#usda 1.0
(
    defaultPrim = "Root"
    endTimeCode = 120
    startTimeCode = 1
    timeCodesPerSecond = 24
    upAxis = "Z"
)

def "Root" (
    kind = "component"
)
{
    def SkelRoot "group1"
    {
        matrix4d xformOp:transform = ( (1, 0, 0, 0), (0, 1, 0, 0), (0, 0, 1, 0), (0, 0, 0, 1) )
        uniform token[] xformOpOrder = ["xformOp:transform"]

        def Mesh "pCylinder1" (
            prepend apiSchemas = ["SkelBindingAPI", "ShadowAPI"]
        )
        {
            uniform bool doubleSided = 1
            float3[] extent = [(-2.0000005, -2.0000002, 0), (2, 2.000001, 10)]
            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, 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, 20, 21, 41, 40, 21, 22, 42, 41, 22, 23, 43, 42, 23, 24, 44, 43, 24, 25, 45, 44, 25, 26, 46, 45, 26, 27, 47, 46, 27, 28, 48, 47, 28, 29, 49, 48, 29, 30, 50, 49, 30, 31, 51, 50, 31, 32, 52, 51, 32, 33, 53, 52, 33, 34, 54, 53, 34, 35, 55, 54, 35, 36, 56, 55, 36, 37, 57, 56, 37, 38, 58, 57, 38, 39, 59, 58, 39, 20, 40, 59, 40, 41, 61, 60, 41, 42, 62, 61, 42, 43, 63, 62, 43, 44, 64, 63, 44, 45, 65, 64, 45, 46, 66, 65, 46, 47, 67, 66, 47, 48, 68, 67, 48, 49, 69, 68, 49, 50, 70, 69, 50, 51, 71, 70, 51, 52, 72, 71, 52, 53, 73, 72, 53, 54, 74, 73, 54, 55, 75, 74, 55, 56, 76, 75, 56, 57, 77, 76, 57, 58, 78, 77, 58, 59, 79, 78, 59, 40, 60, 79, 60, 61, 81, 80, 61, 62, 82, 81, 62, 63, 83, 82, 63, 64, 84, 83, 64, 65, 85, 84, 65, 66, 86, 85, 66, 67, 87, 86, 67, 68, 88, 87, 68, 69, 89, 88, 69, 70, 90, 89, 70, 71, 91, 90, 71, 72, 92, 91, 72, 73, 93, 92, 73, 74, 94, 93, 74, 75, 95, 94, 75, 76, 96, 95, 76, 77, 97, 96, 77, 78, 98, 97, 78, 79, 99, 98, 79, 60, 80, 99, 80, 81, 101, 100, 81, 82, 102, 101, 82, 83, 103, 102, 83, 84, 104, 103, 84, 85, 105, 104, 85, 86, 106, 105, 86, 87, 107, 106, 87, 88, 108, 107, 88, 89, 109, 108, 89, 90, 110, 109, 90, 91, 111, 110, 91, 92, 112, 111, 92, 93, 113, 112, 93, 94, 114, 113, 94, 95, 115, 114, 95, 96, 116, 115, 96, 97, 117, 116, 97, 98, 118, 117, 98, 99, 119, 118, 99, 80, 100, 119, 100, 101, 121, 120, 101, 102, 122, 121, 102, 103, 123, 122, 103, 104, 124, 123, 104, 105, 125, 124, 105, 106, 126, 125, 106, 107, 127, 126, 107, 108, 128, 127, 108, 109, 129, 128, 109, 110, 130, 129, 110, 111, 131, 130, 111, 112, 132, 131, 112, 113, 133, 132, 113, 114, 134, 133, 114, 115, 135, 134, 115, 116, 136, 135, 116, 117, 137, 136, 117, 118, 138, 137, 118, 119, 139, 138, 119, 100, 120, 139, 120, 121, 141, 140, 121, 122, 142, 141, 122, 123, 143, 142, 123, 124, 144, 143, 124, 125, 145, 144, 125, 126, 146, 145, 126, 127, 147, 146, 127, 128, 148, 147, 128, 129, 149, 148, 129, 130, 150, 149, 130, 131, 151, 150, 131, 132, 152, 151, 132, 133, 153, 152, 133, 134, 154, 153, 134, 135, 155, 154, 135, 136, 156, 155, 136, 137, 157, 156, 137, 138, 158, 157, 138, 139, 159, 158, 139, 120, 140, 159, 140, 141, 161, 160, 141, 142, 162, 161, 142, 143, 163, 162, 143, 144, 164, 163, 144, 145, 165, 164, 145, 146, 166, 165, 146, 147, 167, 166, 147, 148, 168, 167, 148, 149, 169, 168, 149, 150, 170, 169, 150, 151, 171, 170, 151, 152, 172, 171, 152, 153, 173, 172, 153, 154, 174, 173, 154, 155, 175, 174, 155, 156, 176, 175, 156, 157, 177, 176, 157, 158, 178, 177, 158, 159, 179, 178, 159, 140, 160, 179, 160, 161, 181, 180, 161, 162, 182, 181, 162, 163, 183, 182, 163, 164, 184, 183, 164, 165, 185, 184, 165, 166, 186, 185, 166, 167, 187, 186, 167, 168, 188, 187, 168, 169, 189, 188, 169, 170, 190, 189, 170, 171, 191, 190, 171, 172, 192, 191, 172, 173, 193, 192, 173, 174, 194, 193, 174, 175, 195, 194, 175, 176, 196, 195, 176, 177, 197, 196, 177, 178, 198, 197, 178, 179, 199, 198, 179, 160, 180, 199, 180, 181, 201, 200, 181, 182, 202, 201, 182, 183, 203, 202, 183, 184, 204, 203, 184, 185, 205, 204, 185, 186, 206, 205, 186, 187, 207, 206, 187, 188, 208, 207, 188, 189, 209, 208, 189, 190, 210, 209, 190, 191, 211, 210, 191, 192, 212, 211, 192, 193, 213, 212, 193, 194, 214, 213, 194, 195, 215, 214, 195, 196, 216, 215, 196, 197, 217, 216, 197, 198, 218, 217, 198, 199, 219, 218, 199, 180, 200, 219, 200, 201, 221, 220, 201, 202, 222, 221, 202, 203, 223, 222, 203, 204, 224, 223, 204, 205, 225, 224, 205, 206, 226, 225, 206, 207, 227, 226, 207, 208, 228, 227, 208, 209, 229, 228, 209, 210, 230, 229, 210, 211, 231, 230, 211, 212, 232, 231, 212, 213, 233, 232, 213, 214, 234, 233, 214, 215, 235, 234, 215, 216, 236, 235, 216, 217, 237, 236, 217, 218, 238, 237, 218, 219, 239, 238, 219, 200, 220, 239, 220, 221, 241, 240, 221, 222, 242, 241, 222, 223, 243, 242, 223, 224, 244, 243, 224, 225, 245, 244, 225, 226, 246, 245, 226, 227, 247, 246, 227, 228, 248, 247, 228, 229, 249, 248, 229, 230, 250, 249, 230, 231, 251, 250, 231, 232, 252, 251, 232, 233, 253, 252, 233, 234, 254, 253, 234, 235, 255, 254, 235, 236, 256, 255, 236, 237, 257, 256, 237, 238, 258, 257, 238, 239, 259, 258, 239, 220, 240, 259, 1, 0, 260, 2, 1, 260, 3, 2, 260, 4, 3, 260, 5, 4, 260, 6, 5, 260, 7, 6, 260, 8, 7, 260, 9, 8, 260, 10, 9, 260, 11, 10, 260, 12, 11, 260, 13, 12, 260, 14, 13, 260, 15, 14, 260, 16, 15, 260, 17, 16, 260, 18, 17, 260, 19, 18, 260, 0, 19, 260, 240, 241, 261, 241, 242, 261, 242, 243, 261, 243, 244, 261, 244, 245, 261, 245, 246, 261, 246, 247, 261, 247, 248, 261, 248, 249, 261, 249, 250, 261, 250, 251, 261, 251, 252, 261, 252, 253, 261, 253, 254, 261, 254, 255, 261, 255, 256, 261, 256, 257, 261, 257, 258, 261, 258, 259, 261, 259, 240, 261]
            rel material:binding = </Root/Looks/initialShadingGroup>
            normal3f[] normals = [(0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0, -0, -1), (0.9510569, 0.30901602, 0), (0.80901694, 0.5877853, 0), (0.80901694, 0.5877853, 0), (0.9510569, 0.30901602, 0), (0.80901694, 0.5877853, 0), (0.58778507, 0.80901706, 0), (0.58778507, 0.80901706, 0), (0.80901694, 0.5877853, 0), (0.58778507, 0.80901706, 0), (0.30901688, 0.95105666, 0), (0.30901688, 0.95105666, 0), (0.58778507, 0.80901706, 0), (0.30901688, 0.95105666, 0), (-9.209561e-8, 1, 0), (-9.209561e-8, 1, 0), (0.30901688, 0.95105666, 0), (-9.209561e-8, 1, 0), (-0.30901712, 0.9510565, 0), (-0.30901712, 0.9510565, 0), (-9.209561e-8, 1, 0), (-0.30901712, 0.9510565, 0), (-0.5877854, 0.8090168, 0), (-0.5877854, 0.8090168, 0), (-0.30901712, 0.9510565, 0), (-0.5877854, 0.8090168, 0), (-0.8090172, 0.5877851, 0), (-0.8090172, 0.5877851, 0), (-0.5877854, 0.8090168, 0), (-0.8090172, 0.5877851, 0), (-0.95105654, 0.30901688, 0), (-0.95105654, 0.30901688, 0), (-0.8090172, 0.5877851, 0), (-0.95105654, 0.30901688, 0), (-1, -0, 0), (-1, -0, 0), (-0.95105654, 0.30901688, 0), (-1, -0, 0), (-0.9510565, -0.309017, 0), (-0.9510565, -0.309017, 0), (-1, -0, 0), (-0.9510565, -0.309017, 0), (-0.80901694, -0.5877854, 0), (-0.80901694, -0.5877853, 0), (-0.9510565, -0.309017, 0), (-0.80901694, -0.5877854, 0), (-0.5877852, -0.809017, 0), (-0.5877852, -0.80901706, 0), (-0.80901694, -0.5877853, 0), (-0.5877852, -0.809017, 0), (-0.30901694, -0.9510566, 0), (-0.30901694, -0.9510566, 0), (-0.5877852, -0.80901706, 0), (-0.30901694, -0.9510566, 0), (9.209565e-8, -1, 0), (9.209565e-8, -1, 0), (-0.30901694, -0.9510566, 0), (9.209565e-8, -1, 0), (0.30901703, -0.9510565, 0), (0.30901703, -0.9510565, 0), (9.209565e-8, -1, 0), (0.30901703, -0.9510565, 0), (0.5877853, -0.809017, 0), (0.5877853, -0.809017, 0), (0.30901703, -0.9510565, 0), (0.5877853, -0.809017, 0), (0.809017, -0.5877853, 0), (0.80901706, -0.5877853, 0), (0.5877853, -0.809017, 0), (0.809017, -0.5877853, 0), (0.9510565, -0.30901694, 0), (0.9510565, -0.30901694, 0), (0.80901706, -0.5877853, 0), (0.9510565, -0.30901694, 0), (1, -9.593294e-7, 0), (1, -9.593294e-7, 0), (0.9510565, -0.30901694, 0), (1, -9.593294e-7, 0), (0.9510569, 0.30901602, 0), (0.9510569, 0.30901602, 0), (1, -9.593294e-7, 0), (0.9510569, 0.30901602, 0), (0.80901694, 0.5877853, 0), (0.80901694, 0.5877853, 0), (0.9510569, 0.30901602, 0), (0.80901694, 0.5877853, 0), (0.58778507, 0.80901706, 0), (0.58778507, 0.80901706, 0), (0.80901694, 0.5877853, 0), (0.58778507, 0.80901706, 0), (0.30901688, 0.95105666, 0), (0.30901688, 0.95105666, 0), (0.58778507, 0.80901706, 0), (0.30901688, 0.95105666, 0), (-9.209561e-8, 1, 0), (-9.209561e-8, 1, 0), (0.30901688, 0.95105666, 0), (-9.209561e-8, 1, 0), (-0.30901712, 0.9510565, 0), (-0.30901712, 0.95105654, 0), (-9.209561e-8, 1, 0), (-0.30901712, 0.9510565, 0), (-0.5877854, 0.8090168, 0), (-0.5877854, 0.8090169, 0), (-0.30901712, 0.95105654, 0), (-0.5877854, 0.8090168, 0), (-0.8090172, 0.5877851, 0), (-0.8090172, 0.5877851, 0), (-0.5877854, 0.8090169, 0), (-0.8090172, 0.5877851, 0), (-0.95105654, 0.30901688, 0), (-0.95105654, 0.30901688, 0), (-0.8090172, 0.5877851, 0), (-0.95105654, 0.30901688, 0), (-1, -0, 0), (-1, -0, 0), (-0.95105654, 0.30901688, 0), (-1, -0, 0), (-0.9510565, -0.309017, 0), (-0.9510565, -0.309017, 0), (-1, -0, 0), (-0.9510565, -0.309017, 0), (-0.80901694, -0.5877853, 0), (-0.80901694, -0.5877853, 0), (-0.9510565, -0.309017, 0), (-0.80901694, -0.5877853, 0), (-0.5877852, -0.80901706, 0), (-0.5877852, -0.80901706, 0), (-0.80901694, -0.5877853, 0), (-0.5877852, -0.80901706, 0), (-0.30901694, -0.9510566, 0), (-0.30901694, -0.9510566, 0), (-0.5877852, -0.80901706, 0), (-0.30901694, -0.9510566, 0), (9.209565e-8, -1, 0), (9.2095654e-8, -1, 0), (-0.30901694, -0.9510566, 0), (9.209565e-8, -1, 0), (0.30901703, -0.9510565, 0), (0.30901703, -0.9510565, 0), (9.2095654e-8, -1, 0), (0.30901703, -0.9510565, 0), (0.5877853, -0.809017, 0), (0.5877853, -0.809017, 0), (0.30901703, -0.9510565, 0), (0.5877853, -0.809017, 0), (0.80901706, -0.5877853, 0), (0.80901706, -0.5877853, 0), (0.5877853, -0.809017, 0), (0.80901706, -0.5877853, 0), (0.9510565, -0.30901694, 0), (0.9510565, -0.30901694, 0), (0.80901706, -0.5877853, 0), (0.9510565, -0.30901694, 0), (1, -9.593294e-7, 0), (1, -9.593294e-7, 0), (0.9510565, -0.30901694, 0), (1, -9.593294e-7, 0), (0.9510569, 0.30901602, 0), (0.9510569, 0.30901602, 0), (1, -9.593294e-7, 0), (0.9510569, 0.30901602, 0), (0.80901694, 0.5877853, 0), (0.80901694, 0.5877853, 0), (0.9510569, 0.30901602, 0), (0.80901694, 0.5877853, 0), (0.58778507, 0.80901706, 0), (0.58778507, 0.80901706, 0), (0.80901694, 0.5877853, 0), (0.58778507, 0.80901706, 0), (0.30901688, 0.95105666, 0), (0.30901688, 0.95105666, 0), (0.58778507, 0.80901706, 0), (0.30901688, 0.95105666, 0), (-9.209561e-8, 1, 0), (-9.209561e-8, 1, 0), (0.30901688, 0.95105666, 0), (-9.209561e-8, 1, 0), (-0.30901712, 0.95105654, 0), (-0.30901715, 0.95105654, 0), (-9.209561e-8, 1, 0), (-0.30901712, 0.95105654, 0), (-0.5877854, 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                    dictionary Maya = {
                        bool generated = 1
                    }
                }
            )
            matrix4d primvars:skel:geomBindTransform = ( (1, 0, 0, 0), (0, 1, 0, 0), (0, 0, 1, 0), (0, 0, 0, 1) )
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                elementSize = 5
                interpolation = "vertex"
            )
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0.93559146), (0.43679553, 0.8896707), (0.3513974, 0.89203393), (0.4256987, 0.86789197), (0.34374997, 0.84375), (0.421875, 0.84375), (0.3513974, 0.79546607), (0.4256987, 0.81960803), (0.37359107, 0.75190854), (0.43679553, 0.7978293), (0.4081585, 0.71734107), (0.45407927, 0.78054553), (0.45171607, 0.69514734), (0.47585803, 0.76944864), (0.5, 0.68749994), (0.5, 0.765625), (0.54828393, 0.69514734), (0.52414197, 0.76944864), (0.5918415, 0.717341), (0.5459207, 0.7805455), (0.626409, 0.7519085), (0.5632045, 0.7978293), (0.64860266, 0.79546607), (0.57430136, 0.81960803), (0.65625, 0.84375), (0.578125, 0.84375), (0.5, 0.15), (0.5, 0.8375)] (
                customData = {
                    dictionary Maya = {
                        int UVSetIndex = 0
                    }
                }
                interpolation = "faceVarying"
            )
            int[] primvars:st:indices = [0, 1, 2, 3, 1, 4, 5, 2, 4, 6, 7, 5, 6, 8, 9, 7, 8, 10, 11, 9, 10, 12, 13, 11, 12, 14, 15, 13, 14, 16, 17, 15, 16, 18, 19, 17, 18, 20, 21, 19, 20, 22, 23, 21, 22, 24, 25, 23, 24, 26, 27, 25, 26, 28, 29, 27, 28, 30, 31, 29, 30, 32, 33, 31, 32, 34, 35, 33, 34, 36, 37, 35, 36, 38, 39, 37, 38, 0, 3, 39, 40, 41, 42, 43, 41, 44, 45, 42, 44, 46, 47, 45, 46, 48, 49, 47, 48, 50, 51, 49, 50, 52, 53, 51, 52, 54, 55, 53, 54, 56, 57, 55, 56, 58, 59, 57, 58, 60, 61, 59, 60, 62, 63, 61, 62, 64, 65, 63, 64, 66, 67, 65, 66, 68, 69, 67, 68, 70, 71, 69, 70, 72, 73, 71, 72, 74, 75, 73, 74, 76, 77, 75, 76, 78, 79, 77, 78, 80, 81, 79, 43, 42, 82, 83, 42, 45, 84, 82, 45, 47, 85, 84, 47, 49, 86, 85, 49, 51, 87, 86, 51, 53, 88, 87, 53, 55, 89, 88, 55, 57, 90, 89, 57, 59, 91, 90, 59, 61, 92, 91, 61, 63, 93, 92, 63, 65, 94, 93, 65, 67, 95, 94, 67, 69, 96, 95, 69, 71, 97, 96, 71, 73, 98, 97, 73, 75, 99, 98, 75, 77, 100, 99, 77, 79, 101, 100, 79, 81, 102, 101, 83, 82, 103, 104, 82, 84, 105, 103, 84, 85, 106, 105, 85, 86, 107, 106, 86, 87, 108, 107, 87, 88, 109, 108, 88, 89, 110, 109, 89, 90, 111, 110, 90, 91, 112, 111, 91, 92, 113, 112, 92, 93, 114, 113, 93, 94, 115, 114, 94, 95, 116, 115, 95, 96, 117, 116, 96, 97, 118, 117, 97, 98, 119, 118, 98, 99, 120, 119, 99, 100, 121, 120, 100, 101, 122, 121, 101, 102, 123, 122, 104, 103, 124, 125, 103, 105, 126, 124, 105, 106, 127, 126, 106, 107, 128, 127, 107, 108, 129, 128, 108, 109, 130, 129, 109, 110, 131, 130, 110, 111, 132, 131, 111, 112, 133, 132, 112, 113, 134, 133, 113, 114, 135, 134, 114, 115, 136, 135, 115, 116, 137, 136, 116, 117, 138, 137, 117, 118, 139, 138, 118, 119, 140, 139, 119, 120, 141, 140, 120, 121, 142, 141, 121, 122, 143, 142, 122, 123, 144, 143, 125, 124, 145, 146, 124, 126, 147, 145, 126, 127, 148, 147, 127, 128, 149, 148, 128, 129, 150, 149, 129, 130, 151, 150, 130, 131, 152, 151, 131, 132, 153, 152, 132, 133, 154, 153, 133, 134, 155, 154, 134, 135, 156, 155, 135, 136, 157, 156, 136, 137, 158, 157, 137, 138, 159, 158, 138, 139, 160, 159, 139, 140, 161, 160, 140, 141, 162, 161, 141, 142, 163, 162, 142, 143, 164, 163, 143, 144, 165, 164, 146, 145, 166, 167, 145, 147, 168, 166, 147, 148, 169, 168, 148, 149, 170, 169, 149, 150, 171, 170, 150, 151, 172, 171, 151, 152, 173, 172, 152, 153, 174, 173, 153, 154, 175, 174, 154, 155, 176, 175, 155, 156, 177, 176, 156, 157, 178, 177, 157, 158, 179, 178, 158, 159, 180, 179, 159, 160, 181, 180, 160, 161, 182, 181, 161, 162, 183, 182, 162, 163, 184, 183, 163, 164, 185, 184, 164, 165, 186, 185, 167, 166, 187, 188, 166, 168, 189, 187, 168, 169, 190, 189, 169, 170, 191, 190, 170, 171, 192, 191, 171, 172, 193, 192, 172, 173, 194, 193, 173, 174, 195, 194, 174, 175, 196, 195, 175, 176, 197, 196, 176, 177, 198, 197, 177, 178, 199, 198, 178, 179, 200, 199, 179, 180, 201, 200, 180, 181, 202, 201, 181, 182, 203, 202, 182, 183, 204, 203, 183, 184, 205, 204, 184, 185, 206, 205, 185, 186, 207, 206, 188, 187, 208, 209, 187, 189, 210, 208, 189, 190, 211, 210, 190, 191, 212, 211, 191, 192, 213, 212, 192, 193, 214, 213, 193, 194, 215, 214, 194, 195, 216, 215, 195, 196, 217, 216, 196, 197, 218, 217, 197, 198, 219, 218, 198, 199, 220, 219, 199, 200, 221, 220, 200, 201, 222, 221, 201, 202, 223, 222, 202, 203, 224, 223, 203, 204, 225, 224, 204, 205, 226, 225, 205, 206, 227, 226, 206, 207, 228, 227, 209, 208, 229, 230, 208, 210, 231, 229, 210, 211, 232, 231, 211, 212, 233, 232, 212, 213, 234, 233, 213, 214, 235, 234, 214, 215, 236, 235, 215, 216, 237, 236, 216, 217, 238, 237, 217, 218, 239, 238, 218, 219, 240, 239, 219, 220, 241, 240, 220, 221, 242, 241, 221, 222, 243, 242, 222, 223, 244, 243, 223, 224, 245, 244, 224, 225, 246, 245, 225, 226, 247, 246, 226, 227, 248, 247, 227, 228, 249, 248, 230, 229, 250, 251, 229, 231, 252, 250, 231, 232, 253, 252, 232, 233, 254, 253, 233, 234, 255, 254, 234, 235, 256, 255, 235, 236, 257, 256, 236, 237, 258, 257, 237, 238, 259, 258, 238, 239, 260, 259, 239, 240, 261, 260, 240, 241, 262, 261, 241, 242, 263, 262, 242, 243, 264, 263, 243, 244, 265, 264, 244, 245, 266, 265, 245, 246, 267, 266, 246, 247, 268, 267, 247, 248, 269, 268, 248, 249, 270, 269, 271, 272, 273, 274, 272, 275, 276, 273, 275, 277, 278, 276, 277, 279, 280, 278, 279, 281, 282, 280, 281, 283, 284, 282, 283, 285, 286, 284, 285, 287, 288, 286, 287, 289, 290, 288, 289, 291, 292, 290, 291, 293, 294, 292, 293, 295, 296, 294, 295, 297, 298, 296, 297, 299, 300, 298, 299, 301, 302, 300, 301, 303, 304, 302, 303, 305, 306, 304, 305, 307, 308, 306, 307, 309, 310, 308, 309, 271, 274, 310, 1, 0, 311, 4, 1, 311, 6, 4, 311, 8, 6, 311, 10, 8, 311, 12, 10, 311, 14, 12, 311, 16, 14, 311, 18, 16, 311, 20, 18, 311, 22, 20, 311, 24, 22, 311, 26, 24, 311, 28, 26, 311, 30, 28, 311, 32, 30, 311, 34, 32, 311, 36, 34, 311, 38, 36, 311, 0, 38, 311, 274, 273, 312, 273, 276, 312, 276, 278, 312, 278, 280, 312, 280, 282, 312, 282, 284, 312, 284, 286, 312, 286, 288, 312, 288, 290, 312, 290, 292, 312, 292, 294, 312, 294, 296, 312, 296, 298, 312, 298, 300, 312, 300, 302, 312, 302, 304, 312, 304, 306, 312, 306, 308, 312, 308, 310, 312, 310, 274, 312]
            bool shadow:enable = 1
            uniform token[] skel:joints = ["joint1", "joint1/joint2", "joint1/joint2/joint3", "joint1/joint2/joint3/joint4", "joint1/joint2/joint3/joint4/joint5"]
            rel skel:skeleton = </Root/group1/joint1>
            uniform token skel:skinningMethod = "DualQuaternion"
            uniform token subdivisionScheme = "none"
            matrix4d xformOp:transform = ( (1, 0, 0, 0), (0, 1, 0, 0), (0, 0, 1, 0), (0, 0, 0, 1) )
            uniform token[] xformOpOrder = ["xformOp:transform"]
        }

        def Skeleton "joint1" (
            prepend apiSchemas = ["SkelBindingAPI"]
            customData = {
                dictionary Maya = {
                    bool generated = 1
                }
            }
        )
        {
            uniform matrix4d[] bindTransforms = [( (-0.020420315587156734, 0, 0.9997914836161192, 0), (-1.2243914402252638e-16, -1, -2.50076741213904e-18, 0), (0.9997914836161192, -1.2246467991473532e-16, 0.020420315587156734, 0), (0.06181698728549858, 0, -0.02659854433002078, 1) ), ( (-3.434752482434078e-15, -2.5007674121386094e-18, 1, 0), (-1.2243914402252638e-16, -1, -2.50076741213904e-18, 0), (1, -1.224391440225264e-16, 3.434752482434078e-15, 0), (-1.3877787807814457e-17, 8.841297486311764e-34, 3.0000000000000004, 1) ), ( (-3.434752482434078e-15, -2.5007674121386094e-18, 1, 0), (-1.2243914402252638e-16, -1, -2.50076741213904e-18, 0), (1, -1.224391440225264e-16, 3.434752482434078e-15, 0), (0, 1.2722513410043386e-31, 6, 1) ), ( (-3.434752482434078e-15, -2.5007674121386094e-18, 1, 0), (-1.2243914402252638e-16, -1, -2.50076741213904e-18, 0), (1, -1.224391440225264e-16, 3.434752482434078e-15, 0), (9.185754640251975e-34, 1.5649926925511984e-31, 9, 1) ), ( (1, -1.224391440225264e-16, -1.1796119636642288e-16, 0), (1.2243914402252635e-16, 1, -1.1996391250259628e-16, 0), (2.2898349882893854e-16, 1.1996391250259626e-16, 1, 0), (1.2247672853669268e-33, 1.4186220167777685e-31, 10, 1) )]
            uniform token[] joints = ["joint1", "joint1/joint2", "joint1/joint2/joint3", "joint1/joint2/joint3/joint4", "joint1/joint2/joint3/joint4/joint5"]
            uniform matrix4d[] restTransforms = [( (-0.020420315587156734, 0, 0.9997914836161192, 0), (-1.2243914402252638e-16, -1, -2.50076741213904e-18, 0), (0.9997914836161192, -1.2246467991473532e-16, 0.020420315587156734, 0), (0.06181698728549858, 0, -0.02659854433002078, 1) ), ( (0.9997914836161194, 0, 0.0204203155871533, 0), (0, 1, 0, 0), (-0.0204203155871533, 0, 0.9997914836161194, 0), (3.0272297713351164, -9.860761315262648e-32, 7.979727989493313e-16, 1) ), ( (1, 0, 0, 0), (0, 1, 0, 0), (0, 0, 1, 0), (3, -7.502302236417219e-18, 1.0318135235110049e-14, 1) ), ( (1, 0, 0, 0), (0, 1, 0, 0), (0, 0, 1, 0), (3, -7.50230223641712e-18, 1.0304257447302234e-14, 1) ), ( (-3.552713678800501e-15, 0, 1, 0), (-1.2246467991473532e-16, -1, -4.437342591868191e-31, 0), (1, -1.2246467991473532e-16, 3.6637359812630166e-15, 0), (1, -2.5007674121390154e-18, 3.434752482434078e-15, 1) )]
            rel skel:animationSource = </Root/group1/joint1/Animation>

            def SkelAnimation "Animation"
            {
                uniform token[] joints = ["joint1", "joint1/joint2", "joint1/joint2/joint3", "joint1/joint2/joint3/joint4", "joint1/joint2/joint3/joint4/joint5"]
                quatf[] rotations = [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9999479, 1.9756056e-36, -0.010210691, -8.708908e-37), (1, 0, 0, 0), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -7.4622756e-17, 0.7071068)]
                quatf[] rotations.timeSamples = {
                    1: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9999479, 1.9756056e-36, -0.010210691, -8.708908e-37), (1, 0, 0, 0), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -7.4622756e-17, 0.7071068)],
                    2: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9997641, 6.236958e-33, -0.021720996, 3.2909726e-35), (0.99999624, 0, 0.0027424013, -3.8518746e-34), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    3: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9986183, 5.8084842e-33, -0.05255021, -3.3373637e-34), (0.99994415, 1.2349047e-32, 0.010570527, -1.7324539e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.958437e-17, 0.7071068)],
                    4: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9952759, 8.419972e-36, -0.09708719, 1.0719098e-34), (0.99973816, 6.126507e-33, 0.022884618, -2.4343037e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    5: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.988742, -1.2090756e-35, -0.14963076, -1.38100015e-33), (0.99923605, 6.168866e-33, 0.039081782, -7.4085352e-34), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -9.607839e-17, 0.7071068)],
                    6: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9788749, 5.472309e-33, -0.20446007, -6.8019916e-34), (0.9982843, -6.460354e-33, 0.05855423, -2.5918643e-34), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -7.4622756e-17, 0.7071068)],
                    7: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.96668077, -2.5870152e-18, -0.25598502, 9.769391e-18), (0.9967394, -2.8562294e-33, 0.08068847, 1.3613418e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, 3.8818763e-18, 0.7071068)],
                    8: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.95428663, 5.9712946e-33, -0.29889306, 1.958205e-33), (0.9944864, 0, 0.10486588, 0), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    9: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.94461256, 8.614725e-36, -0.32818753, 7.714734e-35), (0.991453, 6.0044964e-33, 0.13046467, -1.6081013e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, 5.904622e-18, 0.7071068)],
                    10: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.94077206, 3.717885e-35, -0.33903977, 1.0155367e-34), (0.98762035, 0, 0.15686323, 3.120114e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, 3.8818763e-18, 0.7071068)],
                    11: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9475057, 2.7740445e-33, -0.3197388, 1.0104582e-33), (0.98303014, 6.32211e-33, 0.18344428, -1.2847009e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    12: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.96377945, 2.030969e-35, -0.26670045, 3.223818e-33), (0.9777874, 0, 0.20959933, 0), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -7.4622756e-17, 0.7071068)],
                    13: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9823428, 2.5188462e-35, -0.18709004, 1.1281289e-34), (0.9720599, -6.564091e-33, 0.23473288, 3.8275936e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -9.041538e-17, 0.7071068)],
                    14: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.99605024, -5.8366924e-37, -0.088791266, 1.0322589e-34), (0.96607393, 8.521877e-33, 0.25826564, -1.5549254e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -5.2742998e-17, 0.7071068)],
                    15: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9998168, 6.591292e-39, 0.019142117, 2.892867e-34), (0.9601061, -2.4566083e-33, 0.27963609, 5.7946145e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -7.4622756e-17, 0.7071068)],
                    16: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.99192166, 2.9470727e-34, 0.12685224, 1.6248996e-33), (0.9544722, -3.8604024e-33, 0.2983, -5.2504598e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    17: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9744616, 3.76873e-34, 0.2245543, 1.7342746e-33), (0.9495131, -3.956008e-18, 0.3137275, -1.197307e-17), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -7.4622756e-17, 0.7071068)],
                    18: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.95286465, 2.7759677e-33, 0.3033958, 5.5855252e-33), (0.9455773, -4.273506e-18, 0.3253975, -1.2418443e-17), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -5.7019346e-17, 0.7071068)],
                    19: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.93457264, -4.4242698e-33, 0.35577238, -6.938029e-34), (0.9430011, 1.6338732e-33, 0.33278978, 0), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -8.54472e-17, 0.7071068)],
                    20: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9271051, -3.814175e-35, 0.37480146, 1.1338883e-34), (0.94208485, 2.8210937e-33, 0.33537456, -5.508395e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    21: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.93118745, -5.4463813e-18, 0.36454076, -1.3912303e-17), (0.94208485, -4.556414e-18, 0.33537456, -1.2799207e-17), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -5.4996595e-17, 0.7071068)],
                    22: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.94169426, -3.3711516e-35, 0.3364699, 1.1016753e-34), (0.94208485, 0, 0.33537456, 0), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.46769e-17, 0.7071068)],
                    23: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.95563346, -3.2409287e-33, 0.29455864, 1.6095242e-33), (0.94208485, 1.635462e-33, 0.33537456, 0), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    24: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.97005093, -6.9114435e-37, 0.24290179, 9.65094e-35), (0.94208485, -4.556414e-18, 0.33537456, -1.2799207e-17), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    25: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.98256904, -2.9500564e-34, 0.18589815, -1.4612545e-33), (0.94208485, 0, 0.33537456, 0), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.958982e-17, 0.7071068)],
                    26: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9917404, -1.2776737e-35, 0.12826133, 9.540489e-35), (0.94208485, -1.8695705e-33, 0.33537456, -2.605372e-33), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    27: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9971905, -7.216408e-36, 0.07490789, 9.706919e-35), (0.94208485, 0, 0.33537456, 0), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    28: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.99952555, 1.0151991e-18, 0.03080118, -3.1284174e-20), (0.94208485, 1.6482417e-34, 0.33537456, -3.5473118e-34), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -4.3297806e-17, 0.7071068)],
                    29: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.99999964, 2.7427435e-20, 0.00083214947, -2.2823734e-23), (0.94208485, -4.556414e-18, 0.33537456, -1.2799207e-17), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -5.677449e-17, 0.7071068)],
                    30: [(6.123234e-17, 0.69984984, -4.3737645e-17, 0.71428996), (0.9999479, 1.9756056e-36, -0.010210691, -8.708908e-37), (0.94208485, -4.556414e-18, 0.33537456, -1.2799207e-17), (1, 0, 0, 0), (6.123235e-17, 0.7071068, -6.772901e-17, 0.7071068)],
                }
                half3[] scales = [(1, 1, 1), (1, 1, 1), (1, 1, 1), (1, 1, 1), (1, 1, 1)]
                float3[] translations = [(0.061816987, 0, -0.026598545), (3.0272298, -9.8607613e-32, 7.910339e-16), (3, -2.929001e-18, 1.0318135e-14), (3, -7.502302e-18, 1.03042574e-14), (1, -2.5007674e-18, 3.4347525e-15)]
            }
        }
    }

    def Xform "locator1"
    {
    }

    def Xform "locator2"
    {
    }

    def Scope "Looks"
    {
        def Material "initialShadingGroup"
        {
            token outputs:mdl:surface.connect = </Root/Looks/initialShadingGroup/lambert1.outputs:out>

            def Shader "lambert1" (
                kind = "Material"
            )
            {
                uniform token info:id = "mdlMaterial"
                custom asset module = @lambert1.mdl@
                custom string name = "lambert1"
                token outputs:out
            }
        }
    }
}

