-
0
2
2
-
0
9
76
- 0d8a6c3c-ec64-415b-acf8-472b20e3e1c5
- Shaded
- 2
-
100;150;0;0
-
100;0;150;0
- 635617740273511533
- canopy1.ghx
- 0
-
60
86
- 1
- 0
- 0
- 0
- 10
- cffdbaf3-8d33-4b38-9cad-c264af9fc3f4
- Point Charge
- Create a field due to a point charge
- a935a44f-4e88-4cf8-b10e-30a647f76bfa
- Point Charge
- PCharge
-
211
45
70
84
-
246
87
- Location of point charge
- true
- 6787e704-71c2-43cc-a232-5acfb7377c04
- Point
- P
- false
- c6d38208-3fa8-48a5-bae9-3a1cd24434bf
- 1
-
213
47
18
20
-
223.5
57
- 1
- 3
- {0}
- b55482b3-db37-42bd-9d25-2a4091436c30
- -1
- 0
- 0
- point_object
- 50055edc-670a-4093-abc5-1d376217aa1b
- -1
- 0
- 0
- point_object
- f820847d-7d6a-4c27-ab7d-366e89b24286
- -1
- 0
- 0
- point_object
- Charge of point object
- 466e2626-bb26-4024-a426-ac902febf0f4
- Charge
- C
- false
- 5fb00040-1eec-456f-8b68-7050682b9f40
- 1
-
213
67
18
20
-
223.5
77
- 1
- 1
- {0}
- 1
- Decay of charge potential
- 36593775-1a3e-4b24-a064-17f3db4cd68d
- Decay
- D
- false
- 642c0d0d-8bcc-4d10-9b0e-10591ff9147e
- 1
-
213
87
18
20
-
223.5
97
- 1
- 1
- {0}
- 2
- Optional bounds for the field
- 5f69c9ee-40d1-4877-964a-2b9138045c10
- Bounds
- B
- true
- 0
-
213
107
18
20
-
223.5
117
- Field due to point charge
- 5b64ae11-5f58-4562-a8cb-e0fbb0cf9521
- Field
- F
- false
- 0
-
261
47
18
80
-
270
87
- 86a9944b-dea5-4126-9433-9e95ff07927a
- Triangular
- 2D grid with triangular cells
- true
- 1d22b49e-7e7e-4871-a504-724e3378cdc7
- Triangular
- TriGrid
-
205
154
75
84
-
244
196
- Base plane for grid
- 4ee5cc8e-04c0-4ffd-aaf7-67209f9ee4e0
- Plane
- P
- false
- 0
-
207
156
22
20
-
219.5
166
- 1
- 1
- {0}
-
0
0
3
1
0
0
0
1
0
- Size of triangle edges
- 7465e332-9076-44f8-87fe-c8ca14dc543e
- Size
- S
- false
- 0
-
207
176
22
20
-
219.5
186
- 1
- 1
- {0}
- 0.33
- Number of grid cells in base plane x directions
- 2b0cd0cd-86ee-488d-a3df-9b181f93d8fc
- Extent X
- Ex
- false
- 0
-
207
196
22
20
-
219.5
206
- 1
- 1
- {0}
- 120
- Number of grid cells in base plane y directions
- 00f0f88a-56da-454c-bbd5-06d90a4d657d
- Extent Y
- Ey
- false
- 0
-
207
216
22
20
-
219.5
226
- 1
- 1
- {0}
- 30
- 2
- Grid cell outlines
- a26cad18-e585-455e-b387-3b22d05feb8b
- Cells
- C
- false
- 0
-
259
156
19
40
-
268.5
176
- 2
- Points at grid centers
- true
- d5aed24f-5866-44cd-8ccc-011396405199
- Points
- P
- false
- 0
-
259
196
19
40
-
268.5
216
- d9a6fbd2-2e9f-472e-8147-33bf0233a115
- Merge Fields
- Merge a collection of fields into one
- true
- c64eff31-d775-46dd-9ff5-1c833d16d808
- Merge Fields
- MergeF
-
295
50
67
76
-
327
88
- 1
- Fields to merge
- 535e9d86-3947-4bb7-84b6-599f26a6be3b
- Fields
- F
- false
- 5b64ae11-5f58-4562-a8cb-e0fbb0cf9521
- 1
-
297
52
15
72
-
306
88
- Merged field
- 3132f402-f9fc-4144-b34b-78fd26ce3952
- Field
- F
- false
- 0
-
342
52
18
72
-
351
88
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- c6d38208-3fa8-48a5-bae9-3a1cd24434bf
- Point
- Pt
- false
- 0
-
133
43
50
20
-
158.538
53.23199
- 1
- 3
- {0}
-
10.6456101944454
3.13876273714972
1.11022302462516E-16
-
12.5972584125757
7.16181226974048
4.44089209850063E-16
-
4.60579235004488
4.83746303199722
0
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 5fb00040-1eec-456f-8b68-7050682b9f40
- Number Slider
- false
- 0
-
28
68
177
20
-
28.52229
68.09868
- 3
- 1
- 0
- 10
- -10
- 0
- -10
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 642c0d0d-8bcc-4d10-9b0e-10591ff9147e
- Number Slider
- false
- 0
-
32
92
171
20
-
32.69513
92.20534
- 3
- 1
- 0
- 2
- 0
- 0
- 1.355
- a7c9f738-f8bd-4f64-8e7f-33341183e493
- Evaluate Field
- Evaluate a field at a point
- true
- b61d3d88-a890-4a35-bd71-2233e94186ec
- Evaluate Field
- EvF
-
396
134
68
44
-
429
156
- Field to evaluate
- 114e6b0d-d18c-4bf3-9d20-eb6614482863
- Field
- F
- false
- 3132f402-f9fc-4144-b34b-78fd26ce3952
- 1
-
398
136
16
20
-
407.5
146
- Point to evaluate at
- bcae8c62-d30a-491c-8388-52fffa5d4299
- Point
- P
- false
- 6bedb227-695c-4eeb-80dc-c1f71d5b2693
- 1
-
398
156
16
20
-
407.5
166
- Field tensor at sample location
- 5f095f95-e8ca-4b10-977f-c8715a5e642d
- Tensor
- T
- false
- 0
-
444
136
18
20
-
453
146
- Field strength at sample location
- b6b89fb9-6112-4087-9838-957436ac2694
- Strength
- S
- false
- 0
-
444
156
18
20
-
453
166
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
- 7d2830ec-8f56-40df-8f24-7547ec48c5de
- Move
- Move
-
489
168
71
61
-
523
199
- Base geometry
- 97b7452d-86a5-4ded-90ed-ad65bec62206
- Geometry
- G
- true
- 6bedb227-695c-4eeb-80dc-c1f71d5b2693
- 1
-
491
170
17
28
-
501
184.25
- Translation vector
- 0e9fb672-d528-41d1-abf8-c279bd004294
- Motion
- T
- false
- 5f095f95-e8ca-4b10-977f-c8715a5e642d
- 1
-
491
198
17
29
-
501
212.75
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- 523a6b4d-c7c6-495b-b18b-6d2c6c48ef1a
- Geometry
- G
- false
- 0
-
538
170
20
28
-
548
184.25
- Transformation data
- f68744b5-ef73-47f3-8d2a-4b55b64c5f75
- Transform
- X
- false
- 0
-
538
198
20
29
-
548
212.75
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- 913a1c2a-0ac5-4ce2-9836-8a55ce7982c8
- Explode
- Explode
-
293
155
69
80
-
326
195
- Curve to explode
- ee3238c7-5d05-41ad-8fc0-a2a35df2781e
- Curve
- C
- false
- a26cad18-e585-455e-b387-3b22d05feb8b
- 1
-
295
157
16
38
-
304.5
176
- Recursive decomposition until all segments are atomic
- e986e44b-358c-4970-ba13-89b3d1479578
- Recursive
- R
- false
- 0
-
295
195
16
38
-
304.5
214
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 4901bb54-2de8-412a-8762-ec66212ba588
- Segments
- S
- false
- 0
-
341
157
19
38
-
350.5
176
- 1
- Vertices of the exploded segments
- 6bedb227-695c-4eeb-80dc-c1f71d5b2693
- Vertices
- V
- false
- 0
-
341
195
19
38
-
350.5
214
- 71b5b089-500a-4ea6-81c5-2f960441a0e8
- PolyLine
- Create a polyline connecting a number of points.
- be9907b9-ad0c-4adf-b4b7-42392dc67bf3
- PolyLine
- PLine
-
598
166
72
59
-
631
196
- 1
- Polyline vertex points
- abca5ec8-65dd-42ac-8960-e9c988084a09
- Vertices
- V
- false
- 523a6b4d-c7c6-495b-b18b-6d2c6c48ef1a
- 1
-
600
168
16
27
-
609.5
181.75
- Close polyline
- 138e66f0-8be5-4be3-9158-ff1ce54b59dc
- Closed
- C
- false
- 0
-
600
195
16
28
-
609.5
209.25
- 1
- 1
- {0}
- true
- Resulting polyline
- f73fcfda-fd66-4028-b1ed-f8ae28a751ba
- Polyline
- Pl
- false
- 0
-
646
168
22
55
-
657
195.5
-
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