Singles Flirt Up Your Life! (German)

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Text File | 2004-01-29 | 93KB | 4,493 lines

Wonderlib::MVFMesh object { boneName { } boneWeight { } material { Wonderlib::Material 0 { ambient = 0 0 0 1 bumpmap = diffuse = 0.8 0.8 0.8 1 dstBlend = 5 name = ChairComputer_CompChairMetal power = 101.96 specular = 0.3719 0.3719 0.3719 0.5 srcBlend = 4 texture = CompChairMetal_C type = 257 uOffset = 0 uRepeat = 6 vOffset = 0 vRepeat = 6 } Wonderlib::Material 1 { ambient = 0 0 0 1 bumpmap = diffuse = 0.8 0.8 0.8 1 dstBlend = 5 name = ChairComputer_ChairCushion power = 80 specular = 0 0 0 0.5 srcBlend = 4 texture = CompChairCushion_C type = 1 uOffset = 0 uRepeat = 4 vOffset = 0 vRepeat = 4 } Wonderlib::Material 2 { ambient = 0 0 0 1 bumpmap = diffuse = 0.8 0.8 0.8 1 dstBlend = 5 name = ChairComputer_ChairChrome power = 8 specular = 0.4628 0.4628 0.4628 0.5 srcBlend = 4 texture = CompChairMetalChrome_C type = 8449 uOffset = 0 uRepeat = 10 vOffset = 0 vRepeat = 10 } Wonderlib::Material 3 { ambient = 0 0 0 1 bumpmap = diffuse = 0.50416 0.50416 0.50416 1 dstBlend = 5 name = ChairComputer_ChairWheels power = 80 specular = 0.5 0.5 0.5 0.5 srcBlend = 4 texture = CompChairWheel_C type = 257 uOffset = 0 uRepeat = 1 vOffset = 0 vRepeat = 1 } } normalVertex { 0 = -0.375588 -0.718036 -0.585967 1 = 0.727014 -0.360555 -0.584338 2 = 0.734079 -0.372889 0.567522 3 = -0.373986 -0.732411 0.568954 4 = 0.364748 0.736194 -0.570068 5 = -0.7291 0.380779 -0.5687 6 = 0.36657 0.721656 0.58723 7 = -0.722119 0.368161 0.585664 8 = 0.951161 0.308695 -2.16454e-008 9 = -0.951161 -0.308695 -2.96554e-008 10 = 0.267617 -0.823639 0.5 11 = 0.267616 -0.823639 -0.5 12 = 0.935 0.354647 3.68693e-008 13 = 5.23706e-008 1.58783e-007 1 14 = 0.267617 -0.823639 0.5 15 = 0.942431 0.331757 -0.0419727 16 = -0.267617 0.823639 0.5 17 = 8.76965e-008 2.65888e-007 1 18 = 0.957446 0.285499 -0.0422656 19 = -0.267617 0.823639 -0.5 20 = -0.267617 0.823639 0.5 21 = 0.965033 0.262128 -7.14419e-008 22 = 8.93907e-008 -2.75116e-007 -1 23 = -0.267616 0.823639 -0.5 24 = 0.957446 0.2855 0.0422655 25 = 8.93907e-008 -2.75116e-007 -1 26 = 0.267617 -0.823639 -0.5 27 = 0.94243 0.331757 0.0419728 28 = 0.267616 -0.823639 0.5 29 = 0.267616 -0.823639 -0.5 30 = -0.935 -0.354647 -6.18058e-008 31 = 0 0 1 32 = 0.267617 -0.823639 0.5 33 = -0.94243 -0.331758 0.0419724 34 = -0.267617 0.823639 0.5 35 = 3.5326e-008 1.07105e-007 1 36 = -0.957446 -0.2855 0.0422652 37 = -0.267617 0.823639 -0.5 38 = -0.267617 0.823639 0.5 39 = -0.965033 -0.262128 -3.6526e-009 40 = 8.93907e-008 -2.75116e-007 -1 41 = -0.267617 0.823639 -0.5 42 = -0.957446 -0.2855 -0.0422652 43 = 8.93907e-008 -2.75116e-007 -1 44 = 0.267616 -0.823639 -0.5 45 = -0.94243 -0.331758 -0.0419725 46 = -0.798956 0.13532 -0.585967 47 = -0.118248 -0.802849 -0.584339 48 = -0.127795 -0.81338 0.567522 49 = -0.812132 0.129355 0.568954 50 = 0.812875 -0.119399 -0.570068 51 = 0.136839 0.811083 -0.5687 52 = 0.799612 -0.125625 0.58723 53 = 0.126995 0.800544 0.585664 54 = 0.587512 -0.809216 5.34967e-008 55 = -0.587758 0.809036 0.000518874 56 = -0.700629 -0.509037 0.5 57 = -0.700629 -0.509037 -0.5 58 = 0.62622 -0.779646 -1.10594e-007 59 = 0 0 1 60 = -0.700629 -0.509037 0.500001 61 = 0.606747 -0.793786 -0.0419725 62 = 0.713736 0.490621 0.499872 63 = -0.00220202 -0.00688069 0.999974 64 = 0.567394 -0.822361 -0.0422648 65 = 0.693607 0.518598 -0.499965 66 = 0.713023 0.51259 0.478382 67 = 0.54751 -0.836799 2.19709e-007 68 = -2.34028e-007 -1.70031e-007 -1 69 = 0.699026 0.516755 -0.494294 70 = 0.567393 -0.822361 0.0422651 71 = -2.34028e-007 -1.70031e-007 -1 72 = -0.700629 -0.509037 -0.5 73 = 0.606747 -0.793786 0.0419724 74 = -0.700629 -0.509037 0.5 75 = -0.700629 -0.509037 -0.5 76 = -0.626221 0.779646 -1.04206e-007 77 = -0.00320107 -0.0100025 0.999945 78 = -0.700629 -0.509037 0.5 79 = -0.605836 0.794447 0.04263 80 = 0.712437 0.523032 0.467837 81 = -0.00536626 -0.0167681 0.999845 82 = -0.567151 0.822446 0.0438536 83 = 0.701807 0.51579 -0.491353 84 = 0.710732 0.544201 0.445763 85 = -0.548781 0.835966 0.000566381 86 = -2.34028e-007 -1.70031e-007 -1 87 = 0.707265 0.513858 -0.485517 88 = -0.56834 0.821673 -0.0429338 89 = -2.34028e-007 -1.70031e-007 -1 90 = -0.700629 -0.509037 -0.5 91 = -0.606747 0.793786 -0.0419727 92 = -0.118194 0.801669 -0.585967 93 = -0.800095 -0.135634 -0.584338 94 = -0.813061 -0.129807 0.567522 95 = -0.127939 0.812356 0.568954 96 = 0.137637 -0.809987 -0.570068 97 = 0.813671 0.120497 -0.568701 98 = 0.127617 -0.799296 0.58723 99 = 0.800606 0.126602 0.585664 100 = -0.569331 -0.822004 -0.013073 101 = 0.588059 0.808818 -7.48669e-008 102 = -0.71255 0.492319 0.499894 103 = -0.723961 0.500204 -0.475053 104 = -0.547768 -0.83618 -0.0274488 105 = 0 0 1 106 = -0.71255 0.492319 0.499895 107 = -0.548096 -0.835942 -0.0281457 108 = 0.700629 -0.509037 0.5 109 = 1.09465e-007 4.84997e-010 1 110 = -0.568775 -0.822348 -0.0154516 111 = 0.700629 -0.509037 -0.5 112 = 0.700629 -0.509037 0.5 113 = -0.590043 -0.807372 2.13871e-010 114 = -2.34028e-007 1.70031e-007 -1 115 = 0.700629 -0.509037 -0.5 116 = -0.588876 -0.80822 0.00238021 117 = -2.34028e-007 1.70031e-007 -1 118 = -0.714942 0.503733 -0.484882 119 = -0.567643 -0.823184 -0.0122312 120 = -0.71255 0.492319 0.499894 121 = -0.710031 0.505594 -0.490134 122 = 0.547975 0.836495 -4.03076e-010 123 = 1.69757e-007 7.52129e-010 1 124 = -0.71255 0.492319 0.499894 125 = 0.56744 0.822344 0.0419729 126 = 0.700629 -0.509037 0.5 127 = 2.79975e-007 1.24046e-009 1 128 = 0.606778 0.793747 0.0422654 129 = 0.700629 -0.509037 -0.5 130 = 0.700629 -0.509037 0.5 131 = 0.626654 0.779298 -1.60276e-007 132 = -2.34028e-007 1.70031e-007 -1 133 = 0.700629 -0.509037 -0.5 134 = 0.606778 0.793747 -0.0422656 135 = -2.34028e-007 1.70031e-007 -1 136 = -0.700629 0.509037 -0.5 137 = 0.56744 0.822344 -0.0419729 138 = 0.725908 0.360139 -0.585967 139 = -0.376238 0.719023 -0.584338 140 = -0.374704 0.733155 0.567522 141 = 0.733062 0.372709 0.568954 142 = -0.727811 -0.3812 -0.570068 143 = 0.366038 -0.736611 -0.568701 144 = -0.72074 -0.368368 0.58723 145 = 0.367807 -0.722299 0.585664 146 = -0.950952 0.309339 -2.56598e-008 147 = 0.950952 -0.309339 -1.17084e-007 148 = 0.267617 0.823639 0.5 149 = 0.267617 0.823639 -0.5 150 = -0.964887 0.262664 1.35375e-008 151 = 0 0 1 152 = 0.267617 0.823639 0.5 153 = -0.957444 0.285549 -0.0419726 154 = -0.267617 -0.823639 0.5 155 = 0 0 1 156 = -0.942403 0.331799 -0.0422653 157 = -0.267616 -0.823639 -0.5 158 = -0.267617 -0.823639 0.5 159 = -0.934803 0.355167 -5.90221e-008 160 = 8.93907e-008 2.75116e-007 -1 161 = -0.267616 -0.823639 -0.5 162 = -0.942403 0.331799 0.0422652 163 = 8.93907e-008 2.75116e-007 -1 164 = 0.267617 0.823639 -0.5 165 = -0.957444 0.285549 0.0419726 166 = 0.267617 0.823639 0.5 167 = 0.267617 0.823639 -0.5 168 = 0.964887 -0.262664 -1.48089e-007 169 = 0 0 1 170 = 0.267617 0.823639 0.5 171 = 0.957444 -0.285549 0.0419725 172 = -0.267617 -0.823639 0.5 173 = 0 0 1 174 = 0.942403 -0.331799 0.0422652 175 = -0.267616 -0.823639 -0.5 176 = -0.267617 -0.823639 0.5 177 = 0.934803 -0.355166 -8.9993e-008 178 = 8.93906e-008 2.75116e-007 -1 179 = -0.267616 -0.823639 -0.5 180 = 0.942403 -0.331799 -0.0422655 181 = 8.93906e-008 2.75116e-007 -1 182 = 0.267617 0.823639 -0.5 183 = 0.957444 -0.285549 -0.0419727 184 = -0.675531 0.377914 0.633119 185 = -0.00610503 -0.915382 0.402539 186 = 0.681717 0.367708 0.632497 187 = -0.997526 0.0678641 0.0183364 188 = -0.728202 0.563584 0.389992 189 = 0.00921695 -0.733224 -0.679925 190 = 0.997019 0.0655466 0.0406994 191 = 0.750113 0.54672 0.37206 192 = -0.0101979 0.553327 -0.832902 193 = -0.675535 0.377903 0.63312 194 = 0.681714 0.367715 0.632496 195 = -0.00610028 -0.915383 0.402538 196 = -0.728198 0.563592 0.389989 197 = 0.750115 0.546716 0.37206 198 = -0.0101961 0.553322 -0.832905 199 = -0.997526 0.0678642 0.0183369 200 = 0.997019 0.0655465 0.0406996 201 = 0.00921669 -0.733224 -0.679925 202 = -0.868985 -0.465756 -0.167144 203 = -0.872182 -0.458678 0.170038 204 = -0.534753 -0.595794 0.599223 205 = -0.525525 -0.453765 -0.719667 206 = -0.0102079 -0.609097 -0.79303 207 = -0.334327 0.631589 -0.699515 208 = -0.553271 0.814922 -0.172605 209 = -0.57753 0.723374 0.378402 210 = -0.28697 0.532553 0.796263 211 = 0.867364 -0.471544 -0.159142 212 = 0.862169 -0.478408 0.166704 213 = 0.523911 -0.606104 0.598461 214 = -0.0047423 -0.673896 0.738811 215 = 0.518526 -0.494085 -0.697862 216 = -0.00741547 -0.998186 -0.0597482 217 = -0.0106433 -0.995521 -0.0939415 218 = 0.347403 0.667387 -0.658716 219 = 0.00481686 0.672195 -0.740359 220 = 0.603254 0.77693 -0.180176 221 = 0.0103167 0.99408 -0.108163 222 = 0.591299 0.729877 0.342996 223 = 0.00760662 0.977413 0.211202 224 = 0.300939 0.526745 0.794969 225 = 0.0047209 0.571424 0.820641 226 = -0.306061 -0.952012 0 227 = -0.999995 -0.0030993 -8.59214e-009 228 = -0.311963 0.950094 -6.79376e-009 229 = 0.807192 0.590289 0 230 = 0.810836 -0.585273 0 231 = 0 0 1 232 = -0.306061 -0.952012 -6.76327e-009 233 = 0 0 1 234 = -0.999995 -0.00309931 -8.56163e-009 235 = 0 0 1 236 = -0.311963 0.950094 0 237 = 0 0 1 238 = 0.807192 0.590289 0 239 = 0 0 1 240 = 0.810836 -0.585273 0 241 = -0.306073 -0.952008 0 242 = 0 0 1 243 = -0.999995 -0.0030943 0 244 = 0 0 1 245 = -0.311958 0.950096 0 246 = 0 0 1 247 = 0.807193 0.590288 0 248 = 0 0 1 249 = 0.810833 -0.585278 0 250 = 0 0 1 251 = -0.306073 -0.952008 0 252 = 0 0 -1 253 = -0.999995 -0.0030943 0 254 = 0 0 -1 255 = -0.311958 0.950096 0 256 = 0 0 -1 257 = 0.807193 0.590288 0 258 = 0 0 -1 259 = 0.810833 -0.585278 0 260 = 0 0 -1 261 = 0 0 -1 262 = 1.63236e-008 -3.18854e-008 1 263 = -0.306326 -0.764254 0.567521 264 = -0.757014 -0.323803 0.567521 265 = -0.764253 0.306327 0.567521 266 = -0.323804 0.757016 0.567519 267 = 0.306326 0.764252 0.567524 268 = 0.757014 0.323802 0.567522 269 = 0.764253 -0.306326 0.567522 270 = 0.323803 -0.757014 0.567523 271 = -0.272766 -0.680525 -0.680062 272 = -0.674079 -0.288329 -0.680061 273 = -0.680526 0.272766 -0.680062 274 = -0.288328 0.674078 -0.680063 275 = 0.272767 0.680527 -0.680059 276 = 0.67408 0.288331 -0.68006 277 = 0.680526 -0.272768 -0.680061 278 = 0.288329 -0.67408 -0.68006 279 = 0.56683 -0.579091 -0.585967 280 = 0.567567 0.580014 -0.584338 281 = 0.581481 0.582922 0.567522 282 = 0.580996 -0.582009 0.568954 283 = -0.587449 0.574392 -0.570068 284 = -0.587447 -0.575748 -0.568701 285 = -0.573059 0.571633 0.58723 286 = -0.573289 -0.573008 0.585664 287 = 0.000338121 1 -7.88082e-010 288 = -0.000338123 -1 9.33331e-010 289 = 0.866025 0 0.5 290 = 0.866025 0 -0.5 291 = -0.0483586 0.99883 -3.3707e-010 292 = 0 0 1 293 = 0.866025 0 0.5 294 = -0.0242931 0.998823 -0.0419726 295 = -0.866026 0 0.5 296 = 0 0 1 297 = 0.024341 0.99881 -0.0422653 298 = -0.866025 0 -0.5 299 = -0.866026 0 0.5 300 = 0.0489135 0.998803 3.69579e-009 301 = 2.89274e-007 0 -1 302 = -0.866025 0 -0.5 303 = 0.024341 0.99881 0.0422653 304 = 2.89274e-007 0 -1 305 = 0.866025 0 -0.5 306 = -0.0242931 0.998823 0.0419726 307 = 0.866025 0 0.5 308 = 0.866025 0 -0.5 309 = 0.0483586 -0.99883 -7.55959e-010 310 = 0 0 1 311 = 0.866025 0 0.5 312 = 0.0242931 -0.998823 0.0419726 313 = -0.866026 0 0.5 314 = 0 0 1 315 = -0.024341 -0.99881 0.0422653 316 = -0.866025 0 -0.5 317 = -0.866026 0 0.5 318 = -0.0489135 -0.998803 -3.57383e-009 319 = 2.89274e-007 0 -1 320 = -0.866025 0 -0.5 321 = -0.024341 -0.99881 -0.0422653 322 = 2.89274e-007 0 -1 323 = 0.866025 0 -0.5 324 = 0.0242931 -0.998823 -0.0419726 } positionVertex { 0 = 0.221682 -0.0208932 0.00201844 1 = 0.188682 -0.0208932 0.00201843 2 = 0.172182 -0.0208932 0.0305973 3 = 0.188682 -0.0208932 0.0591761 4 = 0.221682 -0.0208932 0.0591761 5 = 0.238182 -0.0208932 0.0305973 6 = 0.221682 0.0241068 0.00201844 7 = 0.188682 0.0241068 0.00201843 8 = 0.172182 0.0241068 0.0305973 9 = 0.188682 0.0241068 0.0591761 10 = 0.221682 0.0241068 0.0591761 11 = 0.238182 0.0241068 0.0305973 12 = 0.204993 -0.0225 0.0305973 13 = 0.204993 0.0225 0.0305973 14 = 0.0206507 -0.0197366 0.0800117 15 = 0.0209021 0.0196811 0.0800117 16 = 0.0206507 -0.0197363 0.0710161 17 = 0.0209021 0.0196811 0.0710161 18 = 0.235532 -0.0206265 0.0742126 19 = 0.235852 0.0237836 0.0742125 20 = 0.235852 0.0237836 0.0652171 21 = 0.235532 -0.0206265 0.0652171 22 = 0.077437 -0.18124 0.382265 23 = 0.182829 -0.0733981 0.382265 24 = 0.181097 0.077381 0.382265 25 = 0.073255 0.182773 0.382265 26 = -0.0775237 0.18104 0.382265 27 = -0.182916 0.0731986 0.382265 28 = -0.181183 -0.0775799 0.382265 29 = -0.0733418 -0.182972 0.382265 30 = 0.0797358 -0.186614 0.425449 31 = 0.188255 -0.0755728 0.425449 32 = 0.186471 0.0796796 0.425449 33 = 0.0754298 0.188198 0.425449 34 = -0.0798228 0.186415 0.425449 35 = -0.188342 0.0753735 0.425449 36 = -0.186558 -0.0798788 0.425449 37 = -0.0755166 -0.188398 0.425449 38 = -4.33608e-005 -9.97809e-005 0.432653 39 = -4.33608e-005 -9.97809e-005 0.382265 40 = 0.0278439 -0.0197293 0.0597184 41 = 0.0277205 0.0201004 0.0597184 42 = -0.0101979 0.0322913 0.0597184 43 = -0.0335095 -3.96729e-006 0.0597184 44 = -0.00999836 -0.0321545 0.0597184 45 = 0.0278439 -0.0197293 0.264132 46 = 0.0277205 0.0201004 0.264132 47 = -0.0101979 0.0322913 0.264132 48 = -0.0335095 -3.96729e-006 0.264132 49 = -0.00999836 -0.0321545 0.264132 50 = 0.0159393 -0.0111359 0.264132 51 = 0.0158694 0.011434 0.264132 52 = -0.00561769 0.018342 0.264132 53 = -0.0188276 4.11987e-005 0.264132 54 = -0.00550462 -0.0181772 0.264132 55 = 0.0159393 -0.0111359 0.385433 56 = 0.0158694 0.011434 0.385433 57 = -0.00561769 0.018342 0.385433 58 = -0.0188276 4.11987e-005 0.385433 59 = -0.00550462 -0.0181772 0.385433 60 = -8.91829e-005 -0.167871 0.860728 61 = 0.17791 -0.128493 0.849727 62 = 1.18399e-005 -0.151548 0.816316 63 = 0.20016 -0.110313 0.818794 64 = 1.18399e-005 -0.147415 0.747528 65 = 0.20016 -0.106179 0.750006 66 = -0.000112927 -0.161427 0.700097 67 = 0.177918 -0.118573 0.702672 68 = -0.000547767 -0.193706 0.746072 69 = -0.000584292 -0.202606 0.811922 70 = 0.177843 -0.148889 0.694166 71 = -0.000535301 -0.199201 0.865351 72 = 0.17786 -0.156031 0.852454 73 = 0.202139 -0.136028 0.817351 74 = 0.202144 -0.131218 0.748399 75 = -0.177496 -0.125862 0.849885 76 = -0.1995 -0.107144 0.818985 77 = -0.199438 -0.0946839 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0.0934729 0.220068 0.0305973 108 = 0.0455766 0.218282 0.00201844 109 = 0.035379 0.186897 0.00201843 110 = 0.0302802 0.171204 0.0305973 111 = 0.035379 0.186897 0.0591761 112 = 0.0455766 0.218282 0.0591761 113 = 0.0506754 0.233974 0.0305973 114 = 0.0847452 0.188007 0.0305973 115 = 0.0419477 0.201913 0.0305973 116 = 0.0251521 0.013541 0.0800117 117 = -0.0122587 0.0259608 0.0800117 118 = 0.0251518 0.0135411 0.0710161 119 = -0.0122587 0.0259608 0.0710161 120 = 0.0924003 0.21763 0.0742126 121 = 0.0502628 0.231658 0.0742125 122 = 0.0502628 0.231658 0.0652171 123 = 0.0924003 0.21763 0.0652171 124 = -0.167064 0.147204 0.00201844 125 = -0.140366 0.127807 0.00201843 126 = -0.127018 0.118109 0.0305973 127 = -0.140366 0.127807 0.0591761 128 = -0.167064 0.147204 0.0591761 129 = -0.180413 0.156903 0.0305973 130 = -0.193514 0.110799 0.00201844 131 = -0.166817 0.0914017 0.00201843 132 = -0.153468 0.0817033 0.0305973 133 = -0.166817 0.0914017 0.0591761 134 = -0.193514 0.108922 0.0591761 135 = -0.206863 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-0.286067 -0.648988 222 = -0.295971 -0.124021 223 = -0.266088 -0.123735 224 = -0.306793 -0.641546 225 = -0.0194421 -0.096576 226 = -0.301961 -0.663629 227 = -1.53613 -1.43939 228 = -1.53613 -1.48275 229 = -1.60306 -1.48408 230 = -1.60306 -1.44071 231 = -1.56851 -0.625421 232 = -1.53613 -1.52049 233 = -1.60306 -1.52177 234 = -1.5538 0.0948282 235 = -1.53613 -1.55787 236 = -1.60306 -1.55919 237 = -0.523597 0.902959 238 = -1.53613 -1.60123 239 = -1.60306 -1.60258 240 = -1.60897 0.331487 241 = -1.53613 -1.62291 242 = -1.60306 -1.62426 243 = -1.53613 -1.4017 244 = -1.56655 0.332156 245 = -1.54869 0.326658 246 = -1.60306 -1.40298 247 = -0.106622 -0.623496 248 = -0.106622 -0.58224 249 = -0.0690544 -0.603756 250 = -0.0690544 -0.561612 251 = -0.0690544 -0.644123 252 = -0.0314866 -0.58224 253 = -0.0314866 -0.623496 254 = -0.100983 -0.871516 255 = -0.100983 -0.83026 256 = -0.0634151 -0.85 257 = -0.0634151 -0.809632 258 = -0.0634151 -0.892144 259 = -0.0258473 -0.83026 260 = -0.0258473 -0.871516 261 = -0.674089 -1.03584 262 = -0.622273 -1.03611 263 = -0.625101 -1.31857 264 = -0.681985 -1.31832 265 = -0.623122 -1.60582 266 = -0.623627 -1.61766 267 = -0.672799 -1.61837 268 = -0.673649 -1.60656 269 = -0.154716 -1.63138 270 = -0.686222 -1.60424 271 = -0.694463 -1.33386 272 = -0.682019 -1.33015 273 = -0.0984585 -1.34074 274 = -0.625167 -1.33039 275 = -0.612588 -1.33416 276 = -0.610648 -1.60254 277 = -0.155388 -1.32863 278 = -0.155528 -1.04616 279 = -0.0927379 -1.61166 280 = -0.105335 -1.63126 281 = -0.167886 -1.34347 282 = -0.167196 -1.61258 283 = -0.0860745 -1.34457 284 = -0.0983739 -1.32891 285 = -1.32636 0.275964 286 = -1.5642 -0.399232 287 = -1.38313 0.229203 288 = -1.38541 0.272516 289 = -1.32334 0.158524 290 = -1.32334 0.115973 291 = -1.38337 0.110056 292 = -1.38337 0.153827 293 = -1.32334 0.0941007 294 = -1.38337 0.0887669 295 = -1.56732 0.343951 296 = -1.60858 0.34334 297 = -1.61254 0.601251 298 = -1.56455 0.593284 299 = -1.5642 -0.440905 300 = -1.52664 -0.420277 301 = -1.60608 -0.687305 302 = -1.56851 -0.667094 303 = -0.984153 -0.38343 304 = -0.984153 -0.340058 305 = -0.917895 -0.340032 306 = -0.984153 -0.501931 307 = -0.984153 -0.318368 308 = -0.917895 -0.318343 309 = -0.917895 -0.539519 310 = -0.0371208 -0.306601 311 = -0.112256 -0.341696 312 = -0.917895 -0.501945 313 = -0.367743 -1.3581 314 = -1.53094 -0.646049 315 = -0.424018 -1.09434 316 = -0.366535 -1.08415 317 = -1.56851 -0.707933 318 = -0.406332 -1.61027 319 = -1.53094 -0.687305 320 = -0.155364 -1.61622 321 = -0.998013 -0.980932 322 = -0.998013 -0.937553 323 = -0.927067 -0.937413 324 = -0.927067 -0.980793 325 = -0.998013 -0.915853 326 = -0.927067 -0.915735 327 = -0.917895 -0.420991 328 = -0.998013 -0.878255 329 = -0.927067 -0.878174 330 = -1.51302 -1.20528 331 = -1.60177 -0.379021 332 = -0.998013 -0.834852 333 = -0.927067 -0.834819 334 = -1.53933 -1.24285 335 = -1.5642 -0.358394 336 = -0.998013 -0.797268 337 = -0.927067 -0.797268 338 = -1.52664 -0.379021 339 = -0.998013 -0.759701 340 = -0.927067 -0.759701 341 = -0.571171 0.128624 342 = -0.679684 0.0868928 } 1 { 0 = 0.128339 0.875845 1 = 0.128361 0.891155 2 = 0.149242 0.891131 3 = 0.14922 0.875816 4 = 0.128426 0.628946 5 = 0.128373 0.904414 6 = 0.149254 0.904394 7 = 0.149614 0.630623 8 = 0.128385 0.917674 9 = 0.149266 0.917657 10 = 0.0547884 0.198947 11 = 0.128397 0.932982 12 = 0.149278 0.932974 13 = 0.0455662 0.64653 14 = 0.128426 0.679482 15 = 0.128397 0.94624 16 = 0.149278 0.94624 17 = 0.0733692 0.198947 18 = 0.128397 0.959501 19 = 0.149278 0.959501 20 = 0.147359 0.0486759 21 = 0.147359 0.0639887 22 = 0.160621 0.0562447 23 = 0.160621 0.0716451 24 = 0.160621 0.0410194 25 = 0.173882 0.0639887 26 = 0.173882 0.0486759 27 = 0.173955 0.148325 28 = 0.173955 0.133012 29 = 0.160694 0.140581 30 = 0.160694 0.125356 31 = 0.160694 0.155981 32 = 0.147433 0.133012 33 = 0.147433 0.148325 34 = 0.669008 0.037594 35 = 0.650717 0.0374727 36 = 0.650304 0.137198 37 = 0.670912 0.137348 38 = 0.650746 0.0332983 39 = 0.149614 0.680709 40 = 0.148238 0.558788 41 = 0.669036 0.0334198 42 = 0.673182 0.0376222 43 = 0.0547678 0.172365 44 = 0.0320187 0.558527 45 = 0.675086 0.137382 46 = 0.646544 0.0375593 47 = 0.646131 0.137305 48 = 0.505262 0.573396 49 = 0.151566 0.369235 50 = 0.59039 0.509115 51 = 0.264371 0.554758 52 = 0.650273 0.14137 53 = 0.67088 0.141524 54 = 0.2644 0.562452 55 = 0.580144 0.241781 56 = 0.649228 0.241076 57 = 0.667518 0.241226 58 = 0.722112 0.926485 59 = 0.713377 0.956888 60 = 0.871647 0.952145 61 = 0.85657 0.925278 62 = 0.644397 0.8519 63 = 0.61653 0.865212 64 = 0.959702 0.864293 65 = 0.929991 0.849085 66 = 0.075836 0.29864 67 = 0.0485982 0.285132 68 = 0.964856 0.692968 69 = 0.930705 0.710222 70 = 0.861506 0.608485 71 = 0.852032 0.63688 72 = 0.0668478 0.283963 73 = 0.292738 0.449283 74 = 0.701269 0.611098 75 = 0.72119 0.637659 76 = 0.614652 0.701211 77 = 0.642928 0.713847 78 = 0.470308 0.123825 79 = 0.04504 0.182323 80 = 0.0594848 0.268859 81 = 0.0758399 0.268727 82 = 0.960572 0.462927 83 = 0.961967 0.341545 84 = 0.814748 0.400553 85 = 0.877122 0.254728 86 = 0.873756 0.547772 87 = 0.75574 0.253334 88 = 0.752373 0.546378 89 = 0.668923 0.338178 90 = 0.667529 0.459561 91 = 0.787939 0.781332 92 = 0.492445 0.126329 93 = 0.292738 0.475804 94 = 0.4695 0.128661 95 = 0.603651 0.490533 96 = 0.0583393 0.298629 97 = 0.2895 0.342977 98 = 0.59039 0.484339 99 = 0.0829928 0.283465 100 = 0.26411 0.0414382 101 = 0.25121 0.0414382 102 = 0.249223 0.193209 103 = 0.261749 0.193209 104 = 0.27701 0.0414382 105 = 0.0652384 0.185746 106 = 0.269349 0.420721 107 = 0.274274 0.193209 108 = 0.28991 0.0414382 109 = 0.286798 0.193209 110 = 0.0638021 0.645001 111 = 0.302811 0.0414382 112 = 0.236698 0.193209 113 = 0.0498085 0.383096 114 = 0.0461546 0.632148 115 = 0.0627264 0.631504 116 = 0.442182 0.488394 117 = 0.450134 0.494134 118 = 0.450052 0.467529 119 = 0.442136 0.473318 120 = 0.427859 0.493097 121 = 0.424857 0.502434 122 = 0.424724 0.459386 123 = 0.427783 0.468704 124 = 0.418959 0.480928 125 = 0.409152 0.480958 126 = 0.0496046 0.88962 127 = 0.0391305 0.889621 128 = 0.0391348 0.945908 129 = 0.0496066 0.945907 130 = 0.0595763 0.88962 131 = 0.0443102 0.729021 132 = 0.0397965 0.648204 133 = 0.0595759 0.945907 134 = 0.0657058 0.88962 135 = 0.0657058 0.945907 136 = 0.0818384 0.88962 137 = 0.0718879 0.88962 138 = 0.0718879 0.945907 139 = 0.0818384 0.945907 140 = 0.238309 0.0414382 141 = 0.299324 0.193209 142 = 0.409355 0.36991 143 = 0.424926 0.391482 144 = 0.450255 0.383339 145 = 0.450337 0.356734 146 = 0.42506 0.348435 147 = 0.427215 0.802629 148 = 0.399363 0.801081 149 = 0.399684 0.927463 150 = 0.419285 0.943238 151 = 0.419546 0.659263 152 = 0.399846 0.674932 153 = 0.473145 0.943386 154 = 0.475264 0.801176 155 = 0.472887 0.659458 156 = 0.510844 0.927613 157 = 0.513024 0.801118 158 = 0.511014 0.675081 159 = 0.231035 0.928578 160 = 0.235039 0.800987 161 = 0.197923 0.801095 162 = 0.193342 0.927067 163 = 0.196582 0.674548 164 = 0.231221 0.672621 165 = 0.276202 0.800849 166 = 0.491286 0.0475277 167 = 0.490072 0.0431992 168 = 0.278021 0.944869 169 = 0.278164 0.657502 170 = 0.46461 0.124419 171 = 0.344532 0.944765 172 = 0.337019 0.800823 173 = 0.334641 0.661892 174 = 0.372283 0.927562 175 = 0.368148 0.800911 176 = 0.372442 0.674506 177 = 0.57981 0.0408561 178 = 0.495988 0.0483524 179 = 0.467655 0.0474738 180 = 0.472751 0.0476487 181 = 0.486614 0.127016 182 = 0.561892 0.137973 183 = 0.269349 0.449277 184 = 0.177456 0.243308 185 = 0.162538 0.252721 186 = 0.269349 0.462541 187 = 0.59039 0.497236 188 = 0.240973 0.951577 189 = 0.27788 0.962697 190 = 0.14762 0.243308 191 = 0.33274 0.963161 192 = 0.177456 0.224482 193 = 0.277956 0.633623 194 = 0.14762 0.224482 195 = 0.162538 0.215069 196 = 0.332879 0.63908 197 = 0.241124 0.651607 198 = 0.162538 0.235264 199 = 0.0322952 0.540287 200 = 0.0322504 0.550836 201 = 0.141362 0.552523 202 = 0.141416 0.541974 203 = 0.501572 0.381862 204 = 0.609863 0.569366 205 = 0.024578 0.545776 206 = 0.166309 0.366801 207 = 0.158616 0.366703 208 = 0.155253 0.552764 209 = 0.165801 0.552865 210 = 0.162557 0.359673 211 = 0.577128 0.502921 212 = 0.144548 0.366461 213 = 0.413112 0.554894 214 = 0.41308 0.56507 215 = 0.498387 0.567131 216 = 0.49844 0.556582 217 = 0.149528 0.693282 218 = 0.404089 0.570194 219 = 0.412824 0.573508 220 = 0.523333 0.3822 221 = 0.515773 0.382058 222 = 0.512277 0.567372 223 = 0.522826 0.567473 224 = 0.508457 0.384685 225 = 0.609892 0.57706 226 = 0.510163 0.37689 227 = 0.0744999 0.103046 228 = 0.0744999 0.0877385 229 = 0.0508746 0.0872697 230 = 0.0508746 0.102579 231 = 0.0630699 0.390377 232 = 0.0744999 0.0744194 233 = 0.0508746 0.0739646 234 = 0.0682634 0.644626 235 = 0.0744999 0.0612211 236 = 0.0508746 0.0607561 237 = 0.0513293 0.462793 238 = 0.0744999 0.0459176 239 = 0.0508746 0.0454415 240 = 0.0487877 0.728166 241 = 0.0744999 0.038263 242 = 0.0508746 0.0377871 243 = 0.0744999 0.11635 244 = 0.0637615 0.728402 245 = 0.0700664 0.726462 246 = 0.0508746 0.115899 247 = 0.579117 0.391057 248 = 0.579117 0.40562 249 = 0.592379 0.398025 250 = 0.592379 0.412902 251 = 0.592379 0.383775 252 = 0.60564 0.40562 253 = 0.60564 0.391057 254 = 0.581108 0.303506 255 = 0.581108 0.318069 256 = 0.594369 0.311101 257 = 0.594369 0.325351 258 = 0.594369 0.296224 259 = 0.607631 0.318069 260 = 0.607631 0.303506 261 = 0.378801 0.245498 262 = 0.397092 0.245404 263 = 0.396094 0.145697 264 = 0.376014 0.145783 265 = 0.396792 0.0442955 266 = 0.396614 0.0401185 267 = 0.379256 0.0398657 268 = 0.378957 0.0440362 269 = 0.56214 0.0352745 270 = 0.374518 0.0448558 271 = 0.371609 0.140298 272 = 0.376002 0.141609 273 = 0.581999 0.137869 274 = 0.396071 0.141523 275 = 0.400511 0.140191 276 = 0.401196 0.0454531 277 = 0.561903 0.142145 278 = 0.561853 0.241857 279 = 0.584018 0.0422346 280 = 0.579571 0.0353166 281 = 0.557491 0.136907 282 = 0.557735 0.0419115 283 = 0.586371 0.136516 284 = 0.582029 0.142045 285 = 0.14855 0.708566 286 = 0.0645907 0.470222 287 = 0.128511 0.69206 288 = 0.127704 0.707349 289 = 0.149614 0.66711 290 = 0.149614 0.65209 291 = 0.128426 0.650001 292 = 0.128426 0.665452 293 = 0.149614 0.644369 294 = 0.128426 0.642486 295 = 0.0634916 0.732566 296 = 0.048925 0.73235 297 = 0.0475295 0.823393 298 = 0.0644684 0.820581 299 = 0.0645907 0.455511 300 = 0.0778521 0.462793 301 = 0.0498085 0.368532 302 = 0.0630699 0.375667 303 = 0.269349 0.4758 304 = 0.269349 0.491111 305 = 0.292738 0.49112 306 = 0.269349 0.433969 307 = 0.269349 0.498767 308 = 0.292738 0.498776 309 = 0.292738 0.420701 310 = 0.603651 0.502921 311 = 0.577128 0.490533 312 = 0.292738 0.433965 313 = 0.486941 0.131742 314 = 0.0763313 0.383096 315 = 0.467076 0.22485 316 = 0.487368 0.228447 317 = 0.0630699 0.361251 318 = 0.47332 0.0427242 319 = 0.0763313 0.368532 320 = 0.561911 0.0406253 321 = 0.264456 0.264882 322 = 0.264456 0.280195 323 = 0.2895 0.280244 324 = 0.2895 0.264931 325 = 0.264456 0.287855 326 = 0.2895 0.287897 327 = 0.292738 0.462541 328 = 0.264456 0.301127 329 = 0.2895 0.301156 330 = 0.0826597 0.185686 331 = 0.0513293 0.477357 332 = 0.264456 0.316448 333 = 0.2895 0.31646 334 = 0.0733692 0.172425 335 = 0.0645907 0.484638 336 = 0.264456 0.329715 337 = 0.2895 0.329715 338 = 0.0778521 0.477357 339 = 0.264456 0.342977 } } triangle { 0 { materialNr = 3 normalVertexNr = 322 319 304 positionVertexNr = 0 1 6 smoothingGroup = 64 } 1 { materialNr = 3 normalVertexNr = 319 301 304 positionVertexNr = 1 7 6 smoothingGroup = 64 } 2 { materialNr = 3 normalVertexNr = 320 316 302 positionVertexNr = 1 2 7 smoothingGroup = 2 } 3 { materialNr = 3 normalVertexNr = 316 298 302 positionVertexNr = 2 8 7 smoothingGroup = 2 } 4 { materialNr = 3 normalVertexNr = 317 313 299 positionVertexNr = 2 3 8 smoothingGroup = 1 } 5 { materialNr = 3 normalVertexNr = 313 295 299 positionVertexNr = 3 9 8 smoothingGroup = 1 } 6 { materialNr = 3 normalVertexNr = 314 310 296 positionVertexNr = 3 4 9 smoothingGroup = 16 } 7 { materialNr = 3 normalVertexNr = 310 292 296 positionVertexNr = 4 10 9 smoothingGroup = 16 } 8 { materialNr = 3 normalVertexNr = 311 307 293 positionVertexNr = 4 5 10 smoothingGroup = 8 } 9 { materialNr = 3 normalVertexNr = 307 289 293 positionVertexNr = 5 11 10 smoothingGroup = 8 } 10 { materialNr = 3 normalVertexNr = 308 323 290 positionVertexNr = 5 0 11 smoothingGroup = 4 } 11 { materialNr = 3 normalVertexNr = 323 305 290 positionVertexNr = 0 6 11 smoothingGroup = 4 } 12 { materialNr = 3 normalVertexNr = 321 324 288 positionVertexNr = 1 0 12 smoothingGroup = 48 } 13 { materialNr = 3 normalVertexNr = 318 321 288 positionVertexNr = 2 1 12 smoothingGroup = 40 } 14 { materialNr = 3 normalVertexNr = 315 318 288 positionVertexNr = 3 2 12 smoothingGroup = 12 } 15 { materialNr = 3 normalVertexNr = 312 315 288 positionVertexNr = 4 3 12 smoothingGroup = 6 } 16 { materialNr = 3 normalVertexNr = 309 312 288 positionVertexNr = 5 4 12 smoothingGroup = 3 } 17 { materialNr = 3 normalVertexNr = 324 309 288 positionVertexNr = 0 5 12 smoothingGroup = 17 } 18 { materialNr = 3 normalVertexNr = 306 303 287 positionVertexNr = 6 7 13 smoothingGroup = 48 } 19 { materialNr = 3 normalVertexNr = 303 300 287 positionVertexNr = 7 8 13 smoothingGroup = 24 } 20 { materialNr = 3 normalVertexNr = 300 297 287 positionVertexNr = 8 9 13 smoothingGroup = 12 } 21 { materialNr = 3 normalVertexNr = 297 294 287 positionVertexNr = 9 10 13 smoothingGroup = 6 } 22 { materialNr = 3 normalVertexNr = 294 291 287 positionVertexNr = 10 11 13 smoothingGroup = 3 } 23 { materialNr = 3 normalVertexNr = 291 306 287 positionVertexNr = 11 6 13 smoothingGroup = 33 } 24 { materialNr = 0 normalVertexNr = 281 285 282 positionVertexNr = 19 15 18 smoothingGroup = 3073 } 25 { materialNr = 0 normalVertexNr = 285 286 282 positionVertexNr = 15 14 18 smoothingGroup = 193 } 26 { materialNr = 0 normalVertexNr = 286 285 284 positionVertexNr = 14 15 16 smoothingGroup = 70 } 27 { materialNr = 0 normalVertexNr = 284 285 283 positionVertexNr = 16 15 17 smoothingGroup = 772 } 28 { materialNr = 0 normalVertexNr = 280 283 281 positionVertexNr = 20 17 19 smoothingGroup = 208 } 29 { materialNr = 0 normalVertexNr = 283 285 281 positionVertexNr = 17 15 19 smoothingGroup = 1296 } 30 { materialNr = 0 normalVertexNr = 279 282 284 positionVertexNr = 21 18 16 smoothingGroup = 56 } 31 { materialNr = 0 normalVertexNr = 284 282 286 positionVertexNr = 16 18 14 smoothingGroup = 146 } 32 { materialNr = 0 normalVertexNr = 282 279 281 positionVertexNr = 18 21 19 smoothingGroup = 2060 } 33 { materialNr = 0 normalVertexNr = 281 279 280 positionVertexNr = 19 21 20 smoothingGroup = 134 } 34 { materialNr = 0 normalVertexNr = 280 279 283 positionVertexNr = 20 21 17 smoothingGroup = 67 } 35 { materialNr = 0 normalVertexNr = 279 284 283 positionVertexNr = 21 16 17 smoothingGroup = 545 } 36 { materialNr = 1 normalVertexNr = 269 270 277 positionVertexNr = 31 30 23 smoothingGroup = 68608 } 37 { materialNr = 1 normalVertexNr = 270 278 277 positionVertexNr = 30 22 23 smoothingGroup = 50176 } 38 { materialNr = 1 normalVertexNr = 269 277 268 positionVertexNr = 31 23 32 smoothingGroup = 6152 } 39 { materialNr = 1 normalVertexNr = 277 276 268 positionVertexNr = 23 24 32 smoothingGroup = 8202 } 40 { materialNr = 1 normalVertexNr = 268 276 267 positionVertexNr = 32 24 33 smoothingGroup = 32774 } 41 { materialNr = 1 normalVertexNr = 276 275 267 positionVertexNr = 24 25 33 smoothingGroup = 16644 } 42 { materialNr = 1 normalVertexNr = 266 267 274 positionVertexNr = 34 33 26 smoothingGroup = 8832 } 43 { materialNr = 1 normalVertexNr = 267 275 274 positionVertexNr = 33 25 26 smoothingGroup = 4480 } 44 { materialNr = 1 normalVertexNr = 266 274 265 positionVertexNr = 34 26 35 smoothingGroup = 1568 } 45 { materialNr = 1 normalVertexNr = 274 273 265 positionVertexNr = 26 27 35 smoothingGroup = 2144 } 46 { materialNr = 1 normalVertexNr = 265 273 264 positionVertexNr = 35 27 36 smoothingGroup = 448 } 47 { materialNr = 1 normalVertexNr = 273 272 264 positionVertexNr = 27 28 36 smoothingGroup = 4736 } 48 { materialNr = 1 normalVertexNr = 263 264 271 positionVertexNr = 37 36 29 smoothingGroup = 2096 } 49 { materialNr = 1 normalVertexNr = 264 272 271 positionVertexNr = 36 28 29 smoothingGroup = 5136 } 50 { materialNr = 1 normalVertexNr = 263 271 270 positionVertexNr = 37 29 30 smoothingGroup = 548 } 51 { materialNr = 1 normalVertexNr = 271 278 270 positionVertexNr = 29 22 30 smoothingGroup = 16644 } 52 { materialNr = 1 normalVertexNr = 278 271 261 positionVertexNr = 22 29 39 smoothingGroup = 448 } 53 { materialNr = 1 normalVertexNr = 262 270 269 positionVertexNr = 38 30 31 smoothingGroup = 65728 } 54 { materialNr = 1 normalVertexNr = 262 269 268 positionVertexNr = 38 31 32 smoothingGroup = 4256 } 55 { materialNr = 1 normalVertexNr = 262 268 267 positionVertexNr = 38 32 33 smoothingGroup = 32816 } 56 { materialNr = 1 normalVertexNr = 262 267 266 positionVertexNr = 38 33 34 smoothingGroup = 8216 } 57 { materialNr = 1 normalVertexNr = 262 266 265 positionVertexNr = 38 34 35 smoothingGroup = 1036 } 58 { materialNr = 1 normalVertexNr = 262 265 264 positionVertexNr = 38 35 36 smoothingGroup = 262 } 59 { materialNr = 1 normalVertexNr = 262 264 263 positionVertexNr = 38 36 37 smoothingGroup = 2051 } 60 { materialNr = 1 normalVertexNr = 262 263 270 positionVertexNr = 38 37 30 smoothingGroup = 577 } 61 { materialNr = 1 normalVertexNr = 276 277 261 positionVertexNr = 24 23 39 smoothingGroup = 8240 } 62 { materialNr = 1 normalVertexNr = 278 261 277 positionVertexNr = 22 39 23 smoothingGroup = 32912 } 63 { materialNr = 1 normalVertexNr = 261 271 272 positionVertexNr = 39 29 28 smoothingGroup = 1096 } 64 { materialNr = 1 normalVertexNr = 261 272 273 positionVertexNr = 39 28 27 smoothingGroup = 524 } 65 { materialNr = 1 normalVertexNr = 261 273 274 positionVertexNr = 39 27 26 smoothingGroup = 2054 } 66 { materialNr = 1 normalVertexNr = 261 274 275 positionVertexNr = 39 26 25 smoothingGroup = 4099 } 67 { materialNr = 1 normalVertexNr = 261 275 276 positionVertexNr = 39 25 24 smoothingGroup = 16417 } 68 { materialNr = 0 normalVertexNr = 247 249 257 positionVertexNr = 46 45 41 smoothingGroup = 5120 } 69 { materialNr = 0 normalVertexNr = 249 259 257 positionVertexNr = 45 40 41 smoothingGroup = 6144 } 70 { materialNr = 0 normalVertexNr = 245 247 255 positionVertexNr = 47 46 42 smoothingGroup = 40 } 71 { materialNr = 0 normalVertexNr = 247 257 255 positionVertexNr = 46 41 42 smoothingGroup = 1032 } 72 { materialNr = 0 normalVertexNr = 243 245 253 positionVertexNr = 48 47 43 smoothingGroup = 20 } 73 { materialNr = 0 normalVertexNr = 245 255 253 positionVertexNr = 47 42 43 smoothingGroup = 36 } 74 { materialNr = 0 normalVertexNr = 241 243 251 positionVertexNr = 49 48 44 smoothingGroup = 1032 } 75 { materialNr = 0 normalVertexNr = 243 253 251 positionVertexNr = 48 43 44 smoothingGroup = 24 } 76 { materialNr = 0 normalVertexNr = 249 241 259 positionVertexNr = 45 49 40 smoothingGroup = 2052 } 77 { materialNr = 0 normalVertexNr = 241 251 259 positionVertexNr = 49 44 40 smoothingGroup = 1028 } 78 { materialNr = 0 normalVertexNr = 250 248 239 positionVertexNr = 45 46 50 smoothingGroup = 768 } 79 { materialNr = 0 normalVertexNr = 239 248 237 positionVertexNr = 50 46 51 smoothingGroup = 384 } 80 { materialNr = 0 normalVertexNr = 248 246 237 positionVertexNr = 46 47 51 smoothingGroup = 192 } 81 { materialNr = 0 normalVertexNr = 237 246 235 positionVertexNr = 51 47 52 smoothingGroup = 576 } 82 { materialNr = 0 normalVertexNr = 246 244 235 positionVertexNr = 47 48 52 smoothingGroup = 768 } 83 { materialNr = 0 normalVertexNr = 235 244 233 positionVertexNr = 52 48 53 smoothingGroup = 384 } 84 { materialNr = 0 normalVertexNr = 244 242 233 positionVertexNr = 48 49 53 smoothingGroup = 192 } 85 { materialNr = 0 normalVertexNr = 233 242 231 positionVertexNr = 53 49 54 smoothingGroup = 80 } 86 { materialNr = 0 normalVertexNr = 242 250 231 positionVertexNr = 49 45 54 smoothingGroup = 48 } 87 { materialNr = 0 normalVertexNr = 231 250 239 positionVertexNr = 54 45 50 smoothingGroup = 544 } 88 { materialNr = 2 normalVertexNr = 229 230 238 positionVertexNr = 56 55 51 smoothingGroup = 48 } 89 { materialNr = 2 normalVertexNr = 230 240 238 positionVertexNr = 55 50 51 smoothingGroup = 24 } 90 { materialNr = 2 normalVertexNr = 228 229 236 positionVertexNr = 57 56 52 smoothingGroup = 6 } 91 { materialNr = 2 normalVertexNr = 229 238 236 positionVertexNr = 56 51 52 smoothingGroup = 34 } 92 { materialNr = 2 normalVertexNr = 227 228 234 positionVertexNr = 58 57 53 smoothingGroup = 9 } 93 { materialNr = 2 normalVertexNr = 228 236 234 positionVertexNr = 57 52 53 smoothingGroup = 5 } 94 { materialNr = 2 normalVertexNr = 226 227 232 positionVertexNr = 59 58 54 smoothingGroup = 6 } 95 { materialNr = 2 normalVertexNr = 227 234 232 positionVertexNr = 58 53 54 smoothingGroup = 10 } 96 { materialNr = 2 normalVertexNr = 230 226 240 positionVertexNr = 55 59 50 smoothingGroup = 9 } 97 { materialNr = 2 normalVertexNr = 226 232 240 positionVertexNr = 59 54 50 smoothingGroup = 5 } 98 { materialNr = 0 normalVertexNr = 260 252 258 positionVertexNr = 40 44 41 smoothingGroup = 2 } 99 { materialNr = 0 normalVertexNr = 252 254 258 positionVertexNr = 44 43 41 smoothingGroup = 3 } 100 { materialNr = 0 normalVertexNr = 254 256 258 positionVertexNr = 43 42 41 smoothingGroup = 1 } 101 { materialNr = 1 normalVertexNr = 222 223 224 positionVertexNr = 63 62 61 smoothingGroup = 200704 } 102 { materialNr = 1 normalVertexNr = 223 225 224 positionVertexNr = 62 60 61 smoothingGroup = 5632 } 103 { materialNr = 1 normalVertexNr = 220 218 221 positionVertexNr = 65 67 64 smoothingGroup = 70656 } 104 { materialNr = 1 normalVertexNr = 221 218 219 positionVertexNr = 64 67 66 smoothingGroup = 114688 } 105 { materialNr = 1 normalVertexNr = 218 215 219 positionVertexNr = 67 70 66 smoothingGroup = 16900 } 106 { materialNr = 1 normalVertexNr = 215 206 219 positionVertexNr = 70 79 66 smoothingGroup = 12800 } 107 { materialNr = 1 normalVertexNr = 211 217 215 positionVertexNr = 74 68 70 smoothingGroup = 3328 } 108 { materialNr = 1 normalVertexNr = 217 206 215 positionVertexNr = 68 79 70 smoothingGroup = 5184 } 109 { materialNr = 1 normalVertexNr = 216 217 212 positionVertexNr = 69 68 73 smoothingGroup = 57344 } 110 { materialNr = 1 normalVertexNr = 217 211 212 positionVertexNr = 68 74 73 smoothingGroup = 16768 } 111 { materialNr = 1 normalVertexNr = 212 213 216 positionVertexNr = 73 72 69 smoothingGroup = 38912 } 112 { materialNr = 1 normalVertexNr = 213 214 216 positionVertexNr = 72 71 69 smoothingGroup = 5376 } 113 { materialNr = 1 normalVertexNr = 214 213 225 positionVertexNr = 71 72 60 smoothingGroup = 400 } 114 { materialNr = 1 normalVertexNr = 224 225 213 positionVertexNr = 61 60 72 smoothingGroup = 536 } 115 { materialNr = 1 normalVertexNr = 213 212 224 positionVertexNr = 72 73 61 smoothingGroup = 2120 } 116 { materialNr = 1 normalVertexNr = 222 224 212 positionVertexNr = 63 61 73 smoothingGroup = 65632 } 117 { materialNr = 1 normalVertexNr = 215 218 211 positionVertexNr = 70 67 74 smoothingGroup = 2060 } 118 { materialNr = 1 normalVertexNr = 218 220 211 positionVertexNr = 67 65 74 smoothingGroup = 4120 } 119 { materialNr = 1 normalVertexNr = 204 210 203 positionVertexNr = 81 75 82 smoothingGroup = 832 } 120 { materialNr = 1 normalVertexNr = 203 210 209 positionVertexNr = 82 75 76 smoothingGroup = 16768 } 121 { materialNr = 1 normalVertexNr = 208 202 209 positionVertexNr = 77 83 76 smoothingGroup = 14336 } 122 { materialNr = 1 normalVertexNr = 202 203 209 positionVertexNr = 83 82 76 smoothingGroup = 20512 } 123 { materialNr = 1 normalVertexNr = 205 202 207 positionVertexNr = 80 83 78 smoothingGroup = 1552 } 124 { materialNr = 1 normalVertexNr = 207 202 208 positionVertexNr = 78 83 77 smoothingGroup = 2320 } 125 { materialNr = 1 normalVertexNr = 208 221 207 positionVertexNr = 77 64 78 smoothingGroup = 448 } 126 { materialNr = 1 normalVertexNr = 221 219 207 positionVertexNr = 64 66 78 smoothingGroup = 32928 } 127 { materialNr = 1 normalVertexNr = 209 210 223 positionVertexNr = 76 75 62 smoothingGroup = 146 } 128 { materialNr = 1 normalVertexNr = 223 210 225 positionVertexNr = 62 75 60 smoothingGroup = 1058 } 129 { materialNr = 1 normalVertexNr = 208 209 221 positionVertexNr = 77 76 64 smoothingGroup = 8257 } 130 { materialNr = 1 normalVertexNr = 223 221 209 positionVertexNr = 62 64 76 smoothingGroup = 25 } 131 { materialNr = 1 normalVertexNr = 214 225 204 positionVertexNr = 71 60 81 smoothingGroup = 133 } 132 { materialNr = 1 normalVertexNr = 210 204 225 positionVertexNr = 75 81 60 smoothingGroup = 97 } 133 { materialNr = 1 normalVertexNr = 203 216 204 positionVertexNr = 82 69 81 smoothingGroup = 530 } 134 { materialNr = 1 normalVertexNr = 204 216 214 positionVertexNr = 81 69 71 smoothingGroup = 1030 } 135 { materialNr = 1 normalVertexNr = 216 203 217 positionVertexNr = 69 82 68 smoothingGroup = 8209 } 136 { materialNr = 1 normalVertexNr = 203 202 217 positionVertexNr = 82 83 68 smoothingGroup = 41 } 137 { materialNr = 1 normalVertexNr = 202 205 217 positionVertexNr = 83 80 68 smoothingGroup = 524 } 138 { materialNr = 1 normalVertexNr = 217 205 206 positionVertexNr = 68 80 79 smoothingGroup = 70 } 139 { materialNr = 1 normalVertexNr = 223 222 221 positionVertexNr = 62 63 64 smoothingGroup = 131084 } 140 { materialNr = 1 normalVertexNr = 222 220 221 positionVertexNr = 63 65 64 smoothingGroup = 1030 } 141 { materialNr = 1 normalVertexNr = 212 211 222 positionVertexNr = 73 74 63 smoothingGroup = 161 } 142 { materialNr = 1 normalVertexNr = 211 220 222 positionVertexNr = 74 65 63 smoothingGroup = 19 } 143 { materialNr = 1 normalVertexNr = 206 205 219 positionVertexNr = 79 80 66 smoothingGroup = 8195 } 144 { materialNr = 1 normalVertexNr = 207 219 205 positionVertexNr = 78 66 80 smoothingGroup = 1057 } 145 { materialNr = 2 normalVertexNr = 201 198 200 positionVertexNr = 84 87 85 smoothingGroup = 114688 } 146 { materialNr = 2 normalVertexNr = 198 197 200 positionVertexNr = 87 88 85 smoothingGroup = 40962 } 147 { materialNr = 2 normalVertexNr = 197 196 200 positionVertexNr = 88 89 85 smoothingGroup = 12289 } 148 { materialNr = 2 normalVertexNr = 196 199 200 positionVertexNr = 89 86 85 smoothingGroup = 7168 } 149 { materialNr = 2 normalVertexNr = 201 199 198 positionVertexNr = 84 86 87 smoothingGroup = 16928 } 150 { materialNr = 2 normalVertexNr = 196 198 199 positionVertexNr = 89 87 86 smoothingGroup = 1060 } 151 { materialNr = 2 normalVertexNr = 196 197 198 positionVertexNr = 89 88 87 smoothingGroup = 7 } 152 { materialNr = 2 normalVertexNr = 201 200 195 positionVertexNr = 84 85 90 smoothingGroup = 65920 } 153 { materialNr = 2 normalVertexNr = 194 195 200 positionVertexNr = 91 90 85 smoothingGroup = 224 } 154 { materialNr = 2 normalVertexNr = 199 193 200 positionVertexNr = 86 92 85 smoothingGroup = 2072 } 155 { materialNr = 2 normalVertexNr = 193 194 200 positionVertexNr = 92 91 85 smoothingGroup = 84 } 156 { materialNr = 2 normalVertexNr = 201 195 199 positionVertexNr = 84 90 86 smoothingGroup = 770 } 157 { materialNr = 2 normalVertexNr = 195 193 199 positionVertexNr = 90 92 86 smoothingGroup = 11 } 158 { materialNr = 2 normalVertexNr = 195 194 193 positionVertexNr = 90 91 92 smoothingGroup = 37 } 159 { materialNr = 2 normalVertexNr = 189 192 190 positionVertexNr = 96 93 95 smoothingGroup = 114688 } 160 { materialNr = 2 normalVertexNr = 192 191 190 positionVertexNr = 93 94 95 smoothingGroup = 40962 } 161 { materialNr = 2 normalVertexNr = 191 188 190 positionVertexNr = 94 97 95 smoothingGroup = 12289 } 162 { materialNr = 2 normalVertexNr = 188 187 190 positionVertexNr = 97 98 95 smoothingGroup = 7168 } 163 { materialNr = 2 normalVertexNr = 189 187 192 positionVertexNr = 96 98 93 smoothingGroup = 16928 } 164 { materialNr = 2 normalVertexNr = 188 192 187 positionVertexNr = 97 93 98 smoothingGroup = 1060 } 165 { materialNr = 2 normalVertexNr = 188 191 192 positionVertexNr = 97 94 93 smoothingGroup = 7 } 166 { materialNr = 2 normalVertexNr = 189 190 185 positionVertexNr = 96 95 100 smoothingGroup = 65920 } 167 { materialNr = 2 normalVertexNr = 186 185 190 positionVertexNr = 99 100 95 smoothingGroup = 224 } 168 { materialNr = 2 normalVertexNr = 187 184 190 positionVertexNr = 98 101 95 smoothingGroup = 2072 } 169 { materialNr = 2 normalVertexNr = 184 186 190 positionVertexNr = 101 99 95 smoothingGroup = 84 } 170 { materialNr = 2 normalVertexNr = 189 185 187 positionVertexNr = 96 100 98 smoothingGroup = 770 } 171 { materialNr = 2 normalVertexNr = 185 184 187 positionVertexNr = 100 101 98 smoothingGroup = 11 } 172 { materialNr = 2 normalVertexNr = 185 186 184 positionVertexNr = 100 99 101 smoothingGroup = 37 } 173 { materialNr = 3 normalVertexNr = 163 181 160 positionVertexNr = 108 102 109 smoothingGroup = 64 } 174 { materialNr = 3 normalVertexNr = 181 178 160 positionVertexNr = 102 103 109 smoothingGroup = 64 } 175 { materialNr = 3 normalVertexNr = 175 157 179 positionVertexNr = 104 110 103 smoothingGroup = 2 } 176 { materialNr = 3 normalVertexNr = 179 157 161 positionVertexNr = 103 110 109 smoothingGroup = 2 } 177 { materialNr = 3 normalVertexNr = 176 172 158 positionVertexNr = 104 105 110 smoothingGroup = 1 } 178 { materialNr = 3 normalVertexNr = 172 154 158 positionVertexNr = 105 111 110 smoothingGroup = 1 } 179 { materialNr = 3 normalVertexNr = 151 155 169 positionVertexNr = 112 111 106 smoothingGroup = 16 } 180 { materialNr = 3 normalVertexNr = 173 169 155 positionVertexNr = 105 106 111 smoothingGroup = 16 } 181 { materialNr = 3 normalVertexNr = 170 166 152 positionVertexNr = 106 107 112 smoothingGroup = 8 } 182 { materialNr = 3 normalVertexNr = 166 148 152 positionVertexNr = 107 113 112 smoothingGroup = 8 } 183 { materialNr = 3 normalVertexNr = 167 182 149 positionVertexNr = 107 102 113 smoothingGroup = 4 } 184 { materialNr = 3 normalVertexNr = 182 164 149 positionVertexNr = 102 108 113 smoothingGroup = 4 } 185 { materialNr = 3 normalVertexNr = 180 183 147 positionVertexNr = 103 102 114 smoothingGroup = 48 } 186 { materialNr = 3 normalVertexNr = 177 180 147 positionVertexNr = 104 103 114 smoothingGroup = 40 } 187 { materialNr = 3 normalVertexNr = 174 177 147 positionVertexNr = 105 104 114 smoothingGroup = 12 } 188 { materialNr = 3 normalVertexNr = 171 174 147 positionVertexNr = 106 105 114 smoothingGroup = 6 } 189 { materialNr = 3 normalVertexNr = 168 171 147 positionVertexNr = 107 106 114 smoothingGroup = 3 } 190 { materialNr = 3 normalVertexNr = 183 168 147 positionVertexNr = 102 107 114 smoothingGroup = 17 } 191 { materialNr = 3 normalVertexNr = 165 162 146 positionVertexNr = 108 109 115 smoothingGroup = 48 } 192 { materialNr = 3 normalVertexNr = 162 159 146 positionVertexNr = 109 110 115 smoothingGroup = 24 } 193 { materialNr = 3 normalVertexNr = 159 156 146 positionVertexNr = 110 111 115 smoothingGroup = 12 } 194 { materialNr = 3 normalVertexNr = 156 153 146 positionVertexNr = 111 112 115 smoothingGroup = 6 } 195 { materialNr = 3 normalVertexNr = 153 150 146 positionVertexNr = 112 113 115 smoothingGroup = 3 } 196 { materialNr = 3 normalVertexNr = 150 165 146 positionVertexNr = 113 108 115 smoothingGroup = 33 } 197 { materialNr = 0 normalVertexNr = 140 144 141 positionVertexNr = 121 117 120 smoothingGroup = 3073 } 198 { materialNr = 0 normalVertexNr = 144 145 141 positionVertexNr = 117 116 120 smoothingGroup = 193 } 199 { materialNr = 0 normalVertexNr = 145 144 143 positionVertexNr = 116 117 118 smoothingGroup = 70 } 200 { materialNr = 0 normalVertexNr = 143 144 142 positionVertexNr = 118 117 119 smoothingGroup = 772 } 201 { materialNr = 0 normalVertexNr = 139 142 140 positionVertexNr = 122 119 121 smoothingGroup = 208 } 202 { materialNr = 0 normalVertexNr = 142 144 140 positionVertexNr = 119 117 121 smoothingGroup = 1296 } 203 { materialNr = 0 normalVertexNr = 138 141 143 positionVertexNr = 123 120 118 smoothingGroup = 56 } 204 { materialNr = 0 normalVertexNr = 143 141 145 positionVertexNr = 118 120 116 smoothingGroup = 146 } 205 { materialNr = 0 normalVertexNr = 141 138 140 positionVertexNr = 120 123 121 smoothingGroup = 2060 } 206 { materialNr = 0 normalVertexNr = 140 138 139 positionVertexNr = 121 123 122 smoothingGroup = 134 } 207 { materialNr = 0 normalVertexNr = 139 138 142 positionVertexNr = 122 123 119 smoothingGroup = 67 } 208 { materialNr = 0 normalVertexNr = 138 143 142 positionVertexNr = 123 118 119 smoothingGroup = 545 } 209 { materialNr = 3 normalVertexNr = 114 117 132 positionVertexNr = 131 130 125 smoothingGroup = 64 } 210 { materialNr = 3 normalVertexNr = 135 132 117 positionVertexNr = 124 125 130 smoothingGroup = 64 } 211 { materialNr = 3 normalVertexNr = 111 115 129 positionVertexNr = 132 131 126 smoothingGroup = 2 } 212 { materialNr = 3 normalVertexNr = 133 129 115 positionVertexNr = 125 126 131 smoothingGroup = 2 } 213 { materialNr = 3 normalVertexNr = 112 130 108 positionVertexNr = 132 126 133 smoothingGroup = 1 } 214 { materialNr = 3 normalVertexNr = 130 126 108 positionVertexNr = 126 127 133 smoothingGroup = 1 } 215 { materialNr = 3 normalVertexNr = 105 109 123 positionVertexNr = 134 133 128 smoothingGroup = 16 } 216 { materialNr = 3 normalVertexNr = 127 123 109 positionVertexNr = 127 128 133 smoothingGroup = 16 } 217 { materialNr = 3 normalVertexNr = 106 124 102 positionVertexNr = 134 128 135 smoothingGroup = 8 } 218 { materialNr = 3 normalVertexNr = 124 120 102 positionVertexNr = 128 129 135 smoothingGroup = 8 } 219 { materialNr = 3 normalVertexNr = 103 121 118 positionVertexNr = 135 129 130 smoothingGroup = 4 } 220 { materialNr = 3 normalVertexNr = 121 136 118 positionVertexNr = 129 124 130 smoothingGroup = 4 } 221 { materialNr = 3 normalVertexNr = 134 137 101 positionVertexNr = 125 124 136 smoothingGroup = 48 } 222 { materialNr = 3 normalVertexNr = 131 134 101 positionVertexNr = 126 125 136 smoothingGroup = 40 } 223 { materialNr = 3 normalVertexNr = 128 131 101 positionVertexNr = 127 126 136 smoothingGroup = 12 } 224 { materialNr = 3 normalVertexNr = 125 128 101 positionVertexNr = 128 127 136 smoothingGroup = 6 } 225 { materialNr = 3 normalVertexNr = 122 125 101 positionVertexNr = 129 128 136 smoothingGroup = 3 } 226 { materialNr = 3 normalVertexNr = 137 122 101 positionVertexNr = 124 129 136 smoothingGroup = 17 } 227 { materialNr = 3 normalVertexNr = 119 116 100 positionVertexNr = 130 131 137 smoothingGroup = 48 } 228 { materialNr = 3 normalVertexNr = 116 113 100 positionVertexNr = 131 132 137 smoothingGroup = 24 } 229 { materialNr = 3 normalVertexNr = 113 110 100 positionVertexNr = 132 133 137 smoothingGroup = 12 } 230 { materialNr = 3 normalVertexNr = 110 107 100 positionVertexNr = 133 134 137 smoothingGroup = 6 } 231 { materialNr = 3 normalVertexNr = 107 104 100 positionVertexNr = 134 135 137 smoothingGroup = 3 } 232 { materialNr = 3 normalVertexNr = 104 119 100 positionVertexNr = 135 130 137 smoothingGroup = 33 } 233 { materialNr = 0 normalVertexNr = 94 98 95 positionVertexNr = 143 139 142 smoothingGroup = 3073 } 234 { materialNr = 0 normalVertexNr = 98 99 95 positionVertexNr = 139 138 142 smoothingGroup = 193 } 235 { materialNr = 0 normalVertexNr = 99 98 97 positionVertexNr = 138 139 140 smoothingGroup = 70 } 236 { materialNr = 0 normalVertexNr = 97 98 96 positionVertexNr = 140 139 141 smoothingGroup = 770 } 237 { materialNr = 0 normalVertexNr = 98 94 96 positionVertexNr = 139 143 141 smoothingGroup = 1296 } 238 { materialNr = 0 normalVertexNr = 96 94 93 positionVertexNr = 141 143 144 smoothingGroup = 208 } 239 { materialNr = 0 normalVertexNr = 92 95 97 positionVertexNr = 145 142 140 smoothingGroup = 56 } 240 { materialNr = 0 normalVertexNr = 97 95 99 positionVertexNr = 140 142 138 smoothingGroup = 148 } 241 { materialNr = 0 normalVertexNr = 93 94 92 positionVertexNr = 144 143 145 smoothingGroup = 70 } 242 { materialNr = 0 normalVertexNr = 94 95 92 positionVertexNr = 143 142 145 smoothingGroup = 2058 } 243 { materialNr = 0 normalVertexNr = 93 92 96 positionVertexNr = 144 145 141 smoothingGroup = 133 } 244 { materialNr = 0 normalVertexNr = 92 97 96 positionVertexNr = 145 140 141 smoothingGroup = 545 } 245 { materialNr = 3 normalVertexNr = 68 71 86 positionVertexNr = 153 152 147 smoothingGroup = 64 } 246 { materialNr = 3 normalVertexNr = 89 86 71 positionVertexNr = 146 147 152 smoothingGroup = 64 } 247 { materialNr = 3 normalVertexNr = 65 69 83 positionVertexNr = 154 153 148 smoothingGroup = 2 } 248 { materialNr = 3 normalVertexNr = 87 83 69 positionVertexNr = 147 148 153 smoothingGroup = 2 } 249 { materialNr = 3 normalVertexNr = 84 80 66 positionVertexNr = 148 149 154 smoothingGroup = 1 } 250 { materialNr = 3 normalVertexNr = 80 62 66 positionVertexNr = 149 155 154 smoothingGroup = 1 } 251 { materialNr = 3 normalVertexNr = 81 77 63 positionVertexNr = 149 150 155 smoothingGroup = 16 } 252 { materialNr = 3 normalVertexNr = 77 59 63 positionVertexNr = 150 156 155 smoothingGroup = 16 } 253 { materialNr = 3 normalVertexNr = 60 78 56 positionVertexNr = 156 150 157 smoothingGroup = 8 } 254 { materialNr = 3 normalVertexNr = 78 74 56 positionVertexNr = 150 151 157 smoothingGroup = 8 } 255 { materialNr = 3 normalVertexNr = 90 72 75 positionVertexNr = 146 152 151 smoothingGroup = 4 } 256 { materialNr = 3 normalVertexNr = 75 72 57 positionVertexNr = 151 152 157 smoothingGroup = 4 } 257 { materialNr = 3 normalVertexNr = 88 91 55 positionVertexNr = 147 146 158 smoothingGroup = 48 } 258 { materialNr = 3 normalVertexNr = 85 88 55 positionVertexNr = 148 147 158 smoothingGroup = 40 } 259 { materialNr = 3 normalVertexNr = 82 85 55 positionVertexNr = 149 148 158 smoothingGroup = 12 } 260 { materialNr = 3 normalVertexNr = 79 82 55 positionVertexNr = 150 149 158 smoothingGroup = 6 } 261 { materialNr = 3 normalVertexNr = 76 79 55 positionVertexNr = 151 150 158 smoothingGroup = 3 } 262 { materialNr = 3 normalVertexNr = 91 76 55 positionVertexNr = 146 151 158 smoothingGroup = 17 } 263 { materialNr = 3 normalVertexNr = 73 70 54 positionVertexNr = 152 153 159 smoothingGroup = 48 } 264 { materialNr = 3 normalVertexNr = 70 67 54 positionVertexNr = 153 154 159 smoothingGroup = 24 } 265 { materialNr = 3 normalVertexNr = 67 64 54 positionVertexNr = 154 155 159 smoothingGroup = 12 } 266 { materialNr = 3 normalVertexNr = 64 61 54 positionVertexNr = 155 156 159 smoothingGroup = 6 } 267 { materialNr = 3 normalVertexNr = 61 58 54 positionVertexNr = 156 157 159 smoothingGroup = 3 } 268 { materialNr = 3 normalVertexNr = 58 73 54 positionVertexNr = 157 152 159 smoothingGroup = 33 } 269 { materialNr = 0 normalVertexNr = 48 52 49 positionVertexNr = 165 161 164 smoothingGroup = 3073 } 270 { materialNr = 0 normalVertexNr = 52 53 49 positionVertexNr = 161 160 164 smoothingGroup = 193 } 271 { materialNr = 0 normalVertexNr = 53 52 51 positionVertexNr = 160 161 162 smoothingGroup = 70 } 272 { materialNr = 0 normalVertexNr = 51 52 50 positionVertexNr = 162 161 163 smoothingGroup = 772 } 273 { materialNr = 0 normalVertexNr = 47 50 48 positionVertexNr = 166 163 165 smoothingGroup = 208 } 274 { materialNr = 0 normalVertexNr = 50 52 48 positionVertexNr = 163 161 165 smoothingGroup = 1296 } 275 { materialNr = 0 normalVertexNr = 46 49 51 positionVertexNr = 167 164 162 smoothingGroup = 56 } 276 { materialNr = 0 normalVertexNr = 51 49 53 positionVertexNr = 162 164 160 smoothingGroup = 146 } 277 { materialNr = 0 normalVertexNr = 49 46 48 positionVertexNr = 164 167 165 smoothingGroup = 2060 } 278 { materialNr = 0 normalVertexNr = 48 46 47 positionVertexNr = 165 167 166 smoothingGroup = 134 } 279 { materialNr = 0 normalVertexNr = 47 46 50 positionVertexNr = 166 167 163 smoothingGroup = 67 } 280 { materialNr = 0 normalVertexNr = 46 51 50 positionVertexNr = 167 162 163 smoothingGroup = 545 } 281 { materialNr = 3 normalVertexNr = 40 22 43 positionVertexNr = 169 175 168 smoothingGroup = 64 } 282 { materialNr = 3 normalVertexNr = 43 22 25 positionVertexNr = 168 175 174 smoothingGroup = 64 } 283 { materialNr = 3 normalVertexNr = 23 41 19 positionVertexNr = 175 169 176 smoothingGroup = 2 } 284 { materialNr = 3 normalVertexNr = 41 37 19 positionVertexNr = 169 170 176 smoothingGroup = 2 } 285 { materialNr = 3 normalVertexNr = 34 16 38 positionVertexNr = 171 177 170 smoothingGroup = 1 } 286 { materialNr = 3 normalVertexNr = 38 16 20 positionVertexNr = 170 177 176 smoothingGroup = 1 } 287 { materialNr = 3 normalVertexNr = 17 35 13 positionVertexNr = 177 171 178 smoothingGroup = 16 } 288 { materialNr = 3 normalVertexNr = 35 31 13 positionVertexNr = 171 172 178 smoothingGroup = 16 } 289 { materialNr = 3 normalVertexNr = 14 32 10 positionVertexNr = 178 172 179 smoothingGroup = 8 } 290 { materialNr = 3 normalVertexNr = 32 28 10 positionVertexNr = 172 173 179 smoothingGroup = 8 } 291 { materialNr = 3 normalVertexNr = 26 11 44 positionVertexNr = 174 179 168 smoothingGroup = 4 } 292 { materialNr = 3 normalVertexNr = 29 44 11 positionVertexNr = 173 168 179 smoothingGroup = 4 } 293 { materialNr = 3 normalVertexNr = 42 45 9 positionVertexNr = 169 168 180 smoothingGroup = 48 } 294 { materialNr = 3 normalVertexNr = 39 42 9 positionVertexNr = 170 169 180 smoothingGroup = 40 } 295 { materialNr = 3 normalVertexNr = 36 39 9 positionVertexNr = 171 170 180 smoothingGroup = 12 } 296 { materialNr = 3 normalVertexNr = 33 36 9 positionVertexNr = 172 171 180 smoothingGroup = 6 } 297 { materialNr = 3 normalVertexNr = 30 33 9 positionVertexNr = 173 172 180 smoothingGroup = 3 } 298 { materialNr = 3 normalVertexNr = 45 30 9 positionVertexNr = 168 173 180 smoothingGroup = 17 } 299 { materialNr = 3 normalVertexNr = 27 24 8 positionVertexNr = 174 175 181 smoothingGroup = 48 } 300 { materialNr = 3 normalVertexNr = 24 21 8 positionVertexNr = 175 176 181 smoothingGroup = 24 } 301 { materialNr = 3 normalVertexNr = 21 18 8 positionVertexNr = 176 177 181 smoothingGroup = 12 } 302 { materialNr = 3 normalVertexNr = 18 15 8 positionVertexNr = 177 178 181 smoothingGroup = 6 } 303 { materialNr = 3 normalVertexNr = 15 12 8 positionVertexNr = 178 179 181 smoothingGroup = 3 } 304 { materialNr = 3 normalVertexNr = 12 27 8 positionVertexNr = 179 174 181 smoothingGroup = 33 } 305 { materialNr = 0 normalVertexNr = 2 6 3 positionVertexNr = 187 183 186 smoothingGroup = 3073 } 306 { materialNr = 0 normalVertexNr = 6 7 3 positionVertexNr = 183 182 186 smoothingGroup = 193 } 307 { materialNr = 0 normalVertexNr = 7 6 5 positionVertexNr = 182 183 184 smoothingGroup = 70 } 308 { materialNr = 0 normalVertexNr = 5 6 4 positionVertexNr = 184 183 185 smoothingGroup = 770 } 309 { materialNr = 0 normalVertexNr = 1 4 2 positionVertexNr = 188 185 187 smoothingGroup = 208 } 310 { materialNr = 0 normalVertexNr = 4 6 2 positionVertexNr = 185 183 187 smoothingGroup = 1296 } 311 { materialNr = 0 normalVertexNr = 0 3 5 positionVertexNr = 189 186 184 smoothingGroup = 56 } 312 { materialNr = 0 normalVertexNr = 5 3 7 positionVertexNr = 184 186 182 smoothingGroup = 148 } 313 { materialNr = 0 normalVertexNr = 1 2 0 positionVertexNr = 188 187 189 smoothingGroup = 134 } 314 { materialNr = 0 normalVertexNr = 2 3 0 positionVertexNr = 187 186 189 smoothingGroup = 2058 } 315 { materialNr = 0 normalVertexNr = 1 0 4 positionVertexNr = 188 189 185 smoothingGroup = 69 } 316 { materialNr = 0 normalVertexNr = 0 5 4 positionVertexNr = 189 184 185 smoothingGroup = 545 } } }