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232
34
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1937.5
252
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- Create a polar array of geometry.
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- Polar Array
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337
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326.5
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2340
345
131
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2407
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2340
365
131
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375
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2501
288
53
48
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2529
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- Transform
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2501
336
53
49
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2529
360.75
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- Addition
- Mathematical addition
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- Addition
- Addition
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2003
205
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44
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2034
227
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- First item for addition
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217
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2005
227
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207
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2067.5
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- Rotate an object in a plane.
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- Rotate
-
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400
218
81
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2485
441
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- Geometry
- Geometry
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131
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412
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2339
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131
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432
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2339
442
131
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2406
460.5
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0
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- Geometry
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402
53
38
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- Transform
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2500
440
53
39
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2528
459.75
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- Rotate
- Rotate an object in a plane.
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- Rotate
- Rotate
-
2343
509
218
81
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2491
550
- Base geometry
- 038b0bc2-1cd9-48fa-b22f-7b15e224f436
- Geometry
- Geometry
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2345
511
131
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2412
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2345
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131
20
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2412
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- Rotation plane
- 9aa7aded-0200-4c19-a283-53bcb987d9e2
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-
2345
551
131
37
-
2412
569.5
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-
0
0
0
0
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0
0
0
1
- Rotated geometry
- 8c9daf4a-a7fd-4838-92c8-41a4f460298f
- Geometry
- Geometry
- false
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-
2506
511
53
38
-
2534
530.25
- Transformation data
- 8aaacb11-bd31-4ac7-b9e7-a875a46eac01
- Transform
- Transform
- false
- 0
-
2506
549
53
39
-
2534
568.75
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
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- 26176e0b-745d-4baa-9d18-1839975b68ce
- Geometry
- Geometry
- false
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- 1
-
1504
373
50
24
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1529
385
- ac2bc2cb-70fb-4dd5-9c78-7e1ea97fe278
- Geometry
- Contains a collection of generic geometry
- bdb5a93d-8f31-4bfb-9c3f-6c681640a3e6
- Geometry
- Geometry
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- 5de8aaff-3627-4395-ac26-a47607f3b60e
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-
2628
356
50
24
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2653
368
- eeafc956-268e-461d-8e73-ee05c6f72c01
- Stream Filter
- Filters a collection of input streams
- d18846c8-95c2-42f2-8fa2-32e2b5780b9d
- Stream Filter
- Stream Filter
-
1922
446
110
64
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1988
478
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- 2e3ab970-8545-46bb-836c-1c11e5610bce
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- Index of Gate stream
- 81c78430-c5ca-49f5-a82f-a34c9924d9cb
- Gate
- Gate
- false
- 3bc68884-4148-47c7-882b-c8bc1e7bae45
- 1
-
1924
448
49
20
-
1950
458
- 1
- 1
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- Input stream at index 0
- 07159abe-6f15-435e-8c20-1b44ee5aeee8
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- Stream 0
- Stream 0
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- 1d89ea2c-f446-4a24-90f8-91745ea25696
- 1
-
1924
468
49
20
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1950
478
- 2
- Input stream at index 1
- 78c8f865-4f84-4a7c-8e6b-3be525b24c26
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- Stream 1
- Stream 1
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- dee7f6bd-c2a4-4779-bb43-f8fcc752090c
- 170d2ded-368c-4b58-a855-91ba3d0b7b67
- 2
-
1924
488
49
20
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1950
498
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- 3e6fa333-bab8-4255-a5bf-230e852d0272
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- Stream
- S(1)
- false
- 0
-
2003
448
27
60
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2018
478
- 56b92eab-d121-43f7-94d3-6cd8f0ddead8
- Vector XYZ
- Create a vector from {xyz} components.
- d8caadf5-8c02-486d-b59e-181e33c26e4d
- Vector XYZ
- Vector XYZ
-
1480
556
139
64
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1565
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- Vector {x} component
- adfceabb-c417-48e8-9d8c-b677697b3537
- X component
- X component
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- 79825975-4f42-47df-9ed7-0f7ffd4afbc8
- 1
-
1482
558
68
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1517.5
568
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- 69895b8e-81bd-46ee-990f-df912f4f6969
- Y component
- Y component
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- 1
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1482
578
68
20
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1517.5
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- 6ea5bf82-b2bd-49cb-bbc0-76cfc38d6a1b
- Z component
- Z component
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- 6fbf2e55-ea20-4567-9909-019fe527f6dd
- 1
-
1482
598
68
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1517.5
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- Vector construct
- 4c66142c-fb69-4141-bf84-e80fe399c801
- Vector
- Vector
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-
1580
558
37
30
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1600
573
- Vector length
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- Length
- Length
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-
1580
588
37
30
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1600
603
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- Numeric slider for single values
- 3bc68884-4148-47c7-882b-c8bc1e7bae45
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- ⵙꕤⵙ◯ⵙᴥⵙⓄⵙᴥⵙꖴⵙᙏⵙ◯ⵙ◯ⵙᙏⵙꖴⵙᴥⵙⓄⵙᴥⵙ◯ⵙꕤⵙ
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99
333
356
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- Create a conical surface
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- Cone
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-
19
196
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21
198
117
37
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81
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21
235
117
20
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81
245
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- Cone height
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- Length
- Length
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- 0
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21
255
117
20
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81
265
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- Resulting cone
- e7c31717-6b09-4e45-9629-1c164518fcc2
- Cone
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168
198
30
38
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184.5
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168
236
30
39
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184.5
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- Geometry
- Contains a collection of generic geometry
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- Geometry
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-
578
188
50
24
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603
200
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- Translate (move) an object along a vector.
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- Move
- Move
-
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138
44
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- Geometry
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51
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1652
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51
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0
10
- Translated geometry
- dee7f6bd-c2a4-4779-bb43-f8fcc752090c
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-
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521
53
20
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- Transform
- Transform
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-
1733
541
53
20
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1761
551
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- Mirror an object.
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- Mirror
- Mirror
-
1820
558
218
61
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1968
589
- Base geometry
- 6b3cf1a4-626a-4cca-860f-b0fb2b7f5f16
- Geometry
- Geometry
- true
- dee7f6bd-c2a4-4779-bb43-f8fcc752090c
- 1
-
1822
560
131
20
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1889
570
- Mirror plane
- 28d43a7e-9ded-4f66-99ad-76438894c0b4
- Plane
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-
1822
580
131
37
-
1889
598.5
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- Mirrored geometry
- 170d2ded-368c-4b58-a855-91ba3d0b7b67
- Geometry
- Geometry
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-
1983
560
53
28
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574.25
- Transformation data
- 5585afcd-35a0-424b-bdcc-ec3505f230be
- Transform
- Transform
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-
1983
588
53
29
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2011
602.75
- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
- d6ee687e-aef1-49bb-81ba-628a129e1cde
- Addition
- Addition
-
2159
101
82
44
-
2190
123
- 2
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- First item for addition
- 6f43e428-b084-4572-8847-6c098c6cdb05
- A
- A
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- d4fb3ea3-5593-4660-ab2c-9d824fb68ca5
- 1
-
2161
103
14
20
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- Second item for addition
- f742ac71-abbd-4aba-b57e-8cb424bc789f
- B
- B
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- 1
-
2161
123
14
20
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- e365a339-0059-446b-95cc-262b3c7caad5
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2205
103
34
40
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2223.5
123
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- Multiplication
- Mathematical multiplication
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- Multiplication
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-
2085
171
99
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2133
193
- 2
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- First item for multiplication
- 5cf78fb1-1627-4e7b-adc8-c50a31f9d9de
- A
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173
31
20
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- Second item for multiplication
- d7d67e66-fefd-470c-a5f6-57579753bcc9
- B
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2087
193
31
20
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2104
203
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2148
173
34
40
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2166.5
193
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- Spiral
- Creates a spiral from base plane, pitch, turn count, and two radi
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-
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415
208
121
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252
476
- The base plane for the spiral
- e6256fd1-4b18-4b05-84cb-f7e5f395ebf7
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- 0
-
95
417
142
37
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167.5
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-
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0
0
0
1
0
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0
0
- Pitch angle
- 044a5587-4e08-462f-a84d-17f1f6c6dac3
- Angle
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- 0
- false
-
95
454
142
20
-
167.5
464
- 1
- 1
- {0}
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- The number of turns in the spiral
- ff40db9c-402b-4800-a02f-409dc8a4c277
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- 4ebc6317-562d-4a89-92ef-ead95c33c24d
- 1
-
95
474
142
20
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167.5
484
- 1
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- Radius at the base of the spiral
- 7d6b0e2b-0fd6-4f58-9f59-34cdbc74277f
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- true
- 3522f9e7-09ae-4e8c-9e07-d14330af4dbe
- 1
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95
494
142
20
-
167.5
504
- 1
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- Radius at the peak of the spiral
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- true
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- 1
-
95
514
142
20
-
167.5
524
- 1
- 1
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- The spiral curve
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- 0
-
267
417
32
117
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284.5
475.5
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- Pipe
- Create a pipe surface around a rail curve.
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- 496647cd-63d1-4b62-9fde-562874ab89c6
- Pipe
- Pipe
-
197
567
144
64
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298
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- 859af757-ba3d-469f-a151-f17697a343c8
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- db5f854d-20c0-4dc7-931c-28174595f4fa
- 1
-
199
569
84
20
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242.5
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- Pipe radius
- 03d6e50d-7b53-4d74-985e-4a41e67a38a8
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- 9db1bc74-9b6d-4926-a6ab-0550ac88cd99
- 1
-
199
589
84
20
-
242.5
599
- 1
- 1
- {0}
- 5
- Specifies the type of caps (0=None, 1=Flat, 2=Round)
- 35ee2062-7173-4377-af77-702c9360bcbe
- Caps
- Caps
- false
- 0
-
199
609
84
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- Mathematical multiplication
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- Multiplication
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707
51
20
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711
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51
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737
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707
34
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810.5
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- Division
- Mathematical division
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- Division
- Division
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99
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333
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- Item to divide (dividend)
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31
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- Item to divide with (divisor)
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287
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31
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304
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348
655
34
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366.5
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- Division
- Mathematical division
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- Division
- Division
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31
629
99
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651
- Item to divide (dividend)
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631
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641
- Item to divide with (divisor)
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651
31
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94
631
34
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112.5
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- Addition
- Mathematical addition
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- Addition
- Addition
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1360
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82
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1391
655
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- First item for addition
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- A
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- 1
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14
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- Second item for addition
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- 1
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1362
655
14
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1370.5
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- Result of addition
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- Result
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1406
635
34
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1424.5
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- a0d62394-a118-422d-abb3-6af115c75b25
- Addition
- Mathematical addition
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- Addition
- Addition
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82
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1529
691
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 1
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- First item for addition
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- A
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1500
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14
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- Second item for addition
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- B
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1500
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14
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- Result of addition
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1544
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34
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1562.5
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- 4bfe1bf6-fbc9-4ad2-bf28-a7402e1392ee
- c2ea695e-1a09-6f42-266d-113498879f60
- MultiPipe
- Create a branching pipe around a network of lines/curves
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- MultiPipe
- MultiPipe
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161
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497
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101
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433
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- Pipe radius. If one value given, it is applied to all. Alternatively, provide a list of radii corresponding to each point in SizePoints
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- NodeSize
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- 1
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381
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101
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433
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- {0}
- 0.5
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- If you are supplying multiple radii for NodeSize, these points identify which node to set as which radius. If only some of the nodes have their radius set this way, the values will be interpolated across the shape
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- SizePoints
- SizePoints
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- 0
-
381
500
101
20
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433
510
- The distance of the first edge loop away from the node as a multiplier of NodeSize. If this is set to zero, no intermediate edge loop is added, to give a smoother shape.
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- EndOffset
- EndOffset
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- 1
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381
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101
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433
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- The size of the struts between nodes as a multiplier of NodeSize. <1 gives tapering struts, >1 gives bulging struts
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- StrutSize
- StrutSize
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- 1
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381
540
101
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433
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- Approximate spacing of edge loops along each strut. If set to zero, no additional edge loops are added
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- Segment
- Segment
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381
560
101
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433
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- When the input to 'Curves' are smooth curves, this sets the maximum angle between consecutive segments when discretizing
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- KinkAngle
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- 0
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381
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101
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- {0}
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- If >0 this attempts to fit a cube at each node. Should be a value between 0 and 1, where 0 = never, and 1 = always, depending on how close to orthogonal its connected lines are.
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- CubeFit
- CubeFit
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- 0
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381
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101
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433
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- Cap option - 0:None, 1:Round, 2:Flat
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- Caps
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381
620
101
20
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433
630
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- {0}
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- Resulting Pipe SubD
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- Pipe
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512
460
26
180
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526.5
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- Stream Filter
- Filters a collection of input streams
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- Stream Filter
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158
89
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475
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- Index of Gate stream
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- Gate
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432
160
28
20
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447.5
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- 1
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- Input stream at index 0
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- Stream 0
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432
180
28
20
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447.5
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- 2
- Input stream at index 1
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- Stream 1
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432
200
28
20
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447.5
210
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- Input stream at index 2
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- Stream 2
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432
220
28
20
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447.5
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- Filtered stream
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- Stream
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490
160
27
80
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505
200
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- Number Slider
- Numeric slider for single values
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- Number Slider
- Number Slider
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252
136
277
20
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- Stream Filter
- Filters a collection of input streams
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- Stream Filter
- Stream Filter
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295
110
64
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- Index of Gate stream
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- Gate
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297
49
20
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1003
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- {0}
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- Input stream at index 0
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- Stream 0
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317
49
20
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1003
327
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- Input stream at index 1
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- Stream 1
- Stream 1
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- 1
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977
337
49
20
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1003
347
- 2
- Filtered stream
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- Stream
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1056
297
27
60
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1071
327
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- Number Slider
- Numeric slider for single values
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- Number Slider
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384
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20
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- Stream Filter
- Filters a collection of input streams
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- Stream Filter
- Stream Filter
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89
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421
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- Index of Gate stream
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- Gate
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391
28
20
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996.5
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411
28
20
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996.5
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431
28
20
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996.5
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- Stream
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1039
391
27
60
-
1054
421
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- Number Slider
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- Number Slider
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358
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20
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iVBORw0KGgoAAAANSUhEUgAAAJYAAABkCAIAAADrOV6nAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAACM8SURBVHhe7Z3Zb1tXesDzfxToW1H0L+hMX/rQvAVFH6YvfZjpAEWBKQZdgFkwBZJJgJlpgqCwJxNnkjSTxUlsx1mcOIstW4utxdopUgspkSJFiqtILRRFUhslu79zP/n46N7LS1KSZSnRgSFf3nvuueeeb1/Od5966qx9C1bgwVk7tSuwh37M/67Ruq2mT+hjDu7du9ff39/b22v2Pzt+UisA4Owg7OrqSiaT61bbfNg2NjY43N7e5uTc3NzMzMzi4mLV0bjKuaGhIQZ5Uq/0XXuuHYRQ2GuvvZZIxJeXlsrlciaTyeVy6XQ6nkhwHIlEUunM7dttsfl0Kpmsx3h8Pl9nZ+d3bSmf1PvaQQh7vHTpElS4tbW1vbVVKpXW1taAZblS4c8ybWVlcnJyLp7IZjICwvv379tgeQbC4wSnCyO9c+cOTNIJGA2nSCTs9/uB5sTEBBx1enp6d3e3VqvpDgMDA2eM9NigaAchesorr7wyNxdbWyutrKzAUefn5+PxuchsFF46OTERiydu3WqbT+fm5xPwWGCZTme2Nzei0dnEfCIxn6zt7L777jvXr1/v6ek5ttf4Lj/IhZF++umnCD8uQFuoJ6LIwFf5W61U4KpQ3mw0WigUoDzWjm503tnZoSfcF/L95ptvbt26ZSq03+Ulftzv7sJI29vbAc9Orbazo2AjTeCkJN/ubigUGh+fKBaL/ASuTqUmEAicMdLHDTk9vgsjPX/+PIx0eWkRaYf9kICZzsFIZ+Px+MT4eDQ2h0aazOQ5WU8jHR0dPdNInxgIEWBffPFFLpt9qG3umnoNtLi1vY1pQUPlOQPhscHJ40EujBQoYhVgOaBw8te1wSqnpqbo4Gzj4+NYJqi1J+H1vgtzcAEhrw0b7DhEO4PfcaKOOwiPcwZnzzrkCjwZEEKm6L0eTbMAetL4KfqRsAd90nsQ59VvpZ7s7p2RNTqS5kQxhkXc4tOZnZ1FLeKvNGVuPvwZCgXpEA6H8Zjj6+ESQpcDZPD09Mzg4MDg4GAwqPrQuBqLxRgqHFauIn66Ni6hKmOtni4+z2zBPI/mAkIcNCwQKglvy1qbDSc4l1hK/sqBHPO3r6/P2d/VQQMl+Xxjte3NbDaH/3VpaalQWFxeKVbKa6l0Op/PLy4tM63a9haAuXO3O56Yn5kOjU9M3O7qHBgcmpwc7+vvj83FV1dXtUpMz+WlQmmtXE9JlvOoWh9++CFTPSTvkttZXN7lqJorYnESQMg6O5tAYR8IuYF++LjBYhzceFukSQiJSBPrC+5j2k8Fg5BIJBwRfOcYGwMPDj4auukbOeASrM9cMguEPh68WCisFAFEqZBfWFop4lXPFwr5/EJhcUlWPJNJj4yOJlMKrtFodAw1OBiai80GJibw9uH/k26YOn5/IJfNrJUru7v4HtwbPcfGxt577z1w9EhAyDhjOBj9foaVv4dpIJYTisgCzHHeh4W1NRNZH8ULcYz96U9/unHjxuuvv47/U3fa2liHS6Uy2YB/bGjYl0jMdd3p+ODy5es32qDVT659MTgWwDsK8FKpFJENc3QQApiZk+O4r7cXuuESDlh8rXLAXPmPY/7icaUDYBsZGQGrYrE5bJihwUEMndnZKNwV7INz0gfnQzabBeHwFgFUMEkaxK3iKsvL8hN/E+OzxEfFRW/evAlXv39/d7tWe7TCD31Y3szA9Sq4LgtlNs4Q43PtPxb0//q1F//pH36wjwpv374t7s1r164RZTLv3NzcqFSrrCmuNRyk09OhkeFh39gYImp01OcPTOQgn7W1zMpK/+DQerUC3bCgO7u7Pt8oo8GBhSHrZADRNXiibk7tQ5Mvl0SdQSTISdFxaDgieHnIHT7BXxbU2YQ3gOaMc0jPrQjy4eFhGDJQ3NxYx7cP1kXCM8HpmUJhj380CcLtrc25uTjotrN7nxf8/PPPwVc4J42nQOVXrlyBvhExifl5sBC8XMjlMpns9nbtlWtvPXPh50//4O/tjJTJ6cfr+JEcgGu4amCrslji+BYP+EqxuFMqbV6+/KC9vZbPA++5WDQ0PbO5VSN54+LFi+gRTMi1AV0WV6CrZUyTtMIL//GPfxwb8xWXF5FzoFe5ulFv+Xi1w7v9mC2NJQZ+sE9cV+AH8VLI0Rae44yeifYw05mTO7UHy9kkHL9W2wb8gITwDsyPAAOT5KVgMzQWjaXjzHq1HJuLpTMZGAuRdlyeW7Wd//rJT//sL/7q+3de3gfCr7766q233pIHMwM0PFw04chsIh6H/gjz7tqDu6onnPPnv/zlJHL1xo0H1649yOfNRYTdgftOkIjuIxgn66IBLGukgWoyFpsMYxDYBhxybyndpqcn4wFC/Qihb2nms/jJsyRjSK6CDTzXhi7EBpYWF4nuIHeGR0ZxI6fTqcGhIdQG+CEgmZicyheKwc5zN899r/vjC+btaBjaXpLHySIgm1yR8p3/e+uHP/rn566+bmekIJd5A5S2sbnFGQgRrug6FsuHelKuVl2vIuQAoYf6YC6ZwBWiNCHKwgmlag6jeTJnQDvQSx4N9a9vuERO5Cpi1YMKGVO0a6eyI8yT86ZB0tbWhiwUbCefwZKIu+XyWigYREHr6+0OhWezuRzaA/o9Grffh+u/Y2FxZT61Onj1H7t//tTXL/3Chuu26YmwkMBf3WZh7b70J14DxUGaKJ80DjgUQ42/XBJFlAOuQmfgo5x3NhalSa6owWwSgSZWgauNXkGdN998UzP/leXFpWIp1tOzmkjIO4NeCvngdfcfSFKWU18AEogGFKJ33333+eef5xX4ycJpLUz4hBCoTJKfaLZff/219YgdNLKJqSlUhHAkiiLFSdgjnRkZFqWwr69vtVTiJyfTmdzqQnSi7e3VxQKyENUa9gh5MLfPPvvMlhdIf1AHhYN7Re91NjsIATt+bZSRBaPxkwYrmJqaBHJc4S/d0FoBHiIoHk+Y/fUxd4H7h/eJ2NbdxAm0IQjdRNJbV6/+4nvfe/38+XKlnM2kk8nUQj6PsfHOO+/QWQhaGuj1ySefCCSuXr36s5/97De/+c1zzz3HT0CIWg6KAHgW0VTE5OmILjGNpIElUCEAmw4FyS9CUR/1jzNIwO/rutudyS74fb7B4eHMQgFZpu/C9kWwkfYAmiERLl++7LRZBe1AZZiZq996Hwjpyg1oPjayjc7OYjWPj4/1DQzAmjG02zs7Esk0ahhCITgzm0ruW0TzdtwuwuLr8VIneJyiiHtFlbU1Xhh1F94gT4Ttb+3shq5caXv++cnx8e0aKZNVjA0cCCwxygIzEQEjjdtJEGFw7uXn008//cwzz4g2APKhc2r90OQBonwxFPaMbaGgePRwKD46i8UchhahBZwSkBqWTzgSQbGsZyTAxmwGtF4xyd2tt4D7QMjkQATIi7NrJbjRvCLHfAHzC6Ucd5g/EIDsENHQFrFf9GkM2sgs6lJMv8z93R3MdXgRC7dd2+FtQXPx9bi6b0TCSdP0oXmm9wHTgJHyV56uZOHmVnVZOXecDUbkFDagC+ehY1YWMiXcjVzgJ2jBzG3oJZgksGe2MDf4jbAo3cQG5bwYvhimqRQmR7iwuAgUsXf5a7uFn5z0ZlfNghCOAQ4Kf8AWweUIDcXnUxA7xgMmN5bnmM+HadLZ1dXbdw9uy4PbOzoxwvWS7e7U6IAGDHddXStjt8GjYEcCDAGSyc20nmLShzYfG9IuUKmns9mgWE8jhfEIj2KSso7y01sFE9FIfwSVZc88aoRZ/WO+qx9dunTl8sX3L9663fHx1SuvXHjt88+vo5E6+0MzsHTvJzYLQqbFQLYVgQUFpyZJHwXp4qkU+DUe8MMWC0tFDjo72+Hv8TlFhcuFPY+XuXaIXzEqGrYmnV6azQp7+eijj1Cp5InVahkfmysJcvJI7EJzkgAbOwFNT6Li6EHGgXLKj4woaxgtZHRkBEwdUg5e3etRKJ0RGmoMzYJQZCFAMlcBpQ5DnjOwRyIJc/F4lZx8KzKAMg0HIDqAXrNRLU28/LfL4THbCsLivY2KJiGnu2k7krfizfEIgiXyUOV1WK9r2nsbFa1OQ/qbokGHB/BSYPEKpxEblwOuihB1bd4+I0HWevrEPlnI6Oi1mKWsBWS3ViqpbRVbyi6s16YmAvi+UrmlzHTf3H8/Ffrwd48PhGJcsxDywkKOMFK4fcVKNscFSFO5527tMSUom9xF1topRA/DgbhXkKApEPKSoklXK+VgcAoNKp6I4/6pBz8Mrns9Xe1dd6ZCM+jH2Xh0vVKBavHg6VsQEd5cvnn0F+Xe9U0arpGHStz8BBr2lKeI1G/YuckOjClo0ZRGKrIQPcqD7MxLWEIAODwzg06lz+P6SybjuOMwxTgJWbuaO02+gO4memA9SJwQEMpshW5s3pxW39fs740Q+xgpD0Z7xBtDeGplZZlgBR6/4uq+kMV+MflgaKDvqxs3CcCa5/He4ozAPKIhXL/88ksPJGry3bxB2OQgx9YNKIpPrh7baH4mjOAhCBlnHwh5JGYW2sHGegVrFHIkOLdSLHkQZe/dzo6uu6GZPePa2ROt56gY6RFyp+ZX8MA9hWFoz/jBxmEQMbo8bt8HQmGkaAdoMYSQiCtZGypUKM61oUTASHFS5HLZen2OShbqlzkeqXawFXe9S1TTA0+7IeLaQdjq1LXe3OqNB+t/VDkTB3v6we4S5GsICefgDXVRucUdhM1oB032Odhru94lr+QtGI7wcUc4lBaNZriq4fhOXVQ8R7Z2WCpsOI+j7SBvJXHXox35cY/GhM2gcTOPMy16eV/sPcSWNPyX+HLFfHCveNHMM55UnyPU14//FVytRs3S9HwEWSX2JBF8FHt+aoWRWCM+dNkiePpAKOh8/Kt/JE/U4kAMLTOmbYa0gJ+ODcgx3mBSFDQIK2slXJv4V08lCLVoOZI1PZ5BhBNqnyooKDlOYnXoKI0O0ZhONaFRXIk4nF0NvINQoYSSJUtcH+hj84x50tbTOYLM1Tv/XK7yPrwtaGt2PmkCUl4HyIlfQofbJHoq50W0c6w7yzHnTd83PQluc2antoX8I66QzWWXlvFjq5T2g4BQUpLIFhoeVoHAIf5T6bkDnN27ZKWPKzQbHKQDgR5JUCN3X9iCOKwlqZf50Zk+wv1lhIZNMicsbmONbD3I2wo+ZoLTQRUxz03vvMxEAKy7CWsVxcemeDMCOaU3b7bt7NSIBhK7JVVncWmlbCVetwZCsJ61Jr2AAPRCLhOaDhMVI0uRxNHA+ITKVCTZG2UpHiMjKDmfnJ4JE1RTidnUyojHSbYnIoQqhe+d0Bn3EQL1+f3TIbzq4b57/TD31WKRDAbyBFybKohjNHoyIEEKpoR4R+Z7B268oajVCu8D5yD1CM4JNtd7TUrVkSkNZs2cSFk6AkYqOyJITo1GptPz8e7eARxywclx9jnMAbhEgk3eJOdn08lEOjM1HugfGiFWHBjzTc/MhmdC0fg8Yf2pyQmSvvP5AoEtLq6slUnDGRrs9wUm0pmsaFk0nVwrB/zVzbyKFwmWwpuT7Pzqq682JN+GHZx5BWZqgU1u6VQMzSc1MZl40AwD0FxXOIoekKfDpQgY4DsjIgQ5yP6F3EIep9hBqJChLXVW7WiBkEF/PG1WwK7MKbK41AUyZ9bWrLNrbHYgkkeWn+x8oFE5igAsqMDGB7JUIGtJFuKARhoLY+omFaj4aSUyEcQssXlCTnLGqkelGtESOAw6W/ObDlkRWz6V/lkvNqtzfGDdOu1ab+8SQWBrOjNIxrTllNjALFxUO+RM9Yf0LegHgPGyICtJqvCeB8480obIIpIW5zXbKmCOsFNYn+y7V5vz4Yq+UZJJJPWRv9BoYHycLAN1zjrPGfIPyJbgDvqQpaoyVoNBoMg/+DCJQwyOq1ZtnopEADZPRBmjD0vET/gJspdF5Ax9pMk2Gv7qDYv1DqxuUR7E7Q3Ds7Igpuqv4eQq3qSzGc1vmNklIBfiFimofRcmgBFhLB3pVYKyFvoSSVJFK1qThWAub15aLSbmU7l08h4KSn9fMhFjsSenJkcDkx1d3cEJPxAiS8Mf8BPrII6BN4H6UXPRMNmsrB0pepzsHRge7O8b9o2wPWkqOIUARRuNRWbGAhPkhUHKFH5jfxqpSCQ8IixBBbaVRmfD/sAYytxcImnLEXHKCdcyZCozsbTG9MBlstZkyUSJN5uN35qrbFMgW5KvZmcNbHMCpjmooSsA5l5dBkEzm4OAEJIiT5+dA+XSKimKZGnwE4HEilfW14EEVmd1vUqIgzgHaonkJMJ3VXr/xgYKiNqxuLGB2GM7YblaUXWlyHpRORNr3AuLR2OBB5MVUFpdRd21thguAPtEKqWqhCXYZuZXOGTsoPOIiNkuEamGsUPWgJDUG22ZaSHnwe4acqkDd9AKEaijSb+e4a9RjTm3DEKexP1wPItxqQxS+JXFURUT03850HwMEuQnTbZhq83ZVmfO85d7OCMdrLuiCGr+s3i12gJAnidPhPTVXm2VEDbGJTFXoHU6WBOIciDbB+QkzFb/tB2oYWdmrI124zZGemAAHNWNrpFtzU5t1C8APiAIoQeIAzHG1nZS0NniatWpmWQTBv5XaxeGSr0BEsi54ZERhKXqSV8FFbUfAxCQ28hPugJN8RVhgcxaOqqSm5NTZNBasnAUBQxVBaYKFFEjeBRgRvFBcwNabHAExjwCPUga1EnjgAQ7mj7QP6UPwzZpRTTT7UigaDplnAPuEeVDwSn6UcsghBcDMLTAb775evhe772BYVZoYtwfxwScmhga9c2Epv3D/T3dd4HHtILSTHtX93B/X++9/mxuAZBkkvPtHe2dd7rJfmOXDcJ0NhxBI7rbccs3NkrFg/GJScySYGgmm0rd6eq80dbORq9KdR1FtK3tRjyVi4ZDKEQoRZglY+wY6uqYzyyYGeWmyWE75iebllGnwQA0ArIURINwapINz2hV0/SQaVXWpus2A2AQRUDo3L4jOIQigvhH7sg2WNnheRAQQkD4CLCkGQURhq0tm9sxuNXekJ0d2Tdq7SraJpMY9UkqQltVaje3t7bpgErFJZkKPdWG040NtQvV2l/CX9mFSsNsUKkDm5uchtLZ2G9tBy9B8bBkVDKL4tXGbm1Nmhak6zEPhSIxS9DUxaxustnApn96q0INLVFtAoqbSQxTW2PZL1y4sEBNgXSSmgPh2aje7tmaRsoLgyNYQvhcGBRcFnet2cS802esnvqMOs+P0dER3cFyk6lkeHrqhtUoDU2av1ylcSOaGZ05I6Qjm4/Q17gkfWxNdnOZJ+URsGtOMkIz9GHr0wxfNX2erizR1SSVpClhmLYOoMvHH3/Mlg30R6Wul1W+p2BtyyCUtXZdL3QN1lR2wvlGR5VRGAjQmd8cCEhc7+UkaNGwAIh2mtNT+7vNk64jiOMULuS8egD4PdZbtINbPDVm4wzzN11X8LTeixdbA6Goo3DFeho8HhlYHzgCxFATYbZKG1R1BPJoQAg5eGC9ktE4d7wx98BrJ+uiXR4HHud4bhRCdIKQVzh37pze25bNpisbmx+9+GJrIBQuiiSzpNXevm1kqmT90kLBKXZhhYKTd3t6l5aL/GTfTH6piFrDQTiGXZcCxq4Y8PhAKEt/WqAoSo3OTNCwhK+yTQxbVlZPaQy1mu+C2rDfAiNluN///vcoGmurK6O+UbbpJNl3nGX3r1Io5pMpyjcxIia+aHj4MXGqET8Bd9DgiaPATnX5BxsgHzcITxEtMlUJJYrnSMtFNvij3Mm6oZFZyp8qodECCMFlEAHdEjBYRaGUOqrUdLbXWg2TABUxEpm53dE5b20D7ui4HYklMAiRneFojBLD9fjw4wah2MWiOjrZ1PEwyVafIi5vUVDR16AfzUjx929s7Um0FkDIm6PyeshCrG9sg0w6TTQY1w1GTCCgTEa8YnhDoFHZMHxgRsoEmonpe/RBIzhdUNT6AeAkDqMZqbmGLYAQJIKuZbuhd1NBqOVlAkB4v3CpqDJdiQSaqseem4ZUKCgp0X/UVzlotYHOp4ij2qgWjgozs1V6a42R8vJ8DkjCjLqlkgnc0Mo9Gk+YtXtg0xhdtzs7BoZGcKzhdCNBIhSOKIN+uwbAbKiABGWKEJCet2l+cRICQtcVhwD3ok9Z1UjY3L/nInAr3rXvnFTywo5kqNOi3digKHlDZmsNhAxHKhwi8BEArT3A0ByVKYnzmqBFNLJ1WUUIJydJWRVeSlifVJff/c+Lz/36BULB1WpFKi0SmiB2i6A1g646AMRyQ21/+MMfHtbou09uADFPqoKAGQstVj7TO7bNyFyrUurk9G8BhEITTkZqfurHxl11YUsrrK8anTs62n/yrz/595/+G4DHV0RNIrze8+ksXB5xrd0uEp8zA0AAGNrd08dUycxNqIoQFX67Rnx933Vz0z2YIXG409taAKHQBMkpNkZKNVGsCRXMm09SaK/hakbuvtv2v39+69W/KxeKyr556CXClUr5MIScqI7OBvfg0YoNWwoRHLSeiek9BxOEED1QPL3wY+ZNgdA0Ni2jwq7O4IWmCBlk8RAcjeC4TXWiR5u5pTc0CvwkgGeuqaAOl6BR+pSKy4SlCDapfA/CGXi9628ld52HCUJ5NdFxTikgG4BQk4J4N5R35s4deJf+zg9uOoAHRTQCWuPrgAeasC2lKB1i20Kj9FGEizdINQlpqMhG49GNHrbqJaKg6nSVUwdILxBKBFnsSqEDdLlXL1wgcWZyQqkpkWhMFagaH8cNSqQXvbSlpbR1thkVYoabK3uzrU1lZlQqIA1pGZWKqjUNMmlXX5NPdy1Ac3rZqTsINed05s1RiQ4dci86aHl3hBQs5V39PHBz2oWgjs7r5eDc+fOrxRVyjonlky6AiUnmKokB2YV9FVAbTsAJQie6nCJarEuFOhtOmJtulH3mE3gst0q4thKZqCSEWqG+s9YiQ2tIhSYIWVOiRcJID9lcqVB8kqdRIjaQhSLqRVQIU+UDlUTMKX1I9a5ILA5ZkMlCXgwGH07uwywu4NHOJFFKxaiQZRU/vcotJsNYVepaI4C1kFuAnzrVK+9puIJQUPYUEZ+eamN1RpYPUSF7WSAF8ge5TRIa9GLZfh4AlpqRCiB5KPDTSZVIYrAHyBEYQejG56iaPBeNRNFOqfbZ0uNcGal33tFJBm0DEMrURVSICQyqStaC1KnVIXgdoJesC1tMnzPY7BLBr5choesHm6Sv3WBCizaT1BtypZXc1PB1Zx+pamkq2xKfO8lw8phbUyDkfh1K5s3FQSdrqrOGhFhZC/7ix9NZDhzwU7o5/Xs2d58sJeiiBTDDyuJyhrJGMFJcouTMkVhMQhtJhjgE6pXOq66m777+1/6v/nN69HqxWM4XVCo7EhuGLLVlhfIES04p/Jo17TUh2iJtWnQBHr0cYntIPV06iJrgNNjNJRO2KULXZhqKRIRwASQedjbbsDGKTW5JqiGnKHkaJ6F4cbnoSo5rhWDnq38Z6ni2mJ+tVDcIVc5GY1SJJwkfpUxHU+Xtvv0glPf0AIYGp2Rf0RPGyNIDSy5JUel6e46gTu6CIm0dJGohPm7BkmYYKYqx7IGaHb89M/yhE7pSEtFUnU4v/FqgQv2SspreaCurI8oILmyVYG/l59dLkic/WOrw2zLnpdCqKIqs+/vvv4/Ks7uzjTuWXGxq0VslkXO2D9uQgNzV3UPyVXXD3f39OAqTPkEkaFYWmlPUmTke8xZCJMoMTajsY8v2N4tcNqNDElCSmvZC2W+//bYFwh2KgwNsFFEqSKfSGTw25mhsm5qYCuF0r2dEuhoVTxAGh3z0QUAoNoY3LYpSg/TCB8YuOFIuaOyK4RNAzQBP+nALrFWwQfKP94Uq6wwEF51ma0csVs/VcAZChTQCRadX2kQoFh1e6hFNtIGgulqGdExbE25pymD2P1DgIZNWeXIk6VD6KLewwBfb+VqeOdS9vp6bt27d7e2vF4o6A+GepdgQiqgnfAUCBxxJUEU+VFgqwdnquaTXU6GVi38zfO6H69s7udwCCRZ8aAjZycfE5CM8rDvfoFIbtbEmrO/cQW2U6EcuMrbpYeDrHqMklfvHCYG5EuoZCPcoTSyBerQo+RNvvPEmCW1o/uxyIssUItt0i7Dj4/nsP74/9i9PFf0dtd37JMCp/ZvLRXad8WE0+KeYHKridJ0vQ5mgArTslGPv4hkjbSxlPaAoAgwAOxkp8uxRHsb2tqrAv7nZ1/5VanLviyEaHqiyqDN6HoCTKglcxUOqOGkqpXb6h0L5/bkzwcnAvcFhvvNj+ximHvaMCveBVkPRCXBIhy8iqR1rtW0+oIJXGuZHItv1L6/7re9y4G97+533XnjhBbO0t0lPpL3qisKMRo1vyZ0htsWBVLzA5W2TeeirbC2lUGC9ZMnvCgg9LHGnAS6OMZuxSDe+PWNxs/vUZiAJmE30bPQl7MFmNOpgkMb/6Wefv/zyyzrJ3Ca6UGfMbx86TPtHTnZlesZiaLDURcL9DZBUhfE6wa9vPwjFKrf2TzcuAILBLs4OW4RdNEnGUYRCfJ2tpKpVSddnWIo+SSNDmCxhqBCScjZ6ilNGdGByZ4SRSltZXmJDPngwn0rfuvl1R2cHX6Rl7yJfG/7Rj3/MR7PqKcO42jW2fQt8NC52IasGA0T10wky3pYcwBZ2p0OmskAScBDHt3iuxZGmswu1o1ng7Wy6PyROZ2ZlswvZywFysKfYKpcwo/b9zs5SbRX3NRpNvV1wqEV604lMhlmZc2isBZykHvtAKF5p3vDCa68tFvLwMXZeaytbvlUAHchuGt2I3UgZJdFOTfe/GXDQKUY2UMnaee+UkIlhXeCUkW+wW/Uz1Be1aVZtDPU9TClipLZZWSUZdFUh84DzzFC8r+L0kWCFNCdETxKw3OfiToW8iVbnrGIy66TrPvvssy+99BKsb7GwQBWfqFVbmM/bQRxYbwAejiqrIJFFpx9VdkQ4L1mAVykBQpf1mkYCEZASuuIArVXc6LZWz6tum5jpoNf4JxDlpyTPaRo9gRB1ASEzvnTpEtYz6dXYZz29fVQ2RG5RTPG3v/0tWAyDsgqulcl4QKNgHfmkpiY4D+kixGRzzrHuJMOhuMr2NmnCA9FHzJMc4yXQ7j1hzrb41+GXuCFETxo4XUAI6lFZAR8IiiI1ufjkHjsiIEpLHzF2UzzkpGg0wo6Eemxo60R5gYFEE7nrgw8+IHq3tVGluqZmzihBQMtUXuQSZ2QFGUEIpWHY5DBANcFpxkRPFMvdB0KTEaGgQ2foipAdwoa1w8ySzxaLTSa1CDlGwYOVSQROBIzIGOE/WtTp4mES0JfVB4RQMEJOcnoFTqT48vUvmDZCiu+csLd7cWlJ6avlCs5RrEP6EzDir+DBYYDU0r0nk0D3gdDahKS+iWmVctorbcgxSgRlLFgvKllwWmrxUtUQ4EF7/HV+5llVcLLqHsq3GfX3uflKI8dSk0vcN0gsxic1GwWYsl3cBsD4duyvfvUrPnFNhIqKaySO4trG5UaeHD4aniiWxnHCzwlsDVEngZqsqCUsOUDnfSBUnuNiEWpbyC8sYo0vLeHSxLeCT7mnt5s6TujtJDp099wlpoqa19vXS80t+aC1U4OXjHmjCOx9tFzAQBQQLzaVpgE8sMR5Tab9RrUSnImwpeJGR1dsTtWzBMBggM2ewawE5Ccw5l6PQEW50wrRASDU8JZ9IET8sDuJEAGxVDKLcHlsbiv7Af7Z29OdyRVwWFPXjA+bDgyP4kdmp212QX2s2dtw1FeXlwq5fAHdFZx44403oGYaJQCgKvqgrTAUfNt1L7IMAje1yV0bx9YWS8M3f3wdvMF55NrQPhAi+XBlYg7KJ585hmLIe+cv3A/miVBEMo35VGUgzsMkKfKE1mqrUyfV6pxNhgVRQA6TkvB4MT7sVErTavNOOLDZoFoxPUX7N006bdiJYmWC9jGZ7c5kH6cZg5ZAk+87SyafKGLiTzgS39A+EDZJTGfdTtoK7JVLOPvvVK/A/wMW65qEv3f+5AAAAABJRU5ErkJggg==