Singles (French)/Singles-FrenchVersion-Win95.iso/data1.cab/Character/elaineHairShortCute.ams

Text File | 2004-03-05 | 130KB | 7,783 lines

Wonderlib::MVFMesh object
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        273 = 0.0670187 -0.0773651 1.62903
        274 = 0.0491541 -0.10667 1.6275
        275 = 0.0206102 -0.118045 1.62657
        276 = 0.0650635 0.00922344 1.62429
        277 = 0.0620231 0.0152641 1.63514
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        279 = 0.0601215 0.0214519 1.64642
        280 = 0.0580118 0.0267833 1.65837
        281 = 0.0556359 0.0309283 1.66705
        282 = 0.0478747 0.0372864 1.67071
        283 = 0.0396117 0.0413549 1.67373
        284 = 0.0260395 0.0489118 1.67078
        285 = 0.0129264 0.052109 1.67262
        286 = 0.0086982 -0.107268 1.59086
        287 = 0.0199576 -0.104488 1.58919
        288 = 0.0348555 -0.0979784 1.58795
        289 = 0.0481698 -0.0659958 1.57374
        290 = 0.0593768 -0.0467047 1.58793
        291 = 0.0730982 -0.0353015 1.61467
        292 = 0.0358004 -0.0774883 1.56846
        293 = 0.0417075 -0.0847652 1.58287
        294 = 0.0491058 -0.0904842 1.59839
        295 = 0.0560388 -0.093809 1.61604
        296 = 0.0735072 -0.0322448 1.6327
        297 = 0.0715957 -0.0335974 1.62397
        298 = 0.071758 -0.0391995 1.61378
        299 = 0.069221 -0.0385752 1.60422
        300 = 0.0713564 -0.0359973 1.60713
        301 = 0.0698841 -0.0387373 1.60659
        302 = 0.0526634 -0.0457633 1.57657
        303 = 0.0459 -0.0642196 1.56784
        304 = 0.0380761 -0.0797287 1.57296
        305 = 0.0289072 -0.0898283 1.57443
        306 = 0.0178511 -0.0921469 1.56462
        307 = 0.00715566 -0.095149 1.56791
    }

    textureTriangle
    {

        0
        {
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            1 = 0 3 1
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            3 = 7 6 5
            4 = 11 10 8
            5 = 8 10 9
            6 = 15 14 12
            7 = 12 14 13
            8 = 17 16 18
            9 = 16 19 18
            10 = 21 20 22
            11 = 20 23 22
            12 = 25 24 26
            13 = 24 27 26
            14 = 28 13 29
            15 = 13 14 29
            16 = 31 30 18
            17 = 17 18 30
            18 = 32 35 33
            19 = 35 34 33
            20 = 39 38 36
            21 = 36 38 37
            22 = 21 22 40
            23 = 26 42 25
            24 = 25 42 41
            25 = 29 44 28
            26 = 28 44 43
            27 = 30 31 45
            28 = 31 46 45
            29 = 49 48 50
            30 = 47 50 48
            31 = 51 54 52
            32 = 54 53 52
            33 = 58 57 55
            34 = 55 57 56
            35 = 41 42 59
            36 = 42 60 59
            37 = 44 62 43
            38 = 43 62 61
            39 = 46 64 45
            40 = 45 64 63
            41 = 48 49 65
            42 = 49 66 65
            43 = 52 53 67
            44 = 56 57 68
            45 = 57 69 68
            46 = 59 60 70
            47 = 60 71 70
            48 = 61 62 72
            49 = 62 73 72
            50 = 64 75 63
            51 = 63 75 74
            52 = 77 76 66
            53 = 65 66 76
            54 = 78 67 68
            55 = 67 79 68
            56 = 69 80 68
            57 = 68 80 78
            58 = 71 82 70
            59 = 70 82 81
            60 = 76 77 83
            61 = 83 77 84
            62 = 86 85 40
            63 = 85 21 40
            64 = 55 56 88
            65 = 87 88 56
            66 = 90 89 91
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            76 = 105 104 106
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            78 = 108 107 109
            79 = 107 110 109
            80 = 112 111 113
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            83 = 115 118 116
            84 = 120 119 106
            85 = 106 119 105
            86 = 91 92 25
            87 = 92 24 25
            88 = 121 124 122
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            90 = 104 126 103
            91 = 126 125 103
            92 = 126 122 125
            93 = 125 122 123
            94 = 128 127 122
            95 = 127 121 122
            96 = 129 128 126
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            100 = 58 130 93
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            104 = 135 134 136
            105 = 134 137 136
            106 = 139 138 84
            107 = 138 83 84
            108 = 80 139 78
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            110 = 81 82 136
            111 = 135 136 82
            112 = 68 79 56
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            114 = 95 96 140
            115 = 140 96 141
            116 = 141 143 140
            117 = 142 140 143
            118 = 145 142 144
            119 = 144 142 143
            120 = 144 146 145
            121 = 146 147 145
            122 = 93 95 58
            123 = 57 58 95
            124 = 140 69 95
            125 = 69 57 95
            126 = 69 140 80
            127 = 80 140 142
            128 = 142 145 80
            129 = 145 139 80
            130 = 145 147 139
            131 = 147 138 139
            132 = 41 94 25
            133 = 94 91 25
            134 = 94 41 96
            135 = 96 41 59
            136 = 96 59 141
            137 = 141 59 70
            138 = 70 81 141
            139 = 143 141 81
            140 = 81 136 143
            141 = 136 144 143
            142 = 136 137 144
            143 = 137 146 144
            144 = 10 11 1
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            160 = 134 135 133
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            176 = 4 5 150
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            182 = 35 36 37
            183 = 50 51 49
            184 = 49 51 52
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            186 = 66 52 67
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            188 = 77 66 67
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            192 = 54 88 53
            193 = 53 88 87
            194 = 67 53 79
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            198 = 131 129 89
            199 = 129 126 89
            200 = 89 126 104
            201 = 89 104 92
            202 = 104 105 92
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            204 = 92 105 119
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            207 = 119 108 24
            208 = 27 109 12
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            215 = 16 116 19
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            218 = 100 127 128
            219 = 128 129 99
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            222 = 102 129 131
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            235 = 34 51 50
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            254 = 149 113 148
            255 = 113 114 148
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            265 = 158 11 8
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            272 = 150 162 4
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            positionVertexNr = 302 303 240
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        545
        {
            materialNr = 0
            normalVertexNr = 67 4 141
            positionVertexNr = 240 303 166
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        546
        {
            materialNr = 0
            normalVertexNr = 3 15 4
            positionVertexNr = 304 292 303
            smoothingGroup = 261
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        547
        {
            materialNr = 0
            normalVertexNr = 141 4 15
            positionVertexNr = 166 303 292
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        548
        {
            materialNr = 0
            normalVertexNr = 2 140 3
            positionVertexNr = 305 167 304
            smoothingGroup = 50
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        549
        {
            materialNr = 0
            normalVertexNr = 15 3 140
            positionVertexNr = 292 304 167
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        550
        {
            materialNr = 0
            normalVertexNr = 2 1 140
            positionVertexNr = 305 306 167
            smoothingGroup = 1041
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        551
        {
            materialNr = 0
            normalVertexNr = 140 1 51
            positionVertexNr = 167 306 256
            smoothingGroup = 9
        }

        552
        {
            materialNr = 0
            normalVertexNr = 0 50 1
            positionVertexNr = 307 257 306
            smoothingGroup = 65542
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        553
        {
            materialNr = 0
            normalVertexNr = 51 1 50
            positionVertexNr = 256 306 257
            smoothingGroup = 12
        }

        554
        {
            materialNr = 0
            normalVertexNr = 307 50 284
            positionVertexNr = 0 257 23
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        555
        {
            materialNr = 0
            normalVertexNr = 50 0 284
            positionVertexNr = 257 307 23
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}