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
- true
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- true
- DIFERENCE CURWATURE SHAPED GRAPH
- DIFERENCE CURWATURE SHAPED GRAPH
- true
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- 9c973484-e313-4490-a780-3cac6484f2c3
-
3929
-8547
86
384
-
3973
-8355
- 19
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- 17
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Second item for multiplication
- d03f0577-b2d6-4c4a-bc61-e67f45f7cd53
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8545
30
20
-
3946
-8535
- Second item for multiplication
- 4ad55133-b192-48a2-9bb9-ede0dac05fcf
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8525
30
20
-
3946
-8515
- Second item for multiplication
- 5e47d770-04d1-420d-9542-9ae5aa4a9503
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8505
30
20
-
3946
-8495
- Second item for multiplication
- 4f0437cc-c431-41ca-9ea0-f0f0b0d43ff3
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8485
30
20
-
3946
-8475
- Second item for multiplication
- 7a9f299e-7b63-42fb-a79d-ed8a5addee69
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8465
30
20
-
3946
-8455
- Second item for multiplication
- 1324b9a1-5b05-42d4-8525-24f6f00a3854
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8445
30
20
-
3946
-8435
- Second item for multiplication
- 57ebd635-fbad-4306-b9ed-372b5bb0a60a
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8425
30
20
-
3946
-8415
- Second item for multiplication
- cd93cfe4-22fa-49d5-88eb-f31236540273
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8405
30
20
-
3946
-8395
- Second item for multiplication
- 72ba8766-1c32-4602-8a71-9bcf8f8e0494
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8385
30
20
-
3946
-8375
- Second item for multiplication
- 63ee5cca-dfc2-4a7e-9dff-bfe52991dd7d
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8365
30
20
-
3946
-8355
- Second item for multiplication
- 4ea32bc1-9e69-4758-aee5-284d8cd4dde4
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8345
30
20
-
3946
-8335
- Second item for multiplication
- 2edb7be7-3854-432c-9b5c-fcf8333157d7
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8325
30
20
-
3946
-8315
- Second item for multiplication
- 8e007a86-58de-4b78-8e26-c41d8320f19b
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8305
30
20
-
3946
-8295
- Second item for multiplication
- 70aad31d-b19b-4e90-ad55-65444a2feff8
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8285
30
20
-
3946
-8275
- Second item for multiplication
- c4edb4e6-afb3-452a-9234-52d518059bdf
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8265
30
20
-
3946
-8255
- Second item for multiplication
- d5f9757d-0fdd-4a69-8756-8b58408f3a2a
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8245
30
20
-
3946
-8235
- Second item for multiplication
- 164e5b1e-12ab-472a-90e5-77c50ac849b7
- true
- B
- B
- true
- d55f8389-5160-475c-970a-d521309fc5d3
- 1
-
3931
-8225
30
20
-
3946
-8215
- Contains a collection of generic curves
- 0819ffbe-0d4f-4cd8-8557-bde77e8ba6c6
- true
- Curve
- Curve
- true
- 6e5061e1-aa6f-42cf-93f2-4d449f23690c
- 1
-
3931
-8205
30
20
-
3946
-8195
- Contains a collection of generic curves
- true
- 518a7dd0-6d55-40d9-b7bd-c663f7ce4716
- true
- Curve
- Curve
- true
- 2a1cda77-4c34-4182-90f8-b90645ef044b
- 1
-
3931
-8185
30
20
-
3946
-8175
- 2
- A wire relay object
- 436fad44-0bec-47e4-8bc6-1fc78ecbd415
- true
- Relay
- Relay
- false
- 0
-
3985
-8545
28
22
-
3999
-8533.823
- 2
- A wire relay object
- 03e133dc-f180-4359-847f-79a292142697
- true
- Relay
- Relay
- false
- 0
-
3985
-8523
28
22
-
3999
-8511.471
- 2
- A wire relay object
- e4566777-f208-40d3-980b-74f5de01cc31
- true
- Relay
- Relay
- false
- 0
-
3985
-8501
28
23
-
3999
-8489.117
- 2
- A wire relay object
- 98ecc841-40d3-4488-beb9-9f3c245802d3
- true
- Relay
- Relay
- false
- 0
-
3985
-8478
28
22
-
3999
-8466.765
- 2
- A wire relay object
- 3357fd81-ae01-43cc-b3bb-2de287e33238
- true
- Relay
- Relay
- false
- 0
-
3985
-8456
28
22
-
3999
-8444.411
- 2
- A wire relay object
- 05dd5cb6-0280-4514-ad3d-14b86cd8bb08
- true
- Relay
- Relay
- false
- 0
-
3985
-8434
28
23
-
3999
-8422.059
- 2
- A wire relay object
- 5b953b6c-7108-4ce8-b356-22d59d3748c6
- true
- Relay
- Relay
- false
- 0
-
3985
-8411
28
22
-
3999
-8399.706
- 2
- A wire relay object
- 16a5fad2-2cf7-4b04-87e4-4c2581280093
- true
- Relay
- Relay
- false
- 0
-
3985
-8389
28
22
-
3999
-8377.353
- 2
- A wire relay object
- 30c411a3-2d03-42d6-a25a-9bd6a9ca02e2
- true
- Relay
- Relay
- false
- 0
-
3985
-8367
28
23
-
3999
-8355
- 2
- A wire relay object
- 11c39436-bbe1-4541-a250-ac4d470ef87f
- true
- Relay
- Relay
- false
- 0
-
3985
-8344
28
22
-
3999
-8332.646
- 2
- A wire relay object
- 48d3e9c3-759c-4c87-8cd8-cc2b7d36991c
- true
- Relay
- Relay
- false
- 0
-
3985
-8322
28
22
-
3999
-8310.294
- 2
- A wire relay object
- da400843-a0e9-410a-9033-13ff4b2f91bd
- true
- Relay
- Relay
- false
- 0
-
3985
-8300
28
23
-
3999
-8287.94
- 2
- A wire relay object
- 7f8fa088-661b-4678-9cb3-61109dd38327
- true
- Relay
- Relay
- false
- 0
-
3985
-8277
28
22
-
3999
-8265.588
- 2
- A wire relay object
- c1c96863-dbb8-489e-9c4a-ef9c8083de25
- true
- Relay
- Relay
- false
- 0
-
3985
-8255
28
22
-
3999
-8243.235
- 2
- A wire relay object
- 026fd76f-b6be-41e6-ad44-286de76f9953
- true
- Relay
- Relay
- false
- 0
-
3985
-8233
28
23
-
3999
-8220.882
- 2
- A wire relay object
- 6e6ee6bd-e582-4372-a59f-5725c724cf5b
- true
- Relay
- Relay
- false
- 0
-
3985
-8210
28
22
-
3999
-8198.529
- 2
- A wire relay object
- c7e94deb-12fb-40d7-82dd-5b91909d5a58
- true
- Relay
- Relay
- false
- 0
-
3985
-8188
28
23
-
3999
-8176.177
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- ee0c4013-00db-419d-8fdf-942ca7f37a69
- true
- Interpolate
- Interpolate
-
581
231
225
84
-
754
273
- 1
- Interpolation points
- 723dcd7c-74c4-493a-9ed4-cb1b93113fc1
- true
- Vertices
- Vertices
- false
- 910a0086-4da5-46db-b2d0-b93af0653224
- 1
-
583
233
159
20
-
662.5
243
- Curve degree
- 3afe54e3-19e8-4202-b403-e9f61be86041
- true
- Degree
- Degree
- false
- 0
-
583
253
159
20
-
662.5
263
- 1
- 1
- {0}
- 3
- Periodic curve
- 2da11a09-bd17-4b36-92bd-3da9397a700a
- true
- Periodic
- Periodic
- false
- 0
-
583
273
159
20
-
662.5
283
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 4cd840d5-d6d6-4b31-ba4b-10fd39ac03d7
- true
- KnotStyle
- KnotStyle
- false
- 0
-
583
293
159
20
-
662.5
303
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- fccdc3fd-e8cd-43a6-abb3-881b3a51baac
- true
- Curve
- Curve
- false
- 0
-
766
233
38
26
-
785
246.3333
- Curve length
- bd1fbd5e-187a-4598-8a22-7f0fc26df5a8
- true
- Length
- Length
- false
- 0
-
766
259
38
27
-
785
273
- Curve domain
- a9549af2-7267-42c8-8119-ce984d26de5c
- true
- Domain
- Domain
- false
- 0
-
766
286
38
27
-
785
299.6667
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- a5d5a292-9ba5-4db7-87cc-0bb840e03f34
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
2071
610
104
44
-
2126
632
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- 169a6bf9-7051-47c9-8af9-6d54359501ea
- Forward
- Forward
- true
- 1
- true
- fafed710-e79d-472d-9b45-bedb0b22c125
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
2073
612
41
20
-
2093.5
622
- 1
- false
- Script Variable Left
- 2a3330da-d674-4b6a-a421-fc0cd3c74f7b
- Left
- Left
- true
- 1
- true
- fcee0c3b-74ec-4be8-81f5-750eae6bcae3
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
2073
632
41
20
-
2093.5
642
- Print, Reflect and Error streams
- b03c6bec-85be-48be-b72b-ca5d2a557279
- Output
- Output
- false
- 0
-
2138
612
35
20
-
2155.5
622
- Output parameter Points
- 770e8f58-8dfe-4f6f-905d-3f5cbadbdf1d
- Points
- Points
- false
- 0
-
2138
632
35
20
-
2155.5
642
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- 970781a8-0343-4bae-b5a7-02468ff37b8e
- Point
- Point
- false
- db13a26a-6a2c-48a4-a5e3-a419afc7c1b7
- 1
-
363
274
50
24
-
388.7806
286.4982
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- 3c11906b-2011-4aac-bb44-b0a8260f0bbd
- Duplicate Data
- Duplicate Data
-
705
642
102
64
-
768
674
- 1
- Data to duplicate
- b9352246-308b-4a41-a51e-8d16471b4ff4
- Data
- Data
- false
- c4650d06-e701-488c-9dbc-a658d92b263e
- 1
-
707
644
49
20
-
731.5
654
- Number of duplicates
- ba80eda7-39e8-4da0-85be-76dd9f3294e9
- Number
- Number
- false
- 20c0c200-b972-4cd1-beae-aa1e2ba08217
- 1
-
707
664
49
20
-
731.5
674
- 1
- 1
- {0}
- 2
- Retain list order
- 25332cf5-26a4-42d3-83b4-0b5265331fcd
- Order
- Order
- false
- 0
-
707
684
49
20
-
731.5
694
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- 8b096aad-41f0-4c90-bdc2-44ece26f1604
- Data
- Data
- false
- 0
-
780
644
25
60
-
792.5
674
- 797d922f-3a1d-46fe-9155-358b009b5997
- One Over X
- Compute one over x.
- true
- de29117b-9a5e-4a92-97ed-3c2864e3cbe8
- One Over X
- One Over X
-
627
714
88
28
-
670
728
- Input value
- b7bef66a-1949-4a17-83b4-4eb52de9765c
- Value
- Value
- false
- 20c0c200-b972-4cd1-beae-aa1e2ba08217
- 1
-
629
716
29
24
-
643.5
728
- Output value
- c4650d06-e701-488c-9dbc-a658d92b263e
- Result
- Result
- false
- 0
-
682
716
31
24
-
697.5
728
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 7b5f5b19-5616-42d8-ba58-288544f41550
- Shift List
- Shift List
-
868
741
90
64
-
925
773
- 1
- List to shift
- aa9b1c36-5754-4429-b60c-d84826926824
- List
- List
- false
- 1d9ca0e8-950e-46ce-8479-db13c1cd3229
- 1
-
870
743
43
20
-
891.5
753
- Shift offset
- b8123dc8-4417-4532-836d-1b3667eef304
- Shift
- Shift
- false
- 0
-
870
763
43
20
-
891.5
773
- 1
- 1
- {0}
- 1
- Wrap values
- 712ba1ce-cc2a-4c2e-ab7f-c3dfb1e925db
- Wrap
- Wrap
- false
- 0
-
870
783
43
20
-
891.5
793
- 1
- 1
- {0}
- false
- 1
- Shifted list
- ed039296-6dd2-44c6-9e1a-c1e8dfc59069
- List
- List
- false
- 0
-
937
743
19
60
-
946.5
773
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 7f9d1c96-2fbd-4af5-9e4c-9dd734401acd
- Shift List
- Shift List
-
843
635
90
64
-
900
667
- 1
- List to shift
- 9df69feb-1432-4fed-b436-f2fdcc9e6f5e
- List
- List
- false
- 8b096aad-41f0-4c90-bdc2-44ece26f1604
- 1
-
845
637
43
20
-
866.5
647
- Shift offset
- 05577071-06fc-48b9-9ea0-95de0ac6cc56
- Shift
- Shift
- false
- 0
-
845
657
43
20
-
866.5
667
- 1
- 1
- {0}
- 1
- Wrap values
- 1531b378-33ee-4cfb-96e9-50152c45e68c
- Wrap
- Wrap
- false
- 0
-
845
677
43
20
-
866.5
687
- 1
- 1
- {0}
- false
- 1
- Shifted list
- ab6779f5-8519-4c74-bf58-f285580cb58b
- List
- List
- false
- 0
-
912
637
19
60
-
921.5
667
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- 6fcdde93-48bd-4eba-aff9-a0246408803c
- Addition
- Addition
-
519
872
85
44
-
559
894
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 66bca250-846f-4673-a9eb-159a32a2bd80
- A
- A
- true
- 0
-
521
874
26
20
-
534
884
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 0
- Second item for addition
- 90e15842-1d83-4cd5-9f4b-9ba16be36eed
- B
- B
- true
- 6a8dea11-5285-47df-9db4-ae7cd329914e
- 1
-
521
894
26
20
-
534
904
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 1
- Result of addition
- 20c0c200-b972-4cd1-beae-aa1e2ba08217
- Result
- Result
- false
- 0
-
571
874
31
40
-
586.5
894
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 6fcdde93-48bd-4eba-aff9-a0246408803c
- 1
- 38226a8a-96d4-43f8-864a-454d3069644d
- Group
- POINT NUMBER
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 7fac966d-75d3-4d85-b4ea-7a678a11276c
- Shift List
- Shift List
-
2407
528
90
64
-
2464
560
- 1
- List to shift
- 53e4a544-1f0d-42c8-8181-edabc62890fb
- List
- List
- false
- 770e8f58-8dfe-4f6f-905d-3f5cbadbdf1d
- 1
-
2409
530
43
20
-
2430.5
540
- Shift offset
- 8f9c061e-cd01-4348-99ea-9f0af62458bc
- Shift
- Shift
- false
- 0
-
2409
550
43
20
-
2430.5
560
- 1
- 1
- {0}
- -1
- Wrap values
- ad18235a-a4ef-4d70-adcc-486461e889f1
- Wrap
- Wrap
- false
- 0
-
2409
570
43
20
-
2430.5
580
- 1
- 1
- {0}
- false
- 1
- Shifted list
- db13a26a-6a2c-48a4-a5e3-a419afc7c1b7
- List
- List
- false
- 0
-
2476
530
19
60
-
2485.5
560
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- 8714601c-8d05-4922-a3e8-99ec5bee1bb8
- Subtraction
- Subtraction
-
558
983
85
44
-
598
1005
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- 2e5c86e5-e70a-4903-9d2b-95c6bcb6c57a
- A
- A
- true
- c74b06ba-0741-400f-a4c8-676744774743
- 1
-
560
985
26
20
-
573
995
- Second operand for subtraction
- 6085835a-7965-4b8a-83c4-098ca7abca0e
- B
- B
- true
- 0
-
560
1005
26
20
-
573
1015
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of subtraction
- ab54d613-8d13-4335-a8f4-c01221b4b1df
- Result
- Result
- false
- 0
-
610
985
31
40
-
625.5
1005
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- a7f6c94e-b5e4-4c5c-a6fc-1eb1aab9a9c6
- Multiplication
- Multiplication
-
532
1046
85
44
-
572
1068
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- f18d75e7-d9af-44e1-bb5d-d0526569a9b0
- A
- A
- true
- ab54d613-8d13-4335-a8f4-c01221b4b1df
- 1
-
534
1048
26
20
-
547
1058
- Second item for multiplication
- 80a36f12-5318-43fe-8a19-c5f8cea93e2a
- B
- B
- true
- 0
-
534
1068
26
20
-
547
1078
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of multiplication
- b6aa70cd-ffce-47a3-a260-712054f216e7
- Result
- Result
- false
- 0
-
584
1048
31
40
-
599.5
1068
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 5a82e036-1da3-46fc-bdb7-89e70238a8c5
- Division
- Division
-
747
1014
85
44
-
787
1036
- Item to divide (dividend)
- 00d9aad6-1954-4e86-909c-12ed594c867c
- A
- A
- false
- c74b06ba-0741-400f-a4c8-676744774743
- 1
-
749
1016
26
20
-
762
1026
- Item to divide with (divisor)
- 5971abd0-d534-469b-9280-deb118a30aab
- B
- B
- false
- 0
-
749
1036
26
20
-
762
1046
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
- 26ccf0cc-83e2-418a-8f4c-3a22dcee2db4
- Result
- Result
- false
- 0
-
799
1016
31
40
-
814.5
1036
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- f3612ad2-8be3-46a2-b3c6-b260c7c8829f
- Addition
- Addition
-
866
995
85
44
-
906
1017
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- ae2bce56-0c27-47a9-845e-bcd3a3ec3adf
- A
- A
- true
- 26ccf0cc-83e2-418a-8f4c-3a22dcee2db4
- 1
-
868
997
26
20
-
881
1007
- Second item for addition
- 1f518679-1901-4e25-b47c-95c43779b806
- B
- B
- true
- 0
-
868
1017
26
20
-
881
1027
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of addition
- 6ada5024-09f3-4903-bc95-bb9e58bfc140
- Result
- Result
- false
- 0
-
918
997
31
40
-
933.5
1017
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 69a46f6d-5884-4eb5-aed5-3b2d6e594ef6
- Evaluate Length
- Evaluate Length
-
369
89
142
64
-
447
121
- Curve to evaluate
- ce38b61d-d6bd-4be1-9ba8-66ec9bf55379
- Curve
- Curve
- false
- f55d9abe-088b-4228-985f-55c7d6549052
- 1
-
371
91
64
20
-
403
101
- Length factor for curve evaluation
- 039927db-1f2e-44e5-822f-a8fc97e34554
- Length
- Length
- false
- 0
-
371
111
64
20
-
403
121
- 1
- 2
- {0}
- 0
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 7005dea7-81ff-4270-bacf-d190d0643895
- Normalized
- Normalized
- false
- 0
-
371
131
64
20
-
403
141
- 1
- 1
- {0}
- true
- Point at the specified length
- 484ba687-c0e4-4304-a4c9-f88e8e6271cc
- Point
- Point
- false
- 0
-
459
91
50
20
-
484
101
- Tangent vector at the specified length
- 72ce55c1-290d-4329-9208-b5c4d3190bc6
- Tangent
- Tangent
- false
- 0
-
459
111
50
20
-
484
121
- Curve parameter at the specified length
- 930c51b6-8d37-4be0-9339-ccebaca39c9e
- Parameter
- Parameter
- false
- 0
-
459
131
50
20
-
484
141
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6a8dea11-5285-47df-9db4-ae7cd329914e
- Relay
- false
- 6ada5024-09f3-4903-bc95-bb9e58bfc140
- 1
-
648
854
40
16
-
668
862
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- aaa5a334-801a-4f37-a832-229d9cc793e6
- Relay
- false
- 236190cc-8c61-4e05-ad13-e2c8c13610f9
- 1
-
1120
585
40
16
-
1140
593
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7b1b00c6-bee0-4135-8aef-c6998bb822a1
- Relay
- false
- 34671950-ca1d-4bbc-8288-207d15fe82d1
- 1
-
1038
846
40
16
-
1058
854
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fafed710-e79d-472d-9b45-bedb0b22c125
- Relay
- false
- 08aafdf1-9cde-4d9a-a5c8-2f9081abd6d2
- 1
-
1987
614
40
16
-
2007
622
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fcee0c3b-74ec-4be8-81f5-750eae6bcae3
- Relay
- false
- 58040f5e-60b6-45ff-8eaa-20ac9a1bc558
- 1
-
2027
894
40
16
-
2047
902
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 0675152f-f085-47f2-9154-4be9991ccfd5
- Shift List
- Shift List
-
1356
1094
106
64
-
1413
1126
- 1
- List to shift
- 0a6f1940-14a0-4c11-8624-be6ebfe9a432
- List
- List
- false
- d6e1b8f2-80b4-40ff-a5ba-12ba23a8433f
- 1
-
1358
1096
43
20
-
1379.5
1106
- Shift offset
- ea53497d-2601-4b97-a4f1-ce79888ed6e4
- Shift
- Shift
- false
- 0
-
1358
1116
43
20
-
1379.5
1126
- 1
- 1
- {0}
- -1
- Wrap values
- 1764e100-1227-4791-b676-d899f68c6060
- Wrap
- Wrap
- false
- 0
-
1358
1136
43
20
-
1379.5
1146
- 1
- 1
- {0}
- false
- 1
- Shifted list
- c733a2e2-ed93-4f92-98e7-f6a908d64a92
- List
- List
- false
- true
- 0
-
1425
1096
35
60
-
1434.5
1126
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 134af8dc-fd98-4279-ba9a-9b330f78353c
- Merge
- Merge
-
1353
991
106
64
-
1398
1023
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- a2d0a6fb-2703-40c6-af92-174831f5ba79
- false
- Data 1
- D1
- true
- d6e1b8f2-80b4-40ff-a5ba-12ba23a8433f
- 1
-
1355
993
31
20
-
1370.5
1003
- 2
- Data stream 2
- f53a7097-cfde-42ef-b02f-408031044329
- false
- Data 2
- D2
- true
- b3fb653c-1aea-49e1-8cdf-a58324507d77
- 1
-
1355
1013
31
20
-
1370.5
1023
- 2
- Data stream 3
- 5c136c4f-69be-407f-a1b7-5e2fcf65926c
- false
- Data 3
- D3
- true
- 0
-
1355
1033
31
20
-
1370.5
1043
- 2
- Result of merge
- 413ecb15-763e-4e83-90bf-3ffbecc8e2c0
- 1
- Result
- Result
- false
- 0
-
1410
993
47
60
-
1425.5
1023
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- d6e1b8f2-80b4-40ff-a5ba-12ba23a8433f
- Relay
- false
- 41a01461-0246-4ad0-86e6-f24efaf4f6ea
- 1
-
1387
1178
40
16
-
1407
1186
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fd8d01b6-550f-461d-bf89-7d885534636d
- Relay
- false
- 413ecb15-763e-4e83-90bf-3ffbecc8e2c0
- 1
-
1383
972
40
16
-
1403
980
- 2576f657-2f0d-4e3e-9dfb-c79eb4cd13d7
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Loop Start
- Start the loop with this one. Double click to rerun.
- true
- ee8829f1-a69a-474f-ac63-380a98834db2
- true
- Loop Start
- Loop Start
-
2075
1925
118
84
-
2140
1967
- 4
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 4
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Number of repeats
- 3ca87afb-e6e9-4109-b4a2-70e62bad5866
- true
- Repeat
- Repeat
- true
- 0
-
2077
1927
51
20
-
2102.5
1937
- 1
- 1
- {0}
- 1
- 2
- If you want trigger loop to restart
- 48ad2736-1528-471c-914c-0958dcd53bf4
- true
- Trigger
- Trigger
- true
- 3dae4219-1a09-4c78-83fe-fafea0163300
- 1
-
2077
1947
51
20
-
2102.5
1957
- 2
- Contains a collection of generic data
- 6322e428-eca4-423b-a4b4-7a28c279addc
- true
- Data
- D0
- true
- aaa5a334-801a-4f37-a832-229d9cc793e6
- 1
-
2077
1967
51
20
-
2102.5
1977
- 2
- Contains a collection of generic data
- 10678145-91ad-4efa-b802-df158d8d0166
- true
- Data
- D1
- true
- 7b1b00c6-bee0-4135-8aef-c6998bb822a1
- 1
-
2077
1987
51
20
-
2102.5
1997
- Connect to Loop End
- dba71230-81ce-4ad5-ad65-b40a07910eb0
- true
- >
- >
- false
- 0
-
2152
1927
39
20
-
2171.5
1937
- Counter
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- true
- Counter
- Counter
- false
- 0
-
2152
1947
39
20
-
2171.5
1957
- 2
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- true
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- D0
- false
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-
2152
1967
39
20
-
2171.5
1977
- 2
- Contains a collection of generic data
- e5bf71f8-8f56-4764-8cb0-ff6b65c13310
- true
- Data
- D1
- false
- 0
-
2152
1987
39
20
-
2171.5
1997
- 15483310-2ce2-48c6-b803-9dee8cb7cc9b
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- Loop End
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- true
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- true
- Loop End
- Loop End
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- Constant & Record
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2278
1925
91
84
-
2323
1967
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- 2
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- Connect to Loop Start
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- <
- <
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- 1
-
2280
1927
31
20
-
2295.5
1937
- Set to true to exit the loop
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- true
- Exit
- Exit
- true
- 0
-
2280
1947
31
20
-
2295.5
1957
- 1
- 1
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- 2
- Contains a collection of generic data
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- true
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- D0
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- 1
-
2280
1967
31
20
-
2295.5
1977
- 2
- Contains a collection of generic data
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- true
- Data
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- 1
-
2280
1987
31
20
-
2295.5
1997
- 2
- Contains a collection of generic data
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- true
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- Data
- D0
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-
2335
1927
32
40
-
2343
1947
- 2
- Contains a collection of generic data
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- true
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- Data
- D1
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2335
1967
32
40
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2343
1987
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- Shift List
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- Shift List
- Shift List
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1234
455
106
64
-
1291
487
- 1
- List to shift
- a78d97e7-8217-47e4-aa22-6304b88ce3d9
- List
- List
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- 1
-
1236
457
43
20
-
1257.5
467
- Shift offset
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- Shift
- Shift
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- 0
-
1236
477
43
20
-
1257.5
487
- 1
- 1
- {0}
- -1
- Wrap values
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- Wrap
- Wrap
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-
1236
497
43
20
-
1257.5
507
- 1
- 1
- {0}
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- 1
- Shifted list
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- List
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1303
457
35
60
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1312.5
487
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
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- Merge
- Merge
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1234
352
106
64
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1279
384
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- Data stream 1
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- Data 1
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1236
354
31
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1251.5
364
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- Data stream 2
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1236
374
31
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1251.5
384
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- Data stream 3
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394
31
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1251.5
404
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354
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- Relay
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- A wire relay object
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- Relay
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1263
527
40
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535
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- Relay
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- A wire relay object
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1269
333
40
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1289
341
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3810
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255;255;255;255
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- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
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- GraphMapper+
- GraphMapper+
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- External curve as a graph
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- Curve
- false
- 9da3814a-8dc9-4bab-b390-b390edc62a2b
- 1
-
1160
1781
47
20
-
1183.5
1791
- Optional Rectangle boundary. If omitted the curve's would be landed
- b0339b52-7de2-4662-a003-50ccabe57648
- Boundary
- Boundary
- true
- 915ca187-0684-4984-90e1-1f06c10f7133
- 1
-
1160
1801
47
20
-
1183.5
1811
- 1
- List of input numbers
- ce0ef573-9001-4e88-a7d9-d6c99e0ca0c1
- Numbers
- Numbers
- false
- f8cfb071-35b2-4c7d-b14f-b623eac5d707
- 1
-
1160
1821
47
20
-
1183.5
1831
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 144027f2-4301-44ac-8786-7ab7b995b198
- Input
- Input
- true
- f570df43-5009-430d-bfd1-27f65f985d30
- 1
-
1160
1841
47
20
-
1183.5
1851
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 0fb785c6-a8d7-4fe8-b1c6-d98c6ff80bec
- Output
- Output
- true
- f570df43-5009-430d-bfd1-27f65f985d30
- 1
-
1160
1861
47
20
-
1183.5
1871
- 1
- Output Numbers
- d49245f3-5bf7-4e07-a2dc-594dca29df34
- Number
- Number
- false
- 0
-
1231
1781
39
100
-
1250.5
1831
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- b129a78c-ce0b-4659-9392-e69777ed9c5c
- End Points
- End Points
-
1173
2150
84
44
-
1217
2172
- Curve to evaluate
- 94a33f0c-dcb3-4361-ada3-e12df7594083
- Curve
- Curve
- false
- 9da3814a-8dc9-4bab-b390-b390edc62a2b
- 1
-
1175
2152
30
40
-
1190
2172
- Curve start point
- 05980ff6-43ba-4938-bab8-2f2daec47ffe
- Start
- Start
- false
- 0
-
1229
2152
26
20
-
1242
2162
- Curve end point
- 602db9d8-1f27-4fad-bab2-0fe9c4848923
- End
- End
- false
- 0
-
1229
2172
26
20
-
1242
2182
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- 31e437e2-63c4-4b78-aac5-4914c287fe8c
- Rectangle 2Pt
- Rectangle 2Pt
-
1116
2024
198
101
-
1252
2075
- Rectangle base plane
- d5bfa5f9-7c76-478e-bc7a-ddb84429c3bf
- Plane
- Plane
- false
- 0
-
1118
2026
122
37
-
1179
2044.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- b818243e-e2de-44d0-af69-d029b2edee73
- Point A
- Point A
- false
- 05980ff6-43ba-4938-bab8-2f2daec47ffe
- 1
-
1118
2063
122
20
-
1179
2073
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- 3f714117-1112-45d4-8770-7f2fa53939f9
- Point B
- Point B
- false
- 602db9d8-1f27-4fad-bab2-0fe9c4848923
- 1
-
1118
2083
122
20
-
1179
2093
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- b4a33b7f-64f6-466a-acf2-773dc5713387
- Radius
- Radius
- false
- 0
-
1118
2103
122
20
-
1179
2113
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- 915ca187-0684-4984-90e1-1f06c10f7133
- Rectangle
- Rectangle
- false
- 0
-
1264
2026
48
48
-
1288
2050.25
- Length of rectangle curve
- 1a0fa2db-8b1e-4c0c-a25e-46189cdeb411
- Length
- Length
- false
- 0
-
1264
2074
48
49
-
1288
2098.75
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 54581da1-580d-4778-93ab-674f6e734ffb
- Bounds
- Bounds
-
1160
1927
110
28
-
1218
1941
- 1
- Numbers to include in Bounds
- 61e1cd32-b63d-4ebe-90d8-1f22e5dfdbcf
- Numbers
- Numbers
- false
- f8cfb071-35b2-4c7d-b14f-b623eac5d707
- 1
-
1162
1929
44
24
-
1184
1941
- Numeric Domain between the lowest and highest numbers in {N}
- f570df43-5009-430d-bfd1-27f65f985d30
- Domain
- Domain
- false
- 0
-
1230
1929
38
24
-
1249
1941
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- f8cfb071-35b2-4c7d-b14f-b623eac5d707
- X*65536*4
- Number
- Number
- false
- db0c3f90-16aa-4bcb-ae4f-fc0bbeaa378f
- 1
-
1184
1965
50
24
-
1217.919
1977.486
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 9da3814a-8dc9-4bab-b390-b390edc62a2b
- Curve
- Curve
- false
- 082832c7-f80b-4ab0-8cec-39daa2c6ee5b
- 1
-
1186
2245
50
24
-
1211.01
2257.361
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- db0c3f90-16aa-4bcb-ae4f-fc0bbeaa378f
- Relay
- false
- ed039296-6dd2-44c6-9e1a-c1e8dfc59069
- 1
-
1021
1082
40
16
-
1041
1090
- dc6f76a5-ffd3-4a50-b42b-fcb46a544902
- c6c19589-ab63-4b60-8d7c-2c1b6d60fac7
- True Only Button
- When clicked, the button object only raises recomputation one time.
- False
- True
- 3dae4219-1a09-4c78-83fe-fafea0163300
- true
- True Only Button
- false
- 0
- neutral,N
-
1740
1952
66
22
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 236190cc-8c61-4e05-ad13-e2c8c13610f9
- Relay
- false
- ab6779f5-8519-4c74-bf58-f285580cb58b
- 1
-
932
596
40
16
-
952
604
- 7cd2f235-466e-4d30-bd3c-3b9573ac7dda
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop Start
- Loop Start
- true
- 6a0427dd-97fd-412a-be12-fe9558ccba8b
- true
- Fast Loop Start
- Fast Loop Start
-
1088
703
127
84
-
1162
745
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 4
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Loop iterations
- 62d27cfd-3b3f-45e5-aa28-62ccbed2e6b1
- true
- Iterations
- Iterations
- false
- 0
-
1090
705
60
26
-
1120
718.3333
- 1
- 1
- {0}
- 2
- 2
- Contains a collection of generic data
- ed77f663-0b90-457c-afea-47cc55fafb50
- true
- Data
- D0
- true
- aaa5a334-801a-4f37-a832-229d9cc793e6
- 1
-
1090
731
60
27
-
1120
745
- 2
- Contains a collection of generic data
- 6157358f-b6ed-4b5e-b7de-1f696efcd3a7
- true
- Data
- D1
- true
- 7b1b00c6-bee0-4135-8aef-c6998bb822a1
- 1
-
1090
758
60
27
-
1120
771.6666
- Connect to Loop End
- 6dea6cc4-dc4e-4113-9e42-6c3693b206af
- true
- >
- >
- false
- 0
-
1174
705
39
20
-
1193.5
715
- Counter
- daaf5468-a976-4ef0-a518-fb036bd9cf70
- true
- Counter
- Counter
- false
- 0
-
1174
725
39
20
-
1193.5
735
- 2
- Contains a collection of generic data
- b601bd0c-ff52-4987-a6d9-cb9fc1bcc354
- true
- Data
- D0
- false
- 0
-
1174
745
39
20
-
1193.5
755
- 2
- Contains a collection of generic data
- 8c825e90-4b27-4bb3-9e7f-bcb80b27812f
- true
- Data
- D1
- false
- 0
-
1174
765
39
20
-
1193.5
775
- 4e5b891f-3e8d-4b3d-b677-996c63b3ac70
- 4442bb24-c702-460c-a1e4-fcdd321eb886
- Fast Loop End
- Loop End
- true
- aaea4aad-2963-4409-84b7-3990db27a71b
- true
- Fast Loop End
- Fast Loop End
- false
- 0
-
1374
698
91
84
-
1419
740
- 4
- 6cc73910-22ac-4eb4-882b-eb9d63b8f3c2
- cb95db89-6165-43b6-9c41-5702bc5bf137
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Connect to Loop Start
- c3bc5aa8-1b46-4010-93bf-b4a248668950
- true
- <
- <
- false
- 6dea6cc4-dc4e-4113-9e42-6c3693b206af
- 1
-
1376
700
31
20
-
1391.5
710
- Set to true to exit the loop
- 2e52e7cf-2d99-4181-98d0-2711d19de7de
- true
- Exit
- Exit
- true
- 0
-
1376
720
31
20
-
1391.5
730
- 1
- 1
- {0}
- false
- 2
- Contains a collection of generic data
- 2355d77a-2930-4385-a1dd-414f4809c4c9
- true
- Data
- D0
- false
- b601bd0c-ff52-4987-a6d9-cb9fc1bcc354
- 1
-
1376
740
31
20
-
1391.5
750
- 2
- Contains a collection of generic data
- d95e8708-b9cf-4d9a-945e-5db46367d6c9
- true
- Data
- D1
- false
- 8c825e90-4b27-4bb3-9e7f-bcb80b27812f
- 1
-
1376
760
31
20
-
1391.5
770
- 2
- Contains a collection of generic data
- 15aa5336-9858-4ec6-beda-c3a2d7f52046
- true
- 1
- Data
- D0
- false
- 0
-
1431
700
32
40
-
1439
720
- 2
- Contains a collection of generic data
- d7b42618-d2bc-436a-98d5-a8857d8b2666
- true
- 1
- Data
- D1
- false
- 0
-
1431
740
32
40
-
1439
760
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- fa971063-246b-4f3c-9a7e-f4caeacb4839
- Digit Scroller
- ᑐᑕ
- false
- 0
- 12
- ᑐᑕ
- 1
- 0.03125000000
-
3639
-8223
251
20
-
3639.879
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- c2581837-95b8-4a64-bd0e-518e141acdf4
- Digit Scroller
- ·
- false
- 0
- 12
- ·
- 1
- 0.03125000000
-
3640
-8242
250
20
-
3640.065
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 2a61b3ce-985a-44ad-864d-4da3c5d06d1a
- Digit Scroller
- მ6·მ6
- false
- 0
- 12
- მ6·მ6
- 1
- 0.03125000000
-
3639
-8543
250
20
-
3639.831
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- ed36f0fb-fcb7-4e58-baa7-94a49fe3cdcb
- Digit Scroller
- ਟ5·ਟ5
- false
- 0
- 12
- ਟ5·ਟ5
- 1
- 0.03125000000
-
3640
-8523
250
20
-
3640.346
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 39ce0d68-319e-4ac6-b867-2b9dbca54249
- Digit Scroller
- ∷·∷
- false
- 0
- 12
- ∷·∷
- 1
- 0.03125000000
-
3639
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251
20
-
3639.912
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- c37ce9fd-1e21-465c-95fc-9e3a6df28d6c
- Digit Scroller
- ЗԐ·ЗԐ
- false
- 0
- 12
- ЗԐ·ЗԐ
- 1
- 0.03125000000
-
3639
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250
20
-
3639.718
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- da7b6c4a-2289-4208-997c-fdd9c5c0fdb2
- Digit Scroller
- ꞉·꞉
- false
- 0
- 12
- ꞉·꞉
- 1
- 0.03125000000
-
3639
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250
20
-
3639.89
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- bee1419c-3d9b-4a6c-9d5b-3e0fe5126a79
- Digit Scroller
- ···
- false
- 0
- 12
- ···
- 1
- 0.03125000000
-
3640
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250
20
-
3640.404
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 877db6b8-271d-4490-b76d-dd98a2e67083
- Digit Scroller
- 0·0
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- 0
- 12
- 0·0
- 1
- 0.03125000000
-
3640
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250
20
-
3640.212
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 7868e92a-dad1-43f8-ac4b-eeacb88baae8
- Digit Scroller
- ⁂
- false
- 0
- 12
- ⁂
- 1
- 0.03125000000
-
3640
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250
20
-
3640.434
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- b656567d-f8de-4506-81db-4890fbda64b5
- Digit Scroller
- ❋
- false
- 0
- 12
- ❋
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- 0.03125000000
-
3640
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250
20
-
3640.656
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 5778873e-450d-4903-9e03-a9236b489781
- Digit Scroller
- △
- false
- 0
- 12
- △
- 1
- 0.03125000000
-
3639
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250
20
-
3639.756
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 6e4f3233-6a88-4485-b41b-f646ce0b8942
- Digit Scroller
- მ6
- false
- 0
- 12
- მ6
- 1
- 0.03125000000
-
3639
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250
20
-
3639.978
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 9a25542e-3adb-42d8-acac-7d70c0c7f696
- Digit Scroller
- ਟ5
- false
- 0
- 12
- ਟ5
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- 0.03125000000
-
3639
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250
20
-
3639.786
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 0d52c53d-8b7c-43e5-b4ea-d2656921865d
- Digit Scroller
- ∷
- false
- 0
- 12
- ∷
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- 0.03125000000
-
3640
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250
20
-
3640.3
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 35d2091f-2009-4234-a671-8ede15d4c5dc
- Digit Scroller
- ЗԐ
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- 0
- 12
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- 0.03125000000
-
3640
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250
20
-
3640.694
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- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 378b2fb7-dcbe-4957-a43d-13bba034d75a
- Digit Scroller
- ꞉
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- 0
- 12
- ꞉
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- 0.03125000000
-
3640
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250
20
-
3640.037
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- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 1fe668b1-ad7d-42fc-ba89-f43371616761
- X/65536/4
- Number
- Number
- false
- d49245f3-5bf7-4e07-a2dc-594dca29df34
- 1
-
1187
1635
50
24
-
1220.649
1647.256
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
-
255;255;255;255
- A group of Grasshopper objects
- e62a82d8-3c92-4e2a-9aca-b526644e6c8b
- da33a5bd-afb6-4917-a2ad-7b78b6875928
- a962b382-2559-410e-b76c-266d28450a4a
- 3
- ac124fdd-467b-493a-8722-fa10321d6afc
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 0f23777f-356c-47ca-b703-f6f1e543bf2d
- true
- Panel
- X 128
- false
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1935
160
100
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150
1963
127
44
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232
1985
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1965
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1975
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152
1985
68
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1995
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1965
31
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259.5
1985
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2055
127
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223
2077
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143
2077
68
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2057
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1940
154
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414
1962
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307
1942
95
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354.5
1952
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307
1962
95
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354.5
1972
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1942
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441.5
1962
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2010
154
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425
2032
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2012
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2032
95
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2012
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452.5
2032
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2077
27
60
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635.5
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1954
134
64
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605
1986
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1956
79
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1966
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1976
79
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1986
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514
1996
79
20
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553.5
2006
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617
1956
27
60
-
630.5
1986
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913
2560
225
84
-
1086
2602
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915
2562
159
20
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994.5
2572
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915
2582
159
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994.5
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915
2602
159
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994.5
2612
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915
2622
159
20
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994.5
2632
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2562
38
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2588
38
27
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27
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197
2906
68
20
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289
2886
31
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304.5
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2976
127
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188
2998
68
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2883
95
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471
2863
31
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486.5
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2931
154
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470
2953
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2953
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255;255;255;255
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- 6587fcbf-e3cf-480a-b2f5-641794474194
- Read File
- Read the contents of a file
- true
- fa29e628-2090-4c46-8c09-20615141542c
- true
- Read File
- Read File
- true
- action = GH_LineParserAction.Include
- Return line
- 'Parse the line and return some data that represents the line.
- 'If the line cannot be parsed, you can return Nothing and
- 'assign a different action.
- 'The default implementation is to just return the line itself.
- 'If you return types that implement IGH_Goo, this component
- 'will work substantially faster.
- 10
-
-195
3362
196
28
-
-52
3376
- Uri of file to read
- false
- All files|*.*
- b9508b12-2cc1-4f4d-9ca6-7f22a30c05a5
- true
- File
- File
- false
- 0
-
-193
3364
129
24
-
-128.5
3376
- 1
- 1
- {0}
- false
- C:\FABIUS 4096 X.TXT
- 1
- File content
- 12097910-805a-4ef6-998c-9e5ce5b09bc2
- true
- Content
- Content
- false
- 0
-
-40
3364
39
24
-
-20.5
3376
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
-
255;255;255;255
- A group of Grasshopper objects
- e71ad0d7-3b06-4678-b7ce-ed5cd535f317
- 51570009-3d5d-4bbd-b8b1-bdfbbf85115e
- 0da2aad4-444e-4d52-8274-d2fb3e5aaf1f
- 3
- f9dde7c6-699c-440c-a632-c24a8eefd133
- Group
- 04887d01-504c-480e-b2a2-01ea19cc5922
- Text Split
- Split some text into fragments using separators
- true
- b761c393-2730-4efa-a305-9443ef7597fe
- true
- Text Split
- Text Split
-
212
3376
127
44
-
294
3398
- Text to split.
- c7fab27f-5725-4cd5-8379-6b7d5e760f4d
- true
- Text
- Text
- false
- 8a536d62-0be0-4943-a59f-2d6466d0d509
- 1
-
214
3378
68
20
-
248
3388
- Separator characters.
- fd51762b-3e12-4500-b43e-6405505e5163
- true
- Separators
- Separators
- false
- 0
-
214
3398
68
20
-
248
3408
- 1
- 1
- {0}
- false
- ,
- 1
- Resulting text fragments
- 6effe990-2695-4dc9-8bc3-19a78bb8deec
- true
- Result
- Result
- false
- 0
-
306
3378
31
40
-
321.5
3398
- 04887d01-504c-480e-b2a2-01ea19cc5922
- Text Split
- Split some text into fragments using separators
- true
- 364a8efd-eec6-404f-ab5c-e6e2078d6eb8
- true
- Text Split
- Text Split
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127
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- Text to split.
- a662be09-6078-4b5f-8ec5-951f3dbe5db4
- true
- Text
- Text
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- b055e58f-3b57-49cf-ab76-33835accf6a7
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- Separator characters.
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- true
- Separators
- Separators
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- 0
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205
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- 1
- 1
- {0}
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- ,
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- Resulting text fragments
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- Result
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- 0
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312.5
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- 2013e425-8713-42e2-a661-b57e78840337
- Concatenate
- Concatenate some fragments of text
- true
- 87091d69-a60b-4a19-842b-a866901fe24c
- true
- Concatenate
- Concatenate
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- 2
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- First text fragment
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- Fragment A
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- Second text fragment
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- Fragment B
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- *65536
- Resulting text consisting of all the fragments
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- Result
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- 0
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503.5
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- 2013e425-8713-42e2-a661-b57e78840337
- Concatenate
- Concatenate some fragments of text
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- true
- Concatenate
- Concatenate
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- 2
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- First text fragment
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- Fragment A
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- Second text fragment
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- *65536
- Resulting text consisting of all the fragments
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- 0
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31
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514.5
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- 3581f42a-9592-4549-bd6b-1c0fc39d067b
- Construct Point
- Construct a point from {xyz} coordinates.
- true
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- true
- Construct Point
- Construct Point
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- {x} coordinate
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- X coordinate
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 3
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255;255;255;255
- A group of Grasshopper objects
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- 1
- 51570009-3d5d-4bbd-b8b1-bdfbbf85115e
- Group
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- Construct Point
- Construct a point from {xyz} coordinates.
- true
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- true
- Construct Point
- Construct Point
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134
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- {x} coordinate
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- 1
- {0}
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- 1
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- Point coordinate
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- Point
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- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
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- true
- Panel
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- 1
- f906afd1-1468-4e27-bc1a-ccca50b7e743
- 1
- Double click to edit panel content…
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423.2226
3593.422
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255;255;255;255
- true
- true
- true
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- false
- true
- 6587fcbf-e3cf-480a-b2f5-641794474194
- Read File
- Read the contents of a file
- true
- 149afc02-a382-4ca6-9322-7a4f060b8f7f
- true
- Read File
- Read File
- true
- action = GH_LineParserAction.Include
- Return line
- 'Parse the line and return some data that represents the line.
- 'If the line cannot be parsed, you can return Nothing and
- 'assign a different action.
- 'The default implementation is to just return the line itself.
- 'If you return types that implement IGH_Goo, this component
- 'will work substantially faster.
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- Uri of file to read
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- All files|*.*
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- File
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- 0
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- C:\FABIUS 4096 Y.TXT
- 1
- File content
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- Content
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- Data
- Contains a collection of generic data
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- Data
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- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- f2aa309b-3dac-4084-aa45-453eaa9db884
- true
- Curve
- Curve
- false
- 0
-
960
2254
50
24
-
985.5754
2266.237
- 1
- 1
- {0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0;0}
- -1
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zNx5PFR7/PjxsZQWsqRoNbRQylIJLd5jKUqFVi1qKJESKkmUiUJa0II2BhWpLEmEMpbQZt/XsY6dimj/zb33fc/H73sfv39+f3390fOe1zlnzpmzfObMIzeaAI1G+8P/+cu/fkQF+X/s2Gx76KiDvoO9vcPRRfTt1seOH3I4ulpTRX2pyhL1pcu0+P+hpqa+iK7vfOSE8zHr1UetnU8cszyyiG7qbHXk0H5ja9etDoetj67W0FiyREvdWltzv6aGhsZStTF/bUX27xdXMbR2sLc+ccxVxdThiKu+87GT1sL8mSIn/9nYBMtj+20PnbReesB+vIOj9dGjzsesjgsfsDxh+ddC48aNE/xrPyUUabQlfK//nCg6Xoj/H+J//VF+nkYT/O4hSHt7/p/39OOPIE0a3x+3rHKTYWepZEYbTcJLQGEgZmih70/+/EBcVkKY9j9/BuA/6Z+e8T/LmP8so8b4RwZqhJoy/trBX/T/7uA0ybi9ZhPLJDN+/7OD66e7yvy1g29wWQkhXPCvHRX697T9/+zsf9b9nz/x+FocNB8tQsvQKrQO5aLNaCvajnagXWgP2gf/93v4hH5Gv6CD6BD6FR1GR9Bv6Hf0B/oT/YX+Rv/8e+wYf//JQmkCOI3SBHEapQnhNEoTxmmUNganUdpYnEZpIjiN0sbhNEobj9MobQJOo7SJOI3SRHEapYnhNEqbhNMoTRynUZrEPzJQFspBaZI4H2WhHJQmhfNRFspBaZNxPspCOShNGuejLJSD0qbgfJSFclDaVJyPslAOSpPB+SgL5aA0WZyPslAOSpuG81EWykFp03E+ykI5KG0GzkdZKAelzcT5KAvloLRZOB9loRyUNhvnoyyUg9LkcD7KQjkojf6PdJSBMlEWykY5KBelyeP6KANloiyUjXJQLkpTwPVRBspEWSgb5aBclDYH10cZKBNloWyUg3JR2lxcH2WgTJSFslEOykVp83B9lIEyURbKRjkoF6XNx/VRBspEWSgb5aBclKaI66MMlImyUDbKQbkoTQnXRxkoE2WhbJSDclHaAlwfZaBMlIWyUQ7KRWkLcX2UgTJRFspGOSgXpSnj+igDZaIslI1yUC5KW4TrowyUibJQNspBuShtMa6PMlAmykLZKAflojQVXB9loEyUhbJRDspFaaq4PspAmSgLZaMclItSDy3E/z5nkJ+t7o6RsuYa/3nu0LG4cVpK0BTMFujZL5tou+rfzvi7M0Gp9Vbjx/EX0v/t9ZcakmcI2cL1zDch0y9G/o/lHcFszofUM1pZ1PL+J7SnBQueAK08kOz5w6WWb/j7dU7BmAnzD+en/KGWV4n02s4WcoeZkr873oXMWv1vh79fnwVn4o2tdO6tfPVv53W0v90q6AmHCtMSE7J3rv6/t3serKSDP9aPP0Utr0m7bFst6A32O3Y/i7APopbn/r0/vqDUfq5cuPc5tfwFGXWRvUJ+kKC2J2ahdym1vNrf+3kZTKSELXZpfqaWr1CpeNAsdBUMTPY+G/4tofNv1/17/wOgdIkf/d6xeVSXilwdsVQwELqjbRjp8hpU/+d9XQPFFfEBT7T0qP5CJeCTs+B1WCx+B2I3b6S6z9/v9wZckspY++r8dqqbpTYzUgRvQqKagtayF0yqT/77OATB9ONntibMtaX6uzUaAd8Fg0G1OvhQsZgT1Q/+fXxCQPTMY63ECBeq1xf5NK4SugVeRkOx9BksqstO/eu43QbJpV9elYVdoPrXXTUqHkJ3QCimZeOX+5epzgj763jehb1dFd/tXl2jenzzorOZQvcgMuva/HKdEKo3zv3rOIfCgikvbmpMDKP6cmuPj0LCYfAgQTX0a2wk1U+b/XX82TB7osf7hvRoqnv12U6a48kGN19eRURZLNX/+P51XsLBfj8jt1E8kerf5KSWG3iGg2RNAmfSwWSqL3v21/mKgM9Pl7xR9E4n51cnzcLaMwLEogUMBtdkUv1Mpj//PEbC95kSwsXvcqherH3ggrdnJBx7Ws5Wbs6nekKkFv/83oeuz2fje+99pHrvd9GnUZ73gb7udGGabzHVjVc08c/7A9gxKf5UZXQZ1XftTirL93wAFj7RIxdWVFFdZftF/vXwELKu+5qVrquj+iJ5i5+dng/hmW9IWpETl+oP4tX410kUMFfd+VYxoYXqQV+F5k70igKJffIXjYfbqK7VXMG/fqKhrbbIeECnk+p++x4ZL/KKhqCZNd9/dPZQ/ct2N/519QhOBuUIXmUNUD3wyYbjG70egU6C3LS03M9UL4BZ/OstBsr05gls2zBE9YCunttHvWLA0nWox3bqCNWjWGn86/AxGJQGDesu/EH1wQLfLH+vx6DmOnLu0JXfZLu3t/KvzyfwS2tleqmCABlH2bO74r2ewNEAJb1zi4SoLnat/Uym0FPIE7abyj04huq1sk8kS7yewg6jH85LykWonlJ0lH89x8K+nvGzak5PoHqzkYr2F69YSJAbXme+W4zqDMGuD0LCceAZs79x/moJqn+zD2dKn48DI6U+5qteSaoLfF3Av/7jYbuztv++zMlUzzxAy5muFw/6yy5LiaVOofq1sFKxOZ7xEPlecnt5tQzVEzQjdyhnxUNioIxvpcJ0qq97djR8qWAC5D5cfVsveCbVz/hodK/US4DCr8d1t2nLUX2L/PAyA88EaFN7+T12jDzVo2uend2QlQCb3K+51PsoUP3XL5v8rYLPQKz2kZT93LlU18mZImWh9wwEjLZF3q2bR/XALWm7rT2fgfDhaVXPEhSp3vRqxwP7rGfw7vN91d/3F1D93p/OPmfBRDiRNKW/LFmZ6qq/HbXO6iXC1OVyU252L6a6p3f3OW/PRBgj1Ti3hK5G9bPG5u+vZiXCGR+5tmQLdapbtyZJBws+Bz1emtLyp0uorvxecG+Y3nNIPyv1e4LEMqpn7VodFeX5HAySEqVHvMnntuXH/QNxWc+h41z84ywpTaonrjihnSKYBDuivp9Z+lyLXJ9BRzw5eknASmx4MvXICqrvfrL+fb5nErgcfRS9cuUqqscoiEoXZyWBTmSwjLOCDtXzj8fuqRZ8AQ70UIsNkgyqe/epPGjSewHq89fFwGxdqr9I9Ovt9HwBvf2n9T219Kiu9Py1xuesF3AilW7hxdQn5z0278x3wWRgHJt3NjHIgOqDiyPeCOonQ/bgd8fztWuonuS9XmyiVzI4GAsvO6RqSHWn8vStk7OTYdvNgc7ya0ZUd/k5eGeGUAq4JIq/g7HrqV4R3tc8Rz8F3g7cl5jlZ0z17YsfLFjklQLmXK3+1tkbqW6eO9lxWXYKdAZ3uYu/2UT1djONF6uEXoJaErPUT8eU6v6Owj8N9F/Cl2CBgJQ5ZlT3cnfT3ejFX37EeMEmqc2j7pcb3tuyX0Lz4jeKFydsoXq1+br3FkKpkOVXvy9KdCvVHxy+Ln5QPxU+Fzt2tctuo3p4z+EtR71SQYnpPstbdTvVWSnvg05mp0Ky9fQL2aY7qF6y83H1WaE0yJcvrqt3N6e6hYjQTB/9NHgbrT9e+vlOqs+KeGfh75UGPvYmUg++7qL6lcRvocHZaVB0IXRWkcEeqr887NMYJpQO340TD5WFWlD9RpidXLR+OgRccFj3SXgfuW7zbu2N90oH/8qJEokrmeR++THhXkp2OpRrdapo/yA9aDCxhiP0Cpy6zV4vzLSkusN4P5m3+q9AzeDT2agrVlR/pOy5pdjrFdiFSC4rZO6n+iJewNXq7FfQ4fI2InPFAbI/zJj8JqHXIKq9OzB0hjXV3UyzBLr0X0OxOSf3gtBBqu8S+aD92es17N6/c0LwZ9J51qmO37NfQ0Fq6pzPHTZUn9zg8VBQOAMmF16tedFuS/XbjpNqJxhkgEqg91fhnkNUn/p4x6TJ5zMg3H4L/Byxo7rCww2MGTkZsPBXpHu62BGqpwo4pEgKcsA0Ys5J64X25P4a+lU4RYEDN51Pf5lqcpTq9WPft0/T48DglI3pA24OVF/98ePPWVYc2LRu9oaL5o5Uvx/xS1LBkwMDAscVNw2T7sg2mz8/ggO2t/tLt992onpNKEd7YRYHZqw310jUPUb1sct0N6g0c2BqgZXq8V7Spye+tVgimAnlZ6IePLx3nOoGyqZHlytkwpWHPm4Wm09Qve3guzMr9DJB6uSYG1ETnake0rX4so5VJhxmXyy+8Zb0I4MOt/Q8M+HA9OtTNC6fJJ+bbhcerI3IhI5HGxkhW1yonrtof/z6rEwojhdVK5A7RXVw+PVyU3Mm0I9Gc9oHSN++1yhrs2AWxKWlv/uU60r15+81325XyALN2nyFP+Gnqa6tk1GwSy8Llmqphcz2dCPjw6fikr1WWRAvN3Nwn407+Xwptyq38swC5SCdkRKzM1QvvHKg4mBEFtwoP2nho3uW6puPvS23y8qC93fMSy4v96C67FWv0qPNWTBh7gd3V1kW1d+EnS88JpgND9erPj8QQrr/tNdvTypkA/uRfon4jHNUXyMvn3VaLxs+2tsEerJJZweEppy1yoZxYq4ROUqeVD83NP+pp2c2THdsflyfSLr5tZgw74hs0OtnG5XrelE9bu+0AL+sbOg5ZyySWDKqi+w/e7U5G5bLyh46e/A81SsHTtpdE8yBp4+5XJ1fpL9cZrA1SCEHRIyUSn4EXSDPCQ9errytlwPWs+kB6Uu9qZ5W+IYeapUDMx882eNbSnr88HahCM8cmFNlZ3PwpA/V9WfvbnkQkQN+9UkfLGb6knGVxuE8ysoBRtjTG85vSA+SPX7naXMOxGyDZ8+dLlI9g215PEHwDew5qC6oIO9HddPrp4ySFN5A1ppl63NKSZ/69P70l3pvgLX8u2bExUvkefJoSWe61RtQK97BzNK7TK43ub4kjucbyFzsoKP8h/QVH1rO5kS8gdhdvCUtr69Q/eDGMIP8rDeQfU7da+DcVXIe14iKfGh+AxUJdeY7jfypHjB3am6hYC6csXfnSo4PIM8tC6LPlSrkwu7QnPIYB9KVrZ9qV+rlwkVlL+fvlaTrpUr01Vjlwvenw7eE9ALJeNuUHtrgmQuuvhqT3j4lvezQXePmiFyALz+ubJxxjeqS6bcG27Jy4azlzTfX/Ug/OCPsVmdzLkh9fGUW+oN02eigFb2CeZAK/hkOR69T3djSrnJAIQ8G8o9fntBC+uf5wo6DenmQ/XXGfKedN8j+pG0UHrHKgyv1p7oeFJNun6d244dnHjzKSFF8bHyTfO5UBcn9iciDb65rZnrlke554NBDwew8uP4z+6vqmiCqPysIVBrbkgccI+mKxBzSJay/PRgvlA8ikWZvJdYGU32i9cXZYnPyob+4pNDoLenDPxdek9DPh0t7FlZbbAqhusmmPJr0/nywz5v/xqyc9FcOhnYyXvmwuqJk//y9t8h5cbhRMD0yH153OzvXd5CevzV48ezsfJj75kbMKefbVD81R9tHviUfQn9/jvwmdIfqH+qsaucKvYXLY4I+W94gfavnrwVKc97C+DXvZBLn36V6v8znY8r6b8H5hPKFvlTShx8seKGy/y1ofY+/O8XsHtXXrbzyRd3rLSzcnBG/oJP0nf1jlDUi38LhLSC8yCuU6qKt7nu0st+CoWT6u1lyYVR/aFjrs7LlLbg2+SjRXpF+ZPuEpzpC74B59MQ0OxU2uX/3fHmvO+cdFJ+bf2qjB+lHXni0Gui/A/GJ+k8WFpO+uSzkq+H+d6Aa4L1QcG441ddrKwkae72D7XUPmWUupDPPyIhsinwHB+zdk8I/jFp+k+kYs+x3IBOketFOIYLqCxzTf25peQeb5hzSUHUlfebrNb3bhd7DJU1vsYEi0jkLKyp2znkPLt8K9j5dEEn1A5wdL/fov4eayDhHGy/S14U/v7Fv/3tIOPPl/OwG0u+JVNpaeb2HHl2BqhLt+1Q/tOaRhnXke/C6IBt+Poj0vTlTfthkv4djqf5SywZJvzRG5KVdy3t4fl5qV9PmB+Q5h23jYC/0AXLVuezLz0ifukZhtuOcD+C0YoLo8skPyXX1Qv7NMf0PoP/mWXr9CdLXFJgecN7/ARKUjIu8Kknnnb79w8XrAwzalTCVVkZRvehVp9/pyA/g82LyhfdhpCs9XiB1JvsDHHjUamo/JprqobZrAj1aPkCYyf5ysSOk71ikNM5T6CP0uy+Vf1pKevTKVyfPz/kIJnPSGMarHlG9r7O/zlv/I0hrWOh0PCB9ZfDjFRf3f4TYW88UzkvEUF0urtb/ktdH+JnGGZztTvrhqMN1VyI/wlfG4tSUDtJLfq+lB2R/hEavoy5m2x9TfWTlzt3XWj7C7ssjqp05pE/ruXLlhlABmGw82O6x7Al5Xo0oehE0pwA+Tg67O+UB6XFDopUh+gUQPmNkS8zUp+R8ear03d5fAPFGm8V0LpLOaaP/vOtVAJwxy94W/SR9a2YhLSyyAGpMG32snGKprpM8/yc7uwCiJxxY96Wd9MmHJfsiWgpA9XmsmJdFHNW3nHOruC9UCIpN18sky0n/Hmqa9HBOIRzb21NQOD+e6qxD7n7R+oWQ43t3WdB+0qW9u7bF7C8ErwiNGXVs0p/f8ZZ54lUIwnaBnuENpKsbryp8GlkIbtm+du0zE6ges2HYPS67EITWD5bE7Cb9iEAkPaGlEJTPPU7ru0167L7f3iLfCsFB+IaA0xvSFT+u3FMtUARPXb0P5NWQPiF0za4/HoIs6n3+7/lFiP/+xcc/W0LpqBrKQE1RJuqIstAAlI3Goxy0COWiA/9uXx23j9JRNZSBmqJM1BFloQEoG41HOWgRykUHUNoS3D5KR9VQBmqKMlFHlIUGoGw0HuWgRSgXHUBpS3H7KB1VQxmoKcpEHVEWGoCy0XiUgxahXHQApS3D7aN0VA1loKYoE3VEWWgAykbjUQ5ahHLRAZSmgdtH6agaykBNUSbqiLLQAJSNxqMctAjlogMobTluH6WjaigDNUWZqCPKQgNQNhqPctAilIsOoDRN3D5KR9VQBmqKMlFHlIUGoGw0HuWgRSgXHUBpWrh9lI6qoQzUFGWijigLDUDZaDzKQYtQLjqA0rRx+ygdVUMZqCnKRB1RFhqAstF4lIMWoVx0AKWtwO2jdFQNZaCmKBN1RFloAMpG41EOWoRy0QGUthK3j9JRNZSBmqJM1BFloQEoG41HOWgRykUHUNoq3D5KR9VQBmqKMlFHlIUGoGw0HuWgRSgXHUBpq3H7KB1VQxmoKcpEHVEWGoCy0XiUgxahXHQApeng9lE6qoYyUFOUiTqiLDQAZaPxKActQrnoAEoD3D5KR9VQBmqKMlFHlIUGoGw0HuWgRSgXHUCp39ok/vWc8f96sDllNzKoIlIEw32n8mYNkK6r/HpujWQRWCnvFRua/ozq07cxeDXyRTBtjMjJ5N2km+26dr9WvQgsg3bu/XaX9NDuR3vqdItgapNybmoD6Upt7uL1ZkUgpLz16Q96ItVPywi8qrcsgqTJ0ZPT95NusH2RdYNTEVxz/Tny4yHp9icGRRrPFUFUxlyLtC7SV64xedAYWATckE/wXeU5+eJ/d8lqbngRzBJRDU85TnrihhuF3IQiCDEPZ31NIf2Ist2epswimNJGa0j8TfoWsZiWpuIiOLttMGXAIIl84c1fZ93cVAST14yXfHqJdNCApuZPRRA9/XFbRwnp4otZO1oEiiFBUHb5/ekvqF58WTC/RbIYfAS2CjRakZ63LH1Jq3wxHJaZvvbWY9J9x0cGt6oXw0eX94Klg6RPG3rytVW3GOaX7dG4rJNM9QpeoUmbWTG8fqVbm+NLelW1QGSbZTFMUdn+yb2UdLUPWgNtTsUgZ5x7/PnsFPKF4p2dZvu5YpjlP2hx2I70191XTrUHFkPghb0x4S9Iv7AtJLE9vBjct7I27xB6SfW5q1gd7QnFsNw0edNlU9LXtK2U4WUWQ3bZnCBGKOlPHmUCr7gYfEP9Zp/oIV1lWMSK11QMSSUadfNXppIvhpvHnOV9KobE+vJMcz/S6bvir/MESoAFVpzxNaRX5/6J4EmWwOPN33O1F6ZR3cOh6zFPvgTcpXKzOk6Tvme9TSxPvQT2NVWETv1AerCDfQxPtwTkTccZZM9Kp/rVGYNhPLMS8OnihvQ5kD474fNVnmUJhE85fi4ki3TJdKYLz6kEzsnoNHKmvCLH84vGTt65EnhkLx5oc4j03avslvECSyA3ovXY5VekP3k8NI4XXgLK9R8tVKVeky9WF4sq2hNKIIlZrGhqQ3q82Zd77ZklYK5XFNmXTvrul9v3theXAPf8kfAJkzPIF6jYLzLtTSWwtXigJ/IQ6cK7st+1fSoBiwFtk1QO6TLzMk62CZTCHvHi3PmiHKoXJHNntEmWwsK5w89VtEgf+imf2ipfCuNDZhefOEC6/5wzZq3qpaCp5z4yEkD6W3ZPU4tuKVwf2D827RXpMeqHD7eYlcKDOr2y1C7SX9V96W22LIVZEne0R2QyyfXz5dyhZqdSYD/9M/H4GtLvS0s2NJ0rBTUxKTnl46RXK98zbgosBfEbHgb0cNLjTyg844aXgu5i2obNhaTPdLsnyU0oBXODbUKZv0jnzJxo15hZCpfnrlt+ZFEWuU78bNMaikuhPjQ2dstu0lMME8c0NJXCpAbmMhc/0uepdhrVfyoF1hb9KxUvSV/iOO5CnUAZvIjTPePUSXproHhqrWQZqDaY5BpOy6b63eO/+ON/GWwQtFPauY70qZuKJ9Wol4H98RuWD1xJd3/up1KtWwZeL2sXL4oh/cDNBYZVZmXwyG+rYW8N6XUrY80rLcsgvHDGwY6JOVS3MJ22v8KpDAJStjNmrSY9r/rwwfJzZeD4ZYnfpaOkr9eJsioLLIOy6byhJWzSdQ0+7igNL4OIU4lLJ5eQPizFXVOSUAa+K1o+KQu/obrl0uZFxZll4L68oM59OelxARWiRcVl0LCnNnTMIdIzT3HaCprK4N0nL+6bO6RfvBuZ/PFTGShH7jB6VUC6osR5zw8C5eB0UcCtWyCX6mOMD659L1kOMTM2zTDVIP2xoonQO/lyEJu+5F2XLeluLfov89XL4ZBjyfy0u6Svmr3eNk+3HKZLXCngFJHOqraRyDUrh6WZghY/hPPI+O8SmZBjWQ5j2uWP2GmT3p4mtCHbqRxqlJbcEDtK+qo8/8bMc+UgL9x0uDWC9FnTTI5wAstBSNzEt6+S9OlX1n1+HV4OH7/MOqMslk/1Szt9nF4llEP857N1t/VI7xaT7ErLLIenxbqaq06RPi+wf3dqcTm0zmydKR5LeobcoryUpnLwvsOeMbmV9DHri5STP5VDactZjuH0t+Tz93PbxSSBChD6bRX8xJT00nUuTYmSFeAuNktZ14f0ScVXlzyTr4CrP06NGfOa9FVbNM/Eq1eAzJxNccODpB9tc8uM1a2AvT+vxssuekf1Oa02f56YVcCpfPMAm/2ki3waq/nYsgJiNIXKW26TnjFwwPaRUwVcElQTvlJCetC4q9ejzlXA5IM1EVYT3pPx/O7VlAeBFXDlyEGNA3qkbzI+XhkZXgELOuMg8DTpR/uNBsITKiBdZNqazmekR92aKcTOrIDQzSH5h7tJdwj4IR5aXAGWErkbZOd+oLr3xi9T7zZVQHBDx5a+PaQPuEnK3v5UAeOPCzB7b5Iu/nX/5BCBSog5Xv5ZupD0uuyRcUGSldCz+9uVA+M+Ul11WsPIdflKUDhc/axWl/TVWxVaAtUr4f3tzGZXN9Llfpbm+etWwqO7raE6SaT7ZQhEXTGrBI8mS9sF/aTfOp7KumRZCbQn6znaCwrIOCMltu2iE395zYeKDvtJH04bN9fnXCVk0Zzl3t4j/UFCeu/5wEpIWZOoZFhFuuJOrWee4ZWQW74rp0OqkJz3FZecWAmVcNz0wPGnG0k/9CtH+WxmJcBA3osbvqR72w9x3YorYQbtrHhoNunznRcFujZVwlsZj9/5v0mfI3d6lcunSpgyzcpzwqwicl5u9jWfEKgC8z2RxZwVpM+ac/v8MckqCNBlLfYxJ71R5Yq8o3wVfO1y3m5xkvTbUPXSXr0KguIFxPRvkL7v26WNh3WrwFUuXFLrGelnZ72sszWrArdvxXNXFZEu4Odoc9CyCj6tkBIx6SN9iXZ2736nKsibxz3lKFpMzq9uloPluSq4ti91BXsh6UKlZ3v3BlbBgkV0sQYj0l+umGCzJ7wKaKWB8QtsSBdpcK7bmVAFy3QC2zwvkN62snTjjswqCGmOONIZSTq7e2na1uIqMPyzaaxFFulVdx7N3dxUBfm6c47Xc0m3lVzrZ/KpCiZUPz9u94f0ufNn9GwQqAbP3xH5QrNLqM7MW7F+vWQ1CH+7teTRKtKPDb64byhfDTvvbD+2azfpvPTwHwbq1ZCqE2Mkc5r0xzpiJnq6/OW1PU42hpA+FDkxDMyqYVVRffqzZNLl5eO6V1lWw+6IT3UBFaRv+DxeY4VTNSz3FQ9xHSK92VzFTfNcNWhy0+KOSJeS1w9Reb0ssBoMViW0HVpKeuDXmb/Vw6vh0H7eD8fNpDc/m7hSNaEadoTcfn7OifRt48WcF2VWQ+CULSV3Akh/tGjpkwXF1cCM75HJiCO9Vz+AO7+pGsbdDDXqLiDd12a51NxP1XBZUkiJ3ke6WqimrrxADfQelDttIVZGznv1A/vZkjVQdvewUOQi0vsGrwXPkK8Bm201vgPGpH+MlciQVa+BD2xu4ZrDpOs9UmudolsDZkVnQiP8SF9lLSwy2awGAoz008bGkF4J9xQlLGvAynRPr9Nb0vc4iK4Vc6qBTVU3f7Z0kG5I22814VwNHFxyMGHPuHKqm5QkuIsE1oB/3GBZrSLpF26Ovykczt9PaXl1S0PSPfNOPxZIqIH4ar+AnoOkx8VP4fzm1MBTesjrM96kR1h2lfwoqoEju9x9pB+S/iR+XOsItwY6vXVS4t+Q7qrJ+jI0wN//8RmzN7eR3m3KFPhCq4WPY19dHBGuIJ8LMiliAxK1ILWhNj9yLum6lkGyvfRasE6+/2SLAemeWeMVutRqoXF+wNhxB0j/4kNfyGPUQnaX0COOF+nHkzvUWk1r4Xa6uc2ZyFF9kuPyJmYtvFpVN0Unm/QhWs6KBsdaCPxeclGwhfQHKZ9W17JqYf+k07feCVaS8VN6LKMqgL9dk3EzgxRIN34oplvOroVZGnGdB/RI70uS1i2JrwXTw3dql1uRrrxakVHIqYXjy4beT/QkfVGnqc6Holp4eZd7syWc9Npp91a+5daC9PUzU15nkn6zaapW7kAtLPjEU7zTRHq/8Nul2bQ6GOum+fi0QBXVXb6/UuFI1MGdWo+ze+RJZ3X9UXpFr4MT7KJzDF3S+2NDFFLV6uCyhkbQfEvSBUsDZyQz6mBl0/N7k86RrnZ9cPJz0zroz9jsNsImvafu7cQEZh38eCU2uZVDeuCm6UKxjnVQeYm7rphLurZm37cYVh1kXcgcw6FVk+eWoI0DUQF18Ph8xOJ4OumGsxjt99l1cPWS46NwBumqiz7WhsfXQZLeZKsbTNI3lv8oCuXUQaf6EV1fFum3akve3CmqA5+YbUvOsEn3SDRPDeHWwfMt4fTjHNJ3eV2PvTlQB7M3Tv12iEv67LkXI67R6uF049FHlrQacn4VIMhfoh5Ck7bRd9FJ3/A69eJlej0cvWO1cQuD9Hd9tDMX1eqhMnOq/EYm6R+ZUx29GfUQ6FN12ZBFeqbrHysv03r4ndvnqccm/Zc5ZxuLWQ8HYty+ruaQ7l29x+iMYz1Ejnep1eaSPnS9asVpVj1k7Iiev5x/H//bfbnLF7sE1EPqAvbHJXTS11efljvBroc5+xNyVRmkb98TJekUXw9BU7vGLWaSrj4pQ+gopx60FoheXsgifdGenCG7onrYnX/BSIlNev3Zlzwbbj1syjikOZ9Dur87u/rAQD3ce2mzeS6X9Hxlt/eWtAaY4JZzXYH6n8FptCwN41d7JRpAY/Lmr3Q66R2yUnG76Q3wVdzWWY5B+l7lYra5WgPci6sVnc0k/eS9i9e2MRpAbfJIykwW6cvdV53fbNoAw44nT85gk16T2OVswmyAQ0Yn9aZzSDeWummzwbEBXtx2nj6NS3rEulU717EaoGDxup8y/Ovo3379M3f92oAGqG+Rbp9KJ735qtcqfXYD+KkbVExhkJ58aa4KI74BvPI930szSe/Rz5FbzWmA7kNJOZNZpC8Q3C+5oqgB9m3/wpFik64nJCCkyW2AX11nMyQ5pIu6hA4uHWiAnonZGRJc0jd5r2xXozUC/QYjU5x/Hv7tvQZVlYslGuGz58vsSXTSGb0n3i6kN8Lrzy65YgzSz4+XTFNUa4TBsd3vRJmkmxg/fTKX0QjxMzoLJrJIF/NaFypv2gjtF8eWTmCT7vaqzX82k7984IzK8RzS1YfPnZvh2Ahx1Utqx3FJn6Y++7gsqxHW+axrFOG/j3/7oF3qgSkBjaC7l9kylk568f3t26XYjTBnoQtvDIP02IbPhuLxjfB75Eq3MJP0S7L+2qKcRpiUd79fiEW67WZl5fFFjbDlZtoXQTbpay7nzRzLbYRL+0uGBTikK+TunyQ00Ai56p0/aFzSmcEn4x5/bwS9tI2Ptg2R/s/Pv/8oApfqiqpL7P6X/iLEf//i42/GoRKoLEpHlVA1VAtloEaoKWqOMlFb1BE9hbJQXzQADUHZaDQaj6agHDQfLUKrUC7agQ6gI/++f91/HIdKoLIoHVVC1VAtlIEaoaaoOcpEbVFH9BTKQn3RADQEZaPRaDyagnLQfLQIrUK5aAc6gI6gNL1/HIdKoLIoHVVC1VAtlIEaoaaoOcpEbVFH9BTKQn3RADQEZaPRaDyagnLQfLQIrUK5aAc6gI6gNP1/HIdKoLIoHVVC1VAtlIEaoaaoOcpEbVFH9BTKQn3RADQEZaPRaDyagnLQfLQIrUK5aAc6gI6gNIN/HIdKoLIoHVVC1VAtlIEaoaaoOcpEbVFH9BTKQn3RADQEZaPRaDyagnLQfLQIrUK5aAc6gI6gtDX/OA6VQGVROqqEqqFaKAM1Qk1Rc5SJ2qKO6CmUhfqiAWgIykaj0Xg0BeWg+WgRWoVy0Q50AB1BaWv/cRwqgcqidFQJVUO1UAZqhJqi5igTtUUd0VMoC/VFA9AQlI1Go/FoCspB89EitArloh3oADqC0gz/cRwqgcqidFQJVUO1UAZqhJqi5igTtUUd0VMoC/VFA9AQlI1Go/FoCspB89EitArloh3oADqCUv9sFZE8Z/z3wcbkuYFSjCAX9insVN42hvS+mQWnfotwYZbNRM8/4qTXad/99JM/vbJgqvAfOdI/bLez+yHDhR0aCt6/VUlPO67V8o2/nOvdxeN+A+mPAsbuGVHkwjkhbb9fJqQHPy0r+8pfv9/OQPTXPtK930VsHNLkArfI5OpPB9KP8xxzv/Bfd8+q3RI/PUi3EQb4bMiFBdcPXvvhT7qevFjKAH97SprHpH+Eke6qU6vWv4MLYmnuQd/jSDff9ehRL38/lI5dkv2eQbqOm4tCjw0XvN39bn8rJJ15cc2dLv7+hY/NmfmtkfSL9ZOlO1244KMzJ3Skn/TqVc2Xefz9/pS0T27kD+mnc+LHtPtwYcLp2exh8Sbyheusx9lW/vvx9GPQh+VI7z67abg5mAvFW73DvqqSPr5hlmMT/31ONH4w6yuQPje1t6MxigsZd3RuD5mQflXrtWUD//2v5NVLD+0j/YW3f01dMhekrg5dHnQgXbXWckst/7hMO1QrMOhBes1JjQ/VeVx4sOTNsS/+pEs9nLCmin+8PtTmNHwOI70ts+lVRSUXLuTlGHyOI32Netrycv5xtP3qFfkpg3RTu+C4Uh4Xlihd+zZQSPqlLyeVSvjHd8yI8ZqBRtLlrHeFFw1z4eDXivP9/aTPsNObXsg/7m5Zs170/SE9JVP1+keRJlgy50NFr3gz1QMZc0Q/8M/HTrpxa48c6Z3Fsy68k2mC0hmvartVSeedov/O55+nA93fXnYB6WVmi1zyFJsgadDPrdOE9N3X9Qbe8M+fw6aomR37SE/3P3AoR7MJ5nar3mp3IH3Mi+vNWfzzKl/2uKfVg/TV14t3Zxo2gaqbgVSLP+nnSuXKM/jnu2BhlnBTGOly+qxNr3c0wbm7vq8b4ki/VTiYl86/DrTSr2vXZZB+x9dDN82mCaaEnXCoLiS9mq2Q9pJ/fax7tmlnReOo43OUuyzFpQnU55X3l/ST/sk+LfYF/7rRDzBSLvxD+hadF0pJPk3gVH1C6L14C/ki/LA0IpF/Pc3fHueQK0f60mtTZz0LboJXC8sPZqqSvnOKZ3A8/zoT5a1rTAPSOw9Nk4qLaoKHe78WJJmQvudT4+Wn/OtPO9VQOW4f6U+WVYs8SW6Cx69UOqMcSN/fOs4rhn9dyq2W+xXmQXpy1bHf0Xn845MqvjvYn3Q/yRmno/jXq5C869crYaTbvhjz9UFlE4xnb8/yiiP97FTNY/f51/F+/3kJpzJI941O7IvgNcEK67bnRwpJ50xgHQ7nX9+5cTIZ+xpJfyMY3hE23ARLpTgcs/5Rr3NmxsFQ/nV/Ru9AjN4f0jX8B1vuijTDERHRI0vEW6kudVzd6g7/fji5XHeILke63aVK7i2ZZrifIK4xSXVUt+zZF8K/T/Ksx0z/rkP6uAfOjUGKzWC+fsm11k2k1yxy3XeTf/8cs1a69HEv6Z+GfjZe12wGuaofn54fJT12jojlNf59VTCil3j7LOkX/txrDjBshhTPqWlnr5L+ZiTvgD//fotokhxihpK+9v4l3pUdzZAYvmWDbizpY9P77S7z78OwCWcfy70mPWP2jz4/m2YI7En++eMj6fsKnx+/yL8/N91/uqCinvRTg3O++bg0w/DOazNie0n3qzTx8Obft7fd5dO8fpGu3wpjL/g0w0439sB2sTaqx0T9uOLFv58vpXMjFWeRrlLoN9UzuBneleimDy0iPVpxKIzFv89j+hPpmatIh7t6Cz2imkHpemryxQ2kr9ZwSzrDv/9vOzvYmOwhvWpqlK57cjNoR1+YInWE9DqPgoLT/HGhoH1DVLEb6Zvzv+1xzWuG6slJAlcvkS7NVO9x4Y8XhZVm4w3vkG718Yz7ycpmeLl7b8TPGNL3PuaJOfPHkSqZzPjYVNJvRbuwj/Oa4U6cuKzFO9IvXli+7Bh/fNlYfi1NpIZ0scmL3zoON0OQ+vqzsZ2kd6gd2OfAH3cubhjQM/tG+qoPrV/tRVpgpcvv7v5x7VQf35Dsf4Q/Hrknxe/2kyX9yaH2BYdlWqAoavwJuhLp29xc3xzij1NazhVTn2mS7j//tJWtYguUJT6bB4akJ5//RLPhj18bNol65m0n3Tuxg22t2QINlopixgdHvU6prd4B/rjWJq4Q/daZ9Oqxbm1Whvy+cmSp/gXSHRyU/Cz5412pik9g8g3Sx6qcVmPuaIEWmcDw+fdJf8x0rdrLHwe37OcYBCSSfkVe1dPCpgUiuTG7B7NIz7twf/Ee/vi45VlZ7uYS0k3uNtfscmkBD6HEg4+bSO878vniTv64yWHFzvg9QPqG4boV5j4t4HZ9Xu56Go9cP0se927nj6cz9x1dGyhOutqEgxHbglvAglXlXjybdDGrqTu38sfZ51dj101UIf2nxBvJLVEtwGNqXtFZTfr95tMfzPjj77mpyYqHN5B+Nohx0TS5BXo6Hb4F7CbdsXG2kQl/XNYsimiOsyPdZv/s8ZvyWmBWr392nivpf1INP2zgj9c+zSfdq3xJ13WKDDSubAF9oeDepmDSTYVW7FzPH8cNHFWHWx6SvpQ7ec46Xgu8UPRwbUgiPcBWu9+QP75fmPBma3EO6U59z16tHW4B7UY4lF5K+rgk36tr+ON+mZlKcFgz6UcHsiwNRFrB+UvB69OfSLd/c0hTn/95MGkFk7OR+tdh+ePGugviejKt8M2D7i4rTrrxuVldDP7nxCehTSU1s0j/abUiDxRbobV7fuSNRaQfKW15qMP//Li6vrNgzUrSF0fJX1yt2QrXVUo1+taRLhzxw34VtEJhhkLKFXPS75503bbSsBXkj01dPteG9KW5EbDCpBUEtvX6JziTvpLusUh7RyuwfXgPNM6TPiAwdabWvlYor1prHn+N9Kbyo5M0bVph0y0TH/lw0m2/BAgtd2gFrQfrJl+MI10q1OvHMpdWGPPoXF37K9JHhDd9XerRClMi12ev+EC6iN7wlyU+rbA68k/U+ZpRx3mn96C6fyvszh9zOKeD9HxNwRG14FbocCvo+fZ11HFLdPqtGtYKO7urxeaN6aS6kW+tiGpUK0i+fhm7ZjLpO3etlVaJa4UXY6Tjd8uTzktImbM4uRXqDzz8fFCV9Oc/tJYvymgFt4PrdtisJp3t89FYOa8V9v758nqPMenuPu4HFha2wtQlGRMMd5LeJ7aBtaCyFVo+ds6Yb0P6OjG9MKXGVuhk1JV+O0G61fYDmYq8Vljhskg6y5N01+CU9vn9rTAzM/z12QDSp+42EJ8/3AoR6VpJqqGkj4wVWznvTyuwGIo1ZY9J/1UjYzdXpA1EDbniR1+STh84dHeOeBvMrpbR/pFL+lHNcSUKMm2QP5Kr5V5G+gTX4QkKcm1w85Lq54Em0ldsWWUor9gGW/W5Rjv7ST+uXetNV20DMa8UetJP0p2OV72V02wDWNVjITyhixyHmVoSctAGw69F2tbKkC6m8HvnbMM2eOf85bb7XNKlDVSiZpm0Act7+MADddIZkz8Mz9zRBokmGUqZOqQ3D9QYz9zXBt/T9nwoNCZdf9LeyBk2bcDbb7y82Jx05SPmv6c7tMEZ1+Mb31iTfqbmw57pLm0wxXXRt8fHSO8ZfvV6mkcbPLgH8hc8SE9TV5k7zacNNGS6nppeJj0sW+6KrH8bXBVq9Jl0i/To5BvfZIL571dpXcjrB6Rvar96SCasDSyPfchnPiP9/Ffx+qlRbbBX3Udo6DXpXItpW6fGtUGV/OSlbu9Jr2E+KZiS3AbG2t56XypJnzn53YYpGW0wV//4LItW0ot3HC+QzmuDOrOuuJQB0qWao7dIF7bBNFHX9jG/Ru2nxuG6yZVtsL1+YazB+G6qZz1ItZ3c2AZhkhcHT0whfdA8eESK1wbzW25HBcmTrr5W4LJUfxvYe7QlPVpM+iTNEQWp4TY4Me7IpFht0nl5bq8k/7SB1I04duQa0u1tL+2WFGkHeeW4PX5mpM/ZM/+XhHg7nMnnLbGyIP1TqnGEhEw7rDPfKq18iHS20/f1EnLtUP/C/nPrCdKP6akPiyu2Q1fswgx/FunRb/oeiqu2Q8LgnyPKl0mfbKe+S5z//PRzOrcvOZj0WOdhCXFoh+fuK7U0IklXHgvvJ/Gfq0KkaasjY0mPkBx7cZJJO3xfeeuTQOqo5W3Wr5+0ox0qjfrXm70h/U7cePFJ+9qhVshGJ7CIdK2jupViNu1wvJ+bmVlL+gWB/ggxh3b4vTPlfXM76bL3xY+JubTD1+VZmwc/kX7Cnm0g5tEOC9KNN339SfqvzaHTxXzaYTBT9kWHSA/Ve5TGDor6t0N5m6XneynSzSLLikSD2+GAQ8nj0FmkK+4YmyAa1g5JwxeUrZRIt0kLviEaxT/+pWN+TFlK+oKFF9xE49phl8Fa6dTVpJc0vbMWTW6H6MORTpuMSF891nqLaEY7bJBqECvdTPpwuImBaF47SKyWbTW0IN0pyltLtJC//L3i/ic2pGt9HqMmWtkOcc0tiwSPkb7M6O1C0Ub+eR86G2zoPmp/dn1QEuXxj8OceYvOeJOumz9hoWh/O8SvjuJFBJB+fSZLRXS4HWKS6Hkpt0kfKFFcLvqHv58pX/Je3yf9yfZfDFERHqw3eMN7Hkv6IeGfm0T5z50xa1zn3kkZddyU5ZiiMjxQfaLi7pRFuoWY1QlROR7YXljZq/mB9N6mjEuiijz4PmXByb7yUcezfOlDUVUeOA3FTbnZSLr8hJfZopo82KT6/J1yJ+nlt9e3igIPZh3VvfHsM+kdt1pExAx5cHe5j9OCn6RLT/ZQETPhgc6KcsuAMb1UnyIqay62gwfr8oMP8CaRfvzCo/Ni+3jgZr3VVUWW9JVuKs/FbHgwNvBhmLU86XfbwtvFHHgg/WpV5eWFpAe//D1jkgsPCj3K5e4vJf1UJ2yd5ME/nn9WuT5eRTrTmuk/yYcHj++ub4lYQ/qTGbs/TvLngUVlg4XfJtK3f1s4SZz/3Gzm3NRhuYP09V3vzMTDeLC3Bc4vYJL+sFojRDyKB71l3apNtqQPJxxsEo/jwUy5mm5fJ9KtLMwXSyTzoPWDQAr9NOlv34xxl8jgwUTb3TeiPUmvLzv0USKPBwWOXBb9Eun6JzzkJQt54PfL74zvddIPX9E9JVnJg/DT2/y4d0hXm/C4WLKRBw1eK6KU7pNeWfJisRSPBxofl5Uxn4w6X+X7+OM///3KgeTF56Tv62L3Sg3z4OaKrXvD00nPeed1wfYnD+SbJQx/ZpJuP63ZbPIfHrxTc5gclUO646Te9P+lvwjx37/4+JtxqAQqi9JRJVQN1UIZqBFqipqjTNQWdURPoSzUFw1AQ1A2Go3GoykoB81Hi9AqlIt2oAPoyL/vf90/jkMlUFmUjiqhaqgWykCNUFPUHGWitqgjegplob5oABqCstFoNB5NQTloPlqEVqFctAMdQEdQ2vp/HIdKoLIoHVVC1VAtlIEaoaaoOcpEbVFH9BTKQn3RADQEZaPRaDyagnLQfLQIrUK5aAc6gI6gNON/HIdKoLIoHVVC1VAtlIEaoaaoOcpEbVFH9BTKQn3RADQEZaPRaDyagnLQfLQIrUK5aAc6gI6gtA3/OA6VQGVROqqEqqFaKAM1Qk1Rc5SJ2qKO6CmUhfqiAWgIykaj0Xg0BeWg+WgRWoVy0Q50AB1BaRv/cRwqgcqidFQJVUO1UAZqhJqi5igTtUUd0VMoC/VFA9AQlI1Go/FoCspB89EitArloh3oADqC0jb94zhUApVF6agSqoZqoQzUCDVFzVEmaos6oqdQFuqLBqAhKBuNRuPRFJSD5qNFaBXKRTvQAXQEpZn84zhUApVF6agSqoZqoQzUCDVFzVEmaos6oqdQFuqLBqAhKBuNRuPRFJSD5qNFaBXKRTvQAXQEpZn+x7+eM/5fDzbStozZrwU64JjHx0azPNLvQ2XyZJEOqPP3U4r4QHrFoiy6tHgHZJwMf+BXRvrSXrXL0jIdEMiLXbK/jvTJO2d/l5brAE7J00LlVtLd9l6wm6LYAfHGt9xbu0lntzHrp6h2QMfRI9pXvpCuW/V481TNDlhyQmHs/B+kP5azfDcVOqAv80VzrGAf1Vc+cDOQMeyA19LzChUnkK62+StHxqQDtmcceh8gSXqM+AeQ3dEBXyZ4VnbKkh6QO8yR3dcB9zOOfFlCJ/30vhMG02w6wLl2odwRRdJvZK16N82hA9ae5ey6qUK6S6Xx5ukuHZAzafnDWA3Sv52/WzfdowOU79wSSFlFumDCgkMzfDpgpQvNPkGf9A2MvuEZ/h2QLXOx4/Z60udNbfOdGdwBn5QtTpwwI11LevzMWWEdoDuYKKFjTrr69G0Js6I64GBF2avhvaSfH5NjNDuuA+IWTXcPtyZ9aoJp8+zkDni/cdB45RHSuwaHzshldIB6fs/iN8dIr3oQO4Oe1wFj3z9SAFfSNW46p9ELO8Au6dPCRx6kXwpYYyFf2QEhObGGQt6kr7WcJqDQ2AFm1Z9dN14m/eiH7ocKPP7x3/gjy+ca6YevJW+a098BT0qXzX0WQnrqUZeROcMdsGsPhH0IJT1bZv79uX86oPXnJ43K+6Tf03ltNk+kE5Iq93YVx5DecXWFwHzxTtgpXPk6PZ70B7E3n82X6YRol76k4Beky+q8s1aU64Tmbo8Sq3TSn1aWTFdS7IR5+fEys7NI54nHFCupdkL2mCHft3mkmziv91ug2QmHJCYvtP5IumtArMFC6ASfu4p/BkpIH2op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7dtpPFR9/PDxISVFkiWUUkqELCW5LN9BpT1p0d5IRAlJCyojS4uSRBFKOy120YKRkCVLyM4wdrJkKUlu1//6XufX/b+e3Y/uB/N94NN5nznzmzkzjumVaDw0Gm1sfP7u3yPIO/7FzNTaxs7eyP7YMXs7Zdkdlo4nbOzt9LSWqC9doqG+dNmK8T+oqakryxqdtHU66WipZ2d50snR3FZZ1uTkQVsbi/WWztvsj1ra6WlqamisULfU1rLQ0tTUXKo28e9VJP/nzpcYW9ofs3RydF5iYm/rbHTS8ZQl3/hO/lP/LDbF3NHC2uaU5dJDxwTsHSzt7E46HjzBd8jcyfzvG02ePJn378c5fRGNpjHem7+mCgpMGP+D8N9f4g1pNN6fbry0p4b/PKeRMV6aGD4/dmn5JuP2EpG0Ztp0D575vc8GF1/6Nb7fHm87nZf2v6cX/kP/eNr/lgn/uY0a/Z/S6X8/oFHZ/z4gKZHo/Vumloqk/f7nAa2Tdp759wPKxNtO//dO/z49E/59mf4fHtzE/xz7vycG74uF/YgtwpZiK7A1WDa2EduEbcG2YTuwXdhu+L+fQx/2G7YfO4AdxA5hv2N/YIexP7Ej2F/YUexv7Ni/547+P1+ZWBoPbmNpvLiNpU3AbSyND7extIm4jaVNwm0sjR+3sbTJuI2lCeA2ljYFt7G0qbiNpQniNpYmhNtY2jTcxtKEcRtLm/5P6VgmloWlieB+LBPLwtJm4H4sE8vC0kRxP5aJZWFpYrgfy8SysDRx3I9lYllYmgTuxzKxLCxtJu7HMrEsLE0S92OZWBaWJoX7sUwsC0uTxv1YJpaFpc3C/VgmloWlzcb9WCaWhaXJ4H4sE8vC0ubgfiwTy8LS5uJ+LBPLwtJk/6kslo5lYJnYcCwLy8bS5uHxWDqWgWViw7EsLBtLm4/HY+lYBpaJDceysGwsTQ6Px9KxDCwTG45lYdlY2gI8HkvHMrBMbDiWhWVjaQvxeCwdy8AyseFYFpaNpcnj8Vg6loFlYsOxLCwbS1uEx2PpWAaWiQ3HsrBsLE0Bj8fSsQwsExuOZWHZWJoiHo+lYxlYJjYcy8KysbTFeDyWjmVgmdhwLAvLxtKU8HgsHcvAMrHhWBaWjaUp4/FYOpaBZWLDsSwsG0tTweOxdCwDy8SGY1lYNpa2BI/H0rEMLBMbjmVh2ViaKh6PpWMZWCY2HMvCsrHUhxTS/37OIJN2qnBWkogJ+I9mMlIqgnT/9Y4zu5cESVtDc1HKZ83dDfr/ev+Mszz7pc9A/nTTsaU1/NTnlTU3tbrOi16A3kvHT93WmE25WUZs5hmpS9Dqmz6kdFaR8m2xtybQ5vqCv/XdGTHCy4gfbqf9EvGHZmUfFQMePcr3frglMV8sEL7u/Dm8MseIctfpI7844kGw9/f5/fca1lJeGGPltHRmCAhZ53PSD5lQ7najxIhX8i5cun9RgEHfRrl7Vv/seVfDwcarePSax07KxXg7bn2b+gCSt/D4Ki/ZR/nL3XOZdj4PoTmH+U5Q1pzyHbxiBdemPIZnE3ySb9dYUM7pbnNde/kJcAybpj3Mt6JcRankyh3+CIhN+z1NqteG8uSF13ldvCJB/NVMr8bVxyjXHSzpY/M+hx2aCftOWDtQviswy+6j2wsQWpaYMtHYkZyfWcduK/56CZm7b1+UBifKW5rm+Y+ejoZLHIt5D01OUb7hwITsu84x4CXA0fBzPUO5LN87877lsRDuavGkOM2F3E87/NXfHwtVFVcid8icI6+7+6Oh8Jg4KF+oGiUU4Eb5Q/W1ht9t4yHDI1Tzm4g75aJt0wu+KSTA5O3Z3RZWFygvigwx8WtKgAUhHgtMsz0opysyvfPvJQJsjg+NW+ZFuSnDS+PR7ldgVB6T7hLlTbmFeo2MmHgSZM4se3Bv2SXKk6bvkpQqTAKtUzyD4tmXKZdKfvkj+lIyTMtQEf1s6UO5YuuD0DKD1zChZfh39vRrlNtrmLZ7/3wNxiuNzDuzfSm/yDmQx4p7A8oN+zNvr/Kj/MTXZVrMI29h3sI1b4xUblC+6fsKxffz3kGshQv7m7Q/5SNMwSceFe9A/PXXfXen3aRcb0HGm3TfFFgc/1EFJgdQrjkkc855ZSpsU0mULeAPpHy6YNbUiOFUePV6ea2R0C3Kh+Uv+q6LSoNN3rzsIMnblK9dtWqWqjoLipJ2ns1UDKJ8iLZ2bu8VFnioHKhJpwdTbu0TPGjVxIKqx+d4vPfdodwLLq/y10sHtvbbDwLMEMorG66/dbiVDvTFMuUrI0Ipl7tpLcDTkw7X+ie9X/IljHJbjmqLgfF7qIgMaU0VuEd5Dv+FaRr33oPtWj+DU/PCKa9bGryyaOg9zLgQs62cRVxJytZk1qYM2JJ2ecHvg/cp/3A1f0zkcQZoTwkXb+F/QHneNm/5+JEMOCpY6nwlmvjcOefvjm75AGcCbvu17HpIucadIuPepx9gtGD+xcFJjyifmdk3+croB9iv8+xM3CviRqb5BTmmmbDFNtBO0uYx5Rn6DVejnmZCS/grxvw5Tyg39D6sp/UrE56u8dDMKyNu/f1ow0GTLFh2eeN7Ib+n5Loq18dUe5QF52rP5zVtiKA886Cw0r3vWbCmvYRvvWAked07xIZerssGt/BgEZ0C4tXNj8f2hGVDAKfTM9r/GeUTbtbYRvRkQ1XcYMODXc8pD9xsc8Tf4CPkyywNFZZ7QXnrjThlqZsf4aZo4szebuLaqQM9Ok0fYbHO4Uj9lJfkOpBn/mN4WQ44DJvdHrwWRfme53R/U68cmPuJV0rYPJpy9f2CM1aV5UB0QMFzw1kxlMe+8C8tWpALZ0c1tBQvEtezngGDJ3LhwYSzmisGiAfP35UW+z4X7j8vfGJ7MJZyH0N23kSRPJg6UOGZUUzcd3c7p3d/HnR1D77XNoyjfOHD4OuOL/JAMu3wpvx44htPizGuDOdB0D3PaWfk48nr/iKgR2t1PojJdjVp3yG+/q5ng4t/PhzOSnk5TTiBXP+TAxpN6/IhZ91n6PckLrC1KCJN8RPIP/9u2zRC3O9uTD/L6RN07VTjrT+RSK5jB1Su7kj7BPH5g9n1XcTLNPJWMgUKIKPg/AWO1SvKT09/Oqy3tQAOswS+tTQQf5Fy3u96aAHULFYqadmXRHlWS+IPp+YCGPkkW19fRfzCLTOlbpVCGNqlmF+wM5k83xxRpZGThcDoZG+MKSfuxFnBF5pSCK/WPBB3N3tNubL9Nitr3iKISe/6rFdBPIu/uTh/YRFkORQs5ex6Q/mcdO1dI2uKwPuMafOxGuImp4+IDxwtgubYbzerDrwlP8e1VRYk+RaBzGzBroVNxDXls56ujC0CV4PtdzbYvCN+aDArtKQIhhK2b1jfQzzHgfMibbAIajNqY+acSqH8GWfq5Zczi+Gg+7kzGaPEN7Plr1tpF0P1vp/bl3unUv6YIfK9Y3cxyF1///uEcBrlHhcTfv11thjCHu1Tcg4mzpHvqt8RVgysqq7182awKA97ZNukn1oMutulL7SYEVe1itjSX1cMt0IYd6bcJS7ZkeDoNFYMJgFGwz5NxKviVG+9n/sZcg8UTrRRSqf8yUK5aXXwGQTsMhTDHYl3uHaqZh/4DHqtb4pV3xAXbp617bzbZ9hpZnpMgvc95T++WXyZcO8zTLm5zt50HfFJR06K70z9DHbFERsb/YlL+nQ4utZ+huHhEvcP1cT5upS32v36DLaLoy99X5BBuUPfXhn1WSXg4Rrb6GxH/N1PbZ0P2iWwddqI6Lpk4ns3T5VS2FkC9naHH1nxfiDv2+rLC/edKoE9ZmFzCzYQd83KLbYIKIEdX2eJu90mvuLb4hu6cSUw4rJK8kwj8TeWOpWthSXgnnWYlaSSSX5+xUXNs/paAj4i7yN0nYlv3G7clDSlFDjllxwmZhJfOy87tHZRKdxltL6ZLpJFPg9H1X8sX1kKMsvHluzbR9y+Tq7tiXkpLLjVfLo9kniH7U/X9edLgTV0d2XCEPHU6Bv8WXdKYd0VyTXvjLLJ52dWifDMpFL4PSirTbtBvMZ19ywoKYVJouafz9cRt/c/GKffUwp5Fds/L1f+SPnFuJT9ElPLQBHWj8i7EDf8lPE8S74MNGR2im76SDz2iJG8iWEZvP65u+mZRA7lElOP743fVwZvCr/r6FoSP+dXVtt7pgzOPr/VSUsgbvpSR0cgoAzS9Cw+fufNpdxge+ik0agyaNXZ+HyuKfE3S6aU5OeUQUWIwPHT94m78YUuc24qg8IwsZ+jvcSFV+xg8Y6VgV9YwuI4eh75/KklKnhE6guIPxzt8Pcj/vr7kajopV/AJbJM/h6b+Az3YP3SjV9guf/wpzK1fMojLh7aVnH4C6x8zVuq6U5cdBHt0jv3L9Ahc0wttZj4uw/fjruHfIEukbt1x+Z/olx88Y9nixK/gPGBzlqjE8RNWjl50QVfQLLkgTp8IP55hscx6bYvMCo5o2G/eAHl2WfPKVjzlENBke/3+1bEJzguDwyWLgf+zPOe/MnEPyi/XB+9tBzCFzJCfAUKyXVeYh8nckM5LIgo3rp8D/Hc3zL9ly3LQebInZzRF8QXOPOJmJwvB0+H2NlNv4mneBp+/nVr3Dc+WOGkUES5zrvJeX7R5fDavv675xbiDnrWvoIfyyGlwKrxoQtxXy/NKAd2Oby0jfMrekh88GzXm5Qf5XBN3Dxsyifis7sDjQamV8AtSa3HW4aIB96NKhNTrIBFS+YYP55bTPl+7emjcw3G3XnBgolriZ9WrTGS2FUB5sEu9Q6OxHOfWGv8cKiAT7kOc9pCiN/3UN2cdakCtoqduHQkk3jc1bQ57uEVcNSXL/t7N3H18Gg5xeQK6Cl47XVd8jPlWq0361ILK2CKj4ajuiHxE90DnwxbK0DIY4Zu7VHiHK81dom/K6Dg03CAfyDxglVd2jMlKiE0+KzaljTipoHzIq1VKsHbWfqDZDvxWdOmajxbWQkF2zT522eUUH5Z8vmamj2VcFZocny6LvGQu5z9Y46VINUXeuGBFfHjr041iV6pBDW+Dxo+fsRzFSYbS9+vhAfLBS64viEe9mbutxnJlfDw2jO1E03Ei+Yrb/5dUAmWG31pjtNKKV8V5J1Z01wJZsraiadXED/RfOpN1K9KkLj9QdTzIHHo07rhJFoFiwXLGm9dJT748tezJYurQD/QryP6FfFqxqBVLb0K/joYOFDAJt6quX2+u1kVtF7pzeufUka5tdjOFdJ2VfB9WExvjibxJc/W8EZ6VkGD52fxTQeIez30LlcJqYJgjY0LPS4TP8B/TSgytgoC4gd0UuKJv4/68V36YxUkCJ5V+lVL/Gehb5tHXRUInC7OgslfKE8INFJtGqgC75MSjRc1iP98Q5fWnVoNxvODTEv3Ek9Z2DXoM68a2uOzuxdcJB7i3C1YqlUNirpLfZ1jiT8J044Q21QNi8LPC3yuJq6qJiy86VA1uObu/WvJpHLKbzZNush0qQbDmZdHrqkR18kW2/bCrxrKh1kKfbuJxx66nlz8pBqqqlPumnkRDyzWHOx9Vw1flqnqpEcTb/XTXDulpBpuVCbUqFQRtzBT+ybTXg3BFyoPhvFVUH7pmYGy8lg1SFwSihJWJb58N5+GpngNVHy+f89zF/Gg0tu62ko1MJeWIfXLg/idrY89VhjUgHSy09jJKOL9nEN6S81qIGDZtWXfKoi/XPXgruKxGtj4PSbMYUIlue49Sa+a5VEDf0Vtku1TIX5f84PclOAaWLoy5MGJncRH/Tc8G4iqgeHZvlN/XCDeP/NhWPWHGqhzqTU8/5L4iV+vldKqauCb4IjapAriYWbq7vd6a0Dv0fS067xVlCuM7s45O6kWkqaNfpFWIT6opb/EbHYtFEhssXhqRvzjwZCKJRq1wPNkw2bNC8SdDvT0TFgzfj8CNd4fXhB//fXUnS/7aiFxZ+DQtnLipQ3qo09O1MKuH4k+LTzVlG/SbdE5ebkWTtNllzkrEx+YL+dscK8WgnV31QmaEZ/zzujL1MRaqLrs7XzfnXh+1/ETpbm1MNXEdnD5C+JKPyPsQ9i1cHf7UcNPX4ivE05uYwzVQrey25ZDPDWUOz5dObJAsA72uOiK/VIinlOb/751Xh3omhaeDdhB/O2DyF2RWnWQ+3L4nIo78ery6ZU2G+vgwJDI1OznxO1MZ+5StKgDxSc8kuZfiLtnxvW2nqmDW6NGwSO0WnI9ufk28bFvHfTkN3ncUiK+81L3u4OP6mDpFrdP6juIJ7l2S819UwdFcnq2n5jE79Wsqq8qrIMrumU7bJ4TXy5vPedWcx1k8/l4TvxCnFc/vtVkpA6kzqp8vU+ro3zuO4d1U0XqQfiYxGV9JeItMuXbMuXrYSBWcUv1duJ1DVPE3HTrwe1yqf4ZJvHV/nMDVpjWw8UfghvEnxN3eS7J7jtcD/cMtpyIKyM++3EHz/Nz9SC7+Wn0Zlo95QwJV95DN+vB0z/0V9di4gP5D9tnR9bD62Mrd1zZTlz7wuLUstR6WLxZ9/UiJvHRp41evqX1cDvrzvzMZ8RFU9RXGXfUw4zNKn4Hy4jvv/zT9v2PetBRkPbK6yP+z/z7uwBsyvVbg6zH3HiZ/27/f/SLEP/9h49/VsLKYtWwdKwJloF1wDKxfthwbAyWhS3CsrG9/66vjutjZbFqWDrWBMvAOmCZWD9sODYGy8IWYdnYXixNA9fHymLVsHSsCZaBdcAysX7YcGwMloUtwrKxvVjaUlwfK4tVw9KxJlgG1gHLxPphw7ExWBa2CMvG9mJpy3B9rCxWDUvHmmAZWAcsE+uHDcfGYFnYIiwb24ulaeL6WFmsGpaONcEysA5YJtYPG46NwbKwRVg2thdLW47rY2Wxalg61gTLwDpgmVg/bDg2BsvCFmHZ2F4sTQvXx8pi1bB0rAmWgXXAMrF+2HBsDJaFLcKysb1Y2gpcHyuLVcPSsSZYBtYBy8T6YcOxMVgWtgjLxvZiadq4PlYWq4alY02wDKwDlon1w4ZjY7AsbBGWje3F0v7C9bGyWDUsHWuCZWAdsEysHzYcG4NlYYuwbGwvlqaD62NlsWpYOtYEy8A6YJlYP2w4NgbLwhZh2dheLE0X18fKYtWwdKwJloF1wDKxfthwbAyWhS3CsrG9WJoero+Vxaph6VgTLAPrgGVi/bDh2BgsC1uEZWN7sTR9XB8ri1XD0rEmWAbWAcvE+mHDsTFYFrYIy8b2YmmA62NlsWpYOtYEy8A6YJlYP2w4NgbLwhZh2dheLI3+n5LPGf/9YLP17YWcuxPYwOl01JPmJ3563uF9NVPYcHpne9ImceK8L6alJI9vJ4bG2YUtJt6U2iEbKMuGoxXmcl1A/JLUEp/jSmyQy6kt/Ws78WKn9783LmdD6qtY98tHiJ94OcVtsQEbHHYqK1S4ETd61i/Mv4ENagfMsuQDidct703k7GDDO4/hXSefERe5/vMky3z85LwNZGekEZ92PGB7mC0bJi06ajajjHjf/ezdLqfHn2+O01tGB/ExhvxVswts6DewEYgeI97Slde77Bobws690RsVayB/QRbZ5zcjiA1vzQO3rV9MXP795BO9D9gw065hbTAQL3t76X7BSzZYmdGlWrcR118+f+HLZDZcChZKXXaEOD3sCf/VDDYs49m/9IIb8dwdTluPFrChU3nsRGEAcbGA06LrK9lQzHfaZfYz4g+XKG1VamLDLMUJBjZpxGVuBM8R7GFDw46g9MRS4sYv9l34OsyGkvcNgzwdxPf+eOhTyNcAl23o5RvHiHdeUFoTJ9wA6ttz9weLNVJ+R8A4K1C6AUbK13o1KRLvm1cn5rKwAUTf6hqpAnFvOzujA2oNEGte4ue8jXhVg+DBVToNkFnfY5lhQ3ym8GF35dUN8HnCwjeCbsQXXP4QJ7alAZ5sTfTcHkB8tcnkyb/3NMDCkRvvwiKJh26Ku9lm1QBjL3btbE4lPqmJbV16vAHuOJltUi4lfszdNCT9bAM8OuMe4NhOXGPbYYi52AANL0/LJv8mnsUjdyTcvwEuOl9o/SXKoZzfaYm6f1gD+BneqKMrEr/wqvKZV0QDePat+OmhT1ytWabbJb4BWvbFLcnaSvyj8r0ZjqkNwImosOe3Ib64NkrtaE4D7PZcFGt8nvgk343mVuOvd6Ll62bvm8SX7VBJtahvgG8PV9EyI4gniieYW4y/D3rd5vTzpBJv+TxqZTnYAAESqjF6JcTfLa5vt6E1wqDOsMKZNuKbSlsnHZ/aCAn6NzfFjhK/pmVZ7SLRCCtuPhZpn9FE+fKZll4X5zVCoKX1wbkKxCM2JsvdVm4E0Rn31bbpEbcIHSyL1GoEcY97Ry+aEn917ey7NMNGOOCkw/v6MPH2w2d+VGxshPd3ihvbzhJXUec8H9zZCF+j6SMS/sSXZVwaFj/UCF3mLSuMnhKf/1Vg4l/2jSAoH3rp2Dving/qv5m7NEJtd/yXwGLiCpr72655NYJO5sC0dy3E+YKSp6b6NcK5lbdns0eIh0dM8PwW0giPhw06eESaKTc9q+2s9LQRNJ9MPDhPnjhE6YrZxI2fZ6tdx/R1iHc8qz7/PKUR/FIkBneaEP80WML59rERJnqcbHCwJC5oWWYH4+97nzf80t4uxG9u9tpwo74ROJsSvYKuE58U6f6sraMRzBOTpkQ8Im7Ofyhp1VAjdDgH+ia8Jm587cODCB4OnEyQGUopIF4XrxsmIsSBEhuLhR84xIO6bSqYkhxYX5k8lvWDeOz8Xu8hOQ4sef3scJZQC+Whna41jqociD40ov9+PvGcRx+Ehv7iQNtomNUbLeJxar4mzNUccLoYmxq1gfi7E8+qRUw5YDTsKn/PnPjAmZ8tz/ZxIHi75VmfU8TNNO2frx//PtTL+BZ2woe4VK2AxYATB9Tj0w+bhROfllK95jGTA1JSHonLE4lnX5oYvP8qB1xSh8xFcolbCr7ykw3igOubltWtdcTbVBXsOh9y4LKknF5yP/EI7XCHtGgO5Cafm+05uZVcT/StK0LfcqD8ZNbbdTLEQ1/ktXhkc+DOnezeqRrEV7WJ1DmNf5+bxBv6Za8mvoVzmsehngO2GV+PndtD/FWMQuDJTg50tTnsVXEg3j9Zs87rOwcSTxxSKfck7pV+ef79CU2gfXJzrEswcW295ohs4SaIzHmSNDOK+JqGvOThWU1wPyh/WtR74pz7rne0xq8Xcmume+qVE3+QUnfLfVkT6FdGcTI7idtnnPteTm+C+oclP1ZT//lj/DzQjk/S2dgEZyyDr7HEiHc4bZn2fFcT/AicelRDkfg9G8XdClZNEDS0aFeoHvGxrEOa8Y5NkLKJPef3FuJhBumd692aIH/97AtmVsSDTunnfPNpgnTnt8YRLsR3CU6TjghqAt31t5f2+hIf6vBYbPu4CZYoeE1WfUj8YdgkY4hrAm/XnZcOJRE/3TX2dl5aE3glN53wyyOu/O5TmWh+E0RtGbsSV//H7SGeLV7ZBI4h7ldz+4kv8MxVUBi/fj0IXLe8gr+dcqdDQ8Pr+pvgr9v0VdWziP/klN47T2uGkArTkyWqxFmjsZYZQs1wpcLFnWVE/FGbyy2pWc0gEJwi98CMOKMs9qy7QjNMilUWP3OUuJniwYMjms3gp9YqZOhGPF1L/MZFo2aQ3S6dOeZP/JRL9hb5Lc0wQ5C3L+YJ8ch1dV3l+5thm0H76u1v/lhXas6zUNtmiP+h6Nr1iXiK/P0ip/Hr43I1FYNTDcRzXhU8YVxqhoLLR9Z/GyAu+t7UkXGrGfTfHl7PmNxB+fe5Emecxq+b7u+T+tJmEZ+voPUrNK4Z7GuHv05XJX41h9ewitUMJoYV3aaGxHOmd/soFzbD6TuTHnhtJ56u4DcroLYZnDXoCRHWxPfZh6qLdDVD5aLVxW9die/ZXiP06Of4+c+tfZjqS7zziULPBoEWCHUtLIu5T1xu40FRQckWODCtRdg/gXiz95GkBvkWMLjfPWyeTTwj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- 00000000-0000-0000-0000-000000000000
- dde71aef-d6ed-40a6-af98-6b0673983c82
- Nurbs Curve
- Construct a nurbs curve from control points.
- true
- 5953c941-4736-4fdc-be71-5b01d5096fc8
- true
- Nurbs Curve
- Nurbs Curve
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- Curve degree
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- 1
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- 11
- Periodic curve
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- Resulting nurbs curve
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- Curve length
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- Curve domain
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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- 6587fcbf-e3cf-480a-b2f5-641794474194
- Read File
- Read the contents of a file
- true
- 13aab24b-b036-4a08-a6ee-d32ebb1217ee
- true
- Read File
- Read File
- true
- action = GH_LineParserAction.Include
- Return line
- 'Parse the line and return some data that represents the line.
- 'If the line cannot be parsed, you can return Nothing and
- 'assign a different action.
- 'The default implementation is to just return the line itself.
- 'If you return types that implement IGH_Goo, this component
- 'will work substantially faster.
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- Uri of file to read
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- C:\FABIUS 16384 X.TXT
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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255;255;255;255
- A group of Grasshopper objects
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- 9ec4a0af-799b-4e1f-a413-0ecab486e883
- 3
- be8005da-b6c8-4939-ae79-fcd9991bdca6
- Group
- 04887d01-504c-480e-b2a2-01ea19cc5922
- Text Split
- Split some text into fragments using separators
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- true
- Text Split
- Text Split
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- Text to split.
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- Separator characters.
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212
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246
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- 1
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- Resulting text fragments
- a3fc0dec-53ca-4b10-9e78-ad3723aca7db
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-
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- 04887d01-504c-480e-b2a2-01ea19cc5922
- Text Split
- Split some text into fragments using separators
- true
- 07f4ba56-a85f-400d-9a35-83a531f8b2bd
- true
- Text Split
- Text Split
-
201
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127
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-
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- Text to split.
- 577015bd-4f82-4784-a345-940c0d3f96c2
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- Text
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- Separator characters.
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237
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- 1
- 1
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- Resulting text fragments
- 840d554c-b279-4cbe-be56-996c05ad1dce
- true
- Result
- Result
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- 0
-
295
3959
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310.5
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- 2013e425-8713-42e2-a661-b57e78840337
- Concatenate
- Concatenate some fragments of text
- true
- f782a2d9-35ab-461f-85c9-631c6445710d
- true
- Concatenate
- Concatenate
-
365
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- Solve oriented geometry bounding boxes.
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- Bounding Box
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526
172
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519
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123
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445.5
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384
548
123
37
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445.5
566.5
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0
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0
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1
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- Aligned bounding box in world coordinates
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531
528
21
28
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541.5
542.25
- Bounding box in orientation plane coordinates
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531
556
21
29
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541.5
570.75
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- Deconstruct a box into its constituent parts.
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- Deconstruct Box
- Deconstruct Box
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441
77
84
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478
483
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443
21
80
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455.5
483
- Box plane
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28
20
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504
453
- {x} dimension of box
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28
20
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504
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- {y} dimension of box
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490
483
28
20
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504
493
- {z} dimension of box
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490
503
28
20
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504
513
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- Scale an object with non-uniform factors.
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- Scale NU
- Scale NU
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883
405
226
121
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1045
466
- Base geometry
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- Geometry
- Geometry
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885
407
148
20
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967
417
- Base plane
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427
148
37
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967
445.5
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0
0
0
1
0
0
0
1
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- Scaling factor in {x} direction
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148
20
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967
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885
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148
20
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967
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885
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148
20
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967
514
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- Scaled geometry
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1057
407
50
58
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1082
436.25
- Transformation data
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- Transform
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1057
465
50
59
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1082
494.75
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- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
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- Deconstruct Domain
- Deconstruct Domain
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583
410
108
44
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635
432
- Base domain
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- Domain
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585
412
38
40
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604
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- Start of domain
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647
412
42
20
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660
422
- End of domain
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647
432
42
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660
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- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
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- Deconstruct Domain
- Deconstruct Domain
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594
462
108
44
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646
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- Base domain
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- Domain
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596
464
38
40
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615
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- Start of domain
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658
464
42
20
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671
474
- End of domain
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658
484
42
20
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671
494
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
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- Addition
- Addition
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728
406
70
44
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753
428
- 2
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- First item for addition
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- A
- A
- true
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730
408
11
20
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735.5
418
- Second item for addition
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- B
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- 1
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730
428
11
20
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735.5
438
- Result of addition
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765
408
31
40
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780.5
428
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
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- 98bcc93e-089d-4af8-9408-ba519c6897a8
- Addition
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733
465
70
44
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758
487
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- First item for addition
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735
467
11
20
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740.5
477
- Second item for addition
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- B
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735
487
11
20
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740.5
497
- Result of addition
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- Result
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770
467
31
40
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785.5
487
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- ab81fea9-8d16-4caf-af89-2736c660f36d
- Close Curve
- Closes a curve by adding an additional span
- true
- aee3b354-db1f-4d3d-b360-291577ff054f
- true
- Close Curve
- Close Curve
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649
37
194
64
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765
69
- Open curve to close
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- Curve
- Curve
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- b717ca0a-dae4-45ac-85f2-1e2e411b70d4
- 1
-
651
39
102
20
-
702
49
- The bulge factor for Tangency and Curvature modes
- 1d71c377-42f0-41db-8c97-73a79ca22ae2
- true
- Factor
- Factor
- true
- 0
-
651
59
102
20
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702
69
- 1
- 1
- {0}
- 0.5
- Blend Continuity Type
- 10ce1453-8344-4600-a2de-2a247c2e5adc
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- Continuity
- Continuity
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- 0
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651
79
102
20
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702
89
- 1
- 1
- {0}
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- A closed curve
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- Closed Curve
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- 0
-
777
39
64
60
-
809
69
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
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- Panel
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- 0
- 0
- 0.0003419868677042794559
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33
730
226
71
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33.54396
730.5843
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255;255;255;255
- false
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- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
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- 9092be05-3355-4106-ad55-e741c6cc697a
- true
- Curve
- Curve
- false
- 0
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120
549
50
24
-
145
561
- 1
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- {0;0;0}
- -1
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- List
- false
- 3fcad7f9-76e6-468c-ab31-f8476d9a4e6e
- 1
-
1367
1221
19
24
-
1376.5
1233
- 1
- Reversed list
- 41a01461-0246-4ad0-86e6-f24efaf4f6ea
- List
- List
- false
- 0
-
1410
1221
19
24
-
1419.5
1233
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 3fcad7f9-76e6-468c-ab31-f8476d9a4e6e
- Relay
- false
- 7b1b00c6-bee0-4135-8aef-c6998bb822a1
- 1
-
1235
936
40
16
-
1255
944
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- 1b967904-774e-4b43-af87-e3075b23dd4c
- Negative
- Negative
-
1362
1055
88
28
-
1405
1069
- Input value
- 0e3a77a1-5a1a-4bbb-8f93-eb67ec032f67
- Value
- Value
- false
- c733a2e2-ed93-4f92-98e7-f6a908d64a92
- 1
-
1364
1057
29
24
-
1378.5
1069
- Output value
- b3fb653c-1aea-49e1-8cdf-a58324507d77
- Result
- Result
- false
- 0
-
1417
1057
31
24
-
1432.5
1069
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- cbb29be9-a5c3-464c-aa1e-36300247925d
- Reverse List
- Reverse List
-
1249
561
66
28
-
1282
575
- 1
- Base list
- 909b7572-2654-4d15-a6b4-10ea00b83130
- List
- List
- false
- aaa5a334-801a-4f37-a832-229d9cc793e6
- 1
-
1251
563
19
24
-
1260.5
575
- 1
- Reversed list
- 2876b483-edbb-45b6-ac3f-c99b29a0cdaf
- List
- List
- false
- 0
-
1294
563
19
24
-
1303.5
575
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 009e5deb-ff04-4f7b-9177-fec388b5a9e6
- Interpolate
- Interpolate
-
-155
395
225
84
-
18
437
- 1
- Interpolation points
- a3531ffc-6ece-490b-a9ed-601c5462d9f3
- Vertices
- Vertices
- false
- 7b876858-a43b-4d1e-8a20-22a7f86e7b5e
- 1
-
-153
397
159
20
-
-73.5
407
- Curve degree
- cc35b879-e885-4b58-b8a0-8ff3e7853e34
- Degree
- Degree
- false
- 0
-
-153
417
159
20
-
-73.5
427
- 1
- 1
- {0}
- 3
- Periodic curve
- 884c3fc6-103d-408a-a03c-88f3f78e6791
- Periodic
- Periodic
- false
- 0
-
-153
437
159
20
-
-73.5
447
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 84aa7b9e-d156-4d39-be50-518c84ced95e
- KnotStyle
- KnotStyle
- false
- 0
-
-153
457
159
20
-
-73.5
467
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- c31ddad5-a16c-49ab-9ccb-cc3b80c9f1d3
- Curve
- Curve
- false
- 0
-
30
397
38
26
-
49
410.3333
- Curve length
- ce8cbe83-9651-4a27-9588-4db1f1baef89
- Length
- Length
- false
- 0
-
30
423
38
27
-
49
437
- Curve domain
- b7f2aaa3-7a21-4ff3-a0b2-70659c7f58c6
- Domain
- Domain
- false
- 0
-
30
450
38
27
-
49
463.6667
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 7f68fe94-4463-414f-91c4-61c005f848ee
- Evaluate Length
- Evaluate Length
-
365
-3
149
64
-
450
29
- Curve to evaluate
- 53bdc6fa-da7c-4e73-a2a9-6020c4b50591
- Curve
- Curve
- false
- 3777fdac-18c5-48a1-bc2d-bc354e036825
- 1
-
367
-1
71
20
-
402.5
9
- Length factor for curve evaluation
- 5347863d-f01b-4a61-8ef1-b9efe107583e
- Length
- Length
- false
- 0
-
367
19
71
20
-
402.5
29
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 6e11d5e7-e562-40f7-a79b-045b24b7bd52
- Normalized
- Normalized
- false
- 0
-
367
39
71
20
-
402.5
49
- 1
- 1
- {0}
- true
- Point at the specified length
- 58655060-1513-442f-9312-f30cce77d0ec
- Point
- Point
- false
- 0
-
462
-1
50
20
-
487
9
- Tangent vector at the specified length
- afe25c27-74f9-4e82-ada9-0f95776656c3
- Tangent
- Tangent
- false
- 0
-
462
19
50
20
-
487
29
- Curve parameter at the specified length
- cfffb66b-df9e-4eca-bc88-ee19cb236a0c
- Parameter
- Parameter
- false
- 0
-
462
39
50
20
-
487
49
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- 43c4057b-b83f-4708-8ea5-a6cb2f1846de
- Deconstruct
- Deconstruct
-
378
-69
120
64
-
419
-37
- Input point
- 3c223d45-1008-4af7-94b4-e32fc45a13c8
- Point
- Point
- false
- 58655060-1513-442f-9312-f30cce77d0ec
- 1
-
380
-67
27
60
-
393.5
-37
- Point {x} component
- 609d30b8-92ab-475b-a870-0125f53e27de
- X component
- X component
- false
- 0
-
431
-67
65
20
-
463.5
-57
- Point {y} component
- 1ae3f8ad-f6a8-499d-83eb-cb354495dc7f
- Y component
- Y component
- false
- 0
-
431
-47
65
20
-
463.5
-37
- Point {z} component
- 6dde05a3-8f59-4ab6-9721-0cde0b70504b
- Z component
- Z component
- false
- 0
-
431
-27
65
20
-
463.5
-17
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- d8aba131-bfc1-40ab-9bcc-99b4fa6a4cbe
- Division
- Division
-
410
-122
70
44
-
435
-100
- Item to divide (dividend)
- aa907541-7323-48e7-819c-9c6fe0b9c7f5
- A
- A
- false
- 609d30b8-92ab-475b-a870-0125f53e27de
- 1
-
412
-120
11
20
-
417.5
-110
- Item to divide with (divisor)
- 77fb895e-de04-45c2-a011-a0e2ae361151
- B
- B
- false
- 1ae3f8ad-f6a8-499d-83eb-cb354495dc7f
- 1
-
412
-100
11
20
-
417.5
-90
- The result of the Division
- 89eab053-3ad5-4276-a938-c4e30cc0ba5c
- Result
- Result
- false
- 0
-
447
-120
31
40
-
462.5
-100
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- f58ec5b5-1102-479d-98e0-4f1da01c4510
- Format
- Format
-
381
-187
130
64
-
473
-155
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- a838c30d-0d1e-45e4-a9e0-55c9c3297041
- Format
- Format
- false
- 0
-
383
-185
78
20
-
422
-175
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 5b5b8caf-d2e2-4aeb-9562-7dcf3dbc4724
- Culture
- Culture
- false
- 0
-
383
-165
78
20
-
422
-155
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- b8446bfd-b7ee-4cf4-807c-d7ba639f44d3
- false
- Data 0
- 0
- true
- 89eab053-3ad5-4276-a938-c4e30cc0ba5c
- 1
-
383
-145
78
20
-
422
-135
- Formatted text
- a43ea9d7-f373-40ff-a0db-7bd81e04be0d
- Text
- Text
- false
- 0
-
485
-185
24
60
-
497
-155
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 5037d6f9-ebf8-4e2c-8f66-86c3cd2e2813
- Panel
- X/Y
- false
- 0
- a43ea9d7-f373-40ff-a0db-7bd81e04be0d
- 1
- Double click to edit panel content…
-
332
630
286
86
- 0
- 0
- 0
-
332.2469
630.4442
- 2
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 20afba7f-f70f-4c89-a8c4-64d632d18338
- Panel
- false
- 0
- 0
- 0.00000888288626276585293
-
354
760
212
71
- 0
- 0
- 0
-
354.5236
760.2538
- 2
-
255;255;255;255
- false
- false
- false
- false
- false
- false
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- c34135fe-82f1-453f-9742-20f01dccd572
- DEG(X)
- Number
- Number
- false
- 20afba7f-f70f-4c89-a8c4-64d632d18338
- 1
-
425
857
50
24
-
458.9569
869.0586
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- f55d9abe-088b-4228-985f-55c7d6549052
- Curve
- Curve
- false
- 74032401-cdaa-4353-8471-767af415e3c8
- 1
-
279
349
50
24
-
304.9664
361.6678
- 75eb156d-d023-42f9-a85e-2f2456b8bcce
- Interpolate (t)
- Create an interpolated curve through a set of points with tangents.
- true
- 05174691-0906-479a-8300-073a580a2a2a
- true
- Interpolate (t)
- Interpolate (t)
-
-161
273
244
84
-
31
315
- 1
- Interpolation points
- 65257bc2-7198-40c5-a0fe-6eb87d4ed372
- true
- Vertices
- Vertices
- false
- 7b876858-a43b-4d1e-8a20-22a7f86e7b5e
- 1
-
-159
275
178
20
-
-70
285
- Tangent at start of curve
- 067f2e38-4cce-450b-bf76-d2da6ebd6773
- true
- Tangent Start
- Tangent Start
- false
- 0
-
-159
295
178
20
-
-70
305
- 1
- 1
- {0}
-
1
0
0
- Tangent at end of curve
- 691659eb-5ae7-4fff-b2c0-6da150b6276b
- true
- Tangent End
- Tangent End
- false
- 0
-
-159
315
178
20
-
-70
325
- 1
- 1
- {0}
-
1
0
0
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 310a5ea5-ec26-4632-ba81-e228e81f3042
- true
- KnotStyle
- KnotStyle
- false
- 0
-
-159
335
178
20
-
-70
345
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- c378dff1-91c0-46d4-aab1-944c12d67ea2
- true
- Curve
- Curve
- false
- 0
-
43
275
38
26
-
62
288.3333
- Curve length
- 7d8b4b9a-bcd9-4730-8e43-e77fce2ca096
- true
- Length
- Length
- false
- 0
-
43
301
38
27
-
62
315
- Curve domain
- 2d500200-2506-4c24-b432-7c9d91c07a5f
- true
- Domain
- Domain
- false
- 0
-
43
328
38
27
-
62
341.6667
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 7b876858-a43b-4d1e-8a20-22a7f86e7b5e
- Relay
- false
- 910a0086-4da5-46db-b2d0-b93af0653224
- 1
-
-226
273
40
16
-
-206
281
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- 9a9ba6ee-d674-479c-846b-d9f946a16f03
- Series
- Series
-
700
-1767
122
64
-
777
-1735
- First number in the series
- 6ca56ecb-e57e-4dd1-a1f1-0da63c7f4a7d
- Start
- Start
- false
- 0
-
702
-1765
63
20
-
741.5
-1755
- 1
- 1
- {0}
- 0
- Step size for each successive number
- 6576e02f-8662-4c6d-9610-2b041b2ffbab
- 2
- Step
- Step
- false
- 5d2928f4-648c-477b-b41f-89cde0917760
- 1
-
702
-1745
63
20
-
741.5
-1735
- 1
- 1
- {0}
- 1
- Number of values in the series
- a5d8a792-9d27-487a-a7db-71881fbd1050
- Count
- Count
- false
- fad617ae-aba0-46f5-9eac-467d82d1973c
- 1
-
702
-1725
63
20
-
741.5
-1715
- 1
- 1
- {0}
- 10
- 1
- Series of numbers
- c185bdac-51e6-440d-be54-d68419edce23
- Series
- Series
- false
- 0
-
789
-1765
31
60
-
804.5
-1735
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 199fa3ce-311c-4521-9934-d88abd4208d1
- Digit Scroller
- SEGMENT NUMBER
- false
- 0
- 12
- SEGMENT NUMBER
- 11
- 1024.0
-
367
-1588
250
20
-
367.7822
-1587.656
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- c670278e-4ddd-4cbc-a02c-bed1c925c944
- Digit Scroller
- TURN STEP
- false
- 0
- 12
- TURN STEP
- 2
- 0.0000083878
-
317
-1797
250
20
-
317.5498
-1796.454
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- d9102496-b5c2-48e7-b778-1f8161742caa
- true
- Interpolate
- Interpolate
-
561
-2299
225
84
-
734
-2257
- 1
- Interpolation points
- 62f7f59e-858e-4cd9-a9ae-fa1e5c41ceae
- true
- Vertices
- Vertices
- false
- b29b6f62-b1fc-4a01-b53c-e91792751ab5
- 1
-
563
-2297
159
20
-
642.5
-2287
- Curve degree
- a0429481-f9fa-4ea1-9ee0-7f8a939712a5
- true
- Degree
- Degree
- false
- 0
-
563
-2277
159
20
-
642.5
-2267
- 1
- 1
- {0}
- 3
- Periodic curve
- d0b6cbd1-2cc0-41c3-8845-7f8549e64205
- true
- Periodic
- Periodic
- false
- 0
-
563
-2257
159
20
-
642.5
-2247
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 23a5b1c1-2777-4cc4-a700-507848e857c7
- true
- KnotStyle
- KnotStyle
- false
- 0
-
563
-2237
159
20
-
642.5
-2227
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 2b95b977-32b4-4c24-b738-d30814856159
- true
- Curve
- Curve
- false
- 0
-
746
-2297
38
26
-
765
-2283.667
- Curve length
- d8afecf5-ed33-453a-b027-65b22e89ce5f
- true
- Length
- Length
- false
- 0
-
746
-2271
38
27
-
765
-2257
- Curve domain
- 94a1de36-09f2-499c-8dbc-577c876b15ca
- true
- Domain
- Domain
- false
- 0
-
746
-2244
38
27
-
765
-2230.333
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- ab208031-fbec-4833-adbd-c6ad7e3dc066
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
2051
-1920
104
44
-
2106
-1898
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- bccaf215-9118-498c-a134-814716420f01
- Forward
- Forward
- true
- 1
- true
- b8542c6d-3b49-49e1-ae91-25b0d6701092
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
2053
-1918
41
20
-
2073.5
-1908
- 1
- false
- Script Variable Left
- 156aa5fc-00a4-4eba-a447-1060c24e4308
- Left
- Left
- true
- 1
- true
- 12cf40a8-fce3-4d46-830c-eddad65d0f62
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
2053
-1898
41
20
-
2073.5
-1888
- Print, Reflect and Error streams
- e3f16520-cbcd-4240-98dc-85068c8ec86c
- Output
- Output
- false
- 0
-
2118
-1918
35
20
-
2135.5
-1908
- Output parameter Points
- 42d6c0b9-ffcd-4084-bf9b-f1553ecaaa7f
- Points
- Points
- false
- 0
-
2118
-1898
35
20
-
2135.5
-1888
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- cfedda47-69c1-4ff0-bd40-df0dd4ca58d2
- Point
- Point
- false
- d81c3493-aa20-4e1b-a6a9-b309cbde3b78
- 1
-
345
-2254
50
24
-
370.4846
-2242.971
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- 7eadc0aa-ba99-45f6-903f-d2578df84ce4
- Duplicate Data
- Duplicate Data
-
685
-1888
102
64
-
748
-1856
- 1
- Data to duplicate
- c4d19702-05a5-46f0-b216-61e803f7ce13
- Data
- Data
- false
- 0aa66fc1-53cf-44e5-85bb-78f2af4c8710
- 1
-
687
-1886
49
20
-
711.5
-1876
- Number of duplicates
- 066f260b-e6e4-45eb-9b68-dee95646af01
- Number
- Number
- false
- 37b636d3-ff7d-409a-bdc9-b5748f56b420
- 1
-
687
-1866
49
20
-
711.5
-1856
- 1
- 1
- {0}
- 2
- Retain list order
- 37fcf0e1-e065-4a37-9e5f-f626c9f3a14b
- Order
- Order
- false
- 0
-
687
-1846
49
20
-
711.5
-1836
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- 721fc223-d38f-4e86-89a5-a51fc0afc36e
- Data
- Data
- false
- 0
-
760
-1886
25
60
-
772.5
-1856
- 797d922f-3a1d-46fe-9155-358b009b5997
- One Over X
- Compute one over x.
- true
- 3adece87-281e-4413-925e-218200a4cfef
- One Over X
- One Over X
-
607
-1816
88
28
-
650
-1802
- Input value
- 09ee4ee2-2c37-4372-96e4-da24fb8714ed
- Value
- Value
- false
- 37b636d3-ff7d-409a-bdc9-b5748f56b420
- 1
-
609
-1814
29
24
-
623.5
-1802
- Output value
- 0aa66fc1-53cf-44e5-85bb-78f2af4c8710
- Result
- Result
- false
- 0
-
662
-1814
31
24
-
677.5
-1802
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 2d2cd02e-8650-4381-9107-fc35faf02f9d
- Shift List
- Shift List
-
848
-1789
90
64
-
905
-1757
- 1
- List to shift
- 112d58db-d11b-495f-a0cb-8ad09af44326
- List
- List
- false
- c185bdac-51e6-440d-be54-d68419edce23
- 1
-
850
-1787
43
20
-
871.5
-1777
- Shift offset
- 7021d612-0a10-42dc-8498-d972dc3a21a0
- Shift
- Shift
- false
- 0
-
850
-1767
43
20
-
871.5
-1757
- 1
- 1
- {0}
- 1
- Wrap values
- b59f9166-708a-4783-87f4-65b8ad286cc9
- Wrap
- Wrap
- false
- 0
-
850
-1747
43
20
-
871.5
-1737
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 5385b4d9-8151-47fd-88bb-8291d5d997ed
- List
- List
- false
- 0
-
917
-1787
19
60
-
926.5
-1757
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- a2272017-28c9-4e06-a8e7-1ee484110b96
- Shift List
- Shift List
-
823
-1895
90
64
-
880
-1863
- 1
- List to shift
- 35a953e8-38b5-4fd7-bd5d-30fb48ca46d9
- List
- List
- false
- 721fc223-d38f-4e86-89a5-a51fc0afc36e
- 1
-
825
-1893
43
20
-
846.5
-1883
- Shift offset
- 51869bc4-96fa-4186-b0a7-c6dd12289659
- Shift
- Shift
- false
- 0
-
825
-1873
43
20
-
846.5
-1863
- 1
- 1
- {0}
- 1
- Wrap values
- 27d2f063-befd-4e87-a371-edc121e53e93
- Wrap
- Wrap
- false
- 0
-
825
-1853
43
20
-
846.5
-1843
- 1
- 1
- {0}
- false
- 1
- Shifted list
- c0f9918a-98d5-4907-b33c-3846e47fdc29
- List
- List
- false
- 0
-
892
-1893
19
60
-
901.5
-1863
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- 180d9cfb-d3bf-4ce0-b637-e8f9ec8a1390
- Addition
- Addition
-
499
-1658
85
44
-
539
-1636
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 654918da-b824-4ebe-9e5a-18dace84a508
- A
- A
- true
- 0
-
501
-1656
26
20
-
514
-1646
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 0
- Second item for addition
- 809deb81-88f8-428d-888e-21b03df1dcb8
- B
- B
- true
- fad617ae-aba0-46f5-9eac-467d82d1973c
- 1
-
501
-1636
26
20
-
514
-1626
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 1
- Result of addition
- 37b636d3-ff7d-409a-bdc9-b5748f56b420
- Result
- Result
- false
- 0
-
551
-1656
31
40
-
566.5
-1636
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 180d9cfb-d3bf-4ce0-b637-e8f9ec8a1390
- 1
- 1bb016ef-9673-48da-a3ec-296883b32095
- Group
- POINT NUMBER
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 6cbe082d-1aae-487f-a1b7-7fd8eaa2514d
- Shift List
- Shift List
-
2187
-1947
90
64
-
2244
-1915
- 1
- List to shift
- bdc988d1-f158-427a-9666-d446b375be3b
- List
- List
- false
- 42d6c0b9-ffcd-4084-bf9b-f1553ecaaa7f
- 1
-
2189
-1945
43
20
-
2210.5
-1935
- Shift offset
- 3355989f-d2b1-456b-96df-fda7c4b5b75e
- Shift
- Shift
- false
- 0
-
2189
-1925
43
20
-
2210.5
-1915
- 1
- 1
- {0}
- -1
- Wrap values
- 9a92b620-6329-4f7d-a36f-73b935fb7b8a
- Wrap
- Wrap
- false
- 0
-
2189
-1905
43
20
-
2210.5
-1895
- 1
- 1
- {0}
- false
- 1
- Shifted list
- d81c3493-aa20-4e1b-a6a9-b309cbde3b78
- List
- List
- false
- 0
-
2256
-1945
19
60
-
2265.5
-1915
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- 488f4e3d-0f1a-4dba-8322-861cd995fbad
- Subtraction
- Subtraction
-
538
-1547
85
44
-
578
-1525
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First operand for subtraction
- 31c2e4db-661c-4bc0-9206-848bbcee3387
- A
- A
- true
- 199fa3ce-311c-4521-9934-d88abd4208d1
- 1
-
540
-1545
26
20
-
553
-1535
- Second operand for subtraction
- c32eaccc-dca9-4e4c-b84a-4d5a194b0721
- B
- B
- true
- 0
-
540
-1525
26
20
-
553
-1515
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of subtraction
- 145d5cde-ed74-4991-b95c-668b3f918695
- Result
- Result
- false
- 0
-
590
-1545
31
40
-
605.5
-1525
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- eb08c4f6-4e6d-475e-b8c2-61ca6ef1994f
- Multiplication
- Multiplication
-
512
-1484
85
44
-
552
-1462
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 81d45b67-fc16-4a8c-bcc6-24bc28952b60
- A
- A
- true
- 145d5cde-ed74-4991-b95c-668b3f918695
- 1
-
514
-1482
26
20
-
527
-1472
- Second item for multiplication
- d84a0d7a-9721-41b5-aa7f-58da668b45cf
- B
- B
- true
- 0
-
514
-1462
26
20
-
527
-1452
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of multiplication
- 9a0b8e7e-9875-4323-a50d-656243d00ec1
- Result
- Result
- false
- 0
-
564
-1482
31
40
-
579.5
-1462
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- c7ff36b8-43d9-43ed-9eb3-ab51fa0fcda0
- Division
- Division
-
727
-1516
85
44
-
767
-1494
- Item to divide (dividend)
- c11363a2-d275-48ca-9688-8d259030891f
- A
- A
- false
- 199fa3ce-311c-4521-9934-d88abd4208d1
- 1
-
729
-1514
26
20
-
742
-1504
- Item to divide with (divisor)
- f921f8b7-a2ef-4b67-85bd-ab4dd30134d1
- B
- B
- false
- 0
-
729
-1494
26
20
-
742
-1484
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- The result of the Division
- 035e509a-2c04-4cb4-a266-891317728618
- Result
- Result
- false
- 0
-
779
-1514
31
40
-
794.5
-1494
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- d249d03c-3906-43b6-abe4-1370f16b4465
- Addition
- Addition
-
846
-1535
85
44
-
886
-1513
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- e66ea06e-5ff1-4f4d-9921-d08535c2f510
- A
- A
- true
- 035e509a-2c04-4cb4-a266-891317728618
- 1
-
848
-1533
26
20
-
861
-1523
- Second item for addition
- 5650f60e-9c27-4c59-b9f0-6869e6fcf1a6
- B
- B
- true
- 0
-
848
-1513
26
20
-
861
-1503
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 2
- Result of addition
- 518e91ea-b2c6-48b8-8b7e-4f1aa19cf54a
- Result
- Result
- false
- 0
-
898
-1533
31
40
-
913.5
-1513
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- aaa9704c-ec41-49a1-98b0-73004fe3b597
- Evaluate Length
- Evaluate Length
-
349
-2441
142
64
-
427
-2409
- Curve to evaluate
- 46b8cbc3-ea01-4ba9-ae38-d070a9760b1f
- Curve
- Curve
- false
- f8eb3990-3f03-40fd-a043-e0ba99b49136
- 1
-
351
-2439
64
20
-
383
-2429
- Length factor for curve evaluation
- d8a83706-5529-459a-9b49-bc6a2a9adc62
- Length
- Length
- false
- 0
-
351
-2419
64
20
-
383
-2409
- 1
- 2
- {0}
- 0
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 08238637-7ce3-4244-bfa9-8e463b866bce
- Normalized
- Normalized
- false
- 0
-
351
-2399
64
20
-
383
-2389
- 1
- 1
- {0}
- true
- Point at the specified length
- 42cc6845-a7dc-4619-9b29-556948785b39
- Point
- Point
- false
- 0
-
439
-2439
50
20
-
464
-2429
- Tangent vector at the specified length
- 333cc372-b77d-4be6-8a3b-b4cb8b60bc7a
- Tangent
- Tangent
- false
- 0
-
439
-2419
50
20
-
464
-2409
- Curve parameter at the specified length
- 71613644-bf59-4a37-a23b-5f1c8b1d0c61
- Parameter
- Parameter
- false
- 0
-
439
-2399
50
20
-
464
-2389
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fad617ae-aba0-46f5-9eac-467d82d1973c
- Relay
- false
- 518e91ea-b2c6-48b8-8b7e-4f1aa19cf54a
- 1
-
628
-1676
40
16
-
648
-1668
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4e2e7680-f4b4-4f4f-a5a2-cf0b315633b5
- Relay
- false
- 86606cb0-5311-4718-aa76-dd5073858d0a
- 1
-
1100
-1945
40
16
-
1120
-1937
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 76123cc2-b859-4f52-8e6c-8a6720403e66
- Relay
- false
- f759a575-46ae-4d5a-877b-d2501d4dc7a6
- 1
-
1018
-1684
40
16
-
1038
-1676
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b8542c6d-3b49-49e1-ae91-25b0d6701092
- Relay
- false
- 166671d3-80a9-483f-9c28-f5d7c0829aad
- 1
-
1967
-1916
40
16
-
1987
-1908
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 12cf40a8-fce3-4d46-830c-eddad65d0f62
- Relay
- false
- 2e0f0334-f65f-4b29-bdf7-1b212d0b79f6
- 1
-
2007
-1636
40
16
-
2027
-1628
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 8c16c593-1300-420f-bf47-729a84701868
- Shift List
- Shift List
-
1336
-1436
106
64
-
1393
-1404
- 1
- List to shift
- fb6b2eeb-be1e-4cf4-b83c-97252fe0c846
- List
- List
- false
- 0403b942-c112-4f2e-b8ea-e6aed53aab35
- 1
-
1338
-1434
43
20
-
1359.5
-1424
- Shift offset
- c19ea791-e136-49cc-89cb-0c47849e9905
- Shift
- Shift
- false
- 0
-
1338
-1414
43
20
-
1359.5
-1404
- 1
- 1
- {0}
- -1
- Wrap values
- 8ba00fd8-1699-4375-8440-f62be000d4e6
- Wrap
- Wrap
- false
- 0
-
1338
-1394
43
20
-
1359.5
-1384
- 1
- 1
- {0}
- false
- 1
- Shifted list
- ebd75ecc-4c4b-4cda-a67d-4748ebaf5a35
- List
- List
- false
- true
- 0
-
1405
-1434
35
60
-
1414.5
-1404
- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- 72dfd738-46a1-4be4-bba2-881dab88ed9e
- Merge
- Merge
-
1333
-1539
106
64
-
1378
-1507
- 3
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 2
- Data stream 1
- edc19dec-e564-40bd-806c-f2e5f9850a4b
- false
- Data 1
- D1
- true
- 0403b942-c112-4f2e-b8ea-e6aed53aab35
- 1
-
1335
-1537
31
20
-
1350.5
-1527
- 2
- Data stream 2
- 26f7a4f8-aee0-4a5b-ae41-5350aab31ab9
- false
- Data 2
- D2
- true
- 727dc42d-2da0-477b-94ce-7ac75db50901
- 1
-
1335
-1517
31
20
-
1350.5
-1507
- 2
- Data stream 3
- f81f5f6f-5514-4392-83ee-3469e10c676c
- false
- Data 3
- D3
- true
- 0
-
1335
-1497
31
20
-
1350.5
-1487
- 2
- Result of merge
- 311c3c1e-b3d5-4bef-9581-f127b355e92f
- 1
- Result
- Result
- false
- 0
-
1390
-1537
47
60
-
1405.5
-1507
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0403b942-c112-4f2e-b8ea-e6aed53aab35
- Relay
- false
- 9f5930f3-6068-4366-ab8e-98da58896af1
- 1
-
1367
-1352
40
16
-
1387
-1344
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a37dae62-cb47-4e84-a3d7-8a30ed600cfd
- Relay
- false
- 311c3c1e-b3d5-4bef-9581-f127b355e92f
- 1
-
1363
-1558
40
16
-
1383
-1550
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 899ee75c-2442-41e8-aef8-060c255491c3
- Shift List
- Shift List
-
1214
-2075
106
64
-
1271
-2043
- 1
- List to shift
- afe405a8-ce24-4e20-83d9-8718fb589886
- List
- List
- false
- 3c3f5279-3023-48f7-ad9a-3b602d391874
- 1
-
1216
-2073
43
20
-
1237.5
-2063
- Shift offset
- 8d06d6ce-aeb0-47d1-94e2-6e330d234787
- Shift
- Shift
- false
- 0
-
1216
-2053
43
20
-
1237.5
-2043
- 1
- 1
- {0}
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865
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148
20
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947
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865
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148
20
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947
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1037
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50
58
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1062
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1037
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50
59
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1062
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- Deconstruct Domain
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563
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108
44
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615
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565
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38
40
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584
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627
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42
20
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640
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627
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42
20
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640
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- Deconstruct Domain
- Deconstruct a numeric domain into its component parts.
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- Deconstruct Domain
- Deconstruct Domain
-
574
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108
44
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626
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- Base domain
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576
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38
40
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595
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- Start of domain
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638
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42
20
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651
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638
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42
20
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651
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- Addition
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708
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70
44
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733
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710
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11
20
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715.5
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- Second item for addition
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710
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11
20
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715.5
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745
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31
40
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760.5
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- Addition
- Mathematical addition
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- Addition
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-
713
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70
44
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738
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- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- d7dcf7cb-a41b-49a2-94da-0cdb05b0f390
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715
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11
20
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720.5
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- Second item for addition
- 43164dd7-9ec0-4ffd-8ac0-cd5c7e56935a
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715
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11
20
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720.5
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750
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31
40
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765.5
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- Closes a curve by adding an additional span
- true
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- true
- Close Curve
- Close Curve
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629
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194
64
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745
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- Open curve to close
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631
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102
20
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682
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- The bulge factor for Tangency and Curvature modes
- 5d71ca2c-d6d8-4389-8cb2-c646695eb110
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- Factor
- Factor
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- 0
-
631
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102
20
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682
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- Blend Continuity Type
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- Continuity
- Continuity
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631
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102
20
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682
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- A closed curve
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757
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64
60
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789
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- A panel for custom notes and text values
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15
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226
71
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15.248
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255;255;255;255
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- A wire relay object
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-
264
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40
16
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284
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- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- d0412f5a-b130-405c-aa57-3d3dba0a4746
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- 0
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101
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50
24
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126.704
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- List
- false
- 1bc4cb93-f106-42c7-a7f9-a4698af1857d
- 1
-
1347
-1309
19
24
-
1356.5
-1297
- 1
- Reversed list
- 9f5930f3-6068-4366-ab8e-98da58896af1
- List
- List
- false
- 0
-
1390
-1309
19
24
-
1399.5
-1297
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 1bc4cb93-f106-42c7-a7f9-a4698af1857d
- Relay
- false
- 76123cc2-b859-4f52-8e6c-8a6720403e66
- 1
-
1215
-1594
40
16
-
1235
-1586
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- 241216f3-7bf4-4bab-b35f-aa791174925d
- Negative
- Negative
-
1342
-1475
88
28
-
1385
-1461
- Input value
- 10b7d3ca-1f1b-4dc2-b3b3-c6c719194981
- Value
- Value
- false
- ebd75ecc-4c4b-4cda-a67d-4748ebaf5a35
- 1
-
1344
-1473
29
24
-
1358.5
-1461
- Output value
- 727dc42d-2da0-477b-94ce-7ac75db50901
- Result
- Result
- false
- 0
-
1397
-1473
31
24
-
1412.5
-1461
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- 01f6d128-18b7-46c9-a3e5-e430db27c154
- Reverse List
- Reverse List
-
1229
-1969
66
28
-
1262
-1955
- 1
- Base list
- c62ea43c-a27a-4f6f-b956-dc2712631b8c
- List
- List
- false
- 4e2e7680-f4b4-4f4f-a5a2-cf0b315633b5
- 1
-
1231
-1967
19
24
-
1240.5
-1955
- 1
- Reversed list
- 9d02156c-40a1-4ee0-96cb-8ef75358f0c3
- List
- List
- false
- 0
-
1274
-1967
19
24
-
1283.5
-1955
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 4f946958-2adb-4596-8ee2-8257015cb88d
- Interpolate
- Interpolate
-
-175
-2135
225
84
-
-2
-2093
- 1
- Interpolation points
- 6952677f-0785-42d8-a2a0-4b49c6b87c83
- Vertices
- Vertices
- false
- a6515661-122a-4e6b-826a-a7ce8548710c
- 1
-
-173
-2133
159
20
-
-93.5
-2123
- Curve degree
- 02d8f89d-3431-4fb2-b103-6117c70a881f
- Degree
- Degree
- false
- 0
-
-173
-2113
159
20
-
-93.5
-2103
- 1
- 1
- {0}
- 3
- Periodic curve
- 0ecc88d6-b02d-4a51-9d5d-14c4c67ce0aa
- Periodic
- Periodic
- false
- 0
-
-173
-2093
159
20
-
-93.5
-2083
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- fccba422-9020-4642-9cb2-11b44627e90b
- KnotStyle
- KnotStyle
- false
- 0
-
-173
-2073
159
20
-
-93.5
-2063
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 9fb5daf2-da61-418d-85f6-a538d771c7e9
- Curve
- Curve
- false
- 0
-
10
-2133
38
26
-
29
-2119.667
- Curve length
- fdd01fd7-3a24-44f3-b433-d2ab881bc120
- Length
- Length
- false
- 0
-
10
-2107
38
27
-
29
-2093
- Curve domain
- 4981feb9-8b47-4d11-b21b-00e64155194a
- Domain
- Domain
- false
- 0
-
10
-2080
38
27
-
29
-2066.333
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 3342dbe9-b296-4924-b954-c51f19b62e09
- Evaluate Length
- Evaluate Length
-
345
-2533
149
64
-
430
-2501
- Curve to evaluate
- d7c12f3f-5050-4ac8-b1e1-6bd32bace550
- Curve
- Curve
- false
- 8a961d07-39a5-447f-9730-cae71c52fad9
- 1
-
347
-2531
71
20
-
382.5
-2521
- Length factor for curve evaluation
- a775ffcf-630a-4fe5-bcf0-d29d5628b7e3
- Length
- Length
- false
- 0
-
347
-2511
71
20
-
382.5
-2501
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 44427e52-cd61-41cc-b98c-4ca9f2869309
- Normalized
- Normalized
- false
- 0
-
347
-2491
71
20
-
382.5
-2481
- 1
- 1
- {0}
- true
- Point at the specified length
- 2f4e898d-8c0f-4076-b497-4f52535c8563
- Point
- Point
- false
- 0
-
442
-2531
50
20
-
467
-2521
- Tangent vector at the specified length
- fa65c29b-7383-42cc-8521-aed7779a90f2
- Tangent
- Tangent
- false
- 0
-
442
-2511
50
20
-
467
-2501
- Curve parameter at the specified length
- d433e4c3-11ff-4a46-af5e-ee717530ebcc
- Parameter
- Parameter
- false
- 0
-
442
-2491
50
20
-
467
-2481
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- d2d6c3b9-73fa-4979-aab8-032c0f8c19e5
- Deconstruct
- Deconstruct
-
358
-2599
120
64
-
399
-2567
- Input point
- ac509940-6285-4eb3-ad22-8397586c2ffd
- Point
- Point
- false
- 2f4e898d-8c0f-4076-b497-4f52535c8563
- 1
-
360
-2597
27
60
-
373.5
-2567
- Point {x} component
- 4330ef3b-8b67-4d25-9987-c56f30e7a23d
- X component
- X component
- false
- 0
-
411
-2597
65
20
-
443.5
-2587
- Point {y} component
- ec0a26e1-a68b-41a7-94d7-1e61b5eba0a9
- Y component
- Y component
- false
- 0
-
411
-2577
65
20
-
443.5
-2567
- Point {z} component
- 1daba95c-f566-4bda-97a8-e29f5b11b7bd
- Z component
- Z component
- false
- 0
-
411
-2557
65
20
-
443.5
-2547
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 5cae3950-f33d-4557-a178-d9dbeb28b6e0
- Division
- Division
-
390
-2652
70
44
-
415
-2630
- Item to divide (dividend)
- 37fc6045-30a7-4238-8b22-23413e5336f9
- A
- A
- false
- 4330ef3b-8b67-4d25-9987-c56f30e7a23d
- 1
-
392
-2650
11
20
-
397.5
-2640
- Item to divide with (divisor)
- 33a22fce-3fa6-45a9-bfae-2d7db720c742
- B
- B
- false
- ec0a26e1-a68b-41a7-94d7-1e61b5eba0a9
- 1
-
392
-2630
11
20
-
397.5
-2620
- The result of the Division
- 395a5295-f24e-4cc9-b17e-856d54e7c9f9
- Result
- Result
- false
- 0
-
427
-2650
31
40
-
442.5
-2630
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- da00d36f-a177-4c3f-8b08-198e8fca2650
- Format
- Format
-
361
-2717
130
64
-
453
-2685
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- f8e3f510-0b21-4403-b731-ec6827b9eb74
- Format
- Format
- false
- 0
-
363
-2715
78
20
-
402
-2705
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- f8ff3e35-f69d-4ad5-9e3a-5582bd267349
- Culture
- Culture
- false
- 0
-
363
-2695
78
20
-
402
-2685
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 166326be-945c-45b5-906a-7855db29f582
- false
- Data 0
- 0
- true
- 395a5295-f24e-4cc9-b17e-856d54e7c9f9
- 1
-
363
-2675
78
20
-
402
-2665
- Formatted text
- 69dd4afe-d14c-44c6-a266-103813a35f37
- Text
- Text
- false
- 0
-
465
-2715
24
60
-
477
-2685
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 382b8a42-6259-489e-ad36-5e93992f5d4c
- Panel
- X/Y
- false
- 0
- 69dd4afe-d14c-44c6-a266-103813a35f37
- 1
- Double click to edit panel content…
-
313
-1900
286
86
- 0
- 0
- 0
-
313.9509
-1899.025
- 2
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 5d2928f4-648c-477b-b41f-89cde0917760
- Panel
- false
- 0
- 0
- 0.00000827464986723083945
-
336
-1770
212
71
- 0
- 0
- 0
-
336.2276
-1769.215
- 2
-
255;255;255;255
- false
- false
- false
- false
- false
- false
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- cd0063e9-3136-4f39-aff6-08f3cdfeba9b
- DEG(X)
- Number
- Number
- false
- 5d2928f4-648c-477b-b41f-89cde0917760
- 1
-
407
-1672
50
24
-
440.6609
-1660.41
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 12bf0d84-87f1-4cd4-b3f4-f936b31c8599
- Curve
- Curve
- false
- 06017d24-6f1e-4284-a20b-9e121eeb41b0
- 1
-
225
-2219
50
24
-
250.1463
-2207.655
- 75eb156d-d023-42f9-a85e-2f2456b8bcce
- Interpolate (t)
- Create an interpolated curve through a set of points with tangents.
- true
- fc05d343-8c71-41e8-9728-663570d6d1d3
- true
- Interpolate (t)
- Interpolate (t)
-
-181
-2257
244
84
-
11
-2215
- 1
- Interpolation points
- ea5dd19e-e0d8-4838-a962-1040dd51a009
- true
- Vertices
- Vertices
- false
- a6515661-122a-4e6b-826a-a7ce8548710c
- 1
-
-179
-2255
178
20
-
-90
-2245
- Tangent at start of curve
- c3488029-f92d-4aff-8410-9eb32f62070d
- true
- Tangent Start
- Tangent Start
- false
- 0
-
-179
-2235
178
20
-
-90
-2225
- 1
- 1
- {0}
-
1
0
0
- Tangent at end of curve
- 39f91ce1-38ba-4ddd-b090-62f946fa7e15
- true
- Tangent End
- Tangent End
- false
- 0
-
-179
-2215
178
20
-
-90
-2205
- 1
- 1
- {0}
-
1
0
0
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 471edcfe-b754-448a-9350-43356c8cc7db
- true
- KnotStyle
- KnotStyle
- false
- 0
-
-179
-2195
178
20
-
-90
-2185
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 0b04f364-0b78-4454-8f40-0d7b3c1e5182
- true
- Curve
- Curve
- false
- 0
-
23
-2255
38
26
-
42
-2241.667
- Curve length
- d2c18f2b-c503-40de-b675-8a8d2b40979d
- true
- Length
- Length
- false
- 0
-
23
-2229
38
27
-
42
-2215
- Curve domain
- 74d595a5-cf39-4a93-b9b2-fc8c99c0b208
- true
- Domain
- Domain
- false
- 0
-
23
-2202
38
27
-
42
-2188.333
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a6515661-122a-4e6b-826a-a7ce8548710c
- Relay
- false
- b29b6f62-b1fc-4a01-b53c-e91792751ab5
- 1
-
-246
-2257
40
16
-
-226
-2249
- 310f9597-267e-4471-a7d7-048725557528
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
- 7dd91c15-3b9d-446c-9077-9470ca424598
- GraphMapper+
- GraphMapper+
- true
-
1030
-1233
114
104
-
1091
-1181
- External curve as a graph
- 6a70eea0-d9d1-436e-a51d-8c0bd335a6bb
- Curve
- Curve
- false
- e70a6e25-1f03-4356-8789-c3b496379c09
- 1
-
1032
-1231
47
20
-
1055.5
-1221
- Optional Rectangle boundary. If omitted the curve's would be landed
- c412ffd5-5c40-4648-a171-95110dfc9439
- Boundary
- Boundary
- true
- 7bda90c5-20aa-4c5e-af71-2893300aa729
- 1
-
1032
-1211
47
20
-
1055.5
-1201
- 1
- List of input numbers
- dfa52936-9fc6-45bf-abb7-4adf094e5270
- Numbers
- Numbers
- false
- 3cf2544b-3910-4d5e-816a-fb5fc8a38740
- 1
-
1032
-1191
47
20
-
1055.5
-1181
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 8c18e430-a677-4b9e-a9cf-64e6a19574d3
- Input
- Input
- true
- 4b594c9c-f429-4bc9-9c23-e80559d8220c
- 1
-
1032
-1171
47
20
-
1055.5
-1161
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 66df9e09-89a2-4c1f-a4d0-91fbb4a72c81
- Output
- Output
- true
- 4b594c9c-f429-4bc9-9c23-e80559d8220c
- 1
-
1032
-1151
47
20
-
1055.5
-1141
- 1
- Output Numbers
- 01548f8b-91f4-41c3-9692-d609f49c44a1
- Number
- Number
- false
- 0
-
1103
-1231
39
100
-
1122.5
-1181
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 765ebacd-a0fe-4534-a8a3-971af947b603
- End Points
- End Points
-
1052
-886
84
44
-
1096
-864
- Curve to evaluate
- 90ab6e22-d646-4cf8-bcd6-9d717d58ce09
- Curve
- Curve
- false
- e70a6e25-1f03-4356-8789-c3b496379c09
- 1
-
1054
-884
30
40
-
1069
-864
- Curve start point
- 54c5941b-4483-4fce-9f53-6f33250265b5
- Start
- Start
- false
- 0
-
1108
-884
26
20
-
1121
-874
- Curve end point
- f789dbfa-bbdd-4a6a-8bb5-f25d96a2f531
- End
- End
- false
- 0
-
1108
-864
26
20
-
1121
-854
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- f85db830-45f3-4f9a-a5c4-78b68d0ea9f6
- Rectangle 2Pt
- Rectangle 2Pt
-
988
-1007
198
101
-
1124
-956
- Rectangle base plane
- a254b52d-cae1-40ef-b70a-ef5f6566e46f
- Plane
- Plane
- false
- 0
-
990
-1005
122
37
-
1051
-986.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- df18c8fa-3ec2-434b-8ff2-c4d52daf808a
- Point A
- Point A
- false
- 54c5941b-4483-4fce-9f53-6f33250265b5
- 1
-
990
-968
122
20
-
1051
-958
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- bc1b50c6-2523-4edb-bfb7-7e8d50e84f25
- Point B
- Point B
- false
- f789dbfa-bbdd-4a6a-8bb5-f25d96a2f531
- 1
-
990
-948
122
20
-
1051
-938
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- 5c80082a-6c72-4d33-a7a6-f5ea8936a0f0
- Radius
- Radius
- false
- 0
-
990
-928
122
20
-
1051
-918
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- 7bda90c5-20aa-4c5e-af71-2893300aa729
- Rectangle
- Rectangle
- false
- 0
-
1136
-1005
48
48
-
1160
-980.75
- Length of rectangle curve
- 4afebcdf-e917-43e1-b186-c744efddf8c8
- Length
- Length
- false
- 0
-
1136
-957
48
49
-
1160
-932.25
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 2fff169e-aa6c-4728-90db-63c1459d7cb6
- Bounds
- Bounds
-
1035
-1097
110
28
-
1093
-1083
- 1
- Numbers to include in Bounds
- 1487f201-aa8d-4624-aa63-84cb179c1d47
- Numbers
- Numbers
- false
- 3cf2544b-3910-4d5e-816a-fb5fc8a38740
- 1
-
1037
-1095
44
24
-
1059
-1083
- Numeric Domain between the lowest and highest numbers in {N}
- 4b594c9c-f429-4bc9-9c23-e80559d8220c
- Domain
- Domain
- false
- 0
-
1105
-1095
38
24
-
1124
-1083
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 3cf2544b-3910-4d5e-816a-fb5fc8a38740
- X*65536
- Number
- Number
- false
- 5e48d44c-5ffb-460c-a7bd-d7d19cf15144
- 1
-
1065
-1052
50
24
-
1098.448
-1040.235
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- e70a6e25-1f03-4356-8789-c3b496379c09
- Curve
- Curve
- false
- 39e7f969-f62f-4b7f-b579-4f293cb93ff3
- 1
-
1070
-821
50
24
-
1095.346
-809.1506
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 087b796b-a45a-4256-b060-17e717f3d3a6
- X/65536
- Number
- Number
- false
- 01548f8b-91f4-41c3-9692-d609f49c44a1
- 1
-
1063
-1375
50
24
-
1096.219
-1363.027
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a78ff2bb-a84e-4ce0-9ae3-c35a9a56bd16
- Relay
- false
- f55d9abe-088b-4228-985f-55c7d6549052
- 1
-
1079
-628
40
16
-
1099
-620
- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
- true
- f036c8b3-1054-4cf5-89b4-cf467a5be395
- Scale NU
- Scale NU
-
38
111
226
121
-
200
172
- Base geometry
- a1109d74-ec0b-4a06-a6fb-77af79490135
- Geometry
- Geometry
- true
- 3777fdac-18c5-48a1-bc2d-bc354e036825
- 1
-
40
113
148
20
-
122
123
- Base plane
- f45daddc-e8c5-49ba-9e26-5f56cfd23971
- Plane
- Plane
- false
- 0
-
40
133
148
37
-
122
151.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
- 80c22707-00e6-49e2-8e9c-49a757c90506
- 1/X
- Scale X
- Scale X
- false
- 609d30b8-92ab-475b-a870-0125f53e27de
- 1
-
40
170
148
20
-
122
180
- 1
- 1
- {0}
- 1
- Scaling factor in {y} direction
- 6e505552-d3ef-4fcb-8e3e-2de09154f630
- 1/X
- Scale Y
- Scale Y
- false
- 1ae3f8ad-f6a8-499d-83eb-cb354495dc7f
- 1
-
40
190
148
20
-
122
200
- 1
- 1
- {0}
- 1
- Scaling factor in {z} direction
- 37690713-1d7e-4799-91d4-d3e510f1e848
- 1/X
- Scale Z
- Scale Z
- false
- 0
-
40
210
148
20
-
122
220
- 1
- 1
- {0}
- 1
- Scaled geometry
- 74032401-cdaa-4353-8471-767af415e3c8
- Geometry
- Geometry
- false
- 0
-
212
113
50
58
-
237
142.25
- Transformation data
- 4d7bdab8-6f5f-40b1-85ac-6804c40e0ef2
- Transform
- Transform
- false
- 0
-
212
171
50
59
-
237
200.75
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 3777fdac-18c5-48a1-bc2d-bc354e036825
- Curve
- Curve
- false
- c31ddad5-a16c-49ab-9ccb-cc3b80c9f1d3
- 1
-
138
359
50
24
-
163.5356
371.6678
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 8a961d07-39a5-447f-9730-cae71c52fad9
- Curve
- Curve
- false
- 9fb5daf2-da61-418d-85f6-a538d771c7e9
- 1
-
91
-2215
50
24
-
116.1388
-2203.281
- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
- true
- 965da072-4af6-45b5-8c11-641a1b85fc80
- Scale NU
- Scale NU
-
13
-2458
226
121
-
175
-2397
- Base geometry
- 5fde7fe8-2643-4fc3-b4f2-44ad060ad3a9
- Geometry
- Geometry
- true
- 8a961d07-39a5-447f-9730-cae71c52fad9
- 1
-
15
-2456
148
20
-
97
-2446
- Base plane
- 630e48d3-09a0-458e-8f98-919f4c601427
- Plane
- Plane
- false
- 0
-
15
-2436
148
37
-
97
-2417.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
- a824a63e-d9c1-437a-aa3a-deb68972545b
- 1/X
- Scale X
- Scale X
- false
- 4330ef3b-8b67-4d25-9987-c56f30e7a23d
- 1
-
15
-2399
148
20
-
97
-2389
- 1
- 1
- {0}
- 1
- Scaling factor in {y} direction
- a5de2663-e50c-4d9e-8994-c2118f79ea14
- 1/X
- Scale Y
- Scale Y
- false
- ec0a26e1-a68b-41a7-94d7-1e61b5eba0a9
- 1
-
15
-2379
148
20
-
97
-2369
- 1
- 1
- {0}
- 1
- Scaling factor in {z} direction
- bc88e9ef-1f64-4e15-84fc-6d97635f7af5
- 1/X
- Scale Z
- Scale Z
- false
- 0
-
15
-2359
148
20
-
97
-2349
- 1
- 1
- {0}
- 1
- Scaled geometry
- 06017d24-6f1e-4284-a20b-9e121eeb41b0
- Geometry
- Geometry
- false
- 0
-
187
-2456
50
58
-
212
-2426.75
- Transformation data
- a545ad83-e2ec-423f-b4dd-5f019c9b111c
- Transform
- Transform
- false
- 0
-
187
-2398
50
59
-
212
-2368.25
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- e3cd279b-2e01-4c35-92d3-9672df3f79cb
- Curve
- Curve
- false
- f8eb3990-3f03-40fd-a043-e0ba99b49136
- 1
-
419
-2188
50
24
-
444.8257
-2176.195
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 196dd4d8-5822-412b-a84c-9a9921784533
- Scale
- Scale
-
993
-758
201
64
-
1130
-726
- Base geometry
- a601e186-a3ba-4616-a49f-5ba451204889
- Geometry
- Geometry
- true
- a78ff2bb-a84e-4ce0-9ae3-c35a9a56bd16
- 1
-
995
-756
123
20
-
1056.5
-746
- Center of scaling
- 24562d70-402b-410a-895e-7ba547912e8c
- Center
- Center
- false
- 0
-
995
-736
123
20
-
1056.5
-726
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 93c954b8-6257-4351-ac96-2b5e6c5a3cbb
- Factor
- Factor
- false
- 0
-
995
-716
123
20
-
1056.5
-706
- 1
- 1
- {0}
- 65536
- Scaled geometry
- 39e7f969-f62f-4b7f-b579-4f293cb93ff3
- Geometry
- Geometry
- false
- 0
-
1142
-756
50
30
-
1167
-741
- Transformation data
- 4bb8309f-5acc-44ca-9cfc-a63380a30a87
- Transform
- Transform
- false
- 0
-
1142
-726
50
30
-
1167
-711
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- 488f04bd-d5d0-42ff-a8de-47f442ee39b1
- Series
- Series
-
643
-4294
122
64
-
720
-4262
- First number in the series
- 416e094b-cc47-4d53-b456-c4db838b6047
- Start
- Start
- false
- 0
-
645
-4292
63
20
-
684.5
-4282
- 1
- 1
- {0}
- 0
- Step size for each successive number
- 089f19c1-97fe-48cc-ae8b-7112085214ea
- 2
- Step
- Step
- false
- 2bc52b45-e372-4ba2-a646-709e16dbdfd8
- 1
-
645
-4272
63
20
-
684.5
-4262
- 1
- 1
- {0}
- 1
- Number of values in the series
- 3a974063-154f-4a1d-9997-85bc8d2f6c1b
- Count
- Count
- false
- d41b1365-b2ab-48a6-a6b8-782f9f03f16e
- 1
-
645
-4252
63
20
-
684.5
-4242
- 1
- 1
- {0}
- 10
- 1
- Series of numbers
- 1ff2a57e-26a8-4f49-99e0-2bcfab3e8dcb
- Series
- Series
- false
- 0
-
732
-4292
31
60
-
747.5
-4262
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- c27b0ffb-65d9-422d-847f-14e210f3f1b2
- Digit Scroller
- SEGMENT NUMBER
- false
- 0
- 12
- SEGMENT NUMBER
- 11
- 1024.0
-
311
-4115
250
20
-
311.7561
-4114.155
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- ad82a558-a77b-47dd-9711-1fd7fcce821f
- Digit Scroller
- TURN STEP
- false
- 0
- 12
- TURN STEP
- 2
- 0.0000082958
-
261
-4323
250
20
-
261.5237
-4322.954
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 115d7450-8ed6-4558-a066-113baa6c371a
- true
- Interpolate
- Interpolate
-
504
-4826
225
84
-
677
-4784
- 1
- Interpolation points
- 2f155288-619e-4963-adf6-a9c5bb36dccb
- true
- Vertices
- Vertices
- false
- d0cd4aa3-7e96-42d1-a33c-1dac80d23caf
- 1
-
506
-4824
159
20
-
585.5
-4814
- Curve degree
- 87ce476d-9939-4d97-86d6-d5e5bac10207
- true
- Degree
- Degree
- false
- 0
-
506
-4804
159
20
-
585.5
-4794
- 1
- 1
- {0}
- 3
- Periodic curve
- c6e94342-98e1-4b1d-991f-5a5d88f9ef9a
- true
- Periodic
- Periodic
- false
- 0
-
506
-4784
159
20
-
585.5
-4774
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 6243b15c-a972-41ea-bb8d-b9cb33e01fd0
- true
- KnotStyle
- KnotStyle
- false
- 0
-
506
-4764
159
20
-
585.5
-4754
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 0b3f2eaf-45a3-4900-8a59-24396397444c
- true
- Curve
- Curve
- false
- 0
-
689
-4824
38
26
-
708
-4810.667
- Curve length
- a4ffd6a9-38f0-465f-b058-842158bd580f
- true
- Length
- Length
- false
- 0
-
689
-4798
38
27
-
708
-4784
- Curve domain
- 4a5d9485-e630-4bf4-9edc-d1c90d68007b
- true
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- Domain
- false
- 0
-
689
-4771
38
27
-
708
-4757.333
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- f3d022ac-4714-4115-a442-a87d17f440b9
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
1994
-4447
104
44
-
2049
-4425
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- 0179e9f3-1a96-4547-8f22-a34046bc0bc9
- Forward
- Forward
- true
- 1
- true
- fc7e4db7-2188-4d4e-8e99-adca3127129b
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1996
-4445
41
20
-
2016.5
-4435
- 1
- false
- Script Variable Left
- f117a9ce-0a9b-48d0-a12b-159169add349
- Left
- Left
- true
- 1
- true
- b7713608-0619-4961-931b-999c2c60b1d3
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1996
-4425
41
20
-
2016.5
-4415
- Print, Reflect and Error streams
- b1209317-f1df-49ac-8209-0058ceca22b2
- Output
- Output
- false
- 0
-
2061
-4445
35
20
-
2078.5
-4435
- Output parameter Points
- b1a900d7-f851-4276-a659-c5af79fbfc0e
- Points
- Points
- false
- 0
-
2061
-4425
35
20
-
2078.5
-4415
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
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- Point
- Point
- false
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- 1
-
289
-4781
50
24
-
314.4585
-4769.471
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- e06e1182-033e-4e9c-86e3-51d1acf018b1
- Duplicate Data
- Duplicate Data
-
628
-4415
102
64
-
691
-4383
- 1
- Data to duplicate
- 73696932-4be1-4aa1-8b0b-33eb60ccc704
- Data
- Data
- false
- fa1a6b6e-3b84-4051-855b-2b6744807031
- 1
-
630
-4413
49
20
-
654.5
-4403
- Number of duplicates
- a2888a02-5fca-44d7-af9f-8233018a63dd
- Number
- Number
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- 1
-
630
-4393
49
20
-
654.5
-4383
- 1
- 1
- {0}
- 2
- Retain list order
- 7fcfd25e-19db-401e-acd1-1649a1a9f123
- Order
- Order
- false
- 0
-
630
-4373
49
20
-
654.5
-4363
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- bbc82cec-e985-4a19-9789-668d4e3ae1b5
- Data
- Data
- false
- 0
-
703
-4413
25
60
-
715.5
-4383
- 797d922f-3a1d-46fe-9155-358b009b5997
- One Over X
- Compute one over x.
- true
- 5938cea6-19c8-4a91-897c-3da57fc2779a
- One Over X
- One Over X
-
550
-4343
88
28
-
593
-4329
- Input value
- c7e0b89a-56d1-4ae5-9fe5-71e342ea0da2
- Value
- Value
- false
- 8c92f40f-83a3-404d-b48f-c7347f3db9d5
- 1
-
552
-4341
29
24
-
566.5
-4329
- Output value
- fa1a6b6e-3b84-4051-855b-2b6744807031
- Result
- Result
- false
- 0
-
605
-4341
31
24
-
620.5
-4329
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 3dffaaac-aff2-4b2c-93dc-30b57bf70d3b
- Shift List
- Shift List
-
791
-4316
90
64
-
848
-4284
- 1
- List to shift
- bfafe0f1-7a89-4a05-9338-3e81473e2064
- List
- List
- false
- 1ff2a57e-26a8-4f49-99e0-2bcfab3e8dcb
- 1
-
793
-4314
43
20
-
814.5
-4304
- Shift offset
- d0e03baf-3f77-4404-ab04-aadc019b209d
- Shift
- Shift
- false
- 0
-
793
-4294
43
20
-
814.5
-4284
- 1
- 1
- {0}
- 1
- Wrap values
- c2e45869-270e-4470-8551-27e05270b585
- Wrap
- Wrap
- false
- 0
-
793
-4274
43
20
-
814.5
-4264
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 57349230-4026-4e63-8bd8-afcfbb9bc7b1
- List
- List
- false
- 0
-
860
-4314
19
60
-
869.5
-4284
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 3bf9f0de-b392-43db-b2f3-2883832f0f92
- Shift List
- Shift List
-
766
-4422
90
64
-
823
-4390
- 1
- List to shift
- ec204a10-f202-4252-8f9a-83ce1e531fea
- List
- List
- false
- bbc82cec-e985-4a19-9789-668d4e3ae1b5
- 1
-
768
-4420
43
20
-
789.5
-4410
- Shift offset
- 8135b335-850b-4eab-8bfb-9ed46b7a75bb
- Shift
- Shift
- false
- 0
-
768
-4400
43
20
-
789.5
-4390
- 1
- 1
- {0}
- 1
- Wrap values
- a377e35e-79dc-4592-b173-cb15145af11a
- Wrap
- Wrap
- false
- 0
-
768
-4380
43
20
-
789.5
-4370
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 49c164e2-b82b-4759-a987-235363ab8040
- List
- List
- false
- 0
-
835
-4420
19
60
-
844.5
-4390
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- c906ab9d-e511-4259-8944-9bcd68758189
- Addition
- Addition
-
442
-4185
85
44
-
482
-4163
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
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- First item for addition
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444
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444
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31
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- A group of Grasshopper objects
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- Group
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- Offset all items in a list.
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90
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43
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- Mathematical subtraction
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- Subtraction
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- First operand for subtraction
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483
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26
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- Multiplication
- Multiplication
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85
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- First item for multiplication
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457
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26
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- Second item for multiplication
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457
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26
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470
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31
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- Division
- Division
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85
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- Item to divide (dividend)
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26
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- Item to divide with (divisor)
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672
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26
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685
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722
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31
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- Addition
- Mathematical addition
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- Addition
- Addition
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789
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85
44
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- 1
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- First item for addition
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- A
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- 1
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26
20
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- Second item for addition
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- B
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791
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26
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841
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31
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- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
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- Evaluate Length
- Evaluate Length
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292
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142
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370
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- Curve to evaluate
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294
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64
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- Length factor for curve evaluation
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- Length
- Length
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- 0
-
294
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64
20
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326
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- 1
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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- Normalized
- Normalized
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294
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64
20
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326
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- Point at the specified length
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- Point
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382
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50
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- Tangent vector at the specified length
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- Tangent
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382
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50
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- Curve parameter at the specified length
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- Parameter
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382
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50
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- Relay
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- A wire relay object
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40
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40
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40
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- A wire relay object
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- Relay
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40
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- Relay
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40
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- Shift List
- Offset all items in a list.
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- Shift List
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-
1279
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106
64
-
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- List to shift
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43
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- Shift offset
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- Shift
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43
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35
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47
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40
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1306
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40
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1157
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106
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1214
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1226
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35
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1235.5
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1157
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106
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1202
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47
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40
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40
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121
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55
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55
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55
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115.5
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167
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38
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38
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167
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38
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40
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693
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31
40
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708.5
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- 607e693e-61a7-43d7-b2a6-f247c6ad518b
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- Close Curve
- Closes a curve by adding an additional span
- true
- 61923a61-f700-4c86-8c38-ee9618236086
- true
- Close Curve
- Close Curve
-
572
-5020
194
64
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688
-4988
- Open curve to close
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- Curve
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-
574
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102
20
-
625
-5008
- The bulge factor for Tangency and Curvature modes
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- Factor
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- 0
-
574
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102
20
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625
-4988
- 1
- 1
- {0}
- 0.5
- Blend Continuity Type
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- Continuity
- Continuity
- true
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-
574
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102
20
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625
-4968
- 1
- 1
- {0}
- 0
- A closed curve
- 0614a2a7-ffa3-41f4-b3d2-a86b17a481c4
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- Closed Curve
- Closed Curve
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-
700
-5018
64
60
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732
-4988
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 1b57cdb5-8301-4a70-936b-f108a3136ced
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- 0
- 0.0003419868677042794559
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-41
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226
71
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-40.77806
-4325.385
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255;255;255;255
- false
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- false
- false
- false
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- a2bf89f4-5d86-4f39-9435-112882b1e7be
- Relay
- false
- 462eea67-afb5-48c7-8bec-8bf849c9cb69
- 1
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207
-4667
40
16
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227
-4659
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 8d3034f4-5d38-4286-a776-9913e91f93d9
- true
- Curve
- Curve
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- 0
-
45
-4506
50
24
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70.67795
-4494.969
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- {0;0;0}
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- false
- 087cf40d-175d-43c4-a586-71822411b403
- 1
-
1290
-3836
19
24
-
1299.5
-3824
- 1
- Reversed list
- 9e8f729f-f26b-4e22-82cd-15c8eee6416a
- List
- List
- false
- 0
-
1333
-3836
19
24
-
1342.5
-3824
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 087cf40d-175d-43c4-a586-71822411b403
- Relay
- false
- 46cffd1f-54fc-4e1a-b86a-8d4c1bc2be47
- 1
-
1158
-4121
40
16
-
1178
-4113
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- 1d498372-c8ad-456f-85e5-af4aefb6c341
- Negative
- Negative
-
1285
-4002
88
28
-
1328
-3988
- Input value
- 458a8028-3210-4a69-8dfd-c7fc01d62c05
- Value
- Value
- false
- a3796f6e-aed5-4c20-ab06-9c069d9f80b2
- 1
-
1287
-4000
29
24
-
1301.5
-3988
- Output value
- cea76007-ce8b-4d9f-8ea0-da8fc2a17d96
- Result
- Result
- false
- 0
-
1340
-4000
31
24
-
1355.5
-3988
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- b73fea9b-2c49-46f4-8dbf-d28c8dc5f386
- Reverse List
- Reverse List
-
1172
-4496
66
28
-
1205
-4482
- 1
- Base list
- 3ad48210-b51b-4273-ae1f-66b6743db522
- List
- List
- false
- afe4050c-475a-4f9c-9a81-e606c3db9935
- 1
-
1174
-4494
19
24
-
1183.5
-4482
- 1
- Reversed list
- e6afb49a-1910-42fc-8990-354536368f56
- List
- List
- false
- 0
-
1217
-4494
19
24
-
1226.5
-4482
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- f216720d-acdc-4449-bf4e-4fe8c6af6966
- Interpolate
- Interpolate
-
-232
-4662
225
84
-
-59
-4620
- 1
- Interpolation points
- 73e15841-63b2-477d-ba52-811a92d9cc80
- Vertices
- Vertices
- false
- b3852c9a-166a-4b02-869c-6966aea04c9c
- 1
-
-230
-4660
159
20
-
-150.5
-4650
- Curve degree
- 11c34689-95ab-4a46-80a5-31718586fba3
- Degree
- Degree
- false
- 0
-
-230
-4640
159
20
-
-150.5
-4630
- 1
- 1
- {0}
- 3
- Periodic curve
- 8ece3d22-5324-4638-b513-ebe785173ce1
- Periodic
- Periodic
- false
- 0
-
-230
-4620
159
20
-
-150.5
-4610
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 54dfe76f-bd64-4827-a74a-2838b3eb7273
- KnotStyle
- KnotStyle
- false
- 0
-
-230
-4600
159
20
-
-150.5
-4590
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- f03cbba5-ac0a-4c8e-a871-e0b0a05b99e7
- Curve
- Curve
- false
- 0
-
-47
-4660
38
26
-
-28
-4646.667
- Curve length
- 43b67ab2-8699-4656-81f3-8086d1972a12
- Length
- Length
- false
- 0
-
-47
-4634
38
27
-
-28
-4620
- Curve domain
- 2ff99453-3e36-47e1-8555-8759960225b7
- Domain
- Domain
- false
- 0
-
-47
-4607
38
27
-
-28
-4593.333
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 4679a87f-0d3c-4d58-923a-7a74459151f6
- Evaluate Length
- Evaluate Length
-
288
-5060
149
64
-
373
-5028
- Curve to evaluate
- 265f5140-d600-4509-bc21-ffc8d13c0df5
- Curve
- Curve
- false
- 2eda137d-48a4-43b1-98e2-c9d232c31094
- 1
-
290
-5058
71
20
-
325.5
-5048
- Length factor for curve evaluation
- c5300a54-7b45-4cb5-9534-e803d41ca28e
- Length
- Length
- false
- 0
-
290
-5038
71
20
-
325.5
-5028
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- c3eaf213-89f5-4831-96f7-21846f1d7d98
- Normalized
- Normalized
- false
- 0
-
290
-5018
71
20
-
325.5
-5008
- 1
- 1
- {0}
- true
- Point at the specified length
- 245b57ba-968a-41fe-abc4-a208e6181bd9
- Point
- Point
- false
- 0
-
385
-5058
50
20
-
410
-5048
- Tangent vector at the specified length
- feb7ef75-b46f-4b87-9f41-9a841dff8c88
- Tangent
- Tangent
- false
- 0
-
385
-5038
50
20
-
410
-5028
- Curve parameter at the specified length
- 1e6aa688-a495-4e31-9b63-3e957cae863c
- Parameter
- Parameter
- false
- 0
-
385
-5018
50
20
-
410
-5008
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- f85fe4d9-e29e-4cb7-8177-8a2b68fbed5a
- Deconstruct
- Deconstruct
-
301
-5126
120
64
-
342
-5094
- Input point
- ec468107-18f7-4b62-924a-175762fef3c3
- Point
- Point
- false
- 245b57ba-968a-41fe-abc4-a208e6181bd9
- 1
-
303
-5124
27
60
-
316.5
-5094
- Point {x} component
- 15b8edaf-6cd8-4c6f-bb10-8071ef7dad3a
- X component
- X component
- false
- 0
-
354
-5124
65
20
-
386.5
-5114
- Point {y} component
- 91ef1171-a00d-48e0-9b21-e59ac64293b1
- Y component
- Y component
- false
- 0
-
354
-5104
65
20
-
386.5
-5094
- Point {z} component
- 5d90ed8e-f962-4e0f-8f91-f76e62cb2674
- Z component
- Z component
- false
- 0
-
354
-5084
65
20
-
386.5
-5074
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- ff8670e7-9a1d-4f0f-a307-96773af51376
- Division
- Division
-
333
-5179
70
44
-
358
-5157
- Item to divide (dividend)
- 72aab78b-4496-4170-a3c3-2ecabefa8643
- A
- A
- false
- 15b8edaf-6cd8-4c6f-bb10-8071ef7dad3a
- 1
-
335
-5177
11
20
-
340.5
-5167
- Item to divide with (divisor)
- 03869ce4-8130-46e9-ae43-381ebcdb7974
- B
- B
- false
- 91ef1171-a00d-48e0-9b21-e59ac64293b1
- 1
-
335
-5157
11
20
-
340.5
-5147
- The result of the Division
- ee5f9bbf-8d74-4e36-b371-980a9fd540fc
- Result
- Result
- false
- 0
-
370
-5177
31
40
-
385.5
-5157
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- 283f9ca1-12e4-4284-93f3-bae549130c39
- Format
- Format
-
304
-5244
130
64
-
396
-5212
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- cc62714c-1c39-42eb-9f79-c411d4215834
- Format
- Format
- false
- 0
-
306
-5242
78
20
-
345
-5232
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- d318662d-034f-4d79-90a0-65484ecaeb81
- Culture
- Culture
- false
- 0
-
306
-5222
78
20
-
345
-5212
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 19201751-cb20-46d7-bd34-744e97f020d0
- false
- Data 0
- 0
- true
- ee5f9bbf-8d74-4e36-b371-980a9fd540fc
- 1
-
306
-5202
78
20
-
345
-5192
- Formatted text
- 42185228-9a7f-4d59-b546-dfbe947959af
- Text
- Text
- false
- 0
-
408
-5242
24
60
-
420
-5212
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 25a283f6-3082-4968-a9ab-4dd7bdb4c034
- Panel
- X/Y
- false
- 0
- 42185228-9a7f-4d59-b546-dfbe947959af
- 1
- Double click to edit panel content…
-
257
-4426
286
86
- 0
- 0
- 0
-
257.9248
-4425.524
- 2
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 2bc52b45-e372-4ba2-a646-709e16dbdfd8
- Panel
- false
- 0
- 0
- 0.00000829580614590183683
-
280
-4296
212
71
- 0
- 0
- 0
-
280.2015
-4295.714
- 2
-
255;255;255;255
- false
- false
- false
- false
- false
- false
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 00505277-97b1-474d-8723-aadd6f87bad9
- DEG(X)
- Number
- Number
- false
- 2bc52b45-e372-4ba2-a646-709e16dbdfd8
- 1
-
351
-4198
50
24
-
384.6348
-4186.91
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 462eea67-afb5-48c7-8bec-8bf849c9cb69
- Curve
- Curve
- false
- 134ce891-ecc5-40cf-8dad-257aa17fa0de
- 1
-
169
-4746
50
24
-
194.1202
-4734.154
- 75eb156d-d023-42f9-a85e-2f2456b8bcce
- Interpolate (t)
- Create an interpolated curve through a set of points with tangents.
- true
- 15b15a99-1f93-40d7-a57a-799a0dd0f2a9
- true
- Interpolate (t)
- Interpolate (t)
-
-238
-4784
244
84
-
-46
-4742
- 1
- Interpolation points
- 673c9b8b-3463-466d-86d3-44d96329bfb7
- true
- Vertices
- Vertices
- false
- b3852c9a-166a-4b02-869c-6966aea04c9c
- 1
-
-236
-4782
178
20
-
-147
-4772
- Tangent at start of curve
- 095157c7-04ad-4545-8ff9-38f462e1e228
- true
- Tangent Start
- Tangent Start
- false
- 0
-
-236
-4762
178
20
-
-147
-4752
- 1
- 1
- {0}
-
1
0
0
- Tangent at end of curve
- 1c21bc92-79c2-4a6b-af36-a06566baadaa
- true
- Tangent End
- Tangent End
- false
- 0
-
-236
-4742
178
20
-
-147
-4732
- 1
- 1
- {0}
-
1
0
0
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- d0d0608a-7253-401d-ab3b-8be4d2bf9fec
- true
- KnotStyle
- KnotStyle
- false
- 0
-
-236
-4722
178
20
-
-147
-4712
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- edd6b5c6-0549-4c43-809d-0e204fce3b19
- true
- Curve
- Curve
- false
- 0
-
-34
-4782
38
26
-
-15
-4768.667
- Curve length
- ae4a1d27-e0c0-4df1-af8f-1e757ed798a9
- true
- Length
- Length
- false
- 0
-
-34
-4756
38
27
-
-15
-4742
- Curve domain
- f3ff6850-79b0-4ae4-b13f-58e92df41d08
- true
- Domain
- Domain
- false
- 0
-
-34
-4729
38
27
-
-15
-4715.333
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- b3852c9a-166a-4b02-869c-6966aea04c9c
- Relay
- false
- d0cd4aa3-7e96-42d1-a33c-1dac80d23caf
- 1
-
-303
-4784
40
16
-
-283
-4776
- 310f9597-267e-4471-a7d7-048725557528
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
- e1bd391e-424b-40a5-b5c9-a45253bc0733
- GraphMapper+
- GraphMapper+
- true
-
973
-3760
114
104
-
1034
-3708
- External curve as a graph
- c3bf5be0-3682-4a93-bcc9-1f4c2dedcd01
- Curve
- Curve
- false
- 11c57b2a-a8be-46fd-b936-12ecf31c8593
- 1
-
975
-3758
47
20
-
998.5
-3748
- Optional Rectangle boundary. If omitted the curve's would be landed
- b991488a-bab2-4ed3-97a9-ce0185c4102a
- Boundary
- Boundary
- true
- 4a515b99-601d-4ab1-b79a-3b2feb3379f0
- 1
-
975
-3738
47
20
-
998.5
-3728
- 1
- List of input numbers
- b4ab050c-1518-45ea-8856-7fc68caf4381
- Numbers
- Numbers
- false
- 53244863-e46f-4a9b-8245-cab1190047df
- 1
-
975
-3718
47
20
-
998.5
-3708
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 425b78a0-9b79-434c-a6ba-3643af2d1309
- Input
- Input
- true
- db2bcb84-5fa5-4a3a-80fd-974d73498a70
- 1
-
975
-3698
47
20
-
998.5
-3688
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 557f43b9-57bb-4470-9370-8bff65a5431b
- Output
- Output
- true
- db2bcb84-5fa5-4a3a-80fd-974d73498a70
- 1
-
975
-3678
47
20
-
998.5
-3668
- 1
- Output Numbers
- 1d4e6c13-88ed-4b21-a548-598d300798bb
- Number
- Number
- false
- 0
-
1046
-3758
39
100
-
1065.5
-3708
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 24537a53-aa5f-4223-9af5-434589d663c5
- End Points
- End Points
-
995
-3413
84
44
-
1039
-3391
- Curve to evaluate
- 9a826ac9-52d9-4561-8b1a-8539bf6dc303
- Curve
- Curve
- false
- 11c57b2a-a8be-46fd-b936-12ecf31c8593
- 1
-
997
-3411
30
40
-
1012
-3391
- Curve start point
- 0a37ca62-000f-4dff-845d-fb315c064d65
- Start
- Start
- false
- 0
-
1051
-3411
26
20
-
1064
-3401
- Curve end point
- 8b5a195b-2cda-4c80-955a-de09e32affbd
- End
- End
- false
- 0
-
1051
-3391
26
20
-
1064
-3381
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- 3ec0ff37-d9ed-4f09-9a15-ef72828fc357
- Rectangle 2Pt
- Rectangle 2Pt
-
931
-3534
198
101
-
1067
-3483
- Rectangle base plane
- dab3425f-9a76-44e4-abd5-05c03730c81e
- Plane
- Plane
- false
- 0
-
933
-3532
122
37
-
994
-3513.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- 4c6d0c0e-e069-4da6-ba28-b407a9db819a
- Point A
- Point A
- false
- 0a37ca62-000f-4dff-845d-fb315c064d65
- 1
-
933
-3495
122
20
-
994
-3485
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- 8f238be8-9b99-495b-bf16-4f666ccc1aa7
- Point B
- Point B
- false
- 8b5a195b-2cda-4c80-955a-de09e32affbd
- 1
-
933
-3475
122
20
-
994
-3465
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- d46f24f6-0ed6-4a2a-af29-169e7e0d989a
- Radius
- Radius
- false
- 0
-
933
-3455
122
20
-
994
-3445
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- 4a515b99-601d-4ab1-b79a-3b2feb3379f0
- Rectangle
- Rectangle
- false
- 0
-
1079
-3532
48
48
-
1103
-3507.75
- Length of rectangle curve
- d8744602-aaf2-4071-b362-b390a9f55a73
- Length
- Length
- false
- 0
-
1079
-3484
48
49
-
1103
-3459.25
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- c79f822c-f833-4d70-9ab7-a4990a4dc58b
- Bounds
- Bounds
-
978
-3624
110
28
-
1036
-3610
- 1
- Numbers to include in Bounds
- a5a4bfe1-b64b-4b7b-be9c-47633ef2d1b0
- Numbers
- Numbers
- false
- 53244863-e46f-4a9b-8245-cab1190047df
- 1
-
980
-3622
44
24
-
1002
-3610
- Numeric Domain between the lowest and highest numbers in {N}
- db2bcb84-5fa5-4a3a-80fd-974d73498a70
- Domain
- Domain
- false
- 0
-
1048
-3622
38
24
-
1067
-3610
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 53244863-e46f-4a9b-8245-cab1190047df
- X*65536
- Number
- Number
- false
- 3fb6a6e1-669c-42f4-b2e1-35d5484a462e
- 1
-
1009
-3578
50
24
-
1042.422
-3566.734
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 11c57b2a-a8be-46fd-b936-12ecf31c8593
- Curve
- Curve
- false
- 8ffcdbf5-9d5f-452e-8366-4bfb79852d48
- 1
-
1014
-3347
50
24
-
1039.32
-3335.65
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 8078d6d3-173c-4b30-96ea-acc959571920
- X/65536
- Number
- Number
- false
- 1d4e6c13-88ed-4b21-a548-598d300798bb
- 1
-
1007
-3901
50
24
-
1040.193
-3889.526
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 84554778-93bc-44d5-bcbe-85473c07611e
- Relay
- false
- 12bf0d84-87f1-4cd4-b3f4-f936b31c8599
- 1
-
1022
-3155
40
16
-
1042
-3147
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 2eda137d-48a4-43b1-98e2-c9d232c31094
- Curve
- Curve
- false
- f03cbba5-ac0a-4c8e-a871-e0b0a05b99e7
- 1
-
35
-4741
50
24
-
60.11274
-4729.78
- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
- true
- bed22d7a-f773-47d0-8a52-49bac75240c9
- Scale NU
- Scale NU
-
-44
-4985
226
121
-
118
-4924
- Base geometry
- 65e95f1e-4281-45dc-92a5-0ef712d6669f
- Geometry
- Geometry
- true
- 2eda137d-48a4-43b1-98e2-c9d232c31094
- 1
-
-42
-4983
148
20
-
40
-4973
- Base plane
- abbb09af-ded6-4217-9721-f1935b052c4b
- Plane
- Plane
- false
- 0
-
-42
-4963
148
37
-
40
-4944.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
- 9cf2f378-cd66-4ebc-8d26-afbc5cd8be36
- 1/X
- Scale X
- Scale X
- false
- 15b8edaf-6cd8-4c6f-bb10-8071ef7dad3a
- 1
-
-42
-4926
148
20
-
40
-4916
- 1
- 1
- {0}
- 1
- Scaling factor in {y} direction
- 604a7963-54bf-4bc6-b59f-8f63913570e6
- 1/X
- Scale Y
- Scale Y
- false
- 91ef1171-a00d-48e0-9b21-e59ac64293b1
- 1
-
-42
-4906
148
20
-
40
-4896
- 1
- 1
- {0}
- 1
- Scaling factor in {z} direction
- 03941139-9f86-4483-b658-56ebb0eca856
- 1/X
- Scale Z
- Scale Z
- false
- 0
-
-42
-4886
148
20
-
40
-4876
- 1
- 1
- {0}
- 1
- Scaled geometry
- 134ce891-ecc5-40cf-8dad-257aa17fa0de
- Geometry
- Geometry
- false
- 0
-
130
-4983
50
58
-
155
-4953.75
- Transformation data
- 5ac05d8b-c03e-4118-b27a-112f774c8b15
- Transform
- Transform
- false
- 0
-
130
-4925
50
59
-
155
-4895.25
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- fa223a1d-b76f-4ea6-8018-4d299a6e9a2b
- Curve
- Curve
- false
- a2bf89f4-5d86-4f39-9435-112882b1e7be
- 1
-
363
-4714
50
24
-
388.7997
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- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 48711b42-1831-4282-8fe5-ebc09aecff9e
- Scale
- Scale
-
936
-3285
201
64
-
1073
-3253
- Base geometry
- c2294643-89fc-49ae-9cbc-a9bff33c42ea
- Geometry
- Geometry
- true
- 84554778-93bc-44d5-bcbe-85473c07611e
- 1
-
938
-3283
123
20
-
999.5
-3273
- Center of scaling
- eab10552-7636-4734-846d-303730cfecdd
- Center
- Center
- false
- 0
-
938
-3263
123
20
-
999.5
-3253
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 47f9faa9-889a-4657-aa1c-37a78a17b82b
- Factor
- Factor
- false
- 0
-
938
-3243
123
20
-
999.5
-3233
- 1
- 1
- {0}
- 65536
- Scaled geometry
- 8ffcdbf5-9d5f-452e-8366-4bfb79852d48
- Geometry
- Geometry
- false
- 0
-
1085
-3283
50
30
-
1110
-3268
- Transformation data
- fa415a29-b12a-4729-a02c-1d70048b6bd4
- Transform
- Transform
- false
- 0
-
1085
-3253
50
30
-
1110
-3238
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- 6b64a2c4-efee-4223-91e4-b8e3396868ce
- Series
- Series
-
634
-7213
122
64
-
711
-7181
- First number in the series
- 6985b7f9-199a-412a-8c37-d7e5d1a6e4c2
- Start
- Start
- false
- 0
-
636
-7211
63
20
-
675.5
-7201
- 1
- 1
- {0}
- 0
- Step size for each successive number
- 288d402a-f473-4c23-8759-ba8c6cdb3158
- 2
- Step
- Step
- false
- be7b5cf2-b51b-4123-a219-eb735ae6e658
- 1
-
636
-7191
63
20
-
675.5
-7181
- 1
- 1
- {0}
- 1
- Number of values in the series
- 338c5654-9b2e-4a59-865d-e56818f0245d
- Count
- Count
- false
- 5dc987a7-3e22-4ba6-b4a2-6faa2af03a51
- 1
-
636
-7171
63
20
-
675.5
-7161
- 1
- 1
- {0}
- 10
- 1
- Series of numbers
- 8d31fd38-b538-48e5-83ec-fdeb1e7f8f84
- Series
- Series
- false
- 0
-
723
-7211
31
60
-
738.5
-7181
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 988ab174-b57f-4322-bba5-6f062b966003
- Digit Scroller
- SEGMENT NUMBER
- false
- 0
- 12
- SEGMENT NUMBER
- 11
- 1024.0
-
303
-7033
250
20
-
303.3772
-7032.588
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- fa7f8e03-15d5-498f-b51e-143260b46b77
- Digit Scroller
- TURN STEP
- false
- 0
- 12
- TURN STEP
- 2
- 0.0000082958
-
253
-7242
250
20
-
253.1448
-7241.387
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- fed93f38-5caa-4734-899a-b3948dcda083
- true
- Interpolate
- Interpolate
-
495
-7745
225
84
-
668
-7703
- 1
- Interpolation points
- 6c7a1114-b472-401c-b5f4-d2dca12694cd
- true
- Vertices
- Vertices
- false
- 078dd0c7-4b7f-4afc-b489-790302600e2b
- 1
-
497
-7743
159
20
-
576.5
-7733
- Curve degree
- 934d6f14-e2cc-4fe0-96d2-93084e2bcd96
- true
- Degree
- Degree
- false
- 0
-
497
-7723
159
20
-
576.5
-7713
- 1
- 1
- {0}
- 3
- Periodic curve
- 36fd9789-c984-4888-a94a-fd9d58134c68
- true
- Periodic
- Periodic
- false
- 0
-
497
-7703
159
20
-
576.5
-7693
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 1916ef63-f296-408c-88cb-eb64a170dde4
- true
- KnotStyle
- KnotStyle
- false
- 0
-
497
-7683
159
20
-
576.5
-7673
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- e0eece4b-0600-4cfc-a501-540ddaba1cb4
- true
- Curve
- Curve
- false
- 0
-
680
-7743
38
26
-
699
-7729.667
- Curve length
- f50f044a-500a-44ea-86c2-a218a8c1ac88
- true
- Length
- Length
- false
- 0
-
680
-7717
38
27
-
699
-7703
- Curve domain
- 6afd8aca-24d3-4ee8-b311-3f4645df12bc
- true
- Domain
- Domain
- false
- 0
-
680
-7690
38
27
-
699
-7676.333
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- ce5e324c-953b-45a0-83f5-a891b97abd25
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
1985
-7366
104
44
-
2040
-7344
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- c48538f6-b216-42f2-b41b-88879f5e6b61
- Forward
- Forward
- true
- 1
- true
- 2050d854-03a5-4b22-a607-4307a2e0e8c5
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1987
-7364
41
20
-
2007.5
-7354
- 1
- false
- Script Variable Left
- 89c63af2-3150-43fe-b42e-7e061d86aca6
- Left
- Left
- true
- 1
- true
- 68abf148-4ecd-46fa-91be-23e9758606a7
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
1987
-7344
41
20
-
2007.5
-7334
- Print, Reflect and Error streams
- 7e73b607-fade-4f81-adf9-2b6900999660
- Output
- Output
- false
- 0
-
2052
-7364
35
20
-
2069.5
-7354
- Output parameter Points
- 360debfe-a2bf-4dfa-8985-4e2869a47c2e
- Points
- Points
- false
- 0
-
2052
-7344
35
20
-
2069.5
-7334
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- bcd26330-d5ce-4ada-9dcd-a3f3cedc5acf
- Point
- Point
- false
- 569f2397-bb7d-44b0-b0e8-fe1b76155d0a
- 1
-
281
-7699
50
24
-
306.0796
-7687.904
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- 2c753f15-6cd1-493b-aa8e-fc554f497ace
- Duplicate Data
- Duplicate Data
-
619
-7334
102
64
-
682
-7302
- 1
- Data to duplicate
- 7308e025-49dc-44fc-bae5-1ad8ade0cbb5
- Data
- Data
- false
- 302b6b90-90c2-450a-a23c-3601112a3bf9
- 1
-
621
-7332
49
20
-
645.5
-7322
- Number of duplicates
- ef4d389b-6bff-4978-898a-c1221797b6bb
- Number
- Number
- false
- a55d9957-a575-4ec0-a929-66a72cd32fa1
- 1
-
621
-7312
49
20
-
645.5
-7302
- 1
- 1
- {0}
- 2
- Retain list order
- 7a62978e-c121-46c0-a98d-16801bd168d0
- Order
- Order
- false
- 0
-
621
-7292
49
20
-
645.5
-7282
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- 84dea9df-c2a4-4ac6-b4d8-807aca78a51b
- Data
- Data
- false
- 0
-
694
-7332
25
60
-
706.5
-7302
- 797d922f-3a1d-46fe-9155-358b009b5997
- One Over X
- Compute one over x.
- true
- 43632c1b-c5a2-4f40-94a0-237225f3f0b1
- One Over X
- One Over X
-
541
-7262
88
28
-
584
-7248
- Input value
- 46990ad8-2259-4bdb-b6c7-c9ff1fe52e22
- Value
- Value
- false
- a55d9957-a575-4ec0-a929-66a72cd32fa1
- 1
-
543
-7260
29
24
-
557.5
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- Output value
- 302b6b90-90c2-450a-a23c-3601112a3bf9
- Result
- Result
- false
- 0
-
596
-7260
31
24
-
611.5
-7248
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 44998a0e-2067-4770-84a8-c133290e3484
- Shift List
- Shift List
-
782
-7235
90
64
-
839
-7203
- 1
- List to shift
- 543c13d8-8199-411b-b025-fb1bbebd6977
- List
- List
- false
- 8d31fd38-b538-48e5-83ec-fdeb1e7f8f84
- 1
-
784
-7233
43
20
-
805.5
-7223
- Shift offset
- 722b16ea-5f0a-4850-beed-c414544c049e
- Shift
- Shift
- false
- 0
-
784
-7213
43
20
-
805.5
-7203
- 1
- 1
- {0}
- 1
- Wrap values
- 19646e63-5a50-477e-8c8b-982cf602bf87
- Wrap
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- false
- 0
-
784
-7193
43
20
-
805.5
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- 1
- 1
- {0}
- false
- 1
- Shifted list
- 282602de-7a5e-4afa-b50e-99da3178e9bd
- List
- List
- false
- 0
-
851
-7233
19
60
-
860.5
-7203
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 32a94fe1-7c8e-464c-bd8b-3d8b6e3da6f8
- Shift List
- Shift List
-
757
-7341
90
64
-
814
-7309
- 1
- List to shift
- 79db6f0b-2898-4702-b221-03f65f98e9e2
- List
- List
- false
- 84dea9df-c2a4-4ac6-b4d8-807aca78a51b
- 1
-
759
-7339
43
20
-
780.5
-7329
- Shift offset
- 5f607ec8-6cfd-4936-af8a-2cc1b093460f
- Shift
- Shift
- false
- 0
-
759
-7319
43
20
-
780.5
-7309
- 1
- 1
- {0}
- 1
- Wrap values
- a675e1a7-fd1d-42ee-8728-bc5c3ed04cd4
- Wrap
- Wrap
- false
- 0
-
759
-7299
43
20
-
780.5
-7289
- 1
- 1
- {0}
- false
- 1
- Shifted list
- cfd1964f-880d-47e5-b09e-be1c964b219b
- List
- List
- false
- 0
-
826
-7339
19
60
-
835.5
-7309
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- d24e40a0-18bd-4504-a685-4c9f91fce7ee
- Addition
- Addition
-
433
-7104
85
44
-
473
-7082
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 1c5357aa-a194-446c-a34c-6dc8f02b8087
- A
- A
- true
- 0
-
435
-7102
26
20
-
448
-7092
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 0
- Second item for addition
- 35235acc-14b3-4d38-9e72-236f09226c4f
- B
- B
- true
- 5dc987a7-3e22-4ba6-b4a2-6faa2af03a51
- 1
-
435
-7082
26
20
-
448
-7072
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 1
- Result of addition
- a55d9957-a575-4ec0-a929-66a72cd32fa1
- Result
- Result
- false
- 0
-
485
-7102
31
40
-
500.5
-7082
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- d24e40a0-18bd-4504-a685-4c9f91fce7ee
- 1
- 0291d29a-e97b-4e7d-8485-cc4703973034
- Group
- POINT NUMBER
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- d352dfda-be1d-455e-bcaa-0b185a478095
- Shift List
- Shift List
-
2121
-7393
90
64
-
2178
-7361
- 1
- List to shift
- 8ba01b65-3c87-4b50-a46e-c81f1a306753
- List
- List
- false
- 360debfe-a2bf-4dfa-8985-4e2869a47c2e
- 1
-
2123
-7391
43
20
-
2144.5
-7381
- Shift offset
- 2886e109-d8bb-4e6e-9f4f-6d2a3e2be300
- Shift
- Shift
- false
- 0
-
2123
-7371
43
20
-
2144.5
-7361
- 1
- 1
- {0}
- -1
- Wrap values
- 42d7615d-0bc9-4b5e-8447-8b219443c7ed
- Wrap
- Wrap
- false
- 0
-
2123
-7351
43
20
-
2144.5
-7341
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 569f2397-bb7d-44b0-b0e8-fe1b76155d0a
- List
- List
- false
- 0
-
2190
-7391
19
60
-
2199.5
-7361
- 9c007a04-d0d9-48e4-9da3-9ba142bc4d46
- Subtraction
- Mathematical subtraction
- true
- 91f57c8d-44c3-478e-b254-9f5e60ad379b
- Subtraction
- Subtraction
-
472
-6993
85
44
-
512
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tNdxXI3n4/j/o8XSGkkshNYaIaSFWLrOCI1YCI3GQRJCI4Rw0Cw0OyyEcJAkIWlpxI6E0HIkJMlRqVPCQbPQ7Lv3p9fnvj+Pz+/x++/7PX94dr2uc5/rPvfjnPtcFE0UCsU//z7+438eVmb//jNxbMjs+QuGLJg3b8F8F4cJMxcumr1g/qD+vfp80cutzxfuHv/+4erax8VhyOLQ8MULZw6aP3Nx+MJpoS4Ofounh86eMXLmMv8Fc2fOH9S3r5ubR5+ZA/rP6N+3b98vXJv+Z5V2//XivYbPXDBvZvjCZb1GL144fdGQxQuXzDT/d/bDJY2rWU5bOCNk9pKZXwTNa74gbOb8+f95lnnQtPBp/3mShYWF2X9O1LqrQuH2r780fGTV/IN//2j5n3+qFWYKs7erzRQPFGb/9abe/WOmsOUNtmt1YsqYjwpb/f5eYb2uiaNpRPtlnzT8O3+I51p/8N9X4r9Giv/1MIn/Xei//+9i+f859v/2QzoXZSMWaI22aIf26ICO6IRd0Bm7owv2Qlfsg274BbpjX+yH/dEDB+BA/BI9cRB6oUBlo2pUfMUYFYMZo2IIY1R4M0bFUMaoGMYYFcMZo8KHMSq+ZoyKEYxRMZIxKnwZo2IUY1SMZoyKbxijwq9RJapRh4oxzKMadagYyzyqUYeKccyjGnWo8Gce1ahDxXjmUY06VExgHtWoQ8VE5lGNOlQEMI9q1KHiW+ZRjTpUTGIe1ahDxWTmUY06VAQyj2rUoeI75lGNOlRMYR7VqEPFVOZRjTpUqBp1QCWqUI1a1KEBFdM4HpWoQjVqUYcGVEzneFSiCtWoRR0aUDGD41GJKlSjFnVoQEUQx6MSVahGLerQgIqZHI9KVKEatahDAyqCOR6VqEI1alGHBlTM4nhUogrVqEUdGlARwvGoRBWqUYs6NKBiNsejElWoRi3q0ICKORyPSlShGrWoQwMq5nI8KlGFatSiDg2oCOV4VKIK1ahFHRpQMY/jUYkqVKMWdWhAxXyORyWqUI1a1KEBFQs4HpWoQjVqUYcGVIQ1ao0O6IpK9EMVhqEaNajFVNShHg1oQsX3rI8O6IpK9EMVhqEaNajFVNShHg1oQsVC1kcHdEUl+qEKw1CNGtRiKupQjwY0oWIR66MDuqIS/VCFYahGDWoxFXWoRwOaUBHO+uiArqhEP1RhGKpRg1pMRR3q0YAmVCxmfXRAV1SiH6owDNWoQS2mog71aEATKpawPjqgKyrRD1UYhmrUoBZTUYd6NKAJFUtZHx3QFZXohyoMQzVqUIupqEM9GtCEigjWRwd0RSX6oQrDUI0a1GIq6lCPBjShYhnrowO6ohL9UIVhqEYNajEVdahHA5pQsZz10QFdUYl+qMIwVKMGtZiKOtSjAU2oWMH66ICuqEQ/VGEYqlGDWkxFHerRgCZURLI+OqArKtEPVRiGatSgFlNRh3o0oAkVK1kfHdAVleiHKgxDNWpQi6moQz0a0ISKVayPDuiKSvRDFYahGjWoxVTUoR4NaELFatZHB3RFJfqhCsNQjRrUYirqUI8GNOG///H9LyzQGu3QAZ3RFT1QiT7ohwGowhAMwwhUYzRqMA61mISpmIk6zEU9FqEBjWjCelSsadQCrdEOHdAZXdEDleiDfhiAKgzBMIxANUajBuNQi0mYipmow1zUYxEa0IgmrEfF2kYt0Brt0AGd0RU9UIk+6IcBqMIQDMMIVGM0ajAOtZiEqZiJOsxFPRahAY1ownpUrGvUAq3RDh3QGV3RA5Xog34YgCoMwTCMQDVGowbjUItJmIqZqMNc1GMRGtCIJqxHRVSjFmiNduiAzuiKHqhEH/TDAFRhCIZhBKoxGjUYh1pMwlTMRB3moh6L0IBGNGE9Kn5o1AKt0Q4d0Bld0QOV6IN+GIAqDMEwjEA1RqMG41CLSZiKmajDXNRjERrQiCasR8X6Ri3QGu3QAZ3RFT1QiT7ohwGowhAMwwhUYzRqMA61mISpmIk6zEU9FqEBjWjCelT82KgFWqMdOqAzuqIHKtEH/TAAVRiCYRiBaoxGDcahFpMwFTNRh7moxyI0oBFNWI+K6EYt0Brt0AGd0RU9UIk+6IcBqMIQDMMIVGM0ajAOtZiEqZiJOsxFPRahAY1ownpUbGjUAq3RDh3QGV3RA5Xog34YgCoMwTCMQDVGowbjUItJmIqZqMNc1GMRGtCIJqxHxcZGLdAa7dABndEVPVCJPuiHAajCEAzDCFRjNGowDrWYhKmYiTrMRT0WoQGNaMJ6VGxq1AKt0Q4d0Bld0QOV6IN+GIAqDMEwjEA1RqMG41CLSZiKmajDXNRjERrQiCasR0VMoxZojXbogM7oih6oRB/0wwBUYQiGYQSqMRo1GIdaTMJUzEQd5qIei9CARjRhPSp+atQCrdEOHdAZXdEDleiDfhiAKgzBMIxANUajBuNQi0mYipmow1zUYxEa0IgmrEfF5kYt0Brt0AGd0RU9UIk+6IcBqMIQDMMIVGM0ajAOtZiEqZiJOsxFPRahAY1ownpU/NyoBVqjHTqgM7qiByrRB/0wAFUYgmEYgWqMRg3GoRaTMBUzUYe5qMciNKARTViPCk2j5miBVmiNtmiH9uiATuiMLuiK7uiBnqhEb/RBX/RDfwzAQFRhEIZgKIZhOEZgJKoxCqMxBjUYi3EYj1pMwCRMwVRMx0zMQh3mYC7moR4LsQhL0IAVaMRaNGEd1mMDKrY0ao4WaIXWaIt2aI8O6ITO6IKu6I4e6IlK9EYf9EU/9McADEQVBmEIhmIYhmMERqIaozAaY1CDsRiH8ajFBEzCFEzFdMzELNRhDuZiHuqxEIuwBA1YgUasRRPWYT02oGJro+ZogVZojbZoh/bogE7ojC7oiu7ogZ6oRG/0QV/0Q38MwEBUYRCGYCiGYThGYCSqMQqjMQY1GItxGI9aTMAkTMFUTMdMzEId5mAu5qEeC7EIS9CAFWjEWjRhHdZjAyp+adQcLdAKrdEW7dAeHdAJndEFXdEdPdATleiNPuiLfuiPARiIKgzCEAzFMAzHCIxENUZhNMagBmMxDuNRiwmYhCmYiumYiVmowxzMxTzUYyEWYQkasAKNWIsmrMN6bEBFbKPmaIFWaI22aIf26IBO6Iwu6Iru6IGeqERv9EFf9EN/DMBAVGEQhmAohmE4RmAkqjEKozEGNRiLcRiPWkzAJEzBVEzHTMxCHeZgLuahHguxCEvQgBVoxFo0YR3WYwMqtjVqjhZohdZoi3Zojw7ohM7ogq7ojh7oiUr0Rh/0RT/0xwAMRBUGYQiGYhiGYwRGohqjMBpjUIOxGIfxqMUETMIUTMV0zMQs1GEO5mIe6rEQi7AEDViBRqxFE9ZhPTagYnuj5miBVmiNtmiH9uiATuiMLuiK7uiBnqhEb/RBX/RDfwzAQFRhEIZgKIZhOEZgJKoxCqMxBjUYi3EYj1pMwCRMwVRMx0zMQh3mYC7moR4LsQhL0IAVaMRaNGEd1mMDKnY0ao4WaIXWaIt2aI8O6ITO6IKu6I4e6IlK9EYf9EU/9McADEQVBmEIhmIYhmMERqIaozAaY1CDsRiH8ajFBEzCFEzFdMzELNRhDuZiHuqxEIuwBA1YgUasRRPWYT02oCKuUXO0QCu0Rlu0Q3t0QCd0Rhd0RXf0QE9Uojf6oC/6oT8GYCCqMAhDMBTDMBwjMBLVGIXRGIMajMU4jEctJmASpmAqpmMmZqEOczAX81CPhViEJWjACjRiLZqwDuuxARU7GzVHC7RCa7RFO7RHB3RCZ3RBV3RHD/REJXqjD/qiH/pjAAaiCoMwBEMxDMMxAiNRjVEYjTGowViMw3jUYgImYQqmYjpmYhbqMAdzMQ/1WIhFWIIGrEAj1qIJ67AeG1Cxq1FztEArtEZbtEN7dEAndEYXdEV39EBPVKI3+qAv+qE/BmAgqjAIQzAUwzAcIzAS1RiF0RiDGozFOIxHLSZgEqZgKqZjJmahDnMwF/NQj4VYhCVowAo0Yi2asA7rsQEVuxs1Rwu0Qmu0RTu0Rwd0Qmd0QVd0Rw/0RCV6ow/6oh/6YwAGogqDMARDMQzDMQIjUY1RGI0xqMFYjMN41GICJmEKpmI6ZmIW6jAHczEP9ViIRViCBqxAI9aiCeuwHhtQEd+oOVqgFVqjLdqhPTqgEzqjC7qiO3qgJyrRG33QF/3QHwMwEFUYhCEYimEYjhEYiWqMwmiMQQ3GYhzGoxYTMAlTMBXTMROzUIc5mIt5qMdCLMISNGAFGrEWTViH9diAij2NmqMFWqE12qId2qMDOqEzuqAruqMHeqISvdEHfdEP/TEAA1GFQRiCoRiG4RiBkajGKIzGGNRgLMZhPGoxAZMwBVMxHTMxC3WYg7mYh3osxCIsQQNWoBFr0YR1WI8NqNjbqDlaoBVaoy3aoT06oBM6owu6ojt6oCcq0Rt90Bf90B8DMBBVGIQhGIphGI4RGIlqjMJojEENxmIcxqMWEzAJUzAV0zETs1CHOZiLeajHQizCEjRgBRqxFk1Yh/XYgIp9jZqjBVqhNdqiHdqjAzqhM7qgK7qjB3qiEr3RB33RD/0xAANRhUEYgqEYhuEYgZGoxiiMxhjUYCzGYTxqMQGTMAVTMR0zMQt1mIO5mId6LMQiLEEDVqARa9GEdViPDajQNmqG5tgMLdASrbAFWqMN2mJbtMP2aI+d0AEd0Qm7oDN2Rxfsha7ohu7YDz1wIHqiFypxMHrjMPTBEeiLo9EPx6I/TsAAnISBOAVVOB2DMBhDcA6G4nwMw4UYjkswApdjJK5CNa7FKFyP0bgRY3AzanArxuJ2jMNdGI97UYsHMAETMQmTMQWPYyqmYTpmYCaewSw8jzrMxhy8jLl4DfMwH/VYgIV4B4uwGEuwFA1YhhVYiUaswVp8hiZ8iXX4GuvxLTbge1Tsb9QMzbEZWqAlWmELtEYbtMW2aIft0R47oQM6ohN2QWfsji7YC13RDd2xH3rgQPREL1TiYPTGYeiDI9AXR6MfjkV/nIABOAkDcQqqcDoGYTCG4BwMxfkYhgsxHJdgBC7HSFyFalyLUbgeo3EjxuBm1OBWjMXtGIe7MB73ohYPYAImYhImYwoex1RMw3TMwEw8g1l4HnWYjTl4GXPxGuZhPuqxAAvxDhZhMZZgKRqwDCuwEo1Yg7X4DE34EuvwNdbjW2zA96g40KgZmmMztEBLtMIWaI02aItt0Q7boz12Qgd0RCfsgs7YHV2wF7qiG7pjP/TAgeiJXqjEweiNw9AHR6AvjkY/HIv+OAEDcBIG4hRU4XQMwmAMwTkYivMxDBdiOC7BCFyOkbgK1bgWo3A9RuNGjMHNqMGtGIvbMQ53YTzuRS0ewARMxCRMxhQ8jqmYhumYgZl4BrPwPOowG3PwMubiNczDfNRjARbiHSzCYizBUjRgGVZgJRqxBmvxGZrwJdbha6zHt9iA71FxsFEzNMdmaIGWaIUt0Bpt0Bbboh22R3vshA7oiE7YBZ2xO7pgL3RFN3THfuiBA9ETvVCJg9Ebh6EPjkBfHI1+OBb9cQIG4CQMxCmowukYhMEYgnMwFOdjGC7EcFyCEbgcI3EVqnEtRuF6jMaNGIObUYNbMRa3Yxzuwnjci1o8gAmYiEmYjCl4HFMxDdMxAzPxDGbhedRhNubgZczFa5iH+ajHAizEO1iExViCpWjAMqzASjRiDdbiMzThS6zD11iPb7EB36MioVEzNMdmaIGWaIUt0Bpt0Bbboh22R3vshA7oiE7YBZ2xO7pgL3RFN3THfuiBA9ETvVCJg9Ebh6EPjkBfHI1+OBb9cQIG4CQMxCmowukYhMEYgnMwFOdjGC7EcFyCEbgcI3EVqnEtRuF6jMaNGIObUYNbMRa3Yxzuwnjci1o8gAmYiEmYjCl4HFMxDdMxAzPxDGbhedRhNubgZczFa5iH+ajHAizEO1iExViCpWjAMqzASjRiDdbiMzThS6zD11iPb7EB36PiUKNmaI7N0AIt0QpboDXaoC22RTtsj/bYCR3QEZ2wCzpjd3TBXuiKbuiO/dADB6IneqESB6M3DkMfHIG+OBr9cCz64wQMwEkYiFNQhdMxCIMxBOdgKM7HMFyI4bgEI3A5RuIqVONajML1GI0bMQY3owa3YixuxzjchfG4F7V4ABMwEZMwGVPwOKZiGqZjBmbiGczC86jDbMzBy5iL1zAP81GPBViId7AIi7EES9GAZViBlWjEGqzFZ2jCl1iHr7Ee32IDvkdFYqNmaI7N0AIt0QpboDXaoC22RTtsj/bYCR3QEZ2wCzpjd3TBXuiKbuiO/dADB6IneqESB6M3DkMfHIG+OBr9cCz64wQMwEkYiFNQhdMxCIMxBOdgKM7HMFyI4bgEI3A5RuIqVONajML1GI0bMQY3owa3YixuxzjchfG4F7V4ABMwEZMwGVPwOKZiGqZjBmbiGczC86jDbMzBy5iL1zAP81GPBViId7AIi7EES9GAZViBlWjEGqzFZ2jCl1iHr7Ee32IDvkfF4UbN0ByboQVaohW2QGu0QVtsi3bYHu2xEzqgIzphF3TG7uiCvdAV3dAd+6EHDkRP9EIlDkZvHIY+OAJ9cTT64Vj0xwkYgJMwEKegCqdjEAZjCM7BUJyPYbgQw3EJRuByjMRVqMa1GIXrMRo3YgxuRg1uxVjcjnG4C+NxL2rxACZgIiZhMqbgcUzFNEzHDMzEM5iF51GH2ZiDlzEXr2Ee5qMeC7AQ72ARFmMJlqIBy7ACK9GINViLz9CEL7EOX2M9vsUGfI+KpEbN0ByboQVaohW2QGu0QVtsi3bYHu2xEzqgIzphF3TG7uiCvdAV3dAd+6EHDkRP9EIlDkZvHIY+OAJ9cTT64Vj0xwkYgJMwEKegCqdjEAZjCM7BUJyPYbgQw3EJRuByjMRVqMa1GIXrMRo3YgxuRg1uxVjcjnG4C+NxL2rxACZgIiZhMqbgcUzFNEzHDMzEM5iF51GH2ZiDlzEXr2Ee5qMeC7AQ72ARFmMJlqIBy7ACK9GINViLz9CEL7EOX2M9vsUGfI+KI42aoTk2Qwu0RCtsgdZog7bYFu2wPdpjJ3RAR3TCLuiM3dEFe6EruqE79kMPHIie6IVKHIzeOAx9cAT64mj0w7HojxMwACdhIE5BFU7HIAzGEJyDoTgfw3AhhuMSjMDlGImrUI1rMQrXYzRuxBjcjBrcirG4HeNwF8bjXtTiAUzAREzCZEzB45iKaZiOGZiJZzALz6MOszEHL2MuXsM8zEc9FmAh3sEiLMYSLEUDlmEFVqIRa7AWn6EJX2IdvsZ6fIsN+B4VyY2aoTk2Qwu0RCtsgdZog7bYFu2wPdpjJ3RAR3TCLuiM3dEFe6EruqE79kMPHIie6IVKHIzeOAx9cAT64mj0w7HojxMwACdhIE5BFU7HIAzGEJyDoTgfw3AhhuMSjMDlGImrUI1rMQrXYzRuxBjcjBrcirG4HeNwF8bjXtTiAUzAREzCZEzB45iKaZiOGZiJZzALz6MOszEHL2MuXsM8zEc9FmAh3sEiLMYSLEUDlmEFVqIRa7AWn6EJX2IdvsZ6fIsN+B4VRxs1Q3NshhZoiVbYAq3RBm2xLdphe7THTuiAjuiEXdAZu6ML9kJXdEN37IceOBA90QuVOBi9cRj64Aj0xdHoh2PRHydgAE7CQJyCKpyOQRiMITgHQ3E+huFCDMclGIHLMRJXoRrXYhSux2jciDG4GTW4FWNxO8bhLozHvajFA5iAiZiEyZiCxzEV0zAdMzATz2AWnkcdZmMOXsZcvIZ5mI96LMBCvINFWIwlWIoGLMMKrEQj1mAtPkMTvsQ6fI31+BYb8D0qUho1Q3NshhZoiVbYAq3RBm2xLdphe7THTuiAjuiEXdAZu6ML9kJXdEN37IceOBA90QuVOBi9cRj64Aj0xdHoh2PRHydgAE7CQJyCKpyOQRiMITgHQ3E+huFCDMclGIHLMRJXoRrXYhSux2jciDG4GTW4FWNxO8bhLozHvajFA5iAiZiEyZiCxzEV0zAdMzATz2AWnkcdZmMOXsZcvIZ5mI96LMBCvINFWIwlWIoGLMMKrEQj1mAtPkMTvsQ6fI31+BYb8D0qjjVqhubYDC3QEq2wBVqjDdpiW7TD9miPndABHdEJu6AzdkcX7IWu6Ibu2A89cCB6ohcqcTB64zD0wRHoi6PRD8eiP07AAJyEgTgFVTgdgzAYQ3AOhuJ8DMOFGI5LMAKXYySuQjWuxShcj9G4EWNwM2pwK8bidozDXRiPe1GLBzABEzEJkzEFj2MqpmE6ZmAmnsEsPI86zMYcvIy5eA3zMB/1WICFeAeLsBhLsBQNWIYVWIlGrMFafIYmfIl1+Brr8S024HtUHG/UDM2xGVqgJVphC7RGG7TFtmiH7dEeO6EDOqITdkFn7I4u2Atd0Q3dsR964ED0RC9U4mD0xmHogyPQF0ejH45Ff5yAATgJA3EKqnA6BmEwhuAcDMX5GIYLMRyXYAQux0hchWpci1G4HqNxI8bgZtTgVozF7RiHuzAe96IWD2ACJmISJmMKHsdUTMN0zMBMPINZeB51mI05eBlz8RrmYT7qsQAL8Q4WYTGWYCkasAwrsBKNWIO1+AxN+BLr8DXW41tswPeoONGoGZpjM7RAS7TCFmiNNmiLbdEO26M9dkIHdEQn7ILO2B1dsBe6ohu6Yz/0wIHoiV6oxMHojcPQB0egL45GPxyL/jgBA3ASBuIUVOF0DMJgDME5GIrzMQwXYjguwQhcjpG4CtW4FqNwPUbjRozBzajBrRiL2zEOd2E87kUtHsAETMQkTMYUPI6pmIbpmIGZeAaz8DzqMBtz8DLm4jXMw3zUYwEW4h0swmIswVI0YBlWYCUaseb/gdaK/9+HfkFHQ2fDVOH8+dqpZiYfr//u315p929fIJIOa680SZ8udbOpLY2fGJeKKYP2/dsXSj1v28f/Pn+10F8M/MvMZbXUX3b9oLZ17TrRxmzzALNpP0p9S/eGqk+MPwrTD482r/lOI/UT/V6Ud6jYJDwjFG3MCrZJ3SP10cPOhp/Ffd8xaWYt4qUes7LyaatnW8SqST0yL0Tvl/qeQfeetK79RXi32ffF4PmHpO59Lbe6Tc02McLiQOXa00ekvvh2+r/ns0NEmsZZRAUdl7pjqz2P21XuFF8GdVQcPHNS6v17r/n3PHeLbeOGZ1eEp0t91yPVo45le8Q6x51lH047LfXPi7/89/z3iZe6ruM+Xn1G6mMeRz+zfq4VQ1vcXv86/5zUp7h9/+/72i88nL6/OT1JJ/V/UibU2jw9IOy9VpZ6rc2WeknPAf++34Piy5f7f2m1OEfqK36yq7F9kiC+b/dB5QP1Zam7JtQZ29QcEiHz+v9x+FCu1K1H/FHVtjpRqH/4a214+TX59SccqPzEeFhcan49b8TAP6Reu3/RY7uqJNFTOc7vi+QbUm9j9lVFu8oj4mjed8vi292U+vpRluXtHyeLur6G/elzCqR+6NsbjzpUHBW/7xizfE7uLalXvP3ZYF+eIppsONQz1+221H8y933YseyYiP/0gaL4yB2pb/L5oLTTo+PiQ6u/tMd7FkndecevJZ0NJ8Tuu+2WTjx/T+ozpp6cp1mQKkKbvjWrnnxf6leGNn1q/TxVtGoV+eWKZg+kvmHGhNAt80+KomVb/+x2vlTqf+5OeNLq2Unxovxo0savDFLfr38+Z+u8NFHxeVrbk90fSb33o/41Nk/TREjL3n572pdJvfnRyNm/hJ4SS4ZP9ZzVqlzqrZufN7auPSUqX6oedWtZIfVJt97Nip2bLiKO90v+wPax1E+X9q2yfZIuMoyXTrR1qJT6nIa5wdvm/CpmXDljvuGLKqkfe7PncZuaX0V6TF/zH0Yb5e/dvutB22dniNdjOx8c8H211HWpdeVtqzNE/Pj3F4t310g9qNZuxo6Q0+L9go4/7c9/IvWPLT3KPjGeFr0D7+rymj+Ves6ZMdPiZmWKy5sLP9k/6pnUTYdnGuyqMsVoU/M9s3c9l/rGhYum7gz+TfiMPNjUM8Ik9X5py0vbVf4m3n3TcruN8wupj6pb/t2umWfE7UxFvLFE7vlnFpW0f3xGHG1/qMPL7S+l3mdF0OTdQWfFTM3HbrMmvJJ61z2+xR0qzopnO+YOi+pQJ3W3ZT2+jZ+RJdKGbPhyY6XcHScqiuzLs0T10bn7z5/+U+rzQq9N2DP9nLi1s1XV3J9fSz2wOPp2x7JzQrt2SMyjeX9JvWXKQP+9086LpNeh48LH1Ut9XGFpQadH58WkZcsXrVK+kfrgHuFj9ql+F/v+zrw6te9bqR+d++ZGZ8PvYtrNXz9a5fZO6g5x/brqe+uEdmenN94eDVL/qj44WLNAJ7aP3v9Tl+F/Sz3tfcwhvxM6sadfntvuqe+lfuP84Qrr5zqxsfTpi0/X/iP1YveMz272uiCWrn47VjtRIf673xxyevqW+RfEhb8Ot81+JfdWp47sH3P8gjg+4PEo3bYmUr/SI8bQ6tkFcSrmiwzjIDOpu/T7rnNBz2yRsHXHvZhauav7dZiydV622LI1oqvZgQ+knjc7J37ssWxxOuH7jw9MMZf6pLIJ922eZot5WR9bX3NsKvWadfp2t1wuillNg8vvP5P79n96BfwSelFc2x+3btDFZlIPvrFg+7iUi+JBmtWob7UfSl3TR1PYuvaiWJ+/1HbvegupB3z2k01hjxwRGRfntXpJc6n/MnmGX+zcHHGvxa674WGWUr/g3XKz/9Ec4W7TOvld+EdS//11zHXbJznC8+S28duirKRu7lpkcbv7JbH4yoWg3H0fS33u6Nqh2+ZcEomH8qc7XGkh9VXDc9aOT74kHj5eber5rqXUv9JO+r1NzSXh1n1Q6JC91lJfFHTk3e1ul0WvlUtblQ9tJfUhHZP7b599Wax9+LXt5Tq5z78yftGEI5fFr6O+HyuO2kg9NzfheNvqy2LYn3kzEma3lnrHx5ur7zhfEeGvsg6McrWV+mK3j5x2hFwRXrM6uW//R+4HrKynTEy6IvROFS1K7raRuqPFLzs+MV4R47JGfqD+ra3Uh1VE6+92zRXas8cvPE74ROpxkY8t4mblCsPnJsOiXXZSX/nbbmXA4VyR33l9xS+72kndUr1nqV1Vrii70Xlw2qH2ct9//1hRl6vCZ3FVsFdWB6n3uDK0PC74quiYp8pKLrWX+oiga598m3hVGCwrUkI/7iR1w54JI9tVXhV5zhmHG3w6S329x52V9z6/JgbenWrzxMdB6j+s/eLEzpnXxAuzl7e+rJP74kETH3576JrY0OT9tJOJn0q9fL1zi/aPr4kBW8+22KxylPqL32O+LHa6Lr6pGpfRxvEzqf+1aNasXUHXxaBzD3//6YncW3nt2jIp4bpw763sNOick9QPHjM/077iuvhR3PYL3fG5/HnuFmUo/ixPXHZqEzRzeRepr7j1ynz3jDwxdMmHLxcFd5V601kuXScfzBPr/Q87Pp7sLPUzHcyHdyjPE6+O9E75cHI3qVevHR103/EPMWGv/60eQd2lvmRmyard0/8QCaPmzT24tIfU+2pXbJ984A+RfVpz58I2F6m3/Od1coeyP8TrlKSmJed7Sv1227ZZ9z/NFyf7rIzwedVL6tc77rm6e1q++HzQg70n2rlK/X62763J+/NFyt5lb7J+l/uCD8qKOjzKF/cm+5W9mdtHPv9/2hTfd7ghDh6zPh3byU3qv+bvubNbdUOUzrgfn3VX7jWjuudP1t4QkSe/Uu/f8YXUl7+apetguCHSioe0CZ/iLvVXo1bfedpSL7Zd/ebuTJe+Us86mnv1j9568Vu0aH6kST+p/9n+4W/HvtGLGQcm/hpWKvevLX5O/GmBXiRPH3rMlN1fvs7dDvw872e9KHpjv/G7Ex7y9VE9DB91Qi8WLJ2YUntwgNTv7LOc0POGXpyK1n9ZqB0o9S+vVrh9/FwvtuZd7Doy8Uv5vrelx0dPW9wUI+Zc7bIh3VPq4aqdpXm9boqP5t7MuHx9kNQ/7vU4JWX0TVH6eceOg2q9pD5hRvbimPk3hfZp+y9af6SU+o0Mg0fo5pticcbztNIEuc9oXvvnyOM3xdb6tff3DvlK6mJwTEqP/JtCTCl48H2V3HO7zQz86NlN8ejk2NFLNIOlfmRI26ZPPi4QA7b9+y3zGiL1JkkDE6/1LBC7E3/M+vml3I/cDxHJowrE4JF7bpUf9ZbvV4fd9BvmFYjq8YGbquYMlfr0504Bs3/69/UvFMw623uY/Lldf+WOz7ECocg88I36rdxPNdsz0vmPAlHaQ7dp4vXhUt+sdcz48GmBWDjc6cr0Az7y7/KLG22qrG6JgA5LWuSs/lrqqbfbzrnscksceXf4xp4ZI6R+t9+MtEO+t4SL/YZ7NqNHSj3iYftnUaG3RB+bkZOHCV+pO329xz4o5pbY8O5t+eT+o6S+de6QQUNSbomlDs+mLe03WuqHN079xjHvlkiv/9TxnOc38v3hg0Fjm9TeEuY5V6qcP/eT71ftHYYaPioUxc0GDDh2Qu77s4d2/b1HoXBcq+v/ftAYqbddUP7XnpGFou705ou99HJ3LuqSETm3UJzyHFAzJnis1Add6Ttt8qZC4ZzsXblcMU7qIQ971g84WigyPZI6ndsr9ysznZbbXS8UO81GdnH5yl/+/W3epfJ1TaFo9W752ftVcj99pN+Xty1vC8Wx76483DpePv9OYyJOdb8t2jyc9J3v4Anyfunv4PgtI26LOT5rzvR9LffC71SJC+bcFjExj71Tj0+U+sb9HbaN2nhbjMt+t1E/N0De5/SbN6tH8m1hU/hk8NGe38q/F5M72ze/dlv8Yf3o6/F1creoenGysvq2UPmOP1j++yT5e9R0V9ec5ndE8fOJEXM1k6V+SZG9Yn+3OyIq8GZbs+BAqRc3aX5s1dd3xFjzi6Ys5XdSv1pgdmby7Dti8a6o3Scdpkh9zf7++z023BFrz7/P/7PpVPk6X/hsWpsjd8SqdeVB+0xyt1jQv/5F7h0xPu5lj+lhKqm//ulOUL7xjqi6unjaoCdyfzMv4FCyxV3xezunsNqQaVL/fuOHmeud74qggvCo5dVyvzfy093Tfe6KIx2v3HsZOl2+H+be9vUKuSvGdn73m+qV3J+uH369XfRdsfGR5cobkTOk/seXm2z/PHxX5NofjB7RPEjqGT8d7qK/cld4Gc5+8yBO7msLY/9Jrrorztn3GftLj5lSX1jsueeHD4tEsM1k+4gLcv9kz/K/p3YtEsXaxGE7JgVLfWSL9p0GDi8SK5b1XNzwWu5+t+82tJ5VJGZ8MXriqe2zpG5lPW3H0/VF4qrS+/CVASHy99123JPLiUWiz+Xfuw01yH2425ev910uEkvGrzzWf+NsqeeEb/81orJIPNjywPJo/zlSfxt0s8uYZvfEi8uRnx01yr1r3vDh3brcEz+uufZoyJ65Ulcv8bZtMuyeWKzc77FmfKjUR79WbCqaeU8kBpQ6Lmg1T/6czzqUdOKHe2Jhr7cH2t2U+z9uPnPWH7onUp5os2Ni50u99tbTvMBL98Sc0pFbCycvkPqA3dF/uD2+J+7enRe7qnWYvA9cXB9i0bRYzLi5c0zzFXI/fNwy/oFTsZj64ZMtmgq5/3Vm2Yw072KR8+lXs9v7fS9/Pt/Unl0fVCwcm9U8TTkn912r6vdPiioWNuqFHqN7LpTvw7ftbXolFIuJ1UtnmO+Te8kfly2a5BQLj+rlm27bLJL3b4O+WXurvFhYTzuVfyVa7nl5b5cf+uC+uLLzse8jRbjUL59982zJZ/dF24seXZ1XyH1Ayqzi4UPui9kFLdQH/pL7kdkjB9jNuC9a5T1YPmHJYqkHpm3/0Lj2vli8ytJzxF9yn6vo8tXpA/dFy/Qc47rlS6TebJzu0Q/Z90VuaUVic8VSef/8V9vH48rui+ODrsc/+lHu2f6Xhn1qViJ6r1S+aGUTIZ/nST+zZ5+WiEM3J17X7pW7SuHc+sxXJcIsZuzY2J7LpH42+WD4D9NKhL/zD8denpd7p4Cmjn5rSkTh7UHm2WOXS333b0vbtt9fIu4vTVlpUS332eNajCrXlYivOuUp89askO9Xwy7pjhpKhP3LUeGtO0bK17/DmtBFigdiw5YfvCrOyP2zTS1GDnR4IAIKJlzynrxSvs7DHScqlA/EAoNTry/fy73uSsCmS1MfiJ+OZO/54+AqqR9r2a9sw+oHwvaHIA8z39VSvxXx+YRR+x6IjA9++fTha7nrI5c9avn7A/F1SEuvvmPVUl+0cu6qm6UPRNkly77jk+V+8acOXbe+fyD02ZPXF3ywRv5dG6i5PaZTqTjj0H9w6hS554/LWGftVSoCbk2LeHFG7rGnVD3yvysVh8pdPHbarZX6RxY+lzeuLBVdt3yvSV4q95a7LUcP21MqqhN++tm5SO5H2rtkKc6VCo+aqUPaDlwn9ZnT2lieKSkVdRe8f1uyR+6JXrZ9FjaUijmXbd77mkVJ/UMxuXs3+4fi06WfdIoPkXtOeJPnpV8+FCset/58ll7uXyrNIn6Z/FDsCxzQ6eSAH6S+zG7Q+WErHopjii62KxPkbhy3+Ez9rodi9/RH1vnW6+X77YsxM4+ceSiGfHiv4+FVcp869bvTAcUPRbWhZMhHz+Tu49P0SLO3D8XbMx02/T3lR6nbuozaec/KIIp2dH6nvin3yx84dzlhbxD7FNd2xQ2Nlno/t05/rXMxiNxhfmHDz8r9+tMeFgGeBhF9uv8ajdsGqbdf4zW+h69BHNCNKVhyVO5pvd2L/55sEPVNM2f9/flGeT/coWTrjbkGMS8417vrAbkP7/p6uXaFQYQ+dQj9q/Mmqe81uG0O22QQPY/tfhi2T+4dVF/kit0G8VnkCO12hxipN++zwanFUYPYu3nh8bkH5T6iX8be+2cMwrLix+avuv4k309+dnFLumYQ1SudU3sfl/sh9ejiRcUGsW78J1qnfpvl/Zv//K1eNQax2rz/ncLf5T51aP54i7cG4W0bNXrIyJ+l/kWQtvPN5o/EzaoW5ouK5D5pZbMnce0eicqdyyNOfaGR7zNNbE5N7fZIDIrs+WGrSLn3enJx4ecDHgldRJ/kcZfkfjPZ6vMan0fiaP/WDyJbbpF6ykd5OccCHonlw++03zxJ7h073/QNC3kkIqabHkQnyn1ol+LTfSIeif7femvnv5L7hchYxcsfH4mne+zvK7/aKnXXqPhPT+54JALmff5hE43cf9CsbLPg8CNxamtwfOpDuXvcPnmnx+lH4s8cT5sxrr9Ifcq4A1OrLj8SE+PHPixfI/dzuYnJ++88Esc771w2p1Duxfuapk2qfCR+rBYTKrvGSt3u0asFNq8fiQGPU6oDIuVe47StNLdpmeiSsOjwxZty7/7ju79WtikTK0b6mjk7b5M/b7u7ZvT5vEzo2luG/rha7r/NsGhd4V4mNm7aMr78rty1Q1dYbPMuE9mW+b0G9dku71fNfTXe/mXiM9/Dwds3yX3EGfeElzPKRNMBr+eYKuWeU/Bg0L5FZaJV5LIk3yE7pO5oUTphxLoy4Z5ydWOKVu4fTztjfLW1TJjajYps9Y/cu7lW1u4+UCYeDe5RGTklTt6ftLkYODitTHQ3CVfTebl//4+2T9WFMmHVtMWFUIedUu/tdj5o480yseODtL9frZV7lxHDn/d4VCbOjyr8+sdKub/0nnjtuqlMeHfb/aHzyF1Sf7zhr2ezFeXC5qf4HXdT5R5e13lCM+ty8fP5GwE7Ptktf64MGfXazuVCfWlVUshquY/rt+XGgN7lwvJc/zJfo9xvRS68pfcqF14W56cOHRsv9feVVn/PHF0u1oS9ixh3Tu57ZzUZ+ua7cnHwixfrIrrtkfqenIcHN84rF++aHSn8dbvcXVK62LRfWS462nY5Z9V0r9RDrg+JPhxTLlq9Gv/TqnC5r6385b1bfLn49FCTX6weyz3o5fR5WUfLxY6t59tlTtgnf5571+YNOfvv6//0cM7aq3JX+kxqc/VauTA9SQvO6KSVesbcK16+xeWiTYc3gz2/lfujsEFf/VFdLjYqJs8dFyt3z9e/2vq+KRffOaatbrgh99dR7U/mWlSIrIVbOnlY7Zf6/F+9WwyxqxC3Kgc9bva13AeNf//Z2a4VoofN4QWz18v98eYmNa79K0TR5akBqhy5d2j9ZmLCsApx78x2j1qzA1I/PkQ9s82ECjH0i5ZJHw+WexvVZ5ZRMyuEfUa7QZfWyP2XU1MHmcIrxN8XY2JaZ8tdceng62+jKsTo3ee6vTE7KHWH6G96XvilQlxqtixxibfcf9akF31+sEKkDWjYGrNe7q7D2pp+TKsQe7KervzyqtxtOyTPqbpQIVznTahbZ5Ug32+zdwjvmxViReyuNcF+cnef+2bmXkOFyGm76ER5rNy9X98v/PN5hbDVVTZtuCf31X3FuhH/VIhTqUM+Su18SOrDurQNiW/xWJyttfNWBMt9Wu/hy590fCxetHL94mmK3NdPTUnt3/OxeNXvx2+X1sn9bkprszWej8Vvr0f02+eZKN+H+4qZV0Y+Fn2O6ofN/EHuYasf6y0nPxYh9zTNruXLvem5k1+OnPNvv/np8z/sDkv9lJV3fPSyx2LtOreI72fIfc25PtXZ0Y/F1JgfPvn1uNzHbm3a7u2Ox+J2RK1y51u5v2yqdOx1+LH4ZPCQ4E7Dk+T39fPEd1MyHov9ZqF/ecfKPaAqc1fMpcfiXfmI6R+Xyb1+5JXXGYWPxfSh2TYRrkekHnelpGlp+WMxusOJhT+slvvBxSPON3n1WBT9+Li67w25L8sNaOtoVikqj/Ys3dA5Weq+N4abi1aVwv6k8tSaMLlbRX6zKsChUiy0unytY7bcx1TvWz6/d6Xo/8YvaortUXn/oJ32XO1VKTq5TBnkPUvuwaW/Fvw8qlLsPzdmzI0zclfdz2i/O7BS/DZicTtFyxT5OreIOHdgbqVYM+J17Z0ZcvcMb3YycXmlaLmjwsH/N7kvuhXyJHFDpZjQtY9FRMtjUt9npp1+MK5SpP2V8mpwsNzvuhy2ij9cKb7tZOH26zm5/9Y2/KEmo1I8sLjZ8kab41IfMuMv/ZpLlSL34aK7mvly315kf3d+YaUY/fHAm2+vyP1swvWqieWVonPF10M+djwh788PVNZ7vqwUwTMSv8+NlPvlPb7/7o2qxN+2vfe6FMl92c6iV29bVomIJn7mHdunSn1L6+lXb3WqEtcNPksjfOReOOLckqSeVeLqpaxLzkvl3jvq7IsIz397hr9Vr0S5z/Hr4Tp0ZJW4K5KCo2/L3bGgqOvHk6rE8m2DnvdvelLqLc035+tDqkRV1obfPfvKffs/Nu01S6uE52+m59tnyv34kF6KkeurxJJzl3YM2y731g0JS5psqxKWM0b+MfKK3C/4fLno1MEqYfX41KHE+v/Rf0h/okqrEs+nftp3Yvc0qQ/85dbt5heqREmbxM3fBcr9asfJXY/fqBJJp71zftssd/uqj++MKq0Si9NMlXMvyD2/xYm7xtoq0bBmc7PwOrmvnmzmuPpdldjyYV2fgq6npN41Ki/Z2tIo/npsXLJ+stz3L7s1a4+dUfQu61Km+VnuU1JLR3/e1Si2fj1p9YuLcveec3p8Ul+jOPad47dJ9f/jdRTdFnbxNorIy62W/dozXerOvZrs2jfWKAo/OlFlN0Pu1QHWF1tPM4pXbRenFMTJ/bOSbuVrFxiF37lbf5Tly71mjJOpdqVRVI53HfN101/lfUvJvYdjYoxixKTKgc085f5+vnPSyV1GUWzrs7ndIrl3afvSy+qIUcz6bt+odcly3y867pp22ijiZ/ZaPqTsfzy/ybYTJy8ZxartrraT2mdIPWLK14sbbhmFj/p++ytj5R6yufejr8qM4sGDqTEbN8n9hNfg6jUmo2h2rGZmQo7c199Zsy7rvVH8HJh40Pa93G+drjv0wqpauLTKUt7vf1rq91YdHvZph2pR02R8//rv5e6jPDZ5ZLdqcbV2t3puitx3X+p8f0H/anHj4HnbvlVyT7rS+ezmodWiJO15jb9jptQndL394vC4auHZKeTNte/kPs1pweKz06pFxYDZfXfslHvnrU6eVxdUi147vX757bbcPSzdPW+urBb5bZXN3Gx+k7roWDH31qZqcaHullrxjdwd16y7cGNntXjd+vs6pxi5Bw6a/cXlw9Vi6pD9Y/ZdlXtZYd3pjF+rRY/ED6IXfHhG6qfnbR66/2K1KHD9Zv22oXLv/Dqx4Ieb1ULrOX5gqyi5fzc8c3zQw2rh3cd8S1m23M2GDb3k+bRa3BkyZ0lzs7NS//Wfe5+0fFct4kZk3v7hK7mvvfyR932LGrExwXvnxDVyT/x6mXJ/2xpx+YvNyasuyL3s6LUPpjnViDmzxcu3TbLk792Ok1Ht3WpExrQ+AXmD5f75N9W//SFqhKHFgosv18l95Pl+u5aPqhGtv/doP/+S3K9Fhdh/OrlGfFjcdLDXh+fk/bPZxP4XQmpE/MBNnWd8LXebKRWPJi359/Ujzm4v2ST3w5sbbJ6tqxH/5F3fmJwv987fbbuwfEuN+OGz/qV5rc7Lv8shxysU+2rE0nUXFg4ZL/cZn49ZpE6pEUVLVnRrsVPuFg81QW9+qxGu4ZfKXB7I/VjaxhNzr9SIuuHjVu379Hf5+sTMHHm3sEakRva+PzNY7v84jO3tWVYjOl44f3f1Ubm3rNo4dtfzGjF/5MUxT01y//Nj/5QXDTUiwd619cQOOnn/v+jdF4Mtn4gPlrRoN81L7va7igybPnki1K7hSbHT5D42zjc53+mJuD+4xYkXUXKv/jj7R0u3J+LuRWX7iCS5T7I5FibEE1H/s/Pdrnlyr/tsU+A83yfC7Gl8gcIk9+FtygfHfvtE9OzR542Z7QWpf/rGu0N68BPxeki//r085O768YgHeYueiJglWRFrA+X+5cFYdan6ich4FHvkH7XczZvrG4w/PRHtO4z79dAhuRfMT/26dtcTkX5x9I/h1+R+PO/lFOPhJ0K0O2QZ+lzucy4Huj9IfyK+jBrYPcY2W+pLNmdduHbhiXBxzNIXDpD70SvG96n5T0TcyP3GoVPl3iZYV/7z/SfiqzY9Ax9Gyf3J5u4hs4xPxN/XF7TZnyz3q0vbRvX/84nYOcfn/Ua93P2HruitMKsVjs2DFXtey31+9cTpF1rUijfeXze9a39R6u2anLJd0aFW2Owf+tpjiNy/SNvl1dO5VuQ+WJuVPVvufTY4Fd11rxUZw98rwzVyb5gw797yr2rFnw2bQkedlnunljsHth1dK4Y6F3UdXSr3KYkFr45MqhUH+4RMXtI0R+rPX4z8u++sWnG3fPfzSy5yD/hx0DdnFtWKtPXH8zz95e68p/JRP3WtOPn0dHHxCrnvrY05djSmVpQsP9ZEe1Duo2Mjk+121gp9mxndYq7LvfTdhzdXHqoVlW1jBux7JffHmT+2u3+yVsR0yWp3r8Ml+T65eFKk6/la8dA65OQAb7n3uV3xYuW1WpH0U2WVLlTu86dvWXjxTq0oaAhLmL9N7icX6V8rymvFuk+c8gefl/u4dnZL+z2vFbXbFL6DquRuaF7xZMa7WvHu6hPzKdaXpR6q+XXUhg+fio96pz5MGCD3eZGttyW2fiqynv2d3WqG3Lu13njmbOenotvkudsSYuSeaXY0I7fHU5ExZfGg7zLkvmvCx2v/6P9U5D9avf9Lg9xr5o1qc23IU2HqcuewsLwi31dfWc0+/81Tsabj0X6z3eVuefvl4uTJT0XV0XbumVPk3vDVUffNs56KDS+c1rtskLvvwao9sxc9FX5rMm0un5L7g11Tkj1XPxVjtiX9HlUq93VN8sZ+uOmpGOWZtjCkea6836g0/Xx1+1Nxcs2KVt+7y72N5pdJ6w48FTrNL2v2TpV7bOTqo+7Hn4r1txYmmTbKPTHohxUPfnsqPFusmDsrQ+76QSsurrz0VJxd+tcJszK5awd5Rra5+VRsuWE/Ofvjq1Lv/yBpb0LJUzF4YfOxiQPk3vFB4mc9jE9F/9BLy47PlPuorz81P/Lqqfht0+DTxVvkrlppMaDTP0/F+IWBz7ufl/sfzmPPbrR8JqoPFTXbV/M/1h33Zt2zNs/Euv3BZf0+uSb1DNX7TV9/+kz0q9wX/HKI3Lu0nZW32+WZqPvIIuJmmNwX7PHyetz/mVhYYPXu1h65/7FhW/HnQ54JO7dmhW+uyd26ZM2u70Y/E03m9asaXC/3B806L4359pkwd7hmd+Lz61KvffnT7LSgZ0I/rsjXa5zcxQd/zrmx4JlotXn6LJNa7v+HTPsOx/oLHweePSqaIkTD3isjHGRkZO9VFMpIRUIKJWQlM0TJalHJSFEyiwYZJRKy1/O8Hyol/M7z+X5/3a7r++/rel/nfd7n3Oe+73M9jy1XmP/34FmUM2Rp1FgC7ptxOHT28ix6TB/5rboP/P6JdxHkxFm0wbaS/hPrW6jX7HQXJrJmERtt6s3NyuCB4fuP9hTOIs0/5cmnPcC7nLulax/PorvbbzTMpYKLfGH+ml09i2ilyramN4Av1Eu4nm6eRSRaa0/HOXC+xOwqtY+zKPFEQ8H+Xe/++ZxDRd9K3yza5iJx38gMnPNHb8PTsVk0OX7X6WwYOBo863WMMou6lNRv1T8EJ7v/fsO2NItG7vZYyXwDj0nv6rnPREKeVdYutWzv//lt+6gUtImEamjPFZxUBycHX517w0NCLvK/6LVOgM+W+ZMNhEiIfY2Hq3wOuE1zfUSdDAk5MZjd0nsPXnKZ/Z60KgndrhDMPbcMPj9NtkvVJaFBRW29NskPsF8qTAlkUxIKViT76xwC38+4gLQcSCil1mFd71XwjU6+x2PcSGgX021SYi34lwE++je+JHRd4vUaDwKcdaKOZTmIhMQu9idKbmyD81vI6S8Sgd/rIp5ZJQLeazCuaphAQm+dJOMttcBLpNc4H7lOQpoRVfYr9uD0LHvbT90moWWu9LkqP/BBFo/EgAck5O8TcSAiDtyZPzD1VAUJrS2QNXAuAE8WsP7iWktCB2N1J/RegHty/LQ1aCGhIltbDs1P4F7GVmuFO0loOHjulT4Z/EJj0NTiVxI6a5/W58LSDvtuenqucYyEmnhLra/sAk8fseaNJPC6ed7jr90H7j144IjqIgl9F+gSZbQCp9ypOuRPS0bissFuDifA399iSNNhIqMa8Y7al1Hgx+nutG9cR0ZrRNdKyOWCO7U0svdsICPlU+qZ5c9WzcfjysGsrWT0VzF4QbcT3Iq8K9p2OxkVOlUrjs2Ai+q/rt7AR0YCQnN6aUwf/zmdRfl4/W4yclz8y2m5E3wjlzjLaWEy8uW/k8m/D/zSij83twQZKQaXVi9arhpnrp/npQwZSRq8OTFyArz3+ktW571kxEpE3/oaDV4Z6jf0S4WMDEtDNIdvg8+YOufGITIignZo/q4G30c7pc2jTUbn87sTeD6B/2KKayk8QEZn3ixyGRPg2VHPpcQPklFA9Mf2+LUd8N6YxVMPzMhozja+oFcAnEe2O0HImoxKHY0iFDXAgye+Xsq2JyM6BV6nXHtw+axiY7ZDZNT85c8OrjPgUcPj00FHyEgt6N3TnKvgv/VVHQc8yOiGoSeX7D3wTd5OmZreZBRyPlmqowHcVnVtQfZJMtrEtjAR/g08VZYteN4fx0OFnKL6n1XPX1TaphtERlbt7xmYt3b+8+em7sFJ58lonb669jcp8KOT53N7wsmo79L3gXoD8IrfvjHckWSUb72updwNXKFGUc42hoz4flNmysLAWdR7M64m4H1ZqlF5lQWeFOlV/SqJjHYZhuV8qQCn76HPmE3D8c+jzETzEXx65L0ERxYZddB0usrPgCfTLgUq3SSjqe/CN/2Zu/757kPvA63yyCiS/e/dV7vB/VUTxHyKyIhNc/kkNwL32ZlyNfQ+GX0rfzsYbg8+wK6dF/cQ74smMTF/Brz2KZtbyhMymvQYCvC/Bp738FRHWiUZVQfTBawpBvfN/jWd/JyMDtbkd15/Dc59WulR7Esy+h5LF6Y2vOr51B7uC/VkdDbawG12BbyII0HSq5mMTN9eO3Wfu/ufE184xsxbyShzx7dr/org+S1a2gofyIhGWvCJvgW4/NKs9qYOMtrfe6BO1Bf8zXfG8YluMqrw3PZgWyz42dMR4tVfyOjekKnThiLwTQdObrzST0ZJpnl1W+rB4zsHU02HyKh/x4PXe76Bk86vPN00SkaHfRYcNBbB39YvB32YICPREwzHPbZ9+ufaLns+R86QUUOTRl+GHHi4T8NHJYKMMn4w3/5kAl4erHV8ZJ6Mwp8XF/J7g8c/2ZgVt0BGxldOdvtHg3P+KvOQ/EtG0kQEb2c+uNDci/ctK3j+3BuPqb8C36H28YMLHYEMNCVvP/kKvu94ruccI4Fe75molPsDfoiflBPKSqDjKVqpLzg+Q96WT/BmZCOQ3ZSUoKUceE+pS0fURgKtS8+ynjcBb/vp2EG3lUA/ctw23fQGb3l6yTuYk0DRkkd1LK+A9/FO5kxxE+jgzqO9mwvBzzeWedrwEeh5okjt1zpwk27OtppdBLp55OS3x9/Ax1gcP+wQJFB7//SexL/gjys7jwWLEGiNolFIIFfPP6f9NnGjTRy/d7dCu+decB/pzd47pQmUdPIAu4fFKufo6faWI9Da1J27fE6Ch9V0fi3dS6D92jY/QuLBX3I/Cp9TJhA7XYh/2j3wNQsC9ZJqBDr7fEdsVTN4Epkm76gGgU6Ytu4ZHQa/Hc6/K3U/gZDMWgke2i//XHetr2atLoGyp92uOvCBq3yaohnVx/te76KYrwpuuqPwKONBAhmqRGz4aQeevv6F505TPM4Dc0azs+CyrUe3KloQyLvPnL48BXw8uM9Nz5pAdZfW/txZCu6tFehkbkegB8P0zekfwC0P3liycSRQq+0bV44Z8Pa2Gj3bQwSyGRgpy2bt/edb2I+oWbgS6PyjyTsSwuAn7XcPHHAjkOgrL9EmHXBxziIZ5WMEkranEfA4As5UXyS3xwvHw80DERvCwY/OkMZYThCoYsewXF0OOMd+B9PJkwQytwnhC6kGr47pPtHoR6D3B2pl1b+A3y48pJMVQKALi252zAvgm1IZur2CCLTCKhb6ZWsf7PvJ8V2KITh+pLuulsmBL3opSy5dIBB/i+zZNDNw426VPzXh+Pnj3DvDfMHlN2lcCYogkKf1yaBT8eAbU4u/SkURSJmP19vzPnjc4MLvgSt4nrycI55vwEPC7wzExRFoB+2RttNj4PHLFilyVwk07bx2+0WGr5DHevK2dV0j0C9psZLru8Fpw8x8TqUQSMBrIrBCE3xMQ+g6czqBOMKD3XsPgQ+pr8nKzCCQBYX/CNMF8EiX14FCNwhU3SXhoHID/Lp2iPzDHAJJutHs838Gfk9ApF0mF5/fK2tJZZ/BKR+mzR7mEeiQ29sjf3+CO0b+qBIqJBDf987LBlv7//m3qfB1WXcIFKDerHlTDpxmcsCI5T6B5hNtIv6Ygeeknrpwuhjvr6ORiuNJ8MGNefndDwkUzxlq2pAAHnJqvk6hFM+nsu+JbDH4lrT5vqtl+NzJu5sVtYJPrNf6OVxBoCpuGY5dk+BPSTGbFKoIFL7hGOk287d//rksTiHsOT7X1oYtIkLgORu3HGmqIdAGa5mUCh1w2rd/c5hqCeS1O0pF/yh4XqLMzP46Ammvab83eBFcoOm+2bkGvI/f7n0MzQVnOuTXVtyE5//99c3dteArd3N8el8T6N3gr5W3/eBz/OYS9K0EGv7CO3huCfzO3trNwu8IpKSazcnJNvDP1XeLCOh9INC1OjmSPy946sMvbi7tBLr32NurUxz80YrUl4AOAoXV+kbsVQWXd7wWGdVFoOtHT8tkGYLzLPr5Jn8ikBnL0+O0DuBlzXYZmT34vOsk7fH2BKcVbWfO7iXQ0Y0udp+DwIve+ddlfiVQxM+kFd0r4GbHplqSv+F10y5ge3od/HPomGD0IIFU1fZcELsDziwt1Hv2O4FC9O7r5FaCy5H9pl1HCKS/bcSRqxk8yvb2If0xAs18iX2e3A2uOnZNWWyCQB+PHLfbMAqe0igeyjxFIAljG8mrP8DL4zwUBqdxnAgh2Q0Mg//chVXTpXyWQH2J252St4DHMtQxXSYTSNh9rpBzD3gr7ZKEKQX3A73fmW7JgVcys/VwzBNo6AZHoMh+8O1Ht7P1/MB5ntxEKjMH3+Zt+jHtF4G63mt4aLmCy+qOiZr+JpDUmsHu9lPguvd28DIsEqhBYavikXDwU4XqJeV/CTS20zHsZyL4kmv6d5dlAt1N0LkfewvcfDSsjmUNBdH5nX606xE4XY+9aTENBZ1lTI1+/hKcySAuyYiOghQ6Topbf1g1T79LCWP0FFTR9CWF0g/OeKFc/wIjBX3UqHqWOAu+cCDnzQZmCtLbSZ8uvQyuKVG7+SYLHqejYdfH9UMwz8Y8CZG1FMRuz2FzhhecqewTz8N1FORjJSCxXQK82ps8Ks1GQS7rpXNqVcGN/kZdK2GnoAdnIvOOGYELdajtEt5IQR6yMXs3OYLHJVbkZG+ioLzMEtMaL3CaD1nr2LdQkH9V4NTxc+C7KVmnQrZSUPjB0DWcseBffhzvGOGgIOZmzyvNmeAMqEbRkJOCTmr/CA28B37Pxyz/ARcFHYmf/Cr6DPyR9OgOVm4KurxOOLv/DbgENyo+wkNBrc03KpN7wA3P7baq4sXzsdEXMpgAfy3rzLOWj4JY+tAozW9w9ms1zHb8eN0oebPPmL//c5LkZv68nRQUVHRP5QwnONEqd2xiFwW5e2Y2SAuDG0n8GhXbQ0FhSy2RM4rgQcuKtz0FKOiUe8G5+3rgx5503CwQpKADX/OyPW3AbbzvjfQJUdDVZ2Zjoh7gur05QRtE8HcdNbSYDgBnEUtz0RClINt96n0lkeCTY2fzvMUoqCNiPOR0Gnj3hIROqjgFEdZc0oqF4Ewa+UbPJChoIfwR+W85OM+ONy97JfE4QTlV9Y3gkS1x+b+lKKhbffhybBe4asLgmi0yFDSnk2xqOQJ+o+D5F1FZCvI9/G7Ljh/gjrIbldTlKEg4r+HdOP0w1FPJLzuM5SnozMHnAWVbwLcf3pBqr0BB9x7SrQ3fA77B+OGtI3spyGTjmkhjeXBthTK944oUxJG+6zuPNnj6Mm+ilxIFXROe4Z22ADdWmAn1VKagl1aETPURcMrSbl53FXxeVNu2x/uBh65v8nHeh9ffR6XT+RL44K3PZy1UKSiqnWQnkwxe5O+qqaNGQVxXXxbR54GPVXu1yalTkPVsVNXnUnAD3mVRPkRBcep7Y4vrwGVz99gwaVBQ77MmzksfwVnKpuynsS+d0Ha2GwLP53JRfa+J94X7jY00BfzNaDJNsRYF3ec5T8NMO/LP3walPIreT0HpBuk2AxvBjfz8TVy0KUh+yNG6aic460Pd4b06+Jx67PyTJAPer8p3hkWXgkJjdJGPJni93WbmHuzea1V3HTADXz6mnFegR0FqN0Nv7nYBPzRzx8j3AAV1ddx4snISPPFiMOtefQrSnRd36AsD9+luHvqNnXmmO6kqEdzx9v3eZwYUJChtYpN+Czw9X3Mx0BDn1QybgjOPwE0yCvXkjSgo2fxlkGUteK7cQtM09iOVru1ybeDKHFahtw9S0JSy2N3NA+BprX0BVsYUVK7LvjxHAv9Y8/AJgwmep8imd50r4G0SpH1PsMuT9m+uYB/9569EarY6m+LxjV+9S+cD77+oqsdoRkGPrzz5HSQFvr8usfs+djMz0xRHBN7O0//G2Byfxwc9mcgEfMlNX4iEfXdvNuvuQ+BnaRbm4yxwHdn3a4DRFzy9g11Z2JKCJKWMuKcugJ+Trvxdiz1ima3yQwJ4y5stajZWFLTjZc3jshxw9iwTlins44pDzJkl4IWdCUdDrClIpWnjs9AX4AqNvy3X2lDQB62ZOrf34MWvKgfSsT8b5d9p1L/qe9eS1++yxedU+uhH2Vlwnco3Q3exa74O6uRaBt8T7+UmZYfzkruUAA3b2D/nml3MKsVeWe5UN84LvlJ6K07OHp/ffeN32yTAWdaFqpVi/6ZU0/NUDdzT+XmZpAMFaSd1meQeBI/hD1q4g31LqTxrjBN4bdkXtp2OFET2GWf08wG/oUWznIb9yySztuN58PqEdW9ZnSjoRPjTlzrx4H7t20NDsBO5uwOlssEfxB7gncau/TTMi6sYnM/h0QM7ZwoqZN9wna4GfPatp1wjdpsK7r8zb8HNpRIqJQ/heHb5lfq5D1zHVRKlYec3XnO0fhpcq8ixbRF7m3D20ZK/4ConhU4dOkxBv6bU0jLWjf/zdxKZQq+wdzc4/IrgAZ/hqfnN74Lr5o/AyJPi4AubU2cuYPer5NdyVAX3MNnN0oudj3dM+IARuKi6m7mCK87z88eU5R3BGw9afojHvumO4Wl+b3CNipHLw9iP7VT7uC4EnEaXNUT5CAWl3p2z+R0Lfl2ipDIO+2CLBO1oFnhc61P1fux1MqUfPt4HFwtct03yKAW1x5u8fPkc/JhZpG4I9rTTfR8etIK/Zlz++Bq7jpLimsxecPsCnbrNbjj++3RMoqbAG46IbHfCvnPox3P/xVXPn/AdyMeuK6eq47p24p/rPfm0fQq77Jqtkybc4A0l3B+k3Cko8talu2pi4M6Ks7R+2C/4JV0U2wd+wGDxeRl2x1pzfy5D8LpPYyvz2D+n9Z1ncgCPu2rWKeeB1/Ohcc4PT/Czxe/VT2G/bfS+83sw+PqmGe1i7Gu3R/F/jAH3SlaYHsMewnY/rDYTXL9uj8rOY7j/MTw9X3IP3PyljLwd9jtruM9lPwPviGj5dhV7vd7E5rgW8L5jllqN2FNZhV4EfwGfnhJz+Y29YHB30PFJcLXofE3x4xS05qe8tu0f8JZw5gkn7IVDZTv0WCf/uWDldccE7DvT6Jj3bgfX9ovLrcFuIB+5skcUXFVjY80UdpWFQvotKuBSzw3KOD1x/ufo4qAzAHc9bh6njX3PzQgFih14ToKigS/2kcOShwePg8/Qr1CuY3dsNUlrCwJv3ZoX+wq700fPTy+vgL+13Mw1gV25nWH3wwzw9+fkb7F7UZDFifuBOXfByw8MCChgXxM6+Sm+CrzGcaTEDnvFlJXG+Tfgh3mZNM5jj0mJeOzdA96etvT1Jnb6vRvFHCfAtxw+E/8Ku65x5gPD3+C3w9gthrAn09Yp7GOZ+uclNi5ytN4UJM4g2STKBf4rYl52J/bEc1FO20XAFTt0rRH2HSPBiyzK4Lv2tOQ6YueifXrz9wHw307DXEHYNzwn9CdswR/bk+pSsD9m7v/9+Rh43mel3IfY6foUHr4OBH/hTVv1BvtapvLjT6PB5QPC2b5j/yqwXeTOdfCrm78VLGLnjhacSb8DvpNL6dJmHwoa3p5THvUUvIw5+54odmkLvYtnX4P7sG7i18R+k3PK3OMzeMNowpg19qePLIVsxsEDaFbovbFn3TNb0V0AP2ylGRKGXbD18Ze9zNP/XOCUsFkK9ujfulWCnOCX/IOjirAbiY9kcgiD72cjdj3D3m7tGsqoBP4gWFnoLXYlmzT3n3rgdhfn079irxm2Nx21AXcPqgicxR51IVa12wO8V53p3TL2IXsGsaaz4JqqrtfZTlDQhHURd0UUuK3b3n5e7DdHzdgK08EHFEdzxbGfZBijTSsCP/W8eVQFO7+Qwe/LleDm4XseHaC6yGHiTDO4U74yjTV2Y232KbdPq8Z/rfjVFTvnivqo1Rh4GM9+PV/sDPyfh3R+gfNb+2mdw377VsOAAtMM1JfyjvZI7G9vkb4JbAO/Sn9k4Rp2F3udga1C4JEpm6tuYDfY+mSQQRE8X6OVowj7d26h4R+64BXeR7Y8xl7/MHFsxBrciuFu2TPsncvfprrcwUdDHf/UY//AyUg0BoDf/yIz/pb6XSPzP8sjwX/eaAvrwh7BeXOpIA087FNH01fsseIL9GmF4IwCLdUj2C2s5tdFVoCL3ldwm8EuGBS9NaAJvIk7rm4ee7PQvR3u3eDlFXs/LWIXSjIRth4FVzBKKqD1pSDXi76yuj/B/yCSFAv29ZY0ansZZ/85Q/y1QHbszdN/9QQ5wF1aHoVvxb653N6CQxC8SzrwIDf2oGubDzHuBX+Qy9jPj32ql9/rpw54QckJBUHsnk4hZ0etwAXyKqzEsM/p8Ud0u4E/S/isIY09T5rpWtMZcCazugV57LtZxXMqLoPvLLIKVcZuwBdzvzAV3FPlWLca9pX1vFVpBeCUR/Urmtgt6waaIsvBXV8KLOlg/3SqvTOgETxQVaNNH/uu9Kkh9y7w9Xurgg9ivz4jRliPgBcziS2bYnfyubqi+wO89vQeR0vsIXqb2RQZSFBPnwqn2WDXHirjEdoKPv3kYbE99rauU2LbBMB1fwvkO2F/Oa6nwqQA3kpMBx/GzrVeQf+XNvivv/ZyR7A7OynajlmCv7z2/L0b9ldcBz0+HQW/6mJifAx7dIF/QLM/eEuI0RNP7GkRDy5XRoBXBfYve2PnsJtLKUoBH04TlPXFfnBQLz89f9XzM/uMT2GP+3HnSVQZeFCSmKUfdR0it9afbQA/0LCgfQb73sy4jx6d4Jac2TvPYm8yWj9kMww+V8g8FYjd7W0aoTcPflt51+1g6nvFU9bw0JKhfwhq1gvBHp97mHkLK7gm/7u+89hb/KU3rNsEriqw4hKKvcKRjpN+OziZzP85DPtWjh6+vzvB/eJm0EXswUceC82LgC9+3JZ5CfvbdXFS0zLg1nkGYxHYu/qPKQ4rg1/dKCIcif3rPT3UpwledN3YKQq7rq6wXqc+uJeRSVQ0doUYVpO3ZuD6a58WXsGuZTFr3WAHLvWIrToGu0h4h3O1C7iP9sfmWOxRP6vcy46DJ8qca4nDnnU998SDU+B6fuca4rGzmMQE5AeBozfqFQnYC+n8L9wIB2ecEL11FbvebefIlCvgEw9vXkzEnsJpkBB3DbzT8pfTNex9VnvTIjLAZTMjZZOwUwx254Tkgr9bubEmGfvayQ2F/nfB8+YjXlM9U3Cl2PsxeBVzREwKdqUfM+VHq8B7dvTqplLXwfBrjeMrcIWcpiWqc/G/a7R8A96fd+FhGnYHz5p3Ru3gNPKKjunYL+4q6dLuAe/25Ke/jj1A8+ZX1UFwoWL3IqrX1yaOyE+AO36W1c2gntPMizPiBDjp1L0Bqnu98f+x5/eqeXaTAjKxXzngscRDQ/xzB/ddLFnYT2y2Z9jKAh5Z7pxOdUbBg+vXbwT/XfZi5w3s6SEaWxm4wEW+2d2hesVmed4lfvBCFx2xbOzq40ICP4TBm3VS7lHd8Be3xIw0+FK6jWAOdhn1DQojSuCt8Tk5VD/7jF7tqwY4uhew+Sb29uO/tbsOgP8amIqgOpfBrNE7U/CcSuY5qhvbfbdstAXvcet2ukXNA6mfHWsOgz+cc2ykOtvSu6Plx8AdrfNEcrHvTKj3Lj4Jnhn7MIbqwnpV/gWB4FZPIsepniH4MCQ7DPyzkMT+29gXRAsiUqPBXVMKM6nebZ4VF58ILsf6c5bq729cS7l8HZx5yw6NPOyXmaJvnL8FzvqaP4Hqhdcu5J+5Ay79eeUz1YeVzzzweQTOl1vNn4/957JXmdtT8DhFWzeqp39zrXaqBRfy7yikeuQXuwar1+DCy5IjVI+YNX17sA083NKLvwC7xfYDnTqfwT91RdtSvdIR9akNgBs1R8VTPaBs77DCOPg++2MvqW7DLzktQQZfeCQ6S3X+mwLzAgvgj4fecxVS67UU71/eNZR/Hr1sqUX1yLYt9BzM4Ivrazyo/iRs3Tq2DeA1HEwxVB9Vp9/CyAnOwiN39z9n+cu9zAeewafZSPWQgbndP4XAdXbJ9FPd99WU2KwU+Ik9dPNUj7r/XW5UEXyfYCVjEbV+Zffu60fgT4UOclBdN61jf7ce+Lhw4y6qn09pNXxvAv5WhE+c6gtp9RZNNuBHRR1kqR5247nDi0Pgj0SDFKjel/fkSIXH//XO+/e9Snz/7zjST/L8Cs/+3/c+fZp1Lif0/85T7nnypbSo//tdnlWxsQlXwVX/dx32lF5KjkwH9//fdRPJP5d14Sa44/+us2aCX15AEfjY/+6LvK/X/RMPwUn/u48tOkeeuFeCb+b6n31v2eDw3Pkl+LnN/xMnS+/N662bwX1Yrf6LK9FQg1bjD+Alf/4nDrn4tTp0P4HH9v9P3F57pNyr/g088sH/xLmDlMz3vWPg562i/zsXalnCU5IkcK26K/+doxUK35zgL/DwNu//zp2HwrbFHSvgA8Yy/51TVRc2um1McxBvC93/nev9ZxjWsrODk3yc/ssDGif/bmLaBs4s0/A/ecN0bvvKDnDTTNYeap4R4Jjc9UsQnKNd6r+8FPtiQJQkCV5QK/tfHvt+4JPs2F5w23WbSNS8N/zknco3dXBF2rf/5UmN5XqtT7rg3HHO/+XVXMFnBh+MwXX5mv/Lw/fFHpk3W4MH3qONpfrC2kL7l87gpy+uF6U6Z1OWa6U7+ITR9//qQrztNc+HJ8CJiQvOVG95FXm6KAC83eHLf3VHek1I8M0L4IbFs5epvm7TqYvpkeD23U+2UD35h1vM1QRwm5v8t6h1sP+OfVJUGnjGRVFhqo+JmGSG5oCHxzU+oNbZywH7b58tBF+jMixBdfc4xXu+JeCpVmfvU+s463GxUo8K8HcffQSoXsvC9+zQC3CLO2VZ1D4hy2tTnU0TeNqdvWxU941laDF5D77Tri+E2oe8dlto1+sGL30dO0btWwZ+TvagfvBdR4WNqZ6p8nVQcRRcpyXpEbUvOiP+YUJqFrwp5w4b1cOaawmhn+BijtrHqH2XBWPpb75l8PUCajXUPm1p6DYNJ+P8P89NcV9P9QXrZJYNbOCPEhJt/+v3HC5tZOYAX8celUPtG8PHTnOt2QGev7DxG7XPjJpz2bkgAK47PM9F9cIzpiJkCXBh0qwxtY/1OKIuM66w6vkrz85T+17dx2LKA2rgt/avL6T2yVnmnJqfdcBP5KQ3U/vqYGV6/baD4Dqf6IeofXiqNcn0tRW4UuWfeWrfzpXRY1vrBP7nMNcaqkfP1h1+6ga+tGORltr/X9W6f+yRD3iKjPwS9R7x+ULSyTtnwDdmm89S7x19MYGBt86Dj/762kW9p9wzdAq7fhm8QcnmCfVeU5KnEZ0YD14ToRRJvQf5nt6VGJ0K7ro0f/Ayta9Lob0elg0+nrDAQr1P7R0auBlYAG74oqiKei87KFNTdLIY/NLZQ47h1HgzT394rBz8Va8/Qb33FWzyrTxcA/6BXSHwArU/VNZ+adsIns46QqLeK/mjOZpN36363iOvbM5hN68eeX+gCzx893JJEPbm2MfdGl/BMxKb5qn33FcFQf1KI+D1NGrCAdgZS9VGpWdWjVMcfMAfOzJdmhH+AX7h3FXL09T42fb0B/8SeFx3uOFJ7N4pPkucDD/+eVSosfgJ7A8MeBk2rgeXchn/4YW963HTOpat4FvdlIqOY7+tcHwLDS/4E31e5IG9QZ6e5/ce8BdBXtVHqfGwkrabEAfvGp7mdcXu+plfbEIePLbnsOshah9FuiU7qAo+M3Au2pG6Pkc5VHq0wS9kjSXYYZ/WDtNsN1r13pta/tbYz0Z/PfDGElzJnl/RAvuuTRKmrxzBd5KYu02wHyv2sak6Cn6JN8jEiBrn63KcH3uD/9o9lHsAu9Prare7/uBE4d1Wbeq5dnjtnRsCnnFdpFUDO/3ul34ZEeCyux7lqGLvdrgZfC0OfPPVUG0lap3l8wi/kgIuqfz+mRz2Z0e3RIffWDX/s00rktidF/ITgvLBe2IjN4pS+41QjtRTD1btVzr/7B5qH3vaPet4Gfiu2MxkPuyCPEm5LtXgddtnV7iwRySnFdk1gHeXMctswV5afbLY7O2q+Qe27mGj9o37eZ/od4KXia3tYcJulXn9qWYf+COlREMa7Nfn+muUh8GZ8zmC/5ygoBjN6TqZaXAWVmPXOexsMtXNIvPgAZk9NNPYdQQN3u78C352q6n1MPYKpWttXPQ//7n8m31OfdgPSsV1blwHvi5x+5ZO7HIhCp9ZtoDrfXAKbMV+WSmql4YHXDzAM6oO+1e+c/2/d4N7L11Xr8L+NJZ1kBADf+2ukPUQ++MTkt8n5MD7VUMzC7AnmnwbHtwHzpl8VzkLu6z21tGe/eAPGHrPJGLXnm4ebTcEL6qSMLqMvcNrdvSNBfhfx4dVQdiL3UJHXzmApwu6PPfBnvLj5EjVEXD/bkVjF+y6955+f+wFXl7O7WuJ3TLUcPCuH3hV2vh2PexN3bz9uefAFbt8jJWp45/e/SXjEriD9QlGMervHT4mXddiwYeibyEe7PJ7Uz5cSQZXcSv5uQ47S8T31+FZ4Hd9FISXfCjorYXkq6A88DMlTW3T2AX6jz49dR+c+8XodC923cSAkuNPwLNq1ge1YJ+jM89zeQ7+zbbo1FPsdr+G0+zqwS2bN3UUYL+vzXPFrBX8+dvbGUnYr/R8D9LvALd4lv3qAnbJEsHjmr3g7ifV9Dyxu1W/t1b+Du54+KGgFXa9nw1aMlPgh69ucUTYX6oS4iJz4C8ywr8LY++yUtm6cxGcpXL56Ubq80OXFznpfkEf8jLq829vCnpu9fTbhrXgDtLr1Aexl4yVvWLeDO6413ekGXtsvFPuGm7wktKolmLsF2eSLizsAhfT5Z9Iwv7bQt6OLApOOPxSPYtd7w6fzLgseLnCy1f22DVdZBgHVMCv/eb1U6O+N0j78yctcPNXxUZ82J8ckS36YABudf+v/hrq76fLH083m4OTp+PcB7woqCryr8pLe/Azo53ZL7FfSLi0UuEKXq+EprKx10+r1JZ4gp/uEzU4h92udC6k8DR4sspUuQ328zznFXKCwRn1XovIYc+Myp9IvQjudmP51nrs/S4KGfEx4DEZLznGPCkoj/f3/stJ4IVhMpEvsZfsrpwIyQSfT/edTMOu2ygf438b/KdhjLoPdgFJBQHve+AGFlHntbBrWQc9O1IKvtzhcpsDe8jcS32HZ+BHY1jvTBynID6vxo/mdeAWhMeV59j16/dbGbSAN3lZa8Zh35tCadP8CF7ne6fFAbvP70gd5S/gfqWC/KLY2y4+KZUeWvVeq0TVX8coKE1AmFN4Evz5lqzt9dglJJLO8FHADwfMlcVjZxC/0cLxZ9U6/FZltMFuMD3DwUa78M8T9Tex8GGPPCxuz8AKzuTF8HTEA+eflN/JfzeCdxM319/HrnNjvn6OC9xL5gi9L/V/JlFVE5M7wT/6vk6TwW5mMkg/JAJ+j1PzJcUd94fNNFt7ZMCNyXsDS7GfTCjmalMGF9ZbV30Se8uy36ZmTXAhCZ7LEtiZdgwu1+iD6xY8ezfuhutI/Pn+MrNV4/TIJ97G/jr4/aP7duBNRu1N9ti1rlqdue2y6vlNbV4bsf8YSBTLOA4useQZ1HSUgk4N/fl49RS4+6euiSDs2y1YvSKDwP8kq1eKYfeQkp0LCQfPvvSut/cIBQnnDnr6XQFPiy4wi8H+iXSp/fg18A6D4U2K2CknwwQPZ4Cv9b7NNeSK77mBKsetc8Fnns8disXOoL8xw+guuLn32DdZ6v+yGA6Xaz0GP6MTnfzZBdfxnPM1SlXgHF/6/EOo/wd7U/1I8hV4zPOx8zuwe0x4Jex5A36zuOjOi8O4zjJ0WW1vB9f4so3kiD35qRrjhh7wZnppw9+HKOg9/1gOwyB4f/VwRTL23I/r+RbHwYcThcTFse94M3GZTAYvQWP5dc44/9iUfBxZAE+ZYOe2wX5tewx975rf0HdpxEZPOOH4nCzc3sYMvvepxlgQ9uBWkS2NG8DflW6VYcauPyhLruJc5Q9nDqU44vN16GtxCT+41dl7Pjuwq55DRnnC4Dw64paFDvhec8izJV0afI4wWy+OvXG7p1CcEvgw9++kh/YUNJSm4xqmAT5ptNwvjV09cjnI/wC4Er/a1EM7CvKyveZzzBSc1j3xsTh2ktiPfY624J90PooV2eI8U8s9bHIYPPBQnwUf9nfHiaP7j4ErT0btTrXBcUXjVLP3JPjIx+IUZuy7P6NpkUBwsc+CuUHWFDRz/wyZJwz8akGr1rgV7qvTOl+zR4MPTfv7WWL/SiPhT5sIrnFhUfyFJV7PTH1iPh0801npuAD2Rxok9bGb4E199LtiLCgoaqnPoacIXKhAxWzaHOcBSqtu60Pw0Y4nZEPsOca+y9WV4J8ZDP/cMaOgWjX/8JKX4OzHej3osHd8DX9/sxlcvklDzsEU39eklIcTP4CXp9tYPzKhIFZWhVfhn8DH1y610GJnWct69PQ3cImt7LHmxrjvjdVtdR0Dl/PzTrx5ENe7q6d/mJPAz1bPd04YUdClZ+yDWr/AN3lEm8tgf6ORESe7Ak60MdMFGOL71OdLP3cy/YH8o2c7UGmA733Farwb2cF92e2Hf+pTUIa55MoKB/iwJ4VZDntYaUXm7A5whVzGA94HKEiKXma2TxBcnOF81m09Cgp9Tv7VIgneuqi61KVLQenntCqe7gWfpZXyYMTOyOItVKgOvuapaoecDgUN73ugn6wL/rTfdJ+zNgXNEyrcYcbg8x42GZf34zq7Rj/T2xr8fqDa2F0tCuISXtNo6wy+cJLY0aqJ+w26Sxna7uDac64qExoUNL40vVX6BHjM1EU5euwDmuZK3AGr5pO2n54H4b6r+OUyw4VV6xBzvVBanYKIBhUP8mVww+cBW7TUKKj69ivfL/HgylGdeqaqFHRk2oCjIRW85NldFYd9FPSwvtG2OBt8JoM06qpCQTZVXAppBeDfxm/peijj/PZS8O6FYvDDc1UWx5So99/GUvdy8LpUJWZ3RbzODo0mxjXg2To8zof3UpCDNvm8QiM4Zbu7iY0CBS02Me7jeQf+ooez20Ae34/mXkXQdoGz/1WaVpGjIJHpj7bjfeCPq9/GCslS0K+uobJ3w+DXdvWVbJDBfcv7pLTSafDJdadMfkpREPnrucW0eXBzjXSPz5L4XExKDgb/BX/j70hUSOB7xwN5HWf6RciHR9tGr4njPi13vYDmOvDer/Rax8UoCNHIXti9BfxG+/olVVFc7x5vNGbgAZc+TrNpvQiuy/u2JI3uBrfiWgjuEaKgPy+u6zWLgWs9XSd7W5CClCZ/eBXJgdOnOsp4CODvmgn6G7kP3DeRyU94DwVx+3v+dNsPXqgoTYzsoiD/NHobbUNw/YHFgps7cT7sCuHeZQGu2pQUa8WP+9UNKxor9uBbxfhvMPHhenSupKHXFVzw7Mf2cl4KOnqjIK/SE1zUsVfwMA8FHVT/+SXpNHj8b99URm68nr53PXyCwU1p32y7y0VBRUEvdfUurnp+eNcdPU4KKv8qdYY/BjyRUqMxxEFBd40nSAvXwGPj+3sDt+K+q6T9SVsG+Gezd35rt1DQMnNTTVEu+FvtT7SZmyhoX2om64W74GvpjS/t2UhBkw+3p1s8Brf8GUW6x05Bh/qYDwtXgT86P6ApwYbrWv0O17+14IuiT/3vr6OgE3vXZ354DX6H4n9RYC3uQ8RC6G+3gZe4XnTLYsH728Ca4/cZ/HKPGed6ZgqaMjU5oj0Avu2FfWowI+5bjD+ZbhkHj366/dN3egpqPSl05DsJvG5q6+cDdLjfK3ye9vjXqjiR+pR0lwa/l5tp/MIK+GtDMg3jGgqi0fO3MGT6+8+zZP/wOS8TSHPyaBcHO/gf1dSxx38JZM0n6znIAT7jdtyCZpFAhYfE2e7vAL8VKehs9JtAAglZNX6C4N5JEbTJvwg0TfPSf58kOPnj/n1dPwgUc+2dFO1ecOE9EnSb5wm07eaPyWY18NPSm6yMKARiFnC6HacDHv3gnVg4mUD19TvNTQ+COyXvv/h4lkA/P9j+3GQFPuziYvF1mkCPXdhjOx3Bn5rvyKSfIpDuUYN1qUfB72acMxOaINBcIWOApTe44M0If50xApnOKjVs8ge/vM9k2XmEQHGM7ykfzoGLUhYn/L4TyK/73lLspVXPi1fIRgwSSM/vwYBuLPiIf1nH1W8EclW4k74mGXzXY6XXaV8J9OCd146qTPC1TolrM3oJ9M2h5uTJ2+A3GrZkpPUQKOeyQ4zgPfAhNTHvq58IZJmw5N77GDzSVSfsUheBhn0taK9WgZMODLad7iAQzzyDreYr8M/VV+yc2vH+vq84QnkNbnG2e+v+DwRyrlqz83YbOJe1N82edwRSjT8ba/oZnClpaduaVgKdcLmTs/QNvGZe3+rTa7yPhVzWd8fAldbzld9tIlCKrmGxBQnc9oit3NkGAi28qLj59ye45L1vraiOQJf3fxDOXwZnJB4E09US6HovjbYB49I/Z+5o2ldXg8/FxfLp2fXgRwu01oY8J9ApXcMdSVvBKXnaI9JVBIr32tEpxwsuy7OmaaCCQDYxESyde8Bz0yrvxpYRSLL0XdVpcXD75eo4mVICpcZoD7DLg/9sOuX18SGBlv0lA+/vA3+wQU/rRDGB3pe0hujsB7/TUrOe4T7+Lj+bia8G4Nkd7i1pdwgUzsdc5W8OnsT53X93IYHazdjHWOzBvz/+znI/j0C57Jknsl3AQ5dFIiVycR4YbTOQOg5+qCZq9F4OgTZu+Bzw8iS4gsA3od03CHQu+cPMwcBV3/tnl15aBoF6j3fc+xIKPn/bWpM+nUDnby3ecYsCd1JO2OyTQqAf5xy/zyaAt9+YfdZ2jUBMWYxWAWngx8KK5aWuEiiCi+n3Yja4Z+DGC9FxBNr6xKMltACckfF0St8VAlFGJBtoisEjchXPiEURKGHr4cHwMnCa+l7eMxEE2lO8yLOmGvztxHhsVTiBNLRWToXUgwfe/lO9cIFAMpVuvT9bwF/F1pTIhhAowEnI0vcjuJU9ydkjiED8nCqfRnrAc3qdW9MCCCR74doh+0Hw/F9TRK0fXoelHeNvx8G3lUa1jZwk0NM/7V5qZPAiUXk3hhMESlpIH7n/C7z0Bn0JnxfOG+WOppwr4K7OvHfljxEImbEWXWRchn7s2xNLbTecB3yuDE+uB39VyPbQ2JVArJav6My2gnuYXa6wOESg0S3XV8p4wMkJYcctHAnUV0z5yLEHXIwvuOmgHYFuipUHBoiBj73/26plTaD77+qmOmTBE/zzA2UtCPRVZFlQSgX8xDRvK48pgeRN9QWiNcFrtwjV0RwkUNns5cH+A+AubxIcB/UJdPJMqrWcKbj2N/mM57p4PVXsQi/bgKfzsZ5N3I/z9s1S6y5n8JtaG34c0iDQPrlLn3a5g+tO2m0SVSNQcs+Dvz4+4IdvsL6fVSbQ2MzGVxX+4NnV1kIlewmUfyyVb+kcuFDkJd5jcgSio+ferHkJfIR+7CGPNM6fh6PSLsaA27KNf20Vx/VavDb/1TVwOpXlwjMiBJrQeqC0fB3crOcx63ZBAul/ljuodAt8ajaLuWoX3scMja++ReCuAu63zPkI1NJZ8z2/BJynsaV9lJtA7JnXHT6Vg/vdTblxhhPXo+8vEVMN+KT8zTUrWwg0XrEnVr5hVfxody9d3EigAsNnSodawe127k2hYSPQMfGA/VEfwatPt9YHs+K85GBa+KAH/Lv4k7hZRgKx+O13/DCwKg5Dt5Mc6Qgk0Wp0mDQG/qtBfapxhYy40r2L15HAi4/7hIv8JaNapkJ1oZ/guV/oSqMWyGi/1wobWgKf8/I9PzBPRouGF7ks6Vf++SUNiWE5gozyE/bZua8FT5JqGQ2fIaN7V/e9ObMJvO/O0OWWCTIKR2lHL3KB70rfVbd+lIwY1Y8IxvGDS2jq3DAcIqOR+RqWZCFwC5GtWyP6yYh41MiSLgnuP+UlUfmFjM48y955XQE8nEt2dLibjNy9fYzSVMFjOA5prO8go0sGhy9f2w/uRF5Qlf5ARrochc1XDMCfKG75erCVjB4PnWYLNQP/2d2x070Zz1NwxfKULfiDsWPrgurJKOJDVNrhQ6vWLXJTTuRLMuo2Nn5v5A6+rZD3c8JzMnp4//ovBR/wwIHh59cqyWjr1cfrefzBI/TaDK4+IaMi0/G1K8HgovJWkVEPyaiR5tpMfzh4wZafvsH38feepS95Hg3+UVmL5VgRGXlY3DqQehX8YV6XhWkeGf1hbX7qlQbO/87WTO4mGanMfvutnr1q/mfD6DZmkdGUuA0Tez64nN9674k0Mur/kt3Xew+c8HkbV51ERsJzImcKHoNfeZrqEZNARkftA956PV21X5sOLpvH4Pl8o+2XfAlu6TdozhFJRpHqlgWzjeChHUYeneFkZMc9z3v/Lfj+n8lq8efJSJzh1P6jHeC/ZJs+aQSREcNp543bv4A/Ul9SJPmTkXW15aW3A+Brfzoevn6SjJz5iJRzY6viVmizhao3GbWXdmkKzYLTONps6vUgowa3u5c/zIM/zve85X8Ex8/CNkf/RXB31/QV5kNktObvsQFWmjUa/9/1NsnIXrfH8WzX9MmOHryeM0VllzUZXdxOs6mICXxXvAB3kRkZTeQsxFFYwZ0YLLoFD5KRelaCriobuLZr0oncA2SksKVINWIjOJHlMsqhTUbKdsI+LVvA4xJ0NaIQGVUv/+li4wQ/3Pz+AkWFjCQ/s5wx4wY/aH4133YvGeUSmgeSdoDfiNpTViVDRpxXkg627wRX/SLzaKsEGUUxzVxkEwC/UOiS5S1MRjG/tUf1hcFNadwCX+wmo09MiWcuiYFzR8/pr+Ujo9OkRsnnkqu+V6Z1k8V2MroTNMBOyICf4n3UlbqVjL759XIIKIDfOu6d2rGBjLSKyjRtlMAFaNss160jI/02r4SofeC3Ax5xaDCRkXwa7WK5OvjaD+NfT9CS0bmLIZeHNMGz6kvtZRZJSGWhX2y9Drih9Qf2cwQJFYvJTCscAD9r+Hfg2RgJVXCFNDgagvPrc3aSv5JQZGhLabgxeLLjWhJPJwl5fhQuzzcD73vSpIhaSKhBseBNoyU4j712mU0tCSmdN5kdtgFv/xnp6V5BQhwblXfSOoBvScw47PWAhGgX/Q/zOoN/MLl6w/02CY12bru31wV81PDSHtvrJCTcoPj34FFwMzNc1BNISMpv2vKIBzhf6YL0jggS2rfWpDTAE9yKo/sVJYiEYiSDN0X7gN81OV5Z40tCvZQrfuknwdmlKdtC3Uhof19WR77fqn05Ujmx14GE3D+/l34UAN6szyg3YkpCLCr7r1QFgff2yP65oou9fHtvbQh47YV0HQFVEnpqH7inKRT861IKd6UMCd1ICzvy5iL4Nqeki0iIhFLF7NJaLoO/b/0b9oKHhI7LiDx/Ew0umqDHK7+JhJ5s4mprigW/NjnldIuJhGRizTteJYALcx3Xp1uaRScK19Q/uwa+V0F71JEyi+pemGQ/Tlnl0sz7isdmUWGIz+HC9FXx1qRjPN83i0y7o1kzMsF3nEkWlP04i66xf8y4kg1ufyq+xb15Fv2oCl4XeGvVvtzq0kiqnkVby8sPH80D/3ttc2LZ41nEJVWZYly4Kj+cnX/xrnAWHSkoK9x7F7xop1jn16xZZDMynMLzAHxxwbd7OHEWqa0Pc1rzcFXe+BP2dujyLFKMf7k8+Bg8p3RnzafgWbRfuD/gVRn4LyXuh/W+s+jAj20NOZXgm8RV7xYenUW7D98bDnoGLl5sWxpmN4tqRDu7zWvAVxwM2s2MZxHvia7rIrXgiebkddv3z6KgLJLwct2qfMsv5d2jOIsMz7tdbmsEZ35D/nFVfBa5Kp17cOs1uPGzPY/Vds6iOaOAGydawePfvcwf2or3MT3bQuU9eKZG9acLrLPonrlyG107OGspl9mmlRn0kiN5Q2sH+BjP123ZczNIp+/HpsRucNfODXJ84zPI8G9xl3kPeExow93rfTMoU4bFZnPfqvG3rr/E0j6DXmdYp7b3gy910zedapxBBytGE+IHwb8btwa1V82gfJ+1WnrD4O/0LxcIl8ygoHWcxcuj4B87HU3P3p5BM7ou759MgE8qh4fXpM2gX8pq+e7T4AeWBDUWY2bQtDedxDYSuEVvVLJ06AxS6Fjn0UiA2zYPXXTym0Ho/RPTU/Or8t7Uua0XPWbQfSnL8e2/wOWKbpjnOMyg9n2G4nW/wftTkjVLTWZQ+oNf2z3+gp+JLpuo2Y/HKasqZVlZtZ6ptuavFGeQGN0ccZeG5p8rbum/WC02gxqbGT/p0YOPFt25+JBvBjlU2h3+zgieprfTLnPzDJLYaB4XwgL+SK9i/XmmGZSVb2O3eR24p1tvkc3iNAr/1NFYxAbe1MEiJUqaRvLFMm3KG8FFDGrvzQ9NI8H3XwPebAYP3nJpV2X3NJJN1H1qzQHesacv+1TLNLq+0ps0yAl+T9Bhz54X06honJ3Bkxv8ZHJqzfvH04hnyGo9mRc86bXgqVMFeHzb3ff8+ME/7Xikuy5jGh2/TuqZ3wW+jq5H52bcNGLul8vyEwCfYjcJEA2bRlaHvKZJQuDqIk3fiv2mUazD5rfHRcH5ry9cEfHALnJfaVAc3Fq4KCTbfhqZ6pVJW0uBP9TNeMliPI24PEtLX8uA6/Jn25/QnEbWV8VqlOTBb9VFWbXKTyNDtjvGhXvBQ1QVnvIL4++6V+q2URlc7mV0zAnuaWRT+HlN8L5V61Pr3VnGNo0KPt3dMaAG/pOnI3uOZhrxPX9as18DPFW5fFb0xxSqvpLZl68FXiu45YP9+BTiNh4LotMBp6lb0L3UO4Uu/1FOOaQHPvLJzzn//RQ6HSotWqUP7qiTw/vi1RQKGvJS2WAEHsiZEddWNoVKrRLrjxqDn38U/6S3CI9jotNQYQrO/rU481vmFHK+rbCP0QL8xF85g774KfQ2lV3Iwgo8i/NIS3vYFPJYjojMtgG3oovaXes3hdhsDG1H7MB7Ts47FblPoeke7ixRR3C7jSwXo+ym0MuMJwd9nMG33xW7fthoChlldZwoPgy+T+jtHVk0hZZnNZYmXcE3Pz9SvSQzhYpbGn4JuIHLjPv3vtozhWLyxJ2cPVbt1/VYttBtU0j+gIF4ynHwZik1ZwXWKTTzZ+5Is9eq+E8T7hj+O4l+x9LTLfiAxxn/PBNPmkQ8/g7MgidXrX+wrYnU0CRSIfWdNjsNPjnNeqylcxJxbzutGey/av1lOl47N0+ig8vMfrcCwIuSw4KnqybRztYUxoZA8P2i05f9Hkyilo/rF4eDwRl6FubmcibRlbJTJnTnwbutk9/5XJtEc/71tHyh4HTSpdyDlyaRUsbaLUrh4ArNVmMHAybRKS3bi8aXVuUTy2jlsmOTaORAjZHrZfCc707cWxzwODaWp/2iwNsOzqf6HJxEYQxqlPArq/KGgl9pLZpEwvM3WuNjwfP+rA1eLzuJCkZvLqXFgzeW/f5hsWcSfft6Nir76qr37gyXSuGYRCayTsdyr62a/3Wy1HvmSfSqOOHm7WTwmZ8319AuTqCifDPx3FTw21fJ96RmJtASG2V9djq47caDSjbf8PO36vanZYB7+4qUBrZPoP2DPO/issD1mmh3pdRPoGP7Xe6GZYOnqB26drd8Amnt+/Xp1E3wubF3LFVFEyjG8qDt4VxwlVujKXUZE6hTr0fEKA9cY1hftSl2AomxcxopFIAbFd9iaTg/gRZ+x7/gLgIX1L3BWO07gfbWNoWt3FmVT3b8VC1xmUBjKVZJA/fAw3J8KzItJlC3YhflxYNV+ZDSHhKuM4GSGMdzM0vA33yZyXBVnECP1ynd9HsE3nU2a5u6yAQy3Hx2Ur8UnLTh2cpm7glU+dD5Em8Z+HKflOPwugkUYvbo+Gz5qvhvntj7cHkcRZgoZFdXghPyvRn+5HEUOv+CN7oKXLZ+KUF+aBzFxwhOmT4Hd11rxk/qGEd87gcZttWsOo+HvtjkN46jHWQe7y8vwDfE5CPLynHk+DCSL6sWnCfy5eDynXFkYxbBZ1cHbqGucSA/cxxZlm7z3tIATtbWOK8dN46+DhswvGsEV47/GvPt/DgqUZKeuti8Kv/sVjl3xnccbdMc4t37Blxy9Jwto8s4+v7lUvZoC/g2lbfiSebj6LWMhmfK21Xvrbeh5dIeR6caDSLQe3BjXuPvmQrjSPDEt6mxD+CbYgd7tglhd9HKjW8HD3iiS77KOY4eydfmS3esWh/LMmk61nHU9r34Z1sneN8v14JTi2OI3H4s/UQ3+OHiONve6TGk/N46iuUz+EK1t6VG/xh6xTHalNsDrn8I5d36MIaSHeKtFXtXnRc/TZO/tWMo/lXr3pY+cD+lR64WpWOIc0T4mH0/uMHK67GCvDFU3Sc/NfZtVTyMvR6fSxlDV/ZF154eBK9MnvZVixxDRzc3jP8ZAtf67ht18ewYEvx17WjY8Kp4uxuvXH9sDGX+zZOnG12VH9xCE1fsxpDdizK7S2Or6t1SSJqi4Rg65xTVuWZiVR4+U23lpTqGRC6NFZybXHUe75z6nCkxhphc776fm1rV/zC8F27aMYb8K/HNfAZcTXeN2Qz7GLr99p1I3+yqcyci77CBBr/3LJ2zEXlVfZRJMpOijCJjbs2ZKmJVvbZB6gbfR5Hm3cuf98yBc7U5irl0jqKgW5/54+fBk2uYdvs3jiLyeoNmyg/waLKt1KWKUTQbS3lr9WtVvOUetU8oGsVxPidbsQB+RFSlJPX6KGL9dubP5j/gfxu/y2dcGUWBtx7s8V0E/6LrvnA9eBSV634sbf4LHtNZS5vqNYqKOUQLeZfBdxdOO8U7jiKFrpWVkyvgvDV9my8eHEUP64pevVpD+88Zb52X9FMfRaTUC9PstOBsW8srD0uNIpeAiXAHOvCTfS5VBvyj6NAPq0v59ODVng5qMhtH0WNGFcokAzhd3qmDW2hHkcrC5jZJJvC5RO+5OcoIqj/mueMkM/jkrnXKbd9H0Jja2/4SFnDWYSbhu50jiCejbdMUK/ihCraWC40jqL+Vo3rPOnD++CZhs4oRRDLQ7XNYD84t9PYgf9EIenGL7UwiG7jlm1Kt6fQRNOAsFF3HDj71+/9xdd/xWP3vH8CpjEIoKUSFrBQiReVURnalbEUhO6KtkpEKIVqyV0YZJSqNy95773Hb+77vxoeofv76navvv8+HB/c5zv0+9zn3uV6vldy590eIjLXHN9K5SNfdTxTduD5CLGw9LrplHelfyzstDzqOEEM9P7O11pNupqfybclshKjSE4CLPKRfTq+5+1FnhDCTjTr+bAPpYemdWz0OjBBf+izt8nlJHynOrJXcubxd+08xdW8k/Vrrgye9giPEoZgL0gubSOccjfIOXjtCMH581cfDT3r1EEfkgb/DhPtdTqFdAqTn2PycHJsbJmalkqfVNpMuYW99I3RgmLAfva1rKkj6OT5DA8XGYeIILZdwEiJ9dfhXz87CYeKhnWPFjS2kUxPv/r3+dpj4sLN4/N5W0vmf+IxuTBwmSltnEsK2kb6C5qWUEz5MsPgJLbwQJl1LV5lR12+Y8GwOmYkTIb2G00qDcmmYKP/o45MkSrqi2iPuK7bL2+Wokp+8nXReS0snFqNhouAA17MkMdL9uPUsnmoMExsCdATixUk/s6luWnjvMNHxREsrUoJ0obVHt2eIDxNUFweRcEnST6hwrN2zaZhgquN8fV+K9Iwb57PyWYcJmRUpI547SK+g3edWWRgiAipjmpylSXdhiTwAE0NE3j7ny+Y7SQ/YlbNPpWuI0Ih60HB0F+lfS9o5PlUNEZvNr4zKyZDuPveneM+nIeJNR95HPlnSg2+stc58NUScMG7R/Yv8w4duumjUEHG0yyKBIke6oO0Oz4igIWKBZehz8W7SS/3frGS/NUTMs/2JSZAn3cmQ+/FNlyGC+bqWjpcC6W1beuWnTg8RXDtsS0z3kJ4j/3TSWH+I2C75g323Ium0stdQpDJEON2LF2fdS/ozilf+DpkhYoMW78Ye5CLHTlPCtgwRF46s7MvYR7qtj7fKPOcQQf0l4HVLifTh4I1t5gxDxN2Qjb+1lUmv4FHK/kKlEHOPs81495N+UmG2WXCQQtj/SnrRj3zYe6fmzUYK8XA6F14eID1wsXt9ZyGFePIhpcbpIOk7GWoPKrylENSswyW7VEhX0iyqeZhAIbTZ9dPmkM/2O5WPhFGIdS0RtzMJ0uVF7BUO+FKIO/Bdw+kQ6fP5qvyPPCjEbiE5JrHDpItHXfcatqYQLl9EPvch52f1cFQ8RSH+1CVeeHKE9PDge4P+ahSisyFgi7Yq6Tu4f0+2KlAI18vvGpeQ76tgeSiynUIUBf25l6FGOq9WVa3rBgqhPqupbqFOesNDw5x8Jgrha32ZfbUGej1/UlVX/RwkwsLtBnKQh11/66c7OkicmFtVYnGUdGVr/ZvhbYPE5RiF/JWapAtnHpXtLBskbF36S1OR75kyfin4fpAY/TQ3oaNFuoCJ+LBVyiDx2PmE5AxyqTnduYRng4RUK80/SJv0k9f0a4fuDRLxWcAkpUM6e2Scr8i1QWIT+6vUUuT8tJcbz9kPEqGqye6WuqSr8r8LjjUZJNyn4s7/h7yiYfVst+YgMVT56N5DPdLT/3Qob1QaJDqrnDu26ZOe2Hz4xgnJQYL+Q9ziHfKK7pNvAvgGiSWb/A3qx0gv5V07UrR6kJDbv5m1BXkqpyX/r4UBgj1aQ/HscdKlf4gayU4OEJ9T5ROnkXu83Rlt2zVAbHbtO3HlBOlirHu/R1QNENIzR9T/IKclz1rW5g8Qi0xn7vgZkK6rRh/+mz5A/Ly5k3n1SdLvfq2/Jxc5QIRSszoDka/ZyaR3LnCAUGod/s1+ivSevwxKYZ4DxBO3mstByBX4hI8XOg0QYy12amsM0f4ff/90znyAyOz54OyPnMdvBbeg7gBhKVZEYzAi3adsd7HWgQHiCNe9tuvI1e0c31yWHiDOvWMToiHn2vi5P27zABE+fKr6vDHphS92GFSzDxD3xOwHu5ATteZ8kwv9xLcsHWs9E9JPeRiIHejqJwrPMZ/6inz44mRTUH4/cbIyNm+nKelsvHliPS/6iZZ1W4MjkTeMSklKefYTjzlDe1nMSN/VEz94xbyf8Ni5kOKOXPmpsXHR/n7i9CVbajdyq8fOj9g39xP1Pv0fVc1J/+o88tRwqY9wCXBnSUcevPLVheiePiJGV6pnrQXpr4sCtgx/7iMUN67f745cslExWzK6jxAtVBJvQT6trSF+4VYfsTnlVaLCadJPX9sT+OZ0H6GUeiUnHDk383nKt4N9xBPhNFMacvcDW+T3CPURX+dOROidIf3c3mDfy396iTVn71xORV4rWNb5rq+X+LhfjcZoSbqYacH+b197ifZ3GZxmyOtrLLJkY3uJNufa5mzkVhznlF28eok6x3eHmK1Ib312i5Jq2UtYbLxkaob8CataxhDRS6zdK7QtA7mpgVyc4NZewnC45MUf5NTvqQVGDL3E1P0blfpnSe+T/7k+ZKCHSG07kR2NvEtXN7asoIf4AKcNppDvyiyz+x3XQ0hdePN27znSf0k7uMt79xCNylYtPsjt9m8tsT/bQ3gk3sqvQV4sVHg2+nAPoXJI0H6DNekR29ccb9zWQ9z9YDBggby4NyF81YoeojBPTiwRub/2Zrm9lG6iubv2wDjyXH6atENRN/HwjbK4tA3pY313A18kdBM3owLHLyCvJCRPVPt0Ez9rmn2zkQcp8PgsnusmHGTElqjIbyg5Cu9Q7SZmzZ+ckrUl/Y2/kqKZSDex5a586AXk3Ec9C++v7CZkzq97+wq5Wf36iryhLkJbVvXLGHL/1ia94eIuYt/VtnfC50m3TPUw4k7qInQFeyItkJvYRY8c9OsiklSsLz9BnqM89MfBposoELihVot8LrAk+YlaF3Fj5S72VXZoe1UyegtEu4izBwLrlZBLTvxIm1rVRYTPRD26gHxh7TAH70gnwc7iYpiAPMI0nf1QaScRKLlKqBW5drN9mkNyJ8ES7DDLbE964LadY2F3O4nG6YTKvcg3FdArPtl2Emdt3r21Q378QOKJYfVOYtQy7vVT5PNuvH7sYp1EzC27/BLk9kXrrBWYOwmGy6z9NOTrzPVo5qMdRO2Sl6CQA+m29o5yvmUdxJo3Fde0kLOZ/N6e/rKDmJzv+uaB/NKGB40N/h1E3vTrR9HI3xy9o/jf+Q4ie/9uwzLkj0PUjQWPdhAM6ywOzyJfXbZDUVW8g4j9s8l0gyPpr5WvtNqzdBDHOk/F7kd+l26yN3isnXieOs97Fjl9dP50Tnk7UXtvsugu8jQ1Z52OlHZi00OOl2nIG9PzGX/fayeCsw4X1yCXcuz12WbfTuhlWAvOId9fAg3qmu3EC5ruey4n0m9LETMOEu0Ep2dzuBzyu7d2dD1kbSdqCitzTyBn0z0a8Wa8jXgT/WfLReR0bk3p1oo24qX0wdYQ5Fuvtj2eT20jaB90OzKQqwQHtwg8aCPiYqk7qpGrr2eYUXFoIzj3jjeNIR9Jy+w/q9VGPM6drV/pTHq2wLpMP8k2wnDTp+1bkHM8fWqasrqNMFvD0K6EfGYsaqhyopWgVDuNnkS+F27oTVe2Emz8qUYuyKdHbjxfm95KNPKaSfkj/3m7t1Q2oJXwkhO2iUGefKSjzcCxlQjmjGLOQ16a/7TmknYrsebKGZ5a5Ba3lVOfSrUSfvKLIUPI6c7djh/WtBIxa/56LiB3m7i3oWuyhTgQTeta60K6D4962mJVC2FjYpglgtyLmVNc8FUL0WyVsrgXeRlrZ4hKYAtx6o5lkQ7ysLqHw5ZOLUTreiqTJfJ9GZxi3jothNav0oqLyGua9xkm7Ggh9Pw0OfyQi/p0uxeztRAxNp2tT5DLEUVew1PNhHF8i2gK8tdrs28y1TQT83dDl94jX/fSylHsdTNBPD1tWYF8MO6+1tGgZqLU2/9YB3K+d6389s7NhOOm4/VjyH8PzPbd120mAoiFgZ/IWVIuPU2Tbib+juX7M11Av2cP45Eq9mZialVF0Xrk7RESlMnpJuKor96zbcjlv127ylbbRBw64s4sg1wk+sYK6YwmQo/deN0B5F6W2b66D5sI1ke8XzSRr4h8tujs0kTkWZayGiJ3vZzq+FCvifCiXPzPCnnbKqPGjJ1NhJaZaKAz8vnra2XrOJoIse6+0qvIy7T235udaSROaEWn+SD/a3i4fW1dI5FuZLjvIfIJHu+tMpmNROydnx7PkG//YGR9LLiR8FnreCYeebQBf5zrhUZCjit8IR152O8t7SH6jQT3af2j75CXLr1nzd7VSKiHu2t9Qf5pcNeehrWNhMDGBsYy5OKZtRbU2QYiYZ2cex1y9x+dXlz1DcTpy6ZRbchtfj+Jkc1qILi+M/v0IV/oPfTxeEgDEclKEx1FbhzH2+Dm2kD00yr8Z/D+tDg+FHqsgUjJUUr7jt1E9Fu2TAPxnHf84SLyKOGyvw2cDYRQqrviClfSOc1q11H66wmr/ItJrMhN2+y3CsfVE7I2VzvXIh9rzpM4Z1VPMHhztvMgP9S8Rjphaz3Rkg0x/MhnpnOkKAN1xD4Tlt1bkesw/hYVjq8jFOIsw7YjHxmVFjh3to5QvbK/UAq53TN/joRtdYRuEEuBDHIRc62lwcFaIspEKlQBudK37LFtCbXE8IZV8krIzxX9qD97rpY4WjybdhC5/Xfd3HjhWsJZVOXnYeR6SePPBik1xJtCgk8DuQzj/NVtiTXEpXFlHm3kwxdTDM9a1xD+r9zG9ZBbvt8qFy9SQ7QMCTw7gXyAI3DN4FA1oSN3cZshcrouG2VrUjXBthRz3wS5GnPJeyubamLmcm2tOXKLxNbAONFqwiNKiH4GubTPmTMDw1XEtv2ZP88iD+fylNmaXEWYzz7qsUFeM6r+19K2iigX60yyQ1430F4bu72KUNv58Lgj8leKmpH9I5WEn/ibAWfkk+Gv7ba8rCT0BY8YuWLfySdveb6SuPxH8e1FvJ87437HiFUSPml3fnggvypkWN43WkGIf1u97QpyUT2NUKGUCsIp8/2ea8h5Q3xNzthVEIm59go38N9d4N8aI15B7Pr+Q/Am8nVxfGO9Y+XEvNvub7eQM8QHZgimlhMVplPvvJD77rvpcdq+nDjBOW7tjY+r2h/7oiXKCc7dkwy+yOX+Mv7pGS8jxrIygvyQX85JK9qcVkY8bhpn8cfvR+Ef/hYOZUSbvq7HPeRLA1PaUZJlhPMp3/r7yC/OPV7bM1FKNMTICwYgNyz42SiQXkp88P9tEYhcUG3jE3PHUsKQ52ZIEHb6onGkVCmht0499yF+Xzem8XdPlhDntk3UBSNXvbO9l/9VCVFb860nBLnNQY9YM6cSYmfsVH8o8qiZp2df7CghePYZdDxCflrksUjXVDHBfy6pLAz5kOiFEb7XxYSDpNmrcOSb6OIpps7FRAF91P8xci7tEvsI6WKiNeyj6RPkktnqUp3TRQTn+QOiT5FXu2VObcooIoLsW0exNyUzZJi4FBHn9UfjnyF/raxy4fnOIkI8qsbwOfKtVHuZjplCwgkGV0Qgb7P0oW7MLCQixD3TsD//G/jG+EIhkXtmUusFcgPRe+7PdhUSh4VvDWNvX3VZvn22gBC5eet6JP6/fzb6zptVQIR1y62OQr5fb2eukWsBwbSrNxy7TsLC5acyBYTo/Fe+6H/2/3WX1/1A5F1YH4nd9/PM7A4rIMJC1m+KQf7W3cDt1cBXIlj5Ryj2mPupNKmzX4mL2lNMschbRWju6YNfCErG9qvYjY/t/C557gthfKdxGDv19+nLaZTPBLMI37E45OfZ/X5KWH8mmg1F87C7q8ZdTR36RKgc38QfjzzENGde3OYTodW10RN78vcv11OG8wlTW9VO7IGvCn6J2eYTLNs/KiTg8w7LZ8+XIx+JbvEnD7H/9Mte2n7+IzHjShvC/vZJzK3k0Q+ECdvo3kS8zsf5/xG1+0B4Sz94gP3BKgevpLH3xOYjcx3YzXg1GETt3xOja3eIJSG/JCrknTieR6wu1LuIXeIKjVHEIY/YvNouH3uyboFPwkQu8Ub2LmMy8sdDASuFHXMJJ9lcDexpF0/4xU++I3xLVwRgF5PkYdrm9I4o8r9Wjf3Uvua7cVM5RNP8FraXyOcqg5m3OucQM/GMWtiDmI7ei51+S7Rs3n4XO41ziWWLy1ti7Y5HgN2RLfN+zMwbwrFMZx77+k2nVwtdeEN8kTOTSUG++dTqgOjZbKKLtdAGO3PP2zWCrtlE6TG/59g/PcnhVerPIjZ7p1Rhb7y0tHHfQCbxKXLnIvbX/of49g5mEBEyfFKpeD355cWvSHlNdDk4G2Pf8DdfYM/QK2LLVklf7HwFtM0Kw+kEa/fxDOxHHUSF5EfSiG/9w63Yhbaf3LJ7NJX4rjS6hN1U8PZWubEUgqXIUDgN7x/P5G2y4y8JLzEFDeyj5yuFZSaSiVyatz125tWTIrsmk4iVocQD7EYPWLbvnEokVhq6pGK/ySksJj2dQMjeYSvDPlukJL5jJp7oPsRPwf63Sl9CajaOePoxYgl7U3SRgUFfLLF2ZcCGdOQvpyinjg9EEy67pqSxZ9f+MdKnRBLaR78cwc4TxmuqOxxB7DFkMMY+7S9lrj36jJizeOeAXfuX8mnN8SfE8bOdN7AfUNa01JgMJ35auwZgr3tscFZt+hHx1fbKc+wbs9+V+fWEEDx2s0nYfydC1Z2BQELSvj0L+7n4srqbw/cITge5j9jN1Kqaro37ErUOSwXYqSeeZkx0eBG2jvvKsSe0hecODlwl2h1HqrFTojd75jS6EiJOK+uxc9cI8B4ttiS0nMIasDPQ1q+q6uj5+r+e6LstfX7JEv739yg0CqgHzbrC//7dcetQfv25q/C/r/PVi+B1RmNe8L/bdSZdlSlrzhf+dz8svD7AmDN1D3b8z35b/1Hud95YIGz5n/38fLfwQv5QCAz/z/8l/6v/jf65R2Bv8+//sfL29WuDM+Fw49y///cLbA5XhqaeQKblv8dJNK/hpZGJZyBu/u9xpWlw0H1sLAKOnvz3ODR32+Y2MRIJiur/HrefhRkvTA1Fg7z0v8e5hkCP08xgLGQxvPjnfTHA1Pnuv7k4WPf+3/fRtEFhzvxsPOxWYf/nfRdU+/LtwkwCnL114Z/3qb3+gze/phOB0+DwP+9r5kz77MWpJJgI8vtnHcgvUctamkyGK7N7/1k3IhwFM39PvAR+EfN/1hmbq/TXf8ZT4NbXmX/WJY+i4ld/x1JBXXHun3UsUvhROsNYGmzpOfPPusd2wSyNcTQdONv3/7NOSt3Ykrpi5BUwbr77z7pqLzDwcuXwa3hmq/TPOsy1PSp51VAGyO4w/mfd5nA4mcREyYSdz3r+WefT3jMlMg9mgcPN8n/OC4munQ0r3bJhRnuDLXYWo53H/eayoXdl8T/nnUqP2/WrXN/AC+naf85Te17X6N+dfQPbCmUKsA8ObKxjuvAWYreP/nMedKVZ6vnPvIVDG6f+OW9qfkqqYXbJAYWofezYDfhGde5N58B3enkNPi9HDIlUszi/A7jzKBD7z9nT2ven3oE5BGn+c95nf1zJ6pQLQlLZK7FPrS7TfDCZC4QU7TP+XHEl61v5asc8uLtC7RL23wWbjwZM5IFefqQk9rilQ2VrHN4DE+tkD/6co8VvpR44/h427t8SjJ2h+noJm/0HMNkudRC79IeHqkFjH4Bt1fwE/txV6hNZxG73EW7aX3qM3a0o4fDD0Y+gsfXBAez3ViUWcJzPBz1BIQr+HMhSHUkEj+SD52m+u9gdA4O+rrX9BEebzmzHbplx6WDI8CfYpNlQhD+XOjw4+ZnT5jM80NM7jd3UTmJ/6NBneM6f8x1/7k26Sf/IZf0FSq/23McePpm97xHlC0gnx/Nh1/h87j33ua/w7HDHS/w5PGCYWTFs8CuEyp2UxX5tf9S7dWcBLvpTcvHn/AHPbfLhAwAetif3YleOq+pYLVsAMOv6Dl9HmDMsbqxyLYDbon+lsVczbzMOyCqAicaSOHydMla2/6n2XAGYuHtzYqcf0G5dI1MIpzbRr+HrnQkdHZ7qC4WQcqqhB183SXw6eDIwsxAcBZuUsffJbw3TmS2EzblpYfi67IgKrYFtVxF8eMQ0jK/jnqpkcda4FEG7augu7JSLJvpBGUXQd5p6EV8Puk1OBunOFMER84oMfF3JEGRTzb6zGCbv5Q3i69BXLMWra52L4f3YKQ7snu0rNR++LgZVISVZfD2brCTqrzddDB1G37Xw9a/Ljm0lHNIl8F56vRm+Xk61/o+xzqkE8sIFrfD1dZtuIhH8qgQOFj41x9fjLX+23tKfKoH8Db918PU73z7n/LU7SiGYuUoWX+97Gd35r86xFLxZ3Vfj+wOPjpkohKSXQsMNm1Z8n+Fk6qzbsclSaAtje/wA+V3ngxmcUmVwVrNGDd+vMNyuMlHvUAafjzCP4fsed+onREPTysClbP2Nu8i7GvZZHZ8og7xErd/4vorMjHAkl2Q5tG3/z9UHub9ybGuDfTmsX3m+8Q7ytzxJnI9Sy+G+XtdWfD9nN5e41onxcvhoE3Ya3/8xmt7swy1RAd/Gyvw98f73u57faFcBbmnpkdfx+bdQhv4opQLUEhwjr+L9fF9O0mCsArjHdt69jD3N1XKdeCX4RG8wwfe7lOo7Hzedr4QQ+oH1+P6YsfOZyrCXlfCA+2PuBeQzyZNLBqOVMCIQoYLvv4UfcpRZL1YFTdtGXzsgDwsot2q2rYIHAol/zyP3UZ8KDU+uAtOhmj34fiA1+DOcHKkCa1kzfXz/8E/51pn126thRdh+TXy/ceXNxU0tNtXQ7GQujO9PCmrsUn2cVA0n6NHdxsizcp87nRquht/ig+6nkNfKbQrjEa2B311Lo8fxut19L6/FugYUEosU8f1VbteCjseJNZA78NtKC3mZyPP5U0M18Djfw0Yd+Y8AyoYNIrXAIDRE4Pu93i5usq3naiH6yyr6AeSHUjk1nyTUAid34PV9yPlZAi0MKbWQdUq4VR6vq0LpLhuE6+D0A7eV+H5123Y5z9azdWB/acNKfH97pGrA70l8HdyNTW8SRX6d7UqA4WAd1JsUu21B/o0lPXDDtnqoeTvdzYcc2uTut1rVwxW/jHX4/vx3w69eT+LqQc3Bfz2+n++7uHjRcKAe5AtpPSzI509oZa3haoCWbGsXRuQFWWEJkzINYLRNu/gX/v5CKC2s6lgDPClg7/2GXI/d1CvdtQHEGTk+TiO/sdPZPiCkARz5XxqOIK+3SdNzzGqAp6w73/Qi70xs2aVd3wC1QdTKVuQqtZlsUnMNIL9TKaYWedGTH0OrORuBeY+WdCnyqzbW7yd2NULZOwv3z8i5dmfdrdRvBHuftAs5yE3tgvTTLjRCgpLlFvz9UVN+OveD4EYwPJDiE4f8PEdenX1mI2zLSXr6FPkRDaO7mnWNsCP4kmkQ8uqdMnskZhtBzH9npTfy10cHelnWNkGq4MDQFeSrXq/yGtvZBO0JT1Oc8M/3795UrtcEt+QM1+Hv4yJfLaW+dGmCoFw+4VPIbb/Nyvo/bILts90tR5F3BDzKss1oArGLDyX2I89bYyeqXtsEx7L4BHYhf5Q0HSw60wQcC7bpW5FX/YiYXcnRDFTfEy3rkOd0DhwZkm6GJrfcp6uQdynvDCzSbYaCJpu5H+j7UM+h4bJ452aIz5PuGUUurmf3405QMyTsaDFrR/7ElYPX6nUzuOludihHnh4sKUHUNIO8VsEq/H3uFxaWHULTzWDmfnnHS+Q8QpOCv9laYLfaVNdj5EllnAw9O1pA1aOayxd/z+uR0ZCv0wI3Fz5WuSHf0UMNjnBqgR2ihsxnkB+q/qt0LbAFviTsKdRG7jT0X4PRqxbQeTo7r4i8ymHWYE91C9DjOV4JI1fjoH5dP9UC3xb5WzmQ52cw8NDXtEK0V8SlefR9fZKwwIkGqVb4D5jvUZDvYpS7nKndClIC3atrkLedlfIKcmyFhLoHv94hD0oecXEMaIVuNm+jaOT2ynsPaaa3QieHlMBd5N8sJ75vr2oFOZkJdWfka6Y+BaycbIV0BqEWA+S2q20YBle3gZGVSPE+5OWrgk59lWwDiUfHuISQdzM1343UaoNvBt8/rEBe2VYTds2hDQp+nckfRc9veCcz3jB80AY3Azu4q5CXl84o7U5rg6G65M+vkbN6MDaurWyDjAssH4KR/3wUd3BqvA0GOZQZ3ZAvXBS+Xc7aDnrnrjw5jvxicGNookQ7bNGnXZRF3nlsysNLsx2CFrrDOZFX18RuN7df9mnr+Rn0/MxMAHeS4v12iJTIiapGXksYznCnLv/8EeqtVOR5jy7+nS5vB/ObKhF+yH06znSUj7UDe/+XKUvk7n3MVxJYOiDkVKC7MvKN8WptN8U74FVhgRQPcp11wz+NjnbAjy2XuWfQ80jHO+NbZe06oPzZZ5FS5Ow8O9zW3OsAtRepZ6KQX9skWDL0sgOsF4+CO/Kjikz1n8s64C9byhFN5CXXrIKfjHYANad+ZDPyX/aRf12YO0EkqDKZip7XEmvg3qoh1gnv5iO8ipF73Vg7I6jRCatU1dyeINf7VWX9w7YTvuZUXjqP3NbJ1bvmbidUvpYMUET+R3GdamJyJ/AXn81gQj7V/j75emknnO5w6W5Gz7PtizV4eWykExwUNLnjkUtdLzq8nakLnGMmdFyQJ79tufRLtAsaL2vd34f8x1fVA/VqXVBSdbp4BfLvv/MeJ9p0gcEVgV/V6Pm95z5FN676dcGG3VckHyNv7Ryd1E7qAqssK31z5F2NoYOCJV0wkFFjuw153GE+c+pQFyRxv3IeRc8fVjaUnCxa2Q3356cs05EXQ3F5uEg3fKu7fcAF+Z5suRwb1W6Ysjb4uwt5ssuGdXusu+HC0qnkOfT8pEme1cAq327YcP7SjizkdquofC0J3fCLNSbYBfkK44D8hKJuGJn/Wi2FvGdx4IsbpRvymEr6R9Hzn19NQraorOgB3uqI8njke3L5u9cI94AzSN8xR26xij7VdrgHOI84MPMgf5/popdwtgcKU/cbV6PnV/kt6n85e/eAo26oqzfyZ18OzynG9wDfk5O6ishtjTu2MxT2gAaT++QEep62WDskomKgByzUOjSikFds0VEPZeiFIAmPM3rIhUI6RIy39sI0yOz6bUV6ks60jOChXhgxWXz7CvlctbANxbIXGAKKJ0yQp65n+PTSqxfWKV2pX4W87ubcLsfYXmiOZzybhZ5Prr6jmi8NvTBjfirSBPkF7z3Gs329EGJ12pMB+ddHI38z//RCGCf7n5foeem3KmaZF4T6QEHh+FZd5JXGdyx2qvSB92r+/jn0PHbwe6lVU6f74KKK2d4w5Ezs62JTbvVByQKjmDzy1bEtYtbRfZDduyK1CT0fnij087Hglz5wYjuW74bc0raf0tbTB+FinaYcyOOO9K0OWeqDEJPHvqnoeXVG1e0rNTb3Q9/JSwpH8PPt16rLF/f3g5uxi0MXeh5+j1rN8WzzfliQu7TlInKPzSzPrD37wVD99klm5BRjInxDZD98e+C94gV6Pp/ph4BKWX4/6IddkpRGbmItHnq5qx8uBeuXfkbP/x/WrfcW+dUPL46xNOsg5971lmmcfQC+6Dw71onmC4qZHoZ92TwAp+L/22uLXF7B1zpMegDWCgg/mEPzCxVzoZfOHxiAaHnuQ9eQb/RNLFTSHYDHfAWmf9HcRJZchAa7xQAcy5Fq9kP+Z/Phv71OAzCXoJfGilxN0nws03MA7LXFOgPQvEYk5dmv24EDkFr/1pIN+aZzzxX0IwegcytdKQDNgzDLz4ZufjUA5fNDNizIj+4TYJvMHwD3ofu9PmjepPfRo5i8qgHoOEKJW0LzKQk+ORo+XQPAcIr+6hJyFaPmP7qTA3BC4fPiJJp/sTgqX8T7awAOj6k+tEQue54pqH/1ILhYBJ9uOka6sZeTcQrfIGy7Eu+gilxg5dUtFyQHwYLLL/Mtmt/ZMSPRL680CNasKpJbkde9vvhoXnMQRtQ62gLRfFAah5zcZ5NBKP1q8e4Hmifi36b48bb9IIQEtH09jfywBCF66NogJFBOfCtG80pfbi84M9wfBL7dPfoSyKX9GYPh2SDc2OpXF4DmobzDKN63UgZBJsbUdQrNTym086oqvx+EaprLLm3kZoYsNT/KBmFzWTNrCprP+ljFtjG7bRA2KMUuMiJvi3cUchgdBO+pkZXmaP6LZ8ikZ+vPQQjgBqG3aF5sVOyXdjsTBdj9VLVYkIs9sLIJ2kCBL00P75ihebQX0UHCh7ZTQMg4v/AVml/LtXXxoitQ4IDm2OpFNO8WdXTgUqIaBVTqFYw0kd9ifrNkcIoCnzaXJoajeTqNzxFcjDYUGLz9ea4Hzd8VtBxJz/CggPm1w3tFkQutUS028aXAYvvNqw6HSF9tvcVwRTgFtjZGZLxG84Dbd+uYpidQoI6nrG0GzQ+Kb5SoPP6WAh5TclRp5C6MzDE/CimgdYzrPwc0nyilINL4vJECuizPxpPQPOM23dfmyoMU+FD0p7AXzT/OaHxW7KJSgHGP7x0e5AOBFubXGIZAabf1Ni00X+n606+Ih2sI2qoH4j3RPOYOioBt1pYhqHA5/PcVmt/U3/dzv6bMEHQu1ip2oXnPutvtRL/KEKjONakzI18Yv+hwSX8IPC7FScqiedIIh/NvWM4Mwcz9gH5jNH/6vEyNK8JlCDT4JmxuoXlV8czA2xK3hkB6y6b3cWi+1bo29Xtu0BBcgKvNhWge9tb4vOPhqCFYY+/8fgDNz1p+L++sejUEMrNnrH6jedtWuRNKBp+GQPn15+qNyPdrg3d71RAkx/73U0aG9GwX6VdmXUMw7u/fr47mf7vdEzK6J4bA4O+wjymaF1ac5/c2WxiC6oTwPkc0X0z19xJsZx2GgO2bqNfRPLLd+7QbJzYNQ77H73f+aH5Z0dg6tFJ8GDjqm6UeoXnnvtDzRsTeYVCelj0WgeajeTacKXmrMQyOXNlbYtE8dYr6SKOI0TDc30WPSEDz12vP3b8SZjsMt1bFfEpE89pBuSVpfy4Ng8Y+K58ENN+9UMZqbe83DBOXpqZi0Dw4X8C7iPrwYdh/b/7HczQ/fj+MT10hcRhcb2jEhKJ5c0lNT4unb4fB+t0Lyt2tpHMIcrb/KByGeO7Cgmtonr2qZOmVQeMwrGIMUnRA8+87Xc40vR4YhsWYlsPGaF7+4Pyhw6uow2DUcGPgCJqvv7Y3ac7k7zA8trDlkkbz+ISEZ0v62hFIYvGpX4fm983kXo8uCI4A56tSgf/QvL/XWW5BjZ0j4Kkv/a0D5QM0ZF67EHJgBG4SH09+QHkCcnuTGlt1RiBd4ur+Jyh/wMFb+yCf+QjQxK+luqK8gj9feVNNHUeAe7j1+VGUb/B6bRrrs+sjoBX/Zo0gykO4AU8NG++PgJihwtIcyk/Qeex4l/X5CFz6GOxUwEn6FEty8IGUETh2ZsEoGOUzeD36bOeSNwJ6n959NkV5DicmBFkiS0egglgdKYzyH2h60talLSNw5NxR6jjKi3hUedh9emgEJjPL81+jfImoq1lSXN9GYF/r5LwLyqNwr/riI7tiFFLf8aVJo/wK9cbXbnrcoxBuX1o5jvIumG6/mzy/dRTETtqZJqB8DO2pVWM3ZUbBQ9zbyBTlaSgnlJmHqIxCCj0KOFD+huUAPxGjNwpnRfXCgYF0016Be2kWo7DzqXTDBZTvcYOrV/KN0yjsCuu7JIDyQPZccRLMvTEKSx1r75Si/BDn1lrj3Aej8OnlRaozyht5voqp/s3zUbjxvriEG+WT1O9iv56eMgr92lWLOSjP5M2mTp3YvFHYI37y8UmUf7Lf1uJgaOkodEYqPKSivJTgLm/VWy2jIOKrNxKA8lVyXsqeOj80ChWqdyOFUR7L6SQdWx36KFQ3Vme+R/ktX2PfOEszjgFTFp+QNsp7uRh50Go11xjoTbmOd6J8mAcbyvdQhMbAQLSD3Q7lydToCg/l7RwDqbs2ATSUPyPuv/XMvQNjkFAqY3Ud5dWcMwiNOqkzBmaSpx/+GUd5bi0HHwuYjUHG7U3c3igPh4X5m3K//Ri4Cz6dZED5OcGM1/xjro5ByMg6vtsob+elerizqf8YuBxsiZxH+Txsf1YPcT4Zg0NcEu5uKM/no3Zcf2HiGMjW2ESOoPyfj/f4TFzfjoGp1QSvCcoL2v1k35FNhWOQriw4XI7yhQq3FIR/rh+DKHW3FXtQHhHPhPsRi74xKBsxuxiL8ovKuHjU/pseA+3/TsuyoLyjq6ftgh8ujoFg9QrCGeUjbfGX27hlzThIiXZH1aE8pQjPfS2vNo2DpoK31i6Uv2T0VvWTvPg4cEQ8UwtEeU0HnDcX5e0ZB2eTyocjKN8pYkVwn4LaOIj1VooeRHlQW2XPM2cajMMi/dTqMJQfNWh2WUb47DgkFO3aP4zypgT6go89ch0H11qRfHmUT0U5+cBi8dY4pI+z+t9BeVbOfSq6VkHjcG/fp5gqlH/10+0hT8GLcciR2rpqHcrLEtpk/Io/bfn3u23PM0L5WhGHfZjd3o/DzvmCd89RHpfQyl8CBaXj8HKU+rcd5Xe5WWUOrmkZB5OQT894UN6XVehjveOUcXBylrmpj/LBUg6lGIZSx4G+wTrjLsoTu90xOlf1Zxyu7Lu8Ix/lj1V/NF3HwDEBjQFBP6dQXlnjHfYcGYEJ0CluXyuA8s0OHVlXYSo5Ad8DH146ivLQwsv9jt7eOwEHrkyLX0T5aXGVfuLR6hNQMqMs+RzlrelLKp/JOzkBDlLl1z6jfDZTsZbByrMTELRtjLcP5bltfPwgtd11AsKuzK/8jfLfZNkjUvtvTUCyo9UhPpQXt3eLVsdg4ATkVgfW7Eb5cvy+4zv7IibgE2U2VQvl0Z0i6mJbUibg0FmmttMov66rzVS0NHcCpPQNTrmivLss129vsoonoJVmKXob5eNtnGcjHjdOwNVC0AhAeXqGWoJF7v0T0KS15nM4yt/7dTRdTmdmAg7y9fu9QHl9GYyEn+DiBLCkDcfHoHy/GxVu2ROsk7BXo2J9HMoDjNHpe53FOwlfFg52x6D8wK4MGTdX0UngcmNYeIHyBo0ieGkSuydBf6DB5THKJxQ8oS/WQ0zCCP2KciDKM1QtiGR+oDcJzSkFll4o/7DIv/a+jPkkBB7w6XNDeYmiqz4n1ttPgj/30/eWKF9xjZWWvsOVSXgc0jOlg/IYY0PPei35TsI39gM396D8xo2Wv3Y+eDQJxNs4h80o71HNcf0Jzthlt1x6x4DyIc3F8/qDX09CUoiGJQXlSTIM/mhgyZ+Ej8RNh0KUP5n8bk7gRvkkCDTGtkSjvEqj4Kr3Iy2TcHnuQ/xVlG/5n/D7SG3KJBhcbmnUR3mYLBNzX1PnJuHv8VXnRVB+5gznx00Mvych1MHS8gfK22y6bBV3fM0U/PJlhBKUz8kTdVDvxcYpMJBg83+E8jy1X7zh7RWdAul78bnmKP9zkFP8+6bdU7DZclZfBOWFGvCs69UjpsCMsuXkOMoXnd5OrfDUnYIHUfbF6SiPlNiomZVgOgUvTf7GOaL8Ur7FtHtF56eAj2XLjDjKO5XgzNLq9pgCaiJzGgXlo8onL0xP35mCg4ILrS9QnurSmj0O/z2cghSlg5ePo/zVKrcNeb9eTIGgl+D9lSiv9WWdcfXPlCko4RvnfIfyXc9VFMZNvZsCnuJZjnMoD/ZC6LZdnYVTsCfN35cD5ccmVuo5Qd0UxBixuuehvFkO++3HY7qnYOWL+i4LlE87FBrScnl8Cp5d2A8MKM+28LonVf3HFGQMZ2xNQPm3ukcHIteumIaSNUEMh1Fe7vmpz3X1a6eBpf2gVS/K1+Veucn7gcA0aHDvOnwV5fHuePc3fb/ENHgerEpai/J7JQMfqI0qTEOPv09QIsr7/W7SpP7g8DTcf1W5sAflA/Ny/3kpqj8NzeM8s6UoT9goda/VB7NpODje7XgS5Q+Pfct2ULObBv6M5xf7UF7x8QcJnyo8pmHap3ylHc43jtXRV78zDTenR4VnUB7y01kaX37QNKSFX21wQ/nJGk8HecUjpuGX0hIHHeUtt/12PhiUPA0TaQs9biifuTd/+u7Em2mYS/2pMoPynH9dgXGVr9OgPem5xw7lP0u2a50JqpqGWyt4ivpQXvR5m599jW3TEGCuM3oS5UunXd5jzTk0Df2S2YllKI9aR+DWkNrcNMyfbVpURPnVHWxaJu6L0/A+U5WahPKubcL485+xzMB5+2c+XCgf2/b2Ncbc9TPgFHTu3XWUp71tw5xY1ZYZSMrdf28A5W9nr+ISad+x/PMbPi2pobzuMBP32e69M6DscoM3BeV7U1zfeneozsA464Y2ZpQHvubHxdaaYzPg9VH8oA3KD1/Rbkz5YD4DEQ3H9QDljX9X5YqPspsBYrMs6yaUT66WrLvmmscMqA6dd72A8sxbo4p5dbxmYCXlmV8Ryj/3XCkHGwJnIPyonRYPyku/PW641P50Bg7m3ABrlK/OETZf9ihhBnR3Xx/PRnnsQbeHN6pmzsBWFbayRZTfHnN+cmzq4wxczu8yVUN57xXEgExQ6Qz0fgtLDkD58M+J+HGRxhmwihlIr0N58jL9HGw5PTOwp+WiExfKn9/QzxaqND4DT3l+jh9DefXqOv5u77/NQMwRoe0PUb69iZdLsvTfGVBIitpWgfLwS6Xei0esmYXFAdEBBpSfL2N4hrq0YRYOMzqf24vy9jPPWc8bb5uFn84S6U4on19oU82+dOlZeDHJ/TEa5fnbxyamf9s7C7tjBkNrUf5/WeAvDQXVWdjHaiC/iPoCVveNMjvrz8KDVVsSxFC/QBur39AL01kwrWTqP4b6CEa+01sLbGZh82jJ1BXUX7CPyay913UWrh3ZXBWJ+g5OCIwM0G7MgoxgredX1I9gH1k6tXR3FtayvVjRj/oUktx20/6EzkLHDw2r35mkW3DbT/4Xufz6BSKe8qG+hou+qQ1jL2chl804RR71O9Rb7Y+uezMLWWmaj3VQH4RIj4vW68+z4CCx1/Is6o+gl4bV3SmfBSm2mdWXUd8EX9gKMd2mWXATVXzqj/opZk4LaK3tnQXNJ/1MT1Gfxbr/DsmVj81Cdc17s0TUf6E01NN+hT4LNfeCn2aivoxJ+zOKgr9n4VODwqf3qF/DL0JZI59lDor/3qz6ivo4oiymGfTXzcGuT8plxai/Y/Lmd8uOzXPAM38kuwz1fYzndVqYis+B6aJTQDnqBzlRKUFrkJuDVeYPjcpQn0jqvUu8xIE5oP714i1G/SOzs4ZliRpz0CMuVPMF9ZUkH3D+9ef4HFDsVK/noX6Tg6ynXx83n4PjWTVbMlAfCptlS+tz2zkY035eGI/6U1oofm7trnNwZ/yu1WPUt7JqSvwK+43l7Yq88scP9bO8SL01sNdvDqT6daM9UJ9Lq65emmnwHMTFTqtYof6X1N22VRefz0Gj8v4RbdQX82dN5ME7CXPAd39LmDzql+lmq1nyez0H6b3eR/lRH42JcC/jnbw5eM+ry/LXDPVliH/SuFgwB3MRDs2DqO/GZpN5qUnVHKhZlWcUoX6c88fzryq2zMHS4snn8ahP53p5n/GavjlYE/f38W3UvxNt0G7ZMra8XeKfk01RX0/Y2KcHj2lzwCx0q2Y36vexG8qo116cg+iyvWxrUB8QVXL6iecKKvBsH7LuR/1BNdv21eiyUKGI6VrHW9Q3ZOfXxcLHTgV+ZpqjH+onMteZVx/gooJ8tLbgKdRn9GT8k2/CBiqYi/rStqH+o5MXDb9a8lPhZf+LiRnUlyRR9Yu+cQsVrjA/ZvmA+pUYW8aEqkWoMFftrncH9TFxvjhDXJeggp7dwS8aqL/J+07KCeGdy9u1ecmEDfU9MV7iPlkmR4UNRz4K16F+qE4++iFbRSoo63lvDkF9UrkMLzf9VabCutZzmvqof2qqMbQ9nKCCYNSFVDbUV6XkK+gpokaF6qfvVcpRv9WP+18ZMjWpIE034PBGfViRrLO28npU0OU34VVC/Vm5bLtSc05Q4UDBgPkc6tviz2Et3WVEhZJ+1oFE1M91zZErP8mMCvkls0lGqM9r9+YBvw2WVFjBlfOaBfV/3bUVEPG2poLdNRrdBfWF/Vd1IWzMjgr1qlX8lahfjGsmpEHTmQrG/xGtW1EfmdGXg91JblTY3fxS7DLqLwvPOZS9eIkKEhPG68tQ35nRSic9vetUOCv8JnY96kf72Pg8O+IWFTzUNjScRn1q55yy2we8qQA/plKTUP/auxsJBcL+VOAojN81jvra5FUcHSwDqHBhU6qtBOp3YwGOhqfBy6/f+LKBLeqDC2WJoVeEUWG22G8hBvXHrTDbW//jKRXuhRhZtqK+ucnzjDaCkVQ40uZ6nxX10z3ylckiYqnwOdrs+j7UZ7dtgCHLIpEKrU3Jirao/879S8HZSynL26sxUhKM+vKcEspK/V9RgUh7I5GL+vX6Qq90hmdR4bh/6vkO1Mf3VelwZGQOFb4ccPadR/198bJJq2PeU2H1fKLvBtT35yIkJRL5iQq2KYtOMqgfkO+b42gYUKHgm8hhDdQn6MLLbnC3mAqRCk0sZqh/8OWzAhv3ciokWxeUOKK+Qqq5lqBZNRXWc2bcvIb6DRN1Lt84UE+Fj9rmCr6oD1H+9jZPvmYqTMSGUQNQf2KFjZIQrY0K7EtCeSGob/HKt7xzxV1U4IxpePAI9TNyVyYcDe2jwpMVN91CUZ9jkCFPjTFl+fivX7gQhPofZ//IzfGNUuHcJ7GAu6gvslpNLrttggqynkNlnqhfUpVitDZ4hgprknmkXFEf5Z3Zn6yHaFQwjEj4YIn6K98tXoqd/k6FbrvrV/VQ32WQglpj+DwV7N/dd9qH+jE3XhuL3rNEBdcXxRFbUZ+m2CXaqqa/y+/3kK0szKh/U/DrKmaHlTRw0Ij4MI76OpUnm+N+MdPgwUOpnArU73kmflur/xoaxMu1LCajPlCL3IIEjrU0GOl+/uwO6g/tkH+8OoSbBvPUW4EmqG+0/mrIarYNNPhzIbBnJ+onrVTKS/DeRAO+6uoQBtRn2h2zuZUuQAP7Op30BtR/elNjLO7MFho8dOeXi0F9qfrGOsylwjRo+aIp6YD6VUcDgpnExGjAEjvxTA71sWbvY4n1lqTBYgW3z3+ov5XRanNzuzQNxh+2T+ejvlfnN+oJErI0eJZv0OuJ+mGdn7FxXJKnwfWLUSbKqE/WS4WFJ1+RBq+Y6q1/ov7Zr1GU97+UlvdPK9OqbNRX+/eaycKegzToEz+tYof6bR9dVOh0OkSDuBX0jZtRH278ipMmUao0cF5DeVKH+nPVg+KvlmvQ4Im5zpfbqG9XyURo34wWDSZtdcOlUT/vsdiOFxx6NJCqWCnYgfp8l9e8OInjy79nR6ilN+r/ldN9pqNycvl42MJlJYH6gscW10bpG9Gg5ke8SC3qF3YqTg83NaVBWLR1livqIz5VVydvaUGDgDvurFyov7jxBPWWpSUNUs5MyWeivmOe0CceZudoEC01qaiN+pHdug15j9vSwH30Ae8w6lOWjui0O2RPA7k7w+2eqH+ZRa3LYYcTDSoz193hRn3NNheEhbgv0ICrfgdPMup35i156E9zo8FEgXqEIuqD/sy2OrnGY/n1l1ziKUP90QniYZ4JV5b/j8bVASdR3/Q63n3sHteXj//1Zoz9qJ+agcZvqnKTBp8CZG7Zoz7rxWknm1VeNFAUNVlJRf3X+sYusqXeNPBc6n1+GfVlK4S7wx0/GogUVhxZ+EQ6N+/A+r33aDAXLMjsifq4g87tkB1/QIMz9X1jv16TfnNFN+/joOW/y8s+cw31fT/08q9SDqHByr/x/D9QP7i3WZtezyMa3Fnz4rIr6hNfweiXeO0xDX54Tq4YR/3jY4WmdZzPlt8viv7lZ1BfOQV2N8ZHLB+HLywqmlG/uT/lV+auKBocP2u65ijqQ39emumYF0MDj1s2YR9Qf3r6S3MWpXgaOH0/ayuB+tbpx7fcz0ukgd0XuftPUT/7aRYJ6q6XNPgvOuvvCtTnPuD87khCKg22seQ0uKD+9xVO6325XtHAm76WoR31xcfyJr27nkGD2/AoTAX1y1PCWrt6s2gQycX0MAn10d+iiy0ceEuDsdSd31lRf/2GjeLrn71bXme0qmucUN/9ZPAl6ek8GjSEPBeoFSX9o9sXzQMfaRDTpD0iLUh61x5wuveJBtKMYbsCN5AeF6YRUfuFBvu9Ny2NcZDOpCfTuraABsMcvgaqzKS/5LYR0SmiQeZTN8XoP0v/7xJH++75lNDgl9CN1z9+kr5mIJk5t4wGHdG7P+rOkb5iR2MipYIGun1iZxPGSP8Z72fNVk0DZqve1J/9pL96T9eSqaVB4r62x1odpB9OMjfXr6fBlR8BkpENpD+X5Yiyb1xe325dcJqqID3nzjmu28008Po5fUa5kPR9vcWfg1uXj58kJ9b7H0nfevNl8ot2Gmxs0nRueUP6B82g+vhOGnTmdAdvSSed+dVKIqmbBmv1L11ySECvXz9lPr53+XgwN9/29gXphhOCjJH9NMhVaIpYCCO9h4H/dMggDYQ/rKMQgaSzvzHl9hqiwQr5Y3/8fEnfe/GlsOMIDQR03tIrPEkP7Gx5cnyMBloTZ4rZLpF+yL7EdfcEDdpE3S7pOaP9pmGZyzlFg1SZhdXBNqR/5HjhND5Ng72qTPdrLUi3DfR49nmWBieCn9HZDEkP8f9+MIi6fL4TeaWnpUd6va+MjTGdBkoTu6PvqpP+6cEhTqHvNNC/zzdScJB0oRFdtYEfy+vJmcOSi3tIF5jxYY35jwanXP1cFHaRrljOd9Z4Yfl8YfQu11mMdO0dJ06yL9KgZ/8LpiQh0i+LXxz+vESD6tKfVl28pDMOV/I5/KGBI6dPNScn6UZ2OfNcDHQ4GD2lqcZCOovZQ/93jHTwPdnVc/Xv4v87W/XXipMr6SDqMh2Q/h/pit9zS2ZX0cHa471Rzxzpa/6Oed1lpoOhYoUqxzjpS5UNfzey0kGgLMHw4ADp6pl0rZer6TDsXBTi3EG6kUabtSwbHd6nRfx40UA6+541J/PY6cAqHRZQUUF64Yyw4L61dFjbwG7wo4D0E7fyy3M56TARefbYto+kS59yM5HhpkPgl/67um9If8Q90ZK0jg4uD2rnr6SRzny87ggvDx1W3bB/FRdPuoRHXYrvBjr8kRmJq4wgvf9K1OoZXjooe7j20B6h/VMw52KwiQ7+ClJn+QJIz5r17crhowNHqMzuQz6k577ZZMgtQIebDaEG52+Qvjvq4pDjZjp0uhuVBrqTfnzJMLBAcPn1SN15mO1Iem1OqMG6LXTIH1+V2XKOdJ51VBWrrXQI7m2SnDcj/XuWulH6Njqs8K1fKXCS9P90z8dQhekQFN+uclCHdINMSUF5UTr8NYbeM6qke3k5dlzcvry9IgZDXvtJv6DA3PZabPl4GDcwiJMn/fRMj8CwOB2uLnjuLNhBuq5FY9ZGSTrcFvW62i9COufrimdHpeiw7iOT/B8B0qn26Z0eO5aPw8fZ5zbzkN7jaOUZJU0HjR2bViuzk85R2OZTuJMOxU9qJIxXkS4cu/iDsosOrRGGJR5Lv8jPGzrQxSBLh5Pvd/eFfCf9CCfPXgE5OpTKd197NU16gtgs1+7ddLgn9vVp2TDp53JUL6jL00Hq7hHlwR7SfbLYDQ0Vlo832XLbxRbStw4eqT67hw6TfxIENtSSzls/2OaoSIdNdaJndpWSrp03esttLx32BIbLHP1CerTX8TL3fcv7+ciuMMtc0g3ztuRdVKLDwA7p+1czSF+4bXTSRXn5//7h8/qQZNL9g+cTbffTgSeOZe/LaNLHt7Flmh2gw+8Z6e+fn5Ce+ePxVd2DdFDgVNdrfkj63MEY5v0qdHjSb6U2cZd0gxjZs2IEHW68f9D95xbpysLGD9ceooPB9UIeniukc+8RevRt2Q/HrqBLXCD99Ytw99bDdCjTPHT54HnSG+3K9r47QgdHzfNxJ86Q3vKrbDRElQ6X5Ewv2xqRfur7y7v2anRItv3545o+6etkr/OrqC9vrzCPaJAG6aNfTrzi0qDDnUfejLEqpFd3qasMLPuaRubQN4qkM086db4+Sl/+nGbbWLyLdLsL3T5XNJePQ2ej8lYx0p+vzDh0UIsOURbBHmNCpF82/rWJUZsO+60+ts/zkm4j0sddtOyvVW79WM1Jeuz2S3J3dJbX1TXX6/hZSDfm77y1X5cOl3eq2+z4u/D/nvZO6ve3Zefw9Piw/z/SDz+7l5umR4dKpZAanTnSY3U5Myz06WAjL5hgPkZ6twplgv3Y8jpZFKns1E96Z+Y29/xlF+33eXajnfSq9Dkd2+N00JRRy39QT/rYStdbHCfoMMKtk/S8nHRd1WL2nGXfkLlklAKkd0VzMRgZLK9LDB+ac9+TzjzmefrnsktPtAqUZJF+x0dqx+OTdBjflybblEJ63KkjrjKn6CAOt9cPxJLu92ZCpmLZbxpHl848I71Z+6jHGUM6yPynrrkYQvqmzT4Efdmr8nOiWO+TnmVY+MLXiA7x3wRKNtwhXUVDOnCdMR2M9mSC8DXS845M8sYu+1nrx6Eybmh7g4TVJE3oEPaVvveAPen6+5Y2vVn2GPpYnqYV6TvXxkQqmtIhXeThWkMT0oVddzV9XHbK4g/i7HHSWRWai5TN6LD+o6yuiybp6x6+8fi47PrKGgrXD5Hu0T8zucd8+bjlUF7w20d6ePyrXdnL/u7WmqhQWdIr93CoS1gsv39jswWjJEhPLpZXiFn2E2e3eqVsJb2Gk1ix7jQdWJ5qFr7dRPpNA71c32UvZVo/8oWL9Fx2z5Pflj3qhs1UBSvpEj0UitUZOkzVbW5tZiD9P71oh5plD1vkTeybn/9/N88umNljSQclMUmjCSrp+kNWl6OXPSNLdO7bOOk6EiHMK62Wz1NH2i78GSBdlWaacn7ZCweY2lg7SW/LrDldsewnvl/Zvr6R9J/RczISZ+nw3Xz8tGAl6YxPykX8l32FJ88d8ULS3RoMCcqyS2u+CZL7SLo8PLt/4Bwd7lu4+e1/Q3pdnT/Tk2XPWfHXTj2NdK29mz5PLTurBvO+Y/Gkryk/8PaQNR3ojDt+mESQnpA5MBO+7Lo0jrhzj0h/qjt1aWTZu7/oKDk/IH3PgoreHhs6tHDeKrzsTbp704ebvst+MVpRyes66U33ZFc3LPsL5dXx9y+SbiN2bZ7flg6h494LjxzQdg2bH7dZ9lcjkqqRZ/+PjPuOxvKNHweOsiPJykhkjyiyIrPsmT0K2UIiSlllZGSXJEIhW9rChexEys7em+fRItXvfj7f7+95d87339e5z31fz3W9r/fIOf3z/HouSynmB2qjQh5bgRtL0xjjMX9kzl5aZvzPeyQMyGVd8OgqxfnOl9rgbq8PyQdh/vvBl3GkCm7yXhz/FvOEgF9zbfLgnZbsMjuYG8XJTPUc/Wd/GCJoTrhi+xnyu2dYGDz8COnlK5hfqKx9Oc0Dzqp56NpzzF9rTyatHAC/zOTGu455qGG3/bd94GfULS4KuWHxVrks8Ica3FbFycMec3fz9GkKMvBR8t/M6ZiPHJNM37v9A+rdYtSVTsz9jPepseHBv184m07ijt2j2ZSZQ0vgmtQDgVKY19rQhApPgfeSneB2xtzDuWPfsWFwSbn3KXcwL6M9nKXwCdzga91AE+YZNQ486h3gpxvUN/GY51r3ZOs2gisoBi9xe2D9mG41s2k1uPdSRKMu5mLRjlG2VeDFez3CAjDXLaDDORWDb0UeFc7BnAG3Y+aVBz5wt6+hDfNEL58Xl++DD/adMtzAnGctd29ICvjwjks/iycepXF3O0XFgje0M9oqYn4yXeJFwg3w9lHWWXvMpye2SNKDwC9kywdEYH413lHr4SXwUVZJpkLMa048iCv0AD80WfiuDfPMioGOCkfwclK1mEXML/epU7y2Bq8eTHWnvoBHwr10J+tNwHdTCLoLYf6DzeFSmw74KdOr8acxl3RyffRR7Z9zzN8ZOI/5sz6tnkEFcMpxFqMwzOW2RHcmjoGjLzxbmZi7fjrOtygC/tTKc+Al5nULMdo4XvDOVen1j5grnNG5sMUOrvbjmcYS5j3v0uNJ94Nnpe0bIfPCo6qU5GJqWnCJ+x5v2DHXbzdr2bcLvDGme+Io5oLipBMHfn0n+rU4DXMtzC/qVPzg2QT/5NrAdRbz8yFBdCLL4BE3jp7ww9yX9DrPsWlw736/qmjMxXDvpRS+gEvhraMzMf9lFa6h9hk8+VtpbTnmGSpVZ3TegxsnHrZqwNy8xM/B5B149S9Pu8+YHy4Z8rJ+C+66S7BrBnMHpx9XHJ+B+28vlH/D/Drr+A2PEvBFJL+LwhuPDIXz4i49AjesTetixlxP1Dg1KBPcZc6NiR9z3+lfGTdSwddesw1KYU5t+vRhbBx4qOI2pxrmR9+FPk65CW5PZjFnSPBG/yf3r4F78l+QtcP8vnRWSZ7fP+/X9tjvgflxC/LyYk/whKzLwQGY17W8rqg6D35kIP/KDcwvRjVWVtuA98tQUCVgbkMh/rTxDHhW5J0jGZgnC5M97dAFT2M+vf4Icy493cpP6uBVDb/1yjH/qLWvYvgEeNPqHZ3XmE+E2JZNSYGfj/qy1IC55YB0yZIo+FeSRMn3hPV05D7BHwZ/Y+N0sBdzFafi/G0O8N0Hd70awTxcxyyPjAk80ZLi9wzmIfVPsmn2gDMX7OBXMGcvLb7PuBtcXswt8yth/+/b32Xf+Ub0vgd1P38R1t/Yncz7FbxJ1p1ulw8eVdL9jhdZAdf40PSFGvMU5tXoYzPg1A08LgyY14g9vqEwAs5E31TOgvk5e4FgtV7wi7rTrzgxl78eGKjTCT7ztPgmL+YU9Jm+Jk3gb3nlmYQw/+CW5mldA/5cItdTHHO6Jy7Ojs/BpfkW445h3l7FdM6jFLx9L22gLOa+J3MtLz0GZ/n09Ygi5k976E2CHoAfFbr1QgVzrtZzujfSwIPe3t9zCvNGw7sasfHgZMe+H9fG/N7l50opEeCXVCyl9DHv56qRuX8d/FbtJQpjzCVpKyTy/MG5Xi1XmmL+bTxBqPgCeO0tO2lLzPcfsuOpcgL/uGmeYoP5LikO9mpbcD15m86zmD907mBsNAXfkZ6adsB8aNmTtkMP3DzIctgJc8cpkt2fNMC/XOJ+6or5caPYnSFFcMqQ2+4ehPUIUX+blAbvZlzb7YX5lHbI6qIY+MOp8AgfzP/cXJrF8YEP/w5Z9MU8MM1gbIvzn/PaYjjuj7msSEk/KTP4V1YrtwDMOeZIuqnpwDu8vSOuYP7Lxqh1Hzl47P6zsUGEfdh/Hx34/ZXoVqdEr13HvCBm7BXPN3DnjG6LEMzPSh6sFF4F3y10gicM88SLVk+OzoI/qzYdDMdcpjgpR34UfGx7K/gmYd+ON91T7QM/k/uXMRLznw5fk7Q/gBsUHL0XhfmeIJ4Y42Zwsktn6G9hXlavG25VCx5JdyggBnMtP7+rDi/A6Ux1PsZi/r39nq97Gbg7XzBXPOarP966++aD56XYnL2N+azoqMPVLPDqA+GpCZhfT9qxCr8DHvIhvDYR89t67CYxt8Ft45dGkjAPuymjkxwJrn5UFZ+MeYaZsVpGMHh48+4/KZifmPBQyL0M/riqjCQNc8GTN48VeYHbfC3bJvib6PsiT53/2U8d35U7mHN+ruR9YwfO7mHXfxfza9It7A1m4L8lP71Ox/xI3TBjuz74Qp9w2j3M58LWaHpOgZ/meOOWgfnHONJdQ0rgk2HdMvcxf7Wy/9fEcfBXl1/9IbhQJf/mgjj4h5iX9ZmYx07KLG/wg68+pAt+QNiHOM3pn1zg2txbUlmYF720+ELCAo7nezpLcNcLrp+p6MGZX7inZGOu8jzgPQMF+NKyicJDzPXuRL5j+7NJ9BNHMkYJ/pc57e2h7+AXrZyv52CuoJj3TGgNfNfmCEsu5hZ0lSWSc+DaFrxlBJdPqH0kNwbuM2+qnIe56buOTJV+8PsyyR8IXlM5kKrVBU4ng7N4hLmo9UycUQu4kn38GMH3vNu4aVkHXj0V6PAY84i1nWv2L8G/tLRMEDxwnMrfrRyc8UCsbT7myfeYLlwsAJ+g7+kluC7nIacr2eCmokXaBZjjLojaht39Z52OB98SvChexvRWAvhzuRPChZj7B6vqJUWBr89RpRH8uKqexr0Q8Gb/xF8Efz5krpgTAH5poO/cE8xztRykn3iDV+6Zqif4/URPsUoX8AvSbw4WYS5ceZnv9dl/vvvk3FWCd5SEctabg19lHvpI8JWbMUxtBuA6cUL8xZh/lU/d8/E0OPcdowCCK3U/2D14EpxH+0wTwTlPFeyMy4BrWh3bW4L52IOKr/NHwGV4180J3jnwemVdAPzR69hMgov+aJj5cRD85DfyUYIr7nSM/GUBVw514CjFXHnhcy/lXvB7fVnmBL9YM9K5lxJ8zfxtQul/eXW2ifUvHvo0rep3BNfnXavh/gFu8uX+N4JfePn9ueA6+N5jdnxlmD+S/VsqMQ/edp7UiOCihZT5suPgD0OjrxBciYIhS3kAfH/iehbBGczZ7mh2g/ely9cTfDT90G3DVnCeLOfx/7xTKNICgT/N8ftFcM3vksHnXoHbPTrPVE64d8zyl10rwKPyj4sQXFFU1cunEPxM4aIiwWXltZ0DH4J/fBKqR/BgFWO70HRwkuIflgQ/rWZlFp0IPlNs7Ejw98oO+onR4NdLbrsRXF3B/VR66D/7VlLiSfD5Y75KDwP/r6+LXD2O3Y//857Uw+HiFa7/97u0B2P4X537v+tM4kjmQhb/93dZcWUwtxqCm/7vPjzky6Xr1gSP/999u3+siHxAGdz/f/f5htbT32Oy4H//91wSXd98m5MAp8z+n3PcSmpYXRMEF73/P+e+1dw++50bPDXtf+KkhfLT6B/Wf84x7n/iKsNiuI+CAbz12v/EYfHLqQ/0VOCPz/1P3B4TWG5mIfknPsUz/4tzt8LN2oM/cUS/2/8/9yLqxM4LgQ1wG/Wa/+5R0/Tu8iML4PeNH/5372xz6QpkJsC3us//d0+jL7NknxwEN7tK/d+9DnPgvnv6Izj1euJ/eeCmi1CCQRv44arv/+WND5FHo8zrwT05lP7LM9n1CiFnX4MfNXH8Ly/JsWkEuFSC16s6/5fHJm7re3s/Afe7rfFf3hvntXAJyAE3ufnnvzwZMWh/NuQeuAxd8n959XClh3lUErhDztZ/efhAib9Bwi3wVNHjDYS83dkRcvpuGPjtXSr2BC9liDmZfQV8dxfzDqEuyIakyhRcBN/j+fS/OrLNlH2k3A18ZWSPCMHT+p8IvLQHdznCU0OoU6+bnh2sswS/bDGnQ/Cjk3UsLUbglw6d6SfUwTnxDvouLfDnu+zOEny0tI+iXwX8Ad3PKUKdVbaf/DMqB87xlsWJ4Gd1Vr/PSoJX9hdNEup4tdfW2qoQ+MKZHBuC7/5APv/tELi38HwPoU8Q9mQc/80G/lTYXYPgZrrcA+T7wBWH6Z8R+pCdi2LddNTgH7TruAg+My7fykwKfnLWOoLQ54g80ERcWxtwjrrNc4S+yLDY7BU/DnyK+4sGwTX2OlWIL4JrjgZkE/ou34+XCo9PggsX+GwS+rTWzfCHSkPgtcwZ6gTvDE1OP9UD3rn3XQKhDyy5lpuo3w4ulPSml9A3qq8/jTZrAK+/qsFMcKXpxlC7N+COzoJGhP7zoENvoPNTcI2LPJGEPtbOb87Hq+if52lWnxH63hD+LdfLueA1TcojhD5ZOGKPfXAGeCx3x29CX62TdcgyMvmffbOUZSO4RNhxo9sx4KZy4qKE/rxESVfrTjg4y5SuDKGfV1xwUMm6Cn4gR1w+FXOZtKty+b7glVUuUoR5YdUiRbLMHVz8YCQfYb5Y1C0VeuEATnaVYQ9hHuGIaz1UawU+8SZmkTDXsErNsDUbgw+Re9YQ5iBzJ7J9H7TBQ0IEIwhzU6AaL3WfKvhuBlGVOEKe/6pOOioP7qo8vE6Yy67ku27NHAV/+DM5hTDHiUbcxq0Ig4/aFgpGY87T9GLxKw/4cpJrOWFOfJ01MblzAPxZHKtABOYFBvTDuxnBd81u3r5B6D/ZlT/toQHPfiw5S5hb/+r4dTCRgb/ctyUSijmNo3mk/Nd12J8bPmeDCflZu+uy9gz4wyNlIdcwp6czdLHqBX+w0xB7lfD+kCFz9ybwYovn4YGE/jbCW/Pqc/B8knDHy4R+mG2vXMxjcP0pdjE/wj3VrhHKSAOXmvMYvUiIN7XAA0UR4D0dhpe9MSfXUKV54w8+sp2F98S8t4zjV5sT+KYzt6k75m07lCuDpv+s0zr1ngshf3ZRji5ogO9xLK87jzn1DGfXT2nwLE72ZnvMnx3WRlT84KOHLhfbEerRg4RKNmZwiy8mXtaYa8Ws5wqRg6tcPLHHAvNaE+9UuW9rRM/LLok8Q8i3qXSRWrPgLPlMg4aE38X5McCyD5xBaIRUD/P676/d3JrBXx+wJdUi1F/X99ZXXoAbP5rqVSfs8zca/Vv54FIMVUHKmD/2uqZ87w64QTUJToHQ588cOvYkElz158/jMoT11Pzle30ZfGvPG82jmPuUc7K1OYN/ZjvDJ0boZ1qv0w6agavt+dAuQOgnL/P/nT8FPpV5SIYH89gozs0fx8G/Hz/hykHIM9Ju85QC/6x/67c1M+Yr/HtHWFnAe0uV9u7FfPkKW48gBXjPm8ZwKsydW+JaZL+vQt7m164kxTxcxLdGcw5cJC7s3rY3HgXp9lRZ9IPf49gjt4n5HocXRa4t4Bl3b8QvYy6sKJgb+BLcXMc7dRrzHYOjGdEF4Ef26et8wVzyxVhy+l1wd6Ok8k+Y31Y8EVcYBW7w40FtO+ajXmciXwWAJ4S896/HXPCudFirC/jSvGvPS8xlPq5cGzAHJ6l7+rEU86v0cVfmT4MrMI345BH+HZ6fO+CHDHhXFF1pOuYMfW/8KQXB2xXsb8Rjju+74M/KCn5wbHI9DHPlKZ3LgpTgbwpTcf6YX2p0DZT9sUL0dAuPCDfM6a0GgzTnwQdlDPJtMN8srwq1GAAfYeUwNsB8Lwl9lGsruLV5ToQK4f1tZAmBr8BDBnIUj2He1lOcHl0ITk7z+fJhzI+p8jxKTwe3m5sQY8I8Ov9GZWE0eOea69ndmJNRrKJXgeD3JLYovnph/QMutKfVFfyk8oHD05jT3badHbAArzupUtGD+bP8/F/zmuBkw0OFCPP5ulCmn7LggVqnqMswV+PbJ0klBD6m39edgXnkdrgBGxt4wImPPyIxP2G84yNEBR6D8wn2xfyDdGma3M9loodOTtraYk7dgGq0FsBvMmimnMb8gLTrguUg+CT78wOSmK+S9rG6t4GLyx1dZyM8v6Cke/U1uJ5KNT0p5jxkQzdinvzz3acn/RcuYP3A2Hhdxj3wsFe5HN2Y30xJ+Ft0C/yTVDXJC8zTPh0+VX0F3LDVhPs+5oXkk4kdbuDMo8J+IZjT2NFMDFuCD73E/XDAnHl57viyFviLIKMiDcxvVNcn/5IDD1CbuCGA+dG5mU1aYfCrYhJhlJjbPH1ky3kAnMkbPZj3xCO+HKNOMWrwDFfK3hbMM5LU1JW2log+/8aXJx9zht7PDfqL4Hft7MJuYD6r5ah1dgj81VuulbOYZ/kbDni3g4u0bZ9TwNwxm8Qn9A14DNfRASbMhxbH9iYVgZez4/XWPLC4vWRRnZMB3kHqVNOCubzLF++nMeBsB/IOZWNOc3hCvPEqOPuHGn9/zPWNx398cgf37n3zTBtzRlKLD9NW4LxmaYNcmGe1tJd/1Qa/Ras0tuFO+Dta3QNyBfDAS/dRI+a7BRvTWUTAl1ZuBaZiLhzplCPIDj63MUxyHvO31SdeydGAp0tZmR/F/Hvh1Ij29iJ8t7/x0h83PPJ03NpnswQ+fueDUQfmJ8/wW1wYBo/4wb+chvlts31lwR3g7Nd8FM9ivqvPiymxGvxFh4ayAObxKxu3c4rBxVZk11Zcsfwfac5edR/816VP6lWY0122r34XC55UdUchAHOv7H7vviDwHxvbnXKYf6ePlpv3AO/O8Pu25YJH3w6eZtuyBvfzdS9/g/mbpDV6Wl1w/baT+EDMySsduLhOgOuVG7yVxjzeN1pDQhTcU2B114YzHl1LMYhU5fjnPdauLUWY074unThDC778YddvB8xZErMtXH4twPOpZHlsmFcuCy5fWQY3Ccmq+OCE9cMLZx7EfQGPs6Q6FI65C+XxC9nvwbmZfVePYd5pMGvz9C14424SxunzWD/pGXWhqQT8LfVgdDLmKx9UHw5kgv98z6J9EvOX77W+LcWBS672Gi464lF3Ta/Pn2vgjEoCd1MwT+YQZGC8AH5l9QCLAuYBj2IG+G3BM1uq28cd8GjCx6BVXg9c0WZvyU3Mn7N/nNBXBK9UZH/Oj/mHYV9+RzHw5iPDY832eKSa9/BuACe4i40OvxPmlxW7jsftAV+NdAwnwfyv57XdOTvzRN99knX1/jk8sqI6svvFCjgto7WjFOb2HAEyHSPgffUHvrSfxaO8PysPxjvB33qoGZ/FPOjKcflvNeADDbV1G3Z4tD34aw9tGbidvB9XOOZPWL4f4MkC/yql5boXc+rlaQfZ2/+45KG7mbZ4RLGeMKcfDH7958gjfswPv+oocvICV285G1tmg81r6/5l1+zA2f0i1KUwZ7xyeTNF/5/fmyXa/tIay5OhdcHFSuD7uiSZ5TDnydUzaBQHP5frw/PKijBfCLgOc4GLzDfOS2HeYHauA08H/rdlt2O5JTaviTEG0f6ZI3rOBH2sAOaUwy5X+NbAHTyrrR5Y4NHdksRWpTFwOtOJjr2Y2/xud7foAj9jZTUQZo6tx+ysg28d+CuBP1fWzfAoMyynMq4cnMa7sMgG88WidauCbHC3v+Lnm02xufXqy3MNCeCN4x4PxTDXEPNsGgkBX7OTtUw+g0d3qhJjf3qDGwp4RW+a4NH+tqfPmc6B05vNCZzB3I3B89RRQ3CS6GDJSmM84j/moGygDC67SJdNgzkJ/lS+pwS4raafu6MRdu4GA1djuMFH2WLjXxniUVLGOCrcC85wW4KUBvOU9ONBLX9niW52V7XBygC7R+k1JbPr4DZfs1sK9LF+JtHJgnwC/KGSIC1OD48eyomE8X8EV1ioviWH+X4xVuHT9eAHTE7IB+tieX5H1cy1EryuLZYF6WD52biLMiYHPD0pnv2PNh75Ua2qlySB71nhU1bAvEBrZE9XGLgdr3yInxY2b+bPO+MugptGVfQUaWJ9kYybCbMD+OZ1H6nR03gU+LKpT94YnCXCIYsO83uZvptnVcGF5H2oT5zC5o7juPKIo+AT5276OmvgUV37Z9oSHnDOxZjueHUsnktf0X3aB/55y4frqRqWl+y0X2+Rgh/CHzb7pIpHegXqe3nxM0S/4H/n4oYKHg0+9WHRnQKvuvDCnRbzBeH8Hv9P4JOsAQqHlbF5x6RD42EjuBnt+xHZk9gcerjXr6MK3F+xSEdbCevr3Focv+eBO1JRhlgo4tF07zPmw6ngAydGLjqewCNdgboko5vgLBy8XB4K2HynwDIY4gdO5fH5urc8VkeO7KyXnQeP8V+J8ZHDo3OX0cjoGfBlFs+TXrJ4NPWtLo9eA7ylxSDNVQaPvvK5n1aRBud4cC/y7HFsjuBW7LzEBz5vrbvHRBqPuFqa5QqYwOWCPXnVpLD+qu9R0vBu8GGlvw1HjuFRDWnE4N5v05DPH9HPsh7Fo2wGPubTs+BMCY8if0vgUQfOWDe4D/x6Q3vW+BE8ejS4HPqiGXzzW4JgnTgejZtOvFp7AU46R8aVIYbVU48jP4UKwMnPyV65KIpHYiWzp5zugreYqEhpiOCRsY5AQU4UuPWSlBaTMFZPZXgOjgWAh94XeTohiPU5EmzPOF3BL8gruxUJ4JHSkJ2HrQX4EZZEV29+POrqMdPO0gTP2KdQJMGHzcvN/mbjsuAfXzsKrvLiUWuYShqvELifw5GRAh48yiUzonVlA3fRbG6wPYTNcbd160upwJVLTT7Rc2N57+XK682fU0Q3+rmbqpYLmwf9/2yfWAQ3HaWzc+XE5pejdvGRQ+CvgvLe03HgUV/X90sf28GDbv7SrzyARw7VHc85q/953tlszIANj07jFy08isGr/TYCFlmw+GQIdHxzH/wF/T7GMGY8CjEuGKaOAyf7/LeIkQmPXmTWtthcA//eTC2fy4jNoTeZxCs8wWUiw96I7sPyiT4T025b8NDAav6qvXiE/yp7w1oP/MsfxivS9HjUz78npEoRXKB0qbhqDx71qkjQ7xEH/+xX+FqMFo8SzI3lXbnAh6afZ+ZR41HPYWmKJjrwSusIAyYqPBqmLbnG+2eS6GrKt9+HU+AR/b7MnBtr4M/k9emWd+MRR+f2tZkx8NULWvRGu7C5wOETk1Y3eE8ldXslKfbdyyculSHwzU5eOToSPCrndshkqgRveSZm7vwHhySGQtODc8D561q53uzg0G6fWa+FJPAD85kxVL9wyGltg98sHLyT0irtzBYOOScztr7zBb+3/5Xc/R841F/03lLaEZzTNMB35BsO3Y8tnyowATfNPyfP/hWHwnzOXuBQB89+qhF3Bo9D2ecTfydLgT8XJ3G8tYFDQgIU2TR84DFMAa9fr+FQI909s0gmcIbp1JiZFRzSXxIRIyMHn/ls9JF2GYd4Z58Lh3+bIHo/e3n0kUUcaj2naE42B37m0KtivXkcousZeBPZD15VEy7tMotDd3PKbGlbwS38jhy6No29h+Tr6dRX/zxftuAWN4lD3K0bYVxPwBm/z1Gnj+PQotoWY/E9cMNjnn+yRnHInPESuXwMuNxYo2rOFxxa/9Zl33EVvP2UZnfWEA755qWIn/UA34vs8u4OYOebbOD/1Rr82XTgy9g+HJr5kKd0Wxecs2M/ZdBnHLrcrJQipAhOfrIm0akHh3r3jgS1iIGH/6TS0+nGoQ0FLRJXLnDNgWxZ0Q84JJVqLUpDD358v6QB5XscyunDUdv/Hoc6dfl63FgbFg9ITOzpGLhLgvFyZQsO0ai6dFPWg0fNxLqHNOHQtXOvyZ1ywW1FGck0G3HolL75ZPMNcOlL45U09Ti0vRLnL+4ELmO65dtei0OWJrU990+BpwhcVr35FofSVV1o6QXBD/EHcsi9wSGBsgPS0VTg9lnHduZf4tDvo+FnKZbGiN7NujSe8hyHclNss+Leg98KXW+Uq8IhiqPhu1jLwPm0HucOVeDQ+eihR08SwIeTr165XIZDh3OcklUugvfrbqjvKcGhnfjj42PG4O9NM0iyn+CQxeilnJtS4PUZzCUiBTjEwmS+cIQZfJ8Ui0rVIxzq4xTtmPg+SvSyUNsa6Vwcqq83tMoYBL99spqzKhuHmDikiiyrwc8X7Dsr8gCHvOjMPhx8AH7rmllwVgYOrT47NbQcDM7LFxNIm47lmaHHE+gceFx1vbZ/Gg7d9OT5cV8V/C8XD24gGYcU1q9IBh8Gv0s64SGTiJ37t4AcF3Lwe1vqzxPjcWhX4ldri/kRiIfoxx3TMTh0+92An2E7eBWvR8mxaOyeku//a1ACLqFBb3o9ArvXBY8ZzG+Db3twNNaHE+Lnbo2TD3jBYfHNvyE4lBayw3LNGHx9z8aM/HUszme/SWVIgd/8wnPH+yoODW8XCyJm8A+2yaTZATiU7KhPsfrjC9SjKweF2vxwSMmVdYZ3GPy0VDXF6kXsXlzU7bOvAR8occnc442d11WptYJs8Cku2RkBTywPRBxS/xYGnjJuOH7CDYfOsngs6J4Hv2E/F6vrjENPHnnhi0+B4wRVZ80ccegYbcJlRiHw9E+vVqzPYfmZUirqBg34IYZnD61tsbz3qE3u18ow0W1ySndMrXDoS2ld7vVucFYjCTIdcxwq5rvVR1EFXvetv1z+DA5NPru/kJEGnu1lRMpnhENR7N7rxwPBN+5Y/aTSx6HonGt/hq3Ak3UaUha0sXweqSQSowjub+/a3Xgah65cPBKtwg3emqNYlq6OQz2jbcKkZODd79REXVWw+E+IEng/M0T0AM94raNKOET7bTw5uxU8iUtp93d5HKp+pBt2rRj8g1KM3QsZHGp5rUTheBvcgvLlGR8pHNLVFZQzuQjOHHVg7rAkDoUMXBbROwN+K5Gd6bMYDjUVp+AMZcCl3kqOXhfGoReGU7l2B8DDrWdUeARwSHr7neHlnUGic1zsOlnPi0NoM2lv+jh4SsG9fituHDpK9eBbYyO43unflGscOMS1KcmylQ/+SKT103U2HKLuSo2UjwFnf9kjQ8GMQ69DSSwjLoCnN1NJx+7D4kesOHfIEDwmz62Dih57vqg6QF4KfGXz91Y4DRbn68bLj1jA95fPNn6jwH5XYuT+A9sDROch1ed32oVD+Ufsd2WMgguf9uX58HcD/fgz0XW4AXx86eEryZ0NZKf4K+bNY/DPNjILCT83kHH5HS3rW+D8q7nP5r9uID/R2IMUF8BfNJxjP4HbQF2H8rlrDcGbKnc4Y1Y30HPO/HOhUuD0Isw1PYsbyNJOAa/HCm7KZvaTaW4DqZ2nWOb/1U/0c42Bn0ymNlBLdKYdzTh4ZLGmbtzYBkpLv2633QhecCH7fN3wBory5fzzrQD82X0nzpX+DVRfNGryOxa8Nj05gOnzBtI7yujD4AOe5CvqJ9u9gVTIfjlLnAGfe316v9n7DXTnY6uOtSy4sCWFpVcrtk50VzKZA3zcLVMt7N0G0uHyF+n920f0l5Snem+jDUR6yFr38Ay4jqAR/d23GyizVLIgpA28xIEVf+8V9jz3B/25UvBXbWThd59toGo2vKl1Mrjdi+iahApsP00Nu4Yvgw/eESoIL8HWExze6WoNTv7WX9mncAPV0DE6kiqDT/FRxVo82kAXJQJzCw+DnzGIi1Z4uIEu5e3Psqb6Z/0/q+TZMjdQWaGMK/tqL/Q/X5XzNu5uoKl1Dsb5HnC+9T+N71I20OuE5Yr6l+A18m1ZyQkbqA33xqQwE7w2NVTamvD/Q36J3pMZBh79dX8MV9QGUnZQW890Bq8yDc36Er6Bvq027inWAQ8IbPFLC95Axae7A5olwEWe/6TTurqBtFIPKK8xgU8jCe/v/huIwkMlkG/7M9FPBibefXhxA82Odkm6jYPbPzkVo35hAx1IUgx+0wQuPRqjNeW6gQybVr3YisFn+LP6r53fQO8DpZgiE8EzptuPM5zbQOeu6Yb/9QcPSj3v9tB6A0km2bdEW4N/z2i5KGy+gQyiY79yqYCb0Vsalxtj63Hq4mzkB0+KitxzRB+71+EHjfxpwQOnmx4/0dpAdW+sH0rjPsF5caVxHtTYQDnJRhy7BsDR3qsBCcobKNb5be94DXiqFumLLQUs/2RojHTkgYd9bhg+J7OBbLpuqjXdAu+msliqP7qB8hj/snZ6g1+0cZrjFN9AItyiXlOm4FWCaT1+QhtoX6KnCeUJ8Mgb6eXNhzdQIef+QQUecCNqgTBG7g30efw8fTAl+NWq31rW7BtIMCGRvGu1B/JJ9hRtFvMG8qx59UG8F7xvKfv9MMMGMuVZC3hQDW59kyxu/54NxD0kvY89F3zgx5SeJiUWz0UhpQXR4CpGHEwBZBsoVbPCUs0bnLyFtVX51zq6l5HJv2oK/tJS+noMbh2R/aE+XHgCfErfQb99fh3V3q6yv8gLHqcbrPJ3dB0pnVNe06IG/3P2oo1o7zpib9P7IrnxkeiaL0Uf63esI+0sd1mhAfBbtkWHXOrXUZEvK6NEHbjS1nK//0vsu586gk7lg4el/Om8WrqObG8uh3nGg58w+Up1OW8dKT7vlcr1AzcxWEhyubeOjij05c1Zg9ee+e1hkLCOvjZIjJ5QA497bpclFrGO7pJy4HOEwRvYThwhDVpHnPMNG8z7wJlNug53+qwj0Zjoj8dx3US/dswi4rbzOnqMd+s+Vw8e6MxpfspmHflKyu8UJYJL6Xk+3DRaR2osm/5M58A1R9Jd7p3G9tnlmsXDI+Bi4TtPpRTXkS5tboPOny6ia5NsRzcfXUcM+lw9LF3gN8/9WNMXXEdRv1Mf7coGP9HlsNrJuY5O56Sa7/MGT08qjVFjxNYfd4dS5ST4nxWjjnLKddS868/nRHrwuxxdL/b9XkM7hpxDJOMfiP5YtsjEE7+GajpEpFMr/vFjXoVv59fQlRUDMs0w8Nm24mqy0TU0Zpxhz2kMHh/4M0Xl0xr6VEt+YT8veJsfXuZy6xpKZ72mKrbZCf3wI4WynJo1dN/5/W+XJnCPtCs7jU/XkEnzs9p3d8BpgqxERwrWULH9SJaaKzgzX5LKSuYa8nAYrJ6WA3f/1au2mbSG6Kf5jxbSgK/szMrhIteQ/7Q41+2R90Tf8yJKeC5oDT07ppF5pxzc+UQYxyefNeTmWNhaHwYediSX+YXTGqp6HlZHfwb8fkXtwUSrNURDO5MZyg/ufbZCyd5gDdH1dV/b/7OD6H9Nza4Kqa8hvb9iQR0d4PaH0wbnZdeQwFRX1eMs8MD3Zo7ZYmuoQtJPNe8ieG1NDJcezxrKn29QfacOvtPNtw/HvIYuKup3U7KCU6vzaNymWUPS8cnkF5faIR8+D6k99HcVLep8+/urFtycWy2iZHMVReHbhkqSwXv6Lz8UX1hFovjT5aHO4NvhwiyFI6tIKSv1XqA8+DXWS+usPavoLHvts1Q6cO8h92NhzauIyuQte+9kG/SHxpJz429WUcqIz4LcS/CTekv7ZMtXkcp6vmxjLLj6QENNZN4qItdiPHzxHLiN4tzq+7uryI31TLOaNPibv3Gl1HGriG1hXU6BGrx5dOXvydBVFHHT6p75WCvRO9o11z39VtHCp8Xf6c/Ao1YnwpNcVxFfzfTNP7fA84tIUanNKqrduqQRexbcKP1nWb3hKrJdLbE6IQ0+H3vAvFN9FfFeiBvdRwO+k15b1y27ioQjvi/STbQQvYhFfb1DFDsXhep7Ei/BLYvp1mu5sedV43YFxoNT60Q1P9m/ihgek2vMOIIf1uEIiqNcRce9Sv0C5cFHXVWYXH6toL6TiyWSDOAK/d6ZcusrKHualoJhvpnoWXr8rLumV9C1Xu1M5jrwNZaFhOb+FfT2WW2E6h1wTUFVmrCOFeRQ6/Il9QL4QeH6pGN1K8hPTOj1Hg3wmTvbwqNPV5DgnTapUg5wivdxo6H5K6hbCudyabOJ6Lo8zM/YM1aQraS4x7n34GHkJ6vK4leQa/+Cmd8j8HOMz6fkwlZQasNFtfJr4FWiono1fitI5s+GJoMpeNp9u++yritI8qB/SIYY+HuRPYsl1itoSnXqtzY5OJ/2H1E2gxVkxEwyxjP2juhveclar6ti+9bgJcPzCpyleaVhSHoFCXzKP6iVBI4/eZ9PQmgFqTPslN11By9qWP1+nWMFORo/+LVHHZzqXY/KO/oVFK0Yc7CEE/wCtxwNGdkKmtudKe77vZHotIrsNvLflhEjR4jyuY/gMsJXT7gvLCP+vqcel4vBA5vsniV/WUYh9NHNzyLAbYcHO6q6llEVOujCfg78s+au2M6GZaSc6OZYJA++zv7n59jzZezO8Hy0ZwL/WoXnXipcRmWop0llvQHu3Tgj5dr9ZbSc1Gmm3QE+9+fey6Xby4jKWvxeUD74fo42mYmwZWTzsT+nNwz8A/lKYpffMlo55RthYQtu7GfV8cJlGdGxuVvskgPv2e+9dsdqGY2zr4oP7gdPLUna7aO3jOjJVjn61+uJ/lz4KLOq8jJabGE9/vs9eHxtm9CeY8voB+1wvP4T8OKlIc2PfMvocIitTGsEuE/mRtBt1mUUI3VDw8MBXOVYXoc6zTL6STnfLnMS3CjjtvLmzhKS+jE6KMYBTm5sM5W5voR2L41RZGDj0/93/PXat0pTS0g+quKlaAm407pP72DvEqKNpZnZ5wIeIyV33Kt1CfU+En+qywPOc3d2bvvNEtKifq48NFIHdUrMGB9euoTEmFIrq++Bh36xsyd7uIQUR1j4NkzBjax+yl9PXkJk3WNvru4DDz7Gemv95hLyOT2cZNFVS/SK9uoztgFLyIT7VGtMHDifxWp+o9sS6jN6HMSgDc421xjNa7OEnKIaW5cpwHWMrMiu6y8h99rSDo7mGog32cGD3cpL6OxCeXbOTfCDvy/OcRxbQi33jM4GqYGrvDrr6Mi3hNKeGh8uIgU/wDeXmceyhJIOF1KIN7wleuV9swcjVEvI9kXgIYpwcLet3V4MvxZR5iDbLWlVcK4UM9aTq4to6Dat6WtS8M/7qx47jy+ih5ZbGcmN1VBffBMORvcsIpZTT73rb4I3trkm5L1bRP4k/HMap8D3qjT9fvViESmSu+znpgT3XjoW0Fq4iORG8qgM298Q/UWeLmlPxiJavsQ30BsH/nau/Elv3CKiuKWbWGkA3lpBHvApeBHZHklQmdoHnqtF6tfhs4iKXC5vufe9hr6Ix6aoxmER3fh4v1UzA/xXTi9v0ZlFVHKp4NU1O/DyrzKLiacWkWimXh85L7jGqAmFr+wiMhvQFZ2bewXxFkQSoSe8iPbu9nzHWQrusZ/7Ai/HIkoLCCwo8gW/Op7Wht+ziGaU1EfiZcF5Owwe1f5ZQBvXH3m2/H4J+VZWheLmxgKKGvW2Nm8CL2t2/KU2tYDeclwvU4wDH6V7Gf/78wIKKspxu2oC7uyo3FTVvICy3SsS9rCDx8dTlzq+WkD94YE83ydfEP3eLT4DuqIF5Kn2jkemGLxbJf951f0F9J7XIrHzEriXZv6iSfwCqujZcHtzAvxlotqP1WDsuxanS3d2g2sIPJy/6bOAInTIze92PSd6ycJEE5PDAqLd98kh6h54muLRjByTBeQhrdnR6Qju3VLjLaixgEzR11vu4uCd3M8Mi44voOIn5+7a/nxG9KTbp08LCGLr1CJdyn8H/vVFiW022wIKHDgddCoRPMH8QNY+mgUUupmkeMIG3Hq7dV/Yr3nkKyHFHy0IPl6Ba1pcmUd6BX6Cwl+roN6hnnqDsXmkdSf2OE8DeJvD470V3fOI+leuik8C+KWAgrc0DfPow4k+uf224HgF5m6Hqnnk0iFJRycC3k56xPT5o3n0re9pie3Pp0SfWhQ3I7szj07vnCIlawWXvWs8ohs1j8ZI3m/t3AFvnO3dTAqcR7m36MP0ncGrSvD5PW7ziG34Q/CmNPiK68wOnTX2/rwXX9Z2gw/9nSQ7rTuP9tc5hCv3VRL9ZiBP41XFeWROZWc2mw9OUtKvUSQ+jzLFeJQmAsAlqaTu9B6cR+shLFySWuB1Ws61v/bOI+6h1MHeA+AXxTJaD5LOI8qdmkcPBipg/VI/apXwc8iY0rRX7jq4tfXjYsvpOZQcK7krhAf8/qeGdJ/eOXSr5tKaZ2s50ZnqLyTeaJ5DdWdZTci8wak3azOTX84ho/Ef8yrM4KmP2lseFM6h72kdroK1ZdCXij1kf3xvDkmyHY5+4Qwe3KaVWxgzh+7UXNpaoge30X7vVBg0hxTEqS+2vi6FvmuA3+eR5xySkmC+r3Me/PET445M2zl06HY+nz89eDZSDUvSn0OFR4qr1atLiB6dN3U//OQcSjz7bfcbF/BEVnY+H4k5tKaqVPx5PzhurIXf6tAcunmDyzC1oZjoSl71Rcr75tCuIwfu/vABj8jvf8NLNodevH/ATcIN7p/ac45scxa5F5HElnYVEd2T3zd/bHoWBdjH+e6EgMfNXUh71TuL+FL9L65LgE+89pO53TyLGqbmD0ZOPoG6kCh659zLWeR7kGp/bSr4A+Gj1UcKZ1FXMX7i7mnwvvesFdvps+g87zt2xu1CyMM7bsHvbs2iXRLpRkfKwT8oPT4Sc3UWUT1IYVh2BFfuONmp6zGLPHKn5zTZwL8YPjpHazOLkl1b7TS6Coj+vfQovlV3FoW+S/g9HgG+v+zk7XDFWdQk8kiPXRHcpWW/gpz4LDo2FteN38wn+vbAGukK1yzarbNJ5V4KnrxAuvaAfhY9zyi9et0ZXH/uEqXu3xnkFPwmR4wb/LirjcX39RlkfdDo15Whx9BnerTNZU/MoH7lyd0OaeCzHNV1Gj0zCBsXZGcMwePvHF6Yb5hBod9JaMj2gPsVLHneqppBTzy7N9+0PSJ6Vvq8icCjGaTrxu9OGwUeuTmT35A6g6oHtka+qYN3Gjz0so6YQXXb+fVXyMANGZurNvxnUJXrys3Uhjyivzn9PTjCeQZNc5HcORUOnuHQNMBsPoP0i+LsE1TBKZmq2h6fnkF7TF8be5GBT7JLWR2VnUFy549/mnyXC/HGUJr8VnAGHbdT1lmOBO9VuRSkzjaDvlgUHorRApcMfs/RTjWDDPWHq6tpwXW/rgbrbU2jRwEL10O7c4i+QU1S9GFxGhWVxLf3p4LTH2XL1xueRmmtUmT1luBqrYpB7R3TiItxd7TCQfDvuPOSGm+nUatVu1dc20OiMwb7ddeUTKNCaprxBjNwxbcq56QeTKPchDZ21pls+L2uSfOF8dOo88XTgRg/cO0YlovswdPI96VEB9tu8HWLAJI4r2lUKnH1ceOdLMjDvGo5W3bTqFwkhyVKCFxW5pe5i8E0wnHndjnUPCD65fZ9Yj0np9Gu375XTI3BOWdnBBQkplGX4L462/lMoj8xbjTI5Z5GYdfSNK+GgC9FzBVTMEwjPwW5t09YwN2Tr6t5kEyj9nWv2sWK+3BfWLM5Ozem0IjC8oaCDvigzBkVsckppBLy+vv92Qx4T0TK89ieKTTlqexNdQOc4Y9K2HzDFHrmavUtnBu8iuxYsVrVFDKsthOiqLsH9U5HUP5B3hRiuC2Rl2oH7jf1UepryhQiKdLdEfqTTvTX/B9ydG5OocP4vq6mh+DBtU+iHvpNocl7BZXOauCl2WPL+PNT6P4vc1maubtEf0gz2K9hOoV4pAx+VMaCsyWv6N/RmELupz7ctJQEr9zvaDEjPYXubG97/+2/Q/TajgtbR/mx/TFe134cAv5AV0IhhHkKvUqse3xKENw8qZq7nXwKXd64ST/1MY3oOST0lYzfJ9HYgifzlWvgbNdZcdZzk+g2dd1pCkHweudnC7n9k6gpcO5I3OdUiIfK0gfzLZOo6G+IFXk4+NvVGkaxV5NoN7Iw9pMAz7WON/IpnERH3UJzPo+lwO/FPbV5mj6J/nDqfuRLBB8KeiaPj55EZybt3J1VwFOyyDeOXplEJfkVm6n4ZPhdm7QRF90m0afF1O/l+eDtnAd+lVlOItxP9PO5FbjBZ2/rJS1s/fVGYY/pwY+Snizkl59EL059ZLzelER00f6CuXPCk8jnjcJxhWvgRmOvuTIOTCI16V0XRo+B6x/wM+6hnkSPpSQD2voTIV8xNkVRbU+gUMsu3fva4M9/xDSeXJpAqU8az4rXJRD91/MUav/hCXRPa+dZiDR4Oc0D+ycdE+iyXIhhXOltol99cqbzS/UEOu/uLG0kAN572sKYvmQCxXqvOXXkxhOdrkH6q3LmBHLqDZr6fhA8RcLjzcW4CbRH9G7Zp6w4ojuRueTnXJtAqt3bzdYHwWs4omu6PScQf/BdkficWKgvS5y7/thg63+ZMHSeDzwryjVYVG8CNZOf+jhWFAP9WHu6hKXiBJrgtaHdlgTvcu/mihCbQHfIXkVVvbkFdecAj14F5wQS7olSItcA18lKqhvaM4HmRjRE1rujiW78iR9PsT2O1H3fnvayA3e5wvnXcngcRT6iir++EgV5PuB5SVH1OGLdl4c/EAx+kCPs78/746g10fKS2l7wmeWvpJrXxhGu24ZsMy+S6OqTntWpNuOocUMpQ0gO3DCTR3L8xDgqp/ghNtEVAfk5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- List
- false
- e50be5b7-f7d9-41ea-a8b7-040ad61b75f6
- 1
-
1281
-6755
19
24
-
1290.5
-6743
- 1
- Reversed list
- 05c77e6d-f915-4269-8a21-aa674cbaa19b
- List
- List
- false
- 0
-
1324
-6755
19
24
-
1333.5
-6743
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- e50be5b7-f7d9-41ea-a8b7-040ad61b75f6
- Relay
- false
- 7d28fd06-9602-4a80-8425-22e472174de8
- 1
-
1149
-7040
40
16
-
1169
-7032
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- aed4cbd1-33de-461d-b294-e03aa82d2e14
- Negative
- Negative
-
1276
-6921
88
28
-
1319
-6907
- Input value
- ba2e6c36-83de-4235-83ce-a74e6a0b423a
- Value
- Value
- false
- acc16716-faa8-458b-9e95-33cf339b0dfa
- 1
-
1278
-6919
29
24
-
1292.5
-6907
- Output value
- 2af4205c-64c7-4dc6-b0e1-07fa31aed8bb
- Result
- Result
- false
- 0
-
1331
-6919
31
24
-
1346.5
-6907
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- 667061f6-a1e0-453e-af43-85a252615262
- Reverse List
- Reverse List
-
1163
-7415
66
28
-
1196
-7401
- 1
- Base list
- 3594a766-e68a-4644-b4f4-825c17b07b91
- List
- List
- false
- 22505f30-418a-41e7-999f-68907f82bbe9
- 1
-
1165
-7413
19
24
-
1174.5
-7401
- 1
- Reversed list
- e8b23e99-d276-4a0d-8f5e-f094abd063cf
- List
- List
- false
- 0
-
1208
-7413
19
24
-
1217.5
-7401
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- b930d3ae-4e4a-4d65-8b29-b027df37597a
- Interpolate
- Interpolate
-
-241
-7581
225
84
-
-68
-7539
- 1
- Interpolation points
- 469e7bab-5982-44b1-b37c-d8d0f7064871
- Vertices
- Vertices
- false
- 76ee464f-c2fe-4648-92cd-d8b587aa8cac
- 1
-
-239
-7579
159
20
-
-159.5
-7569
- Curve degree
- 500c3593-d038-46b9-ba74-b2e91841e1de
- Degree
- Degree
- false
- 0
-
-239
-7559
159
20
-
-159.5
-7549
- 1
- 1
- {0}
- 3
- Periodic curve
- 08a1cb33-12dd-4021-92f9-8f2992078a29
- Periodic
- Periodic
- false
- 0
-
-239
-7539
159
20
-
-159.5
-7529
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 801d1f35-f047-4d32-8395-cdc5d46f8ddf
- KnotStyle
- KnotStyle
- false
- 0
-
-239
-7519
159
20
-
-159.5
-7509
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 307a2b79-52f3-43e8-b357-163de6f99745
- Curve
- Curve
- false
- 0
-
-56
-7579
38
26
-
-37
-7565.667
- Curve length
- 20e7468e-b6df-40b1-afb5-c9f890d8777f
- Length
- Length
- false
- 0
-
-56
-7553
38
27
-
-37
-7539
- Curve domain
- 815fa148-b1c1-4e13-a884-2442793934c3
- Domain
- Domain
- false
- 0
-
-56
-7526
38
27
-
-37
-7512.333
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 73e40701-4b06-462a-909c-73f08bd26149
- Evaluate Length
- Evaluate Length
-
279
-7979
149
64
-
364
-7947
- Curve to evaluate
- 1dd4adc2-5121-4d05-a456-9dbf909b050c
- Curve
- Curve
- false
- ed6ed9bb-9f9c-4d5d-8101-118f42663026
- 1
-
281
-7977
71
20
-
316.5
-7967
- Length factor for curve evaluation
- 89e52b44-3119-4631-aa39-05fb4a26826b
- Length
- Length
- false
- 0
-
281
-7957
71
20
-
316.5
-7947
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 8d603a6f-d697-40f4-82f1-8a4115736da9
- Normalized
- Normalized
- false
- 0
-
281
-7937
71
20
-
316.5
-7927
- 1
- 1
- {0}
- true
- Point at the specified length
- 857383ee-77a9-4059-b7c6-1368d1e1a1fc
- Point
- Point
- false
- 0
-
376
-7977
50
20
-
401
-7967
- Tangent vector at the specified length
- 5768ccfa-733e-4863-a97f-37f2141b5cf8
- Tangent
- Tangent
- false
- 0
-
376
-7957
50
20
-
401
-7947
- Curve parameter at the specified length
- 99c616e8-6d29-43ce-a654-3b900134cfee
- Parameter
- Parameter
- false
- 0
-
376
-7937
50
20
-
401
-7927
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- 74646acd-bff5-4c04-9312-c4b76459238d
- Deconstruct
- Deconstruct
-
292
-8045
120
64
-
333
-8013
- Input point
- 8589950e-a627-4acd-8f5c-2927c246dbe0
- Point
- Point
- false
- 857383ee-77a9-4059-b7c6-1368d1e1a1fc
- 1
-
294
-8043
27
60
-
307.5
-8013
- Point {x} component
- 78136593-a32d-450d-a906-d2e74d2ed281
- X component
- X component
- false
- 0
-
345
-8043
65
20
-
377.5
-8033
- Point {y} component
- 5c7548b0-628d-414a-8bb2-d49c1d499483
- Y component
- Y component
- false
- 0
-
345
-8023
65
20
-
377.5
-8013
- Point {z} component
- 500b69b0-15c5-41d2-974d-8f07e449463d
- Z component
- Z component
- false
- 0
-
345
-8003
65
20
-
377.5
-7993
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- 92af2868-385d-42c7-8a96-7ad2cf5e42b4
- Division
- Division
-
324
-8098
70
44
-
349
-8076
- Item to divide (dividend)
- 043967ee-1874-4d91-b41f-665e52365477
- A
- A
- false
- 78136593-a32d-450d-a906-d2e74d2ed281
- 1
-
326
-8096
11
20
-
331.5
-8086
- Item to divide with (divisor)
- 8b40cfe3-f867-4a55-96e8-9d3e5dccfaac
- B
- B
- false
- 5c7548b0-628d-414a-8bb2-d49c1d499483
- 1
-
326
-8076
11
20
-
331.5
-8066
- The result of the Division
- ad688ef9-fc4c-4800-b6c3-ffa47856157d
- Result
- Result
- false
- 0
-
361
-8096
31
40
-
376.5
-8076
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- cf67b9bb-5d76-4642-9bf1-2fbe8945eb22
- Format
- Format
-
295
-8163
130
64
-
387
-8131
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- d8bfbee8-e9e5-4464-986d-bd51bbe5c2e9
- Format
- Format
- false
- 0
-
297
-8161
78
20
-
336
-8151
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- 12050889-69a6-4805-8284-6d26b4488513
- Culture
- Culture
- false
- 0
-
297
-8141
78
20
-
336
-8131
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- e355dacc-983a-442d-b9d8-03bc90a2dd56
- false
- Data 0
- 0
- true
- ad688ef9-fc4c-4800-b6c3-ffa47856157d
- 1
-
297
-8121
78
20
-
336
-8111
- Formatted text
- 3fa8ccf8-681a-4572-825b-391ad8658fc4
- Text
- Text
- false
- 0
-
399
-8161
24
60
-
411
-8131
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 7f947a93-1375-44bf-a336-7067078b7c1a
- Panel
- X/Y
- false
- 0
- 3fa8ccf8-681a-4572-825b-391ad8658fc4
- 1
- Double click to edit panel content…
-
249
-7344
286
86
- 0
- 0
- 0
-
249.5459
-7343.958
- 2
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- be7b5cf2-b51b-4123-a219-eb735ae6e658
- Panel
- false
- 0
- 0
- 0.00000829580614590183683
-
271
-7215
212
71
- 0
- 0
- 0
-
271.8226
-7214.147
- 2
-
255;255;255;255
- false
- false
- false
- false
- false
- false
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 234ef268-d663-4874-bb83-285c4aedb240
- DEG(X)
- Number
- Number
- false
- be7b5cf2-b51b-4123-a219-eb735ae6e658
- 1
-
343
-7117
50
24
-
376.2559
-7105.343
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 328aeca8-1c98-46ee-96ba-64a74f4fddba
- Curve
- Curve
- false
- 87093d93-ed9a-4e03-8c02-76f033b6dae4
- 1
-
160
-7664
50
24
-
185.7413
-7652.587
- 75eb156d-d023-42f9-a85e-2f2456b8bcce
- Interpolate (t)
- Create an interpolated curve through a set of points with tangents.
- true
- c3fbdd83-51e7-4354-832d-d319f21198f0
- true
- Interpolate (t)
- Interpolate (t)
-
-247
-7703
244
84
-
-55
-7661
- 1
- Interpolation points
- debbf266-4b45-4ca4-a2e7-bec7772c9550
- true
- Vertices
- Vertices
- false
- 76ee464f-c2fe-4648-92cd-d8b587aa8cac
- 1
-
-245
-7701
178
20
-
-156
-7691
- Tangent at start of curve
- 38fb37bd-0064-44d5-b7ed-34fd0f137de6
- true
- Tangent Start
- Tangent Start
- false
- 0
-
-245
-7681
178
20
-
-156
-7671
- 1
- 1
- {0}
-
1
0
0
- Tangent at end of curve
- e8aac27c-f343-4dd7-853d-be3ab9e4f1ae
- true
- Tangent End
- Tangent End
- false
- 0
-
-245
-7661
178
20
-
-156
-7651
- 1
- 1
- {0}
-
1
0
0
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- a1f0dff9-b410-496a-b83a-2e5542c7d920
- true
- KnotStyle
- KnotStyle
- false
- 0
-
-245
-7641
178
20
-
-156
-7631
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 7a403547-f68a-4192-99b6-5f192256ed78
- true
- Curve
- Curve
- false
- 0
-
-43
-7701
38
26
-
-24
-7687.667
- Curve length
- 3ed5b81a-92a8-4d55-a1e4-020718205f42
- true
- Length
- Length
- false
- 0
-
-43
-7675
38
27
-
-24
-7661
- Curve domain
- 53fadf9d-a2dd-4c5e-bb26-f81ac5f19e05
- true
- Domain
- Domain
- false
- 0
-
-43
-7648
38
27
-
-24
-7634.333
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 76ee464f-c2fe-4648-92cd-d8b587aa8cac
- Relay
- false
- 078dd0c7-4b7f-4afc-b489-790302600e2b
- 1
-
-312
-7703
40
16
-
-292
-7695
- 310f9597-267e-4471-a7d7-048725557528
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
- e582a2c3-ba86-4d0e-9ada-b63b398bd2a3
- GraphMapper+
- GraphMapper+
- true
-
964
-6679
114
104
-
1025
-6627
- External curve as a graph
- 9ccff76e-82e0-4acd-aecc-a9df1fcb8a05
- Curve
- Curve
- false
- 7f33f860-9870-4df1-b1dd-415d316123ca
- 1
-
966
-6677
47
20
-
989.5
-6667
- Optional Rectangle boundary. If omitted the curve's would be landed
- 8e183c6c-b9b2-47a2-8c2d-9edbdce9300b
- Boundary
- Boundary
- true
- e196fa3b-af1e-4d58-aa99-0dd779eb13ff
- 1
-
966
-6657
47
20
-
989.5
-6647
- 1
- List of input numbers
- c9b9ab3c-2b78-4407-86a7-d880c2b16e39
- Numbers
- Numbers
- false
- 50c63651-bbb2-446b-9ec0-188c931f1edb
- 1
-
966
-6637
47
20
-
989.5
-6627
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 96e9af1e-efca-4e05-a723-8cb7007ce240
- Input
- Input
- true
- 1f5e70c2-4e40-4ea8-bbee-86af9a36b73c
- 1
-
966
-6617
47
20
-
989.5
-6607
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 96c29a9f-20e1-4301-9b1a-5f5f8e71cf4f
- Output
- Output
- true
- 1f5e70c2-4e40-4ea8-bbee-86af9a36b73c
- 1
-
966
-6597
47
20
-
989.5
-6587
- 1
- Output Numbers
- 240a31df-9e1f-4979-9e80-98c2db0482c5
- Number
- Number
- false
- 0
-
1037
-6677
39
100
-
1056.5
-6627
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- d46171fb-aeed-42af-9467-1a5a2d4bd2d9
- End Points
- End Points
-
986
-6332
84
44
-
1030
-6310
- Curve to evaluate
- 8548694a-1b1e-4bb0-961f-7c150555474a
- Curve
- Curve
- false
- 7f33f860-9870-4df1-b1dd-415d316123ca
- 1
-
988
-6330
30
40
-
1003
-6310
- Curve start point
- 29434507-cf92-4329-8e9b-ef8fe72a93d7
- Start
- Start
- false
- 0
-
1042
-6330
26
20
-
1055
-6320
- Curve end point
- e5dc8da2-85c3-46ca-b22e-18a3c6f3ca9c
- End
- End
- false
- 0
-
1042
-6310
26
20
-
1055
-6300
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- 9b3bdd64-daf4-459f-8737-44f1fa623729
- Rectangle 2Pt
- Rectangle 2Pt
-
922
-6453
198
101
-
1058
-6402
- Rectangle base plane
- c98ff131-ff3b-4f3a-818a-3b7cc2e0cc6f
- Plane
- Plane
- false
- 0
-
924
-6451
122
37
-
985
-6432.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- 3476e2ce-dcb3-4559-a788-125bf7b3ce58
- Point A
- Point A
- false
- 29434507-cf92-4329-8e9b-ef8fe72a93d7
- 1
-
924
-6414
122
20
-
985
-6404
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- 409cd008-07af-4676-9368-19fb64b56018
- Point B
- Point B
- false
- e5dc8da2-85c3-46ca-b22e-18a3c6f3ca9c
- 1
-
924
-6394
122
20
-
985
-6384
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- 391ab419-be01-47f3-876c-1b0ac3b6581f
- Radius
- Radius
- false
- 0
-
924
-6374
122
20
-
985
-6364
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- e196fa3b-af1e-4d58-aa99-0dd779eb13ff
- Rectangle
- Rectangle
- false
- 0
-
1070
-6451
48
48
-
1094
-6426.75
- Length of rectangle curve
- fb1ea4ff-9d44-4da6-838f-9e8e27f0de51
- Length
- Length
- false
- 0
-
1070
-6403
48
49
-
1094
-6378.25
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- e6bc5aa0-2eb0-48eb-a41a-055eda33846e
- Bounds
- Bounds
-
969
-6543
110
28
-
1027
-6529
- 1
- Numbers to include in Bounds
- 7df759ab-0a31-4795-ba8a-58cb2a75dbcf
- Numbers
- Numbers
- false
- 50c63651-bbb2-446b-9ec0-188c931f1edb
- 1
-
971
-6541
44
24
-
993
-6529
- Numeric Domain between the lowest and highest numbers in {N}
- 1f5e70c2-4e40-4ea8-bbee-86af9a36b73c
- Domain
- Domain
- false
- 0
-
1039
-6541
38
24
-
1058
-6529
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 50c63651-bbb2-446b-9ec0-188c931f1edb
- X*65536
- Number
- Number
- false
- b926b15e-353e-4c26-ae54-a6c94cad1afe
- 1
-
1001
-6497
50
24
-
1034.043
-6485.167
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 7f33f860-9870-4df1-b1dd-415d316123ca
- Curve
- Curve
- false
- 74cac4a2-7518-4e22-922c-94029d60efec
- 1
-
1005
-6266
50
24
-
1030.941
-6254.083
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 02183514-c12b-44b5-980b-818a8b5d22fe
- X/65536
- Number
- Number
- false
- 240a31df-9e1f-4979-9e80-98c2db0482c5
- 1
-
998
-6819
50
24
-
1031.814
-6807.959
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 8f2d5770-a56d-4b4d-9c37-08c1241398b8
- Relay
- false
- 462eea67-afb5-48c7-8bec-8bf849c9cb69
- 1
-
1013
-6074
40
16
-
1033
-6066
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- ed6ed9bb-9f9c-4d5d-8101-118f42663026
- Curve
- Curve
- false
- 307a2b79-52f3-43e8-b357-163de6f99745
- 1
-
26
-7660
50
24
-
51.73383
-7648.213
- 290f418a-65ee-406a-a9d0-35699815b512
- Scale NU
- Scale an object with non-uniform factors.
- true
- bb882cf8-7e65-4186-b5d5-906139094ac6
- Scale NU
- Scale NU
-
-53
-7904
226
121
-
109
-7843
- Base geometry
- 909da8c6-7c5d-4a00-8c4e-5d507fb5c084
- Geometry
- Geometry
- true
- ed6ed9bb-9f9c-4d5d-8101-118f42663026
- 1
-
-51
-7902
148
20
-
31
-7892
- Base plane
- 0a317654-a564-48cb-949e-7c064495c7fa
- Plane
- Plane
- false
- 0
-
-51
-7882
148
37
-
31
-7863.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Scaling factor in {x} direction
- 79d69fcf-0688-40a2-99f0-2e51ba9c11d7
- 1/X
- Scale X
- Scale X
- false
- 78136593-a32d-450d-a906-d2e74d2ed281
- 1
-
-51
-7845
148
20
-
31
-7835
- 1
- 1
- {0}
- 1
- Scaling factor in {y} direction
- 6b4e6cf1-07b7-4239-a492-2ebce95d8164
- 1/X
- Scale Y
- Scale Y
- false
- 5c7548b0-628d-414a-8bb2-d49c1d499483
- 1
-
-51
-7825
148
20
-
31
-7815
- 1
- 1
- {0}
- 1
- Scaling factor in {z} direction
- 19d0edec-edbb-445f-9a64-69d314bbf082
- 1/X
- Scale Z
- Scale Z
- false
- 0
-
-51
-7805
148
20
-
31
-7795
- 1
- 1
- {0}
- 1
- Scaled geometry
- 87093d93-ed9a-4e03-8c02-76f033b6dae4
- Geometry
- Geometry
- false
- 0
-
121
-7902
50
58
-
146
-7872.75
- Transformation data
- 9874c8d9-48a0-4ea7-b80e-46102744f65e
- Transform
- Transform
- false
- 0
-
121
-7844
50
59
-
146
-7814.25
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- f880e06e-bd43-4f49-b581-2f8dee26e9fd
- Curve
- Curve
- false
- 792b08b5-5c9a-4d1b-83f4-fed111189453
- 1
-
355
-7633
50
24
-
380.4207
-7621.127
- 4d2a06bd-4b0f-4c65-9ee0-4220e4c01703
- Scale
- Scale an object uniformly in all directions.
- true
- 0e093d7b-96f9-4e34-9b11-e91cfa265b2f
- Scale
- Scale
-
927
-6204
201
64
-
1064
-6172
- Base geometry
- 5c17818e-f7b0-4eb1-85be-08eb16fda594
- Geometry
- Geometry
- true
- 8f2d5770-a56d-4b4d-9c37-08c1241398b8
- 1
-
929
-6202
123
20
-
990.5
-6192
- Center of scaling
- df2d0dbc-7b8a-455b-a7fa-ae180913b8e8
- Center
- Center
- false
- 0
-
929
-6182
123
20
-
990.5
-6172
- 1
- 1
- {0}
-
0
0
0
- Scaling factor
- 19c63805-36cf-456b-b512-0ffb00b67d91
- Factor
- Factor
- false
- 0
-
929
-6162
123
20
-
990.5
-6152
- 1
- 1
- {0}
- 65536
- Scaled geometry
- 74cac4a2-7518-4e22-922c-94029d60efec
- Geometry
- Geometry
- false
- 0
-
1076
-6202
50
30
-
1101
-6187
- Transformation data
- 94cb8c80-319d-49b2-bf9f-25e2b062b66f
- Transform
- Transform
- false
- 0
-
1076
-6172
50
30
-
1101
-6157
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 2a1cda77-4c34-4182-90f8-b90645ef044b
- Curve
- Curve
- false
- 39dca4e5-c342-441a-ace5-c994a78a45d1
- 1
-
3811
-8171
50
24
-
3836.665
-8159.634
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- d55f8389-5160-475c-970a-d521309fc5d3
- Digit Scroller
- *
- false
- 0
- 12
- *
- 1
- 0.06250000000
-
3635
-8582
250
20
-
3635.492
-8581.095
- e64c5fb1-845c-4ab1-8911-5f338516ba67
- Series
- Create a series of numbers.
- true
- 4e3f627c-1674-4f94-8c0d-008dcbb011be
- Series
- Series
-
4185
-7167
122
64
-
4262
-7135
- First number in the series
- ecfe981d-ff19-4d94-b3d1-edafb1cb98ea
- Start
- Start
- false
- 0
-
4187
-7165
63
20
-
4226.5
-7155
- 1
- 1
- {0}
- 0
- Step size for each successive number
- 82fa8564-a55a-4758-857b-6b361a0a7792
- 2
- Step
- Step
- false
- e71ca7fe-b665-41df-b1d6-33dfd3c97e8e
- 1
-
4187
-7145
63
20
-
4226.5
-7135
- 1
- 1
- {0}
- 1
- Number of values in the series
- bb19a9e6-4baf-4932-9b75-c5eb57a75fcb
- Count
- Count
- false
- 0350e8d4-d8ca-46db-b086-b9c1b1373ddc
- 1
-
4187
-7125
63
20
-
4226.5
-7115
- 1
- 1
- {0}
- 10
- 1
- Series of numbers
- c48208f1-f8a8-4c8c-86c3-86b27bf62c77
- Series
- Series
- false
- 0
-
4274
-7165
31
60
-
4289.5
-7135
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- cd4bc4d2-27aa-42bb-8a46-54a2c2d1a2f0
- Digit Scroller
- SEGMENT NUMBER
- false
- 0
- 12
- SEGMENT NUMBER
- 11
- 1024.0
-
3855
-6987
250
20
-
3855.292
-6986.538
- 33bcf975-a0b2-4b54-99fd-585c893b9e88
- Digit Scroller
- Numeric scroller for single numbers
- 93e8a0e0-364a-43f2-963e-b89980821ec0
- Digit Scroller
- TURN STEP
- false
- 0
- 12
- TURN STEP
- 2
- 0.0000059688
-
3805
-7196
250
20
-
3805.059
-7195.337
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 9ce44c32-985b-4f19-923f-338376a6c1c6
- true
- Interpolate
- Interpolate
-
4046
-7699
225
84
-
4219
-7657
- 1
- Interpolation points
- e0bed046-45e3-4d41-a035-c4f953b16f8d
- true
- Vertices
- Vertices
- false
- 36ca96d4-7d6b-40ea-aad4-91b24a7040ae
- 1
-
4048
-7697
159
20
-
4127.5
-7687
- Curve degree
- eff77305-45b5-4407-974e-2ff5f2185ee7
- true
- Degree
- Degree
- false
- 0
-
4048
-7677
159
20
-
4127.5
-7667
- 1
- 1
- {0}
- 3
- Periodic curve
- a581f4c2-65bc-4309-9fc5-49d6e85f198e
- true
- Periodic
- Periodic
- false
- 0
-
4048
-7657
159
20
-
4127.5
-7647
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 8ddc3885-ec2c-4013-b033-28695b041fda
- true
- KnotStyle
- KnotStyle
- false
- 0
-
4048
-7637
159
20
-
4127.5
-7627
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- cace3fa8-5979-4940-9a00-7b481535e21a
- true
- Curve
- Curve
- false
- 0
-
4231
-7697
38
26
-
4250
-7683.667
- Curve length
- ee2524a5-d771-4e63-b596-6847ce4e4545
- true
- Length
- Length
- false
- 0
-
4231
-7671
38
27
-
4250
-7657
- Curve domain
- 05598573-855a-4bbd-a5a6-d3811271e5af
- true
- Domain
- Domain
- false
- 0
-
4231
-7644
38
27
-
4250
-7630.333
- fb6aba99-fead-4e42-b5d8-c6de5ff90ea6
- DotNET VB Script (LEGACY)
- A VB.NET scriptable component
- true
- 3448a244-9a28-4fa5-a018-a0195771d966
- DotNET VB Script (LEGACY)
- Turtle
- 0
- Dim i As Integer
Dim dir As New On3dVector(1, 0, 0)
Dim pos As New On3dVector(0, 0, 0)
Dim axis As New On3dVector(0, 0, 1)
Dim pnts As New List(Of On3dVector)
pnts.Add(pos)
For i = 0 To Forward.Count() - 1
Dim P As New On3dVector
dir.Rotate(Left(i), axis)
P = dir * Forward(i) + pnts(i)
pnts.Add(P)
Next
Points = pnts
-
5536
-7320
104
44
-
5591
-7298
- 1
- 1
- 2
- Script Variable Forward
- Script Variable Left
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- 84fa917c-1ed8-4db3-8be1-7bdc4a6495a2
- true
- true
- Forward
- Left
- true
- true
- 2
- Print, Reflect and Error streams
- Output parameter Points
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- true
- true
- Output
- Points
- false
- false
- 1
- false
- Script Variable Forward
- 2b4e43e6-3fa3-4505-9050-119e3e570ba7
- Forward
- Forward
- true
- 1
- true
- c587f638-6ad7-44be-b40c-6c9ee9c7a755
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
5538
-7318
41
20
-
5558.5
-7308
- 1
- false
- Script Variable Left
- 3891c1af-163e-42bd-89ae-7e16e9441bb1
- Left
- Left
- true
- 1
- true
- ec7170d7-874f-44df-a5d1-2a247d2efda2
- 1
- 8e991e99-5fb8-41e1-928d-1bba8fb9f7d7
-
5538
-7298
41
20
-
5558.5
-7288
- Print, Reflect and Error streams
- 233667ce-a5bf-4b27-8750-8cd90ad62496
- Output
- Output
- false
- 0
-
5603
-7318
35
20
-
5620.5
-7308
- Output parameter Points
- 3c73d401-3ac2-4cc4-816b-fc53bd3361c3
- Points
- Points
- false
- 0
-
5603
-7298
35
20
-
5620.5
-7288
- fbac3e32-f100-4292-8692-77240a42fd1a
- Point
- Contains a collection of three-dimensional points
- true
- 4b60487a-c50c-427a-ba66-15b591e69ad8
- Point
- Point
- false
- 23027978-02e8-4651-aeb3-5ca599ca7e2d
- 1
-
3832
-7653
50
24
-
3857.994
-7641.854
- dd8134c0-109b-4012-92be-51d843edfff7
- Duplicate Data
- Duplicate data a predefined number of times.
- true
- e4a7fecb-cee1-43f0-9665-0106a84a259f
- Duplicate Data
- Duplicate Data
-
4170
-7288
102
64
-
4233
-7256
- 1
- Data to duplicate
- 0817274d-1e56-453b-b5f8-eb14849d1f75
- Data
- Data
- false
- 94bafd37-3b92-413b-8f05-2612d36199fd
- 1
-
4172
-7286
49
20
-
4196.5
-7276
- Number of duplicates
- f6b974d3-6efd-43f6-a827-696fb720a6c7
- Number
- Number
- false
- 9428cb03-a663-4a40-87d6-9c5641f3997e
- 1
-
4172
-7266
49
20
-
4196.5
-7256
- 1
- 1
- {0}
- 2
- Retain list order
- 54220926-e377-4e3a-b86c-e6a3a675ee9b
- Order
- Order
- false
- 0
-
4172
-7246
49
20
-
4196.5
-7236
- 1
- 1
- {0}
- true
- 1
- Duplicated data
- d7e28723-5f97-4017-95b5-719f5376f1c7
- Data
- Data
- false
- 0
-
4245
-7286
25
60
-
4257.5
-7256
- 797d922f-3a1d-46fe-9155-358b009b5997
- One Over X
- Compute one over x.
- true
- c1e67385-50b5-49bc-82ed-f12c301a1b78
- One Over X
- One Over X
-
4092
-7216
88
28
-
4135
-7202
- Input value
- 4bd6423b-badc-4b05-8fd3-a9f98e10923a
- Value
- Value
- false
- 9428cb03-a663-4a40-87d6-9c5641f3997e
- 1
-
4094
-7214
29
24
-
4108.5
-7202
- Output value
- 94bafd37-3b92-413b-8f05-2612d36199fd
- Result
- Result
- false
- 0
-
4147
-7214
31
24
-
4162.5
-7202
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 8abfa1cd-ee3c-4cc5-b12f-558404c39300
- Shift List
- Shift List
-
4333
-7189
90
64
-
4390
-7157
- 1
- List to shift
- 8cee8e63-b94c-470e-a6fd-359e881bb51f
- List
- List
- false
- c48208f1-f8a8-4c8c-86c3-86b27bf62c77
- 1
-
4335
-7187
43
20
-
4356.5
-7177
- Shift offset
- 1d5dd52e-aa5c-425e-8009-c0719c2ac4cd
- Shift
- Shift
- false
- 0
-
4335
-7167
43
20
-
4356.5
-7157
- 1
- 1
- {0}
- 1
- Wrap values
- 2b26b9ec-35e8-4bce-a73f-8dd29ec99565
- Wrap
- Wrap
- false
- 0
-
4335
-7147
43
20
-
4356.5
-7137
- 1
- 1
- {0}
- false
- 1
- Shifted list
- f2369deb-4109-4b34-ad30-11f64f037788
- List
- List
- false
- 0
-
4402
-7187
19
60
-
4411.5
-7157
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 49c07bb0-99f7-4881-b8bf-54f0cece94e7
- Shift List
- Shift List
-
4308
-7295
90
64
-
4365
-7263
- 1
- List to shift
- 13c69b52-b9a0-4c4e-acc9-1b813aa2ffa4
- List
- List
- false
- d7e28723-5f97-4017-95b5-719f5376f1c7
- 1
-
4310
-7293
43
20
-
4331.5
-7283
- Shift offset
- 65555977-48c5-4801-8b05-50da06c17d56
- Shift
- Shift
- false
- 0
-
4310
-7273
43
20
-
4331.5
-7263
- 1
- 1
- {0}
- 1
- Wrap values
- da4120ba-4826-4dc8-9531-3712437d33f1
- Wrap
- Wrap
- false
- 0
-
4310
-7253
43
20
-
4331.5
-7243
- 1
- 1
- {0}
- false
- 1
- Shifted list
- 0a6fdebb-ca7c-4fe3-906f-0ca2581a3be1
- List
- List
- false
- 0
-
4377
-7293
19
60
-
4386.5
-7263
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- true
- e8fa8c61-ff69-4ae1-8061-deb08db705d4
- Addition
- Addition
-
3984
-7058
85
44
-
4024
-7036
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- b1745862-159e-4058-8742-943faa0372d8
- A
- A
- true
- 0
-
3986
-7056
26
20
-
3999
-7046
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_String
- false
- 0
- Second item for addition
- 74f47e13-0c69-47fc-a8d6-1d715153e5d8
- B
- B
- true
- 0350e8d4-d8ca-46db-b086-b9c1b1373ddc
- 1
-
3986
-7036
26
20
-
3999
-7026
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 1
- Result of addition
- 9428cb03-a663-4a40-87d6-9c5641f3997e
- Result
- Result
- false
- 0
-
4036
-7056
31
40
-
4051.5
-7036
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- e8fa8c61-ff69-4ae1-8061-deb08db705d4
- 1
- b4ac9ba1-2011-40cf-b322-91f8efb987e9
- Group
- POINT NUMBER
- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- ed67da26-d1e0-4a23-8d91-0cbc8c8fcd38
- Shift List
- Shift List
-
5672
-7347
90
64
-
5729
-7315
- 1
- List to shift
- 585ef1ae-a336-45b9-9f60-f1b29916b796
- List
- List
- false
- 3c73d401-3ac2-4cc4-816b-fc53bd3361c3
- 1
-
5674
-7345
43
20
-
5695.5
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- Shift offset
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5081
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40
16
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5101
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- Relay
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- A wire relay object
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5083
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40
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5103
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- Offset all items in a list.
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- Shift List
- Shift List
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5215
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106
64
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5272
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- List to shift
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5217
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43
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5217
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43
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5217
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43
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5284
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35
60
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5293.5
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- Merge a bunch of data streams
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5211
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106
64
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31
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31
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31
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47
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40
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40
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106
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43
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43
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43
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35
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106
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31
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47
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40
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5401
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40
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255;255;255;255
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180
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3945
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3820
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113
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113
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39
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172
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28
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28
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226
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148
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148
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148
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148
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148
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50
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108
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42
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42
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108
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38
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42
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42
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70
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11
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70
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11
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11
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31
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102
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102
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- f425a651-9dce-495f-af7d-2a70dd1e23cd
- true
- Continuity
- Continuity
- true
- 0
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4167
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- {0}
- 0
- A closed curve
- b6dd5204-d9b1-4ff5-a859-abe7eca1640b
- true
- Closed Curve
- Closed Curve
- false
- 0
-
4242
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64
60
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4274
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- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 099aadd5-35b4-4ab5-9461-411597aecc86
- Panel
- false
- 0
- 0
- 0.0003419868677042794559
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3502
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226
71
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3502.757
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255;255;255;255
- false
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- false
- false
- false
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0535fc18-8ecb-4643-af9b-cfd9454b9341
- Relay
- false
- 0fb645c2-c296-438b-8245-5ffe4be1d167
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3749
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40
16
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3769
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- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 3fb8009d-e257-493b-b1f1-32e0769f34f4
- true
- Curve
- Curve
- false
- 0
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3589
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50
24
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3614.213
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- {0;0;0}
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rN1/WExp4PD/kZYQG0IIgxDahNAS96yfSQghhEEIIYT8HsSGEELaMGgJoSWEMAghCUkSpvRbjda2xIZvn8f7mfu5nuffb9e1Xs77zJl7OnPOfe79i6KKQqH4XvnzP/7Pj7lJ5R9jR/rMmje/3/y5c+fPs1OOmb5w0az583r3sO/c1b5L566OTpV/cXDobKfst9jXf/HC6b3nTV/sv3CKr53SffFU31nThkxf5jF/zvR5vbt169LFqfP0X3tM69GtW7euDj/9zyiN/9eb2w+aPn/udP+Fy+yHLV44dVG/xQuXTDet3Ft9yY/Rak5ZOM1n1pLpXb3n1pjvN33evP95lan3FP8p//MiMzMzk//5oBbtFIoule6qqGVeo2rlX37+nz/ar62iMPmyxkTRbO2PX+u/7yYKS37BxnXPTBpRK7Xu9W8Ki/VVWpW6NlnWqKJyf67mx2stqv7vM1H5n4m54v/6KRX/d6Ff/7+L+f9z7P/fP8bPovqBGVqgJVqhNSqxFdpgW7TFDmiH9uiAnbELdkVH7IbdsQc64a/YE3uhM/bGPihQ9UMNKn5jGxV92UZFP7ZR0Z9tVAxgGxUD2UbFILZR4cI2KgazjQpXtlExhG1UuLGNiqFso2IY26gYzjYq3H+oQg3qUDGC/ahBHSpGsh81qEPFKPajBnWo8GA/alCHitHsRw3qUDGG/ahBHSrGsh81qEOFJ/tRgzpUjGM/alCHivHsRw3qUDGB/ahBHSq82I8a1KFiIvtRgzpUTGI/alCHisnsRw3qUKH+oRJVqEYNalGHelRM4XhUoRo1qEUd6lExleNRhWrUoBZ1qEfFNI5HFapRg1rUoR4V3hyPKlSjBrWoQz0qpnM8qlCNGtSiDvWomMHxqEI1alCLOtSjYibHowrVqEEt6lCPCh+ORxWqUYNa1KEeFbM4HlWoRg1qUYd6VMzmeFShGjWoRR3qUTGH41GFatSgFnWoR4Uvx6MK1ahBLepQj4q5HI8qVKMGtahDPSrmcTyqUI0a1KIO9aiYz/GoQjVqUIs61KPC74cWqEQHVKE7qtEPNRiCWoxBHaagHktRsYDxUYkOqEJ3VKMfajAEtRiDOkxBPZaiYiHjoxIdUIXuqEY/1GAIajEGdZiCeixFxSLGRyU6oArdUY1+qMEQ1GIM6jAF9ViKCn/GRyU6oArdUY1+qMEQ1GIM6jAF9ViKisWMj0p0QBW6oxr9UIMhqMUY1GEK6rEUFUsYH5XogCp0RzX6oQZDUIsxqMMU1GMpKpYyPirRAVXojmr0Qw2GoBZjUIcpqMdSVAQwPirRAVXojmr0Qw2GoBZjUIcpqMdSVCxjfFSiA6rQHdXohxoMQS3GoA5TUI+lqFjO+KhEB1ShO6rRDzUYglqMQR2moB5LUbGC8VGJDqhCd1SjH2owBLUYgzpMQT2WomIl46MSHVCF7qhGP9RgCGoxBnWYgnosRcUqxkclOqAK3VGNfqjBENRiDOowBfVYiorVjI9KdEAVuqMa/VCDIajFGNRhCuqxFBVrGB+V6IAqdEc1+qEGQ1CLMajDFNRjKVb+j+//wgwt0AqVaIsO6IQqdEF39EQ1+qAfBqAGgzAEw1CLURiDcajDREzBdNRjAZZiOSrW/tAMLdAKlWiLDuiEKnRBd/RENfqgHwagBoMwBMNQi1EYg3Gow0RMwXTUYwGWYjkq1v3QDC3QCpVoiw7ohCp0QXf0RDX6oB8GoAaDMATDUItRGINxqMNETMF01GMBlmI5Ktb/0Awt0AqVaIsO6IQqdEF39EQ1+qAfBqAGgzAEw1CLURiDcajDREzBdNRjAZZiOSoCf2iGFmiFSrRFB3RCFbqgO3qiGn3QDwNQg0EYgmGoxSiMwTjUYSKmYDrqsQBLsRwVG35ohhZohUq0RQd0QhW6oDt6ohp90A8DUINBGIJhqMUojME41GEipmA66rEAS7EcFRt/aIYWaIVKtEUHdEIVuqA7eqIafdAPA1CDQRiCYajFKIzBONRhIqZgOuqxAEuxHBW//9AMLdAKlWiLDuiEKnRBd/RENfqgHwagBoMwBMNQi1EYg3Gow0RMwXTUYwGWYjkqgn5ohhZohUq0RQd0QhW6oDt6ohp90A8DUINBGIJhqMUojME41GEipmA66rEAS7EcFZt+aIYWaIVKtEUHdEIVuqA7eqIafdAPA1CDQRiCYajFKIzBONRhIqZgOuqxAEuxHBWbf2iGFmiFSrRFB3RCFbqgO3qiGn3QDwNQg0EYgmGoxSiMwTjUYSKmYDrqsQBLsRwVW35ohhZohUq0RQd0QhW6oDt6ohp90A8DUINBGIJhqMUojME41GEipmA66rEAS7EcFcE/NEMLtEIl2qIDOqEKXdAdPVGNPuiHAajBIAzBMNRiFMZgHOowEVMwHfVYgKVYjoqtPzRDC7RCJdqiAzqhCl3QHT1RjT7ohwGowSAMwTDUYhTGYBzqMBFTMB31WIClWI6KbT80Qwu0QiXaogM6oQpd0B09UY0+6IcBqMEgDMEw1GIUxmAc6jARUzAd9ViApViOiu0/NEMLtEIl2qIDOqEKXdAdPVGNPuiHAajBIAzBMNRiFMZgHOowEVMwHfVYgKVYjoqQH5qiGZqjBVqiFVqjEm3QFu3QAR3RCZ1Rhf3RBd3QHT3QE71Qjd7og77oh/4YgCtRg4EYhMEYgqEYhhGoxUiMwmiMwViMw3jUYQImYhKmYCqmYybqMQcLsBhLsQzLsQIVO35oimZojhZoiVZojUq0QVu0Qwd0RCd0RhX2Rxd0Q3f0QE/0QjV6ow/6oh/6YwCuRA0GYhAGYwiGYhhGoBYjMQqjMQZjMQ7jUYcJmIhJmIKpmI6ZqMccLMBiLMUyLMcKVOz8oSmaoTlaoCVaoTUq0QZt0Q4d0BGd0BlV2B9d0A3d0QM90QvV6I0+6It+6I8BuBI1GIhBGIwhGIphGIFajMQojMYYjMU4jEcdJmAiJmEKpmI6ZqIec7AAi7EUy7AcK1Cx64emaIbmaIGWaIXWqEQbtEU7dEBHdEJnVGF/dEE3dEcP9EQvVKM3+qAv+qE/BuBK1GAgBmEwhmAohmEEajESozAaYzAW4zAedZiAiZiEKZiK6ZiJeszBAizGUizDcqxARegPTdEMzdECLdEKrVGJNmiLduiAjuiEzqjC/uiCbuiOHuiJXqhGb/RBX/RDfwzAlajBQAzCYAzBUAzDCNRiJEZhNMZgLMZhPOowARMxCVMwFdMxE/WYgwVYjKVYhuVYgYrdPzRFMzRHC7REK7RGJdqgLdqhAzqiEzqjCvujC7qhO3qgJ3qhGr3RB33RD/0xAFeiBgMxCIMxBEMxDCNQi5EYhdEYg7EYh/GowwRMxCRMwVRMx0zUYw4WYDGWYhmWYwUq9vzQFM3QHC3QEq3QGpVog7Zohw7oiE7ojCrsjy7ohu7ogZ7ohWr0Rh/0RT/0xwBciRoMxCAMxhAMxTCMQC1GYhRGYwzGYhzGow4TMBGTMAVTMR0zUY85WIDFWIplWI4VqNj7Q1M0Q3O0QEu0QmtUog3aoh06oCM6oTOqsD+6oBu6owd6oheq0Rt90Bf90B8DcCVqMBCDMBhDMBTDMAK1GIlRGI0xGItxGI86TMBETMIUTMV0zEQ95mABFmMplmE5VqAi7IemaIbmaIGWaIXWqEQbtEU7dEBHdEJnVGF/dEE3dEcP9EQvVKM3+qAv+qE/BuBK1GAgBmEwhmAohmEEajESozAaYzAW4zAedZiAiZiEKZiK6ZiJeszBAizGUizDcqxAxb4fmqIZmqMFWqIVWqMSbdAW7dABHdEJnVGF/dEF3dAdPdATvVCN3uiDvuiH/hiAK1GDgRiEwRiCoRiGEajFSIzCaIzBWIzDeNRhAiZiEqZgKqZjJuoxBwuwGEuxDMuxAhXhPzRFMzRHC7REK7RGJdqgLdqhAzqiEzqjCvujC7qhO3qgJ3qhGr3RB33RD/0xAFeiBgMxCIMxBEMxDCNQi5EYhdEYg7EYh/GowwRMxCRMwVRMx0zUYw4WYDGWYhmWYwUq/vihKZqhOVqgJVqhNSrRBm3RDh3QEZ3QGVXYH13QDd3RAz3RC9XojT7oi37ojwG4EjUYiEEYjCEYimEYgVqMxCiMxhiMxTiMRx0mYCImYQqmYjpmoh5zsACLsRTLsBwrUBHxQ1M0Q3O0QEu0QmtUog3aoh06oCM6oTOqsD+6oBu6owd6oheq0Rt90Bf90B8DcCVqMBCDMBhDMBTDMAK1GIlRGI0xGItxGI86TMBETMIUTMV0zEQ95mABFmMplmE5VqBi/w9N0QzN0QIt0QqtUYk2aIt26ICO6ITOqML+6IJu6I4e6IleqEZv9EFf9EN/DMCVqMFADMJgDMFQDMMI1GIkRmE0xmAsxmE86jABEzEJUzAV0zET9ZiDBViMpViG5ViBigM/NEUzNEcLtEQrtEYl2qAt2qEDOqITOqMK+6MLuqE7eqAneqEavdEHfdEP/TEAV6IGAzEIgzEEQzEMI1CLkRiF0RiDsRiH8ajDBEzEJEzBVEzHTNRjDhZgMZZiGZZjBSoO/tAUzdAcLdASrdAalWiDtmiHDuiITuiMKuyPLuiG7uiBnuiFavRGH/RFP/THAFyJGgzEIAzGEAzFMIxALUZiFEZjDMZiHMajDhMwEZMwBVMxHTNRjzlYgMVYimVYjhWo0P7QBE2xGpphTTTHOmiB9dASG6IVNkFrbI5KbIU22BZtsQPaoT06YBd0xO7ohD3RGfugCvtifxyILuiKbjgM3XEkeuAY9MTx6IWTUI1T0RtnoA/ORl+ch364EP1xCQbgclyJq1GD6zAQN2IQbsZg3IYhuBNDcQ+GYThG4AHU4mGMxKMYhScwGk9jDJ7FWLyAcXgZ4/Ea6vAmJuAdTMT7mITJmIJPMBXTMB0zMBNfox6zMQfzsACLsBgNWIofsAw/Yjl+wQr8hopDPzRBU6yGZlgTzbEOWmA9tMSGaIVN0BqboxJboQ22RVvsgHZojw7YBR2xOzphT3TGPqjCvtgfB6ILuqIbDkN3HIkeOAY9cTx64SRU41T0xhnog7PRF+ehHy5Ef1yCAbgcV+Jq1OA6DMSNGISbMRi3YQjuxFDcg2EYjhF4ALV4GCPxKEbhCYzG0xiDZzEWL2AcXsZ4vIY6vIkJeAcT8T4mYTKm4BNMxTRMxwzMxNeox2zMwTwswCIsRgOW4gcsw49Yjl+wAr+h4vAPTdAUq6EZ1kRzrIMWWA8tsSFaYRO0xuaoxFZog23RFjugHdqjA3ZBR+yOTtgTnbEPqrAv9seB6IKu6IbD0B1HogeOQU8cj144CdU4Fb1xBvrgbPTFeeiHC9Efl2AALseVuBo1uA4DcSMG4WYMxm0YgjsxFPdgGIZjBB5ALR7GSDyKUXgCo/E0xuBZjMULGIeXMR6voQ5vYgLewUS8j0mYjCn4BFMxDdMxAzPxNeoxG3MwDwuwCIvRgKX4AcvwI5bjF6zAb6g48kMTNMVqaIY10RzroAXWQ0tsiFbYBK2xOSqxFdpgW7TFDmiH9uiAXdARu6MT9kRn7IMq7Iv9cSC6oCu64TB0x5HogWPQE8ejF05CNU5Fb5yBPjgbfXEe+uFC9MclGIDLcSWuRg2uw0DciEG4GYNxG4bgTgzFPRiG4RiBB1CLhzESj2IUnsBoPI0xeBZj8QLG4WWMx2uow5uYgHcwEe9jEiZjCj7BVEzDdMzATHyNeszGHMzDAizCYjRgKX7AMvyI5fgFK/AbKiJ/aIKmWA3NsCaaYx20wHpoiQ3RCpugNTZHJbZCG2yLttgB7dAeHbALOmJ3dMKe6Ix9UIV9sT8ORBd0RTcchu44Ej1wDHriePTCSajGqeiNM9AHZ6MvzkM/XIj+uAQDcDmuxNWowXUYiBsxCDdjMG7DENyJobgHwzAcI/AAavEwRuJRjMITGI2nMQbPYixewDi8jPF4DXV4ExPwDibifUzCZEzBJ5iKaZiOGZiJr1GP2ZiDeViARViMBizFD1iGH7Ecv2AFfkPFnz80QVOshmZYE82xDlpgPbTEhmiFTdAam6MSW6ENtkVb7IB2aI8O2AUdsTs6YU90xj6owr7YHweiC7qiGw5DdxyJHjgGPXE8euEkVONU9MYZ6IOz0RfnoR8uRH9cggG4HFfiatTgOgzEjRiEmzEYt2EI7sRQ3INhGI4ReAC1eBgj8ShG4QmMxtMYg2cxFi9gHF7GeLyGOryJCXgHE/E+JmEypuATTMU0TMcMzMTXqMdszME8LMAiLEYDluIHLMOPWI5fsAK/oeLoD03QFKuhGdZEc6yDFlgPLbEhWmETtMbmqMRWaINt0RY7oB3aowN2QUfsjk7YE52xD6qwL/bHgeiCruiGw9AdR6IHjkFPHI9eOAnVOBW9cQb64Gz0xXnohwvRH5dgAC7HlbgaNbgOA3EjBuFmDMZtGII7MRT3YBiGYwQeQC0exkg8ilF4AqPxNMbgWYzFCxiHlzEer6EOb2IC3sFEvI9JmIwp+ARTMQ3TMQMz8TXqMRtzMA8LsAiL0YCl+AHL8COW4xeswG+oOPZDEzTFamiGNdEc66AF1kNLbIhW2AStsTkqsRXaYFu0xQ5oh/bogF3QEbujE/ZEZ+yDKuyL/XEguqAruuEwdMeR6IFj0BPHoxdOQjVORW+cgT44G31xHvrhQvTHJRiAy3ElrkYNrsNA3IhBuBmDcRuG4E4MxT0YhuEYgQdQi4cxEo9iFJ7AaDyNMXgWY/ECxuFljMdrqMObmIB3MBHvYxImYwo+wVRMw3TMwEx8jXrMxhzMwwIswmI0/P/v//vvE8ifPpub6lvoJ4szjavsrqJ17/O/++waDSr7fBE1bc1kk1IfY9dcMStoVLBUxJmurOwBxv5twvc3LfRrRGTcr1+qJAYau7bZx3f1i9cLTfykTyZ22429/d68/EYFv4slA5PrmzzZbeytfkp52zRni1jS6o87Jlb7jb3+yL8q33+7GJRum1Ql9rCx/xabUFLXsEMEhT9yNZlyzNhX7DtZOe4ukRw++b3Jrmhj//wwuLBB0W4xr4/ifZU2fxn7lzszKz/PXrEjwirGpF+ssV/+3Cu3cd4+0XtDxff1Ry4au+9Ls8rP+YdYNaSt58aBV4zdKeuhvln2ftHwqN36mnbXjb2TZvPrFvqD4tKLoiyzEzeM/XDDFgaL91rx+dII0+Fvbhn7fvuy4rqGQ8Kk08eGL7rdMXaXvgnv6pUcFq8/D7Y9firR2M/X2l5Uv/iIyNZeaXxz4ANjP9ffo9DyXaRY/u+jzHZVko09/mj9ggZFfwrXgCev5s9LMfbnRUl5DQuPioy1JWPKix8b+/J7a3IbFRwT3qd9XnVe+dTYJ33pmGOVHyVWHDXt1sr6mbGPcHyc3TjvuKi2ruuhlKQ0Y/9qNz+rSe4J4RW+0G7gtnRjPxr2k75pzklxqVrYp63qDGN/1T70tfXbaNHnRO8d5/tlGnubHU1eNcs+JeZc8R79sMdrY9+5Muxl86zTomq/mNn+zfXG7rG3dkYL/RkhfKtHbm+fZex/JDj7hsyPESNrOlQZ2Dvb2Kv9N/edxfsYsWB/o5XHxr019s19wmfvmPeXqPgSe/jO6hxjb+F1o7Cu4S+x3T3hTVx0rrHHNnvrs3PuWXGt/MTdPW/zjP364O/59UrOikVt1s1a2brA2G8ebjBzl+854d9uQOQm30Jjv5PXJq9+8Tmh+dBUk32tyNgTkjtND50TKxrMjt1ypkmx/Px1uuZYvosV9ut3926uKTH2+SM6Tds9+7wwVQ4fN+W9QV7nfWyyGxSdFxO0DtGejqXGfmRR3Sl7Zl0QjqvHzGn7UfbywI9vGhZeEJOaNlvrfPVveT6/Ppm01+eiqLWsVvUbmz4Yu/fEo68aFVwUW1aYpb6a8I+xlzby8wqbGSd2tQ2M03UtM/ahuzq9tMqPEymNkq78UfdfY9/UNmfcvhmXRM8qs8f/+a/sza22pjfOuySO5cy+baX/aOy/RrQfGz79shiaN7dV98efjD3tSdyzJrmXRbuycUl975Ub+1+3f/X4w/uKmHQgPHRT4mdjN5lx8knTnCvibcgd0wmPvhh79c3mIyKmxYsGtru1tV//Z+zDiyY8sn4bL9qNN7f9VlYhv8fmYUP3T70qwvqmvthu+c3YV/1x/UGz7KvC5uah83a9v8vr6lTK4ANTrom9mWPeHO6hMP67MlaL791tnnVN9Krb+ODxZ7JPzD024KD6unh2umxdUUAVY0+5MutWC/11cbzaoHHHW5oY+8E+G5UpnXQiJ/CXT7+kyF56ceDkkPk6EXr89riEwKrG/tf9sv3uZ3TCXjH3brwwNfYuT7ZlWrzXif2WVf6eU+Un+XpF/aaP7W+Iu+Nb1O94X/bVE9aM2zHvhnC6593IM7yasSddeLx3xOkbYq9n9PnRC6sbe5u/qqfVNdwQXttdd28ZaWbsK083t3zyy00REN933oxeNYz96ZP6I3fOvSl2HPHr4PlLTWP3q3i7feSpm+KPUQerpdvWMnbt1S0P65XcFNWS15+bam8uz8Po6rWe2t0SN5uELFnep7axvz0x0mWX7y2xdMMO12Pj6hh7I9WsDaOib4k+vWoplmp+NvZH9gNv1i++JayvHDh9bZyFsb+wzvn2tGOCWDs7p/mJz7IndendK3ROgig7Ykgfqq1r7FvrDlnqcTJBXPq8oM7XofWMvcHdaucs3yWI4nP32tepWt/YF9z0MaR2uC2mPjidmXFddsMdn/a7Z98WS3fustcFWhr79Ndfp40+cVt8bhmxufnIBsb+p2vzAw2KbguPNnYPx9k2NPbcxdefP2t/RyyfVnXEi+qNjF2V/cxiz6w7ImvE2/+q/y27jdXowWOO3xGxVS+5euRYGfvZXZ3WNiy8I3amDJrokN3Y2Kv+NSYuzfauKK03skq9d02MXey9bNjjc1f8PKzP1YXfmxr7plauNmOj7oqbD3tkPGrRzNiPJn3wbFRwV7QYe3/uCbfmxj45VBv8vF2i0CaWT/19Ywtj3/a29/W9MxOF2YiZNz7NUBr7g0XnSsceSxRPnbpfu1i3pbHHdC5QWuUnCvOdgz4+uCV7VPMbw9Pb3hM9mw0+u3pVK2Pv07nlqrAZ90T3tUucrEVrY8/uWhjlefSeWBS++9EHMxtjb3L40xOrvHsi+++YGyNfyt4g0Pa/9Db3RYbDjknbLrQx9p0uo1vum35fTH3z8evn8LZy3tjvMWDcn/fFNuc9VYqD2hm7b/8vMxrn3hf1NzxPi9fYGnv/dw03vrB5IPavnlR+Z117Y2/339LD+7wfiI57vN7P2N7B2OfNyb8yLvKBeKf6y+O/ox2NfVpIxyeNcx6IgTsyH+fcs5OvL6iW+6J1kljeILHlxvJfjN0lv0fZvmlJwrTV7Lr9u3aS88D1gO/jjiQJh7TWur69HYz9Wbs11Zq8TRL95vrGjMuX/WbrCrOMVg+Fr+NsL+uwzsb+5OYf1cKnPhTzv551vzG8i7HXeWv6fdzhhyLqyPHWmjpdjb3h+/S/G2c/FLvzNi3ekSr7kPBzr1+0TBbVOs0vtT/sKO+X8A63901JFhVRY112Le1m7Pbqh5HjDiWL9xk2vb54dDf2+vdtVjXOShax2vAQbc8ext7vxdmhL5SPRIH9xCYJtk7GvkX9ocE+9SNx4nfDuSMtfjV2u7NjnnlqH4k/w072XdOip7Fnug7ZYqV/JGo3vnd+r20vY693dV/T4p9TRCc792qdejkbu7lpt+IHnVLEsjtNegSN7W3sHXyVF08OTxG/P37kkb+qj7G3GKBYuWV+ivCo9WbxjtNCXue1/HvO2Z4ioof2mZjnrzL2+44NP7ieSRH3bYe1LW30m/wev6443OFRikhw+thps072E126Dan5PkW8yMm3ejGvr7FfK3/wrrDOY6EdddLUpHU/Y1fuSVh/z/6xeFoR/keHV7LP6LG/3vFhj0WzzFc1l+3vL89/7MO9QfMei4ToyaaW3gPk/Dnibj2fbY/F8MV3rrXqPNDYM9aXrRt0+rHoFuz9b5LpIGNffDouv23yY/Fr27YFPd/IPj5rvqqa4bFQz1s2YbfOxdht98wLzq39RMxo7hD20/HBxl4xu8qDhF+eiG5bxs05H+Zq7K9e+v53ZOgT0d3Ksu2j7UPkvPel2Hr93CfiF9PR+1dtc5Pzqs15+6lbn4i36/5sXxw6VJ7PuPedfjv1RNRvknp04JFhxr488WoL5cMn4rlq36JLl4Yb+/wH3b9+K34i4m33xjn5uht7s2E+d1+ZPxWPv8yukvxd9kzt6FXxdk/F8uMnNp7bO8LYEwM/NfvD7anoccZ+hcJxpHxePO8Vtcz3qWj3/u8RSamyf+z1U1PP4Keid9b5q/bLRxn79tsdFnePfiri3Q7ECBsPY38esfS8ZdJTodQkTGj0VPY9R09kfHj3VLz8esM+eeNoY69tu+RtSq1UodvX5flKMcbYW81ek3y6Y6rYZmqvcv4qe58Jk8KDh6SKKbfidrTRjTX2sk77B8yeU/k+IXYOI4M85fVjEpc8aEuqmNkm7MrL0eOMXedn7djmZKrw82n4c6btePk+v7b3N3mQKqrVaqaaW2WCfN5l/LL1TVGqqBlxc//xN7L/1Hb2qviaz0Rfu4ozJ295GfuHt7X77evwTESeeNJ926mJ8v6d4ZS52PWZ2OUQ0t53/yRjD21VPnDk7Gdi7cbc8+pdk419rKvrWvvNz0SGdeDBW4PU8npTN9lU88QzMe+Z9+mvibJ3SPnNK+/eMxGTMGqu79Apxj5n7e/lNwqfiYSmc142eyb7yHkHJ+yvkSYaJh22UKqnGntC9w7rA9qniQbe7r3XGmQ3jY31HTU4TTQ5Enl8uGaasZ/ccrGB/aw0ce+nduf3NfCWz6mbe1aYbUoTtYM7pc09LXuK26E/sqPSxLfySfsyXKfL6+SIxaL4xDTx4H6DQ4Yi2d1Hmn3fXZAm9tkURcZtmyE/56bdzvPNngv719YLBnWfKdcVMadtXWyfiwe5tfOOZ8l+6UMXndLluVhuFfPJEOJj7DlPC7+Xz3wu4qIrotv0n2XsYVfX5aT8/lyM7zejxcT/ZB8cEjo76thzYXJyyPLIC7Pl86Xr/m1r7j4X/l6zv9RcMsfYh9lUGTom/7n4+y/3koO/+hp7hFmtw3bV08WOF49iFlaZa+y/OL/bZNIuXdxZO/fszoeyR069qEgfmC7qimfzfj4wz9gffpplcmpGuqhyYvCC8oXz5XNKn7V57cZ04Rm++bh9Wz9jb1yRtXv00XTx74RVr9rulj32vEWL9nfShe2rkad9qy0w9vN7PrWsyE0X1ZxrV1RfLnvXFybhyT+9EPqXO6MVpbLb/6dZp23zQsxSzTg5yWehvJ5HHk5bMOCFuJE/sbD9W9mXaQN29J3+Qpzs5uU1W71IrqOiPp6qt+GF8N5Y/Xs7vey7E963zY58IXqsX5cye6q/XFevaPQpJuGFqJpmk9ozX/a4JlUar8l5ISrGO9bVzlts7GcGt/jdzTRDfC89sPNwuey5R2/1amyTIUbWOD/DdcMSY28/uXnn3H4ZIqxR7oGDlkvlfZfYe0rMtAxRYBIw/MRR2Yf/V/vO8vUZ4krcsO0LewUYu/MCz3H9j2QIS5NDSxVPZa/Yf8uy9q0MUefy1dZec5cZ++OtT/5Ozc4QX9YlxWytudzYd6zLKfzD5KVobLmj9/4Tsu/f4fhxSquXwrW7Q9HOoSuMfVTfFz+36/tSZK79+HzJP7Irfkno9G7KS/HnO2X7ERErjX1Q+I1hp9e+FOM6HlN0cFklz3OrgOl+h14Kzypm62p8kr2uu49v5xsvRdfJjR5/ilot54dexRP+1r8U/y1Krvt14hpjX9S5h12MIlN0SK4Ta1FLY+zfh49+NleZKf5pol9xwUd2ZYeOwzuoMsW9DjU+/HNX9iU+i3fkTs4Uhk5l7R7arpXP9zmJuw6uyRRLf4u1H7hF9gvvtg/1PJgpVpn903Dae9lfHahz4efrmWKu15vSdqPXyeszbWLC7deZom+SdVJYvOzTW8+dv/xbpvhqEXvxUpv1ct34qcrpX5q/Enenmd7cFiK73cCLS970fiVaxZwvb/pVdmH79fr2ia+EJuykz/Q5gXIduMJK02fVK7Hxt8/N5r+UPXVdq1PvIl6J+WnPWvceukHOD1vMeu+NfyWWXdwR+FQnu8vmLW1+y3wl+vYNHty9+0Zjt74qvAr/eyV8WndYMeuU7DfcgtO2N30ttMok5YK2v8v5ofjEJsder8V41zuqEYdkz1xxbPbz8a+FZeBYfe3mQcZe68/J8wKWvxb7Rh6qejJCds2adZsahb8Wm98cPGXXbJOxr+gUEhN76bVwbNVKv+eg7DkbXzwf/uK1ONf85h8lrTcbe5Oja/4pKH8tFPav3jiekL0oYtGnNVZvxKB+wSf8umwx9pu1ljy3dHoj6raJKI+Ml115u+Hvx8a+EVd3brj9zCVYXv/zYz/3WPpG5LpPr1X9uey/tV3Z6s6eN8K6cdlN55lb5ffbfFbZiAtvxKfZq98u/yx7xoD+U18+eyMm9c6cenvrNnmeC49MmvrvG/HXdp9uSpvtxn7k5L9zF9XUi+UZ5UO3x8tup2ozw7GJXlztVDRsS8cQOT8/em1R1l4vZkePrvlqmexZc6vNPPurXmytOiilzz3ZG3yaPmX+YL3ISf57z9nGO+Q88Da6vMM4vdi9MWZUzzmyj2rk1ybXRy+ePP3+5flV2S9cbq/fH6AXfo+WabbW3WnsJdV/bTk6SC9utH+c5jVDdpeW2fqaYXpR3Snp/aB42T1zhja6fkwvkrJFvHv9Xcb+5eqm+AUX9SJgfk27ZXNk163+PbHVXb3Y2byO/a0E2ZM7Nev6JE0vJuztGOPQIlQ+pwpMy9bk6cVXK+eDt5bLnnY408Tuo14MmlUrf9Vz2as3aDs27acs8TJgxMIp3XYb+90NAwtWN8gSV2JPdvALlT37z42n2rTJEu2/7i4/WSZ7sU+9A/cds4T+12m3Go7ZI+f/N+Uxc/tniYfruy04Gyf7Nwu7V3U8ssT1zH/zNNZ75TyZoWl8elqWaDlviFngWtmX3zvtNWRRlljvsvPi1XzZV1UM35+3LkvcPfD4WafhYXLeMMl6vGZnlrgW8FffzIuyX7qmK214OEvYZMzPTGi5z9gLXRxKT/6VJV5PeLbmXbDsX5+NvNPnRpaY2r292cjPsu/b/8usRylZ4p94m+FfZoTLz3PrWPJEfZYoHJxnl/dM9r19NxcXvs8SGyPeLm008A9jb5mxJm7R9yxR7fhL05CLsr+psLT9r062CHt59+iIDhHGrr150UHTPFtUf5RkP+mA7FUzL941sc8W2Us7+F6sv1/Ok0EDs9f1zhb1b3e0m7xZ9lvblyxWDM0WHS826DnW5IA8/72cl6zwyhZ2pQ0mH1oh+9wxc1/8MydbzLvmMFV8lH2n3Y1ds1ZkC6uj9mZdFx409o7bUvZlbs4Wd+duqr/6vexfnjXQu4Vni4/j7FrV7aGV8/OH4vGXj2eLKzVaRFsslT15/q5vNpeyRdR82w3XLspusdn2enBitlhyLXBT08+yO/Y6FfL382zh1rVhqG2vQ3L9P8J05qj8bDF+/vjVeatkP7ThQ7ezH7OFz+nJyjE3ZL++p/nftau9FR9fX3IP+OmwsT+fXjd4RoO3YqF2ac5QV9mPN+z+5YrNW2Fl1+jM8+2yL+qSYV/HsfJ97Fasa5gm+6mHvzSb2O+tmL/ljX2tZkeMPTymX1zUyLfCwyF53QVv2Y+uq/tP6ZS3wu1W/SGNT8m+tXy+rtuCtyJ5ZuxIx4+yD/mpaf2lmrdi6Qr9VDNVpLE/rX32Vez2t+K/sYV992yWfUuLuHrvD7wVq5p0j3v9TPbd7UMj25x+K04scNqY3fJPuW502rHB8+pbsXXRlHmH58ne4eLrY78nvRXpKxo6tIiXPSQ65OvZl2/FwPpHg8bVPGrsU0y1ARlFb0Wk3rnryHGyb0otqvnt81vRKDKjoMZx2RVRjkeb1cgRXXoPUq/9LHu7pLbOv1rliKXx1Yddcj1m7PUPuV9zb5cj3mlGeZ+NkD25uF1z7+454vepNUbNfS/7zs41hi4akCNCiyLvFvWNkuvVak7Oqz1yxKQ/us7tuFf2TkveZAZOyxF1B7sWdyqWPd+znvL3hTmiycYvReW/HTf2+VcefAxcmyMy2ySa/x4m+9zf3o9YHZIjvqYf+JDx/v/oWwe3WnQwR1Tk3e3576ATxt7sZIjntNM5okUNvSZNK3vTld65w67miPezH05c80V20W74pW5JOeLP1PMzSz1OGnvfzbcTGr3MERlV/+3cIUb2w6falZcV5ohn3esP/cU8Ws4nPW/0e1ieI64Zrgz84iP7qH/u7dVWzxUVxbHHd9yR3dNuRs68hrkibf6zr//YnDL2dS7HGju1yRVTzn692zJQ9rfdgttVdM0Vk87V2dw0R/YRxVW+Xe6bKyYPzL6Z1f+0sTuVvA32H5ErPi3oZ/A/KvvmhIpbtupcMaxZfuAzszPyebq52q7n83LF8zrTK6r6yn5r5slCzapcsbp357uKFNmPNdx40SY4VwRddu0wo0mMsbeY3ar4ZniusD82OqjrUNn3PP66ZMLxXBHWu+NZH43sya9/H2S4mCuanzuY8VOs7B8etBq64k6u8K2f36VWgezmJjZLTZ7lisE5O4sCrP+S65CDqbHr3+aKzv9s7zR8hOzfvy/499vfueKqm439to2yT//N3tZfkSfOTSyx6B4v+70kB+e3dfLEvt6vFYM+yD4yc4/SrVmeWN6qT5sbtmeNvbWJf8LpjnlC/fXokcjJsmecftKwVs888aiPqbZyhWXsDy7GVpvikidG3tzhHJUs+/vM+utjxuSJ4jcZ+xKrnZPr5GHZyz9754mfDl9KGylkd+9S61WvRXnCufkYi0EBsj+yXRS2dG2eGPG+zdQ//5L96ePyP6K35wn35He5c9/J3mHE4rSM/XmixuCL57RtYo29ytP47ibReaJoV05Wb7Xs9hYHT7a6nCeGLbbeMOAP2ec8yW/tnJgnxrt4xFxMk313wORtw9LyxLoGyf6h9c7Ldc7yBy/G5eSJ7GtW2S+HyZ733lA28UOeiOxjUW3bFtk7WGxJHq/IF8/+fVV8IlF2p/jJo93r5ItuNT9ru1S7YOxeVewC+ljni4THbTu26S/79IOn27TpkC8aDlmxc9062c9tO+pm6pQvTh4al+l6Q/YzG5++fDkgX8Rf9Tdfrbgor//AjzdOjsoXfd48srFWyd5w1JOSRVPyRV6/623aaGQfXNdumOP8fNE+vaD2Pp3sM648eFy8Ml8M/Kd/xtIqccZ+5+zKmfs354vxzVtsvNFX9sMD63wbEJYvtuc1rLUkUPYavT0C8/7MFwsvK6fsviN7c692havP5YvlTzaublHjknzu/DO96c838sUTm6Kxlm6yu80oq7E3OV+s8e6nX7Rd9vGxV480zMwXbcxzzPo8lT3DNPb51sJ8cct/6Y2FjS7L+9ThcWjFx3xh8rlqeV0v2T0GN7o/1bRAPGpTHNb0kOz12u+YoatbIFw+v9+2PU92p48jxzVoUSAadra/NdfuirEvOLN8xxS7ArH3eJtmFxbKfu6cw7fIXyvf59GFdT6XZK/hGrXtzcACUda6TXqgIl5eD7bKLnU9CsRvL6wUtVxkH/w5+/mvUwpEq3Xal1+2y26hHzR/3LwCcSyzi6tHuuxH/jubP39FgfjrfEz7Ri2vyud4/m6HVUEFwpA/Y0y/2bIrevr9unZ3gViy1OJk+jnZu5qk/L3icIEY8yBd8fyr7C9VIwfPPVMgGlWb1KmPyzVj36Y+0ml0fIHovfqceZ1dsvc9sSa0670CMXWs99yBr2UvvXBupllagZjuvMQmv/11Y//ptfW+p9kFIrenb9XSxbKv0B632v2+QCh0gzPUN2VfaTE+za2iQNR5ef9KRHWdsc/rprr5xaxQnMiyT3W2l32krybpQINCUTXVOsJitOwTEkbkOrUqFP6TjpU3Win74bHfKhLtC4VpYvvkkUdkzz34turwXoWiWspgxY37sjvdXVh0f1Ch2B7+ecHUD7JvKnM45OxRKNQnl/3Uo8kNYzfsumgVqS4UnwzjI/r0lf1geOxvVeZWvv6xptGy2bJvuVNk7rGsUIye2nps3k7ZNS86z4nYUCjsNz7uufGK7OmPlgzN2FEofuq66JBnjux/1YuPrH2gUHhdGjJrYu2bcp38Z+Op3U8UisWNKuaHdpfd0f3qEo8LhWLdmA07v06Wfd/NoqczbxaKM6Wup8I2yX7qwn+z/ZILxbc+DSKmn5N9irn6l3kZheJ9Sf2e3q9kd8/ebz4lr1CkLdVPCa1+S86fJ0Z8cflQKF4c0ZT821n2oJ72BW2+FYrVZrMuBHnJ3imj4u6nGkXiYcia3W6/yx4/ZP+Waw2KxCeT5tN+Oyt77ac/tVneskjs+t3y04xXskc69dvY4Zciscgh2vaqWYJcJ9wLOPTIqUj0XH08uZ+j7Nmj9T6z+heJ/LfDrn+ZLPsF2/vJn4YXiWODJqdkbZHd22T/7eUTisQYjfJ5+UXZl5qniQ8zikSPRxOjRI7sIUlmDpMWFonfR8+2umBxW54HyzdB11YVif0bWv83obfsbUutetffVCS8t//TuvNs2b1CgoVXaJGokfh0ere9sisd267fd7BInDUfvssnQfb0OgVf7p8oEh2Ugavv/y37NLuifaXni8TYqrafx7e4I58XI8ePqnmjSMxwCUptPFT2xVkrmlglFYkg9dasaitkdzt9LLvx8yLRKie+tOVx2Tvrhxz8ObtIDHzW68ns57L7333X73NxkRicmTI666e7cp12rkVC2qci4bg6z3WDo+yN7oXWjzJ5Jy64bdWMmSZ72iPztnNrvxO//rz6tsdO2S9Vm/S+jdU7sSenacGaG7J3Ll047UmrdyLba8mF56Wyj2vhumThL+/Emc1Dvk1QJspe9WPTak7vRMtaNbeau8t+6q8Il61934nWpk87Fa6Rfd2ZpaXVh74TFlYrz/19RvZZl59WXzL2nWg7bEdOG73skSEW659PeSfavB+zfYPFPWMfckk7xs73nVg0+sEai99kX+dWY6n/knfCKSZq7Z0FsteNz0o/o3knXsXNUB87LPvuiKd+rze/E0vHO+effSp70Pzwrord78QR15ZZBab35fUwr2rDBgffibW7HlkN7i67+dgS82bH34mgOrc9n86U/fKvLrWtzr0TNVP6z/l9n+ybXRqYV7v6Tkxd79lk+gPZ06JmfMu7807cuvi4k+9X2VcOnPzicso78bLZkMURnR7I6/94l51rM96J2Rfax/47RfbTD2ya98qpPM8f9p9fGir7mX83LcwveSd23Izs2+qu7OP23gnc+OmdeLbfzObfz7L/0W64q1WVYmFYOLVVqV2SsceaRsVF1CwWM3Y0qVZfLXvfsdNv17csFjbrZ+2duEv29E8dZqxqViy6vPA88OiO7I5jo0NetC0W597dyvb5InvzWdE9bR2Kxdytnnbt7R/K5+mOr+Nm/Voshp3b29diquyP9qzNiehbLLwt0oqb7ZF9S0j7lJtDioX+qPOHEfdlb5D1b72XHsUifti9xtHfZF/S8ePh3InFIrbL8A52XZONvd2wwUuyZxQLt/5Lix7PlP3k5GbrH88vFn8d0yn3R8je59SZ62cDikUPq7W7tj6W3feKW6uNa4tF74G5ZkeqPTJ2Hxf3Q0M2F4sBnf4e+KqX7O+Ht+ladVex+Oynqe+8QPZNFgOTo/8oFhl7BzpePyr7x7rOs1wiK8/P7EfzZmTKvs9O++VZdLGYECYSrGqkyPtrR5Nlo88Xi/BVg1tb2Mhe9HTqyztXi0XaQosejYXsTf4WVh3uFIt+v5hndx0vu+uEoLZrkouFe4dD1dSLZT9j0urr7bRiMTFF+fv+ENl9Jpvs+va6WIzdfm9A8UnZR6ywf2ObXywGV7lr43ZX9kf/XU7v/75YfK3ZpdrVbNk3d0xaMvJTsThUYZHU55vszUz3xIz4Xiy2nB3r+bjxY3lf9PBa1bd6iTC7kB/s3032VT0Xptr8XCIGTgoZYjtCdi+3XqfKG5YI17/rLCn2lb3Rug7frzYvEVVv1zHogmR/kHzzhn/bEuGjbr/7z0jZ7WvvLba2LxGnI/LcwnWy3zVzXXqhW4nYdCf+44FM2W1+3zbut94lYsV1C/9z5bKbj2i35Wr/EtGoRfejzy2fGPuTXvlVO7qViG4e8+fV6ix7Wpe/rmwaVSL+vl1yathQ2T1/CzjxYnyJUJc9HnBoluzJESKxydQScT+sY6OqG2XPOdOk9tBZJWLk7c8m/odln972lwV+fiUiqWrHon+uyd73y4niwKUlInLR/lPrXsr+dW360s2rS8ShvOb2ynLZz2hq1lq7oUTMrPB1S7J8Ku/3HkcP+ASXiEDnboUbO8uuX9Gy42+7SsS/9g1yhw+Tffs9k+M1w0vEl4XhynZzZP9ZnWVxW1siOqb2XWkeJPs0r+kT/I6ViJiJK9O/R8oemj5orfnpEhE6588GVW7K3qzOqBX7YkuE/WVzS4s3sr9ZMbVvoysl4siiv8/ZVcie9PO0RxtulIidvdY/G9M4Va6LPEY1zb1bIiqcsj23dZe93eF+Lboll4gtzVs0fzpK9pqjx6QuTi0Rnp17/dRmgeyKarquxzJKxLRhtob122Q/lHi3+z19iSg0JMa9Pyl7me/dtJd5JeJ2x9L+Pvdk97ndsfab4hLRWDdlYUme7BWl/k+ffKh8/1pPlGtMnxn74ePdW18sLxH96+d1atZK9sw9Vh+3fCsRDTd0XXNXyB4emTZghKlB/HFRZVg1UfZJk34zr17TIAqiA71UK2TfP6xPv1M/G8Rjy5nH6+yT3XNqYk6/Bgbxs7sqtuDC/zGue2nR/SYGMdF/nFdyquw7qr8a3ldpEC9HFGuuf5D9fOOk2ifaGMSnZa2rxFukye+xa70WJh0NopNLk/hb9rLX3dV0tauDQVQUZ4akucneZo1vm/XdDMJphc+kstmyT0w89HN0T4NwLT9Rtdkm2R8OWtDjtjCIefPXT3Y/JrvP1BN7k/sbxFSzm+7bbss+bVv3jomDDeJqS9sLaW9lj8toXPLXMIPoNd9nXnuT58YeELAofcsog+hu3c5zo1L2cwNWF4z2NIiQD59HlPSRPXrcDiuLiQYxYKNPz0kTZW+9U+l9eYpBJE0vfp++Qna/llfveMwwCM3wv90nhsvu0qyh85vZBtHB91mvd3Gyf6r9+fq4+QZxf1vhtnXPZf+wauSwhEUGcX7ZAtvWH2Xfv8n+bfMAg2jQPjIvyTLd2HvOv7R81kqDeNoq+tiarrLnN1fVjdQYxL8Pjg3uNVL2qPsOR5IDDcLn1vET3/1k913S9JfCIIPo2/dSVNJ22WsEnT35T7BB+K190vLwadnbjX3Q1BBiEOk2+f+seSi7xdVJy9NDDSL/5OuK6cWyj4/clHA2zCB25u9p4lHrhfwew7Z+WhlhEJcX53Rw7SB7uMdjix5ag/ip765aLoNlDxiVVTvriEE0NZ8ZPtRH9hYT/YqXHzOI0f80PT/+d9nXNPA8YXrSIF5Xn/nr/KOyP9u0b8Dq0wbhnvXRdMtt2adfnRif/5dBJPf0//dUjuy23T6a/3beIM6Grit4XjVDzufrXnXbHGcQd1/qrpi1lv39/Yvdbl0xiPYN77up+sp+csSoWsXXKl/foPuy1VNkV32JOm960yCCHcKb39LIviwps2vt2wbR7dumJnW0srf377Php0SDSGwa5jr5+v/xPtcGHy+5bxAny8YEX3gte3i9YwdvPzQIlx3jrtb/JvuAoo4+W1MMosccxytLmr2U66XfXpoMeFp5HgaunvbGWfZpZnnzi59Vfi/1Hu8a6iX7kKCTZ9anG8TmxPvtb6yQ3fDw0s2aLw1C71Wnas8/ZE+qnnx87SuDUB/t//XiZdk3ZKdOL3hjEHmjmn3smSF73JuiT32yDeJ79vAHNz/L/viY15QNOQYx4Y+I8cMbZ8p5bMyxI1fyDGLQtodr9U6yO98K0GUVGMTnfRebL/GUPeDGmUufigxijl+vny0CZNdN9trxtdggthwa2Pn0XtmXNNcN/sdgEGujUqe6X5R9Q6thuemllffjf+/XfkyTfefUkzNOfzAIa+U5X+1H2TOST6csKqu8Tq4OrjKs4Stjv7ZoStv2Hw3C4fzfzb53k/37nm+zkz8ZRGHvCu250bKff/TPoWmfK3/f/5J95iyWvW7jrOSCL5X3XdPcUW13y26mD/t3YoVBRPinqHJiZa9urmxy66tBZBzqWefPVNlfmZxWWX03CKvWeeE+ZbL/HBU9d6Livdi+4sxte8vXct01Nu7PnVXei2Yjts391FX2vFcHSy6avBdztuxZcHOU7GE+3q4Pq74Xtxd+jtm+SPZOAb/eeGL6XixJrlZr8i7ZTR4Ejk38qbKb2E92OCf7moGv652u9l6o7L4HV30q+8xXP39eX/29iO5j55/+QfYNixpYuJq9F5HWm8tO13tj7E2vW09S1Hgvws/WNWzsIrur7YbCo5V9f50slXqk7CePvonrXfO9UCx1fthzoewu+w1PEir7gjXbFzXcKXvz83/2ca71Xiy3nmf5z1+yD73QvmpkZZ9wfndIymPZa6hT2lVU9naOhsTTf8s+RShj+5u/Fw02D3h0x0xv7LmBKWdWVXZVjzHLLljJ3vVFYqtjlX22iXrUUVvZFzm0bHCjsrdp03nYHifZr0e03P6gsvc5f2b8RhfZA1v03Xensg9olzFriafsL5d1cD5b2Run3PWd4fN/9P/+0myr7IumH/cYEyD7h5Fv5k+o7HNX3as3MEj2XmML6jWu7N/Mt4Z1C5P92fPOi+5WnodZuYue20TJ3mnG8PAZlT3cofGN+nGyOyur7vxYef7nFncdZJIo+4Jlvb2XVvan3nsnlD6X3c+kWdPCyu83Nbpr6at82Xt3MuiGVPYZDRt+uv9Jdl3TjuqDlddP7eOzpl6sniXXLcNWVM2pvN66711qc6SR7OcDzp1vXNldzh7rtK2d7LO6PVurqrxuPV5plgT0kL1NQp1FnpXX+aTVx99NGSR7t5uXQ6dU3hdKQ/5a17Gyj/r/mLjveK6+/wHgJTIiO6JhVspKUUZeGSEhZRSZWaEQUhEyMrMlVFKZycgqwrW37L297T0yInz9/vh9zv33+Xh7v88999xzX+f1ej0M6S/f23uOZMY5eIXMkLO/yXgrv/fcLcwZ9jM/xXm9XzDX3nP6sbzBZ8cL+WLw+uTy3vPOVZfBTohAHpV7NjVzZx5+WTx9V5mAvMbRfcpob9/gdMyYSspFXs7l/fXg3j4TFku1z68S+c7H6X/Re/uSY65Ri3kHclk6nzm2vX3sD2eKusI4cpNHRr6Re/teq8Q+J+415Dr/kvr37+2T56K/iO4/OILi85lv6zp7++q1x5uevYzIORunR5P39uGJicBb2dzIX5wgyZrc27c7TWjC/YWRD2aVWx9dmAcPgpqU4TXk6lLMPBJz81AsrK4irIG8pox+TnVmLw7UFMogNUHuvLRQc2dqHuy/Cut02SO/FEf+W3Vi7/tl6uUTPZGrwDCpxNg87Gfzf2Afjvw9LYvXUcI8RJryZ0Mccqus53emhuahLSaKjTwbeZjBhF/KwDyIjnd+aSpD/kPFUsCgbx5G2Y9djGhFLrSPX520Zx4SeEuqtAjI/cOekn3q3IuT9ytqsK4gn6ROv8e3Fw8sjRi29hAR0Ps6TUv3W8s8FDn3XY6kQ97DwXL8xF688YA894UaB3L//vSv7nvxCZsxfQSlEHKbW2uMPXvxTNA56RdlUsh3L4xace3FP6QtP089u4U8otCvwnAvXrqccSTgrCFyv0mGs6F78dUjeq7EHhvkT9Irv+Vg82Cs0PLQ5yVyuhv/dOsL5qHys3jHhWDkI9Y8Kh1586Dm9qW37yPyDv+ugNbceWhScXjikY5cnPgrX3nW3vPiev39aQw5mb2aZFLGPIy87lWo+Y28aDqmyTV1Hvqn6e0fDCCfOWexqvh1Hlx2iJhI5pE/WIgvJN+LeyUPj5z9uI3cmENDrGAvTs4SpE8WoRpF4+F5/eL+XlzNcpndv+4Y8nMcNm/+7cXhW9FYrS4v8tEzIhF+UfOwqFVrOCeOfDuaI5gyYh5iRq4pOt5AflvXJ9w9dC/eW9BzIb6HXJWjOns2cO/8ZWax4W+BXPT7TaIb/vPw4sJYJo0jcl3+qMAP3nvn0GP2SaG+yA2Nz1qOeuytqxhCK20U8veHw5NP7p13wvNOCwYmIU/kenzv5t75SKz83k/Sn8jFTpuG2u2dp26Klpq5VCH3tmIzeG2/t8+4l4sud+DmzVGjI8pmHvTKlnmMxpFryZQefP9wHvg/HLjYvIpcOPjsgbAH83BivVVNgmTsPy9RvNvvYjwP3zDTV3EMyJ90syTqG+ydE9NGy8m5kNM6ydkK68wDEL0//PACcof4LNV9e+fWdql9+nXSyPvMJNWL986571aTM0/fRv6uqSLwyc29852x5kE3Q+TNmufo2G7MQ4TShGanDXJ6hduLmNxefBhz/9PZl8gtxE6Ka0jv/e6F5RHHIORV7k+Jh67MQ4cXgbk6BjlDxlU9A9F5uG6ReJUuDTnVIQPtjovz4Ik139EqRD7Nkk8hLTgPzbxHdT7UI//LL+T25dze51s1bwz0IuecS27cPLW3Tki8OI/NIH8wto9MgWPvPLVdNqK5iVzxLIOE//F5KA++6R1IPv6fn50vdC5nngfvKR/qMmbkftztAyv085AhvvT8z2nkgvx8j49Sz8OK09kKjks4d3ojJ0yxF7czrS8oyyEvu9ZtI08yD0pfRf8+0UC+IY3tV903Dx/y/wxGGyM/p0d+6ObWHOy3VvxSYIf88jP7GNm1OUi//kK61x259rmfDYJLc9AwMl2wFoI8IszrK/3sHPR9YaSj/oQ8ivW13Nz4HOx4REtxZSDvUbbOKhyeg2MVwjdEMOQtyU1Er/rmYPp7Cf+138jpnBXlZDrnoFZHZFa1H3ddmE3QRvMc+Ogne2jNIq9ebVqIq5+D4XfKq3pbyIeol58pVM3B73+2UoYUE/95nZq6BKFkDvwuez0wOIp8UubxjScFcyAVRmOpcwb5I79fP3Zy50Dr84/rGpeQvxiPCXX9PgfyNFdIbsghp2J9ObeeMgcjBi4xVzSQPx4s6DZLmAPWXPsjfMbIBZpTHjTGzgHjm4tWR+2QU5i9T+F/NwduKXMJRO7Iicc6sl69mQPRN9Mlk8HIxW69D20LmgPKz8HFdR+RO5qf0mL1m4PMd/pxKWnInaISmbU954Dgv2TlU4g8Z0lxJNhlDrzdN9nv1yMvPXGxCns2B6Q6CtjlXuRKhq5d47ZzkOtdqkA5jdzHS+r0wUdzoP7bvLhvA7nwsHf5cbM5SGW+e+Yr6eR/ziVzt4TPcA7uiBS72x9BLruewS9yb288cXPN4tzIhQt8jl/SmANiDVnmfReRa2O/YwRvzsHlJ1fvlkgjt4i0KOO4Pgc6wg7hrreQO16TeE8lMwe/gkIaxQyQPzh9TGxJYm8+aTQpV6yQf9rpSW0QmYOO6BjlJGfkJyalyL4IzkH7Rd0I7dfIbbTptB+fnYNbtdFT5O+QF3IczL7MNQcaaw6KucnI7QwbT/09PgcpNacL9H8id/JiLstkmoPAkL9SB6uQ/1DyjDKhnYOZDyqDye3I/bNT82kP7a030o9vFUeRC22fvvSDeA7+2j6zmlxGnvbe5aTmzixc6HY289g/9Z+Tigh7zq/PQracmRcrDfKUgKonL5dmgSp2f2PGCeSpTsnElDOzkH+f/5oMH8575aRCRmfhlAlhtkUc+SXHAxI0A7Og+OZsrb4icpNdMRLfzllozWEfnrqL/HPH1dStpllIO7op/NgMuRW9geyD2lmY0d2oX32C/IBab8/vslnoZ7f/+tQTeUf07EuBwll4WNjZshaKfOhChZxf7iwErX5UtPuEPMs9QGIwfRb60u4dmUtHfrPP2JY/eRbOx6SIGRchL7tjuPH08yyYrUsVdNUjj3ofNPDr3SzQsIx8VOzFzXPa8sXN8FkQljCYzptCvpzpcehC4Cww0H+KPbWBHMs/b2vqPQsdz6Oqgg9O/+eLLsPPwl/OgvgRFeMNBuSR7I8ECp/PguhWi5MuJ/L0yS/xQ7azEHD9Bn3xeeQKa9dndixnQeb3pADbVeTV20w0zCZ74/w40+GsgvzCWj4nr94shOV8ourWQZ5V0yosfmcWnLxMu89bIncnWte4pjoLhVGfwec5coMn38IUr+/d9xN11/q8kbdPWe0oSs/CpZeGS3wRyK2KU+LlxPfW1eqyvHMccsG3pZFXLs7CKi3zzdpM5C9miScE+GaB6Y49JWMJ8tjinI/HT83CfFHOK91G3DyIkLccPDkLwYrhxV/6kR8S4gqYYZqFiIDm0okZ5Df/sg7V0cwCt+jlUJ5N5LlNq92J5LMgmfDuojnZzH8uHZ3g60o0C376nekJR5Ab2dHt3N6agW9ff5OPcCGnUqOU4/gzA0D7UIH1AvK/iRo2c7MzEDIV+/i2FHLO9Q/+2WMzcGHQ2N/7JvIIR/eEpwMzYOyU8y5fF7l3cUCjSOcMWKe+SZqxRN6geIlxuXEGtm9T/WRxRP6Vn/AquXoGzIrPNMn7ICdkDwvolswA+fWNNdsI5Gc3rdip8mfgc1WQ0Ps45PVBmQ/yMmeg4tRB37JM5EnHMPr7KTOgN2W/b6oYue5OiCDp3t/fzlqPoWxEXjxN15D0fgZkWlIs+PuRu4fQr8u9mQGnynRzlRnkLJI3C4YDZuBgPcfnh3+RLz+3OPvcawaojLlYfEln//PRtGUVKtcZcBxo7fzCiJyjVvdSzNMZ2CTcHC7gRJ4wSL50zmYGHPblSrSdRy79W8I398EMsPJzLE4B8tejnFSShjNAZ5i2f0cZea1Xq2+p1gwcYLB9SqODnKZDjlL29gwEt7vdYbdA3nxX/1Op4gyMd8wnCj5Dfih+VENSZgZ8nCqtJL2QK1N6ivwQnwHXadpMxXDkVdebbvJdnAHaT+1PNT4j/yQklRbLOwOcpLSVehnIyx9c0KPlnoFHJEWfTYuQq9JMWroen4HED030j+qRz3h7EqYZZ6DOU+SkbQ9yBi66ZrXDMxCIddQ+mUQeOed8Nf/gDPBLhRx7tob8tlHklRO705D4WpLl+d777f9dFBjbXNenwfJues0zOuS9kv7UgwvTEHvxm+BTNuSyC3Zb4pPTsH1hVd2eH/mtF+e+RAxNg8xbKQkbCeQOHou0C13ToO8EsxaKyOemCLevNU+DmF+YhfFd5Cq5ZI+jaqbhQlpXgY4p8tdzMk9n9vajm9UfJ9XskWva6diI508Dh7n1ynV35E1zm6a+e/vaw9dlI5LByNO/JZu0f52GZ3eoCoRikMeFtTmc/DINQj2ZntzfkDOS1cSZvZuGrZbD0kz5yJlGcv6mhk3DxSc2f0mrkQcapLgu+0+DgxBrxno7cl22d1eFPafhkZec5TgBuduRu3IOL/bmreK4YNsS8uXXEdE59tPwahY7ULKLnIZjVm7l4TSYO8DMN6r5//xpbaO6gMk06Al8nnnLinyhLarBXHcaflENk7vzIFdd9Mj/rLE3D4cmFS0vIWe4kMzVozwNdfsjstSuITfkOshIIzcN3l4FCuJqyJUrn4XLSk7DsbqT1ByGyM99Kk55KjINTM4Oh8iskUc3uhgl80/DbqK59NwL5IKHRMq7T02DVWT4z2Y/5C/yFDvITk6DQrGnbU4k8qt/iT6LME3D2rs8+8gE5NnpXgJG1NPgERlX5piNPPfNoFcg6TSEbiYZ6ZQir5b9m/5zdwqOVLJqXWlC3ibzKXN4fQqKE2SSjg8g/0TvHUG+tyMxdd/V2J5BvismYSQ4OQUSDK+M+/4if3f7Ipvm0BQo2RO680kX/nMvmoo2x64pMDJ5mRfJiNxc7ZRPTNMUXAnSInXgRP6Iz1aqpHoKrEt0q26fR944H0dKKJ6Cy0MPt/kBOY/gh+EDeVMw1XwnlUIZuV0fawfn9ynofzjUM6aNPEesfEY6eQpITfN8ix8gd1ln5THci/Oor3oVRjsg5+b3D3eJmgIK8d7n9p7IZx/rXHwXMgVNsldKlUORM3cWHP7hOwXbU+zRp2Jx4/z3i6fFbQpS5BeId1ORa9Ir+c8+nwKinS2Szl/In85KiR60nYIkzqDYtBrkH3bVRU9aTIGY2FDnq07kr56dDLl0fwoGOJnSdcaQn5I5IXdTewpYWZR4LqwgDz/6Xdf09hQcaC2L89y3+J9bh7H0v9iLv9eUDH2tSZEfu/SyJlR6Cm4eXJHRPoycOGD6dJLYFIikjLXLMiKnEb62XSC0Nw+kMVcFjiGP2tFTaT47BT7kz18d5UR+4MD0yTGOKfhVVBd/4CxyoTInhw2WKdjUJnyeE0S+XyFA8xD9FNSLkrh0XkLec82p/PihKfhEsLpcIok8QMarXODAFFTRa7Z+vYbcqbxFW2prEoKwyZvhSsiZHMz9b69MQsIJ5XRnNeTtBpe0jWYmITb707KpNnLXY4fr7AiTkH9vm0XVEPkyadywR+8kVKta84g+QH7TM/xTWOsk6F/dPcFhjTz8gsHhL3WTwKGR+o/CAXmS2KNzmWWToCRvW7byAnmXF+m/4l+TcO8R2Pd5IC89YujRmDUJiw071BV+yLPlQsv7UyahXSjsbWoIclu26NKZL5PAf6XrUEQkcoM0vZd/986rlY6fH7l8RL5xK3UfafgkuL3ACk0TkDseF5dj2Dv39syt/lNJRZ4lGK/G7jkJj1JJeC9lI89nfnyO/8UkuI8n3jj5C7mVEFWTmP0kuJ4L0iEtRe5P3Swj/3ASJELM9BeqcetzYNtHzXgSTtd1qHc2ImdsKfqkrzMJJxReXME6kPcG8wRbqk/C5s2lo4n9yN1iJDWfKk1CCnvNdOAo8lf1U6vuspMwRhuS4TCDvDmZ6HGgxCRc+tpkqbeMvHZFqSbq4iSEVJMfl/uL/DLZ833xvJPAiP0s59u39J+33OFizuCaBAF7dSNGUuTXurtpfx3b+113lb//qJAHvqBbqGCYhBv36L1HGZB7xgh/b6KchKNGFFT1rMjdXkRp9RJPgtaRCP8sDuTUSR5TY/8mgPMMw4F3PMjfO/LcX/wzAQ++9Nu5CyI/4ZtRvjk7AdWH5AfMLyHPYRKgIxmbAGuXWOlbksgh4NsN6v4J2GwR/nT5GvLJcXbbo+0TYFqgsnlSCXnaOUcvzoYJODDNr0KqhnxkMNSXr2ICrM4c+TCvhfzDM4kXlwonINz96kS7AfILjWL6UjkTkH1/nLfQDPnb8GsXbqROgEWWhFWcFfLccrK/6vETkL/vSYr/E+Tfj3J/1/swAUxRhaO2L5AvugjqPHgzAWZpUizaHshnPHI3HwdMwJIDj5KUH/LQ35cDnF5NwGWVaMczIci5AwQYXjlPQHp7bjx1JHLNCfLgwCcTIMb4sWEtBvkzK/79kY8mwOadzXJ/PO77X2+ZfTKZAL8PcgwV33D3d7mq/KvuBCwcEbvwLQv5wH4CU7bGBKhNGt4My0eOib8xLFSeAOW1lgeOJcj94tg+V16bgHvysa6G1cgv8ZZ0N16ZgKvsvWEKjcjNaFPJuoUnIJM7LF6gA7cepBkFRvgmQNyqI/tIP3LDfG7lGe4JUEz8XrJNQN7YT2L05/gEGJ8VrB+dRh7Z1GWzzbi3fph02uqWkPPXFTocPDwBTQ8lezI3kEtbNtlTH5wAhpOD/VG7uPnfz2PJvDMOI/zXBl8eXP7PQ7r7tNjXxsGyyGHAjAr5sMfO1bPz4/CR+3mvCgPyNIYYtgvj42BEcqtDmBV5k3HNhvjAOPzQImo8xoG8Wul1jWzHOHT5BVcc4EEe3LcYqvx7HLSdd/KmBZA3Bu2qa1aOg9AnlW/NIsjtXTBq/aJxyN91f//zCvJ8X5Eys9xxyFD44PdRFnnoK3Nrm7Rx4BiIcfC6gdxNT4fhecI46A36GDy6jXxTnC7TLWZvnEI6CupayGU/Bij4RYwDY9BRfnED5KSuTZ2hgePwzr2ElsMMeYJ+n/47r3HYcFRfIbPC/e6DzKEvLuMwXtvSsmCPXNtBTfubwzhEpktkdDghpzhXXJ9tNQ5XNUL9C92R521uXCo03buPPa3Gcb7Ie0V23lXojYOLxn4J/2DkXExNGw2a45DYwkJr+xb592IrlQ6VcQjVZhu9G4P83Y2e9wNy45C1RJsD8ciFq+hGxyXH4U/Ugsepb8jZrzBzLYiMwwe1PFWqLOReWdM66/x7nz9uzfonD7kHv1/g7qlxSFqnGe0pRs7xfe0n6clxYBmM+VpShXziimAfNdM4uLcwWyf9Rn60U2SDiXocSJtczge1I591oaBiIx2H+vampSd9yF9fSmE5szsGi8OHM3QIyDkPHGUXXB+DsOXLD2WmkfcT1NguL4xBO8nNU2eXkI/13mO+OjEGbUdvDdBsIDedEyRXGByDDF4IX99B7s/Sunyzcwx8JY4qDJCsoDjcRLr9TuMYuMgP/i2nRG7Z5JKhXzUGaTdCklPokb/Q9fE0w8ZAVF7gTigL8v7D+resf4yB5OU8oufsyH+MEzE9TR+DvmMC3/TPIOebsGt3SRwDwZVgNTkB5Ep0ma+9Po7BrbyBDV4R5JPmhRKBb8fg2iPm9/RXcJ9feDP2JmgMZiklr2zKIE/7LO79wXsMWt/c7BtSRA7uaezxrmOwSqz8vOoW8kyf+exvT8dAQVOEIe0u8kMpW1ezrceAzfNQarg+cu/29opfZmMg71Uv42SK3HDihUyZ/hhUqD7vMnyEXDJ1Ma/2zt74W2gtFeyRH+gR5Gm5OQZEy2+2+J2QE7YlQrrlx+B8AIkfoztyUyeG5SEYg047gyP/fHDz6Zh7Y/LS3nUZJ8SOBOGut5M9ZkFgDPZRdJ6piUCeTKcxtXZ6DEKWltLSPyCXEFPh2zk5BjK+a0IRcciFmyksSJjHIPnIaPaLFOQ52d4fKWnG4G563kWjTOR9/4ob6MnG4J+AQ+b1POT2Pd//sOwbg0dCzPyCxchZHqszcGyMQiFRTOKRKuQdqZ94eRZHQTaM5OR2A3I2lpArgpOjEGOtFE5ow62HFGb5S0OjEJtmTVrbi/xeIO91ya5RkCdYPssYQX55sUjmWtMohFNemYiYQn6nFBNRqh6FB54Das6LyIucjnGoFY+C0pxikdE67ro6MBLtn6Nw4eSLU4o7yLV9Q4YNMkbhIr3la0GSPyje3nmSY5a057+pF49QInchUXGzih2FYEXDW9t0yO95rMk+iRyFfAONDMJR5NHHFfa9CB6FobQhylo25DsjR7LcfUYh1HXNNOM08uTF87q+L0fBLd2nKIIfuQyD0U7Qs1HQCPWmdxZGLm5pFRFhMwrpHcMmRhLIdXZpuT88GAVjc8+c6zLIZwxIvn4xGIXtO9pEgorIvST/cn29uzfPmUpKR24h37cV8SZDdRSYHkmH/buD/LHUy61chVEgvsrWOaKHPOetimbh1VFI86lmqjFB/nYhNL7s8iiw87BqpD9E3iHSPlkjOApfzVYD39ghvzEedrLpzCgc/32+wskRuWawzPUOtlEYIUtaN3RDXmOlYtLHPArdFbynFHyQ2yzS243QjMKxsBBV/iDk9+UmH0+SjcK3wjgHhgjkPEv0hvP7RoFW8Hzk5nvkfcqt8GeDADOqO9lDX5ALc2pSbS4S4OVwY33lV+Tx/Fj17iQBrvaZDH77jpu375yPSYYJcE3txWzoT+Rt234kh7oJ0KRSt/IMw42HeN6TppkA+SkHV/UqkbMOicwz1hBg5G//gmwD8mGTq1dZSwgQrv2PcLYNt27T25+z5RFgTI+smaYXOf3X71Hc3wlAMf4ld20Yt66+uMScTSZA3JZleN8k8hcd7V4CnwhAmrthXrqAfGBT8tbFKAK8YOgXSVpDnt0k8O9yCAE8+hM2A7Zx6yT9kNcVXwKwOg9k2xGv/uc+jJxzUm57TjhoonUI+djFLAG55wT4bPiBAuiQu78au6H4mADf/Y/Gcx1FvqXeCCrmBPhDP3eBgg353N3H5LcN9+Y5xSN34RRyN+kfCRpaBKgakeZt50Meo/aUUesWAUQO+oXnX0ROtPZYTec6Afz3Z85/FEdup35LT1+KAH8lqcReSSO/tZZ04b4oATCfiScW15Hn6K42GZ/fm/+ZV59uqiLXSXp3wYxn7/sjThVcvIP8zYWpu+bsBKgo21dxVA+5tgy9pOVRApx6K/trxxh5+TeRoYe0BFgmYY0hWCJf87gjYUVOAPKC+IfVtsg/NBjctN5PgNdEu9ypz5EzX+Q6YvN3BB4kitaEvESuVqwVYLM0AnVjBhoO3siNIj5+t5kaAeebz2q0A5H35Tx3tRkeAfYfTlzwBvli4a0V6+4R0GPVN+F8j/xmjgO5dfMIzIce9if9gryp/VjRo5oRCBS1Cp9JRj5wT5fqYckItB3XftmYgTxDS2TFPG8ExgUSlLN+IFcM9LM0+z4CNOdPbEUUIZe7ym5rnDwCEnGvvB0rkBseSyAy/DQC0tjbJd165AVMycy6UXvfo0t6WaoVeb1GTPrdkBFIWHTR4upB3k47UKrmuzfOZ7HqpMPIO/zjlFXcRqDQnuTM9ATuPm7Q3lB4PgJk3ZIt9fPIh56czZV6PALZJO230leR/91p9xUzHwH3Avn4kH/ILc2GioUMR2CA6XCd3YG1/zxC46/GWa2963WPKNGgQP7larYM+60RaE+V875Ei/yujY8n0/UR+PbaieUoM/KSnSY6KqkR6Fbwfb55AvmL3vrJ/aIjsCLx63MvN/JHTTH71gRH4P2sWngBL/IEb2X1qTMjQLv9WunDBeQqoWX9vWwj8J3vbY2zGHIjm8aIBuYRsFaNJteTQn46ivN5Ec0IcErnUEgqIOfw1HRJIxuBryPbtcdvIn+XOfLxw74RaKJ0U9jWwI0/71Sn/8YwHAiUduvTQf7mhsnx54vDUHT8it0vI+SXZSssTSaHIVf9/rFoC+RCmbd+qQ4NQ/GXaMdnj5GzEP4Si3cNwyPFCn/NZ8h3rUKkuJqGwVj5p/JFV+T2sk3mlNXDYPXwahGtF/LN7NsOK9gwXGZm751/jbzOLUq/+8cw/DZj+FwXhpxiivxEUfowVFLV0SRFI9fJmkv+lDgMnMqzXJ6fkC9J2W15fByG8TnGPv0k5JQfUilM3g6D/vm+C+LpuOvyCG+UDRoGocoaniO5yJ2eEUtzeg8DR4H+r8UC5ExdRVr7XIch8SnjeG0Z8qlR88N9DsOgEX83Ma4WeW5f8J1cq2Hg5Qv459yM+13KON4g02Fo5qYiaHYh5xvd8DTV25uHqjN3BQaR/6GtvSOhOQwDBqe0SMeRd7+99J5GZRi05KUJA7PIjafkrhOuDUNXQ9pKzgryJ+QEjewrw0B/Kdz79Sbud1P6fnoIDwPLV5r39/ev/+cNGtMPbvENw+Kpy/yXyZD/9E/SOc49DG+dGMSpqHGf/xPlN3FsGJJF47FhRuRKr09PpTMMg/O3wZ85x5CbtsRaOVAOw1JjGqcvJ/KY/RK04sTD0C2/8u/eWeTUCkeqtreG4NRdDyn+88i/EV/0KloZgor+s/O7l5B7krnJOs8MwRWFlN0mSdz39DWtixKGgCr8l+2na8i9yAbf/OkZgtZrZLKPlZDLm9xkSG0ZAhHTCzZX1ZDLmKc9MKodgg8ubSuHtZHbvXzsw1Q6BBkRz+r6DJBrmaw/qMkbgnihzyvJZsg9XHx2n30fAv3bNQ8crJDTXb0jdSp5CAwe3zst/QS5dMhLzubYIQjx/nWO6gVygjDlu+eRQ9BHIW3b6Y68WHzu/cngvXEuSazH+iLvsCQ6UeY9BFM5C7nmwcjlsCP0xq5D8FErLPX8W+T9ncM2RE+H4JqlZufGB+RkL8h4Y6z2ruuQriAWh5z4yHHRS6ZDcOJPcbZnCvKjIrGvG3SHINY5xOB6JvJPTPtZDTWGQDapVYAqD3n8mZiuJaUhcOB0P9GEIW8Oq8hzlR2C95oBZ0IrkfvX52RSSAzBRYve62oNyMePxfwIvTAEmrcUXOjbcPMp/LGA6dwQBLbGl7T0IL9TWJcTxTEEuxG/qEOGkTuMn3nLzDIEpWfljVUmkdftpKmH0+6Nk/ZfPsUCcisSxRFK8iFYrfOgrlxFfgJ6LrjvGwLuUWfdl/+Qk7w1d5xcGIS+dddY0QMb/3nyE4XRioFB6C5jbFsiR14t3/L6fcMg1POXrCTRIC+xf3LvYcEgmKpvbuoxIW+oDbwknDIILsECY/QnkL/+ZkG2HjUI8n4VqVVcyIlALue7zyBEAZOq4znkO29VuU2eDoIajUPVOSHk47MpQGs6CF01PNR9l5EPl1jN5KgPQkqmDYc/INc5Gk+tJjMIfBGu/y7LIe/7cits8vwguDa5RY4pIWdZtNJ1YBuEQO2opWA15LfeLar/O7w3/o4BInFt5PFu5QaO2wOwFG1YRTBAbj/farY4MwCZJafF/M2QG9YT39LrGYCLQvya562Qt7aJHSivHgCj9AdHOuyRBxfdNWH/MQBXR0uePHdCzm4ppecQPwA5NqzWrO7IA+i620rDBsB0TXn7lw/yg48OZhx0HwAzbh7We0HID/dkdUjZDMDvaruyjTfIUz2bBOz1BuBw68xi+Hvk4p63Pn9QGgAyC7kYgS/INf8KMRaJDUDFskBldTLysFPPrdvPDEDVMSUjgwzkjp7nIwlHBqB3VthmLRe5WZOdwyTxANyvcp3wK0Q+x2i0RFjuh53nWWXHy3Gfz+RfbB/qh0DZ27tptcgf3qbXLvrdD8+G28Ilm5EvTt478qGgH84FpLjUd+LWw8f7lLZf+6GNUvLH3QHkh0pDOK9E9oNU9sxlwijuumKMZXZe9cOsxaEdyxnkaiYP1HLs+uFMxsy+lSXktf8kxO8b9oNNTIv4sw3cfDa/GSG+2Q8dc9tJWzu4+/tB7PwHib3rWv0s7Uzy9z/fPktGfe5sP0R+myfaPoTck2bJKI2pH9yTSUYd6ZBfNtphOk3SD8BOPLTGjPyRqSr9m+U+ODq2vWhzEnmX0EnJjcE+yNbfoZniRp5459dL1YY+4AwhE9PnRa79JLDsQ34fHKFgMm0VQv64hXVhMLEPjo2zBl0TRS46vW/2yJs+IKvYl54DyP+s7l2oex84liVgnHLIf9j8/nffug8ibMfzg5SQ3414PvJUpw/2NQZF/72NvLWf6Irb9T5gv2Rx11AL+Tvr0FUXkT6oNrg4X6mPXDby0aoNZx9IqcRpnDVFvnVpnfsOTR+MS5v5+D9ELiaQYXN+uxfkf7C/nLZFzltzCdud6oU1JWsR+efIhbmUtko6euFw6UjcJ1fkRFG1h5+V9YLbKEnF31fIQ9kyCOwZe9//Siv45mvc+POOGmPve8HJUmPfl1DkHxpkHVV9e8FB/sHhP5HIl94E0bQ/2RtP/HqW9Efk9G7PaZXv94I+QX86MB65WuQXs58qvXD85J+vXSnIqcebto+I9wKvwM78yUzk4X3jRQ9O90JTWFG68U/kSYVzb1Lpe8HR8uF4QhHyGiJaq7HdHhgwFX49Xo78ZOVHIZrZHrhaeCWasw75GV6qRr6uHphliyXXa0Z+9Pciv2R5D0xmPWp904l8nYtUUiqjB7r+pS7W9iM3Xj0/KfK+Bxj79LS3Ccj5Cp4dPenTA9sv7cn5ppGHsZIX/bXrgef63Wtai8j1rl8qrdTvgXxuK1bPNdx6c3ah87rRA1cyyW1S/iH/auT27tKlHqCmeD7XSLT5nwv6Uij2cvSA6U3X10tkyOtaKA89PtwDb362X6OhRs6/8KVu4283PPY+R8fLiNylgeG57Vg3XN5/alqWFXkV4+99A03dcNDMoFKbHfmJuAeq4gXdsG/B8uOj08grDyZp+CV2g3hR4yNnPuQFu447taHd4EkgO+t3Afl+in+Xt5274ZiaX32YKPJ9hMcrbObd4EEoUI4G5EbMqsdE1LvB4sZu/IdryDOjL32WgG6YYUto+HADOZHGut3Fs93A0rNVEH0LOWnt65fHGbuBpvHqw/A7uHHmcv1Y3+0CpysprX66yDvyWUnLprugR9lsxtkINw+ku/qu7V1wn+VtyiNz3PzTBnznLe6C7B+3KbWtkY+o5s7Ufu0CXUgikXmCPGjzw47Wmy641Pcu6IwTcqu66J5u1y740XX6M4Ub8pSWSzaKFl3Akf5//1AJ+YCMcEaKehdUsJZcLX+N3FXF139bsgtOnQ8teBeKfHDTYAV4ukDCyiPWOhK5EyV7ty19FxR26I1CDPLwKVP+iO1OcKQac6WMQ97nTT6WPNEJ/TYNFu3JyNn1WBZSmzshSLTyfXQ68nztccnPvzpB8p09lU4Ocv+BtUqv+E6ImrDPPvoLuWYBneO9oE5wyNL2bS1GTi0BN9iedwLbToaHbyXyHvYSvvb7nVCvvRktXo9c8edxRkelTjh77HvlVDNyu37W1cMinXDQXX4nrBP5PbqKkrCTnTAzeVpUrB+5wmtTazLyTsjdyrbqG0FuIx+6/HC5Aygnrkc4TiL3Y2G7WtLbAbGBYokM87jnq5ZfmaSiA/jLWyO/ruDW80luatG0DuB6ee++xF/cfVnLdNJ52wEDrLRbNTvIpdRbfKxfdoBxAJ+2GvHWf97uUM1ra94BIXEEhy5y5NGEU3rGtzsg+rqBghY1cmb7eno58Q7oKaitaGdAPqs/LsvE1QG9nbLjyizIa2WWJjspOyDw5kxsyUnkd7nz171X2yFpvX1WkBt5gp2++emBdmAlZS55dxb5KeLbIrmV7ZCqW8xAJIj83yHNOxfT2yG+tnvASBh5GKNnxae37RCibnmkRAz3u8vXHXdc24HN/Vnm0avI3yRZWis+aAemuP1fH11DLq1L/PGVajtosxH/KVBEXiPqfSDjcjtQFzl6k6oij1EuflvD1g7ty7r3lDVw47Fs12whawfG83GmgdrIu4jkJWoX28DkknRsrT5yx5VFme9dbbBlcG53vwlyBb1DFt7FbXB+/ZbjRQvkY9bnUpSS2oDYM5HsvjXyxlOyxPuD2yCE+/gnP3vkxxgSbeOetoH9yBextOfIo46Q/BHRb4N/O7z19S64eaa29vop1wYsal+Vxj2QN4RpnuHhb4ON2MNZmz7IU4ICu3wY24B2VnmNPBC57+yNiM5/rfCrSZeKIQx58JlThoyjrfC3V3iBORK57BSTqHRdK7wgNIYyf0D+/pXrCb3MVsjVPbNA9xn5D++TdOZRrdCVJ7lFmoh8gPsko9HLVvjygzFtPQW5XyYFj5JZK4wXZe0MZyDnO9B2k0ulFYJEOEcrc5B7NLT4z1xsBYFeW42EfOTXt8oHP7Hu/S5D7vWXGHL+P79V5IlaAZRIfqqXI9/od+rrnWwBUnB5y1mDvK6l8LV+YwsIqckOzjYgj6WaN2rJaYE3Uy+9MlqQL1I2mF583wKa6UaeVp3Ik1Pco1+5t4D2PEfTqT7kXoIxxJUPWiC+b8ugewh5n9qRlFWVFoicFuL3GsPdd/Hr4QzCLUBOwyDAN41c0uZfJQdrC/Azr2j/nkfeVqqjyLa/BeRnzyWbryB3P7/DTTXRDOT9HLS768h1CnsNp+qbIW9a1i/wH/J00TsHczKbYf0QGSXz/n/od+lEj9lENgO/3UzAOxLkTOQZ31hcmiGt5SnpUQrkgrOqJdlGzWD1EWyCDyNnlzliLHm9GV7eHsT20yO/uqr/8Qd/M1xJ3p57yITcY3LZmY2hGURHbyw3syJ3jdqgeP63CWhIvMoF2ZAPf9u5VTLQBKyH7HR8uZDXOK7p/S1rAg6Bse+9Z5AbhF+UZE9uAq4T+QWn+ZCTy9r8uxzYBLIXeu0fnUf+iqws4apdE6xmXGn5Jozc5FCS4uW7TfD070j9mChytrCt1ZNXmqCsskuHWRI5w+PN3HX2Jlg2FHWUlUZebSn1HjvYBBI9545byCFXuBFlvtDRCO/ER6/4KiIv2jd/8mpsI5yu+NL2SQV52Oay42PzRhA6mdeddRu5gHB7tIdQI5wPeXkN00Qecs8p1mHrNzy7ZExTro3c1sEzVbH8N1Rf7hMq1UPe/kZudPf1b8jYsorPu4+c5kmDWYTGbyi/993gqyly7aPd9w6f+A2fB+R0wy2Q91v0jZqNN0Dl5HDYUyvkWtVbp7+kNQDXssy2mi1yvTeHbhQ7NEBQ/pVQHgfk3GWB9phkAww4p9/YeI6cTD2nLvZgA3Sd9uUodkYe1639zPh3PXR511K7uSH/MEf8hSKiHng9PSjFXyGfjxu2D9OtB1blNtp5H+SZ2xVMu1z1EBo0xxz9GjnI8+Yqz9aBUSINKwQjV/MUcnLNqoOtpiDa/jDkHFWRoeGOdeCp/XvV7i3yv17YmQCpOrjVdrXkwDvkXAvxFuZkdWB39dGj1zHIW09NvuJprAUdqZkVqs/I00IKkxre1MJDeWMVn3jkHWTr+zV1akGuMMxhKwk5NeV2cSlHLdQKyZuafUM+Od3AyDBVA4Feekz16cgTxrYEFdNrIJ+q3oMnC/f911JkTJ7UAEt+eLxrLnJjq2BXE/EaUJJscvidh5yPMHfkxv4aIAgkLzEW4p4XhVCJI1XVYHZal0azGHnSnQ7OqtfVQDMg0RBYhtyvOXqf3u1qOH39G0dxJfJmAznSXqZq2JfFcWi6BnmGY9lDyf4qsG0+60bZgLxQ2MXU53MVVHffdz3dhFya5f7ZPLMq4Ax9sU+8Ffm+2c75Jt4qkDC4sivXgbzvUdl041IlBGq4ONzoRj570k0jN7cS2i/zGir0IdfYIJh6OlXC5Gv5/CuDyO2ZLtwRu1oJQ+GjL86NIK99elq/i7gSXmuci6MdQ34qeuqHXk0FCIbfObc4gZsffup3DQEV8KrlJ1XVNPLr+ZHS3LcrYJ9CplzEHPIl8YVJkyMVYNiV36y7iPxNw3B1UE85BJDqfj2+gpxe7svxLzHlUDItUt++inyru4oj9n458DJtCnltIG8skGbwPlUO+wMte/i3kMuUGfHfnS4D1gSjosZt5OKk7an0aWVwfaWh58G+bfSeCoxszHtcBqbnks9tEiEnWSFpVhQug5vkpKkeJMj76aoXKjdKYZSP8h4JGXInrMecv6AUzu0unHelQD7wxMfZzbUUsl/941uiRN7B8sC8WLoUTBQCb9yjRl5UqP1whqQU6k8xeBfSIp8x9K0gqikBWiHqfiYG5HKN97MPvi6BVE86RYsjyF0sop6tq5QA0dGy2mxm5GcY2W+305bAeEznvXUW5MxH+Nxi24pBTJV58/xx5OIU/HJab4vhU7neZ+OTyBkHGod3tYpBu/zNrSB25Eeb1sPDjxXDbZY84kxO5K3rnlICRRg8Nmn/Wc+NXKP/QACdDAZsU6SWg6eR9/o8DWqtKgJmXRfmaR7kcR9U6m2VisCuwKFo9hzyHt87VYtNhUDOANoTfMjp/xYQq2gUwnFV4aluAeSJWkTk/t0FoE5e9aD8PPKDT/ZpJekWANmtxx0JF5BfYB15njD8C/68KBZwE0YeNMy29MrkF8DyTVu1S8j5V91k5afyYX2h5t1xUeQb++g3px/mwwGtieRBMeSdp09HPl7Mg3hn6+goCdz9pVeP77XLg+jRS5Y3JJGHH7FO4ln/Cf/ouVhWATmPmd8ZHcc91+KOj5BCfspi+Zvd9g+IfiNGISiD/BPTuUKblz/AeddavkQWeYnd3JDagR9AszKgrSiHnHCcO/a4Vy4c+pkqXSePW5+rc+6/yXLBS4l6W+Y68t+dIbRm/jlQKyDjk62I/PYjr7YJqhzY4HszckwJ+RKjpfqt4Gz4zqtL4ayMvHT0IEscXTYQNna221SQn8yWSxsKz4IhxulfXKrIy1TEo0mZsqAzIEr64S3ky6lMZkejMqGlLCw45TZyESWBmCOsmaAsbxE3ooac6fWf6t3338ExOe8FrQbyy0LrNu0nvoOUOg/zZU3kx5dHTkbGZgCZkeUTzTu436V00VfgyIDrzhJhD+8i3yVStWuQT997vxjZOGoh543KsJlQTIMV7cxDL7WRy9qK1Q0qp0L38gFj53vIlVyE3/5Q/Qb6+yWf2erg7u8w3ZS1Wgoc27wpr6+LvHzKop1c8yuYcl5oktHD7YesWzZed5OByWWalk0f+ZpmXNO4dhJIp7sf+oPz+4zm5Ly6idAyQ1uAGSCfzrEUvKOfAIzjPzg8DJHXDc1qmxvGA1fhB0nJ+8jb/l6PMTKKg9Pzq4eXcC77eYta3uQLaMn/C31nhJsfhfAKBrPPUNi3WnPFGHlaSVFbw4NP8HBHMKsT58HLEmp2FrGgJ0iiYm6CXHu1PpWyKwaCOFujlnFe3akyQ937HowziCPsTHHPO+WO33J/NJxtoZSexXnX8r+fuUOREPnF7IOOGfJItaBPeoQIOKMTnViO87JlpsezY+EgqHLBgOsB7rngPqJ+fzIUwsdqKp1w3mLB+bR0Ohg2EnZ6anFeQTdCdaInAJQFnN7TmuP2N01/g/ABX0i8sEyhinP3rVWYHXkFV91OnvLCue3HNZKzE24Qvl01l4XzkMp/zHEdThCQkGfYjfNTarz3mgfsIDO0zm0N556aZlQ1DWagutSvfMgCt68mXXYVenoT3lH0VDDh/EOGgpo7lypWA5lTrDgXzTo8rkL0ADt56H4e/vOjv+QjuP/aYeu7cxfx3z/CxatIt+SE5dca6eDHQyYq+Mj2jxvWItgjgB//bW/N64qLr7Bgmsfp+OutFnupTznri1Ea3up9hfNCrQKN7IkAbPN8atZNnPOKsU7FLAVjTinYZfz8D2d+uHJ7IRRboWqwwN+vGYqPW0uz4djMdw5F/P3dOG615jQdgVGRMXVy4rw75PH++YlI7FYUOR1+/biKnV28NhaNWZEabd3Duc1L4Qi3kfdYEtWbsBnc+iypvVkVMxiDnXRn6bXF+YpDSoqyVSyWc+dpyxJu/T9WPRWQ//ATlh172fEBznWceZcZLD9jKqF/Wjpwzxex83j5PfMv2HFfxX4JnL99HboQYBaHYYcJUdG45zd345XOV5N4LHXImnwR97wPPeVfSzdKwJ5upPBewfmlIPrED4aJmN2be8TuuP3k5IEuLVv9JIxCQSmkCLf/GGmI/+XVTcYydtTblnH71YvbrDb12l+xeAbN3ydwnp7+JPnm3RTM977oS2ncfpj+yzw4R+Mb1qa6PK2L2z9tOMVotm+nYhdmnakf4/bbtnoVBm7VNKxja2TeCbc/N1aL+PAqp2MpR4X8XHD7uYpA+zly7gzMq/7VyDPc/t8QKffD4ksGJhRH9NcC975IlXqmk8/+HTO70/lbHfd+KanxC1n/+B2LI0iYiODeR87UP+vZT2RiE2kOhdS49xfxS3XPy+8zMemUlq4h3PvO7FkTvzhLFib1IvlnMu79OPwzT5onMgvjiNHTs8C9T4umC0SIjmRjnYEGdRy492+SaKJbRVg2VrJxZn8r7n09v+9BtC1tDnZ0UGK/E+79bhhAt0EWlIMt1fE2sODiAfE/g7Q+lLlY/m64aSYufnDaFdRf8M3FBD8fb5TCxRvEgsF3JEl/YP5/HMlqcPEJ1p5la+/5A2v3fMSggItn+q+8PBOy/yd27X7pnyJc/KO5Tr4U5vITs76tlsKHi5ei+SJlX2z9xPhIScXCcfGV3dHEd9ef5WFHNZo/L+PisUXvaautP3mYtUXWhAIufjv7VPVSyON8TOhgAcVbXLyXXn3AimI+H3uWTnq4HxcfSpJbvza1+IWlzhavsODiSV9loIwf/4VlObIVqeLizwxOM7OK+wVYkccjaxdcvMoQxc5cNVCAtbdvk8fh4tsr6quRydqF2ACzSHAJLh72L/1h/LCjEOMm9iPuxMXPVlrBa4dvF2HKYS/MR3Hx9tL0Vk1wQxGWKBZbMoWLzy2pmrSXFDCsn+Ut9QQunj8XIcktWI5hmxfoNftw8b9r2OzthJPFGPa2420N7rwgZFbLy6lbjMm8y+pMw50vzvWP6wVGF2ME0gDm17jzSI4Ld9JEZzH25IamriHu/MJ+4VMVP2MJVpBIn8yPO++4X0x7YXS7BDtp2LOzgjsfaVH1eb0KKsEiZpsMv+POUywf1+PD60uw38cE2k1x5y/181TRweSlmL2KpA4D7rym5WvB+VyuFHsXprWZhzvfsVF8IlLxKMXOD8xl3sGdB5n7vDcOF5di5jyOvnO486P/McnKX/9KsQOfg9yccOdNYQY+PnXRMkyjoTlmP+58+tqeYqHzSRm2k7Y26oo7z15619Mgl1mGMc9V3lnDnX8Fe5f9Y+fLsJbl41vGuPPycu3WzOjZcuwm7XRLHe58zfJ2JYPerBz7EsNLOIs7j7ffFYzh/VKO9dFtCrjjzu+Pre8/FRgsx6Y5HAubced9w76IfcdYKzD17omgo7j8wHas6M6SZgUW9i0kRQuXT5A5ziz8PbQC2w7tZgjF5R8WrYwstH5XYPwMwk2luHzFlaZMo2nySqz1Dt/IDC6/Eb5KMmF0rRL7fV7/JhUuH5JoXpVf8bIS+3rO6dhpXP5EdeJ3PHVBJXbL/5qKKC7fkpFhZC21XolR3omYksHlZw4QJAe1haqwck2tFTlcPienMqDw3qMqLIAu0EYal/+5xPqnRSapCnP5LW8qgssXsesFTtIRqrAej9RuDlx+6TTVn6rq49WYX+ffRlJcPsp8RFTc5G41tkXlpDKGy1+lU/yhnAytxtT+hWr/wuW7WDQuk91qqMaOrOf+9cXlx7ruxW58JK3BBIqsz9/C5dNext/42iZVgzmaapHS4vJvKUXDU/NONVjtVU63Gly+LuhGuOd8Tg3mUxQU54jL72nQsiu0LtRgf9Tsn3Lh8oEH1luJPvDUYjx383YrcfnD6W0fjxtGtdjGiJbMfVy+0e98WtTA+1osL8lIYQ2XnyQKusao2VGLibatMXjg8pknR8crv1PXYQMD19LJcPnPywklrksKdRiv2Zvj3rh86WZxDC2jex32m0TCdCcauaXuiMqxX3XYFfbPQVa4fKzqpwAK0j91mHCxVGwnLn+raHaVuZ23HqO9lxAjisv3Ti2IKXmZ1GMi3x6GhOPyw2Sv9Z1YYuqxeFdp10lcPrn46kWnkI56rM9t3EoYl3++YDLKPnO4AWM9fMbMCZevthOTljst34Dx/Bu3ysflt3Ocq7Frrg1YwiP6gGVcPnznzztTuR8N2IF3qdWcuPy5ztprep6FBowjtuKMCi7fXjbFHDt36jeWreCU/RiXnw+rsBwP0/uNKfdt2wbi8vl5rwxLWCN+Y+LT/pZxuPz/0w/elK8afmPcjHbxWbh6wS+jE3GNxI2YxQD1mQJcfYHCkcVkS7wRu/W4YbMQV4/4w3eKj8yuEdtvxc2dh6tfELd/7llNbsRUsj+mpeLrHZxflcqHGjE1/paYd7j6SEeh9/e8Q03YeLTBtjuunsIQI+i6/3QT1nvnX7MRrv7CsH/VVVS6CTvGa8wliavXiK52xRnqNmH+tMb/aHH1HZYxGHz+rAlL2mkzHMTVgyoF59jcw5qwmfT3Ogm4+pFnGbGOY1oTVmWT+scUV2+qjT/kcb+mCZMeJRFix9Wn+PwnfcRGmzCyhoxj7bh61vS9UQOi3SZsqa28wB1X/yrJ+7qTd7QZa1IzZjmLq5eVuipqGl5sxnwYC6/U4epruRIiOhsqzZjcSTIBU1w9riJRlsTVvBmrt/Nd26RDvn74u9yqRzNW0BH03hdX7xPBWI/ci9n7fKA9Dx2uPvjQxM8842cz1nzqXXw4rp54/8GDS6stzVgY3+OjtLj6I6m4twPPXDOm/edRgDeuXtmYcOKEMmkLdlaJjmIDV98comrgNmBvwVKkJt/ex9VDm+Levrov3oL96HSHKlz99NeXaWF1jRYsuNiZ/BSu3uphFSUgbN2ClTE677jg6rNHswcsSXxbsNLDfKdbcPXcOE+d0fLPLdjFXKnXJ3H136d6x8LsClowyhgHETNcvTj1fJAtbUcLZh8ayJ+Mqy/f0Q5wjllowfxvqDmP4erRp0I001nIWzHSE2/OHcPVr+1aQg54cbRilV/PSivj6t3B4soOQ+Kt2O2AxZpnuPr4rYHtA2c1WjFz8pq6GFw9vdTPNfm+VSsW+uOdKoarvxMFMRj7ebdiDYIahj24ev2NRybnP8W2YvZ54wcXcfV98HlJnZjXiunMXFPch+sHCKno/veupRVT1X948RCuf0DitOKG60wrdkDzzm8aXL/B03vU+9WI27BgA1J2Wlx/Qq5M3RHG423YV7KXwpS4foYFWw/RSuE27MOzKgYiXP+Dx5dYc1OVNkySc7xqGdcvwcA9n7hq2oZNWI7fGcD1V3yRjlq1c23DElXaGspx/RjKnwTVh9+2YXlkhUIJuP4NisgvFVcy2jDzkrQgd1y/R+FLKSXf6jbM/cLPOS1cfwjRgbzpsqE27N6dSQ1eXD8JpRZT3NxGG5ZApdL81xj5RGCV00Hadoy6bv1BKa5fxaog5MlhnnasVHaF2wvX3yIiFv2GRKodmzquTHsN1w+T0mwwNHO3HeOLoLm4exPXjzGJaZfYtGOSovJvs3H9NoTEGXIvn3bMPmhDxgTXn1N84vGKaGw75tLII0OL6+cJNBA+3v+jHeMJ6f/wE9f/o/nRPsC6sR276kavew/XLzQhVaK4NN6OuR2p9v0rgHx3lUjn/k479k3+D28Yrh/Jv+hJdSljBxYvHXDzDK5/iWYn6S0dXwf2nctz8yeu30nL2aX5lmwHVp1VIXIN1x/10orH5eW9Dmz/UTGqBlw/lc1DvoQY2w7syPtyL1Vc/xXVU93b33w7MAoDmW+NuH4t/tke/+TYDmyBLchLEdff9dWZQSfiRwc2uOx4ogTXD1bJVVFv+7sDO0/U9uICrn9MnX5lQnKsA1tWN/z6CddvNv15/sfmVgdWGEBIP4TrT3svfUs+ga4T20lniHiM62dLNfoXK8XTif0YSzRpxfW/pZgwN9VDJ9Yjd/30eVy/nJM7/ZC8Zicm//kDwQ/XX1eaH9uX+bATC1SQ/jKE68e7UJbbTOXRiTl01VsJ4fr3ZFcC6+5GdWIPqepUXuL6/X4Kx3WEpXdi/UGlN2px/YGBW993iyo6segqQSsaXD9h8fkstZ7eTkw2w6/oNq7/UFZseHBsqRPrTpe4FoLrV/w5mfl9mLQLM7H+SlGP62+k9ujtaDjehQ3k8DMdwPVDBlZe1/16oQvjucZqJ4Lrn9RaOqX29HoXdivv5ylTXL9lU1N75UX9LmzUXE4sFNef2dW2VDli34U9Vd7Mycf1c14/o3Lfza8Luza47/Mgrv/z7e8/iTSxXdj4QeeD+3H9oj2V3InBOV0YE5HPzAlcf6n2RU3r/XVdmJfqeS1RXD9q+msBGqOhLizmk8sdVVz/anxdYFTO6t74yy3njXD9rkvfPFj/UnRjNZHT3Pa4/tjOmZsJfGzdGAUxgcQN109b52OqqCbcjVmNCUX44fpvGRktmS0Uu7E1qrSBYFy/7jPi8+y2+t2YruiJiTBcfy9G/OuJpX03NkYm8yMM1w/MeE/stKZvN4btNmsG4/qHV+QOywvFdGMkbg4Nvrh+Y2uLsvHdzG6Mp7GZ4yWuP/nTJXpmrKobK6B00rPD9TPX3CfMWvd1Yy6Su95GuP7n+bvXntItdWNBKsMJqrh+6eD8JzUJJD3YT5roUjFcfzVbT+8qL0sP9kU+coQd14/deYWcOp6/B5v/evXwQVz/diRX3mlqmR6MfH5OaQLX7/2cqum25Z0e7FfVYnwFrj/8o9S9L3mWPdiVzSC2T7h+cnKDYN5N1x7sf0zddziV/xsHcEQkIRUiqaSNIqOESANZIYpSRqiMJFESESWVjMQ3mYVIGmR2mxllZs8zcJxpFlL8zu8fn8+/r+tcz3n285zrOvf73W7NV+WL/f9ckP6DUy66B8iD4bHG2P/VD3bGqJzK6IETScdStmD/b7eUjB1wKemBTRRz+iT2f3g/7dRVXs09UK7W4FuG/X/+9+zHTo+hHlg4V2z+CPu//WLGkMmF2R5IdNscZIb9P1+R2++xjkAvrOmbWbke+z9/2UtistimXrDyk/vdi/3//5RvSsqgUi+Ix6SfeInNC7x7654Wf7wXZke0+c9i8wXcJKmSE9a9sKGwUXsdNo+wgu/1AtWtF4hDor8bsPmFrDbpQP97vVBO7JYLxuYdwp2+Wy1/3gvXWhrGVLH5iK3E5f8FZvbCrvBEHSo2T3H/76lz4yW9sPHd5J4X2PxFZqZp3qlm9vonXszTxeY19mRUF2SQe+FQ5h0SC5vvOLAl8s7k714gzDcWPcfmQW4dL1q/l78PPErbdA9h8yOfKRdSL0r1gYkYT+ggNm9SIlC7N3RvH3zUaQgNwOZTnKNMupKO9IF2zDNDaWyeha/SNzfndB+kPH43UIzNvywjE5pyXfogefC69mlsXmZz42HDdL8+EAqQ92Nh8zXrgq5pRT7tA7ncjTHB2DxO6wen0mspfRDLdydSHJvf0Ti6f+BoXh+kBfneeovN+1SPLisUrO2DjaHqZgex+aAbDzc6/ujpA30mcUstNk8k2Toy58/sg72rgsbMsPkjiZTuJ9s4+mF1xR7ox+aVUv0fq1eK9AOX51CsIzbfxLnwQcxCth+y16TfpWPzUN/2CKn3qfaDtJKLnzs2P5XDCC610u+Hol+i0RPYvNU6Q/4v9Tb9sFMq+sc1bD6L2ZetpejeD94rSnaPY/Ncu34/dX8a2A97iy5+uYrNf0VwMc6Tovohs9H4BgWbFxstXLVt95t+MLp/4soFbL7s4RmLfpeCfpAs4knsxObRlNuVE17V94PckJqoITa/dpRzv39dXz9cF3nUUYbNu4nmD7+gsfohkPJyWBGbj6tgjPNwcQ5AcPRyvVRsnk62nX9AaM0AOP60XC6Czd9pD/8+sFZ2AAQJYjJ3sXk9adJ9RSHVAaB5VKfRsPk+a1I0gUNvAF7ldESYY/OAUfoC56hnB4B/dyGjBJsf5KoaKKu9yv58Z0upDDZvmCjHJ5voPwBr5/1WPMTmE7c8CE+5GjEAcdsE2xnYPKNZv/epfSkDELCrWdYYm39cK9NlyPw0AA/5eThzsXnJSIlv75KqB6BhYviKEDZfKbrn7CODzgFw2pZ6xRWbx+zWyl1kjg4A8a89Tz02v2kTPSzz4M8A3Pl+TFMWm/fMjBRbLSEwCM79FyTvYvOhk0l2hFSpQSA7fk3uxOZJJ6YIb2UVBsHzul2HPDZ/6mqb+TDx8CBIk499DcbmVeW3NcasPjUIbWY257ux+da3ddajt+0HoWt9WPEebB42odsyfsBrEG4o5vT4Y/OzXyuh6kDIIFSqJpQ1YfO2KamhAY9jB+GV+RZPaXw+VyRupDtjEKrUFqdcsXne93MtQtJFgyC+iqFfjM3/3rJdtu7c90FY7hx7mxebFz59aFwwum8QeHXehJ3C5otv6p8UrWIOgibtk99LbB5Zo6voCHNhEPbOm54exuaXTzWMdPLyESDCmG+DHDbvLFoWWBgjTACJGfPW69h89KYK8qlN6wkQuDv7TiE2T/1fuWpu+mYCXD7qs2WBhfxWaEL/7l0EuP5hfbU2Nq+ttmUnJVuRAMbDIy7B2Hy3lCmpa5c6AX6Z71n3DZsH3zNe+fX1EQIwnfZ8X47Nj5McitOkThKgzE064hg2bz69MuN5pDkBYl8oOd/H5tN1M84mcZ8jgBQ13LISm2fX+RndcN2RAMnyR+04sPn3GTe+XQRXAjyfvRJ+CJuXH1tvWa7nTQCfJ8t7bmLz9Udfr07M9Sew3x+EjD9i8/g8j780rg0lQFKSzxgdm9+XvZ5v7f2UABmz22ArNu9/MsHFtD2WAOHVv8ttsHyApBvri/clEWDSvXA+CssTaBWcT32UQQAVprJHPZY/8DxLQYycS4CnRTtkOLC8go96VdJqhQT403VEXBnLN6je+6E2rJwAc3XyZi5YHgI5uHtDbx0BpB+HdL7E8hPE+/m372wlgPer/owmLG+B3P93wquHAIW/ius5sXyGnE6TB19JBLiwPPGwEpbnoO/ybJqHToDgsrlVDlj+w7VtitoGUwSIjNyvEo3lRRjpPPV5Mk+Ab1felVRi+RKrNZlpTcuIcBu+pE1ieRRh//k0CwoQ4dDDlxObsPyKlqijPCfXEiHJNP6NEZZ3MddibBi6gQh0peFvt7F8jIZ9tz6WbSWC+9AbiwwsTyPi3hPN2T1EeP9lwaINy9/IN9SYl1MmwsG3nN8XBbHciWSpyYsaRFB1KfqyC8v3uDOYvSf6KHt9rHdKW2B5ICFPjD5XGRJBIluX+y6WH3Jv78nIKQsi2JrNumRgeSPmku1Nm84TYa/MNrMWLJ+Ey2LhxslLRChoeV0xN4y8zrPisbcbEc7wHC3ejOWfjNzi3JToTYS6CzVaelheSl9tgPI3fyJcezpyygPLV5mfonXQQ4iwaHpq5jmWxzL+pUlA+CkRJB/lKpRi+S2bB1MHFWOJsONkwgIJy3tJlC+3NE8kwgrS20t8WD6Mh9mlO17pRGgjXrwsh+XJLGvJt4p6TwQnZW2BU1j+zMvxooncL0Ro3/7VyBvLq3n0wdakAYjw3zXd/fFYvo1YkbffaA0R4nRVoBTLw5k8kX+Hq5kI1ZaMCQKWn6O0vdBasosIzyfzGpdheTtf4xeklAhE2DLbZbkNy+dZfYb2XW+UCFMTz56ewPJ8/G5VXbUdJ8JTibU+l7H8n3zXQl6vWSJ8dHq4JhzLC2qid6eGcpBAN1rE4R2WLxTKkDgRz0eCxZ01VxqxPKK/8RbzWcIkaA3L2zOG5Rfl6h+vKhEnwfwcKUMIyzsau/os88cmEgykGZAUsHykxyGFH3p3kCAqi9RjjOUpLcruJFP3kuDgzshodyx/aahbTndGjQSCh9RXP8Xymnh2zPUs0yaBzqr8UzlYvhM5OOmdkB4JPne1nG3A8qDmDaQqJExJcHvafDcDy4/qLTi5UfYMCWy7/lbzY3lTh4hjNfIXSXBC1n/PTiyfyiA3q0rVhb387OALx7E8K3syn8ThayQw8Plk74jlX9nyeTUc9yVBbEuaahCWl/XtjsaQUSB7v+nR+pOwfK2VN+LsLR6SYLZCwOorlse1eibRxPoZe/97h6f3Yvld8vSTuRfiSJDKSWyYJSCnbQoIdUwmwfRl3x/rsHywDJt/PS6ZJBhVKElT/Innd1197/qBBPxGvFbGWP4YffOZFdcKSfDDKJdyBcsrW/+fEvN6OQlqzLgtHmD5Zoq7TGy960hQJnMiOQ3LQ/MNp9j7tJAgQK2goQzLT3u/XGzRt5sEQQ0PevuwvLXjYYT9t4nsz48Nf59NQe48sGuFH5UEP8OnEtdieW55P8rv+k2w1yekwWovlv/WZ3r6pd8cCaAydMYAy4ubbPG38+MkwzEd+TtOWL5chMmX9tsryLCwp5p2D8ujK8y+OHdrNRlujZ3QfoXl190hVDf7rifDvEFOYCGWd+egK2Lrs5kMYp6k7DYsHy+iwzrdeycZjoh+rxzD8vSe33+V7bWPDAZhx2r4sfy9Bf/Sa54HyJDRsbtAFsvrswoMmnPXJkNJm37sYSzfr35f6jFXPTKM6l11tMbyAKe9vlhfNiWD57JTMt5YfiDv9yPqTmfIsH8qvyUCyxvsyvlMsb9IBgFD42tZWD7h1xlb+wsuZJhMq+X6huUZ8mrez7W5Roa8VfUhBCz/sFLbqMXKlwzH1ab//ZFGnm3WVGMeSIbQKKLzOixf8RfwPjd5SAb/q9tqFbA8xrKDJI2Tz8jAKWS6QR/Lb+Q0Ui4/HkeGpBGqowOW9xhXW7n5SDIZehKvv/bH8iFd5DUuamayv1fvSu8LLE9y707NwAMfyODgfYLvE5Y/yfHHJGh/IRm+nr+zpwHLq9xOZzorlJNBluvmCQqWb2lfcVtpVx0Z9ugl2HBieZgmSiZDW1vIsH27mYsklp85ZZrrJ91NBnLxbzdlLG/zAk/Lv/VEMpy5QXQ1xvI5L9/qdF5LJYPVPudLLliep93z7q+CE+zl2/ZaBWH5n30uAxwr5sggvTn0aAKWF+qfOqCwjHMINNw+7fmC5Yt2clWf/Mc3BO+V0gRbsDxSze9uVjPCQ2DlHUenYfml+SrZZhPiQ2Ds1VTJjeWddo8e1qJvGgKbb/6xG7F81MqLQ5LDO4bAKbDvkhqWpzrnoUMb2DsEFEsJxVNY/qpWxvzbLrUhOFZ8ae4Kltd6svH1+dbDQyD/j1FyH8t31TT9wfPjxBB892j3S8TyYD8UjCdVmwwB+dHRA4VYfuwpsUd7wWoI6nkvTLZiebMlt/nzCi4MgTTX0QwGlk/rdqFd/qPzEGhKiVgvx/Js0yX0X2V5DIFtEol/E5Z/SzwOy177DIFpbNOXA1he7rcDwbavAoageGLsohmWr2t2gfgh9sEQ9CVbrXDF8njnPojPR0QMQVbRhpwQLL/37upL6mEv2MflsaFJEpb36/Zh0TMoaQhWf/szVojlAzd7iab4ZQzBYqji459YnjC/YUftjdwhcH/AuYOJ5Q+/jb5EcSsYgnU7r5ctx/KKOZxo/5zKhsDu2bPTm7B84zPTAQIXa4eA9M2RdgDLQ25pPbrmbPMQxFfN3DbD8pMTDExFzLqG4MIzo5WuWN5ybVrBipOEIdhr4fEiBMtnPu/0ZE53dAg8Xe1kkrA859lkElFjfAjUA3ZmF2L5z4XbKytUZofA70md4k8sL/rtd/WXChzDsI/n2BcGli8d+OK02w6+YfBrSD6wHMujbuTecGCz8DAUWw8WSmP51U9kov6uFx+GiFIOtQNY3vWulvICkU3DMPyG9/MpPB+7L9t15Y5hGLjzS+4qlqf9QN5KknvvMPxw/P76Ppa/LUz9Vv5XdRjE9MIkE7G8brWH8xd+aQ3DLpLi0wIs31uJc3aWeXwYLldWc7RieeDTzaUPR4yHQf38EQ86lh/uJWm0ZtByGHasyO7nxvLG1xZmxnTaDoMCD4feRiyf3Oh4i3Cz0zAY3NP6qIrlmbOUq4Nr3YfhWOrl9aZY/rlg6/2JspvDMBQQ6H8Zy0tfabzGsvAuez/vCSYGYfnqbxtc8z6EDgPPR0+dBCyPPedijMDbp8Pweb1hcj6W3y4iGmaTEjvM/h20ZqEJy3vfOm7wOj5xGJ6nVVtRsXz4TxM9I5Hpw9DZaP+BC8uTD5NQ3fzo/TBcpTF5N2D58zYuF8yDvgyD95y9jTKWV2/ZdzrgNgzD2L/qHCMs3971msTr6zXDUDa3ZtEJy8O/vS2r4koT+/iyDA0Dsfx8yzm+bvvOYZgauB4Xj+Xtd1KURq0H2cf9x33yJyyfv2ls97gZZRjEC4J2N2B5/uuEJsYNxtjbleZ6bQTL//c/EkQ7MjMM+6OP5C3OIB8MI/WpLw6D8AOeGXGsX2AVWbBWiXeEfXw/qSjifQR6fNm7hUbgW7ChlwHWX7C1tPGBjNgI+z7w870D1neQf9DuvKT0CCxmHqXewfoRLpRV7FmzfQRuN6duisX6FLoNxqf4FUYgZznLIhfrX0jsoX3iUh2BC0ZbH9ZhfQ3pLh+v/tEcgb2Zx4pIWL9D6/SxjZPHRsBd3II6/xHr17iRUUs1GoHOl8ai67D+CD9yxxXi6RHYrKKiLY/1TfDIt/J2n2dvF4nv8nGsn8JPI/5l86UR2JZQE3EB67OoZsjvqnUbAbXznnm+WP/Fbu6IXPAegeXiK7oisb6Mg4qlCl/8RyAi79FsFtavUceVn54TMgKtYn9Eq7E+jsWfvuJvnoxAvIi50gDW3yFRx3sv4fkI5DvHGc64Yj0dReeHol+NgGtNnaMw1g/iu/WOVvibEdhXPnR7J9Yn8l7oYlRQzgj41VCf6mD9I2vneQm38kfgh0xXsjXWV6IEbrKeX9nHayzngxfWbxLs/sze5Rt7P690hcdYH8oatSvxFxpH4KDo6u9vsP6UFNXfdZYdIyBlG9cGWN+K5undk0YDI7Czf1lfF9bPoi7OtebYyAi4bTIiTuxAHufqsUeDNQLndG8M8WP9L013Lmvu/z0CZYQbwzJYX8xfd9KJ3Qsj8HLOYOgQ1i9zV6HWYMtyCoixJgkWWB/N5J4Vx9cLUkD/kmOvG9Zf81gy4qCwKAUEDyf8DMX6bibe6m7j3UiBsltRdUlYP46Nxkr+BVkK/Nt8uLQQ69PRj68anpajgIVqfE4r1r/zPMGwkK5MgYX42AQ61teznewfTNKgQOjUnjBurN/nsPue491HKRAbbeglhfUBJZrJcjYbUuCrA91aBesPumeq9PGbBQUcKn4fNsb6hhp9JM6WnqMA2em8jDPWTxRU9WL2kyMFCEZCywKxPqPPnx0fv3WlAD1yejAO6z/SHdknnnyDAr5mM4Ufsb6kqIw3L2LvUMA4ZiHiO9avZPfMUfDJfQpckhlzGML6mKSF+HyDH1PgnHuW8r9Y5B1zG7tuxVDg4bU1y0SxvqfFLYq7ryVQ4MsD7gZ5rB/KegiuOb2mQPqZM1HHsT4p6ZxDWefeUeBsDtXiAtY/9TBapNMsjwIHLMLW+mJ9VWL9SdN6pRTYyrGq6RnWb3Xjkfqyw9UU8JQ5fP8t1od1mLWLS6WBAiNtLJVKrD8rd3fW+O529vq8JZB7sb4thUZ6w+Z+CijHdz+aPoV8xEQoTmyYAk6dcfKrsD4v/exdpquYbP/U/10W6/+KJ+n+4vpFgaLb5+w1sb6wM+Gng2f/UuDkmYbp01i/WJmD3j8m9yjcU+i/6471ke3smDlPFhiF07fVuB9g/WVXQ/ZkdK0dBR/FkMAkrO9MnZzc2bBhFHxTnGcKsH40jxxORsXWUVhmcsexBetTsw4bIn/ZMwriHTbfqVj/mlRIS2n2/lG4XB2/gwvra9vwVsMn+dAolAdV+0lg/W6ZwY9WP9cdhdDdl2oUsT64uXz+B2EnR8HvCgefAdYf9+LeTLe/+SgkXBLRtMf65gItb/FctxkF4+i1Lrexfjph+3Q+J4dRICb5PojC+uwWpP2JZ6+OwlWjnP+ysP67N5TRx0ZeoyB/en1KJdaXVxtcslLHj71d+pL/9WL9eos1X6yUg9nL9xEMmSpHvmNjkOeO8FGYbDhmtxLr7xvbkXtaMpq9XQWrFWSwvr/iM4Vcgi9H4YFgPv0g1g+o8JTTiyNtFDonr8eewvoEr+b9TJ/MGgXL4uB9l7H+QQMXu/+GPo3Cf10ShYFYX2HOqxqDjuJROPP1olwc1m+4XJ87v6ZyFDga7jzOxfoQ96zi6Cz4PgoXD4V31WD9iXGUB1mZP9nHizd11SDWt8hPO7U3vncUsrqbd/++gTyCOXMxjMz+3r8bFFdhfY6iRjOHbtFHoexYqPRWrP/xdEZeqcsUe/8L8k0dxPoiD/3nR7CaH4WvYhFZpli/ZFH4reTjy6iw7xHfCWesj5LHs+Kv8koqcFBO1fhj/ZW6/xmwZNZQ4cWvEztisL7L5HsT11ZLUqGlssQlC+vHrH51PWhhCxViXviElWN9mrlqNzbSd1GhiKn5sBPr3yTq3tHsVKSC0OV6B+ZO5CVavwcqDlIhqq9BchnW77lulfz8Ox0qdKhNZ4tjfaAlPRZPXuhT4UY0QVQe6w8l8NyLuneKCu9l5a2OYH2jG5e95bl6lgr/dDzcrbB+Uj69jEFzOyq8sVe0dsX6TIcOHdygcZkKATrjStxY/+mNzRz5Wz2psNHrlrkc1pcaxnsnfeUtKpzZQV97GutXlSgTpU8EUoF8T8LTH+tjLWpad7vzIRXW8bU4v8H6W7fZvzYteUaF8+k1vxqwvtds3Z/OSXFU+P4tfd2vROSHW58WBSWz95vxympJrE+Wc/rd4UuZVAgv9uPQwfpnl60hTx//QAU3mZtVTlhfraJwTfOOQiq0GV5a9Rjrt1VSb2vgK6cC6eubzg9YH+4WPadhSi0VImvvS3ecRC5lAMLfmqkQ/Z82cU4T+ZO0fydSu6hQYbVivRTWzyvPuS30LoEK22X+VWhhfb5F+hurzo5S4bmifO9FrP/X9lXO7P5xKvSOvDoXhPUFt2oHSgnOso9Xr86xNKxfWPrFlt0ji1SQ/7sQUYX1EW8U5ZQo5aXB27jMA0P9yJNUXEmRQjTwuMt/aBnWd3zMLc7PSYwGUyt6ozZj/cgrpOMJB6VpEKTx7ZAW1qfs+8hx+artNCD0OyvaYP3LRXU/h/vlaRAQYurhg/U1n8l/5f1OhQYJlRyTUVi/83LKxdzbmjRYs4f6MQfrg7ZNiA87cYwGO/3cc2rdkFMK0/+uMaKB1QfaIPECcrv3df/6LWigtD1N588p5OC95f6bczQIy+tsWY31Wf8Mynvo6kgDetOnBzuw/muhYicuJVcaJL45Y6eJ9WX7Oi8O//aigaFe/xkzrF9bXG3r7kI/Gpz7fvSyE9bHvXavba1vMA20Lz9+cgvr7y7PlvisFk6D8rzk8nCs77vlfMrQryj2cSmyX0jA+sFJBjImH/6jgb18hlYO1iee1JLFuJxKA6Mk1YDSGuRvs3bnbsmigVhmY9H3QuQX/16P6PpIg7/SG2ldWcjrrFSDwotoYGP6nW84AfnTzhX+mhXs/a/msXr8KdbzLnPRm1VHA/Gi/xbmApErRURffNlCg5CRlnourJ+9Yn///hPdNNioFu7Bj/W5ayw/PTxBoIFq9wGaMNb/rjQ77xQ3SoMxmpaiKNYXHyqd80FznAZ/Gud0JLB++a4uuS/EGRrIehWKSmF99GaTG13vLdLgweua9I1Yfz2zi7d2Ey8dHG0cxjdiffdCdaYlJYJ0yFpbQ5PiRp7Lpad5WpQO0luln0n+Ziz5AIeUDlOKDmJro/vFRpG//UwoDpSlw7d/R+tFepC7VoYlrpGjAw/V0FTgB/JTtb8IKfvpECL39Sr3V+TL4gjXFQ7R4UxHiuj8e+Q2j1kGhUfY68nLpTeejHyqLt3msAEdXlzq+0eOQm7y2Deu6hQd5u7JKXTcRx5/N//X0bN09vOC0fHtJvJ73LEOVRfp4G2ycizPBbnO0wPdWi50SA/1vZZqjfzqbMqxAg86+DptsXpqiPxi+9dEOR86UO6xXvpqIZdvse1MvEuHh1OVB+z2IU9afpggGEqHFQ0hO/RkkJ+35nx36wkdPJ6tt5dfh7y1V24vOYYOkm/OkVfzIgcxNZsTCXTQrVNKnZqlo/vP3dsyb9PY2xvq9/InDfm3skM+fNl0CP8sXvehD/mU7NuT9p/oINJP3fKkEXnWZG9kUREd3CpaU53LkLMq2g4JVtDBrOnLUe2PyO9RAw+dr6ND0NO7XOJpyKGxOOhtMx0Utq9pY8QgTzA+xj3Vyd7e+vOfIRQ5l1TLe9VBOnTvP5UQ4Yv8vOTsTZ8ROqzbTHxgewV5RMURozwmHSLLll3bcw65lP/Oraxp9vcqfTGeMUJevEqAvuUvHRgL/zaWHUauPKIebbaMAWGhhK4QReSvImeEA/gZIB3ietNgK/L2dVdPZaxmQGhA0fQqUeQnTubp/RBnQPrhIf1GXuRdhgMUujQDrhkIeYXP0Za8uYkoxbudAU8snS+foCOHkLd9UvIMeF65dQdXP3KBB2vW7VVmQNHKoPTCRuRrs0a/aBxiQIXmd5JbGfJX1JG8Y0cYoOJp3Lb5I/JLULKor8+AROWr3q2pyCMe8IfomzLgA/fDyoAY5N8G7A4ctWLAsQLx/D2hyMun9fnVbRnA/zvuRIcPcuHxg9TdlxiQ/yr2xp3LyNsPv/om5sqAkoOZqltskBvP/IxcuM4AfcfrD6sMkU+KKmgSbjHgkXKGo4MW8oGR3wUlgezvfcNbw7kPeYyW01TUAwYo/LHNeLkFeXV7br/jUwYUbn7CrbwW+ap7c06KzxlwSMK/o54H+fv7NvfmXrK/12j3+vMz1CXf8IO2oTiVAVLTSTWsUeRmO7O233zLgPOX/vT59SBfGxMfKfeBAbN37c35fiAftMs2HPjCAPFJ8Z3PSpGXetefePiVAdlxzqfF3iPv9W6/Ll/NPq9aP3TGJyGnzKV9bfjOAKM6xwzJSORqH3nXO7Wyz6s63qq4IOQQU+n5p4sBV8Pltq27gbyI63lx6CB7e4Pu1j++hFyFqEQWHGFAz5bC7GVWyJ3K9bqfMhjgtSOz1lsPOfX37cf8U+zjS9onQTmIfC730pj/HANavfQSzPcgbxd6xWIsstdn/R9DkEJuq5pzy3w5E9Qc7HZsF0K+z1YyKE+ACR2BeTvCOZDbEy7OCK1hQoy3ugFrYnTJd2j//ma/ngn8NqbhhmTkTzWPEnOlmZCa4DKa2Yb8edsn5RlZJpzZL2Cz7BvyNt3ETyp7mBBP7CCf+YJ8TPKcvrsiE5663PF7l4F8k4o6NUmNCZ0/6rYsxCFfqLh797smE3oCX/40eIS88YTLX5YuE+rfMR4990N+P13eeKUBE1zP1Z4YcEVeLLl4aZMpE2pKzXllbJG/1+ZSkrdkwifzxioHE+TB4lYp+88xIeDAQ/9UbeStPOvTlOyZ8MJwYt+gIvLEbovtu12YoH4jrE9sK/IfrWKSku5MMGsev224DjlP2gW3ZTeYcGmqa1XAcuQKvruEh24xIWmTcMT7GQp6Tv1zGisJYMJCgB9H3yhytYvc849DmPDsnNQ5nh7kW+3Imy3DmUCwWpm2+zvyFFPiKfFIJthl+Pw0KkHuJfXTryWWCeJGH6hu75CrWIU8uZfA3q5TksOPXiF/pFPuvTuVfZ78U6l6/RQ5sU1n648MJuQLJ94vCUDeX1dx3yGHCVeWrdjRfA353cyJh9OfmBB64Ohbgh1y6XYfab9C9vZqaa1kmSG/HP1n//xXJvxdvqA3q4stR0ak8FoVExo3pDkuKiO/XmEWP1jHhD1U93PLtiN3+HayRreJCaTR4r3c4sjtsoPkk9uYwEFbGOBcgdxT3ufrdDcTwk/8cPo7N7Lk5LOpjlqDTGjf3VY/RUN+KOemSOAQE9yqyLyjvch59178VEhlAjFseGP3D+QlkdUqVBYTdtwlCtWUIue35H4kNM2ESed/PR9ykJdNer/aM8eEMvE7AXGJyF/Me9geXmDCYGYFh38EcpHTh0v0l7HgSLWRjW0g8nhnuVQDPhboDJdFaXgilzS7zXVkFQu2xXemi9sj37TbuXavCAtimzzixs2Qpx6SI68VY0GdSJhLtS7yaOPFw2OSLHDqPrw+Vhn57knBZtjEAtm61kzHbcgFax/4h8iygLKYsGGfGPKTAzEHj+xigZvN5utzvMiVuW0mf8mzwLPmb87X2WH03Nm5EPVKiQVr7ky0BFCRz359uUpDjQUxp0n9Wj3I5zefNmw5xALdtW1t8/XIxXiOa1trs8A7nVnwuRj5DXJYZ89RFjzy8wm/nI2c6H1owVifBZ1VBFOpBOSSSt6pRUYssC7LW9nwGPmyb6fyJMxYIM/7tsTXH3nIS+ZmD0sW+LRGOcm4I9911b6zyJoFA7quQvW2yEXKWyv/2LLg4EfzL64myA0ibNoVHFhwdyTcTlAb+Z7GrX/OOLMg8cqdtdn7kIfymW3yvcoCo8aPzce2IPfmXqPy2IO9HOJA/IAI8iDbmJ3PvVhwnaPb+/oy5CNKwtQoH/b6GL9y5pkeWvL/AOxC/FgQOGfqFT2EXEyQEuwawIJwd41Xm9qRm6Q1a+gFs0A9uZmWWY28T77p9voHLFhQSTm/Nx/59D5NuYFHLHhV677w6Q3yDcX3Dsc+ZcGX1Rub9sci11orkKYbxYJumcL2j6HIt/mYHxt5zoL9z73E5H2Qi9YS1/nFs+Drx6y4N87In+gc41z+in3+JxEvbjiDnF9980xQMgt+h5ffeKqHvKJVeuRXGgtuN27sXTyA/NzHfyXWGez1XPEr1nUX8qiq+5fzsliwzMT5Y5cE8oKJyH6u9ywoPFS9V3sl8j19wjy6H9nXi1Dg+vR58pKnJ/xt8sljgV7lgev8DOQX7zvKJRewwF8mX/dKH/IVna4CpcUs+Nk3HF33A3lImIHNj68sUAonXpYtRX5NQE+gqZwFmvW0Bv93yA8uVq+srmJBg9LV6vYE5J1/VfVzalhw3n3OatcT5D1Wu7+E1bPgjIJxhJ8/8irSEZ2zDez7xj6z6z/ckNtlaPRuaGbBP7W1/BK2yKe+MK+1trLPT/56G0dj5B1End+32lkQf679eo4Wcj/fY1aiXSz41gyWvxSQm62TepDWwz5POtRXH9yE/Kwhr7dsPwuEU7Zm+gkjl/CxE4kbZMGJlf47SjmQ5ztmGi4S2efPDa8X8+OkJa8UvyFuNcTen+9tuNSIyJP87tinjrAg9Mcnd88W5Dzr46WJoywo4JKmvS1HHlBRobGazgIrvyu3iR+Qpx4Xfq/EZJ8Pu5/IiaYgfy9R6nBijL1dsan8epHI787ImhhPsGDf27ENt+4hj7tfb3diin2fvN7vlumJXOO34ROlX+znxfgCf6cdcutXN6uEZ1gwXy/wl8sMuU240szgLPs+ID5yUu4I8i/ro8ST/7DAVSSC77QScnWfBgnzvyzIbVQ+eEcG+Qr1w+Oz/1hQOrWdmbIGuVqv+6OniywYdOnbU7MM+Wo1vkExzjH4vILFTZsiLnm3SH//M64xGDm+IXDlEPIdIbRb/5aNgeqA/rvdbci/+lhknuUZg+lrgTH6VdhyVl61yVw+BnRV+lHnz8j5ed6EUnnHYDamoz44DXmi0uuNkivG4EjF571J0cizWpTXafKPgd6F9cFFwch/EoxsT60cg1rJopafXsjn74lMWAqMwWttt20MB+R8xo1fjVaNAeO0/NNlFshpyfMlKoJj8OfdmvUSR5FvZmgRhITYn5+zbFFQRj47f1Wqh+0uBPNqXVnkJbqBLjHCY9DzMIjrzDrkkjIZhdqrx2DrXr/nV3mQT288uGyQ7bNZv57c/UVA78m7StVdRcagjKN67tkwcnnikBWD7bqUvqHUduSbyyJNbNaMwQpLw/N51cjn7DrES9l+R/CI17c85FlFzHTBtWMwuZ5XufM19r26R6dN2O57ZiGHEoPcRttnOojt//Fkjs/cR36HYpKYzvZ/iil8fN7I18fV0ovZPm6eyCN+CfmjdXwtZWyf+ur+e/tp5CeynI7ls11e9i9V9RjyMGf3Iy/ZTpE8NnZcBfmsfid4sn06xmmd1TbkR9xCPx1gu7Jd5BVnUeRw4IXoBHs/rMkQ4vRdjnw4/BTxBdvFv/nXr2EOLnktTUFgH9szixSMVRqQX03reVrI3v+rzfTfn3mHfIFT3lGR7XMqq/n9HyMfvqxy/z/28bUMGPdPdUX+NHwfdZp9nsRm+snVGyIfv/skTJPtEreuKU/KIX/AZNr5sM83yYncfElB5PUKW66msM9bAQWdlmOsgSX/eF0hqYR9nt89Z/L6eiNyq06DuW/s6yI3ZqdZSg7yAyGD18rZ11FTtcZ86xPkf1qDubPZ1932GKmvPO7ILxrxZYewr9Njx31LDhoj1+h1tjflGwPTV9JingrYcr52ygqwr/f0kr+sLCHkCTkFrHz2fYNv+XrH0bF+dD12Jheaco+BB8eL+O3NyF1GrO/1se9Lg/u/5LrkIhfmJulasu9jR4QbanMikJ9pv/ivnH3fq6g6zj3jgfyph3rGhgUWvN6dHaxjinyTCaeOE/u+uikj+sqzfcj7tHxq/n8fVluZ20NejXxRN1b5B/u+vcq3bOrAZN+SjwWEPhz5zX6uGcd3RbUizxdMKxufZj/XhGWyJj4il+717aJNsoBbz+SxWRTykJs1jW3j7Pt50LbkwuvIz1L8knNY7OXvL+Dbao7c3LnYyIfBgql3W0ci9yN3U25v20djQcbaWOvl65C/1DVU7KWw4O3Zo4/8f/UuudFih6PXMAs41N1j59uRf/tl4faPxH5uHjyXcicfucHjfn1vAnv9s20buWORH83M/TPAfh/4Xdig8ewm8ovG2ndUe1kw6sm9RsYKedOxva132e8b072OHkVqyOs+npz7wn4/CeW18rFcj/xxRtTkIPt9xnSfruGfuZ4l5yhX+DrTxIKLgzGrU3uQq7/xsVn8wYLnfEUU02LkugmTDb/rWHDz8MbJ5S+xzwsYrRn4xoInowpmFX7I9f9dksurZIGZk7Vc8Dnkca90pfzKWJDnsDL1pCbyJBAfUixlv2cKZHRISiMXOakV1F3Igg0Wz2kTi91LXlyl8dc9nwUqxqqcTQTk4fkVJr/Z77El3pRDn8qR7977+t5V9nvvJ4EFeJWCXFtlKKqV/Z5sdeNH9rMg5OUqb0J2sN+ruV8myIY7IHe6rXbOjf0eHmGTd/LJUeTP/xOUSEtir8+kse6LbcjzmeVQ95IFI1eS5d/yIlefFTYdfMF+P9/WLlc12oXe50kDzUPR7N+beqscRuqQxw8p6vREsKDXxG5KOAv5qkLVDAhngcUz0r8j4chfrVRfHsP+vbPv+7PXd12Rr6Nl255l/z5S+OosUGWEfPN+6QIh9u8pZqW5+eq9yE1WHl2Td5sF791VE51WI+c5Mumlf5MFT5VGBGsmO5f8VrMEscmTBVtX7qpWaEPedrDV+qgbC+J2Azk5D7nlSgPqWxcW7C40D5eKRd6j0fGYw5EFq++FE1J8kId+IBkeu8Ben69/OBXPIpeM/yvnx/6dK9IpK/JdHXntxA/FlNMsCJELUXSTQs6gi18sMGX/XmPdD5Zc7FjyXufy0q8n2fufHLDzJwH5/OUKw7zj7OvLuEonpgL51ceKoi91WNBR+2TiYhryR346G65rsGB8g7DlgRDMPQ45HlRj7zdll2hJZ+SX3wb9nlBkgRBXdj2fPvL7U1HtcXLs92SHXgnOPcj5N3HyKe5gv89L019zC2LLj/aOKtrC/v3SAOFrxtuXfLQx/46SFAuGm+TH5VqRt07G/3gpxoJi/YVxs8/IBc6KhPxezYIuyeH3958jT9ixJfewAPv+0x5mWOmDXHh4yOT2cvbv/ZJQmoA18r61YW5vOFjgV+aQbqeBnKPfQqjiDxPE/P9Lq5JGTnqTdKBxmgmFB59zKXEhv1bXMVXPYoI1+T3x3VAb2j8qProFo0wY499vp1yD/O4eccXnJCa8HD2fVpeJfBPDptKhjwkZFudqL4cjf+a5uCDTwYSm+pMscXfksarf6T+bmDBso67SZoqcMZYQ4VXHBL+C7WUv9yMvNHOa5qlkgtcGzmxPMeQbqDs2PihhgpxZ+vrTf34ueWnrr7XzeUw49pa243g/cr2UycHz75nwcfTR3NEy5I3yFiGfMpggfORQ1qlU5OVuDkJzyUzYbpRwzjUEeayFzz2F/5hwZ+zw3ucuyN99nhs5Hc0EnpOZOg0nkZ+VttN1f8ze3s8nPovsRd7Xop7iE8IEp8jAtEtrkE/Eb+a7fpcJ0oZvFOt+t6L1rPl657wPEy4rz9052INcRaSJX/0aE867ZL8uKkV+I2LjF77LTNAvJNbqJSOffvMwrMaOCb/C3i4fDUauNP83/KY1Ez4X8/rHOCMfdLrxTdycCVGBVMNTJ5G3TCxqZp1kf95AIWbjXuTFpYUL8keZIJCS7vlnDXKz5c2r0jTYn+cW5hmZaVnyZpEAL34VJlDr114h9iJ/KSembifPhE5O00oGIJf6b9IlaxsTLA2M9vClIQ+MuLtiZCMTkkqCq5QeIA/Zpb5FRIwJ3KVn37pfRa7o8LFEQYgJMLT1b7EJ8tur7hE1eZnws1e2S1wZObH8dJzWIgPm1Z7YhKxHPjnAYOybYcD7C37p3AvNS152S3h43RgDtBz+dkSRkOueTQijjzCAk8i7Yn8N8k8U/5GPAwx4NnjfejgLW86OXM6rHQzY/kmfkR6BvOmz+rBoIwPmusS6b99AviNLPf5TNQPedv6ndfEsctnM7p06pQzI2eipYaWF/G6ZUULFZwZEDW8Zv7AV+15X8r/92QxYsVLmxu0VyPmejpnHpTKAi5L+07i/ack1rXuyxuIZcKZxeeePdOSEMxICapEMUBnokHfzRB5nrXzX8yEDbOwc1u3XQN5xvUwwMYAB22J+Vm3kQx40ZVtVepMBHSabbsr/bFzynY41mY1u7PUvkbpk/wp5TFhhbYsjA4ynb3wvdUGua8O3u8aGAUNvMwkaysjf88f05JgxIKZaaJDMgfwLpwnxgT4D5MbbFt//aEDvYyw1PQtt9vmwY/52ygvkLt/Ob1irxl7PI2fCix2Qf/k56FAtzwBv+3iX+b3IY8qoe1xkGeDjrHHS7t8PdD9ML/RflGTvH4voq+N1yJO3v3R4IMKA5emVXG+eIy+8wRxdtoIBisnlx4Lskcv4rBf1XKTDnScWHg/2Ipce/O936y86JE6Jfsn7933J9+pwxGxj0CE07+qpld+Rh2uR5q+S6MCvGO778AXyiQSm8psuOgzo+9jvvYS82WPAsLWRDnF2HMc59iMv0Qw0mqiiwxUDODvHiXz5rk86y4rpYLZdol2yuX7JvSXtlPk+0CHogBbD6RVyzrHwfRzpdCjL2NrRfxX59ZQjOvSXdHiqGFp7Rx153/10z7pIOvA1jc4e50f+xpXeEP+A/b1Hn7481F235HtGzGxt/enQmHtv1DoDeYyzqqKYFx1EZx6tfnMT+Y+IBdMKFzpsV1A6KXkcuaH51voLtnSYmiv9USyKPPKAyptJczoQfsjVhI7ULnnn07aJm/p0yJbXdL+bj3z6zceCcS06HKPYzaaEIF/HG7v8nDIdFGW+xUyeRs6VYU0p2UUHkUfHbrltR165nXVJeBMd/hrf6BKdrVlyKw6TZ5br2MuXiybRa5FblDz3jOSng8eFqHpmHPItuxii5Ys0IMYKVWy4gvz14ydh5GkarO82/uNzCPn+5ubuOSoN/p0/ksYliPxVjsRq7kEaVHjcHS8c/Lbk24ZHD3G10WB2n4ZQ4gfkF880uEzX0kDyquXej0HI27Xd03pKafDH9ETQlAXy0waP5j5/pMFhje2q9juQryqZuhGUzvZLb25xzlej4x4dse3YSxocfC7s19iAXDfbVvxfBA0U2o651CchV2/xssq4TwMnga/uv64j7+2fmzp+iwb1H/1KjI8j52iVn+11o4HMBXG/bgnkphQXTwd7Gty4/KknklW15FGpYh5ESxoE+vxZ5leB3H+0aOHUSRqkCm+RiXmOfAMnc3fhYRroyAzZDVxG/l/2OZ61yjQQe3aHaamFPHTbzxf2O2mQ8S6LwbkWufmeXdPpUjS4/TXzYd9oJXr+cpyWJa6mQdhNeSalFHmA84WDQstpkH3DRWtrFHKXdy7ain+oUPqFI+OZM/L3zzJO6LOo4CwmaLRXE7mN3uXzliQq+FZssOJYi/zGVZFnZzqoUJm3jcFJq1jyzSMSYyb1VHh4MFJBuQw5L2FNqMZXKjxwUjge/xx5dWaqk/RHKrx6o2y5zxX5uZchib9fU0HmsHbQnyPIb8890aiMo4Ig04T1SwK5z7c0k/uPqUD1qCySmSxf8mWp1ZRDgVRIP2TBH1yH3P4/bhGaFxX0JDcuiCYj1/r9cCDcmQqq1Cf5fT7IJ/5F2sjaUGGLpbtZuwnyC9XX/vtkTIXVhb1THDuRO4yGv1U9QgVdkk6+LSfyluO2cR9UqGAn6FAw0V2G3hPKb97cvIsKV7tOin35iFyI5GMeKkWFVi3LsfePkKfEih8mC1OBs2S7TZ8D8rxuaX1lbiqUnc/yOaSJXPLU5Xt3ZkYhn0fUtlkM+RqOkdli2igUqZSb7iXDklM6I0vH+0choOlJ//ZY5APn7xEkW0YhjBTxLNQAefyRzmsaVaMQ2XvkpTEHco6pqkCLL6MQ+iB5V0DeV3Tcdz7d5PB2FNZpbnRefwV5/b2H510SRuGW1Bt/yc3IPbnETjpGjMLV2/HPQzpLl1wiMXPOMmgUUp2aOs4+QT76rfymtvconDJ/6PDiKHJZMrNjs8sopPTdstf6V7Lk1t112+esR0E8s+KXcR5y17CFWzVGo5DgQVWvd0VONNYmhmuPQstagnnONuRxN82u6O0fBfWuf+f+Dhaj4/uVc9e/baMwkL3g+TkOOUetjHzG+lH4GMeZ02GGPCPuvwf6AqPgpRy63V4Q+U4hC/2hBQocV/b4faauCG3vqaPBNyYoELbqr0JxMHIR88vHF8gUCEqtoYQcRl56qD7Nv4MCvoI/FEr/Fi45jeL57nctBTY4nRM/X4j8tqWv56ViCqin7cx18UauumuOu/EdBQSDVbkJSsipq9d6yyVRwCtwWLp8omDJP+tNdARHUqC5bVRgVS7yaIFStbZgChwLOPmz0g25rEBGtuRNChxw8vAdlkOeTRk5Yu1CgVkPPm5P5pcld0r9IBRlTYGofElvl3fIVTYd2VxpSIEfxctavrsij47qekjXooDIpytr4+SRjy3mnhVQpMD9H8aaLWP56L7xTuC17FYK/Hr6V9/rA/K+lD23VEUpMKotqHzvOvJX0qfo2nwU+G7m8euPMvID676uOPpnBFIHbYIGZvPQeZWcO3KYMQLFCjZte0qQb33kHKU8MAJSZrp9w3eRTxVs2SzTPALVoPZ4hS7yX7nrk1dUjEDrsredsXzIBUTub6V+GoEtoRZvIxo+LzmPcFxJ+esR4LA9OjkVifzM2P1bUbEjkKTcHF9uhXw84Kb7+YcjcOJ43OO5jci7E6Kzt9weAd6bER//G/605KSUBR3C1REY8JscS89GvpzRfCT2/AjoK+jt2uiFPMN4U9lxE/Z60q7oLqgjvx/3p3ZCewTerQ2QPsGN3JnnknuM0gh01M7Fz//4iD5feKFKUXYEdBNeRos/Rx5xmNBVJzoCzCi/0Ve2yP2XtZSe5RuBJ/KLHk92Il9RuS54eG4YFN/2LadMfVjyWeHQQ5fpw/DVbnNgxlfkh+smZ0b7hmGfrUJe60PkAo8kay42DoMob5m3owXyqn0FRW0wDF6cI7EXNiPfY3SdrP1hGK5pCFErmbno/E+kmWamDMOXrbwHnhYhJz/OEV0ZPQyfZmbNK0KRR6Ro6zjdH4YCM0++cxbIJ5eJD5d6D8NqsqOUrQzyz2PPhYSch4HfzaYggvwePWdV1raePTMM8bGbxfYFIl9f0H4oWX8Yqq7eI76SRl5DEL5AUh+GvpnaV91fc5acezvNYKPcMJC37vxJOI/8c5iXsMXGYeBcW7v4afHdkhuv+1AaIjQMVsWVKaeSkZ+1fmL/iWMYGO0HVUuOID+1SFndOzEE9RsslMdHspd8k0pI1z/SEMjWGIiwwpDrGErVSLYNQYGh5+E8BeSNiobM/dVD4O2qpXC0PWvJPRaTzurlD4G142mDhNvIQ+492XgmfQi2X4lYKNmC3Lf5xgmHF0Pw8dTy3NT6t0vu/TOJcvnhEDyyl6gyuY48aUBnpeutIQiwuveycgPyn0d8Ki5fGYLCYNMX898y0fOdcXSDg80Q7JBYtnb2GnLK5IvtZwyHQPtxsEuBFHIx3WNTeppDcFLk8Lh6fQa6bx/if6KiMASC+7b/C7yJvNX4wXLpTUNAv1JKeiiL3CRL/8qy1UOgNbtl4lRb+pLnksvryZxDsDxE2rsvCHlDoq5S2SQZ3NbJlcruR155QujTCzIZDLrvCckPv1ny2JIjVq5tZIiT3fR5+jnyH8uoezWryXDVpXPMRw95/wq6/sp8MrxXOsNT9Pf1kidbSXxue0OGjTpayl9ykYd27L4VH0sGRpzYV3dH5LmhBW9tHpDBN9O9jySBvNNUw0zSlwzBnoP1Qi1pS76yUiKww4UM60rWVvwKRb6vN1r7yVky7DQYmI3SQm7a1ZqsY0CGsk2qadSZ1CV/zTOYM6VOhifFpjO/cpFff/zmRvIeMvBYp8oUXEb+3nCO66QUe/0Pj1kpyCK/+v6h/dQqMpxkmVafJaSg8z+QkRq7QAKm5cmYAy+Rl/580aw2RoLTgk1T9VbIM3oovzoGScAyP8ovKIo8snHtJs9mEtTKJHFwtSWj94Gfh6z5y0kQKnTx3+tI5IuD5z8lfiDBD5HXsnOmyJ9kWe9XTCFB0n6FhD+rkavE/6KWR5LAgPd6SGZr0pKbvW8eNAoiwcr5V1w80cgfBHpu7r5OApuAN/sETiPv26dTdMGBBK9+GSh+FUee7fggb9icBD8LzHX3FyQu+eUj7hudj5LA980ddc3DyCU9uThGlUlwM5kc8KLuFTp/JBUcHbeR4N6hw3ra5shXTFRaEURJMCZ9vEaFkICuR8Vrw1a8JLg0mb/7pivyXUW165pmiKBf4PKa4+9LdL1za07rjBLhaYbDxZZHyO10tz363EWE1d6UMMoG5JFuBUMydUSIEbhtoP3+vyXXMlm18lkhEQrLFuv7dJBbpEjz/c0kgtRkkUJBZ/ySl2z6MewQTwRRaYdXLa7I96S2vPseRoRrLvsObudB3qba4rL3NhGWh5O3fkmIW/IiLSOZqCtEuKHd4n9XFfm38BzylDURdkpNXvJvfbHktoEHP586SYT8rtE/H9yQB+yTevX+EBHSxVdZigsgV7jv8JZfjgjj2V7P37+NXXJ1G06SvRQR9p7623pDH7n8pxrD4lVEWJgzlnWhP0fPlzq338ILBNiePJkW+hh5+vFnQw4sAngVH3Vu2ot81Pndpi8DBKg4FBGs2R6z5DJbZD/xNhHg2nEewZ+3kKud1Ew7DQTY+6Be7NFm5NSGLX9T3xNA4/jCJ4e66CW/941QMZZIAHnV0qlznsj/FVzmOBhBgFMrdlC8NiB//iW25F4AAS43OSek10Sh94qnMot1HgQQVCzYOn0decDvnCahiwQwvGcXZrUZee9nUDY3JYBK9o+e1qbIJW9pK1OL1SbArKDv5ot3kZ9r5CJ07SPAMU0B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- List
- false
- ba05a43a-2f70-4d24-9dbf-8bcddad724c6
- 1
-
4832
-6709
19
24
-
4841.5
-6697
- 1
- Reversed list
- 84fd1976-2153-416b-9c2f-2a14aa8a3f48
- List
- List
- false
- 0
-
4875
-6709
19
24
-
4884.5
-6697
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- ba05a43a-2f70-4d24-9dbf-8bcddad724c6
- Relay
- false
- 5230d21e-07b5-44af-afee-3f6d6376cea1
- 1
-
4700
-6994
40
16
-
4720
-6986
- a3371040-e552-4bc8-b0ff-10a840258e88
- Negative
- Compute the negative of a value.
- true
- f3fe7ffb-0d4c-4663-bb33-2abd1b7946da
- Negative
- Negative
-
4827
-6875
88
28
-
4870
-6861
- Input value
- e056c6e9-6e1c-458d-b309-f4caf99f7de0
- Value
- Value
- false
- ae1d3fcd-2138-408f-8b1a-a0d8940beef8
- 1
-
4829
-6873
29
24
-
4843.5
-6861
- Output value
- da701220-df0e-41b8-afc2-d19bffff9a0f
- Result
- Result
- false
- 0
-
4882
-6873
31
24
-
4897.5
-6861
- 6ec97ea8-c559-47a2-8d0f-ce80c794d1f4
- Reverse List
- Reverse the order of a list.
- true
- 6097e9a2-24cb-4d43-b7c8-49f5d604d711
- Reverse List
- Reverse List
-
4714
-7369
66
28
-
4747
-7355
- 1
- Base list
- 4e1803ee-865c-498a-bfa4-281146925e62
- List
- List
- false
- 913b0b87-590c-4639-805e-f3a22cc715e1
- 1
-
4716
-7367
19
24
-
4725.5
-7355
- 1
- Reversed list
- 79a16e26-f384-4889-b943-f65e6ef56efb
- List
- List
- false
- 0
-
4759
-7367
19
24
-
4768.5
-7355
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- de76f744-af28-4317-8600-6622ee255721
- Interpolate
- Interpolate
-
3310
-7535
225
84
-
3483
-7493
- 1
- Interpolation points
- e1c57c65-3b9e-4ecc-b472-0a17b478bbfa
- Vertices
- Vertices
- false
- 958ac9fe-9bc8-40f7-9884-8298bd40119a
- 1
-
3312
-7533
159
20
-
3391.5
-7523
- Curve degree
- f454825e-85c1-4289-8c0e-a73a3cabde9f
- Degree
- Degree
- false
- 0
-
3312
-7513
159
20
-
3391.5
-7503
- 1
- 1
- {0}
- 3
- Periodic curve
- 48af9687-f8f2-4e23-849a-d61bf1f47bb7
- Periodic
- Periodic
- false
- 0
-
3312
-7493
159
20
-
3391.5
-7483
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 55831661-fe36-4e76-b838-f10631823b35
- KnotStyle
- KnotStyle
- false
- 0
-
3312
-7473
159
20
-
3391.5
-7463
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 3808fcf7-31d6-4922-8df3-5716453376c9
- Curve
- Curve
- false
- 0
-
3495
-7533
38
26
-
3514
-7519.667
- Curve length
- 42a641b8-4d83-4bb0-97a3-f47802e2b703
- Length
- Length
- false
- 0
-
3495
-7507
38
27
-
3514
-7493
- Curve domain
- c1a24b2c-e71e-4058-b13e-66c190dea44a
- Domain
- Domain
- false
- 0
-
3495
-7480
38
27
-
3514
-7466.333
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- ff2c0344-7d34-464b-b7dd-9ec75f541706
- Evaluate Length
- Evaluate Length
-
3830
-7933
149
64
-
3915
-7901
- Curve to evaluate
- f3c8ed5c-58f2-410b-8ee5-e03da717e893
- Curve
- Curve
- false
- 4b0d69c3-b2a3-4dd4-99d4-7ca56ae06d84
- 1
-
3832
-7931
71
20
-
3867.5
-7921
- Length factor for curve evaluation
- 20a7ae27-f2dd-492f-a375-ffcd98218203
- Length
- Length
- false
- 0
-
3832
-7911
71
20
-
3867.5
-7901
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 02ec418e-1654-4e07-a918-0516e2733f10
- Normalized
- Normalized
- false
- 0
-
3832
-7891
71
20
-
3867.5
-7881
- 1
- 1
- {0}
- true
- Point at the specified length
- 70c475fd-6d15-44f9-923a-12005c00d75e
- Point
- Point
- false
- 0
-
3927
-7931
50
20
-
3952
-7921
- Tangent vector at the specified length
- 4098c699-93d4-4e83-8e5e-ad694083b804
- Tangent
- Tangent
- false
- 0
-
3927
-7911
50
20
-
3952
-7901
- Curve parameter at the specified length
- 3b839f5d-65f1-4f32-8918-9c1758ac5189
- Parameter
- Parameter
- false
- 0
-
3927
-7891
50
20
-
3952
-7881
- 9abae6b7-fa1d-448c-9209-4a8155345841
- Deconstruct
- Deconstruct a point into its component parts.
- true
- e1de4b46-5182-4215-bf58-726fac8a5c82
- Deconstruct
- Deconstruct
-
3843
-7999
120
64
-
3884
-7967
- Input point
- 1d437a76-34e7-497e-8fcb-dd6727569b7c
- Point
- Point
- false
- 70c475fd-6d15-44f9-923a-12005c00d75e
- 1
-
3845
-7997
27
60
-
3858.5
-7967
- Point {x} component
- 835e3007-1b2e-4317-8a06-aece31012615
- X component
- X component
- false
- 0
-
3896
-7997
65
20
-
3928.5
-7987
- Point {y} component
- 2f5856d0-923a-4339-bd9a-2a200dc49b1c
- Y component
- Y component
- false
- 0
-
3896
-7977
65
20
-
3928.5
-7967
- Point {z} component
- 2819c59f-2777-4475-b429-441874bb4c31
- Z component
- Z component
- false
- 0
-
3896
-7957
65
20
-
3928.5
-7947
- 9c85271f-89fa-4e9f-9f4a-d75802120ccc
- Division
- Mathematical division
- true
- ff141cdb-a2b2-44bd-956d-b6db179ce494
- Division
- Division
-
3875
-8052
70
44
-
3900
-8030
- Item to divide (dividend)
- 5d4329d3-9fcb-4c61-bd49-f30c5cfc4f7b
- A
- A
- false
- 835e3007-1b2e-4317-8a06-aece31012615
- 1
-
3877
-8050
11
20
-
3882.5
-8040
- Item to divide with (divisor)
- 30372009-236b-4509-87b4-c34658167266
- B
- B
- false
- 2f5856d0-923a-4339-bd9a-2a200dc49b1c
- 1
-
3877
-8030
11
20
-
3882.5
-8020
- The result of the Division
- 23bfbd55-32e1-4e83-b1b7-91e4d470ea3d
- Result
- Result
- false
- 0
-
3912
-8050
31
40
-
3927.5
-8030
- 758d91a0-4aec-47f8-9671-16739a8a2c5d
- Format
- Format some data using placeholders and formatting tags
- true
- b873cc7d-d55c-424a-9617-5f45282b56a1
- Format
- Format
-
3846
-8117
130
64
-
3938
-8085
- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- 7fa15783-70da-485c-98c0-a099e6988c3e
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 3ede854e-c753-40eb-84cb-b48008f14fd4
- Text format
- 6258d90c-5a24-41d9-94dc-52957dad305e
- Format
- Format
- false
- 0
-
3848
-8115
78
20
-
3887
-8105
- 1
- 1
- {0}
- false
- {0:R}
- Formatting culture
- c9224671-55a0-45d5-b4f0-9e744b2f0dbb
- Culture
- Culture
- false
- 0
-
3848
-8095
78
20
-
3887
-8085
- 1
- 1
- {0}
- 127
- Data to insert at {0} placeholders
- 8342af4f-6d25-4294-b4af-b6ed581fed32
- false
- Data 0
- 0
- true
- 23bfbd55-32e1-4e83-b1b7-91e4d470ea3d
- 1
-
3848
-8075
78
20
-
3887
-8065
- Formatted text
- 543e7682-7098-4816-ac6b-35daced9c928
- Text
- Text
- false
- 0
-
3950
-8115
24
60
-
3962
-8085
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 195d273e-d7c4-42de-8a50-ddee44859388
- Panel
- X/Y
- false
- 0
- 543e7682-7098-4816-ac6b-35daced9c928
- 1
- Double click to edit panel content…
-
3801
-7298
286
86
- 0
- 0
- 0
-
3801.46
-7297.908
- 2
-
255;255;255;255
- false
- false
- true
- false
- false
- true
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- e71ca7fe-b665-41df-b1d6-33dfd3c97e8e
- Panel
- false
- 0
- 0
- 0.00000596882150189902625
-
3826
-7170
212
71
- 0
- 0
- 0
-
3826.737
-7169.097
- 2
-
255;255;255;255
- false
- false
- false
- false
- false
- false
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 55034c38-138b-4ba6-8946-5688745f4e02
- DEG(X)
- Number
- Number
- false
- e71ca7fe-b665-41df-b1d6-33dfd3c97e8e
- 1
-
3895
-7071
50
24
-
3928.17
-7059.292
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 0fb645c2-c296-438b-8245-5ffe4be1d167
- Curve
- Curve
- false
- 8873bd98-71c8-4ff1-92c5-6a589a9f02fd
- 1
-
3712
-7618
50
24
-
3737.656
-7606.537
- 75eb156d-d023-42f9-a85e-2f2456b8bcce
- Interpolate (t)
- Create an interpolated curve through a set of points with tangents.
- true
- 2c7f1626-bfce-41f8-8c7a-607299569bcb
- true
- Interpolate (t)
- Interpolate (t)
-
3304
-7657
244
84
-
3496
-7615
- 1
- Interpolation points
- 7ab5bf02-833e-4373-8eaa-4a54eee0861c
- true
- Vertices
- Vertices
- false
- 958ac9fe-9bc8-40f7-9884-8298bd40119a
- 1
-
3306
-7655
178
20
-
3395
-7645
- Tangent at start of curve
- 485257db-deaf-4734-9c25-38653c5b9b95
- true
- Tangent Start
- Tangent Start
- false
- 0
-
3306
-7635
178
20
-
3395
-7625
- 1
- 1
- {0}
-
1
0
0
- Tangent at end of curve
- b571967d-a019-4d18-865a-653847a72376
- true
- Tangent End
- Tangent End
- false
- 0
-
3306
-7615
178
20
-
3395
-7605
- 1
- 1
- {0}
-
1
0
0
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 95a6a8cf-22d9-4270-9460-159e330f6a4a
- true
- KnotStyle
- KnotStyle
- false
- 0
-
3306
-7595
178
20
-
3395
-7585
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 6e2ee72e-e465-430c-bf44-ce36d961ae9b
- true
- Curve
- Curve
- false
- 0
-
3508
-7655
38
26
-
3527
-7641.667
- Curve length
- 6c0e3d6f-0511-4997-87b2-196a4ba01595
- true
- Length
- Length
- false
- 0
-
3508
-7629
38
27
-
3527
-7615
- Curve domain
- 22372114-8274-4310-ad93-4cef097a9b7a
- true
- Domain
- Domain
- false
- 0
-
3508
-7602
38
27
-
3527
-7588.333
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 958ac9fe-9bc8-40f7-9884-8298bd40119a
- Relay
- false
- 4b60487a-c50c-427a-ba66-15b591e69ad8
- 1
-
3239
-7657
40
16
-
3259
-7649
- 310f9597-267e-4471-a7d7-048725557528
- 08bdcae0-d034-48dd-a145-24a9fcf3d3ff
- GraphMapper+
- External Graph mapper
You can Right click on the Heteromapper's icon and choose "AutoDomain" mode to define Output domain based on input domain interval; otherwise it'll be set to 0-1 in "Normalized" mode.
- true
- 129311be-d4d3-46c3-b777-491af516d5f9
- GraphMapper+
- GraphMapper+
- true
-
4515
-6633
114
104
-
4576
-6581
- External curve as a graph
- cb9cb68c-fc9f-40fe-a33f-a2be583ccdcf
- Curve
- Curve
- false
- 0ccae020-3f6b-45bd-a0e3-e86ee2d60647
- 1
-
4517
-6631
47
20
-
4540.5
-6621
- Optional Rectangle boundary. If omitted the curve's would be landed
- 00f38b43-9743-4e98-b52b-d902790829b7
- Boundary
- Boundary
- true
- f5a7f637-9b22-4e04-b77f-1d3ff9e40c7b
- 1
-
4517
-6611
47
20
-
4540.5
-6601
- 1
- List of input numbers
- 5fe45460-c3ff-4b27-afe1-c706329b6302
- Numbers
- Numbers
- false
- f96a1aad-44a7-4d15-8804-cc046e1b7a5e
- 1
-
4517
-6591
47
20
-
4540.5
-6581
- 1
- 9
- {0}
- 0.1
- 0.2
- 0.3
- 0.4
- 0.5
- 0.6
- 0.7
- 0.8
- 0.9
- (Optional) Input Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- 7132de91-40a4-4cd8-be18-d8fd5fef5406
- Input
- Input
- true
- c52aafb7-b99d-4e6c-86e3-b545ba41c16f
- 1
-
4517
-6571
47
20
-
4540.5
-6561
- (Optional) Output Domain
if omitted, it would be 0-1 in "Normalize" mode by default
or be the interval of the input list in case of selecting "AutoDomain" mode
- be785b47-c755-4f54-8cd1-4c1ef996a940
- Output
- Output
- true
- c52aafb7-b99d-4e6c-86e3-b545ba41c16f
- 1
-
4517
-6551
47
20
-
4540.5
-6541
- 1
- Output Numbers
- f9cbda18-bf2f-44ad-9fe4-eccace486c90
- Number
- Number
- false
- 0
-
4588
-6631
39
100
-
4607.5
-6581
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 6915843c-1111-49f9-891f-e923cf8b915e
- End Points
- End Points
-
4537
-6286
84
44
-
4581
-6264
- Curve to evaluate
- e54810e5-a413-4b4d-87e8-e9d08feb8609
- Curve
- Curve
- false
- 0ccae020-3f6b-45bd-a0e3-e86ee2d60647
- 1
-
4539
-6284
30
40
-
4554
-6264
- Curve start point
- 0a5f5781-a72f-4f4c-9d74-73d72171044e
- Start
- Start
- false
- 0
-
4593
-6284
26
20
-
4606
-6274
- Curve end point
- b630dc4a-37a1-490a-8465-133fae8698f9
- End
- End
- false
- 0
-
4593
-6264
26
20
-
4606
-6254
- 575660b1-8c79-4b8d-9222-7ab4a6ddb359
- Rectangle 2Pt
- Create a rectangle from a base plane and two points
- true
- c40816d0-5bc9-4b9e-bf0f-5791726cc907
- Rectangle 2Pt
- Rectangle 2Pt
-
4473
-6407
198
101
-
4609
-6356
- Rectangle base plane
- 0df1f817-a512-417e-9e83-bc0f96a2d30a
- Plane
- Plane
- false
- 0
-
4475
-6405
122
37
-
4536
-6386.5
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- First corner point.
- dfd0ca0a-2e4f-427f-b3eb-f1a0cc4fac91
- Point A
- Point A
- false
- 0a5f5781-a72f-4f4c-9d74-73d72171044e
- 1
-
4475
-6368
122
20
-
4536
-6358
- 1
- 1
- {0}
-
0
0
0
- Second corner point.
- 0ca9a562-6263-4816-a019-4c4c37348a74
- Point B
- Point B
- false
- b630dc4a-37a1-490a-8465-133fae8698f9
- 1
-
4475
-6348
122
20
-
4536
-6338
- 1
- 1
- {0}
-
10
5
0
- Rectangle corner fillet radius
- 26d6c4ca-b1bc-41ec-aaf6-0aa301c290dd
- Radius
- Radius
- false
- 0
-
4475
-6328
122
20
-
4536
-6318
- 1
- 1
- {0}
- 0
- Rectangle defined by P, A and B
- f5a7f637-9b22-4e04-b77f-1d3ff9e40c7b
- Rectangle
- Rectangle
- false
- 0
-
4621
-6405
48
48
-
4645
-6380.75
- Length of rectangle curve
- af49bf45-64e1-43c9-96c4-2dbd2ecf9810
- Length
- Length
- false
- 0
-
4621
-6357
48
49
-
4645
-6332.25
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- b1348dbc-371a-43bc-812c-df67832ab81c
- Bounds
- Bounds
-
4520
-6497
110
28
-
4578
-6483
- 1
- Numbers to include in Bounds
- ce04a7bc-73a3-4ef2-a829-9f71f2b1d1f0
- Numbers
- Numbers
- false
- f96a1aad-44a7-4d15-8804-cc046e1b7a5e
- 1
-
4522
-6495
44
24
-
4544
-6483
- Numeric Domain between the lowest and highest numbers in {N}
- c52aafb7-b99d-4e6c-86e3-b545ba41c16f
- Domain
- Domain
- false
- 0
-
4590
-6495
38
24
-
4609
-6483
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4236
-10222
47
20
-
4259.5
-10212
- Curvature circle at {t}
- 23dd51be-8203-4766-ba31-db3f447aa9f0
- Curvature
- Curvature
- false
- 0
-
4236
-10202
47
20
-
4259.5
-10192
- 2162e72e-72fc-4bf8-9459-d4d82fa8aa14
- Divide Curve
- Divide a curve into equal length segments
- true
- 07c89763-48b6-4bd1-ab5e-911af8937df3
- Divide Curve
- Divide Curve
-
4161
-10158
123
64
-
4215
-10126
- Curve to divide
- 03bab969-4ec9-4907-bedf-796599b5210f
- Curve
- Curve
- false
- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- 1
-
4163
-10156
40
20
-
4183
-10146
- Number of segments
- 24959820-16c9-44cc-98d1-769caa891d47
- Count
- Count
- false
- cddea196-b718-4e8a-9749-24c97c4c7bc5
- 1
-
4163
-10136
40
20
-
4183
-10126
- 1
- 1
- {0}
- 32
- Split segments at kinks
- 9911c558-dd76-497f-8d0e-6f62f1695414
- Kinks
- Kinks
- false
- 0
-
4163
-10116
40
20
-
4183
-10106
- 1
- 1
- {0}
- false
- 1
- Division points
- 9b711c4a-9a46-4f00-9a60-df6fad1c07d5
- Points
- Points
- false
- 0
-
4227
-10156
55
20
-
4254.5
-10146
- 1
- Tangent vectors at division points
- a38e16db-c18d-4a5c-a048-338a4d412c31
- Tangents
- Tangents
- false
- 0
-
4227
-10136
55
20
-
4254.5
-10126
- 1
- Parameter values at division points
- e5683c16-21e1-4565-bf08-be9cda6dda0a
- Parameters
- Parameters
- false
- 0
-
4227
-10116
55
20
-
4254.5
-10106
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- Curve
- Curve
- false
- ff1630c6-1423-4f6b-91f3-45a71a2ad934
- 1
-
4200
-8675
50
24
-
4225.271
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- 23862862-049a-40be-b558-2418aacbd916
- Deconstruct Arc
- Retrieve the base plane, radius and angle domain of an arc.
- true
- 405c7001-87d3-4a47-8a54-02c6e0c2c8c0
- Deconstruct Arc
- Deconstruct Arc
-
4172
-10327
102
64
-
4206
-10295
- Arc or Circle to deconstruct
- 0cbf78b8-541c-4c92-b7be-413a2b382376
- Arc
- Arc
- false
- 23dd51be-8203-4766-ba31-db3f447aa9f0
- 1
-
4174
-10325
20
60
-
4184
-10295
- Base plane of arc or circle
- 16eff75b-8636-478d-8aa0-7b0543501804
- Base Plane
- Base Plane
- false
- 0
-
4218
-10325
54
20
-
4245
-10315
- Radius of arc or circle
- 70b80e84-5cdb-44af-adec-7bc4ec553038
- Radius
- Radius
- false
- 0
-
4218
-10305
54
20
-
4245
-10295
- Angle domain (in radians) of arc
- 99b1b92d-7fbe-4c0d-bdc2-b796864fd904
- Angle
- Angle
- false
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-
4218
-10285
54
20
-
4245
-10275
- 797d922f-3a1d-46fe-9155-358b009b5997
- One Over X
- Compute one over x.
- true
- 15a65b44-afd8-4760-8df2-b25aa3f747b6
- One Over X
- One Over X
-
4179
-10916
88
28
-
4222
-10902
- Input value
- 0f1ad528-76b8-4996-a25c-88d05da2382f
- Value
- Value
- false
- 2e08a9fe-9d90-438f-b0b9-e4a554d1341b
- 1
-
4181
-10914
29
24
-
4195.5
-10902
- Output value
- 30cd8de7-0b61-4693-bbcd-28c0702bd852
- Result
- Result
- false
- 0
-
4234
-10914
31
24
-
4249.5
-10902
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
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- Quick Graph
- Quick Graph
- false
- 0
- f12c2695-7450-4d51-95b7-f5370f203d62
- 1
-
4149
-11152
150
150
-
4149.832
-11151.03
- -1
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- b74401f8-a343-4548-9040-876c6077d193
- Line
- Line
-
4172
-10852
102
44
-
4238
-10830
- Line start point
- 5e639912-e015-4f28-8a89-0aeda8b81ec3
- Start Point
- Start Point
- false
- 7afb1245-5571-4bbd-b2a4-f54dbba470b1
- 1
-
4174
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52
20
-
4200
-10840
- Line end point
- 49273ef2-e373-4b36-b850-6ba53d27942d
- End Point
- End Point
- false
- 16eff75b-8636-478d-8aa0-7b0543501804
- 1
-
4174
-10830
52
20
-
4200
-10820
- Line segment
- a124315e-609c-4e07-97c3-c206ad54578a
- Line
- Line
- false
- 0
-
4250
-10850
22
40
-
4261
-10830
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- d08e7223-87d2-496e-b8b7-50694bb6e61f
- Line SDL
- Line SDL
-
4168
-12736
110
64
-
4242
-12704
- Line start point
- 5ee838e6-774e-4ac5-850a-5e439c0db5d2
- Start
- Start
- false
- 7afb1245-5571-4bbd-b2a4-f54dbba470b1
- 1
-
4170
-12734
60
20
-
4208
-12724
- Line tangent (direction)
- 5c9c6f2d-f5ea-4aec-96e8-637961a539bd
- Direction
- Direction
- false
- bce7d097-a93e-463a-a44f-a162f5351bb5
- 1
-
4170
-12714
60
20
-
4208
-12704
- 1
- 1
- {0}
-
0
0
1
- Line length
- ce7b7763-7791-48f7-adf5-4256f6fb463b
- -X
- Length
- Length
- false
- 27dcde40-b88b-4ac7-a975-7856a683581e
- 1
-
4170
-12694
60
20
-
4208
-12684
- 1
- 1
- {0}
- 1
- Line segment
- e2f45867-8938-4321-8832-9f4cdfdfc4ca
- Line
- Line
- false
- 0
-
4254
-12734
22
60
-
4265
-12704
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 42ce30eb-5d55-42cb-a242-9b4de2fe8fa9
- Evaluate Length
- Evaluate Length
-
4148
-13649
149
64
-
4233
-13617
- Curve to evaluate
- d254a760-6c0c-438a-a241-aaf6a6f8ff4a
- Curve
- Curve
- false
- eb8dd7ee-d6c5-44d9-83d0-9b91440dec04
- 1
-
4150
-13647
71
20
-
4185.5
-13637
- Length factor for curve evaluation
- 743c61ad-ac4e-483a-8a28-64b5c843c9bd
- Length
- Length
- false
- 0
-
4150
-13627
71
20
-
4185.5
-13617
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 06da7f4d-5517-4d52-9cb7-c28d36ec865e
- Normalized
- Normalized
- false
- 0
-
4150
-13607
71
20
-
4185.5
-13597
- 1
- 1
- {0}
- true
- Point at the specified length
- 9771ebbb-d58f-4c21-ac4f-e6b4c76b7424
- Point
- Point
- false
- 0
-
4245
-13647
50
20
-
4270
-13637
- Tangent vector at the specified length
- e6803bb6-a0d6-4fb7-94dc-725d349406f6
- Tangent
- Tangent
- false
- 0
-
4245
-13627
50
20
-
4270
-13617
- Curve parameter at the specified length
- ea91947f-08b5-48ea-bab8-b80a9efcea97
- Parameter
- Parameter
- false
- 0
-
4245
-13607
50
20
-
4270
-13597
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
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- dc13246f-bd89-4662-866a-1d1bde34af91
- Interpolate
- Interpolate
-
4110
-13980
225
84
-
4283
-13938
- 1
- Interpolation points
- fecd8732-eb50-4490-8e65-7c09fbc2a468
- Vertices
- Vertices
- false
- 5e0a4ae7-f8ed-47ec-a4db-da8d8f475599
- 1
-
4112
-13978
159
20
-
4191.5
-13968
- Curve degree
- e8bc5d49-d646-4132-8b1a-08bdc3c8284d
- Degree
- Degree
- false
- 0
-
4112
-13958
159
20
-
4191.5
-13948
- 1
- 1
- {0}
- 1
- Periodic curve
- ab475277-03a2-4fbc-8e0c-bcf0bf488061
- Periodic
- Periodic
- false
- 0
-
4112
-13938
159
20
-
4191.5
-13928
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 7e6f9b7e-bfef-4316-a0dc-2ab301bf619d
- KnotStyle
- KnotStyle
- false
- 0
-
4112
-13918
159
20
-
4191.5
-13908
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 39638b82-efbe-4d7b-a7ff-fe6fa74a68d5
- Curve
- Curve
- false
- 0
-
4295
-13978
38
26
-
4314
-13964.67
- Curve length
- f5cd8c50-0677-4f74-8791-ec4ef812f280
- Length
- Length
- false
- 0
-
4295
-13952
38
27
-
4314
-13938
- Curve domain
- 3b792ece-2a63-47fd-b3fa-4dd8c5eb18aa
- Domain
- Domain
- false
- 0
-
4295
-13925
38
27
-
4314
-13911.33
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 07897117-71c3-4210-bf5a-fe5c9c35b734
- Number
- Number
- false
- 879d61cd-8730-4fb1-889a-75004392dece
- 1
-
4199
-14009
50
24
-
4224.743
-13997.84
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- e47d2103-100b-4917-95a1-ad553a6f6c89
- Curve
- Curve
- false
- 39638b82-efbe-4d7b-a7ff-fe6fa74a68d5
- 1
-
4199
-14106
50
24
-
4224.89
-14094.94
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f12c2695-7450-4d51-95b7-f5370f203d62
- Relay
-
- false
- 30cd8de7-0b61-4693-bbcd-28c0702bd852
- 1
-
4203
-10935
40
16
-
4223
-10927
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 9b649ab3-bda3-4355-af6d-1a65e75ba7f2
- Create Material
- Create Material
-
4147
-13496
152
104
-
4245
-13444
- Colour of the diffuse channel
- f4d0f54a-f0a0-4904-a351-716605847c5c
- Diffuse
- Diffuse
- false
- 0
-
4149
-13494
84
20
-
4191
-13484
- 1
- 1
- {0}
-
255;248;248;248
- Colour of the specular highlight
- 5b0c7ff9-a941-439d-bf6d-bb57f067fbc3
- Specular
- Specular
- false
- 0
-
4149
-13474
84
20
-
4191
-13464
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- 9c2bf171-837b-4b63-80ef-04ae0ff89cc3
- Emission
- Emission
- false
- 0
-
4149
-13454
84
20
-
4191
-13444
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 66cd36e8-b7fa-4add-a218-857b4903aaee
- Transparency
- Transparency
- false
- 0
-
4149
-13434
84
20
-
4191
-13424
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 64d01313-691f-4f81-9cbd-7fb9013eadcc
- Shine
- Shine
- false
- 0
-
4149
-13414
84
20
-
4191
-13404
- 1
- 1
- {0}
- 100
- Resulting material
- 17ab70c0-fdf4-44d2-8ad7-7464dd583185
- Material
- Material
- false
- 0
-
4257
-13494
40
100
-
4277
-13444
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- bc191a47-81f4-4dd6-a17c-d3197d1d7a16
- Custom Preview
- Custom Preview
-
4185
-13556
76
44
-
4247
-13534
- Geometry to preview
- true
- e3a6878f-2129-4f94-b2ce-884ac7de4a75
- Geometry
- Geometry
- false
- eb8dd7ee-d6c5-44d9-83d0-9b91440dec04
- 1
-
4187
-13554
48
20
-
4211
-13544
- The material override
- 0ddb21b8-0ef2-4e54-adcd-daa6a2ab3ed9
- Material
- Material
- false
- 17ab70c0-fdf4-44d2-8ad7-7464dd583185
- 1
-
4187
-13534
48
20
-
4211
-13524
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 2f912cc6-35f4-45f2-97c7-bde0e91b2302
- Create Material
- Create Material
-
4147
-9576
152
104
-
4245
-9524
- Colour of the diffuse channel
- 02d1caee-dbaf-4497-bf5a-a141a6266c31
- Diffuse
- Diffuse
- false
- 0
-
4149
-9574
84
20
-
4191
-9564
- 1
- 1
- {0}
-
255;211;211;211
- Colour of the specular highlight
- d5dcfa10-d714-45ed-aada-ee6b70eccb7f
- Specular
- Specular
- false
- 0
-
4149
-9554
84
20
-
4191
-9544
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- eff44996-699b-49e7-b7df-a59c111dce65
- Emission
- Emission
- false
- 0
-
4149
-9534
84
20
-
4191
-9524
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- c0f8e027-1c56-449e-8f04-e26d450687d7
- Transparency
- Transparency
- false
- 0
-
4149
-9514
84
20
-
4191
-9504
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 350eac44-7d87-459d-9742-b53d1f8917b5
- Shine
- Shine
- false
- 0
-
4149
-9494
84
20
-
4191
-9484
- 1
- 1
- {0}
- 100
- Resulting material
- a8ef1cfa-9571-477d-a221-a149c573fc1f
- Material
- Material
- false
- 0
-
4257
-9574
40
100
-
4277
-9524
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- e511aaee-13bf-4dba-88e6-d21379828fcf
- Custom Preview
- Custom Preview
-
4194
-9662
76
44
-
4256
-9640
- Geometry to preview
- true
- 46056f71-29ac-483d-ab66-584ec3e1eaf1
- Geometry
- Geometry
- false
- 25148fb6-7926-4bb6-a91b-d583a64fda08
- 1
-
4196
-9660
48
20
-
4220
-9650
- The material override
- a6e8fd8c-86f9-4da8-b773-9c47e474e342
- Material
- Material
- false
- a8ef1cfa-9571-477d-a221-a149c573fc1f
- 1
-
4196
-9640
48
20
-
4220
-9630
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- d0bf4303-26af-4d04-a54a-0493bc35357a
- Create Material
- Create Material
-
4147
-14267
152
104
-
4245
-14215
- Colour of the diffuse channel
- bd71b31e-b997-4ed1-8425-431f8feee2bf
- Diffuse
- Diffuse
- false
- 0
-
4149
-14265
84
20
-
4191
-14255
- 1
- 1
- {0}
-
255;223;223;223
- Colour of the specular highlight
- 36715383-d840-4f70-9642-e586552c38e7
- Specular
- Specular
- false
- 0
-
4149
-14245
84
20
-
4191
-14235
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- ca9a2591-c407-4f63-8b65-b20d2a155192
- Emission
- Emission
- false
- 0
-
4149
-14225
84
20
-
4191
-14215
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 0d8faaf0-08c6-4a72-834e-0879a505c83e
- Transparency
- Transparency
- false
- 0
-
4149
-14205
84
20
-
4191
-14195
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- e7b32236-84ac-4543-8552-f906cfb47efd
- Shine
- Shine
- false
- 0
-
4149
-14185
84
20
-
4191
-14175
- 1
- 1
- {0}
- 100
- Resulting material
- 769a79e8-533f-4d62-9549-29e49944359e
- Material
- Material
- false
- 0
-
4257
-14265
40
100
-
4277
-14215
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- 9945b8ca-6c95-433e-b360-1f42cb6da177
- Custom Preview
- Custom Preview
-
4185
-14338
76
44
-
4247
-14316
- Geometry to preview
- true
- 82c888b6-b77a-4798-9af4-fc7dde891735
- Geometry
- Geometry
- false
- e47d2103-100b-4917-95a1-ad553a6f6c89
- 1
-
4187
-14336
48
20
-
4211
-14326
- The material override
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- Material
- Material
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48
20
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4211
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255;221;160;221
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255;66;48;66
- 0.5
-
255;255;255;255
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- 7376fe41-74ec-497e-b367-1ffe5072608b
- Curvature Graph
- Draws Rhino Curvature Graphs.
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- Curvature Graph
- Curvature Graph
-
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80
64
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- Curve for Curvature graph display
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52
20
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4211
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- Sampling density of the Graph
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- Density
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52
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4211
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- Scale of graph
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4185
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52
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4211
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- 105
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- Digit Scroller
- Numeric scroller for single numbers
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- true
- Digit Scroller
-
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- 0
- 12
-
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4099
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250
20
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4099.832
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- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 41f6454e-b371-4b63-823d-19eb9971f1f2
- Remap Numbers
- Remap Numbers
-
4148
-11822
149
64
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4243
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- Value to remap
- af1ca7e4-abcb-4595-b9fb-7a3937e458ee
- Value
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- f93970e3-313c-4c5c-8aa1-19b16286ed86
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4150
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81
20
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- Source domain
- d97b8f37-be63-44e8-a31c-4159019900fb
- Source
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- 016860e2-845e-4afc-8b5d-07660db20ff7
- 1
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4150
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81
20
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4190.5
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- {0}
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0
1
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- Target
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4150
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81
20
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4190.5
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- 1
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- {0}
-
0
1
- Remapped number
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- Mapped
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- 0
-
4255
-11820
40
30
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4275
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- Remapped and clipped number
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- 0
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4255
-11790
40
30
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4275
-11775
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 7b696713-d4b2-4a4a-9211-7534aeadd9a3
- Bounds
- Bounds
-
4168
-11740
110
28
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4226
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- 1
- Numbers to include in Bounds
- 2f7d2897-4628-4a59-96ea-edef02525a54
- Numbers
- Numbers
- false
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- 1
-
4170
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44
24
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4192
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- Numeric Domain between the lowest and highest numbers in {N}
- 016860e2-845e-4afc-8b5d-07660db20ff7
- Domain
- Domain
- false
- 0
-
4238
-11738
38
24
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-11726
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- Relay
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- A wire relay object
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- Relay
-
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- f12c2695-7450-4d51-95b7-f5370f203d62
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4203
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40
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4223
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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4203
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40
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4223
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- Mathematical multiplication
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-
4188
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70
44
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4213
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- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- First item for multiplication
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- A
- A
- true
- 7a4cf4fb-021b-4808-b61f-07036e98579d
- 1
-
4190
-12612
11
20
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4195.5
-12602
- Second item for multiplication
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- B
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- 1
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4190
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11
20
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4195.5
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- Grasshopper.Kernel.Types.GH_Number
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-
4225
-12612
31
40
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4240.5
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- A panel for custom notes and text values
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185
271
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255;255;255;255
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- Relay
-
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4203
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40
16
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4223
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
-
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4203
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40
16
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4223
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- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
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- Panel
- A panel for custom notes and text values
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4124
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200
271
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4124.832
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255;255;255;255
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- Relay
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- A wire relay object
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- Relay
-
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-
4203
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40
16
-
4223
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
-
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- 1
-
4203
-11197
40
16
-
4223
-11189
- c75b62fa-0a33-4da7-a5bd-03fd0068fd93
- Length
- Measure the length of a curve.
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- 999a563c-d781-4009-8cd4-024a77f2d578
- Length
- Length
-
4177
-9187
92
28
-
4221
-9173
- Curve to measure
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- Curve
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- 1
-
4179
-9185
30
24
-
4194
-9173
- Curve length
- e45ea623-954b-4f62-af92-e86335b84dc8
- Length
- Length
- false
- 0
-
4233
-9185
34
24
-
4250
-9173
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- b1c7b6b3-7ad0-4d84-9951-bedd075e5377
- Multiplication
- Multiplication
-
4188
-12507
70
44
-
4213
-12485
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
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- A
- A
- true
- 78178aa5-5eb2-45d7-8a91-9d4d37d726eb
- 1
-
4190
-12505
11
20
-
4195.5
-12495
- Second item for multiplication
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- B
- B
- true
- ba397b34-4f87-4164-844d-61908024f5be
- 1
-
4190
-12485
11
20
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4195.5
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- Result of multiplication
- 7a4cf4fb-021b-4808-b61f-07036e98579d
- Result
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- 0
-
4225
-12505
31
40
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4240.5
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
4203
-14066
40
16
-
4223
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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4203
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40
16
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4223
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
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- Relay
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-
4203
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40
16
-
4223
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- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
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- Explode
- Explode
-
4156
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134
44
-
4227
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- Curve to explode
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- Curve
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-
4158
-14687
57
20
-
4186.5
-14677
- Recursive decomposition until all segments are atomic
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- Recursive
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- 0
-
4158
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57
20
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4186.5
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- 1
- 1
- {0}
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- 1
- Exploded segments that make up the base curve
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- Segments
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4239
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49
20
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4263.5
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- 1
- Vertices of the exploded segments
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- Vertices
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-
4239
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49
20
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4263.5
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- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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- b63e4d1b-c56c-4e56-8be8-f3532a9d307f
- Evaluate Length
- Evaluate Length
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4148
-14772
149
64
-
4233
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- Curve to evaluate
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- Curve
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-
4150
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71
20
-
4185.5
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- Length factor for curve evaluation
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- Length
- Length
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- 0
-
4150
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71
20
-
4185.5
-14740
- 1
- 1
- {0}
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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- Normalized
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4150
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71
20
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4185.5
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- {0}
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- Point at the specified length
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- Point
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50
20
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- Tangent vector at the specified length
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- Tangent
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4245
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50
20
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4270
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- Curve parameter at the specified length
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- Parameter
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-
4245
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50
20
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4270
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- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
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- Line SDL
- Line SDL
-
4168
-16490
110
64
-
4242
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- Line start point
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- Start
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- 38830aa3-f0e4-4c13-a780-98eea0c5473b
- 1
-
4170
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60
20
-
4208
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- Line tangent (direction)
- c5332335-e11d-407f-bf48-c4f441c94eb8
- Direction
- Direction
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- 1
-
4170
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60
20
-
4208
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- 1
- 1
- {0}
-
0
0
1
- Line length
- fd8dc6b9-f5ce-430b-ad54-ee0a4555aa61
- ABS(X)
- Length
- Length
- false
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- 1
-
4170
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60
20
-
4208
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- 1
- 1
- {0}
- 0.015625
- Line segment
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- Line
- Line
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- 0
-
4254
-16488
22
60
-
4265
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- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
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- 740e6b61-0f94-4938-8822-6fe4ce1ad6a6
- Relative Differences
- Relative Differences
-
4165
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116
28
-
4212
-15101
- 1
- List of data to operate on (numbers or points or vectors allowed)
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- Values
- Values
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- 1
-
4167
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33
24
-
4183.5
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- 1
- Differences between consecutive items
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- Differenced
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- 0
-
4224
-15113
55
24
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4251.5
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- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
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- Replace Nulls
- Replace Nulls
-
4153
-15059
139
44
-
4248
-15037
- 1
- Items to test for null
- 371c75a4-545a-4d6b-aa91-ea5090be1b9a
- Items
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- 1
-
4155
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81
20
-
4195.5
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- 1
- Items to replace nulls with
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- Replacements
- Replacements
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- 0
-
4155
-15037
81
20
-
4195.5
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- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
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- Items
- Items
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-
4260
-15057
30
20
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4275
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- Number of items replaced
- 764a039c-e3d2-4306-9f7d-abe60fe80aa0
- Count
- Count
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- 0
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4260
-15037
30
20
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4275
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
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- Relay
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-
4203
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40
16
-
4223
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
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- Relay
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4203
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40
16
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4223
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- Group
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-
255;255;255;255
- A group of Grasshopper objects
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255;255;255;255
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- Custom Preview
- Allows for customized geometry previews
- true
- true
- 39f51487-3fea-4c4f-8c52-6eb3ab4ac7e7
- Custom Preview
- Custom Preview
-
4185
-17891
76
44
-
4247
-17869
- Geometry to preview
- true
- 99e227e8-f917-4e04-839e-9a63c56ddc98
- Geometry
- Geometry
- false
- d652d06d-4172-4012-b7a5-0e4da2df70d9
- 1
-
4187
-17889
48
20
-
4211
-17879
- The material override
- 0cce4dd0-2d30-4239-afc1-2bdd01979c4f
- Material
- Material
- false
- 848d63ab-91ff-437a-9163-daf05af785d9
- 1
-
4187
-17869
48
20
-
4211
-17859
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- b7bc8938-d30c-49b7-9e6a-1a27ac0c06b0
- Quick Graph
- Quick Graph
- false
- 0
- c9138a0a-fbbf-4461-9f89-beffd0e2e547
- 1
-
4149
-16016
150
150
-
4149.832
-16015.21
- -1
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- d54c9682-d753-4b66-88a9-89ffe4950ef5
- 067b06fb-2be5-4efb-b45c-a985d262ad39
- 6385b23b-d6d3-476d-96d6-29c3522da5ac
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- c0cba467-9fb1-4c2e-bafa-dbbf437e29ba
- ffbf53e5-d3db-4109-bb1e-6931f94abe5e
- 8783c54f-28c0-46fe-aea5-51d79ebe31bc
- 135de92c-47ae-47b2-998c-4347c4f57d60
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- d24d1a69-7014-4616-ad43-6fdc65d5f5eb
- 6334e1b4-959a-4192-80ac-cf9c5e2be571
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- 448c6435-2236-4413-baa7-c01e2e4f763a
- 4a90a0e7-d580-434a-88ee-b96a4c31ecdb
- 9c870440-6ef4-4e12-b314-3a7e6991f9d8
- 33
- 2d87eeda-b701-40fd-88f9-9b663a167fe9
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- d54c9682-d753-4b66-88a9-89ffe4950ef5
- Explode
- Explode
-
4156
-18216
134
44
-
4227
-18194
- Curve to explode
- 05a20123-aebe-47f7-bdb2-9685e86b0474
- Curve
- Curve
- false
- d652d06d-4172-4012-b7a5-0e4da2df70d9
- 1
-
4158
-18214
57
20
-
4186.5
-18204
- Recursive decomposition until all segments are atomic
- 55be620a-bf8c-48c8-9c7a-6ab39be9c48f
- Recursive
- Recursive
- false
- 0
-
4158
-18194
57
20
-
4186.5
-18184
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 4ad6c99a-339a-43fa-985e-4c1b06757026
- Segments
- Segments
- false
- 0
-
4239
-18214
49
20
-
4263.5
-18204
- 1
- Vertices of the exploded segments
- 01863565-0af3-4060-b64c-cfb511edf5a0
- Vertices
- Vertices
- false
- 0
-
4239
-18194
49
20
-
4263.5
-18184
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 067b06fb-2be5-4efb-b45c-a985d262ad39
- Evaluate Length
- Evaluate Length
-
4148
-18299
149
64
-
4233
-18267
- Curve to evaluate
- 30ed2d3c-94af-4722-9605-df2362804a67
- Curve
- Curve
- false
- 4ad6c99a-339a-43fa-985e-4c1b06757026
- 1
-
4150
-18297
71
20
-
4185.5
-18287
- Length factor for curve evaluation
- a1c52ef9-4ff4-4da5-9e15-216def018b2f
- Length
- Length
- false
- 0
-
4150
-18277
71
20
-
4185.5
-18267
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 23e36d99-352d-44e8-8970-633196c909d6
- Normalized
- Normalized
- false
- 0
-
4150
-18257
71
20
-
4185.5
-18247
- 1
- 1
- {0}
- true
- Point at the specified length
- f067dc82-4f0d-41e8-995f-050bcd418214
- Point
- Point
- false
- 0
-
4245
-18297
50
20
-
4270
-18287
- Tangent vector at the specified length
- af45f083-6624-4b21-b6be-cc536c3d5b50
- Tangent
- Tangent
- false
- 0
-
4245
-18277
50
20
-
4270
-18267
- Curve parameter at the specified length
- 95dfa05a-b334-4bb5-b2ab-83cbe4adb542
- Parameter
- Parameter
- false
- 0
-
4245
-18257
50
20
-
4270
-18247
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 6385b23b-d6d3-476d-96d6-29c3522da5ac
- Line SDL
- Line SDL
-
4168
-20019
110
64
-
4242
-19987
- Line start point
- bebdc7d2-c14d-4362-898a-9ad03589d18d
- Start
- Start
- false
- f067dc82-4f0d-41e8-995f-050bcd418214
- 1
-
4170
-20017
60
20
-
4208
-20007
- Line tangent (direction)
- c50425dc-c3c7-497c-82ee-bca36a8f90e3
- Direction
- Direction
- false
- 2ac9e198-6cea-4201-9919-cfcfc2cabe2f
- 1
-
4170
-19997
60
20
-
4208
-19987
- 1
- 1
- {0}
-
0
0
1
- Line length
- 0bc4014c-e248-43fb-8e14-bd0332290375
- ABS(X)
- Length
- Length
- false
- 1d86913b-05ef-4b1c-8651-2addf3ebc92d
- 1
-
4170
-19977
60
20
-
4208
-19967
- 1
- 1
- {0}
- 0.015625
- Line segment
- 7fcc456d-654b-4235-9212-028188675d3c
- Line
- Line
- false
- 0
-
4254
-20017
22
60
-
4265
-19987
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 744bde25-0e1f-484c-85f4-3b590ed943b1
- Relative Differences
- Relative Differences
-
4165
-18642
116
28
-
4212
-18628
- 1
- List of data to operate on (numbers or points or vectors allowed)
- da1cbfd1-d1aa-46bc-abc0-5a7c91ff4d03
- Values
- Values
- false
- 84dd43e2-0239-476b-8c14-cb785f8f38d7
- 1
-
4167
-18640
33
24
-
4183.5
-18628
- 1
- Differences between consecutive items
- 61f56bac-b600-4626-93db-5db83574eec5
- Differenced
- Differenced
- false
- 0
-
4224
-18640
55
24
-
4251.5
-18628
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 452e2d5e-9f39-4970-9058-e527cc07af8e
- Replace Nulls
- Replace Nulls
-
4153
-18586
139
44
-
4248
-18564
- 1
- Items to test for null
- de78744f-baa5-4313-b6f0-775e764ff8b9
- Items
- Items
- false
- f78c924b-e06c-4af0-8b7f-7ccb78f432c2
- 1
-
4155
-18584
81
20
-
4195.5
-18574
- 1
- Items to replace nulls with
- b90f9779-c11e-43de-a8fb-acccf6e25c16
- Replacements
- Replacements
- false
- 0
-
4155
-18564
81
20
-
4195.5
-18554
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 84dd43e2-0239-476b-8c14-cb785f8f38d7
- Items
- Items
- false
- 0
-
4260
-18584
30
20
-
4275
-18574
- Number of items replaced
- 1d08a1d3-d1f2-4c15-8801-759637d6c6f5
- Count
- Count
- false
- 0
-
4260
-18564
30
20
-
4275
-18554
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f78c924b-e06c-4af0-8b7f-7ccb78f432c2
- Relay
- false
- 7a901d8a-1cd4-45e5-a71a-c0d2160cd75c
- 1
-
4203
-18523
40
16
-
4223
-18515
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6048d170-852f-42ea-80e1-ca2490f81544
- Relay
- false
- a36e8dbb-c091-4ccc-b3ef-3c7d48b95fed
- 1
-
4203
-18887
40
16
-
4223
-18879
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 744bde25-0e1f-484c-85f4-3b590ed943b1
- 452e2d5e-9f39-4970-9058-e527cc07af8e
- dc605dce-2445-4ff6-aaf9-7e891244da2f
- c7d24e3a-2696-48c4-9057-5172971d87af
- c661e18f-da54-4570-af6c-163aba53a931
- f78c924b-e06c-4af0-8b7f-7ccb78f432c2
- 6048d170-852f-42ea-80e1-ca2490f81544
- 97b278b2-28ba-4615-b5a5-92c19dc104c9
- 8
- d94399b9-e54c-419c-9855-ba65cb42b402
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- d501324e-4818-4151-beba-5629cca2f114
- Curve Closest Point
- Curve Closest Point
-
4169
-18387
108
64
-
4213
-18355
- Point to project onto curve
- dbe8e73d-4753-405e-9ac8-afaffb97df68
- Point
- Point
- false
- f067dc82-4f0d-41e8-995f-050bcd418214
- 1
-
4171
-18385
30
30
-
4186
-18370
- Curve to project onto
- 1b92a4a0-f96f-4a8c-8150-80d26b8de41a
- Curve
- Curve
- false
- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- 1
-
4171
-18355
30
30
-
4186
-18340
- Point on the curve closest to the base point
- 14f4a5a1-adc9-4519-85bf-8cd93927ee1c
- Point
- Point
- false
- 0
-
4225
-18385
50
20
-
4250
-18375
- Parameter on curve domain of closest point
- 0fe2bf2b-b9e3-43f2-959e-8f7ee7602348
- Parameter
- Parameter
- false
- 0
-
4225
-18365
50
20
-
4250
-18355
- Distance between base point and curve
- d82bcf86-9047-4138-8e6f-ab79a9acf3c4
- Distance
- Distance
- false
- 0
-
4225
-18345
50
20
-
4250
-18335
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- f3c8f32c-c298-4837-9e50-5da9a9911390
- Line
- Line
-
4172
-18466
102
44
-
4238
-18444
- Line start point
- 593a551b-7676-411c-b22b-d2536a4d2e57
- Start Point
- Start Point
- false
- 14f4a5a1-adc9-4519-85bf-8cd93927ee1c
- 1
-
4174
-18464
52
20
-
4200
-18454
- Line end point
- f3831ddd-b036-461b-98fd-ddb5a089f195
- End Point
- End Point
- false
- f067dc82-4f0d-41e8-995f-050bcd418214
- 1
-
4174
-18444
52
20
-
4200
-18434
- Line segment
- 2ac9e198-6cea-4201-9919-cfcfc2cabe2f
- Line
- Line
- false
- 0
-
4250
-18464
22
40
-
4261
-18444
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 5b217a7d-5999-438c-b922-d423f559a0ae
- Remap Numbers
- Remap Numbers
-
4146
-19717
154
64
-
4246
-19685
- Value to remap
- c873b721-ad83-4aa4-b7c6-110eca4db321
- Value
- Value
- false
- db97cb22-8ade-47b4-b383-e24e36978f35
- 1
-
4148
-19715
86
20
-
4191
-19705
- Source domain
- 11da2bb1-86fe-4785-868f-812a9fce0b5a
- Source
- Source
- false
- b52b7e84-6585-40e2-a32a-e29de84b5598
- 1
-
4148
-19695
86
20
-
4191
-19685
- 1
- 1
- {0}
-
0
1
- Target domain
- 3d4bc19f-e245-40d0-bd2c-45147f055e87
- Target
- Target
- false
- 0
-
4148
-19675
86
20
-
4191
-19665
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 4fd2d6e1-7d98-45af-8f99-56aa8712d839
- Mapped
- Mapped
- false
- 0
-
4258
-19715
40
30
-
4278
-19700
- Remapped and clipped number
- 30fa0c7c-c9ef-4f10-8dad-eedea1cca57b
- Clipped
- Clipped
- false
- 0
-
4258
-19685
40
30
-
4278
-19670
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- 9c910d02-e88b-4827-8229-b0f17220bcf5
- Bounds
- Bounds
-
4168
-19635
110
28
-
4226
-19621
- 1
- Numbers to include in Bounds
- 5fc99ec9-2886-4478-9d1b-548bf60ca7b9
- Numbers
- Numbers
- false
- db97cb22-8ade-47b4-b383-e24e36978f35
- 1
-
4170
-19633
44
24
-
4192
-19621
- Numeric Domain between the lowest and highest numbers in {N}
- b52b7e84-6585-40e2-a32a-e29de84b5598
- Domain
- Domain
- false
- 0
-
4238
-19633
38
24
-
4257
-19621
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- db97cb22-8ade-47b4-b383-e24e36978f35
- Relay
-
- false
- 6048d170-852f-42ea-80e1-ca2490f81544
- 1
-
4203
-19588
40
16
-
4223
-19580
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 5c60e924-0d8a-4347-8c90-17e949ad3b56
- Multiplication
- Multiplication
-
4188
-19916
70
44
-
4213
-19894
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 98cc9649-54f6-4045-bcc5-1e26ede4b18e
- A
- A
- true
- a765e6c1-e219-420e-9703-49ca33b9ef8f
- 1
-
4190
-19914
11
20
-
4195.5
-19904
- Second item for multiplication
- 007bcb6f-f1d5-4a85-82d0-23055223c0d2
- B
- B
- true
- 9fcb8eea-0bbc-492d-a5c2-ac6d333e7c03
- 1
-
4190
-19894
11
20
-
4195.5
-19884
- Result of multiplication
- 1d86913b-05ef-4b1c-8651-2addf3ebc92d
- Result
- Result
- false
- 0
-
4225
-19914
31
40
-
4240.5
-19894
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 0ff9bfb5-a50a-429e-b223-c97ec433a221
- Multiplication
- Multiplication
-
4188
-19809
70
44
-
4213
-19787
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 4a5f9972-59a5-410a-8138-45dbce930269
- A
- A
- true
- 26bc2885-a1d3-4a37-958f-5a66d5cc48ba
- 1
-
4190
-19807
11
20
-
4195.5
-19797
- Second item for multiplication
- 85502d2b-01b6-4a82-9cc6-8c914abf30d6
- B
- B
- true
- 4fd2d6e1-7d98-45af-8f99-56aa8712d839
- 1
-
4190
-19787
11
20
-
4195.5
-19777
- Result of multiplication
- a765e6c1-e219-420e-9703-49ca33b9ef8f
- Result
- Result
- false
- 0
-
4225
-19807
31
40
-
4240.5
-19787
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 26bc2885-a1d3-4a37-958f-5a66d5cc48ba
- Relay
- false
- e45ea623-954b-4f62-af92-e86335b84dc8
- 1
-
4203
-19744
40
16
-
4223
-19736
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
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4260
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4260
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30
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4223
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255;255;255;255
- A group of Grasshopper objects
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- Find the closest point on a curve.
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30
30
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30
30
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4225
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50
20
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4250
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4225
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4225
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50
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4250
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38
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255;255;255;255
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50
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159
20
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4191.5
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- 1
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- Curve
- Curve
- false
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-
4295
-24876
38
26
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4314
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- Curve length
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- Length
- Length
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4295
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38
27
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4314
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- Curve domain
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- Domain
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4295
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38
27
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4314
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- Create an OpenGL material.
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- Create Material
- Create Material
-
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152
104
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- Colour of the diffuse channel
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- Diffuse
- Diffuse
- false
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-
4149
-25003
84
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255;211;211;211
- Colour of the specular highlight
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- Specular
- Specular
- false
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4149
-24983
84
20
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- 1
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255;0;255;255
- Emissive colour of the material
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- Emission
- Emission
- false
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-
4149
-24963
84
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4191
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- 1
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
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- Transparency
- Transparency
- false
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-
4149
-24943
84
20
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4191
-24933
- 1
- 1
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 00c8029a-c383-442e-87ad-5d0e1c66f97e
- Shine
- Shine
- false
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4149
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84
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- 1
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- Resulting material
- 6d33b433-e039-4304-9efe-06f906fbde24
- Material
- Material
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4257
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40
100
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4277
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- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
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- Custom Preview
- Custom Preview
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76
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- Geometry to preview
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- Geometry
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- 73b32139-4d66-48a6-a0b4-f70f43f63ed4
- 1
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4187
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48
20
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4211
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- The material override
- ae422e09-32aa-4876-bd77-55c6296bfb37
- Material
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4187
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48
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4211
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255;221;160;221
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255;66;48;66
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255;255;255;255
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- Quick Graph
- 1
- Display a set of y-values as a graph
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- Quick Graph
- Quick Graph
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-
4149
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150
150
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4149.832
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- Group
- 1
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255;255;255;255
- A group of Grasshopper objects
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- Group
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- Explode
- Explode a curve into smaller segments.
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- Explode
- Explode
-
4156
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134
44
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4227
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- Curve to explode
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- Curve
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-
4158
-25418
57
20
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4186.5
-25408
- Recursive decomposition until all segments are atomic
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- Recursive
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4158
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57
20
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4186.5
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- Exploded segments that make up the base curve
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- Segments
- Segments
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-
4239
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49
20
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4263.5
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- Vertices of the exploded segments
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- Vertices
- Vertices
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-
4239
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49
20
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4263.5
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- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
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- Evaluate Length
- Evaluate Length
-
4148
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149
64
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4233
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- Curve to evaluate
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- Curve
- Curve
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-
4150
-25501
71
20
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4185.5
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- Length factor for curve evaluation
- f8c1a004-2787-4186-a9a7-57f0cebeb2da
- Length
- Length
- false
- 0
-
4150
-25481
71
20
-
4185.5
-25471
- 1
- 1
- {0}
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- If True, the Length factor is normalized (0.0 ~ 1.0)
- 20145469-c6a5-4cf7-a3cf-0b89362b34c9
- Normalized
- Normalized
- false
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4150
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71
20
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4185.5
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- 1
- {0}
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- Point at the specified length
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- Point
- Point
- false
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-
4245
-25501
50
20
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4270
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- Tangent vector at the specified length
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- Tangent
- Tangent
- false
- 0
-
4245
-25481
50
20
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4270
-25471
- Curve parameter at the specified length
- ffacc501-af93-4e6d-b1ae-344fd636f39e
- Parameter
- Parameter
- false
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-
4245
-25461
50
20
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4270
-25451
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
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- Line SDL
- Line SDL
-
4168
-27284
110
64
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4242
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- Line start point
- f22539ad-7926-4ebe-9e77-ff3dc363598b
- Start
- Start
- false
- 635d76ec-bf56-4013-8542-c825c086398a
- 1
-
4170
-27282
60
20
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4208
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- Line tangent (direction)
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- Direction
- Direction
- false
- 971b2258-328d-467a-817a-dff312591c86
- 1
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4170
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60
20
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4208
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- 1
- 1
- {0}
-
0
0
1
- Line length
- cded0ca9-4a5a-4887-9ccc-a75109ea91bc
- ABS(X)
- Length
- Length
- false
- 9bc4a0cd-fad2-4d87-a670-9a668d5a825d
- 1
-
4170
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60
20
-
4208
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- 1
- 1
- {0}
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- Line segment
- efb81d44-1a6f-4419-a00c-f9978f404424
- Line
- Line
- false
- 0
-
4254
-27282
22
60
-
4265
-27252
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 08930a77-9512-42e4-af4d-98866ac74673
- Relative Differences
- Relative Differences
-
4165
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116
28
-
4212
-25832
- 1
- List of data to operate on (numbers or points or vectors allowed)
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- Values
- Values
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- a9dd5e16-d9a8-4145-8686-59e835c8216f
- 1
-
4167
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33
24
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4183.5
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- Differences between consecutive items
- 424f1cb9-6f95-4519-bea4-909551df1f0d
- Differenced
- Differenced
- false
- 0
-
4224
-25844
55
24
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4251.5
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- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- cd9df8b5-ab5b-476a-9bd2-fe3e549a8b84
- Replace Nulls
- Replace Nulls
-
4153
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139
44
-
4248
-25768
- 1
- Items to test for null
- b27b4922-7540-4397-9ae0-8e5f663f5d92
- Items
- Items
- false
- 24f20de4-9ceb-4fd7-8d89-dbe396fbe464
- 1
-
4155
-25788
81
20
-
4195.5
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- 1
- Items to replace nulls with
- 5ab632f1-5846-44d9-9c64-cb0624129e3c
- Replacements
- Replacements
- false
- 0
-
4155
-25768
81
20
-
4195.5
-25758
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- a9dd5e16-d9a8-4145-8686-59e835c8216f
- Items
- Items
- false
- 0
-
4260
-25788
30
20
-
4275
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- Number of items replaced
- 4404883e-07bb-4369-9798-0834e9cade4f
- Count
- Count
- false
- 0
-
4260
-25768
30
20
-
4275
-25758
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 24f20de4-9ceb-4fd7-8d89-dbe396fbe464
- Relay
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- 1
-
4203
-25727
40
16
-
4223
-25719
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 168a6d85-6874-4473-b654-22364c79dac0
- Relay
- false
- d32d02ea-0847-4db5-8f3f-98ba603aa5be
- 1
-
4203
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40
16
-
4223
-26083
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 08930a77-9512-42e4-af4d-98866ac74673
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- Group
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- Curve Closest Point
- Find the closest point on a curve.
- true
- 1981f58d-a9e2-4541-a4ab-250a62e96050
- Curve Closest Point
- Curve Closest Point
-
4169
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108
64
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4213
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- Point to project onto curve
- 47227380-22a7-4827-a735-7132b235a116
- Point
- Point
- false
- 635d76ec-bf56-4013-8542-c825c086398a
- 1
-
4171
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30
30
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4186
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- Curve to project onto
- c3773a7e-5108-48a3-9cfa-3f4c9c11919a
- Curve
- Curve
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- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- 1
-
4171
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30
30
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4186
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- Point on the curve closest to the base point
- 324a19cc-f40d-4750-bbc3-4e45357ade09
- Point
- Point
- false
- 0
-
4225
-25589
50
20
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4250
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- Parameter on curve domain of closest point
- 4594c86a-f29f-4b90-9617-c8f784067081
- Parameter
- Parameter
- false
- 0
-
4225
-25569
50
20
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4250
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- Distance between base point and curve
- 67a568c7-e414-47d6-b39e-d9fafb1eb710
- Distance
- Distance
- false
- 0
-
4225
-25549
50
20
-
4250
-25539
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 267b46cf-7810-4ffd-9a53-1c8a0ac1159f
- Line
- Line
-
4172
-25670
102
44
-
4238
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- Line start point
- c05cd423-df02-438e-a9e9-14ff99aaa5ee
- Start Point
- Start Point
- false
- 324a19cc-f40d-4750-bbc3-4e45357ade09
- 1
-
4174
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52
20
-
4200
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- Line end point
- 8c6f78c4-6ec6-410e-aa4f-20394513bc95
- End Point
- End Point
- false
- 635d76ec-bf56-4013-8542-c825c086398a
- 1
-
4174
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52
20
-
4200
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- Line segment
- 971b2258-328d-467a-817a-dff312591c86
- Line
- Line
- false
- 0
-
4250
-25668
22
40
-
4261
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- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- fa5d0056-f4b6-432c-98cb-e9acb319720b
- Remap Numbers
- Remap Numbers
-
4146
-26982
154
64
-
4246
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- Value to remap
- 2f82abd8-6df6-4422-acbc-2fcdfd356c67
- Value
- Value
- false
- 6a23caf1-978a-4527-8554-74d2630e2ec4
- 1
-
4148
-26980
86
20
-
4191
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- Source domain
- 33ce0648-00a9-421f-9e7b-ec840f0641a7
- Source
- Source
- false
- 2a9c274a-019e-426b-885d-7a65d8b4aafd
- 1
-
4148
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86
20
-
4191
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- 1
- 1
- {0}
-
0
1
- Target domain
- ea78937c-b15d-4f5a-addf-6c3a16397577
- Target
- Target
- false
- 0
-
4148
-26940
86
20
-
4191
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- 1
- 1
- {0}
-
-1
1
- Remapped number
- 1dcddfe4-d53f-40d3-ab02-ea4d65808be2
- Mapped
- Mapped
- false
- 0
-
4258
-26980
40
30
-
4278
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- Remapped and clipped number
- fb05b4b6-52d3-4709-9cdc-ed3a2ca82942
- Clipped
- Clipped
- false
- 0
-
4258
-26950
40
30
-
4278
-26935
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- fa94c145-6718-44c7-852b-4c9bfb8061fc
- Bounds
- Bounds
-
4168
-26900
110
28
-
4226
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- 1
- Numbers to include in Bounds
- 4817e525-48bd-4985-8709-a589d42e0c14
- Numbers
- Numbers
- false
- 6a23caf1-978a-4527-8554-74d2630e2ec4
- 1
-
4170
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44
24
-
4192
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- Numeric Domain between the lowest and highest numbers in {N}
- 2a9c274a-019e-426b-885d-7a65d8b4aafd
- Domain
- Domain
- false
- 0
-
4238
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38
24
-
4257
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6a23caf1-978a-4527-8554-74d2630e2ec4
- Relay
-
- false
- 168a6d85-6874-4473-b654-22364c79dac0
- 1
-
4203
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40
16
-
4223
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- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- a72b7664-ed34-43ac-bf8c-03fa1443948f
- Multiplication
- Multiplication
-
4188
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70
44
-
4213
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- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 301ab250-3bd3-4ed9-8c93-997d1f8e79ad
- A
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4245
-28934
50
20
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4270
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- Tangent vector at the specified length
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- Tangent
- Tangent
- false
- 0
-
4245
-28914
50
20
-
4270
-28904
- Curve parameter at the specified length
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- Parameter
- Parameter
- false
- 0
-
4245
-28894
50
20
-
4270
-28884
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- Line SDL
- Create a line segment defined by start point, tangent and length.}
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- Line SDL
- Line SDL
-
4168
-30730
110
64
-
4242
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- Line start point
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- Start
- Start
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- 1
-
4170
-30728
60
20
-
4208
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- Line tangent (direction)
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- Direction
- Direction
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- 1
-
4170
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60
20
-
4208
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- 1
- 1
- {0}
-
0
0
1
- Line length
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- ABS(X)
- Length
- Length
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- 1
-
4170
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60
20
-
4208
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- 1
- 1
- {0}
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- Line segment
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- Line
- Line
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4254
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22
60
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4265
-30698
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
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- Compute relative differences for a list of data
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- Relative Differences
- Relative Differences
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4165
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116
28
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4212
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- 1
- List of data to operate on (numbers or points or vectors allowed)
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- Values
- Values
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- 1
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4167
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33
24
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4183.5
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- 1
- Differences between consecutive items
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4224
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55
24
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- Replace nulls or invalid data with other data
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- Replace Nulls
- Replace Nulls
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139
44
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4248
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- 1
- Items to test for null
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- Items
- Items
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- 1
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4155
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81
20
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- 1
- Items to replace nulls with
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- 0
-
4155
-29201
81
20
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4195.5
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- 1
- 1
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- Grasshopper.Kernel.Types.GH_Integer
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- List without any nulls
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- Items
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- 0
-
4260
-29221
30
20
-
4275
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- Number of items replaced
- 12387166-56a2-44d6-92d5-0cd94c93c3d2
- Count
- Count
- false
- 0
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4260
-29201
30
20
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4275
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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-
4203
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40
16
-
4223
-29152
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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- 1
-
4203
-29524
40
16
-
4223
-29516
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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255;255;255;255
- A group of Grasshopper objects
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- Group
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- Find the closest point on a curve.
- true
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- Curve Closest Point
- Curve Closest Point
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108
64
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- Point to project onto curve
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30
30
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- Curve to project onto
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30
30
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- Point on the curve closest to the base point
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- Point
- Point
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4225
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50
20
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- Parameter on curve domain of closest point
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- Parameter
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4225
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50
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- Distance between base point and curve
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4225
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50
20
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4250
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- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
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- Line
- Line
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102
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- Line start point
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- Start Point
- Start Point
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52
20
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- Line end point
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- End Point
- End Point
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52
20
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- Line segment
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- Line
- Line
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4250
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22
40
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4261
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- 2fcc2743-8339-4cdf-a046-a1f17439191d
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- Remap numbers into a new numeric domain
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- Remap Numbers
- Remap Numbers
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154
64
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- Value to remap
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- Value
- Value
- false
- ce6893cf-7cf3-4345-921d-9d8355462e89
- 1
-
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86
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- Source domain
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- Source
- Source
- false
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- 1
-
4148
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86
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- 1
- 1
- {0}
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0
1
- Target domain
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- Target
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4148
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86
20
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4191
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- 1
- 1
- {0}
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-1
1
- Remapped number
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- Mapped
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- 0
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4258
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40
30
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- Remapped and clipped number
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- Clipped
- Clipped
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- 0
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4258
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40
30
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4278
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- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
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- f2397b7c-a67c-4751-993d-746063dcbd81
- Bounds
- Bounds
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4168
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110
28
-
4226
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- 1
- Numbers to include in Bounds
- 59e328c9-4d6d-4390-a4a5-6faa8b8c782b
- Numbers
- Numbers
- false
- ce6893cf-7cf3-4345-921d-9d8355462e89
- 1
-
4170
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44
24
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- Numeric Domain between the lowest and highest numbers in {N}
- f284f772-18ad-4363-8fc7-72be9b459c3c
- Domain
- Domain
- false
- 0
-
4238
-30344
38
24
-
4257
-30332
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
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- Relay
-
- false
- 14d3f2ed-867b-431b-a6c4-ed09dd16d008
- 1
-
4203
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40
16
-
4223
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- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
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- 6862b11b-3f6b-4660-b8de-5220658c2e0b
- Multiplication
- Multiplication
-
4188
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70
44
-
4213
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- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
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- First item for multiplication
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- A
- A
- true
- de29878b-f080-40b1-89cd-fea74baf9d65
- 1
-
4190
-30625
11
20
-
4195.5
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- Second item for multiplication
- 5235232b-c0f6-4096-9a41-6593d9556cb9
- B
- B
- true
- 9fcb8eea-0bbc-492d-a5c2-ac6d333e7c03
- 1
-
4190
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11
20
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4195.5
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- Result of multiplication
- 65dcb53d-9d4f-4f20-b7fc-54594bbdcd3f
- Result
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- 0
-
4225
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31
40
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4240.5
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- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
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- Multiplication
- Multiplication
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4188
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70
44
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4213
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- 2
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- First item for multiplication
- a65e6718-9be5-4ea1-9e87-bfa91094e91a
- A
- A
- true
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- 1
-
4190
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11
20
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- Second item for multiplication
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- B
- B
- true
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- 1
-
4190
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11
20
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- Result of multiplication
- de29878b-f080-40b1-89cd-fea74baf9d65
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- 0
-
4225
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31
40
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4240.5
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- Relay
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4203
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40
16
-
4223
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
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- Group
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255;255;255;255
- A group of Grasshopper objects
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- Expression
- Evaluate an expression
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182
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11
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- Result of expression
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6
24
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4309
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- Panel
- A panel for custom notes and text values
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185
271
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255;255;255;255
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40
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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40
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255;255;255;255
- A group of Grasshopper objects
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- Create an OpenGL material.
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152
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- Colour of the diffuse channel
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84
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255;228;228;228
- Colour of the specular highlight
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84
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- Emissive colour of the material
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84
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4149
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84
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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84
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- {0}
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- Resulting material
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4257
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40
100
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- Allows for customized geometry previews
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48
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- The material override
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48
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4211
-31458
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 77b77016-efdb-4597-b20c-d184ea7810be
- Evaluate Length
- Evaluate Length
-
4148
-31578
149
64
-
4233
-31546
- Curve to evaluate
- 84811874-4d63-432f-9de1-25bee0767693
- Curve
- Curve
- false
- df1e32b1-5318-4d38-becc-d30bf6cc5a8f
- 1
-
4150
-31576
71
20
-
4185.5
-31566
- Length factor for curve evaluation
- 9c5679ba-7aea-45a8-af25-31c28317669c
- Length
- Length
- false
- 0
-
4150
-31556
71
20
-
4185.5
-31546
- 1
- 1
- {0}
- 1
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 2ea9957a-80c1-4f1c-9164-939953a0cf47
- Normalized
- Normalized
- false
- 0
-
4150
-31536
71
20
-
4185.5
-31526
- 1
- 1
- {0}
- true
- Point at the specified length
- 5f53bd6c-19cb-47e0-932a-dba97f612d5e
- Point
- Point
- false
- 0
-
4245
-31576
50
20
-
4270
-31566
- Tangent vector at the specified length
- e051168d-07bd-470f-a7a9-a69e603e7c02
- Tangent
- Tangent
- false
- 0
-
4245
-31556
50
20
-
4270
-31546
- Curve parameter at the specified length
- 94511231-53a6-4995-a691-c2d51ea7988e
- Parameter
- Parameter
- false
- 0
-
4245
-31536
50
20
-
4270
-31526
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- fe5fe782-d91c-411b-880c-63f983f66891
- Interpolate
- Interpolate
-
4110
-31942
225
84
-
4283
-31900
- 1
- Interpolation points
- f960fb74-cc5f-411b-949b-f893996e6f6d
- Vertices
- Vertices
- false
- 9169fe6b-8a6d-4a81-98d4-c448be330b92
- 1
-
4112
-31940
159
20
-
4191.5
-31930
- Curve degree
- ec5b175d-7418-43eb-8746-fda7ec7e1cda
- Degree
- Degree
- false
- 0
-
4112
-31920
159
20
-
4191.5
-31910
- 1
- 1
- {0}
- 1
- Periodic curve
- 86344882-610a-4b04-9822-f1c3f92c3697
- Periodic
- Periodic
- false
- 0
-
4112
-31900
159
20
-
4191.5
-31890
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 60c55ef8-3517-4844-9204-4e2e2031c493
- KnotStyle
- KnotStyle
- false
- 0
-
4112
-31880
159
20
-
4191.5
-31870
- 1
- 1
- {0}
- 2
- Resulting nurbs curve
- 2242a4cf-1785-406b-a3bd-1e33c8c4bbc3
- Curve
- Curve
- false
- 0
-
4295
-31940
38
26
-
4314
-31926.67
- Curve length
- aa151c99-9b40-4918-bb3a-89d12f2fd560
- Length
- Length
- false
- 0
-
4295
-31914
38
27
-
4314
-31900
- Curve domain
- 069ee2b2-4d28-421f-9dc1-337370bec405
- Domain
- Domain
- false
- 0
-
4295
-31887
38
27
-
4314
-31873.33
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- 4e51eecf-6ed5-4c37-a8ee-6b22a3359a64
- Create Material
- Create Material
-
4147
-32069
152
104
-
4245
-32017
- Colour of the diffuse channel
- 5facc478-015f-4b3c-9ded-417f8a8b29f4
- Diffuse
- Diffuse
- false
- 0
-
4149
-32067
84
20
-
4191
-32057
- 1
- 1
- {0}
-
255;203;203;203
- Colour of the specular highlight
- 341706cf-10e1-467f-8ae7-85099af27af0
- Specular
- Specular
- false
- 0
-
4149
-32047
84
20
-
4191
-32037
- 1
- 1
- {0}
-
255;0;255;255
- Emissive colour of the material
- e5c4aee8-2f2e-41aa-a690-fb8c90f18815
- Emission
- Emission
- false
- 0
-
4149
-32027
84
20
-
4191
-32017
- 1
- 1
- {0}
-
255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 76683cad-e191-4929-ad38-b4fc149d0fd6
- Transparency
- Transparency
- false
- 0
-
4149
-32007
84
20
-
4191
-31997
- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 6d947582-8027-4abe-bc57-d4fa8ad3df30
- Shine
- Shine
- false
- 0
-
4149
-31987
84
20
-
4191
-31977
- 1
- 1
- {0}
- 100
- Resulting material
- e7e4b563-3d64-45fd-a8c1-5a3066fed473
- Material
- Material
- false
- 0
-
4257
-32067
40
100
-
4277
-32017
- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- d370bc14-f49d-40cc-a477-0a1abbdbbd71
- Custom Preview
- Custom Preview
-
4185
-32135
76
44
-
4247
-32113
- Geometry to preview
- true
- 7d3aa970-a939-4030-89e8-3f3b82979758
- Geometry
- Geometry
- false
- 2242a4cf-1785-406b-a3bd-1e33c8c4bbc3
- 1
-
4187
-32133
48
20
-
4211
-32123
- The material override
- dc8a6e1a-2337-40c5-b20b-77d0ec37d89f
- Material
- Material
- false
- e7e4b563-3d64-45fd-a8c1-5a3066fed473
- 1
-
4187
-32113
48
20
-
4211
-32103
- 1
- 1
- {0}
-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
- 0
- 2b69bf71-4e69-43aa-b7be-4f6ce7e45bef
- Quick Graph
- 1
- Display a set of y-values as a graph
- 6249351d-4099-4fd2-9ca8-5d1a58d062a9
- Quick Graph
- Quick Graph
- false
- 0
- 6cd05106-35d4-4644-b341-27998deceb04
- 1
-
4149
-30239
150
150
-
4149.832
-30238.37
- -1
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- b3d9525e-cdb0-41ee-bb07-a90cfdb576aa
- 6a5a8195-b9e2-4f7e-91bd-b40c2674c550
- c59c413b-c8a1-4893-88e6-edbb25da6c03
- f0b97108-597a-4994-b58f-914389c3734b
- 94a42c5b-5b20-4bc9-a0a4-12d47decaf0e
- 96c5e91d-c669-451b-bfbb-09db81eaacd0
- 00959536-234c-49b3-a9bd-588dd0f24742
- 7a5abe8d-ca20-4e47-ad7b-97677abbdaf4
- 6f500c9c-a981-4207-891e-2451791d9d54
- 4931ae0d-c455-4273-8300-e18c7387073c
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- b9b5b673-a64b-48e0-9286-8c6ef0ec38f4
- 22aa787f-c16f-474d-b1f4-83793b388fb3
- 5575023c-5d3a-45c3-a28d-bd9eef78735f
- 8122513b-a5a7-49ba-ac5e-6cc2a882c555
- 068ffe93-a72b-499a-b1ec-f03459141c5f
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- 9f0e8f8d-9b0f-4189-b634-e3863e9accc4
- 0e9ede67-32f3-4a97-9005-c9be819b1c25
- 464e4725-5160-40f2-93e0-7e9faed94b06
- 203fe16f-ed77-441e-b488-0763db3dbbb0
- 280b4d5b-96f0-49d4-84d5-903dd6d7eb26
- 37d60574-6325-43bc-8794-1f70da4e755f
- 1ec4b6a0-0c7d-4333-b378-4cb66a5171cd
- 3b52e410-422e-4ab9-b9bf-49d27ae6a873
- cd81abc7-a3c7-4ceb-ba72-9ea84afa38ab
- b75204d0-a0f0-4e4d-a57c-b9fdd2f06ff2
- 2878978e-6ebf-4462-a35c-755025b587cd
- f4b5dd3b-dcb0-4c4c-a832-688047479a71
- ead3d5f6-697f-4e6b-8d40-434cce2bd708
- 70daf56f-59ba-46df-9782-55213824d646
- e49c789d-4f28-4433-8f80-fec9256958ce
- 33
- dd08b2c4-72b5-4a8b-bc5c-52170243437e
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- b3d9525e-cdb0-41ee-bb07-a90cfdb576aa
- Explode
- Explode
-
4156
-32332
134
44
-
4227
-32310
- Curve to explode
- 85b00178-7d14-42f1-8bc7-38201f5217c6
- Curve
- Curve
- false
- 2242a4cf-1785-406b-a3bd-1e33c8c4bbc3
- 1
-
4158
-32330
57
20
-
4186.5
-32320
- Recursive decomposition until all segments are atomic
- 8a76a434-40e5-4140-8db5-97433390da63
- Recursive
- Recursive
- false
- 0
-
4158
-32310
57
20
-
4186.5
-32300
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- c3462055-bb7a-4e49-9618-a8f71bc524c4
- Segments
- Segments
- false
- 0
-
4239
-32330
49
20
-
4263.5
-32320
- 1
- Vertices of the exploded segments
- 81d4f6da-9b52-454e-b61a-7db74114e99f
- Vertices
- Vertices
- false
- 0
-
4239
-32310
49
20
-
4263.5
-32300
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 6a5a8195-b9e2-4f7e-91bd-b40c2674c550
- Evaluate Length
- Evaluate Length
-
4148
-32417
149
64
-
4233
-32385
- Curve to evaluate
- 301c11b9-a9d3-41b9-b650-403de1bf3714
- Curve
- Curve
- false
- c3462055-bb7a-4e49-9618-a8f71bc524c4
- 1
-
4150
-32415
71
20
-
4185.5
-32405
- Length factor for curve evaluation
- e293ff2b-dbb7-4abd-b476-557b827ca97e
- Length
- Length
- false
- 0
-
4150
-32395
71
20
-
4185.5
-32385
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
- 86620dff-83e7-4179-86a7-d4a1f6d1d572
- Normalized
- Normalized
- false
- 0
-
4150
-32375
71
20
-
4185.5
-32365
- 1
- 1
- {0}
- true
- Point at the specified length
- 50179d76-3ff2-4e39-856f-57eca5cd03a5
- Point
- Point
- false
- 0
-
4245
-32415
50
20
-
4270
-32405
- Tangent vector at the specified length
- f971a904-61ee-4a90-a4a5-9f6d10bbfa6c
- Tangent
- Tangent
- false
- 0
-
4245
-32395
50
20
-
4270
-32385
- Curve parameter at the specified length
- fb9df410-be35-4ca7-b799-e08db2317380
- Parameter
- Parameter
- false
- 0
-
4245
-32375
50
20
-
4270
-32365
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- c59c413b-c8a1-4893-88e6-edbb25da6c03
- Line SDL
- Line SDL
-
4168
-34236
110
64
-
4242
-34204
- Line start point
- 3a2b5386-7046-4056-bfd8-bf7c56928bef
- Start
- Start
- false
- 50179d76-3ff2-4e39-856f-57eca5cd03a5
- 1
-
4170
-34234
60
20
-
4208
-34224
- Line tangent (direction)
- 6bbb7596-fde6-4efb-9cab-52f9cb63e2ea
- Direction
- Direction
- false
- 2bc269c4-efb8-4a94-9047-dcc9c0688d5f
- 1
-
4170
-34214
60
20
-
4208
-34204
- 1
- 1
- {0}
-
0
0
1
- Line length
- ee00dc6a-b62a-4f95-bfc6-31926dbacf69
- ABS(X)
- Length
- Length
- false
- a00073cf-54b3-44cf-bf07-999a937b59e9
- 1
-
4170
-34194
60
20
-
4208
-34184
- 1
- 1
- {0}
- 0.015625
- Line segment
- 240ef8cf-fe89-4add-a096-d72cafc63d61
- Line
- Line
- false
- 0
-
4254
-34234
22
60
-
4265
-34204
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- f0b97108-597a-4994-b58f-914389c3734b
- Relative Differences
- Relative Differences
-
4165
-32760
116
28
-
4212
-32746
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 39fcf9cc-3cbd-4316-ac5d-25a0edbedeb6
- Values
- Values
- false
- dcd1e5d9-ff68-451f-95f6-56b2e531aa9a
- 1
-
4167
-32758
33
24
-
4183.5
-32746
- 1
- Differences between consecutive items
- 16638235-5fff-4d1b-9e10-2fa809c87124
- Differenced
- Differenced
- false
- 0
-
4224
-32758
55
24
-
4251.5
-32746
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 94a42c5b-5b20-4bc9-a0a4-12d47decaf0e
- Replace Nulls
- Replace Nulls
-
4153
-32704
139
44
-
4248
-32682
- 1
- Items to test for null
- 9da73674-6b1d-4dc4-b642-609f9f3ca663
- Items
- Items
- false
- 6f500c9c-a981-4207-891e-2451791d9d54
- 1
-
4155
-32702
81
20
-
4195.5
-32692
- 1
- Items to replace nulls with
- c32b9f39-8e27-44bd-a278-624a256142de
- Replacements
- Replacements
- false
- 0
-
4155
-32682
81
20
-
4195.5
-32672
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- dcd1e5d9-ff68-451f-95f6-56b2e531aa9a
- Items
- Items
- false
- 0
-
4260
-32702
30
20
-
4275
-32692
- Number of items replaced
- a04d85ae-aa19-4aad-b845-1fa9cdc2376e
- Count
- Count
- false
- 0
-
4260
-32682
30
20
-
4275
-32672
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 6f500c9c-a981-4207-891e-2451791d9d54
- Relay
- false
- 14d3f2ed-867b-431b-a6c4-ed09dd16d008
- 1
-
4203
-32641
40
16
-
4223
-32633
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 4931ae0d-c455-4273-8300-e18c7387073c
- Relay
- false
- 03ce1fa9-d8c2-405b-ad01-498ae0aa25e2
- 1
-
4203
-33005
40
16
-
4223
-32997
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- f0b97108-597a-4994-b58f-914389c3734b
- 94a42c5b-5b20-4bc9-a0a4-12d47decaf0e
- 96c5e91d-c669-451b-bfbb-09db81eaacd0
- 00959536-234c-49b3-a9bd-588dd0f24742
- 7a5abe8d-ca20-4e47-ad7b-97677abbdaf4
- 6f500c9c-a981-4207-891e-2451791d9d54
- 4931ae0d-c455-4273-8300-e18c7387073c
- 3586ec6e-506d-4c28-bcad-ac027b0ce0c1
- 8
- 42476aa6-426e-4b94-bce0-05cb52c7642d
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- b9b5b673-a64b-48e0-9286-8c6ef0ec38f4
- Curve Closest Point
- Curve Closest Point
-
4169
-32505
108
64
-
4213
-32473
- Point to project onto curve
- 12592cad-87fa-407e-b6da-30a1fc5d30b7
- Point
- Point
- false
- 50179d76-3ff2-4e39-856f-57eca5cd03a5
- 1
-
4171
-32503
30
30
-
4186
-32488
- Curve to project onto
- 9a1a72c4-5744-4c2b-b688-ae3d0391970f
- Curve
- Curve
- false
- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- 1
-
4171
-32473
30
30
-
4186
-32458
- Point on the curve closest to the base point
- 14006abb-348e-4e31-9e45-776ce3b7ad01
- Point
- Point
- false
- 0
-
4225
-32503
50
20
-
4250
-32493
- Parameter on curve domain of closest point
- aa09e500-72ce-4815-a94c-7c431bdb06c2
- Parameter
- Parameter
- false
- 0
-
4225
-32483
50
20
-
4250
-32473
- Distance between base point and curve
- b61189ba-f39c-43a8-bb6b-90ea94321556
- Distance
- Distance
- false
- 0
-
4225
-32463
50
20
-
4250
-32453
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 22aa787f-c16f-474d-b1f4-83793b388fb3
- Line
- Line
-
4172
-32584
102
44
-
4238
-32562
- Line start point
- 7194959f-e6c9-4034-9df6-17bc29d45fe2
- Start Point
- Start Point
- false
- 14006abb-348e-4e31-9e45-776ce3b7ad01
- 1
-
4174
-32582
52
20
-
4200
-32572
- Line end point
- dc1aa8fc-8974-433e-b3c8-55a93e1be481
- End Point
- End Point
- false
- 50179d76-3ff2-4e39-856f-57eca5cd03a5
- 1
-
4174
-32562
52
20
-
4200
-32552
- Line segment
- 2bc269c4-efb8-4a94-9047-dcc9c0688d5f
- Line
- Line
- false
- 0
-
4250
-32582
22
40
-
4261
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4258
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30
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- Create a numeric domain which encompasses a list of numbers.
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- Bounds
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- Numbers to include in Bounds
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- a5a69672-c559-412b-b71a-21772293b4c3
- 7abbe0b7-65ab-4261-ac1a-60925a6995a8
- 33
- eaecf031-eaba-43f4-aa9f-ae24630d2e9e
- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
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- Explode
- Explode
-
4156
-35705
134
44
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4227
-35683
- Curve to explode
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- Curve
- Curve
- false
- 57dd688b-9d67-4a27-929a-4e2406b51824
- 1
-
4158
-35703
57
20
-
4186.5
-35693
- Recursive decomposition until all segments are atomic
- ff05a08e-15ff-4942-927b-29b1ab0e1432
- Recursive
- Recursive
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- 0
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4158
-35683
57
20
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4186.5
-35673
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- 2261a46f-2475-4b94-a535-2397bb975dc5
- Segments
- Segments
- false
- 0
-
4239
-35703
49
20
-
4263.5
-35693
- 1
- Vertices of the exploded segments
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- Vertices
- Vertices
- false
- 0
-
4239
-35683
49
20
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4263.5
-35673
- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 58522d6c-737d-4f14-a3ba-8eb5082c3a10
- Evaluate Length
- Evaluate Length
-
4148
-35788
149
64
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4233
-35756
- Curve to evaluate
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- Curve
- Curve
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- 2261a46f-2475-4b94-a535-2397bb975dc5
- 1
-
4150
-35786
71
20
-
4185.5
-35776
- Length factor for curve evaluation
- 0f7f8bcf-a1ea-4e04-81a7-ae97f36d448a
- Length
- Length
- false
- 0
-
4150
-35766
71
20
-
4185.5
-35756
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
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- Normalized
- Normalized
- false
- 0
-
4150
-35746
71
20
-
4185.5
-35736
- 1
- 1
- {0}
- true
- Point at the specified length
- fcc6dd15-ba98-4786-9eb2-e8a681ed9aa9
- Point
- Point
- false
- 0
-
4245
-35786
50
20
-
4270
-35776
- Tangent vector at the specified length
- 60c93785-51b1-4285-a6cb-a337bf9f2a3b
- Tangent
- Tangent
- false
- 0
-
4245
-35766
50
20
-
4270
-35756
- Curve parameter at the specified length
- 98075027-6f78-428d-b6cb-6c2f0d3893cb
- Parameter
- Parameter
- false
- 0
-
4245
-35746
50
20
-
4270
-35736
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- ca1b74af-9082-40ba-8367-5f1eccf7fd8c
- Line SDL
- Line SDL
-
4168
-37568
110
64
-
4242
-37536
- Line start point
- 67fa2777-2a33-4bd3-be6f-7b25fac02afc
- Start
- Start
- false
- fcc6dd15-ba98-4786-9eb2-e8a681ed9aa9
- 1
-
4170
-37566
60
20
-
4208
-37556
- Line tangent (direction)
- 96f70b77-f622-4cba-94e1-9f74d8395ee5
- Direction
- Direction
- false
- 455111fc-fb35-46b9-b0f0-da628338a916
- 1
-
4170
-37546
60
20
-
4208
-37536
- 1
- 1
- {0}
-
0
0
1
- Line length
- f87c85ba-efc2-4fe7-a9d3-d32e90d474d7
- ABS(X)
- Length
- Length
- false
- 24bd4261-10b6-4b11-8e54-e7bca5f20493
- 1
-
4170
-37526
60
20
-
4208
-37516
- 1
- 1
- {0}
- 0.015625
- Line segment
- 1ed455b8-66a2-4646-b426-939700059a4f
- Line
- Line
- false
- 0
-
4254
-37566
22
60
-
4265
-37536
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- c5513d4f-fc56-48a6-ac2c-3893334eb1a9
- Relative Differences
- Relative Differences
-
4165
-36131
116
28
-
4212
-36117
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 47e809cc-9533-4a14-aad1-b9d5fb452d7c
- Values
- Values
- false
- 51226bf1-a260-4fbf-befc-00fadd07d4f8
- 1
-
4167
-36129
33
24
-
4183.5
-36117
- 1
- Differences between consecutive items
- f063bfc1-3988-4fb2-9605-72b03f77dfff
- Differenced
- Differenced
- false
- 0
-
4224
-36129
55
24
-
4251.5
-36117
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- bc51848a-1106-496b-a751-25177abc3d09
- Replace Nulls
- Replace Nulls
-
4153
-36075
139
44
-
4248
-36053
- 1
- Items to test for null
- a4443746-b2d2-4208-b924-e2ad43dd4cf9
- Items
- Items
- false
- fa49c116-8431-4977-b42c-79fbfd0ce6ba
- 1
-
4155
-36073
81
20
-
4195.5
-36063
- 1
- Items to replace nulls with
- c565cb3a-12f3-4858-b78b-afde5ded1fbd
- Replacements
- Replacements
- false
- 0
-
4155
-36053
81
20
-
4195.5
-36043
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- 51226bf1-a260-4fbf-befc-00fadd07d4f8
- Items
- Items
- false
- 0
-
4260
-36073
30
20
-
4275
-36063
- Number of items replaced
- b8ed56f5-b664-43ab-bc8e-6bdee2c66890
- Count
- Count
- false
- 0
-
4260
-36053
30
20
-
4275
-36043
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- fa49c116-8431-4977-b42c-79fbfd0ce6ba
- Relay
- false
- 4931ae0d-c455-4273-8300-e18c7387073c
- 1
-
4203
-36012
40
16
-
4223
-36004
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 646a750c-22bf-482c-b5a1-c76b5b447ba9
- Relay
- false
- d39c8c2e-ae7f-49b0-b49c-ba8deb16b25b
- 1
-
4203
-36376
40
16
-
4223
-36368
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- c5513d4f-fc56-48a6-ac2c-3893334eb1a9
- bc51848a-1106-496b-a751-25177abc3d09
- 99c7fe47-7a69-4ff0-8cd8-12aa4d14e36a
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- a189e3aa-b04e-41b2-af57-783026734fbd
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- 646a750c-22bf-482c-b5a1-c76b5b447ba9
- bb98e354-b831-4952-9322-aad7f284b859
- 8
- 22695346-3f85-40b7-bdc8-dbf42cef33b2
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- 8b305f69-1aa2-4416-a0ef-4246dc592a28
- Curve Closest Point
- Curve Closest Point
-
4169
-35876
108
64
-
4213
-35844
- Point to project onto curve
- 93113e5d-4759-4d45-a7d0-cae4dbdd2c70
- Point
- Point
- false
- fcc6dd15-ba98-4786-9eb2-e8a681ed9aa9
- 1
-
4171
-35874
30
30
-
4186
-35859
- Curve to project onto
- 36f3c816-e0d2-497b-8f0a-460385ca4da1
- Curve
- Curve
- false
- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- 1
-
4171
-35844
30
30
-
4186
-35829
- Point on the curve closest to the base point
- 832b59fc-82c1-46f1-8a5c-9b91029b5fb6
- Point
- Point
- false
- 0
-
4225
-35874
50
20
-
4250
-35864
- Parameter on curve domain of closest point
- 132d53f6-9116-439a-b1c7-64b7f65f7823
- Parameter
- Parameter
- false
- 0
-
4225
-35854
50
20
-
4250
-35844
- Distance between base point and curve
- 5d8c7472-2573-4dc6-9be4-7dca1f55c24a
- Distance
- Distance
- false
- 0
-
4225
-35834
50
20
-
4250
-35824
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- b2d66155-aff4-4646-8fa8-a1e1fa2505de
- Line
- Line
-
4172
-35955
102
44
-
4238
-35933
- Line start point
- 95f9e4dd-4e1f-467a-adda-37930abd5ad2
- Start Point
- Start Point
- false
- 832b59fc-82c1-46f1-8a5c-9b91029b5fb6
- 1
-
4174
-35953
52
20
-
4200
-35943
- Line end point
- be596dbd-8cb4-4b30-aeec-d04947dfc48b
- End Point
- End Point
- false
- fcc6dd15-ba98-4786-9eb2-e8a681ed9aa9
- 1
-
4174
-35933
52
20
-
4200
-35923
- Line segment
- 455111fc-fb35-46b9-b0f0-da628338a916
- Line
- Line
- false
- 0
-
4250
-35953
22
40
-
4261
-35933
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 7ea523af-f766-4d04-a62d-f42ab7077109
- Remap Numbers
- Remap Numbers
-
4146
-37266
154
64
-
4246
-37234
- Value to remap
- fc21ab07-8d64-4dd7-af33-bc73d79269e4
- Value
- Value
- false
- 9b3aada1-0a4e-4838-86ac-9f13cc0d4cdb
- 1
-
4148
-37264
86
20
-
4191
-37254
- Source domain
- adfd0f4e-158d-485d-bd3a-1eeecbcc3ff8
- Source
- Source
- false
- b1697adf-96ff-4882-905f-eae535ef18ac
- 1
-
4148
-37244
86
20
-
4191
-37234
- 1
- 1
- {0}
-
0
1
- Target domain
- b9bdf04b-3359-4a5a-bcbf-0fcf4bd410a8
- Target
- Target
- false
- 0
-
4148
-37224
86
20
-
4191
-37214
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 3f2e6fba-33dc-44ce-ba0d-7d70569858f1
- Mapped
- Mapped
- false
- 0
-
4258
-37264
40
30
-
4278
-37249
- Remapped and clipped number
- d3cc7911-8839-4efd-ac42-3c98bf9953a8
- Clipped
- Clipped
- false
- 0
-
4258
-37234
40
30
-
4278
-37219
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- c4298509-01ce-477b-a225-5d467350823d
- Bounds
- Bounds
-
4168
-37184
110
28
-
4226
-37170
- 1
- Numbers to include in Bounds
- 9122a909-25d5-4bae-b374-54f93ca3b9fa
- Numbers
- Numbers
- false
- 9b3aada1-0a4e-4838-86ac-9f13cc0d4cdb
- 1
-
4170
-37182
44
24
-
4192
-37170
- Numeric Domain between the lowest and highest numbers in {N}
- b1697adf-96ff-4882-905f-eae535ef18ac
- Domain
- Domain
- false
- 0
-
4238
-37182
38
24
-
4257
-37170
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9b3aada1-0a4e-4838-86ac-9f13cc0d4cdb
- Relay
-
- false
- 646a750c-22bf-482c-b5a1-c76b5b447ba9
- 1
-
4203
-37137
40
16
-
4223
-37129
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- c4682cdd-9854-417f-bfb3-96c14a786a58
- Multiplication
- Multiplication
-
4188
-37465
70
44
-
4213
-37443
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- cb2c202f-6544-4730-a6c6-43c324a2a765
- A
- A
- true
- a1617302-10e3-4300-ab68-5be4698bdfd9
- 1
-
4190
-37463
11
20
-
4195.5
-37453
- Second item for multiplication
- 52ab22e7-0571-4624-aa85-dbee90caf90e
- B
- B
- true
- 9fcb8eea-0bbc-492d-a5c2-ac6d333e7c03
- 1
-
4190
-37443
11
20
-
4195.5
-37433
- Result of multiplication
- 24bd4261-10b6-4b11-8e54-e7bca5f20493
- Result
- Result
- false
- 0
-
4225
-37463
31
40
-
4240.5
-37443
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- ba182e9b-943c-4220-89d2-c7f35f3f1369
- Multiplication
- Multiplication
-
4188
-37358
70
44
-
4213
-37336
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 32403d89-2c04-4643-8777-34d861fdd047
- A
- A
- true
- c58937a8-c472-4038-ba25-0a380f800a05
- 1
-
4190
-37356
11
20
-
4195.5
-37346
- Second item for multiplication
- abb5c79d-9d19-4dfc-aee0-29ddf907a33e
- B
- B
- true
- 3f2e6fba-33dc-44ce-ba0d-7d70569858f1
- 1
-
4190
-37336
11
20
-
4195.5
-37326
- Result of multiplication
- a1617302-10e3-4300-ab68-5be4698bdfd9
- Result
- Result
- false
- 0
-
4225
-37356
31
40
-
4240.5
-37336
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- c58937a8-c472-4038-ba25-0a380f800a05
- Relay
- false
- e45ea623-954b-4f62-af92-e86335b84dc8
- 1
-
4203
-37293
40
16
-
4223
-37285
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 7ea523af-f766-4d04-a62d-f42ab7077109
- c4298509-01ce-477b-a225-5d467350823d
- 9b3aada1-0a4e-4838-86ac-9f13cc0d4cdb
- c4682cdd-9854-417f-bfb3-96c14a786a58
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- c58937a8-c472-4038-ba25-0a380f800a05
- 04fd13c8-1442-4a3e-beb6-dff5350fff9b
- 7
- 9e25e718-ad16-420e-9024-25990d422aaf
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 1ad77b0f-da05-4a0e-a938-2d8a9c2d2136
- 58522d6c-737d-4f14-a3ba-8eb5082c3a10
- 8b305f69-1aa2-4416-a0ef-4246dc592a28
- b2d66155-aff4-4646-8fa8-a1e1fa2505de
- 4
- 1a60e43e-35d2-49da-aa82-b3aecb559569
- Group
- 59e0b89a-e487-49f8-bab8-b5bab16be14c
- Panel
- A panel for custom notes and text values
- 3ae313de-64ff-4771-9567-bc4b74a52702
- Panel
- false
- 1
- 593d25ed-de40-4a20-8ad4-f9434e683f5a
- 1
- Double click to edit panel content…
-
4132
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185
271
- 0
- 0
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-
4132.332
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-
255;255;255;255
- true
- true
- true
- false
- false
- true
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- f520335f-0b9a-4cdb-b088-ab2bc6158b88
- Relay
-
- false
- 3ae313de-64ff-4771-9567-bc4b74a52702
- 1
-
4203
-36932
40
16
-
4223
-36924
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 023c10b6-b393-4a63-bd18-4802eaaea303
- Relay
-
- false
- 646a750c-22bf-482c-b5a1-c76b5b447ba9
- 1
-
4203
-36410
40
16
-
4223
-36402
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 8fe511eb-1233-498f-a8f7-d34dd4f617ff
- 3ae313de-64ff-4771-9567-bc4b74a52702
- f520335f-0b9a-4cdb-b088-ab2bc6158b88
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- 962d9d2f-d2b4-430d-a1c7-93aa50294150
- 6
- 13d08ee4-e977-4e7b-bdba-89236af9848d
- Group
- 76975309-75a6-446a-afed-f8653720a9f2
- Create Material
- Create an OpenGL material.
- true
- b0603383-a92f-4964-8192-a87060731aae
- Create Material
- Create Material
-
4147
-38113
152
104
-
4245
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- Colour of the diffuse channel
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- Diffuse
- Diffuse
- false
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-
4149
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84
20
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4191
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255;220;220;220
- Colour of the specular highlight
- 427b2a7b-79fb-4cb8-a974-d3246b8e21bb
- Specular
- Specular
- false
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4149
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84
20
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4191
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- 1
- {0}
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255;0;255;255
- Emissive colour of the material
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- Emission
- Emission
- false
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4149
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84
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4191
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 0f0031b1-f9a8-48aa-917d-f6c2b1c17d0a
- Transparency
- Transparency
- false
- 0
-
4149
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84
20
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4191
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- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- b6cbbe2b-f31e-41a2-b0da-ddf237573abb
- Shine
- Shine
- false
- 0
-
4149
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84
20
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4191
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- 1
- {0}
- 100
- Resulting material
- dc0ae993-d67c-4309-8363-73e2869c56c2
- Material
- Material
- false
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-
4257
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40
100
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4277
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- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
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- Custom Preview
- Custom Preview
-
4185
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76
44
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- Geometry to preview
- true
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- Geometry
- Geometry
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48
20
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4211
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- The material override
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- Material
- Material
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48
20
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4211
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255;221;160;221
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255;66;48;66
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255;255;255;255
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- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
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- Evaluate Length
- Evaluate Length
-
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149
64
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- Curve to evaluate
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71
20
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- Length factor for curve evaluation
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- Length
- Length
- false
- 0
-
4150
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71
20
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4185.5
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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- Normalized
- Normalized
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4150
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71
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- Point at the specified length
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- Point
- Point
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50
20
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4270
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- Tangent vector at the specified length
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- Tangent
- Tangent
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4245
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50
20
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4270
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- Curve parameter at the specified length
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- Parameter
- Parameter
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50
20
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- Interpolate
- Create an interpolated curve through a set of points.
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- Interpolate
- Interpolate
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225
84
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- Interpolation points
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- Vertices
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159
20
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- Curve degree
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- Degree
- Degree
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-
4112
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159
20
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- Periodic curve
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- Periodic
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4112
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159
20
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- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
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- KnotStyle
- false
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4112
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159
20
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- Resulting nurbs curve
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- Curve
- Curve
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4295
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38
26
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4314
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- Curve length
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- Length
- Length
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4295
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38
27
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4314
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- Curve domain
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- Domain
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4295
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38
27
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4314
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- Create Material
- Create an OpenGL material.
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- Create Material
- Create Material
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152
104
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- Colour of the diffuse channel
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- Diffuse
- Diffuse
- false
- 0
-
4149
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84
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-
4191
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255;195;195;195
- Colour of the specular highlight
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- Specular
- Specular
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-
4149
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84
20
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255;0;255;255
- Emissive colour of the material
- 6b2b6d16-274f-4b15-8ab4-cb2e421d74d2
- Emission
- Emission
- false
- 0
-
4149
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84
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4191
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- 1
- 1
- {0}
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
- 73d2e24c-fcac-4518-9417-bdd0f403d74a
- Transparency
- Transparency
- false
- 0
-
4149
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84
20
-
4191
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- 1
- 1
- {0}
- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- 2510ddf1-9a2a-439e-ad7c-fc6559ac05a0
- Shine
- Shine
- false
- 0
-
4149
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84
20
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4191
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- 1
- {0}
- 100
- Resulting material
- d4720375-5028-4c31-90d4-1c09c258bd9f
- Material
- Material
- false
- 0
-
4257
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40
100
-
4277
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- 537b0419-bbc2-4ff4-bf08-afe526367b2c
- Custom Preview
- Allows for customized geometry previews
- true
- true
- a5a69672-c559-412b-b71a-21772293b4c3
- Custom Preview
- Custom Preview
-
4185
-38828
76
44
-
4247
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- Geometry to preview
- true
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- Geometry
- Geometry
- false
- 9b596bb5-546b-4940-81e2-30469b2184be
- 1
-
4187
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48
20
-
4211
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- The material override
- ee73e366-5d07-499a-8e2e-c336cc614aba
- Material
- Material
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- d4720375-5028-4c31-90d4-1c09c258bd9f
- 1
-
4187
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48
20
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4211
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- 1
- 1
- {0}
-
255;221;160;221
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255;66;48;66
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255;255;255;255
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- Quick Graph
- 1
- Display a set of y-values as a graph
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- Quick Graph
- Quick Graph
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- 1
-
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150
150
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4149.832
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- -1
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- Control Points
- Extract the nurbs control points and knots of a curve.
- true
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- Control Points
- Control Points
-
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98
64
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4218
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- Curve to evaluate
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- Curve
- Curve
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- 1
-
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30
60
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- Control points of the Nurbs-form.
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- Points
- Points
- false
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-
4230
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40
20
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4250
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- Weights of control points.
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- Weights
- Weights
- false
- 0
-
4230
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40
20
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- Knot vector of Nurbs-form.
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- Knots
- Knots
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-
4230
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40
20
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4250
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- List Length
- Measure the length of a list.
- true
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- List Length
- List Length
-
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97
28
-
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- Base list
- 7c20b82b-c466-45b8-8102-e12b598def65
- List
- List
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- ed0a465a-5907-416e-9d4b-9f0a57a7a199
- 1
-
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19
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- Number of items in L
- 0f098482-bbfe-43e6-9daf-235149a74a4f
- X-1
- Length
- Length
- false
- 0
-
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50
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- Curve Degree
- Get the degree value of a curve.
- true
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- Curve Degree
- Curve Degree
-
4176
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94
28
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4220
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- Curve to get the degree value of
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- Curve
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- 362ba03b-5724-4d81-95a3-b4e68f8b99e4
- 1
-
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30
24
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- Degree value of the curve
- 15841bfd-625f-4a88-9673-7230437b7c6b
- Degree
- Degree
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- 0
-
4232
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36
24
-
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- Expression
- Evaluate an expression
- A-B+1
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- Expression
- Expression
-
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108
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4213
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- Variable A
- A
- true
- 0f098482-bbfe-43e6-9daf-235149a74a4f
- 1
-
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11
20
-
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- Expression variable
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- Variable B
- B
- true
- 15841bfd-625f-4a88-9673-7230437b7c6b
- 1
-
4171
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11
20
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- Result of expression
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- Result
- Result
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- 0
-
4244
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31
40
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- B
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-
4193
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60
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- B
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- B
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-
4193
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60
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- B
- Second item for multiplication
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- B
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-
4194
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60
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- B
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4193
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60
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- B
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- B
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- 0
-
4191
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60
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- B
- Second item for multiplication
- 04fd13c8-1442-4a3e-beb6-dff5350fff9b
- B
- B
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-
4193
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60
24
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- A wire relay object
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- Relay
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-
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60
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- Relay
- A wire relay object
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- Relay
-
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-
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60
24
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- Relay
- A wire relay object
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- Relay
-
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-
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60
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- Relay
- A wire relay object
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- Relay
-
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- Offset all items in a list.
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- Shift List
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53
64
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- List to shift
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- List
-
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- 1
-
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19
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- Shift offset
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- Shift
-
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- 0
-
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19
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- Wrap values
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- Wrap
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4198
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19
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- {0}
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- Shifted list
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- List
-
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-
4241
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6
60
-
4244
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- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
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- Shift List
-
-
4196
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53
64
-
4229
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- List to shift
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- List
-
- false
- 61f56bac-b600-4626-93db-5db83574eec5
- 1
-
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19
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- Shift offset
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- Shift
-
- false
- 0
-
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19
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- Wrap values
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- Wrap
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-
4198
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19
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- {0}
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- Shifted list
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- List
-
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-
4241
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6
60
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4244
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- Shift List
- Offset all items in a list.
- true
- 719b1c43-5dda-437d-b57a-d7824914f2eb
- Shift List
-
-
4196
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53
64
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- List to shift
- f875925e-0e4c-4ddd-bd76-b31c3a5546d6
- List
-
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- d3fb40c1-e671-4809-bb31-44e7251e3e38
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-
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19
20
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- Shift offset
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- Shift
-
- false
- 0
-
4198
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19
20
-
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- Wrap values
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- Wrap
-
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- 0
-
4198
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19
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- Shifted list
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- List
-
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-
4241
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6
60
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4244
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60
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60
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22
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116
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- Numbers to include in Bounds
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- Numeric Domain between the lowest and highest numbers in {N}
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255;255;255;255
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100
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255;255;255;255
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50
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- Line SDL
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110
64
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- Line start point
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60
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- Line tangent (direction)
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60
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0
0
1
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60
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- Line segment
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4254
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22
60
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4265
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- Compute relative differences for a list of data
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- Relative Differences
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116
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4212
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33
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4224
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55
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- Replace nulls or invalid data with other data
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- Replace Nulls
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139
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81
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4155
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81
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- List without any nulls
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4260
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30
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4275
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- Number of items replaced
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4260
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30
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40
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40
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255;255;255;255
- A group of Grasshopper objects
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- Find the closest point on a curve.
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30
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- Curve to project onto
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30
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- Point on the curve closest to the base point
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50
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50
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- Line
- Create a line between two points.
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102
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- Line start point
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- Line end point
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52
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- Line segment
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22
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- Remap Numbers
- Remap numbers into a new numeric domain
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- Remap Numbers
- Remap Numbers
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- Value to remap
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86
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- Source domain
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- Source
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86
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0
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86
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-1
1
- Remapped number
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- Remapped and clipped number
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40
30
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- Bounds
- Create a numeric domain which encompasses a list of numbers.
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- Bounds
- Bounds
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110
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- Numbers to include in Bounds
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44
24
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- Numeric Domain between the lowest and highest numbers in {N}
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- 0
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38
24
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- Relay
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- A wire relay object
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40
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- Multiplication
- Mathematical multiplication
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70
44
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4213
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- 2
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- First item for multiplication
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11
20
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- Second item for multiplication
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11
20
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- Result of multiplication
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- Mathematical multiplication
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70
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4213
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11
20
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- Second item for multiplication
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11
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31
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255;255;255;255
- A group of Grasshopper objects
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255;255;255;255
- A group of Grasshopper objects
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- A panel for custom notes and text values
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255;255;255;255
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255;255;255;255
- A group of Grasshopper objects
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- Create an OpenGL material.
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255;178;178;178
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84
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- Emissive colour of the material
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84
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- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
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100
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- Allows for customized geometry previews
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- The material override
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48
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255;221;160;221
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255;66;48;66
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255;255;255;255
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- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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149
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- Curve to evaluate
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- Create an interpolated curve through a set of points.
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159
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- Create an OpenGL material.
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152
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- Emissive colour of the material
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255;0;0;0
- 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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- Allows for customized geometry previews
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255;221;160;221
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255;66;48;66
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255;255;255;255
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- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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- Evaluate Length
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- Curve to evaluate
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- Line SDL
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- Line start point
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- Line segment
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- Relative Differences
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- Items to replace nulls with
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- List without any nulls
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4260
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30
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84
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- 1
- 1
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- 0.5
- Amount of shinyness (0 = none, 1 = low shine, 100 = max shine
- a173f43e-d608-45f7-92e4-d337a9f81214
- true
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- Shine
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84
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- 100
- Resulting material
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4257
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40
100
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- 537b0419-bbc2-4ff4-bf08-afe526367b2c
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- Allows for customized geometry previews
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- true
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- true
- Custom Preview
- Custom Preview
-
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76
44
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- Geometry to preview
- true
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- Geometry
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- 4ccf87e5-c3c8-4d2a-806d-19c7b0e8544a
- 1
-
4187
-47112
48
20
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4211
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- The material override
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- Material
- Material
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- 1ce238cb-1c4d-4b0a-923a-1ef4b0cb9369
- 1
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4187
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48
20
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4211
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-
255;221;160;221
-
255;66;48;66
- 0.5
-
255;255;255;255
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- Quick Graph
- 1
- Display a set of y-values as a graph
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150
150
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4149.565
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- Second item for multiplication
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- B
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4193
-46362
60
24
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- Relay
- A wire relay object
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-
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- 1
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4193
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60
24
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- Format
- Format some data using placeholders and formatting tags
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- Format
- Format
-
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130
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- Text format
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78
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- Formatting culture
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- Culture
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78
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- Data to insert at {0} placeholders
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- Formatted text
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24
60
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4274
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- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
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- Shift List
-
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53
64
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- 1
- List to shift
- 68542335-012e-43ec-9802-987c91e3a956
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- List
-
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19
20
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- Shift offset
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-
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19
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6
60
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4244
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- Group
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255;255;255;255
- A group of Grasshopper objects
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- Group
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- Explode a curve into smaller segments.
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- true
- Explode
- Explode
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44
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4227
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- Curve to explode
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4158
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57
20
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4186.5
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- Recursive decomposition until all segments are atomic
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4158
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57
20
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4186.5
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- 1
- Exploded segments that make up the base curve
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49
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4263.5
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- Vertices of the exploded segments
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49
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- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
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- Evaluate Length
- Evaluate Length
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- Curve to evaluate
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71
20
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4185.5
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- Length factor for curve evaluation
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- Length
- Length
- false
- 0
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4150
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71
20
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4185.5
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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- true
- Normalized
- Normalized
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4150
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71
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4185.5
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- Point at the specified length
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4245
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50
20
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4270
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- Tangent vector at the specified length
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4245
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50
20
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4270
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- Curve parameter at the specified length
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4245
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50
20
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4270
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- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
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- true
- Line SDL
- Line SDL
-
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110
64
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- Line start point
- 294c4c1b-f5b0-4108-8afa-380af5df32d2
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- 1
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4170
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60
20
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4208
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- Line tangent (direction)
- cf001489-7be2-4fd9-9e39-81217c8f2406
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4170
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60
20
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4208
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- 1
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0
0
1
- Line length
- cf55922c-7e00-42bb-a379-d62640f6feef
- ABS(X)
- true
- Length
- Length
- false
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- 1
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4170
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60
20
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4208
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- 1
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- Line segment
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- 0
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4254
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22
60
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4265
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- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
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- true
- Relative Differences
- Relative Differences
-
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116
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4212
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- List of data to operate on (numbers or points or vectors allowed)
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- Values
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- Differences between consecutive items
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55
24
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- Replace nulls or invalid data with other data
- true
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- Replace Nulls
-
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139
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4248
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81
20
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- Items to replace nulls with
- 4ed4b17f-8d17-4809-9f4a-21bc0224eb71
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4155
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81
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4195.5
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- List without any nulls
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4260
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30
20
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4275
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- Number of items replaced
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- 0
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4260
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30
20
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4275
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- Relay
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- A wire relay object
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40
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- Relay
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- A wire relay object
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40
16
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4223
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255;255;255;255
- A group of Grasshopper objects
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- Find the closest point on a curve.
- true
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- Curve Closest Point
- Curve Closest Point
-
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- Point to project onto curve
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30
30
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- Curve to project onto
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30
30
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- Point on the curve closest to the base point
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4225
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50
20
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- Parameter on curve domain of closest point
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4225
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- Distance between base point and curve
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4225
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50
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- Line
- Create a line between two points.
- true
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- true
- Line
- Line
-
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102
44
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- Line start point
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- 1
-
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20
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- Line end point
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- 1
-
4174
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52
20
-
4200
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- Line segment
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4250
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22
40
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- 2fcc2743-8339-4cdf-a046-a1f17439191d
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- Remap numbers into a new numeric domain
- true
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- true
- Remap Numbers
- Remap Numbers
-
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154
64
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4246
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- Value to remap
- e8b119ce-4b94-4ec9-8814-ee8933ffba91
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- false
- d6865fba-e311-481a-ae92-ca64da358a94
- 1
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4148
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86
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4191
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- Source domain
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86
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0
1
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- 0
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4148
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86
20
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4191
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-1
1
- Remapped number
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- af8a3c92-12d6-490f-9f82-9decaf7a6c89
- true
- List
-
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- 17ce1a55-6ecb-4951-b26e-70150dc05fe9
- 1
-
4198
-48009
19
20
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4207.5
-47999
- Shift offset
- 7f28b81e-3f0a-480a-b6a0-0d5ce4412250
- true
- Shift
-
- false
- 0
-
4198
-47989
19
20
-
4207.5
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- 1
- 1
- {0}
- 1
- Wrap values
- 5f9c9bc7-f8a7-43b3-84d2-08a95e6d096f
- true
- Wrap
-
- false
- 0
-
4198
-47969
19
20
-
4207.5
-47959
- 1
- 1
- {0}
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- 1
- Shifted list
- 19cf19dc-9086-4377-b13a-c8c29b43fd38
- true
- List
-
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- 0
-
4241
-48009
6
60
-
4244
-47979
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- a649d7a7-1e3d-48c9-a016-7f6d67edad1f
- 039e6b25-79c3-43a4-8805-48afb495a3a9
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- 33
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- Group
- afb96615-c59a-45c9-9cac-e27acb1c7ca0
- Explode
- Explode a curve into smaller segments.
- true
- a649d7a7-1e3d-48c9-a016-7f6d67edad1f
- true
- Explode
- Explode
-
4156
-50239
134
44
-
4227
-50217
- Curve to explode
- 03f5dfe7-bead-45a2-b72a-dbe5a7db4aca
- true
- Curve
- Curve
- false
- 658faf53-2427-46b3-addc-f78fecd5fa22
- 1
-
4158
-50237
57
20
-
4186.5
-50227
- Recursive decomposition until all segments are atomic
- 7cb90c85-f123-497c-804a-782f02842a54
- true
- Recursive
- Recursive
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- 0
-
4158
-50217
57
20
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4186.5
-50207
- 1
- 1
- {0}
- true
- 1
- Exploded segments that make up the base curve
- e5156bfc-b7f8-40ab-983c-c295bac2d084
- true
- Segments
- Segments
- false
- 0
-
4239
-50237
49
20
-
4263.5
-50227
- 1
- Vertices of the exploded segments
- a03dffd7-85a3-4294-a85e-92d350d92e31
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- Vertices
- Vertices
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- 0
-
4239
-50217
49
20
-
4263.5
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- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
- 039e6b25-79c3-43a4-8805-48afb495a3a9
- true
- Evaluate Length
- Evaluate Length
-
4148
-50322
149
64
-
4233
-50290
- Curve to evaluate
- 3386e1cd-d8e9-43ca-ac5a-267708ca55a8
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- Curve
- Curve
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- e5156bfc-b7f8-40ab-983c-c295bac2d084
- 1
-
4150
-50320
71
20
-
4185.5
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- Length factor for curve evaluation
- 3562f87b-5248-41cb-87b2-1a0faf83d256
- true
- Length
- Length
- false
- 0
-
4150
-50300
71
20
-
4185.5
-50290
- 1
- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
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- true
- Normalized
- Normalized
- false
- 0
-
4150
-50280
71
20
-
4185.5
-50270
- 1
- 1
- {0}
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- Point at the specified length
- 9cda8092-f0a8-4985-a3e4-5bc0e800c347
- true
- Point
- Point
- false
- 0
-
4245
-50320
50
20
-
4270
-50310
- Tangent vector at the specified length
- 982912be-1582-44cd-9257-1ab9d01d2d6b
- true
- Tangent
- Tangent
- false
- 0
-
4245
-50300
50
20
-
4270
-50290
- Curve parameter at the specified length
- 95aebde8-05ca-4c33-b425-9cfc2a9c1d7a
- true
- Parameter
- Parameter
- false
- 0
-
4245
-50280
50
20
-
4270
-50270
- 4c619bc9-39fd-4717-82a6-1e07ea237bbe
- Line SDL
- Create a line segment defined by start point, tangent and length.}
- true
- 88a0699c-5dda-4194-a532-29695d683b15
- true
- Line SDL
- Line SDL
-
4168
-52102
110
64
-
4242
-52070
- Line start point
- c37145db-6dbd-4248-8d50-8ff0c1e30c09
- true
- Start
- Start
- false
- 9cda8092-f0a8-4985-a3e4-5bc0e800c347
- 1
-
4170
-52100
60
20
-
4208
-52090
- Line tangent (direction)
- 496697ad-4076-4966-aa16-374d119cce7f
- true
- Direction
- Direction
- false
- ca8b6da9-197b-471b-8544-79470a71fcdd
- 1
-
4170
-52080
60
20
-
4208
-52070
- 1
- 1
- {0}
-
0
0
1
- Line length
- c3a8b6f9-f968-46f3-a004-45d9613accab
- ABS(X)
- true
- Length
- Length
- false
- f188c6be-ab79-4b8a-8466-f2370852cd81
- 1
-
4170
-52060
60
20
-
4208
-52050
- 1
- 1
- {0}
- 0.015625
- Line segment
- b72b51a5-c2bf-422a-adaf-e17ccd8712f7
- true
- Line
- Line
- false
- 0
-
4254
-52100
22
60
-
4265
-52070
- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
- true
- 26eb43c3-37f0-464f-af3b-7dd77f631715
- true
- Relative Differences
- Relative Differences
-
4165
-50665
116
28
-
4212
-50651
- 1
- List of data to operate on (numbers or points or vectors allowed)
- 3ccabd5f-1322-4b11-aacc-aa2098b0ea85
- true
- Values
- Values
- false
- e6054b3d-b294-4b8d-9624-09cfae1ab327
- 1
-
4167
-50663
33
24
-
4183.5
-50651
- 1
- Differences between consecutive items
- 25cd16b2-49b2-427b-9a72-4f1118955ae3
- true
- Differenced
- Differenced
- false
- 0
-
4224
-50663
55
24
-
4251.5
-50651
- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
- true
- 8df72eff-3dcb-49d5-928c-f3890a1f375b
- true
- Replace Nulls
- Replace Nulls
-
4153
-50609
139
44
-
4248
-50587
- 1
- Items to test for null
- f8d2aac1-ada7-420a-ae3d-ad111c365c27
- true
- Items
- Items
- false
- 1c6c4caa-6bb6-4e3f-9361-27acd3e155b7
- 1
-
4155
-50607
81
20
-
4195.5
-50597
- 1
- Items to replace nulls with
- 4db570c0-0477-4d79-a4c8-edec02dd8fee
- true
- Replacements
- Replacements
- false
- 0
-
4155
-50587
81
20
-
4195.5
-50577
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- e6054b3d-b294-4b8d-9624-09cfae1ab327
- true
- Items
- Items
- false
- 0
-
4260
-50607
30
20
-
4275
-50597
- Number of items replaced
- c0268615-78f9-43fe-b0ed-eb6b226a0edf
- true
- Count
- Count
- false
- 0
-
4260
-50587
30
20
-
4275
-50577
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 1c6c4caa-6bb6-4e3f-9361-27acd3e155b7
- true
- Relay
- false
- dff42c7a-669d-4e11-b69f-82bebcca7ab0
- 1
-
4203
-50546
40
16
-
4223
-50538
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- adbb49de-5f99-489f-bf0c-738244b5f9ba
- true
- Relay
- false
- 0fef61d9-da93-4e2b-b639-cdc00fe6f4db
- 1
-
4203
-50910
40
16
-
4223
-50902
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 26eb43c3-37f0-464f-af3b-7dd77f631715
- 8df72eff-3dcb-49d5-928c-f3890a1f375b
- 884f7be6-32bb-4a29-903a-e313a43a21a0
- 3b821991-b5a9-4b03-b173-4a07543fc3bf
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- adbb49de-5f99-489f-bf0c-738244b5f9ba
- 0b03fb3b-7e0b-4dee-96e9-b692ae0e49c2
- 8
- d602d504-5f9b-4643-8ace-bcbb1f5c1664
- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- d0de630d-a6c1-40c1-84bd-204760214d67
- true
- Curve Closest Point
- Curve Closest Point
-
4169
-50410
108
64
-
4213
-50378
- Point to project onto curve
- 22cb60b7-bdf5-4281-96f2-6cfd937bf2fb
- true
- Point
- Point
- false
- 9cda8092-f0a8-4985-a3e4-5bc0e800c347
- 1
-
4171
-50408
30
30
-
4186
-50393
- Curve to project onto
- 0b17f667-5328-45ec-9b1e-e72b0f153714
- true
- Curve
- Curve
- false
- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- 1
-
4171
-50378
30
30
-
4186
-50363
- Point on the curve closest to the base point
- ae40ef6e-34ac-4a35-8d7e-9029edb8ae9f
- true
- Point
- Point
- false
- 0
-
4225
-50408
50
20
-
4250
-50398
- Parameter on curve domain of closest point
- 6edc726a-bdf9-4399-8360-01d006423800
- true
- Parameter
- Parameter
- false
- 0
-
4225
-50388
50
20
-
4250
-50378
- Distance between base point and curve
- b683db08-8f35-4210-aa19-cf0aeea1a08a
- true
- Distance
- Distance
- false
- 0
-
4225
-50368
50
20
-
4250
-50358
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 6214ba1c-0fee-4d10-a09b-c42c526b87bb
- true
- Line
- Line
-
4172
-50489
102
44
-
4238
-50467
- Line start point
- f11a9504-1740-496a-bce0-6373e9f0e26b
- true
- Start Point
- Start Point
- false
- ae40ef6e-34ac-4a35-8d7e-9029edb8ae9f
- 1
-
4174
-50487
52
20
-
4200
-50477
- Line end point
- b8f664f1-96b3-4f2a-aaa4-9a158f367fff
- true
- End Point
- End Point
- false
- 9cda8092-f0a8-4985-a3e4-5bc0e800c347
- 1
-
4174
-50467
52
20
-
4200
-50457
- Line segment
- ca8b6da9-197b-471b-8544-79470a71fcdd
- true
- Line
- Line
- false
- 0
-
4250
-50487
22
40
-
4261
-50467
- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 009b0dac-6d39-44dc-8fd1-7c26b83a3fed
- true
- Remap Numbers
- Remap Numbers
-
4146
-51800
154
64
-
4246
-51768
- Value to remap
- 77880fab-4964-4d64-8818-808891ff5b27
- true
- Value
- Value
- false
- e6852a13-7394-4da2-a5c7-511af5f32aa1
- 1
-
4148
-51798
86
20
-
4191
-51788
- Source domain
- f61f89bd-3a5d-472c-aa01-68b9e07fbe27
- true
- Source
- Source
- false
- 62244868-bae4-47c2-92a2-fbecdd29cdf0
- 1
-
4148
-51778
86
20
-
4191
-51768
- 1
- 1
- {0}
-
0
1
- Target domain
- 5f536e26-9d5e-4e72-aadb-b659cf1da598
- true
- Target
- Target
- false
- 0
-
4148
-51758
86
20
-
4191
-51748
- 1
- 1
- {0}
-
-1
1
- Remapped number
- 8f71712a-3fef-42dd-af8f-28ff3c00d606
- true
- Mapped
- Mapped
- false
- 0
-
4258
-51798
40
30
-
4278
-51783
- Remapped and clipped number
- 1e90009d-dc75-46e3-976a-d4ba58df32f7
- true
- Clipped
- Clipped
- false
- 0
-
4258
-51768
40
30
-
4278
-51753
- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- f1357425-1a26-4662-869d-c895adccbad8
- true
- Bounds
- Bounds
-
4168
-51718
110
28
-
4226
-51704
- 1
- Numbers to include in Bounds
- 0da19f3b-bfdd-44e4-9381-d0e4c8fc210c
- true
- Numbers
- Numbers
- false
- e6852a13-7394-4da2-a5c7-511af5f32aa1
- 1
-
4170
-51716
44
24
-
4192
-51704
- Numeric Domain between the lowest and highest numbers in {N}
- 62244868-bae4-47c2-92a2-fbecdd29cdf0
- true
- Domain
- Domain
- false
- 0
-
4238
-51716
38
24
-
4257
-51704
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- e6852a13-7394-4da2-a5c7-511af5f32aa1
- true
- Relay
-
- false
- adbb49de-5f99-489f-bf0c-738244b5f9ba
- 1
-
4203
-51671
40
16
-
4223
-51663
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 6410dc3d-157d-499a-bdb4-2fea940e632d
- true
- Multiplication
- Multiplication
-
4188
-51999
70
44
-
4213
-51977
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- 1e0fd564-26c0-47eb-83a3-9bac2f630f3b
- true
- A
- A
- true
- c7d6d2f1-e87a-45f7-a2c9-a4c748665091
- 1
-
4190
-51997
11
20
-
4195.5
-51987
- Second item for multiplication
- 212a9555-34aa-4927-b2aa-d594ada859fe
- true
- B
- B
- true
- f26fb32d-fb1f-4c10-997d-e591e9be5766
- 1
-
4190
-51977
11
20
-
4195.5
-51967
- Result of multiplication
- f188c6be-ab79-4b8a-8466-f2370852cd81
- true
- Result
- Result
- false
- 0
-
4225
-51997
31
40
-
4240.5
-51977
- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- a6014ddd-a861-4a9c-ab44-3c13ed675478
- true
- Multiplication
- Multiplication
-
4188
-51892
70
44
-
4213
-51870
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for multiplication
- b9bc26f3-5dc2-46c0-b0b0-d1f088f7f237
- true
- A
- A
- true
- 9319070d-b241-4067-93f2-ff66af0de1c7
- 1
-
4190
-51890
11
20
-
4195.5
-51880
- Second item for multiplication
- b449a5f4-6c84-4af0-a4ef-09f2fc8cee0f
- true
- B
- B
- true
- 8f71712a-3fef-42dd-af8f-28ff3c00d606
- 1
-
4190
-51870
11
20
-
4195.5
-51860
- Result of multiplication
- c7d6d2f1-e87a-45f7-a2c9-a4c748665091
- true
- Result
- Result
- false
- 0
-
4225
-51890
31
40
-
4240.5
-51870
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 9319070d-b241-4067-93f2-ff66af0de1c7
- true
- Relay
- false
- e45ea623-954b-4f62-af92-e86335b84dc8
- 1
-
4203
-51827
40
16
-
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- Segments
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- 0
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4239
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49
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4263.5
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- Vertices of the exploded segments
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- Vertices
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- 0
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4239
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49
20
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4263.5
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- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
- true
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- Evaluate Length
- Evaluate Length
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149
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- Curve to evaluate
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4150
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71
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- Length factor for curve evaluation
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- true
- Length
- Length
- false
- 0
-
4150
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71
20
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4185.5
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- 1
- {0}
- 0.5
- If True, the Length factor is normalized (0.0 ~ 1.0)
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- Normalized
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- 0
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4150
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71
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4185.5
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- 1
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- Point at the specified length
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- Point
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- 0
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4245
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50
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4270
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- Tangent vector at the specified length
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- Tangent
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4245
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50
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4270
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- Curve parameter at the specified length
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- Parameter
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4245
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50
20
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4270
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- Line SDL
- Create a line segment defined by start point, tangent and length.}
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- true
- Line SDL
- Line SDL
-
4168
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110
64
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4242
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- Line start point
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- Start
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4170
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60
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4208
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- Line tangent (direction)
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- Direction
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4170
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60
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4208
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- 1
- 1
- {0}
-
0
0
1
- Line length
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- ABS(X)
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- Length
- Length
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- 1
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4170
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60
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4208
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- 1
- {0}
- 0.015625
- Line segment
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-
4254
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22
60
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4265
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- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
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- true
- Relative Differences
- Relative Differences
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116
28
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4212
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- List of data to operate on (numbers or points or vectors allowed)
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- Values
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33
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4183.5
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- Differences between consecutive items
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- 0
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4224
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55
24
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- Replace Nulls
- Replace nulls or invalid data with other data
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- Replace Nulls
- Replace Nulls
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139
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- Items to test for null
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- Items
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81
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4195.5
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- 1
- Items to replace nulls with
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4155
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81
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4195.5
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- 1
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- Grasshopper.Kernel.Types.GH_Integer
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- List without any nulls
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- 0
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4260
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30
20
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4275
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- Number of items replaced
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- 0
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4260
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30
20
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4275
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- Relay
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- A wire relay object
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- 1
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40
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- Relay
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- A wire relay object
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- true
- Relay
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4203
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40
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4223
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- Group
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255;255;255;255
- A group of Grasshopper objects
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- Group
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- Curve Closest Point
- Find the closest point on a curve.
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- Curve Closest Point
- Curve Closest Point
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108
64
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4213
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- Point to project onto curve
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- Point
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- 1
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30
30
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4186
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- Curve to project onto
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- Curve
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- 1
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4171
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30
30
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4186
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- Point on the curve closest to the base point
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- Point
- Point
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- 0
-
4225
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50
20
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4250
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- Parameter on curve domain of closest point
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- Parameter
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- 0
-
4225
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50
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4250
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- Distance between base point and curve
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- Distance
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- 0
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4225
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50
20
-
4250
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- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 488cfb91-c72e-4d07-ad81-21d315c390c5
- true
- Line
- Line
-
4172
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102
44
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4238
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- Line start point
- 19a21fac-14ca-43fc-8e3b-f89ac193b80d
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- Start Point
- false
- 4f529550-4ff0-486e-beb8-0a79fc7dfde3
- 1
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4174
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52
20
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4200
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- Line end point
- 175e461d-a609-49e0-a538-62c67adcbc87
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- End Point
- End Point
- false
- b7b417a6-615c-479d-9457-ddadec0d7a98
- 1
-
4174
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52
20
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4200
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- Line segment
- 2c9e99b4-90d4-4c17-bcfd-3059e17597a3
- true
- Line
- Line
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- 0
-
4250
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22
40
-
4261
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- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
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- a2288996-185b-4d0c-af8b-0989d1ef2719
- true
- Remap Numbers
- Remap Numbers
-
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4246
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- Value to remap
- 60142fb3-3292-4486-b83a-3234f0e5ac7d
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- Value
- Value
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- 1
-
4148
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86
20
-
4191
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- Source domain
- 8477b9c9-c79a-483d-b937-ed53d8bd8276
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- Source
- Source
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- 1
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4148
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86
20
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4191
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- 1
- 1
- {0}
-
0
1
- Target domain
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- Target
- Target
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- 0
-
4148
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86
20
-
4191
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- 1
- 1
- {0}
-
-1
1
- Remapped number
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40
30
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- Remapped and clipped number
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- 0
-
4258
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40
30
-
4278
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- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
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- 23ff75d7-fe0b-437e-b879-81208de35a93
- true
- Bounds
- Bounds
-
4168
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110
28
-
4226
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- 1
- Numbers to include in Bounds
- 5b1647c1-18ab-41a1-9b60-5ec06aa08dab
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- Numbers
- Numbers
- false
- 248daa7f-2516-4619-a209-bef6539824e0
- 1
-
4170
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44
24
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4192
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- Numeric Domain between the lowest and highest numbers in {N}
- f2ccd378-12c6-41ad-8919-74e5fbd98033
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- Domain
- Domain
- false
- 0
-
4238
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38
24
-
4257
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
- 248daa7f-2516-4619-a209-bef6539824e0
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- Relay
-
- false
- a0916ce0-41ae-45cb-8605-e9ca7a026f2a
- 1
-
4203
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40
16
-
4223
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- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
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- Multiplication
- Multiplication
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70
44
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4213
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- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- First item for multiplication
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- A
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- true
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- 1
-
4190
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11
20
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4195.5
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- Second item for multiplication
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- B
- B
- true
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- 1
-
4190
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11
20
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- Result of multiplication
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-
4225
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31
40
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- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
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- Multiplication
- Multiplication
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70
44
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4213
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- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- First item for multiplication
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- A
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11
20
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- Second item for multiplication
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- B
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- 1
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4190
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11
20
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- Result of multiplication
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4225
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31
40
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- Relay
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- A wire relay object
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40
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4223
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- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
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- A panel for custom notes and text values
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- Double click to edit panel content…
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185
271
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255;255;255;255
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- A wire relay object
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-
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4203
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40
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4223
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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-
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40
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4223
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- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
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-
255;255;255;255
- A group of Grasshopper objects
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- Group
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- Create Material
- Create an OpenGL material.
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152
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- Colour of the diffuse channel
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84
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255;148;148;148
- Colour of the specular highlight
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4149
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84
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4191
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255;0;255;255
- Emissive colour of the material
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84
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255;0;0;0
- Amount of transparency (0.0 = opaque, 1.0 = transparent
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4149
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255;255;255;255
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- List without any nulls
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- Find the closest point on a curve.
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- Remap Numbers
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- Numbers to include in Bounds
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38
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- A wire relay object
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- Mathematical multiplication
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- A group of Grasshopper objects
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255;255;255;255
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255;255;255;255
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- Length factor for curve evaluation
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159
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159
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- Curve length
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- Length
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- Create an OpenGL material.
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- Create 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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- Allows for customized geometry previews
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255;221;160;221
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255;66;48;66
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255;255;255;255
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- Relative Differences
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- List of data to operate on (numbers or points or vectors allowed)
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- List without any nulls
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- Find the closest point on a curve.
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- Second item for multiplication
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- true
- B
- B
- false
- 0
-
4193
-60572
60
24
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- Relay
- A wire relay object
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- true
- Relay
-
- false
- d5815c13-b35d-4324-874b-36d69fcb5384
- 1
-
4193
-59629
60
24
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- Format
- Format some data using placeholders and formatting tags
- true
- 9cfe541b-a2b6-400e-8d66-fbdd1745d4fb
- true
- Format
- Format
-
4158
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130
64
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4250
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- 3
- 3ede854e-c753-40eb-84cb-b48008f14fd4
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- Text format
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-
4160
-59731
78
20
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4199
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- 1
- 1
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- {0:R}
- Formatting culture
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- Culture
- Culture
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-
4160
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78
20
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4199
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- 1
- 1
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- Data to insert at {0} placeholders
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- 0
- true
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- 1
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4160
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78
20
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4199
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- Formatted text
- f6955f29-d8d5-472a-b9fe-ef9728804bc9
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- Text
- Text
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- 0
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4262
-59731
24
60
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4274
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- 4fdfe351-6c07-47ce-9fb9-be027fb62186
- Shift List
- Offset all items in a list.
- true
- 753a4e86-e0ab-4276-a60d-276da25a42a9
- true
- Shift List
-
-
4196
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53
64
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4229
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- 1
- List to shift
- d36318a1-8c16-490f-8859-f3b197771d5e
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- List
-
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- e7396abe-f211-498d-84bb-188537dc486a
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19
20
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- Shift offset
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- Shift
-
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- 0
-
4198
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19
20
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- Wrap values
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-
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4198
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19
20
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4207.5
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- Shifted list
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-
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4241
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6
60
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4244
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- Group
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255;255;255;255
- A group of Grasshopper objects
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- Group
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- Explode
- Explode a curve into smaller segments.
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- true
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- Explode
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134
44
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- Curve to explode
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4158
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57
20
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4186.5
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- Recursive decomposition until all segments are atomic
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-
4158
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57
20
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4186.5
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- 1
- Exploded segments that make up the base curve
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-
4239
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49
20
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- Vertices of the exploded segments
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4239
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49
20
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4263.5
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- 6b021f56-b194-4210-b9a1-6cef3b7d0848
- Evaluate Length
- Evaluate a curve at a certain factor along its length. Length factors can be supplied both in curve units and normalized units. Change the [N] parameter to toggle between the two modes.
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- true
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- Evaluate Length
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4148
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149
64
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4233
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- Curve to evaluate
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4150
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71
20
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4185.5
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- Length factor for curve evaluation
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- 0
-
4150
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71
20
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4185.5
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- If True, the Length factor is normalized (0.0 ~ 1.0)
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4150
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71
20
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4185.5
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- Point at the specified length
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-
4245
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50
20
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4270
-61921
- Tangent vector at the specified length
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-
4245
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50
20
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4270
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- Curve parameter at the specified length
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4245
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50
20
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4270
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- Line SDL
- Create a line segment defined by start point, tangent and length.}
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- true
- Line SDL
- Line SDL
-
4168
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110
64
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4242
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- Line start point
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- 1
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4170
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60
20
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4208
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- Line tangent (direction)
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4170
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60
20
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4208
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- 1
- 1
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-
0
0
1
- Line length
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- ABS(X)
- true
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- Length
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- ba11f54d-aba9-47c5-8e59-3d21b12262ac
- 1
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4170
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60
20
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4208
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- 1
- 1
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- Line segment
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- Line
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- 0
-
4254
-63711
22
60
-
4265
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- dd17d442-3776-40b3-ad5b-5e188b56bd4c
- Relative Differences
- Compute relative differences for a list of data
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- true
- Relative Differences
- Relative Differences
-
4165
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116
28
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4212
-62262
- 1
- List of data to operate on (numbers or points or vectors allowed)
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- Values
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- b65491e9-8743-4a0c-aaaa-d3d3fc86953a
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-
4167
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33
24
-
4183.5
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- 1
- Differences between consecutive items
- 63d7d3a9-2ef8-4599-8b59-0fd314698d7f
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-
4224
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55
24
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4251.5
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- f3230ecb-3631-4d6f-86f2-ef4b2ed37f45
- Replace Nulls
- Replace nulls or invalid data with other data
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- true
- Replace Nulls
- Replace Nulls
-
4153
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139
44
-
4248
-62198
- 1
- Items to test for null
- 76f2b6b3-c6b2-4d48-b945-897de9896633
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4155
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81
20
-
4195.5
-62208
- 1
- Items to replace nulls with
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- 0
-
4155
-62198
81
20
-
4195.5
-62188
- 1
- 1
- {0}
- Grasshopper.Kernel.Types.GH_Integer
- 0
- 1
- List without any nulls
- b65491e9-8743-4a0c-aaaa-d3d3fc86953a
- true
- Items
- Items
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- 0
-
4260
-62218
30
20
-
4275
-62208
- Number of items replaced
- dc118a1c-e81b-47e0-afd3-8250c0f0fcc7
- true
- Count
- Count
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- 0
-
4260
-62198
30
20
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4275
-62188
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- true
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- 78d17fee-cb91-46b3-978c-378b8af9e3f0
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-
4203
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40
16
-
4223
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
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- true
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- 1
-
4203
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40
16
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4223
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255;255;255;255
- A group of Grasshopper objects
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- Group
- 2dc44b22-b1dd-460a-a704-6462d6e91096
- Curve Closest Point
- Find the closest point on a curve.
- true
- fecc12b9-2a85-468d-bc1a-606c8a7ae14f
- true
- Curve Closest Point
- Curve Closest Point
-
4169
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108
64
-
4213
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- Point to project onto curve
- bc95df39-d8b8-4870-8ec7-60f67742c27d
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- 0aa74be7-65b0-44a2-ac1c-71d0f70875c6
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4171
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30
30
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4186
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- Curve to project onto
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- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- 1
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4171
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30
30
-
4186
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- Point on the curve closest to the base point
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- true
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- 0
-
4225
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50
20
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4250
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- Parameter on curve domain of closest point
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- true
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- 0
-
4225
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50
20
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4250
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- Distance between base point and curve
- 5a493c4e-eac5-4bc5-9eab-2df6003b0d5a
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- Distance
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- 0
-
4225
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50
20
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4250
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- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 0253b3df-6e52-42c4-ab1d-a0fcafdeafb2
- true
- Line
- Line
-
4172
-62100
102
44
-
4238
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- Line start point
- 920ca2b5-60af-4f26-97be-bdf4fedad03b
- true
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- Start Point
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- 60f1aace-6753-4fab-aada-e41d26d382c3
- 1
-
4174
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52
20
-
4200
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- Line end point
- 63eb91b6-817b-4322-be6b-d82ae9f33df3
- true
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- End Point
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- 0aa74be7-65b0-44a2-ac1c-71d0f70875c6
- 1
-
4174
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52
20
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4200
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- Line segment
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- 0
-
4250
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22
40
-
4261
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- 2fcc2743-8339-4cdf-a046-a1f17439191d
- Remap Numbers
- Remap numbers into a new numeric domain
- true
- 3890c664-47f3-4f05-b120-aff982e2d09f
- true
- Remap Numbers
- Remap Numbers
-
4146
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154
64
-
4246
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- Value to remap
- c6433628-3481-4ef6-bdad-43f0de552bc3
- true
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- 1
-
4148
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86
20
-
4191
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- Source domain
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- 1
-
4148
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86
20
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4191
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- 1
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0
1
- Target domain
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-
4148
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86
20
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4191
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- 1
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-1
1
- Remapped number
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-
4258
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40
30
-
4278
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- Remapped and clipped number
- 655f6ee8-2ff8-492a-9a6e-d681397484fd
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- 0
-
4258
-63379
40
30
-
4278
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- f44b92b0-3b5b-493a-86f4-fd7408c3daf3
- Bounds
- Create a numeric domain which encompasses a list of numbers.
- true
- f8fe3dc0-4c6d-4acd-8600-f3355822049e
- true
- Bounds
- Bounds
-
4168
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110
28
-
4226
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- 1
- Numbers to include in Bounds
- a888c84e-130c-4010-af65-44317606f261
- true
- Numbers
- Numbers
- false
- baa35d1b-3936-4b1f-91e0-7e4647b6cff0
- 1
-
4170
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44
24
-
4192
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- Numeric Domain between the lowest and highest numbers in {N}
- 8da897c7-d209-4cdf-9057-ebe138378567
- true
- Domain
- Domain
- false
- 0
-
4238
-63327
38
24
-
4257
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- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
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- A wire relay object
- baa35d1b-3936-4b1f-91e0-7e4647b6cff0
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-
- false
- 29aca2d6-6c49-4c9d-b5f4-e350d46020f0
- 1
-
4203
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40
16
-
4223
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- ce46b74e-00c9-43c4-805a-193b69ea4a11
- Multiplication
- Mathematical multiplication
- true
- 93cf280a-5028-4e72-a0d4-273c477ef8ce
- true
- Multiplication
- Multiplication
-
4188
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70
44
-
4213
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- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- cc821948-45a2-476b-8abe-c580164ec516
- Length
- Length
- false
- 0
-
4157
-11872
66
20
-
4190
-11862
- 1
- 1
- {0}
- -1
- Line segment
- 49932d62-18cd-4aa9-aebc-5e0dfeb0b24e
- Line
- Line
- false
- 0
-
4247
-11912
22
60
-
4258
-11882
- b6d7ba20-cf74-4191-a756-2216a36e30a7
- Rotate
- Rotate a vector around an axis.
- true
- 326da368-6398-42e9-b80e-eb8bf487c984
- Rotate
- Rotate
-
4153
-12117
110
64
-
4216
-12085
- Vector to rotate
- 844ed4b2-31bd-4487-b171-c41390b62209
- Vector
- Vector
- false
- feadf2f3-4091-4546-8478-c8dbac3eb980
- 1
-
4155
-12115
49
20
-
4187.5
-12105
- Rotation axis
- d120e256-4b23-4ad1-b8c0-d18fa80c89c1
- Axis
- Axis
- false
- 49932d62-18cd-4aa9-aebc-5e0dfeb0b24e
- 1
-
4155
-12095
49
20
-
4187.5
-12085
- Rotation angle (in degrees)
- 25f2895e-aefa-4dbf-9cfa-899589fd51aa
- Angle
- Angle
- false
- 716dac01-f8db-4a7c-9adf-d85724a98069
- 1
- true
-
4155
-12075
49
20
-
4187.5
-12065
- 1
- 1
- {0}
- 0
- Rotated vector
- bce7d097-a93e-463a-a44f-a162f5351bb5
- Vector
- Vector
- false
- 0
-
4228
-12115
33
60
-
4244.5
-12085
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 7ee7b605-ffa2-4832-81c0-682f3d3797d2
- Stream Filter
- Stream Filter
-
4197
-13272
77
64
-
4236
-13240
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 26cfc493-f5da-4d7e-a972-c7c280b60948
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4199
-13270
25
20
-
4211.5
-13260
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 43501b5a-dd0c-45e0-8921-0ff2e541df83
- false
- Stream 0
- 0
- true
- e2f45867-8938-4321-8832-9f4cdfdfc4ca
- 1
-
4199
-13250
25
20
-
4211.5
-13240
- 2
- Input stream at index 1
- d2ece24f-bf07-4d54-b65b-b3fbe12a2406
- false
- Stream 1
- 1
- true
- b09b3ee4-bd15-409a-a71e-07080518b513
- 1
-
4199
-13230
25
20
-
4211.5
-13220
- 2
- Filtered stream
- eb8dd7ee-d6c5-44d9-83d0-9b91440dec04
- false
- Stream
- S(0)
- false
- 0
-
4248
-13270
24
60
-
4260
-13240
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- 7e51bed9-52b9-464b-94b3-ded4b274ad72
- true
- Pull Curve
- Pull Curve
-
4167
-12821
96
44
-
4219
-12799
- Curve to pull
- b5e79600-9304-4ad2-9b5f-897d404b4f5f
- true
- Curve
- Curve
- false
- e2f45867-8938-4321-8832-9f4cdfdfc4ca
- 1
-
4169
-12819
38
20
-
4188
-12809
- Surface that pulls
- efab9a60-5914-4c43-945f-4ef9fee5259e
- true
- Surface
- Surface
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4169
-12799
38
20
-
4188
-12789
- Curve pulled onto the surface
- 68e3e06a-4b88-4d44-9d45-35e48f685488
- true
- Curve
- Curve
- false
- 0
-
4231
-12819
30
40
-
4246
-12799
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- dcb5949c-99e3-4ed4-b72b-35dfd3171053
- Stream Filter
- Stream Filter
-
4183
-9397
77
64
-
4222
-9365
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 9ee09660-4631-4382-96e5-c12c9f17a0c9
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4185
-9395
25
20
-
4197.5
-9385
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- b3e264de-2110-4e4a-ae61-0fbc22101729
- false
- Stream 0
- 0
- true
- 5a2c0c18-0cda-416c-ae09-30775e229ac2
- 1
-
4185
-9375
25
20
-
4197.5
-9365
- 2
- Input stream at index 1
- 7ac50ee1-7f3b-4d46-a2e0-a300244a4487
- false
- Stream 1
- 1
- true
- 8e7e3fab-e798-4840-9877-49081666ab94
- 1
-
4185
-9355
25
20
-
4197.5
-9345
- 2
- Filtered stream
- 301421b1-5237-4397-b0ae-f806b3aace19
- false
- Stream
- S(0)
- false
- 0
-
4234
-9395
24
60
-
4246
-9365
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- 0ea80d0a-90f0-4eb9-8f65-565c0657622a
- Pull Curve
- Pull Curve
-
4174
-9317
96
44
-
4226
-9295
- Curve to pull
- f8c1aecb-234c-4a7c-8798-4d8910b59773
- Curve
- Curve
- false
- 5a2c0c18-0cda-416c-ae09-30775e229ac2
- 1
-
4176
-9315
38
20
-
4195
-9305
- Surface that pulls
- 484f7a27-bc05-4d8e-b3ae-4030e582c6ab
- Surface
- Surface
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4176
-9295
38
20
-
4195
-9285
- Curve pulled onto the surface
- 8e7e3fab-e798-4840-9877-49081666ab94
- Curve
- Curve
- false
- 0
-
4238
-9315
30
40
-
4253
-9295
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 362ba03b-5724-4d81-95a3-b4e68f8b99e4
- Relay
- false
- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- 1
-
4203
-8861
40
16
-
4223
-8853
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 5a2c0c18-0cda-416c-ae09-30775e229ac2
- Relay
- false
- 9bb9f3f9-e54c-4627-b929-90e0530449c3
- 1
-
4202
-9253
40
16
-
4222
-9245
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 25148fb6-7926-4bb6-a91b-d583a64fda08
- Relay
- false
- 301421b1-5237-4397-b0ae-f806b3aace19
- 1
-
4202
-9432
40
16
-
4222
-9424
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- dcb5949c-99e3-4ed4-b72b-35dfd3171053
- 0ea80d0a-90f0-4eb9-8f65-565c0657622a
- 5a2c0c18-0cda-416c-ae09-30775e229ac2
- 25148fb6-7926-4bb6-a91b-d583a64fda08
- 4
- b04d7746-5325-4d07-b9ad-fb734644a17a
- Group
- d5967b9f-e8ee-436b-a8ad-29fdcecf32d5
- Curve
- Contains a collection of generic curves
- true
- ff1630c6-1423-4f6b-91f3-45a71a2ad934
- 2
- Curve
- Curve
- false
- 2a1cda77-4c34-4182-90f8-b90645ef044b
- 1
-
4199
-8500
50
24
-
4232.572
-8488.756
- c74efd0e-7fe3-4c2d-8c9d-295c5672fb13
- Null Item
- Test a data item for null or invalidity
- true
- 9de067b8-d2df-4ed0-8c26-7b705e783eaf
- Null Item
- Null Item
-
4167
-12333
112
64
-
4205
-12301
- Item to test
- 50211791-7a73-4ad9-a999-c608e26488d1
- Item
- Item
- true
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4169
-12331
24
60
-
4181
-12301
- True if item is Null
- 6e077f50-2430-4990-9307-54ed860bc39b
- Null Flags
- Null Flags
- false
- 0
-
4217
-12331
60
20
-
4247
-12321
- True if item is Invalid
- 0436b83e-b134-4827-a071-2e032211ac72
- Invalid Flags
- Invalid Flags
- false
- 0
-
4217
-12311
60
20
-
4247
-12301
- A textual description of the object state
- 3b398688-4605-4549-a666-c5e9a4706c97
- Description
- Description
- false
- 0
-
4217
-12291
60
20
-
4247
-12281
- cb2c7d3c-41b4-4c6d-a6bd-9235bd2851bb
- Gate Not
- Perform boolean negation (NOT gate).
- true
- 1a165bef-c4b7-4c96-a791-9c213a75cb7b
- Gate Not
- Gate Not
-
4188
-12391
70
28
-
4213
-12377
- Boolean value
- 4940d0ed-66dd-46dc-a4bd-e6e686baab2d
- A
- A
- false
- 6e077f50-2430-4990-9307-54ed860bc39b
- 1
-
4190
-12389
11
24
-
4195.5
-12377
- Inverse of {A}
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- Result
- Result
- false
- 0
-
4225
-12389
31
24
-
4240.5
-12377
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- c2b272c2-ab87-40fc-8f93-badad1f63f79
- Stream Filter
- Stream Filter
-
4190
-16973
77
64
-
4229
-16941
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- ee0a0441-9983-4ae3-a8ba-b4f5881626d5
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4192
-16971
25
20
-
4204.5
-16961
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 5c503360-c90d-4335-8b56-8441fadd88de
- false
- Stream 0
- 0
- true
- 7c45c34b-3641-4deb-98a9-72dee67fd2cf
- 1
-
4192
-16951
25
20
-
4204.5
-16941
- 2
- Input stream at index 1
- 9c5be810-c6b6-44a1-bd63-ed1db3996f5e
- false
- Stream 1
- 1
- true
- f1d7b66f-4417-4b54-ab14-650cb0ec4d12
- 1
-
4192
-16931
25
20
-
4204.5
-16921
- 2
- Filtered stream
- 993fcd94-36fc-4955-a5a9-fb6281b2dd34
- false
- Stream
- S(0)
- false
- 0
-
4241
-16971
24
60
-
4253
-16941
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- 9e5ff6ea-7297-4c3e-b115-59381c8de2e0
- true
- Pull Curve
- Pull Curve
-
4180
-16582
96
44
-
4232
-16560
- Curve to pull
- f1790de6-9f72-4d9d-8a7a-3d60a0da478d
- true
- Curve
- Curve
- false
- 7c45c34b-3641-4deb-98a9-72dee67fd2cf
- 1
-
4182
-16580
38
20
-
4201
-16570
- Surface that pulls
- 9f5e153a-6d69-4352-b0a6-f8669a57102a
- true
- Surface
- Surface
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4182
-16560
38
20
-
4201
-16550
- Curve pulled onto the surface
- 88d64d2e-4708-4de7-815b-16874272fe11
- true
- Curve
- Curve
- false
- 0
-
4244
-16580
30
40
-
4259
-16560
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 0c9eae44-f108-4e0b-a575-65a7a87b4f6c
- Stream Filter
- Stream Filter
-
4184
-13843
77
64
-
4223
-13811
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 72b7d897-10d5-44af-8219-2b30251f4ee4
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4186
-13841
25
20
-
4198.5
-13831
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- d8901af0-3ece-46fd-9bd5-b090f32fba32
- false
- Stream 0
- 0
- true
- 9771ebbb-d58f-4c21-ac4f-e6b4c76b7424
- 1
-
4186
-13821
25
20
-
4198.5
-13811
- 2
- Input stream at index 1
- 89d32b30-9dd8-4e88-aab8-c49f75c47a77
- false
- Stream 1
- 1
- true
- 3fc9af35-87c7-4ce9-8167-677ee9cc1c50
- 1
-
4186
-13801
25
20
-
4198.5
-13791
- 2
- Filtered stream
- 5e0a4ae7-f8ed-47ec-a4db-da8d8f475599
- false
- Stream
- S(0)
- false
- 0
-
4235
-13841
24
60
-
4247
-13811
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 5f7aa511-8547-41de-b374-15542cfb4644
- Pull Point
- Pull Point
-
4150
-13741
139
44
-
4212
-13719
- Point to search from
- b99b5c09-ac59-49fa-8961-b4a2f6bd07f9
- Point
- Point
- false
- 9771ebbb-d58f-4c21-ac4f-e6b4c76b7424
- 1
-
4152
-13739
48
20
-
4176
-13729
- 1
- Geometry that pulls
- 1c037f4e-640b-4d7b-a25c-0ed310a57e5a
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4152
-13719
48
20
-
4176
-13709
- Point on [G] closest to [P]
- 3fc9af35-87c7-4ce9-8167-677ee9cc1c50
- Closest Point
- Closest Point
- false
- 0
-
4224
-13739
63
20
-
4255.5
-13729
- Distance between [P] and its projection onto [G]
- 81301c3e-a6d4-40ef-80ee-aa0c5aa27534
- Distance
- Distance
- false
- 0
-
4224
-13719
63
20
-
4255.5
-13709
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 9505c3f9-81c5-4fc6-9f44-34ccf83fae4d
- Stream Filter
- Stream Filter
-
4185
-17531
77
64
-
4224
-17499
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 29ab6f2d-c10b-4ee1-8174-d6b97349f281
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4187
-17529
25
20
-
4199.5
-17519
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 9d63db87-b99c-4d0b-ad46-b0018f92a48c
- false
- Stream 0
- 0
- true
- 334bc7f3-f784-475e-b469-30ee5eb736f2
- 1
-
4187
-17509
25
20
-
4199.5
-17499
- 2
- Input stream at index 1
- 32ab9566-651c-4049-881f-f32364101630
- false
- Stream 1
- 1
- true
- cfb54de0-4617-4439-9989-231f8d4e0e9c
- 1
-
4187
-17489
25
20
-
4199.5
-17479
- 2
- Filtered stream
- de104d33-1020-4703-9fdc-882124167e07
- false
- Stream
- S(0)
- false
- 0
-
4236
-17529
24
60
-
4248
-17499
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 2b8cab92-d7fb-4c2f-af19-6e3e26c9136a
- Pull Point
- Pull Point
-
4154
-17445
139
44
-
4216
-17423
- Point to search from
- 7db32a4d-5205-4d88-b925-e3ed3abdacfb
- Point
- Point
- false
- 334bc7f3-f784-475e-b469-30ee5eb736f2
- 1
-
4156
-17443
48
20
-
4180
-17433
- 1
- Geometry that pulls
- 1942ab08-037f-48c6-8c56-a142299c434d
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4156
-17423
48
20
-
4180
-17413
- Point on [G] closest to [P]
- cfb54de0-4617-4439-9989-231f8d4e0e9c
- Closest Point
- Closest Point
- false
- 0
-
4228
-17443
63
20
-
4259.5
-17433
- Distance between [P] and its projection onto [G]
- 774a3748-aad3-45ce-9a53-d2ec3da6a312
- Distance
- Distance
- false
- 0
-
4228
-17423
63
20
-
4259.5
-17413
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 9de47248-7f7c-4376-beb3-754f0d9ac720
- Stream Filter
- Stream Filter
-
4172
-20525
77
64
-
4211
-20493
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- f479ba3d-c788-4625-80de-4dda3cd9044f
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4174
-20523
25
20
-
4186.5
-20513
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- bf81cde9-37cd-488d-9cf7-3a830d11805a
- false
- Stream 0
- 0
- true
- 7fcc456d-654b-4235-9212-028188675d3c
- 1
-
4174
-20503
25
20
-
4186.5
-20493
- 2
- Input stream at index 1
- 14eef6bc-a9b6-45a1-9018-0e117f9c39cb
- false
- Stream 1
- 1
- true
- 4dfa554a-54d2-4426-aa0d-75214aaf14e5
- 1
-
4174
-20483
25
20
-
4186.5
-20473
- 2
- Filtered stream
- f61b6c1f-df5f-45e0-a9ba-271c5eb31054
- false
- Stream
- S(0)
- false
- 0
-
4223
-20523
24
60
-
4235
-20493
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- 188b3e3d-1d3e-4531-b9fb-24770e436084
- true
- Pull Curve
- Pull Curve
-
4175
-20109
96
44
-
4227
-20087
- Curve to pull
- 2cfe7ea7-e62f-4bb5-807e-7364c84525ad
- true
- Curve
- Curve
- false
- 7fcc456d-654b-4235-9212-028188675d3c
- 1
-
4177
-20107
38
20
-
4196
-20097
- Surface that pulls
- 2bbeff71-a6bc-49fb-88ae-cc764a943e38
- true
- Surface
- Surface
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4177
-20087
38
20
-
4196
-20077
- Curve pulled onto the surface
- d94a886f-07c8-42a9-96e4-6504d3cee7c0
- true
- Curve
- Curve
- false
- 0
-
4239
-20107
30
40
-
4254
-20087
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 6b87965d-2d4b-4cf4-96f8-34d74d9d0c2d
- Stream Filter
- Stream Filter
-
4181
-21088
77
64
-
4220
-21056
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- d8380cf3-6c83-4cd9-ab94-710c8e7efbb8
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4183
-21086
25
20
-
4195.5
-21076
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- f03d3b02-0ecc-4306-8f40-1cc539c49021
- false
- Stream 0
- 0
- true
- a9a5a03f-9ca2-4876-85fc-3700eabca294
- 1
-
4183
-21066
25
20
-
4195.5
-21056
- 2
- Input stream at index 1
- da8e58c7-6e93-485c-b1de-994f197f2317
- false
- Stream 1
- 1
- true
- 3bf70ca2-6ab0-492d-bd3a-a3a2c297d84b
- 1
-
4183
-21046
25
20
-
4195.5
-21036
- 2
- Filtered stream
- f380489f-f6b7-4b4d-a739-bb984c3c23b0
- false
- Stream
- S(0)
- false
- 0
-
4232
-21086
24
60
-
4244
-21056
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 3a734099-3d6b-42fb-ba8b-33685f2d5388
- Pull Point
- Pull Point
-
4150
-21002
139
44
-
4212
-20980
- Point to search from
- 68099a2c-7ff9-4abe-b704-f71cb8b48f3c
- Point
- Point
- false
- a9a5a03f-9ca2-4876-85fc-3700eabca294
- 1
-
4152
-21000
48
20
-
4176
-20990
- 1
- Geometry that pulls
- 0aab8b35-15ae-4ae1-93f2-9cdf118c0f24
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4152
-20980
48
20
-
4176
-20970
- Point on [G] closest to [P]
- 3bf70ca2-6ab0-492d-bd3a-a3a2c297d84b
- Closest Point
- Closest Point
- false
- 0
-
4224
-21000
63
20
-
4255.5
-20990
- Distance between [P] and its projection onto [G]
- ef172dee-d8ef-41a9-aa84-7a974928249e
- Distance
- Distance
- false
- 0
-
4224
-20980
63
20
-
4255.5
-20970
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- 6b70320b-4472-4908-8c19-ab1d86f40a74
- CURWE CURWATURE THIRD DIFERENCE COMBS
- CURWE CURWATURE THIRD DIFERENCE COMBS
- false
- f4d75531-a8ed-40d0-9a7a-e4829f1c65b8
- 1
-
4093
-24164
260
24
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- cac6e0f1-9385-4035-960f-3e488a3c751d
- Stream Filter
- Stream Filter
-
4185
-24107
77
64
-
4224
-24075
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- f0c75939-bf2c-4072-8354-c437d9e00de4
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4187
-24105
25
20
-
4199.5
-24095
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 8e1f94b9-c0eb-4ecc-b823-add85d76f129
- false
- Stream 0
- 0
- true
- 74ee3d70-85df-4163-9873-ac698487c715
- 1
-
4187
-24085
25
20
-
4199.5
-24075
- 2
- Input stream at index 1
- ba91fc78-59e6-472f-b5e6-f3874b3a7f43
- false
- Stream 1
- 1
- true
- 1992815c-2f56-4c67-bcee-91dc60b27552
- 1
-
4187
-24065
25
20
-
4199.5
-24055
- 2
- Filtered stream
- f4d75531-a8ed-40d0-9a7a-e4829f1c65b8
- false
- Stream
- S(0)
- false
- 0
-
4236
-24105
24
60
-
4248
-24075
- 6b5812f5-bb36-4d74-97fc-5a1f2f77452d
- Pull Curve
- Pull a curve onto a surface.
- true
- 4d00723d-83aa-496d-87a6-b2c35c44ec01
- true
- Pull Curve
- Pull Curve
-
4180
-23686
96
44
-
4232
-23664
- Curve to pull
- 68e10c58-0cd0-4f80-9134-973aed40bad8
- true
- Curve
- Curve
- false
- 74ee3d70-85df-4163-9873-ac698487c715
- 1
-
4182
-23684
38
20
-
4201
-23674
- Surface that pulls
- d8725fa4-0fa7-42c7-b696-26f2fd06871f
- true
- Surface
- Surface
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4182
-23664
38
20
-
4201
-23654
- Curve pulled onto the surface
- 88182eea-77f1-4953-8d2d-e472f0d5eeb8
- true
- Curve
- Curve
- false
- 0
-
4244
-23684
30
40
-
4259
-23664
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 67221d84-b959-41dc-af5e-28d4306ccd02
- Stream Filter
- Stream Filter
-
4183
-24733
77
64
-
4222
-24701
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 80c12d2e-a4ea-4e39-a2b7-a865511c21fe
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4185
-24731
25
20
-
4197.5
-24721
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 3bc8c44f-ca8e-4b01-aa04-b7db40e7fbf2
- false
- Stream 0
- 0
- true
- 4a2dabe3-17c3-49b2-88f9-0c0fc33f4897
- 1
-
4185
-24711
25
20
-
4197.5
-24701
- 2
- Input stream at index 1
- 3a70840e-b185-4a0c-b0da-63a34b2b472d
- false
- Stream 1
- 1
- true
- 1099399d-1a44-4e5a-95e7-9f7953eea52a
- 1
-
4185
-24691
25
20
-
4197.5
-24681
- 2
- Filtered stream
- 3abd0408-8626-498a-9a84-9d9bd5c946ff
- false
- Stream
- S(0)
- false
- 0
-
4234
-24731
24
60
-
4246
-24701
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- ef325b4c-7c96-4668-9e00-0f4e790b1e7d
- Pull Point
- Pull Point
-
4154
-24629
139
44
-
4216
-24607
- Point to search from
- 43845612-cce5-45c9-88aa-0c78873d6399
- Point
- Point
- false
- 4a2dabe3-17c3-49b2-88f9-0c0fc33f4897
- 1
-
4156
-24627
48
20
-
4180
-24617
- 1
- Geometry that pulls
- 0e441837-a445-40b8-87a6-3bbc03ef9f83
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4156
-24607
48
20
-
4180
-24597
- Point on [G] closest to [P]
- 1099399d-1a44-4e5a-95e7-9f7953eea52a
- Closest Point
- Closest Point
- false
- 0
-
4228
-24627
63
20
-
4259.5
-24617
- Distance between [P] and its projection onto [G]
- 861a0c39-b53f-4427-8119-994f367ce587
- Distance
- Distance
- false
- 0
-
4228
-24607
63
20
-
4259.5
-24597
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- 73993cb7-cd36-4f94-b624-e5af12d082e9
- CURWE CURWATURE SECOND DIFERENCE COMBS
- CURWE CURWATURE SECOND DIFERENCE COMBS
- false
- f61b6c1f-df5f-45e0-a9ba-271c5eb31054
- 1
-
4087
-20574
272
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE INPUT
- CURWE INPUT
- CURWE INPUT
- CURWE INPUT
- CURWE INPUT
- e9be380c-b6c8-461f-83a3-b5bcfa9784ac
- CURWE INPUT
- CURWE INPUT
- false
- 0
-
4172
-8464
101
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE OUTPUT
- CURWE OUTPUT
- CURWE OUTPUT
- CURWE OUTPUT
- CURWE OUTPUT
- cf2b8e92-7aee-479c-be40-8bc385eb80df
- CURWE OUTPUT
- CURWE OUTPUT
- false
- 301421b1-5237-4397-b0ae-f806b3aace19
- 1
-
4167
-8566
112
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- 3cf61faf-261d-49ee-81c1-4bcb0aad349c
- CURWE POINT NUMBER INPUT
- CURWE POINT NUMBER INPUT
- false
- 0
-
4134
-9957
178
24
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- cddea196-b718-4e8a-9749-24c97c4c7bc5
- Number
- Number
- false
- 0
-
4185
-9990
52
24
-
4225.07
-9978.731
- 1
- 1
- {0}
- 256
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- 6d8bbecf-b3a6-4042-a028-48b5cccc708d
- CURWE POINT NUMBER OUTPUT
- CURWE POINT NUMBER OUTPUT
- false
- cddea196-b718-4e8a-9749-24c97c4c7bc5
- 1
-
4128
-10060
189
24
- 3e8ca6be-fda8-4aaf-b5c0-3c54c8bb7312
- Number
- Contains a collection of floating point numbers
- 716dac01-f8db-4a7c-9adf-d85724a98069
- 2
- Number
- Number
- false
- 0
-
4191
-11979
50
24
-
4224.341
-11967.25
- 1
- 2
- {0}
- 0
- 180
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- 79b72009-473c-42c2-829e-47bc9d1e8eb3
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE INPUT
- false
- 0
-
4052
-11951
341
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- bb2ca77c-4a4c-4138-8a4b-83f7152fd997
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- CURWE CURWATURE COMBS TORSION ROTATION ANGLE OUTPUT
- false
- 716dac01-f8db-4a7c-9adf-d85724a98069
- 1
-
4047
-12034
352
24
- 448de216-3a12-43cf-a135-e3bfafc87744
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- 97802e85-d633-4649-b87e-6b5fa06091ae
- MAGNET SURFACE INPUT
- MAGNET SURFACE INPUT
- false
- 0
-
4142
-12157
156
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- 584bded0-2b22-4b21-9610-06a12f5ca97f
- MAGNET SURFACE OUTPUT
- MAGNET SURFACE OUTPUT
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4152
-12250
167
24
- deaf8653-5528-4286-807c-3de8b8dad781
- Surface
- Contains a collection of generic surfaces
- true
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- Surface
- Surface
- false
- 97802e85-d633-4649-b87e-6b5fa06091ae
- 1
-
4198
-12185
50
24
-
4223.186
-12173.62
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- bdc55e3e-48ba-4f98-b7c3-5d0691da1c22
- CURWE CURWATURE COMB SCALED LINES
- CURWE CURWATURE COMB SCALED LINES
- false
- 0c5a3c50-021c-47cc-a947-cabe9cd5c9b4
- 1
-
4109
-13368
239
24
- b6236720-8d88-4289-93c3-ac4c99f9b97b
- Relay
- 2
- A wire relay object
- 0c5a3c50-021c-47cc-a947-cabe9cd5c9b4
- Relay
- false
- eb8dd7ee-d6c5-44d9-83d0-9b91440dec04
- 1
-
4204
-13325
40
16
-
4224
-13317
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- 9ca4b8e8-e9ea-4796-8f79-e53df9a51926
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- CURWE CURWATURE FIRST DIFERENCE COMB LINES SCALE
- false
- 0
-
4068
-16318
318
24
- a4b285fe-2e13-4204-b65c-189aa6704da5
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- 9ac481f5-e8b9-4b98-8468-c60eb3553827
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- CURWE CURWATURE FIRST DIFERENCE COMB SCALED LINES
- false
- 993fcd94-36fc-4955-a5a9-fb6281b2dd34
- 1
-
4070
-17036
325
24
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 705bf8d8-61bf-405a-8136-90353f79fb48
- End Points
- End Points
-
4190
-12915
84
44
-
4234
-12893
- Curve to evaluate
- f7fc9edc-8c7b-46e3-86bf-0a6064571d7b
- Curve
- Curve
- false
- e2f45867-8938-4321-8832-9f4cdfdfc4ca
- 1
-
4192
-12913
30
40
-
4207
-12893
- Curve start point
- 1308eb43-a7d4-45b5-8d6c-13da361e1bd5
- Start
- Start
- false
- 0
-
4246
-12913
26
20
-
4259
-12903
- Curve end point
- b92981f8-b191-407e-a851-c409568d2825
- End
- End
- false
- 0
-
4246
-12893
26
20
-
4259
-12883
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 298339d4-6446-4b8b-a34e-ad5af38eb4d1
- Line
- Line
-
4184
-13145
102
44
-
4250
-13123
- Line start point
- 7afcd377-1fd4-48b1-bfb4-4427f22c813c
- Start Point
- Start Point
- false
- 06f4db54-deb1-469f-a1bc-4b2bfaf96dd4
- 1
-
4186
-13143
52
20
-
4212
-13133
- Line end point
- ff9ee962-9c83-4fff-8232-4f0b6f485820
- End Point
- End Point
- false
- 63234e0c-d748-4115-871e-8d4c39fd7f86
- 1
-
4186
-13123
52
20
-
4212
-13113
- Line segment
- b09b3ee4-bd15-409a-a71e-07080518b513
- Line
- Line
- false
- 0
-
4262
-13143
22
40
-
4273
-13123
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- c8887678-1048-44c3-9d80-2fd66f58a2fa
- Pull Point
- Pull Point
-
4162
-13080
139
44
-
4224
-13058
- Point to search from
- 90d0edf8-74e3-409b-9409-d934fe16cc60
- Point
- Point
- false
- 1308eb43-a7d4-45b5-8d6c-13da361e1bd5
- 1
-
4164
-13078
48
20
-
4188
-13068
- 1
- Geometry that pulls
- b2fc7661-0e37-49e3-b4fd-2ed9ed4ec525
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4164
-13058
48
20
-
4188
-13048
- Point on [G] closest to [P]
- 06f4db54-deb1-469f-a1bc-4b2bfaf96dd4
- Closest Point
- Closest Point
- false
- 0
-
4236
-13078
63
20
-
4267.5
-13068
- Distance between [P] and its projection onto [G]
- c43e8a28-5989-4fc2-a30b-e241e0fea3ed
- Distance
- Distance
- false
- 0
-
4236
-13058
63
20
-
4267.5
-13048
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- da3849bb-417a-4e44-bf66-8fabd9d778f2
- Pull Point
- Pull Point
-
4162
-12999
139
44
-
4224
-12977
- Point to search from
- 3058af45-1569-4033-8f0d-d2e56b1aba16
- Point
- Point
- false
- b92981f8-b191-407e-a851-c409568d2825
- 1
-
4164
-12997
48
20
-
4188
-12987
- 1
- Geometry that pulls
- 1bf1ca08-163b-4294-9956-5397010ac0b5
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4164
-12977
48
20
-
4188
-12967
- Point on [G] closest to [P]
- 63234e0c-d748-4115-871e-8d4c39fd7f86
- Closest Point
- Closest Point
- false
- 0
-
4236
-12997
63
20
-
4267.5
-12987
- Distance between [P] and its projection onto [G]
- c4cc93b0-cd65-4ebe-882c-dcb6b8a29e9c
- Distance
- Distance
- false
- 0
-
4236
-12977
63
20
-
4267.5
-12967
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 7a3fd20e-ffea-4af2-8945-ccebb968c429
- End Points
- End Points
-
4176
-16641
84
44
-
4220
-16619
- Curve to evaluate
- ffdb8eed-b797-4d3d-a131-f54576330838
- Curve
- Curve
- false
- 7c45c34b-3641-4deb-98a9-72dee67fd2cf
- 1
-
4178
-16639
30
40
-
4193
-16619
- Curve start point
- 26798baf-43cb-46e1-b4e4-eeec94ba86d9
- Start
- Start
- false
- 0
-
4232
-16639
26
20
-
4245
-16629
- Curve end point
- 7b8106fa-4374-4f1d-8e9f-40183d082199
- End
- End
- false
- 0
-
4232
-16619
26
20
-
4245
-16609
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- e4f0c91d-6015-4d87-a5f1-6b1ddd995f89
- Line
- Line
-
4167
-16864
102
44
-
4233
-16842
- Line start point
- 6576a363-ee17-471a-94fa-840c76eee1aa
- Start Point
- Start Point
- false
- a3ac2c2a-0863-4a43-aa56-e80b87671374
- 1
-
4169
-16862
52
20
-
4195
-16852
- Line end point
- 96477f95-0d1f-4dfc-bce9-17e69902b9ce
- End Point
- End Point
- false
- ab923809-d67a-44a2-9671-4ddbfaf855a7
- 1
-
4169
-16842
52
20
-
4195
-16832
- Line segment
- f1d7b66f-4417-4b54-ab14-650cb0ec4d12
- Line
- Line
- false
- 0
-
4245
-16862
22
40
-
4256
-16842
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- b9136e68-1e3d-4168-ac77-516243625010
- Pull Point
- Pull Point
-
4149
-16799
139
44
-
4211
-16777
- Point to search from
- 1aeccb6f-a67f-41f7-825b-ccf60384aece
- Point
- Point
- false
- 26798baf-43cb-46e1-b4e4-eeec94ba86d9
- 1
-
4151
-16797
48
20
-
4175
-16787
- 1
- Geometry that pulls
- 7f606ab4-a19a-4e0a-b87c-3253d4b3a5bb
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4151
-16777
48
20
-
4175
-16767
- Point on [G] closest to [P]
- a3ac2c2a-0863-4a43-aa56-e80b87671374
- Closest Point
- Closest Point
- false
- 0
-
4223
-16797
63
20
-
4254.5
-16787
- Distance between [P] and its projection onto [G]
- 3b6546d1-5508-4892-be53-cfd89c9fe14a
- Distance
- Distance
- false
- 0
-
4223
-16777
63
20
-
4254.5
-16767
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 3bbfdc6c-0392-4c97-b3d8-0778d819a8eb
- Pull Point
- Pull Point
-
4149
-16720
139
44
-
4211
-16698
- Point to search from
- 27dc5165-9ba5-44f3-b276-44356aed8ec7
- Point
- Point
- false
- 7b8106fa-4374-4f1d-8e9f-40183d082199
- 1
-
4151
-16718
48
20
-
4175
-16708
- 1
- Geometry that pulls
- 68871a49-090f-415b-8f71-521d649e8704
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4151
-16698
48
20
-
4175
-16688
- Point on [G] closest to [P]
- ab923809-d67a-44a2-9671-4ddbfaf855a7
- Closest Point
- Closest Point
- false
- 0
-
4223
-16718
63
20
-
4254.5
-16708
- Distance between [P] and its projection onto [G]
- b78669dc-4ce6-4155-8268-8b6d8fa11ad5
- Distance
- Distance
- false
- 0
-
4223
-16698
63
20
-
4254.5
-16688
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 705bf8d8-61bf-405a-8136-90353f79fb48
- 298339d4-6446-4b8b-a34e-ad5af38eb4d1
- c8887678-1048-44c3-9d80-2fd66f58a2fa
- da3849bb-417a-4e44-bf66-8fabd9d778f2
- 4
- c13467b4-deb5-4bbb-8006-1bf68ca4ada1
- Group
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 7a3fd20e-ffea-4af2-8945-ccebb968c429
- e4f0c91d-6015-4d87-a5f1-6b1ddd995f89
- b9136e68-1e3d-4168-ac77-516243625010
- 3bbfdc6c-0392-4c97-b3d8-0778d819a8eb
- 4
- dc566453-5a51-41c8-8a9e-548f4da20c60
- Group
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- cb4a49d5-de0e-40e3-b4df-7c5e31b7c219
- End Points
- End Points
-
4172
-20194
84
44
-
4216
-20172
- Curve to evaluate
- edce6901-9592-48f1-916f-80868d174f1f
- Curve
- Curve
- false
- 7fcc456d-654b-4235-9212-028188675d3c
- 1
-
4174
-20192
30
40
-
4189
-20172
- Curve start point
- f233a7e1-06bf-433f-a49a-4397cc5a8c45
- Start
- Start
- false
- 0
-
4228
-20192
26
20
-
4241
-20182
- Curve end point
- a8969085-271b-4716-b113-64d13f4d6f18
- End
- End
- false
- 0
-
4228
-20172
26
20
-
4241
-20162
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- e833d9ca-69b1-43e8-b406-a15e22338f38
- Line
- Line
-
4163
-20417
102
44
-
4229
-20395
- Line start point
- 79f027e3-5534-4fd8-8b26-bb219e307faa
- Start Point
- Start Point
- false
- 6a1f15b5-d3ab-4467-81c4-0b19e7d5c18b
- 1
-
4165
-20415
52
20
-
4191
-20405
- Line end point
- 15ea3889-d9e6-4eb9-a209-249d6fe44cd4
- End Point
- End Point
- false
- 189beb69-3264-4ac4-a313-9f2bbb153247
- 1
-
4165
-20395
52
20
-
4191
-20385
- Line segment
- 4dfa554a-54d2-4426-aa0d-75214aaf14e5
- Line
- Line
- false
- 0
-
4241
-20415
22
40
-
4252
-20395
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 8544bb4a-5ed3-4078-9bac-8098faac0b76
- Pull Point
- Pull Point
-
4145
-20352
139
44
-
4207
-20330
- Point to search from
- da1d584d-61ef-4aa1-a181-206da3a21986
- Point
- Point
- false
- f233a7e1-06bf-433f-a49a-4397cc5a8c45
- 1
-
4147
-20350
48
20
-
4171
-20340
- 1
- Geometry that pulls
- e4a75f3f-60a8-4624-8173-bee34d5b58d6
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4147
-20330
48
20
-
4171
-20320
- Point on [G] closest to [P]
- 6a1f15b5-d3ab-4467-81c4-0b19e7d5c18b
- Closest Point
- Closest Point
- false
- 0
-
4219
-20350
63
20
-
4250.5
-20340
- Distance between [P] and its projection onto [G]
- ca77f1bb-a4b9-46da-bd38-a880f07fae56
- Distance
- Distance
- false
- 0
-
4219
-20330
63
20
-
4250.5
-20320
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 033c25ed-01c1-4660-8622-85dd9618d929
- Pull Point
- Pull Point
-
4145
-20273
139
44
-
4207
-20251
- Point to search from
- 38d91a6e-506e-4e72-85f7-527cd982f46d
- Point
- Point
- false
- a8969085-271b-4716-b113-64d13f4d6f18
- 1
-
4147
-20271
48
20
-
4171
-20261
- 1
- Geometry that pulls
- 18ef9363-49ca-4aa5-8a67-78d3cae2beb9
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4147
-20251
48
20
-
4171
-20241
- Point on [G] closest to [P]
- 189beb69-3264-4ac4-a313-9f2bbb153247
- Closest Point
- Closest Point
- false
- 0
-
4219
-20271
63
20
-
4250.5
-20261
- Distance between [P] and its projection onto [G]
- 037752d6-2d02-45d8-8aa3-bdd629176204
- Distance
- Distance
- false
- 0
-
4219
-20251
63
20
-
4250.5
-20241
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- cb4a49d5-de0e-40e3-b4df-7c5e31b7c219
- e833d9ca-69b1-43e8-b406-a15e22338f38
- 8544bb4a-5ed3-4078-9bac-8098faac0b76
- 033c25ed-01c1-4660-8622-85dd9618d929
- 4
- 1a50b429-206c-46db-8d69-3c6c4cfa6178
- Group
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 69bca00e-65b5-426a-95bf-7ac6b9923449
- End Points
- End Points
-
4184
-23773
84
44
-
4228
-23751
- Curve to evaluate
- a3dfd4b1-6d51-4fba-b325-cd26545a966d
- Curve
- Curve
- false
- 74ee3d70-85df-4163-9873-ac698487c715
- 1
-
4186
-23771
30
40
-
4201
-23751
- Curve start point
- fabd8a85-3fcd-4ef2-a089-825b2a6ff7cf
- Start
- Start
- false
- 0
-
4240
-23771
26
20
-
4253
-23761
- Curve end point
- f463442c-3cda-4d45-8181-dbfdd8bac0ff
- End
- End
- false
- 0
-
4240
-23751
26
20
-
4253
-23741
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 0fe51029-f51d-40cd-a285-5dc65022e15b
- Line
- Line
-
4175
-23996
102
44
-
4241
-23974
- Line start point
- 904b3832-d1dd-4d66-ba8a-4b10f3a4775e
- Start Point
- Start Point
- false
- 3bed0d88-f8b6-41d9-ada1-481bca6b1342
- 1
-
4177
-23994
52
20
-
4203
-23984
- Line end point
- f90e7b98-8446-4c6e-9d8a-feeab9dde131
- End Point
- End Point
- false
- 5ab9b7af-0e64-4098-bc79-6dad46044fa6
- 1
-
4177
-23974
52
20
-
4203
-23964
- Line segment
- 1992815c-2f56-4c67-bcee-91dc60b27552
- Line
- Line
- false
- 0
-
4253
-23994
22
40
-
4264
-23974
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 97d6d550-8ec2-4861-ab5c-68c9e53f9a2e
- Pull Point
- Pull Point
-
4157
-23931
139
44
-
4219
-23909
- Point to search from
- e5171d2d-e02c-44bf-b344-3805de2f746d
- Point
- Point
- false
- fabd8a85-3fcd-4ef2-a089-825b2a6ff7cf
- 1
-
4159
-23929
48
20
-
4183
-23919
- 1
- Geometry that pulls
- 7ff3c3c0-65f9-40eb-9586-9e5ed41dd2a0
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4159
-23909
48
20
-
4183
-23899
- Point on [G] closest to [P]
- 3bed0d88-f8b6-41d9-ada1-481bca6b1342
- Closest Point
- Closest Point
- false
- 0
-
4231
-23929
63
20
-
4262.5
-23919
- Distance between [P] and its projection onto [G]
- 8762df04-df4f-4e5a-864f-9cc2e4dcc208
- Distance
- Distance
- false
- 0
-
4231
-23909
63
20
-
4262.5
-23899
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- c33e3567-9caa-439c-bd62-a5bf90cc33ee
- Pull Point
- Pull Point
-
4157
-23852
139
44
-
4219
-23830
- Point to search from
- 497b7818-f31a-4620-b68c-5d78007162fb
- Point
- Point
- false
- f463442c-3cda-4d45-8181-dbfdd8bac0ff
- 1
-
4159
-23850
48
20
-
4183
-23840
- 1
- Geometry that pulls
- 6e83175a-ff94-4ec1-9846-24045a5dd1e2
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4159
-23830
48
20
-
4183
-23820
- Point on [G] closest to [P]
- 5ab9b7af-0e64-4098-bc79-6dad46044fa6
- Closest Point
- Closest Point
- false
- 0
-
4231
-23850
63
20
-
4262.5
-23840
- Distance between [P] and its projection onto [G]
- f9a2f050-4baa-4176-b76e-b46b81bc9db2
- Distance
- Distance
- false
- 0
-
4231
-23830
63
20
-
4262.5
-23820
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 69bca00e-65b5-426a-95bf-7ac6b9923449
- 0fe51029-f51d-40cd-a285-5dc65022e15b
- 97d6d550-8ec2-4861-ab5c-68c9e53f9a2e
- c33e3567-9caa-439c-bd62-a5bf90cc33ee
- 4
- 43dafbee-9eb5-47b9-8ad9-9a1709381f3c
- Group
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 1634291c-76ef-498f-bd7e-31624f118545
- Stream Filter
- Stream Filter
-
4186
-27750
77
64
-
4225
-27718
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 3d56232c-edf7-4f06-b0d6-59810c93cdf5
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4188
-27748
25
20
-
4200.5
-27738
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 41776b03-d2a5-437b-a802-9869b17e652a
- false
- Stream 0
- 0
- true
- efb81d44-1a6f-4419-a00c-f9978f404424
- 1
-
4188
-27728
25
20
-
4200.5
-27718
- 2
- Input stream at index 1
- 83c2b98a-0846-476c-95de-1d980d227f11
- false
- Stream 1
- 1
- true
- 8d65ab62-6ef8-4ddd-b800-9fd21c42c916
- 1
-
4188
-27708
25
20
-
4200.5
-27698
- 2
- Filtered stream
- cc1089bd-d8f8-455b-aee2-0203890a3281
- false
- Stream
- S(0)
- false
- 0
-
4237
-27748
24
60
-
4249
-27718
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- abaaad7c-2f87-4f9d-87ac-5a6d88a1fe6e
- Stream Filter
- Stream Filter
-
4153
-28285
77
64
-
4192
-28253
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- dee791e4-c5e6-43a3-af31-255abe7c56b7
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4155
-28283
25
20
-
4167.5
-28273
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- cdb001fd-4adc-4d39-aa12-0508d9be615e
- false
- Stream 0
- 0
- true
- 35c63ff4-0d73-401d-a50d-2ad34e460a1a
- 1
-
4155
-28263
25
20
-
4167.5
-28253
- 2
- Input stream at index 1
- e9e0cd38-bf7c-46dd-ad21-24021ed4920e
- false
- Stream 1
- 1
- true
- a089ddda-ab7a-48ba-a75e-6dd3909ffe6d
- 1
-
4155
-28243
25
20
-
4167.5
-28233
- 2
- Filtered stream
- 81264448-3fa1-4639-864f-f75e24836086
- false
- Stream
- S(0)
- false
- 0
-
4204
-28283
24
60
-
4216
-28253
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 54cb98fd-be58-4173-97ed-551715566fbb
- Pull Point
- Pull Point
-
4147
-28194
139
44
-
4209
-28172
- Point to search from
- 11ec8361-6272-493a-8f4a-0e7fb752f9be
- Point
- Point
- false
- 35c63ff4-0d73-401d-a50d-2ad34e460a1a
- 1
-
4149
-28192
48
20
-
4173
-28182
- 1
- Geometry that pulls
- 4ca81ad5-5d21-4de1-b881-7857ef3e173e
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4149
-28172
48
20
-
4173
-28162
- Point on [G] closest to [P]
- a089ddda-ab7a-48ba-a75e-6dd3909ffe6d
- Closest Point
- Closest Point
- false
- 0
-
4221
-28192
63
20
-
4252.5
-28182
- Distance between [P] and its projection onto [G]
- 3556232d-19e9-47b9-943c-bba43ac51e39
- Distance
- Distance
- false
- 0
-
4221
-28172
63
20
-
4252.5
-28162
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 9eb3d7dd-5234-43ef-8782-d825510918d1
- End Points
- End Points
-
4177
-27381
84
44
-
4221
-27359
- Curve to evaluate
- 3963cba3-ed3e-4e33-9d5c-4e33ed40f6b8
- Curve
- Curve
- false
- efb81d44-1a6f-4419-a00c-f9978f404424
- 1
-
4179
-27379
30
40
-
4194
-27359
- Curve start point
- 05f75a1a-70b2-4fa0-8215-389e1b677e90
- Start
- Start
- false
- 0
-
4233
-27379
26
20
-
4246
-27369
- Curve end point
- 890b2188-d100-446d-8527-da7ae0d6d1c8
- End
- End
- false
- 0
-
4233
-27359
26
20
-
4246
-27349
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 84cd1253-cd91-432d-bb56-4298a334f4ec
- Line
- Line
-
4182
-27631
102
44
-
4248
-27609
- Line start point
- ff11515d-6cff-4f5d-9468-710ec233b587
- Start Point
- Start Point
- false
- f83e9a5c-a33d-496a-a586-b2fc369ea464
- 1
-
4184
-27629
52
20
-
4210
-27619
- Line end point
- 530dfa46-7a21-43c6-be9a-840683edf48a
- End Point
- End Point
- false
- 6d6876c1-e678-4750-a83f-4b56d9b15865
- 1
-
4184
-27609
52
20
-
4210
-27599
- Line segment
- 8d65ab62-6ef8-4ddd-b800-9fd21c42c916
- Line
- Line
- false
- 0
-
4260
-27629
22
40
-
4271
-27609
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 8ae73102-c151-4f5f-901b-1981954739c5
- Pull Point
- Pull Point
-
4158
-27561
139
44
-
4220
-27539
- Point to search from
- f8368995-3d72-4ab1-99e8-408c6f68bc90
- Point
- Point
- false
- 05f75a1a-70b2-4fa0-8215-389e1b677e90
- 1
-
4160
-27559
48
20
-
4184
-27549
- 1
- Geometry that pulls
- d550029a-7e51-48fd-a5d2-b8958c8952b3
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4160
-27539
48
20
-
4184
-27529
- Point on [G] closest to [P]
- f83e9a5c-a33d-496a-a586-b2fc369ea464
- Closest Point
- Closest Point
- false
- 0
-
4232
-27559
63
20
-
4263.5
-27549
- Distance between [P] and its projection onto [G]
- 1a76bb98-7205-42e0-9c23-82eeafd323d4
- Distance
- Distance
- false
- 0
-
4232
-27539
63
20
-
4263.5
-27529
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- b70dd8e0-1624-4a4e-a781-b72fc2b35703
- Pull Point
- Pull Point
-
4160
-27470
139
44
-
4222
-27448
- Point to search from
- 8b8be5b1-9b31-48fe-a16a-8c483dead84a
- Point
- Point
- false
- 890b2188-d100-446d-8527-da7ae0d6d1c8
- 1
-
4162
-27468
48
20
-
4186
-27458
- 1
- Geometry that pulls
- 7291804d-c29b-4a21-b882-de925c7426a7
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4162
-27448
48
20
-
4186
-27438
- Point on [G] closest to [P]
- 6d6876c1-e678-4750-a83f-4b56d9b15865
- Closest Point
- Closest Point
- false
- 0
-
4234
-27468
63
20
-
4265.5
-27458
- Distance between [P] and its projection onto [G]
- a7203bc1-62e1-4da0-b76d-a3d24c58c45d
- Distance
- Distance
- false
- 0
-
4234
-27448
63
20
-
4265.5
-27438
- c552a431-af5b-46a9-a8a4-0fcbc27ef596
- Group
- 1
-
255;255;255;255
- A group of Grasshopper objects
- 9eb3d7dd-5234-43ef-8782-d825510918d1
- 84cd1253-cd91-432d-bb56-4298a334f4ec
- 8ae73102-c151-4f5f-901b-1981954739c5
- b70dd8e0-1624-4a4e-a781-b72fc2b35703
- 4
- b38fd164-05df-41a2-91e1-a962b7f4497e
- Group
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- cae84294-4c3d-4925-9830-83252e004632
- Stream Filter
- Stream Filter
-
4193
-31196
77
64
-
4232
-31164
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- fd4531ba-71fa-416c-993b-872fa4f4be86
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4195
-31194
25
20
-
4207.5
-31184
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- f8f7bd68-f3c9-4516-a00c-a7bffde622df
- false
- Stream 0
- 0
- true
- 7f66badd-fc5e-42a2-abef-6553567cb752
- 1
-
4195
-31174
25
20
-
4207.5
-31164
- 2
- Input stream at index 1
- 0b8ba8e2-9b95-4fdb-99bc-64e718057fe3
- false
- Stream 1
- 1
- true
- 2c1079d5-e2eb-4580-9915-72ed8a2df845
- 1
-
4195
-31154
25
20
-
4207.5
-31144
- 2
- Filtered stream
- df1e32b1-5318-4d38-becc-d30bf6cc5a8f
- false
- Stream
- S(0)
- false
- 0
-
4244
-31194
24
60
-
4256
-31164
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 41c4fe3c-068d-4f88-b75a-5068f65c9e9b
- Stream Filter
- Stream Filter
-
4160
-31785
77
64
-
4199
-31753
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 2d3e6eb7-a961-47a3-8659-8c9592fc180f
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4162
-31783
25
20
-
4174.5
-31773
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 94dec27e-eca4-439a-94f4-903191935061
- false
- Stream 0
- 0
- true
- 5f53bd6c-19cb-47e0-932a-dba97f612d5e
- 1
-
4162
-31763
25
20
-
4174.5
-31753
- 2
- Input stream at index 1
- cb3418b9-4db7-4524-a7c4-5378a3692dfb
- false
- Stream 1
- 1
- true
- bba98b06-2e62-45a1-acab-f4939cb7acab
- 1
-
4162
-31743
25
20
-
4174.5
-31733
- 2
- Filtered stream
- 9169fe6b-8a6d-4a81-98d4-c448be330b92
- false
- Stream
- S(0)
- false
- 0
-
4211
-31783
24
60
-
4223
-31753
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 8df52f78-006c-4a71-9fa7-8375e9ff0c52
- Pull Point
- Pull Point
-
4154
-31694
139
44
-
4216
-31672
- Point to search from
- 9e378815-0504-4362-a2af-fb390f983291
- Point
- Point
- false
- 5f53bd6c-19cb-47e0-932a-dba97f612d5e
- 1
-
4156
-31692
48
20
-
4180
-31682
- 1
- Geometry that pulls
- 3d1d1a66-9bb6-4a62-9272-98a89bc58845
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4156
-31672
48
20
-
4180
-31662
- Point on [G] closest to [P]
- bba98b06-2e62-45a1-acab-f4939cb7acab
- Closest Point
- Closest Point
- false
- 0
-
4228
-31692
63
20
-
4259.5
-31682
- Distance between [P] and its projection onto [G]
- ae40b68e-80c5-4fc3-aada-ca2a70b95fea
- Distance
- Distance
- false
- 0
-
4228
-31672
63
20
-
4259.5
-31662
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- f32f2f84-4ed8-494b-82dc-9d10a3ae2a7e
- End Points
- End Points
-
4184
-30827
84
44
-
4228
-30805
- Curve to evaluate
- 9dc24a61-8d9b-4ae2-ae24-0b685c1b9b52
- Curve
- Curve
- false
- 7f66badd-fc5e-42a2-abef-6553567cb752
- 1
-
4186
-30825
30
40
-
4201
-30805
- Curve start point
- 2b1e2cbf-3277-4259-afb4-2cbfada35af8
- Start
- Start
- false
- 0
-
4240
-30825
26
20
-
4253
-30815
- Curve end point
- a2400d67-eac9-49de-9d6c-e7804d07afc0
- End
- End
- false
- 0
-
4240
-30805
26
20
-
4253
-30795
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 069eddf9-e612-4106-b235-9ad7facc67f8
- Line
- Line
-
4189
-31077
102
44
-
4255
-31055
- Line start point
- 7d4c0164-b7dc-44ba-86bf-5e776b0b17d6
- Start Point
- Start Point
- false
- 2bdd1a3a-e261-4efc-89e1-2863841bce2a
- 1
-
4191
-31075
52
20
-
4217
-31065
- Line end point
- 5a92e560-b464-45a8-a56f-631b3fbf6214
- End Point
- End Point
- false
- 25903de8-e7b0-4287-a3df-df1fb1808172
- 1
-
4191
-31055
52
20
-
4217
-31045
- Line segment
- 2c1079d5-e2eb-4580-9915-72ed8a2df845
- Line
- Line
- false
- 0
-
4267
-31075
22
40
-
4278
-31055
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- a6bf15ce-ae59-4263-be28-8afd85599da6
- Pull Point
- Pull Point
-
4165
-31007
139
44
-
4227
-30985
- Point to search from
- 8432dfb8-d689-48f5-a8fb-ed798ce20dd7
- Point
- Point
- false
- 2b1e2cbf-3277-4259-afb4-2cbfada35af8
- 1
-
4167
-31005
48
20
-
4191
-30995
- 1
- Geometry that pulls
- c5f1399b-4f47-4f3e-9a90-88f1a80f50e7
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4167
-30985
48
20
-
4191
-30975
- Point on [G] closest to [P]
- 2bdd1a3a-e261-4efc-89e1-2863841bce2a
- Closest Point
- Closest Point
- false
- 0
-
4239
-31005
63
20
-
4270.5
-30995
- Distance between [P] and its projection onto [G]
- 1233a07d-4a46-4aa0-9941-70935667e8f6
- Distance
- Distance
- false
- 0
-
4239
-30985
63
20
-
4270.5
-30975
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 18f5769b-0966-484c-999c-cf5c81664980
- Pull Point
- Pull Point
-
4167
-30916
139
44
-
4229
-30894
- Point to search from
- 88c39b69-d713-4427-846c-884fce5e70da
- Point
- Point
- false
- a2400d67-eac9-49de-9d6c-e7804d07afc0
- 1
-
4169
-30914
48
20
-
4193
-30904
- 1
- Geometry that pulls
- 396f4288-9a4d-43b7-b86e-9ceb48da531d
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4169
-30894
48
20
-
4193
-30884
- Point on [G] closest to [P]
- 25903de8-e7b0-4287-a3df-df1fb1808172
- Closest Point
- Closest Point
- false
- 0
-
4241
-30914
63
20
-
4272.5
-30904
- Distance between [P] and its projection onto [G]
- 5d842f6a-2140-4d66-8a50-3cee4907129e
- Distance
- Distance
- false
- 0
-
4241
-30894
63
20
-
4272.5
-30884
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- fcc5f974-8f17-461b-9692-2025db780a7d
- Stream Filter
- Stream Filter
-
4184
-34718
77
64
-
4223
-34686
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- de01e041-e1ac-4d51-9d91-a6201ae1b0e1
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4186
-34716
25
20
-
4198.5
-34706
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- c35a92fc-802c-43d7-81df-60f3dd3b65a2
- false
- Stream 0
- 0
- true
- 240ef8cf-fe89-4add-a096-d72cafc63d61
- 1
-
4186
-34696
25
20
-
4198.5
-34686
- 2
- Input stream at index 1
- e9b63afd-dfd5-443c-9f2f-56ff3439025a
- false
- Stream 1
- 1
- true
- 05921ea0-575b-40f9-b1b2-1227bfd30459
- 1
-
4186
-34676
25
20
-
4198.5
-34666
- 2
- Filtered stream
- 60c94f89-05e8-43ed-bf58-9c96f728aadc
- false
- Stream
- S(0)
- false
- 0
-
4235
-34716
24
60
-
4247
-34686
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 390ec5ac-72f6-4c10-b11b-029d508b95b5
- Stream Filter
- Stream Filter
-
4184
-35237
77
64
-
4223
-35205
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 7597045b-e939-437c-b74d-1e69eaefbfa0
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4186
-35235
25
20
-
4198.5
-35225
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- c431a244-cf8d-419f-bb4d-ffe4ace5e38f
- false
- Stream 0
- 0
- true
- 86e24898-de4f-445a-8661-9e1d082a500e
- 1
-
4186
-35215
25
20
-
4198.5
-35205
- 2
- Input stream at index 1
- 3a27c3de-4b38-4352-b6dc-f7c03e141480
- false
- Stream 1
- 1
- true
- 3fa1de91-6390-4796-9d9d-5431cadc093f
- 1
-
4186
-35195
25
20
-
4198.5
-35185
- 2
- Filtered stream
- 40c31b5f-5d0b-4c8b-968b-692be762819e
- false
- Stream
- S(0)
- false
- 0
-
4235
-35235
24
60
-
4247
-35205
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 294cb001-b8a3-4618-ae5f-06a4440eb6da
- Pull Point
- Pull Point
-
4153
-35146
139
44
-
4215
-35124
- Point to search from
- 8c7a8e9f-51eb-4b87-854e-17a399c472cb
- Point
- Point
- false
- 86e24898-de4f-445a-8661-9e1d082a500e
- 1
-
4155
-35144
48
20
-
4179
-35134
- 1
- Geometry that pulls
- 3d6a1baf-dd0d-4d4d-b2d2-ef39c97bdf70
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4155
-35124
48
20
-
4179
-35114
- Point on [G] closest to [P]
- 3fa1de91-6390-4796-9d9d-5431cadc093f
- Closest Point
- Closest Point
- false
- 0
-
4227
-35144
63
20
-
4258.5
-35134
- Distance between [P] and its projection onto [G]
- 97fe666a-8e94-4b43-84eb-e3ef3c3371b4
- Distance
- Distance
- false
- 0
-
4227
-35124
63
20
-
4258.5
-35114
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- ec315f0d-b891-451d-9f30-a6be70585a87
- End Points
- End Points
-
4181
-34349
84
44
-
4225
-34327
- Curve to evaluate
- f388a79d-da2b-47d9-bc92-ba26fd04375a
- Curve
- Curve
- false
- 240ef8cf-fe89-4add-a096-d72cafc63d61
- 1
-
4183
-34347
30
40
-
4198
-34327
- Curve start point
- ce727176-0018-4950-95c8-ce755ee78227
- Start
- Start
- false
- 0
-
4237
-34347
26
20
-
4250
-34337
- Curve end point
- 6eb039f8-c78f-4c05-9979-29edae864bf9
- End
- End
- false
- 0
-
4237
-34327
26
20
-
4250
-34317
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 2a0886d1-3e14-4359-9785-2db44881444e
- Line
- Line
-
4172
-34599
102
44
-
4238
-34577
- Line start point
- 2093a66b-e7a3-4711-a369-182d2c4e98b8
- Start Point
- Start Point
- false
- a3249628-cb40-4d27-8016-2b414f83c33d
- 1
-
4174
-34597
52
20
-
4200
-34587
- Line end point
- 00e53ae1-9d88-4ff3-a9e6-d0d93e8ee39e
- End Point
- End Point
- false
- 81e76957-2c45-4a26-b32f-3ecd239fe504
- 1
-
4174
-34577
52
20
-
4200
-34567
- Line segment
- 05921ea0-575b-40f9-b1b2-1227bfd30459
- Line
- Line
- false
- 0
-
4250
-34597
22
40
-
4261
-34577
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 6a1b13c4-1139-4350-8e03-746bf6421a03
- Pull Point
- Pull Point
-
4153
-34529
139
44
-
4215
-34507
- Point to search from
- ef133741-a48c-46a3-aff5-8b203549cd2c
- Point
- Point
- false
- ce727176-0018-4950-95c8-ce755ee78227
- 1
-
4155
-34527
48
20
-
4179
-34517
- 1
- Geometry that pulls
- 65fbe406-a668-4a31-9718-1962600511db
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4155
-34507
48
20
-
4179
-34497
- Point on [G] closest to [P]
- a3249628-cb40-4d27-8016-2b414f83c33d
- Closest Point
- Closest Point
- false
- 0
-
4227
-34527
63
20
-
4258.5
-34517
- Distance between [P] and its projection onto [G]
- ff5a6da1-0b22-4f9f-964d-081b7d1174f7
- Distance
- Distance
- false
- 0
-
4227
-34507
63
20
-
4258.5
-34497
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- f83586df-931b-4a86-8bf8-00185a6ed4e5
- Pull Point
- Pull Point
-
4153
-34438
139
44
-
4215
-34416
- Point to search from
- 0df8a9da-da1e-41ac-b4d5-65e1fe2105a5
- Point
- Point
- false
- 6eb039f8-c78f-4c05-9979-29edae864bf9
- 1
-
4155
-34436
48
20
-
4179
-34426
- 1
- Geometry that pulls
- 23fdf7ab-b06e-41d3-99cc-efd60079052c
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4155
-34416
48
20
-
4179
-34406
- Point on [G] closest to [P]
- 81e76957-2c45-4a26-b32f-3ecd239fe504
- Closest Point
- Closest Point
- false
- 0
-
4227
-34436
63
20
-
4258.5
-34426
- Distance between [P] and its projection onto [G]
- 51bf7f0d-82be-49e2-ab81-78a77a0b895e
- Distance
- Distance
- false
- 0
-
4227
-34416
63
20
-
4258.5
-34406
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- d768697f-257d-4a74-b98d-1830d472fb7b
- Stream Filter
- Stream Filter
-
4185
-37977
77
64
-
4224
-37945
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- cc439d5f-4136-4eac-ac65-2b46ac9ccb33
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4187
-37975
25
20
-
4199.5
-37965
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- 212fd724-92cf-446d-9831-cb69bdccb702
- false
- Stream 0
- 0
- true
- 1ed455b8-66a2-4646-b426-939700059a4f
- 1
-
4187
-37955
25
20
-
4199.5
-37945
- 2
- Input stream at index 1
- 6e8ed70a-7d3f-4a2a-9b28-312469365162
- false
- Stream 1
- 1
- true
- 8dfc16fa-985b-443a-b0cc-afe4c1d57dc1
- 1
-
4187
-37935
25
20
-
4199.5
-37925
- 2
- Filtered stream
- 1cf5c8d0-7cf4-4806-88c9-1c504f2e3bbc
- false
- Stream
- S(0)
- false
- 0
-
4236
-37975
24
60
-
4248
-37945
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- true
- 62637e5a-104a-4048-995e-fb30ccbab2a9
- Stream Filter
- Stream Filter
-
4178
-38487
77
64
-
4217
-38455
- 3
- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- d4d8c27f-4492-4b5f-82f2-48a37e33a2c6
- Gate
- Gate
- false
- 8407ea39-a0ed-4f83-8fa4-dfca900ea9dc
- 1
-
4180
-38485
25
20
-
4192.5
-38475
- 1
- 1
- {0}
- 0
- 2
- Input stream at index 0
- a284a46d-94aa-4ad0-9e2f-d092eb1c338e
- false
- Stream 0
- 0
- true
- 3b3bf22e-2225-4d04-8c2d-de17826408fe
- 1
-
4180
-38465
25
20
-
4192.5
-38455
- 2
- Input stream at index 1
- c149c0c4-c057-474b-a140-281481fa9410
- false
- Stream 1
- 1
- true
- b539e3cb-da91-40ff-98da-614e7cc87ccf
- 1
-
4180
-38445
25
20
-
4192.5
-38435
- 2
- Filtered stream
- df3295a0-f142-48f2-b8e6-d8a172881b66
- false
- Stream
- S(0)
- false
- 0
-
4229
-38485
24
60
-
4241
-38455
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- cc7ae953-b50b-488c-b491-0d6dc3e6ddf2
- Pull Point
- Pull Point
-
4147
-38396
139
44
-
4209
-38374
- Point to search from
- bc8cde4b-cad7-4b79-aca3-5676a59bec17
- Point
- Point
- false
- 3b3bf22e-2225-4d04-8c2d-de17826408fe
- 1
-
4149
-38394
48
20
-
4173
-38384
- 1
- Geometry that pulls
- 6b6b7295-98f9-4184-9c4c-62ba52029deb
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4149
-38374
48
20
-
4173
-38364
- Point on [G] closest to [P]
- b539e3cb-da91-40ff-98da-614e7cc87ccf
- Closest Point
- Closest Point
- false
- 0
-
4221
-38394
63
20
-
4252.5
-38384
- Distance between [P] and its projection onto [G]
- 54331a1a-27aa-48a0-bdff-14949a42ea87
- Distance
- Distance
- false
- 0
-
4221
-38374
63
20
-
4252.5
-38364
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 7ef23c5e-c019-4f70-b939-7beccb2370b7
- End Points
- End Points
-
4187
-37643
84
44
-
4231
-37621
- Curve to evaluate
- 3c1025d9-fd5a-4039-9ea7-a8a4eb08b97f
- Curve
- Curve
- false
- 1ed455b8-66a2-4646-b426-939700059a4f
- 1
-
4189
-37641
30
40
-
4204
-37621
- Curve start point
- 4500705f-b64f-45f5-9bb7-82ce49570c46
- Start
- Start
- false
- 0
-
4243
-37641
26
20
-
4256
-37631
- Curve end point
- 230c5e6e-5ab8-4008-9948-98c87adc725b
- End
- End
- false
- 0
-
4243
-37621
26
20
-
4256
-37611
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 21b9a476-ccac-4c6d-afb1-e6dcfd914846
- Line
- Line
-
4178
-37883
102
44
-
4244
-37861
- Line start point
- 12c24630-4a16-4d97-9aca-f8edf3a7d612
- Start Point
- Start Point
- false
- 3343dd31-8779-4f56-b38f-7194bcd83f4e
- 1
-
4180
-37881
52
20
-
4206
-37871
- Line end point
- e68c7bc4-a7d0-4e67-9318-caabf36a81aa
- End Point
- End Point
- false
- e4c1e2df-153b-42b7-9ee6-f5bd9b520788
- 1
-
4180
-37861
52
20
-
4206
-37851
- Line segment
- 8dfc16fa-985b-443a-b0cc-afe4c1d57dc1
- Line
- Line
- false
- 0
-
4256
-37881
22
40
-
4267
-37861
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 48aab2a7-feaf-472f-9211-9526865e19f7
- Pull Point
- Pull Point
-
4159
-37813
139
44
-
4221
-37791
- Point to search from
- 7fdacd72-3ef9-4a1e-9500-e7e3e1eed7cb
- Point
- Point
- false
- 4500705f-b64f-45f5-9bb7-82ce49570c46
- 1
-
4161
-37811
48
20
-
4185
-37801
- 1
- Geometry that pulls
- eccda32e-ad9b-425e-af6f-114a7f3c4e12
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4161
-37791
48
20
-
4185
-37781
- Point on [G] closest to [P]
- 3343dd31-8779-4f56-b38f-7194bcd83f4e
- Closest Point
- Closest Point
- false
- 0
-
4233
-37811
63
20
-
4264.5
-37801
- Distance between [P] and its projection onto [G]
- 14ad6f17-e5ca-494e-8ecd-6ca386861de4
- Distance
- Distance
- false
- 0
-
4233
-37791
63
20
-
4264.5
-37781
- 902289da-28dc-454b-98d4-b8f8aa234516
- Pull Point
- true
- Pull a point to a variety of geometry.
- true
- 361f8d49-3c6e-45fd-929a-f112033860af
- Pull Point
- Pull Point
-
4159
-37722
139
44
-
4221
-37700
- Point to search from
- 74c680c1-cfbe-4d85-9b8e-326ef1343d1c
- Point
- Point
- false
- 230c5e6e-5ab8-4008-9948-98c87adc725b
- 1
-
4161
-37720
48
20
-
4185
-37710
- 1
- Geometry that pulls
- b1dace4e-5ae8-4055-8721-fe87b2b8ad0a
- Geometry
- Geometry
- false
- 4e01e87f-d5d2-46c0-adc6-801562b592a7
- 1
-
4161
-37700
48
20
-
4185
-37690
- Point on [G] closest to [P]
- e4c1e2df-153b-42b7-9ee6-f5bd9b520788
- Closest Point
- Closest Point
- false
- 0
-
4233
-37720
63
20
-
4264.5
-37710
- Distance between [P] and its projection onto [G]
- a818f4a7-fe05-4bf4-8d78-412b4f41c055
- Distance
- Distance
- false
- 0
-
4233
-37700
63
20
-
4264.5
-37690
- 448de216-3a12-43cf-a135-e3bfafc87744
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- 76e2ece3-42c3-4aea-ad62-1dd14cb0ec03
- CURWE CURWATURE COMB LINES SCALE
- CURWE CURWATURE COMB LINES SCALE
- false
- 0
-
4108
-12552
232
24
- 5fd8fe11-afdd-4c02-ba21-2791b88ee04c
- 9d96da9c-9354-ef32-7983-0acb11a3d493
- Object Bake
- Bake objects to a layer in the active Rhino document.
- true
- 5cc229c2-6204-4b13-a95a-a15506442e3a
- Object Bake
- Object Bake
-
4468
-9512
153
164
-
4607
-9430
- Set to 'True' to bake objects.
- 3cfa8d24-4e56-47e1-90ae-e56a1b212439
- Bake Toggle
- Bake Toggle
- false
- 0
-
4470
-9510
125
20
-
4532.5
-9500
- 1
- 1
- {0}
- false
- Geometry to bake.
- 0744de16-6684-44c2-bedd-4aed3fd1f7fd
- Geometry Objects
- Geometry Objects
- false
- 0
-
4470
-9490
125
20
-
4532.5
-9480
- Bake geometry to a layer.
- d4169831-b9f8-4c26-a386-9f11f5be417b
- Layer
- Layer
- false
- 0
-
4470
-9470
125
20
-
4532.5
-9460
- 1
- 1
- {0}
- false
- CURWE
- Name of the geometry object.
- fba62cd5-fb2d-4c73-a76e-2ec0e19f2cfe
- Object Name
- Object Name
- false
- 0
-
4470
-9450
125
20
-
4532.5
-9440
- 1
- 1
- {0}
- false
- CURWE
- Color of the geometry object.
- 61f09c7e-c147-42cd-9375-564c4c71394a
- Object Color
- Object Color
- false
- 0
-
4470
-9430
125
20
-
4532.5
-9420
- 1
- 1
- {0}
-
255;255;255;255
- Color of the geometry layer.
- b7929902-9d4c-4756-85c3-2c4c87008088
- Layer Color
- Layer Color
- false
- 0
-
4470
-9410
125
20
-
4532.5
-9400
- 1
- 1
- {0}
-
255;255;255;255
- 1
- User string data for the object.
- e6fdaa63-4e49-4833-a4c5-01bbc47ad161
- User String
- User String
- false
- 0
-
4470
-9390
125
20
-
4532.5
-9380
- 1
- 1
- {0}
- false
- 1
- Matching unique keys for user strings.
- 2b74f3a1-c8fd-40a5-b1ff-13bc58c33b81
- User Keys
- User Keys
- false
- 0
-
4470
-9370
125
20
-
4532.5
-9360
- 1
- 1
- {0}
- false
-
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QZiTkxNxJvbk7u0k1IHAhoIXApjM2S5qp0XaN9aZe+Ze3DWn1NG28rDtuY8sYr+Yk/2DTepXsy8dXJUZ612R5JMY4hgX6Hgl5PDF4OPXo4+keH2Q4vV+vOt7vOAtksDNSYmpUwEh8GCdg2GhAhiMQAtEqatug2JGwjp5PB4GYwxzczcQMntHo9sgzM7O/jnuiue3OwaCFpKg+SRoAQlZ2Ok1r/KobdkBm/y91oUHbOQ/2WtOza90tMnfb93kZs87aJ7htLokwbc0/qfSy268RPfyy64VCW5n/Y987+z/1cGTH/9w4tDez6tPbUpJTJ4KCBG2MAhN4xckD1gO0Y+cAdLR93FjDJjx+XzGkQIhjBXWOa4IkVRk5ZfciHbv87YmgfNI4HyqUOkdzBEL2wISsZDahtA9qIeiZ0G3/2Kp55P13kx5qtHrUambzcW9z+36/vBRJ5c9+498s3Mzz2tDatKUsEKQQyJoihBNhC1IHkzZoIfL5YIZ+hGXogfbCUCYkZGRciMn8vjufl8bEmBPAkBxXr/fvNqj1vKf7HQ+9lofe7Wnndbbvs7FFnWVp53G277Pz54E2ZBAugSYNQaurr3q4nfww2nT/v39T76a9+hKq+m/E/ltTk2eEgiR8HV1dQEhKmgi8kQgA/cIa0PCTl2AoYX1D4EMtlj/YH8YOTEIc3NzA8Njjn+2lfKi/nbE3x4INV62CZ+ZR3xolrbLwv/d2Ym7LMXHrHO/nZOx2zL+c/OEzy1aPexIoD01GMXjofJz+/EuKdcyn7OZtv5Ji9VLHvrshT9ITq1PnhpWOAQheIAKIAmFQsaLMoJpwq8yIQyDEIfA2U6AFSZfzw47vKvfy4r42RIkdnTRedlqPW2aXKyBs9vbduCUndbTFp2oo1CwB0cSXwup/yvVSW7C6J3E35IEWJMgWxJqJfRcO0XCGZDDGQQPhKZMD0IV5hG1ITfCwBaZvNCIkHkqf1wRUhfYCkszo9363MzIKRtyytZQ/G1JgB0JsSPB9BZNAA60I0F0Qd040s+u18NcduChzhOPUIdQvwcolkKPV6YOQrVabYoQAjyseQhqEMWAnKGXvmMDDhZb1CcGISLS85eSvfZsH/C2Ir7WBCsiyimbbk/r+mNWZfssBAcs876zaHaxKv7esubQnJK9Frz9lh1u1hRvZrDH9Mqw9+rrJBVJp3Qnpw/2W4jcX0pKTJlSCOFOe+gPHMAP51Qmk8FzghCyRlTQCcE6sRwCLQ7EdgIQ3rx5M+x07InPtxKfuXSxpoqvdZ/nXM635j/vmHnlk1mXP5/d4TqXv88CPdlfm+V8bd7lMZfizQx2/c/ymN0aQng3EzRODw72mwvdXpw6Vgj7Aw+g0mh+9Zcl4FGZCiAxYpq9vb2oMx9FjTdCKCOv+IrP/r6TM4mPFfGeayjA6QdTA8651PKGCprGgr2/jJyjcrWtOvFUk9vyAe85g/1mQtfVUwchBB7ePj5N8jo+j1taVsYpLm5uHfrXYowCZmADvIlBmH6zKM79u76Tj5giHPCy6vWgmzSwzpNzdO5WxIveC6iDw4i3lcZtLt9rrSBwc43bs32eFoP9s4U/raIdabbhbcZOmNGEIoQJYsHDSUxMTGxVtrQ0K+RyuNXGTo3WMGKYemlLRSw6MY40JPqc86ebiZcl8ZpDPOniNUfvNif/n7Mu73wk5B8zOPvMOd/MDv/HjEufzrzx5aykT2d1u1NjqJHeFvXHbGTpfqQ+hX/22y6n6QSGSL3CLOGJ/546CAGDeRZiyPc5q3g8or0FSAxjlskJQJiVlRWXmHbq23cHXGcST0viQRe60njIvM7RTLDPrPOkpdrZos7RXOlkrjxmfmPXzB4gZAZ7WrQ4WXHP7lNk+5UG7dC5zBjsnyl0WTlFHCkQAgNCFWQLxgs0Oq2ms0sTFxR0audOCY/X2tam79ZhmFLZ0tau0nV35+TkIN5Baj/eCOmkojw70qX32IPEw4K4mxRvS+JrSU5ZUhWm7kNX0GMciYqHhWi/ZfF3Vg2HKaKDhz8idHqWssKsqWKFgOfk5IQ609na3ChrVJRcu/bVokUfv/aaT0CATqPmVVZJxGJpXYNer3d2dkJ2gUx/vBFmZmYmpGUG7/ug3/lh4m5O3AaLu3nPSXPF4dnyQ1RROZtJ988W75/ddtxMedSsnx5ADzNrPW7Jjfqi/qpLhd9b3c7TB/tniI4/lZSQPEUQAgMimoKCApxKphOxaP/AQLGvb/axY710go8OnY7KLeBCNVptUVER83nheCOkLrBF/uz00XoCR4rs3nWwuJt1O8/O+GT6xQ8e9tv2x+ofZ5V/9UjY23+MeuePlz6crj1hZhjsNqv+kFU91sKG1CqshUceHHyRh4XHnpw6ayGyPThSsIEMvbTUCsUt4QAwRsrlcubD/XFFmJGRkZZdGOP4ETk4jZx4gLj8ujg9QJzpCnahOD/Qffj3hh5D+X33kT/w3F8VBr9d5fIMOfa7wf5/qz24OHHKWCEQIqOPi4uDR2U6sRQ2t454Bz6YIQnBUROAEMrMyU2PP5NzdGOu85a8X5d8F0MxNgtP/NJkSoHL5ptH1mUefDXv2HqTXRsTjuxITpoSV2eAEDzgSL28vIyOtLdX30n/VZ9bqq+vD/ywfE5MXoiQ5kZWztXs4tQszr2Vq4PFtPNadsG4PJo28QgBT6FQaDQaxCbAOYQHmqZirtcgtccharUaCIEf/czge9ZvILzfhBlNNEIk8qDSS33fgRornEQiQbIPIW2g7/Kl7hVmBE9bW1uLQAYmiFSSRXhLYUaTgBD8DG24VrW6rqGhSaGoqhZof/1nR1QdanTWisUISrv1ehbhLYUZTShC2FNTU5Ne39Pe0t7e0tbRrla3q6W1snppA6ewWFQtElQKa4S1LU0tHW1qmVhWVMBBkdc1dqjUSCpYhMOFGU0oQspjtnfISm9WJwUJU4KbORcVRXHNRRcUBecb8s43FcXL8y+IM0/Lcs6iUp8XK7t5DvX6wou8q2f5XJ6ytY1FOESY0YQixJKWnVec4vUVyd3RHv+u+Mw72uT3FXHbG2O361M/INkfkhs7yA1sPyTpqAzWs96Tnt1VUlzR2t7OIhwizGhCEWIV9As9E7NnLTltV+cyN3evZcb3FgX75/y8cybf2Yb/2YMkwIKEzyMh80goXSJQ5pMoK4nvi2Xl1a1tLMKhwowmFCHCGb6oIdd3JwmeS0IW9QUuxJaEMcU+9ftXrjtv6g+fTyIX8Q/bVjvZ15ywrzxqV3JoDuf4f53yDVLSNxAbXutexSIclZAn1DV38iP+2es1i7rXNpi6UZOytrB5vZ4W/LLckJ9TL2+37PKylhy3Lt5nlfeDFe+AVfKXM/Mcnzx21AWOlEU4RJjRhCJEbnA2/uqV718q+Wb6ta8tir+ziHpvZvIXZkmfz5Y5zZGEbuEc+XP5pzMFu81JoC3xsyH+KLYk2FJ0/PH8/JL2YVcD7kEswlEJCfuNvJIre1a1HH2ocM9MySGzmh9n5X89k7NnptLZgng+THxmkkAr4jeH+tyc+WQOxWeGzPmx8rJKNpwZLsxoQhEyl7YF4V+p907TH52hOTxde2Q6Kt1HZ3Qemt5x6JGOQzPaD05HUTnOUDFbRzT/UHXwUS5PwIYzw4UZTShCpIVgoFW1yisKG/lFTSaFn51alHpRXJytqCoW5KdLS25KinPyEmPLbyRV56Y31VRKZdSj2yzCIcKMJhqh6c2+plJp9FJ5c4dWr+rq7iFErevR9hJBraxRiY6+nn7qWRkW4XBhRv8qCNvb28X094vq6IfTGhoamIdjUFGr1V1dXTKZjEU4XJjRvwRChDlAWF9fj4qe/ouiWq22rq6Oz+cDoUaj6ejowF4W4XBhRpOMEEgQ4wgEAubjCzQh+MxG+hlEHo8HhODK2CWLcLgwo8lEiLpSqYS1VVRUmLKpra2FCwUw5rEY0AVmFuEthRlNJkLGvAYGBhT0n0cDJ/hP5oEYbOFRYYUAjAEgzTrSWwozmlCEINHT0wMkjACpZfBLLFCH5QGhERLONayQQYhhqDQ1NbEIhwgzmlCEiC1BEZZnFMAYam1tQqEQ5mho0ItfZWUlwlRYJ0xQJBIZeY9GLMIxFogaqWAJRPDJ1CEA43K5YIw6QpuamprRmyDEIhxjAaHxVhokgkgemDokp/+WL/PdpMwdbKY33dyzWIRjLDhMBDVMHbRgbUwdgvOEI2UQwjqReNwyp7xbsQjHWCqVyug8wQxGydThM7EWIsBhECLYwVrIWuFwYUaTjBAeEmLq8JwIZ5g6mCH+hOUxCEEUcQ2LcLgwo18QsrpPZUDI6j7WtGn/D6jRsbWJrCvhAAAAAElFTkSuQmCC