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JakobJK/gist:1a34aafb8b998948954354ef7b7e3554 Secret

Created October 13, 2023 13:14
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gistfile1.txt
#usda 1.0
(
defaultPrim = "group1"
metersPerUnit = 0.01
upAxis = "Y"
)
def Xform "group1" (
kind = "component"
)
{
def Mesh "pTorus1" (
prepend apiSchemas = ["MaterialBindingAPI"]
)
{
uniform bool doubleSided = 1
float3[] extent = [(-1.5000005, -0.50000024, -1.5000008), (1.5000001, 0.50000006, 1.5000004)]
int[] faceVertexCounts = [4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4]
int[] faceVertexIndices = [1, 0, 20, 21, 2, 1, 21, 22, 3, 2, 22, 23, 4, 3, 23, 24, 5, 4, 24, 25, 6, 5, 25, 26, 7, 6, 26, 27, 8, 7, 27, 28, 9, 8, 28, 29, 10, 9, 29, 30, 11, 10, 30, 31, 12, 11, 31, 32, 13, 12, 32, 33, 14, 13, 33, 34, 15, 14, 34, 35, 16, 15, 35, 36, 17, 16, 36, 37, 18, 17, 37, 38, 19, 18, 38, 39, 0, 19, 39, 20, 21, 20, 40, 41, 22, 21, 41, 42, 23, 22, 42, 43, 24, 23, 43, 44, 25, 24, 44, 45, 26, 25, 45, 46, 27, 26, 46, 47, 28, 27, 47, 48, 29, 28, 48, 49, 30, 29, 49, 50, 31, 30, 50, 51, 32, 31, 51, 52, 33, 32, 52, 53, 34, 33, 53, 54, 35, 34, 54, 55, 36, 35, 55, 56, 37, 36, 56, 57, 38, 37, 57, 58, 39, 38, 58, 59, 20, 39, 59, 40, 41, 40, 60, 61, 42, 41, 61, 62, 43, 42, 62, 63, 44, 43, 63, 64, 45, 44, 64, 65, 46, 45, 65, 66, 47, 46, 66, 67, 48, 47, 67, 68, 49, 48, 68, 69, 50, 49, 69, 70, 51, 50, 70, 71, 52, 51, 71, 72, 53, 52, 72, 73, 54, 53, 73, 74, 55, 54, 74, 75, 56, 55, 75, 76, 57, 56, 76, 77, 58, 57, 77, 78, 59, 58, 78, 79, 40, 59, 79, 60, 61, 60, 80, 81, 62, 61, 81, 82, 63, 62, 82, 83, 64, 63, 83, 84, 65, 64, 84, 85, 66, 65, 85, 86, 67, 66, 86, 87, 68, 67, 87, 88, 69, 68, 88, 89, 70, 69, 89, 90, 71, 70, 90, 91, 72, 71, 91, 92, 73, 72, 92, 93, 74, 73, 93, 94, 75, 74, 94, 95, 76, 75, 95, 96, 77, 76, 96, 97, 78, 77, 97, 98, 79, 78, 98, 99, 60, 79, 99, 80, 81, 80, 100, 101, 82, 81, 101, 102, 83, 82, 102, 103, 84, 83, 103, 104, 85, 84, 104, 105, 86, 85, 105, 106, 87, 86, 106, 107, 88, 87, 107, 108, 89, 88, 108, 109, 90, 89, 109, 110, 91, 90, 110, 111, 92, 91, 111, 112, 93, 92, 112, 113, 94, 93, 113, 114, 95, 94, 114, 115, 96, 95, 115, 116, 97, 96, 116, 117, 98, 97, 117, 118, 99, 98, 118, 119, 80, 99, 119, 100, 101, 100, 120, 121, 102, 101, 121, 122, 103, 102, 122, 123, 104, 103, 123, 124, 105, 104, 124, 125, 106, 105, 125, 126, 107, 106, 126, 127, 108, 107, 127, 128, 109, 108, 128, 129, 110, 109, 129, 130, 111, 110, 130, 131, 112, 111, 131, 132, 113, 112, 132, 133, 114, 113, 133, 134, 115, 114, 134, 135, 116, 115, 135, 136, 117, 116, 136, 137, 118, 117, 137, 138, 119, 118, 138, 139, 100, 119, 139, 120, 121, 120, 140, 141, 122, 121, 141, 142, 123, 122, 142, 143, 124, 123, 143, 144, 125, 124, 144, 145, 126, 125, 145, 146, 127, 126, 146, 147, 128, 127, 147, 148, 129, 128, 148, 149, 130, 129, 149, 150, 131, 130, 150, 151, 132, 131, 151, 152, 133, 132, 152, 153, 134, 133, 153, 154, 135, 134, 154, 155, 136, 135, 155, 156, 137, 136, 156, 157, 138, 137, 157, 158, 139, 138, 158, 159, 120, 139, 159, 140, 141, 140, 160, 161, 142, 141, 161, 162, 143, 142, 162, 163, 144, 143, 163, 164, 145, 144, 164, 165, 146, 145, 165, 166, 147, 146, 166, 167, 148, 147, 167, 168, 149, 148, 168, 169, 150, 149, 169, 170, 151, 150, 170, 171, 152, 151, 171, 172, 153, 152, 172, 173, 154, 153, 173, 174, 155, 154, 174, 175, 156, 155, 175, 176, 157, 156, 176, 177, 158, 157, 177, 178, 159, 158, 178, 179, 140, 159, 179, 160, 161, 160, 180, 181, 162, 161, 181, 182, 163, 162, 182, 183, 164, 163, 183, 184, 165, 164, 184, 185, 166, 165, 185, 186, 167, 166, 186, 187, 168, 167, 187, 188, 169, 168, 188, 189, 170, 169, 189, 190, 171, 170, 190, 191, 172, 171, 191, 192, 173, 172, 192, 193, 174, 173, 193, 194, 175, 174, 194, 195, 176, 175, 195, 196, 177, 176, 196, 197, 178, 177, 197, 198, 179, 178, 198, 199, 160, 179, 199, 180, 181, 180, 200, 201, 182, 181, 201, 202, 183, 182, 202, 203, 184, 183, 203, 204, 185, 184, 204, 205, 186, 185, 205, 206, 187, 186, 206, 207, 188, 187, 207, 208, 189, 188, 208, 209, 190, 189, 209, 210, 191, 190, 210, 211, 192, 191, 211, 212, 193, 192, 212, 213, 194, 193, 213, 214, 195, 194, 214, 215, 196, 195, 215, 216, 197, 196, 216, 217, 198, 197, 217, 218, 199, 198, 218, 219, 180, 199, 219, 200, 201, 200, 220, 221, 202, 201, 221, 222, 203, 202, 222, 223, 204, 203, 223, 224, 205, 204, 224, 225, 206, 205, 225, 226, 207, 206, 226, 227, 208, 207, 227, 228, 209, 208, 228, 229, 210, 209, 229, 230, 211, 210, 230, 231, 212, 211, 231, 232, 213, 212, 232, 233, 214, 213, 233, 234, 215, 214, 234, 235, 216, 215, 235, 236, 217, 216, 236, 237, 218, 217, 237, 238, 219, 218, 238, 239, 200, 219, 239, 220, 221, 220, 240, 241, 222, 221, 241, 242, 223, 222, 242, 243, 224, 223, 243, 244, 225, 224, 244, 245, 226, 225, 245, 246, 227, 226, 246, 247, 228, 227, 247, 248, 229, 228, 248, 249, 230, 229, 249, 250, 231, 230, 250, 251, 232, 231, 251, 252, 233, 232, 252, 253, 234, 233, 253, 254, 235, 234, 254, 255, 236, 235, 255, 256, 237, 236, 256, 257, 238, 237, 257, 258, 239, 238, 258, 259, 220, 239, 259, 240, 241, 240, 260, 261, 242, 241, 261, 262, 243, 242, 262, 263, 244, 243, 263, 264, 245, 244, 264, 265, 246, 245, 265, 266, 247, 246, 266, 267, 248, 247, 267, 268, 249, 248, 268, 269, 250, 249, 269, 270, 251, 250, 270, 271, 252, 251, 271, 272, 253, 252, 272, 273, 254, 253, 273, 274, 255, 254, 274, 275, 256, 255, 275, 276, 257, 256, 276, 277, 258, 257, 277, 278, 259, 258, 278, 279, 240, 259, 279, 260, 261, 260, 280, 281, 262, 261, 281, 282, 263, 262, 282, 283, 264, 263, 283, 284, 265, 264, 284, 285, 266, 265, 285, 286, 267, 266, 286, 287, 268, 267, 287, 288, 269, 268, 288, 289, 270, 269, 289, 290, 271, 270, 290, 291, 272, 271, 291, 292, 273, 272, 292, 293, 274, 273, 293, 294, 275, 274, 294, 295, 276, 275, 295, 296, 277, 276, 296, 297, 278, 277, 297, 298, 279, 278, 298, 299, 260, 279, 299, 280, 281, 280, 300, 301, 282, 281, 301, 302, 283, 282, 302, 303, 284, 283, 303, 304, 285, 284, 304, 305, 286, 285, 305, 306, 287, 286, 306, 307, 288, 287, 307, 308, 289, 288, 308, 309, 290, 289, 309, 310, 291, 290, 310, 311, 292, 291, 311, 312, 293, 292, 312, 313, 294, 293, 313, 314, 295, 294, 314, 315, 296, 295, 315, 316, 297, 296, 316, 317, 298, 297, 317, 318, 299, 298, 318, 319, 280, 299, 319, 300, 301, 300, 320, 321, 302, 301, 321, 322, 303, 302, 322, 323, 304, 303, 323, 324, 305, 304, 324, 325, 306, 305, 325, 326, 307, 306, 326, 327, 308, 307, 327, 328, 309, 308, 328, 329, 310, 309, 329, 330, 311, 310, 330, 331, 312, 311, 331, 332, 313, 312, 332, 333, 314, 313, 333, 334, 315, 314, 334, 335, 316, 315, 335, 336, 317, 316, 336, 337, 318, 317, 337, 338, 319, 318, 338, 339, 300, 319, 339, 320, 321, 320, 340, 341, 322, 321, 341, 342, 323, 322, 342, 343, 324, 323, 343, 344, 325, 324, 344, 345, 326, 325, 345, 346, 327, 326, 346, 347, 328, 327, 347, 348, 329, 328, 348, 349, 330, 329, 349, 350, 331, 330, 350, 351, 332, 331, 351, 352, 333, 332, 352, 353, 334, 333, 353, 354, 335, 334, 354, 355, 336, 335, 355, 356, 337, 336, 356, 357, 338, 337, 357, 358, 339, 338, 358, 359, 320, 339, 359, 340, 341, 340, 360, 361, 342, 341, 361, 362, 343, 342, 362, 363, 344, 343, 363, 364, 345, 344, 364, 365, 346, 345, 365, 366, 347, 346, 366, 367, 348, 347, 367, 368, 349, 348, 368, 369, 350, 349, 369, 370, 351, 350, 370, 371, 352, 351, 371, 372, 353, 352, 372, 373, 354, 353, 373, 374, 355, 354, 374, 375, 356, 355, 375, 376, 357, 356, 376, 377, 358, 357, 377, 378, 359, 358, 378, 379, 340, 359, 379, 360, 361, 360, 380, 381, 362, 361, 381, 382, 363, 362, 382, 383, 364, 363, 383, 384, 365, 364, 384, 385, 366, 365, 385, 386, 367, 366, 386, 387, 368, 367, 387, 388, 369, 368, 388, 389, 370, 369, 389, 390, 371, 370, 390, 391, 372, 371, 391, 392, 373, 372, 392, 393, 374, 373, 393, 394, 375, 374, 394, 395, 376, 375, 395, 396, 377, 376, 396, 397, 378, 377, 397, 398, 379, 378, 398, 399, 360, 379, 399, 380, 381, 380, 0, 1, 382, 381, 1, 2, 383, 382, 2, 3, 384, 383, 3, 4, 385, 384, 4, 5, 386, 385, 5, 6, 387, 386, 6, 7, 388, 387, 7, 8, 389, 388, 8, 9, 390, 389, 9, 10, 391, 390, 10, 11, 392, 391, 11, 12, 393, 392, 12, 13, 394, 393, 13, 14, 395, 394, 14, 15, 396, 395, 15, 16, 397, 396, 16, 17, 398, 397, 17, 18, 399, 398, 18, 19, 380, 399, 19, 0]
rel material:binding = </group1/mtl/initialShadingGroup>
point3f[] points = [(0.47552857, 0, -0.15450859), (0.40450877, 0, -0.2938928), (0.2938928, 0, -0.40450874), (0.15450858, 0, -0.4755285), (0, 0, -0.50000024), (-0.15450858, 0, -0.47552848), (-0.29389274, 0, -0.40450865), (-0.40450862, 0, -0.2938927), (-0.4755284, 0, -0.15450853), (-0.5000001, 0, 0), (-0.4755284, 0, 0.15450853), (-0.4045086, 0, 0.29389268), (-0.29389268, 0, 0.40450856), (-0.15450853, 0, 0.47552833), (-1.4901161e-8, 0, 0.50000006), (0.15450849, 0, 0.4755283), (0.29389262, 0, 0.40450853), (0.4045085, 0, 0.29389265), (0.47552827, 0, 0.1545085), (0.5, 0, 0), (0.4988026, 0.1545085, -0.16207078), (0.42430684, 0.1545085, -0.30827695), (0.30827695, 0.1545085, -0.4243068), (0.16207077, 0.1545085, -0.49880254), (0, 0.1545085, -0.524472), (-0.16207077, 0.1545085, -0.4988025), (-0.3082769, 0.1545085, -0.42430672), (-0.4243067, 0.1545085, -0.30827686), (-0.49880242, 0.1545085, -0.16207072), (-0.5244719, 0.1545085, 0), (-0.49880242, 0.1545085, 0.16207072), (-0.42430666, 0.1545085, 0.30827683), (-0.30827683, 0.1545085, 0.42430663), (-0.16207072, 0.1545085, 0.49880236), (-1.5630476e-8, 0.1545085, 0.5244718), (0.16207068, 0.1545085, 0.49880233), (0.30827677, 0.1545085, 0.4243066), (0.42430657, 0.1545085, 0.3082768), (0.4988023, 0.1545085, 0.16207069), (0.52447176, 0.1545085, 0), (0.56634647, 0.29389265, -0.1840171), (0.4817631, 0.29389265, -0.35002133), (0.35002133, 0.29389265, -0.48176306), (0.18401709, 0.29389265, -0.5663464), (0, 0.29389265, -0.5954918), (-0.18401709, 0.29389265, -0.56634635), (-0.35002127, 0.29389265, -0.48176295), (-0.48176292, 0.29389265, -0.35002124), (-0.5663462, 0.29389265, -0.18401705), (-0.59549165, 0.29389265, 0), (-0.5663462, 0.29389265, 0.18401705), (-0.4817629, 0.29389265, 0.3500212), (-0.3500212, 0.29389265, 0.48176286), (-0.18401705, 0.29389265, 0.56634617), (-1.774703e-8, 0.29389265, 0.5954916), (0.18401699, 0.29389265, 0.56634617), (0.35002112, 0.29389265, 0.4817628), (0.48176277, 0.29389265, 0.35002118), (0.5663461, 0.29389265, 0.184017), (0.5954915, 0.29389265, 0), (0.6715485, 0.40450853, -0.21819931), (0.57125324, 0.40450853, -0.41503975), (0.41503975, 0.40450853, -0.57125324), (0.2181993, 0.40450853, -0.67154837), (0, 0.40450853, -0.70610774), (-0.2181993, 0.40450853, -0.6715483), (-0.41503966, 0.40450853, -0.57125306), (-0.57125306, 0.40450853, -0.41503963), (-0.6715482, 0.40450853, -0.21819922), (-0.70610756, 0.40450853, 0), (-0.6715482, 0.40450853, 0.21819922), (-0.571253, 0.40450853, 0.41503957), (-0.41503957, 0.40450853, 0.57125294), (-0.21819922, 0.40450853, 0.6715481), (-2.104364e-8, 0.40450853, 0.70610744), (0.21819916, 0.40450853, 0.67154807), (0.4150395, 0.40450853, 0.57125294), (0.5712529, 0.40450853, 0.41503954), (0.67154807, 0.40450853, 0.21819918), (0.7061074, 0.40450853, 0), (0.80411077, 0.4755283, -0.26127142), (0.6840175, 0.4755283, -0.49696773), (0.49696773, 0.4755283, -0.6840174), (0.2612714, 0.4755283, -0.80411065), (0, 0.4755283, -0.84549195), (-0.2612714, 0.4755283, -0.8041106), (-0.49696764, 0.4755283, -0.6840173), (-0.68401724, 0.4755283, -0.49696758), (-0.80411047, 0.4755283, -0.2612713), (-0.8454917, 0.4755283, 0), (-0.80411047, 0.4755283, 0.2612713), (-0.6840172, 0.4755283, 0.49696755), (-0.49696755, 0.4755283, 0.6840171), (-0.2612713, 0.4755283, 0.80411035), (-2.5197611e-8, 0.4755283, 0.84549165), (0.26127124, 0.4755283, 0.8041103), (0.49696743, 0.4755283, 0.68401706), (0.684017, 0.4755283, 0.4969675), (0.8041102, 0.4755283, 0.26127127), (0.8454915, 0.4755283, 0), (0.95105714, 0.50000006, -0.30901718), (0.80901754, 0.50000006, -0.5877856), (0.5877856, 0.50000006, -0.8090175), (0.30901715, 0.50000006, -0.951057), (0, 0.50000006, -1.0000005), (-0.30901715, 0.50000006, -0.95105696), (-0.5877855, 0.50000006, -0.8090173), (-0.80901724, 0.50000006, -0.5877854), (-0.9510568, 0.50000006, -0.30901706), (-1.0000002, 0.50000006, 0), (-0.9510568, 0.50000006, 0.30901706), (-0.8090172, 0.50000006, 0.58778536), (-0.58778536, 0.50000006, 0.8090171), (-0.30901706, 0.50000006, 0.95105666), (-2.9802322e-8, 0.50000006, 1.0000001), (0.30901697, 0.50000006, 0.9510566), (0.58778524, 0.50000006, 0.80901706), (0.809017, 0.50000006, 0.5877853), (0.95105654, 0.50000006, 0.309017), (1, 0.50000006, 0), (1.0980036, 0.47552833, -0.356763), (0.9340177, 0.47552833, -0.67860353), (0.67860353, 0.47552833, -0.93401766), (0.35676295, 0.47552833, -1.0980035), (0, 0.47552833, -1.1545092), (-0.35676295, 0.47552833, -1.0980034), (-0.6786034, 0.47552833, -0.9340174), (-0.93401736, 0.47552833, -0.6786033), (-1.0980033, 0.47552833, -0.35676286), (-1.1545088, 0.47552833, 0), (-1.0980033, 0.47552833, 0.35676286), (-0.9340173, 0.47552833, 0.67860323), (-0.67860323, 0.47552833, 0.93401724), (-0.35676286, 0.47552833, 1.098003), (-3.4407037e-8, 0.47552833, 1.1545087), (0.35676274, 0.47552833, 1.098003), (0.6786031, 0.47552833, 0.9340171), (0.93401706, 0.47552833, 0.6786032), (1.0980029, 0.47552833, 0.3567628), (1.1545086, 0.47552833, 0), (1.2305658, 0.40450856, -0.39983505), 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0.44999987), (0.25, 0.44999987), (0.3, 0.44999987), (0.35000002, 0.44999987), (0.40000004, 0.44999987), (0.45000005, 0.44999987), (0.50000006, 0.44999987), (0.5500001, 0.44999987), (0.6000001, 0.44999987), (0.6500001, 0.44999987), (0.7000001, 0.44999987), (0.7500001, 0.44999987), (0.80000013, 0.44999987), (0.85000014, 0.44999987), (0.90000015, 0.44999987), (0.95000017, 0.44999987), (1.0000001, 0.44999987), (0, 0.39999986), (0.05, 0.39999986), (0.1, 0.39999986), (0.15, 0.39999986), (0.2, 0.39999986), (0.25, 0.39999986), (0.3, 0.39999986), (0.35000002, 0.39999986), (0.40000004, 0.39999986), (0.45000005, 0.39999986), (0.50000006, 0.39999986), (0.5500001, 0.39999986), (0.6000001, 0.39999986), (0.6500001, 0.39999986), (0.7000001, 0.39999986), (0.7500001, 0.39999986), (0.80000013, 0.39999986), (0.85000014, 0.39999986), (0.90000015, 0.39999986), (0.95000017, 0.39999986), (1.0000001, 0.39999986), (0, 0.34999985), (0.05, 0.34999985), (0.1, 0.34999985), (0.15, 0.34999985), (0.2, 0.34999985), (0.25, 0.34999985), (0.3, 0.34999985), (0.35000002, 0.34999985), (0.40000004, 0.34999985), (0.45000005, 0.34999985), (0.50000006, 0.34999985), (0.5500001, 0.34999985), (0.6000001, 0.34999985), (0.6500001, 0.34999985), (0.7000001, 0.34999985), (0.7500001, 0.34999985), (0.80000013, 0.34999985), (0.85000014, 0.34999985), (0.90000015, 0.34999985), (0.95000017, 0.34999985), (1.0000001, 0.34999985), (0, 0.29999983), (0.05, 0.29999983), (0.1, 0.29999983), (0.15, 0.29999983), (0.2, 0.29999983), (0.25, 0.29999983), (0.3, 0.29999983), (0.35000002, 0.29999983), (0.40000004, 0.29999983), (0.45000005, 0.29999983), (0.50000006, 0.29999983), (0.5500001, 0.29999983), (0.6000001, 0.29999983), (0.6500001, 0.29999983), (0.7000001, 0.29999983), (0.7500001, 0.29999983), (0.80000013, 0.29999983), (0.85000014, 0.29999983), (0.90000015, 0.29999983), (0.95000017, 0.29999983), (1.0000001, 0.29999983), (0, 0.24999984), (0.05, 0.24999984), (0.1, 0.24999984), (0.15, 0.24999984), (0.2, 0.24999984), (0.25, 0.24999984), (0.3, 0.24999984), (0.35000002, 0.24999984), (0.40000004, 0.24999984), (0.45000005, 0.24999984), (0.50000006, 0.24999984), (0.5500001, 0.24999984), (0.6000001, 0.24999984), (0.6500001, 0.24999984), (0.7000001, 0.24999984), (0.7500001, 0.24999984), (0.80000013, 0.24999984), (0.85000014, 0.24999984), (0.90000015, 0.24999984), (0.95000017, 0.24999984), (1.0000001, 0.24999984), (0, 0.19999984), (0.05, 0.19999984), (0.1, 0.19999984), (0.15, 0.19999984), (0.2, 0.19999984), (0.25, 0.19999984), (0.3, 0.19999984), (0.35000002, 0.19999984), (0.40000004, 0.19999984), (0.45000005, 0.19999984), (0.50000006, 0.19999984), (0.5500001, 0.19999984), (0.6000001, 0.19999984), (0.6500001, 0.19999984), (0.7000001, 0.19999984), (0.7500001, 0.19999984), (0.80000013, 0.19999984), (0.85000014, 0.19999984), (0.90000015, 0.19999984), (0.95000017, 0.19999984), (1.0000001, 0.19999984), (0, 0.14999984), (0.05, 0.14999984), (0.1, 0.14999984), (0.15, 0.14999984), (0.2, 0.14999984), (0.25, 0.14999984), (0.3, 0.14999984), (0.35000002, 0.14999984), (0.40000004, 0.14999984), (0.45000005, 0.14999984), (0.50000006, 0.14999984), (0.5500001, 0.14999984), (0.6000001, 0.14999984), (0.6500001, 0.14999984), (0.7000001, 0.14999984), (0.7500001, 0.14999984), (0.80000013, 0.14999984), (0.85000014, 0.14999984), (0.90000015, 0.14999984), (0.95000017, 0.14999984), (1.0000001, 0.14999984), (0, 0.099999845), (0.05, 0.099999845), (0.1, 0.099999845), (0.15, 0.099999845), (0.2, 0.099999845), (0.25, 0.099999845), (0.3, 0.099999845), (0.35000002, 0.099999845), (0.40000004, 0.099999845), (0.45000005, 0.099999845), (0.50000006, 0.099999845), (0.5500001, 0.099999845), (0.6000001, 0.099999845), (0.6500001, 0.099999845), (0.7000001, 0.099999845), (0.7500001, 0.099999845), (0.80000013, 0.099999845), (0.85000014, 0.099999845), (0.90000015, 0.099999845), (0.95000017, 0.099999845), (1.0000001, 0.099999845), (0, 0.049999844), (0.05, 0.049999844), (0.1, 0.049999844), (0.15, 0.049999844), (0.2, 0.049999844), (0.25, 0.049999844), (0.3, 0.049999844), (0.35000002, 0.049999844), (0.40000004, 0.049999844), (0.45000005, 0.049999844), (0.50000006, 0.049999844), (0.5500001, 0.049999844), (0.6000001, 0.049999844), (0.6500001, 0.049999844), (0.7000001, 0.049999844), (0.7500001, 0.049999844), (0.80000013, 0.049999844), (0.85000014, 0.049999844), (0.90000015, 0.049999844), (0.95000017, 0.049999844), (1.0000001, 0.049999844), (0, -1.5646219e-7), (0.05, -1.5646219e-7), (0.1, -1.5646219e-7), (0.15, -1.5646219e-7), (0.2, -1.5646219e-7), (0.25, -1.5646219e-7), (0.3, -1.5646219e-7), (0.35000002, -1.5646219e-7), (0.40000004, -1.5646219e-7), (0.45000005, -1.5646219e-7), (0.50000006, -1.5646219e-7), (0.5500001, -1.5646219e-7), (0.6000001, -1.5646219e-7), (0.6500001, -1.5646219e-7), (0.7000001, -1.5646219e-7), (0.7500001, -1.5646219e-7), (0.80000013, -1.5646219e-7), (0.85000014, -1.5646219e-7), (0.90000015, -1.5646219e-7), (0.95000017, -1.5646219e-7), (1.0000001, -1.5646219e-7)] (
customData = {
dictionary Maya = {
token name = "map1"
}
}
interpolation = "faceVarying"
)
int[] primvars:st:indices = [1, 0, 21, 22, 2, 1, 22, 23, 3, 2, 23, 24, 4, 3, 24, 25, 5, 4, 25, 26, 6, 5, 26, 27, 7, 6, 27, 28, 8, 7, 28, 29, 9, 8, 29, 30, 10, 9, 30, 31, 11, 10, 31, 32, 12, 11, 32, 33, 13, 12, 33, 34, 14, 13, 34, 35, 15, 14, 35, 36, 16, 15, 36, 37, 17, 16, 37, 38, 18, 17, 38, 39, 19, 18, 39, 40, 20, 19, 40, 41, 22, 21, 42, 43, 23, 22, 43, 44, 24, 23, 44, 45, 25, 24, 45, 46, 26, 25, 46, 47, 27, 26, 47, 48, 28, 27, 48, 49, 29, 28, 49, 50, 30, 29, 50, 51, 31, 30, 51, 52, 32, 31, 52, 53, 33, 32, 53, 54, 34, 33, 54, 55, 35, 34, 55, 56, 36, 35, 56, 57, 37, 36, 57, 58, 38, 37, 58, 59, 39, 38, 59, 60, 40, 39, 60, 61, 41, 40, 61, 62, 43, 42, 63, 64, 44, 43, 64, 65, 45, 44, 65, 66, 46, 45, 66, 67, 47, 46, 67, 68, 48, 47, 68, 69, 49, 48, 69, 70, 50, 49, 70, 71, 51, 50, 71, 72, 52, 51, 72, 73, 53, 52, 73, 74, 54, 53, 74, 75, 55, 54, 75, 76, 56, 55, 76, 77, 57, 56, 77, 78, 58, 57, 78, 79, 59, 58, 79, 80, 60, 59, 80, 81, 61, 60, 81, 82, 62, 61, 82, 83, 64, 63, 84, 85, 65, 64, 85, 86, 66, 65, 86, 87, 67, 66, 87, 88, 68, 67, 88, 89, 69, 68, 89, 90, 70, 69, 90, 91, 71, 70, 91, 92, 72, 71, 92, 93, 73, 72, 93, 94, 74, 73, 94, 95, 75, 74, 95, 96, 76, 75, 96, 97, 77, 76, 97, 98, 78, 77, 98, 99, 79, 78, 99, 100, 80, 79, 100, 101, 81, 80, 101, 102, 82, 81, 102, 103, 83, 82, 103, 104, 85, 84, 105, 106, 86, 85, 106, 107, 87, 86, 107, 108, 88, 87, 108, 109, 89, 88, 109, 110, 90, 89, 110, 111, 91, 90, 111, 112, 92, 91, 112, 113, 93, 92, 113, 114, 94, 93, 114, 115, 95, 94, 115, 116, 96, 95, 116, 117, 97, 96, 117, 118, 98, 97, 118, 119, 99, 98, 119, 120, 100, 99, 120, 121, 101, 100, 121, 122, 102, 101, 122, 123, 103, 102, 123, 124, 104, 103, 124, 125, 106, 105, 126, 127, 107, 106, 127, 128, 108, 107, 128, 129, 109, 108, 129, 130, 110, 109, 130, 131, 111, 110, 131, 132, 112, 111, 132, 133, 113, 112, 133, 134, 114, 113, 134, 135, 115, 114, 135, 136, 116, 115, 136, 137, 117, 116, 137, 138, 118, 117, 138, 139, 119, 118, 139, 140, 120, 119, 140, 141, 121, 120, 141, 142, 122, 121, 142, 143, 123, 122, 143, 144, 124, 123, 144, 145, 125, 124, 145, 146, 127, 126, 147, 148, 128, 127, 148, 149, 129, 128, 149, 150, 130, 129, 150, 151, 131, 130, 151, 152, 132, 131, 152, 153, 133, 132, 153, 154, 134, 133, 154, 155, 135, 134, 155, 156, 136, 135, 156, 157, 137, 136, 157, 158, 138, 137, 158, 159, 139, 138, 159, 160, 140, 139, 160, 161, 141, 140, 161, 162, 142, 141, 162, 163, 143, 142, 163, 164, 144, 143, 164, 165, 145, 144, 165, 166, 146, 145, 166, 167, 148, 147, 168, 169, 149, 148, 169, 170, 150, 149, 170, 171, 151, 150, 171, 172, 152, 151, 172, 173, 153, 152, 173, 174, 154, 153, 174, 175, 155, 154, 175, 176, 156, 155, 176, 177, 157, 156, 177, 178, 158, 157, 178, 179, 159, 158, 179, 180, 160, 159, 180, 181, 161, 160, 181, 182, 162, 161, 182, 183, 163, 162, 183, 184, 164, 163, 184, 185, 165, 164, 185, 186, 166, 165, 186, 187, 167, 166, 187, 188, 169, 168, 189, 190, 170, 169, 190, 191, 171, 170, 191, 192, 172, 171, 192, 193, 173, 172, 193, 194, 174, 173, 194, 195, 175, 174, 195, 196, 176, 175, 196, 197, 177, 176, 197, 198, 178, 177, 198, 199, 179, 178, 199, 200, 180, 179, 200, 201, 181, 180, 201, 202, 182, 181, 202, 203, 183, 182, 203, 204, 184, 183, 204, 205, 185, 184, 205, 206, 186, 185, 206, 207, 187, 186, 207, 208, 188, 187, 208, 209, 190, 189, 210, 211, 191, 190, 211, 212, 192, 191, 212, 213, 193, 192, 213, 214, 194, 193, 214, 215, 195, 194, 215, 216, 196, 195, 216, 217, 197, 196, 217, 218, 198, 197, 218, 219, 199, 198, 219, 220, 200, 199, 220, 221, 201, 200, 221, 222, 202, 201, 222, 223, 203, 202, 223, 224, 204, 203, 224, 225, 205, 204, 225, 226, 206, 205, 226, 227, 207, 206, 227, 228, 208, 207, 228, 229, 209, 208, 229, 230, 211, 210, 231, 232, 212, 211, 232, 233, 213, 212, 233, 234, 214, 213, 234, 235, 215, 214, 235, 236, 216, 215, 236, 237, 217, 216, 237, 238, 218, 217, 238, 239, 219, 218, 239, 240, 220, 219, 240, 241, 221, 220, 241, 242, 222, 221, 242, 243, 223, 222, 243, 244, 224, 223, 244, 245, 225, 224, 245, 246, 226, 225, 246, 247, 227, 226, 247, 248, 228, 227, 248, 249, 229, 228, 249, 250, 230, 229, 250, 251, 232, 231, 252, 253, 233, 232, 253, 254, 234, 233, 254, 255, 235, 234, 255, 256, 236, 235, 256, 257, 237, 236, 257, 258, 238, 237, 258, 259, 239, 238, 259, 260, 240, 239, 260, 261, 241, 240, 261, 262, 242, 241, 262, 263, 243, 242, 263, 264, 244, 243, 264, 265, 245, 244, 265, 266, 246, 245, 266, 267, 247, 246, 267, 268, 248, 247, 268, 269, 249, 248, 269, 270, 250, 249, 270, 271, 251, 250, 271, 272, 253, 252, 273, 274, 254, 253, 274, 275, 255, 254, 275, 276, 256, 255, 276, 277, 257, 256, 277, 278, 258, 257, 278, 279, 259, 258, 279, 280, 260, 259, 280, 281, 261, 260, 281, 282, 262, 261, 282, 283, 263, 262, 283, 284, 264, 263, 284, 285, 265, 264, 285, 286, 266, 265, 286, 287, 267, 266, 287, 288, 268, 267, 288, 289, 269, 268, 289, 290, 270, 269, 290, 291, 271, 270, 291, 292, 272, 271, 292, 293, 274, 273, 294, 295, 275, 274, 295, 296, 276, 275, 296, 297, 277, 276, 297, 298, 278, 277, 298, 299, 279, 278, 299, 300, 280, 279, 300, 301, 281, 280, 301, 302, 282, 281, 302, 303, 283, 282, 303, 304, 284, 283, 304, 305, 285, 284, 305, 306, 286, 285, 306, 307, 287, 286, 307, 308, 288, 287, 308, 309, 289, 288, 309, 310, 290, 289, 310, 311, 291, 290, 311, 312, 292, 291, 312, 313, 293, 292, 313, 314, 295, 294, 315, 316, 296, 295, 316, 317, 297, 296, 317, 318, 298, 297, 318, 319, 299, 298, 319, 320, 300, 299, 320, 321, 301, 300, 321, 322, 302, 301, 322, 323, 303, 302, 323, 324, 304, 303, 324, 325, 305, 304, 325, 326, 306, 305, 326, 327, 307, 306, 327, 328, 308, 307, 328, 329, 309, 308, 329, 330, 310, 309, 330, 331, 311, 310, 331, 332, 312, 311, 332, 333, 313, 312, 333, 334, 314, 313, 334, 335, 316, 315, 336, 337, 317, 316, 337, 338, 318, 317, 338, 339, 319, 318, 339, 340, 320, 319, 340, 341, 321, 320, 341, 342, 322, 321, 342, 343, 323, 322, 343, 344, 324, 323, 344, 345, 325, 324, 345, 346, 326, 325, 346, 347, 327, 326, 347, 348, 328, 327, 348, 349, 329, 328, 349, 350, 330, 329, 350, 351, 331, 330, 351, 352, 332, 331, 352, 353, 333, 332, 353, 354, 334, 333, 354, 355, 335, 334, 355, 356, 337, 336, 357, 358, 338, 337, 358, 359, 339, 338, 359, 360, 340, 339, 360, 361, 341, 340, 361, 362, 342, 341, 362, 363, 343, 342, 363, 364, 344, 343, 364, 365, 345, 344, 365, 366, 346, 345, 366, 367, 347, 346, 367, 368, 348, 347, 368, 369, 349, 348, 369, 370, 350, 349, 370, 371, 351, 350, 371, 372, 352, 351, 372, 373, 353, 352, 373, 374, 354, 353, 374, 375, 355, 354, 375, 376, 356, 355, 376, 377, 358, 357, 378, 379, 359, 358, 379, 380, 360, 359, 380, 381, 361, 360, 381, 382, 362, 361, 382, 383, 363, 362, 383, 384, 364, 363, 384, 385, 365, 364, 385, 386, 366, 365, 386, 387, 367, 366, 387, 388, 368, 367, 388, 389, 369, 368, 389, 390, 370, 369, 390, 391, 371, 370, 391, 392, 372, 371, 392, 393, 373, 372, 393, 394, 374, 373, 394, 395, 375, 374, 395, 396, 376, 375, 396, 397, 377, 376, 397, 398, 379, 378, 399, 400, 380, 379, 400, 401, 381, 380, 401, 402, 382, 381, 402, 403, 383, 382, 403, 404, 384, 383, 404, 405, 385, 384, 405, 406, 386, 385, 406, 407, 387, 386, 407, 408, 388, 387, 408, 409, 389, 388, 409, 410, 390, 389, 410, 411, 391, 390, 411, 412, 392, 391, 412, 413, 393, 392, 413, 414, 394, 393, 414, 415, 395, 394, 415, 416, 396, 395, 416, 417, 397, 396, 417, 418, 398, 397, 418, 419, 400, 399, 420, 421, 401, 400, 421, 422, 402, 401, 422, 423, 403, 402, 423, 424, 404, 403, 424, 425, 405, 404, 425, 426, 406, 405, 426, 427, 407, 406, 427, 428, 408, 407, 428, 429, 409, 408, 429, 430, 410, 409, 430, 431, 411, 410, 431, 432, 412, 411, 432, 433, 413, 412, 433, 434, 414, 413, 434, 435, 415, 414, 435, 436, 416, 415, 436, 437, 417, 416, 437, 438, 418, 417, 438, 439, 419, 418, 439, 440]
}
def Mesh "pCylinder1" (
prepend apiSchemas = ["MaterialBindingAPI"]
)
{
uniform bool doubleSided = 1
float3[] extent = [(-1.0000002, -1, -1.0000005), (1, 1, 1.0000001)]
int[] faceVertexCounts = [4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 4, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3, 3]
int[] faceVertexIndices = [0, 1, 21, 20, 1, 2, 22, 21, 2, 3, 23, 22, 3, 4, 24, 23, 4, 5, 25, 24, 5, 6, 26, 25, 6, 7, 27, 26, 7, 8, 28, 27, 8, 9, 29, 28, 9, 10, 30, 29, 10, 11, 31, 30, 11, 12, 32, 31, 12, 13, 33, 32, 13, 14, 34, 33, 14, 15, 35, 34, 15, 16, 36, 35, 16, 17, 37, 36, 17, 18, 38, 37, 18, 19, 39, 38, 19, 0, 20, 39, 1, 0, 40, 2, 1, 40, 3, 2, 40, 4, 3, 40, 5, 4, 40, 6, 5, 40, 7, 6, 40, 8, 7, 40, 9, 8, 40, 10, 9, 40, 11, 10, 40, 12, 11, 40, 13, 12, 40, 14, 13, 40, 15, 14, 40, 16, 15, 40, 17, 16, 40, 18, 17, 40, 19, 18, 40, 0, 19, 40, 20, 21, 41, 21, 22, 41, 22, 23, 41, 23, 24, 41, 24, 25, 41, 25, 26, 41, 26, 27, 41, 27, 28, 41, 28, 29, 41, 29, 30, 41, 30, 31, 41, 31, 32, 41, 32, 33, 41, 33, 34, 41, 34, 35, 41, 35, 36, 41, 36, 37, 41, 37, 38, 41, 38, 39, 41, 39, 20, 41]
rel material:binding = </group1/mtl/initialShadingGroup>
point3f[] points = [(0.95105714, -1, -0.30901718), (0.80901754, -1, -0.5877856), (0.5877856, -1, -0.8090175), (0.30901715, -1, -0.951057), (0, -1, -1.0000005), (-0.30901715, -1, -0.95105696), (-0.5877855, -1, -0.8090173), (-0.80901724, -1, -0.5877854), (-0.9510568, -1, -0.30901706), (-1.0000002, -1, 0), (-0.9510568, -1, 0.30901706), (-0.8090172, -1, 0.58778536), (-0.58778536, -1, 0.8090171), (-0.30901706, -1, 0.95105666), (-2.9802322e-8, -1, 1.0000001), (0.30901697, -1, 0.9510566), (0.58778524, -1, 0.80901706), (0.809017, -1, 0.5877853), (0.95105654, -1, 0.309017), (1, -1, 0), (0.95105714, 1, -0.30901718), (0.80901754, 1, -0.5877856), (0.5877856, 1, -0.8090175), (0.30901715, 1, -0.951057), (0, 1, -1.0000005), (-0.30901715, 1, -0.95105696), (-0.5877855, 1, -0.8090173), (-0.80901724, 1, -0.5877854), (-0.9510568, 1, -0.30901706), (-1.0000002, 1, 0), (-0.9510568, 1, 0.30901706), (-0.8090172, 1, 0.58778536), (-0.58778536, 1, 0.8090171), (-0.30901706, 1, 0.95105666), (-2.9802322e-8, 1, 1.0000001), (0.30901697, 1, 0.9510566), (0.58778524, 1, 0.80901706), (0.809017, 1, 0.5877853), (0.95105654, 1, 0.309017), (1, 1, 0), (0, -1, 0), (0, 1, 0)]
texCoord2f[] primvars:st = [(0.64860266, 0.107966065), (0.626409, 0.064408496), (0.5918415, 0.02984102), (0.54828393, 0.0076473355), (0.5, -7.4505806e-8), (0.45171607, 0.0076473504), (0.4081585, 0.02984105), (0.37359107, 0.064408526), (0.3513974, 0.107966095), (0.34374997, 0.15625), (0.3513974, 0.2045339), (0.37359107, 0.24809146), (0.40815854, 0.28265893), (0.4517161, 0.3048526), (0.5, 0.3125), (0.5482839, 0.3048526), (0.59184146, 0.28265893), (0.62640893, 0.24809146), (0.6486026, 0.2045339), (0.65625, 0.15625), (0.375, 0.3125), (0.3875, 0.3125), (0.39999998, 0.3125), (0.41249996, 0.3125), (0.42499995, 0.3125), (0.43749994, 0.3125), (0.44999993, 0.3125), (0.46249992, 0.3125), (0.4749999, 0.3125), (0.4874999, 0.3125), (0.49999988, 0.3125), (0.51249987, 0.3125), (0.52499986, 0.3125), (0.53749985, 0.3125), (0.54999983, 0.3125), (0.5624998, 0.3125), (0.5749998, 0.3125), (0.5874998, 0.3125), (0.5999998, 0.3125), (0.6124998, 0.3125), (0.62499976, 0.3125), (0.375, 0.6875), (0.3875, 0.6875), (0.39999998, 0.6875), (0.41249996, 0.6875), (0.42499995, 0.6875), (0.43749994, 0.6875), (0.44999993, 0.6875), (0.46249992, 0.6875), (0.4749999, 0.6875), (0.4874999, 0.6875), (0.49999988, 0.6875), (0.51249987, 0.6875), (0.52499986, 0.6875), (0.53749985, 0.6875), (0.54999983, 0.6875), (0.5624998, 0.6875), (0.5749998, 0.6875), (0.5874998, 0.6875), (0.5999998, 0.6875), (0.6124998, 0.6875), (0.62499976, 0.6875), (0.64860266, 0.79546607), (0.626409, 0.7519085), (0.5918415, 0.717341), (0.54828393, 0.69514734), (0.5, 0.68749994), (0.45171607, 0.69514734), (0.4081585, 0.71734107), (0.37359107, 0.75190854), (0.3513974, 0.79546607), (0.34374997, 0.84375), (0.3513974, 0.89203393), (0.37359107, 0.93559146), (0.40815854, 0.97015893), (0.4517161, 0.9923526), (0.5, 1), (0.5482839, 0.9923526), (0.59184146, 0.97015893), (0.62640893, 0.93559146), (0.6486026, 0.89203393), (0.65625, 0.84375), (0.5, 0.15625), (0.5, 0.84375)] (
customData = {
dictionary Maya = {
token name = "map1"
}
}
interpolation = "faceVarying"
)
int[] primvars:st:indices = [20, 21, 42, 41, 21, 22, 43, 42, 22, 23, 44, 43, 23, 24, 45, 44, 24, 25, 46, 45, 25, 26, 47, 46, 26, 27, 48, 47, 27, 28, 49, 48, 28, 29, 50, 49, 29, 30, 51, 50, 30, 31, 52, 51, 31, 32, 53, 52, 32, 33, 54, 53, 33, 34, 55, 54, 34, 35, 56, 55, 35, 36, 57, 56, 36, 37, 58, 57, 37, 38, 59, 58, 38, 39, 60, 59, 39, 40, 61, 60, 1, 0, 82, 2, 1, 82, 3, 2, 82, 4, 3, 82, 5, 4, 82, 6, 5, 82, 7, 6, 82, 8, 7, 82, 9, 8, 82, 10, 9, 82, 11, 10, 82, 12, 11, 82, 13, 12, 82, 14, 13, 82, 15, 14, 82, 16, 15, 82, 17, 16, 82, 18, 17, 82, 19, 18, 82, 0, 19, 82, 80, 79, 83, 79, 78, 83, 78, 77, 83, 77, 76, 83, 76, 75, 83, 75, 74, 83, 74, 73, 83, 73, 72, 83, 72, 71, 83, 71, 70, 83, 70, 69, 83, 69, 68, 83, 68, 67, 83, 67, 66, 83, 66, 65, 83, 65, 64, 83, 64, 63, 83, 63, 62, 83, 62, 81, 83, 81, 80, 83]
def GeomSubset "bottom"
{
uniform token elementType = "face"
uniform token familyName = "componentTag"
int[] indices = [20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39]
}
def GeomSubset "sides"
{
uniform token elementType = "face"
uniform token familyName = "componentTag"
int[] indices = [0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19]
}
def GeomSubset "top"
{
uniform token elementType = "face"
uniform token familyName = "componentTag"
int[] indices = [40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59]
}
}
def Scope "mtl"
{
def Material "initialShadingGroup"
{
}
}
}
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