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- {uv} coordinate to evaluate
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- Point
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- Normal
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- U direction
- U
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- V direction
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- Extrude
- Extrude points, curves and surfaces along a vector.
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- Extrude
- Extr
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10
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- Extrusion result
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- Multiplication
- Mathematical multiplication
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- Multiplication
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- Move
- Translate (move) an object along a vector.
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- Move
- Move
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- Geometry
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- Translation vector
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- Motion
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- Geometry
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- Transform
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- Mathematical multiplication
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- Multiplication
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- First item for multiplication
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- A
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- Custom Preview
- Allows for customized geometry previews
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- Custom Preview
- Preview
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- Material
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255;228;178;227
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255;255;254;255
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- Evaluate an expression with a flexible number of variables.
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- Evaluate
- Eval
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- t * (-1/2)
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- Expression
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- 't' value used to evaluate Expression
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- Rectangle
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- Pack Objects in a row.
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- Polyline
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- Create an OpenGL material.
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- Colour of the specular highlight
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- Emissive colour of the material
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- Amount of transparency (0.0 = opaque, 1.0 = transparent
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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15
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- Resulting material
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100
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- Convert a curve to a polyline.
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- ToPoly
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15
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- Text for LaserCutting or Milling
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- Text to display
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1065
- 1
- 1
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- Font, if nothing is supplied the most optimal is used
for bold italic -> FontName True True
for bold -> FontName True False
- a7c1e3e9-a7d9-4337-9641-ab2d4f065eeb
- Font
- F
- true
- 0
-
2980
1075
25
20
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3002
1085
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- Text as curves
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- Curves
- C
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-
3035
1015
13
80
-
3041.5
1055
- 1817fd29-20ae-4503-b542-f0fb651e67d7
- List Length
- Measure the length of a list.
- true
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- List Length
- Lng
-
2589
1239
71
32
-
2631
1255
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- Base list
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- List
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-
2591
1241
25
28
-
2613
1255
- Number of items in L
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- Length
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-
2646
1241
12
28
-
2652
1255
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- c864968d-1beb-4787-916c-fcdce90083fb
- Series
- Series
-
2697
1203
56
64
-
2724
1235
- First number in the series
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- Start
- S
- false
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- 1
-
2699
1205
10
20
-
2705.5
1215
- 1
- 1
- {0}
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- Step size for each successive number
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- Step
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- false
- 0
-
2699
1225
10
20
-
2705.5
1235
- 1
- 1
- {0}
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- Number of values in the series
- e32244a5-9c98-411c-b5c2-ce29b648ce54
- Count
- C
- false
- 43bc23aa-1b21-4a0e-8fe6-5a7510e0360b
- 1
-
2699
1245
10
20
-
2705.5
1255
- 1
- 1
- {0}
- 10
- 1
- Series of numbers
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- Series
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- false
- 0
-
2739
1205
12
60
-
2745
1235
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 483c8ed0-250a-46a5-a708-b28bf094b000
- Panel
- false
- 0
- 0
- 1
-
2605
1208
50
20
- 0
- 0
- 0
-
2605.2998
1208.3611
-
255;255;250;90
- true
- true
- true
- false
- false
- true
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
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- Number Slider
- Text Size
- false
- 0
-
120
1595
173
20
-
120.851074
1595.7445
- 3
- 1
- 1
- 10
- 0
- 0
- 4
- d51e9b65-aa4e-4fd6-976c-cef35d421d05
- Boundary Surfaces
- Create planar surfaces from a collection of boundary edge curves.
- true
- 59b9fd99-c8f0-4063-b094-38bf971cf875
- Boundary Surfaces
- Boundary
-
1960
1013
55
68
-
1986
1047
- 1
- Boundary curves
- d1000f13-9b58-4b5f-b14c-8a8e37861c6e
- Edges
- E
- false
- 6c52fa2a-283e-40c4-a4d5-4ee5520f7485
- 1
-
1962
1015
9
64
-
1968
1047
- 1
- Resulting boundary surfaces
- 6ff8b7c4-3042-4f71-9a19-28b58ea8983f
- Surfaces
- S
- false
- 0
-
2001
1015
12
64
-
2007
1047
- 86b28a7e-94d9-4791-8306-e13e10d5f8d5
- Area
- Solve area properties for breps, meshes and planar closed curves.
- true
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- Area
- Area
-
2462
1111
57
44
-
2489
1133
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- Brep, mesh or planar closed curve for area computation
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- Geometry
- G
- false
- cc7b0208-c958-4700-95dc-51065200daf8
- 1
-
2464
1113
10
40
-
2470.5
1133
- Area of geometry
- d769db49-792a-4381-8f80-e7f1fe1bb41c
- Area
- A
- true
- 0
-
2504
1113
13
20
-
2510.5
1123
- Area centroid of geometry
- 7a933c72-1269-410b-99cd-58b2af02e3d6
- Centroid
- C
- true
- 0
-
2504
1133
13
20
-
2510.5
1143
- 55f51cca-4e86-4498-8fce-99abbe131c8c
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- OpenNest1
- Nest geometry without attributes, legacy component from OpenNest1.
- c091de43-420a-4a55-85a6-cbf8cc0b569a
- OpenNest1
- OpenNest1
-
2659
1323
141
204
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2729
1425
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- Sheets
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- Sheets
- Sheets
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-
2661
1325
53
20
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- Geo
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- Geo
- Geo
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-
2661
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53
20
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- Spacing
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- Spacing
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-
2661
1365
53
20
-
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- Placement
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- Placement
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-
2661
1385
53
20
-
2689
1395
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- Tolerance
- 82cb7727-191a-45fe-8d77-faa2169a7c1b
- Tolerance
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- 1
-
2661
1405
53
20
-
2689
1415
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- Rotations
- 4dff954f-06b9-41df-bb38-d757306013b9
- Rotations
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-
2661
1425
53
20
-
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- Iterations
- a1edb2fd-d5e7-4786-9966-a4802a707aa9
- Iterations
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-
2661
1445
53
20
-
2689
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- Seed
- 62e9022b-0b09-47fc-b005-50dc3a5f7729
- Seed
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-
2661
1465
53
20
-
2689
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- Reset
- 761b839c-d871-4515-8ea7-b368817bd65c
- Reset
- Reset
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-
2661
1485
53
20
-
2689
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- Run
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- Run
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-
2661
1505
53
20
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2689
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- Sheets
- 2f2700a9-54a9-494a-86a5-d7d06f2dbefe
- Sheets
- Sheets
- false
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-
2744
1325
54
40
-
2771
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- 2
- Geo
- ccb581f9-48ae-4acc-b49a-833356de2a5e
- Geo
- Geo
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-
2744
1365
54
40
-
2771
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- Polygon id number
- 2058c146-5945-494a-84f0-fd417d620df2
- ID
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-
2744
1405
54
40
-
2771
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- Transform
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- Transform
- Transform
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-
2744
1445
54
40
-
2771
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- Sheet id number
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- IDS
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-
2744
1485
54
40
-
2771
1505
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- Button
- Button object with two values
- False
- True
- b5a7d347-1986-4fac-92d9-1532b63db94a
- Button
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- false
- 0
-
2445
1459
95
22
- c75b62fa-0a33-4da7-a5bd-03fd0068fd93
- Length
- Measure the length of a curve.
- a1265715-122a-4a0f-9442-8362e952f222
- Length
- Len
-
2048
1032
56
31
-
2075
1048
- Curve to measure
- 9eb9bbf9-bb46-4efa-a334-7ebd629af39a
- Curve
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- false
- 6ff8b7c4-3042-4f71-9a19-28b58ea8983f
- 1
-
2050
1034
10
27
-
2056.5
1047.5
- Curve length
- 77af37fb-26f1-4705-b47b-2fefa5334e43
- Length
- L
- false
- 0
-
2090
1034
12
27
-
2096
1047.5
- 30d58600-1aab-42db-80a3-f1ea6c4269a0
- Larger Than
- Larger than (or equal to)
- c0743b07-51f1-431e-a38a-b8cf610c27d9
- Larger Than
- Larger
-
2223
1063
61
49
-
2249
1088
- Number to test
- 92e7ea71-e976-48ad-aeed-5aa02d466657
- First Number
- A
- false
- 77af37fb-26f1-4705-b47b-2fefa5334e43
- 1
-
2225
1065
9
22
-
2231
1076.25
- Number to test against
- a778364e-0cbb-4dc8-8c73-2c9e1a8a48c9
- Second Number
- B
- false
- 82efd9ba-6348-40a5-a9d9-845d6c1d2cac
- 1
-
2225
1087
9
23
-
2231
1098.75
- 1
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- True if A > B
- 6b7d55df-4218-43a7-b23b-d543292a25a5
- Larger than
- >
- false
- 0
-
2264
1065
18
22
-
2273
1076.25
- True if A >= B
- 09edb270-492b-425d-9f6d-8d919f6b6467
- … or Equal to
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- false
- 0
-
2264
1087
18
23
-
2273
1098.75
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 82efd9ba-6348-40a5-a9d9-845d6c1d2cac
- Number Slider
- false
- 0
-
1939
1105
207
20
-
1939.3679
1105.1643
- 1
- 1
- 0
- 10
- 0
- 0
- 1.1
- d8332545-21b2-4716-96e3-8559a9876e17
- Dispatch
- Dispatch the items in a list into two target lists.
- true
- 6fe2ef03-ccfc-4c32-850a-cf04258eaf33
- Dispatch
- Dispatch
-
2365
1117
55
63
-
2391
1149
- 1
- List to filter
- e95df59c-3a90-4ac3-82b4-196470561124
- List
- L
- false
- 6c52fa2a-283e-40c4-a4d5-4ee5520f7485
- 1
-
2367
1119
9
29
-
2373
1133.75
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- Dispatch pattern
- aa7e198d-1e3b-40c1-a849-cdcfc09f51be
- Dispatch pattern
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- false
- 09edb270-492b-425d-9f6d-8d919f6b6467
- 1
-
2367
1148
9
30
-
2373
1163.25
- 1
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- {0}
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- Dispatch target for True values
- cc7b0208-c958-4700-95dc-51065200daf8
- List A
- A
- false
- 0
-
2406
1119
12
29
-
2412
1133.75
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- Dispatch target for False values
- d210f5a7-3c68-4f08-83f8-0dea6ca878a6
- List B
- B
- false
- 0
-
2406
1148
12
30
-
2412
1163.25
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-
2013.9995
1000.99634
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2359.0923
1000.99634
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2359.0923
1024.446
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2013.9995
1024.446
- A quick note
- Microsoft Sans Serif
- 422005d2-4524-4201-9315-5bd5e706a1c9
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- Scribble
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- 25
- Elaborate Way of Culling List??
-
2008.9995
995.99634
355.09277
33.449707
-
2013.9995
1000.99634
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
-
150;170;135;255
- A group of Grasshopper objects
- 59b9fd99-c8f0-4063-b094-38bf971cf875
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- c0743b07-51f1-431e-a38a-b8cf610c27d9
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- Group
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- Scribble
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-
126.4212
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-
272.11212
1052.3717
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272.11212
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126.4212
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- A quick note
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- Sheet Layout
-
121.4212
1047.3717
155.69092
33.449707
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126.4212
1052.3717
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
-
150;170;135;255
- A group of Grasshopper objects
- 2ffd1f77-6fef-4999-999a-fc44d14a4212
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- Group
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2564.6519
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673.04584
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- A quick note
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- Enable for 3D Preview
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255.97168
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- Button object with two values
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- Button
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120
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90
22
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164
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- Set to 'True' to bake objects.
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59
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- Geometry to bake.
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- Geometry Objects
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59
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- Bake geometry to a layer.
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- Name of the geometry object.
- a6569e73-7ac0-4957-9bb6-2f7b03c58fdc
- Object Name
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-
3128
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59
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3159
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- Color of the geometry object.
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- Object Color
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3128
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59
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255;255;254;255
- Color of the geometry layer.
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- Layer Color
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3128
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59
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-
3159
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255;255;254;255
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- User string data for the object.
- a724f9e5-92d0-4c04-9abc-5855b90cff6e
- User String
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-
3128
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59
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3159
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- Matching unique keys for user strings.
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- User Keys
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- 0
-
3128
1495
59
20
-
3159
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- 5fd8fe11-afdd-4c02-ba21-2791b88ee04c
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- Object Bake
- Bake objects to a layer in the active Rhino document.
- d77b94b8-ec0a-4468-88cb-1e7ea07aae12
- Object Bake
- Bake
-
3129
1177
90
164
-
3205
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- Set to 'True' to bake objects.
- aa77ed51-50da-4a5d-a9f8-b909449883fd
- Bake Toggle
- Bake
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- f9bc2394-293d-4f28-b939-e70f147e5d73
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-
3131
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59
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3162
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- Geometry to bake.
- 07347b30-1de6-4643-86de-c309d0b9bb9b
- Geometry Objects
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- false
- 57b956be-1e69-4ad1-a528-340b95d4771d
- 1
-
3131
1199
59
20
-
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- Bake geometry to a layer.
- 3e868c55-477c-47c3-8b0a-457b73b59380
- Layer
- Layer
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- 1
-
3131
1219
59
20
-
3162
1229
- 1
- 1
- {0}
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- GH_Bake
- Name of the geometry object.
- 3b008234-60ef-4f9d-a992-74f1174eb8c6
- Object Name
- ObjName
- false
- 0
-
3131
1239
59
20
-
3162
1249
- 1
- 1
- {0}
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- Color of the geometry object.
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- Object Color
- ObjColor
- false
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- 1
-
3131
1259
59
20
-
3162
1269
- 1
- 1
- {0}
-
255;255;254;255
- Color of the geometry layer.
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- Layer Color
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- 1
-
3131
1279
59
20
-
3162
1289
- 1
- 1
- {0}
-
255;255;254;255
- 1
- User string data for the object.
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- User String
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- 0
-
3131
1299
59
20
-
3162
1309
- 1
- 1
- {0}
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- 1
- Matching unique keys for user strings.
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- User Keys
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-
3131
1319
59
20
-
3162
1329
- 1
- 1
- {0}
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- Panel
- A panel for custom notes and text values
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- Panel
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- 0
- 0
- engrave
-
122
1442
50
20
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122.41974
1442.4567
-
255;255;250;90
- true
- true
- true
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- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
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- 0
- 0
- cut
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121
1370
50
20
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121.804504
1370.8131
-
255;255;250;90
- true
- true
- true
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- false
- true
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- Panel
- A panel for custom notes and text values
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- 0
- 0
- 255,0,255
-
121
1405
63
20
- 0
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121.78229
1405.9985
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255;255;250;90
- true
- true
- true
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- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
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121
1477
74
20
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121.58746
1477.7957
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255;255;250;90
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- true
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126.4212
1518.4845
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228.11798
1518.4845
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228.11798
1536.9904
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1536.9904
- A quick note
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- Bake Out
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121.4212
1513.4845
111.69678
28.50586
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126.4212
1518.4845
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- Move
- Move
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2539
741
57
44
-
2566
763
- Base geometry
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- Geometry
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2541
743
10
20
-
2547.5
753
- Translation vector
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-
2541
763
10
20
-
2547.5
773
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
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- Geometry
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2581
743
13
20
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2587.5
753
- Transformation data
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- Transform
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2581
763
13
20
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2587.5
773
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2443
761
55
28
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2469
775
- Unit multiplication
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2445
763
9
24
-
2451
775
- 1
- 1
- {0}
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- World {x} vector
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- Unit vector
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- 0
-
2484
763
12
24
-
2490
775
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- Negative
- Compute the negative of a value.
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- Neg
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2359
758
55
34
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2385
775
- Input value
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- Value
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2361
760
9
30
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2367
775
- Output value
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2400
760
12
30
-
2406
775
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- Number Slider
- Numeric slider for single values
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122
1284
217
20
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122.34897
1284.9309
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- 1
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- 200
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126.4212
1245.41
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252.84943
1245.41
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252.84943
1263.9159
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126.4212
1263.9159
- A quick note
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- Scribble
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- 3D Preview
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121.4212
1240.41
136.42822
28.50586
-
126.4212
1245.41
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- Scribble
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126.4212
1325.7513
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198.47931
1325.7513
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198.47931
1348.8959
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126.4212
1348.8959
- A quick note
- Microsoft Sans Serif
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- Scribble
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- Layers
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121.4212
1320.7513
82.058105
33.14453
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126.4212
1325.7513
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- Scribble
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126.4212
815.82245
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416.43585
815.82245
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416.43585
839.24774
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126.4212
839.24774
- A quick note
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- Scribble
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- Add 3D Object from Rhino
-
121.4212
810.82245
300.01465
33.425293
-
126.4212
815.82245
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- Scribble
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126.4212
865.16547
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653.9124
865.16547
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653.9124
882.78314
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126.4212
882.78314
- A quick note
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- Scribble
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- Tested with Network Curves approx: 400mm x 150mm x 50mm
-
121.4212
860.16547
537.4912
27.617676
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126.4212
865.16547
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2390
1365
168
20
-
2390.626
1365.9713
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- Subtraction
- Mathematical subtraction
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787
1146
55
44
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813
1168
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- First operand for subtraction
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- A
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789
1148
9
20
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795
1158
- Second operand for subtraction
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- B
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789
1168
9
20
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795
1178
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-
828
1148
12
40
-
834
1168
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- Group
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-
150;170;135;255
- A group of Grasshopper objects
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- 1
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- Group
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665.82184
1195.0759
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991.2366
1195.0759
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991.2366
1213.5818
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1213.5818
- A quick note
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- Patch because G didn’t Work!
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660.82184
1190.0759
335.41473
28.50586
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665.82184
1195.0759
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2839
920
57
44
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2866
942
- Curve to evaluate
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- Curve
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- 1
-
2841
922
10
40
-
2847.5
942
- True if curve is closed or periodic
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- Closed
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- 0
-
2881
922
13
20
-
2887.5
932
- True if curve is periodic
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- Periodic
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-
2881
942
13
20
-
2887.5
952
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- Dispatch
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2979
912
55
63
-
3005
944
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- List
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2981
914
9
29
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2987
928.75
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- Dispatch pattern
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-
2981
943
9
30
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2987
958.25
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- {0}
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- Dispatch target for True values
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3020
914
12
29
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3026
928.75
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3020
943
12
30
-
3026
958.25
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3083
885
57
44
-
3110
907
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-
3085
887
10
40
-
3091.5
907
- Area of geometry
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- Area
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-
3125
887
13
20
-
3131.5
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- Area centroid of geometry
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- Centroid
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3125
907
13
20
-
3131.5
917
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- Group
- 3
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150;170;135;255
- A group of Grasshopper objects
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- 4
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- Group
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2946.8682
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- A quick note
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- Patch 2
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2941.8682
852.142
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28.50586
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2946.8682
857.142
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2429
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177
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1405.3475
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iVBORw0KGgoAAAANSUhEUgAAAJYAAABkCAYAAABkW8nwAAAAAXNSR0IArs4c6QAAADhlWElmTU0AKgAAAAgAAYdpAAQAAAABAAAAGgAAAAAAAqACAAQAAAABAAAAlqADAAQAAAABAAAAZAAAAAAGd2knAAAiGElEQVR4Ae19WXNbR5bmB4DYQYD7Ju6iKInaZVklu6qrylJ7qXKVo6snYqLbvUTMc/dL/49+7ImYiHmqmHmoCk+0x3ZHTVd01+ZFLluyrMUWtZCUSFHcNwAEsQPzfQleCoK1kGWQpu2bDBC4uPfmzTz55Tknz5JwACjyZRebAlWlQI1qKxZtbFWVqt/yyhwOBwywRIe5ublvOTns7leDAi0tLaYaZzUqs+uwKVBJARtYlRSxj6tCARtYVSGjXUklBWxgVVLEPq4KBWxgVYWMdiWVFLCBVUkR+7gqFLCBVRUy2pVUUsAGViVF7OOqUMAGVlXIaFdSSQEbWJUUsY+rQgEbWFUho11JJQVsYFVSxD6uCgVsYFWFjHYllRSwgVVJEfu4KhSwgVUVMtqVVFLABlYlRezjqlDABlZVyGhXUkkBG1iVFLGPq0IBG1hVIaNdSSUFbGBVUsQ+rgoFbGBVhYx2JZUUsIFVSRH7uCoUsIFVFTLalVRSwAZWJUXs46pQwAZWVchoV1JJARtYlRSxj6tCARtYVSGjXUklBWxgVVLEPq4KBWxgVYWMdiWVFLCBVUkR+7gqFLCBVRUy2pVUUsAGViVF7OOqUMAGVlXIaFdSSQEbWJUUsY+rQgEbWFUho11JJQVsYFVSxD6uCgU2NretSm1VrMTpdKKmpgb5fN68rKq1I6/OFQoF867zKvre5XIhl8tZl5p31aGi83pls1nzru+1W7SOK4tVf+X39vHmKbArgSWATExM4OrVq9i7dy8GBwdNjwQmAenOnTvo7+/HvXv30NfXZwCWTCZx+fJlnDx5El6v1wBMQPrwww/h8XgQi8WQTqfx3HPPIZPJmO9bW1vN9Ra59FyBbXp6Gjqnou9ULACbA/vfUymwK4ElbiJgzc7Oore3F7/85S9RX19vuFQ0GjUguXnzJvT5/fffR3d3twHfBx98gOXlZXOdgPbaa6+hubkZv/3tb9HQ0IDDhw/j448/NtfPzMxgcXERIyMjBjypVMqASaBcWlrC2tqaIV4kEkEikcDQ0BCOHz/+BY74VAp/Sy/YlTqWuIbApVc8HkdjY6MZaHEocZNwOGyONfgCgThRKBRCe3u74Sy6RvuN+/1+s3+93gVCcToBTKKura3NAE/HEofWS4AWR9O+94FAAOPj47h16xbcbve3FCJ/WrcdvI3jWNxVPyAgESbQiKv4fD7U1dVtcCuJNQFJnEVgEmAEHH3W9+JYAoTu0/vU1JQRhQKOACPupuv0DNWxurpqKKd6mpqaDMAEPAFaYNLzJIL1DEss/mmk/nbcpQkt2u5KYGkI1DhL59HAqmjAraLJoJe+07uu0T3Wcfl53aNzKtKVrM+6xvqs+6zn6LryenRN+Tmdt8ujKWABa1fqWAbu/O2ofL60wuP4m/IoBbr8OwGl/Fg3PQoQus4q1ufK+8qPrWuse+z3p1NgVwHLMBUylmy6gGyGjef4u9hCt5ecyOVAscS4nt4r+4qvnAK7BliScslEAcszLmQSPoKIy/wiZbWzAJc3i1BjFpHGki2qjOF85QS0G/BoCmwOWOQiTr4KBYka6iWsy1lDLkIWY4TKA8ny4Cm8SNdJjOi09JTS8YNL9ElcqsBrlueKWJny8Rov9Rt++UCdQjHtwcpkHql4As3dBJpLetXD9dhHu4sCTwWWgwOcyxSxtFBEMlaDQq5kMKzx5uEN8hWgaYArcV0n4EjPLtAYns04kEk6kEvL6AjUeAq8tkCxRvGm6wUoXpdOAqtLLmQTAQKG1nB+6XS6CNoSsoqUfznqWlKmM7Ew5iaiaO2lol6OvN1FU7s1pMATgaWxXYsXMD/uRjHjp57jNIAQ5XK0H2ZXC4iDSHJodWUpQORiRd5IMSZwONYBkieAUsu6lqDQad7HdR/R5TRAcrlyGJn6kAB04NbN61hZWTIDFInUY//+Q8jmsqjzdaOtph/R+QU00DC+vlg01z3unwCs14YCrgMWW197HMWq8/1jgSX6p5MFzI15UOOohdPDB2qQ9I/FDBTdHday3HwnuHC0C+Q6EoDZfJqW6qzhRIlEjAZPt1m1JZOrtDtFsBJdpJ3IhxpyqpHxK6gJr8JfDGB45CPs6WxDW2sbLn7yEZo6IrSgt2D49gfUw7JozTTCH84iEJQuVnqmaVTZPwMmHmtiJKJOck5xQP7ypyfPewsIhAloXmSL1DKiVfHjF4Bl2XVqalyYm6HYQgAL0XEOQAHJVBKZtJZrQDAUFLowOz+NgDeMhaVZGhuj6NzTj+s3PkFnRz+5TAbLBM/g3iMYGfsMTY3thoutRBfQ3zuEe/dHUBdphM8bxOT0CJpdIbpr4qyWvMzpJhBpnKRONzM9Y4CYSK7g7r0bmF8I4z/PX8a5l56nG6bNuHvKnc8CVTZDTnuPIjZeS45VYyaA+pZeo0hfziEWSKCxMwuvrySqq0hTuypSYANYcp9ocGSdlp9t/O49JGabcG9qFHUdQCabxr+98wYOHRpCSpZrePDd772AgneRVu5Wgueo4WXBQC0yzgV4/Q58du06VmnB/vDyKFqa29DaE0Aum8PRQ68gFGzAwX3HzSA4qD8N9B3E8PTvEKoN4sKF9wgGB63dPrYpT1E4ZMTn/t7ncLDvDNKZNFL5QVrO5/Hmm28aP96zzz5rOGM+L/dMEVO3qa9lAkjnl3gvuWcqa/oljurz0VKfa8LsmBOt/bTi2+Cq+mTYANbFixcxPDxsZnZPbzdGbk6iI3KagEpykIMcrJwxWCrSQM7bu3enyH1cHFwfgZZAW3MPJQ25y+w41aYkckU37ty7job6sAHrnXuLGDi4Fw6uJodHL2B/72mKygw5S9qIz5Hxyyj4V+iiWTLiMhDwG7eKXDHjE3fpB+zA9OQVNIV7SlzO0Uhu5cfrr/813TbTxlE9MDCAY3QUL054UVOsRdoRR237MlraGvHf/+V/ILbud5yfn8WPz/43tLqOYpGrzba9tMbbi4GqgmsDWFaoiHxs8o/19w1g6X4CS7FJuJcbsTA/bwZc/rXp6Sn65JYwNkZuRuBcHv49fXspI+bucPCDjXKJuAmaLI4dO84ohTkM37iNsdFR9Pb2YmTiGvLpGuPPk97lcfuQJDg9PpoSeJyiyC1Q9GZoJU1x2bi2tmp0tWxOIFT8FfWqvAurXAw0dnjQ19dnHNOT9+/h3978HabHkzh++AzGJi/j+bN7cX8yzTqSqK+rx+C+QYbbTJi2yXaWTfixxpCaUB1NGNb6o6ok/nZWtgGsn/70p4YCUsophYzSu9AYQXtbO+7HP0WEjuCS8xaYn5/jCtGDRjpt1xJJnH3ur8ixuozCPtA/hCt3fk1R6DI62S9+8QvzfUvLHnTs2WOcvqcOv4rB3mMlkOhh5BfdnQO4PPIfBJYD+/qO4+7teepaRfO5q30fMmtZDPX/GRob2gjwrFG8k3EtBhi4xyc0NjYg6KO+liqis36FwKahNZM04i+VKnFFiXuVQv4BgqjOIxl3EVjG2mbO2/++PAU2gFWu/KraGm8BRecagv4ICgs18LrC6O06jD/85iIc+Vp0dHSDUpJ2By+kV+U4wAKC3xdER91BHmfwl6/8Awc3bVrp81KvcUYAXxFtTbyXir1ZWZqzfB4H/fjAiwZsx/pfXP9WvImOY+pZ+uR2ewyQzEmK3VyKkQ7JDPxcR0gXm73rgs8TQqAtzMnh5GT4CwTqptHUXI933nnHRC4sLi4Yu9jGA4jrfEYKvPySArldqkGBDWBVVuaqcVKkpSiywhzwlw3XOT30mlneS7EWKPIyZnIABYpykPTtOWKqkynCsD8d8XrLIVwo0hzB4/KiYxlILa5Sfs7lpr2LY155DwrkNjEHQmFgcYrtSSu0Rc/Jsx4nQZgzn+UxkK4mjhuJ1JkFhFa5dtk+CjwWWKJ7XbOW53Gko2Eu/wUSgkHmIBV+lP1JpgEz4GU4yRE4mvv5wsPx5+a+J/5TJeVcY/2zeXsQ4mIBTHaotRVGfLrXEJ8PElQlu5oAdX9qHFdv/QZ7DzXgzt0xgixvgKUAvpKeJgHKon7Qi1CaLE9snH1yCxR4LLBKdTjQ0kM/3uwKEot+FHMeDrs12LSc1+TontFL1nSOEE8VC4xdyjkoXpgIkXFzwFzrTMsM4xObJoU9nVoz3FE6EhG73owSeIs0FYireT3+9e9phs34sHyvhsDni8BaXJrBzdGraKhrQWtTDxcGabg9bqP8K7xZojBNk4rApb4UnVkaTClqi08hxRNbbp+spMBTqSniN7a7UNuQRGqVZgT6AAUgt7dI3590I15Bp/E63AwoBIg8Le5rvH51kfaxpJeAqyHA6OJRC8T5KoqLDsT7M9eRxH2uFgO4fv0Kbty4ZsCi+557/odc1TWQgxbQ13zamDkM52KFApuAKFDdGLnMFeF3URuqQ2JtGRnfDTQ01tFuFkYsGjdtD/gDxlQi3HrDa/CHbKd2xXB86cOnAktPkFj0eFzw0IzwUOHAGKai94dO0HJOR3O4AaitowhKJUAvDjKrNcik3Chk3WZgrbsEnFhsCddH3yf3oAuJpgpZ57O5BIEgbiNRVUC4rhbRwuq6KHvwQImxLA24w7eZpXP0e1xABMyxu4Y2tmgXFmIF/OzFf+IKUQkSNO3SnBLyN8Llj6O+nQ5uWuYt5vigVvvTl6HApoClB1gA2vTDLNBRKaOhGxxrFJuZvpUjF4uuIToV4hk5IAVJrfgYwx5ooC8vS32IopVg0zOtAS+F7OQJqi8q3eJYn9/8BF0dAwj4tELNET76cyESajNNFvgQkV5FXY3izx1aRV1bjiCzQbXpMd3ChZsG1hbq/MKlD0DJoaYPsr6Z/rpomn486mxcDEik+Wkz2NO6D87aKAEWxtT9CX4vh7ZyCUvv+mwp7tZDtPJcXpk3RtQjR47A6V6BW4DME0TU94zso+h1uqifURd004ziC/EVUOSFDSqLjtV+3xFgPdRoDTqZTmnQS2fEnST6ro98AE9AJoeS9b2pqRkvvfQS3njj/xiACVjiXA8XB27cvoqDB/ehuTdhwm7EBA23K7tQDEuryBKSH+aGZZft2EfDQfm0yonyqAaUVqyV/X7Ulbvnu50HFvuez9G4yQBAcSsVETfgD6GprhOuIK3kXKQpqjRLl47sT4ZzEY0KkRFiRGi9ZO64NnwB9ZEmtHbUkxvR6Gq4FPEjDJWq3/gvsAl0u6HI2a+JohQ1lXLw6HtxYplI9FnGa7nSNgdCVVbqu+nuV9TnHQeWBpwLRuPrY37EeinSLOCliaCdjuhlhLmiu3XrcyMCSxEX2RLHIrgU2ZDOpAz1bo5egZvcbV//EeSLy1ZlX4v3t99+2/RJGdZKmZqnL1YgE4AUDNDZ2UkufBCff/45PvvsM5w7d85cJ6A9qhiVghMvxbAgkceEHtWUVu5uz/qqdwcn1QawSg17VJOr/52hjTq5DiyjJ0kUjp6n7aB0Ip1OGXdQMBg01vjbt24gTmdxa1sLfv3u/8a+7lMMBOzCnvYeAlXcTJXtIOW+BFnEeRYWFrCHvtP79+/j97//veFYSpA9evQoJicnzb4UtbW16OnpMRncT+JYGrvEihJRaNqhmwvFUvi46OGoYUBkXRr1XMPIG2G49pdo+2Zv3QDW8mwe9S168AYb2WwdW75OhBDnsopmYW0wgj0t+1HwxHnOicUFRhkSecpslr+xra2DA9HF2ZjFd46/gr09Q2bGl/L/KBploP2aFAFLnOqHP/whPv30U5OtrZR/iX1lZgtM2jNCZhHtTaHvBKzKUqJh0bizYrMBmmloqrEwtX5xkeFLaws+pLn/REtvFh7vzgQ2bgBLy/9Cgfsk0Bhq6SmVHanGsYZfQQZK6ypnMDIZ+H0hFH3y83nMzFI2jggugPkDQUatMhq0SJA1dxuTwgOdgwkdHtW8rrRVo6HbWIc49Pe//32jQx07dozBk4cMV1Z/BC4Byiovv/yyuc7KCre+ZxWM5i1gYdKJdEymGx7nUkY12Ji1rE+mF0PnZBAL91bR1i+b4PbTaQNYsnzHZ2tpxaZ9p0XgsrpQ5XeOv8tNxduXMwkZRslmR1diiwwA/BAHuSPMFOOqpLgr0lPcTJ8LVGSNU9kotIp2KCtOZQsJqNtPsLKnbnw0nMPiwOzfZsSNNSn0boFG9Xh9NCCzz1rACBFK1PVoJmrerJccFz9RZk1FZ2muydPVVszi9vSH1DPTuEnddHFh3sSz1dc34plnnjM+2wDa0OUaQmxpkT5gVrdd47vexg1gqeWKM49OU6fxMNmhjjaebXq4VkCBSA4rq3kSVeK3gEhtPQa6TxJEq2jv6GQQ4U3qFqP4+c9/bpzHGgCZGsyAWIOoTlB01/gZXhyQP3G9Vzv0pomvFW4mSc7ABYmOld7m8ZXMs1tpjzhQiskr8UU6/hNKsyNd2A9XTZ4mmLypV19kUg661gi+jMe4suiKJaeiv5YuNgUy/vbdUUTCQbPzzvDwTcwtdnEjlB7cHv4YfncD3MFaFBsVyrS9k7AMWBoNzhBaw5fu+0mc1LbJYxGcOEJsnsuXHIOp1n2HAo0czWkTmFc0+1JZO8PI/KBzei8vhBuCDWlD5O2aCOXP02dxFoF8mWrg6qIGmf4rM1Cy6hMEgQwirTkEw5vk/Oz/4nQR8Tm6KIpM2OUD9AzNH3GuJIFrXPPsuyalzis8SBEniridW5hkbkGMTZBnI28ymqTDXbn6OaIrK0gyw0lUU505BgfkJDLZ5ApS8orqlQpgsWINctZPcDHNqs80p3pPs2pitS63E3XtGSyNe6gXeI0oHJm4hIH9+zE6epNcKmU4WYlTadUnUD1seZcu6GHKWG09Z/c2cVeryda7BkdcauaOk3mVCtVhPJoCMawLGJGaW/NifiyDTHsC9a1qmyDy6OIgvecmuKpbrCVYabNDgjYseQRKHRKQpAIov0CpciqqzUmddGJyBLNzk5hdGoODWUdTBLr8qtq98PbtEbYzxx0RBw0Yu1oPo72VWzjlojtCqy8CSw3nCisdDyK+HEO4cZOzTj3eQhHdwgRElg7q+CxBFm7Cvp5nsZqYog2nm+Etc6xNJOQMZTiM9A5lDykrW4JGg+X0raKhg2HKZiC28PAvcal8jXMTzPBOhMwCREGLMtRa0LGMmnIXxaaps7pJw4ZHqxUSf8vz5EZLtdSD0rgz/yERU8T77/2GfSptndTc3M4EkVMUk2l0N5zi6rmeQGOCyb1RXL95CQf3n0Rf7wHcnnkPgZCf22t+bPYTCwaZoUQj7NjYCLooCsfHP6J+tYZnT50mPcsnwpcgxhNufSSwdL1mSGzWy8ROiZmKNewTKtzKKZk2Gtp5hyOGxFytsU0tRZn9Q4q3f+8ozp5+3VSnVYyygUQOd8RHNu6DKxBHQ2eG4nrn/H3SoeJL1KmYq7gYn8BK8q6J67929RI5DIUyX4ODQ9Rv9jCxNo3+1jNYnQ8hWLvGbQhEQ04G9k0vAVDcJTpDXYkjPTM/BaYRmLm0HJ3Bz372FwwbuoEFTrBgbYB1ZzGtDKimIv5w/h00kXA/fvGvDX0SazHWqSBHbmvAKI9Ln15kmFCIZhpyff4pDNzLkO0747ewb6gde9wtRpSbm7fp32OBJZGYZxBdbDEN5i9sH/skuGTi8AViXOV4aXLYy4eViCQxYBWjuFOfctaQSJEoIlzZlEKirSt24J3A0T4TshdluMdAsM7DVLNp3J28xggOvwl59gY5WVoYcct58MHF/4tnDr8Ehy/J9jqQZCaTDKOjo6O0VXXj00+GkV9tNC6pT67/GkdOMn+SE1p9VeKuDKZJZhddunQB+/btw7sfv4Fnhl7F6ZNn0drcSWBqx2e5ttzwuxpQSOb4vHNYWl4wxOg6chw97UPUWcnpkx620YnmDq4uDF0fCO/toNzjgcWnKZ59bclHcSiutX2rCInFYIR2rBCDA+PLzJqhiExqK249U4osIxP8eUYl5MhB6f6RkY/fb6fyKWKLU4u7SAwL5OIwmRQ5D3WhGNvpcVGPorgR5/3RKz+GcjOVZpZYTUCiaGZ+Ar97/y0sxsaRcy3h0NAhs0Fuf38/txBo5746XSgkGkwanDK655JyY9EMQ91IVne5efTc3p4+psRl8Off/Rv0dR8y7SmFV6uVMle4cZgZTOKYRwfOmXFzrechfEZf6uiNW/jOM+fQf5BbFbQRuGVZSqphO8oTgVXiWl4kYinuTbWNXIs9E7gk8ugmNKlYUmSVXq8i4sqeo9lMOm4roAQkAUqGSm2mKw4jq/e1a1eN5f/ujTXmKU4bUdzc1krOoj1QS0q1dlduauo0af9LSyvo7zphVmlnX3gRXQdhRNulS5fw6quvmk12kws0bhb87BdDxcKNDGIk16PY0kpYe6JqmwOVAI3DqwRrHZ3tApSA/nCRwBMj4GqRIlFJLlevfkBlfgI9XYM49/3X0NHnN/Fn62uCh2/fhqMnA4sP1GCvLddQAVVnHoimbWiLqbLUcannWlKXPWWHACUu8e6775qBlx4kcdTR0cH94Z83SbEtzNB2HA3i5sRHyHu4lOcmvOJaApWun+OGF0rkDQb9yHKBcfb5v2KU4zI5UBZnzpyBsrW1lfj/+/dRHOj8c9QFe7h3hdeARZxKdeilzXUFcInFPIGkc9pxp1w9sKjDaWd0uCQXQp9cfY9iOsl2e3DyxLPo6GyGP5I0dkNJoO3m8labNgEsWh8Ys55hprJ3h/xMVuN26l0DKA6h/eC7urq4V8R+9Pb2mp2Y1QYNtAa0yBVgklGoea4IFVO/WlzlytCB6Zlp/Oub/0oapbB34BB1Ge45QZFW42KINDlQKER7HbmtwKHtv0+fPm0SbCduLOD8+Q+4qUkz8lhFPDfNa0piV75C7fgci63gU+pYfRSfn37+nzj33N9uzG8p7DX0YiRyk7hy82OGbgcQalvDkcNHmdgr2xXNFDVJIxoFqJ0ClWj2VGBJ9hTzNbT2yt3AO8Rzv0FFok92nytXrpituk+cOGE4hcAkcVheOOFpjM1hKc4kWU+YrhOaTHwtOHH4ByaCVSLqQP8JeJ1hKvLUd4b+jCaRBEI0BlsiyBJjg/sHEWKFna1HCaY0FwCfocgMJcORKBi0vbi4oI7rGxqNSK0Pc7cetldgFveZpgFsOnqRwQNuY9I4ffq40c20z4YmgRAo/W8nAWXRaxPAUvOoC6xJLglV2y8OrcZt97sGTb9I8cYbb+CVV14xUQXSb8RZHlUEjlDEiUQkhuZCL5rruswgf+/Ef8Hb//6/cOr4D9DR1mN8mzLXgJvJhVvj5CpftGNJSZefw0eAuhiW3dd9GAmuMJVRrudfuHgB09zsxMMM8qamFi4IVnFk77MGWGMTw2ZjOnGqgcONOHn8GbNC1n3p9W2mHtX+nfxuc8AilnJJrSYeLeN3ssHVfJZmv3Qq/ZSJAusEqqcVrUabOrn3ViFqogrkX1XMfTP3/hKoxJFksHW40gi30eca5m6Ilbq2eQi1SHJAWdilQ/mYS9cROWyO/+5nWgUmMdTtJAeKIOgNgT+PwL3BbvFOB/cVG+MWUCfwgzOHUEfLfjZN/auCuz6tH9t9flPAEpPK57j8p75AnfArYa3bQQiJuz/+8Y/40Y9+ZPSoTT2DTFuml9Ze2pqWYkiu+HH5/Hs4evAM6UJO5+JmbgyvDjfnGOpDUD1GdRDfdzLC05IBSrjt7ThkmqD9wiTqXFwJryZWaWW/jfhqDLP0CcqGdWzoDNvL7QOKSxS55SucTfVgRy56JLCMnDcir9RtzaoibUrsiwHWjrRsmx+iPupnVWRK0M+ZmKiJTT6zBBYHw0+YlR2KwxmcBc1LrCtKF45opMTcp3sEnIqWLQOetiRQu5x8wEp8iVb3aYzeHaaYc9MOdRbPHKetiqYELQjI5PjavWrJBrDUIQXbqUS5vSN7aDqpjmgFVOQmtJzg36gisSVTQmlZ/0h59eT+UjGWZfzosSNobA5tcD0Brwwvj62DizoWXVkCiNqhvcC07eaFy3/g7j778IPv/sTkA5QMpw8WE7qjkP0aAOsGs4g9Hi/uTtyinyli/FJyG8zMT+KVs//VdI4YK9FgM1Tjpbu5aCJJcVfiwqlTp/6kpkpHkxFVZgGtJmWZ30rh7QZWZp8K3jhBx/L5C//BLQKex2sv/73J6JaxU/JUiwFFd2jCE1LmPrPdgWGfuw9gGxzro0u/o6PSSwD5uEz+DhtPhyr3FZUWIMVS+ojpw1Yot4uvleiT2+TAgQNG4f5Tmqo69BN32gXRMiNspR7NT8VULUfnjeunr78H586+aPaZSOcXMD9DHY7iWsXPDB61V89xcxdrn6eWkSGyspc2oTMX7aJ/G8AaGjxBRZF7dnKbbBn3Bge4WS0VSLNprRGLFsPeRa3/Ek0RKAQIZcnId6ffRNwqOMT1ZCHf6n1Ws8WMcpywt0auMba/lVsuhWheiBKs3KeCIPrnf/6f5qf1NLl7e3rxj//4D/zkwNg1upnAUBv+Ykd6LcNwGcPUrGp3xfsGsL7D1UaJzUopfJill47ZJbLub1KRTiOOs8IoS/0S61YBImDJdqQ4MX3eShG3yqXk4M4zGmEesfQYOleOE6ir6O3tJadSoCMXAlqGs+izzBjaEM/pLG2J7mAGTnzRRee9atva802l2/hvA1hGlj/pQQyjYb8kIb8xReJdNqyRkRHjw9tqx3S/cgPlDtoqKBWFmuLuO1I/FFd1f26Y/rxFs+OguKeK6i+pIPQX8rN5Bh3zApmKJno6TncbLfa7bUvxTfIgGfO0o3GpQ9+U/xKHSohVprFE2la5jq6XyUI/ii5FfrNFXCef5Z5e/BUOiTlldmvVt4crVPkp1SYVgUnPUN0ClXmZkBdrdvPuPPe50I/E7i6GtRlfIRvNfjiZLWKykKw+qedf82LpWfpleyXGSjnWYG62aKDFXazfon7afQpM1D3T09O4dmkMd25GGfGZMluD51zzOPDM60a0ykeobGiJWTms1aaxsTFyqlKmknbfkW2rILsXH2pixIwo2T3o2hwPYnu1/aMcq9rrirT5xhQNlpJitavy66+/viXOo3vlLJYTW5zrcYZW6XIq169fZzToJRNbFuEPTh05cJrx6fXmJ19WVicZfqNkVf7WDw220rPkptGPqWuLS32WaWRwcB8+H30Pntw4uvfsZXvd6AwzYZUMU66h3VI2Bywx7LyXPxGSN5k1oboSe5ZZ5etYKkWefmS8r6/PKPECmbjKk4oApaJ3gUbKuxYAAoTu1ffWNTqvX/L41a9+Ze4Rd+zu7mTqmIM5nNxphskTCjGOxhfRVgib+wQiiWbV0draakAlrmWZNRRZEQo00kyxgJtcUQ6lepmls4cTpN1wOfOgr/jfJoFFES4uyxzApXEvdyhO0RfGXz3lrzlokNbp/JV0xQKJ3q1XZUM0QBpw66VB0kuiRi99L0C99dZbeOGFF8w567zO6bN1r97LgSP9R3WcP3/eKPI6bxUFCU5MTBgdTPYyBfkJZAsLc9zVUHmE3AuV96v+qaUrOHCS256zreKASqQQKCU2ZYSV60mxYuwJBnpPojEwwM95HNr/LGL5G3j77bfwk5+8tmmxbLVxu94FF/blG6Q4bRel7Ho3TQEzwQWsTd9hX2hTYJMU+P+fjagL5WvjfAAAAABJRU5ErkJggg==