-
0
2
2
-
1
0
7
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- Shaded
- 0
-
255;201;201;201
-
255;191;191;191
- 638665177756704920
- XHꓨ....GHX
- 0
-
-2496
-261
- 0.8645371
- 0
- 0
- 3
- Anemone, Version=0.4.0.0, Culture=neutral, PublicKeyToken=null
- 0.4.0.0
- Mateusz Zwierzycki
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Anemone
- 0.4
- Pufferfish, Version=3.0.0.0, Culture=neutral, PublicKeyToken=null
- 3.0.0.0
- Michael Pryor
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Pufferfish
- 3.0.0.0
- GraphicPlus, Version=1.5.2.0, Culture=neutral, PublicKeyToken=null
- 1.5.2.0
- David Mans
- a48ac930-c378-48dc-84da-26b2af9d8302
- GraphicPlus
- 1.2.0.0
- 41
- 807b86e3-be8d-4970-92b5-f8cdcb45b06b
- Circle
- Create a circle defined by base plane and radius.
- true
- 56b1bc66-e67d-4c6c-9100-3a8f8ff53003
- true
- Circle
- Circle
-
52
192
190
61
-
199
223
- Base plane of circle
- 56a0116a-ff2a-400d-b366-dc4863f43f24
- true
- Plane
- Plane
- false
- 0
-
54
194
133
37
-
128.5
212.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Radius of circle
- a0356262-715c-43ed-b1bf-d7b4e104eb48
- .5/3
- true
- Radius
- Radius
- false
- 0
-
54
231
133
20
-
128.5
241
- 1
- 1
- {0}
- 0.5
- Resulting circle
- 0417321a-1348-48ef-ab0d-bf66582adc21
- true
- Circle
- Circle
- false
- 0
-
211
194
29
57
-
225.5
222.5
- d93100b6-d50b-40b2-831a-814659dc38e3
- Rectangle
- Create a rectangle on a plane
- true
- 5d7db5d5-d62a-4939-888c-187e71597575
- Rectangle
- Rectangle
-
50
369
193
101
-
181
420
- Rectangle base plane
- 836c5d22-1b9a-4213-b741-5fff42503fb7
- Plane
- Plane
- false
- 0
-
52
371
117
37
-
110.5
389.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Dimensions of rectangle in plane X direction.
- e19dbe54-3fa7-4f1c-a2d4-d642a995fed0
- X Size
- X Size
- false
- 0
-
52
408
117
20
-
110.5
418
- 1
- 1
- {0}
-
-0.5
0.5
- Dimensions of rectangle in plane Y direction.
- abcdb0e9-ca2b-493e-a2f0-0266d2126662
- Y Size
- Y Size
- false
- 0
-
52
428
117
20
-
110.5
438
- 1
- 1
- {0}
-
-0.5
0.5
- Rectangle corner fillet radius
- a0b1532b-a039-4d35-81e8-94546a9c9f8a
- Radius
- Radius
- false
- 0
-
52
448
117
20
-
110.5
458
- 1
- 1
- {0}
- 0
- Rectangle
- 09156e50-fb85-44df-9c41-c525b6662d82
- Rectangle
- Rectangle
- false
- 0
-
193
371
48
48
-
217
395.25
- Length of rectangle curve
- 090f8e5c-5ef2-4e73-b981-b87e2217c8d2
- Length
- Length
- false
- 0
-
193
419
48
49
-
217
443.75
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 849c4d8c-4acd-473c-b084-51270677d1a3
- true
- Scale
- Scale
-
1018
205
207
64
-
1161
237
- Base geometry
- 24103020-75e4-4ea7-bbd9-063e22e0bcc6
- true
- 2
- Geometry
- Geometry
- true
- a19045c3-4a17-4c14-a157-4fb18f9ec0b4
- 1
-
1020
207
129
20
-
1092.5
217
- Center of scaling
- e0ae49c9-b342-42c4-9641-5ceed27b32d0
- true
- Center
- Center
- false
- d01fde1c-e9b6-4ad2-b1f3-deb71c575530
- 1
-
1020
227
129
20
-
1092.5
237
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 90e19b4f-d20b-48c4-a19c-c51b3f51f7e9
- true
- Factor
- Factor
- false
- 0
-
1020
247
129
20
-
1092.5
257
- 1
- 1
- {0}
- 0.33333333333333331
- Scaled geometry
- 6c99d4fc-ae46-434c-bfbf-af7216efa036
- true
- Geometry
- Geometry
- false
- 0
-
1173
207
50
30
-
1198
222
- Transformation data
- ec58a418-5f3e-4647-b7b0-f037be8d16cd
- true
- Transform
- Transform
- false
- 0
-
1173
237
50
30
-
1198
252
- 7cd2f235-466e-4d30-bd3c-3b9573ac7dda
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop Start
- Loop Start
- true
- 79035fae-63d0-4a40-ae15-29c503632290
- true
- Fast Loop Start
- Fast Loop Start
-
813
165
112
64
-
872
197
- 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
- 1a8ee4ea-631e-41f0-9f57-83bfca31914f
- true
- Iterations
- Iterations
- false
- c0b364e7-91c8-4880-ba30-a154776c0c59
- 1
-
815
167
45
30
-
837.5
182
- 1
- 1
- {0}
- 3
- 2
- Data to loop
- ddbe7da7-1f99-41ab-8e16-1d2c689540e5
- true
- Data
- Data
- true
- 7d596015-aaea-442c-848d-c78be4c79e38
- 1
-
815
197
45
30
-
837.5
212
- Connect to Loop End
- 7f4659e9-bcca-4ecb-8a51-8a361506a8ef
- true
- >
- >
- false
- 0
-
884
167
39
20
-
903.5
177
- Counter
- 5da8229f-c8c4-4bee-adaf-d4e8f3928239
- true
- Counter
- Counter
- false
- 0
-
884
187
39
20
-
903.5
197
- 2
- Data to loop
- a19045c3-4a17-4c14-a157-4fb18f9ec0b4
- true
- Data
- Data
- false
- 0
-
884
207
39
20
-
903.5
217
- 01c8e06e-af05-480b-bf44-d9b1fd634d08
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Rebuild Curve
- Rebuild a curve to a given point count, degree, and domain.
- true
- 8f1a600c-dbd1-4059-a4c8-19c7a30c43f6
- true
- Rebuild Curve
- Rebuild Curve
-
62
549
170
104
-
184
601
- Curve to rebuild
- 65d22c23-9af9-4853-a153-e6f7bc1bbb24
- true
- Curve
- Curve
- false
- 09156e50-fb85-44df-9c41-c525b6662d82
- 1
-
64
551
108
20
-
118
561
- Control point count (if omitted input curve control point count is used)
- d4de0ea8-8100-44f1-8c2c-8f47c2cb7251
- true
- Count
- Count
- true
- 0
-
64
571
108
20
-
118
581
- 1
- 1
- {0}
- 8
- Degree of curve (if omitted input curve degree is used)
- 82a86806-e277-4bcc-bab6-5e80fc386d9f
- true
- Degree
- Degree
- true
- 0
-
64
591
108
20
-
118
601
- 1
- 1
- {0}
- 0
- Domain of curve (if omitted input curve domain is used)
- 58488a06-596b-4703-b20e-83077e2729fc
- true
- Domain
- Domain
- true
- 0
-
64
611
108
20
-
118
621
- Preserve the end tangents of the curve
- 8441cd71-211d-4c2e-b365-abe99b255cae
- true
- End Tangents
- End Tangents
- false
- 0
-
64
631
108
20
-
118
641
- 1
- 1
- {0}
- true
- Resulting rebuilt curve
- 6983d05d-80b1-446e-9d22-8ed8c8a47e91
- true
- Rebuilt
- Rebuilt
- false
- 0
-
196
551
34
100
-
213
601
- ad013215-63f3-46da-8b16-ce3bf593a0c0
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Curve Edit Points
- Extract the edit points on a curve at knot averages, the points an interpolated curve interpolated through.
- true
- 8f0fab5f-7aab-4b3f-a091-f02c68a7e9b1
- true
- Curve Edit Points
- Curve Edit Points
-
269
584
123
64
-
323
616
- Curve to get the edit points of
- b91d8663-6f39-44d7-b632-92c2e92d9e6a
- true
- Curve
- Curve
- false
- 6983d05d-80b1-446e-9d22-8ed8c8a47e91
- 1
-
271
586
40
30
-
291
601
- If True, only the edit points at knots (span ends) are extracted (the points an interpolated curve interpolated through)
If False, all edit points are extracted which equals the same amount as the curve control points (like Rhino's EditPtOn command)
- 33a8c810-2a31-4ca1-810d-948f85828b8e
- true
- Knots
- Knots
- false
- 0
-
271
616
40
30
-
291
631
- 1
- 1
- {0}
- false
- 1
- Edit points on the curve
- 005627ca-8e58-45bd-a359-d64f93dfbcba
- true
- Points
- Points
- false
- 0
-
335
586
55
20
-
362.5
596
- 1
- Tangent vectors at edit points
- 51002383-3cb6-442c-9623-1511b12d2137
- true
- Tangents
- Tangents
- false
- 0
-
335
606
55
20
-
362.5
616
- 1
- Parameter values at edit points
- 83be3fb8-3c4f-419d-9394-9e5e146b619d
- true
- Parameters
- Parameters
- false
- 0
-
335
626
55
20
-
362.5
636
- 4e5b891f-3e8d-4b3d-b677-996c63b3ac70
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop End
- Loop End
- true
- 386e1798-d5d9-46ac-ba46-26851f64a24f
- true
- Fast Loop End
- Fast Loop End
- true
- 0
-
1269
165
104
64
-
1318
197
- 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
- 93c22a3d-0a01-4fed-a644-8f2f28119a9a
- true
- <
- <
- false
- 7f4659e9-bcca-4ecb-8a51-8a361506a8ef
- 1
-
1271
167
35
20
-
1288.5
177
- Set to true to exit the loop
- 6bed6332-6e6a-4bd1-8347-9b9a153a20b3
- true
- Exit
- Exit
- true
- 0
-
1271
187
35
20
-
1288.5
197
- 1
- 1
- {0}
- false
- 2
- Data to loop
- 75162142-c948-47e2-8ff4-f1cea65e2366
- true
- Data
- Data
- false
- 6c99d4fc-ae46-434c-bfbf-af7216efa036
- 1
-
1271
207
35
20
-
1288.5
217
- 2
- Data to loop
- 94453fbb-c4cb-444e-8b10-403abaa03bb5
- true
- 1
- Data
- Data
- false
- 0
-
1330
167
41
60
-
1342.5
197
- 22f0d53c-5673-456d-bdef-1c7085693481
- 1c9de8a1-315f-4c56-af06-8f69fee80a7a
- Bounding Rectangle
- Create a plane oriented union bounding rectangle or separate bounding rectangles for geometry.
- true
- cef5033c-5568-4673-b2e3-b59bc6613197
- true
- Bounding Rectangle
- Bounding Rectangle
-
36
37
221
121
-
182
98
- 1
- Geometry to contain with bounding rectangle
- c93359db-91fd-4258-a56b-a2e7867ecdf9
- true
- Geometry
- Geometry
- false
- 0417321a-1348-48ef-ab0d-bf66582adc21
- 1
-
38
39
132
20
-
104
49
- Orientation plane of the bounding rectangle
- true
- 396ee731-8681-4552-94e2-cea74f1e5e1c
- true
- Plane
- Plane
- false
- 0
-
38
59
132
37
-
104
77.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Axis of the orientation plane to find the bounding rectangle along
0 = {z} axis of orintation plane
1 = {y} axis of orintation plane
2 = {x} axis of orintation plane
- 0714fe30-b865-4cd8-a997-4fd8c2eca426
- true
- Axis
- Axis
- false
- 0
-
38
96
132
20
-
104
106
- 1
- 1
- {0}
- 0
- Slide the bounding rectangle along the axis (0.0 = Start of bounding volume, 1.0 = End of bounding volume)
- 1ec3032e-d100-452b-90bf-6a37f2cac4c3
- true
- Slide
- Slide
- false
- 0
-
38
116
132
20
-
104
126
- 1
- 1
- {0}
- 0
- If True, one overall bounding rectangle is made for all input geometry
If False, each input geometry gets its own separate bounding rectangle
- 1f3a855f-d485-4291-963c-8bc6e26705f5
- true
- Union
- Union
- false
- 0
-
38
136
132
20
-
104
146
- 1
- 1
- {0}
- true
- 1
- Resulting bounding rectangle or rectangles
- c293d551-d39c-45b3-bfdd-da3c2a3e51f2
- true
- Bounding
- Bounding
- false
- 0
-
194
39
61
39
-
224.5
58.5
- 1
- Plane {x} dimension of the bounding rectangle or rectangles
- d43c8bf0-c82b-4e9e-b89a-7ff2c82c96dc
- true
- Dimension X
- Dimension X
- false
- 0
-
194
78
61
39
-
224.5
97.5
- 1
- Plane {y} dimension of the bounding rectangle or rectangles
- b243e10a-6bcf-4df1-b737-0214922e43eb
- true
- Dimension Y
- Dimension Y
- false
- 0
-
194
117
61
39
-
224.5
136.5
- 807b86e3-be8d-4970-92b5-f8cdcb45b06b
- Circle
- Create a circle defined by base plane and radius.
- true
- 2ba34f62-d419-4291-80e9-97d5434e2e3e
- true
- Circle
- Circle
-
52
283
190
61
-
199
314
- Base plane of circle
- 16ec5c3a-2757-4225-a1cf-6ad1cc4f65fb
- true
- Plane
- Plane
- false
- 0
-
54
285
133
37
-
128.5
303.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Radius of circle
- bfaf19cc-71ca-4596-84df-9c5d89681650
- .5
- true
- Radius
- Radius
- false
- 0
-
54
322
133
20
-
128.5
332
- 1
- 1
- {0}
- 0.5
- Resulting circle
- 6a0d0449-07bf-4eaf-b356-73330b78ebae
- true
- Circle
- Circle
- false
- 0
-
211
285
29
57
-
225.5
313.5
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 1323c7d7-4481-40cb-a2fb-9aa926cc0df4
- true
- Scale
- Scale
-
347
38
217
64
-
500
70
- Base geometry
- 16fe66f9-6957-4211-8415-e0a65e7a3567
- true
- 1
- Geometry
- Geometry
- true
- 0417321a-1348-48ef-ab0d-bf66582adc21
- 1
-
349
40
139
20
-
426.5
50
- Center of scaling
- bf1869c8-9f29-4a9f-8982-3546ea2fe4c9
- true
- Center
- Center
- false
- 0
-
349
60
139
20
-
426.5
70
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 0ca4a467-b54c-4030-ab76-cd55c258a326
- 2^16
- true
- Factor
- Factor
- false
- 0
-
349
80
139
20
-
426.5
90
- 1
- 1
- {0}
- 1
- Scaled geometry
- 7d596015-aaea-442c-848d-c78be4c79e38
- true
- Geometry
- Geometry
- false
- 0
-
512
40
50
30
-
537
55
- Transformation data
- 2a5419e5-7f93-4d48-a29b-ecdb8627c90d
- true
- Transform
- Transform
- false
- 0
-
512
70
50
30
-
537
85
- 6eaffbb2-3392-441a-8556-2dc126aa8910
- Cull Duplicates
- 1
- Cull points that are coincident within tolerance
- true
- ac4d12a0-3904-4782-8ea8-60c9ae252843
- true
- Cull Duplicates
- Cull Duplicates
-
241
688
180
64
-
368
720
- 1
- Points to operate on
- 62ff2f38-429d-42d1-b18e-929165173ae3
- true
- Points
- Points
- false
- 005627ca-8e58-45bd-a359-d64f93dfbcba
- 1
-
243
690
113
30
-
299.5
705
- Proximity tolerance distance
- 87ccc75c-222b-4863-9b71-294d80659bd1
- true
- Tolerance
- Tolerance
- false
- 0
-
243
720
113
30
-
299.5
735
- 1
- 1
- {0}
- 7.62939453125E-06
- 1
- Culled points
- fc16fe36-f473-4c66-a556-02a0e073879f
- true
- Points
- Points
- false
- 0
-
380
690
39
20
-
399.5
700
- 1
- Index map of culled points
- 2cb239da-d253-4814-820f-d9056824ef01
- true
- Indices
- Indices
- false
- 0
-
380
710
39
20
-
399.5
720
- 1
- Number of input points represented by this output point
- 1f3a71c3-6747-494b-86a8-ecb0f9a477f6
- true
- Valence
- Valence
- false
- 0
-
380
730
39
20
-
399.5
740
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- ec86d8c6-6bce-418f-b438-a3aecd8deb68
- true
- Merge
- Merge
-
278
494
106
64
-
323
526
- 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
- bd38d126-3137-400d-8bb3-c229fb6e88ab
- true
- false
- Data 1
- D1
- true
- 6c324668-364d-421a-baab-9c226860eaf6
- 1
-
280
496
31
20
-
295.5
506
- 2
- Data stream 2
- 61fb2dab-5d22-435c-852d-7f3cd437c453
- true
- false
- Data 2
- D2
- true
- fc16fe36-f473-4c66-a556-02a0e073879f
- 1
-
280
516
31
20
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295.5
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