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0
2
2
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1
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100;150;0;0
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100;0;150;0
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- Translate (move) an object along a vector.
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- Move
- Move
-
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702
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44
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- Base geometry
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- Geometry
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10
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- Translation vector
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- Motion
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807
724
10
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813.5
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- {0}
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0
0
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- Geometry
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- Transform
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724
13
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- Unit vector parallel to the world {y} axis.
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- Unit Y
- Y
-
711
720
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28
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737
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- Factor
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713
722
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24
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719
734
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- 1
- {0}
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- World {y} vector
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- Unit vector
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-
752
722
12
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- Extrude
- Extrude curves and surfaces along a vector.
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- Extrude
- Extr
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910
738
56
44
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10
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- Extrusion direction
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912
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10
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- Extrusion result
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- Extrusion
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952
740
12
40
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958
760
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- Unit Z
- Unit vector parallel to the world {z} axis.
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- Unit Z
- Z
-
712
756
55
28
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738
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- Factor
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- 1
-
714
758
9
24
-
720
770
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- 1
- {0}
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- World {z} vector
- 119df8f6-bb4c-4bea-833a-e0b084418bcc
- Unit vector
- V
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- 0
-
753
758
12
24
-
759
770
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- Divide Surface
- Generate a grid of {uv} points on a surface.
- true
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- Divide Surface
- SDivide
-
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- Surface
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1073
750
10
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- Number of segments in {u} direction
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- 1
-
1073
770
10
20
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1079.5
780
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- {0}
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- Number of segments in {v} direction
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- V Count
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- 2532b037-050b-4a25-af9f-dc5e5627d1a2
- 1
-
1073
790
10
20
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1079.5
800
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- {0}
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- Division points
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- Points
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750
33
20
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1121.5
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- Normals
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-
1113
770
33
20
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1121.5
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- Parameters
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-
1113
790
33
20
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1121.5
800
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- Deconstruct
- Deconstruct a point into its component parts.
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- Deconstruct
- pDecon
-
1238
587
55
64
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1264
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- Input point
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- Point
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-
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589
9
60
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- Point {x} component
- 75cb51ba-7549-47c1-b8bc-b6154081354d
- X component
- X
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-
1279
589
12
20
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1285
599
- Point {y} component
- 3d94d9fa-dfe5-4680-90f2-7b5fc7066944
- Y component
- Y
- false
- 0
-
1279
609
12
20
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1285
619
- Point {z} component
- e84c3d41-fcc9-4687-858f-7c30b5cd44cb
- Z component
- Z
- false
- 0
-
1279
629
12
20
-
1285
639
- 56b92eab-d121-43f7-94d3-6cd8f0ddead8
- Vector XYZ
- Create a vector from {xyz} components.
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- Vector XYZ
- Vec
-
1479
591
55
64
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1505
623
- Vector {x} component
- 4d897cb3-c242-4b43-ae1e-b761e48d0281
- X component
- X
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- 75cb51ba-7549-47c1-b8bc-b6154081354d
- 1
-
1481
593
9
20
-
1487
603
- 1
- 1
- {0}
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- Vector {y} component
- 4cd42476-a3f0-4002-9843-869924b8e641
- Y component
- Y
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- 4eb83da5-6bf0-43f7-baa8-9bdfc9218d4b
- 1
-
1481
613
9
20
-
1487
623
- 1
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- {0}
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- Vector {z} component
- b0cdf8fd-8e61-4ea4-b112-70dc413d8563
- Z component
- Z
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- e84c3d41-fcc9-4687-858f-7c30b5cd44cb
- 1
-
1481
633
9
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1487
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- Vector construct
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- Vector
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-
1520
593
12
30
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- Vector length
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- Length
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-
1520
623
12
30
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1526
638
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- Move
- Translate (move) an object along a vector.
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- Move
- Move
-
1808
456
57
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1835
478
- Base geometry
- f909e703-d0c3-4e92-abfd-75b836e8ac7f
- Geometry
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458
10
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1816.5
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- Translation vector
- 26887a51-e23a-4d5f-b3c8-053ff696ab13
- Motion
- T
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- 5431cad1-799c-4360-98b0-338a1fbe2d29
- 1
-
1810
478
10
20
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1816.5
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- 1
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- {0}
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0
0
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- Translated geometry
- b59f8825-0f70-4d1d-991a-5a3e1071310a
- Geometry
- G
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- 0
-
1850
458
13
20
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- Transformation data
- 924afecd-9807-4b7c-8fa5-e7efc55612d6
- Transform
- X
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-
1850
478
13
20
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1856.5
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- Number Slider
- Numeric slider for single values
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-
547
337
169
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547.2825
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- 1
- 100
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- 962034e9-cc27-4394-afc4-5c16e3447cf9
- Extrude
- Extrude curves and surfaces along a vector.
- true
- d256a1d7-f452-4ee1-8478-89a157c8d3c8
- Extrude
- Extr
-
895
442
56
44
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922
464
- Profile curve or surface
- 32e39fa0-786a-4df9-bd29-b24f0b3bf0ca
- Base
- B
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- 977fa8ed-cf01-449f-b523-9829562c25af
- 1
-
897
444
10
20
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- Extrusion direction
- e23c60f9-a752-4364-8ef4-19c535d4d3fa
- Direction
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- 1
-
897
464
10
20
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903.5
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- Extrusion result
- ac10c86a-a633-4065-8da5-56f706eda229
- Extrusion
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- 0
-
937
444
12
40
-
943
464
- 9103c240-a6a9-4223-9b42-dbd19bf38e2b
- Unit Z
- Unit vector parallel to the world {z} axis.
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- Unit Z
- Z
-
765
479
55
28
-
791
493
- Unit multiplication
- e7920962-f01d-46d8-b3d3-c248f5ea5685
- Factor
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- 1
-
767
481
9
24
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773
493
- 1
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- {0}
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- World {z} vector
- df847cff-c780-40fe-a006-819df419c037
- Unit vector
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- 0
-
806
481
12
24
-
812
493
- 5106bafc-d5d4-4983-83e7-7be3ed07f502
- Divide Surface
- Generate a grid of {uv} points on a surface.
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- Divide Surface
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-
1054
443
77
64
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-
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445
10
20
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- Number of segments in {u} direction
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- U Count
- U
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- 2532b037-050b-4a25-af9f-dc5e5627d1a2
- 1
-
1056
465
10
20
-
1062.5
475
- 1
- 1
- {0}
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- Number of segments in {v} direction
- 06a42e79-5e54-426a-9270-b4fd8463b059
- V Count
- V
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- 2532b037-050b-4a25-af9f-dc5e5627d1a2
- 1
-
1056
485
10
20
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1062.5
495
- 1
- 1
- {0}
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- Division points
- 684dbcb2-87ce-49c2-8ec3-325e3e36d0d5
- 1
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-
1096
445
33
20
-
1104.5
455
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- Normal vectors at division points
- 7691d5c1-9a05-4e97-a299-242463ac7f8d
- Normals
- N
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- 0
-
1096
465
33
20
-
1104.5
475
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- Parameter coordinates at division points
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- Parameters
- uv
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- 0
-
1096
485
33
20
-
1104.5
495
- 4b04a1e1-cddf-405d-a7db-335aaa940541
- Surface From Points
- Create a nurbs surface from a grid of points.
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- Surface From Points
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-
1977
537
56
64
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2004
569
- 1
- Grid of points
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- Points
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- b59f8825-0f70-4d1d-991a-5a3e1071310a
- 1
-
1979
539
10
20
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1985.5
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- Number of points in {u} direction
- 9a7ca52d-e81a-4312-85f8-a96fae0810a2
- U Count
- U
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- 823fb101-4440-467c-8a00-cfe194380119
- 1
-
1979
559
10
20
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1985.5
569
- Interpolate samples
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-
1979
579
10
20
-
1985.5
589
- 1
- 1
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- Resulting surface
- dd3e49f4-b8e2-4fbc-a56a-fd2eafde126d
- Surface
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-
2019
539
12
60
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2025
569
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- Addition
- Mathematical addition
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- Addition
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-
956
334
55
44
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356
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- First item for addition
- bcf903eb-0e7e-445c-9a29-94fd8159742b
- A
- A
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- 1
-
958
336
9
20
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- Second item for addition
- eac200a6-3ddd-4d14-8380-f97f4da1cf51
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-
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356
9
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997
336
12
40
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1003
356
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
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887
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50
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255;255;250;90
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- false
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- Deconstruct
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-
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791
55
64
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- Input point
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- Point
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-
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9
60
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- Point {x} component
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-
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793
12
20
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- Point {y} component
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- Y component
- Y
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- 0
-
1289
813
12
20
-
1295
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- Point {z} component
- f548270c-301a-4b47-bed7-cde0d0a54c43
- Z component
- Z
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- 0
-
1289
833
12
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-
1295
843
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- Vector XYZ
- Create a vector from {xyz} components.
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- Vector XYZ
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-
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785
55
64
-
1501
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- Vector {x} component
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- X component
- X
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- e06fbe1a-4211-40d0-a37f-c665d5a355c1
- 1
-
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9
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-
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797
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- 1
- {0}
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- Vector {y} component
- 0a6af3ca-8ca0-45e8-b726-dc1fa74739c0
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- 0b6407ba-59ce-42a6-9ed5-afe4ed3a3d85
- 1
-
1477
807
9
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-
1483
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- 1
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- Vector {z} component
- 693960a6-cc39-47b0-b524-094131257bd1
- Z component
- Z
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- f548270c-301a-4b47-bed7-cde0d0a54c43
- 1
-
1477
827
9
20
-
1483
837
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- Vector construct
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- Vector
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-
1516
787
12
30
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802
- Vector length
- 91922a19-661f-41b4-ac48-0427d4ce4de9
- Length
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-
1516
817
12
30
-
1522
832
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
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- 87045e5c-409a-4869-94ae-5656cb4f40cd
- Move
- Move
-
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733
57
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- Base geometry
- b208cd3b-cf30-4674-8376-11fcfa2adead
- Geometry
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- 991c5d8d-46ab-4ab1-ad7f-66bed1466c5a
- 1
-
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735
10
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745
- Translation vector
- 170be52e-3367-4d32-b745-eaf3e5d715d0
- Motion
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- 7c1440fc-bb91-4034-aeb9-0304fee8eae4
- 1
-
1831
755
10
20
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1837.5
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- 1
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- {0}
-
0
0
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- Translated geometry
- 3801d8ec-791c-4a92-a24d-455218ab4435
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- G
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1871
735
13
20
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1877.5
745
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- Transform
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-
1871
755
13
20
-
1877.5
765
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- Surface From Points
- Create a nurbs surface from a grid of points.
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- Surface From Points
- SrfGrid
-
1980
695
56
64
-
2007
727
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- Points
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1982
697
10
20
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1988.5
707
- Number of points in {u} direction
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- U
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1982
717
10
20
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1988.5
727
- Interpolate samples
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-
1982
737
10
20
-
1988.5
747
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- Resulting surface
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- Surface
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2022
697
12
60
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2028
727
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- Evaluate an expression with a flexible number of variables.
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- Evaluate
- Eval
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1360
567
55
84
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1386
609
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- Expression to evaluate
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- Expression
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1362
569
9
20
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1368
579
- Expression variable
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- Variable x
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1362
589
9
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1368
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1362
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1401
569
12
80
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1407
609
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- Panel
- A panel for custom notes and text values
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- (sin(x * 0.5) * 10) + (sin(z * 0.001 * y) * 20)
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698.7194
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- Evaluate an expression with a flexible number of variables.
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1365
771
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1367
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1367
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1367
833
9
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1373
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1406
773
12
80
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1412
813
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- Numeric slider for single values
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498
762
160
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498.9884
762.5678
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- Numeric slider for single values
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526
484
160
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526.9154
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- Numeric slider for single values
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495
727
160
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495.5955
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- Line SDL
- Line
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416
248
56
64
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443
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418
250
10
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424.5
260
- Line tangent (direction)
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418
270
10
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424.5
280
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0
0
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- Line length
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- Length
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418
290
10
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424.5
300
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- Line
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458
250
12
60
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464
280
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- Unit X
- Unit vector parallel to the world {x} axis.
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- Unit X
- X
-
273
255
55
28
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299
269
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- Factor
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275
257
9
24
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281
269
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- Unit vector
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314
257
12
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320
269
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- Numeric slider for single values
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176
292
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176.5997
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- Point
- Contains a collection of three-dimensional points
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- Point
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283
225
50
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308.3484
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0
0
0
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- Translate (move) an object along a vector.
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- Move
- Move
-
812
874
57
44
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839
896
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- Geometry
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-
814
876
10
20
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820.5
886
- Translation vector
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- Motion
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-
814
896
10
20
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820.5
906
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0
0
10
- Translated geometry
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- Geometry
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854
876
13
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860.5
886
- Transformation data
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- Transform
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-
854
896
13
20
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860.5
906
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- Unit Y
- Unit vector parallel to the world {y} axis.
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- Unit Y
- Y
-
718
892
55
28
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744
906
- Unit multiplication
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- Factor
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- 1
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720
894
9
24
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726
906
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- Unit vector
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- 0
-
759
894
12
24
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765
906
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- Extrude
- Extrude curves and surfaces along a vector.
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- Extrude
- Extr
-
917
910
56
44
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944
932
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919
912
10
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925.5
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- Extrusion direction
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919
932
10
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925.5
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- Extrusion result
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959
912
12
40
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965
932
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- Unit vector parallel to the world {z} axis.
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- Unit Z
- Z
-
719
928
55
28
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745
942
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- Factor
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721
930
9
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727
942
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- 0a9ae1af-de18-4160-9bbd-8774f75d008d
- Unit vector
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-
760
930
12
24
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766
942
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- Divide Surface
- Generate a grid of {uv} points on a surface.
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- Divide Surface
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-
1078
920
77
64
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1105
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- Surface
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1080
922
10
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1086.5
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- Number of segments in {u} direction
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- 1
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1080
942
10
20
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1086.5
952
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- {0}
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- Number of segments in {v} direction
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- 2532b037-050b-4a25-af9f-dc5e5627d1a2
- 1
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1080
962
10
20
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1086.5
972
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1120
922
33
20
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1128.5
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1120
942
33
20
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1128.5
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- Parameters
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1120
962
33
20
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1128.5
972
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- Deconstruct a point into its component parts.
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- Deconstruct
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-
1255
963
55
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1281
995
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- Point
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- 1
-
1257
965
9
60
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1263
995
- Point {x} component
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- X component
- X
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- 0
-
1296
965
12
20
-
1302
975
- Point {y} component
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- Y component
- Y
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- 0
-
1296
985
12
20
-
1302
995
- Point {z} component
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- Z component
- Z
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- 0
-
1296
1005
12
20
-
1302
1015
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- Vector XYZ
- Create a vector from {xyz} components.
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- Vector XYZ
- Vec
-
1482
957
55
64
-
1508
989
- Vector {x} component
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- X component
- X
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- 1
-
1484
959
9
20
-
1490
969
- 1
- 1
- {0}
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- Vector {y} component
- a7dbc551-25e4-4bbf-a2ca-79e69f86c4e7
- Y component
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- a9de4f37-5edb-4e70-9acd-f6e0336cefae
- 1
-
1484
979
9
20
-
1490
989
- 1
- 1
- {0}
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- Vector {z} component
- 47ec3b97-6f4a-4f8a-b58d-f54c0646d422
- Z component
- Z
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- 1545fe4d-56ac-4f59-bcd1-01edd008aecf
- 1
-
1484
999
9
20
-
1490
1009
- 1
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- Vector construct
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- Vector
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- 0
-
1523
959
12
30
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1529
974
- Vector length
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- Length
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- 0
-
1523
989
12
30
-
1529
1004
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
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- Move
- Move
-
1836
905
57
44
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1863
927
- Base geometry
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- Geometry
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- 89038013-35d2-4774-bc62-8cb00e30bebc
- 1
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1838
907
10
20
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1844.5
917
- Translation vector
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- Motion
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- f272564d-04e1-4948-951c-557f4b214aa5
- 1
-
1838
927
10
20
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1844.5
937
- 1
- 1
- {0}
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0
0
10
- Translated geometry
- 90691410-dc8a-4e1a-94c8-cf37016f26a2
- Geometry
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- 0
-
1878
907
13
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- Transformation data
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- Transform
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- 0
-
1878
927
13
20
-
1884.5
937
- 4b04a1e1-cddf-405d-a7db-335aaa940541
- Surface From Points
- Create a nurbs surface from a grid of points.
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- Surface From Points
- SrfGrid
-
1987
867
56
64
-
2014
899
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- Grid of points
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- Points
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- 90691410-dc8a-4e1a-94c8-cf37016f26a2
- 1
-
1989
869
10
20
-
1995.5
879
- Number of points in {u} direction
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- U Count
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- 823fb101-4440-467c-8a00-cfe194380119
- 1
-
1989
889
10
20
-
1995.5
899
- Interpolate samples
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- Interpolate
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- 0
-
1989
909
10
20
-
1995.5
919
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- {0}
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- Resulting surface
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- Surface
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- 0
-
2029
869
12
60
-
2035
899
- cc2b626f-6eff-4d08-9829-2877560693f4
- Evaluate
- Evaluate an expression with a flexible number of variables.
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- Evaluate
- Eval
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1373
943
55
84
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1399
985
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- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression to evaluate
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- Expression
- F
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- 1
-
1375
945
9
20
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1381
955
- Expression variable
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- Variable x
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- 1
-
1375
965
9
20
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1381
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- Expression variable
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- Variable y
- y
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- 1
-
1375
985
9
20
-
1381
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- Expression variable
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- Variable z
- z
- true
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- 1
-
1375
1005
9
20
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1381
1015
- Expression result
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- Result
- r
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- 0
-
1414
945
12
80
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1420
985
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- Number Slider
- Numeric slider for single values
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- Number Slider
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- 0
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506
934
160
20
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506.6685
934.9388
- 3
- 1
- 1
- 70
- 20
- 0
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- Number Slider
- Numeric slider for single values
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- Number Slider
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- 0
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503
899
160
20
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503.2754
899.7169
- 3
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- 1
- 50
- 10
- 0
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- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
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- Move
- Move
-
765
419
57
44
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792
441
- Base geometry
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- Geometry
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- 1
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767
421
10
20
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773.5
431
- Translation vector
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- Motion
- T
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- 1
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767
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10
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773.5
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- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- 977fa8ed-cf01-449f-b523-9829562c25af
- Geometry
- G
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- 0
-
807
421
13
20
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813.5
431
- Transformation data
- a4ba5a79-c3c3-43e0-908e-871e80b6c5a9
- Transform
- X
- false
- 0
-
807
441
13
20
-
813.5
451
- d3d195ea-2d59-4ffa-90b1-8b7ff3369f69
- Unit Y
- Unit vector parallel to the world {y} axis.
- true
- 8fa6ae69-06f5-4b8c-aeaf-7e50295bcc50
- Unit Y
- Y
-
671
437
55
28
-
697
451
- Unit multiplication
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- Factor
- F
- false
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- 1
-
673
439
9
24
-
679
451
- 1
- 1
- {0}
- 1
- World {y} vector
- 1bb5fbc5-7970-44de-9134-7544bf238954
- Unit vector
- V
- false
- 0
-
712
439
12
24
-
718
451
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- 13eaaacf-ac23-4bbd-a6f5-abfc946ed066
- Number Slider
- false
- 0
-
456
445
160
20
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456.5065
445.7007
- 3
- 1
- 1
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- 38
- 7f5c6c55-f846-4a08-9c9a-cfdc285cc6fe
- Scribble
- false
-
165.6346
113.2104
-
1236.362
113.2104
-
1236.362
136.6601
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165.6346
136.6601
- A quick note
- Microsoft Sans Serif
- bd9de599-b405-4a20-a28b-719cb67d9fa3
- false
- Scribble
- Scribble
- 25
- This works, but it requires to manage each wall independently, even if the expression is the same
-
160.6346
108.2104
1080.728
33.44971
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165.6346
113.2104
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- Group
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-
150;170;135;255
- A group of Grasshopper objects
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- 45
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- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;170;135;255
- A group of Grasshopper objects
- 56955f84-2b42-4a61-bf5c-9f38f53bcf38
- 183166ae-9e19-4956-9a78-01a14c6372f7
- 914988a9-999f-48b5-84e4-7e8e48c743e1
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- 45
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- Group
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- Move
- Translate (move) an object along a vector.
- true
- 0a9b0beb-c45c-473a-870d-e703047881b3
- Move
- Move
-
771
1587
57
44
-
798
1609
- Base geometry
- c9330d6c-5a48-4e03-a30b-fb30922b0a56
- Geometry
- G
- true
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- 1
-
773
1589
10
20
-
779.5
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- Translation vector
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- Motion
- T
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- 1
-
773
1609
10
20
-
779.5
1619
- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- 34f9f38b-d0c7-4bba-80da-64b7bcebcd60
- Geometry
- G
- false
- 0
-
813
1589
13
20
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819.5
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- Transformation data
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- Transform
- X
- false
- 0
-
813
1609
13
20
-
819.5
1619
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- 17452f81-96cb-48cb-b1ff-b1eadd939cca
- Deconstruct
- pDecon
-
1244
1615
55
64
-
1270
1647
- Input point
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- Point
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- 3
-
1246
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9
60
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1252
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- Point {x} component
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- X component
- X
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- 0
-
1285
1617
12
20
-
1291
1627
- Point {y} component
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- Y component
- Y
- false
- 0
-
1285
1637
12
20
-
1291
1647
- Point {z} component
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- Z component
- Z
- false
- 0
-
1285
1657
12
20
-
1291
1667
- d3d195ea-2d59-4ffa-90b1-8b7ff3369f69
- Unit Y
- Unit vector parallel to the world {y} axis.
- true
- b55e63b9-e76b-4e17-8353-69aee0aeeeea
- Unit Y
- Y
-
677
1605
55
28
-
703
1619
- Unit multiplication
- 0e5de13b-438b-42de-8ce7-29b583a93dba
- Factor
- F
- false
- a030bdcb-5a1a-4e70-a744-4204e1e8e157
- 1
-
679
1607
9
24
-
685
1619
- 1
- 1
- {0}
- 1
- World {y} vector
- 5b43840f-2ed4-479f-845b-ef7fa5092d7c
- Unit vector
- V
- false
- 0
-
718
1607
12
24
-
724
1619
- 56b92eab-d121-43f7-94d3-6cd8f0ddead8
- Vector XYZ
- Create a vector from {xyz} components.
- true
- fe3a28ec-bf88-40bd-9eea-d70299dc1dd8
- Vector XYZ
- Vec
-
1485
1619
55
64
-
1511
1651
- Vector {x} component
- ef3eedd3-bad8-4716-9195-1eac94adaa50
- X component
- X
- false
- f4fafdcf-2c8b-482e-bd6a-d2227bcc2f35
- 1
-
1487
1621
9
20
-
1493
1631
- 1
- 1
- {0}
- 0
- Vector {y} component
- e8891924-d5d7-497f-9edb-6ae934b60d76
- Y component
- Y
- false
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- 1
-
1487
1641
9
20
-
1493
1651
- 1
- 1
- {0}
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- Vector {z} component
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- Z component
- Z
- false
- eea3df4d-5411-4040-bb59-a2cd361b32fb
- 1
-
1487
1661
9
20
-
1493
1671
- 1
- 1
- {0}
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- Vector construct
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- Vector
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- 0
-
1526
1621
12
30
-
1532
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- Vector length
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- Length
- L
- false
- 0
-
1526
1651
12
30
-
1532
1666
- 962034e9-cc27-4394-afc4-5c16e3447cf9
- Extrude
- Extrude curves and surfaces along a vector.
- true
- 0b65d799-d42e-4546-a934-49c403385a6d
- Extrude
- Extr
-
876
1623
56
44
-
903
1645
- Profile curve or surface
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- Base
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- false
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- 1
-
878
1625
10
20
-
884.5
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- Extrusion direction
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- Direction
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- false
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- 1
-
878
1645
10
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884.5
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- Extrusion result
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- Extrusion
- E
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- 0
-
918
1625
12
40
-
924
1645
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- true
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- Move
- Move
-
1814
1484
57
44
-
1841
1506
- Base geometry
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- Geometry
- G
- true
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- 1
-
1816
1486
10
20
-
1822.5
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- Translation vector
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- Motion
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- 1
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1816
1506
10
20
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1822.5
1516
- 1
- 1
- {0}
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0
0
10
- Translated geometry
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- Geometry
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1856
1486
13
20
-
1862.5
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- Transformation data
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- Transform
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- 0
-
1856
1506
13
20
-
1862.5
1516
- 9103c240-a6a9-4223-9b42-dbd19bf38e2b
- Unit Z
- Unit vector parallel to the world {z} axis.
- true
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- Unit Z
- Z
-
678
1641
55
28
-
704
1655
- Unit multiplication
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- Factor
- F
- false
- ed57c188-2ad2-48d1-a79d-55ac4855dfc4
- 1
-
680
1643
9
24
-
686
1655
- 1
- 1
- {0}
- 1
- World {z} vector
- 26ccad54-3fd6-4a34-bd98-d1ca00f3eb55
- Unit vector
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- 0
-
719
1643
12
24
-
725
1655
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- Number Slider
- Numeric slider for single values
- 1af57d8e-9c06-4b99-b300-133b010c6227
- Number Slider
- false
- 0
-
553
1365
169
20
-
553.6851
1365.844
- 3
- 1
- 1
- 100
- 0
- 0
- 50
- 5106bafc-d5d4-4983-83e7-7be3ed07f502
- Divide Surface
- Generate a grid of {uv} points on a surface.
- true
- 5423d439-43d1-4e3f-9a67-3974958dc654
- Divide Surface
- SDivide
-
1037
1633
77
64
-
1064
1665
- Surface to divide
- db659872-139d-4320-9073-545005a98d76
- Surface
- S
- false
- 5f1255ef-ebc4-412e-903c-1e3ea44f0a6d
- 1
-
1039
1635
10
20
-
1045.5
1645
- Number of segments in {u} direction
- 1fc9f27c-aa0f-49c2-938b-033389a81753
- U Count
- U
- false
- 1af57d8e-9c06-4b99-b300-133b010c6227
- 1
-
1039
1655
10
20
-
1045.5
1665
- 1
- 1
- {0}
- 10
- Number of segments in {v} direction
- c88ed998-9f51-4723-87c3-7e51b660e533
- V Count
- V
- false
- 1af57d8e-9c06-4b99-b300-133b010c6227
- 1
-
1039
1675
10
20
-
1045.5
1685
- 1
- 1
- {0}
- 10
- 2
- Division points
- 1cb7a56e-8e17-4d8e-9560-2c1a0e64ea9d
- 1
- Points
- P
- false
- 0
-
1079
1635
33
20
-
1087.5
1645
- 2
- Normal vectors at division points
- 1db3b9af-a559-4b9d-80a3-18ca75a88cdd
- Normals
- N
- false
- 0
-
1079
1655
33
20
-
1087.5
1665
- 2
- Parameter coordinates at division points
- true
- 680e709a-45b6-47b2-af80-49842e3c466f
- Parameters
- uv
- false
- 0
-
1079
1675
33
20
-
1087.5
1685
- 962034e9-cc27-4394-afc4-5c16e3447cf9
- Extrude
- Extrude curves and surfaces along a vector.
- true
- 9111424f-ffce-4009-817d-96d43457c8cc
- Extrude
- Extr
-
901
1470
56
44
-
928
1492
- Profile curve or surface
- 46c91579-ac2f-48df-b178-b77494b89c11
- Base
- B
- false
- 2b35f93f-b213-4cad-b302-9fa3d4b14e47
- 1
-
903
1472
10
20
-
909.5
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- Extrusion direction
- e788d60b-a023-41e7-a6bb-67b7bac8d17b
- Direction
- D
- false
- 7d2bf43d-9b18-46fc-a0e7-f6877f86a6a7
- 1
-
903
1492
10
20
-
909.5
1502
- Extrusion result
- dfe5e332-840e-4d56-b572-97f1f2f89fdd
- Extrusion
- E
- false
- 0
-
943
1472
12
40
-
949
1492
- 9103c240-a6a9-4223-9b42-dbd19bf38e2b
- Unit Z
- Unit vector parallel to the world {z} axis.
- true
- 84f5c9ec-3f0f-4ddb-ae54-1ad370841528
- Unit Z
- Z
-
771
1507
55
28
-
797
1521
- Unit multiplication
- 395ab100-d257-4b65-a23e-a71172d44cfb
- Factor
- F
- false
- df2e2113-c399-4562-b56d-6fc355cbb113
- 1
-
773
1509
9
24
-
779
1521
- 1
- 1
- {0}
- 1
- World {z} vector
- 7d2bf43d-9b18-46fc-a0e7-f6877f86a6a7
- Unit vector
- V
- false
- 0
-
812
1509
12
24
-
818
1521
- 5106bafc-d5d4-4983-83e7-7be3ed07f502
- Divide Surface
- Generate a grid of {uv} points on a surface.
- true
- cd7ae177-87b5-4761-86cd-dace8b314847
- Divide Surface
- SDivide
-
1060
1471
77
64
-
1087
1503
- Surface to divide
- e42bb145-1c30-40a1-9799-1c491c1cb25c
- Surface
- S
- false
- dfe5e332-840e-4d56-b572-97f1f2f89fdd
- 1
-
1062
1473
10
20
-
1068.5
1483
- Number of segments in {u} direction
- 8e14f13f-041a-4fa3-acc5-7ee32f47863d
- U Count
- U
- false
- 1af57d8e-9c06-4b99-b300-133b010c6227
- 1
-
1062
1493
10
20
-
1068.5
1503
- 1
- 1
- {0}
- 10
- Number of segments in {v} direction
- 4e5e68ae-a37c-4766-b98a-96bd8d188964
- V Count
- V
- false
- 1af57d8e-9c06-4b99-b300-133b010c6227
- 1
-
1062
1513
10
20
-
1068.5
1523
- 1
- 1
- {0}
- 10
- 2
- Division points
- c53042ca-6b28-4b42-976e-419f6cf95355
- 1
- Points
- P
- false
- 0
-
1102
1473
33
20
-
1110.5
1483
- 2
- Normal vectors at division points
- 476ca9ec-b074-4621-b417-d448351b9baa
- Normals
- N
- false
- 0
-
1102
1493
33
20
-
1110.5
1503
- 2
- Parameter coordinates at division points
- true
- 0b1dcfca-6435-4f3e-a58d-a314c9767e9b
- Parameters
- uv
- false
- 0
-
1102
1513
33
20
-
1110.5
1523
- 4b04a1e1-cddf-405d-a7db-335aaa940541
- Surface From Points
- Create a nurbs surface from a grid of points.
- 090e6b70-b57f-437f-852e-86374b89e07e
- Surface From Points
- SrfGrid
-
1983
1565
56
64
-
2010
1597
- 1
- Grid of points
- c2ea13dc-8cd1-426b-a0de-9de4754c7e3e
- Points
- P
- false
- 02d667d5-bf00-4417-9979-d83d6bdc919b
- 1
-
1985
1567
10
20
-
1991.5
1577
- Number of points in {u} direction
- d6532977-ce17-4788-9f2d-ce6607551b2a
- U Count
- U
- false
- 968fe1ba-9ad1-44ee-9fdb-c87c191506d5
- 1
-
1985
1587
10
20
-
1991.5
1597
- Interpolate samples
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- Interpolate
- I
- false
- 0
-
1985
1607
10
20
-
1991.5
1617
- 1
- 1
- {0}
- false
- Resulting surface
- e98825d5-ce83-4112-a230-b7eecef213e5
- Surface
- S
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- 0
-
2025
1567
12
60
-
2031
1597
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- 62f1cd0a-0b74-44d6-aa7b-c88ae594eb79
- Addition
- A+B
-
962
1362
55
44
-
988
1384
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- b5393d8b-3914-4329-b755-07a5061a1aff
- A
- A
- true
- 1af57d8e-9c06-4b99-b300-133b010c6227
- 1
-
964
1364
9
20
-
970
1374
- Second item for addition
- 2f951db1-ac7c-4df4-b6e5-c0802e4141f0
- B
- B
- true
- 15cce449-f5f2-4d17-8ef3-8526916985f1
- 1
-
964
1384
9
20
-
970
1394
- Result of addition
- 968fe1ba-9ad1-44ee-9fdb-c87c191506d5
- Result
- R
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- 0
-
1003
1364
12
40
-
1009
1384
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- Panel
- A panel for custom notes and text values
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- Panel
- false
- 0
- 0
- 1
-
893
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50
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893.417
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255;255;250;90
- true
- true
- true
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- false
- true
- cc2b626f-6eff-4d08-9829-2877560693f4
- Evaluate
- Evaluate an expression with a flexible number of variables.
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- Evaluate
- Eval
-
1366
1595
55
84
-
1392
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- bc6c097c-6cc2-479c-b5aa-af99fbb72b88
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Expression to evaluate
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- Expression
- F
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- 9b29bb3a-9d76-4617-911a-d8c4da4beeb8
- 1
-
1368
1597
9
20
-
1374
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- Expression variable
- 876e15cf-9a8c-4bb8-a1b3-d972381e25f4
- Variable x
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- f4fafdcf-2c8b-482e-bd6a-d2227bcc2f35
- 1
-
1368
1617
9
20
-
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- Expression variable
- f0404586-3030-406f-b6ae-9e0203b98384
- Variable y
- y
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- c59fefb3-10b8-4bde-9be3-d9606fc7b256
- 1
-
1368
1637
9
20
-
1374
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- Expression variable
- b0fcf855-c2c3-42e0-b1cf-bd811468c3b7
- Variable z
- z
- true
- eea3df4d-5411-4040-bb59-a2cd361b32fb
- 1
-
1368
1657
9
20
-
1374
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- Expression result
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- Result
- r
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- 0
-
1407
1597
12
80
-
1413
1637
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 9b29bb3a-9d76-4617-911a-d8c4da4beeb8
- Panel
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- 0
- 0
- (sin(x * 0.5) * 10) + (sin(z * 0.001 * y) * 20)
-
705
1224
401
100
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705.122
1224.654
-
255;255;250;90
- true
- true
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- Number Slider
- Numeric slider for single values
- df2e2113-c399-4562-b56d-6fc355cbb113
- Number Slider
- false
- 0
-
533
1513
160
20
-
533.318
1513.043
- 3
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- 70
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- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- 5d541dd9-f1b2-41b2-bad5-2b01b9ea23b1
- Line SDL
- Line
-
422
1276
56
64
-
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- Line start point
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- Start
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- 73466e4f-7987-4b67-ad34-7adcea80008a
- 1
-
424
1278
10
20
-
430.5
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- Line tangent (direction)
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- Direction
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- false
- bf4ca941-2ec0-4ad5-b9eb-0550f128d1eb
- 1
-
424
1298
10
20
-
430.5
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- 1
- {0}
-
0
0
1
- Line length
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- Length
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- a25ac0ef-e8f3-4066-8eef-09dd264d78bb
- 1
-
424
1318
10
20
-
430.5
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- 1
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- {0}
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- Line segment
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- Line
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- 0
-
464
1278
12
60
-
470
1308
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- Unit X
- Unit vector parallel to the world {x} axis.
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- Unit X
- X
-
279
1283
55
28
-
305
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- Unit multiplication
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- Factor
- F
- false
- 0
-
281
1285
9
24
-
287
1297
- 1
- 1
- {0}
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- World {x} vector
- bf4ca941-2ec0-4ad5-b9eb-0550f128d1eb
- Unit vector
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- 0
-
320
1285
12
24
-
326
1297
- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
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- Number Slider
- false
- 0
-
183
1321
163
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183.0023
1321.033
- 3
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- Point
- Contains a collection of three-dimensional points
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- Point
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- 0
-
289
1253
50
24
-
314.751
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- {0}
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0
0
0
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- Translate (move) an object along a vector.
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- ccabbc55-84ef-4a9a-904a-a1d669119489
- Move
- Move
-
771
1447
57
44
-
798
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- Base geometry
- 09515956-313d-480e-bc2d-a611e2e98a3c
- Geometry
- G
- true
- 32e76a60-f503-45a4-b373-ddb436e46898
- 1
-
773
1449
10
20
-
779.5
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- Translation vector
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- Motion
- T
- false
- 2910c9d2-7594-4fa6-a811-b9ebcb30802a
- 1
-
773
1469
10
20
-
779.5
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- 1
- 1
- {0}
-
0
0
10
- Translated geometry
- 2b35f93f-b213-4cad-b302-9fa3d4b14e47
- Geometry
- G
- false
- 0
-
813
1449
13
20
-
819.5
1459
- Transformation data
- 2dd03c5c-e54f-4f91-9273-2724b48362c5
- Transform
- X
- false
- 0
-
813
1469
13
20
-
819.5
1479
- d3d195ea-2d59-4ffa-90b1-8b7ff3369f69
- Unit Y
- Unit vector parallel to the world {y} axis.
- true
- e213bb34-a04f-40f5-bafa-e797cb8d9a44
- Unit Y
- Y
-
677
1465
55
28
-
703
1479
- Unit multiplication
- 416a9271-0867-4a92-9a9a-e8d5b600c9e6
- Factor
- F
- false
- 5d2d135a-1bef-48f2-b269-461dbaf69cc3
- 1
-
679
1467
9
24
-
685
1479
- 1
- 1
- {0}
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- World {y} vector
- 2910c9d2-7594-4fa6-a811-b9ebcb30802a
- Unit vector
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- 0
-
718
1467
12
24
-
724
1479
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- Number Slider
- Numeric slider for single values
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- Number Slider
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- 0
-
462
1473
160
20
-
462.9091
1473.758
- 3
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- Scribble
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174.7751
1179.598
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1201.142
1179.598
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1201.142
1203.048
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174.7751
1203.048
- A quick note
- Microsoft Sans Serif
- 67d9f32e-8b9e-4d5c-a084-187837fef67a
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- Scribble
- Scribble
- 25
- This is what I’m trying to do: apply the formula and build surfaces only one. It does not work :(
-
169.7751
1174.598
1036.367
33.44971
-
174.7751
1179.598
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- Number Slider
- Numeric slider for single values
- 32b90e93-83a7-43d0-980c-3299cde6f245
- Number Slider
- false
- 0
-
469
1785
160
20
-
469.9788
1785.405
- 3
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- 1
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- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- ed57c188-2ad2-48d1-a79d-55ac4855dfc4
- Number Slider
- false
- 0
-
465
1648
160
20
-
465.6918
1648.255
- 3
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- 1
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- 57da07bd-ecab-415d-9d86-af36d7073abc
- Number Slider
- Numeric slider for single values
- c9d4e20a-e453-4962-bf8b-a2669dd4d793
- Number Slider
- false
- 0
-
473
1820
160
20
-
473.3718
1820.626
- 3
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- Number Slider
- Numeric slider for single values
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- Number Slider
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- 0
-
462
1613
160
20
-
462.2989
1613.033
- 3
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- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
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- ced9f40f-fd6e-46cc-8eea-a0fe14442b97
- Move
- Move
-
778
1759
57
44
-
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- Base geometry
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- 1
-
780
1761
10
20
-
786.5
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- Translation vector
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- Motion
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- false
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- 1
-
780
1781
10
20
-
786.5
1791
- 1
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- {0}
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0
0
10
- Translated geometry
- 281c1032-6597-4186-ad5f-520a44e52dc9
- Geometry
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- 0
-
820
1761
13
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- Transformation data
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- Transform
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-
820
1781
13
20
-
826.5
1791
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- Unit vector parallel to the world {z} axis.
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- Unit Z
- Z
-
685
1813
55
28
-
711
1827
- Unit multiplication
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- Factor
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- 1
-
687
1815
9
24
-
693
1827
- 1
- 1
- {0}
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- World {z} vector
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- Unit vector
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- 0
-
726
1815
12
24
-
732
1827
- d3d195ea-2d59-4ffa-90b1-8b7ff3369f69
- Unit Y
- Unit vector parallel to the world {y} axis.
- true
- 772611ff-783e-4fc4-9052-b67ea31429c4
- Unit Y
- Y
-
684
1777
55
28
-
710
1791
- Unit multiplication
- c50d56d3-e55a-499c-8042-237112d99580
- Factor
- F
- false
- 32b90e93-83a7-43d0-980c-3299cde6f245
- 1
-
686
1779
9
24
-
692
1791
- 1
- 1
- {0}
- 1
- World {y} vector
- 416fb7f0-db6c-4fdb-a51a-db93c7a85dd6
- Unit vector
- V
- false
- 0
-
725
1779
12
24
-
731
1791
- 962034e9-cc27-4394-afc4-5c16e3447cf9
- Extrude
- Extrude curves and surfaces along a vector.
- true
- eaadd93f-c4cd-477f-8e56-c59e86f516da
- Extrude
- Extr
-
883
1795
56
44
-
910
1817
- Profile curve or surface
- ec5d27b6-4c08-43ac-b4db-403cac5cce60
- Base
- B
- false
- 281c1032-6597-4186-ad5f-520a44e52dc9
- 1
-
885
1797
10
20
-
891.5
1807
- Extrusion direction
- 12603792-4cdc-443e-a9f8-2308dded8f82
- Direction
- D
- false
- 5e871b2a-363f-4f30-9e0e-4f4755083041
- 1
-
885
1817
10
20
-
891.5
1827
- Extrusion result
- 6e895948-f6f1-4e35-a61f-7d810d2eb503
- Extrusion
- E
- false
- 0
-
925
1797
12
40
-
931
1817
- 5106bafc-d5d4-4983-83e7-7be3ed07f502
- Divide Surface
- Generate a grid of {uv} points on a surface.
- true
- e4f2525b-f7d0-4753-90e4-eab761f8f067
- Divide Surface
- SDivide
-
1044
1805
77
64
-
1071
1837
- Surface to divide
- 39a732e9-68e4-4b10-8534-f1a02ddae6b4
- Surface
- S
- false
- 6e895948-f6f1-4e35-a61f-7d810d2eb503
- 1
-
1046
1807
10
20
-
1052.5
1817
- Number of segments in {u} direction
- c1e2ffde-33f4-490c-8569-57a959210a29
- U Count
- U
- false
- 1af57d8e-9c06-4b99-b300-133b010c6227
- 1
-
1046
1827
10
20
-
1052.5
1837
- 1
- 1
- {0}
- 10
- Number of segments in {v} direction
- 7851acdb-2900-4f8f-8504-1b4c2ef7ff54
- V Count
- V
- false
- 1af57d8e-9c06-4b99-b300-133b010c6227
- 1
-
1046
1847
10
20
-
1052.5
1857
- 1
- 1
- {0}
- 10
- 2
- Division points
- ce72c01c-9ab8-43f4-82bb-bd1445dc7ddd
- 1
- Points
- P
- false
- 0
-
1086
1807
33
20
-
1094.5
1817
- 2
- Normal vectors at division points
- 1842133b-ab06-4756-b2aa-d4517756e611
- Normals
- N
- false
- 0
-
1086
1827
33
20
-
1094.5
1837
- 2
- Parameter coordinates at division points
- true
- 2df57b96-f988-41e2-ae2a-f651d3d575cf
- Parameters
- uv
- false
- 0
-
1086
1847
33
20
-
1094.5
1857
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
150;170;135;255
- A group of Grasshopper objects
- 0a9b0beb-c45c-473a-870d-e703047881b3
- 17452f81-96cb-48cb-b1ff-b1eadd939cca
- b55e63b9-e76b-4e17-8353-69aee0aeeeea
- fe3a28ec-bf88-40bd-9eea-d70299dc1dd8
- 0b65d799-d42e-4546-a934-49c403385a6d
- 3c6d6f6e-4554-4f9c-b8a8-8fa53bf63d0a
- 11cb6db1-67aa-46fe-b625-60f154a7b2ef
- 1af57d8e-9c06-4b99-b300-133b010c6227
- 5423d439-43d1-4e3f-9a67-3974958dc654
- 9111424f-ffce-4009-817d-96d43457c8cc
- 84f5c9ec-3f0f-4ddb-ae54-1ad370841528
- cd7ae177-87b5-4761-86cd-dace8b314847
- 090e6b70-b57f-437f-852e-86374b89e07e
- 62f1cd0a-0b74-44d6-aa7b-c88ae594eb79
- 15cce449-f5f2-4d17-8ef3-8526916985f1
- 2544993a-4ab0-4fc3-90d3-b825bfd6876d
- 9b29bb3a-9d76-4617-911a-d8c4da4beeb8
- df2e2113-c399-4562-b56d-6fc355cbb113
- 5d541dd9-f1b2-41b2-bad5-2b01b9ea23b1
- c1fe465f-c5d3-4d20-9dfb-940f043d03bb
- a25ac0ef-e8f3-4066-8eef-09dd264d78bb
- 73466e4f-7987-4b67-ad34-7adcea80008a
- ccabbc55-84ef-4a9a-904a-a1d669119489
- e213bb34-a04f-40f5-bafa-e797cb8d9a44
- 5d2d135a-1bef-48f2-b269-461dbaf69cc3
- 67d9f32e-8b9e-4d5c-a084-187837fef67a
- 32b90e93-83a7-43d0-980c-3299cde6f245
- ed57c188-2ad2-48d1-a79d-55ac4855dfc4
- c9d4e20a-e453-4962-bf8b-a2669dd4d793
- a030bdcb-5a1a-4e70-a744-4204e1e8e157
- ced9f40f-fd6e-46cc-8eea-a0fe14442b97
- 8cbeb07a-6d81-41c6-bffe-61a669fb3486
- 772611ff-783e-4fc4-9052-b67ea31429c4
- eaadd93f-c4cd-477f-8e56-c59e86f516da
- e4f2525b-f7d0-4753-90e4-eab761f8f067
- 35
- 440f250b-f21c-41b2-b935-34e7ad040b6f
- Group
-
iVBORw0KGgoAAAANSUhEUgAAAJYAAABkCAYAAABkW8nwAAAAAXNSR0IArs4c6QAAADhlWElmTU0AKgAAAAgAAYdpAAQAAAABAAAAGgAAAAAAAqACAAQAAAABAAAAlqADAAQAAAABAAAAZAAAAAAGd2knAAA9+klEQVR4Ae19Z3BcV3bmQWhkNHIGGhkgQAJgpsQoipQojsKMPKMJ9ng89mxwqPKGH1u7W7Vbuy6Xy+Nau2p3vWNvee3xznhWI00eBSpQI4qiGMUAEgBBRBI5pwbQ3egGsN93Xr9GE0QDaAKgNCIvie7XL9x377nnnnzPDRGRefw9Ko8gsK4QCGdt8/OPcGtdofqQVxYSEiKKWITDhy1/9qkChyUiTP7pbz8Qx/SMfOtfH5W52TkJDw+T13/8sZx+p0E2b82T6p0FMjxoF5fDLYee3iyx8ZHi8cx9qvrxWWjMmz++LAePbZZ4a/SKROhAyX/ULoeaHQ8NDZGwMN9P8/Qn9j0LBPnibz8ug33jcvZXjWKJCFekOfJstdgKU7WDPR0jEh0dIbaiNHnjJx/LnbYhsVjCPrE2fxZfTOoTAtzgxJaQ1ffQh0mvvXpJ+nrGdGCIZJ90mZubl6iYCPny7+6Xt39+FQg2IexkFBDp+G9sl/bmASkoSZe5uTnp6RiW/Ucq5fLZVjl/uknY/k9DHz5pGK7H+4lUhCUnejBY4UOs6h0FShlOvn5dxkamPhUI5nHPSmllltTsKpRfvnJRwsJDheeKyjOlanu+vPfGdXn8iXJJzUyQC0CoJ57ZrKzzzZ9clukpl7LO9QDuw1wH5rJSrFlSrCCKD7EKStPlha/uljQM0q/evKGDNtg/oeyRsg2pRbAlBLXrHxu32j/vM+a73EAkUqjO9mFpquuWcLC6eVCzA09V6gS4cr5NHjtYJlu22+SdX9aq7FVSkS2v/4iscVBZaFBTzXzxo2+FAMedIpLHM2sM4irh4hPeldRh8Kt35sumLdnSfLNXzr3fqANZVJYJOSZV4uKjUbkovyWrWq4QoVyjCeIeT5XQIGQ31hsWOyzRqaNAIGis+B1njZKjz1XLmz+9In8MCsbZk56VIFU78uX8B00qxJdtzobwHiWkuHtBxY59fptOjt6uUdm9v8Ro9wptXq4/D/M1A7GCY4U+xDIBR1ZDlrN5m002VeVKb9eItNzsk8YbXRIdGynZecmSlZMoCcmxEhkZrpSMKEYEoNnCsFzMKxuaGEuSysIngJyhQAZgfKACZA0LDVN5aX4+RBpaTktYxoR45oxnZlwe2XOwVM68d1MarnVq2/i+nXuL5frHd6S1sU8qoSVm5ybJ8Re3y7uvXdO2/8bXH5NTb9Up9Tp0bIskJMUoKw3UjEfn74UAhkYpFglPMJT/HsRi1UQOIhhLji1F8gpSxQmVvr93TLruDMuFD5v1elS0RayJMfoXD6pCxIsAskVGWaT+apfM9EdITFiH9Pf3Slp6hoSHhSvymQ2EvqGIOQsEGujvk6SkZImNjZM7rYPSNtgu2/cW+oRwkuQnn61SNr15q01mIbRnAcnzClLk2qV2qajOVUpG5Hnuy7vkXbDF8bFpeer5rVJf2yknIHdte6xIyrfkqCD6yHanw7uqD5VtwQqJZKstPsQKCV2atc3Nz4L1iVgiQ8AOU6SgNFUHZnrSLeOj0zI6PCkTGMB+aJSkLOTF8zInTVcn5asvPi2112vldnubVFZWSWZmNhACDQSShIZa5M4daHDgmZGR0VJfXyt5eQVSVl4hacm58g/f/4mceqdWEpPjpRDaH9nezr0l8iFsWK23+qS4PEOFSspWJ1+7ru1IBBUlmyQl/dwXt8sHb9er3evYF7aB0iYp9eqA3LXvyQqJiYPNyzt5Vgush/U+ytgGrFaPWj7EmhqMWxXcSM3CI+YlOtEFChWhrJGCuckOKSPxd0NpFxDqpmSlV8jgwIBERUWB1QHpUIFrckKmB9uADOMSm5wlScmU36wSExurFd3pbpKnXypUJO7vHlOKc/rPG5TiZGQnypmTDUp5ZlxuofwnIdfV/EDWyHcYbQiRI6BwFz9qkp//4Jw89UINlJNdQmH/tVcvyrY9hVJSkaXtMdi3X/fBjh9MWXoyB//ujW0vFSYqUcGQLB9i5cQ+o/0hewqFvANpSeth1zlYZuG1wcE+mZYLQC6neGbvBQ4HqnpXnrSGxEnUXLzs2LkHMtgc7p0FRQkT+/W/lorU92Qi5tuSW1AqIZDSt2/bJXN40OmckfTcWCnZXaKUMT0rUXaAUtE+1d7UL8mpcUCMS2oJLobZgb8zIfO1NPbK9seLzGYqwsx6wmTbji0SbemSk79okUNPbZaarRWSDcp57oNbMtTtgSmjwFAu0Gb2BNxawiM9Bsv21bb+B7QNzc1Bw1lLQYOpJGGE0N61VBT4WVZLL4h75n5ZYUi4zvThkWH56KPTsmPHLpmZmVFKQ/mIwjUxbW6OiBehg05tYQm80layQR6PWzxgpeHoPQ2Z1CtGO2rF4mySM+1PSuq2PLBZIC0Qi0hF5Jufh2o768Y3zoH6KZXDd0pavIwM2eUFyE9kwX/3V++A3e2QHY8XS1lltlw60ywO2K4ioyIUKUJDQ2XiTo4kRZfK9mIoIzluEbwqfDxUcmND5aXPPQubl0ssjnAgFjrGQUI7J6fs4ky4IVGJk2jPxlACItVkD2DqSfciRuCBXXyFLWLfCF8SgZkZ2OuSOyTCat+Y9uJFEfB6OKamFzdl2d8+ivXee6ckP79Imlsa5ZVXXpb4+FS5ePEjqareJuXlszIxMa4DHx0TI/OzHrlys1l2HUmAKQC/F02XMPDkujOdMtqeJZvKZlBni+Tl2sQOFtg70C8JKX8gmQVVaDBdBR5xulwyaZ+Q2Lg4iYuNl45bYzI0dVv2Hi1VBKa5grJRWrpVXJDjDsIvSAE/Ji5KTvzsqsp2w4OT8BtOSiHscZSzHFNucTuiJLMw34ukZMNeWHjxJSkJv/WccYGIFRkxJT1TDRKTDGtzcDbBgICmaGAUHuBdmDziTJeKTXvxaw7t9Xjbgcu+e41bQ4BEYfjz8B5c5GTt7e3G/ZiE+J0MmA1MDEhcmgOwMp5hZWZXcWb5ssKNnHT0dtAny3EIxSRfAGTgqn2I1dbWItk5eZKWmi6bKrZITm6epLalSVxcvCLO0OCAtLY1y/79h9WUEO7Okp//v/ch0HMg724dFYHmq3Z55slDSnFGhockB3VHRkRJfEquZGbboMKS+gE4gPqsxyPvv/+OPP30szITESk5WcVypeGm7HnCg86EK6WiPWoHZCgqCFkQxCl8x+HveVCwqxfaYIpoQHsuqB2Ozujm2gnZWVkiH509D8Xguuze9TgAFCNuPE/KSOCEWsLB+jCSfhjnQVuGnMMSmSyQ+aIUsUk5lyuKOPgIxR9dIF70UYo7C2XG4ybyGBSYlPjSqU7JT7bJVWetdHXdkdKyCn128TtImYaGBoFIPbJpUyXMNhYZHx+T5KQolWPjIJO2tLRJW0evhDS1wridCLjCoImJzW9iF7vmm/hepNUW4lh/ej+0D2gAFSs95jd+sy5q10MwltMqYNg7eQ85l3E/H+AzPGcWH2Jt2VKjhk/H9DQaDpml+RYoSLwkJqZA7nFKMgRsIgJZ4tjYqIRYO+R3v34EVMdgPWaF/KZ62lrdK/VnrkhVxRHJLyhW7S8qKkZyc/LB9gBoDCC7xsaw3u079uhvEHoA6rpsO5gEBDbY84fvNkg1tMIYmDOonXAAt0I2Ovv+LamsyZNdMIDWXrot8QnR6j8c6BsT+6hHIiyRMjgMO1xLE7TNSkmYmZOEhj+T2LkRCZ+A+WS2SCYP/itln9oOHXyPDA9NSMPPWjABkmEszpFksGEWOmJ5H+FnAnEWSEclYnrSBe3YgUGYEvu4Ay6lGZ0ERCxFS3xQHqJ40d8SJTVfSpF+KDXXrl0DbDPQN1B+E4G94xMebpH29nZoz+2SnW2DthsFij0jAwMTmCx1UlRUBGSLleR4m/z5X/ydWKJA/zDJSVlioFglJMVKUkocxhFwg8gBsHuLtsj8sfBNJFz4pUfsJ91jA9D6O28P61gtuoWjyKHkfzn+93+il32IFRMTDzLrAZBjpbR0C2xKKZKVlaudJfAsGKQcIAW1AwJrz6FCJZFqOFv0Jp4r25wlU0MusU84JC7GCiBTAVhQAowusCnUIsMkKwPyFhDMPj4t2QWxcNEk4FIIkKcR7DZaDZ6meYAmjc0wM3zwTj2o2aQaa1PS4tTsUVCcDk0xAxEQo9ILF1BmRqkcPXocrD1BXENDsiX3gpy65ZRUp0hpSL+cHf89sLxotHNcUlLTjMk15VE3UU/nmFryab6gf5LuLs7+qUmnjI9MKxIRoQgTyptEfIaWEBFtRbDrwYlOmx61Kl4nBQoHhay73C29/XckNaUAZpgtgK3FQCoiLe4xoEJEngXnsElhYYlOYE5IDmJoaDhMMzb0ySpTU7My5miRP/2bl/CuSEXqEbCtLjjmu+AGm5nxSCHgQe9DdAzDiijTGtDXYUN/fMjEY/Oa9zzbMoGJcv7ULTnyXI32nzAw/lAPcIPHpOr8NosPsQZH2nEOF9A5SxQE3+lev7ebt/NB8Pv5CWhORmXmlcXfHve85JTOS2/bNZnlFF+msNaFyYTnbGEAXqRcPtemvP3ZL+1QVmJWwU5QG6RAXw9L/CE4n1MzrJDDhpRSRESGSTqQYLIjEgMaruyd9esEwUCPOZwSDVk+PAbdBxm509Eu/X29sm/vIXQfppT5Qnn1H34im6qzVSMaQGTF7ZYBDNKsCvxpeFcZKJmtME1S0+NhKomCnQ9KAPrJvpjANoFPQJowp9iwZYdNOi5H6mQtKipDuwwt1G63i2NsXNygjBawsoj4OEzwJB0003MRAVHB5YKbKy4DnGQe4kW0lFdnSmbpFKi5wCuSpOyYL5wE0jc39Ojk7IBM+vxXdklOfophk/IbEr9DE8S+b1IsThgavxNhfFZfrffqcs/5EKt836BBy3xVBjhAg6l+qvaFAQ5UdPDTIiUlIyLQLQHPkwXeuNwBV1KvPPulnUAyssvF7wpRoymt7gefrlREczpmAHS3+hZHh+0yNhohUSnUOD0SQqEOGurlphmZsOPVU/g5Du2z2i3xYPlO6zSQl9TYLY1tl+TFr++SrNwURehwsHYaCUmZhsGG6H2gzNF4vQuyXgTeHa9UilZ/UinGjoWhzQSothofQC1+aKEY4AJLjIE90LTtYQaIe7Bbyif/g1iSZ8U5ECbXxv4zBjMFzxj2P5MiELnMQgrkwEQhfBbLulGYRLTXlcOPSk/Ey//ntLz0zX06IZRyeSvxNsusctE3fLfoOxHVAfjGhkXdRZkW3ez76UMsOnpXX+4me4GeU2QgQiyH2v4P41bOiLorHXAJdchxmBMi4TbSIDP/+3BMdkz3DCMxyA4pS5Ds30ac1tDAmJx9q0eqSo7L7TutanerqKyWOQze91q/JGOT0HAgKybGxMp+DFpqSpqkqAw5K24MekZeBHyQt2G7mYOWCVcUEIuRqdSQMkER6C+lMD5pdwLR7MIokFtguzRfUI6hb5SaFJGMf3R9RURaNBQpDNcun+6RPLwvdHZUtbxoKBXhEEHmR29KYda4WBJF6vpyJCU9T4YG+8XldEhCQqIqHxT+FUGJDaAmnHRXzw+KfWZKfaimuEBwERFpfyI7JrViONEvXr4ov/NHh5XK3jtZ+dS9hf3nZKGsReqMalcsPsQyZ8OKTwRxA9V3txMS62pagnopdLY0DUhDbZeGylDo5AAuVah9kf2RTP/ke+eUSnUjorT243YgQ5oKzobB1QGW4cBsm8LgJMkzX/iayinaXyA8zR1uNygXXkKyz2P6FMOjp2ClbwflhNYGC33xpkx9F9mpWqFxfyzMHZSpKNPxeQ6qy2kI8lNgQ1NTTpg9ZuBhmFKkp+xJRai7NVS2lWRAy27HPZNSXFIucYgSTx08JSGQwabuhEj96B5J25IoPW035cqVS7J33yGx5eUrOzfhEQK40uiQbM2VzrYLUoXIFAE7XFyIQFQcnnphq/zf77wPz8VN+RzEC3/D9+Jn/H8TeellsY87hZ4PsAD/y0se+xArlL5CAFonxDq4NKiKTnSnSKyU64z3b4rKIgCK/zm2jn7DWFePHH0mFSEwhoru32qMOziGEQXBCFLGZ7ndHuloH5Tf++Oj0gbL/LY9RRBUSyH8D8mN93uhcFRJalqGmk3upnwko2yBl115f1GrInLllSJS4jeSVBsiojfiXWmZVinZlCUZ8AZYIMfxXoMFLSC/SamI9ERUttksfBsHqfF6t/S0tEoGFJbBoT60zSrjcNTbxm7L5HyYuOwwKhdAqAeS0b+6f/8TqqHTluXTHFEXTTXskyOkTfYeKVLqZL5r8TefoxJyCHFsr736MaJFykDlY7X9i+9d6jeDDcZHp1SO9FfBlrqX53yI5RywaaMt1nEJi6EVN9AjqztP6jM3Ew1hsURnC0k4ARsG5JmCSYMApvpM9KKmw8JzERarjMx34Zdh6TVDY3nNOe3WOLHGG93KVhhZyqiGf/rfHyjyUqagFko5KwnO6/gUmADsA5ARQmRklILVUmVh5HnkBEtJiZ5X1kfEIYIcPr5F2V57cz9sZu0YQI9QgM9F7D2VBM5mThbDe2CICcuxmRLElN0ajZb4iESxJlgV7m7Ilb+y/RtQIGiPCXOIR8uVOTc9H9ESA5bNusn+FzAV0AQB4MSikpGQBDY+QwgHLm48XwDWTrGnqb5b9h7etCqqxb4kwcHP/q+2+BCrqvA4OFaoXLj+miSXQOuDwGY20wA9Pr1j4P3Sd5j38GaTBlGt7mgbkK56nHS2iB1W9ThYiENBbWgn+29/+afy1a98QyqgapM6ePCnsxvPzbic0tLbKruPpOJcmKr2tKgzrn0I8owVAvLuA6Uae8UGUWBnbHwTtB9+c8UOC4FRsSdU7GMdvnbrheU+0NwwSwgGKVqpkVkPWQYp0RaEQzNkZwwztws2HcpVV863YoJYVHkgEiYmw3sAAy1lKpoYTIqlcOIHgOeYdqJf0xKbhMmm9qU5SU5Mgj3rsYXW4Z20PRHWRCotpPLmsXEC/ZxDeyYkZx4O/JUKqomMCtdoEVL8xw6Vr/SEXuf7EyHDTkL29Rf6l3vYh1j2yXHMjBg4ZmflzIVa2bY3FwOOjmOAKFeQ5LJSyhH8o5yhx5AbeI3xUbzXAMK83Lo6IS88/c8gPLdL4816OXjwSbXFtLQ0w21jlSFY43/y45dx/iiOB6Wnu1Oqq7frqhvHYJr8/X8/KXlQ51koMGYhiG87/II0ghJpzGVeRCYuqmhugPUZ99Llw0L4MzYsNctCjF9dYQW4dylqwwFlf1msCTHQSONUKyVij0J54GIPaoukpoQTkYrIRcFd7Vk4ZntIPa+e6Ze8lAMyIoOYGNNitYLqQYCn3crbBP0mVlKZMIzJNDyHYcKzP8YU5r0UORovTYtrbgh+00IdF21kgA/ChSaHJmjcbDvbeDey3vsgx5VUjkhM2ZGy5UrP+BCLqjYFy9hoKwxrE5KUPqBANlgRjXuGq8ACrYaaGo2WXGqlxj9oDbS206fF+3k+NqZL2u4gbCazTAqLSrS1k5OTUld3RY4ffwGsaRgUDLYfPEN1PwysgKzRDo1tzHEbwXo7ISgmoa5wQ0YDQCjIm4Nrdp/ALYHx8u1fXFPqwOA/k0QRiPNgZ+td/JGMfaVAy/eyLWwj3U5cD8lBoCblxDHZ8xSPAePxwTnZXJAg004X4FErBw48qROT7WSb9RsYTph0Y8J1d3XIDNhiDSYegyE5wOwsb+WEtsaly8hgvWG/Mh4P+EkkoQZNdk7vADVG850BH8IFOqI5wYdgbqHCsti0sfhZH2KFgu3MekJkyH5LfvMPt0F2QAcApKWK9h0fOm98gMCdfi08/Gy5XP9gXmJDEoA4VsxiOJuhnZUUl8FNlAxXRStcRykqb8VChqiq2gbguTEoM3Lg2TzJKYRfDxSCg2hqYUu1hQOZbUtWysB1hgp0BflSd6//OXaZbfTXsGjns0TGqEeArFDZvPfVlD2Ly3qkCXFhRbbtsnXrTiAQBxewJiyJnd7CyU4zCCNvo6OjMbBWAwF5H97Jeqlpzka3y6GjJcsK72adbCspKJ8l0tPQbLzYvCPwN00tvZ2jaH8mECvwfbziQ6wbzR9oI22VoXBtIIoAavNaSghxMmwGNqYhtesQCcMhY6Vn5Oqs3QzfJGePG5ENYzAWaucg2E87RoU2VXUVeZF2uXaQbSXCJ0aq0XarX9X65e5/ENeIbBx4g2EteiMmSz4W2Pa3eOBzhaIUZoErCgtHiIEo/FzALyIPKDpYJWE1BYrPq1R3WKj0OJ3TsqkmA8hCP+rShEBv9n6wbeQy5ECkrN7X+t+y5DGJDO13jN41xZAlb/Se9CFWYlGnYjGt3iAuay6MDSyqgne+75ZCiga2VgTjtUFo3Hdkk5JWH96wt4AVv9LhTkpKM+So1TaCsgsXUnA2ku2YWuZqn3/Q95GTle+ak9HBm6se2EBthJ1XMnKwSASUa7XFUCpA7ZTsGEi60rOcwDRPkNLRKJyaEQ8q7RvBex73IZYKhbjMwV2Pwnqi4IuzlRoW5zr49AYQefrC16uV/AZqFJ+jmh9M4TNkh6yTEQZE0k9zYXvjEyPBKhdcM2tpr8o7wYFMX8d2BFPIxnOxeIVUKyM74S72v7geH2ItvrAev9lwkvILH7bIHThxj31hh4Zw0FWynoVyFlkhY7QYt0XBWc0lwUJuPRu1Ql1kbQFE2BWeXPtlUnb+kXIFUyieUFE6+XqtikpEtEAl8JVAT6z2PKgGB/fcqUbphhpOZzLdL0SC9S4EEjWVtIwEyCFO6bw9FDTQ1rtNn9r6MC5EEM45avJLyoEBGk84cz0p47xItSirBSobglgUCMOBzR9iNc3o0BRcIzs0IsLQ2AI1ZW3n1WyREKXIRUe0CnZrq/Iz+TSlBNrZiCQ0IaimEERPKcQzfdRNRHYsNv34V7MhiEUSexpRn7TjHPvCVtVAAslU/o1ZyzEBRZsSbS3UaGmtp+bzqCyCAGY9bVhkxVR6CLdgCscxA+kN6DtswEJgwnypsu6IRfJ45r1GtZE89XwN3glDXpCNX6qhK53jO/huulvoWmGAW7AyxErv+Cxc51Sjd0IN2aRY91EozuyCo5/OeUaXLjWB1xWxiL0ff9SCLDCTclSRilpmcDPiPvqpj5iv4Uy0wu3Ti4WuTtriHhGtu0BKcwHTJXDScbxMuN110wo/SLUY1MisiqffhcWfss+ism6IRWrRVN+jy7IY92OGxix634b9pBBKg19+cRqoFhaEpMZqGA2Nso+KHwSAA/QRmlGxQQtZ3qooXzG9QQRcbheRy4PeBv+yLohFUkhH7OVzrQi4r9Zow42Wqfw7occgjJStuOiBBjxGfjYD0R94O+5p2KfrBGkLKRZj9Em17odimT2ivZHrDXo6RzTrD43gZlkXxCIp5GqarQiyY9xOIB+j+dKN+GZUBcNwU7C4gUufyBI5ix6ZHhZB20uxqBHqCvBFl4P5qXItTEpMunIL8V3XsL7TLGtGLGI9w0WIvQzav8thjBUvoWHB/3GlTFAFwOL76aJgbBSzE7YhKI3xU3VX7jySsxYBkyIDqQsF+LUWcgSGBjHdwe1WmnmMskC7zDNBfpMNcvl7YRnzEKChXq835blZZ4xMjUUvKdwFeg1nQVSCEzHn06sm0wQPw0fo2qCsx9itq4hXTz0Yr8ZAGmiZ52sjjLOB+vGpPY85y8lPwX29fKqKXAi/oRHcLGtGLFbEinVQQb0Mq67hLrAPpEl++j7txIJxlNRo8UyBvx5xWWRf5PntPRcksbg9CMcqHapGjDwjJBkWQpbI/A5cGMFwYiLWo2JAgKLKUiaCtcCHOOCvHK6ZFXJAGXfONXa1WDJFPx3Z42D/OFw5o1D5XdLZ1S0Tk1PI5DKNP4d+23E8jfVw/OO57u4eGRuf0IC4/h4kD4HPj+HAnFmsbymV1h8Qs5iFtCKTFbJNzEDDcGXmTmWHudCCLqZHBdMaAFmL0B4Ihv51+lEsUpJgikF1iKlckfzU57cif0K7hggzbrz1xqR8/th2OX/hgrS1t8hmrOtLSzPysvMtpFDDCEmmOYCx3fV115HtplCKikslKjxFfvidn0r5zlhQmlT1TXHxApPXmhTRv6VEHJJ3flMo5T3MmcWO9sGetedAmS7H58YDFFj9AeBfz8NyTHFB3TrB+nOCAJAPsTwuxFKvsiCgUULDuSzceIAUgsuvDx+vUluSC8nTIsJbpW+gG9Gi2T5qw9wD/OOijenRMenuaJYwZKDJyy3CgIN4GriKGHiEZdiipL97HJQQmVZAEWdgSkhBGqNd+0pUVSbb9C9c/s46wtWeAoUBgUplWA3DdYHHkTaSWZY1dTcyKtOl8dAWwJjCNk0zi2G4njDxIVbExF6tlwKduXbPfBGRwSwMg7FPjkhE5i2xRDuBJAY2kHIxPJe8m3mrnn6xUpouiCRYUuWxPftxHquJsVRpDuvmRmq/J7aIN6V39g8lp2CrREVYkGZor97jgvEuNnlOvvbcbv3NLDJ0Kj+JrU7o+Hznl9fkGWRG9pcRSNqZ8YWsjoY/IjypIDP+MbfDYO+4rqPjKmBqjFyyxcnwMBbChpEgjHdnxCkXd5gEYj3h4ZOxsjOKJDO9UBKsmchgPCFRkYm6xo/fGWn5eo3XszIKsPI2TzwuoGAAdZUzgdSDyTkY686BpymAIbXTw90S5zgpfcirYE0vwDssigTsFO8hQlgisHgDz9AutRVrB22wpn8Ip/b+IxW6xKutqU9DPnyAAG67nFShKY955SgAkAsFuMCUyEnnNJeNMX8prcYryWy+uj9jBxybJMS5O5EOgDHvwcCBec8YsWqYkPh9758JLh/FOn3mrKSnZ+pSre9+92/lm9/8l9LU3CglJWXIPLcFWfecyqmY/GvG5ZDWfuwI8VQGhOt7lw9R2GZgX8tNu5QWFsMy2yspKakQ1Kelq+UaFlgcl9j8g1hLlwDEQ+Y9rEDh+kJGsUYjh9adlkGZjx3BsvYsjWHftrtQk3BcRDpIxl1PjMLxSWT19oLAIfslIvkjO+UIKhbcLoVZnYuxFJ4LLpgv/vDnqpYN+zAB9Fn7JmfRBRSAGTfAYqZp/4UggfqL22VmPFFc4/HgFoHuwvlC45oPsS5fviSHDh6RBCycLEEugQIkS7t16yYoCoL0MUAdd25LZ+cd2YXMeAy3sPcky3f/5680c8nipUDEbK4rPHbwtyFIuyG8N2tSi1kPfFTxGZJuOwAEikCHmOVuDpRpRt555w05/OQxIFe4ZKaWyIWTb0hBGdcVGgk59h+tkBPYmYIsrHpHwcIiTt6BmeN0MP8oKBZ65B+zHx1rQbKMXPn4XLPuVvH44VIkx7gCKtame/SsZgGCAarPxifthGSFTBNArbkMu5CsrmDyDiP1ZxFFppXFCB9ilSPjHV9KOSghIUG6e7pAZdIkGX8uUKtEIBzXBTKDH5OUTXo65GlogtYEZElZxKQZmRgXizREt+uluuqA2GyFwPIwJApLworoRJBfJtDwrgLCD7LAQiQX0xSOoIvtHU2SXRwBtmZoeGo0hemBed6/8+cn5ElQG7OQWtl7sIrYskt2VFbJWJuRg9S8zu/seOSXjxuSkZYUNaDuqcqWW423pa9zSjKRoTmYhQj+9f66HpOqVyFHF/ce2oeEJdbEhZXfgfrEISZXGRgcxnibvOLeuwuLDETFEBMv5uXll9/Qu6aQNXhwsBeIlKoDGxePNImsFQNIAZw82j45JmmbmiSrgFuILL3HClY1ycfvYtXs/HZoakY6yHubYSqCqBuyEUny3GyIjM9ck13HaGxl84xCe9YNLPG++GETNLxEdXZHxyDFkRvL9jtqpKJ8B27EYlFofAtPmU8jDBfs2RTYuaKYOVVfee2vpGqvFUJ+lspzC3ev8xFcVEu1Kdi3GPN37TVxYhMW3/vOKU3LxMXBy0WDsp1U2npvZEt0eKGBWNoMfAA1kE+dH3r8/POHcG/IwrrCUaxM5hWetCYYVmpm8x0bHcH5hcIXTDtHJBvIMutdgs9qF5cQIEVq7qz0NF+XMPdyTNn/SQMB0/KRZ2o+xneBGiATrDJn1le+dUCXkb32yiU4vQtktN8t2TFF0hTaoimBuAiWZT7Mm/AN/QnhDENf9Dw+mNVmenoSVvlCOf/RBfFgcUc59g3aCDME80+4JpFLFU3ggAZfFh6KjEElYWtb78n3E0HpK2TM3Cv/cAbLxxI1Qw+RazH3WWgv0yeABeJZRSMddP0wTujZhbt9rDB1U+PCWZ1f3of8zuohTmdh7V9CCnINgHoFKpS78kqiJbuQ2iAHdQFAgZ5hCw1zB/MYLNxFZKdWyPgfZkpmzDVX5Z471SB9TXFS+sVEOXv2HBSPOvn8F15CXnmE3LadRl3QLqdhzU+G7ctWoRsVsFbW54ICklIcp8nd3v7ZNY2EZFZm9mm97DuU/ab6EyVudhtsR0hsZ5CchY55j7wMQX8RoiakKH8yGS6LJTwSeTUaxVpwRym7nlzDB43I3EqG4gw3Gp3GIhRmn6GBmaLBUghGUYVtAooZaISGsq3aLc4av/4tIBZkqYUuLddiUjXeOYPK/UZ/iUfQBtxLZ2dwhc+ZhSaEC6ebVWFgxKIZPcHw4xe++pic/HmT9PX1aE6D3DwbyFG4zPTdlgMxfyKd3SJ5mOBNbWXSnfI/sAGUoTCQftIMMtA3ImVbrfLib3GXMOzRiC3paNJQC/8a7Vzs8yxSVI70uyQXA8gsf0sNltlPAomTisA1ZE2Rnp476tLieNH04rDDAAwTgRVrEv1Mi0YVPiCbB3jIb977HXrP0y/LHdRKNMkHkYsrb+ilYDLcWKyooizGe/gueiyAVlolJyad/uSAHKpbjdcB/zTJys7xdceHWMnzR70dZ8MMyzXvWqyKstLpSaSdnrwkVqQ19KcsvlrX6YByFbPIMHqCqQ79tU8z5uvws2XSdnEOioZNsrNyZA5sbm7eLdbkUPn+iTl5DlvtpGELE1Ki1tZm2G4mhcv7qX1eOm1Xd1NGTjLWJSapS+o73z6hWW3oQiJQ/d8ZTLdoqL1Z2yPZcQckMbJTzp8/CwWlWBOpcdYbo2vAmuKFExT03LkzUo6c77m5Ns1ROuMaQ7+sSiXsSEtpH5uVN/7mmmQWUd41NidlDUQAjgtFBv2DPEmZUv/QDn7TeKyJW/CbK6hCved5jQsjnnlxm9Cc89N/Oq8Ty9w+kOmLmJapr2tcQu3YaCvdDt/uhCp2NPlwYwm7HYl1PXDtKXEyoORDrGhkmTGMmEAqdHQEW59wVmdkIAEEsMecTXxsfs4iI3Zj500OMOpf18LZRUD0do9qDP0z2GGVJJoDcve7MKNwL9P/mCRaCTXuC0PyCNhWpRAcaHzEmJ12+zhscDN6LyfMlB3H2KY4KQWpyCFf0OZF9nATea/OIf00c8jnIuUPiwr+JB2rLB4MHCM1JQ67SQBG08gLNgiFgbZCGoG9ZAPfQAZMfTrrmVgtEptZMZmajgVIRUMDDLoYh9w8dAbFjbTm00jBTcRi55Wi8BsTh8GOCgce8w/vNVNQabwa4ML7zGeU7ZMi4U+d/YA5kZQLUc5A9GAyW1IrZnWu3LRV/v2/+5LUNTRKZ8dtOXL0GVybE26Rk5Nj04nR1d2hbeSHD7Hee+8DpFRMg8XdSHL77W//F6mp2SHHjj2nQht5PfM00bLNLHNX69qlHADIykvRDvhqXIcDWu25HvHka7Wy/2ilkmXGaS8uwH/56N02yDDxMuPow4DMwD6TKxNgG//2+9gltndSXke66szoeNl5wImE+6WQrYwBdCDzTWohcoPOhitCxSPnFQeWM38f3kkqef3ybU3bUwHBPg8ObBpgiWAcEIzG4ubc/Rv11OzOl1sXuBUJbG812xF5QZsgfKz4F0K1mVufYFJSfY8GTPfvf0IpKZUmUgOm3U5OBslFcSH1thtp0L/2RzWwnMPEQ6LnK0Zb9JNN43lFGH4tIJIinyKdgWBERHaDVI4xa9wIiye4Wy23Rqbri4smmAu2t3NCWtrrkdo8G/n/c4CIEbr1yiTSTtEcxRRUoyMLip4PsWprr8iBg4f1ge7uTmScSdctUH70ox/I43sParrCSxfP6g4SZCMZieXIhf6PUrENFA2AW5fCToKXM/SGO6ky8RqdyNcQT8UB8C/8OYmseFO9afLUkWypx8xmolhupGlJQjLao38meWAvFqSuZkQqZ2I4BjMcBlN1HWGAmdFuaLhfMwkfwP48ufnJvmw1zFGQg3wQne1D0nC9Uz4+2yLpWMZfAPcSV1wzRxjboJSBiEZ04ZdfoUM8DckzPGBhVqQg4iCTorhm3HKn7j2JDUXKTEgp42HpMFQ+pshExDNLbGyiTxOjTS8kclRXIlPeCqaw75QrQcbxsQBIbotCmZVrQK8irVIuNjz9yu/u1/wMzOtOhNM+4WPLdpH601ESZ0lHHdzFzeBixAVmdGa/aI4yiw+xqrEZkyU8AiTZKY0QxnZs362z1wKDaAyyzfEvD1l7OXB0n9zuuyJf+xePYVuQJBXkzArv+xuDQn5PpOLez1/5vf1qFfYQiAuwuKt6dvzMO83S0dWuGZG5JyJzTbGDmelEKEP45EMk28ZGR0BekDpSJ24fwpTesdjr+jR2uWB25K1wH/E5c7LYkHIoH7tdMLHrbQQOcqtgbn3HrHapiLZgQGECZBTmIWWSON3DBs+T4jBZWnfnkGTEQS9Wcwc6wv8gvgejfyjlla3imRB5rf4b4p7bKxGhoCQYRP4ZN1JLRtu1//PIvoyNrJD4jC4ZpZrs2GoKqlvAeeOIMOKC4p/94LymM+dG8+w/kZB9X2zX4uQktZ4NAeJrjiqB8TxV/7QJqJa7mZhF282O/PDlNxVBiHkDA9SyUhB8h2XUAEgWMvdagZVsDPm2+uUy66S4KgIyS+CBN1+y4jcaRaTiOkDmIi/fnKNpGNWupEBdugaMHRBmXj4+ESUZyRV3pVVc8gntLeACxJqwD4ltR4ek5xih00Toj+BDpGOWlCwT1MnH9lAZkU1zHQBW3OaE+VDpa+MOs3yWcCELpxZLeZChKU31A1Ka+RQWmGTDWzGBaxZ4IYqkte6a7HP9Jwm1IoUv9vy5bPmvkl5aKZcunsFeQzaNSTM1Q/aDqEDYj430yfWmt+TFb5XjN2Ss+yw6cdDeH/3jR5pl8MvYVICLYEyNe6lqiVj1H4JihW8CMDjmBD7vxId5jFO/9ZvPK6x8FGtwpNO4CXMkMhrY7BjBbgvM9gaBcXZShkbsekwhfmbGKXk2NzDb+7i+QC/f1wcpD5GK+zYzGqEK9iqfsXKZujmxOcOSbEPy1i+/pxs3MeOMMeOXaQpIQEymRxJToxUxKWsw8pT7R1Plps2M++FwIygGMZI6EMnMWczIVgYNki2yeZzhDNuhsE5ZkLFOfGa4f0ocTigHuKez6w7ytBeAMoVK5dh5qYm2iwcgPdtfLbGPlSKlpVsp6SA2DChG1kOq81q8k4G0y+FwwIth9Nm4eH+fnCCk0Ez7+I0/PKyJ65ZDKr6F/TTj6fQXgW8W89jvlA+xCnZ2ocXGnd4v8zH99j2DA5L7+EREc8IIutbCmciBOPHTyxo/xcFcqZN3vzMERtgIGRpvlKKafFiR6fdaWQYJCYnEfQCRtwtERjrbudc0kaYBsV+/OnFD2dwmCO9coEHNiVoWqQn77v8aOuYjINxT2CVF4F9ReZpcP4O8riFW+EyZuJdxUEiC2zcKt1WBWPDOhphNUoBsfOGgCHv27FOEJAvVhiklQAO1jbCDWeDY/zJ3UuMK5vuDPakqIz0oMz770k5lq6uT2Qwtcw7sOsTLChfGwYv9CycWtMLktAUXit/1JQ/ZJbKgtRYK6gzso0xVgp0fGHsVHFIZc0GjR2EYpZ+RyMLv+y20OoegXdzSl+YHbhfMeC4OBNkjN2aiXEWqxXFXzYrIBnCoKq8vNmBjgduLiWRdg9D6uIEoEJIIFLHvmzJAboJ7k7E8LgSGVBh59Emt00utuPOECWWm7aZ2Fgd5cC1Oc3KHy2exeQH6wi3zVodUaCsa60Z0iosaKzebQKHsh+4sWXwUKyhhcMmqgjvJmcO0jgyFKUUIMQdytZ1c/CbKNyyUDzlYay4AFtkeEZ/CPdVvylLcXYwLRsi2uRKIQjT/KLyTBVO2ooObg8f+OaYd2PBgFPvmlKE+QygnhU60wrHvV0h9iKBUKjiAxFL2xRgzPQGWDydwz4jE3h5HOm1j+zu/KlZ1SCo6OeHUTRgYIUK5drEBPFBFkDDFVumQ/s4rRr5UE9D+iKXnvqRV+BArUIUbcV6BDiGZSMVZwz1g7hepOBKcFOzfuk8OIhjYIwsTjm2FvFWzu0D3x+HGUJRRaP9hzgqT0nKwKMNwe5GmugGptB3HbhcOaam/BTthOuL788FCWSdbbIwOP13Y23lkeBgy2TRCjuKQBDjLy+54H9mQG9v02uTD10/KF/95ApAi+KFj27gRAxGZOS6CoXyEbUYebII2tmflEnzrVq5z2TvYOWbdI1LRsr1lGwV1Y/CWfXCZiwQUB0eFa2Oslrn7/i6RzXnIZ1G4dpE5T2nr4usIdCIWVxhTiCdrNtqEZXDtXdjMshiD6FZTDY2fpE5GMc0JUPGBbG3YGpkRuerl0HoX7IOkZoNDAxJjxaJcUEVfFd6aVvOFKjTlgO6xiGA/k9Kv5lneQ+v9assDRSxFKvi8Tvzsim4dwu1D6L5YS+HAEsikgqzLHJS11LnSs3zfPNivF8/0drI/skfasxS3QUmzbYny8a9GIUfOyrZte7SdBlXlHdpyg92hvsiIGETn7gMlMlYoG3Y0rUnv5cqmyHin7DtWit+Ux1Y/yLhZCxGjHwtLKF9RAfNvv3nPen0/MMQiUnF/P1Iq7u9cUbO+8U90+pJiGKO6XuAJrh5SKY63MeSkRti9yxYp7deaxDKDRCXLVGegWeAbiBSJGYzrZ0jRcjUFqAMv4MSbQFwbXVTLNiZAFcGcfiCIdRdSQZ6itrVW9md2kiDmoHARJs0W5hw3r3+S3zRJZGJ9ZFK6C+zPuagpK6GS/+3GvZGRZF/+51d/TCTnSiZOPg1Fvh9euvrXLZgbgngmqFv9ZSqlVOuIVGZDqO3QwKnRBObJT8k3x4/bHK9HWQsuAEQq/9HQy10sfq0pFuUOujtO/OyqWtMrIKz7LOrrAWnWAWjT+k6nMBHrPpjEerUkYD1rQYiAlQZ7AZhFpYKUi2HJyraDrSOI+xfc0UE8tJpbiVRkd29BUKdJoZKC+gYtbee7GNKirhSvTWs1bXyY7iEzNbVmRrNudNmQN5A1UcB8+xdXJR+Bc9Vqp1qb9hcIEKQGVL/JCimcqj2JUHxU7oYAYGKaF2ik3WjKviGIRQrC3eUZVrITm1eul6B+N6QWftEgyeX8tDX9OmzStNDyB3tksmTKWxuNWeuOWHTUMqyXxrjHmdkFhsONLUYWP9qxqBnakXecMtejci8ETEMyOcpGl3VFLA4sM8L0947J4Weq1t/FsgQ0TFYYBmSitjMCnx4p5qPyyUJg3RCLZoUhZKm5drFdjiDlEB24G615mKCjcZQUi/sW04f3CK1MyCz6foCAWTfEojeemzIxVRCXE627Q3gRjPx/kkIxsiAaoSyTEw6Ed2w0+/V/+6/XsQrtprC1gU1fF8QiC7x+uQPhyzFIPYTlTRsuV90LEYataIH8YMdmmI/krHthxDNKtH4dZCy20YHscC03e2Un0jgGE4qxdNeDP8sJyD30uEs846OYGDcMKvWjcjcEVDR5AEjFt64Z+pSt2pGsn3sEJyYzSnKjLSR3A4u/yIa5GIArabhkixsaPBK07oYTKRXFE+LVg8CtNTuhqbr2YcUy0zkGlKsQv3o/nTEWZSrxvhtKi35xJlKuo/soJTUeK2IcWOXs1PDhB6VALGrSp/CnsayL8igNpBtd1oxYpE+0VXEXqKUKEco9HSuuqeCSgzArYEwS0hmFYJn6CoWskLFQXNfHvfjSYJjlGsDN8E2aEaArVPHZv4xxYGQDOQw19o0uS2NDMG/FoGYhpVAj8h3klyBjDRqu8drKEfGBPA/u/lLJz66A+YEpjVD0A99L9E9PARunsMp5ZOicxGcNY3nVyg3iTOQiB+5ExfTd5z+4peE5Kz/5cNxBuJKih0N7NiJQzUHYmP6vmSaSIlQivRAp0xs/uqwx4KRgnBlcEtXTgd0pHIjZBhY5EbYLcQhLqIw/xhYx/JvRkXNzjF1H57HKmOfCsICuq31El7yvxuBJNpyDxLfdiOnm5gEsTGTLdjwqgADGh6aYGFD2BwGTRRQrWCxW+gKkClGjaGtjH9I5cgm6W+1Kc6BQg20x8rmnw+Ttt96R8fFRqdmKjccR121SLb5xfHxE4uMSNMkEF3ZWVW1DroN4meiLkTd+eFqe+6qRbWY5tkYqyU0CLmGZFrXUzYilv44VNWa2mIcduSgucFtjyqKcqLqeYwOB4kMsLjtfDcvxbwsXisxDwqaAzIaXYBkX/0hyKTyPj02JfWAIizSZP8mjSTuY1NbMxT43b5GJkSFpu12H9D55qNpYMuVC/oi5WJgPnEiii312Xnv1kobTcvFFIOQy5Sxqh9zejItM65CzlFlj8rCfjpmLwb/9D9MxbYsj2ICdE+5BFB9iTdzJk1hLBggJ+BEKNQdSIhNpSGJUwyLP4ygCCSY8PWLN68EV8C7QWnPwuPQpKipe0pAGJy09CUlRJzXFt82WD2rFrHrIf2B3yHzr30qouxs2qN+HNpehmwkkJSdrSh8uVbdtCpOndh9ESiOHnMKqZGp7zDgXCLlYL3dY5e7qRMIdiKy4gGS4XFHjazY795AVUijGuhN+WRATFlYJbRwgfIgVHZothflbELPDBQnYineU8g2yqoByMFUNkYp5sUweFoaVx81tzBXVBys3EWuhEO94P1khs7JoBhYgXgRSCmn6GySenRlskCTXOzI4h82bsvKQ6QYZkMHOmEOK9zAZSbzmVnAhL3mULgd//UcfYwuTDmPJ2BLWfYbdkvVdwRbCA1iNwp2/aLjllsKPHSrb8PCdBQh8uo7oR+26Y8ibnOz3tRgjyC75EKsTu0c4ppG/Ewk/mFnm1Ve+rxnotm3biWQU01KADQW4O5cb6+MoWYVDuO7u6ZXQqV7ZVJOlVGjxu4lQdZe7xD4SL5ZUbiE3hcWY8TI81CUD7TdkOP73JSpnp1jRCiISE7uRSpqU8mZth8SlJ8AHGKVywVHsN03k4vIlJu0wA9f830v3EqlWHTIsHz6+RR57okx++cNLajjNzU8NSO386/isHXOSc0IyJRMneiCKv5799iFWbEyiXLp0XinN9h17kE8SifjBFQsLy+TNN38uFZU1SHQ2hQRnNzQHwRbk8YyJSpR3XxuUm/Xt0DZAzcghzQLsm4Z8NNgaJ08cyJDRsWFpxhYqe3bvwzKwUQlJ3ypZxRWgZoblnGl5+vp7pelWgxzEDhlc2xzuypezJy/LM1+sVhsM8xbs3l+q2WCYk3Qxe+MeLzRpVNbk6DYnw4PjGmz4xDOV8j6S13LvYu5StmDI9bJ6aKSf1cIgSLq4KGu+9Dv7FK4Poq8+xBoaHgI2x0M7Yz5OanWREgtk6R/oldLSTYZsBMyPNNmZd2VuXPKs1OwsVIGcLNAsHHSytHOjPTKAFbxpqVmaYpD3ZGZCgOQBkmGYCez4KIeX7FZzdOJ672C7bHrcSCPEejnTikGN6LJhMOHBpyt97I0p6yd7E7CQlPkTQmVzcZQMt2I3MEeixCJjXlUpTBF12PkVs9ZkBXwndzCLSprQCcV3fJaKUn7InadO1Cm1shU/OCXGh1ie2Skk/SoAgJnKECmfrVaVjShL5eYVKJKQVeUiqx8RgMlYJdwpz/3WJs2yu5SPkEIj80vVve+C3TQSCdywoALIoYkLUQntViaVY3qglJRMbJaZrRSRWfMqdsdI9e5EH/Jw0IlczEf+xo8va9YUIzc72jweJdb5HRBOsb0JKi7JMKiRSZ2K0xnnzRwIRCejMP9BS3sttkOp1f0XDdQ2r673N95LwK21aPNXrohIxTi1U2/XaZLgb/zBYbyezy30f61NWe55H2LNeKaQWnkSr8XA492xMZRtrLoD6jwGYxLX7gIMjJqeWSQCw4oP5dlLtJe2EkZ1RiWNysBYA4T8JW5aonUEgGfWJUU5FOTvfoaEjgjLxPdMfsssMNW78qW9bki22HZIVw+UCcCPu5Rpg5F3FKZXuIag5SKxhv8ECAP75RYpFiD1RhdSVLdj7cZa7VsUc0MY2vtS7SbFZj9PvVUHD0STfOE390BDtz7QcCYfYhVsHcd2bVcx+P74s4DhBL3/POFYpCdz40lkxVtuXACJqr3QAmeAmFr8a+GJxTUb52jusGDnMX8Ko4/jg1SIJg3unHqztkte/e5HUpjyhDiw4viNE2+qhnkAcpp7Gvaz1osSGoctg8f6JLRkJ5LbIkuhkkrmCUWCEtekxG+w74wTwd6BdJsRJYafzh9gJojNb28nTZCaigw1ZhbCY9pSL7EZwzj23oxnmfOUFnWaEno6R5X99feMKlKVV+U8UKRiq3yIlZFjRaLSxYO+MOyLh5+wMTLp0ElsgsHbUf8vvcS0PsGtBuZj/vD3r5LHJourwfYnWbkJ8uEv+5U9RyMJLx+EU0nCOk7KoeS/hEIQKWXzLnnvwu+I58lvIYksn2f+qXlowtBWp5ySlBYN6hiYCix+/2p/k/qSKs5MR0l2QREeQ9vU7L00zIhIVGSYt4r9Z4rxvr4upcK8FhYaJVOjItZsLyJhkjEB8NgE9oKE7EkbHjM9MyEv00ByB49PIvDSh1hjd9IkKapS5Sr/LusaNDSe//zRjpb60fEBsWTWQwDmpkr+V+8F+3JIcu/dqz/DQeMys0PPWWW0xSHbke2ZgzcDO5fVMqUJZP/itEv+15MQ1B0TyOs+J3U3azXbL5P2zs9a5Ad/fVkqdsVJQUmmDqAGKxIIy3dpVY1kUtgrH/VLdVGBXHPfAJLflMrNVaoMLZ45hPUINstqbWnG7hnVmqnabp+AvItU3GhLfHyc3L7dJT290/LuqTOSmskYtGn9Y8JdJta1FaXLl5FSO6+QKZYgUixh71tVw9d4E0EHM4c/Kq2xxkePP/QQIGVVxHroIfEIAOsOgf8PpFoOYtObmY8AAAAASUVORK5CYII=