Singles Flirt Up Your Life! (German)

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Text File | 2004-01-29 | 64KB | 3,199 lines

Wonderlib::MVFMesh object { boneName { } boneWeight { } material { Wonderlib::Material 0 { ambient = 0 0 0 1 bumpmap = diffuse = 0.813122 0.861407 0.89256 1 dstBlend = 5 name = IkeaLampCeilingE_CeilingLamp power = 80 specular = 0.28926 0.28926 0.28926 0.5 srcBlend = 4 texture = type = 8388864 uOffset = 0 uRepeat = 1 vOffset = 0 vRepeat = 1 } Wonderlib::Material 1 { ambient = 1 1 1 1 bumpmap = diffuse = 1 1 1 1 dstBlend = 5 name = IkeaLampCeilingE_phong3 power = 400 specular = 1 1 1 0.49588 srcBlend = 4 texture = LightBulb_C type = 257 uOffset = 0 uRepeat = 1 vOffset = 0 vRepeat = 1 } } normalVertex { 0 = -0.917309 -0.0878981 0.388354 1 = 0.926037 0.165722 0.339103 2 = -0.0329171 -0.127703 -0.991266 3 = -0.0752963 -0.735609 -0.673209 4 = -0.895518 -0.302071 0.326805 5 = 0.858575 0.478605 -0.183811 6 = -0.267669 -0.074594 0.960619 7 = 0.987738 -0.116589 -0.103828 8 = -0.461763 0.158342 -0.872756 9 = -0.208534 -0.273099 0.939111 10 = 0.00630693 0.506331 -0.862316 11 = 0.687203 -0.726349 0.0129691 12 = -0.381838 -0.0753764 0.921151 13 = 0.898544 0.165724 -0.406392 14 = -0.716862 -0.120139 -0.686786 15 = -0.362577 -0.336434 0.869109 16 = -0.511068 -0.704194 -0.49287 17 = 0.452446 0.676474 -0.581099 18 = 0.481212 -0.0698896 0.873814 19 = 0.631962 -0.113648 -0.766621 20 = -0.940825 0.158346 -0.299625 21 = 0.475537 -0.29241 0.829675 22 = -0.555154 0.626294 -0.54732 23 = 0.47897 -0.715091 -0.509149 24 = 0.866673 0.353128 -0.352389 25 = -0.482378 0.554702 -0.677951 26 = 0.497296 -0.454685 -0.73889 27 = -0.492504 0.553363 -0.671736 28 = -0.361809 -0.826736 -0.430816 29 = -0.493983 0.543381 -0.678762 30 = -0.862755 -0.342151 0.372272 31 = -0.446964 0.563 -0.695164 32 = -0.48953 0.449785 0.74703 33 = -0.482941 0.54456 -0.685727 34 = 0.339892 0.824893 0.451691 35 = -0.501477 0.510354 -0.698612 36 = 0.679026 -0.696884 -0.230815 37 = 0.995456 -0.034807 0.0886309 38 = -0.00617641 -0.999532 0.029947 39 = -0.129232 0.0590369 0.989855 40 = 0.567481 0.398945 0.720283 41 = -0.461797 -0.60108 0.652262 42 = 0.965812 -0.245829 0.0823094 43 = 0.821859 -0.422382 0.382285 44 = 0.209017 -0.97729 0.03487 45 = 0.369971 -0.858535 0.355018 46 = 0.515378 -0.08095 0.853131 47 = 0.448212 0.239174 0.861337 48 = -0.308586 -0.492273 0.813905 49 = 0.0109954 -0.572076 0.820127 50 = 0.902036 -0.284019 -0.325059 51 = 0.0143813 0.747217 -0.664425 52 = 0.537974 -0.564817 -0.625752 53 = 0.00556259 0.752624 -0.658427 54 = -0.347234 -0.608422 -0.713618 55 = -0.793881 -0.389341 -0.467083 56 = -0.00175124 0.746089 -0.665844 57 = -0.892687 0.289506 0.345393 58 = 0.0473874 0.730982 -0.680749 59 = 0.334434 0.610452 0.717984 60 = 0.00769019 0.739982 -0.672583 61 = -0.535009 0.551122 0.640336 62 = 0.775206 0.401715 0.487526 63 = -0.0280567 0.726088 -0.687029 64 = 0.0769561 -0.966274 -0.24575 65 = 0.734012 -0.67125 0.103196 66 = -0.650693 -0.759305 -0.00744675 67 = -0.0964746 0.110591 0.989173 68 = 0.664322 -0.0752258 0.743651 69 = -0.763918 -0.172187 0.621917 70 = 0.753127 -0.586311 -0.298395 71 = -0.00539364 -0.752611 0.658443 72 = 0.340805 -0.860192 0.37937 73 = -0.611933 -0.675446 -0.411474 74 = -0.00539116 -0.752612 0.658442 75 = -0.284462 -0.900601 0.328633 76 = 0.310109 -0.410186 0.85766 77 = 0.609331 0.313118 0.728473 78 = -0.00539116 -0.752612 0.658442 79 = -0.755715 0.223995 0.615403 80 = -0.00538868 -0.752614 0.65844 81 = -0.390488 -0.45853 0.798291 82 = 0.38247 -0.403651 -0.831133 83 = 0.34746 0.899521 -0.264825 84 = -0.44489 -0.0796366 -0.892038 85 = -0.232397 -0.728179 -0.644784 86 = -0.174271 -0.287532 0.941783 87 = 0.433151 0.0841662 0.897383 88 = 0.34682 0.894172 -0.283148 89 = -0.386269 0.385067 0.838164 90 = 0.799396 -0.153742 0.580801 91 = 0.310558 0.901742 -0.300691 92 = 0.780879 -0.429343 -0.453754 93 = 0.354533 0.89432 -0.272943 94 = -0.815016 0.162277 -0.556252 95 = 0.339319 0.899872 -0.274033 96 = -0.77281 0.421964 0.474037 97 = 0.381638 0.87561 -0.296073 98 = 0.499383 -0.616999 0.608218 99 = 0.437409 -0.869325 -0.230103 100 = -0.867004 -0.390215 -0.309896 101 = -0.847223 -0.124728 0.516388 102 = 0.0398878 -0.813772 0.579814 103 = -0.0279382 -0.998482 -0.0474766 104 = -0.617085 -0.782348 -0.0844882 105 = -0.620984 -0.57309 0.53474 106 = 0.584552 -0.267787 0.765891 107 = -0.347305 -0.899578 0.264836 108 = 0.534455 -0.637355 -0.555101 109 = -0.347304 -0.899579 0.264835 110 = -0.751756 -0.165298 -0.638388 111 = -0.347305 -0.899578 0.264836 112 = -0.701652 0.20427 0.682611 113 = -0.347306 -0.899578 0.264837 114 = 0.170093 -0.0711614 0.982855 115 = -0.973059 -0.116226 -0.199115 116 = 0.543075 0.164934 -0.823326 117 = 0.108184 -0.490258 0.864837 118 = -0.694975 -0.647506 -0.312643 119 = 0.29239 0.927127 -0.234402 120 = 0.875062 -0.0616162 0.480072 121 = 0.125392 -0.113381 -0.985607 122 = -0.954848 0.164935 0.247107 123 = 0.827068 -0.291694 0.480492 124 = 0.226293 -0.713513 -0.663091 125 = -0.730245 0.389578 -0.561223 126 = 0.697546 -1.63841e-007 0.71654 127 = 0.71653 5.2338e-006 -0.697556 128 = -0.697552 3.482e-006 -0.716534 129 = -0.71654 -5.3011e-007 0.697546 130 = 0.697546 0 0.71654 131 = 0 1 0 132 = 0.716541 1.03782e-006 -0.697545 133 = 0 1 0 134 = -0.697546 -1.52341e-007 -0.71654 135 = 0 1 0 136 = -0.71654 0 0.697546 137 = 0 1 0 138 = 0.697859 -6.8178e-009 0.716235 139 = 0.71623 -5.52097e-009 -0.697865 140 = -0.697864 -6.7414e-009 -0.71623 141 = -0.716235 -2.48755e-009 0.697859 142 = 0.697859 -1.66508e-009 0.716235 143 = 0 1 0 144 = 0.71623 -8.07167e-011 -0.697865 145 = 0 1 0 146 = -0.697865 8.86933e-009 -0.71623 147 = 0 1 0 148 = -0.716235 1.39947e-008 0.697859 149 = 0 1 0 150 = 0.697723 -4.8448e-009 0.716368 151 = 0.716362 0 -0.697728 152 = -0.697728 3.34626e-007 -0.716363 153 = -0.716369 4.47913e-007 0.697722 154 = 0.697723 0 0.716368 155 = 0 1 0 156 = 0.716363 0 -0.697728 157 = 0 1 0 158 = -0.697728 0 -0.716363 159 = 0 1 0 160 = -0.716368 9.96589e-008 0.697722 161 = 0 1 0 162 = -0.57735 0.57735 0.57735 163 = -0.575287 -0.589769 0.56676 164 = -0.579471 -0.56471 -0.587636 165 = -0.57735 0.57735 -0.57735 166 = 0.57735 0.57735 0.57735 167 = 0.575287 -0.589769 0.56676 168 = 0.579471 -0.56471 -0.587636 169 = 0.57735 0.57735 -0.57735 170 = 0.433198 0.0562082 0.899545 171 = -1.08834e-007 1 2.48407e-008 172 = 0.973386 0.0562094 0.22217 173 = -2.72086e-007 1 6.21018e-008 174 = 0.780595 0.0562102 -0.622505 175 = -2.72086e-007 1 6.21017e-008 176 = -1.21318e-007 0.0562101 -0.998419 177 = 5.31092e-014 1 4.96814e-008 178 = -0.780595 0.0562099 -0.622505 179 = 2.72086e-007 1 6.21016e-008 180 = -0.973386 0.0562094 0.22217 181 = 2.72086e-007 1 6.21017e-008 182 = -0.433198 0.0562081 0.899545 183 = 1.08834e-007 1 2.48407e-008 184 = 0.433199 0.0562077 0.899544 185 = 4.68323e-007 -1 9.72479e-007 186 = 0.973387 0.0562087 0.222167 187 = -9.25333e-008 -1 7.70443e-008 188 = 0.780594 0.0562099 -0.622505 189 = -5.83989e-007 -1 1.33292e-007 190 = -3.04904e-008 0.0562101 -0.998419 191 = -2.09331e-007 -1 -1.65489e-007 192 = -0.780595 0.0562099 -0.622504 193 = -2.09331e-007 -1 -2.18805e-007 194 = -0.973386 0.0562098 0.222171 195 = -5.8399e-007 -1 -1.33291e-007 196 = -0.433197 0.0562087 0.899545 197 = -9.25336e-008 -1 2.37281e-008 } positionVertex { 0 = -0.0477271 -0.16121 2.35374 1 = -0.107242 -0.16121 2.27911 2 = -0.0860014 -0.16121 2.18605 3 = 5.16993e-010 -0.16121 2.14463 4 = 0.0860015 -0.16121 2.18605 5 = 0.107242 -0.16121 2.27911 6 = 0.0477272 -0.16121 2.35374 7 = -0.0437499 0.00161131 2.34548 8 = -0.0983052 0.00161133 2.27707 9 = -0.0788347 0.00161133 2.19176 10 = 1.71359e-010 0.00161131 2.1538 11 = 0.0788347 0.00161133 2.19176 12 = 0.0983053 0.00161133 2.27707 13 = 0.04375 0.00161131 2.34548 14 = 0.452735 0.0354538 2.23476 15 = 0.452735 0.00693508 2.23476 16 = 0.452735 0.0053529 2.2745 17 = 0.452735 0.0354538 2.2745 18 = -0.452735 0.0354538 2.23476 19 = -0.452735 0.00693508 2.23476 20 = -0.452735 0.0053529 2.2745 21 = -0.452735 0.0354538 2.2745 22 = -0.353024 0.128914 2.27173 23 = -0.351622 0.128914 2.23707 24 = -0.320821 0.128914 2.23664 25 = -0.322222 0.128914 2.2713 26 = -0.353024 0.0335855 2.27173 27 = -0.351622 0.0335855 2.23707 28 = -0.320821 0.0335855 2.23664 29 = -0.322222 0.0335855 2.2713 30 = -0.0159888 0.128914 2.27173 31 = -0.014597 0.128914 2.23707 32 = 0.0159888 0.128914 2.23664 33 = 0.014597 0.128914 2.2713 34 = -0.0159888 0.0335855 2.27173 35 = -0.014597 0.0335855 2.23707 36 = 0.0159888 0.0335855 2.23664 37 = 0.014597 0.0335855 2.2713 38 = 0.329071 0.128914 2.27173 39 = 0.330486 0.128914 2.23707 40 = 0.361566 0.128914 2.23664 41 = 0.360152 0.128914 2.2713 42 = 0.329071 0.0335855 2.27173 43 = 0.330486 0.0335855 2.23707 44 = 0.361566 0.0335855 2.23664 45 = 0.360152 0.0335855 2.2713 46 = -0.314079 0.126789 2.23333 47 = -0.309747 0.123007 2.23273 48 = -0.30592 0.124645 2.23718 49 = -0.299263 0.228421 2.22275 50 = -0.29666 0.228421 2.21998 51 = -0.293728 0.228421 2.22408 52 = -0.364143 0.119686 2.26848 53 = -0.36998 0.115904 2.26788 54 = -0.366153 0.117541 2.27233 55 = -0.378959 0.221318 2.27906 56 = -0.382421 0.221318 2.28063 57 = -0.379489 0.221318 2.28473 58 = 0.304636 0.166324 2.30421 59 = 0.303016 0.154367 2.26147 60 = 0.344629 0.139095 2.26417 61 = 0.346249 0.151051 2.30691 62 = 0.315826 0.22583 2.29791 63 = 0.313449 0.208294 2.23522 64 = 0.374481 0.185895 2.23918 65 = 0.376858 0.203431 2.30186 66 = 0.286244 0.247096 2.30312 67 = 0.282045 0.221171 2.22104 68 = 0.408138 0.174894 2.2292 69 = 0.412338 0.200818 2.31128 70 = 0.308176 0.304192 2.28805 71 = 0.303976 0.278268 2.20597 72 = 0.430069 0.23199 2.21413 73 = 0.434269 0.257914 2.29621 74 = 0.370916 0.288677 2.32304 75 = 0.348752 0.231958 2.33975 76 = 0.343397 0.191143 2.19408 77 = 0.366674 0.247454 2.17745 78 = -0.0393151 0.246138 2.29745 79 = -0.0282437 0.195552 2.32946 80 = 0.0159199 0.198436 2.33312 81 = 0.0254585 0.250368 2.30282 82 = -0.0324918 0.20346 2.24872 83 = -0.0235916 0.166453 2.29624 84 = 0.0322818 0.207689 2.25409 85 = 0.0205723 0.169337 2.29989 86 = -0.0748117 0.255842 2.2969 87 = 0.0590113 0.26458 2.30798 88 = -0.0126892 0.280838 2.32842 89 = 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2.25025 120 = 0.0348568 0.119167 2.25497 121 = 0.0492914 0.228421 2.24921 122 = 0.0529706 0.228421 2.24826 123 = 0.0532592 0.228421 2.25329 124 = -0.0299839 0.120193 2.25324 125 = -0.0335006 0.115398 2.2525 126 = -0.0331515 0.117473 2.25796 127 = -0.0519278 0.221318 2.25375 128 = -0.0481637 0.221318 2.25428 129 = -0.0516387 0.221318 2.25879 130 = 0.377055 0.114381 2.27457 131 = 0.375228 0.122378 2.27256 132 = 0.373453 0.116832 2.27869 133 = 0.388935 0.228421 2.28455 134 = 0.392227 0.228421 2.28645 135 = 0.388908 0.228421 2.29024 136 = 0.329521 0.120193 2.23191 137 = 0.32419 0.114524 2.23502 138 = 0.32779 0.112448 2.2309 139 = 0.313493 0.221318 2.21691 140 = 0.315813 0.221318 2.21992 141 = 0.310174 0.221318 2.22071 } textureTriangle { 0 { 0 = 1 0 16 1 = 15 16 0 2 = 1 16 2 3 = 16 18 2 4 = 4 3 21 5 = 21 3 20 6 = 3 2 20 7 = 20 2 18 8 = 4 21 5 9 = 21 23 5 10 = 5 23 6 11 = 23 25 6 12 = 7 6 15 13 = 25 15 6 14 = 14 8 13 15 = 13 8 10 16 = 8 9 10 17 = 10 11 13 18 = 13 11 12 19 = 30 31 29 20 = 31 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165 102 = 152 153 151 103 = 153 150 151 104 = 180 171 179 105 = 178 179 171 106 = 187 184 186 107 = 184 185 186 108 = 189 147 159 109 = 159 147 155 110 = 185 184 194 111 = 184 197 194 112 = 197 153 194 113 = 153 152 194 114 = 40 199 41 115 = 199 200 41 116 = 166 173 162 117 = 173 176 162 118 = 178 171 153 119 = 153 171 150 120 = 133 177 130 121 = 177 174 130 122 = 202 203 205 123 = 203 204 205 124 = 236 235 214 125 = 235 127 214 126 = 209 206 208 127 = 206 207 208 128 = 138 215 133 129 = 213 177 215 130 = 177 133 215 131 = 248 247 213 132 = 247 177 213 133 = 211 236 128 134 = 210 128 214 135 = 236 214 128 136 = 46 138 201 137 = 138 133 201 138 = 215 138 160 139 = 217 160 138 140 = 190 161 213 141 = 161 212 213 142 = 219 221 216 143 = 220 216 221 144 = 219 216 218 145 = 216 217 218 146 = 174 132 130 147 = 130 132 253 148 = 217 216 160 149 = 216 183 160 150 = 183 161 160 151 = 161 190 160 152 = 215 160 213 153 = 160 190 213 154 = 252 128 137 155 = 137 128 210 156 = 225 222 224 157 = 222 223 224 158 = 182 193 196 159 = 193 192 196 160 = 170 157 182 161 = 157 193 182 162 = 170 167 157 163 = 167 164 157 164 = 229 230 225 165 = 228 222 230 166 = 222 225 230 167 = 231 232 228 168 = 232 222 228 169 = 156 170 148 170 = 169 148 182 171 = 170 182 148 172 = 234 229 233 173 = 229 225 233 174 = 230 229 110 175 = 109 110 229 176 = 191 107 188 177 = 107 169 188 178 = 149 148 91 179 = 88 91 148 180 = 149 91 101 181 = 91 102 101 182 = 223 226 224 183 = 224 226 227 184 = 109 91 110 185 = 91 88 110 186 = 88 107 110 187 = 107 104 110 188 = 230 110 228 189 = 110 237 228 190 = 88 148 107 191 = 107 148 169 192 = 238 82 241 193 = 82 84 241 194 = 238 241 246 195 = 246 241 249 196 = 81 87 82 197 = 82 87 84 198 = 240 81 71 199 = 82 71 81 200 = 242 71 238 201 = 238 71 82 202 = 250 251 238 203 = 251 242 238 204 = 242 244 71 205 = 244 245 71 206 = 242 68 244 207 = 68 64 244 208 = 68 239 64 209 = 239 67 64 210 = 62 61 19 211 = 61 20 19 212 = 62 19 15 213 = 15 19 12 214 = 15 12 254 215 = 254 12 243 216 = 181 195 136 217 = 195 175 136 218 = 62 21 61 219 = 21 18 61 220 = 181 136 62 221 = 136 21 62 222 = 21 47 18 223 = 47 198 18 224 = 21 45 47 225 = 45 44 47 226 = 45 135 44 227 = 135 141 44 } } textureVertex { 0 { 0 = 0 0.522535 1 = 0.142857 0.522535 2 = 0.285714 0.522535 3 = 0.428571 0.522535 4 = 0.571429 0.522535 5 = 0.714286 0.522535 6 = 0.857143 0.522535 7 = 1 0.522535 8 = 0.351795 0.136111 9 = 0.242221 0.0487291 10 = 0.105585 0.0799153 11 = 0.0447767 0.206186 12 = 0.105585 0.332457 13 = 0.242221 0.363643 14 = 0.351795 0.276261 15 = 0.339669 0.141951 16 = 0.239227 0.0618504 17 = 0.215648 0.989872 18 = 0.113977 0.0904378 19 = 0.215648 0.989872 20 = 0.0582356 0.206186 21 = 0.113977 0.321934 22 = 0.0105042 0.0117639 23 = 0.239227 0.350522 24 = 0.0576869 0.0117639 25 = 0.339669 0.270421 26 = 0.705271 1.69848 27 = 0.901874 1.69868 28 = 0.388739 1 29 = 0.811745 0.903452 30 = 1 0.512536 31 = 0.811745 0.12162 32 = 0.38874 0.0250722 33 = 0.0495156 0.295594 34 = 0.0495155 0.729478 35 = 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normalVertexNr = 143 147 149 positionVertexNr = 33 31 30 smoothingGroup = 1 } 54 { materialNr = 0 normalVertexNr = 130 136 126 positionVertexNr = 41 38 45 smoothingGroup = 72 } 55 { materialNr = 0 normalVertexNr = 136 129 126 positionVertexNr = 38 42 45 smoothingGroup = 40 } 56 { materialNr = 0 normalVertexNr = 128 129 134 positionVertexNr = 43 42 39 smoothingGroup = 18 } 57 { materialNr = 0 normalVertexNr = 129 136 134 positionVertexNr = 42 38 39 smoothingGroup = 34 } 58 { materialNr = 0 normalVertexNr = 134 132 128 positionVertexNr = 39 40 43 smoothingGroup = 24 } 59 { materialNr = 0 normalVertexNr = 132 127 128 positionVertexNr = 40 44 43 smoothingGroup = 12 } 60 { materialNr = 0 normalVertexNr = 127 132 126 positionVertexNr = 44 40 45 smoothingGroup = 6 } 61 { materialNr = 0 normalVertexNr = 126 132 130 positionVertexNr = 45 40 41 smoothingGroup = 66 } 62 { materialNr = 0 normalVertexNr = 133 135 131 positionVertexNr = 40 39 41 smoothingGroup = 1 } 63 { materialNr = 0 normalVertexNr = 131 135 137 positionVertexNr = 41 39 38 smoothingGroup = 1 } 64 { materialNr = 0 normalVertexNr = 124 125 121 positionVertexNr = 47 46 50 smoothingGroup = 24704 } 65 { materialNr = 0 normalVertexNr = 125 122 121 positionVertexNr = 46 49 50 smoothingGroup = 136 } 66 { materialNr = 0 normalVertexNr = 124 121 123 positionVertexNr = 47 50 48 smoothingGroup = 16432 } 67 { materialNr = 0 normalVertexNr = 123 121 120 positionVertexNr = 48 50 51 smoothingGroup = 18 } 68 { materialNr = 0 normalVertexNr = 123 120 125 positionVertexNr = 48 51 46 smoothingGroup = 515 } 69 { materialNr = 0 normalVertexNr = 125 120 122 positionVertexNr = 46 51 49 smoothingGroup = 9 } 70 { materialNr = 0 normalVertexNr = 118 119 124 positionVertexNr = 53 52 47 smoothingGroup = 7168 } 71 { materialNr = 0 normalVertexNr = 124 119 125 positionVertexNr = 47 52 46 smoothingGroup = 10244 } 72 { materialNr = 0 normalVertexNr = 118 124 117 positionVertexNr = 53 47 54 smoothingGroup = 4616 } 73 { materialNr = 0 normalVertexNr = 123 117 124 positionVertexNr = 48 54 47 smoothingGroup = 296 } 74 { materialNr = 0 normalVertexNr = 117 123 119 positionVertexNr = 54 48 52 smoothingGroup = 448 } 75 { materialNr = 0 normalVertexNr = 119 123 125 positionVertexNr = 52 48 46 smoothingGroup = 580 } 76 { materialNr = 0 normalVertexNr = 118 115 119 positionVertexNr = 53 56 52 smoothingGroup = 1072 } 77 { materialNr = 0 normalVertexNr = 115 116 119 positionVertexNr = 56 55 52 smoothingGroup = 40 } 78 { materialNr = 0 normalVertexNr = 118 117 115 positionVertexNr = 53 54 56 smoothingGroup = 532 } 79 { materialNr = 0 normalVertexNr = 117 114 115 positionVertexNr = 54 57 56 smoothingGroup = 6 } 80 { materialNr = 0 normalVertexNr = 117 119 114 positionVertexNr = 54 52 57 smoothingGroup = 131 } 81 { materialNr = 0 normalVertexNr = 119 116 114 positionVertexNr = 52 55 57 smoothingGroup = 9 } 82 { materialNr = 0 normalVertexNr = 102 105 106 positionVertexNr = 65 62 61 smoothingGroup = 24832 } 83 { materialNr = 0 normalVertexNr = 105 112 106 positionVertexNr = 62 58 61 smoothingGroup = 8196 } 84 { materialNr = 0 normalVertexNr = 104 110 105 positionVertexNr = 63 59 62 smoothingGroup = 6176 } 85 { materialNr = 0 normalVertexNr = 110 112 105 positionVertexNr = 59 58 62 smoothingGroup = 2052 } 86 { materialNr = 0 normalVertexNr = 103 108 104 positionVertexNr = 64 60 63 smoothingGroup = 8216 } 87 { materialNr = 0 normalVertexNr = 108 110 104 positionVertexNr = 60 59 63 smoothingGroup = 40 } 88 { materialNr = 0 normalVertexNr = 103 102 108 positionVertexNr = 64 65 60 smoothingGroup = 4114 } 89 { materialNr = 0 normalVertexNr = 102 106 108 positionVertexNr = 65 61 60 smoothingGroup = 16386 } 90 { materialNr = 0 normalVertexNr = 98 86 102 positionVertexNr = 69 75 65 smoothingGroup = 2568 } 91 { materialNr = 0 normalVertexNr = 101 105 86 positionVertexNr = 66 62 75 smoothingGroup = 1216 } 92 { materialNr = 0 normalVertexNr = 105 102 86 positionVertexNr = 62 65 75 smoothingGroup = 328 } 93 { materialNr = 0 normalVertexNr = 100 104 101 positionVertexNr = 67 63 66 smoothingGroup = 262 } 94 { materialNr = 0 normalVertexNr = 104 105 101 positionVertexNr = 63 62 66 smoothingGroup = 5122 } 95 { materialNr = 0 normalVertexNr = 99 103 85 positionVertexNr = 68 64 76 smoothingGroup = 1792 } 96 { materialNr = 0 normalVertexNr = 100 85 104 positionVertexNr = 67 76 63 smoothingGroup = 196 } 97 { materialNr = 0 normalVertexNr = 103 104 85 positionVertexNr = 64 63 76 smoothingGroup = 8832 } 98 { materialNr = 0 normalVertexNr = 99 98 103 positionVertexNr = 68 69 64 smoothingGroup = 292 } 99 { materialNr = 0 normalVertexNr = 98 102 103 positionVertexNr = 69 65 64 smoothingGroup = 6148 } 100 { materialNr = 0 normalVertexNr = 86 98 87 positionVertexNr = 75 69 74 smoothingGroup = 528 } 101 { materialNr = 0 normalVertexNr = 90 87 98 positionVertexNr = 73 74 69 smoothingGroup = 80 } 102 { materialNr = 0 normalVertexNr = 96 94 101 positionVertexNr = 70 71 66 smoothingGroup = 48 } 103 { materialNr = 0 normalVertexNr = 94 100 101 positionVertexNr = 71 67 66 smoothingGroup = 280 } 104 { materialNr = 0 normalVertexNr = 99 85 92 positionVertexNr = 68 76 72 smoothingGroup = 1042 } 105 { materialNr = 0 normalVertexNr = 82 92 85 positionVertexNr = 77 72 76 smoothingGroup = 16 } 106 { materialNr = 0 normalVertexNr = 99 92 98 positionVertexNr = 68 72 69 smoothingGroup = 35 } 107 { materialNr = 0 normalVertexNr = 92 90 98 positionVertexNr = 72 73 69 smoothingGroup = 65 } 108 { materialNr = 0 normalVertexNr = 113 111 107 positionVertexNr = 58 59 61 smoothingGroup = 1 } 109 { materialNr = 0 normalVertexNr = 107 111 109 positionVertexNr = 61 59 60 smoothingGroup = 1 } 110 { materialNr = 1 normalVertexNr = 91 93 88 positionVertexNr = 73 72 74 smoothingGroup = 8 } 111 { materialNr = 1 normalVertexNr = 93 83 88 positionVertexNr = 72 77 74 smoothingGroup = 12 } 112 { materialNr = 1 normalVertexNr = 83 95 88 positionVertexNr = 77 71 74 smoothingGroup = 6 } 113 { materialNr = 1 normalVertexNr = 95 97 88 positionVertexNr = 71 70 74 smoothingGroup = 2 } 114 { materialNr = 0 normalVertexNr = 164 165 168 positionVertexNr = 19 18 15 smoothingGroup = 9 } 115 { materialNr = 0 normalVertexNr = 165 169 168 positionVertexNr = 18 14 15 smoothingGroup = 1027 } 116 { materialNr = 0 normalVertexNr = 86 89 101 positionVertexNr = 75 74 66 smoothingGroup = 129 } 117 { materialNr = 0 normalVertexNr = 89 96 101 positionVertexNr = 74 70 66 smoothingGroup = 33 } 118 { materialNr = 0 normalVertexNr = 84 85 94 positionVertexNr = 77 76 71 smoothingGroup = 1 } 119 { materialNr = 0 normalVertexNr = 94 85 100 positionVertexNr = 71 76 67 smoothingGroup = 73 } 120 { materialNr = 0 normalVertexNr = 76 81 77 positionVertexNr = 81 78 80 smoothingGroup = 24832 } 121 { materialNr = 0 normalVertexNr = 81 79 77 positionVertexNr = 78 79 80 smoothingGroup = 8196 } 122 { materialNr = 0 normalVertexNr = 75 73 81 positionVertexNr = 82 83 78 smoothingGroup = 6176 } 123 { materialNr = 0 normalVertexNr = 73 79 81 positionVertexNr = 83 79 78 smoothingGroup = 2052 } 124 { materialNr = 0 normalVertexNr = 72 70 75 positionVertexNr = 84 85 82 smoothingGroup = 8216 } 125 { materialNr = 0 normalVertexNr = 70 73 75 positionVertexNr = 85 83 82 smoothingGroup = 40 } 126 { materialNr = 0 normalVertexNr = 72 76 70 positionVertexNr = 84 81 85 smoothingGroup = 4114 } 127 { materialNr = 0 normalVertexNr = 76 77 70 positionVertexNr = 81 80 85 smoothingGroup = 16386 } 128 { materialNr = 0 normalVertexNr = 68 67 76 positionVertexNr = 87 88 81 smoothingGroup = 2568 } 129 { materialNr = 0 normalVertexNr = 69 81 67 positionVertexNr = 86 78 88 smoothingGroup = 1216 } 130 { materialNr = 0 normalVertexNr = 81 76 67 positionVertexNr = 78 81 88 smoothingGroup = 328 } 131 { materialNr = 0 normalVertexNr = 66 75 69 positionVertexNr = 89 82 86 smoothingGroup = 262 } 132 { materialNr = 0 normalVertexNr = 75 81 69 positionVertexNr = 82 78 86 smoothingGroup = 5122 } 133 { materialNr = 0 normalVertexNr = 65 72 64 positionVertexNr = 90 84 91 smoothingGroup = 1792 } 134 { materialNr = 0 normalVertexNr = 66 64 75 positionVertexNr = 89 91 82 smoothingGroup = 196 } 135 { materialNr = 0 normalVertexNr = 72 75 64 positionVertexNr = 84 82 91 smoothingGroup = 8832 } 136 { materialNr = 0 normalVertexNr = 65 68 72 positionVertexNr = 90 87 84 smoothingGroup = 292 } 137 { materialNr = 0 normalVertexNr = 68 76 72 positionVertexNr = 87 81 84 smoothingGroup = 6148 } 138 { materialNr = 0 normalVertexNr = 67 68 59 positionVertexNr = 88 87 93 smoothingGroup = 528 } 139 { materialNr = 0 normalVertexNr = 62 59 68 positionVertexNr = 92 93 87 smoothingGroup = 80 } 140 { materialNr = 0 normalVertexNr = 57 55 69 positionVertexNr = 94 95 86 smoothingGroup = 48 } 141 { materialNr = 0 normalVertexNr = 55 66 69 positionVertexNr = 95 89 86 smoothingGroup = 280 } 142 { materialNr = 0 normalVertexNr = 65 64 50 positionVertexNr = 90 91 97 smoothingGroup = 1042 } 143 { materialNr = 0 normalVertexNr = 52 50 64 positionVertexNr = 96 97 91 smoothingGroup = 16 } 144 { materialNr = 0 normalVertexNr = 65 50 68 positionVertexNr = 90 97 87 smoothingGroup = 35 } 145 { materialNr = 0 normalVertexNr = 50 62 68 positionVertexNr = 97 92 87 smoothingGroup = 65 } 146 { materialNr = 0 normalVertexNr = 80 74 78 positionVertexNr = 79 83 80 smoothingGroup = 1 } 147 { materialNr = 0 normalVertexNr = 78 74 71 positionVertexNr = 80 83 85 smoothingGroup = 1 } 148 { materialNr = 1 normalVertexNr = 63 51 60 positionVertexNr = 92 97 93 smoothingGroup = 8 } 149 { materialNr = 1 normalVertexNr = 51 53 60 positionVertexNr = 97 96 93 smoothingGroup = 12 } 150 { materialNr = 1 normalVertexNr = 53 56 60 positionVertexNr = 96 95 93 smoothingGroup = 6 } 151 { materialNr = 1 normalVertexNr = 56 58 60 positionVertexNr = 95 94 93 smoothingGroup = 2 } 152 { materialNr = 0 normalVertexNr = 67 61 69 positionVertexNr = 88 93 86 smoothingGroup = 129 } 153 { materialNr = 0 normalVertexNr = 61 57 69 positionVertexNr = 93 94 86 smoothingGroup = 33 } 154 { materialNr = 0 normalVertexNr = 54 64 55 positionVertexNr = 96 91 95 smoothingGroup = 1 } 155 { materialNr = 0 normalVertexNr = 55 64 66 positionVertexNr = 95 91 89 smoothingGroup = 73 } 156 { materialNr = 0 normalVertexNr = 46 49 47 positionVertexNr = 101 98 100 smoothingGroup = 229376 } 157 { materialNr = 0 normalVertexNr = 49 48 47 positionVertexNr = 98 99 100 smoothingGroup = 66304 } 158 { materialNr = 0 normalVertexNr = 45 44 49 positionVertexNr = 102 103 98 smoothingGroup = 4176 } 159 { materialNr = 0 normalVertexNr = 44 48 49 positionVertexNr = 103 99 98 smoothingGroup = 276 } 160 { materialNr = 0 normalVertexNr = 43 42 45 positionVertexNr = 104 105 102 smoothingGroup = 49184 } 161 { materialNr = 0 normalVertexNr = 42 44 45 positionVertexNr = 105 103 102 smoothingGroup = 104 } 162 { materialNr = 0 normalVertexNr = 43 46 42 positionVertexNr = 104 101 105 smoothingGroup = 24592 } 163 { materialNr = 0 normalVertexNr = 46 47 42 positionVertexNr = 101 100 105 smoothingGroup = 131090 } 164 { materialNr = 0 normalVertexNr = 40 39 46 positionVertexNr = 107 108 101 smoothingGroup = 4136 } 165 { materialNr = 0 normalVertexNr = 41 49 39 positionVertexNr = 106 98 108 smoothingGroup = 3200 } 166 { materialNr = 0 normalVertexNr = 49 46 39 positionVertexNr = 98 101 108 smoothingGroup = 32904 } 167 { materialNr = 0 normalVertexNr = 38 45 41 positionVertexNr = 109 102 106 smoothingGroup = 518 } 168 { materialNr = 0 normalVertexNr = 45 49 41 positionVertexNr = 102 98 106 smoothingGroup = 6146 } 169 { materialNr = 0 normalVertexNr = 37 43 36 positionVertexNr = 110 104 111 smoothingGroup = 3584 } 170 { materialNr = 0 normalVertexNr = 38 36 45 positionVertexNr = 109 111 102 smoothingGroup = 388 } 171 { materialNr = 0 normalVertexNr = 43 45 36 positionVertexNr = 104 102 111 smoothingGroup = 34048 } 172 { materialNr = 0 normalVertexNr = 37 40 43 positionVertexNr = 110 107 104 smoothingGroup = 580 } 173 { materialNr = 0 normalVertexNr = 40 46 43 positionVertexNr = 107 101 104 smoothingGroup = 12292 } 174 { materialNr = 0 normalVertexNr = 39 40 32 positionVertexNr = 108 107 113 smoothingGroup = 304 } 175 { materialNr = 0 normalVertexNr = 34 32 40 positionVertexNr = 112 113 107 smoothingGroup = 144 } 176 { materialNr = 0 normalVertexNr = 30 28 41 positionVertexNr = 114 115 106 smoothingGroup = 96 } 177 { materialNr = 0 normalVertexNr = 28 38 41 positionVertexNr = 115 109 106 smoothingGroup = 552 } 178 { materialNr = 0 normalVertexNr = 37 36 24 positionVertexNr = 110 111 117 smoothingGroup = 2082 } 179 { materialNr = 0 normalVertexNr = 26 24 36 positionVertexNr = 116 117 111 smoothingGroup = 48 } 180 { materialNr = 0 normalVertexNr = 37 24 40 positionVertexNr = 110 117 107 smoothingGroup = 67 } 181 { materialNr = 0 normalVertexNr = 24 34 40 positionVertexNr = 117 112 107 smoothingGroup = 129 } 182 { materialNr = 0 normalVertexNr = 48 44 47 positionVertexNr = 99 103 100 smoothingGroup = 517 } 183 { materialNr = 0 normalVertexNr = 47 44 42 positionVertexNr = 100 103 105 smoothingGroup = 11 } 184 { materialNr = 1 normalVertexNr = 35 25 33 positionVertexNr = 112 117 113 smoothingGroup = 8 } 185 { materialNr = 1 normalVertexNr = 25 27 33 positionVertexNr = 117 116 113 smoothingGroup = 12 } 186 { materialNr = 1 normalVertexNr = 27 29 33 positionVertexNr = 116 115 113 smoothingGroup = 6 } 187 { materialNr = 1 normalVertexNr = 29 31 33 positionVertexNr = 115 114 113 smoothingGroup = 2 } 188 { materialNr = 0 normalVertexNr = 39 32 41 positionVertexNr = 108 113 106 smoothingGroup = 1281 } 189 { materialNr = 0 normalVertexNr = 32 30 41 positionVertexNr = 113 114 106 smoothingGroup = 65 } 190 { materialNr = 0 normalVertexNr = 26 36 28 positionVertexNr = 116 111 115 smoothingGroup = 17 } 191 { materialNr = 0 normalVertexNr = 28 36 38 positionVertexNr = 115 111 109 smoothingGroup = 137 } 192 { materialNr = 0 normalVertexNr = 23 22 19 positionVertexNr = 118 119 122 smoothingGroup = 28672 } 193 { materialNr = 0 normalVertexNr = 22 20 19 positionVertexNr = 119 121 122 smoothingGroup = 4104 } 194 { materialNr = 0 normalVertexNr = 23 19 21 positionVertexNr = 118 122 120 smoothingGroup = 16432 } 195 { materialNr = 0 normalVertexNr = 21 19 18 positionVertexNr = 120 122 123 smoothingGroup = 18 } 196 { materialNr = 0 normalVertexNr = 21 18 22 positionVertexNr = 120 123 119 smoothingGroup = 67 } 197 { materialNr = 0 normalVertexNr = 22 18 20 positionVertexNr = 119 123 121 smoothingGroup = 9 } 198 { materialNr = 0 normalVertexNr = 15 21 17 positionVertexNr = 126 120 124 smoothingGroup = 7168 } 199 { materialNr = 0 normalVertexNr = 22 17 21 positionVertexNr = 119 124 120 smoothingGroup = 2116 } 200 { materialNr = 0 normalVertexNr = 16 17 23 positionVertexNr = 125 124 118 smoothingGroup = 896 } 201 { materialNr = 0 normalVertexNr = 23 17 22 positionVertexNr = 118 124 119 smoothingGroup = 8452 } 202 { materialNr = 0 normalVertexNr = 21 15 23 positionVertexNr = 120 126 118 smoothingGroup = 1064 } 203 { materialNr = 0 normalVertexNr = 15 16 23 positionVertexNr = 126 125 118 smoothingGroup = 584 } 204 { materialNr = 0 normalVertexNr = 16 14 17 positionVertexNr = 125 127 124 smoothingGroup = 176 } 205 { materialNr = 0 normalVertexNr = 14 13 17 positionVertexNr = 127 128 124 smoothingGroup = 40 } 206 { materialNr = 0 normalVertexNr = 16 15 14 positionVertexNr = 125 126 127 smoothingGroup = 84 } 207 { materialNr = 0 normalVertexNr = 15 12 14 positionVertexNr = 126 129 127 smoothingGroup = 6 } 208 { materialNr = 0 normalVertexNr = 15 17 12 positionVertexNr = 126 124 129 smoothingGroup = 4099 } 209 { materialNr = 0 normalVertexNr = 17 13 12 positionVertexNr = 124 128 129 smoothingGroup = 9 } 210 { materialNr = 0 normalVertexNr = 11 10 7 positionVertexNr = 130 131 134 smoothingGroup = 49168 } 211 { materialNr = 0 normalVertexNr = 10 8 7 positionVertexNr = 131 133 134 smoothingGroup = 24 } 212 { materialNr = 0 normalVertexNr = 11 7 9 positionVertexNr = 130 134 132 smoothingGroup = 32900 } 213 { materialNr = 0 normalVertexNr = 9 7 6 positionVertexNr = 132 134 135 smoothingGroup = 6 } 214 { materialNr = 0 normalVertexNr = 9 6 10 positionVertexNr = 132 135 131 smoothingGroup = 8195 } 215 { materialNr = 0 normalVertexNr = 10 6 8 positionVertexNr = 131 135 133 smoothingGroup = 9 } 216 { materialNr = 0 normalVertexNr = 9 10 4 positionVertexNr = 132 131 137 smoothingGroup = 12320 } 217 { materialNr = 0 normalVertexNr = 10 5 4 positionVertexNr = 131 136 137 smoothingGroup = 7168 } 218 { materialNr = 0 normalVertexNr = 11 3 10 positionVertexNr = 130 138 131 smoothingGroup = 17152 } 219 { materialNr = 0 normalVertexNr = 3 5 10 positionVertexNr = 138 136 131 smoothingGroup = 1664 } 220 { materialNr = 0 normalVertexNr = 9 4 11 positionVertexNr = 132 137 130 smoothingGroup = 168 } 221 { materialNr = 0 normalVertexNr = 4 3 11 positionVertexNr = 137 138 130 smoothingGroup = 328 } 222 { materialNr = 0 normalVertexNr = 3 2 5 positionVertexNr = 138 139 136 smoothingGroup = 176 } 223 { materialNr = 0 normalVertexNr = 2 1 5 positionVertexNr = 139 140 136 smoothingGroup = 40 } 224 { materialNr = 0 normalVertexNr = 3 4 2 positionVertexNr = 138 137 139 smoothingGroup = 84 } 225 { materialNr = 0 normalVertexNr = 4 0 2 positionVertexNr = 137 141 139 smoothingGroup = 6 } 226 { materialNr = 0 normalVertexNr = 4 5 0 positionVertexNr = 137 136 141 smoothingGroup = 2051 } 227 { materialNr = 0 normalVertexNr = 5 1 0 positionVertexNr = 136 140 141 smoothingGroup = 9 } } }