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data1.cab
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Mesh
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kommodeDesign.ams
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Text File
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2004-03-05
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65KB
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3,275 lines
Wonderlib::MVFMesh object
{
boneName
{
}
boneWeight
{
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material
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Wonderlib::Material 0
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name = phong11
power = 8
specular = 0.55372 0.55372 0.55372 0.5
srcBlend = 4
texture =
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Wonderlib::Material 1
{
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bumpmap =
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dstBlend = 5
name = Holz1
power = 11
specular = 0.974 0.986406 1 0.5
srcBlend = 4
texture =
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Wonderlib::Material 2
{
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dstBlend = 5
name = Glass1
power = 8
specular = 0 0 0 0.1
srcBlend = 4
texture =
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54 = 43 116 76
55 = 90 116 42
56 = 43 42 116
57 = 105 90 41
58 = 42 41 90
59 = 27 104 41
60 = 41 104 105
61 = 151 136 150
62 = 133 150 136
63 = 49 44 52
64 = 44 53 52
65 = 118 122 46
66 = 55 46 122
67 = 25 24 48
68 = 49 48 24
69 = 21 22 44
70 = 45 44 22
71 = 48 49 51
72 = 49 52 51
73 = 54 53 45
74 = 53 44 45
75 = 153 140 152
76 = 137 152 140
77 = 59 58 53
78 = 58 52 53
79 = 61 55 63
80 = 55 122 63
81 = 20 19 59
82 = 58 59 19
83 = 12 6 154
84 = 6 141 154
85 = 53 54 59
86 = 60 59 54
87 = 19 13 58
88 = 57 58 13
89 = 69 71 70
90 = 75 78 76
91 = 78 77 76
92 = 80 79 71
93 = 70 71 79
94 = 86 87 126
95 = 87 88 126
96 = 80 71 165
97 = 71 66 165
98 = 66 4 165
99 = 165 4 17
100 = 95 94 92
101 = 92 94 93
102 = 79 83 96
103 = 84 96 83
104 = 80 85 79
105 = 83 79 85
106 = 100 99 101
107 = 98 101 99
108 = 104 103 105
109 = 102 105 103
110 = 79 96 70
111 = 70 96 106
112 = 96 108 106
113 = 107 106 108
114 = 69 70 109
115 = 109 70 106
116 = 95 92 112
117 = 92 103 112
118 = 115 75 116
119 = 75 76 116
120 = 91 115 90
121 = 115 116 90
122 = 90 105 91
123 = 105 117 91
124 = 108 101 107
125 = 101 121 107
126 = 84 82 96
127 = 108 96 82
128 = 106 107 109
129 = 124 109 107
130 = 82 100 108
131 = 108 100 101
132 = 125 124 121
133 = 124 107 121
134 = 119 120 68
135 = 68 120 72
136 = 93 121 98
137 = 98 121 101
138 = 98 103 93
139 = 103 92 93
140 = 121 93 125
141 = 94 125 93
142 = 103 98 102
143 = 99 102 98
144 = 47 129 48
145 = 129 148 48
146 = 48 148 128
147 = 0 130 47
148 = 47 130 129
149 = 10 131 0
150 = 131 147 0
151 = 0 147 130
152 = 10 25 131
153 = 25 132 131
154 = 48 128 25
155 = 25 128 132
156 = 47 48 133
157 = 133 48 150
158 = 48 134 150
159 = 51 135 48
160 = 48 135 134
161 = 51 50 135
162 = 135 50 151
163 = 50 136 151
164 = 50 47 136
165 = 47 133 136
166 = 51 138 50
167 = 138 152 50
168 = 50 152 137
169 = 57 139 51
170 = 51 139 138
171 = 57 56 139
172 = 139 56 153
173 = 56 140 153
174 = 50 137 56
175 = 56 137 140
176 = 57 142 56
177 = 142 154 56
178 = 56 154 141
179 = 13 143 57
180 = 57 143 142
181 = 13 30 143
182 = 143 30 144
183 = 144 30 145
184 = 30 36 145
185 = 7 146 36
186 = 36 146 145
187 = 7 56 146
188 = 146 56 6
189 = 56 141 6
190 = 131 132 147
191 = 147 132 149
192 = 149 132 148
193 = 128 148 132
194 = 135 151 134
195 = 150 134 151
196 = 152 138 153
197 = 138 139 153
198 = 160 167 72
199 = 167 73 72
200 = 7 157 56
201 = 157 156 56
202 = 56 156 50
203 = 50 156 47
204 = 47 156 0
205 = 156 8 0
206 = 157 9 158
207 = 158 9 39
208 = 39 9 40
209 = 123 166 64
210 = 166 155 64
211 = 155 158 64
212 = 158 38 64
213 = 38 65 64
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215 = 160 72 81
216 = 161 81 162
217 = 162 81 113
218 = 163 162 114
219 = 162 113 114
220 = 163 114 164
221 = 164 114 85
222 = 80 165 85
223 = 165 164 85
224 = 0 28 10
225 = 28 35 10
226 = 11 10 35
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228 = 18 29 127
229 = 34 126 32
230 = 127 29 159
231 = 126 67 32
232 = 67 74 32
233 = 74 89 32
234 = 89 97 32
235 = 97 159 32
236 = 29 32 159
237 = 8 156 160
238 = 167 160 155
239 = 160 156 155
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242 = 145 146 6
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9 = 58 67 68
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12 = 47 59 60
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14 = 105 102 108
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16 = 4 5 1
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18 = 46 38 41
19 = 26 38 43
20 = 42 43 38
21 = 43 39 26
22 = 23 26 39
23 = 63 87 53
24 = 87 79 53
25 = 108 95 75
26 = 95 73 75
27 = 38 22 41
28 = 22 18 41
29 = 41 18 45
30 = 14 45 18
31 = 19 15 22
32 = 15 18 22
33 = 15 19 16
34 = 19 20 16
35 = 0 75 4
36 = 75 73 4
37 = 75 0 134
38 = 0 133 134
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40 = 49 48 44
41 = 104 109 35
42 = 109 36 35
43 = 48 60 61
44 = 60 71 61
45 = 49 44 43
46 = 43 44 39
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48 = 105 109 104
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60 = 108 134 111
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62 = 78 77 82
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68 = 45 54 41
69 = 18 15 14
70 = 11 14 15
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72 = 45 53 79
73 = 6 10 11
74 = 10 14 11
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76 = 86 85 90
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78 = 63 53 10
79 = 1 6 2
80 = 6 7 2
81 = 4 73 5
82 = 63 5 73
83 = 98 99 93
84 = 99 94 93
85 = 10 6 5
86 = 1 5 6
87 = 73 95 63
88 = 87 63 95
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90 = 150 136 119
91 = 136 122 119
92 = 121 146 91
93 = 100 91 146
94 = 72 120 117
95 = 120 149 117
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121 = 118 113 112
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125 = 140 125 131
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127 = 142 144 143
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129 = 12 16 17
130 = 143 141 142
131 = 142 141 140
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133 = 12 17 13
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135 = 51 120 72
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137 = 139 125 140
138 = 139 127 130
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141 = 2 7 9
142 = 127 139 116
143 = 138 116 139
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145 = 68 66 54
146 = 54 66 65
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148 = 37 58 68
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150 = 56 57 47
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152 = 42 46 56
153 = 46 55 56
154 = 54 65 46
155 = 46 65 55
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157 = 78 54 77
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160 = 54 80 76
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162 = 80 40 81
163 = 40 82 81
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165 = 37 78 82
166 = 79 84 40
167 = 84 85 40
168 = 40 85 86
169 = 87 88 79
170 = 79 88 84
171 = 87 52 88
172 = 88 52 89
173 = 52 90 89
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175 = 52 86 90
176 = 87 92 52
177 = 92 93 52
178 = 52 93 94
179 = 95 96 87
180 = 87 96 92
181 = 95 102 96
182 = 96 102 97
183 = 97 102 103
184 = 102 104 103
185 = 35 101 104
186 = 104 101 103
187 = 35 52 101
188 = 101 52 99
189 = 52 94 99
190 = 56 55 57
191 = 57 55 67
192 = 67 55 66
193 = 65 66 55
194 = 80 81 76
195 = 77 76 81
196 = 85 84 89
197 = 84 88 89
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199 = 33 124 62
200 = 35 30 52
201 = 30 29 52
202 = 52 29 40
203 = 40 29 37
204 = 37 29 47
205 = 29 59 47
206 = 30 35 153
207 = 153 35 154
208 = 154 35 36
209 = 128 151 106
210 = 151 28 106
211 = 28 31 106
212 = 31 34 106
213 = 34 107 106
214 = 71 32 137
215 = 32 62 137
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217 = 61 137 135
218 = 44 61 74
219 = 61 135 74
220 = 44 74 39
221 = 39 74 132
222 = 83 23 132
223 = 23 39 132
224 = 47 48 42
225 = 48 49 42
226 = 43 42 49
227 = 72 117 64
228 = 129 70 110
229 = 64 117 69
230 = 110 70 145
231 = 117 116 69
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233 = 138 141 69
234 = 141 143 69
235 = 143 145 69
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materialNr = 0
normalVertexNr = 223 251 222
positionVertexNr = 23 3 24
smoothingGroup = 4108
}
209
{
materialNr = 0
normalVertexNr = 165 7 172
positionVertexNr = 49 122 45
smoothingGroup = 8
}
210
{
materialNr = 0
normalVertexNr = 7 25 172
positionVertexNr = 122 112 45
smoothingGroup = 12
}
211
{
materialNr = 0
normalVertexNr = 25 18 172
positionVertexNr = 112 115 45
smoothingGroup = 6
}
212
{
materialNr = 0
normalVertexNr = 18 224 172
positionVertexNr = 115 23 45
smoothingGroup = 3
}
213
{
materialNr = 0
normalVertexNr = 224 169 172
positionVertexNr = 23 46 45
smoothingGroup = 1
}
214
{
materialNr = 0
normalVertexNr = 13 14 150
positionVertexNr = 117 116 56
smoothingGroup = 262
}
215
{
materialNr = 0
normalVertexNr = 14 161 150
positionVertexNr = 116 51 56
smoothingGroup = 2
}
216
{
materialNr = 0
normalVertexNr = 13 150 12
positionVertexNr = 117 56 118
smoothingGroup = 1029
}
217
{
materialNr = 0
normalVertexNr = 12 150 139
positionVertexNr = 118 56 61
smoothingGroup = 1536
}
218
{
materialNr = 0
normalVertexNr = 11 12 137
positionVertexNr = 119 118 62
smoothingGroup = 2320
}
219
{
materialNr = 0
normalVertexNr = 12 139 137
positionVertexNr = 118 61 62
smoothingGroup = 768
}
220
{
materialNr = 0
normalVertexNr = 11 137 10
positionVertexNr = 119 62 120
smoothingGroup = 88
}
221
{
materialNr = 0
normalVertexNr = 10 137 142
positionVertexNr = 120 62 60
smoothingGroup = 10
}
222
{
materialNr = 1
normalVertexNr = 154 8 142
positionVertexNr = 55 121 60
smoothingGroup = 1
}
223
{
materialNr = 1
normalVertexNr = 8 10 142
positionVertexNr = 121 120 60
smoothingGroup = 259
}
224
{
materialNr = 0
normalVertexNr = 257 229 249
positionVertexNr = 0 18 5
smoothingGroup = 16386
}
225
{
materialNr = 0
normalVertexNr = 229 226 249
positionVertexNr = 18 21 5
smoothingGroup = 515
}
226
{
materialNr = 0
normalVertexNr = 245 249 226
positionVertexNr = 6 5 21
smoothingGroup = 129
}
227
{
materialNr = 0
normalVertexNr = 159 134 151
positionVertexNr = 51 64 56
smoothingGroup = 2176
}
228
{
materialNr = 0
normalVertexNr = 143 138 147
positionVertexNr = 60 62 58
smoothingGroup = 4
}
229
{
materialNr = 0
normalVertexNr = 151 134 140
positionVertexNr = 56 64 61
smoothingGroup = 192
}
230
{
materialNr = 0
normalVertexNr = 147 138 145
positionVertexNr = 58 62 59
smoothingGroup = 36
}
231
{
materialNr = 0
normalVertexNr = 134 123 140
positionVertexNr = 64 72 61
smoothingGroup = 80
}
232
{
materialNr = 0
normalVertexNr = 123 129 140
positionVertexNr = 72 69 61
smoothingGroup = 24
}
233
{
materialNr = 0
normalVertexNr = 129 126 140
positionVertexNr = 69 70 61
smoothingGroup = 12
}
234
{
materialNr = 0
normalVertexNr = 126 149 140
positionVertexNr = 70 57 61
smoothingGroup = 6
}
235
{
materialNr = 0
normalVertexNr = 149 145 140
positionVertexNr = 57 59 61
smoothingGroup = 3
}
236
{
materialNr = 0
normalVertexNr = 138 140 145
positionVertexNr = 62 61 59
smoothingGroup = 33
}
237
{
materialNr = 0
normalVertexNr = 255 23 16
positionVertexNr = 2 113 116
smoothingGroup = 0
}
238
{
materialNr = 0
normalVertexNr = 6 15 24
positionVertexNr = 122 116 112
smoothingGroup = 17
}
239
{
materialNr = 0
normalVertexNr = 15 21 24
positionVertexNr = 116 113 112
smoothingGroup = 513
}
240
{
materialNr = 0
normalVertexNr = 52 51 1
positionVertexNr = 101 102 124
smoothingGroup = 136
}
241
{
materialNr = 0
normalVertexNr = 1 51 5
positionVertexNr = 124 102 123
smoothingGroup = 12
}
242
{
materialNr = 0
normalVertexNr = 51 49 5
positionVertexNr = 102 103 123
smoothingGroup = 6
}
243
{
materialNr = 2
normalVertexNr = 28 62 2
positionVertexNr = 111 98 124
smoothingGroup = 2
}
244
{
materialNr = 2
normalVertexNr = 2 62 53
positionVertexNr = 124 98 101
smoothingGroup = 3
}
245
{
materialNr = 2
normalVertexNr = 53 62 56
positionVertexNr = 101 98 100
smoothingGroup = 1
}
}
}