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Text File | 2004-03-05 | 100KB | 5,033 lines

Wonderlib::MVFMesh object { boneName { } boneWeight { } material { Wonderlib::Material 0 { ambient = 0 0 0 1 bumpmap = diffuse = 1 1 1 1 dstBlend = 5 power = 8 specular = 0 0 0 1 srcBlend = 4 texture = wallPaperBluePattern3 type = 1 uOffset = 0 uRepeat = 1 vOffset = 0 vRepeat = 1 } } normalVertex { 0 = -0.0792486 -0.741562 -0.666188 1 = -0.0804747 -0.801818 -0.592125 2 = -0.0843117 -0.85797 -0.506734 3 = -0.0855999 -0.95626 -0.279712 4 = -0.0741151 -0.98195 -0.174017 5 = -0.0694899 -0.965035 -0.252744 6 = -0.0701126 -0.976079 -0.205801 7 = -0.0692544 -0.98247 -0.173079 8 = -0.051293 -0.995648 0.0778116 9 = 0.00673676 -0.999639 0.0260243 10 = -0.00306705 -0.0931567 -0.995647 11 = -0.0334283 0.293554 -0.955358 12 = -0.0624725 0.635151 -0.769857 13 = -0.0861071 0.879851 -0.467384 14 = -0.100431 0.990504 -0.0938875 15 = -0.103576 0.950236 0.293809 16 = -0.0947507 0.765137 0.636857 17 = -0.075604 0.463328 0.882956 18 = -0.0487151 0.0904632 0.994708 19 = -0.018508 -0.296444 0.954871 20 = 0.0117994 -0.650337 0.759554 21 = 0.0544241 -0.992906 -0.105712 22 = 0.0389322 -0.921467 0.3865 23 = 0.0524477 -0.998519 0.0144866 24 = 0.0236642 -0.465981 -0.884478 25 = 0.0423308 -0.756314 -0.652838 26 = -0.00845266 -0.0935935 -0.995575 27 = -0.0388264 0.29306 -0.955305 28 = -0.0678516 0.634627 -0.769834 29 = -0.0915034 0.879308 -0.46738 30 = -0.105808 0.989938 -0.0939532 31 = -0.108969 0.949675 0.293673 32 = -0.100125 0.764582 0.636702 33 = -0.0809943 0.462789 0.882761 34 = -0.054094 0.0900032 0.994471 35 = -0.0239087 -0.296837 0.954629 36 = 0.00654552 -0.652129 0.75808 37 = 0.050267 -0.920076 -0.388502 38 = 0.0342345 -0.926093 0.375738 39 = 0.0493379 -0.996299 -0.0703916 40 = 0.0182573 -0.466354 -0.88441 41 = 0.0370765 -0.759042 -0.649985 42 = -0.0136023 -0.0939993 -0.995479 43 = -0.0439884 0.292593 -0.955225 44 = -0.0729924 0.634101 -0.769798 45 = -0.0966578 0.878758 -0.467377 46 = -0.110946 0.98937 -0.0940118 47 = -0.114121 0.949109 0.293545 48 = -0.10526 0.764033 0.636532 49 = -0.0861464 0.46227 0.882545 50 = -0.059234 0.08956 0.994218 51 = -0.0290694 -0.297206 0.954371 52 = 0.00117418 -0.649983 0.759948 53 = 0.0451114 -0.927493 -0.371109 54 = 0.0281487 -0.919001 0.39325 55 = 0.043577 -0.998269 -0.039509 56 = 0.013087 -0.4667 -0.884319 57 = 0.0320718 -0.762015 -0.646764 58 = -0.0178667 -0.0943471 -0.995379 59 = -0.0482631 0.292193 -0.955141 60 = -0.0772513 0.633664 -0.769742 61 = -0.100927 0.878277 -0.467379 62 = -0.115198 0.988879 -0.0940585 63 = -0.118385 0.948614 0.293455 64 = -0.109511 0.763562 0.63638 65 = -0.0904135 0.461849 0.882338 66 = -0.0634892 0.0891876 0.993989 67 = -0.0333419 -0.29751 0.954136 68 = -0.00334878 -0.647373 0.762166 69 = 0.0402434 -0.935537 -0.350928 70 = 0.0227194 -0.910346 0.413224 71 = 0.0381835 -0.999263 -0.00385592 72 = 0.00880644 -0.466979 -0.884225 73 = 0.0354482 -0.925034 -0.378227 74 = 0.0277331 -0.761027 -0.648127 75 = -0.0637468 0.645267 0.761292 76 = -0.0796719 -0.645354 -0.759718 77 = -0.0468172 0.601674 0.797369 78 = -0.0694896 0.726417 0.683732 79 = -0.0599939 0.682103 0.728791 80 = -0.0802565 0.894078 0.440662 81 = -0.0922806 -0.893067 -0.440358 82 = -0.0752005 0.811447 0.579567 83 = -0.0802601 0.89408 0.440658 84 = -0.0802587 0.89408 0.440657 85 = -0.083592 0.963481 0.254395 86 = -0.0694606 -0.964685 -0.254084 87 = -0.0825918 0.938875 0.334204 88 = -0.0835914 0.963479 0.254402 89 = -0.0835921 0.963481 0.254396 90 = -0.0840087 0.981398 0.172628 91 = -0.0692186 -0.982641 -0.172123 92 = -0.0839106 0.974904 0.206208 93 = -0.0840089 0.981398 0.172628 94 = -0.0840105 0.981398 0.172629 95 = -0.0840162 0.982307 0.167372 96 = 0.0351075 -0.98535 -0.166893 97 = -0.083974 0.989043 0.121415 98 = -0.0840145 0.982307 0.167374 99 = -0.0840162 0.982307 0.167372 100 = -0.0207436 0.0920231 0.995541 101 = -0.00294489 -0.0947788 -0.995494 102 = -0.0207454 0.092038 0.995539 103 = -0.0207456 0.0920166 0.995541 104 = 0.042907 -0.636596 0.770003 105 = -0.0624181 0.634542 -0.770364 106 = 0.0119928 -0.294724 0.955507 107 = 0.0429052 -0.636602 0.769998 108 = 0.0429061 -0.636593 0.770005 109 = 0.0814214 -0.992293 0.0934043 110 = -0.100442 0.99055 -0.0933887 111 = 0.0672852 -0.881539 0.467291 112 = 0.081423 -0.992293 0.0934097 113 = 0.0814215 -0.992294 0.0934028 114 = 0.072243 -0.766729 -0.637893 115 = -0.0946965 0.764182 0.638011 116 = 0.0831624 -0.951965 -0.294697 117 = 0.0722403 -0.766726 -0.637897 118 = 0.0722435 -0.766726 -0.637896 119 = 0.0207438 -0.0920108 -0.995542 120 = -0.0485932 0.0888449 0.994859 121 = 0.0503259 -0.464765 -0.884003 122 = 0.0207457 -0.0920133 -0.995542 123 = 0.0207439 -0.0920128 -0.995542 124 = -0.0440076 0.648276 -0.760133 125 = 0.0118495 -0.650893 0.759077 126 = -0.0119944 0.294729 -0.955506 127 = -0.0440091 0.648279 -0.76013 128 = -0.0440085 0.648275 -0.760134 129 = -0.0839167 0.990885 0.105382 130 = -0.0827945 0.996449 -0.0152884 131 = 0.0524311 -0.998507 0.0152898 132 = -0.0714595 0.919082 -0.387533 133 = -0.0827945 0.996449 -0.0152963 134 = -0.0827942 0.996449 -0.0152966 135 = -0.0503248 0.464746 0.884013 136 = -0.0714286 0.754689 0.652183 137 = 0.0423843 -0.757264 -0.651732 138 = -0.0714272 0.754684 0.652188 139 = -0.0714284 0.754696 0.652175 140 = -0.0207446 0.0920094 0.995542 141 = -0.00833252 -0.0952004 -0.995423 142 = -0.0207449 0.0920208 0.995541 143 = -0.0207448 0.0920169 0.995541 144 = 0.042904 -0.63659 0.770008 145 = -0.0677954 0.634009 -0.770348 146 = 0.0119929 -0.294719 0.955509 147 = 0.0429036 -0.636589 0.770009 148 = 0.0429059 -0.636593 0.770005 149 = 0.081422 -0.992293 0.093412 150 = -0.105819 0.989984 -0.0934562 151 = 0.0672857 -0.881548 0.467275 152 = 0.0814203 -0.992293 0.0934043 153 = 0.0814217 -0.992293 0.0934117 154 = 0.0722423 -0.766723 -0.6379 155 = -0.10007 0.763623 0.63786 156 = 0.0831624 -0.951972 -0.294674 157 = 0.0722414 -0.766723 -0.637901 158 = 0.0722424 -0.766722 -0.637902 159 = 0.0207435 -0.0920137 -0.995542 160 = -0.0539723 0.0883847 0.994623 161 = 0.0503247 -0.464749 -0.884011 162 = 0.0207441 -0.0920141 -0.995542 163 = 0.020745 -0.0920149 -0.995542 164 = -0.0441452 0.649728 -0.758884 165 = 0.00659357 -0.652657 0.757625 166 = -0.0119933 0.294724 -0.955507 167 = -0.0441443 0.649728 -0.758884 168 = -0.044146 0.649728 -0.758884 169 = -0.0815714 0.918213 0.387597 170 = -0.0837071 0.994104 0.0689218 171 = 0.0493044 -0.996446 -0.0682908 172 = -0.0719562 0.923382 -0.377077 173 = -0.0837063 0.994104 0.0689183 174 = -0.0837063 0.994104 0.0689246 175 = -0.0503238 0.464743 0.884014 176 = -0.0715954 0.757114 0.649348 177 = 0.0371322 -0.760014 -0.648845 178 = -0.0715921 0.757112 0.649351 179 = -0.0715926 0.757113 0.649349 180 = -0.0207433 0.0920092 0.995542 181 = -0.0134814 -0.0956125 -0.995327 182 = -0.0207439 0.0920106 0.995542 183 = -0.0207447 0.0920127 0.995542 184 = 0.0429054 -0.636587 0.770011 185 = -0.0729368 0.633487 -0.770308 186 = 0.0119937 -0.294726 0.955507 187 = 0.0429041 -0.63659 0.770008 188 = 0.0429052 -0.636589 0.770009 189 = 0.0814264 -0.992293 0.0934078 190 = -0.110957 0.989416 -0.0935091 191 = 0.067285 -0.881549 0.467274 192 = 0.0814196 -0.992294 0.0934037 193 = 0.0814213 -0.992293 0.0934103 194 = 0.072243 -0.766728 -0.637894 195 = -0.105205 0.763079 0.637685 196 = 0.0831627 -0.951978 -0.294656 197 = 0.0722426 -0.766728 -0.637894 198 = 0.0722429 -0.766725 -0.637898 199 = 0.0207451 -0.0920162 -0.995541 200 = -0.0591124 0.0879433 0.99437 201 = 0.0503236 -0.464737 -0.884018 202 = 0.0207428 -0.0920125 -0.995542 203 = 0.0207444 -0.0920171 -0.995541 204 = -0.043915 0.647288 -0.760979 205 = 0.00122225 -0.650513 0.759494 206 = -0.0119933 0.294723 -0.955507 207 = -0.0439146 0.647291 -0.760977 208 = -0.0439145 0.647289 -0.760978 209 = -0.0819373 0.925354 0.370144 210 = -0.0834422 0.995787 0.03801 211 = 0.0435402 -0.998347 -0.0375066 212 = -0.071114 0.916066 -0.394672 213 = -0.083438 0.995788 0.0379987 214 = -0.0834395 0.995788 0.038009 215 = -0.0503248 0.464743 0.884014 216 = -0.0717743 0.759814 0.646166 217 = 0.0321292 -0.762999 -0.645601 218 = -0.0717773 0.759819 0.646161 219 = -0.0717754 0.759808 0.646174 220 = -0.0207455 0.0920212 0.995541 221 = -0.017745 -0.0959643 -0.995227 222 = -0.0207435 0.0920202 0.995541 223 = -0.0207442 0.0920196 0.995541 224 = 0.0429038 -0.636587 0.770011 225 = -0.0771942 0.633044 -0.770257 226 = 0.0119939 -0.294723 0.955508 227 = 0.0429055 -0.636592 0.770006 228 = 0.042906 -0.636595 0.770004 229 = 0.0814221 -0.992293 0.0934027 230 = -0.115208 0.988927 -0.0935462 231 = 0.0672861 -0.881545 0.467281 232 = 0.0814207 -0.992293 0.0934143 233 = 0.0814225 -0.992292 0.0934152 234 = 0.0722431 -0.766727 -0.637895 235 = -0.109457 0.762608 0.637534 236 = 0.0831625 -0.951973 -0.294671 237 = 0.0722418 -0.766718 -0.637907 238 = 0.072243 -0.766724 -0.637899 239 = 0.0207422 -0.0920052 -0.995542 240 = -0.0633657 0.0875626 0.994142 241 = 0.0503254 -0.464748 -0.884012 242 = 0.0207449 -0.0920152 -0.995542 243 = 0.0207446 -0.0920152 -0.995542 244 = -0.0436455 0.644448 -0.763402 245 = -0.00330124 -0.647912 0.761708 246 = -0.0119934 0.294723 -0.955507 247 = -0.0436478 0.644449 -0.7634 248 = -0.0436467 0.644456 -0.763394 249 = -0.0823207 0.933148 0.349941 250 = -0.0830337 0.996544 0.00240177 251 = 0.038148 -0.99927 -0.0021253 252 = -0.0701197 0.907268 -0.414666 253 = -0.0830335 0.996544 0.00239917 254 = -0.0830358 0.996544 0.00239456 255 = -0.050324 0.464746 0.884013 256 = -0.0716938 0.758604 0.647596 257 = 0.027789 -0.762012 -0.646967 258 = -0.0817933 0.922517 0.377189 259 = -0.071694 0.758608 0.647591 260 = -0.071694 0.758605 0.647595 261 = -0.0540619 0.52724 0.847995 262 = -0.0776012 -0.525964 -0.846959 263 = -0.0656749 0.689968 0.720854 264 = -0.075201 0.811452 0.579561 265 = -0.0836332 -0.811735 -0.578007 266 = -0.0752034 0.811448 0.579566 267 = -0.0825895 0.938871 0.334215 268 = -0.0834243 -0.942584 -0.323383 269 = -0.0825911 0.938873 0.334211 270 = -0.0839097 0.974905 0.206204 271 = -0.0701127 -0.976091 -0.205743 272 = -0.083909 0.974905 0.206205 273 = -0.0839733 0.989042 0.121423 274 = -0.0195295 -0.99577 -0.0897793 275 = -0.0839722 0.989042 0.121429 276 = -0.0839168 0.990883 0.105401 277 = 0.0544226 -0.992903 -0.105741 278 = -0.0817918 0.922523 0.377175 279 = 0.0119942 -0.294717 0.955509 280 = -0.0333167 0.292193 -0.955779 281 = 0.0672861 -0.881551 0.467268 282 = -0.0861005 0.879784 -0.46751 283 = 0.0831618 -0.951971 -0.294677 284 = -0.103569 0.949897 0.294906 285 = 0.0503252 -0.464757 -0.884007 286 = -0.0754921 0.4617 0.883818 287 = -0.0119943 0.294727 -0.955506 288 = -0.0183977 -0.297798 0.954452 289 = -0.071459 0.919084 -0.387529 290 = 0.0388925 -0.921139 0.387286 291 = -0.0815737 0.91822 0.387578 292 = 0.0502864 -0.920658 -0.387117 293 = -0.0503242 0.464749 0.884011 294 = 0.0237758 -0.467604 -0.883618 295 = 0.0119937 -0.29473 0.955505 296 = 0.0672851 -0.881546 0.467279 297 = 0.0831619 -0.951972 -0.294674 298 = 0.0503236 -0.464745 -0.884013 299 = -0.0119926 0.29472 -0.955508 300 = -0.0714606 0.919086 -0.387525 301 = -0.0839164 0.990887 0.105366 302 = -0.0503228 0.464756 0.884007 303 = 0.0119929 -0.294726 0.955507 304 = -0.0387174 0.291715 -0.955721 305 = 0.0672847 -0.881544 0.467282 306 = -0.0914928 0.879225 -0.467539 307 = 0.0831627 -0.951972 -0.294674 308 = -0.108961 0.949328 0.294794 309 = 0.0503236 -0.464746 -0.884013 310 = -0.0808837 0.461169 0.883618 311 = -0.0119931 0.294721 -0.955508 312 = -0.023799 -0.298186 0.954211 313 = -0.0719554 0.92339 -0.37706 314 = 0.0341751 -0.925641 0.376857 315 = -0.0819394 0.925352 0.370147 316 = 0.0451278 -0.928072 -0.369656 317 = -0.0503261 0.464749 0.884011 318 = 0.0183685 -0.467978 -0.883549 319 = 0.0119929 -0.294726 0.955507 320 = 0.067283 -0.881545 0.467281 321 = 0.0831613 -0.951972 -0.294677 322 = 0.0503236 -0.464747 -0.884012 323 = -0.0119934 0.294727 -0.955506 324 = -0.0719542 0.923379 -0.377085 325 = -0.0815731 0.918214 0.387593 326 = -0.0503239 0.464748 0.884012 327 = 0.0119937 -0.294723 0.955507 328 = -0.043878 0.291239 -0.955644 329 = 0.0672871 -0.881539 0.467291 330 = -0.0966491 0.878667 -0.467551 331 = 0.0831648 -0.951973 -0.294671 332 = -0.114111 0.948758 0.29468 333 = 0.050324 -0.464738 -0.884017 334 = -0.0860359 0.460653 0.883401 335 = -0.0119933 0.294724 -0.955507 336 = -0.0289591 -0.29856 0.953952 337 = -0.0711162 0.916069 -0.394664 338 = 0.0280966 -0.918588 0.394217 339 = -0.0823205 0.93315 0.349935 340 = 0.0402596 -0.936092 -0.349444 341 = -0.0503221 0.464744 0.884014 342 = 0.013197 -0.468317 -0.883462 343 = 0.0119925 -0.294725 0.955507 344 = 0.0672838 -0.881542 0.467286 345 = 0.0831614 -0.951973 -0.294672 346 = 0.0503225 -0.464745 -0.884014 347 = -0.0119945 0.294729 -0.955505 348 = -0.071113 0.916064 -0.394676 349 = -0.0819363 0.925355 0.370142 350 = -0.0503237 0.464741 0.884015 351 = 0.0119935 -0.294726 0.955507 352 = -0.0481531 0.290842 -0.955559 353 = 0.0672847 -0.881541 0.467287 354 = -0.100916 0.878193 -0.467539 355 = 0.0831621 -0.951972 -0.294676 356 = -0.118375 0.948265 0.294584 357 = 0.0503227 -0.464738 -0.884017 358 = -0.0903012 0.460222 0.8832 359 = -0.0119932 0.294718 -0.955509 360 = -0.0332331 -0.298854 0.95372 361 = -0.0701168 0.90727 -0.414662 362 = 0.0226794 -0.910031 0.413919 363 = -0.0817926 0.922518 0.377187 364 = 0.0354653 -0.925712 -0.376563 365 = -0.0503253 0.464746 0.884013 366 = 0.00891689 -0.468596 -0.883367 367 = 0.0119925 -0.294718 0.955509 368 = 0.0672848 -0.881541 0.467288 369 = 0.0831618 -0.951972 -0.294675 370 = 0.0503241 -0.464738 -0.884017 371 = -0.0119941 0.294724 -0.955507 372 = -0.07012 0.907268 -0.414667 373 = -0.082321 0.933153 0.349927 374 = -0.0503226 0.464733 0.88402 } positionVertex { 0 = 0.538561 0.0576105 0.783529 1 = 0.53405 0.129582 0.67065 2 = 0.53572 0.13023 0.539471 3 = 0.545463 0.0269971 0.452314 4 = 0.556683 -0.109749 0.465187 5 = 0.562596 -0.197477 0.5713 6 = 0.559738 -0.184796 0.708495 7 = 0.549783 -0.0791357 0.796403 8 = -0.540461 -0.0322626 0.769352 9 = -0.546708 0.0602136 0.658612 10 = -0.543304 0.0403571 0.525294 11 = -0.53356 -0.062876 0.438137 12 = -0.522339 -0.199623 0.451009 13 = -0.516426 -0.28735 0.557123 14 = 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197 26 294 423 = 293 294 26 424 = 32 197 257 425 = 197 294 257 426 = 20 270 201 427 = 270 278 201 428 = 201 278 26 429 = 278 293 26 430 = 67 251 204 431 = 251 237 204 432 = 204 237 20 433 = 237 270 20 434 = 231 226 5 435 = 226 208 5 436 = 212 7 230 437 = 235 230 7 438 = 9 239 216 439 = 239 234 216 440 = 11 243 220 441 = 243 238 220 442 = 242 224 246 443 = 246 224 13 } } textureVertex { 0 { 0 = 0.96875 0.403726 1 = 0.96875 0.309609 2 = 0.28125 0.310754 3 = 0.28125 0.404824 4 = 0.96875 0.211842 5 = 0.28125 0.213034 6 = 0.96875 0.13098 7 = 0.28125 0.132211 8 = 0.96875 0.0549762 9 = 0.28125 0.0562441 10 = 0.96875 -0.0407834 11 = 0.28125 -0.0394685 12 = 0.96875 -0.135947 13 = 0.28125 -0.135947 14 = 0.96875 1.02822 15 = 0.96875 0.942526 16 = 0.28125 0.943363 17 = 0.28125 1.02901 18 = 0.96875 1.11017 19 = 0.28125 1.11092 20 = 0.28125 2.33192 21 = 0.96875 0.853858 22 = 0.28125 0.854738 23 = 0.96875 2.33176 24 = 0.96875 0.763832 25 = 0.28125 0.764755 26 = 0.28125 2.38911 27 = 0.96875 0.673805 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1.94577 76 = 0.624867 0.361591 77 = 0.96875 0.358712 78 = 0.624865 0.312549 79 = 0.28125 0.359832 80 = 0.62487 0.406548 81 = 0.624903 0.987139 82 = 0.96875 0.98504 83 = 0.624901 0.944676 84 = 0.28125 0.985858 85 = 0.624906 1.03026 86 = 0.624898 0.901076 87 = 0.96875 0.898871 88 = 0.624896 0.856119 89 = 0.28125 0.899729 90 = 0.624893 0.811161 91 = 0.96875 0.808845 92 = 0.624891 0.766204 93 = 0.28125 0.809747 94 = 0.624888 0.721247 95 = 0.96875 0.718818 96 = 0.624885 0.67629 97 = 0.28125 0.719764 98 = 0.624883 0.631333 99 = 0.96875 0.628792 100 = 0.62488 0.586376 101 = 0.28125 0.629781 102 = 0.624878 0.54142 103 = 0.96875 0.538765 104 = 0.624875 0.496462 105 = 0.28125 0.539798 106 = 0.624873 0.451505 107 = 0.96875 0.448739 108 = 0.28125 0.449816 109 = 0.624908 1.07187 110 = 0.96875 1.06988 111 = 0.28125 1.07066 112 = 0.624911 1.11211 113 = 0.62494 1.6306 114 = 0.96875 1.62931 115 = 0.624938 1.59329 116 = 0.28125 1.62981 117 = 0.624943 1.66871 118 = 0.624936 1.55469 119 = 0.96875 1.5533 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2.42186 295 = 0.624926 1.37457 296 = 0.624928 1.41416 297 = 0.624951 1.82227 298 = 0.624953 1.85625 299 = 0.624921 1.2954 } } triangle { 0 { materialNr = 0 normalVertexNr = 255 374 260 positionVertexNr = 80 0 76 smoothingGroup = 7168 } 1 { materialNr = 0 normalVertexNr = 374 259 260 positionVertexNr = 0 77 76 smoothingGroup = 2056 } 2 { materialNr = 0 normalVertexNr = 253 254 373 positionVertexNr = 82 81 1 smoothingGroup = 1152 } 3 { materialNr = 0 normalVertexNr = 249 373 254 positionVertexNr = 85 1 81 smoothingGroup = 3074 } 4 { materialNr = 0 normalVertexNr = 372 247 252 positionVertexNr = 2 87 83 smoothingGroup = 20 } 5 { materialNr = 0 normalVertexNr = 252 247 248 positionVertexNr = 83 87 86 smoothingGroup = 2180 } 6 { materialNr = 0 normalVertexNr = 371 242 246 positionVertexNr = 3 91 88 smoothingGroup = 10 } 7 { materialNr = 0 normalVertexNr = 246 242 243 positionVertexNr = 88 91 90 smoothingGroup = 1036 } 8 { materialNr = 0 normalVertexNr = 237 238 370 positionVertexNr = 95 94 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normalVertexNr = 344 187 191 positionVertexNr = 22 135 132 smoothingGroup = 6 } 29 { materialNr = 0 normalVertexNr = 191 187 188 positionVertexNr = 132 135 134 smoothingGroup = 4114 } 30 { materialNr = 0 normalVertexNr = 343 182 186 positionVertexNr = 23 139 136 smoothingGroup = 12 } 31 { materialNr = 0 normalVertexNr = 186 182 183 positionVertexNr = 136 139 138 smoothingGroup = 2054 } 32 { materialNr = 0 normalVertexNr = 179 175 178 positionVertexNr = 141 144 142 smoothingGroup = 6152 } 33 { materialNr = 0 normalVertexNr = 175 326 178 positionVertexNr = 144 32 142 smoothingGroup = 12 } 34 { materialNr = 0 normalVertexNr = 325 173 169 positionVertexNr = 33 146 149 smoothingGroup = 4112 } 35 { materialNr = 0 normalVertexNr = 169 173 174 positionVertexNr = 149 146 145 smoothingGroup = 5122 } 36 { materialNr = 0 normalVertexNr = 172 324 168 positionVertexNr = 147 34 150 smoothingGroup = 592 } 37 { materialNr = 0 normalVertexNr = 324 167 168 positionVertexNr = 34 151 150 smoothingGroup = 68 } 38 { materialNr = 0 normalVertexNr = 163 166 162 positionVertexNr = 154 152 155 smoothingGroup = 3074 } 39 { materialNr = 0 normalVertexNr = 166 323 162 positionVertexNr = 152 35 155 smoothingGroup = 10 } 40 { materialNr = 0 normalVertexNr = 158 161 157 positionVertexNr = 158 156 159 smoothingGroup = 1160 } 41 { materialNr = 0 normalVertexNr = 161 322 157 positionVertexNr = 156 36 159 smoothingGroup = 12 } 42 { materialNr = 0 normalVertexNr = 153 156 152 positionVertexNr = 162 160 163 smoothingGroup = 4164 } 43 { materialNr = 0 normalVertexNr = 156 321 152 positionVertexNr = 160 37 163 smoothingGroup = 6 } 44 { materialNr = 0 normalVertexNr = 320 147 151 positionVertexNr = 38 167 164 smoothingGroup = 24 } 45 { materialNr = 0 normalVertexNr = 151 147 148 positionVertexNr = 164 167 166 smoothingGroup = 2058 } 46 { materialNr = 0 normalVertexNr = 146 319 143 positionVertexNr = 168 39 170 smoothingGroup = 1036 } 47 { materialNr = 0 normalVertexNr = 319 142 143 positionVertexNr = 39 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smoothingGroup = 1072 } 146 { materialNr = 0 normalVertexNr = 197 345 198 positionVertexNr = 127 21 126 smoothingGroup = 8193 } 147 { materialNr = 0 normalVertexNr = 345 196 198 positionVertexNr = 21 128 126 smoothingGroup = 1027 } 148 { materialNr = 0 normalVertexNr = 194 198 331 positionVertexNr = 129 126 29 smoothingGroup = 768 } 149 { materialNr = 0 normalVertexNr = 196 331 198 positionVertexNr = 128 29 126 smoothingGroup = 1664 } 150 { materialNr = 0 normalVertexNr = 201 198 333 positionVertexNr = 124 126 28 smoothingGroup = 6160 } 151 { materialNr = 0 normalVertexNr = 194 333 198 positionVertexNr = 129 28 126 smoothingGroup = 272 } 152 { materialNr = 0 normalVertexNr = 344 191 192 positionVertexNr = 22 132 131 smoothingGroup = 5 } 153 { materialNr = 0 normalVertexNr = 192 191 193 positionVertexNr = 131 132 130 smoothingGroup = 521 } 154 { materialNr = 0 normalVertexNr = 191 329 193 positionVertexNr = 132 30 130 smoothingGroup = 2816 } 155 { materialNr = 0 normalVertexNr = 329 189 193 positionVertexNr = 30 133 130 smoothingGroup = 320 } 156 { materialNr = 0 normalVertexNr = 189 331 193 positionVertexNr = 133 29 130 smoothingGroup = 96 } 157 { materialNr = 0 normalVertexNr = 331 196 193 positionVertexNr = 29 128 130 smoothingGroup = 176 } 158 { materialNr = 0 normalVertexNr = 343 186 187 positionVertexNr = 23 136 135 smoothingGroup = 9 } 159 { materialNr = 0 normalVertexNr = 187 186 188 positionVertexNr = 135 136 134 smoothingGroup = 5121 } 160 { materialNr = 0 normalVertexNr = 327 184 186 positionVertexNr = 31 137 136 smoothingGroup = 768 } 161 { materialNr = 0 normalVertexNr = 186 184 188 positionVertexNr = 136 137 134 smoothingGroup = 1408 } 162 { materialNr = 0 normalVertexNr = 329 191 184 positionVertexNr = 30 132 137 smoothingGroup = 2080 } 163 { materialNr = 0 normalVertexNr = 184 191 188 positionVertexNr = 137 132 134 smoothingGroup = 176 } 164 { materialNr = 0 normalVertexNr = 215 183 350 positionVertexNr = 112 138 16 smoothingGroup = 137 } 165 { materialNr = 0 normalVertexNr = 182 350 183 positionVertexNr = 139 16 138 smoothingGroup = 3 } 166 { materialNr = 0 normalVertexNr = 183 215 180 positionVertexNr = 138 112 140 smoothingGroup = 224 } 167 { materialNr = 0 normalVertexNr = 215 341 180 positionVertexNr = 112 24 140 smoothingGroup = 288 } 168 { materialNr = 0 normalVertexNr = 327 186 180 positionVertexNr = 31 136 140 smoothingGroup = 528 } 169 { materialNr = 0 normalVertexNr = 180 186 183 positionVertexNr = 140 136 138 smoothingGroup = 2128 } 170 { materialNr = 0 normalVertexNr = 178 349 179 positionVertexNr = 142 17 141 smoothingGroup = 4097 } 171 { materialNr = 0 normalVertexNr = 349 209 179 positionVertexNr = 17 117 141 smoothingGroup = 67 } 172 { materialNr = 0 normalVertexNr = 176 179 315 positionVertexNr = 143 141 41 smoothingGroup = 544 } 173 { materialNr = 0 normalVertexNr = 209 315 179 positionVertexNr = 117 41 141 smoothingGroup = 1120 } 174 { materialNr = 0 normalVertexNr = 176 317 179 positionVertexNr = 143 40 141 smoothingGroup = 528 } 175 { materialNr = 0 normalVertexNr = 317 175 179 positionVertexNr = 40 144 141 smoothingGroup = 2320 } 176 { materialNr = 0 normalVertexNr = 172 174 324 positionVertexNr = 147 145 34 smoothingGroup = 49 } 177 { materialNr = 0 normalVertexNr = 173 324 174 positionVertexNr = 146 34 145 smoothingGroup = 3 } 178 { materialNr = 0 normalVertexNr = 174 172 170 positionVertexNr = 145 147 148 smoothingGroup = 2088 } 179 { materialNr = 0 normalVertexNr = 172 313 170 positionVertexNr = 147 42 148 smoothingGroup = 1032 } 180 { materialNr = 0 normalVertexNr = 170 291 174 positionVertexNr = 148 57 145 smoothingGroup = 2560 } 181 { materialNr = 0 normalVertexNr = 291 169 174 positionVertexNr = 57 149 145 smoothingGroup = 1792 } 182 { materialNr = 0 normalVertexNr = 166 168 323 positionVertexNr = 152 150 35 smoothingGroup = 265 } 183 { materialNr = 0 normalVertexNr = 167 323 168 positionVertexNr = 151 35 150 smoothingGroup = 5 } 184 { materialNr = 0 normalVertexNr = 168 166 164 positionVertexNr = 150 152 153 smoothingGroup = 416 } 185 { materialNr = 0 normalVertexNr = 166 311 164 positionVertexNr = 152 43 153 smoothingGroup = 96 } 186 { materialNr = 0 normalVertexNr = 313 172 164 positionVertexNr = 42 147 153 smoothingGroup = 1026 } 187 { materialNr = 0 normalVertexNr = 164 172 168 positionVertexNr = 153 147 150 smoothingGroup = 642 } 188 { materialNr = 0 normalVertexNr = 322 161 162 positionVertexNr = 36 156 155 smoothingGroup = 5 } 189 { materialNr = 0 normalVertexNr = 162 161 163 positionVertexNr = 155 156 154 smoothingGroup = 2561 } 190 { materialNr = 0 normalVertexNr = 159 163 309 positionVertexNr = 157 154 44 smoothingGroup = 384 } 191 { materialNr = 0 normalVertexNr = 161 309 163 positionVertexNr = 156 44 154 smoothingGroup = 800 } 192 { materialNr = 0 normalVertexNr = 166 163 311 positionVertexNr = 152 154 43 smoothingGroup = 1104 } 193 { materialNr = 0 normalVertexNr = 159 311 163 positionVertexNr = 157 43 154 smoothingGroup = 144 } 194 { materialNr = 0 normalVertexNr = 158 157 156 positionVertexNr = 158 159 160 smoothingGroup = 641 } 195 { materialNr = 0 normalVertexNr = 157 321 156 positionVertexNr = 159 37 160 smoothingGroup = 3 } 196 { materialNr = 0 normalVertexNr = 156 307 158 positionVertexNr = 160 45 158 smoothingGroup = 2816 } 197 { materialNr = 0 normalVertexNr = 307 154 158 positionVertexNr = 45 161 158 smoothingGroup = 320 } 198 { materialNr = 0 normalVertexNr = 161 158 309 positionVertexNr = 156 158 44 smoothingGroup = 1072 } 199 { materialNr = 0 normalVertexNr = 154 309 158 positionVertexNr = 161 44 158 smoothingGroup = 80 } 200 { materialNr = 0 normalVertexNr = 320 151 152 positionVertexNr = 38 164 163 smoothingGroup = 17 } 201 { materialNr = 0 normalVertexNr = 152 151 153 positionVertexNr = 163 164 162 smoothingGroup = 577 } 202 { materialNr = 0 normalVertexNr = 149 153 305 positionVertexNr = 165 162 46 smoothingGroup = 384 } 203 { materialNr = 0 normalVertexNr = 151 305 153 positionVertexNr = 164 46 162 smoothingGroup = 1792 } 204 { materialNr = 0 normalVertexNr = 156 153 307 positionVertexNr = 160 162 45 smoothingGroup = 6176 } 205 { materialNr = 0 normalVertexNr = 149 307 153 positionVertexNr = 165 45 162 smoothingGroup = 160 } 206 { materialNr = 0 normalVertexNr = 148 147 146 positionVertexNr = 166 167 168 smoothingGroup = 515 } 207 { materialNr = 0 normalVertexNr = 147 319 146 positionVertexNr = 167 39 168 smoothingGroup = 5 } 208 { materialNr = 0 normalVertexNr = 144 148 303 positionVertexNr = 169 166 47 smoothingGroup = 320 } 209 { materialNr = 0 normalVertexNr = 146 303 148 positionVertexNr = 168 47 166 smoothingGroup = 896 } 210 { materialNr = 0 normalVertexNr = 144 305 148 positionVertexNr = 169 46 166 smoothingGroup = 96 } 211 { materialNr = 0 normalVertexNr = 305 151 148 positionVertexNr = 46 164 166 smoothingGroup = 3104 } 212 { materialNr = 0 normalVertexNr = 143 142 175 positionVertexNr = 170 171 144 smoothingGroup = 131 } 213 { materialNr = 0 normalVertexNr = 142 326 175 positionVertexNr = 171 32 144 smoothingGroup = 5 } 214 { materialNr = 0 normalVertexNr = 175 317 143 positionVertexNr = 144 40 170 smoothingGroup = 448 } 215 { materialNr = 0 normalVertexNr = 317 140 143 positionVertexNr = 40 172 170 smoothingGroup = 96 } 216 { materialNr = 0 normalVertexNr = 143 140 146 positionVertexNr = 170 172 168 smoothingGroup = 1072 } 217 { materialNr = 0 normalVertexNr = 140 303 146 positionVertexNr = 172 47 168 smoothingGroup = 144 } 218 { materialNr = 0 normalVertexNr = 325 169 138 positionVertexNr = 33 149 174 smoothingGroup = 17 } 219 { materialNr = 0 normalVertexNr = 138 169 139 positionVertexNr = 174 149 173 smoothingGroup = 133 } 220 { materialNr = 0 normalVertexNr = 136 139 291 positionVertexNr = 175 173 57 smoothingGroup = 96 } 221 { materialNr = 0 normalVertexNr = 169 291 139 positionVertexNr = 149 57 173 smoothingGroup = 448 } 222 { materialNr = 0 normalVertexNr = 139 136 135 positionVertexNr = 173 175 176 smoothingGroup = 1072 } 223 { materialNr = 0 normalVertexNr = 136 293 135 positionVertexNr = 175 56 176 smoothingGroup = 528 } 224 { materialNr = 0 normalVertexNr = 300 132 133 positionVertexNr = 50 179 178 smoothingGroup = 5 } 225 { materialNr = 0 normalVertexNr = 133 132 134 positionVertexNr = 178 179 177 smoothingGroup = 545 } 226 { materialNr = 0 normalVertexNr = 130 134 289 positionVertexNr = 180 177 58 smoothingGroup = 320 } 227 { materialNr = 0 normalVertexNr = 132 289 134 positionVertexNr = 179 58 177 smoothingGroup = 896 } 228 { materialNr = 0 normalVertexNr = 130 276 134 positionVertexNr = 180 65 177 smoothingGroup = 72 } 229 { materialNr = 0 normalVertexNr = 276 129 134 positionVertexNr = 65 181 177 smoothingGroup = 24 } 230 { materialNr = 0 normalVertexNr = 299 126 127 positionVertexNr = 51 184 183 smoothingGroup = 3 } 231 { materialNr = 0 normalVertexNr = 127 126 128 positionVertexNr = 183 184 182 smoothingGroup = 2561 } 232 { materialNr = 0 normalVertexNr = 126 287 128 positionVertexNr = 184 59 182 smoothingGroup = 832 } 233 { materialNr = 0 normalVertexNr = 287 124 128 positionVertexNr = 59 185 182 smoothingGroup = 96 } 234 { materialNr = 0 normalVertexNr = 124 289 128 positionVertexNr = 185 58 182 smoothingGroup = 34 } 235 { materialNr = 0 normalVertexNr = 289 132 128 positionVertexNr = 58 179 182 smoothingGroup = 138 } 236 { materialNr = 0 normalVertexNr = 121 123 298 positionVertexNr = 188 186 52 smoothingGroup = 521 } 237 { materialNr = 0 normalVertexNr = 122 298 123 positionVertexNr = 187 52 186 smoothingGroup = 5 } 238 { materialNr = 0 normalVertexNr = 123 121 119 positionVertexNr = 186 188 189 smoothingGroup = 704 } 239 { materialNr = 0 normalVertexNr = 121 285 119 positionVertexNr = 188 60 189 smoothingGroup = 96 } 240 { materialNr = 0 normalVertexNr = 287 126 119 positionVertexNr = 59 184 189 smoothingGroup = 272 } 241 { materialNr = 0 normalVertexNr = 119 126 123 positionVertexNr = 189 184 186 smoothingGroup = 1168 } 242 { materialNr = 0 normalVertexNr = 116 118 297 positionVertexNr = 192 190 53 smoothingGroup = 517 } 243 { materialNr = 0 normalVertexNr = 117 297 118 positionVertexNr = 191 53 190 smoothingGroup = 3 } 244 { materialNr = 0 normalVertexNr = 118 116 114 positionVertexNr = 190 192 193 smoothingGroup = 896 } 245 { materialNr = 0 normalVertexNr = 116 283 114 positionVertexNr = 192 61 193 smoothingGroup = 192 } 246 { materialNr = 0 normalVertexNr = 118 114 121 positionVertexNr = 190 193 188 smoothingGroup = 2320 } 247 { materialNr = 0 normalVertexNr = 114 285 121 positionVertexNr = 193 60 188 smoothingGroup = 48 } 248 { materialNr = 0 normalVertexNr = 111 113 296 positionVertexNr = 196 194 54 smoothingGroup = 11 } 249 { materialNr = 0 normalVertexNr = 112 296 113 positionVertexNr = 195 54 194 smoothingGroup = 257 } 250 { materialNr = 0 normalVertexNr = 113 111 109 positionVertexNr = 194 196 197 smoothingGroup = 648 } 251 { materialNr = 0 normalVertexNr = 111 281 109 positionVertexNr = 196 62 197 smoothingGroup = 384 } 252 { materialNr = 0 normalVertexNr = 109 283 113 positionVertexNr = 197 61 194 smoothingGroup = 544 } 253 { materialNr = 0 normalVertexNr = 283 116 113 positionVertexNr = 61 192 194 smoothingGroup = 112 } 254 { materialNr = 0 normalVertexNr = 295 106 107 positionVertexNr = 55 200 199 smoothingGroup = 9 } 255 { materialNr = 0 normalVertexNr = 107 106 108 positionVertexNr = 199 200 198 smoothingGroup = 2561 } 256 { materialNr = 0 normalVertexNr = 104 108 279 positionVertexNr = 201 198 63 smoothingGroup = 192 } 257 { materialNr = 0 normalVertexNr = 106 279 108 positionVertexNr = 200 63 198 smoothingGroup = 896 } 258 { materialNr = 0 normalVertexNr = 108 104 111 positionVertexNr = 198 201 196 smoothingGroup = 112 } 259 { materialNr = 0 normalVertexNr = 104 281 111 positionVertexNr = 201 62 196 smoothingGroup = 288 } 260 { materialNr = 0 normalVertexNr = 302 135 102 positionVertexNr = 48 176 203 smoothingGroup = 257 } 261 { materialNr = 0 normalVertexNr = 102 135 103 positionVertexNr = 203 176 202 smoothingGroup = 131 } 262 { materialNr = 0 normalVertexNr = 100 103 293 positionVertexNr = 204 202 56 smoothingGroup = 96 } 263 { materialNr = 0 normalVertexNr = 135 293 103 positionVertexNr = 176 56 202 smoothingGroup = 704 } 264 { materialNr = 0 normalVertexNr = 100 279 103 positionVertexNr = 204 63 202 smoothingGroup = 48 } 265 { materialNr = 0 normalVertexNr = 279 106 103 positionVertexNr = 63 200 202 smoothingGroup = 1296 } 266 { materialNr = 0 normalVertexNr = 258 278 99 positionVertexNr = 78 64 205 smoothingGroup = 2082 } 267 { materialNr = 0 normalVertexNr = 278 98 99 positionVertexNr = 64 206 205 smoothingGroup = 10 } 268 { materialNr = 0 normalVertexNr = 97 99 275 positionVertexNr = 207 205 66 smoothingGroup = 21 } 269 { materialNr = 0 normalVertexNr = 98 275 99 positionVertexNr = 206 66 205 smoothingGroup = 9 } 270 { materialNr = 0 normalVertexNr = 273 95 97 positionVertexNr = 67 208 207 smoothingGroup = 576 } 271 { materialNr = 0 normalVertexNr = 97 95 99 positionVertexNr = 207 208 205 smoothingGroup = 324 } 272 { materialNr = 0 normalVertexNr = 275 93 97 positionVertexNr = 66 210 207 smoothingGroup = 18 } 273 { materialNr = 0 normalVertexNr = 97 93 94 positionVertexNr = 207 210 209 smoothingGroup = 1034 } 274 { materialNr = 0 normalVertexNr = 94 93 92 positionVertexNr = 209 210 211 smoothingGroup = 137 } 275 { materialNr = 0 normalVertexNr = 93 272 92 positionVertexNr = 210 68 211 smoothingGroup = 5 } 276 { materialNr = 0 normalVertexNr = 92 270 94 positionVertexNr = 211 69 209 smoothingGroup = 416 } 277 { materialNr = 0 normalVertexNr = 270 90 94 positionVertexNr = 69 212 209 smoothingGroup = 4128 } 278 { materialNr = 0 normalVertexNr = 272 88 92 positionVertexNr = 68 214 211 smoothingGroup = 6 } 279 { materialNr = 0 normalVertexNr = 92 88 89 positionVertexNr = 211 214 213 smoothingGroup = 4162 } 280 { materialNr = 0 normalVertexNr = 269 87 88 positionVertexNr = 70 215 214 smoothingGroup = 9 } 281 { materialNr = 0 normalVertexNr = 88 87 89 positionVertexNr = 214 215 213 smoothingGroup = 97 } 282 { materialNr = 0 normalVertexNr = 267 85 87 positionVertexNr = 71 216 215 smoothingGroup = 1040 } 283 { materialNr = 0 normalVertexNr = 87 85 89 positionVertexNr = 215 216 213 smoothingGroup = 2096 } 284 { materialNr = 0 normalVertexNr = 84 87 83 positionVertexNr = 217 215 218 smoothingGroup = 262 } 285 { materialNr = 0 normalVertexNr = 87 269 83 positionVertexNr = 215 70 218 smoothingGroup = 10 } 286 { materialNr = 0 normalVertexNr = 82 84 266 positionVertexNr = 219 217 72 smoothingGroup = 193 } 287 { materialNr = 0 normalVertexNr = 83 266 84 positionVertexNr = 218 72 217 smoothingGroup = 5 } 288 { materialNr = 0 normalVertexNr = 264 80 82 positionVertexNr = 73 220 219 smoothingGroup = 1056 } 289 { materialNr = 0 normalVertexNr = 82 80 84 positionVertexNr = 219 220 217 smoothingGroup = 4192 } 290 { materialNr = 0 normalVertexNr = 78 79 266 positionVertexNr = 222 221 72 smoothingGroup = 24 } 291 { materialNr = 0 normalVertexNr = 82 266 79 positionVertexNr = 219 72 221 smoothingGroup = 400 } 292 { materialNr = 0 normalVertexNr = 77 79 263 positionVertexNr = 223 221 74 smoothingGroup = 5 } 293 { materialNr = 0 normalVertexNr = 78 263 79 positionVertexNr = 222 74 221 smoothingGroup = 9 } 294 { materialNr = 0 normalVertexNr = 75 79 261 positionVertexNr = 224 221 75 smoothingGroup = 514 } 295 { materialNr = 0 normalVertexNr = 77 261 79 positionVertexNr = 223 75 221 smoothingGroup = 6 } 296 { materialNr = 0 normalVertexNr = 96 9 364 positionVertexNr = 208 290 9 smoothingGroup = 48 } 297 { materialNr = 0 normalVertexNr = 9 73 364 positionVertexNr = 290 226 9 smoothingGroup = 40 } 298 { materialNr = 0 normalVertexNr = 274 91 8 positionVertexNr = 67 212 291 smoothingGroup = 6 } 299 { materialNr = 0 normalVertexNr = 91 7 8 positionVertexNr = 212 292 291 smoothingGroup = 20 } 300 { materialNr = 0 normalVertexNr = 86 5 271 positionVertexNr = 216 294 69 smoothingGroup = 12 } 301 { materialNr = 0 normalVertexNr = 5 6 271 positionVertexNr = 294 293 69 smoothingGroup = 10 } 302 { materialNr = 0 normalVertexNr = 81 3 268 positionVertexNr = 220 296 71 smoothingGroup = 12 } 303 { materialNr = 0 normalVertexNr = 3 4 268 positionVertexNr = 296 295 71 smoothingGroup = 10 } 304 { materialNr = 0 normalVertexNr = 76 1 265 positionVertexNr = 224 298 73 smoothingGroup = 12 } 305 { materialNr = 0 normalVertexNr = 1 2 265 positionVertexNr = 298 297 73 smoothingGroup = 10 } 306 { materialNr = 0 normalVertexNr = 364 73 257 positionVertexNr = 9 226 79 smoothingGroup = 12 } 307 { materialNr = 0 normalVertexNr = 73 74 257 positionVertexNr = 226 225 79 smoothingGroup = 6 } 308 { materialNr = 0 normalVertexNr = 257 74 366 positionVertexNr = 79 225 8 smoothingGroup = 3 } 309 { materialNr = 0 normalVertexNr = 74 72 366 positionVertexNr = 225 227 8 smoothingGroup = 9 } 310 { materialNr = 0 normalVertexNr = 362 70 251 positionVertexNr = 10 229 84 smoothingGroup = 20 } 311 { materialNr = 0 normalVertexNr = 70 71 251 positionVertexNr = 229 228 84 smoothingGroup = 6 } 312 { materialNr = 0 normalVertexNr = 251 71 340 positionVertexNr = 84 228 25 smoothingGroup = 3 } 313 { materialNr = 0 normalVertexNr = 71 69 340 positionVertexNr = 228 230 25 smoothingGroup = 9 } 314 { materialNr = 0 normalVertexNr = 245 360 68 positionVertexNr = 89 11 231 smoothingGroup = 12 } 315 { materialNr = 0 normalVertexNr = 67 68 360 positionVertexNr = 232 231 11 smoothingGroup = 6 } 316 { materialNr = 0 normalVertexNr = 362 245 70 positionVertexNr = 10 89 229 smoothingGroup = 17 } 317 { materialNr = 0 normalVertexNr = 245 68 70 positionVertexNr = 89 231 229 smoothingGroup = 9 } 318 { materialNr = 0 normalVertexNr = 240 358 66 positionVertexNr = 93 12 233 smoothingGroup = 12 } 319 { materialNr = 0 normalVertexNr = 65 66 358 positionVertexNr = 234 233 12 smoothingGroup = 6 } 320 { materialNr = 0 normalVertexNr = 360 240 67 positionVertexNr = 11 93 232 smoothingGroup = 3 } 321 { materialNr = 0 normalVertexNr = 240 66 67 positionVertexNr = 93 233 232 smoothingGroup = 9 } 322 { materialNr = 0 normalVertexNr = 235 356 64 positionVertexNr = 97 13 235 smoothingGroup = 12 } 323 { materialNr = 0 normalVertexNr = 63 64 356 positionVertexNr = 236 235 13 smoothingGroup = 6 } 324 { materialNr = 0 normalVertexNr = 358 235 65 positionVertexNr = 12 97 234 smoothingGroup = 3 } 325 { materialNr = 0 normalVertexNr = 235 64 65 positionVertexNr = 97 235 234 smoothingGroup = 9 } 326 { materialNr = 0 normalVertexNr = 230 354 62 positionVertexNr = 101 14 237 smoothingGroup = 20 } 327 { materialNr = 0 normalVertexNr = 61 62 354 positionVertexNr = 238 237 14 smoothingGroup = 12 } 328 { materialNr = 0 normalVertexNr = 356 230 63 positionVertexNr = 13 101 236 smoothingGroup = 3 } 329 { materialNr = 0 normalVertexNr = 230 62 63 positionVertexNr = 101 237 236 smoothingGroup = 17 } 330 { materialNr = 0 normalVertexNr = 352 59 225 positionVertexNr = 15 240 105 smoothingGroup = 12 } 331 { materialNr = 0 normalVertexNr = 59 60 225 positionVertexNr = 240 239 105 smoothingGroup = 6 } 332 { materialNr = 0 normalVertexNr = 225 60 354 positionVertexNr = 105 239 14 smoothingGroup = 3 } 333 { materialNr = 0 normalVertexNr = 60 61 354 positionVertexNr = 239 238 14 smoothingGroup = 9 } 334 { materialNr = 0 normalVertexNr = 366 72 221 positionVertexNr = 8 227 108 smoothingGroup = 12 } 335 { materialNr = 0 normalVertexNr = 72 58 221 positionVertexNr = 227 241 108 smoothingGroup = 6 } 336 { materialNr = 0 normalVertexNr = 221 58 352 positionVertexNr = 108 241 15 smoothingGroup = 3 } 337 { materialNr = 0 normalVertexNr = 58 59 352 positionVertexNr = 241 240 15 smoothingGroup = 9 } 338 { materialNr = 0 normalVertexNr = 340 69 217 positionVertexNr = 25 230 111 smoothingGroup = 12 } 339 { materialNr = 0 normalVertexNr = 69 57 217 positionVertexNr = 230 242 111 smoothingGroup = 6 } 340 { materialNr = 0 normalVertexNr = 217 57 342 positionVertexNr = 111 242 24 smoothingGroup = 3 } 341 { materialNr = 0 normalVertexNr = 57 56 342 positionVertexNr = 242 243 24 smoothingGroup = 9 } 342 { materialNr = 0 normalVertexNr = 338 54 211 positionVertexNr = 26 245 116 smoothingGroup = 20 } 343 { materialNr = 0 normalVertexNr = 54 55 211 positionVertexNr = 245 244 116 smoothingGroup = 6 } 344 { materialNr = 0 normalVertexNr = 211 55 316 positionVertexNr = 116 244 41 smoothingGroup = 3 } 345 { materialNr = 0 normalVertexNr = 55 53 316 positionVertexNr = 244 246 41 smoothingGroup = 9 } 346 { materialNr = 0 normalVertexNr = 205 336 52 positionVertexNr = 121 27 247 smoothingGroup = 12 } 347 { materialNr = 0 normalVertexNr = 51 52 336 positionVertexNr = 248 247 27 smoothingGroup = 6 } 348 { materialNr = 0 normalVertexNr = 338 205 54 positionVertexNr = 26 121 245 smoothingGroup = 17 } 349 { materialNr = 0 normalVertexNr = 205 52 54 positionVertexNr = 121 247 245 smoothingGroup = 9 } 350 { materialNr = 0 normalVertexNr = 200 334 50 positionVertexNr = 125 28 249 smoothingGroup = 12 } 351 { materialNr = 0 normalVertexNr = 49 50 334 positionVertexNr = 250 249 28 smoothingGroup = 6 } 352 { materialNr = 0 normalVertexNr = 336 200 51 positionVertexNr = 27 125 248 smoothingGroup = 3 } 353 { materialNr = 0 normalVertexNr = 200 50 51 positionVertexNr = 125 249 248 smoothingGroup = 9 } 354 { materialNr = 0 normalVertexNr = 195 332 48 positionVertexNr = 129 29 251 smoothingGroup = 12 } 355 { materialNr = 0 normalVertexNr = 47 48 332 positionVertexNr = 252 251 29 smoothingGroup = 6 } 356 { materialNr = 0 normalVertexNr = 334 195 49 positionVertexNr = 28 129 250 smoothingGroup = 3 } 357 { materialNr = 0 normalVertexNr = 195 48 49 positionVertexNr = 129 251 250 smoothingGroup = 9 } 358 { materialNr = 0 normalVertexNr = 190 330 46 positionVertexNr = 133 30 253 smoothingGroup = 20 } 359 { materialNr = 0 normalVertexNr = 45 46 330 positionVertexNr = 254 253 30 smoothingGroup = 12 } 360 { materialNr = 0 normalVertexNr = 332 190 47 positionVertexNr = 29 133 252 smoothingGroup = 3 } 361 { materialNr = 0 normalVertexNr = 190 46 47 positionVertexNr = 133 253 252 smoothingGroup = 17 } 362 { materialNr = 0 normalVertexNr = 328 43 185 positionVertexNr = 31 256 137 smoothingGroup = 12 } 363 { materialNr = 0 normalVertexNr = 43 44 185 positionVertexNr = 256 255 137 smoothingGroup = 6 } 364 { materialNr = 0 normalVertexNr = 185 44 330 positionVertexNr = 137 255 30 smoothingGroup = 3 } 365 { materialNr = 0 normalVertexNr = 44 45 330 positionVertexNr = 255 254 30 smoothingGroup = 9 } 366 { materialNr = 0 normalVertexNr = 342 56 181 positionVertexNr = 24 243 140 smoothingGroup = 12 } 367 { materialNr = 0 normalVertexNr = 56 42 181 positionVertexNr = 243 257 140 smoothingGroup = 6 } 368 { materialNr = 0 normalVertexNr = 181 42 328 positionVertexNr = 140 257 31 smoothingGroup = 3 } 369 { materialNr = 0 normalVertexNr = 42 43 328 positionVertexNr = 257 256 31 smoothingGroup = 9 } 370 { materialNr = 0 normalVertexNr = 316 53 177 positionVertexNr = 41 246 143 smoothingGroup = 12 } 371 { materialNr = 0 normalVertexNr = 53 41 177 positionVertexNr = 246 258 143 smoothingGroup = 6 } 372 { materialNr = 0 normalVertexNr = 177 41 318 positionVertexNr = 143 258 40 smoothingGroup = 3 } 373 { materialNr = 0 normalVertexNr = 41 40 318 positionVertexNr = 258 259 40 smoothingGroup = 9 } 374 { materialNr = 0 normalVertexNr = 314 38 171 positionVertexNr = 42 261 148 smoothingGroup = 20 } 375 { materialNr = 0 normalVertexNr = 38 39 171 positionVertexNr = 261 260 148 smoothingGroup = 6 } 376 { materialNr = 0 normalVertexNr = 171 39 292 positionVertexNr = 148 260 57 smoothingGroup = 3 } 377 { materialNr = 0 normalVertexNr = 39 37 292 positionVertexNr = 260 262 57 smoothingGroup = 9 } 378 { materialNr = 0 normalVertexNr = 165 312 36 positionVertexNr = 153 43 263 smoothingGroup = 12 } 379 { materialNr = 0 normalVertexNr = 35 36 312 positionVertexNr = 264 263 43 smoothingGroup = 6 } 380 { materialNr = 0 normalVertexNr = 314 165 38 positionVertexNr = 42 153 261 smoothingGroup = 17 } 381 { materialNr = 0 normalVertexNr = 165 36 38 positionVertexNr = 153 263 261 smoothingGroup = 9 } 382 { materialNr = 0 normalVertexNr = 160 310 34 positionVertexNr = 157 44 265 smoothingGroup = 12 } 383 { materialNr = 0 normalVertexNr = 33 34 310 positionVertexNr = 266 265 44 smoothingGroup = 6 } 384 { materialNr = 0 normalVertexNr = 312 160 35 positionVertexNr = 43 157 264 smoothingGroup = 3 } 385 { materialNr = 0 normalVertexNr = 160 34 35 positionVertexNr = 157 265 264 smoothingGroup = 9 } 386 { materialNr = 0 normalVertexNr = 155 308 32 positionVertexNr = 161 45 267 smoothingGroup = 12 } 387 { materialNr = 0 normalVertexNr = 31 32 308 positionVertexNr = 268 267 45 smoothingGroup = 6 } 388 { materialNr = 0 normalVertexNr = 310 155 33 positionVertexNr = 44 161 266 smoothingGroup = 3 } 389 { materialNr = 0 normalVertexNr = 155 32 33 positionVertexNr = 161 267 266 smoothingGroup = 9 } 390 { materialNr = 0 normalVertexNr = 150 306 30 positionVertexNr = 165 46 269 smoothingGroup = 20 } 391 { materialNr = 0 normalVertexNr = 29 30 306 positionVertexNr = 270 269 46 smoothingGroup = 12 } 392 { materialNr = 0 normalVertexNr = 308 150 31 positionVertexNr = 45 165 268 smoothingGroup = 3 } 393 { materialNr = 0 normalVertexNr = 150 30 31 positionVertexNr = 165 269 268 smoothingGroup = 17 } 394 { materialNr = 0 normalVertexNr = 304 27 145 positionVertexNr = 47 272 169 smoothingGroup = 12 } 395 { materialNr = 0 normalVertexNr = 27 28 145 positionVertexNr = 272 271 169 smoothingGroup = 6 } 396 { materialNr = 0 normalVertexNr = 145 28 306 positionVertexNr = 169 271 46 smoothingGroup = 3 } 397 { materialNr = 0 normalVertexNr = 28 29 306 positionVertexNr = 271 270 46 smoothingGroup = 9 } 398 { materialNr = 0 normalVertexNr = 318 40 141 positionVertexNr = 40 259 172 smoothingGroup = 12 } 399 { materialNr = 0 normalVertexNr = 40 26 141 positionVertexNr = 259 273 172 smoothingGroup = 6 } 400 { materialNr = 0 normalVertexNr = 141 26 304 positionVertexNr = 172 273 47 smoothingGroup = 3 } 401 { materialNr = 0 normalVertexNr = 26 27 304 positionVertexNr = 273 272 47 smoothingGroup = 9 } 402 { materialNr = 0 normalVertexNr = 292 37 137 positionVertexNr = 57 262 175 smoothingGroup = 12 } 403 { materialNr = 0 normalVertexNr = 37 25 137 positionVertexNr = 262 274 175 smoothingGroup = 6 } 404 { materialNr = 0 normalVertexNr = 137 25 294 positionVertexNr = 175 274 56 smoothingGroup = 3 } 405 { materialNr = 0 normalVertexNr = 25 24 294 positionVertexNr = 274 275 56 smoothingGroup = 9 } 406 { materialNr = 0 normalVertexNr = 290 22 131 positionVertexNr = 58 277 180 smoothingGroup = 20 } 407 { materialNr = 0 normalVertexNr = 22 23 131 positionVertexNr = 277 276 180 smoothingGroup = 6 } 408 { materialNr = 0 normalVertexNr = 131 23 277 positionVertexNr = 180 276 65 smoothingGroup = 3 } 409 { materialNr = 0 normalVertexNr = 23 21 277 positionVertexNr = 276 278 65 smoothingGroup = 1 } 410 { materialNr = 0 normalVertexNr = 125 288 20 positionVertexNr = 185 59 279 smoothingGroup = 12 } 411 { materialNr = 0 normalVertexNr = 19 20 288 positionVertexNr = 280 279 59 smoothingGroup = 6 } 412 { materialNr = 0 normalVertexNr = 290 125 22 positionVertexNr = 58 185 277 smoothingGroup = 17 } 413 { materialNr = 0 normalVertexNr = 125 20 22 positionVertexNr = 185 279 277 smoothingGroup = 9 } 414 { materialNr = 0 normalVertexNr = 120 286 18 positionVertexNr = 189 60 281 smoothingGroup = 12 } 415 { materialNr = 0 normalVertexNr = 17 18 286 positionVertexNr = 282 281 60 smoothingGroup = 6 } 416 { materialNr = 0 normalVertexNr = 288 120 19 positionVertexNr = 59 189 280 smoothingGroup = 3 } 417 { materialNr = 0 normalVertexNr = 120 18 19 positionVertexNr = 189 281 280 smoothingGroup = 9 } 418 { materialNr = 0 normalVertexNr = 115 284 16 positionVertexNr = 193 61 283 smoothingGroup = 12 } 419 { materialNr = 0 normalVertexNr = 15 16 284 positionVertexNr = 284 283 61 smoothingGroup = 6 } 420 { materialNr = 0 normalVertexNr = 286 115 17 positionVertexNr = 60 193 282 smoothingGroup = 3 } 421 { materialNr = 0 normalVertexNr = 115 16 17 positionVertexNr = 193 283 282 smoothingGroup = 9 } 422 { materialNr = 0 normalVertexNr = 110 282 14 positionVertexNr = 197 62 285 smoothingGroup = 20 } 423 { materialNr = 0 normalVertexNr = 13 14 282 positionVertexNr = 286 285 62 smoothingGroup = 12 } 424 { materialNr = 0 normalVertexNr = 284 110 15 positionVertexNr = 61 197 284 smoothingGroup = 3 } 425 { materialNr = 0 normalVertexNr = 110 14 15 positionVertexNr = 197 285 284 smoothingGroup = 17 } 426 { materialNr = 0 normalVertexNr = 280 11 105 positionVertexNr = 63 288 201 smoothingGroup = 12 } 427 { materialNr = 0 normalVertexNr = 11 12 105 positionVertexNr = 288 287 201 smoothingGroup = 6 } 428 { materialNr = 0 normalVertexNr = 105 12 282 positionVertexNr = 201 287 62 smoothingGroup = 3 } 429 { materialNr = 0 normalVertexNr = 12 13 282 positionVertexNr = 287 286 62 smoothingGroup = 9 } 430 { materialNr = 0 normalVertexNr = 294 24 101 positionVertexNr = 56 275 204 smoothingGroup = 12 } 431 { materialNr = 0 normalVertexNr = 24 10 101 positionVertexNr = 275 289 204 smoothingGroup = 6 } 432 { materialNr = 0 normalVertexNr = 101 10 280 positionVertexNr = 204 289 63 smoothingGroup = 3 } 433 { materialNr = 0 normalVertexNr = 10 11 280 positionVertexNr = 289 288 63 smoothingGroup = 9 } 434 { materialNr = 0 normalVertexNr = 8 9 274 positionVertexNr = 291 290 67 smoothingGroup = 3 } 435 { materialNr = 0 normalVertexNr = 9 96 274 positionVertexNr = 290 208 67 smoothingGroup = 17 } 436 { materialNr = 0 normalVertexNr = 91 271 7 positionVertexNr = 212 69 292 smoothingGroup = 17 } 437 { materialNr = 0 normalVertexNr = 6 7 271 positionVertexNr = 293 292 69 smoothingGroup = 3 } 438 { materialNr = 0 normalVertexNr = 268 4 86 positionVertexNr = 71 295 216 smoothingGroup = 3 } 439 { materialNr = 0 normalVertexNr = 4 5 86 positionVertexNr = 295 294 216 smoothingGroup = 5 } 440 { materialNr = 0 normalVertexNr = 265 2 81 positionVertexNr = 73 297 220 smoothingGroup = 3 } 441 { materialNr = 0 normalVertexNr = 2 3 81 positionVertexNr = 297 296 220 smoothingGroup = 5 } 442 { materialNr = 0 normalVertexNr = 1 76 0 positionVertexNr = 298 224 299 smoothingGroup = 5 } 443 { materialNr = 0 normalVertexNr = 0 76 262 positionVertexNr = 299 224 75 smoothingGroup = 1 } } }