sinfar-haks/hak/sf_plc_main3/phod_dome2.mdl
2023-11-22 01:14:39 -07:00

1356 lines
36 KiB
Plaintext

# Exported from NWmax 0.8 b61 at 04/10/2015 02:06:03
# mdl file
#
#NWmax MODEL ASCII
# model: phod_dome2
#local file: Unknown
filedependancy Unknown
newmodel phod_dome2
setsupermodel phod_dome2 NULL
classification Character
setanimationscale 10.0
#NWmax GEOM ASCII
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node dummy phod_dome2
parent NULL
endnode
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71 99 100 2 213 212 214 1
140 113 114 1 278 284 285 1
168 169 140 1 339 340 341 1
140 114 168 1 341 351 339 1
87 88 86 1 188 189 187 1
87 92 88 1 188 195 189 1
88 92 93 1 189 195 196 1
171 184 169 2 377 378 371 1
169 184 182 2 371 378 372 1
169 168 171 1 340 339 344 1
86 104 103 2 223 224 222 1
84 86 103 2 221 223 222 1
84 85 86 1 185 186 187 1
86 85 87 1 187 186 188 1
92 115 112 1 241 247 244 1
111 92 112 1 243 241 244 1
113 112 114 1 245 244 246 1
114 112 115 1 246 244 247 1
93 92 111 1 242 241 243 1
168 114 115 1 339 351 352 1
168 115 172 1 339 352 345 1
171 168 172 1 344 339 345 1
85 91 87 1 186 194 188 1
87 91 92 1 188 194 195 1
116 115 117 1 248 247 249 1
117 115 118 1 249 247 250 1
118 115 109 1 250 247 236 1
109 115 92 1 236 247 241 1
172 115 116 1 345 352 353 1
89 109 92 1 238 236 241 1
91 89 92 1 240 238 241 1
25 24 26 1 32 31 33 1
26 24 41 1 33 31 79 1
41 21 26 2 79 70 33 1
26 21 39 2 33 70 80 1
15 24 25 4 19 31 32 1
20 15 25 4 34 19 32 1
31 41 37 2 69 79 66 1
37 41 38 2 66 79 67 1
41 23 38 2 79 30 67 1
24 23 41 1 31 30 79 1
14 23 24 4 18 30 31 1
24 13 14 4 31 35 18 1
10 13 24 4 13 35 31 1
0 10 24 4 20 13 31 1
0 24 4 4 20 31 10 1
24 15 4 4 31 19 10 1
41 31 36 2 79 69 71 1
34 41 36 2 68 79 71 1
21 41 34 2 70 79 68 1
38 23 12 8 67 30 16 1
12 23 14 16 16 30 18 1
12 14 13 16 16 18 17 1
12 37 38 8 16 66 67 1
29 13 27 4 38 46 36 1
13 10 27 4 46 47 36 1
11 12 13 16 15 16 17 1
13 29 11 1 48 49 50 1
31 37 32 2 88 89 90 1
32 37 42 2 90 89 91 1
37 11 42 1 83 84 85 1
11 37 12 8 15 66 16 1
36 35 34 2 54 53 52 1
31 2 36 1 69 14 71 1
36 2 35 8 55 56 57 1
4 3 0 4 6 5 4 1
1 0 3 4 3 4 5 1
0 1 2 8 0 1 2 1
2 10 0 2 14 13 20 1
33 34 35 2 51 52 53 1
8 21 34 1 11 70 68 1
7 8 34 1 9 11 68 1
34 33 7 8 63 64 61 1
8 4 15 2 11 10 19 1
7 4 8 2 9 10 11 1
4 7 3 8 60 61 62 1
9 10 2 2 12 13 14 1
10 9 27 8 40 41 42 1
31 32 9 8 43 44 45 1
9 2 31 1 12 14 69 1
19 15 18 4 24 25 23 1
15 20 18 4 25 26 23 1
15 19 8 8 72 73 28 1
39 21 40 2 75 76 77 1
40 21 22 2 77 76 78 1
21 8 22 8 27 28 29 1
11 29 42 1 84 87 85 1
9 32 27 8 41 82 42 1
2 1 35 8 56 58 57 1
7 33 3 8 61 64 62 1
22 8 19 8 29 28 73 1
157 158 159 1 326 327 328 1
158 180 160 2 367 368 369 1
159 158 160 1 328 327 329 1
160 180 181 2 369 368 370 1
171 173 184 2 377 379 378 1
171 172 173 1 344 345 346 1
173 185 184 2 379 380 378 1
172 116 174 1 345 353 347 1
173 172 174 1 346 345 347 1
174 116 117 1 347 353 354 1
90 89 91 1 239 238 240 1
85 90 91 1 186 193 194 1
79 90 85 1 180 193 186 1
84 79 85 1 185 180 186 1
84 103 80 2 221 222 215 1
80 103 101 2 215 222 216 1
80 79 84 1 181 180 185 1
63 98 99 2 207 209 212 1
69 63 99 2 211 207 212 1
68 63 69 1 167 162 168 1
64 63 68 1 163 162 167 1
3 5 1 4 5 7 3 1
5 6 1 4 7 8 3 1
33 35 5 2 51 53 94 1
5 35 6 2 94 53 95 1
28 30 29 4 37 39 38 1
27 28 29 4 36 37 38 1
32 42 28 2 90 91 92 1
28 42 30 2 92 91 93 1
30 42 29 1 86 85 87 1
3 33 5 8 62 64 65 1
35 1 6 8 57 58 59 1
28 27 32 8 81 42 82 1
16 17 18 4 21 22 23 1
18 17 19 4 23 22 24 1
40 22 16 2 77 78 96 1
16 22 17 2 96 78 97 1
17 22 19 8 74 29 73 1
174 117 175 1 347 354 348 1
175 117 118 1 348 354 355 1
79 89 90 1 180 192 193 1
199 118 109 1 406 418 419 1
175 118 199 1 408 418 406 1
81 110 89 1 415 421 422 1
110 109 89 1 237 236 238 1
81 89 79 1 182 192 180 1
174 175 173 1 347 348 346 1
79 80 81 1 180 181 182 1
203 109 108 1 412 419 420 1
199 109 203 1 406 419 412 1
108 109 110 1 235 236 237 1
205 108 110 1 414 420 421 1
205 110 81 1 414 421 415 1
203 108 205 1 412 420 414 1
166 187 185 2 385 386 380 1
173 166 185 2 379 385 380 1
80 101 82 2 215 216 217 1
82 101 102 2 217 216 218 1
173 175 166 1 346 348 350 1
80 82 81 1 181 183 182 1
199 200 175 1 406 407 408 1
200 201 175 1 407 409 408 1
167 175 201 1 410 408 409 1
167 166 175 1 349 350 348 1
83 198 81 1 416 417 415 1
204 81 198 1 413 415 417 1
205 81 204 1 414 415 413 1
83 81 82 1 184 182 183 1
160 181 163 2 369 370 387 1
163 181 188 2 387 370 388 1
65 96 98 2 208 210 209 1
63 65 98 2 207 208 209 1
159 160 163 1 328 329 332 1
63 64 65 1 162 163 164 1
162 159 163 1 331 328 332 1
67 65 64 1 166 164 163 1
82 102 97 4 219 220 206 1
166 186 187 4 383 382 384 1
95 83 82 1 198 200 199 1
94 82 97 4 204 219 206 1
94 95 82 1 197 198 199 1
164 166 165 1 334 337 336 1
165 166 167 1 336 337 338 1
164 186 166 4 381 382 383 1
200 199 202 1 407 406 411 1
202 199 203 1 411 406 412 1
204 203 205 1 413 412 414 1
165 167 201 1 336 338 424 1
202 203 204 1 411 412 413 1
95 198 83 1 198 405 200 1
198 217 215 2 452 453 447 1
198 216 217 4 450 449 451 1
201 213 208 4 442 443 429 1
201 212 213 2 440 439 441 1
164 188 186 4 381 390 382 1
94 97 96 4 204 206 205 1
204 198 215 2 446 452 447 1
197 198 95 1 404 405 198 1
197 216 198 4 448 449 450 1
206 201 208 4 427 442 429 1
206 165 201 1 423 336 424 1
200 212 201 2 438 439 440 1
163 164 161 1 333 334 335 1
161 164 165 1 335 334 336 1
163 188 164 4 389 390 381 1
66 95 94 1 202 198 197 1
65 94 96 4 203 204 205 1
65 66 94 1 201 202 197 1
161 162 163 1 330 331 332 1
66 65 67 1 165 164 166 1
161 165 206 1 335 336 423 1
66 197 95 1 202 404 198 1
200 214 212 2 438 445 439 1
204 215 214 2 446 447 445 1
206 208 207 4 427 429 428 1
197 218 216 4 448 457 449 1
202 214 200 2 444 445 438 1
202 204 214 2 444 446 445 1
191 206 207 4 426 427 428 1
191 161 206 1 425 335 423 1
196 197 66 1 403 404 202 1
196 218 197 4 456 457 448 1
161 191 162 1 394 393 395 1
66 67 196 1 400 401 402 1
191 207 209 2 431 433 432 1
196 211 218 2 454 437 455 1
162 191 190 1 395 393 392 1
67 194 196 1 401 398 402 1
189 191 209 2 430 431 432 1
189 190 191 1 391 392 393 1
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194 195 196 1 398 399 402 1
189 209 210 2 430 432 435 1
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190 189 192 1 392 391 396 1
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194 193 195 1 398 397 399 1
192 193 194 1 396 397 398 1
56 60 57 1 146 147 148 1
57 60 61 1 148 147 149 1
46 56 48 4 134 135 136 1
48 56 57 4 136 135 137 1
45 46 47 2 106 107 108 1
47 46 48 2 108 107 109 1
47 52 45 2 118 119 120 1
45 52 53 2 120 119 121 1
tverts 458
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endnode
endmodelgeom phod_dome2
donemodel phod_dome2