317 lines
5.5 KiB
Plaintext
317 lines
5.5 KiB
Plaintext
PIE 2
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TYPE 200
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TEXTURE 0 Page-14-Droid Hubs.png 256 256
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LEVELS 3
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LEVEL 1
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POINTS 78
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-4 1 0
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-12 1 0
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-10 28 0
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-2 28 0
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-12 0 -6
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-4 0 -6
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-2 26 -5
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-10 26 -5
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-4 0 -6
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-4 7 12
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-2 29 1
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-2 21 -16
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-12 7 12
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-12 0 -6
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-10 21 -16
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-10 29 1
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12 0 6
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4 0 6
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2 27 3
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10 27 3
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4 1 2
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12 1 2
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10 30 -4
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2 30 -4
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4 0 6
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4 7 -12
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2 30 -4
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2 23 14
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12 7 -12
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12 0 6
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10 23 14
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10 30 -4
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18 17 10
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-18 17 10
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-18 48 -1
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18 48 -1
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-18 15 1
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18 15 1
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18 45 -11
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-18 45 -11
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10 17 -5
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10 21 9
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6 49 2
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6 45 -13
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-8 43 -12
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8 43 -12
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8 46 1
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-8 46 1
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14 11 -4
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14 17 12
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14 36 5
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14 30 -11
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-10 21 9
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-10 17 -5
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-6 45 -13
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-6 49 2
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-16 0 -20
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16 0 -20
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16 0 20
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-16 0 20
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-9 51 13
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9 51 13
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9 27 22
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-9 27 22
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-11 54 0
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-11 40 5
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11 40 5
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11 54 0
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9 27 22
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9 51 13
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11 23 11
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-9 51 13
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-9 27 22
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-11 23 11
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-9 27 22
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9 27 22
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11 23 11
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-11 23 11
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POLYGONS 21
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200 4 3 2 1 0 66 186 62 186 62 198 66 198
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200 4 7 6 5 4 58 186 62 186 62 198 58 198
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a00 4 11 10 9 8 1 201 11 201 11 213 1 213
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a00 4 15 14 13 12 11 187 1 187 1 199 11 199
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200 4 19 18 17 16 86 186 90 186 90 198 86 198
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200 4 23 22 21 20 86 186 82 186 82 198 86 198
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a00 4 27 26 25 24 39 201 29 201 29 213 39 213
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a00 4 31 30 29 28 29 187 39 187 39 199 29 199
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4a00 4 35 34 33 32 8 1 19 17 19 246 1 246 1 230 19 230
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4a00 4 39 38 37 36 8 1 19 17 1 215 19 215 19 231 1 231
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4a00 4 43 42 41 40 8 1 9 15 57 200 66 200 66 214 57 214
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4a00 4 47 46 45 44 8 1 9 9 9 246 9 255 0 255 0 246
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2a00 4 51 50 49 48 130 200 139 200 139 210 130 210
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4a00 4 55 54 53 52 8 1 9 15 66 200 57 200 57 214 66 214
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a00 4 59 58 57 56 153 215 169 215 169 231 153 231
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200 4 63 62 61 60 137 197 137 186 126 186 126 197
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200 4 67 66 65 64 118 186 112 186 112 197 118 197
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200 4 70 67 69 68 137 186 124 186 127 190 137 190
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200 4 64 73 72 71 124 186 137 186 137 190 127 190
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200 4 67 64 71 69 124 186 124 197 118 197 118 186
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200 4 77 76 75 74 118 197 118 186 112 186 112 197
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CONNECTORS 1
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-16 4 40
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LEVEL 2
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POINTS 78
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-4 1 3
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-12 1 3
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-10 29 1
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-2 29 1
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-12 -1 -1
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-4 -1 -1
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-2 27 -3
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-10 27 -3
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-4 -1 -1
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-4 5 13
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-2 29 1
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-2 22 -12
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-12 5 13
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-12 -1 -1
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-10 22 -12
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-10 29 1
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12 2 12
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4 2 12
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2 26 2
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10 26 2
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4 2 8
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12 2 8
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10 26 -6
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2 26 -6
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4 2 12
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4 2 -6
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2 26 -6
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2 26 12
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12 2 -6
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12 2 12
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10 26 12
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10 26 -6
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18 17 12
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-18 17 12
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-18 46 -2
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18 46 -2
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-18 13 2
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18 13 2
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18 42 -12
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-18 42 -12
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10 15 -4
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10 20 10
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6 47 1
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6 42 -14
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-8 40 -13
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8 40 -13
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8 45 0
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-8 45 0
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14 9 -1
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14 19 14
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14 36 4
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14 27 -11
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-10 20 10
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-10 15 -4
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-6 42 -14
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-6 47 1
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-16 0 -22
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16 0 -22
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16 0 22
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-16 0 22
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-9 51 12
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9 51 12
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9 28 22
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-9 28 22
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-11 52 -1
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-11 39 4
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11 39 4
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11 52 -1
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9 28 22
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9 51 12
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11 22 11
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-9 51 12
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-9 28 22
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-11 22 11
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-9 28 22
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9 28 22
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11 22 11
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-11 22 11
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POLYGONS 21
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200 4 3 2 1 0 74 186 70 186 70 199 74 199
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200 4 7 6 5 4 66 186 70 186 70 199 66 199
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a00 4 11 10 9 8 12 201 20 201 20 214 12 214
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a00 4 15 14 13 12 20 187 12 187 12 200 20 200
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200 4 19 18 17 16 94 186 98 186 98 198 94 198
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200 4 23 22 21 20 94 186 90 186 90 198 94 198
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a00 4 27 26 25 24 49 201 40 201 40 213 49 213
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a00 4 31 30 29 28 40 187 49 187 49 199 40 199
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4a00 4 35 34 33 32 8 1 19 17 19 246 1 246 1 230 19 230
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4a00 4 39 38 37 36 8 1 19 17 1 215 19 215 19 231 1 231
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4a00 4 43 42 41 40 8 1 9 15 57 200 66 200 66 214 57 214
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4a00 4 47 46 45 44 8 1 9 9 9 246 9 255 0 255 0 246
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2a00 4 51 50 49 48 130 200 139 200 139 210 130 210
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4a00 4 55 54 53 52 8 1 9 15 66 200 57 200 57 214 66 214
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a00 4 59 58 57 56 153 215 169 215 169 231 153 231
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200 4 63 62 61 60 137 197 137 186 126 186 126 197
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200 4 67 66 65 64 118 186 112 186 112 197 118 197
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200 4 70 67 69 68 137 186 124 186 127 190 137 190
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200 4 64 73 72 71 124 186 137 186 137 190 127 190
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200 4 67 64 71 69 124 186 124 197 118 197 118 186
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200 4 77 76 75 74 118 197 118 186 112 186 112 197
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CONNECTORS 1
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-16 4 40
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LEVEL 3
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POINTS 78
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-4 8 16
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-12 8 16
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-10 28 -1
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-2 28 -1
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-12 4 9
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-4 4 9
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-2 24 -8
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-10 24 -8
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-4 1 4
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-4 8 16
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-2 31 3
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-2 24 -8
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-12 8 16
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-12 1 4
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-10 24 -8
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-10 31 3
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12 12 19
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4 12 19
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2 28 -1
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10 28 -1
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4 6 8
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12 6 8
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10 25 -6
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2 25 -6
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4 12 19
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4 3 3
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2 24 -8
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2 33 7
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12 3 3
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12 12 19
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10 33 7
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10 24 -8
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18 25 6
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-18 25 6
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-18 56 -6
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18 56 -6
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-18 23 -3
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18 23 -3
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18 53 -15
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-18 53 -15
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10 25 -10
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10 29 5
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6 57 -2
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6 52 -17
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-8 50 -17
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8 50 -17
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8 54 -3
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-8 54 -3
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14 19 -7
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14 27 8
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14 45 0
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14 38 -16
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-10 29 5
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-10 25 -10
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-6 52 -17
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-6 57 -2
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-16 0 -16
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16 0 -16
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16 0 16
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-16 0 16
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-9 59 9
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9 59 9
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9 35 17
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-9 35 17
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-11 62 -4
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-11 48 0
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11 48 0
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11 62 -4
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9 35 17
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9 59 9
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11 31 6
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-9 59 9
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-9 35 17
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-11 31 6
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-9 35 17
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9 35 17
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11 31 6
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-11 31 6
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POLYGONS 21
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200 4 3 2 1 0 82 186 78 186 78 199 82 199
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200 4 7 6 5 4 74 186 78 186 78 199 74 199
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a00 4 11 10 9 8 21 201 28 201 28 214 21 214
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a00 4 15 14 13 12 28 187 21 187 21 200 28 200
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200 4 19 18 17 16 102 186 106 186 106 199 102 199
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200 4 23 22 21 20 102 186 98 186 98 199 102 199
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a00 4 27 26 25 24 57 201 50 201 50 214 57 214
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a00 4 31 30 29 28 50 187 57 187 57 200 50 200
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4a00 4 35 34 33 32 8 1 19 17 19 246 1 246 1 230 19 230
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4a00 4 39 38 37 36 8 1 19 17 1 215 19 215 19 231 1 231
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4a00 4 43 42 41 40 8 1 9 15 57 200 66 200 66 214 57 214
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4a00 4 47 46 45 44 8 1 9 9 9 246 9 255 0 255 0 246
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2a00 4 51 50 49 48 130 200 139 200 139 210 130 210
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4a00 4 55 54 53 52 8 1 9 15 66 200 57 200 57 214 66 214
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a00 4 59 58 57 56 153 215 169 215 169 231 153 231
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200 4 63 62 61 60 137 197 137 186 126 186 126 197
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200 4 67 66 65 64 118 186 112 186 112 197 118 197
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200 4 70 67 69 68 137 186 124 186 127 190 137 190
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200 4 64 73 72 71 124 186 137 186 137 190 127 190
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200 4 67 64 71 69 124 186 124 197 118 197 118 186
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200 4 77 76 75 74 118 197 118 186 112 186 112 197
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CONNECTORS 1
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-16 4 40
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