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Singles Flirt Up Your Life! (German)
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Singles Flirt Up Your Life.iso
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data1.cab
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MeshLow
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bedDoubleDesign.ams
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2004-01-29
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3,106 lines
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146 = 141 158 168
147 = 160 157 163
148 = 172 159 153
149 = 153 159 136
150 = 139 140 137
151 = 162 160 163
152 = 139 137 162
153 = 137 160 162
154 = 133 134 147
155 = 175 174 176
156 = 176 174 177
157 = 173 177 174
158 = 65 177 66
159 = 177 173 66
160 = 144 142 155
161 = 142 147 155
162 = 166 171 146
163 = 146 171 142
164 = 129 181 180
165 = 185 184 182
166 = 182 184 183
167 = 189 185 188
168 = 188 185 182
169 = 191 129 116
170 = 116 129 180
171 = 194 193 192
172 = 28 111 112
173 = 121 72 198
174 = 100 198 72
175 = 199 188 201
176 = 201 188 200
177 = 107 125 81
178 = 205 206 181
179 = 206 125 181
180 = 125 180 181
181 = 209 208 215
182 = 210 207 190
183 = 190 207 117
184 = 11 5 113
185 = 113 5 4
186 = 22 115 107
187 = 125 107 115
188 = 125 206 81
189 = 61 62 44
190 = 44 62 45
191 = 62 214 45
192 = 169 148 170
193 = 148 149 170
194 = 149 213 170
195 = 95 96 94
196 = 193 194 4
197 = 4 194 113
198 = 133 152 158
199 = 152 164 158
200 = 168 158 164
201 = 53 60 48
202 = 30 53 47
203 = 48 47 53
204 = 90 108 93
205 = 142 152 147
206 = 133 147 152
207 = 40 43 47
208 = 43 30 47
209 = 158 172 133
210 = 133 172 153
211 = 202 117 208
212 = 117 187 208
213 = 187 215 208
214 = 110 196 195
215 = 216 195 196
216 = 97 98 99
217 = 217 218 114
218 = 218 219 114
219 = 120 122 126
220 = 122 124 126
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222 = 178 179 197
223 = 203 204 212
224 = 204 211 212
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13 = 39 30 48
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15 = 8 169 46
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19 = 80 82 69
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81 = 154 139 6
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129 = 138 64 93
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179 = 53 51 162
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185 = 27 24 9
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{
materialNr = 0
normalVertexNr = 191 166 202
positionVertexNr = 12 27 4
smoothingGroup = 262
}
203
{
materialNr = 0
normalVertexNr = 201 202 166
positionVertexNr = 5 4 27
smoothingGroup = 4106
}
204
{
materialNr = 2
normalVertexNr = 147 104 127
positionVertexNr = 42 60 51
smoothingGroup = 1
}
205
{
materialNr = 0
normalVertexNr = 59 50 56
positionVertexNr = 84 91 87
smoothingGroup = 1042
}
206
{
materialNr = 0
normalVertexNr = 68 56 50
positionVertexNr = 77 87 91
smoothingGroup = 138
}
207
{
materialNr = 0
normalVertexNr = 181 180 202
positionVertexNr = 19 20 4
smoothingGroup = 97
}
208
{
materialNr = 0
normalVertexNr = 180 191 202
positionVertexNr = 20 12 4
smoothingGroup = 21
}
209
{
materialNr = 0
normalVertexNr = 45 39 68
positionVertexNr = 95 100 77
smoothingGroup = 65
}
210
{
materialNr = 0
normalVertexNr = 68 39 49
positionVertexNr = 77 100 92
smoothingGroup = 1
}
211
{
materialNr = 2
normalVertexNr = 19 83 24
positionVertexNr = 108 70 106
smoothingGroup = 1
}
212
{
materialNr = 2
normalVertexNr = 83 21 24
positionVertexNr = 70 107 106
smoothingGroup = 7
}
213
{
materialNr = 2
normalVertexNr = 21 80 24
positionVertexNr = 107 71 106
smoothingGroup = 18
}
214
{
materialNr = 2
normalVertexNr = 97 37 81
positionVertexNr = 64 101 71
smoothingGroup = 5
}
215
{
materialNr = 2
normalVertexNr = 35 81 37
positionVertexNr = 102 71 101
smoothingGroup = 1
}
216
{
materialNr = 2
normalVertexNr = 117 124 121
positionVertexNr = 54 52 53
smoothingGroup = 1
}
217
{
materialNr = 2
normalVertexNr = 15 14 12
positionVertexNr = 110 111 113
smoothingGroup = 1
}
218
{
materialNr = 2
normalVertexNr = 14 13 12
positionVertexNr = 111 112 113
smoothingGroup = 1
}
219
{
materialNr = 2
normalVertexNr = 11 10 8
positionVertexNr = 114 115 117
smoothingGroup = 1
}
220
{
materialNr = 2
normalVertexNr = 10 9 8
positionVertexNr = 115 116 117
smoothingGroup = 1
}
221
{
materialNr = 2
normalVertexNr = 7 4 6
positionVertexNr = 118 121 119
smoothingGroup = 1
}
222
{
materialNr = 2
normalVertexNr = 4 5 6
positionVertexNr = 121 120 119
smoothingGroup = 1
}
223
{
materialNr = 2
normalVertexNr = 3 0 2
positionVertexNr = 122 125 123
smoothingGroup = 1
}
224
{
materialNr = 2
normalVertexNr = 0 1 2
positionVertexNr = 125 124 123
smoothingGroup = 1
}
}
}