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NWNDS/nwnds_tiles1/wut01_L01_10.mdl
Jaysyn904 2db4cf07c8 Added Exterior Tileset Hak 
Added Exterior Tileset Hak.
2021-07-12 21:09:51 -04:00

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# Exported from NWmax 0.8 b60 at 5/27/2007 1:41:26 PM
# mdl file
#
#NWmax MODEL ASCII
# model: PR_A01_10
#local file: Unknown
filedependancy Unknown
newmodel wut01_L01_10
setsupermodel wut01_L01_10 NULL
classification Tile
#NWmax GEOM ASCII
beginmodelgeom wut01_L01_10
node dummy wut01_L01_10
parent NULL
endnode
node light wut01_L01_10ml1
parent wut01_L01_10
position 0.0 0.0 1.5
orientation 1.0 0.0 0.0 0.0
wirecolor 0.894118 0.603922 0.839216
radius 14.0
multiplier 1.0
color 1.0 1.0 1.0
ambientonly 0
nDynamicType 0
affectDynamic 1
shadow 0
lightpriority 5
fadingLight 0
endnode
node light wut01_L01_10ml2
parent wut01_L01_10
position -2.0 -2.0 0.5
orientation 1.0 0.0 0.0 0.0
wirecolor 0.894118 0.603922 0.839216
radius 5.0
multiplier 1.0
color 1.0 1.0 1.0
ambientonly 0
nDynamicType 0
affectDynamic 1
shadow 0
lightpriority 5
fadingLight 0
endnode
#Tile trimesh node
node trimesh ROOF_10
parent wut01_L01_10
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orientation 0.0 0.0 0.0 0.0
wirecolor 0.521569 0.0196078 0.0196078
tilefade 0
scale 1.0
render 1
Shadow 1
beaming 0
inheritcolor 0
rotatetexture 0
alpha 1.0
transparencyhint 0
selfillumcolor 0.0 0.0 0.0
ambient 1.0 1.0 1.0
Diffuse 1.0 1.0 1.0
Specular 0.0 0.0 0.0
shininess 11
center 0.5 0.0 0.0
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#Tile trimesh node
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parent wut01_L01_10
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shininess 11
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node trimesh Roof_10
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#Tile trimesh node
node trimesh InnerBase_10
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#Tile trimesh node
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27 26 28 2 78 79 80 1
28 29 27 2 81 82 83 1
29 28 30 1 84 85 86 1
30 31 29 1 87 88 89 1
31 30 25 2 90 91 92 1
25 24 31 2 93 94 95 1
25 30 28 4 96 97 98 1
28 26 25 4 99 100 101 1
31 24 27 4 102 103 104 1
27 29 31 4 105 106 107 1
32 33 9 1 108 109 110 1
9 8 32 1 111 112 113 1
33 34 10 1 114 115 116 1
10 9 33 1 117 118 119 1
34 35 11 1 120 121 122 1
11 10 34 1 123 124 125 1
35 36 1 1 126 127 128 1
1 11 35 1 129 130 131 1
36 37 0 1 132 133 134 1
0 1 36 1 135 136 137 1
37 38 2 1 138 139 140 1
2 0 37 1 141 142 143 1
38 39 3 1 144 145 146 1
3 2 38 1 147 148 149 1
39 40 4 1 150 151 152 1
4 3 39 1 153 154 155 1
40 41 5 1 156 157 158 1
5 4 40 1 159 160 161 1
41 42 6 1 162 163 164 1
6 5 41 1 165 166 167 1
42 43 7 1 168 169 170 1
7 6 42 1 171 172 173 1
43 32 8 1 174 175 176 1
8 7 43 1 177 178 179 1
55 45 57 2 180 181 182 1
57 56 55 2 183 184 185 1
45 44 58 2 186 187 188 1
58 57 45 2 189 190 191 1
44 46 59 2 192 193 194 1
59 58 44 2 195 196 197 1
46 47 60 2 198 199 200 1
60 59 46 2 201 202 203 1
47 48 61 2 204 205 206 1
61 60 47 2 207 208 209 1
48 49 62 2 210 211 212 1
62 61 48 2 213 214 215 1
49 50 63 2 216 217 218 1
63 62 49 2 219 220 221 1
50 51 64 2 222 223 224 1
64 63 50 2 225 226 227 1
51 52 65 2 228 229 230 1
65 64 51 2 231 232 233 1
52 53 66 2 234 235 236 1
66 65 52 2 237 238 239 1
53 54 67 2 240 241 242 1
67 66 53 2 243 244 245 1
54 55 56 2 246 247 248 1
56 67 54 2 249 250 251 1
68 69 70 1 252 253 254 1
70 71 68 1 255 256 257 1
71 70 72 2 258 259 260 1
72 73 71 2 261 262 263 1
73 72 74 1 264 265 266 1
74 75 73 1 267 268 269 1
75 74 69 2 270 271 272 1
69 68 75 2 273 274 275 1
69 74 72 4 276 277 278 1
72 70 69 4 279 280 281 1
75 68 71 4 282 283 284 1
71 73 75 4 285 286 287 1
76 77 53 1 288 289 290 1
53 52 76 1 291 292 293 1
77 78 54 1 294 295 296 1
54 53 77 1 297 298 299 1
78 79 55 1 300 301 302 1
55 54 78 1 303 304 305 1
79 80 45 1 306 307 308 1
45 55 79 1 309 310 311 1
80 81 44 1 312 313 314 1
44 45 80 1 315 316 317 1
81 82 46 1 318 319 320 1
46 44 81 1 321 322 323 1
82 83 47 1 324 325 326 1
47 46 82 1 327 328 329 1
83 84 48 1 330 331 332 1
48 47 83 1 333 334 335 1
84 85 49 1 336 337 338 1
49 48 84 1 339 340 341 1
85 86 50 1 342 343 344 1
50 49 85 1 345 346 347 1
86 87 51 1 348 349 350 1
51 50 86 1 351 352 353 1
87 76 52 1 354 355 356 1
52 51 87 1 357 358 359 1
99 89 101 2 360 361 362 1
101 100 99 2 363 364 365 1
89 88 102 2 366 367 368 1
102 101 89 2 369 370 371 1
88 90 103 2 372 373 374 1
103 102 88 2 375 376 377 1
90 91 104 2 378 379 380 1
104 103 90 2 381 382 383 1
91 92 105 2 384 385 386 1
105 104 91 2 387 388 389 1
92 93 106 2 390 391 392 1
106 105 92 2 393 394 395 1
93 94 107 2 396 397 398 1
107 106 93 2 399 400 401 1
94 95 108 2 402 403 404 1
108 107 94 2 405 406 407 1
95 96 109 2 408 409 410 1
109 108 95 2 411 412 413 1
96 97 110 2 414 415 416 1
110 109 96 2 417 418 419 1
97 98 111 2 420 421 422 1
111 110 97 2 423 424 425 1
98 99 100 2 426 427 428 1
100 111 98 2 429 430 431 1
112 113 114 1 432 433 434 1
114 115 112 1 435 436 437 1
115 114 116 2 438 439 440 1
116 117 115 2 441 442 443 1
117 116 118 1 444 445 446 1
118 119 117 1 447 448 449 1
119 118 113 2 450 451 452 1
113 112 119 2 453 454 455 1
113 118 116 4 456 457 458 1
116 114 113 4 459 460 461 1
119 112 115 4 462 463 464 1
115 117 119 4 465 466 467 1
120 121 97 1 468 469 470 1
97 96 120 1 471 472 473 1
121 122 98 1 474 475 476 1
98 97 121 1 477 478 479 1
122 123 99 1 480 481 482 1
99 98 122 1 483 484 485 1
123 124 89 1 486 487 488 1
89 99 123 1 489 490 491 1
124 125 88 1 492 493 494 1
88 89 124 1 495 496 497 1
125 126 90 1 498 499 500 1
90 88 125 1 501 502 503 1
126 127 91 1 504 505 506 1
91 90 126 1 507 508 509 1
127 128 92 1 510 511 512 1
92 91 127 1 513 514 515 1
128 129 93 1 516 517 518 1
93 92 128 1 519 520 521 1
129 130 94 1 522 523 524 1
94 93 129 1 525 526 527 1
130 131 95 1 528 529 530 1
95 94 130 1 531 532 533 1
131 120 96 1 534 535 536 1
96 95 131 1 537 538 539 1
143 133 145 2 540 541 542 1
145 144 143 2 543 544 545 1
133 132 146 2 546 547 548 1
146 145 133 2 549 550 551 1
132 134 147 2 552 553 554 1
147 146 132 2 555 556 557 1
134 135 148 2 558 559 560 1
148 147 134 2 561 562 563 1
135 136 149 2 564 565 566 1
149 148 135 2 567 568 569 1
136 137 150 2 570 571 572 1
150 149 136 2 573 574 575 1
137 138 151 2 576 577 578 1
151 150 137 2 579 580 581 1
138 139 152 2 582 583 584 1
152 151 138 2 585 586 587 1
139 140 153 2 588 589 590 1
153 152 139 2 591 592 593 1
140 141 154 2 594 595 596 1
154 153 140 2 597 598 599 1
141 142 155 2 600 601 602 1
155 154 141 2 603 604 605 1
142 143 144 2 606 607 608 1
144 155 142 2 609 610 611 1
156 157 158 1 612 613 614 1
158 159 156 1 615 616 617 1
159 158 160 2 618 619 620 1
160 161 159 2 621 622 623 1
161 160 162 1 624 625 626 1
162 163 161 1 627 628 629 1
163 162 157 2 630 631 632 1
157 156 163 2 633 634 635 1
157 162 160 4 636 637 638 1
160 158 157 4 639 640 641 1
163 156 159 4 642 643 644 1
159 161 163 4 645 646 647 1
164 165 141 1 648 649 650 1
141 140 164 1 651 652 653 1
165 166 142 1 654 655 656 1
142 141 165 1 657 658 659 1
166 167 143 1 660 661 662 1
143 142 166 1 663 664 665 1
167 168 133 1 666 667 668 1
133 143 167 1 669 670 671 1
168 169 132 1 672 673 674 1
132 133 168 1 675 676 677 1
169 170 134 1 678 679 680 1
134 132 169 1 681 682 683 1
170 171 135 1 684 685 686 1
135 134 170 1 687 688 689 1
171 172 136 1 690 691 692 1
136 135 171 1 693 694 695 1
172 173 137 1 696 697 698 1
137 136 172 1 699 700 701 1
173 174 138 1 702 703 704 1
138 137 173 1 705 706 707 1
174 175 139 1 708 709 710 1
139 138 174 1 711 712 713 1
175 164 140 1 714 715 716 1
140 139 175 1 717 718 719 1
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95 84 96 1 95 84 96 65536
85 96 84 1 85 96 84 65536
96 85 97 1 96 85 97 65536
86 97 85 1 86 97 85 65536
97 86 98 1 97 86 98 65536
87 98 86 1 87 98 86 65536
99 88 100 1 99 88 100 65536
89 100 88 1 89 100 88 65536
100 89 101 1 100 89 101 65536
90 101 89 1 90 101 89 65536
101 90 102 1 101 90 102 65536
91 102 90 1 91 102 90 65536
102 91 103 1 102 91 103 65536
92 103 91 1 92 103 91 65536
103 92 104 1 103 92 104 65536
93 104 92 1 93 104 92 65536
104 93 105 1 104 93 105 65536
94 105 93 1 94 105 93 65536
105 94 106 1 105 94 106 65536
95 106 94 1 95 106 94 65536
106 95 107 1 106 95 107 65536
96 107 95 1 96 107 95 65536
107 96 108 1 107 96 108 65536
97 108 96 1 97 108 96 65536
108 97 109 1 108 97 109 65536
98 109 97 1 98 109 97 65536
110 99 111 1 110 99 111 65536
100 111 99 1 100 111 99 65536
111 100 112 1 111 100 112 65536
101 112 100 1 101 112 100 65536
112 101 113 1 112 101 113 65536
102 113 101 1 102 113 101 65536
113 102 114 1 113 102 114 65536
103 114 102 1 103 114 102 65536
114 103 115 1 114 103 115 65536
104 115 103 1 104 115 103 65536
115 104 116 1 115 104 116 65536
105 116 104 1 105 116 104 65536
116 105 117 1 116 105 117 65536
106 117 105 1 106 117 105 65536
117 106 118 1 117 106 118 65536
107 118 106 1 107 118 106 65536
118 107 119 1 118 107 119 65536
108 119 107 1 108 119 107 65536
119 108 120 1 119 108 120 65536
109 120 108 1 109 120 108 65536
tverts 121
0.0 0.0 0
0.1 0.0 0
0.2 0.0 0
0.3 0.0 0
0.4 0.0 0
0.5 0.0 0
0.6 0.0 0
0.7 0.0 0
0.8 0.0 0
0.9 0.0 0
1.0 0.0 0
0.0 0.1 0
0.1 0.1 0
0.2 0.1 0
0.3 0.1 0
0.4 0.1 0
0.5 0.1 0
0.6 0.1 0
0.7 0.1 0
0.8 0.1 0
0.9 0.1 0
1.0 0.1 0
0.0 0.2 0
0.1 0.2 0
0.2 0.2 0
0.3 0.2 0
0.4 0.2 0
0.5 0.2 0
0.6 0.2 0
0.7 0.2 0
0.8 0.2 0
0.9 0.2 0
1.0 0.2 0
0.0 0.3 0
0.1 0.3 0
0.2 0.3 0
0.3 0.3 0
0.4 0.3 0
0.5 0.3 0
0.6 0.3 0
0.7 0.3 0
0.8 0.3 0
0.9 0.3 0
1.0 0.3 0
0.0 0.4 0
0.1 0.4 0
0.2 0.4 0
0.3 0.4 0
0.4 0.4 0
0.5 0.4 0
0.6 0.4 0
0.7 0.4 0
0.8 0.4 0
0.9 0.4 0
1.0 0.4 0
0.0 0.5 0
0.1 0.5 0
0.2 0.5 0
0.3 0.5 0
0.4 0.5 0
0.5 0.5 0
0.6 0.5 0
0.7 0.5 0
0.8 0.5 0
0.9 0.5 0
1.0 0.5 0
0.0 0.6 0
0.1 0.6 0
0.2 0.6 0
0.3 0.6 0
0.4 0.6 0
0.5 0.6 0
0.6 0.6 0
0.7 0.6 0
0.8 0.6 0
0.9 0.6 0
1.0 0.6 0
0.0 0.7 0
0.1 0.7 0
0.2 0.7 0
0.3 0.7 0
0.4 0.7 0
0.5 0.7 0
0.6 0.7 0
0.7 0.7 0
0.8 0.7 0
0.9 0.7 0
1.0 0.7 0
0.0 0.8 0
0.1 0.8 0
0.2 0.8 0
0.3 0.8 0
0.4 0.8 0
0.5 0.8 0
0.6 0.8 0
0.7 0.8 0
0.8 0.8 0
0.9 0.8 0
1.0 0.8 0
0.0 0.9 0
0.1 0.9 0
0.2 0.9 0
0.3 0.9 0
0.4 0.9 0
0.5 0.9 0
0.6 0.9 0
0.7 0.9 0
0.8 0.9 0
0.9 0.9 0
1.0 0.9 0
0.0 1.0 0
0.1 1.0 0
0.2 1.0 0
0.3 1.0 0
0.4 1.0 0
0.5 1.0 0
0.6 1.0 0
0.7 1.0 0
0.8 1.0 0
0.9 1.0 0
1.0 1.0 0
endnode
endmodelgeom wut01_L01_10
donemodel wut01_L01_10
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