fe938-addc-4edb-bd25-3e4635bf9963
- 1
-
-875
27051
64
20
-
-835
27061
- Center of scaling
- 8afb62bf-00d8-4b26-9610-ca081b8e5447
- Center
- Center
- false
- 242f025f-544d-4956-8d27-92ece1fe8234
- 1
-
-875
27071
64
20
-
-835
27081
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 21c91874-0fd6-4c91-9f7d-c3d283e75119
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-875
27091
64
20
-
-835
27101
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- a30ad25e-b65a-491d-94ff-fcdc34ecb404
- Geometry
- Geometry
- false
- 0
-
-787
27051
50
30
-
-762
27066
- Transformation data
- bb3770ef-bc6f-496f-91e8-b50ddd496fe9
- Transform
- Transform
- false
- 0
-
-787
27081
50
30
-
-762
27096
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- 1533f182-78d8-4f0a-93e5-0161741bc8f2
- Center
- Center
-
-851
26974
127
44
-
-789
26996
- 1
- Geometry to get the space-domain center from
- 65181608-8186-42b9-891d-fba39f48b999
- Geometry
- Geometry
- false
- be7fe938-addc-4edb-bd25-3e4635bf9963
- 1
-
-849
26976
48
40
-
-825
26996
- 1
- Center
- 242f025f-544d-4956-8d27-92ece1fe8234
- Center
- Center
- false
- 0
-
-777
26976
51
20
-
-751.5
26986
- 1
- Diagonal size of geometry's bounding box
- 16fb32c3-a4b4-481a-8a87-748ec850bf4e
- Dimension
- Dimension
- false
- 0
-
-777
26996
51
20
-
-751.5
27006
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- f7a97f0e-7148-426a-bbd6-a15f4a140a0a
- Geometry
- Geometry
- false
- f08e4a19-14d6-40f3-96bf-8bba30ebbebd
- 1
-
-817
24427
50
24
-
-792.7418
24439.75
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- b95b80ee-f178-486c-b103-09f144312712
- Scale
- Scale
-
-769
24485
142
64
-
-691
24517
- Base geometry
- c14faed9-7833-447e-8db1-346e1c42543d
- Geometry
- Geometry
- true
- f7a97f0e-7148-426a-bbd6-a15f4a140a0a
- 1
-
-767
24487
64
20
-
-727
24497
- Center of scaling
- f3a893d7-37b8-4912-8a86-063d92dfd010
- Center
- Center
- false
- 75bf63de-36b5-40ba-8463-d8fae0d4b284
- 1
-
-767
24507
64
20
-
-727
24517
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- d56cba89-8fe8-457d-8393-44fed83c133d
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-767
24527
64
20
-
-727
24537
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 2aef3618-6458-48f8-8ca3-64991a61a180
- Geometry
- Geometry
- false
- 0
-
-679
24487
50
30
-
-654
24502
- Transformation data
- a5841f60-1caf-4bd4-8170-9849e52b6b59
- Transform
- Transform
- false
- 0
-
-679
24517
50
30
-
-654
24532
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- f2e738c3-ea2c-45a3-9d9f-adfe7d5eb63a
- Center
- Center
-
-743
24410
127
44
-
-681
24432
- 1
- Geometry to get the space-domain center from
- a62f238d-4d70-405c-9105-1c459d522498
- Geometry
- Geometry
- false
- f7a97f0e-7148-426a-bbd6-a15f4a140a0a
- 1
-
-741
24412
48
40
-
-717
24432
- 1
- Center
- 75bf63de-36b5-40ba-8463-d8fae0d4b284
- Center
- Center
- false
- 0
-
-669
24412
51
20
-
-643.5
24422
- 1
- Diagonal size of geometry's bounding box
- a95be544-0cd6-4ba5-b790-b268a98e0a73
- Dimension
- Dimension
- false
- 0
-
-669
24432
51
20
-
-643.5
24442
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 1b5db2e0-4470-4bb1-b751-a42dd30883eb
- Geometry
- Geometry
- false
- 4fa199ac-909e-46e1-ab30-29fde2ccd9c2
- 1
-
-696
30159
50
24
-
-671.5566
30171.7
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- ce41dda5-1cd3-4759-85d2-faad70cdc9fe
- Scale
- Scale
-
-649
30216
142
64
-
-571
30248
- Base geometry
- de243a70-31c2-415d-84cf-b5ae58e3937c
- Geometry
- Geometry
- true
- 1b5db2e0-4470-4bb1-b751-a42dd30883eb
- 1
-
-647
30218
64
20
-
-607
30228
- Center of scaling
- a6d4447d-3aad-4ac9-b43c-e653dfd70558
- Center
- Center
- false
- 7e3b4b27-1b4f-4db4-9676-9f01601ee3f5
- 1
-
-647
30238
64
20
-
-607
30248
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 4aa1955b-d257-427e-b4e0-140f856de09a
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-647
30258
64
20
-
-607
30268
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 5f7f668d-0667-4886-b1c5-b80a68b74775
- Geometry
- Geometry
- false
- 0
-
-559
30218
50
30
-
-534
30233
- Transformation data
- a4af8273-4f35-4ef4-a64f-80f3a5ab5bbe
- Transform
- Transform
- false
- 0
-
-559
30248
50
30
-
-534
30263
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- 1bd8520e-56a3-4aaa-a356-a85ec6b3d968
- Center
- Center
-
-623
30141
127
44
-
-561
30163
- 1
- Geometry to get the space-domain center from
- 0ca9a343-de5e-4bd2-b001-e63ac2c737d6
- Geometry
- Geometry
- false
- 1b5db2e0-4470-4bb1-b751-a42dd30883eb
- 1
-
-621
30143
48
40
-
-597
30163
- 1
- Center
- 7e3b4b27-1b4f-4db4-9676-9f01601ee3f5
- Center
- Center
- false
- 0
-
-549
30143
51
20
-
-523.5
30153
- 1
- Diagonal size of geometry's bounding box
- 55e1a45d-aeb5-48e7-9844-e317859b9643
- Dimension
- Dimension
- false
- 0
-
-549
30163
51
20
-
-523.5
30173
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- f2d58b64-2dd2-46ea-b9f1-ce2295354a64
- Geometry
- Geometry
- false
- a12cf740-02e3-44a1-be10-5aea3e3a3579
- 1
-
-591
37385
50
24
-
-566.1932
37397.11
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- b4037ef5-c9c5-42ba-9875-eb5c7f51feeb
- Scale
- Scale
-
-546
37439
142
64
-
-468
37471
- Base geometry
- 36f14e9b-99da-4dfe-b2a5-70e549fdf2a3
- Geometry
- Geometry
- true
- f2d58b64-2dd2-46ea-b9f1-ce2295354a64
- 1
-
-544
37441
64
20
-
-504
37451
- Center of scaling
- a3a9bf15-e327-4e8e-8c52-8361cf688417
- Center
- Center
- false
- f2665cc2-fb93-4582-be7a-0876d3397579
- 1
-
-544
37461
64
20
-
-504
37471
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 72d44b89-cbc2-468a-8316-9f4f64b71a25
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-544
37481
64
20
-
-504
37491
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 5981e253-0e4a-4c4c-8c26-eb1e8c77d1dc
- Geometry
- Geometry
- false
- 0
-
-456
37441
50
30
-
-431
37456
- Transformation data
- 9ccef15b-2a3f-450d-83af-e5daa6523aa6
- Transform
- Transform
- false
- 0
-
-456
37471
50
30
-
-431
37486
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- 18047898-a596-439c-ba48-f3aa9e12254e
- Center
- Center
-
-520
37364
127
44
-
-458
37386
- 1
- Geometry to get the space-domain center from
- 724dcfcb-4c32-462a-a232-b9f04c07a246
- Geometry
- Geometry
- false
- f2d58b64-2dd2-46ea-b9f1-ce2295354a64
- 1
-
-518
37366
48
40
-
-494
37386
- 1
- Center
- f2665cc2-fb93-4582-be7a-0876d3397579
- Center
- Center
- false
- 0
-
-446
37366
51
20
-
-420.5
37376
- 1
- Diagonal size of geometry's bounding box
- 14e5c2f2-ded7-4c6e-af9c-052f9cb7799b
- Dimension
- Dimension
- false
- 0
-
-446
37386
51
20
-
-420.5
37396
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- dffa7871-eef7-49dc-8132-edd00f0d07cc
- Geometry
- Geometry
- false
- d563b92d-815b-4fdf-af81-e6dcd9b5eebd
- 1
-
-414
45401
50
24
-
-389.3701
45413.83
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- ea933a9f-7616-4854-97ba-6b9617ada019
- Scale
- Scale
-
-372
45453
142
64
-
-294
45485
- Base geometry
- e8e896d0-07e3-4f48-b338-d178d635025c
- Geometry
- Geometry
- true
- dffa7871-eef7-49dc-8132-edd00f0d07cc
- 1
-
-370
45455
64
20
-
-330
45465
- Center of scaling
- 6bcf41d7-77ec-4eeb-a4ce-be4b99e805c1
- Center
- Center
- false
- c9d357c3-ac65-4681-aa97-3214cee1a3dd
- 1
-
-370
45475
64
20
-
-330
45485
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 0ae0fc1a-02dc-4441-aa2e-bdf68cd75b12
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-370
45495
64
20
-
-330
45505
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 58b2c5e0-7897-4fd7-bea3-7e2a05229056
- Geometry
- Geometry
- false
- 0
-
-282
45455
50
30
-
-257
45470
- Transformation data
- 64a812e3-3b05-473c-94ff-b506fddb7acb
- Transform
- Transform
- false
- 0
-
-282
45485
50
30
-
-257
45500
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- 7788c9d3-ac09-4349-b038-0e1f7fdf6cae
- Center
- Center
-
-346
45378
127
44
-
-284
45400
- 1
- Geometry to get the space-domain center from
- 75849020-11fb-4f80-a3bd-3b32e08afec1
- Geometry
- Geometry
- false
- dffa7871-eef7-49dc-8132-edd00f0d07cc
- 1
-
-344
45380
48
40
-
-320
45400
- 1
- Center
- c9d357c3-ac65-4681-aa97-3214cee1a3dd
- Center
- Center
- false
- 0
-
-272
45380
51
20
-
-246.5
45390
- 1
- Diagonal size of geometry's bounding box
- a82ee5d9-39e9-48e6-b402-aa057b39a830
- Dimension
- Dimension
- false
- 0
-
-272
45400
51
20
-
-246.5
45410
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 384c798b-d704-4ff3-ae57-17be11ee2e5f
- Geometry
- Geometry
- false
- e0af3a78-d411-4008-949d-ffde4fe71866
- 1
-
-811
23746
50
24
-
-786.7004
23758.33
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 775967c8-7fb6-48bd-8192-6ca05bd113e4
- Scale
- Scale
-
-764
23803
142
64
-
-686
23835
- Base geometry
- 4dab6b0e-b375-42a9-83c6-efc46ab32673
- Geometry
- Geometry
- true
- 384c798b-d704-4ff3-ae57-17be11ee2e5f
- 1
-
-762
23805
64
20
-
-722
23815
- Center of scaling
- 4177060e-f6bf-42bb-9f0f-8a6b7a91a9a8
- Center
- Center
- false
- ce0c6124-9bae-4f8e-ab72-664cb22c83c3
- 1
-
-762
23825
64
20
-
-722
23835
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 01610457-93d0-4936-a44c-b534b29c5da7
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-762
23845
64
20
-
-722
23855
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 62a72def-7a0e-4e1a-9c2f-62fc0a5a6f20
- Geometry
- Geometry
- false
- 0
-
-674
23805
50
30
-
-649
23820
- Transformation data
- a24bf896-a8ea-45a6-9357-0484b1163230
- Transform
- Transform
- false
- 0
-
-674
23835
50
30
-
-649
23850
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- ce02a30f-dc97-462a-ad98-b96899e8679e
- Center
- Center
-
-738
23728
127
44
-
-676
23750
- 1
- Geometry to get the space-domain center from
- 89716460-0a77-46f0-ab90-3663a21cd4c0
- Geometry
- Geometry
- false
- 384c798b-d704-4ff3-ae57-17be11ee2e5f
- 1
-
-736
23730
48
40
-
-712
23750
- 1
- Center
- ce0c6124-9bae-4f8e-ab72-664cb22c83c3
- Center
- Center
- false
- 0
-
-664
23730
51
20
-
-638.5
23740
- 1
- Diagonal size of geometry's bounding box
- 6e2404a0-34ac-40ac-b52f-dccde7c9d3fd
- Dimension
- Dimension
- false
- 0
-
-664
23750
51
20
-
-638.5
23760
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 01f3b7f4-d3c7-445e-b801-2fc7f6c2e6af
- Geometry
- Geometry
- false
- 8c0dfd3a-474f-4bcb-9fcf-d27d1c443609
- 1
-
-1275
25358
50
24
-
-1250.261
25370.92
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 1c56a4d7-55ae-434e-aea1-cea2b517e9f1
- Scale
- Scale
-
-1229
25415
142
64
-
-1151
25447
- Base geometry
- 29c13359-a87f-48ba-b4f5-b43ef8f89ee5
- Geometry
- Geometry
- true
- 01f3b7f4-d3c7-445e-b801-2fc7f6c2e6af
- 1
-
-1227
25417
64
20
-
-1187
25427
- Center of scaling
- d2118b83-ddb8-4000-ac41-f2cab7cf3339
- Center
- Center
- false
- 19cc86de-c847-4051-ae26-eb52ad0b8f20
- 1
-
-1227
25437
64
20
-
-1187
25447
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 98e60ff9-d49b-47fc-994a-2bc9e69b35a4
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-1227
25457
64
20
-
-1187
25467
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 9a817e02-c448-4c5a-a8a4-96a47f4477fc
- Geometry
- Geometry
- false
- 0
-
-1139
25417
50
30
-
-1114
25432
- Transformation data
- 5f78685f-1d8c-4588-b692-d52cbe3a30f5
- Transform
- Transform
- false
- 0
-
-1139
25447
50
30
-
-1114
25462
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- d968ff71-8106-4db9-b4a5-09a5f054acd9
- Center
- Center
-
-1203
25340
127
44
-
-1141
25362
- 1
- Geometry to get the space-domain center from
- 92bdca05-8b15-4104-b1bc-663b2170979e
- Geometry
- Geometry
- false
- 01f3b7f4-d3c7-445e-b801-2fc7f6c2e6af
- 1
-
-1201
25342
48
40
-
-1177
25362
- 1
- Center
- 19cc86de-c847-4051-ae26-eb52ad0b8f20
- Center
- Center
- false
- 0
-
-1129
25342
51
20
-
-1103.5
25352
- 1
- Diagonal size of geometry's bounding box
- 99530a32-b720-410c-a457-b22d6503f967
- Dimension
- Dimension
- false
- 0
-
-1129
25362
51
20
-
-1103.5
25372
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 6cff213d-0baf-47ea-a952-beeac4068fc1
- Geometry
- Geometry
- false
- 516ef203-0aca-49a4-972c-de659bb2c202
- 1
-
-661
29194
50
24
-
-636.3977
29206.44
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 369dd143-7bf6-4dfe-a8b6-68bfbad35fb5
- Scale
- Scale
-
-613
29252
142
64
-
-535
29284
- Base geometry
- 03db13c5-288e-406f-bcdb-7eb441cd8d52
- Geometry
- Geometry
- true
- 6cff213d-0baf-47ea-a952-beeac4068fc1
- 1
-
-611
29254
64
20
-
-571
29264
- Center of scaling
- ef1542b1-9711-4b52-802a-2d480e935cb3
- Center
- Center
- false
- bb516d87-1776-44f9-a44a-794b30361550
- 1
-
-611
29274
64
20
-
-571
29284
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- ec15eed6-dab7-4e6b-adb9-fc0ec7e6d9cd
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-611
29294
64
20
-
-571
29304
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- dee92026-aa97-44a3-ada1-17044d31285e
- Geometry
- Geometry
- false
- 0
-
-523
29254
50
30
-
-498
29269
- Transformation data
- 32128d85-a127-421f-ac8e-e622a0c9324c
- Transform
- Transform
- false
- 0
-
-523
29284
50
30
-
-498
29299
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- fd79795d-1db0-47b6-b2e4-85239b699608
- Center
- Center
-
-587
29177
127
44
-
-525
29199
- 1
- Geometry to get the space-domain center from
- 8b43b09f-363e-4338-8858-c224eecae616
- Geometry
- Geometry
- false
- 6cff213d-0baf-47ea-a952-beeac4068fc1
- 1
-
-585
29179
48
40
-
-561
29199
- 1
- Center
- bb516d87-1776-44f9-a44a-794b30361550
- Center
- Center
- false
- 0
-
-513
29179
51
20
-
-487.5
29189
- 1
- Diagonal size of geometry's bounding box
- 65329cd0-7e77-4a89-9d72-acab57c241e8
- Dimension
- Dimension
- false
- 0
-
-513
29199
51
20
-
-487.5
29209
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 47b2ea20-de12-428f-9667-132825e6590f
- Geometry
- Geometry
- false
- 11878116-25f0-4881-86b6-e5650f371e49
- 1
-
-527
31241
50
24
-
-502.9194
31253.99
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 8f1497c6-9433-451e-85cc-18c8bd43624f
- Scale
- Scale
-
-481
31296
142
64
-
-403
31328
- Base geometry
- bf3f8fbd-ce61-4de4-9205-f2fe31bac734
- Geometry
- Geometry
- true
- 47b2ea20-de12-428f-9667-132825e6590f
- 1
-
-479
31298
64
20
-
-439
31308
- Center of scaling
- 01d2549f-e248-40d0-a0fe-4e4e60785adc
- Center
- Center
- false
- 74106bfe-1083-45af-af9b-979177dc571e
- 1
-
-479
31318
64
20
-
-439
31328
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- de8374cf-0dda-4dca-9e5e-4f656c33b521
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-479
31338
64
20
-
-439
31348
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 6a1fc827-6ba3-4cbe-9874-a2787211286f
- Geometry
- Geometry
- false
- 0
-
-391
31298
50
30
-
-366
31313
- Transformation data
- 2c350a7d-0174-4523-ba26-8595e659f9f0
- Transform
- Transform
- false
- 0
-
-391
31328
50
30
-
-366
31343
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- 9591c7a5-a323-4be5-a63a-e4e5a50f0bac
- Center
- Center
-
-455
31221
127
44
-
-393
31243
- 1
- Geometry to get the space-domain center from
- cc5bede9-b5f7-4f58-88f0-379d3e8de358
- Geometry
- Geometry
- false
- 47b2ea20-de12-428f-9667-132825e6590f
- 1
-
-453
31223
48
40
-
-429
31243
- 1
- Center
- 74106bfe-1083-45af-af9b-979177dc571e
- Center
- Center
- false
- 0
-
-381
31223
51
20
-
-355.5
31233
- 1
- Diagonal size of geometry's bounding box
- 89edb244-4eb9-4070-9ab1-c6c957cba4a6
- Dimension
- Dimension
- false
- 0
-
-381
31243
51
20
-
-355.5
31253
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 47b2a441-ee24-415b-bc19-e274744e5155
- Geometry
- Geometry
- false
- 265ecdcc-5917-4383-aa45-bddc3e002d9d
- 1
-
-660
36284
50
24
-
-635.2607
36296.15
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 46e67225-2bc9-4a24-a83a-45f9ecca9ac6
- Scale
- Scale
-
-610
36345
142
64
-
-532
36377
- Base geometry
- 5b6e62a8-2c43-463e-b78a-b35e6462c17e
- Geometry
- Geometry
- true
- 47b2a441-ee24-415b-bc19-e274744e5155
- 1
-
-608
36347
64
20
-
-568
36357
- Center of scaling
- bb48b0f5-976e-4717-8987-3a40728d2b22
- Center
- Center
- false
- 8d91251e-4cd9-4a24-abeb-77c67dcd7ec4
- 1
-
-608
36367
64
20
-
-568
36377
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 34b1996d-6aa8-42d1-aca0-b26ffb0e5413
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-608
36387
64
20
-
-568
36397
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- c581152b-ca4d-40ca-a2cc-982ecda6d27c
- Geometry
- Geometry
- false
- 0
-
-520
36347
50
30
-
-495
36362
- Transformation data
- c5f7fa05-b725-4aee-bd95-434a367ecafa
- Transform
- Transform
- false
- 0
-
-520
36377
50
30
-
-495
36392
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- 53c01b39-4436-42b5-b411-1c4ff73df1ad
- Center
- Center
-
-584
36270
127
44
-
-522
36292
- 1
- Geometry to get the space-domain center from
- 2dede854-8817-4ed0-97c9-8f761b6f337a
- Geometry
- Geometry
- false
- 47b2a441-ee24-415b-bc19-e274744e5155
- 1
-
-582
36272
48
40
-
-558
36292
- 1
- Center
- 8d91251e-4cd9-4a24-abeb-77c67dcd7ec4
- Center
- Center
- false
- 0
-
-510
36272
51
20
-
-484.5
36282
- 1
- Diagonal size of geometry's bounding box
- 159472ab-c186-4a71-9d22-61c0116fee36
- Dimension
- Dimension
- false
- 0
-
-510
36292
51
20
-
-484.5
36302
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- 12602ecf-1b05-4887-804a-581a58413ae5
- Geometry
- Geometry
- false
- 144b2b9c-a556-42c5-927b-96ef598a7e58
- 1
-
-556
38656
50
24
-
-531.364
38668.02
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 31b305c5-d671-4dd3-883b-6fc8f9cf88bd
- Scale
- Scale
-
-512
38709
142
64
-
-434
38741
- Base geometry
- 15068e37-8def-44be-9daa-d3612e08f218
- Geometry
- Geometry
- true
- 12602ecf-1b05-4887-804a-581a58413ae5
- 1
-
-510
38711
64
20
-
-470
38721
- Center of scaling
- 1a8cf657-8a9b-471d-916d-75b14107851c
- Center
- Center
- false
- 6463df86-df1e-4700-95bc-98d7874bea97
- 1
-
-510
38731
64
20
-
-470
38741
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 4199752b-5e6d-46b8-bdea-8a6fbde2b6f9
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-510
38751
64
20
-
-470
38761
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 55a26bbf-b382-47cb-bfce-b6739ad3c86a
- Geometry
- Geometry
- false
- 0
-
-422
38711
50
30
-
-397
38726
- Transformation data
- d4b4d869-73c3-4ff8-91a4-9ca1679793d4
- Transform
- Transform
- false
- 0
-
-422
38741
50
30
-
-397
38756
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- 842755fe-abad-4511-8d3e-5f423768b28f
- Center
- Center
-
-486
38634
127
44
-
-424
38656
- 1
- Geometry to get the space-domain center from
- 0b82b9fb-14c8-4838-aea4-e9dd949140d6
- Geometry
- Geometry
- false
- 12602ecf-1b05-4887-804a-581a58413ae5
- 1
-
-484
38636
48
40
-
-460
38656
- 1
- Center
- 6463df86-df1e-4700-95bc-98d7874bea97
- Center
- Center
- false
- 0
-
-412
38636
51
20
-
-386.5
38646
- 1
- Diagonal size of geometry's bounding box
- ca90a717-6de8-42ba-be9f-5507ad7193e3
- Dimension
- Dimension
- false
- 0
-
-412
38656
51
20
-
-386.5
38666
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- d48c6797-2dee-4388-a381-546b90f881b3
- Geometry
- Geometry
- false
- c2178561-b90b-4b1d-864c-ec48468e8d3f
- 1
-
-310
44495
50
24
-
-285.6557
44507.7
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 6550dc3c-7186-459c-8d71-9d40e520f2c8
- Scale
- Scale
-
-261
44554
142
64
-
-183
44586
- Base geometry
- 82220196-4b93-4c5b-b3fa-3491d228ebbe
- Geometry
- Geometry
- true
- d48c6797-2dee-4388-a381-546b90f881b3
- 1
-
-259
44556
64
20
-
-219
44566
- Center of scaling
- c7f79249-18c2-4c53-a8b8-debef60bc50b
- Center
- Center
- false
- cefe5d63-9333-4c90-ba50-68c6f96a6085
- 1
-
-259
44576
64
20
-
-219
44586
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 188fac9b-88b9-4327-8c64-27bf1b6f9021
- X*3
- Factor
- Factor
- false
- 8b5fa07b-fb1d-4129-9743-5b81fd7527aa
- 1
-
-259
44596
64
20
-
-219
44606
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 8f68149b-4a34-4d10-8b56-4571ce58f0a9
- Geometry
- Geometry
- false
- 0
-
-171
44556
50
30
-
-146
44571
- Transformation data
- 84eaf49f-b729-4f37-bb0a-1a726182f8d6
- Transform
- Transform
- false
- 0
-
-171
44586
50
30
-
-146
44601
- 3c5edcba-b7a5-4710-b076-4b19a7080a2b
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
- 24b1e81a-5ef0-4716-b664-d04837e44cfa
- Center
- Center
-
-235
44479
127
44
-
-173
44501
- 1
- Geometry to get the space-domain center from
- 39c82820-9e04-4ce5-883c-dbd3b85d0e2e
- Geometry
- Geometry
- false
- d48c6797-2dee-4388-a381-546b90f881b3
- 1
-
-233
44481
48
40
-
-209
44501
- 1
- Center
- cefe5d63-9333-4c90-ba50-68c6f96a6085
- Center
- Center
- false
- 0
-
-161
44481
51
20
-
-135.5
44491
- 1
- Diagonal size of geometry's bounding box
- 280b5cc9-7fc6-485e-85f5-95252ae48643
- Dimension
- Dimension
- false
- 0
-
-161
44501
51
20
-
-135.5
44511
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- true
- f93e687b-ee20-4f7b-b2ec-bf73e6094a63
- Geometry
- Geometry
- false
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- Scale an object uniformly in all directions.
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- Scale
- Scale
-
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142
64
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- Base geometry
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64
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64
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0
0
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64
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50
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- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
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127
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48
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51
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- Diagonal size of geometry's bounding box
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51
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- Contains a collection of generic geometry
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- Scale an object uniformly in all directions.
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142
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64
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- Scaled geometry
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- Center
- Returns the center of geometry and the Diameter of its bounding box as the Dimension. Right-click to choose options.
[ForAll]: option to have the center point of a group of geometries.
And for the position:
[Spacial]: Spacial Domain Center.
[Planar]: Projected the center on XY Plane.
[Basement]: Center of the basement Plane
- true
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- Center
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51
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- Diagonal size of geometry's bounding box
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51
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- Geometry
- Contains a collection of generic geometry
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- Geometry
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50
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12911.2
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- Applies Stroke properties to a Shape
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- Stroke
- Stroke
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184
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- A Graphic Plus Shape, or a Curve, Brep, Mesh
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- 4a819b35-83b2-40e9-80c8-4aff1cabdeec
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124
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- The stroke color
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- Color
- Color
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- The stroke weight
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- Weight
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-
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124
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- The stroke pattern
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- Pattern
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124
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- The shape to be used at the end of open path
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- End Cap
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124
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- A Graphic Plus Shape Object
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-
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12859
32
100
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12909
- 5881d944-0281-4fc8-b203-ce6a55dbf2a6
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- Solid Fill
- Applies a Solid Fill color to a Shape
- true
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- true
- Solid Fill
- Solid Fill
-
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162
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- A Graphic Plus Shape, or a Curve, Brep, Mesh
- 6dba742c-e71c-471b-96b1-3516ee832abb
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- Shape / Geometry
- false
- db5e134d-05d2-4c00-bfc7-45c83bfaa1e9
- 1
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102
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-
8218
12772
- The solid fill Color
- 55c0830e-379a-4413-8908-6395b4b209cf
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- Color
- Color
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-
8167
12782
102
20
-
8218
12792
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- 1
- {0}
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255;0;0;0
- A Graphic Plus Shape Object
- true
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- Shape
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- false
- 0
-
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32
40
-
8309
12782
- 2576f657-2f0d-4e3e-9dfb-c79eb4cd13d7
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- Loop Start
- Start the loop with this one. Double click to rerun.
- true
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- Loop Start
- Loop Start
-
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118
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- Number of repeats
- 439a3d23-e199-49cf-8050-66c8fa278f3c
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- Repeat
- Repeat
- true
- 0
-
7877
13014
51
20
-
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13024
- 1
- 1
- {0}
- 2
- 2
- If you want trigger loop to restart
- e746c5a4-828b-4973-b77e-10f02c27eb61
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- Trigger
- Trigger
- true
- 822c5b68-5eb0-4881-af63-dffc0b264a5f
- 1
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13034
51
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7902.5
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- 2
- Data to loop
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- Data
- Data
- true
- 4e677aa5-d466-4099-8027-9a4446580ae6
- 1
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13054
51
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- Connect to Loop End
- dd0ac372-0122-408a-9d03-4d1804632485
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- >
- >
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- 0
-
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39
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- Counter
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- Counter
- Counter
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- 0
-
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39
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- 2
- Data to loop
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- Data
- Data
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- 0
-
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13054
39
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-
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13064
- 15483310-2ce2-48c6-b803-9dee8cb7cc9b
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- End the loop with this one. Double click to pause the loop.
- true
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- true
- Loop End
- Loop End
- 0
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- Constant output
-
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88
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- Connect to Loop Start
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- <
- <
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- 1
-
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13014
35
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- Set to true to exit the loop
- f7db5766-3667-4eb1-b84f-04c1a50abbf9
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- Exit
- Exit
- true
- 0
-
8230
13034
35
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- 1
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- {0}
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- Data to loop
- 87aa06bb-218b-4cc4-9b56-fcc96861ce6f
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- Data
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- 1
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35
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- Data after the loop
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- Data
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-
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25
60
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- dc6f76a5-ffd3-4a50-b42b-fcb46a544902
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- When clicked, the button object only raises recomputation one time.
- False
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- True Only Button
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- neutral,N
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148
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- Scale
- Scale an object uniformly in all directions.
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- Scale
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207
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- Base geometry
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- Geometry
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129
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- Center of scaling
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129
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0
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129
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- Scaled geometry
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13096
50
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13126
50
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- Find all discontinuities along a curve.
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196
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- Curve to analyze
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113
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- Level of discontinuity to test for (1=C1, 2=C2, 3=Cinfinite)
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- 0
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113
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- Points at discontinuities
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55
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55
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- Scale
- Scale an object uniformly in all directions.
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-
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12982
201
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- Base geometry
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123
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- Center of scaling
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13004
123
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123
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- Scaled geometry
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50
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50
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- Scale an object uniformly in all directions.
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201
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123
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123
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50
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50
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- Numeric slider for single values
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217
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- Rotate an object in a plane.
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- Preview a Drawing in canvas.
Note: Right click on the component to save the image or svg
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- Save a SVG file of a Drawing.
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- A list of Graphic Plus Drawing, Shapes, or Geometry (Curves, Breps, Meshes).
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- Drawings / Shapes / Geometry
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- The filename for the Svg export
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- Optionally override Id and add a series of data items to a Shape.
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- A Graphic Plus Shape, or a Curve, Brep, Mesh
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(Note: If overriding this property every value should be unique)
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- If true the key value pairs will be displayed when the mouse overs over the shape
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48
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- Retrieve the base plane and side intervals of a rectangle.
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- Deconstuct Rectangle
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130
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- Rectangle to deconstruct
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- Base plane of rectangle
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- Size interval along base plane X axis
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54
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- Size interval along base plane Y axis
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- Returns the total Span of a One-Dimensional Domain
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- Span of 1d Domain
- Span of 1d Domain
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48
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- {0}
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- The total Span of a Grasshopper Domain
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- Span of 1d Domain
- Returns the total Span of a One-Dimensional Domain
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- Span of 1d Domain
- Span of 1d Domain
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103
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- Input Domain
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- Domain
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- Signed Span
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- Signed
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- 0
-
3655
9096
48
20
-
3679
9106
- 1
- 1
- {0}
- true
- The total Span of a Grasshopper Domain
- b0dee0bc-8042-4dd4-aedc-bb0fe4663d4a
- Span
- Span
- false
- 0
-
3727
9076
27
40
-
3740.5
9096
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 16410d2f-dc24-4a68-af4d-cd9824d282e9
- Division
- Division
-
3804
9033
70
44
-
3829
9055
- Item to divide (dividend)
- e21d7093-ecc3-442e-bebd-a12659207c50
- A
- A
- false
- b0dee0bc-8042-4dd4-aedc-bb0fe4663d4a
- 1
-
3806
9035
11
20
-
3811.5
9045
- Item to divide with (divisor)
- f6e455d8-3548-48dc-8c1f-3a14e49d8b94
- B
- B
- false
- f7f589b6-379f-48e3-9ffe-2c1cd3a9bd2a
- 1
-
3806
9055
11
20
-
3811.5
9065
- The result of the Division
- b98ea984-67ff-4c92-a028-9aadf63e773e
- Result
- Result
- false
- 0
-
3841
9035
31
40
-
3856.5
9055
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 2976eb1e-e911-41d6-9924-8078fb85879b
- Multiplication
- Multiplication
-
3562
9270
70
44
-
3587
9292
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 624c0b27-5d73-4e12-9272-ec9f8aa3d3b4
- A
- A
- true
- b98ea984-67ff-4c92-a028-9aadf63e773e
- 1
-
3564
9272
11
20
-
3569.5
9282
- Second item for multiplication
- 0aa749c2-2476-4f8a-904f-37ac5f14e9ea
- B
- B
- true
- 0b49c0c4-0cef-4ae5-8c92-636c3eff93a1
- 1
-
3564
9292
11
20
-
3569.5
9302
- Result of multiplication
- d0fd6247-f5c2-43ea-b9b3-7346b34dd34e
- Result
- Result
- false
- 0
-
3599
9272
31
40
-
3614.5
9292
- 030b487b-a566-476f-96a4-a0ae2ad283af
- a48ac930-c378-48dc-84da-26b2af9d8302
- Stroke
- Applies Stroke properties to a Shape
- true
- 5a566442-e55e-456d-af4d-8032818af0f8
- Stroke
- Stroke
-
3462
9591
200
104
-
3616
9643
- A Graphic Plus Shape, or a Curve, Brep, Mesh
- d511f25d-fd73-470c-ab35-879c7ed9b104
- 1
- Shape / Geometry
- Shape / Geometry
- false
- 7bc030db-fafd-43bc-8507-0af9298ae578
- 1
-
3464
9593
140
20
-
3542
9603
- The stroke color
- 568a0f32-bbd5-463f-abe1-c8d7a56f39e5
- Color
- Color
- true
- 0
-
3464
9613
140
20
-
3542
9623
- 1
- 1
- {0}
-
255;0;244;124
- The stroke weight
- b729bd90-13c4-4af3-96b2-82e7520d430f
- Weight
- Weight
- true
- 0
-
3464
9633
140
20
-
3542
9643
- 1
- 1
- {0}
- 0
- 1
- The stroke pattern
- 7e0d4a3a-e391-4243-9f62-c8e2c336cc87
- Pattern
- Pattern
- true
- 0
-
3464
9653
140
20
-
3542
9663
- The shape to be used at the end of open path
- b5178caa-4dad-4291-98bf-20dc29f2f807
- End Cap
- End Cap
- true
- 0
-
3464
9673
140
20
-
3542
9683
- 1
- 1
- {0}
- 0
- A Graphic Plus Shape Object
- true
- 273a968b-838e-4130-81c1-9ae301bb46dd
- Shape
- Shape
- false
- 0
-
3628
9593
32
100
-
3644
9643
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