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- Create an arc defined by base plane, radius and angle domain.
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44
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Dim i As Integer
Dim aryText(4) As String
aryText(0) = "Mary WriteLine"
aryText(1) = "Had"
aryText(2) = "Another"
aryText(3) = "Little"
aryText(4) = "One"
' the data is appended to the file. If file doesnt exist, a new file is created
Dim objWriter As New System.IO.StreamWriter(filePath, append)
For i = 0 To data.Count - 1
objWriter.WriteLine(data(i))
Next
objWriter.Close()
End If
If clearFile Then
Dim objWriter As New System.IO.StreamWriter(filePath, False)
objWriter.Close()
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729
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- Y coordinate
- Y coordinate
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- {0}
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- {z} coordinate
- 9ed46bf4-3096-40c5-a1d6-6aec46793f68
- Z coordinate
- Z coordinate
- false
- 0
-
1025
294
65
20
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1059
304
- 1
- 1
- {0}
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- Point coordinate
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- Point
- Point
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-
1120
254
30
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284
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- Expression
- Evaluate an expression
- sin( 4*atan(1) * O / 1 )/2
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- Expression
- Expression
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268
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- Expression variable
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- Variable O
- O
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956
318
14
24
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- Result of expression
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- Result
- false
- 0
-
1211
318
9
24
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1217
330
- d1a28e95-cf96-4936-bf34-8bf142d731bf
- Construct Domain
- Create a numeric domain from two numeric extremes.
- 862f041c-9d8f-48f8-8041-b49604e42239
- Construct Domain
- Construct Domain
-
1010
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156
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- Start value of numeric domain
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- Domain start
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1012
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81
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1062
400
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- End value of numeric domain
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- X/2
- Domain end
- Domain end
- false
- 0
-
1012
410
81
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1062
420
- 1
- 1
- {0}
- 1
- Numeric domain between {A} and {B}
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- Domain
- Domain
- false
- 0
-
1123
390
41
40
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1145
410
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- Rotate
- Rotate an object in a plane.
- true
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- Rotate
- Rotate
-
1011
96
154
64
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128
- Base geometry
- 6a1c2999-aa1e-47ae-b4e8-c964619431b7
- Geometry
- Geometry
- true
- eb7af492-8944-4ccd-bd7c-d6c7907cb4a7
- 1
-
1013
98
51
20
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1040
108
- Rotation angle in radians
- 1104bb85-3f77-4553-84b7-044fc452e2fe
- Angle
- Angle
- false
- 0
- false
-
1013
118
51
20
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1040
128
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- Rotation plane
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- Plane
- Plane
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1013
138
51
20
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1040
148
- 1
- 1
- {0}
-
0
0
0
1
0
0
0
1
0
- Rotated geometry
- f6f1b1fd-c560-409f-915f-3db1a7fb2ce6
- Geometry
- Geometry
- false
- true
- 0
-
1094
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1122
113
- Transformation data
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- Transform
- Transform
- false
- 0
-
1094
128
69
30
-
1122
143
- 1817fd29-20ae-4503-b542-f0fb651e67d7
- List Length
- Measure the length of a list.
- ab5b3f6b-d40c-4d8e-9bfd-90b2264b35f0
- List Length
- List Length
-
1041
224
93
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1080
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- Base list
- e82032d3-35b3-4afc-bc1c-970c5ad28c20
- List
- List
- false
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- 1
-
1043
226
22
24
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1055.5
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- Number of items in L
- 79fab977-434c-4c9a-8f0a-f3110c1a854a
- Length
- Length
- false
- 0
-
1095
226
37
24
-
1115
238
- 59daf374-bc21-4a5e-8282-5504fb7ae9ae
- List Item
- 0
- Retrieve a specific item from a list.
- true
- 7e70ef91-e284-4969-a911-dea9f1b5aaf3
- List Item
- List Item
-
1034
160
108
64
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1098
192
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- Base list
- 69961ae6-7d98-4e43-81a3-7b77d987c6e8
- List
- List
- false
- eb7af492-8944-4ccd-bd7c-d6c7907cb4a7
- 1
-
1036
162
47
20
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172
- Item index
- 104e8a37-b1cc-4c05-9849-3169c03b31d3
- X-1
- Index
- Index
- false
- 79fab977-434c-4c9a-8f0a-f3110c1a854a
- 1
-
1036
182
47
20
-
1069
192
- 1
- 1
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- Wrap index to list bounds
- a5e7964a-f2d8-4bb9-afcd-37b919c4bd40
- Wrap
- Wrap
- false
- 0
-
1036
202
47
20
-
1069
212
- 1
- 1
- {0}
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- Item at {i'}
- c0182ddb-b5f2-4f55-bf72-1fda25737ae5
- false
- Item
- Item
- false
- 0
-
1113
162
27
60
-
1128
192
- 6eaffbb2-3392-441a-8556-2dc126aa8910
- Cull Duplicates
- 3
- Cull points that are coincident within tolerance
- true
- 4328e475-cd66-436b-99a3-bedba03b8a1a
- Cull Duplicates
- Cull Duplicates
-
1024
-50
127
64
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1092
-18
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- Points to operate on
- 0265b4d6-ec97-4ce2-9174-33e85748fd5c
- Points
- Points
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- 08ba64de-e93b-49a4-ad07-1980aeeed4b1
- 1
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1026
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51
30
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- Proximity tolerance distance
- 9de8c737-7b36-4aa0-99e6-22c16ebaaa50
- Tolerance
- Tolerance
- false
- 0
-
1026
-18
51
30
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1053
-3
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- 1
- {0}
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- Culled points
- 7bb87513-9749-4650-b83c-37e95b216a28
- Points
- Points
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- 0
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1107
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42
20
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1129.5
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- Index map of culled points
- a1352158-4f3a-4a22-959f-a506cd4fc1a9
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- Indices
- false
- 0
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1107
-28
42
20
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1129.5
-18
- 1
- Number of input points represented by this output point
- 630904ba-f617-44a6-837d-d5c7b52fd805
- Valence
- Valence
- false
- 0
-
1107
-8
42
20
-
1129.5
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- 3cadddef-1e2b-4c09-9390-0e8f78f7609f
- Merge
- Merge a bunch of data streams
- true
- d8e30cda-ae18-44ae-83b5-9efd2263ad5e
- Merge
- Merge
-
1044
32
87
64
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1080
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- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
- 8ec86459-bf01-4409-baee-174d0d2b13d0
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- Data stream 1
- cfb980b7-0a50-49e5-8ab2-09525282fa58
- false
- Data 1
- D1
- true
- eb7af492-8944-4ccd-bd7c-d6c7907cb4a7
- 1
-
1046
34
19
20
-
1057
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- 2
- Data stream 2
- f289b913-2482-44a7-96e5-3980aa121d3e
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- Data 2
- D2
- true
- f6f1b1fd-c560-409f-915f-3db1a7fb2ce6
- 1
-
1046
54
19
20
-
1057
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- 2
- Data stream 3
- d294d8c6-b701-45f4-aa51-57d66dd7e4ec
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- Data 3
- D3
- true
- 0
-
1046
74
19
20
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1057
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- Result of merge
- 08ba64de-e93b-49a4-ad07-1980aeeed4b1
- Result
- Result
- false
- 0
-
1095
34
34
60
-
1113.5
64
- 2b2a4145-3dff-41d4-a8de-1ea9d29eef33
- Interpolate
- Create an interpolated curve through a set of points.
- true
- 1dd3147a-694c-4e74-9997-923bad9e72d7
- Interpolate
- Interpolate
-
1025
-134
125
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1092
-92
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- Interpolation points
- 04ee17d3-4abc-4cbb-9748-42b77aff5b5d
- Vertices
- Vertices
- false
- 7bb87513-9749-4650-b83c-37e95b216a28
- 1
-
1027
-132
50
20
-
1053.5
-122
- Curve degree
- 07c57425-9734-44c5-be10-bc3a4d3d1e56
- Degree
- Degree
- false
- 0
-
1027
-112
50
20
-
1053.5
-102
- 1
- 1
- {0}
- 3
- Periodic curve
- ff67e5d2-8e5c-4f31-903a-47c80ac33393
- Periodic
- Periodic
- false
- 0
-
1027
-92
50
20
-
1053.5
-82
- 1
- 1
- {0}
- false
- Knot spacing (0=uniform, 1=chord, 2=sqrtchord)
- 39dba217-8dd8-4eb5-966b-924967878b74
- KnotStyle
- KnotStyle
- false
- 0
-
1027
-72
50
20
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1053.5
-62
- 1
- 1
- {0}
- 1
- Resulting nurbs curve
- 78faf574-f4b8-411d-b447-f75a2006fba3
- Curve
- Curve
- false
- 0
-
1107
-132
41
26
-
1129
-118.6667
- Curve length
- 612eca9d-f6d4-4231-ac69-7abe142f7ab8
- Length
- Length
- false
- 0
-
1107
-106
41
27
-
1129
-91.99999
- Curve domain
- 8e4e225c-69d0-4c64-84ed-f12de93834b8
- Domain
- Domain
- false
- 0
-
1107
-79
41
27
-
1129
-65.33333
- 11bbd48b-bb0a-4f1b-8167-fa297590390d
- End Points
- Extract the end points of a curve.
- true
- 83785d01-4701-4c07-ab65-cefbc894daac
- End Points
- End Points
-
1040
-178
96
44
-
1090
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- Curve to evaluate
- 2c8e3143-57d4-4686-98ee-5bc459bb93a0
- Curve
- Curve
- false
- 78faf574-f4b8-411d-b447-f75a2006fba3
- 1
-
1042
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33
40
-
1060
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- Curve start point
- cfabbb0a-7ca1-458f-a01e-54e253233c4a
- Start
- Start
- false
- 0
-
1105
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29
20
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1121
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- Curve end point
- f68604e3-1089-4b97-a34d-977d7090f24d
- End
- End
- false
- 0
-
1105
-156
29
20
-
1121
-146
- 4c4e56eb-2f04-43f9-95a3-cc46a14f495a
- Line
- Create a line between two points.
- true
- 79e05f0f-3776-4328-a784-fb665515c483
- Line
- Line
-
1031
-222
114
44
-
1103
-200
- Line start point
- 5d607018-a39d-4bb8-905d-8943fc911f5a
- Start Point
- Start Point
- false
- f68604e3-1089-4b97-a34d-977d7090f24d
- 1
-
1033
-220
55
20
-
1062
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- Line end point
- 824725cc-8fa7-4980-bdd4-9768210f5c79
- End Point
- End Point
- false
- cfabbb0a-7ca1-458f-a01e-54e253233c4a
- 1
-
1033
-200
55
20
-
1062
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- Line segment
- 7bc9fab1-9217-4084-bbce-3e2eed10f4bf
- Line
- Line
- false
- 0
-
1118
-220
25
40
-
1132
-200
- f12daa2f-4fd5-48c1-8ac3-5dea476912ca
- Mirror
- Mirror an object.
- true
- d6c7e1b9-6da6-4c16-b169-ca12116fd79c
- Mirror
- Mirror
-
1019
-266
138
44
-
1087
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- Base geometry
- 1d56a04f-b684-4976-9dc8-60df07807f34
- Geometry
- Geometry
- true
- 78faf574-f4b8-411d-b447-f75a2006fba3
- 1
-
1021
-264
51
20
-
1048
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- Mirror plane
- 9184425d-49fe-4f65-bd70-d07d374a9a16
- Plane
- Plane
- false
- 7bc9fab1-9217-4084-bbce-3e2eed10f4bf
- 1
-
1021
-244
51
20
-
1048
-234
- 1
- 1
- {0}
-
0
0
0
0
1
0
0
0
1
- Mirrored geometry
- 67edb59b-e837-4b29-b2b1-5d152db9480e
- Geometry
- Geometry
- false
- 0
-
1102
-264
53
20
-
1130
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- Transformation data
- 30414a9b-d6c4-4699-bade-581fa8e0c696
- Transform
- Transform
- false
- 0
-
1102
-244
53
20
-
1130
-234
- e9eb1dcf-92f6-4d4d-84ae-96222d60f56b
- Move
- Translate (move) an object along a vector.
- 0bd7481d-ff6c-4931-9df4-6bb06e3e9e0f
- Move
- Move
-
1019
-310
138
44
-
1087
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- Base geometry
- 585fd265-df93-4365-9a73-b58ffcc50c76
- Geometry
- Geometry
- true
- 67edb59b-e837-4b29-b2b1-5d152db9480e
- 1
-
1021
-308
51
20
-
1048
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- Translation vector
- ca374659-5eb4-4bae-b321-d968e55359dd
- Motion
- Motion
- false
- 0
-
1021
-288
51
20
-
1048
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- 1
- 1
- {0}
-
-1
-1
0
- Translated geometry
- 07896582-e892-4f21-92f8-a72a377b89af
- Geometry
- Geometry
- false
- 0
-
1102
-308
53
20
-
1130
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- Transformation data
- 37f45847-9748-4598-8299-10347410126f
- Transform
- Transform
- false
- 0
-
1102
-288
53
20
-
1130
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iVBORw0KGgoAAAANSUhEUgAAAJYAAABkCAIAAADrOV6nAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAABqQSURBVHhe7d3Zj1xVfgdw/wGR8pCnUeZfiCJFivKC8hgNvIQoD1HIWxYeZ0SiSKOQQUoYkkhh33cw2IA3dmNjwGxmsw1mBwMGY2Mb24ABuxsvbTuf9jecuXOrurq76tymxuaodXX61q17z/19f/v5nVOLFv3YTgMKnPyx/c5S4P/Zz/ifqdTWr1//wQcf7Nix4+OPP3b89NNPPzvV9LV0cty5c+fu3bt37drlX30t1/iK5t+XX37Z3SqN65kNGza4+d69e79otP379+/bt+/zU00nfUeX+ChHzclNmzbVGknF+wCuPoTG98Ybb7z11ltbtmxx7G1vv/3266+/vm7duqeeegpCTzzxxNNPP63/5JNP5t2cefXVV9977726EC5evPjQoUNBqwAD0aNHjxYJ1P/666+xVJB2dPE333zjgvvvv//RRx999tlnKwIw+q26gvDNN9989913c3znnXeAoemXBsVXXnll48aNoHJ87bXX8Li+ky+++OJLL72ECd5///2KED733HMg/PZU++qrr6Cic+DAAf3vvvsOISYPHnh5/crXtmyBopM+OnjwoCNENResWLHiscceOyMgJFjbt2/fs2cPDYmLv/zyS/9q/o3aJAHYHHUweJRqNKoOshIUtAutIUo6R2fV3IHoT05O9jV5x48ff/KOf1x7y9+dOHlSv+81rANVTGHUGk+V+3QihSD85JNPAhiTRh0RQWIHrW3btn344Yc+cnQeZlu3bnWSwPmK4+HDh499344cOUIcK9rCW2+9FXN4Z3JGymOqNQ8yvKdWL584NC2OeMuw8VxMstFqzq9cufLhhx8mzVVIX+smnUBocN4Tw2rPP/+8/gunGv4NSBoiUl9oBy+SQdooqFzfbLXeM/cBIRGPhHnoxMREjidOnDCMpuQZoStzgXH616fLli07gyCEVquBEAXB06ujUNCnFGbvtypC6OasLCOHb5qyDrxwlQYwzQU4zHnH0nGeaR83LYo+XUlhL+nJ4iOPPIIKvRCyPXVt3kzAr1mzBoRsc3wZR36KI/COs4Hft/g4uUDzL/wgyuHyFuOG4sJB6M29P7fFI6empgjE448/zt74F3V4nhRpp9Rx/6uvvhpmLLTnMsMx1dqhicnvDn7x5rMrtzy1/MDeba5hmJ3nkcVY6hjnnXfe+eCDD54ptrBXDmB20003RfBZl0svvfSSSy4ROMa5uPHGGyt6nn2lMOaZeevrbe57/95n/u33117wk0+evqDvBU6yAgLWirq9yq0WTgpR8IEHHogiRccbbrgBijGNIPRR1xASccmEElQQfX4mhUnmjk0d3/vukid+9dM1F/7Rh0/84uDkMco24WC0bkL7Mx1CHIeCH330UXg8jmg8PXpVdF8xeOjL3RTpVVddlaAiDxWeJvk3MXl44pv9n3709u6d2/bv3jaN6N69zicuSr7NV26//XYJmjNakd5yyy1RpK0W09g1hE1F6onN+F2/4c1Mo9tXl7pDSQFW0YFVbtKVIu0bHpBCCbZe6ggqSghfPBqduqC6IVvIqzSGBHwUeOK/0mek08QVpe8aSQA+s8inCtHr3qQTCBHLCyeXzfiVJlmKFpxS/p6kjJSNlJVgX3O9BkgalXeq+ZYESl2tRZc+9NBDS5YsAQ+VbhjJZScRQ68W9gJhk9V8mlx8XepXuVsnEJIesxPoAiSJNMSCHHo56gMvuW8Yl6MrC6g6QPVFhEtOp8qr5iaQEBjQnCSP/AUqckYuC2w4TwRJNyRwdLEB11UJFd+oEwgZDOKFwfl73AEsHwjD+LwDUTO6DG4Mkq9zAitCmNg0yrzYwuZMk/ObN282oZEcDXdGUOgCwN92220MdkXS17pVJxB6YTLE98PaGBmzZ+ItM6jOzOQvNHWX6++55x4Q1npV90mG6K677vIgDmdy8ViKwpBq90Tn6fP4yc1Gq5PLcZtmCmU6gZDOYcagSJ3Sipp+GunUqE0fRYuSiRydiYJFL0csz4nngFSE0K1oCNO2CSqSC9WPXzOAsWA8hr5ohxDSV2CAHKMSg9ds8DO1K7uWKfvieaJR5u45rhpEQU4mKhoh9ydJ2IsIUhJgo+QzF5FOadBNc4Y+l0XqOvMwNKd2IoXelkVh+cAQh7MpgqQwMgdmAOs4RvJy1CKRmICDWtccolQqPJJwadnjKM9YQTpfakY/AdLQJO76i/Uh5EMyNkxOLB9asIWsTmbnM3cv9595nAEN7Vx2/fXX06h1KRhZJIWtOUK02PX+++vXrTs2NRVHRlIGxvK3Y1gyUzijPoRcBu4MKUzITAs5pogIRXSwP3+9b/qjdZJyW7VqVXUuJtYS7qmASs1cJuVJ39M33rjns8+awzDUusq8+uvUhzAzq7SlQIIKpU4TS5RWosN4N47xd8pRJ+eTE6kuggybrDoNkUldXozO199+u/rOOz/euDFhotklWhQPgTCOaN1hVASyPoQxNhwZbkuKEJm6ZmPkyOjatWtjk3grcWSS/nCktbgzqWCrG9q7v0e7J85I1Vpp4p9t36fg4Rq1EQildtmF8YwoOg8qwJDawyRckoIhYRBVdcgvhbEOvPXL0Un/usbFFSGEnwSp1F084YSnpSXSj0Q6RtXrkMjURVZ0jCuKYFcQkirUT9TM2MjFJDWKtXUE0c43Pfi+fWIhuVXLHQVAsq9MtdvyZbTkskv80OykZCaIZnj85PHUpXUUaWteIvOCcWRiUTLxxvwAj5lJZe2sjWRECgGQNpx/n7Q7CAWjN998cySMbU52O35yyzs1bP5wjhlnLWaqK4LVpNDrlfrBFAiJ8JCmrKkAISnMMom0FK0MbihLzbJembsApwfNt8QG8MFPJwm2pLPxR+pVE9g0neQkuPmrICzTF3fccYdZjrozJ1XgHFUK0QWJM/+ONLRfat3DwikX08iffiLF8m/6+Ted0i+XkdeUddN7+h5BjudeUm14sGcCI75JzUTgUsI6qyYoFyxMjd0QoI4EIYpwLNU4xwt3L/xLbUIC0bNKKLCF+nBNfW3sEKSJgu+mSiUlKlnw4LIsbHDDGMVIjEeQbCW5c5l9hZ8JyOCHNEZLkV533XXJixoYbZ/gR4vZozxKrXALXa71eHo0o0LI7N17770Inex+IEnKMdITVFJoWzBONXeOrfnx1OOmVNf1uRWyInFIj+gC81khRG5uJA3R9EH4ohiuzC5l1jA5NncW419xxRVLly6NLknVDGVu/D5VNbN69eoxDC1GgjABL/aMIUlZe+ZOo1dLC4TBI/2ZzjQ/Kvo5N0zlEnGfVRpcAOPg14QwaQeDNFTAxOcMG7mzvKALQJjVOVDMKsMwn/NjWI1fwZ3xzlwMIZ1gjsuQ4gnko5ES/2VZWpLdaeINqGc1WqLD+Czu4AxblX9Lmjtr1RxZNY+YVf4MibF021ZKpShSyBE7LlW8rSSPnCFzsjYe1Df/Z1Szss4Qlmz0r4wqhSETBeXN4/Xpy7AAqVAnC5pSHx1XvqzjTad5LP8iMYHDH4nE07LuYsBrF/z6Oq6+zquclxdTLCLeOm0hDEFDOyjCMnFhCiyEExicUvKvk1ABUgm2BjiERMGV84rGohLI30yBRwZJmdPJ9CdFzVTHGLeCCgyU1ETq9o2TET09bWFTIEJBOhAFaUtuZEILZIoXGgc162ZbOZHYzhwTqBFcFd9zL7zwdEEb/GZauVIUqcEkonf0lLSYw9KyvhcLxp12ntcmpjwN48KWTov7wHQlNcp+NBfal7l7Sim55lQdxvUnvo5OIhOz51+lZj4drDmLDoCQxw1eeUQTUqQttFJvQQqbraUefHQ628Jey4To0CKIoNJpLrHX59EgR69VK1BlBoMrxGrigFkhTMxO/mbVuklEkMKUWRQnuVV1kVKM6An6II60ya9Z7z+6bzLEHSq4M62noqZiLzLESeGU0lFJbSeCTr85fZi+8wDLUctJVIPl4Fn7AAy/uaRsQIh7ioS1yg/LeTJHzTLbrKCWqJF8s/GnYVzYyzWl8CKLgzgFNBVyBJgku5t10wM8GhG9FYGzYgO/ucxJwUBgp5S7PJHPEvfYsaVdk2NiDo02EIo3ZIXmbpuHkKfhvlJfCo0D0enPTOigQhYwgDPpU33ncXrfUuAYJB8B3mVSYoNDCIpx7pN5VDQN0ZS24kZ54t5n1u1audTGQYbby1iZbJpVqw8Hwyjfqg9hPMME5mxhMYSJ8ePmIAfPJVO7OUoOAMMxHk2Z8uXXzEQ15+eFX0wm5TyT3L/zT+et/8nvPbD4LpqD60xnZDcV4ugrssFybGeKFDI5wEgdabzQpkcDRQaJkWvuj4ANE8LrpCYjZcQzaUh4AHu+W5q4bd/F/gH16RXLV/znxVf88pd7t23jz2SSJFrEpyKKM0iRQgKlyrKYrIwpEVi2nin1Tr0VUJlAcIEr+0Lo/pmCn1e6JPMqGrPHNmeBgFCVetfo7S9Ernv2bH7ySYq+V1JxYStjN4r2q/jd+orU4LIsBnWwMP8l1UQltYZ8uLsVh/X9l09BJ7dwCn5DFAa6lUDTlgfemYQFRccA2cq60Z9eIf4XvWp4jKgNvE5bRUpBlYbEfBDvn3laKCbqCr/HHS2rpQcn2PgaVGWyZUmQYo5kA4ZzKwL/gIeWjwhlvLBMfjl/OkOYtFZq0bInHhUnMMfCmVBNUBgpLFFgtGuOfVsUaZI7bGrq2/hHo+zfEwiTOcsMc2kAS8u6w7IVHG7zL6n1gsPxTUWd2fdWoyrSEIVHnjAZ8ya14VgokgQpds7egqGRf3NMjKHfam6Suv3MICYr7RGkeRRtlkkVHIYb0hg5+U+ThWYELYezjlAIyAUrF2TTxtNzWQwVZ3NH1gWJk87PPDhVGWPDijjK98evy1rDLJ31bxDSSdVM3Aonfd01mffnejj6tMzjy8+pzaVOh+NuPAePbOtHsuHkmARQ1HU2ByLrEf2s7OH9zst1Gm5sw32rghRCsRksl6xxqlFSkJlQPZfl3xK/56NmSW76yYk0vxuPgzaWYRll3SGEcABsuDNZ5pECn7RkZJzMp5BO5dxw9F2Ab40KIc7FyPFcHIlXKKIRqSRo8lGpo8nF2XS01XKSHBO+LKlBxMhoaO278mEjOvfZNIHP5Sk8z5kypWE4sakrx9MKhj9GhTDUbLZMr3ttzkip0mwtQktRGt2ok5q2dIIfshIy6ous6CR+0MpTRmTtVJMyeMnhlUX3fT1VEMpuj/jETr9eAcIWihmu1yYuM7nvAEvUmJILHmk6HFdyxj+6/PLLuQ+qb0tQUZ4yOjlwg9t6VqtGZs3j66jN1pjDT6e5FPalqQBOgnEuEVjvNSn2ZfOSv65OvkxZKPAh8YRscvLbXZ+f+K//feHP/+TPrP5PfSlHTPxDizCE6i3GcLK+kL2OFLZQjKcqsIvCpCGzEozk+UiHEaLBsuKkTMAm2Ei9Nimhh1PDMbrYte4AD6hAkQqdnjM5PrXn6NH//vX5O1bek7GlNFkjpiyCSGMU76n6+Fs37ARCAFh9kkKjzMbxRxgeEZiPhB/AS+Imu31CK4rUlc4zfjZJpEjtItzF5pHEmny3FemRA8f2T++V12pM8thGhNXcmV4ui+iUTQ9DFBImvZLCi8EKlrDK7wAVrbsgX7bV5NHgMPmjwcusaNou2KiiaHYihbFeWWXR26gvtItHmlRWcUdTEsgOkWDExQp1A+okcg1PwtoqfmPz6BKw9h0thpMdLRng6oZ5dCw7gXBWjxRyycVQqql+gLcODwiuPFKKFLFsNVFxz6WUeCeXq2GRLLRvFkGl0qnZjK18xbfE+HW5anwhpHzYtpJ56U3BZHYpjN907l0JTvKHdgkHR39Jd3AfTjK0SH98qLARHRAgm+mhvuKYhBE+m+8CxyrjH3CTrqSQDGH5JP4xddbKJMBv8niomYUpZYlTWTxWKzOZyV6Fxe6cRan59ZDUPmXVS2llEjE/taW5gDvGgyXH+TGGLvzkoZHuBMLUTcv9l8RH6FJ+dqXQC2zZUigF8E1SIhZzVcWbx0/J8sxk9qgBedHMYrLHhprEXjKl5NUZPraafEbUtEaVUQ2N2UIEFZ6BVZcvX96EqrgtTZyyng3tMiHV/IjVufvuu2ddxzRHQlCk6F4gjBbNbIkx3LtsxS/+9aKly1a1JLKMxyCna6JOZb3HzUHtRApTKyZ+oIs4LOjSm4e02GLjhg2s0EzrjMRtSYrOEaQBlyXVcO211xYI4Uf6PUL+wQC2v/vy4gt/9u4z1roOjndOpjp59CFVvEMnEEaR2orS3JtN6YVWlFJ2NctCJ09du2TJW5s38xCyzi8rVLKfQrwbNzETWVEKUW0mRbrn9cd2PXj+B4/+D8+GtmCtY7OZ6tjvAqxpmXHLencCYVLS7D8g8T5U0C4UYfwgtGnDhseXLQtdMkucQod4NDkvj1Mxs0Wx82gKhJ6IXTLD3JpscjIJ92a9VvGZzVLZM7gWY1WRxU4gjCJVu1D2OCjr2QOP34C1EE0HaVqV8IXf6yrSeKQFQrAxbPnRxJnsX1+VirHGbTOvTiDMyhgZzsK8/LrUONGlzSgQKbMaJmums393JhqlwWpth42l3E3GIDrAO8OyDCPVBYNbWTsgIdBFzm8UcewKQm4b/7vFyKjWa43ilMZANuN9QeF9991Xq+IBilnRmLJ/IpgVqUnNpNO3ZVIllePZ/2sUcnfx3U4gzEC9c/yXBIX5geMsi0mIjRyisUT3bFI2+UrTV4AUm1rrtVPd5KHXXHMNcS/sldg0uaS+yhOH4aRs2lhxPLXeq0MIva3XThSFf/U1wRlRY4TOO++8s88+O44+/Ezg5UetclnoVeslm/chi9RDM41gPORvJpOMQBjOtzoaz+jv2CGEZXCMB3gkixVqSnB4JL/u3HPPveiii8455xzko6lUWmReomtOT+Yv+8Nl7WDTNp84eeLS1y7YMTGdJyo6H7oS3OOWGi3k7RxCiis77CEcWUSLFB1deOGFZ511lnJC/0o9g/nUT/9Ot1r2ry+DkyepMjx02WWXcVMpAEpV5Hoq8jm+ZPm9v/r5H6z6+3O/2/clG5Afr2AsuWZjqELzgt1CCBiYJUxOXW8iv1Jy4fE2YEqtaT7VR9a6VrCJJf6w6zBG4e6y1pE2zz21JdTJLW+9ccP9f71pzT1Th4/kfCJaEeq4OaILIYXIJCNsWSUy0ZbMT9LZNFiJ3839TH6/4WdxJTg4c1l4PZwVSdVFmakPezV16cTx9s+MumaIhVTDDW+Ib3UuhV4+2BSrk8jBOvb71ePecss3n3+uFj9b0mS3WVLIanY0oQM/e+XRkBmVzJ95+azdadUkFpY6c92ZJKnFwkQwM6tpyWvv3Lp18ZVX+p1O/SyrKKsppLjsktBRBEaR0oqtohDa8uiR3yRCe8PZM9QjpUgJkzm/BF6yMDIv2UWZ5dn95psmC/rGYfAeQp/M8SvJ1JhFSfFODLDO1NHjR48cS5hfrHLiejI6tu5ot+6M1xbtAbLg1FtpEaXabC7O4t7uPMCsqRDL0wflJwzX71v23M7pgqg4XNmeTcdxjszxQ13WrS30VhJajFxzP6UspSjNR2mp0sD18uOdxtEc0SuvvNL6tEQUlnTsf3Hjxf/xxxff9jecUmo82xdljszgs/fND4XQrM/tFkJvLvIDiccgSvanzO9dzdQYy2wl2lFLms0sWHO9wK7H16379b8/vPTWicnf+v0RgxT+Cx+zp2ZHQxrxtt1CyP0zxZM9s7J0tJSoFAhxffg9Z8ioCbkR32rA181XYClWmS1M2ZVj+QHt3iJEl2WLjvlusNHdK7Tu3C2EsWetuqbpAOPQ3h0vrvrk+ZVTX25PJWeZd0VTdVNdsDwTKKgX5GQpBZaiSLNRahaHZtVAa0+qYr+p3HGbr1+I7EwUKasj7MtU+PRvP04e3f/O2mv/ctHlf7row0eubmlULkZHcbTB2PtHLYhHZLF4FpGXrWP9O2CtofGPW9XMQkBIkUpImp9DNSwfrj98dGrnpjWv/POiL/9l0acPXrVgECYv01rp0WuSk2TQWpE+GZ3vZlMLo0s7V6TUV68iPXpgzzcv3/31C4snPrO8bzI/RBLaUaTWrHThkRZFSmmnprupSGOnKVKzu6YquVT6Rp414qQz2+h1lDMaBexuIZTUsFJX7SUScArM5UrWIFyT90Vm2RiDy5pfFPDLoV3YQl6l0lb8kdAzJb/5DSnTEVGnJI+ZpHKxlMtck1/BAyeuqlUIMgpgvd/tFkKKyzSNvSU8JstFgTRgcjWRdfMnXiq+bRQpezwgpJl2tY4fZ7x786VSqYN31qw41HndqlsI45Fmw9bi6dFjA2pVZNekZrJPd90ETdZnUwwGQzdm63T6k4dFzmiIKMyZAOaRjlsd90K4Mymj5kHErpQtZXtXEqUyKgFGfoG8/NzZvFjSxQneexsIucc8Ujhlp6nmz31lEcUAAcWI8Uj73r8ut83rlbuVQipRdopr4DE4PVXbMTOlsT35lfkS2tNX2QBxuB0P8Q0hTiNzzWIAH3FVSiK77GxUKhBT0Na3GXk2gcuP2WRs7q95UKdJ3cGIdgthnMA+5uf41MnJiem/qSnSQInlp61iC9VEFX6f776jgJfryVRDsthZjpOVNxG+spVROVOWGWdbo3JBOjnDtUknN2muTPYgCnno/RnnJXML7c5EkVJB2UAiP4p39NjUoU+eX3L+T2/4qz/8/IXfbHZeIGzO7FBQ+QmLuYQZqRNwzASkG6bCw6MJVjIyTjLGASOjKquckmT3b76YTva9mJ5QPLWyItoitSNBMdOfZFTVq3GOiMcQX+9WCosiRYhsaOF4cPLI9k2PPfAPizb97aKtKy5vmR8UaWUjoTjHPbiFDdk+m7ULZR2ROzNK8aGcTPGxDn7KtEk6RYs2h5QakVLNln8zcZ16n9yKsyOJ8YOstegWwiyvhVwLp28/fm3nbT/79s6/OLB5dbyYkCPJ0rgMLX6cyy8ZJGzAJZmAzIKbLDAuU7tZcpzmZGbBMkHYnPZqzoWln0+NsHwlXySXHiR8/KE8mt+CsEXoH//9XaHAoh/baUCB/wN2cpEP8pFbNAAAAABJRU5ErkJggg==