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phy/Anaconda.1.mesh
Orion Kindel 37a33f100f commit
2025-01-07 18:59:49 -06:00

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MeshVersionFormatted 1
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Triangles
996
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251 168 5 -1
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143 195 472 -1
142 143 470 -1
199 293 294 -1
294 293 134 -1
295 294 200 -1
200 294 77 -1
369 200 201 -1
201 200 80 -1
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204 84 202 -1
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203 204 205 -1
291 142 471 -1
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210 208 93 -1
209 210 212 -1
212 210 92 -1
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334 210 209 -1
371 213 212 -1
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328 215 216 -1
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217 324 325 -1
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112 219 109 -1
109 219 218 -1
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305 110 310 -1
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310 107 116 -1
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321 224 465 -1
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235 238 367 -1
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364 239 365 -1
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337 242 340 -1
340 242 243 -1
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357 159 462 -1
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345 247 246 -1
246 247 68 -1
40 248 41 -1
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349 28 182 -1
182 28 271 -1
25 270 28 -1
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350 30 249 -1
249 30 20 -1
17 18 249 -1
249 18 265 -1
265 267 249 -1
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251 252 172 -1
172 252 174 -1
2 176 5 -1
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5 250 251 -1
251 250 252 -1
456 250 459 -1
165 173 457 -1
257 451 454 -1
8 10 452 -1
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255 254 177 -1
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257 166 254 -1
459 250 460 -1
252 250 456 -1
259 352 15 -1
15 352 16 -1
22 258 259 -1
259 258 351 -1
352 259 6 -1
6 259 351 -1
260 14 258 -1
258 14 351 -1
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260 261 263 -1
261 262 263 -1
263 262 264 -1
18 263 265 -1
265 263 264 -1
266 267 264 -1
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268 266 27 -1
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350 268 180 -1
29 180 272 -1
272 180 37 -1
42 269 37 -1
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271 270 269 -1
269 270 272 -1
57 353 273 -1
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248 40 273 -1
273 40 53 -1
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282 283 284 -1
74 285 187 -1
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281 345 445 -1
162 163 443 -1
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285 162 286 -1
76 287 360 -1
360 287 359 -1
194 288 362 -1
362 288 338 -1
149 289 288 -1
288 289 336 -1
145 290 289 -1
289 290 363 -1
291 292 290 -1
290 292 365 -1
293 199 137 -1
137 199 367 -1
294 295 199 -1
199 295 236 -1
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201 234 369 -1
369 234 296 -1
84 297 234 -1
234 297 229 -1
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297 206 230 -1
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299 211 300 -1
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299 370 90 -1
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303 302 100 -1
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328 332 302 -1
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326 216 327 -1
216 218 327 -1
327 218 219 -1
304 219 306 -1
306 219 112 -1
220 305 112 -1
112 305 306 -1
309 307 305 -1
305 307 306 -1
308 309 310 -1
310 309 305 -1
375 308 116 -1
116 308 310 -1
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313 374 375 -1
125 314 123 -1
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424 315 427 -1
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378 225 321 -1
321 225 224 -1
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94 331 95 -1
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330 329 331 -1
331 329 332 -1
330 331 333 -1
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270 29 272 -1
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351 14 6 -1
6 14 10 -1
176 175 460 -1
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167 352 6 -1
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355 52 183 -1
183 52 49 -1
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275 355 60 -1
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356 184 185 -1
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280 356 276 -1
358 342 244 -1
244 342 357 -1
342 358 359 -1
359 358 360 -1
70 359 361 -1
361 359 287 -1
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341 361 192 -1
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338 341 362 -1
335 338 336 -1
336 338 288 -1
240 336 363 -1
363 336 289 -1
239 363 365 -1
365 363 290 -1
364 365 237 -1
237 365 292 -1
366 237 197 -1
197 237 196 -1
238 197 367 -1
367 197 137 -1
235 367 236 -1
236 367 199 -1
140 236 368 -1
368 236 295 -1
231 368 296 -1
296 368 369 -1
228 229 230 -1
230 229 297 -1
90 370 207 -1
207 370 79 -1
83 370 301 -1
301 370 300 -1
330 371 329 -1
329 371 100 -1
330 333 371 -1
371 333 213 -1
219 304 327 -1
327 304 372 -1
309 308 373 -1
373 308 322 -1
378 319 422 -1
334 382 420 -1
374 311 226 -1
226 311 227 -1
382 86 420 -1
313 312 418 -1
380 314 376 -1
376 314 377 -1
321 402 410 -1
127 222 409 -1
407 133 408 -1
319 378 403 -1
215 214 467 -1
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381 380 376 -1
213 333 382 -1
382 333 97 -1
377 316 383 -1
383 316 119 -1
428 130 430 -1
384 425 426 -1
391 390 392 -1
397 395 396 -1
318 320 392 -1
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385 384 389 -1
128 386 387 -1
132 131 401 -1
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379 128 387 -1
392 390 398 -1
126 399 401 -1
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131 127 401 -1
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317 390 391 -1
404 407 408 -1
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389 393 394 -1
385 389 394 -1
388 385 395 -1
318 392 398 -1
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320 379 396 -1
129 415 416 -1
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413 402 414 -1
132 399 400 -1
317 132 400 -1
398 390 400 -1
318 398 400 -1
126 318 400 -1
196 198 469 -1
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405 318 406 -1
379 403 411 -1
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133 407 409 -1
403 378 410 -1
128 412 413 -1
406 404 408 -1
133 319 408 -1
319 406 408 -1
126 127 409 -1
407 126 409 -1
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128 411 412 -1
411 410 412 -1
415 414 416 -1
222 414 415 -1
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380 227 417 -1
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414 402 416 -1
311 123 417 -1
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123 311 418 -1
375 374 419 -1
308 375 419 -1
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86 301 420 -1
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89 86 421 -1
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223 225 423 -1
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119 316 425 -1
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316 424 426 -1
125 130 434 -1
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315 130 429 -1
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435 122 436 -1
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428 430 432 -1
124 120 433 -1
431 124 433 -1
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122 120 436 -1
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298 230 437 -1
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85 202 438 -1
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81 298 439 -1
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85 81 441 -1
284 187 442 -1
343 284 442 -1
160 162 443 -1
154 160 443 -1
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188 187 444 -1
280 278 445 -1
345 280 445 -1
184 274 446 -1
67 184 446 -1
59 62 447 -1
346 59 447 -1
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67 275 449 -1
64 67 449 -1
58 65 450 -1
60 58 450 -1
257 255 451 -1
454 16 455 -1
7 8 452 -1
9 7 452 -1
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255 9 453 -1
177 254 456 -1
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16 352 455 -1
256 257 455 -1
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177 456 459 -1
166 165 457 -1
174 166 457 -1
254 174 458 -1
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155 163 462 -1
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234 229 463 -1
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133 222 466 -1
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415 129 466 -1
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137 197 469 -1
198 137 469 -1
144 142 470 -1
235 144 470 -1
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141 198 475 -1
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241 190 478 -1
335 241 478 -1
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190 191 479 -1
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185 184 482 -1
66 185 482 -1
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148 151 485 -1
364 148 485 -1
138 134 486 -1
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233 228 488 -1
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135 293 489 -1
109 111 490 -1
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103 101 491 -1
372 103 491 -1
303 100 492 -1
101 303 492 -1
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333 331 494 -1
331 96 494 -1
83 301 495 -1
87 83 495 -1
82 201 496 -1
81 82 496 -1
340 75 497 -1
339 340 497 -1
49 52 498 -1
48 49 498 -1
354 183 499 -1
47 354 499 -1
36 40 500 -1
38 36 500 -1
# Set of Tetrahedra
Tetrahedra
1274
208 299 91 421 0
238 197 469 472 0
51 55 57 498 0
91 299 88 421 0
89 91 88 421 0
260 14 258 11 0
228 78 138 488 0
64 67 449 450 0
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11 12 15 22 0
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33 26 31 27 0
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1 168 3 171 0
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End
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