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Define a 3D model of glasses1darkbeige with 620 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of glasses1darkbeige! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
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1021, 1122], [1118, 1122, 1125, 1126], [1127, 912, 940, 1130], [1127, 1130, 1133, 1134], [1130, 940, 925, 1118], [1130, 1118, 1126, 1133], [1091, 1144, 908, 888], [1091, 1096, 1149, 1144], [1004, 892, 912, 1127, 1155], [1004, 1155, 1158, 1159], [1160, 1098, 967, 991], [1160, 1089, 1088, 1098], [1048, 1112, 1159, 1096], [1112, 1005, 1004, 1159], [1176, 1015, 899, 919], [1176, 1181, 1182, 1015], [1122, 1021, 1186, 1187], [1122, 1189, 1190, 1125], [1144, 1193, 932, 908], [1144, 1149, 1198, 1193], [1155, 1127, 1134, 1203], [1155, 1189, 1206, 1158], [1193, 1176, 919, 932], [1193, 1198, 1181, 1176], [1189, 1122, 1187, 1206], [1189, 1155, 1203, 1190], [1182, 1160, 991, 1015], [1182, 1186, 1089, 1160], [1186, 1021, 1001, 1089], [1096, 1159, 1158, 1149], [1181, 1187, 1186, 1182], [1149, 1158, 1206, 1198], [1198, 1206, 1187, 1181], [1252, 1253, 1254, 1255], [1256, 1252, 1255, 1259], [1256, 1259, 1262, 1263], [1259, 1255, 1266, 1267], [1268, 1252, 1256, 1271], [1268, 1273, 1253, 1252], [1271, 1256, 1263, 1279], [1266, 1281, 1282, 1267], [1266, 1285, 1286, 1281], [1267, 1282, 1290, 1291], [1292, 1268, 1271, 1295], [1292, 1297, 1273, 1268], [1295, 1271, 1279, 1303], [1253, 1305, 1306, 1254], [1254, 1285, 1266, 1255], [1254, 1306, 1314, 1285], [1262, 1259, 1267, 1291], [1273, 1321, 1305, 1253], [1282, 1281, 1326, 1327], [1282, 1327, 1330, 1290], [1332, 1292, 1295, 1335], [1332, 1337, 1297, 1292], [1335, 1295, 1303, 1343], [1285, 1314, 1346, 1286], [1303, 1279, 1350, 1351], [1327, 1326, 1354, 1355], [1327, 1355, 1358, 1330], [1190, 1133, 1126, 1125], [1203, 1134, 1133, 1190], [1368, 1332, 1335, 1371], [1368, 1373, 1337, 1332], [1286, 1377, 1326, 1281], [1290, 1330, 1382, 1383], [1343, 1303, 1351, 1387], [1354, 1389, 1390, 1391], [1355, 1354, 1391, 1395], [1396, 1371, 1398, 1399], [1396, 1401, 1368, 1371], [1395, 1396, 1399, 1407], [1395, 1391, 1401, 1396], [1377, 1389, 1354, 1326], [1377, 1417, 1418, 1389], [1330, 1358, 1422, 1382], [1424, 1263, 1262, 1427], [1424, 1427, 1430, 1431], [1398, 1371, 1335, 1343], [1398, 1343, 1387, 1439], [1427, 1262, 1291, 1443], [1350, 1279, 1263, 1424], [1350, 1424, 1431, 1451], [1443, 1291, 1290, 1383], [1358, 1355, 1395, 1407], [1358, 1407, 1462, 1422], [1464, 1373, 1368, 1401], [1464, 1469, 1470, 1373], [1399, 1398, 1439, 1475], [1476, 1321, 1273, 1297], [1476, 1481, 1482, 1321], [1390, 1464, 1401, 1391], [1390, 1489, 1469, 1464], [1407, 1399, 1475, 1462], [1346, 1417, 1377, 1286], [1346, 1501, 1502, 1417], [1504, 1476, 1297, 1337], [1504, 1509, 1481, 1476], [1417, 1502, 1514, 1418], [1382, 1422, 1518, 1519], [1470, 1504, 1337, 1373], [1470, 1525, 1509, 1504], [1418, 1489, 1390, 1389], [1469, 1533, 1525, 1470], [1475, 1439, 1538, 1539], [1540, 1541, 1306, 1305], [1540, 1545, 1546, 1541], [1431, 1430, 1550, 1551], [1541, 1553, 1314, 1306], [1541, 1546, 1558, 1553], [1430, 1427, 1443, 1563], [1430, 1563, 1566, 1550], [1482, 1540, 1305, 1321], [1553, 1501, 1346, 1314], [1553, 1558, 1578, 1501], [1563, 1443, 1383, 1583], [1584, 1351, 1350, 1451], [1583, 1383, 1382, 1519], [1592, 1387, 1351, 1584], [1592, 1584, 1598, 1599], [1525, 1601, 1602, 1509], [1538, 1439, 1387, 1592], [1514, 1609, 1489, 1418], [1514, 1613, 1614, 1609], [1518, 1422, 1462, 1619], [1533, 1621, 1601, 1525], [1539, 1538, 1626, 1627], [1609, 1533, 1469, 1489], [1619, 1462, 1475, 1539], [1619, 1539, 1627, 1639], [1545, 1641, 1642, 1546], [1551, 1550, 1646, 1647], [1648, 1545, 1540, 1482], [1648, 1653, 1641, 1545], [1656, 1451, 1431, 1551], [1558, 1661, 1662, 1578], [1566, 1563, 1583, 1667], [1566, 1667, 1670, 1671], [1672, 1648, 1482, 1481], [1672, 1677, 1653, 1648], [1598, 1584, 1451, 1656], [1578, 1685, 1502, 1501], [1578, 1662, 1690, 1685], [1667, 1583, 1519, 1695], [1667, 1695, 1698, 1670], [1602, 1672, 1481, 1509], [1599, 1598, 1706, 1707], [1685, 1613, 1514, 1502], [1695, 1519, 1518, 1715], [1695, 1715, 1718, 1698], [1626, 1538, 1592, 1599], [1626, 1599, 1707, 1727], [1715, 1518, 1619, 1639], [1715, 1639, 1734, 1718], [1621, 1737, 1738, 1601], [1614, 1621, 1533, 1609], [1614, 1745, 1737, 1621], [1661, 1749, 1750, 1662], [1642, 1661, 1558, 1546], [1646, 1550, 1566, 1671], [1646, 1671, 1762, 1763], [1764, 1656, 1551, 1647], [1764, 1647, 1770, 1771], [1677, 1773, 1774, 1653], [1706, 1598, 1656, 1764], [1706, 1764, 1771, 1783], [1662, 1750, 1786, 1690], [1788, 1677, 1672, 1602], [1707, 1706, 1783, 1795], [1690, 1797, 1613, 1685], [1698, 1718, 1802, 1803], [1738, 1788, 1602, 1601], [1738, 1809, 1810, 1788], [1727, 1707, 1795, 1815], [1797, 1745, 1614, 1613], [1718, 1734, 1822, 1802], [1745, 1825, 1826, 1737], [1734, 1639, 1627, 1831], [1831, 1627, 1626, 1727], [1836, 1825, 1745, 1797], [1836, 1841, 1842, 1825], [1802, 1822, 1846, 1847], [1825, 1842, 1850, 1826], [1822, 1734, 1831, 1855], [1822, 1855, 1858, 1846], [1826, 1809, 1738, 1737], [1855, 1831, 1727, 1815], [1868, 1670, 1698, 1803], [1786, 1836, 1797, 1690], [1803, 1802, 1847, 1879], [1810, 1773, 1677, 1788], [1795, 1783, 1886, 1887], [1749, 1889, 1890, 1750], [1762, 1671, 1670, 1868], [1762, 1868, 1898, 1899], [1783, 1771, 1902, 1886], [1904, 1749, 1661, 1642], [1904, 1909, 1889, 1749], [1763, 1762, 1899, 1915], [1916, 1904, 1642, 1641], [1770, 1647, 1646, 1763], [1770, 1763, 1915, 1927], [1774, 1916, 1641, 1653], [1771, 1770, 1927, 1902], [1841, 1937, 1938, 1842], [1842, 1938, 1942, 1850], [1850, 1945, 1809, 1826], [1858, 1855, 1815, 1951], [1952, 1841, 1836, 1786], [1879, 1847, 1958, 1959], [1945, 1961, 1810, 1809], [1951, 1815, 1795, 1887], [1951, 1887, 1970, 1971], [1890, 1952, 1786, 1750], [1898, 1868, 1803, 1879], [1961, 1981, 1773, 1810], [1961, 1985, 1986, 1981], [1887, 1886, 1990, 1970], [1899, 1898, 1994, 1995], [1981, 1997, 1774, 1773], [1981, 1986, 2002, 1997], [1886, 1902, 2006, 1990], [1915, 1899, 1995, 2011], [1997, 2013, 1916, 1774], [2013, 1909, 1904, 1916], [1938, 2021, 2022, 1942], [2024, 1846, 1858, 2027], [2024, 2027, 2030, 2031], [1937, 2033, 2021, 1938], [1958, 1847, 1846, 2024], [1958, 2024, 2031, 2043], [1942, 2045, 1945, 1850], [1942, 2022, 2050, 2045], [2027, 1858, 1951, 1971], [2056, 1937, 1841, 1952], [2045, 1985, 1961, 1945], [2064, 2056, 1952, 1890], [1994, 1898, 1879, 1959], [1985, 2073, 2074, 1986], [1970, 1990, 2078, 2079], [2080, 2064, 1890, 1889], [2080, 2085, 2086, 2064], [1995, 1994, 2090, 2091], [1986, 2074, 2094, 2002], [1990, 2006, 2098, 2078], [2100, 2080, 1889, 1909], [2100, 2105, 2085, 2080], [2011, 1995, 2091, 2111], [2002, 2113, 2013, 1997], [2002, 2094, 2118, 2113], [2006, 1902, 1927, 2123], [2006, 2123, 2126, 2098], [2113, 2100, 1909, 2013], [2123, 1927, 1915, 2011], [2031, 2030, 2138, 2139], [2043, 2031, 2139, 2143], [2030, 2027, 1971, 2147], [2148, 2033, 1937, 2056], [2148, 2153, 2154, 2033], [2156, 1959, 1958, 2043], [2050, 2073, 1985, 2045], [2050, 2165, 2166, 2073], [2147, 1971, 1970, 2079], [2086, 2148, 2056, 2064], [2086, 2177, 2153, 2148], [2090, 1994, 1959, 2156], [2090, 2156, 2186, 2187], [2079, 2078, 2190, 2191], [2192, 2193, 2022, 2021], [2139, 2138, 2198, 2199], [2085, 2201, 2177, 2086], [2091, 2090, 2187, 2207], [2154, 2192, 2021, 2033], [2143, 2139, 2199, 2215], [2193, 2165, 2050, 2022], [2138, 2030, 2147, 2223], [2138, 2223, 2226, 2198], [2098, 2126, 2230, 2231], [2186, 2156, 2043, 2143], [2165, 2237, 2238, 2166], [2223, 2147, 2079, 2191], [2118, 2105, 2100, 2113], [2126, 2123, 2011, 2111], [2252, 2199, 2198, 2255], [2252, 2255, 2193, 2192], [2260, 2252, 2192, 2154], [2260, 2215, 2199, 2252], [2255, 2198, 2226, 2237], [2255, 2237, 2165, 2193], [2187, 2186, 2278, 2279], [2166, 2281, 2074, 2073], [2166, 2238, 2286, 2281], [2288, 2260, 2154, 2153], [2288, 2278, 2215, 2260], [2278, 2186, 2143, 2215], [2237, 2226, 2302, 2238], [2226, 2223, 2191, 2302], [2281, 2309, 2094, 2074], [2281, 2286, 2314, 2309], [2190, 2078, 2098, 2231], [2190, 2231, 2322, 2323, 2324], [2325, 2288, 2153, 2177], [2325, 2279, 2278, 2288], [2238, 2302, 2324, 2286], [2302, 2191, 2190, 2324], [2341, 2201, 2085, 2105], [2341, 2346, 2347, 2201], [2349, 2111, 2091, 2207], [2309, 2354, 2118, 2094], [2309, 2314, 2359, 2354], [2354, 2341, 2105, 2118], [2354, 2359, 2346, 2341], [2230, 2126, 2111, 2349], [2347, 2325, 2177, 2201], [2347, 2378, 2279, 2325], [2378, 2207, 2187, 2279], [2286, 2324, 2323, 2314], [2389, 2349, 2207, 2378, 2393], [2389, 2393, 2396, 2397], [2322, 2231, 2230, 2401], [2322, 2401, 2404, 2405], [2401, 2230, 2349, 2389], [2401, 2389, 2397, 2404], [2346, 2393, 2378, 2347], [2393, 2419, 2420, 2396], [2314, 2323, 2419, 2359], [2323, 2322, 2405, 2429], [2359, 2419, 2393, 2346], [2419, 2323, 2429, 2420], [2397, 2396, 2440, 2441], [2405, 2404, 2444, 2445], [2405, 2445, 2448, 2449], [2404, 2397, 2441, 2444], [2396, 2420, 2456, 2440], [2429, 2405, 2449, 2461], [2461, 2449, 2448, 2465], [2420, 2429, 2468, 2456], [2456, 2444, 2441, 2440], [2468, 2429, 2461, 2465], [2468, 2445, 2444, 2456], [2445, 2468, 2465, 2448]]
Define a 3D model of trees3uv with 187 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of trees3uv! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(5.163, -0.262, 7.237), (5.275, -0.2, 6.309), (5.576, -0.534, 5.98), (5.26, -1.159, 7.214), (5.26, -1.159, 7.214), (5.505, -1.411, 7.207), (5.651, -1.183, 7.844), (5.554, -0.398, 8.3), (5.393, -0.067, 7.868), (5.163, -0.262, 7.237), (5.26, -1.159, 7.214), (5.554, -0.398, 8.3), (5.505, -1.411, 7.207), (5.487, -1.394, 6.506), (6.085, -1.663, 6.175), (6.334, -2.192, 7.102), (5.554, -0.398, 8.3), (5.651, -1.183, 7.844), (6.416, -1.761, 8.156), (5.805, -0.261, 8.728), (5.559, 0.442, 6.524), (5.275, -0.2, 6.309), (5.163, -0.262, 7.237), (5.559, 0.484, 7.235), (5.559, 0.484, 7.235), (5.163, -0.262, 7.237), (5.393, -0.067, 7.868), (5.618, 0.291, 7.794), (5.576, -0.534, 5.98), (5.487, -1.394, 6.506), (5.505, -1.411, 7.207), (5.26, -1.159, 7.214), (5.618, 0.291, 7.794), (5.393, -0.067, 7.868), (5.554, -0.398, 8.3), (5.951, 0.54, 7.801), (5.651, -1.183, 7.844), (5.505, -1.411, 7.207), (6.334, -2.192, 7.102), (6.416, -1.761, 8.156), (5.805, -0.261, 8.728), (6.416, -1.761, 8.156), (6.574, -1.956, 8.397), (7.002, -1.741, 8.98), (5.889, -0.635, 5.708), (6.085, -1.663, 6.175), (5.487, -1.394, 6.506), (5.576, -0.534, 5.98), (5.936, 0.626, 6.321), (5.576, -0.534, 5.98), (5.275, -0.2, 6.309), (5.559, 0.442, 6.524), (5.951, 0.54, 7.801), (5.554, -0.398, 8.3), (5.805, -0.261, 8.728), (6.403, 0.688, 8.664), (5.951, 0.54, 7.801), (5.962, 0.771, 7.279), (5.559, 0.484, 7.235), (5.618, 0.291, 7.794), (5.962, 0.771, 7.279), (5.936, 0.626, 6.321), (5.559, 0.442, 6.524), (5.559, 0.484, 7.235), (6.162, 1.144, 7.368), (6.178, 0.766, 6.367), (5.936, 0.626, 6.321), (5.962, 0.771, 7.279), (6.178, 0.766, 6.367), (5.889, -0.635, 5.708), (5.576, -0.534, 5.98), (5.936, 0.626, 6.321), (6.334, -2.192, 7.102), (6.085, -1.663, 6.175), (7.19, -1.929, 5.783), (7.313, -2.662, 6.942), (6.403, 0.688, 8.664), (5.805, -0.261, 8.728), (6.707, -0.198, 9.511), (6.849, 0.42, 9.424), (6.403, 0.688, 8.664), (6.162, 1.144, 7.368), (5.962, 0.771, 7.279), (5.951, 0.54, 7.801), (6.416, -1.761, 8.156), (6.334, -2.192, 7.102), (7.313, -2.662, 6.942), (6.574, -1.956, 8.397), (6.574, -1.956, 8.397), (7.313, -2.662, 6.942), (8.172, -2.967, 6.895), (8.581, -2.537, 7.754), (6.618, 1.44, 6.519), (6.178, 0.766, 6.367), (6.162, 1.144, 7.368), (6.654, 1.492, 7.21), (6.654, 1.492, 7.21), (6.162, 1.144, 7.368), (6.403, 0.688, 8.664), (6.802, 1.293, 7.922), (6.707, -0.198, 9.511), (5.805, -0.261, 8.728), (7.002, -1.741, 8.98), (7.617, -0.366, 9.803), (6.802, 1.293, 7.922), (6.403, 0.688, 8.664), (7.513, 0.877, 8.702), (7.492, 1.427, 8.141), (6.849, 0.42, 9.424), (6.707, -0.198, 9.511), (7.617, -0.366, 9.803), (7.631, 0.5, 9.218), (6.927, -0.646, 5.71), (7.19, -1.929, 5.783), (6.085, -1.663, 6.175), (5.889, -0.635, 5.708), (7.002, -1.741, 8.98), (6.574, -1.956, 8.397), (8.581, -2.537, 7.754), (8.611, -1.956, 8.757), (7.024, 0.436, 5.789), (6.178, 0.766, 6.367), (7.081, 0.753, 5.815), (7.024, 0.436, 5.789), (6.927, -0.646, 5.71), (5.889, -0.635, 5.708), (6.178, 0.766, 6.367), (7.19, -1.929, 5.783), (7.712, -1.363, 5.264), (8.209, -1.475, 5.199), (8.234, -2.384, 5.842), (7.313, -2.662, 6.942), (7.19, -1.929, 5.783), (8.234, -2.384, 5.842), (8.172, -2.967, 6.895), (7.374, 1.506, 6.287), (7.081, 0.753, 5.815), (6.178, 0.766, 6.367), (6.618, 1.44, 6.519), (7.485, 1.569, 7.039), (7.374, 1.506, 6.287), (6.618, 1.44, 6.519), (6.654, 1.492, 7.21), (7.492, 1.427, 8.141), (7.485, 1.569, 7.039), (6.654, 1.492, 7.21), (6.802, 1.293, 7.922), (7.492, 1.427, 8.141), (7.513, 0.877, 8.702), (8.389, 1.078, 8.338), (8.469, 1.357, 7.621), (7.513, 0.263, 0.092), (7.737, 0.116, 0.616), (8.22, 0.604, 0.616), (8.235, 0.871, 0.092), (7.617, -0.366, 9.803), (7.002, -1.741, 8.98), (8.611, -1.956, 8.757), (8.612, -0.425, 9.469), (7.631, 0.5, 9.218), (7.513, 0.877, 8.702), (6.403, 0.688, 8.664), (6.849, 0.42, 9.424), (7.631, 0.5, 9.218), (7.617, -0.366, 9.803), (8.612, -0.425, 9.469), (8.615, 0.868, 9.122), (7.68, -0.666, 0.092), (7.919, -0.546, 0.616), (7.737, 0.116, 0.616), (7.513, 0.263, 0.092), (7.737, 0.116, 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(13.515, -0.644, 7.62), (13.305, -1.687, 7.187), (12.917, -2.023, 6.545), (13.768, -1.605, 6.44), (13.677, -1.585, 6.942), (13.515, -0.644, 7.62), (13.305, -1.687, 7.187), (13.677, -1.585, 6.942), (13.986, -1.062, 6.799), (13.558, -1.044, 5.745), (13.294, -1.672, 5.784), (12.565, -1.868, 5.569), (13.083, -0.375, 5.555), (13.952, -0.856, 6.457), (13.558, -1.044, 5.745), (13.083, -0.375, 5.555), (13.673, -0.265, 6.542), (13.952, -0.856, 6.457), (13.768, -1.605, 6.44), (13.294, -1.672, 5.784), (13.558, -1.044, 5.745), (13.986, -1.062, 6.799), (13.677, -1.585, 6.942), (13.768, -1.605, 6.44), (13.952, -0.856, 6.457), (13.986, -1.062, 6.799), (13.952, -0.856, 6.457), (13.673, -0.265, 6.542), (13.515, -0.644, 7.62)] faces = [[0, 1, 2, 3], [3, 5, 6, 7], [8, 0, 3, 7], [5, 13, 14, 15], [7, 6, 18, 19], [20, 1, 0, 23], [23, 0, 8, 27], [2, 13, 5, 3], [27, 8, 7, 35], [6, 5, 15, 18], [19, 18, 42, 43], [44, 14, 13, 2], [48, 2, 1, 20], [35, 7, 19, 55], [35, 57, 23, 27], [57, 48, 20, 23], [64, 65, 48, 57], [65, 44, 2, 48], [15, 14, 74, 75], [55, 19, 78, 79], [55, 64, 57, 35], [18, 15, 75, 42], [42, 75, 90, 91], [92, 65, 64, 95], [95, 64, 55, 99], [78, 19, 43, 103], [99, 55, 106, 107], [79, 78, 103, 111], [112, 74, 14, 44], [43, 42, 91, 119], [120, 65, 122], [120, 112, 44, 65], [74, 128, 129, 130], [75, 74, 130, 90], [135, 122, 65, 92], [139, 135, 92, 95], [107, 139, 95, 99], [107, 106, 149, 150], [151, 152, 153, 154], [103, 43, 119, 158], [111, 106, 55, 79], [111, 103, 158, 166], [167, 168, 152, 151], [152, 168, 173, 174], [175, 128, 74, 112], [168, 180, 181, 173], [173, 181, 185, 186], [174, 173, 186, 190], [191, 120, 122, 194], [191, 175, 112, 120], [90, 200, 201, 91], [190, 186, 205, 206], [153, 152, 174, 210], [130, 129, 213, 214], [130, 216, 200, 90], [154, 153, 221, 222], [154, 222, 225, 226, 167, 151], [206, 205, 231, 232], [233, 129, 128, 175], [237, 194, 122, 135], [186, 185, 243, 205], [181, 246, 247, 185], [210, 174, 190, 252], [253, 191, 194, 256], [253, 233, 175, 191], [231, 262, 263, 264], [265, 237, 135, 139], [205, 243, 262, 231], [232, 231, 264, 276], [150, 149, 279, 280], [150, 265, 139, 107], [252, 190, 206, 288], [226, 180, 168, 167], [91, 201, 295, 296], [180, 298, 246, 181], [288, 206, 232, 304], [119, 91, 296, 308], [158, 119, 308, 312], [166, 149, 106, 111], [166, 158, 312, 320], [276, 264, 323, 324], [325, 213, 129, 233], [264, 263, 331, 323], [333, 253, 256, 336], [333, 325, 233, 253], [200, 216, 343, 344], [185, 247, 347, 243], [349, 210, 252, 352], [246, 349, 352, 247], [221, 153, 210, 349], [262, 362, 363, 263], [243, 366, 362, 262], [352, 252, 288, 372], [201, 200, 344, 295], [372, 288, 304, 380], [372, 366, 347], [323, 331, 386, 387], [324, 323, 387, 391], [304, 232, 276, 395], [247, 352, 372, 347], [298, 221, 349, 246], [222, 221, 298, 225], [362, 380, 410, 363], [366, 243, 347], [366, 372, 380, 362], [214, 343, 216, 130], [423, 333, 336, 426], [423, 428, 325, 333], [380, 304, 395, 410], [263, 363, 437, 331], [426, 336, 256, 194], [225, 298, 180, 226], [395, 276, 324, 450], [451, 426, 194, 237], [428, 214, 213, 325], [459, 451, 237, 265], [343, 214, 465, 466], [280, 459, 265, 150], [280, 279, 473, 474], [312, 308, 477, 478], [331, 437, 481, 386], [450, 324, 391, 486], [410, 395, 450, 490], [363, 410, 490, 437], [295, 344, 497, 498], [296, 295, 498, 502], [320, 312, 478, 506], [320, 279, 149, 166], [308, 296, 502, 514], [515, 486, 391, 387, 386, 481], [437, 490, 515, 481], [490, 450, 486, 515], [506, 478, 531, 532], [478, 477, 535, 531], [477, 308, 514, 535], [541, 542, 451, 459], [545, 423, 426, 548], [545, 550, 428, 423], [542, 548, 426, 451], [474, 541, 459, 280], [474, 473, 563, 564], [466, 497, 344, 343], [466, 465, 571, 572], [498, 497, 575, 576], [550, 545, 548], [550, 465, 214, 428], [532, 531, 586, 587], [532, 587, 320, 506], [502, 498, 576, 595], [531, 535, 598, 586], [587, 473, 279, 320], [587, 586, 606, 607], [514, 502, 595, 611], [535, 514, 611, 598], [616, 617, 542, 541], [564, 616, 541, 474], [564, 563, 617, 616], [586, 598, 611, 606], [617, 633, 548, 542], [611, 595, 576, 639], [611, 639, 642, 643], [572, 575, 497, 466], [572, 571, 650, 651], [607, 563, 473, 587], [607, 606, 658, 659], [633, 661, 550, 548], [661, 571, 465, 550], [639, 576, 575, 572], [639, 572, 651, 642], [606, 611, 643, 658], [680, 681, 661, 633], [659, 685, 563, 607], [659, 658, 690, 685], [685, 693, 617, 563], [685, 690, 698, 693], [651, 650, 702, 703], [681, 650, 571, 661], [693, 680, 633, 617], [693, 698, 681, 680], [658, 643, 642, 690], [642, 651, 703, 723], [690, 642, 723, 727], [728, 702, 650, 681], [732, 728, 681, 698], [732, 703, 702, 728], [727, 723, 703, 732], [727, 732, 698, 690]]
Define a 3D model of pikuroc with 122 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of pikuroc! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.137, 0.574, 1.376), (-0.742, -1.079, 1.212), (-0.598, -0.658, 1.475), (-0.598, 0.503, 1.475), (-1.025, -0.999, 0.158), (-1.025, 0.463, 0.158), (-0.108, 0.262, -0.066), (-0.108, -0.231, -0.066), (-1.025, -0.999, 0.158), (-0.489, -0.835, 0.402), (-1.025, 0.463, 0.465), (-1.025, 0.463, 0.158), (-1.025, 0.463, 0.158), (-1.025, 0.463, 0.465), (0.975, 0.463, 0.465), (0.975, 0.463, 0.158), (-1.025, 0.463, 0.158), (0.975, 0.463, 0.158), (0.024, 0.262, -0.066), (-0.108, 0.262, -0.066), (-1.025, 0.463, 0.465), (-1.025, 0.463, 0.594), (0.975, 0.463, 0.594), (0.975, 0.463, 0.465), (-1.025, 0.463, 0.594), (-1.137, 0.574, 1.376), (1.086, 0.574, 1.376), (0.975, 0.463, 0.594), (-0.742, -1.079, 1.212), (0.691, -1.079, 1.212), (0.563, -0.658, 1.475), (-0.598, -0.658, 1.475), (-0.598, -0.658, 1.475), (0.563, -0.658, 1.475), (0.015, -0.11, 1.98), (-0.051, -0.11, 1.98), (-0.598, 0.503, 1.475), (-0.598, -0.658, 1.475), (-0.051, -0.11, 1.98), (-0.051, -0.043, 1.98), (-0.568, -0.682, 0.753), (-0.568, -0.697, 0.831), (-0.568, -0.711, 0.909), (-0.568, -0.725, 0.987), (-0.568, -0.74, 1.064), (-0.417, -0.466, 1.115), (-0.417, -0.409, 0.803), (-0.499, -0.758, 0.83), (-0.499, -0.764, 0.864), (-0.499, -0.77, 0.898), (-0.499, -0.777, 0.932), (-0.499, -0.783, 0.966), (-0.433, -0.664, 0.988), (-0.433, -0.639, 0.852), (-0.498, -0.762, 0.98), (-0.498, -0.777, 1.058), (-0.568, -0.74, 1.064), (-0.568, -0.725, 0.987), (-0.498, -0.748, 0.902), (-0.498, -0.762, 0.98), (-0.568, -0.725, 0.987), (-0.568, -0.711, 0.909), (-0.498, -0.734, 0.824), (-0.498, -0.748, 0.902), (-0.568, -0.711, 0.909), (-0.568, -0.697, 0.831), (-0.498, -0.719, 0.746), (-0.498, -0.734, 0.824), (-0.568, -0.697, 0.831), (-0.568, -0.682, 0.753), (-0.489, -0.835, 0.402), (-0.332, -0.862, 0.599), (-1.025, 0.463, 0.594), (-1.025, 0.463, 0.465), (-0.489, -0.835, 0.402), (0.397, -0.835, 0.402), (0.172, -0.564, 0.416), (-0.264, -0.564, 0.416), (-0.469, -0.793, 0.929), (-0.469, -0.799, 0.963), (-0.499, -0.783, 0.966), (-0.499, -0.777, 0.932), (-0.469, -0.787, 0.895), (-0.469, -0.793, 0.929), (-0.499, -0.777, 0.932), (-0.499, -0.77, 0.898), (-0.469, -0.78, 0.861), (-0.469, -0.787, 0.895), (-0.499, -0.77, 0.898), (-0.499, -0.764, 0.864), (-0.469, -0.774, 0.827), (-0.469, -0.78, 0.861), (-0.499, -0.764, 0.864), (-0.499, -0.758, 0.83), (-0.439, -0.809, 0.926), (-0.439, -0.815, 0.96), (-0.469, -0.799, 0.963), (-0.469, -0.793, 0.929), (-0.439, -0.803, 0.892), (-0.439, -0.809, 0.926), (-0.469, -0.793, 0.929), (-0.469, -0.787, 0.895), (-0.439, -0.797, 0.858), (-0.439, -0.803, 0.892), (-0.469, -0.787, 0.895), (-0.469, -0.78, 0.861), (-0.439, -0.79, 0.824), (-0.439, -0.797, 0.858), (-0.469, -0.78, 0.861), (-0.469, -0.774, 0.827), (-0.433, -0.639, 0.852), (-0.433, -0.664, 0.988), (-0.312, -0.728, 0.976), (-0.312, -0.703, 0.84), (-0.433, -0.639, 0.852), (-0.312, -0.703, 0.84), (-0.378, -0.823, 0.818), (-0.408, -0.807, 0.821), (-0.439, -0.79, 0.824), (-0.469, -0.774, 0.827), (-0.499, -0.758, 0.83), (-0.429, -0.8, 0.973), (-0.429, -0.814, 1.051), (-0.498, -0.777, 1.058), (-0.498, -0.762, 0.98), (-0.429, -0.785, 0.895), (-0.429, -0.8, 0.973), (-0.498, -0.762, 0.98), (-0.498, -0.748, 0.902), (-0.429, -0.771, 0.817), (-0.429, -0.785, 0.895), (-0.498, -0.748, 0.902), (-0.498, -0.734, 0.824), (-0.429, -0.757, 0.739), (-0.429, -0.771, 0.817), (-0.498, -0.734, 0.824), (-0.498, -0.719, 0.746), (-0.417, -0.409, 0.803), (-0.417, -0.466, 1.115), (-0.139, -0.615, 1.087), (-0.139, -0.557, 0.776), (-0.417, -0.409, 0.803), (-0.139, -0.557, 0.776), (-0.29, -0.831, 0.725), (-0.359, -0.794, 0.732), (-0.429, -0.757, 0.739), (-0.498, -0.719, 0.746), (-0.568, -0.682, 0.753), (-0.408, -0.825, 0.923), (-0.408, -0.832, 0.957), (-0.439, -0.815, 0.96), (-0.439, -0.809, 0.926), (-0.408, -0.819, 0.889), (-0.408, -0.825, 0.923), (-0.439, -0.809, 0.926), (-0.439, -0.803, 0.892), (-0.408, -0.813, 0.855), (-0.408, -0.819, 0.889), (-0.439, -0.803, 0.892), (-0.439, -0.797, 0.858), (-0.408, -0.807, 0.821), (-0.408, -0.813, 0.855), (-0.439, -0.797, 0.858), (-0.439, -0.79, 0.824), (-0.378, -0.842, 0.92), (-0.378, -0.848, 0.954), (-0.408, -0.832, 0.957), (-0.408, -0.825, 0.923), (-0.378, -0.835, 0.886), (-0.378, -0.842, 0.92), (-0.408, -0.825, 0.923), (-0.408, -0.819, 0.889), (-0.378, -0.829, 0.852), (-0.378, -0.835, 0.886), (-0.408, -0.819, 0.889), (-0.408, -0.813, 0.855), (-0.378, -0.823, 0.818), (-0.378, -0.829, 0.852), (-0.408, -0.813, 0.855), (-0.408, -0.807, 0.821), (-0.359, -0.837, 0.966), (-0.359, -0.851, 1.044), (-0.429, -0.814, 1.051), (-0.429, -0.8, 0.973), (-0.359, -0.823, 0.888), (-0.359, -0.837, 0.966), (-0.429, -0.8, 0.973), (-0.429, -0.785, 0.895), (-0.359, -0.808, 0.81), (-0.359, -0.823, 0.888), (-0.429, -0.785, 0.895), (-0.429, -0.771, 0.817), (-0.359, -0.794, 0.732), (-0.359, -0.808, 0.81), (-0.429, -0.771, 0.817), (-0.429, -0.757, 0.739), (-0.332, -0.862, 0.599), (-0.742, -1.079, 1.212), (-1.137, 0.574, 1.376), (-1.025, 0.463, 0.594), (-0.332, -0.862, 0.599), (-0.489, -0.835, 0.402), (-0.264, -0.564, 0.416), (-0.264, -0.564, 0.444), (-0.312, -0.728, 0.976), (-0.433, -0.664, 0.988), (-0.499, -0.783, 0.966), (-0.469, -0.799, 0.963), (-0.439, -0.815, 0.96), (-0.408, -0.832, 0.957), (-0.378, -0.848, 0.954), (-0.312, -0.703, 0.84), (-0.312, -0.728, 0.976), (-0.378, -0.848, 0.954), (-0.378, -0.842, 0.92), (-0.378, -0.835, 0.886), (-0.378, -0.829, 0.852), (-0.378, -0.823, 0.818), (-0.29, -0.874, 0.959), (-0.29, -0.888, 1.037), (-0.359, -0.851, 1.044), (-0.359, -0.837, 0.966), (-0.29, -0.86, 0.881), (-0.29, -0.874, 0.959), (-0.359, -0.837, 0.966), (-0.359, -0.823, 0.888), (-0.29, -0.845, 0.803), (-0.29, -0.86, 0.881), (-0.359, -0.823, 0.888), (-0.359, -0.808, 0.81), (-0.29, -0.831, 0.725), (-0.29, -0.845, 0.803), (-0.359, -0.808, 0.81), (-0.359, -0.794, 0.732), (-0.139, -0.615, 1.087), (-0.417, -0.466, 1.115), (-0.568, -0.74, 1.064), (-0.498, -0.777, 1.058), (-0.429, -0.814, 1.051), (-0.359, -0.851, 1.044), (-0.29, -0.888, 1.037), (-0.139, -0.557, 0.776), (-0.139, -0.615, 1.087), (-0.29, -0.888, 1.037), (-0.29, -0.874, 0.959), (-0.29, -0.86, 0.881), (-0.29, -0.845, 0.803), (-0.29, -0.831, 0.725), (-0.108, -0.231, -0.066), (-0.108, 0.262, -0.066), (-0.108, 0.262, 1.906), (-0.108, -0.231, 1.906), (-0.108, 0.262, -0.066), (0.024, 0.262, -0.066), (0.024, 0.262, 1.906), (-0.108, 0.262, 1.906), (-0.108, 0.262, 1.906), (0.024, 0.262, 1.906), (0.024, -0.231, 1.906), (-0.108, -0.231, 1.906), (-0.051, -0.11, 1.98), (0.015, -0.11, 1.98), (-0.027, -0.154, 2.241), (-0.081, -0.143, 2.261), (-0.051, -0.043, 1.98), (-0.051, -0.11, 1.98), (-0.081, -0.143, 2.261), (-0.059, -0.11, 2.304), (-0.005, -0.121, 2.285), (-0.059, -0.11, 2.304), (-0.081, -0.143, 2.261), (-0.027, -0.154, 2.241), (0.015, -0.11, 1.98), (0.015, -0.043, 1.98), (-0.005, -0.121, 2.285), (-0.027, -0.154, 2.241), (0.015, -0.043, 1.98), (-0.051, -0.043, 1.98), (-0.059, -0.11, 2.304), (-0.005, -0.121, 2.285), (0.024, -0.231, -0.066), (-0.108, -0.231, -0.066), (-0.108, -0.231, 1.906), (0.024, -0.231, 1.906), (0.024, 0.262, -0.066), (0.024, -0.231, -0.066), (0.024, -0.231, 1.906), (0.024, 0.262, 1.906), (0.101, -0.574, 0.77), (0.108, -0.631, 1.082), (0.336, -0.414, 1.116), (0.329, -0.357, 0.804), (0.101, -0.574, 0.77), (0.329, -0.357, 0.804), (0.549, -0.58, 0.759), (0.492, -0.635, 0.75), (0.435, -0.689, 0.742), (0.378, -0.743, 0.733), (0.321, -0.798, 0.724), (0.172, -0.564, 0.416), (0.172, -0.564, 0.444), (-0.264, -0.564, 0.444), (-0.264, -0.564, 0.416), (0.24, -0.862, 0.599), (-0.332, -0.862, 0.599), (-0.264, -0.564, 0.444), (0.172, -0.564, 0.444), (0.24, -0.862, 0.599), (0.691, -1.079, 1.212), (-0.742, -1.079, 1.212), (-0.332, -0.862, 0.599), (0.305, -0.669, 0.839), (0.309, -0.694, 0.975), (0.408, -0.599, 0.99), (0.405, -0.574, 0.854), (0.305, -0.669, 0.839), (0.405, -0.574, 0.854), (0.501, -0.672, 0.834), (0.476, -0.695, 0.83), (0.451, -0.719, 0.826), (0.426, -0.743, 0.823), (0.401, -0.766, 0.819), (0.321, -0.798, 0.724), (0.323, -0.812, 0.802), (0.325, -0.826, 0.88), (0.326, -0.84, 0.958), (0.328, -0.854, 1.036), (0.108, -0.631, 1.082), (0.101, -0.574, 0.77), (0.329, -0.357, 0.804), (0.336, -0.414, 1.116), (0.556, -0.637, 1.07), (0.554, -0.623, 0.992), (0.552, -0.608, 0.914), (0.55, -0.594, 0.836), (0.549, -0.58, 0.759), (0.336, -0.414, 1.116), (0.108, -0.631, 1.082), (0.328, -0.854, 1.036), (0.385, -0.8, 1.044), (0.442, -0.745, 1.053), (0.499, -0.691, 1.062), (0.556, -0.637, 1.07), (0.378, -0.743, 0.733), (0.38, -0.757, 0.811), (0.323, -0.812, 0.802), (0.321, -0.798, 0.724), (0.38, -0.757, 0.811), (0.381, -0.772, 0.889), (0.325, -0.826, 0.88), (0.323, -0.812, 0.802), (0.381, -0.772, 0.889), (0.383, -0.786, 0.967), (0.326, -0.84, 0.958), (0.325, -0.826, 0.88), (0.383, -0.786, 0.967), (0.385, -0.8, 1.044), (0.328, -0.854, 1.036), (0.326, -0.84, 0.958), (0.397, -0.835, 0.402), (0.24, -0.862, 0.599), (0.172, -0.564, 0.444), (0.172, -0.564, 0.416), (0.401, -0.766, 0.819), (0.402, -0.773, 0.853), (0.403, -0.779, 0.887), (0.404, -0.785, 0.921), (0.404, -0.791, 0.955), (0.309, -0.694, 0.975), (0.305, -0.669, 0.839), (0.405, -0.574, 0.854), (0.408, -0.599, 0.99), (0.504, -0.696, 0.97), (0.503, -0.69, 0.936), (0.502, -0.684, 0.902), (0.501, -0.678, 0.868), (0.501, -0.672, 0.834), (0.408, -0.599, 0.99), (0.309, -0.694, 0.975), (0.404, -0.791, 0.955), (0.429, -0.767, 0.959), (0.454, -0.744, 0.962), (0.479, -0.72, 0.966), (0.504, -0.696, 0.97), (0.426, -0.743, 0.823), (0.427, -0.749, 0.857), (0.402, -0.773, 0.853), (0.401, -0.766, 0.819), (0.427, -0.749, 0.857), (0.428, -0.755, 0.891), (0.403, -0.779, 0.887), (0.402, -0.773, 0.853), (0.428, -0.761, 0.925), (0.429, -0.767, 0.959), (0.404, -0.791, 0.955), (0.404, -0.785, 0.921), (0.428, -0.755, 0.891), (0.428, -0.761, 0.925), (0.404, -0.785, 0.921), (0.403, -0.779, 0.887), (0.435, -0.689, 0.742), (0.437, -0.703, 0.819), (0.38, -0.757, 0.811), (0.378, -0.743, 0.733), (0.437, -0.703, 0.819), (0.438, -0.717, 0.897), (0.381, -0.772, 0.889), (0.38, -0.757, 0.811), (0.438, -0.717, 0.897), (0.44, -0.731, 0.975), (0.383, -0.786, 0.967), (0.381, -0.772, 0.889), (0.44, -0.731, 0.975), (0.442, -0.745, 1.053), (0.385, -0.8, 1.044), (0.383, -0.786, 0.967), (0.451, -0.719, 0.826), (0.452, -0.725, 0.86), (0.427, -0.749, 0.857), (0.426, -0.743, 0.823), (0.452, -0.731, 0.894), (0.453, -0.738, 0.928), (0.428, -0.761, 0.925), (0.428, -0.755, 0.891), (0.452, -0.725, 0.86), (0.452, -0.731, 0.894), (0.428, -0.755, 0.891), (0.427, -0.749, 0.857), (0.453, -0.738, 0.928), (0.454, -0.744, 0.962), (0.429, -0.767, 0.959), (0.428, -0.761, 0.925), (0.476, -0.695, 0.83), (0.477, -0.702, 0.864), (0.452, -0.725, 0.86), (0.451, -0.719, 0.826), (0.477, -0.708, 0.898), (0.478, -0.714, 0.932), (0.453, -0.738, 0.928), (0.452, -0.731, 0.894), (0.477, -0.702, 0.864), (0.477, -0.708, 0.898), (0.452, -0.731, 0.894), (0.452, -0.725, 0.86), (0.478, -0.714, 0.932), (0.479, -0.72, 0.966), (0.454, -0.744, 0.962), (0.453, -0.738, 0.928), (0.492, -0.635, 0.75), (0.494, -0.649, 0.828), (0.437, -0.703, 0.819), (0.435, -0.689, 0.742), (0.494, -0.649, 0.828), (0.495, -0.663, 0.906), (0.438, -0.717, 0.897), (0.437, -0.703, 0.819), (0.495, -0.663, 0.906), (0.497, -0.677, 0.984), (0.44, -0.731, 0.975), (0.438, -0.717, 0.897), (0.497, -0.677, 0.984), (0.499, -0.691, 1.062), (0.442, -0.745, 1.053), (0.44, -0.731, 0.975), (0.501, -0.678, 0.868), (0.502, -0.684, 0.902), (0.477, -0.708, 0.898), (0.477, -0.702, 0.864), (0.501, -0.672, 0.834), (0.501, -0.678, 0.868), (0.477, -0.702, 0.864), (0.476, -0.695, 0.83), (0.502, -0.684, 0.902), (0.503, -0.69, 0.936), (0.478, -0.714, 0.932), (0.477, -0.708, 0.898), (0.503, -0.69, 0.936), (0.504, -0.696, 0.97), (0.479, -0.72, 0.966), (0.478, -0.714, 0.932), (0.549, -0.58, 0.759), (0.55, -0.594, 0.836), (0.494, -0.649, 0.828), (0.492, -0.635, 0.75), (0.55, -0.594, 0.836), (0.552, -0.608, 0.914), (0.495, -0.663, 0.906), (0.494, -0.649, 0.828), (0.552, -0.608, 0.914), (0.554, -0.623, 0.992), (0.497, -0.677, 0.984), (0.495, -0.663, 0.906), (0.554, -0.623, 0.992), (0.556, -0.637, 1.07), (0.499, -0.691, 1.062), (0.497, -0.677, 0.984), (0.563, -0.658, 1.475), (0.563, 0.503, 1.475), (0.015, -0.043, 1.98), (0.015, -0.11, 1.98), (0.563, 0.503, 1.475), (-0.598, 0.503, 1.475), (-0.051, -0.043, 1.98), (0.015, -0.043, 1.98), (0.691, -1.079, 1.212), (1.086, 0.574, 1.376), (0.563, 0.503, 1.475), (0.563, -0.658, 1.475), (0.975, -0.999, 0.158), (-1.025, -0.999, 0.158), (-0.108, -0.231, -0.066), (0.024, -0.231, -0.066), (0.975, -0.999, 0.158), (0.397, -0.835, 0.402), (-0.489, -0.835, 0.402), (-1.025, -0.999, 0.158), (0.975, 0.463, 0.158), (0.975, -0.999, 0.158), (0.024, -0.231, -0.066), (0.024, 0.262, -0.066), (0.975, 0.463, 0.158), (0.975, 0.463, 0.465), (0.397, -0.835, 0.402), (0.975, -0.999, 0.158), (0.975, 0.463, 0.465), (0.975, 0.463, 0.594), (0.24, -0.862, 0.599), (0.397, -0.835, 0.402), (0.975, 0.463, 0.594), (1.086, 0.574, 1.376), (0.691, -1.079, 1.212), (0.24, -0.862, 0.599), (1.086, 0.574, 1.376), (-1.137, 0.574, 1.376), (-0.598, 0.503, 1.475), (0.563, 0.503, 1.475)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [4, 9, 10, 5], [5, 10, 14, 15], [5, 15, 18, 6], [10, 21, 22, 14], [21, 0, 26, 22], [1, 29, 30, 2], [2, 30, 34, 35], [3, 2, 35, 39], [40, 41, 42, 43, 44, 45, 46], [47, 48, 49, 50, 51, 52, 53], [54, 55, 44, 43], [58, 54, 43, 42], [62, 58, 42, 41], [66, 62, 41, 40], [9, 71, 21, 10], [9, 75, 76, 77], [78, 79, 51, 50], [82, 78, 50, 49], [86, 82, 49, 48], [90, 86, 48, 47], [94, 95, 79, 78], [98, 94, 78, 82], [102, 98, 82, 86], [106, 102, 86, 90], [53, 52, 112, 113], [53, 113, 116, 117, 106, 90, 47], [121, 122, 55, 54], [125, 121, 54, 58], [129, 125, 58, 62], [133, 129, 62, 66], [46, 45, 139, 140], [46, 140, 143, 144, 133, 66, 40], [148, 149, 95, 94], [152, 148, 94, 98], [156, 152, 98, 102], [117, 156, 102, 106], [164, 165, 149, 148], [168, 164, 148, 152], [172, 168, 152, 156], [116, 172, 156, 117], [180, 181, 122, 121], [184, 180, 121, 125], [188, 184, 125, 129], [144, 188, 129, 133], [71, 1, 0, 21], [71, 9, 77, 203], [112, 52, 51, 79, 95, 149, 165], [113, 112, 165, 164, 168, 172, 116], [218, 219, 181, 180], [222, 218, 180, 184], [226, 222, 184, 188], [143, 226, 188, 144], [139, 45, 44, 55, 122, 181, 219], [140, 139, 219, 218, 222, 226, 143], [7, 6, 250, 251], [6, 18, 254, 250], [250, 254, 258, 251], [35, 34, 262, 263], [39, 35, 263, 267], [268, 267, 263, 262], [34, 273, 268, 262], [273, 39, 267, 268], [280, 7, 251, 258], [18, 280, 258, 254], [288, 289, 290, 291], [288, 291, 294, 295, 296, 297, 298], [76, 300, 203, 77], [303, 71, 203, 300], [303, 29, 1, 71], [311, 312, 313, 314], [311, 314, 317, 318, 319, 320, 321], [298, 323, 324, 325, 326, 289, 288], [291, 290, 331, 332, 333, 334, 294], [290, 289, 326, 339, 340, 341, 331], [297, 344, 323, 298], [344, 348, 324, 323], [348, 352, 325, 324], [352, 339, 326, 325], [75, 303, 300, 76], [321, 364, 365, 366, 367, 312, 311], [314, 313, 372, 373, 374, 375, 317], [313, 312, 367, 380, 381, 382, 372], [320, 385, 364, 321], [385, 389, 365, 364], [392, 380, 367, 366], [389, 392, 366, 365], [296, 401, 344, 297], [401, 405, 348, 344], [405, 409, 352, 348], [409, 340, 339, 352], [319, 417, 385, 320], [420, 421, 392, 389], [417, 420, 389, 385], [421, 381, 380, 392], [318, 433, 417, 319], [436, 437, 421, 420], [433, 436, 420, 417], [437, 382, 381, 421], [295, 449, 401, 296], [449, 453, 405, 401], [453, 457, 409, 405], [457, 341, 340, 409], [375, 374, 436, 433], [317, 375, 433, 318], [374, 373, 437, 436], [373, 372, 382, 437], [294, 334, 449, 295], [334, 333, 453, 449], [333, 332, 457, 453], [332, 331, 341, 457], [30, 497, 273, 34], [497, 3, 39, 273], [29, 26, 497, 30], [508, 4, 7, 280], [508, 75, 9, 4], [15, 508, 280, 18], [15, 14, 75, 508], [14, 22, 303, 75], [22, 26, 29, 303], [26, 0, 3, 497]]
Define a 3D model of furnace with 310 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of furnace! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-2.501, -2.113, 0.048), (-2.552, -2.113, -0.074), (-2.501, -2.113, -0.196), (-2.379, -2.113, -0.247), (-2.257, -2.113, -0.196), (-2.207, -2.113, -0.074), (-2.257, -2.113, 0.048), (-2.379, -2.113, 0.098), (-2.91, -2.082, 0.835), (-2.801, -2.029, 0.897), (-2.888, -2.003, 0.995), (-2.974, -2.044, 0.946), (-2.801, -2.029, 0.897), (-2.756, -1.904, 0.923), (-2.852, -1.904, 1.015), (-2.888, -2.003, 0.995), (-3.02, -2.029, 0.772), (-2.91, -2.082, 0.835), (-2.974, -2.044, 0.946), (-3.059, -2.003, 0.896), (-2.888, -2.003, 0.995), (-2.852, -1.904, 1.015), (-3.059, -2.003, 0.896), (-2.974, -2.044, 0.946), (-2.861, -1.994, 0.749), (-2.805, -1.968, 0.78), (-2.801, -2.029, 0.897), (-2.91, -2.082, 0.835), (-2.242, -1.992, -0.335), (-2.188, -1.966, -0.304), (-2.805, -1.968, 0.78), (-2.861, -1.994, 0.749), (-2.242, -1.992, -0.335), (-2.297, -1.966, -0.366), (-2.319, -1.904, -0.379), (-2.188, -1.966, -0.304), (-2.805, -1.968, 0.78), (-2.782, -1.904, 0.793), (-2.756, -1.904, 0.923), (-2.801, 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0.762), (-0.785, 0.791, 2.317), (-0.0, 0.586, 2.471), (-0.0, 0.478, 2.364), (-0.785, 0.683, 2.21), (-3.835, 0.791, -0.936), (-3.998, 0.766, -0.94), (-3.998, 0.889, -1.063), (-3.835, 0.893, -1.038), (-3.835, 0.803, 0.853), (-3.998, 0.78, 0.842), (-3.998, 0.936, 0.762), (-3.835, 0.932, 0.787), (-3.835, 0.826, 0.996), (-3.998, 0.808, 1.014), (-3.998, 0.78, 0.842), (-3.835, 0.803, 0.853), (-3.998, 0.845, -0.784), (-3.998, 1.018, -0.811), (-3.998, 1.045, -0.984), (-3.998, 0.889, -1.063), (-3.998, 0.766, -0.94), (-3.835, 0.857, -0.807), (-3.998, 0.845, -0.784), (-3.998, 0.766, -0.94), (-3.835, 0.791, -0.936), (-3.835, 0.893, -1.038), (-3.998, 0.889, -1.063), (-3.998, 1.045, -0.984), (-3.835, 1.022, -0.972), (-3.835, 0.932, 0.787), (-3.998, 0.936, 0.762), (-3.998, 1.059, 0.886), (-3.835, 1.034, 0.89), (-0.0, 0.956, -0.666), (-1.453, 0.956, -0.666), (-1.453, 0.956, -0.484), (-0.0, 0.956, -0.484), (-0.0, 0.956, -0.484), (-1.453, 0.956, -0.484), (-1.453, 0.591, -0.484), (-0.0, 0.591, -0.484), (-0.0, 0.956, 0.44), (-1.453, 0.956, 0.44), (-1.453, 0.956, 0.623), (-0.0, 0.956, 0.623), (-1.453, 0.956, -0.666), (-0.0, 0.956, -0.666), (-0.0, 0.774, -0.849), (-1.453, 0.774, -0.849), (-2.624, 0.963, -0.966), (-3.644, 1.001, -1.001), (-3.644, 1.308, -0.542), (-2.624, 1.259, -0.523), (-2.624, 0.963, 0.961), (-3.644, 1.001, 1.001), (-3.644, 0.542, 1.308), (-2.624, 0.521, 1.257), (-3.835, 0.969, 1.019), (-3.998, 0.98, 1.041), (-3.998, 0.808, 1.014), (-3.835, 0.826, 0.996), (-3.835, 1.0, -0.829), (-3.998, 1.018, -0.811), (-3.998, 0.845, -0.784), (-3.835, 0.857, -0.807), (-1.644, 1.001, -1.001), (-2.624, 0.963, -0.966), (-2.624, 1.259, -0.523), (-1.644, 1.308, -0.542), (-1.644, 1.001, 1.001), (-2.624, 0.963, 0.961), (-2.624, 0.521, 1.257), (-2.287, 0.542, 1.308), (-3.835, 1.022, -0.972), (-3.998, 1.045, -0.984), (-3.998, 1.018, -0.811), (-3.835, 1.0, -0.829), (-3.835, 1.034, 0.89), (-3.998, 1.059, 0.886), (-3.998, 0.98, 1.041), (-3.835, 0.969, 1.019), (-3.835, 1.086, -1.086), (-3.644, 1.086, -1.086), (-3.644, 0.588, -1.419), (-3.835, 0.588, -1.419), (-3.835, 1.086, 1.086), (-3.644, 1.086, 1.086), (-3.644, 1.419, 0.588), (-3.835, 1.419, 0.588), (-1.644, 1.095, -1.095), (-1.25, 1.086, -1.086), (-1.25, 0.588, -1.419), (-1.644, 0.592, -1.43), (-1.644, 1.095, 1.095), (-1.25, 1.086, 1.086), (-1.25, 1.419, 0.588), (-1.644, 1.43, 0.592), (-3.998, 1.149, 0.042), (-3.998, 1.291, 0.145), (-3.998, 1.432, 0.042), (-3.998, 1.378, -0.124), (-3.998, 1.203, -0.124), (-3.835, 1.174, 0.034), (-3.998, 1.149, 0.042), (-3.998, 1.203, -0.124), (-3.835, 1.218, -0.103), (-3.835, 1.218, -0.103), (-3.998, 1.203, -0.124), (-3.998, 1.378, -0.124), (-3.835, 1.363, -0.103), (-2.624, 1.259, -0.523), (-3.644, 1.308, -0.542), (-3.644, 1.416, 0.0), (-2.624, 1.363, -0.002), (-2.624, 1.259, 0.519), (-3.644, 1.308, 0.542), (-3.644, 1.001, 1.001), (-2.624, 0.963, 0.961), (-3.835, 1.291, 0.12), (-3.998, 1.291, 0.145), (-3.998, 1.149, 0.042), (-3.835, 1.174, 0.034), (-1.644, 1.308, -0.542), (-2.624, 1.259, -0.523), (-2.624, 1.363, -0.002), (-1.644, 1.416, 0.0), (-1.644, 1.308, 0.542), (-2.624, 1.259, 0.519), (-2.624, 0.963, 0.961), (-1.644, 1.001, 1.001), (-2.624, 1.363, -0.002), (-3.644, 1.416, 0.0), (-3.644, 1.308, 0.542), (-2.624, 1.259, 0.519), (-3.835, 1.363, -0.103), (-3.998, 1.378, -0.124), (-3.998, 1.432, 0.042), (-3.835, 1.408, 0.034), (-3.835, 1.408, 0.034), (-3.998, 1.432, 0.042), (-3.998, 1.291, 0.145), (-3.835, 1.291, 0.12), (-1.644, 1.416, 0.0), (-2.624, 1.363, -0.002), (-2.624, 1.259, 0.519), (-1.644, 1.308, 0.542), (-1.25, 1.419, 0.588), (-1.25, 1.086, 1.086), (-1.25, 0.588, 1.419), (-1.25, -0.0, 1.536), (-1.25, -0.588, 1.419), (-1.25, -1.086, 1.086), (-1.25, -1.419, 0.588), (-1.25, -1.536, 0.0), (-1.25, -1.419, -0.588), (-1.25, -1.086, -1.086), (-1.25, -0.588, -1.419), (-1.25, -0.0, -1.536), (-1.25, 0.588, -1.419), (-1.25, 1.086, -1.086), (-1.25, 1.419, -0.588), (-1.25, 1.536, 0.0), (-3.644, 1.419, 0.588), (-3.644, 1.086, 1.086), (-3.644, 0.588, 1.419), (-3.644, -0.0, 1.536), (-3.644, -0.588, 1.419), (-3.644, -1.086, 1.086), (-3.644, -1.419, 0.588), (-3.644, -1.536, 0.0), (-3.644, -1.419, -0.588), (-3.644, -1.086, -1.086), (-3.644, -0.588, -1.419), (-3.644, -0.0, -1.536), (-3.644, 0.588, -1.419), (-3.644, 1.086, -1.086), (-3.644, 1.419, -0.588), (-3.644, 1.536, 0.0), (-3.835, 1.419, -0.588), (-3.644, 1.419, -0.588), (-3.644, 1.086, -1.086), (-3.835, 1.086, -1.086), (-3.835, 1.419, 0.588), (-3.644, 1.419, 0.588), (-3.644, 1.536, 0.0), (-3.835, 1.536, 0.0), (-3.835, 1.419, 0.588), (-3.835, 1.536, 0.0), (-3.835, 1.419, -0.588), (-3.835, 1.086, -1.086), (-3.835, 0.588, -1.419), (-3.835, -0.0, -1.536), (-3.835, -0.588, -1.419), (-3.835, -1.086, -1.086), (-3.835, -1.419, -0.588), (-3.835, -1.536, 0.0), (-3.835, -1.419, 0.588), (-3.835, -1.086, 1.086), (-3.835, -0.588, 1.419), (-3.835, -0.0, 1.536), (-3.835, 0.588, 1.419), (-3.835, 1.086, 1.086), (-1.644, 1.43, -0.592), (-1.25, 1.419, -0.588), (-1.25, 1.086, -1.086), (-1.644, 1.095, -1.095), (-1.644, 1.43, 0.592), (-1.25, 1.419, 0.588), (-1.25, 1.536, 0.0), (-1.644, 1.548, 0.0), (-1.644, 1.43, 0.592), (-1.644, 1.548, 0.0), (-1.644, 1.43, -0.592), (-1.644, 1.095, -1.095), (-1.644, 0.592, -1.43), (-1.644, -0.0, -1.548), (-1.644, -0.592, -1.43), (-1.644, -1.095, -1.095), (-1.644, -1.43, -0.592), (-1.644, -1.548, 0.0), (-1.644, -1.43, 0.592), (-1.644, -1.095, 1.095), (-1.644, -0.592, 1.43), (-1.644, -0.0, 1.548), (-1.644, 0.592, 1.43), (-1.644, 1.095, 1.095), (-3.835, 1.536, 0.0), (-3.644, 1.536, 0.0), (-3.644, 1.419, -0.588), (-3.835, 1.419, -0.588), (-1.644, 1.548, 0.0), (-1.25, 1.536, 0.0), (-1.25, 1.419, -0.588), (-1.644, 1.43, -0.592)] faces = [[0, 1, 2, 3, 4, 5, 6, 7], [8, 9, 10, 11], [9, 13, 14, 10], [16, 8, 11, 19], [10, 14, 19, 11], [24, 25, 9, 8], [28, 29, 25, 24], [28, 33, 34, 29], [25, 37, 13, 9], [40, 24, 8, 16], [29, 45, 37, 25], [33, 28, 24, 40], [45, 53, 54, 37], [34, 33, 40, 59], [13, 61, 62, 14], [37, 54, 61, 13], [14, 62, 70, 19], [59, 40, 16, 75], [75, 16, 19, 70], [53, 81, 82, 54], [84, 45, 29, 34], [84, 34, 59, 91], [54, 82, 94, 61], [91, 59, 75, 99], [81, 53, 45, 84], [81, 84, 91, 82], [82, 91, 99, 94], [112, 70, 62, 115], [61, 94, 115, 62], [99, 75, 70, 112], [94, 99, 112, 115], [128, 129, 130, 131], [132, 133, 134, 135], [133, 130, 129, 134], [140, 141, 6, 5], [144, 140, 5, 4], [141, 149, 7, 6], [152, 144, 4, 3], [149, 157, 0, 7], [160, 152, 3, 2], [157, 165, 1, 0], [165, 160, 2, 1], [172, 173, 174, 175], [176, 177, 178, 179], [180, 181, 182, 183, 184], [185, 186, 173, 172], [175, 174, 191, 192], [193, 194, 177, 176], [179, 178, 199, 200], [201, 202, 203, 204], [205, 180, 184, 208], [202, 210, 211, 203], [208, 184, 183, 216], [204, 203, 219, 220], [221, 222, 202, 201], [225, 181, 180, 205], [229, 134, 129, 232], [232, 129, 128, 236], [237, 135, 134, 229], [236, 128, 131, 244], [245, 132, 135, 237], [244, 131, 130, 252], [253, 133, 132, 245], [252, 130, 133, 253], [203, 211, 263, 219], [222, 266, 210, 202], [216, 183, 182, 272], [272, 182, 181, 225], [277, 278, 186, 185], [192, 191, 283, 284], [285, 286, 194, 193], [200, 199, 291, 292], [293, 294, 295, 296, 297], [298, 299, 300, 301], [302, 293, 297, 305], [220, 219, 308, 309], [310, 311, 222, 221], [314, 294, 293, 302], [318, 319, 320, 300, 299], [323, 318, 299, 298], [219, 263, 329, 308], [311, 332, 266, 222], [301, 300, 320, 338], [339, 340, 341, 342], [343, 344, 340, 339], [347, 348, 349, 350], [351, 352, 348, 347], [352, 351, 357, 358], [305, 297, 296, 362], [363, 295, 294, 314], [367, 319, 318, 323], [338, 320, 319, 367], [375, 376, 377, 378], [362, 296, 295, 363], [342, 341, 385, 386], [387, 388, 389, 390], [391, 392, 388, 387], [392, 391, 397, 398], [399, 400, 401, 402], [403, 404, 278, 277], [284, 283, 409, 410], [411, 412, 286, 285], [292, 291, 417, 418], [419, 420, 421, 422], [419, 424, 425, 426], [420, 419, 426, 375], [420, 432, 433, 421], [435, 426, 425, 438], [376, 375, 426, 435], [443, 444, 398, 397], [444, 443, 449, 450], [424, 419, 422, 454], [424, 456, 457, 425], [432, 420, 375, 378], [432, 464, 465, 433], [386, 385, 469, 470], [470, 469, 344, 343], [350, 349, 477, 478], [478, 477, 358, 357], [390, 389, 485, 486], [486, 485, 489, 490], [485, 392, 398, 444], [485, 444, 450, 489], [485, 389, 388, 392], [309, 308, 505, 506], [507, 508, 509, 510], [507, 510, 310], [507, 515, 516, 508], [508, 516, 520, 509], [510, 507, 524, 525], [510, 527, 311, 310], [509, 520, 532, 533], [534, 399, 402, 537], [534, 539, 400, 399], [308, 329, 544, 505], [527, 510, 548], [527, 550, 332, 311], [527, 548, 555], [438, 425, 457, 559], [490, 489, 450, 449], [564, 548, 510, 525], [548, 510, 509, 533], [401, 573, 537, 402], [573, 401, 400, 539], [573, 581, 582, 537], [584, 534, 537, 582], [584, 589, 539, 534], [592, 555, 548, 564], [555, 550, 527], [555, 548, 533, 532], [581, 573, 539, 589], [581, 608, 609, 582], [611, 612, 613, 614], [611, 616, 617, 612], [612, 617, 621, 622], [612, 624, 625, 613], [627, 628, 629, 630], [631, 632, 628, 627], [635, 636, 637, 638], [639, 640, 636, 635], [608, 581, 589, 646], [608, 648, 649, 609], [651, 584, 582, 609], [651, 646, 589, 584], [659, 660, 404, 403], [506, 505, 665, 666], [410, 409, 669, 670], [671, 516, 515, 674], [675, 520, 516, 671], [505, 544, 681, 665], [683, 592, 685], [686, 555, 592, 683], [686, 555, 532, 693], [686, 695, 550, 555], [686, 699, 700, 695], [693, 532, 520, 675], [706, 707, 412, 411], [418, 417, 712, 713], [630, 629, 716, 717], [718, 719, 632, 631], [638, 637, 724, 725], [726, 727, 640, 639], [719, 716, 629, 628, 632], [727, 724, 637, 636, 640], [717, 716, 719, 718], [725, 724, 727, 726], [625, 749, 614, 613], [752, 624, 612, 622], [752, 757, 758, 624], [760, 611, 614, 749], [760, 765, 616, 611], [624, 760, 749, 625], [624, 758, 765, 760], [758, 757, 621, 617], [765, 758, 617, 616], [648, 608, 646, 787], [648, 789, 790, 649], [792, 671, 674, 795], [796, 675, 671, 792], [685, 592, 564, 803], [699, 686, 683, 685], [699, 686, 693, 811], [699, 685, 803, 815], [699, 815, 818], [699, 818, 700], [811, 693, 675, 796], [811, 796, 828, 829], [830, 651, 609, 649], [830, 787, 646, 651], [789, 648, 787, 841], [789, 843, 844, 790], [843, 789, 841, 849], [465, 851, 852, 853, 454, 422, 421, 433], [803, 564, 525, 861], [815, 699, 811, 829], [815, 803, 861, 869], [870, 871, 872, 873], [874, 875, 378, 377], [665, 681, 880, 881], [882, 830, 649, 790], [882, 841, 787, 830], [666, 665, 881, 893], [894, 869, 861, 897], [894, 899, 869], [901, 792, 795, 894], [861, 525, 524, 897], [869, 815, 829, 828], [869, 818, 815], [869, 828, 901, 894], [828, 796, 792, 901], [924, 870, 873, 927], [927, 873, 872, 931], [927, 931, 934, 935], [927, 935, 938, 939], [940, 924, 927, 939], [456, 424, 454, 853], [456, 949, 950, 457], [464, 432, 378, 875], [464, 957, 851, 465], [960, 961, 934, 931], [931, 872, 871, 960], [968, 950, 970, 971], [949, 456, 853, 852], [949, 957, 970, 950], [957, 464, 875, 970], [957, 949, 852, 851], [988, 989, 707, 706], [713, 712, 994, 995], [996, 997, 998, 999], [1000, 1001, 997, 996], [1004, 1005, 1006, 1007], [1008, 1009, 1005, 1004], [1012, 1013, 660, 659], [670, 669, 1018, 1019], [1020, 844, 843, 849], [1020, 882, 790, 844], [1020, 849, 841, 882], [1032, 1033, 938, 935], [935, 934, 961, 1032], [1033, 940, 939, 938], [875, 874, 971, 970], [1048, 1049, 1009, 1008], [1049, 1048, 1054, 1055], [1056, 1057, 1058, 1059, 1060], [950, 968, 559, 457], [1065, 1066, 1067, 1068], [1069, 1056, 1060, 1072], [1073, 1057, 1056, 1069], [1077, 1078, 1079, 1067, 1066], [1082, 1077, 1066, 1065], [1068, 1067, 1079, 1089], [1072, 1060, 1059, 1093], [1094, 1095, 1096, 1097], [1097, 1096, 1001, 1000], [1007, 1006, 1055, 1054], [1095, 1094, 999, 998], [881, 880, 1112, 1113], [1114, 1115, 700, 818], [1118, 1058, 1057, 1073], [1122, 1078, 1077, 1082], [893, 881, 1113, 1129], [899, 1114, 818, 869], [1089, 1079, 1078, 1122], [1093, 1059, 1058, 1118], [1142, 1143, 989, 988], [995, 994, 1148, 1149], [1150, 1151, 1013, 1012], [1019, 1018, 1156, 1157], [1158, 1159, 1160, 1161, 1162], [1163, 1158, 1162, 1166], [1166, 1162, 1161, 1170], [1113, 1112, 1173, 1174], [1175, 1176, 1115, 1114], [1179, 1159, 1158, 1163], [1129, 1113, 1174, 1186], [1187, 1175, 1114, 899], [1174, 1173, 1176, 1175], [1170, 1161, 1160, 1198], [1198, 1160, 1159, 1179], [1186, 1174, 1175, 1187], [1156, 1018, 669, 409, 283, 191, 174, 173, 186, 278, 404, 660, 1013, 1151, 1221, 1222], [1148, 994, 712, 417, 291, 199, 178, 177, 194, 286, 412, 707, 989, 1143, 1237, 1238], [1239, 1237, 1143, 1142], [1149, 1148, 1238, 1246], [1149, 1246, 1239, 1142, 988, 706, 411, 285, 193, 176, 179, 200, 292, 418, 713, 995], [1263, 1221, 1151, 1150], [1157, 1156, 1222, 1270], [1157, 1270, 1263, 1150, 1012, 659, 403, 277, 185, 172, 175, 192, 284, 410, 670, 1019], [1246, 1238, 1237, 1239], [1270, 1222, 1221, 1263]]
Define a 3D model of table with 204 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of table! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.913, 0.021, -0.966), (-1.912, 0.021, -0.956), (-1.912, -1.722, -0.956), (-1.913, -1.722, -0.966), (-1.913, 0.021, 0.97), (-1.912, 0.021, 0.98), (-1.912, -1.722, 0.98), (-1.913, -1.722, 0.97), (-1.912, 0.021, -0.975), (-1.913, 0.021, -0.966), (-1.913, -1.722, -0.966), (-1.912, -1.722, -0.975), (-1.912, 0.021, -0.956), (-1.909, 0.021, -0.947), (-1.909, -1.722, -0.947), (-1.912, -1.722, -0.956), (-1.912, 0.021, 0.961), (-1.913, 0.021, 0.97), (-1.913, -1.722, 0.97), (-1.912, -1.722, 0.961), (-1.912, 0.021, 0.98), (-1.909, 0.021, 0.989), (-1.909, -1.722, 0.989), (-1.912, -1.722, 0.98), (-1.909, 0.021, -0.984), (-1.912, 0.021, -0.975), (-1.912, -1.722, -0.975), (-1.909, -1.722, -0.984), (-1.909, 0.021, -0.947), (-1.905, 0.021, -0.939), (-1.905, -1.722, -0.939), (-1.909, -1.722, -0.947), (-1.909, 0.021, 0.952), (-1.912, 0.021, 0.961), (-1.912, -1.722, 0.961), (-1.909, -1.722, 0.952), (-1.909, 0.021, 0.989), (-1.905, 0.021, 0.997), (-1.905, -1.722, 0.997), (-1.909, -1.722, 0.989), (-1.905, 0.021, -0.993), (-1.909, 0.021, -0.984), (-1.909, -1.722, -0.984), (-1.905, -1.722, -0.993), (-1.905, 0.021, -0.939), (-1.899, 0.021, -0.931), (-1.899, -1.722, -0.931), (-1.905, -1.722, -0.939), (-1.905, 0.021, 0.943), (-1.909, 0.021, 0.952), (-1.909, -1.722, 0.952), (-1.905, -1.722, 0.943), (-1.905, 0.021, 0.997), (-1.899, 0.021, 1.004), (-1.899, -1.722, 1.004), (-1.905, -1.722, 0.997), (-1.899, 0.021, -1.0), (-1.905, 0.021, -0.993), (-1.905, -1.722, -0.993), (-1.899, -1.722, -1.0), (-1.899, 0.021, -0.931), (-1.891, 0.021, -0.925), (-1.891, -1.722, -0.925), (-1.899, -1.722, -0.931), (-1.899, 0.021, 0.936), (-1.905, 0.021, 0.943), (-1.905, -1.722, 0.943), (-1.899, -1.722, 0.936), (-1.899, 0.021, 1.004), (-1.891, 0.021, 1.011), (-1.891, -1.722, 1.011), (-1.899, -1.722, 1.004), (-1.891, 0.021, -1.006), (-1.899, 0.021, -1.0), (-1.899, -1.722, -1.0), (-1.891, -1.722, -1.006), (-1.891, 0.021, -0.925), (-1.883, 0.021, -0.921), (-1.883, -1.722, -0.921), (-1.891, -1.722, -0.925), (-1.891, 0.021, 0.93), (-1.899, 0.021, 0.936), (-1.899, -1.722, 0.936), (-1.891, -1.722, 0.93), (-1.891, 0.021, 1.011), (-1.883, 0.021, 1.015), (-1.883, -1.722, 1.015), (-1.891, -1.722, 1.011), (-1.89, -1.663, -0.896), (-1.89, -1.725, -0.896), (-1.89, -1.725, -0.896), (-1.89, -1.663, -0.896), (-1.89, -1.725, -0.896), (-1.793, -1.725, -0.896), (-1.793, -1.725, -1.0), (-1.793, -1.725, -1.0), (-1.89, -1.725, -0.896), (-1.89, -1.663, 0.898), (-1.89, -1.725, 0.898), (-1.89, -1.725, -0.896), (-1.89, -1.663, -0.896), (-1.89, -1.663, 0.898), (-1.89, -1.725, 0.898), (-1.89, -1.725, 0.898), (-1.89, -1.663, 0.898), (-1.89, -1.725, 0.898), (-1.89, -1.663, 0.898), (-1.793, -1.663, 1.0), (-1.793, -1.725, 1.0), (-1.89, -1.725, 0.898), (-1.793, -1.725, 0.898), (-1.793, -1.725, -0.896), (-1.89, -1.725, -0.896), (-1.89, -1.725, 0.898), (-1.793, -1.725, 1.0), (-1.793, -1.725, 1.0), (-1.793, -1.725, 0.898), (-1.89, -1.725, 0.898), (-1.883, 0.021, -1.01), (-1.891, 0.021, -1.006), (-1.891, -1.722, -1.006), (-1.883, -1.722, -1.01), (-1.883, 0.021, -0.921), (-1.874, 0.021, -0.918), (-1.874, -1.722, -0.918), (-1.883, -1.722, -0.921), (-1.883, 0.021, 0.925), (-1.891, 0.021, 0.93), (-1.891, -1.722, 0.93), (-1.883, -1.722, 0.925), (-1.883, 0.021, 1.015), (-1.874, 0.021, 1.018), (-1.874, -1.722, 1.018), (-1.883, -1.722, 1.015), (-1.878, -1.603, -0.882), (-1.878, -1.688, -0.882), (-1.878, -1.688, -0.882), (-1.878, -1.603, -0.882), (-1.878, -1.688, -0.882), (-1.782, -1.688, -0.882), (-1.782, -1.688, -0.984), (-1.782, -1.688, -0.984), (-1.878, -1.688, -0.882), (-1.878, -1.603, 0.884), (-1.878, -1.688, 0.884), (-1.878, -1.688, -0.882), (-1.878, -1.603, -0.882), (-1.878, -1.603, 0.884), (-1.878, -1.688, 0.884), (-1.878, -1.688, 0.884), (-1.878, -1.603, 0.884), (-1.878, -1.688, 0.884), (-1.878, -1.603, 0.884), (-1.782, -1.603, 0.984), (-1.782, -1.688, 0.984), (-1.878, -1.688, 0.884), (-1.782, -1.688, 0.884), (-1.782, -1.688, -0.882), (-1.878, -1.688, -0.882), (-1.878, -1.688, 0.884), (-1.782, -1.688, 0.984), (-1.782, -1.688, 0.984), (-1.782, -1.688, 0.884), (-1.878, -1.688, 0.884), (-1.874, 0.021, -1.013), (-1.883, 0.021, -1.01), (-1.883, -1.722, -1.01), (-1.874, -1.722, -1.013), (-1.874, 0.021, -0.918), (-1.864, 0.021, -0.917), (-1.864, -1.722, -0.917), (-1.874, -1.722, -0.918), (-1.874, 0.021, 0.922), (-1.883, 0.021, 0.925), (-1.883, -1.722, 0.925), (-1.874, -1.722, 0.922), (-1.874, 0.021, 1.018), (-1.864, 0.021, 1.019), (-1.864, -1.722, 1.019), (-1.874, -1.722, 1.018), (-1.864, 0.021, -1.014), (-1.874, 0.021, -1.013), (-1.874, -1.722, -1.013), (-1.864, -1.722, -1.014), (-1.864, 0.021, -0.917), (-1.874, 0.021, -0.918), (-1.883, 0.021, -0.921), (-1.891, 0.021, -0.925), (-1.899, 0.021, -0.931), (-1.905, 0.021, -0.939), (-1.909, 0.021, -0.947), (-1.912, 0.021, -0.956), (-1.913, 0.021, -0.966), (-1.912, 0.021, -0.975), (-1.909, 0.021, -0.984), (-1.905, 0.021, -0.993), (-1.899, 0.021, -1.0), (-1.891, 0.021, -1.006), (-1.883, 0.021, -1.01), (-1.874, 0.021, -1.013), (-1.864, 0.021, -1.014), (-1.855, 0.021, -1.013), (-1.846, 0.021, -1.01), (-1.837, 0.021, -1.006), (-1.83, 0.021, -1.0), (-1.824, 0.021, -0.993), (-1.819, 0.021, -0.984), (-1.817, 0.021, -0.975), (-1.816, 0.021, -0.966), (-1.817, 0.021, -0.956), (-1.819, 0.021, -0.947), (-1.824, 0.021, -0.939), (-1.83, 0.021, -0.931), (-1.837, 0.021, -0.925), (-1.846, 0.021, -0.921), (-1.855, 0.021, -0.918), (-1.864, 0.021, -0.917), (-1.855, 0.021, -0.918), (-1.855, -1.722, -0.918), (-1.864, -1.722, -0.917), (-1.864, 0.021, 0.922), (-1.874, 0.021, 0.922), (-1.874, -1.722, 0.922), (-1.864, -1.722, 0.922), (-1.864, 0.021, 1.019), (-1.874, 0.021, 1.018), (-1.883, 0.021, 1.015), (-1.891, 0.021, 1.011), (-1.899, 0.021, 1.004), (-1.905, 0.021, 0.997), (-1.909, 0.021, 0.989), (-1.912, 0.021, 0.98), (-1.913, 0.021, 0.97), (-1.912, 0.021, 0.961), (-1.909, 0.021, 0.952), (-1.905, 0.021, 0.943), (-1.899, 0.021, 0.936), (-1.891, 0.021, 0.93), (-1.883, 0.021, 0.925), (-1.874, 0.021, 0.922), (-1.864, 0.021, 0.922), (-1.855, 0.021, 0.922), (-1.846, 0.021, 0.925), (-1.837, 0.021, 0.93), (-1.83, 0.021, 0.936), (-1.824, 0.021, 0.943), (-1.819, 0.021, 0.952), (-1.817, 0.021, 0.961), (-1.816, 0.021, 0.97), (-1.817, 0.021, 0.98), (-1.819, 0.021, 0.989), (-1.824, 0.021, 0.997), (-1.83, 0.021, 1.004), (-1.837, 0.021, 1.011), (-1.846, 0.021, 1.015), (-1.855, 0.021, 1.018), (-1.864, 0.021, 1.019), (-1.855, 0.021, 1.018), (-1.855, -1.722, 1.018), (-1.864, -1.722, 1.019), (-1.855, 0.021, -1.013), (-1.864, 0.021, -1.014), (-1.864, -1.722, -1.014), (-1.855, -1.722, -1.013), (-1.855, 0.021, -0.918), (-1.846, 0.021, -0.921), (-1.846, -1.722, -0.921), (-1.855, -1.722, -0.918), (-1.855, -1.722, -0.918), (-1.846, -1.722, -0.921), (-1.837, -1.722, -0.925), (-1.83, -1.722, -0.931), (-1.824, -1.722, -0.939), (-1.819, -1.722, -0.947), (-1.817, -1.722, -0.956), (-1.816, -1.722, -0.966), (-1.817, -1.722, -0.975), (-1.819, -1.722, -0.984), (-1.824, -1.722, -0.993), (-1.83, -1.722, -1.0), (-1.837, -1.722, -1.006), (-1.846, -1.722, -1.01), (-1.855, -1.722, -1.013), (-1.864, -1.722, -1.014), (-1.874, -1.722, -1.013), (-1.883, -1.722, -1.01), (-1.891, -1.722, -1.006), (-1.899, -1.722, -1.0), (-1.905, -1.722, -0.993), (-1.909, -1.722, -0.984), (-1.912, -1.722, -0.975), (-1.913, -1.722, -0.966), (-1.912, -1.722, -0.956), (-1.909, -1.722, -0.947), (-1.905, -1.722, -0.939), (-1.899, -1.722, -0.931), (-1.891, -1.722, -0.925), (-1.883, -1.722, -0.921), (-1.874, -1.722, -0.918), (-1.864, -1.722, -0.917), (-1.855, 0.021, 0.922), (-1.864, 0.021, 0.922), (-1.864, -1.722, 0.922), (-1.855, -1.722, 0.922), (-1.855, 0.021, 1.018), (-1.846, 0.021, 1.015), (-1.846, -1.722, 1.015), (-1.855, -1.722, 1.018), (-1.855, -1.722, 1.018), (-1.846, -1.722, 1.015), (-1.837, -1.722, 1.011), (-1.83, -1.722, 1.004), (-1.824, -1.722, 0.997), (-1.819, -1.722, 0.989), (-1.817, -1.722, 0.98), (-1.816, -1.722, 0.97), (-1.817, -1.722, 0.961), (-1.819, -1.722, 0.952), (-1.824, -1.722, 0.943), (-1.83, -1.722, 0.936), (-1.837, -1.722, 0.93), (-1.846, -1.722, 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0.898), (1.803, -1.663, -0.896), (1.89, -1.663, -0.896), (1.89, -1.663, 0.898), (1.803, -1.663, 1.0), (1.803, -1.663, 1.0), (1.803, -1.663, 0.898), (1.89, -1.663, 0.898), (1.89, -1.663, 0.898), (1.89, -1.725, 0.898), (1.89, -1.725, 0.898), (1.89, -1.663, 0.898), (1.892, 0.021, -1.01), (1.883, 0.021, -1.013), (1.883, -1.722, -1.013), (1.892, -1.722, -1.01), (1.892, 0.021, -0.921), (1.9, 0.021, -0.925), (1.9, -1.722, -0.925), (1.892, -1.722, -0.921), (1.892, 0.021, 0.925), (1.883, 0.021, 0.922), (1.883, -1.722, 0.922), (1.892, -1.722, 0.925), (1.892, 0.021, 1.015), (1.9, 0.021, 1.011), (1.9, -1.722, 1.011), (1.892, -1.722, 1.015), (1.9, 0.021, -1.006), (1.892, 0.021, -1.01), (1.892, -1.722, -1.01), (1.9, -1.722, -1.006), (1.9, 0.021, -0.925), (1.908, 0.021, -0.931), (1.908, -1.722, -0.931), (1.9, -1.722, -0.925), (1.9, 0.021, 0.93), (1.892, 0.021, 0.925), (1.892, -1.722, 0.925), (1.9, -1.722, 0.93), (1.9, 0.021, 1.011), (1.908, 0.021, 1.004), (1.908, -1.722, 1.004), (1.9, -1.722, 1.011), (1.908, 0.021, -1.0), (1.9, 0.021, -1.006), (1.9, -1.722, -1.006), (1.908, -1.722, -1.0), (1.908, 0.021, -0.931), (1.914, 0.021, -0.939), (1.914, -1.722, -0.939), (1.908, -1.722, -0.931), (1.908, 0.021, 0.936), (1.9, 0.021, 0.93), (1.9, -1.722, 0.93), (1.908, -1.722, 0.936), (1.908, 0.021, 1.004), (1.914, 0.021, 0.997), (1.914, -1.722, 0.997), (1.908, -1.722, 1.004), (1.914, 0.021, -0.993), (1.908, 0.021, -1.0), (1.908, -1.722, -1.0), (1.914, -1.722, -0.993), (1.914, 0.021, -0.939), (1.918, 0.021, -0.947), (1.918, -1.722, -0.947), (1.914, -1.722, -0.939), (1.914, 0.021, 0.943), (1.908, 0.021, 0.936), (1.908, -1.722, 0.936), (1.914, -1.722, 0.943), (1.914, 0.021, 0.997), (1.918, 0.021, 0.989), (1.918, -1.722, 0.989), (1.914, -1.722, 0.997), (1.918, 0.021, -0.984), (1.914, 0.021, -0.993), (1.914, -1.722, -0.993), (1.918, -1.722, -0.984), (1.918, 0.021, -0.947), (1.921, 0.021, -0.956), (1.921, -1.722, -0.956), (1.918, -1.722, -0.947), (1.918, 0.021, 0.952), (1.914, 0.021, 0.943), (1.914, -1.722, 0.943), (1.918, -1.722, 0.952), (1.918, 0.021, 0.989), (1.921, 0.021, 0.98), (1.921, -1.722, 0.98), (1.918, -1.722, 0.989), (1.921, 0.021, -0.975), (1.918, 0.021, -0.984), (1.918, -1.722, -0.984), (1.921, -1.722, -0.975), (1.921, 0.021, -0.956), (1.922, 0.021, -0.966), (1.922, -1.722, -0.966), (1.921, -1.722, -0.956), (1.921, 0.021, 0.961), (1.918, 0.021, 0.952), (1.918, -1.722, 0.952), (1.921, -1.722, 0.961), (1.921, 0.021, 0.98), (1.922, 0.021, 0.97), (1.922, -1.722, 0.97), (1.921, -1.722, 0.98), (1.922, 0.021, -0.966), (1.921, 0.021, -0.975), (1.921, -1.722, -0.975), (1.922, -1.722, -0.966), (1.922, 0.021, 0.97), (1.921, 0.021, 0.961), (1.921, -1.722, 0.961), (1.922, -1.722, 0.97)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [8, 0, 3, 11], [1, 13, 14, 2], [16, 4, 7, 19], [5, 21, 22, 6], [24, 8, 11, 27], [13, 29, 30, 14], [32, 16, 19, 35], [21, 37, 38, 22], [40, 24, 27, 43], [29, 45, 46, 30], [48, 32, 35, 51], [37, 53, 54, 38], [56, 40, 43, 59], [45, 61, 62, 46], [64, 48, 51, 67], [53, 69, 70, 54], [72, 56, 59, 75], [61, 77, 78, 62], [80, 64, 67, 83], [69, 85, 86, 70], [88, 89, 89, 88], [89, 93, 94, 94, 89], [97, 98, 89, 88], [97, 98, 98, 97], [98, 97, 107, 108], [98, 110, 93, 89], [98, 108, 108, 110, 98], [118, 72, 75, 121], [77, 123, 124, 78], [126, 80, 83, 129], [85, 131, 132, 86], [134, 135, 135, 134], [135, 139, 140, 140, 135], [143, 144, 135, 134], [143, 144, 144, 143], [144, 143, 153, 154], [144, 156, 139, 135], [144, 154, 154, 156, 144], [164, 118, 121, 167], [123, 169, 170, 124], [172, 126, 129, 175], [131, 177, 178, 132], [180, 164, 167, 183], [169, 123, 77, 61, 45, 29, 13, 1, 0, 8, 24, 40, 56, 72, 118, 164, 180, 201, 202, 203, 204, 205, 206, 207, 208, 209, 210, 211, 212, 213, 214, 215], [169, 215, 218, 170], [220, 172, 175, 223], [177, 131, 85, 69, 53, 37, 21, 5, 4, 16, 32, 48, 64, 80, 126, 172, 220, 241, 242, 243, 244, 245, 246, 247, 248, 249, 250, 251, 252, 253, 254, 255], [177, 255, 258, 178], [201, 180, 183, 263], [215, 214, 266, 218], [218, 266, 270, 271, 272, 273, 274, 275, 276, 277, 278, 279, 280, 281, 263, 183, 167, 121, 75, 59, 43, 27, 11, 3, 2, 14, 30, 46, 62, 78, 124, 170], [241, 220, 223, 303], [255, 254, 306, 258], [258, 306, 310, 311, 312, 313, 314, 315, 316, 317, 318, 319, 320, 321, 303, 223, 175, 129, 83, 67, 51, 35, 19, 7, 6, 22, 38, 54, 70, 86, 132, 178], [202, 201, 263, 281], [214, 213, 270, 266], [242, 241, 303, 321], [254, 253, 310, 306], [203, 202, 281, 280], [213, 212, 271, 270], [243, 242, 321, 320], [253, 252, 311, 310], [204, 203, 280, 279], [212, 211, 272, 271], [244, 243, 320, 319], [252, 251, 312, 311], [205, 204, 279, 278], [211, 210, 273, 272], [245, 244, 319, 318], [251, 250, 313, 312], [206, 205, 278, 277], [210, 209, 274, 273], [246, 245, 318, 317], [250, 249, 314, 313], [207, 206, 277, 276], [209, 208, 275, 274], [247, 246, 317, 316], [249, 248, 315, 314], [208, 207, 276, 275], [248, 247, 316, 315], [444, 94, 94, 444], [444, 94, 450, 451], [94, 444, 88, 89], [456, 88, 88, 444, 444], [93, 462, 450, 94], [465, 97, 88, 456], [110, 470, 462, 93], [107, 107, 97, 97, 465], [107, 108, 108, 107], [108, 483, 470, 110], [486, 140, 140, 486], [486, 140, 492, 493], [140, 486, 134, 135], [498, 134, 134, 486, 486], [139, 504, 492, 140], [507, 143, 134, 498], [156, 512, 504, 139], [153, 153, 143, 143, 507], [153, 154, 154, 153], [154, 525, 512, 156], [493, 492, 492, 493], [493, 492, 534, 535], [536, 498, 486, 493], [504, 534, 534, 492, 492], [545, 507, 498, 536], [512, 550, 534, 504], [553, 153, 507, 545], [553, 525, 154, 153], [553, 525, 525, 553], [525, 553, 567, 550], [525, 525, 550, 550, 512], [451, 450, 450, 451], [451, 450, 580, 581], [582, 456, 444, 451], [462, 580, 580, 450, 450], [591, 465, 456, 582], [470, 596, 580, 462], [599, 107, 465, 591], [599, 483, 108, 107], [599, 483, 483, 599], [483, 599, 613, 596], [483, 483, 596, 596, 470], [620, 621, 622, 623], [624, 625, 626, 627], [628, 620, 623, 631], [621, 633, 634, 622], [636, 624, 627, 639], [625, 641, 642, 626], [644, 628, 631, 647], [633, 649, 650, 634], [652, 636, 639, 655], [641, 657, 658, 642], [660, 644, 647, 663], [649, 665, 666, 650], [668, 652, 655, 671], [657, 673, 674, 658], [676, 660, 663, 679], [665, 681, 682, 666], [684, 668, 671, 687], [673, 689, 690, 674], [692, 676, 679, 695], [681, 697, 698, 682], [700, 684, 687, 703], [689, 705, 706, 690], [708, 692, 695, 711], [697, 713, 714, 698], [716, 700, 703, 719], [705, 721, 722, 706], [724, 708, 711, 727], [713, 729, 730, 714], [732, 716, 719, 735], [721, 737, 738, 722], [740, 724, 727, 743], [729, 713, 697, 681, 665, 649, 633, 621, 620, 628, 644, 660, 676, 692, 708, 724, 740, 761, 762, 763, 764, 765, 766, 767, 768, 769, 770, 771, 772, 773, 774, 775], [729, 775, 778, 730], [780, 732, 735, 783], [737, 721, 705, 689, 673, 657, 641, 625, 624, 636, 652, 668, 684, 700, 716, 732, 780, 801, 802, 803, 804, 805, 806, 807, 808, 809, 810, 811, 812, 813, 814, 815], [737, 815, 818, 738], [535, 536, 493, 493, 535], [535, 534, 534, 535], [535, 534, 550, 567], [567, 545, 536, 535], [567, 553, 553, 545, 567], [567, 550, 550, 567], [761, 740, 743, 849], [775, 774, 852, 778], [778, 852, 856, 857, 858, 859, 860, 861, 862, 863, 864, 865, 866, 867, 849, 743, 727, 711, 695, 679, 663, 647, 631, 623, 622, 634, 650, 666, 682, 698, 714, 730], [801, 780, 783, 889], [815, 814, 892, 818], [818, 892, 896, 897, 898, 899, 900, 901, 902, 903, 904, 905, 906, 907, 889, 783, 735, 719, 703, 687, 671, 655, 639, 627, 626, 642, 658, 674, 690, 706, 722, 738], [581, 582, 451, 451, 581], [581, 580, 580, 581], [581, 580, 596, 613], [613, 591, 582, 581], [613, 599, 599, 591, 613], [613, 596, 596, 613], [762, 761, 849, 867], [774, 773, 856, 852], [802, 801, 889, 907], [814, 813, 896, 892], [763, 762, 867, 866], [773, 772, 857, 856], [803, 802, 907, 906], [813, 812, 897, 896], [764, 763, 866, 865], [772, 771, 858, 857], [804, 803, 906, 905], [812, 811, 898, 897], [765, 764, 865, 864], [771, 770, 859, 858], [805, 804, 905, 904], [811, 810, 899, 898], [766, 765, 864, 863], [770, 769, 860, 859], [806, 805, 904, 903], [810, 809, 900, 899], [767, 766, 863, 862], [769, 768, 861, 860], [807, 806, 903, 902], [809, 808, 901, 900], [768, 767, 862, 861], [808, 807, 902, 901]]
Define a 3D model of filingcabinet with 301 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of filingcabinet! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.0, -1.0, 0.0), (-1.0, -1.0, 4.0), (-1.0, 1.0, 4.0), (-1.0, 1.0, 0.0), (1.0, -1.0, 0.0), (1.0, -1.0, 4.0), (-1.0, -1.0, 4.0), (-1.0, -1.0, 0.0), (1.0, -1.0, 0.0), (1.0, 1.0, 0.0), (1.0, 0.916, 0.092), (1.0, 0.687, 0.092), (1.0, 0.458, 0.092), (1.0, 0.229, 0.092), (1.0, 0.0, 0.092), (1.0, -0.229, 0.092), (1.0, -0.458, 0.092), (1.0, -0.687, 0.092), (1.0, -0.916, 0.092), (1.0, -1.0, 4.0), (1.0, -1.0, 0.0), (1.0, -0.916, 0.092), (1.0, -0.916, 0.572), (1.0, -0.916, 1.051), (1.0, -0.916, 1.53), (1.0, -0.916, 2.01), (1.0, -0.916, 2.489), (1.0, -0.916, 2.968), (1.0, -0.916, 3.448), (1.0, -0.916, 3.927), (1.0, -0.916, 0.572), (1.0, -0.916, 0.092), (1.079, -0.916, 0.092), (1.079, -0.916, 0.572), (1.0, -0.916, 1.051), (1.0, -0.916, 0.572), (1.079, -0.916, 0.572), (1.079, -0.916, 1.051), (1.0, -0.916, 1.53), (1.0, -0.916, 1.051), (1.079, -0.916, 1.051), (1.079, -0.916, 1.53), (1.0, -0.916, 2.01), (1.0, -0.916, 1.53), (1.079, -0.916, 1.53), (1.079, -0.916, 2.01), (1.0, -0.916, 2.489), 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1041, 575, 574], [1041, 1045, 576, 575], [1048, 1035, 1034, 1051], [1048, 1053, 1053, 1048], [1053, 1057, 1057, 1053], [1053, 1057, 1045, 1041, 1040, 1065, 1066, 1048], [1053, 1069, 1033, 1032], [1066, 1039, 1035, 1048], [1066, 1048, 1048, 1066], [1066, 1057, 1082, 1083], [1057, 1053, 1032, 1036], [1057, 1066, 1066, 1057], [1057, 1066, 1065, 1045], [1065, 1040, 574, 577], [1045, 1065, 577, 576], [1104, 1105, 1029, 1028], [1105, 1109, 1030, 1029], [1112, 1113, 1113, 1112], [1112, 1117, 1118, 1119], [1113, 1121, 1121, 1113], [1113, 1121, 1109, 1105, 1104, 1129, 1130, 1112], [1113, 1133, 1134, 1135], [1135, 1134, 1118, 1117], [1140, 1135, 1117, 1143], [1130, 1112, 1112, 1130], [1130, 1143, 1117, 1112], [1130, 1121, 1154, 1155], [1121, 1113, 1135, 1140], [1121, 1130, 1130, 1121], [1121, 1130, 1129, 1109], [1129, 1104, 1028, 1031], [1109, 1129, 1031, 1030], [579, 1177, 1178, 580], [583, 1181, 1182, 584], [587, 1185, 1186, 588], [591, 1189, 1190, 592], [595, 1193, 1194, 596], [599, 1197, 1198, 600], [1177, 602, 605, 1178], [1181, 606, 609, 1182], [1185, 610, 613, 1186], [1189, 614, 617, 1190], [1193, 618, 621, 1194], [1197, 622, 625, 1198], [1033, 1225, 1226, 1034], [1225, 1036, 1039, 1226], [677, 580, 1178, 829], [677, 695, 679, 674], [695, 828, 1177, 579], [701, 584, 1182, 853], [701, 719, 703, 698], [719, 852, 1181, 583], [725, 588, 1186, 877], [725, 743, 727, 722], [743, 876, 1185, 587], [749, 592, 1190, 901], [749, 767, 751, 746], [767, 900, 1189, 591], [773, 596, 1194, 925], [773, 791, 775, 770], [791, 924, 1193, 595], [797, 600, 1198, 949], [797, 815, 799, 794], [815, 948, 1197, 599], [829, 1178, 605, 692], [829, 828, 695, 677], [828, 683, 602, 1177], [853, 1182, 609, 716], [853, 852, 719, 701], [852, 707, 606, 1181], [877, 1186, 613, 740], [877, 876, 743, 725], [876, 731, 610, 1185], [901, 1190, 617, 764], [901, 900, 767, 749], [900, 755, 614, 1189], [925, 1194, 621, 788], [925, 924, 791, 773], [924, 779, 618, 1193], [949, 1198, 625, 812], [949, 948, 815, 797], [948, 803, 622, 1197], [1134, 1377, 1378, 1118], [1377, 1140, 1143, 1378], [1051, 1034, 1226, 1083], [1051, 1069, 1053, 1048], [1069, 1082, 1225, 1033], [1083, 1226, 1039, 1066], [1083, 1082, 1069, 1051], [1082, 1057, 1036, 1225], [1119, 1118, 1378, 1155], [1119, 1133, 1113, 1112], [1133, 1154, 1377, 1134], [1155, 1378, 1143, 1130], [1155, 1154, 1133, 1119], [1154, 1121, 1140, 1377]]
Define a 3D model of gameboy with 152 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of gameboy! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.154, -0.952, -0.717), (-1.154, -0.952, -0.974), (-1.004, -0.994, -0.974), (-1.004, -0.994, -0.717), (-1.216, -0.853, -0.717), (-1.154, -0.952, -0.717), (-1.004, -0.994, -0.717), (1.662, -0.994, -0.717), (1.795, -0.957, -0.717), (1.85, -0.869, -0.717), (1.85, 0.926, -0.717), (1.795, 1.015, -0.717), (1.662, 1.051, -0.717), (-0.61, 1.051, -0.717), (-0.842, 1.02, -0.717), (-1.038, 0.933, -0.717), (-1.17, 0.802, -0.717), (-1.216, 0.647, -0.717), (-1.216, -0.853, -0.717), (-1.216, -0.853, -0.974), (-1.154, -0.952, -0.974), (-1.154, -0.952, -0.717), (-1.216, 0.647, -0.717), (-1.216, 0.647, -0.974), (-1.216, -0.853, -0.974), (-1.216, -0.853, -0.717), (-1.17, 0.802, -0.717), (-1.17, 0.802, -0.974), (-1.216, 0.647, -0.974), (-1.216, 0.647, -0.717), (1.85, 0.926, -0.717), (1.85, 0.926, -0.974), (1.795, 1.015, -0.974), (1.795, 1.015, -0.717), (-1.038, 0.933, -0.717), (-1.038, 0.933, -0.974), (-1.17, 0.802, -0.974), (-1.17, 0.802, -0.717), (1.795, 1.015, -0.717), (1.795, 1.015, -0.974), (1.662, 1.051, -0.974), (1.662, 1.051, -0.717), (-0.842, 1.02, -0.717), (-0.842, 1.02, -0.974), (-1.038, 0.933, -0.974), (-1.038, 0.933, -0.717), (-0.61, 1.051, -0.717), (1.662, 1.051, -0.717), (1.662, 1.051, -0.974), (-0.61, 1.051, -0.974), (-0.61, 1.051, -0.717), (-0.61, 1.051, -0.974), (-0.842, 1.02, -0.974), (-0.842, 1.02, -0.717), (0.505, -0.83, -0.946), (0.442, -0.795, -0.946), (0.515, -0.728, -0.946), (0.57, -0.728, -0.946), (1.611, -0.83, -0.946), (0.505, -0.83, -0.946), (0.57, -0.728, -0.946), (1.545, -0.728, -0.946), (1.666, -0.799, -0.946), (1.611, -0.83, -0.946), (1.545, -0.728, -0.946), (1.594, -0.728, -0.946), (0.442, -0.795, -0.946), (0.417, -0.711, -0.946), (0.515, -0.623, -0.946), (0.515, -0.728, -0.946), (1.689, -0.724, -0.946), (1.666, -0.799, -0.946), (1.594, -0.728, -0.946), (1.594, -0.635, -0.946), (0.417, -0.711, -0.946), (0.417, 0.768, -0.946), (0.515, 0.681, -0.946), (0.515, -0.623, -0.946), (0.515, 0.681, -0.946), (0.515, 0.785, -0.946), (0.57, 0.785, -0.946), (1.545, 0.785, -0.946), (1.594, 0.785, -0.946), (1.594, 0.693, -0.946), (1.594, -0.635, -0.946), (1.594, -0.728, -0.946), (1.545, -0.728, -0.946), (0.57, -0.728, -0.946), (0.515, -0.728, -0.946), (0.515, -0.623, -0.946), (0.417, 0.768, -0.946), (0.442, 0.852, -0.946), (0.515, 0.785, -0.946), (0.515, 0.681, -0.946), (1.689, 0.782, -0.946), (1.689, -0.724, -0.946), (1.594, -0.635, -0.946), (1.594, 0.693, -0.946), (0.442, 0.852, -0.946), (0.505, 0.887, -0.946), (0.57, 0.785, -0.946), (0.515, 0.785, -0.946), (1.666, 0.856, -0.946), (1.689, 0.782, -0.946), (1.594, 0.693, -0.946), (1.594, 0.785, -0.946), (0.505, 0.887, -0.946), (1.611, 0.887, -0.946), (1.545, 0.785, -0.946), (0.57, 0.785, -0.946), (1.611, 0.887, -0.946), (1.666, 0.856, -0.946), (1.594, 0.785, -0.946), (1.545, 0.785, -0.946), (-1.004, -0.994, -0.974), (1.662, -0.994, -0.974), (1.662, -0.994, -0.717), (-1.004, -0.994, -0.717), (-1.004, -0.994, -0.974), (-1.154, -0.952, -0.974), (-1.216, -0.853, -0.974), (-1.216, 0.647, -0.974), (-1.17, 0.802, -0.974), (-1.038, 0.933, -0.974), (-0.842, 1.02, -0.974), (-0.61, 1.051, -0.974), (1.662, 1.051, -0.974), (1.611, 0.887, -0.974), (0.505, 0.887, -0.974), (0.442, 0.852, -0.974), (0.417, 0.768, -0.974), (0.417, -0.711, -0.974), (0.442, -0.795, -0.974), (0.505, -0.83, -0.974), (1.611, -0.83, -0.974), (1.662, -0.994, -0.974), (1.795, -0.957, -0.974), (1.795, -0.957, -0.717), (1.662, -0.994, -0.717), (1.662, -0.994, -0.974), (1.795, -0.957, -0.974), (1.662, -0.994, -0.974), (1.611, -0.83, -0.974), (1.666, -0.799, -0.974), (1.85, -0.869, -0.974), (1.85, -0.869, -0.717), (1.795, -0.957, -0.717), (1.795, -0.957, -0.974), (1.85, -0.869, -0.974), (1.795, -0.957, -0.974), (1.666, -0.799, -0.974), (1.689, -0.724, -0.974), (0.505, -0.83, -0.974), (0.442, -0.795, -0.974), (0.442, -0.795, -0.946), (0.505, -0.83, -0.946), (1.611, -0.83, -0.974), (0.505, -0.83, -0.974), (0.505, -0.83, -0.946), (1.611, -0.83, -0.946), (-0.249, -0.822, -0.974), (-0.397, -0.822, -0.974), (-0.397, -0.822, -1.041), (-0.249, -0.822, -1.041), (-0.428, -0.814, -0.974), (-0.428, -0.814, -1.041), (-0.397, -0.822, -1.041), (-0.397, -0.822, -0.974), (1.666, -0.799, -0.974), (1.611, -0.83, -0.974), (1.611, -0.83, -0.946), (1.666, -0.799, -0.946), (0.442, -0.795, -0.974), (0.417, -0.711, -0.974), (0.417, -0.711, -0.946), (0.442, -0.795, -0.946), (-0.44, -0.793, -0.974), (-0.44, -0.793, -1.041), (-0.428, -0.814, -1.041), (-0.428, -0.814, -0.974), (1.689, -0.724, -0.974), (1.666, -0.799, -0.974), (1.666, -0.799, -0.946), (1.689, -0.724, -0.946), (0.417, -0.711, -0.974), (0.417, 0.768, -0.974), (0.417, 0.768, -0.946), (0.417, -0.711, -0.946), (-0.656, -0.559, -0.974), (-0.656, -0.559, -1.041), (-0.44, -0.559, -1.041), (-0.44, -0.559, -0.974), (-0.44, -0.559, -0.974), (-0.205, -0.559, -0.974), (-0.205, -0.323, -0.974), (-0.44, -0.323, -0.974), (-0.44, -0.559, -0.974), (-0.44, -0.323, -0.974), (-0.656, -0.323, -0.974), (-0.687, -0.332, -0.974), (-0.699, -0.353, -0.974), (-0.699, -0.529, -0.974), (-0.687, -0.55, -0.974), (-0.656, -0.559, -0.974), (-0.44, -0.559, -0.974), (-0.44, -0.559, -1.041), (-0.44, -0.793, -1.041), (-0.44, -0.793, -0.974), (-0.205, -0.559, -0.974), (-0.44, -0.559, -0.974), (-0.44, -0.793, -0.974), (-0.428, -0.814, -0.974), (-0.397, -0.822, -0.974), (-0.249, -0.822, -0.974), (-0.218, -0.814, -0.974), (-0.205, -0.793, -0.974), (0.024, -0.559, -0.974), (0.024, -0.559, -1.041), (0.055, -0.55, -1.041), (0.055, -0.55, -0.974), (0.055, -0.55, -0.974), (0.055, -0.55, -1.041), (0.068, -0.529, -1.041), (0.068, -0.529, -0.974), (0.068, -0.529, -0.974), (0.068, -0.529, -1.041), (0.068, -0.353, -1.041), (0.068, -0.353, -0.974), (-0.699, -0.353, -0.974), (-0.699, -0.353, -1.041), (-0.699, -0.529, -1.041), (-0.699, -0.529, -0.974), (-0.687, -0.332, -0.974), (-0.687, -0.332, -1.041), (-0.699, -0.353, -1.041), (-0.699, -0.353, -0.974), (-0.656, -0.323, -0.974), (-0.656, -0.323, -1.041), (-0.687, -0.332, -1.041), (-0.687, -0.332, -0.974), (-0.44, -0.323, -0.974), (-0.205, -0.323, -0.974), (-0.205, -0.085, -0.974), (-0.218, -0.064, -0.974), (-0.249, -0.056, -0.974), (-0.397, -0.056, -0.974), (-0.428, -0.064, -0.974), (-0.44, -0.085, -0.974), (-0.205, -0.323, -0.974), (-0.205, -0.559, -0.974), (0.024, -0.559, -0.974), (0.055, -0.55, -0.974), (0.068, -0.529, -0.974), (0.068, -0.353, -0.974), (0.055, -0.332, -0.974), (0.024, -0.323, -0.974), (0.024, -0.323, -0.974), (0.024, -0.323, -1.041), (-0.205, -0.323, -1.041), (-0.205, -0.323, -0.974), (-0.44, -0.085, -0.974), (-0.44, -0.085, -1.041), (-0.44, -0.323, -1.041), (-0.44, -0.323, -0.974), (-0.428, -0.064, -0.974), (-0.428, -0.064, -1.041), (-0.44, -0.085, -1.041), (-0.44, -0.085, -0.974), (-0.397, -0.056, -0.974), (-0.397, -0.056, -1.041), (-0.428, -0.064, -1.041), (-0.428, -0.064, -0.974), (-0.249, -0.056, -0.974), (-0.249, -0.056, -1.041), (-0.397, -0.056, -1.041), (-0.397, -0.056, -0.974), (-0.39, 0.201, -0.974), (-0.39, 0.201, -1.036), (-0.363, 0.204, -1.036), (-0.363, 0.204, -0.974), 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-0.323, -1.041), (-0.44, -0.085, -1.041), (-0.428, -0.064, -1.041), (-0.397, -0.056, -1.041), (-0.249, -0.056, -1.041), (-0.218, -0.064, -1.041), (-0.205, -0.085, -1.041), (0.024, -0.323, -1.041), (0.024, -0.323, -0.974), (0.055, -0.332, -0.974), (0.055, -0.332, -1.041), (-0.205, -0.085, -1.041), (-0.205, -0.085, -0.974), (-0.205, -0.323, -0.974), (-0.205, -0.323, -1.041), (-0.218, -0.064, -1.041), (-0.218, -0.064, -0.974), (-0.205, -0.085, -0.974), (-0.205, -0.085, -1.041), (-0.249, -0.056, -1.041), (-0.249, -0.056, -0.974), (-0.218, -0.064, -0.974), (-0.218, -0.064, -1.041)] faces = [[0, 1, 2, 3], [4, 0, 3, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17], [4, 19, 1, 0], [17, 23, 19, 4], [16, 27, 23, 17], [10, 31, 32, 11], [15, 35, 27, 16], [11, 32, 40, 12], [14, 43, 35, 15], [13, 12, 40, 49], [13, 49, 43, 14], [54, 55, 56, 57], [58, 54, 57, 61], [62, 58, 61, 65], [55, 67, 68, 56], [70, 62, 65, 73], [67, 75, 76, 68], [76, 79, 80, 81, 82, 83, 73, 65, 61, 57, 56, 68], [75, 91, 79, 76], [94, 70, 73, 83], [91, 99, 80, 79], [102, 94, 83, 82], [99, 107, 81, 80], [107, 102, 82, 81], [2, 115, 7, 3], [2, 1, 19, 23, 27, 35, 43, 49, 40, 127, 128, 129, 130, 131, 132, 133, 134, 115], [136, 8, 7, 115], [136, 115, 134, 143], [144, 9, 8, 136], [144, 136, 143, 151], [133, 132, 55, 54], [134, 133, 54, 58], [160, 161, 162, 163], [164, 165, 162, 161], [143, 134, 58, 62], [132, 131, 67, 55], [176, 177, 165, 164], [151, 143, 62, 70], [131, 130, 75, 67], [188, 189, 190, 191], [191, 193, 194, 195], [191, 195, 198, 199, 200, 201, 202, 188], [191, 190, 177, 176], [193, 191, 176, 164, 161, 160, 214, 215], [216, 217, 218, 219], [219, 218, 222, 223], [223, 222, 226, 227], [200, 229, 230, 201], [199, 233, 229, 200], [198, 237, 233, 199], [195, 194, 242, 243, 244, 245, 246, 247], [194, 193, 216, 219, 223, 227, 254, 255], [255, 257, 258, 194], [247, 261, 262, 195], [246, 265, 261, 247], [245, 269, 265, 246], [244, 273, 269, 245], [276, 277, 278, 279], [280, 281, 277, 276], [279, 278, 286, 287], [288, 289, 281, 280], [287, 286, 294, 295], [296, 297, 289, 288], [295, 294, 302, 303], [304, 305, 297, 296], [303, 302, 310, 311], [312, 313, 305, 304], [311, 310, 318, 319], [320, 321, 313, 312], [319, 318, 326, 327], [328, 329, 321, 320], [327, 326, 334, 335], [336, 337, 329, 328], [335, 334, 342, 343], [344, 345, 337, 336], [343, 342, 350, 351], [352, 353, 345, 344], [351, 350, 358, 359], [360, 361, 353, 352], [359, 358, 366, 367], [368, 369, 361, 360], [367, 366, 374, 375], [376, 377, 369, 368], [375, 374, 382, 383], [384, 385, 377, 376], [383, 382, 390, 391], [392, 384, 376, 368, 360, 352, 344, 336, 328, 320, 312, 304, 296, 288, 280, 276, 279, 287, 295, 303, 311, 319, 327, 335, 343, 351, 359, 367, 375, 383, 391, 423], [392, 425, 385, 384], [391, 390, 430, 423], [423, 430, 425, 392], [436, 437, 438, 439], [440, 441, 437, 436], [439, 438, 446, 447], [448, 449, 441, 440], [447, 446, 454, 455], [456, 457, 449, 448], [455, 454, 462, 463], [464, 465, 457, 456], [463, 462, 470, 471], [472, 473, 465, 464], [471, 470, 478, 479], [480, 481, 473, 472], [479, 478, 486, 487], [488, 489, 481, 480], [487, 486, 494, 495], [496, 497, 489, 488], [495, 494, 502, 503], [130, 129, 91, 75], [508, 509, 497, 496], [503, 502, 514, 515], [516, 151, 70, 94], [520, 521, 509, 508], [515, 514, 526, 527], [528, 529, 521, 520], [527, 526, 534, 535], [536, 537, 529, 528], [535, 534, 542, 543], [129, 128, 99, 91], [548, 516, 94, 102], [552, 553, 537, 536], [543, 542, 558, 559], [560, 561, 553, 552], [559, 558, 566, 567], [568, 560, 552, 536, 528, 520, 508, 496, 488, 480, 472, 464, 456, 448, 440, 436, 439, 447, 455, 463, 471, 479, 487, 495, 503, 515, 527, 535, 543, 559, 567, 599], [568, 601, 561, 560], [567, 566, 606, 599], [599, 606, 601, 568], [128, 127, 107, 99], [127, 548, 102, 107], [31, 10, 9, 144], [31, 144, 151, 516], [32, 31, 516, 548], [40, 32, 548, 127], [425, 430, 390, 382, 374, 366, 358, 350, 342, 334, 326, 318, 310, 302, 294, 286, 278, 277, 281, 289, 297, 305, 313, 321, 329, 337, 345, 353, 361, 369, 377, 385], [601, 606, 566, 558, 542, 534, 526, 514, 502, 494, 486, 478, 470, 462, 454, 446, 438, 437, 441, 449, 457, 465, 473, 481, 489, 497, 509, 521, 529, 537, 553, 561], [700, 214, 160, 163], [704, 215, 214, 700], [189, 188, 202, 711], [190, 713, 704, 700, 163, 162, 165, 177], [713, 193, 215, 704], [713, 258, 257, 727, 226, 222, 218, 217], [217, 216, 193, 713], [711, 202, 201, 230], [727, 254, 227, 226], [237, 198, 195, 262], [262, 190, 189, 711, 230, 229, 233, 237], [262, 258, 713, 190], [258, 262, 261, 265, 269, 273, 766, 767], [257, 255, 254, 727], [767, 242, 194, 258], [766, 243, 242, 767], [273, 244, 243, 766]]
Define a 3D model of circle with 590 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of circle! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.239, -3.858, -0.492), (-1.232, -3.744, -0.585), (-1.229, -3.822, -0.689), (-1.236, -3.945, -0.588), (-1.236, -3.945, -0.588), (-1.229, -3.822, -0.689), (-1.162, -3.892, -0.774), (-1.169, -4.019, -0.67), (-1.232, -3.744, -0.585), (-1.212, -3.623, -0.666), (-1.207, -3.691, -0.777), (-1.229, -3.822, -0.689), (-1.232, -3.962, -0.388), (-1.239, -3.858, -0.492), (-1.236, -3.945, -0.588), (-1.229, -4.057, -0.476), (-1.229, -3.822, -0.689), (-1.207, -3.691, -0.777), (-1.139, -3.758, -0.864), (-1.162, -3.892, -0.774), (-1.229, -4.057, -0.476), (-1.236, -3.945, -0.588), (-1.169, -4.019, -0.67), (-1.162, -4.135, -0.555), (-1.212, -3.623, -0.666), (-1.179, -3.497, -0.734), (-1.172, -3.554, -0.85), (-1.207, -3.691, -0.777), (-1.212, -4.055, -0.276), (-1.232, -3.962, -0.388), (-1.229, -4.057, -0.476), (-1.207, -4.158, -0.355), (-1.207, -3.691, -0.777), (-1.172, -3.554, -0.85), (-1.103, -3.618, -0.94), (-1.139, -3.758, -0.864), (-1.207, -4.158, -0.355), (-1.229, -4.057, -0.476), (-1.162, -4.135, -0.555), (-1.14, -4.238, -0.431), (-1.18, -4.136, -0.158), (-1.212, -4.055, -0.276), (-1.207, -4.158, -0.355), (-1.172, -4.245, -0.226), (-1.179, -3.497, -0.734), (-1.134, -3.367, -0.788), (-1.123, -3.414, -0.908), (-1.172, -3.554, -0.85), (-1.176, -3.782, -0.408), (-1.171, -3.681, -0.491), (-1.232, -3.744, -0.585), (-1.239, -3.858, -0.492), (-1.172, -3.554, -0.85), (-1.123, -3.414, -0.908), (-1.053, -3.474, -0.999), (-1.103, -3.618, -0.94), (-1.172, -4.245, -0.226), (-1.207, -4.158, -0.355), (-1.14, -4.238, -0.431), (-1.103, -4.328, -0.299), (-1.171, -3.681, -0.491), (-1.153, -3.573, -0.563), (-1.212, -3.623, -0.666), (-1.232, -3.744, -0.585), (-1.171, -3.875, -0.316), (-1.176, -3.782, -0.408), (-1.239, -3.858, -0.492), (-1.232, -3.962, -0.388), (-1.169, -4.019, -0.67), (-1.162, -3.892, -0.774), (-1.048, -3.938, -0.817), (-1.056, -4.06, -0.716), (-1.162, -3.892, -0.774), (-1.139, -3.758, -0.864), (-1.027, -3.807, -0.905), (-1.048, -3.938, -0.817), (-1.162, -4.135, -0.555), (-1.169, -4.019, -0.67), (-1.056, -4.06, -0.716), (-1.048, -4.173, -0.604), (-1.153, -3.573, -0.563), (-1.124, -3.461, -0.623), (-1.179, -3.497, -0.734), (-1.212, -3.623, -0.666), (-1.153, -3.957, -0.216), (-1.171, -3.875, -0.316), (-1.232, -3.962, -0.388), (-1.212, -4.055, -0.276), (-1.14, -4.238, -0.431), (-1.162, -4.135, -0.555), (-1.048, -4.173, -0.604), (-1.027, -4.274, -0.483), (-1.139, -3.758, -0.864), (-1.103, -3.618, -0.94), (-0.991, -3.67, -0.979), (-1.027, -3.807, -0.905), (-1.135, -4.202, -0.034), (-1.18, -4.136, -0.158), (-1.172, -4.245, -0.226), (-1.123, -4.317, -0.093), (-1.134, -3.367, -0.788), (-1.078, -3.237, -0.826), (-1.062, -3.273, -0.949), (-1.123, -3.414, -0.908), (-1.124, -3.461, -0.623), (-1.084, -3.346, -0.671), (-1.134, -3.367, -0.788), (-1.179, -3.497, -0.734), (-1.124, -4.029, -0.111), (-1.153, -3.957, -0.216), (-1.212, -4.055, -0.276), (-1.18, -4.136, -0.158), (-1.123, -3.414, -0.908), (-1.062, -3.273, -0.949), (-0.99, -3.329, -1.042), (-1.053, -3.474, -0.999), (-1.123, -4.317, -0.093), (-1.172, -4.245, -0.226), (-1.103, -4.328, -0.299), (-1.053, -4.402, -0.162), (-1.103, -3.618, -0.94), (-1.053, -3.474, -0.999), (-0.943, -3.53, -1.037), (-0.991, -3.67, -0.979), (-1.103, -4.328, -0.299), (-1.14, -4.238, -0.431), (-1.027, -4.274, -0.483), (-0.992, -4.361, -0.355), (-1.084, -3.346, -0.671), (-1.033, -3.23, -0.705), (-1.078, -3.237, -0.826), (-1.134, -3.367, -0.788), (-1.084, -4.088, -0.001), (-1.124, -4.029, -0.111), (-1.18, -4.136, -0.158), (-1.135, -4.202, -0.034), (-1.082, -0.725, -1.082), (-0.66, -1.304, -0.66), (-0.66, -1.304, 0.66), (-1.082, -0.725, 1.082), (-1.078, -3.237, -0.826), (-1.011, -3.108, -0.848), (-0.989, -3.134, -0.973), (-1.062, -3.273, -0.949), (-1.078, -4.254, 0.092), (-1.135, -4.202, -0.034), (-1.123, -4.317, -0.093), (-1.062, -4.373, 0.043), (-1.066, -3.737, -0.358), (-1.061, -3.648, -0.43), (-1.171, -3.681, -0.491), (-1.176, -3.782, -0.408), (-1.062, -3.273, -0.949), (-0.989, -3.134, -0.973), (-0.915, -3.185, -1.066), (-0.99, -3.329, -1.042), (-1.062, -4.373, 0.043), (-1.123, -4.317, -0.093), (-1.053, -4.402, -0.162), (-0.99, -4.459, -0.022), (-1.061, -3.648, -0.43), (-1.045, -3.554, -0.494), (-1.153, -3.573, -0.563), (-1.171, -3.681, -0.491), (-1.061, -3.818, -0.277), (-1.066, -3.737, -0.358), (-1.176, -3.782, -0.408), (-1.171, -3.875, -0.316), (-1.056, -4.06, -0.716), (-1.048, -3.938, -0.817), (-0.919, -3.945, -0.808), (-0.926, -4.059, -0.714), (-1.053, -3.474, -0.999), (-0.99, -3.329, -1.042), (-0.881, -3.389, -1.078), (-0.943, -3.53, -1.037), (-1.053, -4.402, -0.162), (-1.103, -4.328, -0.299), (-0.992, -4.361, -0.355), (-0.943, -4.433, -0.221), (-1.048, -3.938, -0.817), (-1.027, -3.807, -0.905), (-0.9, -3.824, -0.889), (-0.919, -3.945, -0.808), (-1.048, -4.173, -0.604), (-1.056, -4.06, -0.716), (-0.926, -4.059, -0.714), (-0.92, -4.163, -0.611), (-1.045, -3.554, -0.494), (-1.02, -3.456, -0.547), (-1.124, -3.461, -0.623), (-1.153, -3.573, -0.563), (-1.045, -3.891, -0.19), (-1.061, -3.818, -0.277), (-1.171, -3.875, -0.316), (-1.153, -3.957, -0.216), (-1.034, -4.134, 0.111), (-1.084, -4.088, -0.001), (-1.135, -4.202, -0.034), (-1.078, -4.254, 0.092), (-1.033, -3.23, -0.705), (-0.974, -3.115, -0.724), (-1.011, -3.108, -0.848), (-1.078, -3.237, -0.826), (-1.027, -3.807, -0.905), (-0.991, -3.67, -0.979), (-0.867, -3.698, -0.957), (-0.9, -3.824, -0.889), (-1.027, -4.274, -0.483), (-1.048, -4.173, -0.604), (-0.92, -4.163, -0.611), (-0.9, -4.256, -0.499), (-1.02, -3.456, -0.547), (-0.985, -3.355, -0.588), (-1.084, -3.346, -0.671), (-1.124, -3.461, -0.623), (-1.02, -3.953, -0.098), (-1.045, -3.891, -0.19), (-1.153, -3.957, -0.216), (-1.124, -4.029, -0.111), (-1.011, -3.108, -0.848), (-0.934, -2.982, -0.854), (-0.907, -2.998, -0.979), (-0.989, -3.134, -0.973), (-1.011, -4.289, 0.218), (-1.078, -4.254, 0.092), (-1.062, -4.373, 0.043), (-0.99, -4.411, 0.179), (-1.0, -0.225, -1.0), (-1.082, -0.725, -1.082), (-1.082, -0.725, 1.082), (-1.0, -0.225, 1.0), (-0.992, -4.361, -0.355), (-1.027, -4.274, -0.483), (-0.9, -4.256, -0.499), (-0.867, -4.337, -0.38), (-0.991, -3.67, -0.979), (-0.943, -3.53, -1.037), (-0.822, -3.568, -1.01), (-0.867, -3.698, -0.957), (-0.99, -3.329, -1.042), (-0.915, -3.185, -1.066), (-0.809, -3.25, -1.102), (-0.881, -3.389, -1.078), (-0.99, -4.459, -0.022), (-1.053, -4.402, -0.162), (-0.943, -4.433, -0.221), (-0.882, -4.489, -0.085), (-0.99, -4.411, 0.179), (-1.062, -4.373, 0.043), (-0.99, -4.459, -0.022), (-0.916, -4.498, 0.118), (-0.989, -3.134, -0.973), (-0.907, -2.998, -0.979), (-0.83, -3.046, -1.072), (-0.915, -3.185, -1.066), (-0.985, -3.355, -0.588), (-0.941, -3.254, -0.618), (-1.033, -3.23, -0.705), (-1.084, -3.346, -0.671), (-0.985, -4.005, -0.002), (-1.02, -3.953, -0.098), (-1.124, -4.029, -0.111), (-1.084, -4.088, -0.001), (-0.974, -3.115, -0.724), (-0.906, -3.004, -0.73), (-0.934, -2.982, -0.854), (-1.011, -3.108, -0.848), (-0.974, -4.165, 0.223), (-1.034, -4.134, 0.111), (-1.078, -4.254, 0.092), (-1.011, -4.289, 0.218), (-0.943, 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1326, 1238], [1328, 1240, 1243, 1331], [1130, 1262, 1334, 1226], [1245, 1337, 1269, 1201], [1340, 1248, 1188, 1272], [1283, 1127, 1223, 1347], [1269, 1349, 1233, 1161], [1352, 1272, 1168, 1228], [1238, 1326, 1358, 1254], [1331, 1243, 1259, 1363], [1347, 1223, 1248, 1340], [1368, 1296, 1240, 1328], [1226, 1334, 1337, 1245], [1293, 1377, 1325, 1237], [1380, 1312, 1216, 1296], [1309, 1385, 1293, 1213], [1154, 1290, 1390, 1262], [1287, 1179, 1283, 1395], [1325, 1397, 1398, 1326], [1400, 1328, 1331, 1403], [1303, 1195, 1287, 1407], [1198, 1306, 1410, 1290], [1412, 1352, 1228, 1312], [1349, 1417, 1309, 1233], [1319, 1211, 1303, 1423], [1206, 1322, 1426, 1306], [1363, 1259, 1319, 1431], [1254, 1358, 1434, 1322], [1337, 1437, 1349, 1269], [1440, 1340, 1272, 1352], [1444, 1368, 1328, 1400], [1377, 1449, 1397, 1325], [1403, 1331, 1363, 1455], [1326, 1398, 1458, 1358], [1262, 1390, 1462, 1334], [1395, 1283, 1347, 1467], [1385, 1469, 1377, 1293], [1472, 1380, 1296, 1368], [1467, 1347, 1340, 1440], [1334, 1462, 1437, 1337], [1484, 1400, 1403, 1487], [1397, 1489, 1490, 1398], [1449, 1493, 1489, 1397], [1496, 1444, 1400, 1484], [1500, 1412, 1312, 1380], [1417, 1505, 1385, 1309], [1290, 1410, 1510, 1390], [1407, 1287, 1395, 1515], [1487, 1403, 1455, 1519], [1398, 1490, 1522, 1458], [1437, 1525, 1417, 1349], [1528, 1440, 1352, 1412], [1469, 1533, 1449, 1377], [1536, 1472, 1368, 1444], [1455, 1363, 1431, 1543], [1358, 1458, 1546, 1434], [1489, 1549, 1550, 1490], [1552, 1484, 1487, 1555], [1431, 1319, 1423, 1559], [1306, 1426, 1562, 1410], [1322, 1434, 1566, 1426], [1423, 1303, 1407, 1571], [1493, 1573, 1549, 1489], [1576, 1496, 1484, 1552], [1515, 1395, 1467, 1583], [1390, 1510, 1586, 1462], [1583, 1467, 1440, 1528], [1462, 1586, 1525, 1437], [1505, 1597, 1469, 1385], [1600, 1500, 1380, 1472], [1533, 1605, 1493, 1449], [1608, 1536, 1444, 1496], [1490, 1550, 1614, 1522], [1549, 1617, 1618, 1550], [1620, 1552, 1555, 1623], [1555, 1487, 1519, 1627], [1573, 1629, 1617, 1549], [1632, 1576, 1552, 1620], [1525, 1637, 1505, 1417], [1640, 1528, 1412, 1500], [1458, 1522, 1646, 1546], [1519, 1455, 1543, 1651], [1617, 1653, 1654, 1618], [1656, 1620, 1623, 1659], [1629, 1661, 1653, 1617], [1664, 1632, 1620, 1656], [1668, 1608, 1496, 1576], [1410, 1562, 1674, 1510], [1605, 1677, 1573, 1493], [1571, 1407, 1515, 1683], [1623, 1555, 1627, 1687], [1550, 1618, 1690, 1614], [1597, 1693, 1533, 1469], [1696, 1600, 1472, 1536], [1434, 1546, 1702, 1566], [1543, 1431, 1559, 1707], [1653, 1709, 1710, 1654], [1712, 1656, 1659, 1715], [1559, 1423, 1571, 1719], [1426, 1566, 1722, 1562], [1661, 1725, 1709, 1653], [1728, 1664, 1656, 1712], [1709, 1733, 1734, 1710], [1736, 1712, 1715, 1739], [1586, 1741, 1637, 1525], [1744, 1583, 1528, 1640], [1725, 1749, 1733, 1709], [1752, 1728, 1712, 1736], [1677, 1757, 1629, 1573], [1733, 1736, 1739, 1734], [1764, 1668, 1576, 1632], [1749, 1752, 1736, 1733], [1510, 1674, 1741, 1586], [1683, 1515, 1583, 1744], [1659, 1623, 1687, 1783], [1637, 1785, 1597, 1505], [1618, 1654, 1790, 1690], [1792, 1640, 1500, 1600], [1522, 1614, 1798, 1646], [1627, 1519, 1651, 1803], [1804, 1696, 1536, 1608], [1693, 1809, 1605, 1533], [1757, 1813, 1661, 1629], [1816, 1764, 1632, 1664], [1654, 1710, 1822, 1790], [1715, 1659, 1783, 1827], [1813, 1829, 1725, 1661], [1832, 1816, 1664, 1728], [1546, 1646, 1838, 1702], [1710, 1734, 1842, 1822], [1739, 1715, 1827, 1847], [1651, 1543, 1707, 1851], [1562, 1722, 1854, 1674], [1734, 1739, 1847, 1842], [1719, 1571, 1683, 1863], [1829, 1865, 1749, 1725], [1868, 1832, 1728, 1752], [1687, 1627, 1803, 1875], [1614, 1690, 1878, 1798], [1865, 1868, 1752, 1749], [1809, 1885, 1677, 1605], [1888, 1804, 1608, 1668], [1785, 1893, 1693, 1597], [1896, 1792, 1600, 1696], [1741, 1901, 1785, 1637], [1904, 1744, 1640, 1792], [1707, 1559, 1719, 1911], [1566, 1702, 1914, 1722], [1863, 1683, 1744, 1904], [1674, 1854, 1901, 1741], [1924, 1888, 1668, 1764], [1885, 1929, 1757, 1677], [1690, 1790, 1934, 1878], [1783, 1687, 1875, 1939], [1646, 1798, 1942, 1838], [1803, 1651, 1851, 1947], [1893, 1949, 1809, 1693], [1952, 1896, 1696, 1804], [1929, 1957, 1813, 1757], [1960, 1924, 1764, 1816], [1790, 1822, 1966, 1934], [1827, 1783, 1939, 1971], [1972, 1904, 1792, 1896], [1901, 1977, 1893, 1785], [1911, 1719, 1863, 1983], [1722, 1914, 1986, 1854], [1851, 1707, 1911, 1991], [1702, 1838, 1994, 1914], [1957, 1997, 1829, 1813], [2000, 1960, 1816, 1832], [1822, 1842, 2006, 1966], [1847, 1827, 1971, 2011], [1842, 1847, 2011, 2006], [1997, 2017, 1865, 1829], [2020, 2000, 1832, 1868], [1854, 1986, 1977, 1901], [1983, 1863, 1904, 1972], [2017, 2020, 1868, 1865], [2036, 1952, 1804, 1888], [1949, 2041, 1885, 1809], [1875, 1803, 1947, 2047], [1798, 1878, 2050, 1942], [2052, 1972, 1896, 1952], [1977, 2057, 1949, 1893], [2060, 2036, 1888, 1924], [2041, 2065, 1929, 1885], [1914, 1994, 2070, 1986], [1991, 1911, 1983, 2075], [1838, 1942, 2078, 1994], [1947, 1851, 1991, 2083], [1878, 1934, 2086, 2050], [1939, 1875, 2047, 2091], [2075, 1983, 1972, 2052], [1986, 2070, 2057, 1977], [2100, 2060, 1924, 1960], [2065, 2105, 1957, 1929], [1934, 1966, 2110, 2086], [1971, 1939, 2091, 2115], [2057, 2117, 2041, 1949], [2120, 2052, 1952, 2036], [2105, 2125, 1997, 1957], [2128, 2100, 1960, 2000], [1966, 2006, 2134, 2110], [2011, 1971, 2115, 2139], [1942, 2050, 2142, 2078], [2047, 1947, 2083, 2147], [2006, 2011, 2139, 2134], [2125, 2153, 2017, 1997], [2156, 2128, 2000, 2020], [1994, 2078, 2162, 2070], [2083, 1991, 2075, 2167], [2153, 2156, 2020, 2017], [2070, 2162, 2117, 2057], [2167, 2075, 2052, 2120], [2180, 2120, 2036, 2060], [2117, 2185, 2065, 2041], [2050, 2086, 2190, 2142], [2091, 2047, 2147, 2195], [2078, 2142, 2198, 2162], [2200, 2180, 2060, 2100], [2147, 2083, 2167, 2207], [2185, 2209, 2105, 2065], [2162, 2198, 2185, 2117], [2207, 2167, 2120, 2180], [2086, 2110, 2222, 2190], [2115, 2091, 2195, 2227], [2209, 2229, 2125, 2105], [2232, 2200, 2100, 2128], [2110, 2134, 2238, 2222], [2139, 2115, 2227, 2243], [2134, 2139, 2243, 2238], [2229, 2249, 2153, 2125], [2252, 2232, 2128, 2156], [2142, 2190, 2258, 2198], [2195, 2147, 2207, 2263], [2249, 2252, 2156, 2153], [2198, 2258, 2209, 2185], [2263, 2207, 2180, 2200], [2190, 2222, 2278, 2258], [2227, 2195, 2263, 2283], [2258, 2278, 2229, 2209], [2283, 2263, 2200, 2232], [2222, 2238, 2294, 2278], [2243, 2227, 2283, 2299], [2278, 2294, 2249, 2229], [2299, 2283, 2232, 2252], [2238, 2243, 2299, 2294], [2294, 2299, 2252, 2249], [2316, 2317, 745, 137], [2320, 2321, 2317, 2316], [2320, 2325, 139, 138], [2328, 2329, 136, 228], [2332, 2328, 228, 231], [2332, 2325, 2329, 2328], [2321, 746, 745, 2317], [2321, 2320, 138, 746], [2329, 2316, 137, 136], [2325, 2320, 2316, 2329], [2325, 2332, 231, 139]]
Define a 3D model of grass with 132 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of grass! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-2.855, -6.773, -0.643), (-2.73, -6.802, -0.475), (-4.216, -9.027, -0.284), (-2.809, -6.773, -0.281), (-2.855, -6.773, -0.643), (-4.216, -9.027, -0.284), (-2.73, -6.802, -0.475), (-2.809, -6.773, -0.281), (-4.216, -9.027, -0.284), (-2.301, -9.277, 0.364), (-2.146, -9.316, 0.505), (-3.567, -12.314, 0.979), (-2.186, -9.277, 0.711), (-2.301, -9.277, 0.364), (-3.567, -12.314, 0.979), (-2.146, -9.316, 0.505), (-2.186, -9.277, 0.711), (-3.567, -12.314, 0.979), (-2.06, -4.449, -0.857), (-1.777, -4.52, -0.598), (-2.73, -6.802, -0.475), (-2.855, -6.773, -0.643), (-1.985, -4.449, -0.276), (-2.06, -4.449, -0.857), (-2.855, -6.773, -0.643), (-2.809, -6.773, -0.281), (-1.777, -4.52, -0.598), (-1.985, -4.449, -0.276), (-2.809, -6.773, -0.281), (-2.73, -6.802, -0.475), (-1.741, -1.917, -0.974), (-1.836, 0.523, -1.221), (-1.248, 0.475, -0.666), (-1.328, -1.965, -0.656), (-1.741, -1.917, -0.974), (-1.646, -1.917, -0.243), (-1.676, 0.523, 0.02), (-1.836, 0.523, -1.221), (-1.741, -1.917, -0.974), (-1.328, -1.965, -0.656), (-1.777, -4.52, -0.598), (-2.06, -4.449, -0.857), (-1.705, -9.213, -1.487), (-1.451, -9.213, -1.75), (-2.581, -12.156, -2.587), (-1.646, -1.917, -0.243), (-1.741, -1.917, -0.974), (-2.06, -4.449, -0.857), (-1.985, -4.449, -0.276), (-1.585, -6.142, 2.517), (-1.377, -6.168, 2.487), (-1.915, -8.154, 3.885), (-1.561, -6.147, 0.002), (-1.234, -6.242, 0.202), (-2.146, -9.316, 0.505), (-2.301, -9.277, 0.364), (-1.504, -9.251, -1.547), (-1.705, -9.213, -1.487), (-2.581, -12.156, -2.587), (-1.451, -9.213, -1.75), (-1.504, -9.251, -1.547), (-2.581, -12.156, -2.587), (-1.394, -4.069, 1.716), (-1.032, -4.132, 1.59), (-1.377, -6.168, 2.487), (-1.585, -6.142, 2.517), (-1.377, -6.168, 2.487), (-1.243, -6.142, 2.649), (-1.915, -8.154, 3.885), (-1.376, -6.147, 0.558), (-1.561, -6.147, 0.002), (-2.301, -9.277, 0.364), (-2.186, -9.277, 0.711), (-1.346, -1.809, 1.379), (-1.608, 0.368, 1.345), (-0.84, 0.325, 1.093), (-0.869, -1.852, 1.168), (-1.346, -1.809, 1.379), (-0.869, -1.852, 1.168), (-1.032, -4.132, 1.59), (-1.394, -4.069, 1.716), (-1.346, -1.809, 1.379), (-0.658, -1.809, 1.644), (-0.44, 0.368, 1.795), (-1.608, 0.368, 1.345), (-1.328, -1.965, -0.656), (-1.646, -1.917, -0.243), (-1.985, -4.449, -0.276), (-1.777, -4.52, -0.598), (-1.328, -1.965, -0.656), (-1.248, 0.475, -0.666), (-1.676, 0.523, 0.02), (-1.646, -1.917, -0.243), (-1.271, -2.735, -0.175), (-1.412, 0.551, -0.399), (-0.728, 0.487, 0.033), (-0.805, -2.8, 0.059), (-1.271, -2.735, -0.175), (-1.038, -2.735, 0.525), (-1.016, 0.551, 0.789), (-1.412, 0.551, -0.399), (-1.271, -2.735, -0.175), (-0.805, -2.8, 0.059), (-1.234, -6.242, 0.202), (-1.561, -6.147, 0.002), (-1.243, -6.142, 2.649), (-1.585, -6.142, 2.517), (-1.915, -8.154, 3.885), (-1.234, -6.242, 0.202), (-1.376, -6.147, 0.558), (-2.186, -9.277, 0.711), (-2.146, -9.316, 0.505), (-1.194, -6.179, -0.841), (-0.787, -6.179, -1.262), (-1.451, -9.213, -1.75), (-1.705, -9.213, -1.487), (-1.038, -2.735, 0.525), (-1.271, -2.735, -0.175), (-1.561, -6.147, 0.002), (-1.376, -6.147, 0.558), (-1.032, -4.132, 1.59), (-0.848, -4.069, 1.926), (-1.243, -6.142, 2.649), (-1.377, -6.168, 2.487), (-1.008, -2.873, -0.556), (-0.496, -2.873, -1.086), (-0.787, -6.179, -1.262), (-1.194, -6.179, -0.841), (-0.869, -1.852, 1.168), (-0.84, 0.325, 1.093), (-0.44, 0.368, 1.795), (-0.658, -1.809, 1.644), (-0.869, -1.852, 1.168), (-0.658, -1.809, 1.644), (-0.848, -4.069, 1.926), (-1.032, -4.132, 1.59), (-0.848, -4.069, 1.926), (-1.394, -4.069, 1.716), (-1.585, -6.142, 2.517), (-1.243, -6.142, 2.649), (-0.812, -6.271, -0.879), (-1.194, -6.179, -0.841), (-1.705, -9.213, -1.487), (-1.504, -9.251, -1.547), (-0.805, -2.8, 0.059), (-1.038, -2.735, 0.525), (-1.376, -6.147, 0.558), (-1.234, -6.242, 0.202), (-0.805, -2.8, 0.059), (-0.728, 0.487, 0.033), (-1.016, 0.551, 0.789), (-1.038, -2.735, 0.525), (-0.787, -6.179, -1.262), (-0.812, -6.271, -0.879), (-1.504, -9.251, -1.547), (-1.451, -9.213, -1.75), (-0.658, -1.809, 1.644), (-1.346, -1.809, 1.379), (-1.394, -4.069, 1.716), (-0.848, -4.069, 1.926), (-0.496, -2.873, -1.086), (-1.008, -2.873, -0.556), (-1.232, 0.312, -0.414), (-0.362, 0.312, -1.315), (-0.496, -2.873, -1.086), (-0.487, -2.935, -0.565), (-0.812, -6.271, -0.879), (-0.787, -6.179, -1.262), (-0.496, -2.873, -1.086), (-0.362, 0.312, -1.315), (-0.429, 0.25, -0.509), (-0.487, -2.935, -0.565), (-0.487, -2.935, -0.565), (-1.008, -2.873, -0.556), (-1.194, -6.179, -0.841), (-0.812, -6.271, -0.879), (-0.487, -2.935, -0.565), (-0.429, 0.25, -0.509), (-1.232, 0.312, -0.414), (-1.008, -2.873, -0.556), (-0.419, -2.465, 0.433), (-0.665, 0.558, 0.532), (-0.118, 0.499, -0.063), (-0.106, -2.525, 0.017), (-0.419, -2.465, 0.433), (-0.106, -2.525, 0.017), (-0.043, -5.69, 0.464), (-0.297, -5.603, 0.751), (-0.419, -2.465, 0.433), (0.31, -2.465, 0.329), (0.574, 0.558, 0.355), (-0.665, 0.558, 0.532), (-0.369, -1.793, -1.806), (0.369, -1.793, -1.806), (0.293, -4.136, -2.137), (-0.293, -4.136, -2.137), (-0.333, -3.018, -0.285), (-0.55, 0.468, -0.133), (-0.154, 0.4, -0.837), (-0.124, -3.086, -0.762), (-0.333, -3.018, -0.285), (-0.124, -3.086, -0.762), (0.04, -6.737, -0.341), (-0.142, -6.636, -0.004), (-0.333, -3.018, -0.285), (0.353, -3.018, -0.553), (0.615, 0.468, -0.589), (-0.55, 0.468, -0.133), (-0.297, -5.603, 0.751), (-0.043, -5.69, 0.464), (0.093, -8.518, 1.416), (-0.073, -8.482, 1.544), (-0.293, -4.136, -2.137), (0.293, -4.136, -2.137), (0.183, -6.286, -2.954), (-0.183, -6.286, -2.954), (-0.183, -6.286, -2.954), (0.183, -6.286, -2.954), (0.0, -8.372, -4.349), (-0.142, -6.636, -0.004), (0.04, -6.737, -0.341), (0.39, -9.998, 0.554), (0.258, -9.956, 0.716), (-0.124, -3.086, -0.762), (-0.154, 0.4, -0.837), (0.615, 0.468, -0.589), (0.353, -3.018, -0.553), (-0.124, -3.086, -0.762), (0.353, -3.018, -0.553), (0.403, -6.636, -0.217), (0.04, -6.737, -0.341), (-0.106, -2.525, 0.017), (-0.118, 0.499, -0.063), (0.574, 0.558, 0.355), (0.31, -2.465, 0.329), (-0.106, -2.525, 0.017), (0.31, -2.465, 0.329), (0.282, -5.603, 0.668), (-0.043, -5.69, 0.464), (-0.073, -8.482, 1.544), (0.093, -8.518, 1.416), (0.305, -11.275, 2.899), (-0.043, -5.69, 0.464), (0.282, -5.603, 0.668), (0.289, -8.482, 1.492), (0.093, -8.518, 1.416), (0.0, -6.313, -2.851), (-0.183, -6.286, -2.954), (0.0, -8.372, -4.349), (0.0, -4.201, -1.89), (-0.293, -4.136, -2.137), (-0.183, -6.286, -2.954), (0.0, -6.313, -2.851), (0.0, -1.837, -1.438), (-0.369, -1.793, -1.806), (-0.293, -4.136, -2.137), (0.0, -4.201, -1.89), (0.0, -1.837, -1.438), (0.0, 0.42, -1.357), (-0.626, 0.464, -1.869), (-0.369, -1.793, -1.806), (0.04, -6.737, -0.341), (0.403, -6.636, -0.217), (0.598, -9.956, 0.583), (0.39, -9.998, 0.554), (0.069, -2.465, -1.48), (0.705, -2.465, -1.109), (0.807, -5.603, -1.434), (0.301, -5.603, -1.729), (0.093, -8.518, 1.416), (0.289, -8.482, 1.492), (0.305, -11.275, 2.899), (0.183, -6.286, -2.954), (0.0, -6.313, -2.851), (0.0, -8.372, -4.349), (0.202, -2.525, -0.977), (0.069, -2.465, -1.48), (0.301, -5.603, -1.729), (0.429, -5.69, -1.367), (0.202, -2.525, -0.977), (0.161, 0.499, -0.907), (-0.122, 0.558, -1.664), (0.069, -2.465, -1.48), (0.258, -9.956, 0.716), (0.39, -9.998, 0.554), (0.936, -13.177, 1.949), (0.282, -5.603, 0.668), (-0.297, -5.603, 0.751), (-0.073, -8.482, 1.544), (0.289, -8.482, 1.492), (0.289, -8.482, 1.492), (-0.073, -8.482, 1.544), (0.305, -11.275, 2.899), (0.293, -4.136, -2.137), (0.0, -4.201, -1.89), (0.0, -6.313, -2.851), (0.183, -6.286, -2.954), (0.301, -5.603, -1.729), (0.807, -5.603, -1.434), (1.123, -8.482, -2.194), (0.807, -8.482, -2.379), (0.31, -2.465, 0.329), (-0.419, -2.465, 0.433), (-0.297, -5.603, 0.751), (0.282, -5.603, 0.668), (0.353, -3.018, -0.553), (-0.333, -3.018, -0.285), (-0.142, -6.636, -0.004), (0.403, -6.636, -0.217), (0.369, -1.793, -1.806), (-0.369, -1.793, -1.806), (-0.626, 0.464, -1.869), (0.626, 0.464, -1.869), (0.369, -1.793, -1.806), (0.0, -1.837, -1.438), (0.0, -4.201, -1.89), (0.293, -4.136, -2.137), (0.369, -1.793, -1.806), (0.626, 0.464, -1.869), (0.0, 0.42, -1.357), (0.0, -1.837, -1.438), (0.39, -9.998, 0.554), (0.598, -9.956, 0.583), (0.936, -13.177, 1.949), (0.403, -6.636, -0.217), (-0.142, -6.636, -0.004), (0.258, -9.956, 0.716), (0.598, -9.956, 0.583), (0.429, -5.69, -1.367), (0.301, -5.603, -1.729), (0.807, -8.482, -2.379), (0.913, -8.518, -2.198), (0.539, -2.8, -0.089), (0.458, 0.487, -0.094), (1.009, 0.551, -0.686), (0.93, -2.735, -0.434), (0.539, -2.8, -0.089), (0.93, -2.735, -0.434), (1.256, -6.147, -0.337), (0.99, -6.242, -0.061), (0.598, -9.956, 0.583), (0.258, -9.956, 0.716), (0.936, -13.177, 1.949), (0.705, -2.465, -1.109), (0.069, -2.465, -1.48), (-0.122, 0.558, -1.664), (0.959, 0.558, -1.034), (0.705, -2.465, -1.109), (0.202, -2.525, -0.977), (0.429, -5.69, -1.367), (0.807, -5.603, -1.434), (0.705, -2.465, -1.109), (0.959, 0.558, -1.034), (0.161, 0.499, -0.907), (0.202, -2.525, -0.977), (0.807, -8.482, -2.379), (1.123, -8.482, -2.194), (1.668, -11.275, -3.492), (0.807, -5.603, -1.434), (0.429, -5.69, -1.367), (0.913, -8.518, -2.198), (1.123, -8.482, -2.194), (0.883, -2.735, 0.302), (0.539, -2.8, -0.089), (0.99, -6.242, -0.061), (1.219, -6.147, 0.247), (0.883, -2.735, 0.302), (0.929, 0.551, 0.563), (0.458, 0.487, -0.094), (0.539, -2.8, -0.089), (0.883, -2.735, 0.302), (0.93, -2.735, -0.434), (1.009, 0.551, -0.686), (0.929, 0.551, 0.563), (0.913, -8.518, -2.198), (0.807, -8.482, -2.379), (1.668, -11.275, -3.492), (0.93, -2.735, -0.434), (0.883, -2.735, 0.302), (1.219, -6.147, 0.247), (1.256, -6.147, -0.337), (0.99, -6.242, -0.061), (1.256, -6.147, -0.337), (2.064, -9.277, -0.176), (1.949, -9.316, -0.0), (1.014, -2.285, -0.83), (0.945, 0.149, -0.788), (1.059, 0.197, -1.589), (1.139, -2.237, -1.336), (1.014, -2.285, -0.83), (1.139, -2.237, -1.336), (1.462, -4.764, -1.443), (1.401, -4.834, -1.064), (1.038, -2.525, 0.864), (0.978, 0.499, 0.81), (1.775, 0.558, 0.676), (1.558, -2.465, 0.828), (1.038, -2.525, 0.864), (1.558, -2.465, 0.828), (1.758, -5.603, 1.103), (1.379, -5.69, 1.161), (1.073, -2.465, 1.383), (0.951, 0.558, 1.618), (0.978, 0.499, 0.81), (1.038, -2.525, 0.864), (1.073, -2.465, 1.383), (1.038, -2.525, 0.864), (1.379, -5.69, 1.161), (1.373, -5.603, 1.544), (1.073, -2.465, 1.383), (1.558, -2.465, 0.828), (1.775, 0.558, 0.676), (0.951, 0.558, 1.618), (1.123, -8.482, -2.194), (0.913, -8.518, -2.198), (1.668, -11.275, -3.492), (1.139, -2.237, -1.336), (1.52, -2.237, -0.706), (1.765, -4.764, -0.942), (1.462, -4.764, -1.443), (1.219, -6.147, 0.247), (0.99, -6.242, -0.061), (1.949, -9.316, -0.0), (2.04, -9.277, 0.189), (1.256, -6.147, -0.337), (1.219, -6.147, 0.247), (2.04, -9.277, 0.189), (2.064, -9.277, -0.176), (1.373, -5.603, 1.544), (1.379, -5.69, 1.161), (2.103, -8.518, 1.793), (2.06, -8.482, 1.998), (1.379, -5.69, 1.161), (1.758, -5.603, 1.103), (2.301, -8.482, 1.723), (2.103, -8.518, 1.793), (1.401, -4.834, -1.064), (1.462, -4.764, -1.443), (2.217, -7.081, -1.771), (2.224, -7.11, -1.562), (1.462, -4.764, -1.443), (1.765, -4.764, -0.942), (2.406, -7.081, -1.459), (2.217, -7.081, -1.771), (1.52, -2.237, -0.706), (1.014, -2.285, -0.83), (1.401, -4.834, -1.064), (1.765, -4.764, -0.942), (1.52, -2.237, -0.706), (1.139, -2.237, -1.336), (1.059, 0.197, -1.589), (1.707, 0.197, -0.518), (1.52, -2.237, -0.706), (1.707, 0.197, -0.518), (0.945, 0.149, -0.788), (1.014, -2.285, -0.83), (1.558, -2.465, 0.828), (1.073, -2.465, 1.383), (1.373, -5.603, 1.544), (1.758, -5.603, 1.103), (1.758, -5.603, 1.103), (1.373, -5.603, 1.544), (2.06, -8.482, 1.998), (2.301, -8.482, 1.723), (1.765, -4.764, -0.942), (1.401, -4.834, -1.064), (2.224, -7.11, -1.562), (2.406, -7.081, -1.459), (1.949, -9.316, -0.0), (2.064, -9.277, -0.176), (3.445, -12.314, 0.095), (2.04, -9.277, 0.189), (1.949, -9.316, -0.0), (3.445, -12.314, 0.095), (2.06, -8.482, 1.998), (2.103, -8.518, 1.793), (3.232, -11.275, 2.779), (2.064, -9.277, -0.176), (2.04, -9.277, 0.189), (3.445, -12.314, 0.095), (2.103, -8.518, 1.793), (2.301, -8.482, 1.723), (3.232, -11.275, 2.779), (2.217, -7.081, -1.771), (2.406, -7.081, -1.459), (3.505, -9.33, -2.337), (2.224, -7.11, -1.562), (2.217, -7.081, -1.771), (3.505, -9.33, -2.337), (2.301, -8.482, 1.723), (2.06, -8.482, 1.998), (3.232, -11.275, 2.779), (2.406, -7.081, -1.459), (2.224, -7.11, -1.562), (3.505, -9.33, -2.337)] faces = [[0, 1, 2], [3, 0, 2], [1, 3, 2], [9, 10, 11], [12, 9, 11], [10, 12, 11], [18, 19, 1, 0], [22, 18, 0, 3], [19, 22, 3, 1], [30, 31, 32, 33], [30, 35, 36, 31], [30, 33, 19, 18], [42, 43, 44], [35, 30, 18, 22], [49, 50, 51], [52, 53, 10, 9], [56, 42, 44], [43, 56, 44], [62, 63, 50, 49], [50, 67, 51], [69, 52, 9, 12], [73, 74, 75, 76], [73, 76, 63, 62], [73, 82, 83, 74], [33, 35, 22, 19], [33, 32, 36, 35], [93, 94, 95, 96], [93, 98, 99, 94], [93, 96, 53, 52], [67, 49, 51], [53, 69, 12, 10], [112, 113, 43, 42], [98, 93, 52, 69], [63, 121, 67, 50], [124, 125, 113, 112], [76, 75, 83, 82], [76, 82, 121, 63], [121, 62, 49, 67], [140, 112, 42, 56], [96, 98, 69, 53], [96, 95, 99, 98], [113, 140, 56, 43], [82, 73, 62, 121], [125, 124, 162, 163], [125, 165, 140, 113], [125, 163, 170, 165], [165, 124, 112, 140], [165, 170, 162, 124], [180, 181, 182, 183], [180, 183, 186, 187], [180, 189, 190, 181], [192, 193, 194, 195], [196, 197, 198, 199], [196, 199, 202, 203], [196, 205, 206, 197], [187, 186, 210, 211], [195, 194, 214, 215], [215, 214, 218], [203, 202, 221, 222], [199, 198, 206, 205], [199, 205, 229, 202], [183, 182, 190, 189], [183, 189, 237, 186], [211, 210, 241], [186, 237, 244, 210], [246, 215, 218], [249, 195, 215, 246], [253, 192, 195, 249], [253, 258, 259, 192], [202, 229, 263, 221], [265, 266, 267, 268], [210, 244, 241], [214, 246, 218], [275, 265, 268, 278], [275, 280, 281, 265], [222, 221, 285], [237, 187, 211, 244], [244, 211, 241], [194, 249, 246, 214], [268, 267, 299, 300], [189, 180, 187, 237], [205, 196, 203, 229], [193, 192, 259, 312], [193, 253, 249, 194], [193, 312, 258, 253], [221, 263, 285], [229, 203, 222, 263], [278, 268, 300, 331], [332, 333, 334, 335], [332, 335, 338, 339], [263, 222, 285], [266, 265, 281, 346], [266, 275, 278, 267], [266, 346, 280, 275], [300, 299, 357], [267, 278, 331, 299], [362, 332, 339, 365], [362, 367, 333, 332], [362, 335, 334, 367], [331, 300, 357], [335, 362, 365, 338], [339, 338, 383, 384], [385, 386, 387, 388], [385, 388, 391, 392], [393, 394, 395, 396], [393, 396, 399, 400], [401, 402, 394, 393], [401, 393, 400, 408], [401, 396, 395, 402], [299, 331, 357], [388, 417, 418, 391], [365, 339, 384, 423], [338, 365, 423, 383], [408, 400, 430, 431], [400, 399, 434, 430], [392, 391, 438, 439], [391, 418, 442, 438], [417, 385, 392, 418], [417, 388, 387, 451], [417, 451, 386, 385], [396, 401, 408, 399], [399, 408, 431, 434], [418, 392, 439, 442], [384, 383, 470], [423, 384, 470], [431, 430, 476], [383, 423, 470], [430, 434, 476], [438, 442, 485], [439, 438, 485], [434, 431, 476], [442, 439, 485]]
Define a 3D model of ship_i_guess_bin with 424 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of ship_i_guess_bin! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.1, 0.0, 1.28), (-1.079, -0.215, 1.28), (-1.059, -0.211, 1.495), (-1.079, 0.0, 1.495), (-1.079, -0.215, 1.28), (-1.017, -0.421, 1.28), (-0.997, -0.413, 1.495), (-1.059, -0.211, 1.495), (-1.079, 0.0, 1.065), (-1.059, -0.211, 1.065), (-1.079, -0.215, 1.28), (-1.1, 0.0, 1.28), (-1.079, 0.0, 1.495), (-1.059, -0.211, 1.495), (-0.997, -0.198, 1.701), (-1.017, 0.0, 1.701), (-1.079, 0.215, 1.28), (-1.1, 0.0, 1.28), (-1.079, 0.0, 1.495), (-1.059, 0.211, 1.495), (-1.059, -0.211, 1.495), (-0.997, -0.413, 1.495), (-0.939, -0.389, 1.701), (-0.997, -0.198, 1.701), (-1.059, 0.211, 1.065), (-1.079, 0.0, 1.065), (-1.1, 0.0, 1.28), (-1.079, 0.215, 1.28), (-1.059, 0.211, 1.495), (-1.079, 0.0, 1.495), (-1.017, 0.0, 1.701), (-0.997, 0.198, 1.701), (-1.037, 0.0, 0.931), (-1.079, 0.0, 1.065), (-1.059, 0.211, 1.065), (-1.03, 0.205, 0.971), (-1.03, 0.106, 0.941), (-1.03, -0.205, 0.971), (-1.059, -0.211, 1.065), (-1.079, 0.0, 1.065), (-1.037, 0.0, 0.931), (-1.037, 0.0, 0.931), (-1.03, -0.106, 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1.022), (0.908, -0.303, 1.022), (0.92, -0.208, 0.972), (1.029, -0.208, 0.972), (1.017, 0.0, 1.701), (0.997, 0.198, 1.701), (0.897, 0.179, 1.892), (0.915, 0.0, 1.892), (1.029, -0.208, 0.972), (1.03, -0.205, 0.971), (1.059, -0.211, 1.065), (1.015, -0.355, 1.065), (1.017, -0.303, 1.022), (1.037, 0.0, 0.931), (0.932, 0.0, 0.931), (0.925, 0.106, 0.941), (1.03, 0.106, 0.941), (1.037, 0.0, 0.931), (1.03, 0.106, 0.941), (1.03, 0.205, 0.971), (1.059, 0.211, 1.065), (1.079, 0.0, 1.065), (1.037, 0.0, 0.931), (1.037, 0.0, 0.931), (1.079, 0.0, 1.065), (1.059, -0.211, 1.065), (1.03, -0.205, 0.971), (1.03, -0.106, 0.941), (1.059, -0.211, 1.065), (1.079, 0.0, 1.065), (1.1, 0.0, 1.28), (1.079, -0.215, 1.28), (1.059, -0.211, 1.495), (1.079, 0.0, 1.495), (1.017, 0.0, 1.701), (0.997, -0.198, 1.701), (1.059, 0.211, 1.495), (0.997, 0.413, 1.495), (0.939, 0.389, 1.701), (0.997, 0.198, 1.701), (1.079, -0.215, 1.28), (1.1, 0.0, 1.28), (1.079, 0.0, 1.495), (1.059, -0.211, 1.495), (1.079, 0.0, 1.065), (1.059, 0.211, 1.065), (1.079, 0.215, 1.28), (1.1, 0.0, 1.28), (1.079, 0.0, 1.495), (1.059, 0.211, 1.495), (0.997, 0.198, 1.701), (1.017, 0.0, 1.701), (1.079, 0.215, 1.28), (1.017, 0.421, 1.28), (0.997, 0.413, 1.495), (1.059, 0.211, 1.495), (1.1, 0.0, 1.28), (1.079, 0.215, 1.28), (1.059, 0.211, 1.495), (1.079, 0.0, 1.495)] faces = [[0, 1, 2, 3], [1, 5, 6, 2], [8, 9, 1, 0], [3, 2, 14, 15], [16, 0, 3, 19], [2, 6, 22, 14], [24, 8, 0, 16], [19, 3, 15, 31], [32, 8, 24, 35, 36], [37, 9, 8, 32, 32, 42], [42, 32, 45, 46], [35, 24, 49, 50, 51], [35, 51, 54, 55, 56, 36], [5, 1, 9, 61, 62, 63], [15, 14, 66, 67], [50, 69, 54, 51], [72, 16, 19, 75], [72, 75, 78, 79, 80, 81], [72, 81, 84, 85, 86], [61, 9, 37, 90, 91], [49, 24, 16, 72, 86, 97], [49, 97, 100, 101, 102, 69, 50], [86, 85, 107, 100, 97], [110, 111, 112, 113], [31, 15, 67, 117], [75, 19, 31, 121], [113, 112, 124, 125], [126, 110, 113, 129], [111, 131, 132, 112], [134, 135, 111, 110], [138, 5, 63, 141, 142], [84, 144, 107, 85], [81, 80, 149, 150, 144, 84], [129, 113, 125, 156], [112, 132, 159, 124], [161, 134, 110, 126], [135, 166, 131, 111], [22, 6, 171, 172, 173, 174], [45, 32, 32, 36, 56, 45], [45, 45, 126, 129, 185, 46], [79, 188, 188, 149, 80], [171, 6, 5, 138, 196, 197], [171, 197, 200, 201, 202, 172], [78, 75, 121, 207, 208, 209], [78, 209, 212, 213, 188, 79], [185, 129, 156, 219, 220, 221], [55, 161, 126, 45, 56], [131, 228, 229, 132], [231, 232, 135, 134], [221, 90, 37, 42, 46, 185], [67, 66, 243, 244, 245], [220, 91, 90, 221], [132, 229, 252, 159], [166, 255, 228, 131], [258, 231, 134, 161], [258, 102, 101], [232, 266, 166, 135], [219, 156, 271], [219, 271, 274, 62, 61, 91, 220], [102, 258, 161, 55, 54, 69], [271, 156, 125, 288, 289, 290, 274], [274, 290, 141, 63, 62], [117, 67, 245, 245, 301, 302], [117, 304, 305, 121, 31], [208, 309, 310, 311, 212, 209], [207, 121, 305, 317, 318], [207, 318, 321, 309, 208], [289, 142, 141, 290], [144, 150, 231, 258, 101, 100, 107], [288, 125, 124, 200, 339], [266, 341, 255, 166], [344, 22, 174, 347, 348], [344, 348, 351, 352, 353, 354], [305, 304, 357, 358, 359, 317], [354, 66, 14, 22, 344], [304, 117, 302, 369, 357], [317, 359, 373, 321, 318], [339, 196, 138, 142, 289, 288], [228, 383, 384, 229], [200, 200, 197, 196, 339], [243, 66, 354, 353, 395], [188, 232, 231, 150, 149], [201, 200, 200, 124, 159, 406, 407], [255, 409, 383, 228], [245, 413, 414, 301], [244, 417, 413, 413, 245, 245], [202, 201, 407], [212, 311, 213], [406, 429, 173, 172, 202, 407], [310, 266, 232, 188, 188, 213, 311], [252, 442, 352, 351, 445], [341, 373, 359, 358, 450], [429, 406, 159, 252, 445, 456], [456, 347, 174, 173, 429], [445, 351, 348, 347, 456], [373, 341, 266, 310, 309, 321], [384, 383, 413, 417, 477], [384, 477, 480], [442, 252, 229, 384, 480, 486], [450, 358, 357, 369, 491], [480, 477, 417, 244, 243, 395, 486], [499, 409, 255, 341, 450, 491], [486, 395, 353, 352, 442], [510, 409, 499], [510, 499, 491, 369, 302, 301, 414], [413, 383, 409, 510, 414, 413], [526, 527, 527, 529, 530], [527, 532, 533, 534, 535, 536, 527], [527, 536, 540, 541, 529], [543, 544, 544, 546, 547, 548, 549], [543, 551, 552, 553, 554, 544], [544, 544, 554, 559, 560], [561, 562, 563, 532, 527, 526], [553, 568, 569, 570, 559, 554], [563, 533, 532], [551, 543, 549], [560, 559, 570, 582, 583, 584], [534, 533, 563, 562, 589, 590], [548, 592, 593, 552, 551, 549], [597, 530, 529, 541, 601, 602], [597, 604, 605, 561, 526, 530], [584, 610, 546, 544, 560], [570, 569, 616, 617, 582], [602, 601, 621, 622], [601, 541, 540, 626, 627, 628, 621], [592, 548, 547, 633, 634, 635], [583, 582, 617, 639], [640, 641, 642, 590, 589], [635, 646, 647, 593, 592], [604, 597, 602, 622, 654], [604, 656, 657, 605], [569, 660, 661, 662, 663, 616], [654, 622, 621, 628, 669], [605, 671, 640, 589, 562, 561], [605, 657, 678, 671], [680, 642, 641, 683, 684], [634, 686, 687, 646, 635], [671, 678, 692, 693, 694], [695, 568, 553, 552, 593, 647], [683, 641, 640, 671, 694], [663, 707, 639, 617, 616], [540, 536, 713, 714], [627, 626, 717], [718, 719, 610, 584, 583, 639, 707], [626, 540, 714, 728], [626, 728, 731, 732, 733, 717], [536, 535, 737, 713], [739, 718, 707, 663, 662, 744, 745], [739, 719, 718], [749, 750, 656, 604, 654, 669], [662, 661, 757, 758, 744], [535, 761, 762, 737], [764, 695, 647, 646, 687], [764, 687, 686, 772, 773, 774], [693, 776, 777, 684, 683, 694], [693, 692, 783, 784, 776], [774, 787, 788, 695, 764], [761, 535, 534, 590, 642, 680], [633, 798, 772, 686, 634], [802, 749, 669, 628, 627, 717, 733], [777, 776, 784, 812, 813], [744, 758, 816, 745], [813, 761, 680, 684, 777], [798, 633, 825, 826, 827, 828], [656, 830, 831, 657], [660, 569, 568, 836], [750, 838, 830, 656], [657, 831, 843, 678], [836, 568, 695, 788], [849, 802, 733, 732], [849, 854, 750, 749, 802], [828, 859, 773, 772, 798], [758, 757, 865, 866, 867, 816], [757, 661, 871, 872, 872, 865], [678, 843, 877, 692], [714, 713, 881, 882], [883, 884, 546, 610], [728, 714, 882, 890], [728, 890, 893, 894, 731], [713, 737, 898, 881], [900, 883, 610, 719], [884, 905, 547, 546], [867, 900, 719, 739, 745, 816], [737, 762, 916, 898], [827, 826, 920], [827, 920, 923, 924, 925, 859, 828], [905, 825, 633, 547], [783, 692, 877, 935, 936], [783, 936, 939, 940, 941, 812, 784], [762, 945, 946, 916], [925, 787, 774, 773, 859], [945, 762, 761, 813, 812, 941], [826, 960, 961, 923, 920], [940, 945, 941], [967, 854, 849, 732, 731, 894], [924, 923, 961, 961, 977, 977], [865, 872, 981, 866], [830, 984, 985, 831], [838, 988, 984, 830], [831, 985, 993, 843], [995, 838, 750, 854, 967], [995, 995, 967, 894, 893, 893], [995, 1007, 1008, 988, 838, 995], [843, 993, 1014, 877], [882, 881, 1018, 1019], [890, 882, 1019, 1023], [890, 1023, 1026, 1027, 893, 893], [881, 898, 1032, 1018], [898, 916, 1036, 1032], [916, 946, 1040, 1036], [935, 877, 1014, 1045, 1046, 935], [935, 935, 1050, 1050, 939, 936], [946, 945, 940, 939, 1050], [960, 1060, 1061, 1062, 961, 961], [977, 1066, 787, 925, 924], [1070, 960, 826, 825], [1074, 1070, 825, 905], [981, 981, 1080, 900, 867, 866], [1080, 1085, 883, 900], [1088, 1074, 905, 884], [1085, 1088, 884, 883], [1096, 788, 787, 1066], [872, 871, 1102, 1103, 1104], [872, 1104, 1107, 981, 981, 872], [871, 661, 660, 1114], [1115, 836, 788, 1096], [1114, 660, 836, 1115], [1007, 995, 893, 1027], [1046, 1128, 1050, 935], [1062, 1132, 977, 961], [1132, 1136, 1137, 1066, 977, 977], [1104, 1103, 1143, 1144, 1145, 1107], [1061, 1060, 1149], [1040, 946, 1050, 1050, 1128, 1155], [1045, 1014, 1158, 1159, 1160], [1161, 1060, 960, 1070], [1136, 1132, 1062, 1061, 1149, 1170, 1171], [1014, 993, 1174, 1175, 1158], [1137, 1178, 1179, 1180, 1181], [1032, 1036, 1184, 1185], [1186, 1040, 1155], [1149, 1060, 1161, 1192, 1193, 1170], [1195, 1161, 1070, 1074], [1145, 1200, 1080, 981, 1107], [1023, 1019, 1206, 1207], [1018, 1032, 1185, 1211], [1200, 1213, 1085, 1080], [1216, 1195, 1074, 1088], [1019, 1018, 1211, 1206], [1213, 1216, 1088, 1085], [1181, 1096, 1066, 1137], [1103, 1102, 1234, 1235, 1143], [1237, 1008, 1007, 1027, 1026, 1242], [1242, 1026, 1023, 1207, 1247, 1248], [1160, 1250, 1186, 1155, 1128, 1046, 1045], [1250, 1160, 1159, 1259, 1260], [1143, 1235, 1263, 1144], [985, 1266, 1174, 993], [1102, 871, 1114, 1272], [1273, 1115, 1096, 1181], [984, 1278, 1266, 985], [1272, 1114, 1115, 1273], [1260, 1184, 1036, 1040, 1186, 1250], [1291, 1237, 1242, 1248], [1295, 1296, 1171, 1170, 1193], [1235, 1234, 1302, 1303, 1304, 1305, 1263], [1192, 1308, 1309, 1295, 1193], [1178, 1137, 1136, 1171, 1296], [1178, 1296, 1295, 1309, 1321, 1179], [1175, 1324, 1325, 1259, 1159, 1158], [1175, 1174, 1331, 1332, 1324], [1334, 1192, 1161, 1195], [1338, 988, 1008, 1237, 1291], [1234, 1102, 1272, 1346, 1347, 1302], [1207, 1206, 1351, 1352, 1353, 1354, 1355], [1247, 1355, 1354, 1359, 1338, 1291, 1248], [1305, 1364, 1200, 1145, 1144, 1263], [1364, 1305, 1304], [1364, 1373, 1213, 1200], [1376, 1334, 1195, 1216], [1355, 1247, 1207], [1206, 1211, 1385, 1386, 1351], [1373, 1376, 1216, 1213], [1354, 1353, 1394, 1395, 1359], [1302, 1347, 1399, 1400, 1303], [1402, 1184, 1260, 1259, 1325], [1402, 1325, 1324, 1332, 1411], [1308, 1192, 1334, 1415, 1416, 1417], [1308, 1417, 1420, 1321, 1309], [1423, 1273, 1181, 1180], [1395, 1278, 984, 988, 1338, 1359], [1346, 1272, 1273, 1423], [1346, 1423, 1439, 1440, 1441, 1442], [1346, 1442, 1445, 1399, 1347], [1411, 1332, 1331, 1451, 1452], [1399, 1445, 1455, 1400], [1331, 1174, 1266, 1460, 1461, 1451], [1463, 1180, 1179, 1321, 1420], [1468, 1469, 1278, 1395, 1394], [1352, 1468, 1394, 1353], [1455, 1478, 1373, 1364, 1304, 1303, 1400], [1484, 1463, 1420, 1417, 1416], [1442, 1441, 1491, 1478, 1455, 1445], [1495, 1185, 1184, 1402, 1411, 1452], [1495, 1452, 1451, 1461, 1505, 1506], [1415, 1334, 1376, 1510, 1510, 1512, 1513], [1415, 1513, 1516, 1517, 1484, 1416], [1386, 1521, 1469, 1468, 1352, 1351], [1505, 1527, 1506], [1516, 1513, 1512], [1460, 1533, 1385, 1527, 1505, 1461], [1439, 1423, 1180, 1463, 1484, 1517], [1533, 1460, 1266, 1278, 1469, 1521], [1385, 1211, 1185, 1495, 1506, 1527, 1385], [1385, 1385, 1533, 1521, 1386], [1510, 1376, 1373, 1478, 1491], [1440, 1439, 1517, 1516, 1512, 1510], [1440, 1510, 1510, 1491, 1441], [1578, 1579, 1580, 1581, 1582], [1582, 1581, 1585, 1586, 1587, 1588, 1589], [1581, 1580, 1585], [1593, 1594, 1579, 1578, 1578, 1598], [1599, 1600, 1601, 1602, 1603], [1604, 1593, 1598, 1607, 1608, 1600, 1599], [1604, 1594, 1593], [1614, 1615, 1616, 1617, 1618], [1603, 1620, 1621, 1594, 1604, 1599], [1580, 1626, 1615, 1614, 1586, 1585], [1616, 1632, 1633, 1634, 1617], [1636, 1637, 1638, 1639, 1640], [1636, 1620, 1603, 1602, 1637], [1640, 1639, 1648, 1649, 1650], [1615, 1652, 1653, 1654, 1632, 1616], [1653, 1658, 1659, 1660, 1661, 1654], [1663, 1650, 1649, 1666, 1667, 1668], [1663, 1670, 1620, 1636, 1640, 1650], [1659, 1658, 1677], [1667, 1679, 1668], [1607, 1598, 1578, 1684], [1684, 1684, 1578, 1578, 1582, 1589], [1684, 1692, 1693, 1608, 1607, 1684], [1626, 1580, 1579, 1700], [1679, 1667, 1666, 1704, 1705, 1706], [1707, 1677, 1658, 1653, 1652, 1712, 1707], [1707, 1712, 1716, 1717, 1718], [1588, 1720, 1692, 1684, 1589], [1608, 1693, 1726, 1601, 1600], [1706, 1706, 1705, 1732, 1733], [1706, 1735, 1670, 1663, 1668, 1679, 1706], [1741, 1587, 1586, 1614, 1618], [1700, 1579, 1594, 1621], [1733, 1732, 1752, 1753, 1754, 1755], [1634, 1633, 1758, 1759, 1760], [1638, 1637, 1602, 1601, 1726, 1766], [1767, 1720, 1588, 1587, 1741], [1760, 1767, 1741, 1618, 1617, 1634], [1766, 1779, 1648, 1639, 1638], [1652, 1615, 1626, 1786], [1787, 1717, 1716, 1790, 1791, 1792, 1793], [1754, 1753, 1796, 1797], [1648, 1779, 1800, 1704, 1666, 1649], [1661, 1758, 1633, 1632, 1654], [1693, 1810, 1779, 1766, 1726], [1791, 1790, 1816], [1817, 1818, 1819], [1818, 1817, 1822, 1823, 1824, 1825, 1826], [1790, 1716, 1829, 1830], [1790, 1830, 1833, 1834, 1835, 1816], [1712, 1652, 1786, 1840], [1786, 1626, 1700, 1844], [1845, 1621, 1620, 1670], [1819, 1850, 1755, 1754, 1797, 1822, 1817], [1826, 1825, 1858, 1859], [1859, 1861, 1862, 1819, 1818, 1826], [1859, 1858, 1868, 1869, 1870, 1861], [1716, 1712, 1840, 1829], [1844, 1700, 1621, 1845], [1850, 1735, 1706, 1733, 1755], [1885, 1886, 1887, 1888, 1834, 1833], [1891, 1892, 1660, 1659, 1677, 1707], [1705, 1704, 1800, 1900, 1752, 1732], [1903, 1904, 1904, 1886, 1885, 1903], [1759, 1910, 1720, 1767, 1760], [1914, 1891, 1707, 1707, 1718], [1830, 1829, 1921, 1922], [1830, 1922, 1903, 1885, 1833], [1840, 1786, 1844, 1931], [1862, 1933, 1850, 1819], [1936, 1845, 1670, 1735], [1940, 1914, 1718, 1717, 1787, 1945], [1940, 1947, 1948, 1892, 1891, 1914], [1753, 1752, 1900, 1955, 1796], [1829, 1840, 1931, 1921], [1922, 1862, 1861, 1870, 1903, 1903], [1922, 1921, 1933, 1862], [1931, 1844, 1845, 1936], [1933, 1936, 1735, 1850], [1979, 1945, 1787, 1793], [1948, 1759, 1758, 1661, 1660, 1892], [1948, 1990, 1910, 1759], [1910, 1994, 1692, 1720], [1921, 1931, 1936, 1933], [1955, 1900, 2003, 2004, 1824, 1823], [2007, 2008, 1979, 1793, 1792], [1823, 1822, 1797, 1796, 1955], [2017, 2007, 1792, 1791, 1816, 1835, 2023], [2017, 2025, 2026, 1947, 2008, 2007], [1824, 2004, 1868, 1858, 1825], [1947, 1940, 1945, 1979, 2008], [1947, 2026, 1990, 1948], [2023, 1835, 1834, 1888], [1994, 1810, 1693, 1692], [1888, 1887, 2025, 2017, 2023], [1904, 1903, 1870, 1869], [1904, 1869, 1868, 2004, 2065, 1904], [1904, 2065, 2025, 1887, 1886], [2025, 2065, 2074, 2026], [1990, 2077, 1994, 1910], [2080, 1800, 1779, 1810], [2026, 2074, 2077, 1990], [2065, 2004, 2003, 2074], [2077, 2080, 1810, 1994], [2003, 1900, 1800, 2080], [2074, 2003, 2080, 2077]]
Define a 3D model of cat with 557 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of cat! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.54, 0.008, 1.341), (-0.536, 0.008, 1.321), (-0.535, -0.007, 1.332), (-0.536, -0.014, 1.341), (-0.536, -0.104, 1.395), (-0.528, -0.104, 1.449), (-0.525, -0.064, 1.439), (-0.528, -0.055, 1.395), (-0.536, -0.014, 1.341), (-0.524, -0.023, 1.342), (-0.524, -0.026, 1.362), (-0.534, -0.02, 1.359), (-0.536, 0.008, 1.321), (-0.524, 0.008, 1.313), (-0.524, -0.011, 1.327), (-0.535, -0.007, 1.332), (-0.536, 0.008, 1.356), (-0.54, 0.008, 1.341), (-0.536, -0.014, 1.341), (-0.534, -0.02, 1.359), (-0.536, 0.008, 1.356), (-0.524, 0.008, 1.364), (-0.524, 0.042, 1.362), (-0.534, 0.036, 1.359), (-0.536, 0.031, 1.341), (-0.534, 0.023, 1.331), (-0.536, 0.008, 1.321), (-0.54, 0.008, 1.341), (-0.536, 0.031, 1.341), (-0.524, 0.039, 1.342), (-0.524, 0.027, 1.328), (-0.534, 0.023, 1.331), (-0.536, 0.12, 1.395), (-0.528, 0.071, 1.395), (-0.525, 0.08, 1.439), (-0.528, 0.12, 1.449), (-0.535, -0.007, 1.332), (-0.524, -0.011, 1.327), (-0.524, -0.023, 1.342), (-0.536, -0.014, 1.341), (-0.535, 0.008, 1.395), (-0.485, 0.008, 1.583), (-0.446, 0.209, 1.544), (-0.485, 0.224, 1.395), (-0.534, -0.02, 1.359), (-0.524, -0.026, 1.362), (-0.524, 0.008, 1.364), (-0.536, 0.008, 1.356), (-0.534, 0.023, 1.331), (-0.524, 0.027, 1.328), (-0.524, 0.008, 1.313), (-0.536, 0.008, 1.321), (-0.534, 0.036, 1.359), (-0.536, 0.031, 1.341), (-0.54, 0.008, 1.341), (-0.536, 0.008, 1.356), (-0.534, 0.036, 1.359), (-0.524, 0.042, 1.362), (-0.524, 0.039, 1.342), (-0.536, 0.031, 1.341), (-0.528, -0.153, 1.395), (-0.525, -0.144, 1.439), (-0.528, -0.104, 1.449), (-0.536, -0.104, 1.395), (-0.528, -0.104, 1.342), (-0.536, -0.104, 1.395), (-0.528, -0.055, 1.395), (-0.525, -0.064, 1.351), (-0.528, -0.104, 1.342), (-0.507, -0.104, 1.321), (-0.507, -0.153, 1.342), (-0.525, -0.144, 1.351), (-0.528, -0.055, 1.395), (-0.525, -0.064, 1.439), (-0.507, -0.055, 1.449), (-0.507, -0.037, 1.395), (-0.528, 0.071, 1.395), (-0.507, 0.053, 1.395), (-0.507, 0.071, 1.449), (-0.525, 0.08, 1.439), (-0.528, 0.12, 1.342), (-0.525, 0.08, 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1324, 1356, 1524], [1170, 42, 1219, 1435], [1433, 1409, 1562, 1563], [1171, 1170, 1566, 1538], [1409, 1318, 1550, 1562], [1478, 1573, 1448, 1416], [1477, 1577, 1573, 1478], [1533, 1427, 1433, 1563], [1533, 1585, 1586, 1521], [1573, 1589, 1449, 1448], [1577, 1469, 1589, 1573], [1585, 1533, 1563, 1562], [1585, 1549, 1602, 1586], [1489, 1605, 1577, 1477], [1489, 1497, 1610, 1611], [1521, 1586, 1614, 1615], [1616, 1524, 1516, 1619], [1620, 1492, 1480, 1487], [1619, 1516, 1504, 1627], [1605, 1489, 1611, 1631], [1605, 1633, 1469, 1577], [1586, 1637, 1638, 1614], [1586, 1602, 1642, 1637], [1497, 1521, 1615, 1610], [1470, 1649, 1620, 1487], [1652, 1547, 1524, 1616], [1469, 1301, 1449, 1589], [1469, 1633, 1649, 1470], [1627, 1504, 1492, 1620], [1549, 1317, 1547, 1652], [1549, 1585, 1562, 1550], [1611, 1610, 1678, 1679], [1615, 1614, 1682, 1683], [1631, 1611, 1679, 1687], [1610, 1615, 1683, 1678], [1614, 1638, 1694, 1682], [1637, 1605, 1631, 1638], [1637, 1642, 1633, 1605], [1638, 1631, 1687, 1694], [1633, 1642, 1710, 1649], [1649, 1710, 1627, 1620], [1602, 1549, 1652, 1719], [1719, 1652, 1616, 1619], [1642, 1602, 1719, 1710], [1710, 1719, 1619, 1627], [1502, 1733, 1452, 1158], [1539, 1538, 1738, 1501], [1566, 1170, 1165, 1743], [1679, 1678, 1746, 1747], [1687, 1679, 1747, 1751], [1678, 1683, 1754, 1746], [1694, 1687, 1751, 1759], [1683, 1682, 1762, 1754], [1682, 1694, 1759, 1762], [1733, 1769, 1197, 1452], [1501, 1738, 1733, 1502], [1743, 1165, 1197, 1769], [1538, 1566, 1743, 1738], [1784, 1785, 1786, 1787], [1788, 1784, 1787, 1791], [1787, 1786, 1794, 1795], [1791, 1787, 1795, 1799], [1800, 1801, 1785, 1784], [1804, 1788, 1791, 1807], [1808, 1800, 1784, 1788], [1785, 1813, 1814, 1786], [1807, 1791, 1799, 1819], [1751, 1747, 1822, 1823], [1786, 1814, 1826, 1794], [1759, 1751, 1823, 1831], [1832, 1808, 1788, 1804], [1801, 1837, 1813, 1785], [1813, 1841, 1842, 1814], [1795, 1794, 1846, 1847], [1762, 1759, 1831, 1851], [1747, 1746, 1854, 1822], [1841, 1804, 1807, 1842], [1799, 1795, 1847, 1863], [1814, 1842, 1866, 1826], [1842, 1807, 1819, 1866], [1746, 1754, 1874, 1854], [1754, 1762, 1851, 1874], [1794, 1826, 1882, 1846], [1837, 1885, 1841, 1813], [1819, 1799, 1863, 1891], [1885, 1832, 1804, 1841], [1896, 1897, 1801, 1800], [1823, 1822, 1902, 1903], [1904, 1896, 1800, 1808], [1826, 1866, 1910, 1882], [1831, 1823, 1903, 1915], [1866, 1819, 1891, 1910], [1738, 1743, 1769, 1733], [1903, 1902, 1897, 1896], [1915, 1903, 1896, 1904], [1932, 1904, 1808, 1832], [1847, 1846, 1938, 1939], [1846, 1882, 1942, 1938], [1897, 1945, 1837, 1801], [1851, 1831, 1915, 1951], [1822, 1854, 1954, 1902], [1863, 1847, 1939, 1959], [1882, 1910, 1962, 1942], [1951, 1915, 1904, 1932], [1968, 1969, 1970, 1971, 1972, 1973], [1902, 1954, 1945, 1897], [1945, 1979, 1885, 1837], [1891, 1863, 1959, 1985], [1854, 1874, 1988, 1954], [1910, 1891, 1985, 1962], [1979, 1932, 1832, 1885], [1874, 1851, 1951, 1988], [1954, 1988, 1979, 1945], [1988, 1951, 1932, 1979], [2010, 2011, 1968, 1973], [2014, 2010, 1973, 1972], [2011, 2019, 1969, 1968], [2022, 2014, 1972, 1971], [2019, 2027, 1970, 1969], [2027, 2022, 1971, 1970], [1938, 1942, 2036, 2037], [1939, 1938, 2037, 2041], [1942, 1962, 2044, 2036], [1959, 1939, 2041, 2049], [1962, 1985, 2052, 2044], [2054, 2055, 2019, 2011], [2058, 2054, 2011, 2010], [1985, 1959, 2049, 2052], [2055, 2067, 2027, 2019], [2070, 2058, 2010, 2014], [2067, 2075, 2022, 2027], [2075, 2070, 2014, 2022], [2037, 2036, 2084, 2085], [2036, 2044, 2088, 2084], [2041, 2037, 2085, 2093], [2044, 2052, 2096, 2088], [2098, 2099, 2055, 2054], [2049, 2041, 2093, 2105], [2099, 2107, 2067, 2055], [2110, 2098, 2054, 2058], [2052, 2049, 2105, 2096], [2118, 2119, 2099, 2098], [2085, 2084, 2124, 2125], [2084, 2088, 2128, 2124], [2119, 2131, 2107, 2099], [2107, 2135, 2075, 2067], [2125, 2124, 2119, 2118], [2142, 2110, 2058, 2070], [2124, 2128, 2131, 2119], [2135, 2142, 2070, 2075], [2131, 2155, 2135, 2107], [2088, 2096, 2160, 2128], [2162, 2118, 2098, 2110], [2093, 2085, 2125, 2169], [2128, 2160, 2155, 2131], [2169, 2125, 2118, 2162], [2178, 2162, 2110, 2142], [2105, 2093, 2169, 2185], [2155, 2178, 2142, 2135], [2096, 2105, 2185, 2160], [2185, 2169, 2162, 2178], [2160, 2185, 2178, 2155]]
Define a 3D model of wheel with 226 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of wheel! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, 0.071, 0.509), (0.0, -0.071, 0.509), (0.099, -0.071, 0.499), (0.099, 0.071, 0.499), (-0.099, 0.071, 0.499), (-0.099, -0.071, 0.499), (0.0, -0.071, 0.509), (0.0, 0.071, 0.509), (0.099, 0.071, 0.499), (0.099, -0.071, 0.499), (0.195, -0.071, 0.47), (0.195, 0.071, 0.47), (-0.195, 0.071, 0.47), (-0.195, -0.071, 0.47), (-0.099, -0.071, 0.499), (-0.099, 0.071, 0.499), (0.195, 0.071, 0.47), (0.195, -0.071, 0.47), (0.283, -0.071, 0.423), (0.283, 0.071, 0.423), (0.0, -0.071, 0.463), (-0.09, -0.071, 0.455), (-0.09, -0.044, 0.455), (0.0, -0.044, 0.463), (0.0, -0.071, 0.463), (0.09, -0.071, 0.455), (0.099, -0.071, 0.499), (0.0, -0.071, 0.509), (0.0, 0.071, 0.458), (-0.089, 0.071, 0.449), (-0.099, 0.071, 0.499), (0.0, 0.071, 0.509), (0.0, 0.071, 0.458), (0.089, 0.071, 0.449), (0.089, 0.046, 0.449), (0.0, 0.046, 0.458), (-0.09, -0.071, 0.455), (0.0, -0.071, 0.463), (0.0, -0.071, 0.509), (-0.099, -0.071, 0.499), (-0.09, -0.071, 0.455), (-0.177, -0.071, 0.428), (-0.177, -0.044, 0.428), (-0.09, -0.044, 0.455), (0.09, -0.071, 0.455), (0.0, -0.071, 0.463), (0.0, -0.044, 0.463), (0.09, -0.044, 0.455), (0.09, -0.071, 0.455), (0.177, -0.071, 0.428), (0.195, -0.071, 0.47), (0.099, -0.071, 0.499), (-0.089, 0.071, 0.449), (0.0, 0.071, 0.458), (0.0, 0.046, 0.458), (-0.089, 0.046, 0.449), (-0.089, 0.071, 0.449), (-0.175, 0.071, 0.423), (-0.195, 0.071, 0.47), (-0.099, 0.071, 0.499), (0.089, 0.071, 0.449), (0.0, 0.071, 0.458), (0.0, 0.071, 0.509), (0.099, 0.071, 0.499), (0.089, 0.071, 0.449), (0.175, 0.071, 0.423), (0.175, 0.046, 0.423), (0.089, 0.046, 0.449), (-0.177, -0.071, 0.428), (-0.09, -0.071, 0.455), (-0.099, -0.071, 0.499), (-0.195, -0.071, 0.47), (-0.177, -0.071, 0.428), (-0.258, -0.071, 0.385), (-0.258, -0.044, 0.385), (-0.177, -0.044, 0.428), (0.177, -0.071, 0.428), (0.09, -0.071, 0.455), (0.09, -0.044, 0.455), (0.177, -0.044, 0.428), (0.177, -0.071, 0.428), (0.258, -0.071, 0.385), (0.283, -0.071, 0.423), (0.195, -0.071, 0.47), (-0.283, 0.071, 0.423), (-0.283, -0.071, 0.423), (-0.195, -0.071, 0.47), (-0.195, 0.071, 0.47), (-0.175, 0.071, 0.423), (-0.089, 0.071, 0.449), (-0.089, 0.046, 0.449), (-0.175, 0.046, 0.423), (-0.175, 0.071, 0.423), (-0.255, 0.071, 0.381), (-0.283, 0.071, 0.423), (-0.195, 0.071, 0.47), (0.175, 0.071, 0.423), (0.089, 0.071, 0.449), (0.099, 0.071, 0.499), (0.195, 0.071, 0.47), (0.175, 0.071, 0.423), (0.255, 0.071, 0.381), (0.255, 0.046, 0.381), (0.175, 0.046, 0.423), (0.283, 0.071, 0.423), (0.283, -0.071, 0.423), (0.36, -0.071, 0.36), (0.36, 0.071, 0.36), (-0.258, -0.071, 0.385), (-0.177, -0.071, 0.428), (-0.195, -0.071, 0.47), (-0.283, -0.071, 0.423), (-0.258, -0.071, 0.385), (-0.328, -0.071, 0.328), (-0.328, -0.044, 0.328), (-0.258, -0.044, 0.385), (0.258, -0.071, 0.385), (0.177, -0.071, 0.428), (0.177, -0.044, 0.428), (0.258, -0.044, 0.385), (0.258, -0.071, 0.385), (0.328, -0.071, 0.328), (0.36, -0.071, 0.36), (0.283, -0.071, 0.423), (-0.255, 0.071, 0.381), (-0.175, 0.071, 0.423), (-0.175, 0.046, 0.423), (-0.255, 0.046, 0.381), (-0.255, 0.071, 0.381), (-0.324, 0.071, 0.324), (-0.36, 0.071, 0.36), (-0.283, 0.071, 0.423), (0.255, 0.071, 0.381), (0.175, 0.071, 0.423), (0.195, 0.071, 0.47), (0.283, 0.071, 0.423), (0.255, 0.071, 0.381), (0.324, 0.071, 0.324), (0.324, 0.046, 0.324), (0.255, 0.046, 0.381), (-0.36, 0.071, 0.36), (-0.36, -0.071, 0.36), (-0.283, -0.071, 0.423), (-0.283, 0.071, 0.423), (0.36, 0.071, 0.36), (0.36, -0.071, 0.36), (0.423, -0.071, 0.283), (0.423, 0.071, 0.283), (-0.328, -0.071, 0.328), (-0.258, -0.071, 0.385), (-0.283, -0.071, 0.423), (-0.36, -0.071, 0.36), (-0.328, -0.071, 0.328), (-0.385, -0.071, 0.258), (-0.385, -0.044, 0.258), (-0.328, -0.044, 0.328), (0.328, -0.071, 0.328), (0.258, -0.071, 0.385), (0.258, -0.044, 0.385), (0.328, -0.044, 0.328), (0.328, -0.071, 0.328), (0.385, -0.071, 0.258), (0.423, -0.071, 0.283), (0.36, -0.071, 0.36), (-0.324, 0.071, 0.324), (-0.255, 0.071, 0.381), (-0.255, 0.046, 0.381), (-0.324, 0.046, 0.324), (-0.324, 0.071, 0.324), (-0.381, 0.071, 0.255), (-0.423, 0.071, 0.283), (-0.36, 0.071, 0.36), (0.324, 0.071, 0.324), (0.255, 0.071, 0.381), (0.283, 0.071, 0.423), (0.36, 0.071, 0.36), (0.324, 0.071, 0.324), (0.381, 0.071, 0.255), (0.381, 0.046, 0.255), (0.324, 0.046, 0.324), (-0.423, 0.071, 0.283), (-0.423, -0.071, 0.283), (-0.36, -0.071, 0.36), (-0.36, 0.071, 0.36), (0.423, 0.071, 0.283), (0.423, -0.071, 0.283), (0.47, -0.071, 0.195), (0.47, 0.071, 0.195), (-0.385, -0.071, 0.258), (-0.328, -0.071, 0.328), (-0.36, -0.071, 0.36), (-0.423, -0.071, 0.283), (-0.385, -0.071, 0.258), (-0.428, -0.071, 0.177), (-0.428, -0.044, 0.177), (-0.385, -0.044, 0.258), (0.385, -0.071, 0.258), (0.328, -0.071, 0.328), (0.328, -0.044, 0.328), (0.385, -0.044, 0.258), (0.385, -0.071, 0.258), (0.428, -0.071, 0.177), (0.47, -0.071, 0.195), (0.423, -0.071, 0.283), (-0.381, 0.071, 0.255), (-0.324, 0.071, 0.324), (-0.324, 0.046, 0.324), (-0.381, 0.046, 0.255), (-0.381, 0.071, 0.255), (-0.423, 0.071, 0.175), (-0.47, 0.071, 0.195), (-0.423, 0.071, 0.283), (0.381, 0.071, 0.255), (0.324, 0.071, 0.324), (0.36, 0.071, 0.36), (0.423, 0.071, 0.283), (0.381, 0.071, 0.255), (0.423, 0.071, 0.175), (0.423, 0.046, 0.175), (0.381, 0.046, 0.255), (-0.47, 0.071, 0.195), (-0.47, -0.071, 0.195), (-0.423, -0.071, 0.283), (-0.423, 0.071, 0.283), (0.47, 0.071, 0.195), (0.47, -0.071, 0.195), (0.499, -0.071, 0.099), (0.499, 0.071, 0.099), (-0.428, -0.071, 0.177), (-0.385, -0.071, 0.258), (-0.423, -0.071, 0.283), (-0.47, -0.071, 0.195), (-0.428, -0.071, 0.177), (-0.455, -0.071, 0.09), (-0.455, -0.044, 0.09), (-0.428, -0.044, 0.177), (0.428, -0.071, 0.177), (0.385, -0.071, 0.258), (0.385, -0.044, 0.258), (0.428, -0.044, 0.177), (0.428, -0.071, 0.177), (0.455, -0.071, 0.09), (0.499, -0.071, 0.099), (0.47, -0.071, 0.195), (-0.423, 0.071, 0.175), (-0.381, 0.071, 0.255), (-0.381, 0.046, 0.255), (-0.423, 0.046, 0.175), (-0.423, 0.071, 0.175), (-0.449, 0.071, 0.089), (-0.499, 0.071, 0.099), (-0.47, 0.071, 0.195), (0.423, 0.071, 0.175), (0.381, 0.071, 0.255), 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(0.324, 0.071, -0.324), (0.381, 0.071, -0.255), (0.423, 0.071, -0.283), (0.36, 0.071, -0.36), (0.324, 0.071, -0.324), (0.255, 0.071, -0.381), (0.255, 0.046, -0.381), (0.324, 0.046, -0.324), (-0.328, -0.071, -0.328), (-0.385, -0.071, -0.258), (-0.423, -0.071, -0.283), (-0.36, -0.071, -0.36), (-0.328, -0.071, -0.328), (-0.258, -0.071, -0.385), (-0.258, -0.044, -0.385), (-0.328, -0.044, -0.328), (0.328, -0.071, -0.328), (0.385, -0.071, -0.258), (0.385, -0.044, -0.258), (0.328, -0.044, -0.328), (0.328, -0.071, -0.328), (0.258, -0.071, -0.385), (0.283, -0.071, -0.423), (0.36, -0.071, -0.36), (-0.36, 0.071, -0.36), (-0.36, -0.071, -0.36), (-0.423, -0.071, -0.283), (-0.423, 0.071, -0.283), (0.36, 0.071, -0.36), (0.36, -0.071, -0.36), (0.283, -0.071, -0.423), (0.283, 0.071, -0.423), (-0.255, 0.071, -0.381), (-0.324, 0.071, -0.324), (-0.324, 0.046, -0.324), (-0.255, 0.046, -0.381), (-0.255, 0.071, -0.381), (-0.175, 0.071, -0.423), (-0.195, 0.071, -0.47), (-0.283, 0.071, -0.423), (0.255, 0.071, -0.381), (0.324, 0.071, -0.324), (0.36, 0.071, -0.36), (0.283, 0.071, -0.423), (0.255, 0.071, -0.381), (0.175, 0.071, -0.423), (0.175, 0.046, -0.423), (0.255, 0.046, -0.381), (-0.258, -0.071, -0.385), (-0.328, -0.071, -0.328), (-0.36, -0.071, -0.36), (-0.283, -0.071, -0.423), (-0.258, -0.071, -0.385), (-0.177, -0.071, -0.428), (-0.177, -0.044, -0.428), (-0.258, -0.044, -0.385), (0.258, -0.071, -0.385), (0.328, -0.071, -0.328), (0.328, -0.044, -0.328), (0.258, -0.044, -0.385), (0.258, -0.071, -0.385), (0.177, -0.071, -0.428), (0.195, -0.071, -0.47), (0.283, -0.071, -0.423), (-0.283, 0.071, -0.423), (-0.283, -0.071, -0.423), (-0.36, -0.071, -0.36), (-0.36, 0.071, -0.36), (-0.175, 0.071, -0.423), (-0.255, 0.071, -0.381), (-0.255, 0.046, -0.381), (-0.175, 0.046, -0.423), (-0.175, 0.071, -0.423), (-0.089, 0.071, -0.449), (-0.099, 0.071, -0.499), (-0.195, 0.071, -0.47), (0.175, 0.071, -0.423), (0.255, 0.071, -0.381), (0.283, 0.071, -0.423), (0.195, 0.071, -0.47), (0.175, 0.071, -0.423), (0.089, 0.071, -0.449), (0.089, 0.046, -0.449), (0.175, 0.046, -0.423), (0.283, 0.071, -0.423), (0.283, -0.071, -0.423), (0.195, -0.071, -0.47), (0.195, 0.071, -0.47), (-0.177, -0.071, -0.428), (-0.258, -0.071, -0.385), (-0.283, -0.071, -0.423), (-0.195, -0.071, -0.47), (-0.177, -0.071, -0.428), (-0.09, -0.071, -0.455), (-0.09, -0.044, -0.455), (-0.177, -0.044, -0.428), (0.177, -0.071, -0.428), (0.258, -0.071, -0.385), (0.258, -0.044, -0.385), (0.177, -0.044, -0.428), (0.177, -0.071, -0.428), (0.09, -0.071, -0.455), (0.099, -0.071, -0.499), (0.195, -0.071, -0.47), (-0.089, 0.071, -0.449), (-0.175, 0.071, -0.423), (-0.175, 0.046, -0.423), (-0.089, 0.046, -0.449), (-0.089, 0.071, -0.449), (-0.0, 0.071, -0.458), (-0.0, 0.071, -0.509), (-0.099, 0.071, -0.499), (0.089, 0.071, -0.449), (0.175, 0.071, -0.423), (0.195, 0.071, -0.47), (0.099, 0.071, -0.499), (0.089, 0.071, -0.449), (-0.0, 0.071, -0.458), (-0.0, 0.046, -0.458), (0.089, 0.046, -0.449), (-0.09, -0.071, -0.455), (-0.177, -0.071, -0.428), (-0.195, -0.071, -0.47), (-0.099, -0.071, -0.499), (-0.09, -0.071, -0.455), (-0.0, -0.071, -0.463), (-0.0, -0.044, -0.463), (-0.09, -0.044, -0.455), (0.09, -0.071, -0.455), (0.177, -0.071, -0.428), (0.177, -0.044, -0.428), (0.09, -0.044, -0.455), (0.09, -0.071, -0.455), (-0.0, -0.071, -0.463), (-0.0, -0.071, -0.509), (0.099, -0.071, -0.499), (-0.0, 0.071, -0.458), (-0.089, 0.071, -0.449), (-0.089, 0.046, -0.449), (-0.0, 0.046, -0.458), (-0.0, 0.071, -0.458), (0.089, 0.071, -0.449), (0.099, 0.071, -0.499), (-0.0, 0.071, -0.509), (-0.0, -0.071, -0.463), (-0.09, -0.071, -0.455), (-0.099, -0.071, -0.499), (-0.0, -0.071, -0.509), (-0.0, -0.071, -0.463), (0.09, -0.071, -0.455), (0.09, -0.044, -0.455), (-0.0, -0.044, -0.463), (-0.195, 0.071, -0.47), (-0.195, -0.071, -0.47), (-0.283, -0.071, -0.423), (-0.283, 0.071, -0.423), (0.195, 0.071, -0.47), (0.195, -0.071, -0.47), (0.099, -0.071, -0.499), (0.099, 0.071, -0.499), (-0.099, 0.071, -0.499), (-0.099, -0.071, -0.499), (-0.195, -0.071, -0.47), (-0.195, 0.071, -0.47), (0.099, 0.071, -0.499), (0.099, -0.071, -0.499), (-0.0, -0.071, -0.509), (-0.0, 0.071, -0.509), (-0.0, 0.071, -0.509), (-0.0, -0.071, -0.509), (-0.099, -0.071, -0.499), (-0.099, 0.071, -0.499)] faces = [[0, 1, 2, 3], [4, 5, 1, 0], [3, 2, 10, 11], [12, 13, 5, 4], [11, 10, 18, 19], [20, 21, 22, 23], [20, 25, 2, 1], [28, 29, 4, 0], [28, 33, 34, 35], [21, 20, 1, 5], [21, 41, 42, 22], [25, 20, 23, 47], [25, 49, 10, 2], [29, 28, 35, 55], [29, 57, 12, 4], [33, 28, 0, 3], [33, 65, 66, 34], [41, 21, 5, 13], [41, 73, 74, 42], [49, 25, 47, 79], [49, 81, 18, 10], [84, 85, 13, 12], [57, 29, 55, 91], [57, 93, 84, 12], [65, 33, 3, 11], [65, 101, 102, 66], [19, 18, 106, 107], [73, 41, 13, 85], [73, 113, 114, 74], [81, 49, 79, 119], [81, 121, 106, 18], [93, 57, 91, 127], [93, 129, 130, 84], [101, 65, 11, 19], [101, 137, 138, 102], [130, 141, 85, 84], [107, 106, 146, 147], [113, 73, 85, 141], [113, 153, 154, 114], [121, 81, 119, 159], [121, 161, 146, 106], [129, 93, 127, 167], [129, 169, 170, 130], [137, 101, 19, 107], [137, 177, 178, 138], [170, 181, 141, 130], [147, 146, 186, 187], [153, 113, 141, 181], [153, 193, 194, 154], [161, 121, 159, 199], [161, 201, 186, 146], [169, 129, 167, 207], [169, 209, 210, 170], [177, 137, 107, 147], [177, 217, 218, 178], [210, 221, 181, 170], [187, 186, 226, 227], [193, 153, 181, 221], [193, 233, 234, 194], [201, 161, 199, 239], [201, 241, 226, 186], [209, 169, 207, 247], [209, 249, 250, 210], [217, 177, 147, 187], [217, 257, 258, 218], [250, 261, 221, 210], [227, 226, 266, 267], [233, 193, 221, 261], [233, 273, 274, 234], [241, 201, 239, 279], [241, 281, 266, 226], [249, 209, 247, 287], [249, 289, 290, 250], [257, 217, 187, 227], [257, 297, 298, 258], [300, 301, 302, 303], [300, 305, 47, 23], [301, 300, 23, 22], [301, 313, 314, 302], [305, 300, 303, 319], [305, 321, 79, 47], [313, 301, 22, 42], [313, 329, 330, 314], [321, 305, 319, 335], [321, 337, 119, 79], [329, 313, 42, 74], [329, 345, 346, 330], [337, 321, 335, 351], [337, 353, 159, 119], [345, 329, 74, 114], [345, 361, 362, 346], [353, 337, 351, 367], [353, 369, 199, 159], [361, 345, 114, 154], [361, 377, 378, 362], [369, 353, 367, 383], [369, 385, 239, 199], [377, 361, 154, 194], [377, 393, 394, 378], [385, 369, 383, 399], [385, 401, 279, 239], [393, 377, 194, 234], [393, 409, 410, 394], [401, 385, 399, 415], [401, 417, 418, 279], [273, 233, 261, 423], [273, 425, 426, 274], [281, 241, 279, 418], [281, 433, 434, 266], [409, 393, 234, 274], [409, 441, 442, 410], [417, 401, 415, 447], [417, 449, 450, 418], [298, 453, 454, 455, 456, 457, 458, 459, 460, 461, 462, 463, 464, 465, 466, 467, 468, 287, 247, 207, 167, 127, 91, 55, 35, 34, 66, 102, 138, 178, 218, 258], [290, 423, 261, 250], [289, 249, 287, 468], [289, 493, 494, 290], [297, 257, 227, 267], [297, 501, 453, 298], [267, 266, 434, 507], [508, 447, 415, 399, 383, 367, 351, 335, 319, 303, 302, 314, 330, 346, 362, 378, 394, 410, 442, 527, 528, 529, 530, 531, 532, 533, 534, 535, 536, 537, 538, 539], [441, 409, 274, 426], [441, 545, 527, 442], [449, 417, 447, 508], [449, 553, 554, 450], [545, 441, 426, 559], [545, 561, 528, 527], [553, 449, 508, 539], [553, 569, 570, 554], [561, 545, 559, 575], [561, 577, 529, 528], [569, 553, 539, 538], [569, 585, 586, 570], [577, 561, 575, 591], [577, 593, 530, 529], [585, 569, 538, 537], [585, 601, 602, 586], [593, 577, 591, 607], [593, 609, 531, 530], [601, 585, 537, 536], [601, 617, 618, 602], [609, 593, 607, 623], [609, 625, 532, 531], [617, 601, 536, 535], [617, 633, 634, 618], [625, 609, 623, 639], [625, 641, 533, 532], [633, 617, 535, 534], [633, 641, 650, 634], [641, 625, 639, 650], [641, 633, 534, 533], [493, 289, 468, 467], [493, 665, 666, 494], [501, 297, 267, 507], [501, 673, 454, 453], [425, 273, 423, 679], [425, 681, 559, 426], [433, 281, 418, 450], [433, 689, 690, 434], [494, 679, 423, 290], [507, 434, 690, 699], [665, 493, 467, 466], [665, 705, 706, 666], [673, 501, 507, 699], [673, 713, 455, 454], [681, 425, 679, 719], [681, 721, 575, 559], [689, 433, 450, 554], [689, 729, 730, 690], [666, 719, 679, 494], [699, 690, 730, 739], [705, 665, 466, 465], [705, 745, 746, 706], [713, 673, 699, 739], [713, 753, 456, 455], [721, 681, 719, 759], [721, 761, 591, 575], [729, 689, 554, 570], [729, 769, 770, 730], [706, 759, 719, 666], [739, 730, 770, 779], [745, 705, 465, 464], [745, 785, 786, 746], [753, 713, 739, 779], [753, 793, 457, 456], [761, 721, 759, 799], [761, 801, 607, 591], [769, 729, 570, 586], [769, 809, 810, 770], [746, 799, 759, 706], [779, 770, 810, 819], [785, 745, 464, 463], [785, 825, 826, 786], [793, 753, 779, 819], [793, 833, 458, 457], [801, 761, 799, 839], [801, 841, 623, 607], [809, 769, 586, 602], [809, 849, 850, 810], [786, 839, 799, 746], [825, 785, 463, 462], [825, 861, 862, 826], [833, 793, 819, 867], [833, 869, 459, 458], [819, 810, 850, 867], [841, 801, 839, 879], [841, 881, 639, 623], [849, 809, 602, 618], [849, 889, 890, 850], [861, 825, 462, 461], [861, 897, 898, 862], [869, 833, 867, 903], [869, 897, 460, 459], [881, 841, 879, 911], [881, 913, 650, 639], [889, 849, 618, 634], [889, 913, 922, 890], [897, 861, 461, 460], [897, 869, 903, 898], [913, 881, 911, 922], [913, 889, 634, 650], [826, 879, 839, 786], [867, 850, 890, 903], [862, 911, 879, 826], [903, 890, 922, 898], [898, 922, 911, 862]]
Define a 3D model of sessel_12 with 502 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of sessel_12! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.031, -0.148, 1.228), (-0.031, -0.217, 1.228), (0.207, -0.053, 1.228), (0.166, -0.005, 1.228), (-0.031, -0.08, 1.228), (-0.031, -0.148, 1.228), (0.166, -0.005, 1.228), (0.125, 0.043, 1.228), (-0.031, -0.011, 1.228), (-0.031, -0.08, 1.228), (0.125, 0.043, 1.228), (0.085, 0.092, 1.228), (0.166, -0.005, 1.228), (0.207, -0.053, 1.228), (0.312, 0.37, 1.228), (0.258, 0.371, 1.228), (0.125, 0.043, 1.228), (0.166, -0.005, 1.228), (0.258, 0.371, 1.228), (0.204, 0.371, 1.228), (0.085, 0.092, 1.228), (0.125, 0.043, 1.228), (0.204, 0.371, 1.228), (0.15, 0.372, 1.228), (0.204, 0.371, 1.228), (0.258, 0.371, 1.228), (0.262, 1.075, 1.228), (0.208, 1.075, 1.228), (0.258, 0.371, 1.228), (0.312, 0.37, 1.228), (0.316, 1.074, 1.228), (0.262, 1.075, 1.228), (0.15, 0.372, 1.228), (0.204, 0.371, 1.228), (0.208, 1.075, 1.228), (0.154, 1.076, 1.228), (-2.713, -0.076, 1.194), (-2.713, 0.065, 1.194), (-2.94, 0.065, 1.194), (-2.94, -0.076, 1.194), (-3.383, 0.065, 1.194), (-3.383, 0.065, 1.08), (-3.289, 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0.372, -1.228), (0.154, 1.076, -1.228), (0.208, 1.075, -1.228), (0.258, 0.371, -1.228), (0.204, 0.371, -1.228), (0.208, 1.075, -1.228), (0.262, 1.075, -1.228)] faces = [[0, 1, 2, 3], [4, 0, 3, 7], [8, 4, 7, 11], [3, 2, 14, 15], [7, 3, 15, 19], [11, 7, 19, 23], [19, 15, 26, 27], [15, 14, 30, 26], [23, 19, 27, 35], [36, 37, 38, 39], [40, 41, 42, 43], [38, 40, 43, 47], [38, 49, 50, 40], [37, 53, 49, 38], [50, 49, 58, 59], [49, 61, 62, 58], [53, 65, 66, 49], [58, 62, 70, 59], [72, 73, 74, 75], [75, 77, 2, 1], [75, 74, 82, 77], [84, 72, 75, 87], [87, 75, 1, 0], [92, 93, 94, 95], [93, 97, 73, 72], [100, 84, 87, 103], [103, 87, 0, 4], [77, 109, 14, 2], [77, 82, 114, 109], [95, 94, 118, 119], [94, 93, 72, 84], [124, 100, 103, 127], [127, 103, 4, 8], [119, 118, 134, 135], [118, 94, 84, 100], [140, 127, 8, 11], [134, 118, 100, 124], [109, 149, 30, 14], [109, 114, 154, 149], [156, 140, 11, 23], [149, 161, 26, 30], [149, 165, 166, 161], [168, 169, 35, 27], [168, 173, 174, 169], [161, 168, 27, 26], [161, 166, 173, 168], [169, 156, 23, 35], [188, 189, 36, 39], [189, 193, 37, 36], [196, 47, 43, 42], [41, 201, 196, 42], [201, 38, 47, 196], [201, 188, 39, 38], [193, 213, 53, 37], [216, 50, 59, 70], [216, 41, 40, 50], [61, 201, 41, 216], [61, 216, 70, 62], [213, 233, 65, 53], [236, 61, 49, 66], [233, 236, 66, 65], [244, 245, 97, 247], [73, 249, 250, 74], [74, 250, 254, 255], [247, 97, 93, 92], [97, 261, 249, 73], [82, 74, 255, 267], [268, 247, 92, 95], [249, 124, 127, 250], [250, 127, 140, 279], [250, 279, 282, 254], [284, 268, 95, 119], [279, 140, 156, 291], [279, 291, 294, 282], [296, 284, 119, 135], [296, 261, 302, 303], [261, 134, 124, 249], [261, 296, 135, 134], [114, 82, 267, 315], [291, 156, 169, 319], [291, 319, 322, 294], [303, 302, 326, 327], [302, 329, 330, 319], [319, 154, 334, 322], [319, 330, 338, 154], [154, 114, 315, 334], [154, 345, 165, 149], [154, 338, 350, 351], [351, 350, 354, 355], [355, 354, 358, 359], [326, 302, 319, 363], [363, 319, 169, 174], [368, 363, 174, 173], [372, 368, 173, 166], [345, 154, 351, 379], [345, 372, 166, 165], [379, 351, 355, 359], [255, 254, 282, 267], [267, 282, 294, 315], [315, 294, 322, 334], [400, 401, 189, 188], [401, 405, 193, 189], [408, 400, 188, 201], [405, 413, 213, 193], [416, 408, 201, 61], [413, 421, 233, 213], [424, 416, 61, 236], [421, 424, 236, 233], [432, 433, 245, 244], [436, 432, 244, 247], [440, 97, 245, 433], [444, 436, 247, 268], [448, 444, 268, 284], [452, 448, 284, 296], [456, 261, 97, 440], [460, 303, 327, 463], [460, 452, 296, 303], [329, 302, 261, 456], [329, 473, 474, 330], [330, 474, 478, 338], [338, 478, 482, 350], [484, 485, 486, 487], [350, 482, 485, 484], [354, 350, 484, 487], [354, 497, 498, 358], [500, 326, 363, 503], [500, 463, 327, 326], [503, 363, 368, 511], [511, 368, 372, 515], [515, 372, 345, 519], [519, 345, 379, 523], [523, 379, 359, 358], [528, 529, 433, 432], [532, 440, 433, 529], [536, 456, 440, 532], [540, 460, 463, 543], [540, 545, 452, 460], [473, 329, 456, 536], [473, 553, 554, 474], [474, 554, 558, 478], [478, 558, 562, 482], [485, 565, 566, 486], [482, 562, 565, 485], [497, 354, 487, 486], [497, 577, 578, 498], [580, 500, 503, 583], [580, 543, 463, 500], [583, 503, 511, 591], [591, 511, 515, 595], [595, 515, 519, 599], [599, 519, 523, 603], [603, 523, 358, 498], [608, 609, 610, 611], [612, 608, 611, 615], [616, 617, 609, 608], [620, 616, 608, 612], [624, 625, 401, 400], [624, 629, 617, 616], [625, 624, 616, 620], [625, 637, 405, 401], [640, 641, 637, 625], [644, 624, 400, 408], [637, 649, 413, 405], [641, 653, 649, 637], [656, 644, 408, 416], [649, 661, 421, 413], [653, 665, 661, 649], [668, 656, 416, 424], [668, 661, 674, 675], [661, 668, 424, 421], [661, 681, 682, 674], [665, 685, 681, 661], [675, 674, 690, 691], [674, 682, 694, 690], [691, 690, 698, 699], [690, 694, 702, 698], [698, 702, 706, 699], [708, 709, 641, 640], [712, 528, 432, 436], [712, 717, 709, 708], [709, 721, 653, 641], [717, 712, 436, 444], [717, 729, 721, 709], [721, 733, 665, 653], [729, 717, 444, 448], [729, 545, 733, 721], [733, 745, 685, 665], [545, 729, 448, 452], [545, 753, 745, 733], [756, 757, 529, 528], [760, 532, 529, 757], [764, 536, 532, 760], [768, 540, 543, 771], [768, 753, 545, 540], [553, 473, 536, 764], [553, 781, 782, 554], [554, 782, 786, 558], [558, 786, 790, 562], [565, 793, 794, 566], [562, 790, 793, 565], [577, 497, 486, 566], [577, 805, 806, 578], [808, 580, 583, 811], [808, 771, 543, 580], [811, 583, 591, 819], [819, 591, 595, 823], [823, 595, 599, 827], [827, 599, 603, 831], [831, 603, 498, 578], [836, 837, 838, 839], [610, 836, 839, 843], [610, 609, 846, 836], [848, 615, 611, 610], [846, 609, 854, 855], [846, 857, 837, 836], [609, 861, 862, 854], [864, 612, 615, 848], [854, 862, 870, 855], [617, 873, 861, 609], [876, 620, 612, 864], [629, 881, 873, 617], [884, 625, 620, 876], [888, 640, 625, 884], [892, 629, 624, 644], [896, 892, 644, 656], [900, 668, 675, 903], [900, 896, 656, 668], [681, 909, 910, 682], [685, 913, 909, 681], [903, 675, 691, 919], [682, 910, 922, 694], [924, 925, 926, 927], [919, 691, 699, 706], [919, 924, 927, 935], [919, 706, 938, 924], [694, 922, 942, 702], [938, 706, 946, 947], [706, 949, 950, 946], [702, 942, 949, 706], [946, 950, 958, 947], [960, 708, 640, 888], [964, 712, 708, 960], [964, 756, 528, 712], [745, 973, 913, 685], [753, 977, 973, 745], [980, 960, 888, 983], [984, 964, 960, 980], [984, 989, 756, 964], [973, 993, 994, 913], [977, 997, 993, 973], [1000, 843, 839, 838], [837, 1005, 1000, 838], [1005, 610, 843, 1000], [1012, 848, 610, 1005], [857, 846, 855, 870], [861, 1005, 837, 857], [861, 857, 870, 862], [861, 1029, 1030, 1005], [1032, 864, 848, 1012], [873, 1037, 1029, 861], [1040, 876, 864, 1032], [881, 1045, 1037, 873], [1048, 884, 876, 1040], [983, 888, 884, 1048], [1056, 881, 629, 892], [1060, 1056, 892, 896], [1064, 900, 903, 1067], [1064, 1060, 896, 900], [909, 1073, 1074, 910], [913, 994, 1073, 909], [1067, 903, 919, 1083], [910, 1074, 1086, 922], [1088, 935, 927, 926], [925, 924, 938, 1095], [925, 1083, 1088, 926], [1083, 919, 935, 1088], [922, 1086, 1106, 942], [1095, 938, 947, 958], [949, 1083, 925, 1095], [949, 1095, 958, 950], [942, 1106, 1122, 949], [989, 1125, 757, 756], [1128, 760, 757, 1125], [1132, 764, 760, 1128], [1136, 768, 771, 1139], [1136, 977, 753, 768], [781, 553, 764, 1132], [781, 1149, 1150, 782], [782, 1150, 1154, 786], [786, 1154, 1158, 790], [793, 1161, 1162, 794], [790, 1158, 1161, 793], [805, 577, 566, 794], [805, 1173, 1174, 806], [1176, 808, 811, 1179], [1176, 1139, 771, 808], [1179, 811, 819, 1187], [1187, 819, 823, 1191], [1191, 823, 827, 1195], [1195, 827, 831, 1199], [1199, 831, 578, 806], [1204, 980, 983, 1207], [1208, 984, 980, 1204], [1208, 1213, 989, 984], [1216, 1204, 1207, 1219], [1220, 1208, 1204, 1216], [1224, 1216, 1219, 1227], [1228, 1220, 1216, 1224], [993, 1224, 1227, 994], [997, 1228, 1224, 993], [1240, 1012, 1005, 1030], [1029, 1245, 1240, 1030], [1245, 1032, 1012, 1240], [1037, 1253, 1245, 1029], [1253, 1040, 1032, 1245], [1045, 1261, 1253, 1037], [1045, 1265, 1266, 1267], [1261, 1048, 1040, 1253], [1261, 1045, 1267, 1275], [1207, 983, 1048, 1261], [1265, 1045, 881, 1056], [1265, 1285, 1286, 1266], [1288, 1261, 1275, 1291], [1219, 1207, 1261, 1288], [1285, 1265, 1056, 1060], [1285, 1301, 1302, 1286], [1304, 1288, 1291, 1307], [1227, 1219, 1288, 1304], [1301, 1064, 1067, 1315], [1301, 1285, 1060, 1064], [1301, 1073, 1322, 1302], [1073, 1304, 1307, 1322], [1073, 1301, 1315, 1074], [994, 1227, 1304, 1073], [1315, 1067, 1083, 1339], [1074, 1315, 1339, 1086], [1339, 1083, 949, 1122], [1086, 1339, 1122, 1106], [1213, 1353, 1125, 989], [1356, 1128, 1125, 1353], [1360, 1132, 1128, 1356], [1364, 1136, 1139, 1367], [1364, 997, 977, 1136], [1149, 781, 1132, 1360], [1149, 1377, 1378, 1150], [1150, 1378, 1382, 1154], [1154, 1382, 1386, 1158], [1161, 1389, 1390, 1162], [1158, 1386, 1389, 1161], [1173, 805, 794, 1162], [1173, 1401, 1402, 1174], [1404, 1176, 1179, 1407], [1404, 1367, 1139, 1176], [1407, 1179, 1187, 1415], [1415, 1187, 1191, 1419], [1419, 1191, 1195, 1423], [1423, 1195, 1199, 1427], [1427, 1199, 806, 1174], [1432, 1433, 1353, 1213], [1436, 1432, 1213, 1208], [1440, 1356, 1353, 1433], [1444, 1436, 1208, 1220], [1448, 1444, 1220, 1228], [1452, 1448, 1228, 997], [1456, 1360, 1356, 1440], [1460, 1364, 1367, 1463], [1460, 1452, 997, 1364], [1377, 1149, 1360, 1456], [1377, 1473, 1474, 1378], [1378, 1474, 1478, 1382], [1382, 1478, 1482, 1386], [1386, 1401, 1390, 1389], [1386, 1482, 1490, 1401], [1401, 1173, 1162, 1390], [1401, 1490, 1498, 1402], [1500, 1404, 1407, 1503], [1500, 1463, 1367, 1404], [1503, 1407, 1415, 1511], [1511, 1415, 1419, 1515], [1515, 1419, 1423, 1519], [1519, 1423, 1427, 1523], [1523, 1427, 1174, 1402], [1267, 1266, 1530, 1531], [1275, 1267, 1531, 1535], [1266, 1286, 1538, 1530], [1291, 1275, 1535, 1543], [1286, 1302, 1546, 1538], [1307, 1291, 1543, 1551], [1302, 1322, 1554, 1546], [1322, 1307, 1551, 1554], [1560, 1561, 1562, 1563], [1563, 1562, 1566, 1567], [1567, 1566, 1570, 1571], [1572, 1573, 1433, 1432], [1576, 1577, 1578, 1579], [1579, 1581, 1562, 1561], [1579, 1578, 1586, 1581], [1588, 1572, 1432, 1436], [1588, 1593, 1573, 1572], [1588, 1597, 1598, 1599], [1593, 1440, 1433, 1573], [1593, 1588, 1599, 1607], [1593, 1607, 1577, 1576], [1581, 1613, 1566, 1562], [1581, 1586, 1618, 1613], [1597, 1588, 1436, 1444], [1597, 1625, 1626, 1598], [1628, 1576, 1579, 1631], [1631, 1579, 1561, 1560], [1625, 1597, 1444, 1448], [1625, 1641, 1642, 1626], [1644, 1631, 1560, 1563], [1641, 1625, 1448, 1452], [1641, 1653, 1654, 1642], [1653, 1456, 1440, 1593], [1653, 1593, 1576, 1628], [1613, 1478, 1570, 1566], [1613, 1618, 1670, 1478], [1672, 1644, 1563, 1567], [1676, 1460, 1463, 1679], [1676, 1641, 1452, 1460], [1676, 1473, 1653, 1641], [1473, 1377, 1456, 1653], [1473, 1676, 1679, 1695], [1473, 1695, 1698, 1474], [1474, 1672, 1567, 1571], [1474, 1698, 1706, 1707], [1478, 1474, 1571, 1570], [1478, 1713, 1714, 1482], [1482, 1714, 1498, 1490], [1695, 1500, 1503, 1698], [1695, 1679, 1463, 1500], [1698, 1503, 1511, 1731], [1698, 1731, 1734, 1706], [1731, 1511, 1515, 1739], [1731, 1739, 1742, 1734], [1739, 1515, 1519, 1713], [1739, 1713, 1750, 1742], [1713, 1519, 1523, 1714], [1714, 1523, 1402, 1498], [1531, 1530, 1762, 1763], [1535, 1531, 1763, 1767], [1768, 1769, 1770, 1771], [1768, 1771, 1774, 1775], [1530, 1768, 1775, 1779], [1530, 1538, 1769, 1768], [1543, 1535, 1767, 1787], [1769, 1538, 1790, 1791], [1538, 1546, 1794, 1795], [1538, 1795, 1798, 1790], [1551, 1543, 1787, 1803], [1546, 1554, 1806, 1794], [1554, 1551, 1803, 1806], [1790, 1798, 1814, 1791], [1577, 1817, 1818, 1578], [1578, 1818, 1822, 1823], [1817, 1825, 1826, 1818], [1818, 1826, 1830, 1822], [1607, 1833, 1817, 1577], [1825, 1837, 1838, 1826], [1826, 1838, 1842, 1830], [1586, 1578, 1823, 1847], [1598, 1833, 1607, 1599], [1833, 1853, 1825, 1817], [1837, 1628, 1631, 1838], [1838, 1631, 1644, 1863], [1838, 1863, 1866, 1842], [1626, 1853, 1833, 1598], [1853, 1654, 1837, 1825], [1863, 1644, 1672, 1879], [1863, 1879, 1882, 1866], [1642, 1654, 1853, 1626], [1654, 1653, 1628, 1837], [1618, 1586, 1847, 1895], [1879, 1672, 1474, 1707], [1879, 1707, 1902, 1882], [1670, 1750, 1713, 1478], [1670, 1618, 1895, 1911], [1912, 1913, 1914, 1915], [1912, 1734, 1742, 1913], [1913, 1742, 1750, 1670], [1913, 1670, 1911, 1914], [1707, 1912, 1915, 1902], [1707, 1706, 1734, 1912], [1936, 1779, 1775, 1774], [1771, 1762, 1936, 1774], [1762, 1530, 1779, 1936], [1787, 1767, 1763, 1762], [1770, 1769, 1791, 1814], [1795, 1762, 1771, 1770], [1795, 1770, 1814, 1798], [1803, 1787, 1762, 1795], [1806, 1803, 1795, 1794], [1823, 1822, 1974, 1847], [1822, 1830, 1978, 1974], [1830, 1842, 1866, 1978], [1847, 1974, 1986, 1895], [1974, 1978, 1990, 1986], [1978, 1866, 1882, 1990], [1895, 1986, 1914, 1911], [1990, 1882, 1902, 1915], [1986, 1990, 1915, 1914]]
Define a 3D model of raindrop with 289 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of raindrop! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.711, -0.453, 0.604), (0.289, -0.453, 2.604), (-0.691, -0.258, 0.604), (-0.691, -0.648, 0.604), (0.289, -0.453, 2.604), (-0.711, -0.453, 0.604), (-0.691, -0.453, 0.408), (-0.711, -0.453, 0.603), (-0.691, -0.258, 0.603), (-0.673, -0.262, 0.408), (-0.691, -0.258, 0.604), (0.289, -0.453, 2.604), (-0.635, -0.071, 0.604), (-0.673, -0.645, 0.408), (-0.691, -0.648, 0.603), (-0.711, -0.453, 0.603), (-0.691, -0.453, 0.408), (-0.673, -0.262, 0.408), (-0.691, -0.258, 0.603), (-0.635, -0.071, 0.603), (-0.617, -0.078, 0.408), (-0.635, -0.836, 0.604), (0.289, -0.453, 2.604), (-0.691, -0.648, 0.604), (-0.635, -0.453, 0.22), (-0.691, -0.453, 0.408), (-0.673, -0.262, 0.408), (-0.617, -0.273, 0.22), (-0.635, -0.071, 0.604), (0.289, -0.453, 2.604), (-0.542, 0.102, 0.604), (-0.617, -0.829, 0.408), (-0.635, -0.836, 0.603), (-0.691, -0.648, 0.603), (-0.673, -0.645, 0.408), (-0.617, -0.634, 0.22), (-0.673, -0.645, 0.408), (-0.691, -0.453, 0.408), (-0.635, -0.453, 0.22), (-0.617, -0.273, 0.22), (-0.673, -0.262, 0.408), (-0.617, -0.078, 0.408), (-0.564, -0.1, 0.22), (-0.617, -0.078, 0.408), (-0.635, -0.071, 0.603), (-0.542, 0.102, 0.603), (-0.526, 0.092, 0.408), (-0.564, -0.807, 0.22), (-0.617, -0.829, 0.408), (-0.673, -0.645, 0.408), (-0.617, -0.634, 0.22), (-0.564, -0.1, 0.22), (-0.617, -0.078, 0.408), (-0.526, 0.092, 0.408), (-0.479, 0.06, 0.22), (-0.542, -1.009, 0.604), (0.289, -0.453, 2.604), (-0.635, -0.836, 0.604), (-0.542, -0.453, 0.047), (-0.635, -0.453, 0.22), (-0.617, -0.273, 0.22), (-0.526, -0.291, 0.047), (-0.542, 0.102, 0.604), (0.289, -0.453, 2.604), (-0.418, 0.254, 0.604), (-0.526, -0.998, 0.408), (-0.542, -1.009, 0.603), (-0.635, -0.836, 0.603), (-0.617, -0.829, 0.408), (-0.526, -0.616, 0.047), (-0.617, -0.634, 0.22), (-0.635, -0.453, 0.22), (-0.542, -0.453, 0.047), (-0.526, -0.291, 0.047), (-0.617, -0.273, 0.22), (-0.564, -0.1, 0.22), (-0.479, -0.135, 0.047), (-0.526, 0.092, 0.408), (-0.542, 0.102, 0.603), (-0.418, 0.254, 0.603), (-0.404, 0.24, 0.408), 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(-0.256, 0.362, 0.408), (-0.402, -0.915, 0.047), (-0.479, -0.967, 0.22), (-0.564, -0.807, 0.22), (-0.479, -0.772, 0.047), (-0.402, 0.009, 0.047), (-0.479, 0.06, 0.22), (-0.364, 0.2, 0.22), (-0.299, 0.135, 0.047), (-0.364, -1.107, 0.22), (-0.404, -1.147, 0.408), (-0.526, -0.998, 0.408), (-0.479, -0.967, 0.22), (-0.364, -0.724, -0.104), (-0.479, -0.772, 0.047), (-0.526, -0.616, 0.047), (-0.404, -0.591, -0.104), (-0.364, -0.183, -0.104), (-0.479, -0.135, 0.047), (-0.402, 0.009, 0.047), (-0.299, -0.06, -0.104), (-0.364, 0.2, 0.22), (-0.404, 0.24, 0.408), (-0.256, 0.362, 0.408), (-0.224, 0.315, 0.22), (-0.299, -1.041, 0.047), (-0.364, -1.107, 0.22), (-0.479, -0.967, 0.22), (-0.402, -0.915, 0.047), (-0.299, -0.846, -0.104), (-0.402, -0.915, 0.047), (-0.479, -0.772, 0.047), (-0.364, -0.724, -0.104), (-0.299, -0.06, -0.104), (-0.402, 0.009, 0.047), (-0.299, 0.135, 0.047), (-0.211, 0.047, -0.104), (-0.299, 0.135, 0.047), (-0.364, 0.2, 0.22), (-0.224, 0.315, 0.22), (-0.173, 0.238, 0.047), (-0.266, -1.285, 0.604), (0.289, -0.453, 2.604), (-0.418, -1.16, 0.604), (-0.266, -0.453, -0.229), (-0.418, -0.453, -0.104), (-0.404, -0.315, -0.104), (-0.256, -0.345, -0.229), (-0.266, 0.378, 0.604), (0.289, -0.453, 2.604), (-0.093, 0.471, 0.604), (-0.256, -1.269, 0.408), (-0.266, -1.285, 0.603), (-0.418, -1.16, 0.603), (-0.404, -1.147, 0.408), (-0.256, -0.562, -0.229), (-0.404, -0.591, -0.104), (-0.418, -0.453, -0.104), (-0.266, -0.453, -0.229), (-0.256, -0.345, -0.229), (-0.404, -0.315, -0.104), (-0.364, -0.183, -0.104), (-0.224, -0.241, -0.229), (-0.256, 0.362, 0.408), (-0.266, 0.378, 0.603), (-0.093, 0.471, 0.603), (-0.086, 0.453, 0.408), (-0.224, -1.222, 0.22), (-0.256, -1.269, 0.408), (-0.404, -1.147, 0.408), (-0.364, -1.107, 0.22), (-0.224, -0.666, -0.229), (-0.364, -0.724, -0.104), (-0.404, -0.591, -0.104), (-0.256, -0.562, -0.229), (-0.224, -0.241, -0.229), (-0.364, -0.183, -0.104), (-0.299, -0.06, -0.104), (-0.173, -0.145, -0.229), (-0.224, 0.315, 0.22), (-0.256, 0.362, 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-0.135, 0.047), (1.105, -0.291, 0.047), (0.983, -0.315, -0.104), (0.943, 0.2, 0.22), (0.983, 0.24, 0.408), (1.105, 0.092, 0.408), (1.057, 0.06, 0.22), (0.981, -0.915, 0.047), (1.057, -0.967, 0.22), (0.943, -1.107, 0.22), (0.877, -1.041, 0.047), (0.981, 0.009, 0.047), (1.057, 0.06, 0.22), (1.143, -0.1, 0.22), (1.057, -0.135, 0.047), (0.983, -1.147, 0.408), (0.996, -1.16, 0.603), (0.845, -1.285, 0.603), (0.834, -1.269, 0.408), (0.983, -0.591, -0.104), (1.105, -0.616, 0.047), (1.057, -0.772, 0.047), (0.943, -0.724, -0.104), (0.983, -0.315, -0.104), (1.105, -0.291, 0.047), (1.121, -0.453, 0.047), (0.996, -0.453, -0.104), (0.983, 0.24, 0.408), (0.996, 0.254, 0.603), (1.121, 0.102, 0.603), (1.105, 0.092, 0.408), (0.996, -1.16, 0.604), (0.289, -0.453, 2.604), (0.845, -1.285, 0.604), (0.996, -0.453, -0.104), (1.121, -0.453, 0.047), (1.105, -0.616, 0.047), (0.983, -0.591, -0.104), (0.996, 0.254, 0.604), (0.289, -0.453, 2.604), (1.121, 0.102, 0.604), (1.057, -0.967, 0.22), (1.105, -0.998, 0.408), (0.983, -1.147, 0.408), (0.943, -1.107, 0.22), (1.057, -0.772, 0.047), (1.143, -0.807, 0.22), (1.057, -0.967, 0.22), (0.981, -0.915, 0.047), (1.057, -0.135, 0.047), (1.143, -0.1, 0.22), (1.195, -0.273, 0.22), (1.105, -0.291, 0.047), (1.057, 0.06, 0.22), (1.105, 0.092, 0.408), (1.195, -0.078, 0.408), (1.143, -0.1, 0.22), (1.105, -0.998, 0.408), (1.121, -1.009, 0.603), (0.996, -1.16, 0.603), (0.983, -1.147, 0.408), (1.105, -0.616, 0.047), (1.195, -0.634, 0.22), (1.143, -0.807, 0.22), (1.057, -0.772, 0.047), (1.105, -0.291, 0.047), (1.195, -0.273, 0.22), (1.213, -0.453, 0.22), (1.121, -0.453, 0.047), (1.105, 0.092, 0.408), (1.121, 0.102, 0.603), (1.213, -0.071, 0.603), (1.195, -0.078, 0.408), (1.121, -1.009, 0.604), (0.289, -0.453, 2.604), (0.996, -1.16, 0.604), (1.121, -0.453, 0.047), (1.213, -0.453, 0.22), (1.195, -0.634, 0.22), (1.105, -0.616, 0.047), (1.121, 0.102, 0.604), (0.289, -0.453, 2.604), (1.213, -0.071, 0.604), (1.143, -0.807, 0.22), (1.195, -0.829, 0.408), (1.105, -0.998, 0.408), (1.057, -0.967, 0.22), (1.143, -0.1, 0.22), (1.195, -0.078, 0.408), (1.251, -0.262, 0.408), (1.195, -0.273, 0.22), (1.195, -0.829, 0.408), (1.213, -0.836, 0.603), (1.121, -1.009, 0.603), (1.105, -0.998, 0.408), (1.195, -0.634, 0.22), (1.251, -0.645, 0.408), (1.195, -0.829, 0.408), (1.143, -0.807, 0.22), (1.195, -0.273, 0.22), (1.251, -0.262, 0.408), (1.27, -0.453, 0.408), (1.213, -0.453, 0.22), (1.195, -0.078, 0.408), (1.213, -0.071, 0.603), (1.27, -0.258, 0.603), (1.251, -0.262, 0.408), (1.213, -0.836, 0.604), (0.289, -0.453, 2.604), (1.121, -1.009, 0.604), (1.213, -0.453, 0.22), (1.27, -0.453, 0.408), (1.251, -0.645, 0.408), (1.195, -0.634, 0.22), (1.213, -0.071, 0.604), (0.289, -0.453, 2.604), (1.27, -0.258, 0.604), (1.251, -0.645, 0.408), (1.27, -0.648, 0.603), (1.213, -0.836, 0.603), (1.195, -0.829, 0.408), (1.251, -0.262, 0.408), (1.27, -0.258, 0.603), (1.289, -0.453, 0.603), (1.27, -0.453, 0.408), (1.27, -0.648, 0.604), (0.289, -0.453, 2.604), (1.213, -0.836, 0.604), (1.27, -0.453, 0.408), (1.289, -0.453, 0.603), (1.27, -0.648, 0.603), (1.251, -0.645, 0.408), (1.27, -0.258, 0.604), (0.289, -0.453, 2.604), (1.289, -0.453, 0.604), (1.289, -0.453, 0.604), (0.289, -0.453, 2.604), (1.27, -0.648, 0.604)] faces = [[0, 1, 2], [3, 1, 0], [6, 7, 8, 9], [2, 1, 12], [13, 14, 7, 6], [9, 8, 19, 20], [21, 1, 3], [24, 6, 9, 27], [12, 1, 30], [31, 32, 14, 13], [35, 13, 6, 24], [27, 9, 20, 42], [20, 19, 45, 46], [47, 31, 13, 35], [42, 20, 46, 54], [55, 1, 21], [58, 24, 27, 61], [30, 1, 64], [65, 66, 32, 31], [69, 35, 24, 58], [61, 27, 42, 76], [46, 45, 79, 80], [81, 65, 31, 47], [85, 47, 35, 69], [76, 42, 54, 92], [54, 46, 80, 96], [97, 1, 55], [100, 58, 61, 103], [64, 1, 106], [107, 108, 66, 65], [111, 69, 58, 100], [103, 61, 76, 118], [80, 79, 121, 122], [123, 81, 47, 85], [92, 54, 96, 130], [131, 107, 65, 81], [135, 85, 69, 111], [118, 76, 92, 142], [96, 80, 122, 146], [147, 131, 81, 123], [151, 123, 85, 135], [142, 92, 130, 158], [130, 96, 146, 162], [163, 1, 97], [166, 100, 103, 169], [106, 1, 172], [173, 174, 108, 107], [177, 111, 100, 166], [169, 103, 118, 184], [122, 121, 187, 188], [189, 173, 107, 131], [193, 135, 111, 177], [184, 118, 142, 200], [146, 122, 188, 204], [205, 147, 123, 151], [158, 130, 162, 212], [213, 189, 131, 147], [217, 151, 135, 193], [200, 142, 158, 224], [162, 146, 204, 228], [229, 213, 147, 205], [233, 205, 151, 217], [224, 158, 212, 240], [212, 162, 228, 244], [245, 1, 163], [248, 166, 169, 251], [172, 1, 254], [255, 256, 174, 173], [259, 177, 166, 248], [251, 169, 184, 266], [188, 187, 269, 270], [271, 255, 173, 189], [275, 193, 177, 259], [266, 184, 200, 282], [204, 188, 270, 286], [287, 271, 189, 213], [291, 217, 193, 275], [282, 200, 224, 298], [228, 204, 286, 302], [303, 229, 205, 233], [240, 212, 244, 310], [311, 287, 213, 229], [315, 233, 217, 291], [298, 224, 240, 322], [244, 228, 302, 326], [327, 311, 229, 303], [331, 303, 233, 315], [322, 240, 310, 338], [310, 244, 326, 342], [343, 1, 245], [346, 248, 251, 349], [254, 1, 352], [254, 352, 355, 356, 357, 358, 359, 360, 361, 362, 363, 364, 365, 366, 367, 368, 369, 370, 343, 245, 163, 97, 55, 21, 3, 0, 2, 12, 30, 64, 106, 172], [385, 386, 256, 255], [389, 259, 248, 346], [349, 251, 266, 396], [270, 269, 399, 400], [401, 385, 255, 271], [405, 275, 259, 389], [396, 266, 282, 412], [286, 270, 400, 416], [417, 401, 271, 287], [421, 291, 275, 405], [412, 282, 298, 428], [302, 286, 416, 432], [433, 327, 303, 331], [338, 310, 342, 440], [441, 417, 287, 311], [445, 315, 291, 421], [428, 298, 322, 452], [326, 302, 432, 456], [457, 441, 311, 327], [461, 331, 315, 445], [452, 322, 338, 468], [342, 326, 456, 472], [473, 457, 327, 433], [477, 433, 331, 461], [468, 338, 440, 484], [440, 342, 472, 488], [489, 473, 433, 477], [484, 440, 488, 496], [370, 1, 343], [500, 501, 386, 385], [504, 500, 385, 401], [508, 504, 401, 417], [512, 508, 417, 441], [516, 512, 441, 457], [520, 516, 457, 473], [524, 520, 473, 489], [528, 346, 349], [528, 389, 346], [528, 349, 396], [528, 405, 389], [528, 396, 412], [528, 421, 405], [528, 412, 428], [528, 445, 421], [528, 428, 452], [528, 461, 445], [528, 452, 468], [528, 477, 461], [528, 468, 484], [528, 489, 477], [528, 484, 496], [528, 524, 489], [528, 496, 578], [528, 580, 524], [528, 578, 584], [528, 586, 580], [528, 584, 590], [528, 592, 586], [528, 590, 596], [528, 598, 592], [528, 596, 602], [528, 604, 598], [528, 602, 608], [528, 610, 604], [528, 608, 614], [528, 616, 610], [528, 614, 620], [528, 620, 616], [496, 488, 626, 578], [488, 472, 630, 626], [472, 456, 634, 630], [456, 432, 638, 634], [432, 416, 642, 638], [416, 400, 646, 642], [400, 399, 650, 646], [352, 1, 355], [580, 656, 520, 524], [578, 626, 661, 584], [656, 664, 516, 520], [586, 668, 656, 580], [584, 661, 673, 590], [626, 630, 677, 661], [664, 680, 512, 516], [592, 684, 668, 586], [590, 673, 689, 596], [630, 634, 693, 677], [680, 696, 508, 512], [598, 700, 684, 592], [596, 689, 705, 602], [634, 638, 709, 693], [668, 712, 664, 656], [661, 677, 717, 673], [696, 720, 504, 508], [604, 724, 700, 598], [602, 705, 729, 608], [638, 642, 733, 709], [720, 736, 500, 504], [610, 740, 724, 604], [608, 729, 745, 614], [642, 646, 749, 733], [736, 752, 501, 500], [616, 756, 740, 610], [614, 745, 761, 620], [646, 650, 765, 749], [369, 1, 370], [620, 761, 756, 616], [355, 1, 356], [712, 778, 680, 664], [684, 782, 712, 668], [673, 717, 787, 689], [677, 693, 791, 717], [778, 794, 696, 680], [700, 798, 782, 684], [689, 787, 803, 705], [693, 709, 807, 791], [782, 810, 778, 712], [717, 791, 815, 787], [794, 818, 720, 696], [724, 822, 798, 700], [705, 803, 827, 729], [709, 733, 831, 807], [818, 834, 736, 720], [740, 838, 822, 724], [729, 827, 843, 745], [733, 749, 847, 831], [834, 850, 752, 736], [756, 854, 838, 740], [745, 843, 859, 761], [749, 765, 863, 847], [368, 1, 369], [761, 859, 854, 756], [356, 1, 357], [810, 876, 794, 778], [798, 880, 810, 782], [787, 815, 885, 803], [791, 807, 889, 815], [876, 892, 818, 794], [822, 896, 880, 798], [803, 885, 901, 827], [807, 831, 905, 889], [880, 908, 876, 810], [815, 889, 913, 885], [892, 916, 834, 818], [838, 920, 896, 822], [827, 901, 925, 843], [831, 847, 929, 905], [916, 932, 850, 834], [854, 936, 920, 838], [843, 925, 941, 859], [847, 863, 945, 929], [367, 1, 368], [859, 941, 936, 854], [357, 1, 358], [908, 958, 892, 876], [896, 962, 908, 880], [885, 913, 967, 901], [889, 905, 971, 913], [958, 974, 916, 892], [920, 978, 962, 896], [901, 967, 983, 925], [905, 929, 987, 971], [962, 990, 958, 908], [913, 971, 995, 967], [974, 998, 932, 916], [936, 1002, 978, 920], [925, 983, 1007, 941], [929, 945, 1011, 987], [366, 1, 367], [941, 1007, 1002, 936], [358, 1, 359], [990, 1024, 974, 958], [978, 1028, 990, 962], [967, 995, 1033, 983], [971, 987, 1037, 995], [1024, 1040, 998, 974], [1002, 1044, 1028, 978], [983, 1033, 1049, 1007], [987, 1011, 1053, 1037], [365, 1, 366], [1007, 1049, 1044, 1002], [359, 1, 360], [1028, 1066, 1024, 990], [995, 1037, 1071, 1033], [1066, 1074, 1040, 1024], [1044, 1078, 1066, 1028], [1033, 1071, 1083, 1049], [1037, 1053, 1087, 1071], [364, 1, 365], [1049, 1083, 1078, 1044], [360, 1, 361], [1078, 1100, 1074, 1066], [1071, 1087, 1105, 1083], [363, 1, 364], [1083, 1105, 1100, 1078], [361, 1, 362], [362, 1, 363]]
Define a 3D model of level01_luan with 203 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of level01_luan! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, 7.874, 7.398), (0.0, 9.972, 7.909), (0.489, 9.972, 8.32), (0.489, 7.874, 7.737), (0.0, 7.874, 7.398), (0.0, 8.006, 6.214), (0.0, 9.984, 6.332), (0.0, 9.972, 7.909), (0.0, 6.484, 7.359), (0.0, 7.874, 7.398), (0.489, 7.874, 7.737), (0.489, 6.484, 7.674), (0.0, 6.484, 7.359), (0.0, 6.631, 6.043), (0.0, 8.006, 6.214), (0.0, 7.874, 7.398), (0.0, 5.222, 7.28), (0.0, 6.484, 7.359), (0.489, 6.484, 7.674), (0.489, 5.222, 7.583), (0.0, 5.222, 7.28), (0.0, 5.53, 5.912), (0.0, 6.631, 6.043), (0.0, 6.484, 7.359), (0.0, -0.746, 7.251), (0.0, 0.371, 6.681), (0.489, 0.415, 6.966), (0.489, -0.735, 7.506), (0.0, -0.746, 7.251), (0.0, -0.239, 5.652), (0.0, 0.474, 5.346), (0.0, 0.371, 6.681), (0.0, 4.212, 7.07), (0.0, 5.222, 7.28), (0.489, 5.222, 7.583), (0.489, 4.135, 7.41), (0.0, 4.212, 7.07), (0.0, 4.816, 5.767), (0.0, 5.53, 5.912), (0.0, 5.222, 7.28), (0.0, -1.603, 6.766), (0.0, -0.746, 7.251), (0.489, -0.735, 7.506), (0.489, -1.745, 6.997), (0.0, -1.603, 6.766), (0.0, -0.863, 5.296), 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2.384, -1.707), (0.489, 2.525, -1.498), (0.489, 3.062, -1.057), (0.489, 2.905, -0.201), (0.489, 2.429, -0.504), (-0.0, -6.365, -1.619), (0.0, -7.313, 0.774), (0.0, -8.558, 0.208), (-0.0, -7.994, -2.106), (-0.0, -6.365, -1.619), (-0.0, -5.755, -4.125), (-0.0, -4.411, -3.193), (-0.0, -5.216, -1.299), (0.489, 0.899, -1.628), (0.489, 0.41, -2.641), (0.18, 0.662, -2.637), (0.18, 1.06, -1.813), (0.489, 3.304, -1.734), (0.489, 3.062, -1.057), (0.489, 2.525, -1.498), (0.489, 2.797, -2.219), (0.489, 3.304, -1.734), (0.489, 4.086, -2.47), (0.489, 4.726, -2.116), (0.489, 3.982, -1.23), (-0.0, -7.994, -2.106), (0.0, -8.558, 0.208), (-0.0, -9.325, -0.708), (-0.0, -9.545, -2.287), (0.489, 2.797, -2.219), (0.489, 2.525, -1.498), (0.18, 2.384, -1.707), (0.18, 2.605, -2.293), (0.489, 2.797, -2.219), (0.489, 3.383, -2.684), (0.489, 4.086, -2.47), (0.489, 3.304, -1.734), (-0.0, -3.469, -2.281), (-0.0, -4.411, -3.193), (0.489, -4.152, -3.579), (0.489, -3.248, -2.672), (-0.0, -9.545, -2.287), (-0.0, -9.325, -0.708), (0.489, -9.655, -0.509), (0.489, -9.969, -2.338), (0.489, -1.308, -2.373), (0.489, -2.363, -3.978), (0.489, -0.445, -5.715), (0.489, -0.727, -3.69), (0.489, -0.175, -2.48), (0.489, -0.727, -3.69), (0.489, 0.19, -4.114), (0.489, 0.41, -2.641), (0.489, 0.41, -2.641), (0.489, 0.19, -4.114), (0.18, 0.483, -3.836), (0.18, 0.662, -2.637), (0.489, -3.248, -2.672), (0.489, -4.152, -3.579), (0.489, -3.852, -5.262), (0.489, -2.363, -3.978), (0.489, 3.383, -2.684), (0.489, 2.797, -2.219), (0.18, 2.605, -2.293), (0.18, 3.082, -2.673), (-0.0, -4.411, -3.193), (-0.0, -5.755, -4.125), (0.489, -5.589, -4.623), (0.489, -4.152, -3.579), (0.489, -4.152, -3.579), (0.489, -5.589, -4.623), (0.489, -5.44, -5.966), (0.489, -3.852, -5.262), (-0.0, -8.95, -3.661), (-0.0, -9.545, -2.287), (0.489, -9.969, -2.338), (0.489, -9.311, -4.029), (0.489, -0.727, -3.69), (0.489, -0.445, -5.715), (0.489, 0.313, -5.414), (0.489, 0.19, -4.114), (0.489, -2.363, -3.978), (0.489, -3.852, -5.262), (0.489, -3.122, -6.855), (0.489, -0.445, -5.715), (0.489, -9.311, -4.029), (0.489, -9.969, -2.338), (0.489, -10.651, -2.361), (0.489, -9.88, -4.637), (0.489, 0.19, -4.114), (0.489, 0.313, -5.414), (0.18, 0.583, -4.895), (0.18, 0.483, -3.836), (-0.0, -5.755, -4.125), (-0.0, -6.365, -1.619), (-0.0, -7.994, -2.106), (-0.0, -7.408, -4.487), (-0.0, -5.755, -4.125), (-0.0, -7.408, -4.487), (0.489, -7.42, -4.995), (0.489, -5.589, -4.623), (-0.0, -7.408, -4.487), (-0.0, -7.994, -2.106), (-0.0, -9.545, -2.287), (-0.0, -8.95, -3.661), (-0.0, -7.408, -4.487), (-0.0, -8.95, -3.661), (0.489, -9.311, -4.029), (0.489, -7.42, -4.995), (0.489, 3.052, -4.509), (0.489, 3.383, -2.684), (0.18, 3.082, -2.673), (0.18, 2.813, -4.157), (0.489, 3.052, -4.509), (0.489, 3.789, -4.6), (0.489, 4.086, -2.47), (0.489, 3.383, -2.684), (0.489, 3.789, -4.6), (0.489, 4.484, -4.731), (0.489, 4.726, -2.116), (0.489, 4.086, -2.47), (0.489, -5.589, -4.623), (0.489, -7.42, -4.995), (0.489, -7.8, -6.149), (0.489, -5.44, -5.966), (0.489, -9.88, -4.637), (0.489, -10.651, -2.361), (0.489, -10.809, -3.538), (0.489, -10.038, -5.814), (0.489, -7.42, -4.995), (0.489, -9.311, -4.029), (0.489, -9.88, -4.637), (0.489, -7.8, -6.149), (0.489, -3.852, -5.262), (0.489, -5.44, -5.966), (0.489, -4.872, -7.624), (0.489, -3.122, -6.855), (0.489, 0.313, -5.414), (0.489, 1.468, -6.184), (0.18, 1.523, -5.521), (0.18, 0.583, -4.895), (0.489, 2.532, -5.618), (0.489, 3.052, -4.509), (0.18, 2.813, -4.157), (0.18, 2.389, -5.06), (0.489, 2.532, -5.618), (0.489, 3.432, -6.124), (0.489, 3.789, -4.6), (0.489, 3.052, -4.509), (0.489, -0.445, -5.715), (0.489, 1.149, -6.906), (0.489, 1.468, -6.184), (0.489, 0.313, -5.414), (0.489, -10.038, -5.814), (0.489, -10.809, -3.538), (0.489, -11.137, -4.708), (0.489, -10.366, -6.985), (0.489, -5.44, -5.966), (0.489, -7.8, -6.149), (0.489, -7.46, -7.123), (0.489, -4.872, -7.624), (0.489, 3.432, -6.124), (0.489, 1.149, -6.906), (0.489, 0.799, -8.354), (0.489, 4.285, -6.852), (0.489, -7.8, -6.149), (0.489, -9.88, -4.637), (0.489, -10.038, -5.814), (0.489, -7.46, -7.123), (0.489, 1.468, -6.184), (0.489, 2.532, -5.618), (0.18, 2.389, -5.06), (0.18, 1.523, -5.521), (0.489, 1.468, -6.184), (0.489, 1.149, -6.906), (0.489, 3.432, -6.124), (0.489, 2.532, -5.618), (0.489, 4.285, -6.852), (0.489, 4.484, -4.731), (0.489, 3.789, -4.6), (0.489, 3.432, -6.124), (0.489, -3.122, -6.855), (0.489, -4.872, -7.624), (0.489, -4.612, -8.863), (0.489, -2.861, -8.093), (0.489, -10.366, -6.985), (0.489, -11.137, -4.708), (0.489, -11.137, -4.708), (0.489, -10.366, -6.985), (0.489, -7.46, -7.123), (0.489, -10.038, -5.814), (0.489, -10.366, -6.985), (0.489, -7.2, -8.361), (0.489, -4.872, -7.624), (0.489, -7.46, -7.123), (0.489, -7.2, -8.361), (0.489, -4.612, -8.863), (0.489, -2.861, -8.093), (0.489, 0.799, -8.354), (0.489, 1.149, -6.906), (0.489, -0.445, -5.715), (0.489, -3.122, -6.855)] faces = [[0, 1, 2, 3], [0, 5, 6, 1], [8, 0, 3, 11], [8, 13, 5, 0], [16, 8, 11, 19], [16, 21, 13, 8], [24, 25, 26, 27], [24, 29, 30, 25], [32, 16, 19, 35], [32, 37, 21, 16], [40, 24, 27, 43], [40, 45, 29, 24], [25, 49, 50, 26], [25, 30, 54, 49], [56, 32, 35, 59], [56, 61, 37, 32], [5, 65, 66, 6], [68, 56, 59, 71], [68, 73, 61, 56], [13, 77, 65, 5], [21, 81, 77, 13], [84, 68, 71, 87], [84, 89, 73, 68], [37, 93, 81, 21], [96, 40, 43, 99], [96, 101, 45, 40], [49, 105, 106, 50], [49, 54, 110, 105], [29, 113, 114, 30], [116, 84, 87, 119], [116, 121, 89, 84], [105, 116, 119, 106], [105, 110, 121, 116], [30, 114, 134, 54], [45, 137, 113, 29], [61, 141, 93, 37], [65, 77, 146, 147], [54, 134, 150, 110], [66, 65, 147, 155], [77, 81, 158, 146], [147, 146, 162, 163], [110, 150, 166, 121], [73, 169, 141, 61], [81, 93, 174, 158], [93, 141, 178, 174], [146, 158, 182, 162], [155, 147, 163, 187], [121, 166, 190, 89], [89, 190, 169, 73], [158, 174, 198, 182], [101, 201, 137, 45], [174, 178, 206, 198], [114, 113, 210, 211], [141, 169, 214, 178], [134, 114, 211, 219], [113, 137, 222, 210], [178, 214, 226, 206], [137, 201, 230, 222], [232, 96, 99, 235], [232, 237, 101, 96], [211, 210, 242, 243], [210, 222, 246, 242], [150, 134, 219, 251], [219, 211, 243, 255], [222, 230, 258, 246], [201, 261, 262, 230], [237, 261, 201, 101], [251, 219, 255, 271], [163, 162, 274, 275], [230, 262, 278, 258], [162, 182, 282, 274], [187, 163, 275, 287], [261, 289, 290, 262], [243, 242, 246, 258], [166, 150, 251, 299], [262, 290, 302, 278], [169, 190, 306, 214], [182, 198, 310, 282], [312, 232, 235, 315], [312, 317, 237, 232], [214, 306, 322, 226], [198, 206, 326, 310], [299, 251, 271, 331], [258, 278, 255, 243], [190, 166, 299, 306], [275, 274, 342, 343], [317, 289, 261, 237], [274, 282, 350, 342], [306, 299, 331, 322], [287, 275, 343, 359], [282, 310, 362, 350], [289, 365, 366, 290], [290, 366, 370, 302], [372, 312, 315, 375], [372, 377, 317, 312], [310, 326, 382, 362], [206, 226, 386, 326], [377, 365, 289, 317], [392, 372, 375, 395], [392, 397, 377, 372], [342, 350, 402, 403], [326, 386, 406, 382], [322, 409, 386, 226], [331, 413, 414, 415], [331, 415, 409, 322], [343, 342, 403, 423], [302, 425, 426, 278], [350, 362, 430, 402], [362, 382, 434, 430], [359, 343, 423, 439], [426, 271, 255, 278], [426, 425, 446, 447], [365, 449, 450, 366], [452, 392, 395, 455], [452, 457, 397, 392], [366, 450, 462, 370], [386, 409, 466, 406], [468, 469, 470, 471], [468, 473, 474, 469], [469, 477, 478, 470], [469, 474, 482, 477], [409, 415, 486, 466], [397, 449, 365, 377], [413, 331, 271, 426], [413, 426, 447, 499], [477, 452, 455, 478], [477, 482, 457, 452], [447, 446, 510, 511], [425, 513, 514, 446], [516, 468, 471, 519], [415, 414, 522, 486], [499, 447, 511, 527], [406, 529, 434, 382], [466, 533, 529, 406], [370, 462, 538, 513], [449, 541, 542, 450], [457, 541, 449, 397], [511, 510, 550, 551, 552, 553, 554, 555, 556, 557, 558, 559, 560, 527], [414, 413, 499, 565], [446, 514, 550, 510], [450, 542, 572, 462], [565, 499, 527, 560], [486, 579, 533, 466], [582, 516, 519, 585], [482, 587, 541, 457], [462, 572, 592, 538], [579, 486, 522, 597], [541, 587, 600, 542], [474, 603, 587, 482], [513, 425, 302, 370], [513, 538, 612, 514], [542, 600, 616, 572], [618, 565, 560, 559], [618, 522, 414, 565], [473, 468, 516, 629], [473, 631, 603, 474], [514, 612, 551, 550], [597, 522, 618, 641], [597, 643, 644, 579], [629, 516, 582, 649], [641, 618, 559, 558], [641, 655, 643, 597], [587, 603, 660, 600], [649, 582, 585, 665], [572, 616, 668, 592], [538, 592, 672, 612], [612, 672, 552, 551], [600, 660, 680, 616], [655, 641, 558, 557], [603, 631, 688, 660], [660, 688, 692, 680], [694, 649, 665, 697], [592, 668, 700, 672], [616, 680, 704, 668], [697, 665, 708, 709], [672, 700, 553, 552], [631, 473, 629, 717], [631, 717, 720, 688], [717, 629, 649, 694], [717, 694, 697, 720], [730, 655, 557, 556], [730, 735, 643, 655], [735, 739, 644, 643], [688, 720, 744, 692], [709, 708, 748, 749], [720, 697, 709, 744], [680, 692, 756, 704], [700, 759, 554, 553], [762, 730, 556, 555], [762, 767, 735, 730], [668, 771, 759, 700], [749, 748, 776, 777], [692, 744, 780, 756], [767, 771, 784, 785], [744, 709, 749, 780], [759, 762, 555, 554], [759, 771, 767, 762], [785, 739, 735, 767], [704, 756, 804, 805], [777, 776, 776, 777], [780, 749, 777, 813], [756, 780, 813, 804], [805, 784, 771, 668, 704]]
Define a 3D model of child with 306 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of child! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.268, 1.041, 1.377), (-0.265, 1.073, 1.38), (-0.246, 1.074, 1.353), (-0.249, 1.042, 1.35), (-0.268, 1.041, 1.377), (-0.249, 1.042, 1.35), (-0.215, 1.031, 1.366), (-0.24, 1.03, 1.403), (-0.265, 1.073, 1.38), (-0.268, 1.041, 1.377), (-0.24, 1.03, 1.403), (-0.236, 1.074, 1.407), (-0.249, 1.042, 1.35), (-0.246, 1.074, 1.353), (-0.211, 1.075, 1.37), (-0.215, 1.031, 1.366), (-0.246, 1.074, 1.353), (-0.265, 1.073, 1.38), (-0.236, 1.074, 1.407), (-0.211, 1.075, 1.37), (-0.244, 0.969, 1.377), (-0.232, 0.939, 1.373), (-0.206, 0.94, 1.398), (-0.222, 0.98, 1.403), (-0.24, 1.03, 1.403), (-0.215, 1.031, 1.366), (-0.176, 1.02, 1.385), (-0.208, 1.018, 1.432), (-0.236, 1.074, 1.407), (-0.24, 1.03, 1.403), (-0.208, 1.018, 1.432), (-0.203, 1.075, 1.437), (-0.232, 0.939, 1.373), (-0.244, 0.969, 1.377), (-0.227, 0.979, 1.351), (-0.215, 0.949, 1.347), (-0.232, 0.939, 1.373), (-0.215, 0.949, 1.347), (-0.183, 0.953, 1.363), (-0.206, 0.94, 1.398), (-0.229, 1.147, 1.418), (-0.216, 1.137, 1.39), 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(2.166, 1.075, 1.437), (2.139, 1.02, 1.385), (2.083, 1.018, 1.414), (2.08, 1.071, 1.427), (2.134, 1.076, 1.39), (2.14, 0.941, 1.427), (2.084, 0.946, 1.479), (2.043, 0.972, 1.417), (2.109, 0.958, 1.382), (2.145, 1.111, 1.468), (2.107, 1.077, 1.499), (2.08, 1.071, 1.427), (2.121, 1.094, 1.419), (2.146, 0.953, 1.363), (2.109, 0.958, 1.382), (2.13, 1.011, 1.389), (2.162, 0.994, 1.369), (2.15, 1.168, 1.438), (2.118, 1.161, 1.464), (2.145, 1.111, 1.468), (2.171, 1.13, 1.441), (2.152, 1.117, 1.404), (2.121, 1.094, 1.419), (2.094, 1.144, 1.415), (2.132, 1.156, 1.401), (2.16, 0.993, 1.434), (2.116, 1.006, 1.483), (2.084, 0.946, 1.479), (2.14, 0.941, 1.427), (2.162, 0.994, 1.369), (2.13, 1.011, 1.389), (2.16, 0.993, 1.434), (2.186, 0.98, 1.403), (2.164, 1.166, 1.388), (2.132, 1.156, 1.401), (2.15, 1.168, 1.438), (2.178, 1.175, 1.416), (2.166, 1.075, 1.437), (2.107, 1.077, 1.499), (2.116, 1.006, 1.483), (2.171, 1.018, 1.432), (2.17, 0.94, 1.398), (2.14, 0.941, 1.427), (2.109, 0.958, 1.382), (2.146, 0.953, 1.363), (2.171, 1.018, 1.432), (2.116, 1.006, 1.483), (2.083, 1.018, 1.414), (2.139, 1.02, 1.385), (2.171, 1.13, 1.441), (2.145, 1.111, 1.468), (2.121, 1.094, 1.419), (2.152, 1.117, 1.404), (2.175, 1.075, 1.37), (2.134, 1.076, 1.39), (2.166, 1.075, 1.437), (2.2, 1.074, 1.407), (2.178, 0.949, 1.347), (2.146, 0.953, 1.363), (2.162, 0.994, 1.369), (2.19, 0.979, 1.351), (2.178, 1.175, 1.416), (2.15, 1.168, 1.438), (2.171, 1.13, 1.441), (2.193, 1.147, 1.418), (2.179, 1.031, 1.366), (2.139, 1.02, 1.385), (2.134, 1.076, 1.39), (2.175, 1.075, 1.37), (2.179, 1.137, 1.39), (2.152, 1.117, 1.404), (2.132, 1.156, 1.401), (2.164, 1.166, 1.388), (2.186, 0.98, 1.403), (2.16, 0.993, 1.434), (2.14, 0.941, 1.427), (2.17, 0.94, 1.398), (2.19, 0.979, 1.351), (2.162, 0.994, 1.369), (2.186, 0.98, 1.403), (2.207, 0.969, 1.377), (2.193, 1.147, 1.418), (2.171, 1.13, 1.441), (2.152, 1.117, 1.404), (2.179, 1.137, 1.39), (2.193, 1.147, 1.418), (2.179, 1.137, 1.39), (2.164, 1.166, 1.388), (2.178, 1.175, 1.416), (2.196, 0.939, 1.373), (2.17, 0.94, 1.398), (2.146, 0.953, 1.363), (2.178, 0.949, 1.347), (2.196, 0.939, 1.373), (2.178, 0.949, 1.347), (2.19, 0.979, 1.351), (2.207, 0.969, 1.377), (2.2, 1.074, 1.407), (2.166, 1.075, 1.437), (2.171, 1.018, 1.432), (2.203, 1.03, 1.403), (2.203, 1.03, 1.403), (2.171, 1.018, 1.432), (2.139, 1.02, 1.385), (2.179, 1.031, 1.366), (2.207, 0.969, 1.377), (2.186, 0.98, 1.403), (2.17, 0.94, 1.398), (2.196, 0.939, 1.373), (2.21, 1.074, 1.353), (2.175, 1.075, 1.37), (2.2, 1.074, 1.407), (2.228, 1.073, 1.38), (2.213, 1.042, 1.35), (2.179, 1.031, 1.366), (2.175, 1.075, 1.37), (2.21, 1.074, 1.353), (2.228, 1.073, 1.38), (2.2, 1.074, 1.407), (2.203, 1.03, 1.403), (2.231, 1.041, 1.377), (2.231, 1.041, 1.377), (2.203, 1.03, 1.403), (2.179, 1.031, 1.366), (2.213, 1.042, 1.35), (2.231, 1.041, 1.377), (2.213, 1.042, 1.35), (2.21, 1.074, 1.353), (2.228, 1.073, 1.38)] faces = [[0, 1, 2, 3], [0, 3, 6, 7], [1, 0, 7, 11], [3, 2, 14, 6], [2, 1, 11, 14], [20, 21, 22, 23], [7, 6, 26, 27], [11, 7, 27, 31], [21, 20, 34, 35], [21, 35, 38, 22], [40, 41, 42, 43], [40, 45, 46, 41], [34, 20, 23, 51], [23, 22, 54, 55], [41, 46, 58, 42], [35, 34, 51, 38], [6, 14, 66, 26], [45, 40, 43, 71], [14, 11, 31, 66], [27, 26, 78, 79], [43, 42, 82, 83], [22, 38, 86, 54], [31, 27, 79, 91], [46, 45, 71, 58], [51, 23, 55, 99], [55, 54, 102, 79], [42, 58, 106, 82], [71, 43, 83, 111], [38, 51, 99, 86], [83, 82, 118, 91], [54, 86, 122, 102], [26, 66, 118, 78], [66, 31, 91, 118], [58, 71, 111, 106], [99, 55, 79, 78], [82, 106, 142, 118], [111, 83, 91, 147], [86, 99, 78, 122], [106, 111, 147, 142], [147, 157, 158, 142], [122, 161, 102], [142, 78, 118], [161, 167, 168, 102], [170, 171, 161, 122], [171, 175, 167, 161], [178, 179, 171, 170], [179, 183, 175, 171], [186, 178, 170, 189], [183, 179, 178, 186], [183, 186, 189, 175], [189, 170, 122, 201], [175, 189, 201, 167], [201, 78, 142, 158], [201, 122, 78], [201, 158, 215, 167], [167, 215, 168], [168, 91, 79, 102], [168, 215, 226, 227], [157, 147, 91, 168], [157, 168, 227, 235], [235, 227, 238, 239], [158, 157, 235, 243], [215, 158, 243, 226], [227, 226, 250, 238], [243, 235, 239, 255], [226, 243, 255, 250], [239, 238, 262, 263], [238, 250, 266, 262], [255, 239, 263, 271], [250, 255, 271, 266], [263, 262, 278, 279], [262, 266, 282, 278], [271, 263, 279, 287], [266, 271, 287, 282], [278, 282, 294, 295], [279, 278, 295, 299], [282, 287, 302, 294], [287, 279, 299, 302], [295, 294, 310, 311], [299, 295, 311, 315], [294, 302, 318, 310], [302, 299, 315, 318], [311, 310, 326, 327], [315, 311, 327, 331], [332, 333, 334, 335], [336, 337, 338, 339], [340, 341, 342, 343], [344, 345, 346, 347], [345, 344, 350, 351], [345, 351, 354, 346], [337, 357, 358, 338], [333, 361, 362, 334], [341, 365, 366, 342], [335, 334, 370, 371], [347, 346, 341, 340], [339, 338, 333, 332], [343, 342, 382, 383], [346, 354, 365, 341], [388, 389, 337, 336], [338, 358, 361, 333], [389, 397, 357, 337], [342, 366, 402, 382], [310, 318, 406, 326], [406, 331, 410, 411], [406, 411, 414, 415], [318, 315, 331, 406], [383, 382, 389, 388], [382, 402, 397, 389], [428, 415, 371, 370], [415, 414, 434, 371], [327, 326, 438, 439], [327, 441, 442, 331], [331, 442, 446, 410], [326, 406, 415, 428], [452, 453, 454, 455], [456, 457, 453, 452], [454, 461, 462, 463], [453, 465, 461, 454], [457, 469, 465, 453], [472, 383, 388, 475], [402, 472, 475, 397], [480, 343, 383, 472], [484, 347, 340, 487], [475, 388, 336, 491], [366, 480, 472, 402], [354, 484, 487, 365], [397, 475, 491, 357], [504, 339, 332, 507], [358, 504, 507, 361], [487, 340, 343, 480], [350, 344, 347, 484], [351, 350, 484, 354], [365, 487, 480, 366], [491, 336, 339, 504], [357, 491, 504, 358], [455, 454, 463, 539], [507, 332, 335, 543], [361, 507, 543, 362], [539, 463, 442, 441], [463, 462, 446, 442], [556, 557, 457, 456], [557, 561, 469, 457], [564, 428, 370, 567], [564, 567, 570, 571], [572, 452, 455, 575], [572, 575, 578, 579], [580, 456, 452, 572], [580, 572, 579, 587], [575, 455, 539, 591], [575, 591, 594, 578], [438, 326, 428, 564], [438, 564, 571, 603], [439, 605, 441, 327], [439, 609, 610, 605], [612, 556, 456, 580], [612, 580, 587, 619], [362, 567, 370, 334], [362, 625, 570, 567], [591, 539, 441, 605], [591, 605, 610, 594], [561, 557, 556, 612], [561, 612, 619, 643], [543, 335, 371, 434], [543, 434, 650, 651], [619, 587, 654, 643], [643, 654, 469, 561], [594, 610, 662, 663], [663, 662, 446, 462], [668, 362, 543, 671], [671, 543, 651, 675], [578, 594, 663, 679], [680, 681, 682, 683], [683, 682, 686, 687], [688, 689, 690, 691], [692, 693, 694, 695], [695, 694, 698, 699], [691, 690, 702, 703], [681, 668, 671, 682], [682, 671, 675, 686], [712, 680, 683, 715], [693, 688, 691, 694], [689, 721, 722, 690], [715, 683, 687, 727], [694, 691, 703, 698], [690, 722, 734, 702], [721, 712, 715, 722], [722, 715, 727, 734], [587, 579, 746, 654], [679, 663, 462, 461], [746, 679, 461, 465], [654, 746, 465, 469], [579, 578, 679, 746], [603, 571, 766, 767], [609, 439, 438, 603], [609, 773, 662, 610], [773, 410, 446, 662], [571, 570, 650, 766], [766, 650, 434, 414], [788, 789, 712, 721], [734, 727, 789, 788], [796, 767, 773, 799], [767, 411, 410, 773], [767, 766, 414, 411], [808, 603, 767, 796], [812, 813, 668, 681], [789, 817, 680, 712], [820, 788, 721, 689], [824, 825, 688, 693], [686, 675, 813, 812], [727, 687, 817, 789], [702, 734, 788, 820], [698, 703, 825, 824], [813, 625, 362, 668], [651, 650, 570, 625], [825, 820, 689, 688], [817, 812, 681, 680], [860, 692, 695, 699], [860, 824, 693, 692], [699, 698, 824, 860], [703, 702, 820, 825], [687, 686, 812, 817], [675, 651, 625, 813], [799, 773, 609, 887], [887, 609, 603, 808], [892, 796, 799, 895], [896, 808, 796, 892], [895, 799, 887, 903], [903, 887, 808, 896], [908, 892, 895, 911], [912, 896, 892, 908], [911, 895, 903, 919], [919, 903, 896, 912], [924, 912, 908, 927], [927, 908, 911, 931], [932, 919, 912, 924], [931, 911, 919, 932], [940, 924, 927, 943], [943, 927, 931, 947], [948, 932, 924, 940], [947, 931, 932, 948], [956, 940, 943, 959], [959, 943, 947, 963], [964, 948, 940, 956], [968, 956, 959, 971], [971, 959, 963, 975], [963, 947, 948, 964], [980, 964, 956, 968], [980, 985, 986, 987], [975, 963, 964, 980], [975, 980, 987, 995], [996, 980, 968], [999, 971, 1001, 1002], [999, 996, 968, 971], [999, 1002, 1009], [1010, 996, 999, 1013], [1013, 999, 1009, 1017], [1018, 1010, 1013, 1021], [1018, 1021, 1024, 1025], [1021, 1013, 1017, 1024], [1025, 1031, 1010, 1018], [1024, 1017, 1031, 1025], [1031, 1039, 996, 1010], [1017, 1009, 1039, 1031], [1039, 985, 980, 996], [1001, 1051, 1002], [1009, 985, 1039], [995, 1001, 971, 975], [1060, 1001, 995, 1063], [1064, 1009, 1002, 1067], [1063, 995, 987, 1071], [1072, 1051, 1001, 1060], [1067, 1002, 986, 1079], [1080, 1060, 1063, 1083], [1084, 1051, 987, 1087], [1088, 1002, 1051, 1084], [1092, 985, 1009, 1064], [1071, 987, 1051, 1072], [1100, 1064, 1067, 1103], [1083, 1063, 1071, 1107], [1108, 1072, 1060, 1080], [1079, 986, 985, 1092], [1103, 1067, 1079, 1119], [1120, 1080, 1083, 1123], [1087, 987, 986, 1127], [1128, 1092, 1064, 1100], [1127, 986, 1002, 1088], [1107, 1071, 1072, 1108], [1140, 1084, 1087, 1143], [1144, 1100, 1103, 1147], [1123, 1083, 1107, 1151], [1152, 1088, 1084, 1140], [1156, 1108, 1080, 1120], [1119, 1079, 1092, 1128], [1147, 1103, 1119, 1167], [1151, 1107, 1108, 1156], [1151, 1156, 1120, 1123], [1176, 1128, 1100, 1144], [1176, 1144, 1147, 1167], [1143, 1087, 1127, 1187], [1187, 1127, 1088, 1152], [1167, 1119, 1128, 1176], [1196, 1140, 1143, 1199], [1200, 1152, 1140, 1196], [1199, 1143, 1187, 1207], [1207, 1187, 1152, 1200], [1207, 1200, 1196, 1199]]
Define a 3D model of bucketbge with 258 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of bucketbge! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, -0.996, 0.964), (0.0, -0.985, 0.97), (-0.192, -0.966, 0.97), (-0.194, -0.976, 0.964), (0.0, -0.985, 0.97), (0.192, -0.966, 0.97), (0.191, -0.953, 0.961), (0.0, -0.972, 0.961), (0.194, -0.976, 0.964), (0.192, -0.966, 0.97), (0.0, -0.985, 0.97), (0.0, -0.996, 0.964), (-0.194, -0.976, 0.964), (-0.192, -0.966, 0.97), (-0.377, -0.91, 0.97), (-0.381, -0.92, 0.964), (0.0, -0.972, 0.961), (0.191, -0.953, 0.961), (0.152, -0.758, -0.715), (0.0, -0.773, -0.715), (0.192, -0.966, 0.97), (0.377, -0.91, 0.97), (0.374, -0.898, 0.961), (0.191, -0.953, 0.961), (-0.192, -0.966, 0.97), (0.0, -0.985, 0.97), (0.0, -0.972, 0.961), (-0.191, -0.953, 0.961), (0.191, -0.953, 0.961), (0.374, -0.898, 0.961), (0.297, -0.714, -0.715), (0.152, -0.758, -0.715), (-0.191, -0.953, 0.961), (0.0, -0.972, 0.961), (0.0, -0.773, -0.715), (-0.152, -0.758, -0.715), (0.381, -0.92, 0.964), (0.377, -0.91, 0.97), (0.192, -0.966, 0.97), (0.194, -0.976, 0.964), (-0.381, -0.92, 0.964), (-0.377, -0.91, 0.97), (-0.547, 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0.828, 0.964), (-0.381, 0.92, 0.964), (-0.377, 0.91, 0.97), (-0.192, 0.966, 0.97), (-0.194, 0.976, 0.964), (0.191, 0.953, 0.961), (-0.0, 0.972, 0.961), (-0.0, 0.773, -0.715), (0.152, 0.758, -0.715), (-0.191, 0.953, 0.961), (-0.374, 0.898, 0.961), (-0.297, 0.714, -0.715), (-0.152, 0.758, -0.715), (0.192, 0.966, 0.97), (-0.0, 0.985, 0.97), (-0.0, 0.972, 0.961), (0.191, 0.953, 0.961), (-0.192, 0.966, 0.97), (-0.377, 0.91, 0.97), (-0.374, 0.898, 0.961), (-0.191, 0.953, 0.961), (-0.0, 0.972, 0.961), (-0.191, 0.953, 0.961), (-0.152, 0.758, -0.715), (-0.0, 0.773, -0.715), (0.194, 0.976, 0.964), (0.192, 0.966, 0.97), (0.377, 0.91, 0.97), (0.381, 0.92, 0.964), (-0.194, 0.976, 0.964), (-0.192, 0.966, 0.97), (-0.0, 0.985, 0.97), (-0.0, 0.996, 0.964), (-0.0, 0.985, 0.97), (-0.192, 0.966, 0.97), (-0.191, 0.953, 0.961), (-0.0, 0.972, 0.961), (-0.0, 0.996, 0.964), (-0.0, 0.985, 0.97), (0.192, 0.966, 0.97), (0.194, 0.976, 0.964)] faces = [[0, 1, 2, 3], [1, 5, 6, 7], [8, 5, 1, 0], [3, 2, 14, 15], [7, 6, 18, 19], [5, 21, 22, 6], [2, 1, 7, 27], [6, 22, 30, 18], [27, 7, 19, 35], [36, 21, 5, 8], [15, 14, 42, 43], [21, 45, 46, 22], [14, 2, 27, 51], [22, 46, 54, 30], [51, 27, 35, 59], [60, 45, 21, 36], [43, 42, 66, 67], [45, 69, 70, 46], [42, 14, 51, 75], [46, 70, 78, 54], [75, 51, 59, 83], [84, 0, 3, 87], [19, 18, 90, 91], [92, 8, 0, 84], [87, 3, 15, 99], [100, 84, 87, 103], [18, 30, 106, 90], [35, 19, 91, 111], [91, 90, 114, 115], [116, 92, 84, 100], [103, 87, 99, 123], [90, 106, 126, 114], [111, 91, 115, 131], [132, 36, 8, 92], [99, 15, 43, 139], [30, 54, 142, 106], [59, 35, 111, 147], [148, 69, 45, 60], [152, 132, 92, 116], [123, 99, 139, 159], [67, 66, 162, 163], [69, 165, 166, 70], [66, 42, 75, 171], [106, 142, 174, 126], [147, 111, 131, 179], [70, 166, 182, 78], [171, 75, 83, 187], [188, 60, 36, 132], [139, 43, 67, 195], [54, 78, 198, 142], [83, 59, 147, 203], [204, 188, 132, 152], [159, 139, 195, 211], [142, 198, 214, 174], [203, 147, 179, 219], [220, 100, 103, 223], [224, 116, 100, 220], [223, 103, 123, 231], [232, 152, 116, 224], [231, 123, 159, 239], [240, 148, 60, 188], [195, 67, 163, 247], [248, 165, 69, 148], [163, 162, 254, 255], [165, 257, 258, 166], [78, 182, 262, 198], [187, 83, 203, 267], [162, 66, 171, 271], [166, 258, 274, 182], [271, 171, 187, 279], [280, 240, 188, 204], [211, 195, 247, 287], [198, 262, 290, 214], [267, 203, 219, 295], [296, 204, 152, 232], [239, 159, 211, 303], [304, 280, 204, 296], [303, 211, 287, 311], [312, 248, 148, 240], [247, 163, 255, 319], [182, 274, 322, 262], [279, 187, 267, 327], [328, 312, 240, 280], [287, 247, 319, 335], [262, 322, 338, 290], [327, 267, 295, 343], [344, 257, 165, 248], [255, 254, 350, 351], [257, 353, 354, 258], [254, 162, 271, 359], [258, 354, 362, 274], [359, 271, 279, 367], [368, 328, 280, 304], [311, 287, 335, 375], [376, 344, 248, 312], [319, 255, 351, 383], [274, 362, 386, 322], [367, 279, 327, 391], [392, 376, 312, 328], [335, 319, 383, 399], [322, 386, 402, 338], [391, 327, 343, 407], [408, 392, 328, 368], [375, 335, 399, 415], [416, 353, 257, 344], [351, 350, 422, 423], [353, 425, 426, 354], [350, 254, 359, 431], [354, 426, 434, 362], [431, 359, 367, 439], [440, 416, 344, 376], [383, 351, 423, 447], [362, 434, 450, 386], [439, 367, 391, 455], [456, 440, 376, 392], [399, 383, 447, 463], [386, 450, 466, 402], [455, 391, 407, 471], [472, 456, 392, 408], [415, 399, 463, 479], [480, 425, 353, 416], [425, 485, 486, 426], [426, 486, 490, 434], [492, 480, 416, 440], [434, 490, 498, 450], [500, 492, 440, 456], [450, 498, 506, 466], [508, 500, 456, 472], [479, 463, 514, 515], [479, 515, 518, 519, 520, 521, 522, 523, 524, 525, 526, 527, 528, 529, 530, 531, 508, 472, 408, 368, 304, 296, 232, 224, 220, 223, 231, 239, 303, 311, 375, 415], [548, 455, 471, 551], [463, 447, 554, 514], [556, 439, 455, 548], [447, 423, 562, 554], [564, 431, 439, 556], [422, 350, 431, 564], [423, 422, 574, 562], [576, 551, 471, 407, 343, 295, 219, 179, 131, 115, 114, 126, 174, 214, 290, 338, 402, 466, 506, 595, 596, 597, 598, 599, 600, 601, 602, 603, 604, 605, 606, 607], [531, 609, 500, 508], [515, 514, 614, 518], [498, 617, 595, 506], [620, 548, 551, 576], [609, 625, 492, 500], [514, 554, 630, 614], [490, 633, 617, 498], [636, 556, 548, 620], [625, 641, 480, 492], [554, 562, 646, 630], [486, 649, 633, 490], [652, 564, 556, 636], [485, 657, 649, 486], [574, 422, 564, 652], [641, 485, 425, 480], [562, 574, 670, 646], [530, 673, 609, 531], [518, 614, 678, 519], [617, 681, 596, 595], [684, 620, 576, 607], [673, 689, 625, 609], [614, 630, 694, 678], [633, 697, 681, 617], [700, 636, 620, 684], [689, 705, 641, 625], [630, 646, 710, 694], [529, 713, 673, 530], [519, 678, 718, 520], [649, 721, 697, 633], [724, 652, 636, 700], [657, 729, 721, 649], [670, 574, 652, 724], [705, 657, 485, 641], [646, 670, 742, 710], [681, 745, 597, 596], [748, 684, 607, 606], [713, 753, 689, 673], [678, 694, 758, 718], [697, 761, 745, 681], [764, 700, 684, 748], [753, 769, 705, 689], [694, 710, 774, 758], [528, 777, 713, 529], [520, 718, 782, 521], [527, 785, 777, 528], [521, 782, 790, 522], [745, 793, 598, 597], [796, 748, 606, 605], [777, 801, 753, 713], [718, 758, 806, 782], [721, 809, 761, 697], [812, 724, 700, 764], [729, 817, 809, 721], [761, 821, 793, 745], [824, 764, 748, 796], [742, 670, 724, 812], [769, 729, 657, 705], [710, 742, 838, 774], [801, 841, 769, 753], [758, 774, 846, 806], [526, 849, 785, 527], [522, 790, 854, 523], [525, 857, 849, 526], [523, 854, 862, 524], [524, 862, 857, 525], [793, 869, 599, 598], [872, 796, 605, 604], [785, 877, 801, 777], [782, 806, 882, 790], [821, 885, 869, 793], [888, 824, 796, 872], [877, 893, 841, 801], [806, 846, 898, 882], [809, 901, 821, 761], [904, 812, 764, 824], [869, 909, 600, 599], [912, 872, 604, 603], [817, 917, 901, 809], [838, 742, 812, 904], [841, 817, 729, 769], [849, 929, 877, 785], [790, 882, 934, 854], [774, 838, 938, 846], [885, 941, 909, 869], [944, 888, 872, 912], [929, 949, 893, 877], [882, 898, 954, 934], [909, 957, 601, 600], [960, 912, 603, 602], [857, 965, 929, 849], [854, 934, 970, 862], [957, 960, 602, 601], [941, 977, 957, 909], [980, 944, 912, 960], [862, 970, 965, 857], [965, 989, 949, 929], [934, 954, 994, 970], [977, 980, 960, 957], [970, 994, 989, 965], [901, 1005, 885, 821], [1008, 904, 824, 888], [917, 1013, 1005, 901], [938, 838, 904, 1008], [893, 917, 817, 841], [846, 938, 1026, 898], [1005, 1029, 941, 885], [1032, 1008, 888, 944], [1013, 1037, 1029, 1005], [1026, 938, 1008, 1032], [949, 1013, 917, 893], [898, 1026, 1050, 954], [1029, 1053, 977, 941], [1056, 1032, 944, 980], [1037, 1061, 1053, 1029], [1050, 1026, 1032, 1056], [1053, 1056, 980, 977], [989, 1037, 1013, 949], [954, 1050, 1061, 994], [1061, 1050, 1056, 1053], [994, 1061, 1037, 989]]
Define a 3D model of prop-hedge with 366 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of prop-hedge! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-2.575, 0.004, 0.809), (-2.518, -0.697, 0.784), (-2.473, -0.743, 0.977), (-2.474, -0.0, 0.974), (-2.571, -0.009, -0.808), (-2.55, -0.674, -0.783), (-2.559, -0.686, -0.287), (-2.556, 0.004, -0.269), (-2.567, -2.775, 0.803), (-2.468, -2.989, 0.789), (-2.443, -2.932, 0.953), (-2.447, -2.822, 0.958), (-2.562, -1.374, -0.283), (-2.558, -2.091, -0.268), (-2.522, -2.11, 0.274), (-2.523, -1.378, 0.246), (-2.559, -0.686, -0.287), (-2.562, -1.374, -0.283), (-2.523, -1.378, 0.246), (-2.545, -0.707, 0.311), (-2.558, -2.091, -0.268), (-2.547, -2.797, -0.269), (-2.541, -2.763, 0.28), (-2.522, -2.11, 0.274), (-2.557, -1.384, -0.775), (-2.551, -2.098, -0.798), (-2.558, -2.091, -0.268), (-2.562, -1.374, -0.283), (-2.557, -1.384, -0.775), (-2.55, -0.674, -0.783), (-2.444, -0.714, -1.009), (-2.447, -1.398, -0.967), (-2.556, 0.004, -0.269), (-2.559, -0.686, -0.287), (-2.545, -0.707, 0.311), (-2.539, -0.042, 0.272), (-2.555, -2.107, 0.766), (-2.567, -2.775, 0.803), (-2.447, -2.822, 0.958), (-2.454, -2.075, 1.001), (-2.551, -2.098, -0.798), (-2.557, -1.384, -0.775), (-2.447, -1.398, -0.967), (-2.458, -2.099, -0.942), (-2.551, -2.098, -0.798), (-2.55, -2.799, -0.797), (-2.547, -2.797, -0.269), (-2.558, -2.091, -0.268), (-2.55, -2.799, -0.797), (-2.551, -2.098, -0.798), (-2.458, -2.099, -0.942), (-2.471, -2.768, -0.954), (-2.55, -2.799, -0.797), (-2.471, -2.768, -0.954), (-2.447, -2.958, -0.929), (-2.47, -2.95, -0.767), (-2.55, -0.674, -0.783), (-2.571, -0.009, -0.808), (-2.494, 0.022, -0.979), (-2.444, -0.714, -1.009), (-2.55, -0.674, -0.783), (-2.557, -1.384, -0.775), (-2.562, -1.374, -0.283), (-2.559, -0.686, -0.287), (-2.545, -0.707, 0.311), (-2.523, -1.378, 0.246), (-2.532, -1.373, 0.788), (-2.518, -0.697, 0.784), (-2.544, -0.007, -0.773), (-2.514, -0.708, -0.796), (-2.523, -0.715, -0.276), (-2.516, -0.012, -0.247), (-2.543, 0.003, 0.274), (-2.522, -0.693, 0.266), (-2.524, -0.678, 0.797), (-2.511, 0.014, 0.799), (-2.542, -2.785, -0.808), (-2.505, -2.072, -0.797), (-2.455, -2.104, -0.945), (-2.449, -2.791, -0.946), (-2.542, -2.785, -0.808), (-2.449, -2.791, -0.946), (-2.427, -2.923, -0.929), (-2.437, -2.934, -0.798), (-2.539, -0.042, 0.272), (-2.545, -0.707, 0.311), (-2.518, -0.697, 0.784), (-2.575, 0.004, 0.809), (-2.532, -1.373, 0.788), (-2.555, -2.107, 0.766), (-2.454, -2.075, 1.001), (-2.444, -1.395, 0.979), (-2.532, -1.387, 0.797), (-2.53, -2.087, 0.781), (-2.463, -2.095, 0.96), (-2.455, -1.404, 0.957), (-2.53, -2.087, 0.781), (-2.52, -2.788, 0.778), (-2.467, -2.796, 0.974), (-2.463, -2.095, 0.96), (-2.527, -2.107, 0.264), (-2.523, -2.795, 0.266), (-2.52, -2.788, 0.778), (-2.53, -2.087, 0.781), (-2.526, -1.396, 0.277), (-2.527, -2.107, 0.264), (-2.53, -2.087, 0.781), (-2.532, -1.387, 0.797), (-2.524, -0.678, 0.797), (-2.532, -1.387, 0.797), (-2.455, -1.404, 0.957), (-2.456, -0.69, 0.954), (-2.523, -0.715, -0.276), (-2.522, -1.4, -0.265), (-2.526, -1.396, 0.277), (-2.522, -0.693, 0.266), (-2.523, -1.378, 0.246), (-2.522, -2.11, 0.274), 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[604, 605, 507, 528], [608, 504, 507, 605], [612, 613, 492, 496], [553, 617, 618, 533], [620, 547, 521, 623], [567, 539, 626, 602], [628, 512, 504, 608], [628, 596, 484, 512], [582, 503, 638, 639], [640, 641, 520, 493], [561, 645, 646, 509], [648, 649, 477, 476], [503, 502, 654, 638], [597, 561, 441, 485], [509, 646, 662, 510], [539, 538, 666, 626], [668, 669, 489, 488], [669, 553, 357, 489], [533, 618, 678, 526], [583, 582, 639, 683], [649, 604, 528, 477], [641, 623, 521, 520], [538, 510, 662, 666], [696, 544, 547, 620], [696, 668, 488, 544], [613, 640, 493, 492], [502, 526, 678, 654], [712, 648, 476, 480], [645, 717, 718, 646], [646, 718, 722, 662], [724, 725, 648, 712], [728, 729, 597, 596], [732, 733, 623, 641], [736, 737, 669, 668], [603, 602, 742, 743], [617, 745, 746, 618], [748, 620, 623, 733], [752, 628, 608, 755], [752, 728, 596, 628], [729, 645, 561, 597], [654, 678, 766, 767], [639, 638, 770, 771], [638, 654, 767, 770], [776, 777, 605, 604], [725, 781, 649, 648], [784, 785, 640, 613], [666, 662, 722, 791], [792, 784, 613, 612], [683, 639, 771, 799], [626, 666, 791, 803], [785, 732, 641, 640], [781, 776, 604, 649], [812, 696, 620, 748], [812, 736, 668, 696], [618, 746, 766, 678], [737, 617, 553, 669], [755, 608, 605, 777], [602, 626, 803, 742], [836, 837, 777, 776], [803, 791, 842, 843], [770, 767, 846, 847], [848, 752, 755, 851], [848, 853, 728, 752], [856, 857, 737, 736], [745, 861, 862, 746], [864, 865, 732, 785], [767, 766, 870, 846], [872, 836, 776, 781], [865, 877, 733, 732], [718, 881, 882, 722], [742, 803, 843, 887], [888, 864, 785, 784], [771, 770, 847, 895], [791, 722, 882, 842], [857, 745, 617, 737], [904, 812, 748, 907], [904, 856, 736, 812], [717, 913, 881, 718], [743, 742, 887, 919], [920, 872, 781, 725], [907, 748, 733, 877], [746, 862, 870, 766], [932, 888, 784, 792], [799, 771, 895, 939], [853, 941, 729, 728], [944, 920, 725, 724], [851, 755, 777, 837], [941, 717, 645, 729], [956, 445, 444, 959], [960, 448, 445, 956], [964, 452, 448, 960], [968, 457, 452, 964], [465, 405, 457, 968], [465, 977, 978, 466], [466, 978, 982, 470], [475, 470, 982, 987], [882, 881, 990, 991], [992, 851, 837, 995], [996, 997, 998, 999], [996, 999, 1002, 1003], [870, 862, 1006, 1007], [1008, 1009, 888, 932], [1012, 1009, 1014, 1015], [1012, 997, 865, 864], [1020, 1021, 956, 959], [1021, 1020, 1026, 1027], [1021, 1027, 1030, 1031], [1031, 960, 956, 1021], [1036, 964, 960, 1031], [1036, 1031, 1030, 1043], [1036, 1045, 968, 964], [1045, 1036, 1043, 1051], [1045, 977, 465, 968], [977, 1045, 1051, 1059], [977, 1059, 1062, 978], [982, 978, 1062, 1067], [1003, 907, 877, 996], [1072, 1073, 1074, 1075], [1072, 861, 745, 857], [1080, 904, 907, 1003], [1080, 1003, 1002, 1087], [1080, 1073, 856, 904], [1009, 1008, 1094, 1014], [1009, 1012, 864, 888], [997, 996, 877, 865], [997, 1012, 1015, 998], [913, 1109, 1110, 1111], [913, 1111, 990, 881], [1116, 1117, 1118, 1119], [1116, 1121, 836, 872], [1073, 1072, 857, 856], [1073, 1080, 1087, 1074], [1132, 1133, 1134, 1135], [1132, 1109, 941, 853], [861, 1072, 1075, 1143], [861, 1143, 1006, 862], [1148, 1117, 920, 944], [1133, 848, 851, 992], [1133, 992, 1158, 1134], [1133, 1132, 853, 848], [1117, 1116, 872, 920], [1117, 1148, 1170, 1118], [995, 1121, 1174, 1175], [995, 1175, 1158, 992], [1121, 1116, 1119, 1174], [1121, 995, 837, 836], [1109, 913, 717, 941], [1109, 1132, 1135, 1110], [1110, 1135, 1198, 1199], [1075, 1074, 1202, 1203], [1027, 1026, 1206, 1207], [1051, 1043, 1207, 1211], [1059, 1051, 1211, 1215], [1067, 1217, 987, 982], [1220, 1221, 895, 847], [1224, 1220, 847, 846], [998, 1015, 1230, 1231], [1014, 1094, 1234, 1235], [1074, 1087, 1238, 1202], [1221, 1241, 939, 895], [1175, 1174, 1246, 1247], [1135, 1134, 1247, 1198], [1007, 1224, 846, 870], [1143, 1075, 1203, 1259], [999, 998, 1231, 1238], [1015, 1014, 1235, 1230], [1268, 1269, 887, 843], [1111, 1110, 1199, 1275], [991, 1277, 842, 882], [1174, 1119, 1282, 1246], [1277, 1268, 843, 842], [1269, 1289, 919, 887], [1207, 1043, 1030, 1027], [1296, 1211, 1207, 1206], [1300, 1215, 1211, 1296], [1215, 1067, 1062, 1059], [1215, 1300, 1217, 1067], [1119, 1118, 1314, 1282], [1316, 1317, 1318, 1319], [1118, 1170, 1322, 1314], [1324, 1259, 1203, 1327], [1324, 1329, 1220, 1224], [1319, 1318, 1230, 1235], [1259, 1007, 1006, 1143], [1259, 1324, 1224, 1007], [1344, 1316, 1319, 1347], [1238, 1087, 1002, 999], [1327, 1203, 1202, 1355], [1318, 1355, 1231, 1230], [1329, 1324, 1327, 1317], [1329, 1365, 1221, 1220], [1368, 1365, 1316, 1344], [1347, 1319, 1235, 1234], [1365, 1329, 1317, 1316], [1365, 1368, 1241, 1221], [1355, 1202, 1238, 1231], [1388, 1198, 1247, 1246], [1392, 1393, 1282, 1314], [1396, 1397, 1398, 1399], [1317, 1327, 1355, 1318], [1393, 1388, 1246, 1282], [1398, 1409, 1393, 1392], [1409, 1413, 1388, 1393], [1413, 1199, 1198, 1388], [1247, 1134, 1158, 1175], [1399, 1398, 1392, 1427], [1428, 1429, 1413, 1409], [1428, 1397, 1269, 1268], [1275, 991, 990, 1111], [1275, 1429, 1277, 991], [1429, 1428, 1268, 1277], [1429, 1275, 1199, 1413], [1427, 1392, 1314, 1322], [1397, 1396, 1289, 1269], [1397, 1428, 1409, 1398]]
Define a 3D model of move with 531 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of move! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.061, -0.812, 1.463), (-0.071, -0.802, 1.451), (-0.061, -0.793, 1.459), (-0.05, -0.803, 1.471), (-0.045, -0.764, 1.763), (-0.039, -0.754, 1.794), (-0.057, -0.751, 1.779), (-0.045, -0.764, 1.765), (-0.045, -0.764, 1.765), (-0.057, -0.751, 1.779), (-0.116, -0.74, 1.636), (-0.1, -0.754, 1.636), (0.032, -0.758, 1.766), (0.037, -0.748, 1.798), (-0.039, -0.754, 1.794), (-0.045, -0.764, 1.763), (-0.104, -0.756, 1.557), (-0.12, -0.741, 1.538), (-0.071, -0.802, 1.451), (-0.061, -0.812, 1.463), (-0.039, -0.754, 1.794), (-0.045, -0.736, 1.775), (-0.045, -0.736, 1.772), (-0.057, -0.751, 1.779), (-0.1, -0.754, 1.636), (-0.116, -0.74, 1.636), (-0.12, -0.741, 1.538), (-0.104, -0.756, 1.557), (-0.057, -0.751, 1.779), (-0.045, -0.736, 1.772), (-0.101, -0.725, 1.637), (-0.116, -0.74, 1.636), (-0.033, -0.749, 1.759), (-0.045, -0.764, 1.765), (-0.1, -0.754, 1.636), (-0.085, -0.739, 1.637), (0.037, -0.748, 1.798), (0.031, -0.73, 1.778), (-0.045, -0.736, 1.775), (-0.039, -0.754, 1.794), (0.102, -0.747, 1.698), (0.12, -0.737, 1.743), (0.037, -0.748, 1.798), (0.032, -0.758, 1.766), (-0.051, -0.746, 1.743), (-0.045, -0.764, 1.763), (-0.045, -0.764, 1.765), (-0.033, -0.749, 1.759), (0.072, -0.744, 0.194), (0.042, -0.717, 0.171), (0.065, -0.769, 0.149), (0.072, -0.744, 0.194), (0.158, -0.347, 0.575), (0.104, -0.331, 0.52), (0.042, -0.717, 0.171), (-0.088, -0.742, 1.569), (-0.104, -0.756, 1.557), (-0.061, -0.812, 1.463), (-0.05, -0.803, 1.471), (-0.12, -0.741, 1.538), (-0.104, -0.727, 1.551), (-0.061, -0.793, 1.459), (-0.071, -0.802, 1.451), (0.025, -0.74, 1.747), (0.032, -0.758, 1.766), (-0.045, -0.764, 1.763), (-0.051, -0.746, 1.743), (-0.116, -0.74, 1.636), (-0.101, -0.725, 1.637), (-0.104, -0.727, 1.551), (-0.12, -0.741, 1.538), (-0.085, -0.739, 1.637), (-0.1, -0.754, 1.636), (-0.104, -0.756, 1.557), (-0.088, -0.742, 1.569), (0.12, -0.737, 1.743), (0.107, -0.711, 1.726), (0.031, -0.73, 1.778), (0.037, -0.748, 1.798), (-0.045, -0.736, 1.772), (-0.033, -0.749, 1.759), (-0.085, -0.739, 1.637), (-0.101, -0.725, 1.637), (-0.045, -0.736, 1.775), (-0.051, -0.746, 1.743), (-0.033, -0.749, 1.759), (-0.045, -0.736, 1.772), (0.112, -0.734, 0.173), (0.072, -0.744, 0.194), (0.065, -0.769, 0.149), (0.112, -0.734, 0.173), (0.215, -0.358, 0.524), (0.158, -0.347, 0.575), (0.072, -0.744, 0.194), (0.031, -0.73, 1.778), (0.025, -0.74, 1.747), (-0.051, -0.746, 1.743), (-0.045, -0.736, 1.775), (-0.104, -0.727, 1.551), (-0.088, -0.742, 1.569), (-0.05, -0.803, 1.471), (-0.061, -0.793, 1.459), (-0.101, -0.725, 1.637), (-0.085, -0.739, 1.637), (-0.088, -0.742, 1.569), (-0.104, -0.727, 1.551), (0.146, -0.723, 1.56), (0.183, -0.711, 1.615), (0.12, -0.737, 1.743), (0.102, -0.747, 1.698), (0.088, -0.721, 1.681), (0.102, -0.747, 1.698), (0.032, -0.758, 1.766), (0.025, -0.74, 1.747), (0.042, -0.717, 0.171), (0.104, -0.331, 0.52), (0.109, -0.327, 0.414), (0.053, -0.681, 0.126), (0.183, -0.711, 1.615), (0.163, -0.675, 1.607), (0.107, -0.711, 1.726), (0.12, -0.737, 1.743), (0.107, -0.711, 1.726), (0.088, -0.721, 1.681), (0.025, -0.74, 1.747), (0.031, -0.73, 1.778), (0.094, -0.707, 0.135), (0.145, -0.696, 0.156), (0.08, -0.727, 0.193), (0.094, -0.707, 0.135), (0.137, -0.547, -0.059), (0.223, -0.519, -0.041), (0.145, -0.696, 0.156), (0.039, -0.699, 0.129), (0.08, -0.727, 0.193), (0.034, -0.681, 0.145), (0.039, -0.699, 0.129), (0.094, -0.707, 0.135), (0.08, -0.727, 0.193), (0.039, -0.699, 0.129), (0.052, -0.524, -0.083), (0.137, -0.547, -0.059), (0.094, -0.707, 0.135), (0.122, -0.698, 0.129), (0.112, -0.734, 0.173), (0.065, -0.769, 0.149), (0.122, -0.698, 0.129), (0.22, -0.354, 0.418), (0.215, -0.358, 0.524), (0.112, -0.734, 0.173), (0.145, -0.696, 0.156), (0.141, -0.678, 0.171), (0.08, -0.727, 0.193), (0.145, -0.696, 0.156), (0.223, -0.519, -0.041), (0.223, -0.467, -0.047), (0.141, -0.678, 0.171), (0.113, -0.689, 1.415), (0.163, -0.674, 1.437), (0.183, -0.711, 1.615), (0.146, -0.723, 1.56), (0.126, -0.686, 1.553), (0.146, -0.723, 1.56), (0.102, -0.747, 1.698), (0.088, -0.721, 1.681), (0.053, -0.681, 0.126), (0.065, -0.769, 0.149), (0.042, -0.717, 0.171), (0.053, -0.681, 0.126), (0.093, -0.671, 0.105), (0.065, -0.769, 0.149), (0.053, -0.681, 0.126), (0.109, -0.327, 0.414), (0.167, -0.338, 0.363), (0.093, -0.671, 0.105), (0.034, -0.681, 0.145), (0.052, -0.472, -0.089), (0.052, -0.524, -0.083), (0.039, -0.699, 0.129), (0.141, -0.678, 0.171), (0.085, -0.67, 0.166), (0.08, -0.727, 0.193), (0.141, -0.678, 0.171), (0.223, -0.467, -0.047), (0.137, -0.443, -0.071), (0.085, -0.67, 0.166), (0.163, -0.675, 1.607), (0.126, -0.686, 1.553), (0.088, -0.721, 1.681), (0.107, -0.711, 1.726), (0.163, -0.674, 1.437), (0.146, -0.633, 1.463), (0.163, -0.675, 1.607), (0.183, -0.711, 1.615), (0.093, -0.671, 0.105), (0.122, -0.698, 0.129), (0.065, -0.769, 0.149), (0.093, -0.671, 0.105), (0.167, -0.338, 0.363), (0.22, -0.354, 0.418), (0.122, -0.698, 0.129), (0.085, -0.67, 0.166), (0.034, -0.681, 0.145), (0.08, -0.727, 0.193), (0.085, -0.67, 0.166), (0.137, -0.443, -0.071), 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1402], [1786, 1787, 1788, 1789], [1702, 1736, 1417, 1341], [1665, 1707, 1747, 1717], [1798, 1786, 1800], [1798, 1802, 1787, 1786], [1789, 1800, 1786], [1789, 1809, 1800], [1789, 1788, 1813, 1809], [1815, 1696, 1506, 1505], [1819, 1798, 1800], [1819, 1823, 1802, 1798], [1809, 1827, 1800], [1809, 1813, 1831, 1827], [1638, 1665, 1717, 1656], [1837, 1458, 1454, 1750], [1837, 1750, 1688], [1827, 1819, 1800], [1827, 1831, 1823, 1819], [1555, 1554, 1697, 1854], [1555, 1854, 1815, 1505, 1508], [1736, 1566, 1402, 1417], [1763, 1648, 1601, 1867], [1763, 1688, 1685], [1763, 1867, 1688], [1707, 1736, 1702, 1747], [1854, 1697, 1696, 1815], [1605, 1546, 1480, 1479, 1661], [1867, 1601, 1458, 1837], [1867, 1837, 1688], [1788, 1787, 1896], [1813, 1788, 1896], [1787, 1802, 1896], [1831, 1813, 1896], [1823, 1831, 1896], [1823, 1896, 1802]]
Define a 3D model of tutbedna_c1 with 136 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of tutbedna_c1! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.045, 0.0, -0.302), (-1.045, 0.0, -0.19), (-0.999, 0.0, -0.19), (-0.999, 0.0, -0.302), (-1.045, -0.708, -0.302), (-1.045, 0.0, -0.302), (-0.999, 0.0, -0.302), (-0.999, -0.708, -0.302), (-1.045, 0.0, -0.19), (-1.045, -0.708, -0.19), (-0.999, -0.708, -0.19), (-0.999, 0.0, -0.19), (-1.045, -0.708, -0.19), (-1.045, -0.708, -0.302), (-0.999, -0.708, -0.302), (-0.999, -0.708, -0.19), (-1.045, -0.708, -0.19), (-1.045, 0.0, -0.19), (-1.045, 0.0, -0.302), (-1.045, -0.708, -0.302), (-1.045, -0.0, 0.164), (-1.045, -0.0, 0.276), (-0.999, -0.0, 0.276), (-0.999, -0.0, 0.164), (-1.045, -0.708, 0.164), (-1.045, -0.0, 0.164), (-0.999, -0.0, 0.164), (-0.999, -0.708, 0.164), (-1.045, -0.0, 0.276), (-1.045, -0.708, 0.276), (-0.999, -0.708, 0.276), (-0.999, -0.0, 0.276), (-1.045, -0.708, 0.276), (-1.045, -0.708, 0.164), (-0.999, -0.708, 0.164), (-0.999, -0.708, 0.276), (-1.045, -0.708, 0.276), (-1.045, -0.0, 0.276), (-1.045, -0.0, 0.164), (-1.045, -0.708, 0.164), (-1.031, -0.743, -0.541), (-1.031, -0.743, 0.493), (-1.031, -0.704, 0.493), (-1.031, -0.704, -0.541), (-1.031, -0.704, 0.493), (1.029, -0.704, 0.493), (1.029, -0.704, -0.541), (-1.031, -0.704, -0.541), (-1.031, -0.743, 0.493), (1.029, -0.743, 0.493), (1.029, -0.704, 0.493), (-1.031, -0.704, 0.493), (-1.001, 0.0, -0.512), (-1.001, -0.0, 0.488), (0.999, -0.0, 0.488), (-1.001, -0.708, -0.512), (-1.001, -0.708, 0.488), (-1.001, -0.0, 0.488), (-1.001, 0.0, -0.512), (-1.001, -0.708, 0.488), (-1.001, -0.708, -0.512), (-0.974, -0.708, -0.488), (-0.974, -0.708, 0.464), (-1.001, -0.708, 0.488), (-0.974, -0.708, 0.464), (0.492, -0.708, 0.464), (0.492, -0.708, 0.488), (-1.001, -0.708, 0.488), (0.492, -0.708, 0.488), (0.451, -0.623, 0.488), (0.298, -0.568, 0.488), (-0.304, -0.568, 0.488), (-0.229, -0.515, 0.488), (-0.013, -0.478, 0.488), (0.388, -0.436, 0.488), (0.077, -0.436, 0.488), (0.022, -0.377, 0.488), (-0.13, -0.348, 0.488), (-0.2, -0.304, 0.488), (-0.387, -0.304, 0.488), (-0.185, -0.224, 0.488), (0.009, -0.183, 0.488), (0.095, -0.156, 0.488), (-0.148, -0.156, 0.488), (-0.313, -0.093, 0.488), (-0.337, -0.049, 0.488), (-0.333, -0.0, 0.488), (-1.001, -0.0, 0.488), (-0.974, -0.023, -0.488), (0.972, -0.023, 0.464), (-0.974, -0.023, 0.464), (-0.974, -0.708, -0.488), (-1.001, -0.708, -0.512), (-0.382, -0.708, -0.512), (-0.382, -0.708, -0.488), (-0.974, -0.708, -0.488), (-0.974, -0.023, -0.488), (-0.974, -0.023, 0.464), (-0.974, -0.708, 0.464), (-0.974, -0.708, -0.488), (-0.382, -0.708, -0.488), (-0.365, -0.62, -0.488), (-0.212, -0.565, -0.488), (0.14, -0.565, -0.488), (0.226, -0.531, -0.488), (0.298, -0.483, -0.488), (0.192, -0.432, -0.488), (0.026, -0.432, -0.488), (-0.154, -0.373, -0.488), (-0.218, -0.293, -0.488), (-0.398, -0.293, -0.488), (-0.246, -0.232, -0.488), (-0.212, -0.205, -0.488), (-0.278, -0.142, -0.488), (-0.38, -0.142, -0.488), (-0.446, -0.09, -0.488), (-0.475, -0.023, -0.488), (-0.974, -0.023, -0.488), (-0.974, -0.708, 0.464), (-0.974, -0.023, 0.464), (-0.335, -0.023, 0.464), (-0.337, -0.049, 0.464), (-0.313, -0.093, 0.464), (-0.148, -0.156, 0.464), (0.095, -0.156, 0.464), (0.009, -0.183, 0.464), (-0.185, -0.224, 0.464), (-0.387, -0.304, 0.464), (-0.2, -0.304, 0.464), (-0.13, -0.348, 0.464), (0.022, -0.377, 0.464), (0.077, -0.436, 0.464), (0.388, -0.436, 0.464), (-0.013, -0.478, 0.464), (-0.229, -0.515, 0.464), (-0.304, -0.568, 0.464), (0.298, -0.568, 0.464), (0.451, -0.623, 0.464), (0.492, -0.708, 0.464), (-0.718, 0.0, -0.558), (-0.718, -0.708, -0.558), (-0.718, -0.708, -0.512), (-0.718, 0.0, -0.512), (-0.718, -0.708, -0.558), (-0.598, -0.708, -0.558), (-0.598, -0.708, -0.512), (-0.718, -0.708, -0.512), (-0.718, -0.708, -0.512), (-1.001, -0.708, -0.512), (-1.001, 0.0, -0.512), (-0.718, 0.0, -0.512), (-0.598, 0.0, -0.558), (-0.718, 0.0, -0.558), (-0.718, 0.0, -0.512), (-0.598, 0.0, -0.512), (-0.598, -0.708, -0.558), (-0.718, -0.708, -0.558), (-0.718, 0.0, -0.558), (-0.598, 0.0, -0.558), (-0.598, -0.708, -0.558), (-0.598, 0.0, -0.558), (-0.598, 0.0, -0.512), (-0.598, -0.708, -0.512), (-0.485, 0.0, -0.512), (-0.446, -0.09, -0.512), (-0.38, -0.142, -0.512), (-0.278, -0.142, -0.512), (-0.212, -0.205, -0.512), (-0.246, -0.232, -0.512), (-0.398, -0.293, -0.512), (-0.218, -0.293, -0.512), (-0.154, -0.373, -0.512), (0.026, -0.432, -0.512), (0.192, -0.432, -0.512), (0.298, -0.483, -0.512), (0.226, -0.531, -0.512), (0.14, -0.565, -0.512), (-0.212, -0.565, -0.512), (-0.365, -0.62, -0.512), (-0.382, -0.708, -0.512), (-0.598, -0.708, -0.512), (-0.598, 0.0, -0.512), (-0.475, -0.023, -0.488), (-0.446, -0.09, -0.488), (-0.38, -0.142, -0.488), (-0.278, -0.142, -0.488), (-0.212, -0.205, -0.488), (-0.246, -0.232, -0.488), (-0.398, -0.293, -0.488), (-0.218, -0.293, -0.488), (-0.154, -0.373, -0.488), (0.026, -0.432, -0.488), (0.192, -0.432, -0.488), (0.298, -0.483, -0.488), (0.226, -0.531, -0.488), (0.14, -0.565, -0.488), (-0.212, -0.565, -0.488), (-0.365, -0.62, -0.488), (-0.382, -0.708, -0.488), (0.972, -0.708, -0.488), (0.972, -0.023, -0.488), (-0.446, 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(-0.38, -0.142, -0.512), (-0.38, -0.142, -0.488), (-0.446, -0.09, -0.488), (-0.446, -0.09, -0.512), (-0.365, -0.62, -0.512), (-0.365, -0.62, -0.488), (-0.212, -0.565, -0.488), (-0.212, -0.565, -0.512), (-0.365, -0.62, -0.512), (-0.212, -0.565, -0.512), (-0.212, -0.565, -0.488), (-0.365, -0.62, -0.488), (-0.337, -0.049, 0.464), (-0.337, -0.049, 0.488), (-0.333, -0.0, 0.488), (-0.333, -0.0, 0.464), (-0.337, -0.049, 0.464), (-0.333, -0.0, 0.464), (-0.333, -0.0, 0.488), (-0.337, -0.049, 0.488), (-0.333, -0.0, 0.488), (-0.337, -0.049, 0.488), (-0.313, -0.093, 0.488), (-0.148, -0.156, 0.488), (0.095, -0.156, 0.488), (0.009, -0.183, 0.488), (-0.185, -0.224, 0.488), (-0.387, -0.304, 0.488), (-0.2, -0.304, 0.488), (-0.13, -0.348, 0.488), (0.022, -0.377, 0.488), (0.077, -0.436, 0.488), (0.388, -0.436, 0.488), (-0.013, -0.478, 0.488), (-0.229, -0.515, 0.488), (-0.304, -0.568, 0.488), (0.298, -0.568, 0.488), (0.451, -0.623, 0.488), (0.492, -0.708, 0.488), (0.999, -0.708, 0.488), (0.999, -0.0, 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0.488), (-0.185, -0.224, 0.488), (-0.154, -0.373, -0.512), (-0.218, -0.293, -0.512), (-0.218, -0.293, -0.488), (-0.154, -0.373, -0.488), (-0.154, -0.373, -0.512), (-0.154, -0.373, -0.488), (-0.218, -0.293, -0.488), (-0.218, -0.293, -0.512), (-0.148, -0.156, 0.464), (-0.313, -0.093, 0.464), (-0.313, -0.093, 0.488), (-0.148, -0.156, 0.488), (-0.148, -0.156, 0.464), (-0.148, -0.156, 0.488), (-0.313, -0.093, 0.488), (-0.313, -0.093, 0.464), (-0.13, -0.348, 0.464), (-0.2, -0.304, 0.464), (-0.2, -0.304, 0.488), (-0.13, -0.348, 0.488), (-0.13, -0.348, 0.464), (-0.13, -0.348, 0.488), (-0.2, -0.304, 0.488), (-0.2, -0.304, 0.464), (-0.013, -0.478, 0.464), (-0.013, -0.478, 0.488), (0.388, -0.436, 0.488), (0.388, -0.436, 0.464), (-0.013, -0.478, 0.464), (0.388, -0.436, 0.464), (0.388, -0.436, 0.488), (-0.013, -0.478, 0.488), (0.009, -0.183, 0.464), (0.009, -0.183, 0.488), (0.095, -0.156, 0.488), (0.095, -0.156, 0.464), (0.009, -0.183, 0.464), (0.095, -0.156, 0.464), (0.095, -0.156, 0.488), (0.009, -0.183, 0.488), (0.022, -0.377, 0.464), (-0.13, -0.348, 0.464), (-0.13, -0.348, 0.488), (0.022, -0.377, 0.488), (0.022, -0.377, 0.464), (0.022, -0.377, 0.488), (-0.13, -0.348, 0.488), (-0.13, -0.348, 0.464), (0.026, -0.432, -0.512), (-0.154, -0.373, -0.512), (-0.154, -0.373, -0.488), (0.026, -0.432, -0.488), (0.026, -0.432, -0.512), (0.026, -0.432, -0.488), (-0.154, -0.373, -0.488), (-0.154, -0.373, -0.512), (0.077, -0.436, 0.464), (0.022, -0.377, 0.464), (0.022, -0.377, 0.488), (0.077, -0.436, 0.488), (0.077, -0.436, 0.464), (0.077, -0.436, 0.488), (0.022, -0.377, 0.488), (0.022, -0.377, 0.464), (0.095, -0.156, 0.464), (-0.148, -0.156, 0.464), (-0.148, -0.156, 0.488), (0.095, -0.156, 0.488), (0.095, -0.156, 0.464), (0.095, -0.156, 0.488), (-0.148, -0.156, 0.488), (-0.148, -0.156, 0.464), (0.14, -0.565, -0.512), (0.14, -0.565, -0.488), (0.226, -0.531, -0.488), (0.226, -0.531, -0.512), (0.14, -0.565, -0.512), (0.226, -0.531, -0.512), (0.226, -0.531, -0.488), (0.14, -0.565, -0.488), (0.192, -0.432, -0.512), (0.026, -0.432, -0.512), (0.026, -0.432, -0.488), (0.192, -0.432, -0.488), (0.192, -0.432, -0.512), (0.192, -0.432, -0.488), (0.026, -0.432, -0.488), (0.026, -0.432, -0.512), (0.226, -0.531, -0.512), (0.226, -0.531, -0.488), (0.298, -0.483, -0.488), (0.298, -0.483, -0.512), (0.226, -0.531, -0.512), (0.298, -0.483, -0.512), (0.298, -0.483, -0.488), (0.226, -0.531, -0.488), (0.298, -0.483, -0.512), (0.192, -0.432, -0.512), (0.192, -0.432, -0.488), (0.298, -0.483, -0.488), (0.298, -0.483, -0.512), (0.298, -0.483, -0.488), (0.192, -0.432, -0.488), (0.192, -0.432, -0.512), (0.298, -0.568, 0.464), (-0.304, -0.568, 0.464), (-0.304, -0.568, 0.488), (0.298, -0.568, 0.488), (0.298, -0.568, 0.464), (0.298, -0.568, 0.488), (-0.304, -0.568, 0.488), (-0.304, -0.568, 0.464), (0.388, -0.436, 0.464), (0.077, -0.436, 0.464), (0.077, -0.436, 0.488), (0.388, -0.436, 0.488), (0.388, -0.436, 0.464), (0.388, -0.436, 0.488), (0.077, -0.436, 0.488), (0.077, -0.436, 0.464), (0.451, -0.623, 0.464), (0.298, -0.568, 0.464), (0.298, -0.568, 0.488), (0.451, -0.623, 0.488), (0.451, -0.623, 0.464), (0.451, -0.623, 0.488), (0.298, -0.568, 0.488), (0.298, -0.568, 0.464), (0.492, -0.708, 0.464), (0.451, -0.623, 0.464), (0.298, -0.568, 0.464), (-0.304, -0.568, 0.464), (-0.229, -0.515, 0.464), (-0.013, -0.478, 0.464), (0.388, -0.436, 0.464), (0.077, -0.436, 0.464), (0.022, -0.377, 0.464), (-0.13, -0.348, 0.464), (-0.2, -0.304, 0.464), (-0.387, -0.304, 0.464), (-0.185, -0.224, 0.464), (0.009, -0.183, 0.464), (0.095, -0.156, 0.464), (-0.148, -0.156, 0.464), (-0.313, -0.093, 0.464), (-0.337, -0.049, 0.464), (-0.335, -0.023, 0.464), (0.972, -0.023, 0.464), (0.972, -0.708, 0.464), (0.492, -0.708, 0.464), (0.451, -0.623, 0.464), (0.451, -0.623, 0.488), (0.492, -0.708, 0.488), (0.492, -0.708, 0.464), (0.492, -0.708, 0.488), (0.451, -0.623, 0.488), (0.451, -0.623, 0.464), (0.492, -0.708, 0.488), (0.492, -0.708, 0.464), (0.972, -0.708, 0.464), (0.999, -0.708, 0.488), (0.602, 0.0, -0.558), (0.602, -0.708, -0.558), (0.602, -0.708, -0.512), (0.602, 0.0, -0.512), (0.602, -0.708, -0.558), (0.602, 0.0, -0.558), (0.714, 0.0, -0.558), (0.714, -0.708, -0.558), (0.602, -0.708, -0.558), (0.714, -0.708, -0.558), (0.714, -0.708, -0.512), (0.602, -0.708, -0.512), (0.602, -0.708, -0.512), (-0.382, -0.708, -0.512), (-0.365, -0.62, -0.512), (-0.212, -0.565, -0.512), (0.14, -0.565, -0.512), (0.226, -0.531, -0.512), (0.298, -0.483, -0.512), (0.192, -0.432, -0.512), (0.026, -0.432, -0.512), (-0.154, -0.373, -0.512), (-0.218, -0.293, -0.512), (-0.398, -0.293, -0.512), (-0.246, -0.232, -0.512), (-0.212, -0.205, -0.512), (-0.278, -0.142, -0.512), (-0.38, -0.142, -0.512), (-0.446, -0.09, -0.512), (-0.485, 0.0, -0.512), (0.602, 0.0, -0.512), (0.714, 0.0, -0.558), (0.602, 0.0, -0.558), (0.602, 0.0, -0.512), (0.714, 0.0, -0.512), (0.714, -0.708, -0.558), (0.714, 0.0, -0.558), (0.714, 0.0, -0.512), (0.714, -0.708, -0.512), (0.714, 0.0, -0.512), (0.999, 0.0, -0.512), (0.999, -0.708, -0.512), (0.714, -0.708, -0.512), (0.972, -0.023, 0.464), (-0.974, -0.023, -0.488), (-0.704, -0.023, -0.488), (0.972, -0.023, 0.464), (-0.704, -0.023, -0.488), (-0.587, -0.023, -0.488), (0.972, -0.023, 0.464), (-0.587, -0.023, -0.488), (0.59, -0.023, -0.488), (0.972, -0.023, 0.464), (0.59, -0.023, -0.488), (0.7, -0.023, -0.488), (0.972, -0.023, 0.464), (0.7, -0.023, -0.488), (0.972, -0.023, -0.488), (0.972, -0.708, 0.464), (0.972, -0.708, -0.488), (0.999, -0.708, -0.512), (0.999, -0.708, 0.488), (0.972, -0.708, 0.464), (0.972, -0.023, 0.464), (0.972, -0.023, -0.488), (0.972, -0.708, -0.488), (0.999, -0.0, 0.488), (-0.718, 0.0, -0.512), (-1.001, 0.0, -0.512), (0.999, -0.0, 0.488), (-0.598, 0.0, -0.512), (-0.718, 0.0, -0.512), (0.999, -0.0, 0.488), (0.602, 0.0, -0.512), (-0.598, 0.0, -0.512), (0.999, -0.0, 0.488), (0.714, 0.0, -0.512), (0.602, 0.0, -0.512), (0.999, -0.0, 0.488), (0.999, 0.0, -0.512), (0.714, 0.0, -0.512), (0.999, -0.708, 0.488), (0.999, -0.708, -0.512), (0.999, 0.0, -0.512), (0.999, -0.0, 0.488), (1.029, -0.743, -0.541), (-1.031, -0.743, -0.541), (-1.031, -0.704, -0.541), (1.029, -0.704, -0.541), (1.029, -0.743, 0.493), (-1.031, -0.743, 0.493), (-1.031, -0.743, -0.541), (1.029, -0.743, -0.541), (1.029, -0.743, 0.493), (1.029, -0.743, -0.541), (1.029, -0.704, -0.541), (1.029, -0.704, 0.493), (1.045, 0.0, -0.302), (1.045, -0.708, -0.302), (0.999, -0.708, -0.302), (0.999, 0.0, -0.302), (1.045, -0.708, -0.302), (1.045, -0.708, -0.19), (0.999, -0.708, -0.19), (0.999, -0.708, -0.302), (1.045, 0.0, -0.19), (1.045, 0.0, -0.302), (0.999, 0.0, -0.302), (0.999, 0.0, -0.19), (1.045, 0.0, -0.19), (1.045, -0.708, -0.19), (1.045, -0.708, -0.302), (1.045, 0.0, -0.302), (1.045, -0.708, -0.19), (1.045, 0.0, -0.19), (0.999, 0.0, -0.19), (0.999, -0.708, -0.19), (1.045, -0.0, 0.164), (1.045, -0.708, 0.164), (0.999, -0.708, 0.164), (0.999, -0.0, 0.164), (1.045, -0.708, 0.164), (1.045, -0.708, 0.276), (0.999, -0.708, 0.276), (0.999, -0.708, 0.164), (1.045, -0.0, 0.276), (1.045, -0.0, 0.164), (0.999, -0.0, 0.164), (0.999, -0.0, 0.276), (1.045, -0.0, 0.276), (1.045, -0.708, 0.276), (1.045, -0.708, 0.164), (1.045, -0.0, 0.164), (1.045, -0.708, 0.276), (1.045, -0.0, 0.276), (0.999, -0.0, 0.276), (0.999, -0.708, 0.276)] faces = [[0, 1, 2, 3], [4, 0, 3, 7], [1, 9, 10, 2], [9, 4, 7, 10], [9, 1, 0, 4], [20, 21, 22, 23], [24, 20, 23, 27], [21, 29, 30, 22], [29, 24, 27, 30], [29, 21, 20, 24], [40, 41, 42, 43], [42, 45, 46, 43], [41, 49, 45, 42], [52, 53, 54], [55, 56, 53, 52], [56, 55, 61, 62], [56, 62, 65, 66], [56, 66, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 53], [88, 89, 90], [61, 55, 93, 94], [61, 88, 90, 62], [61, 94, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 88], [62, 90, 120, 121, 122, 123, 124, 125, 126, 127, 128, 129, 130, 131, 132, 133, 134, 135, 136, 137, 65], [139, 140, 141, 142], [140, 144, 145, 141], [141, 55, 52, 142], [151, 139, 142, 154], [144, 140, 139, 151], [144, 151, 154, 145], [163, 164, 165, 166, 167, 168, 169, 170, 171, 172, 173, 174, 175, 176, 177, 178, 93, 145, 154], [116, 115, 114, 113, 112, 111, 110, 109, 108, 107, 106, 105, 104, 103, 102, 101, 94, 199, 200], [164, 163, 203, 115], [164, 115, 203, 163], [169, 110, 111, 168], [169, 168, 111, 110], [127, 79, 80, 126], [127, 126, 80, 79], [93, 94, 101, 178], [93, 178, 101, 94], [94, 93, 235, 199], [165, 164, 115, 114], [165, 114, 115, 164], [178, 101, 102, 177], [178, 177, 102, 101], [121, 85, 86, 256], [121, 256, 86, 85], [86, 85, 84, 83, 82, 81, 80, 79, 78, 77, 76, 75, 74, 73, 72, 71, 70, 69, 66, 280, 54], [122, 121, 85, 84], [122, 84, 85, 121], [135, 71, 72, 134], [135, 134, 72, 71], [166, 165, 114, 113], [166, 113, 114, 165], [168, 111, 112, 167], [168, 167, 112, 111], [134, 72, 73, 133], [134, 133, 73, 72], [170, 169, 110, 109], [170, 109, 110, 169], [167, 166, 113, 112], [167, 112, 113, 166], [177, 102, 103, 176], [177, 176, 103, 102], [128, 127, 79, 78], [128, 78, 79, 127], [126, 80, 81, 125], [126, 125, 81, 80], [171, 170, 109, 108], [171, 108, 109, 170], [123, 122, 84, 83], [123, 83, 84, 122], [129, 128, 78, 77], [129, 77, 78, 128], [133, 73, 74, 132], [133, 132, 74, 73], [125, 81, 82, 124], [125, 124, 82, 81], [130, 129, 77, 76], [130, 76, 77, 129], [172, 171, 108, 107], [172, 107, 108, 171], [131, 130, 76, 75], [131, 75, 76, 130], [124, 123, 83, 82], [124, 82, 83, 123], [176, 103, 104, 175], [176, 175, 104, 103], [173, 172, 107, 106], [173, 106, 107, 172], [175, 104, 105, 174], [175, 174, 105, 104], [174, 173, 106, 105], [174, 105, 106, 173], [136, 135, 71, 70], [136, 70, 71, 135], [132, 131, 75, 74], [132, 74, 75, 131], [137, 136, 70, 69], [137, 69, 70, 136], [65, 137, 136, 135, 134, 133, 132, 131, 130, 129, 128, 127, 126, 125, 124, 123, 122, 121, 120, 89, 510], [65, 137, 69, 66], [65, 66, 69, 137], [66, 65, 510, 280], [523, 524, 525, 526], [524, 523, 529, 530], [524, 530, 533, 525], [525, 93, 178, 177, 176, 175, 174, 173, 172, 171, 170, 169, 168, 167, 166, 165, 164, 163, 526], [529, 523, 526, 557], [530, 529, 557, 533], [557, 563, 235, 533], [89, 88, 568], [89, 568, 571], [89, 571, 574], [89, 574, 577], [89, 577, 200], [510, 199, 235, 280], [510, 89, 200, 199], [54, 142, 52], [54, 154, 142], [54, 526, 154], [54, 557, 526], [54, 563, 557], [280, 235, 563, 54], [608, 40, 43, 46], [49, 41, 40, 608], [49, 608, 46, 45], [620, 621, 622, 623], [621, 625, 626, 622], [628, 620, 623, 631], [628, 625, 621, 620], [625, 628, 631, 626], [640, 641, 642, 643], [641, 645, 646, 642], [648, 640, 643, 651], [648, 645, 641, 640], [645, 648, 651, 646]]
Define a 3D model of hewie_bkp2 with 641 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of hewie_bkp2! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.183, -0.595, 2.335), (-1.579, -0.529, 2.523), (-1.584, -0.529, 2.511), (-1.187, -0.595, 2.323), (-1.187, -0.595, 2.323), (-1.584, -0.529, 2.511), (-1.588, -0.529, 2.498), (-1.194, -0.589, 2.297), (-0.809, -0.591, 2.18), (-1.187, -0.595, 2.323), (-1.194, -0.589, 2.297), (-0.815, -0.583, 2.148), (-0.734, -0.59, 2.594), (-1.087, -0.59, 2.657), (-1.183, -0.595, 2.335), (-0.807, -0.59, 2.193), (-0.807, -0.59, 2.193), (-1.183, -0.595, 2.335), (-1.187, -0.595, 2.323), (-0.809, -0.591, 2.18), (-1.087, -0.59, 2.657), (-1.524, -0.521, 2.68), (-1.579, -0.529, 2.523), (-1.183, -0.595, 2.335), (-1.194, -0.589, 2.297), (-1.588, -0.529, 2.498), (-1.665, -0.525, 2.283), (-1.321, -0.485, 1.85), (-0.815, -0.583, 2.148), (-1.194, -0.589, 2.297), (-1.321, -0.485, 1.85), (-0.911, -0.45, 1.61), (1.35, -0.579, 2.254), (1.626, -0.518, 2.544), (1.621, -0.519, 2.555), (1.345, -0.579, 2.266), (1.345, -0.579, 2.266), (1.621, -0.519, 2.555), (1.416, -0.531, 2.992), (1.151, -0.579, 2.778), (1.151, 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[1943, 1947, 1652, 1651], [1402, 1418, 1887, 1852], [1881, 1880, 1956, 1957], [1880, 1888, 1960, 1956], [1888, 1912, 1964, 1960], [1960, 1964, 1968, 1969], [1957, 1956, 1972, 1973], [1745, 1744, 1748, 1977], [1956, 1960, 1969, 1972], [1395, 1379, 1885, 1985], [1737, 1736, 1988, 1989], [1891, 1991, 1522, 1521], [1891, 1991, 1891, 1596], [1991, 1085, 1082, 1522], [2002, 1778, 1781, 1854], [1736, 2007, 2008, 1988], [1741, 1737, 1989, 2013], [1924, 1928, 1947, 1943], [1925, 1924, 1943, 1942], [1411, 1395, 1985, 1661], [1765, 1764, 1941, 2029], [1973, 1972, 1778, 2002], [1972, 1969, 1779, 1778], [1969, 1968, 1783, 1779], [1760, 1211, 1210, 1777], [1825, 2047, 2048, 1837], [1705, 1704, 2052, 2053], [1705, 2053, 1891, 1596], [1837, 2048, 2060, 1832], [1776, 1718, 1611, 1818], [1728, 2067, 2052, 1704], [1793, 2071, 2047, 1825], [1832, 2060, 2067, 1728], [2078, 1776, 1818, 1898], [1688, 2078, 1898, 1644], [2007, 1736, 1760, 2089], [2007, 2091, 2092, 2093], [2091, 2095, 2096, 2092], [2098, 1925, 1942, 2101], [1928, 2098, 2101, 1947], [2095, 1741, 2013, 2109], [2095, 2109, 2112, 2096], [2053, 1692, 1991, 1891], [1692, 1504, 1085, 1991], [1692, 2123, 2078, 1688], [2123, 1692, 2128, 2129], [2123, 2089, 1776, 2078], [2101, 1942, 1874, 2137], [1947, 2101, 2137, 1652], [2008, 2007, 2093, 2145], [2146, 1989, 1988, 2008], [2146, 2008, 2145, 2153], [2154, 1789, 1741, 2095], [2158, 1917, 1925, 2098], [1920, 2158, 2098, 1928], [2166, 1797, 1917, 2158], [1804, 2166, 2158, 1920], [2109, 2013, 1989, 2146], [2109, 2146, 2153, 2112], [1849, 2183, 2184, 1885], [2047, 2187, 2188, 2048], [2089, 1760, 1777, 1776], [2089, 2123, 2129, 2007], [2187, 2199, 2200, 2188], [2199, 2203, 2154, 2200], [2203, 1841, 1789, 2154], [2137, 1874, 1826, 2213], [1848, 2215, 2183, 1849], [2048, 2188, 2220, 2060], [2200, 2154, 2095, 2225], [2188, 2200, 2225, 2220], [2213, 1826, 1750, 2233], [2234, 1973, 2002, 2237], [2238, 2234, 2237, 2241], [1968, 2238, 2241, 1783], [1792, 1274, 1797, 2166], [1792, 2251, 2071, 1793], [1801, 1800, 2256, 2257], [1801, 1792, 2166, 1804], [1801, 2257, 2251, 1792], [1885, 2184, 2268, 1985], [2052, 2128, 1692, 2053], [2274, 1881, 1957, 2277], [2067, 2279, 2128, 2052], [2237, 2002, 1854, 2285], [1912, 2287, 2288, 1964], [2287, 2274, 2277, 2288], [2233, 1750, 1742, 2297], [1732, 2233, 2297, 1747], [2302, 2091, 2007, 2129], [2279, 2302, 2129, 2128], [2060, 2220, 2279, 2067], [2297, 1742, 1745, 1977], [1747, 2297, 1977, 1748], [1816, 1386, 1853, 2325], [2325, 1853, 1881, 2274], [2225, 2095, 2091, 2302], [2220, 2225, 2302, 2279], [2338, 2325, 2274, 2287], [1911, 2338, 2287, 1912], [1653, 2213, 2233, 1732], [1964, 2288, 2238, 1968], [2277, 1957, 1973, 2234], [2288, 2277, 2234, 2238], [2093, 2092, 2153, 2145], [2092, 2096, 2112, 2153], [2370, 1808, 1812, 2373], [2374, 2370, 2373, 2377], [2378, 2374, 2377, 2381], [2183, 2378, 2381, 2184], [1985, 2268, 2388, 1661], [2390, 1816, 2325, 2338], [1652, 2137, 2213, 1653], [2285, 1854, 1762, 2401], [2402, 2285, 2401, 2405], [1784, 2402, 2405, 1771], [2256, 1800, 1808, 2370], [1661, 2388, 1666, 1662], [2418, 2256, 2370, 2374], [2422, 2418, 2374, 2378], [2241, 2237, 2285, 2402], [1783, 2241, 2402, 1784], [2401, 1762, 1765, 2029], [2405, 2401, 2029, 1941], [1771, 2405, 1941, 1772], [2071, 2447, 2187, 2047], [2215, 2422, 2378, 2183], [2373, 1812, 1816, 2457], [2447, 2459, 2199, 2187], [2459, 2463, 2203, 2199], [2377, 2373, 2457, 2469], [2381, 2377, 2469, 2473], [1933, 2390, 2338, 1911], [2463, 1869, 1841, 2203], [2184, 2381, 2473, 2268], [2251, 2487, 2447, 2071], [2257, 2256, 2418, 2493], [2257, 2493, 2487, 2251], [2487, 2499, 2459, 2447], [2499, 2503, 2463, 2459], [2503, 1896, 1869, 2463], [2493, 2418, 2422, 2513], [2493, 2513, 2499, 2487], [2513, 2422, 2215, 2521], [2513, 2521, 2503, 2499], [2521, 1872, 1896, 2503], [2521, 2215, 1848, 1872], [2457, 1816, 2390, 2537], [2537, 2390, 1933, 1713], [2268, 2473, 2544, 2388], [2473, 2469, 2548, 2544], [2469, 2457, 2537, 2548], [2388, 2544, 1674, 1666], [2544, 2548, 1686, 1674], [2548, 2537, 1713, 1686]]
Define a 3D model of grid with 64 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of grid! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(214.238, -384.334, -182.939), (214.238, -384.334, -151.479), (214.213, -311.536, -151.479), (214.213, -311.536, -182.939), (214.238, -384.334, -132.939), (214.238, -384.334, -101.479), (214.213, -311.536, -101.479), (214.213, -311.536, -132.939), (214.238, -384.334, -82.939), (214.238, -384.334, -51.479), (214.213, -311.536, -51.479), (214.213, -311.536, -82.939), (214.238, -384.334, -32.939), (214.238, -384.334, -1.479), (214.213, -311.536, -1.479), (214.213, -311.536, -32.939), (214.238, -384.334, 17.061), (214.238, -384.334, 48.521), (214.213, -311.536, 48.521), (214.213, -311.536, 17.061), (214.238, -384.334, 67.061), (214.238, -384.334, 98.521), (214.213, -311.536, 98.521), (214.213, -311.536, 67.061), (214.238, -384.334, 117.061), (214.238, -384.334, 148.521), (214.213, -311.536, 148.521), (214.213, -311.536, 117.061), (214.238, -384.334, 167.061), (214.238, -384.334, 198.521), (214.213, -311.536, 198.521), (214.213, -311.536, 167.061), (214.242, -284.334, -182.939), (214.242, -284.334, -151.479), (214.216, -211.536, -151.479), (214.216, -211.536, -182.939), (214.242, -284.334, -132.939), (214.242, -284.334, -101.479), (214.216, -211.536, -101.479), (214.216, -211.536, -132.939), (214.242, -284.334, -82.939), (214.242, -284.334, -51.479), (214.216, -211.536, -51.479), (214.216, -211.536, -82.939), (214.242, -284.334, -32.939), (214.242, -284.334, -1.479), (214.216, -211.536, -1.479), (214.216, -211.536, -32.939), (214.242, -284.334, 17.061), (214.242, -284.334, 48.521), (214.216, -211.536, 48.521), (214.216, -211.536, 17.061), (214.242, -284.334, 67.061), (214.242, -284.334, 98.521), (214.216, -211.536, 98.521), (214.216, -211.536, 67.061), (214.242, -284.334, 117.061), (214.242, -284.334, 148.521), (214.216, -211.536, 148.521), (214.216, -211.536, 117.061), (214.242, -284.334, 167.061), (214.242, -284.334, 198.521), (214.216, -211.536, 198.521), (214.216, -211.536, 167.061), (214.245, -184.334, -182.939), (214.245, -184.334, -151.479), (214.22, -111.536, -151.479), (214.22, -111.536, -182.939), (214.245, -184.334, -132.939), (214.245, -184.334, -101.479), (214.22, -111.536, -101.479), (214.22, -111.536, -132.939), (214.245, -184.334, -82.939), (214.245, -184.334, -51.479), (214.22, -111.536, -51.479), (214.22, -111.536, -82.939), (214.245, -184.334, -32.939), (214.245, -184.334, -1.479), (214.22, -111.536, -1.479), (214.22, -111.536, -32.939), (214.245, -184.334, 17.061), (214.245, -184.334, 48.521), (214.22, -111.536, 48.521), (214.22, -111.536, 17.061), (214.245, -184.334, 67.061), (214.245, -184.334, 98.521), (214.22, -111.536, 98.521), (214.22, -111.536, 67.061), (214.245, -184.334, 117.061), (214.245, -184.334, 148.521), (214.22, -111.536, 148.521), (214.22, -111.536, 117.061), (214.245, -184.334, 167.061), (214.245, -184.334, 198.521), (214.22, -111.536, 198.521), (214.22, -111.536, 167.061), (214.249, -84.334, -182.939), (214.249, -84.334, -151.479), (214.223, -11.536, -151.479), (214.223, -11.536, -182.939), (214.249, -84.334, -132.939), (214.249, -84.334, -101.479), (214.223, -11.536, -101.479), (214.223, -11.536, -132.939), (214.249, -84.334, -82.939), (214.249, -84.334, -51.479), (214.223, -11.536, -51.479), (214.223, -11.536, -82.939), (214.249, -84.334, -32.939), (214.249, -84.334, -1.479), (214.223, -11.536, -1.479), (214.223, -11.536, -32.939), (214.249, -84.334, 17.061), (214.249, -84.334, 48.521), (214.223, -11.536, 48.521), (214.223, -11.536, 17.061), (214.249, -84.334, 67.061), (214.249, -84.334, 98.521), (214.223, -11.536, 98.521), (214.223, -11.536, 67.061), (214.249, -84.334, 117.061), (214.249, -84.334, 148.521), (214.223, -11.536, 148.521), (214.223, -11.536, 117.061), (214.249, -84.334, 167.061), (214.249, -84.334, 198.521), (214.223, -11.536, 198.521), (214.223, -11.536, 167.061), (214.252, 15.666, -182.939), (214.252, 15.666, -151.479), (214.227, 88.464, -151.479), (214.227, 88.464, -182.939), (214.252, 15.666, -132.939), (214.252, 15.666, -101.479), (214.227, 88.464, -101.479), (214.227, 88.464, -132.939), (214.252, 15.666, -82.939), (214.252, 15.666, -51.479), (214.227, 88.464, -51.479), (214.227, 88.464, -82.939), (214.252, 15.666, -32.939), (214.252, 15.666, -1.479), (214.227, 88.464, -1.479), (214.227, 88.464, -32.939), (214.252, 15.666, 17.061), (214.252, 15.666, 48.521), (214.227, 88.464, 48.521), (214.227, 88.464, 17.061), (214.252, 15.666, 67.061), (214.252, 15.666, 98.521), (214.227, 88.464, 98.521), (214.227, 88.464, 67.061), (214.252, 15.666, 117.061), (214.252, 15.666, 148.521), (214.227, 88.464, 148.521), (214.227, 88.464, 117.061), (214.252, 15.666, 167.061), (214.252, 15.666, 198.521), (214.227, 88.464, 198.521), (214.227, 88.464, 167.061), (214.256, 115.666, -182.939), (214.256, 115.666, -151.479), (214.23, 188.464, -151.479), (214.23, 188.464, -182.939), (214.256, 115.666, -132.939), (214.256, 115.666, -101.479), (214.23, 188.464, -101.479), (214.23, 188.464, -132.939), (214.256, 115.666, -82.939), (214.256, 115.666, -51.479), (214.23, 188.464, -51.479), (214.23, 188.464, -82.939), (214.256, 115.666, -32.939), (214.256, 115.666, -1.479), (214.23, 188.464, -1.479), (214.23, 188.464, -32.939), (214.256, 115.666, 17.061), (214.256, 115.666, 48.521), (214.23, 188.464, 48.521), (214.23, 188.464, 17.061), (214.256, 115.666, 67.061), (214.256, 115.666, 98.521), (214.23, 188.464, 98.521), (214.23, 188.464, 67.061), (214.256, 115.666, 117.061), (214.256, 115.666, 148.521), (214.23, 188.465, 148.521), (214.23, 188.465, 117.061), (214.256, 115.666, 167.061), (214.256, 115.666, 198.521), (214.23, 188.464, 198.521), (214.23, 188.464, 167.061), (214.259, 215.666, -182.939), (214.259, 215.666, -151.479), (214.234, 288.464, -151.479), (214.234, 288.464, -182.939), (214.259, 215.666, -132.939), (214.259, 215.666, -101.479), (214.234, 288.464, -101.479), (214.234, 288.464, -132.939), (214.259, 215.666, -82.939), (214.259, 215.666, -51.479), (214.234, 288.464, -51.479), (214.234, 288.464, -82.939), (214.259, 215.666, -32.939), (214.259, 215.666, -1.479), (214.234, 288.464, -1.479), (214.234, 288.464, -32.939), (214.259, 215.666, 17.061), (214.259, 215.666, 48.521), (214.234, 288.464, 48.521), (214.234, 288.464, 17.061), (214.259, 215.666, 67.061), (214.259, 215.666, 98.521), (214.234, 288.464, 98.521), (214.234, 288.464, 67.061), (214.259, 215.666, 117.061), (214.259, 215.666, 148.521), (214.234, 288.464, 148.521), (214.234, 288.464, 117.061), (214.259, 215.666, 167.061), (214.259, 215.666, 198.521), (214.234, 288.464, 198.521), (214.234, 288.464, 167.061), (214.263, 315.667, -182.939), (214.263, 315.667, -151.479), (214.237, 388.464, -151.479), (214.237, 388.464, -182.939), (214.263, 315.667, -132.939), (214.263, 315.667, -101.479), (214.237, 388.464, -101.479), (214.237, 388.464, -132.939), (214.263, 315.667, -82.939), (214.263, 315.667, -51.479), (214.237, 388.464, -51.479), (214.237, 388.464, -82.939), (214.263, 315.667, -32.939), (214.263, 315.667, -1.479), (214.237, 388.464, -1.479), (214.237, 388.464, -32.939), (214.263, 315.667, 17.061), (214.263, 315.667, 48.521), (214.237, 388.464, 48.521), (214.237, 388.464, 17.061), (214.263, 315.667, 67.061), (214.263, 315.667, 98.521), (214.237, 388.464, 98.521), (214.237, 388.464, 67.061), (214.263, 315.667, 117.061), (214.263, 315.667, 148.521), (214.237, 388.464, 148.521), (214.237, 388.464, 117.061), (214.263, 315.667, 167.061), (214.263, 315.667, 198.521), (214.237, 388.464, 198.521), (214.237, 388.464, 167.061)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [8, 9, 10, 11], [12, 13, 14, 15], [16, 17, 18, 19], [20, 21, 22, 23], [24, 25, 26, 27], [28, 29, 30, 31], [32, 33, 34, 35], [36, 37, 38, 39], [40, 41, 42, 43], [44, 45, 46, 47], [48, 49, 50, 51], [52, 53, 54, 55], [56, 57, 58, 59], [60, 61, 62, 63], [64, 65, 66, 67], [68, 69, 70, 71], [72, 73, 74, 75], [76, 77, 78, 79], [80, 81, 82, 83], [84, 85, 86, 87], [88, 89, 90, 91], [92, 93, 94, 95], [96, 97, 98, 99], [100, 101, 102, 103], [104, 105, 106, 107], [108, 109, 110, 111], [112, 113, 114, 115], [116, 117, 118, 119], [120, 121, 122, 123], [124, 125, 126, 127], [128, 129, 130, 131], [132, 133, 134, 135], [136, 137, 138, 139], [140, 141, 142, 143], [144, 145, 146, 147], [148, 149, 150, 151], [152, 153, 154, 155], [156, 157, 158, 159], [160, 161, 162, 163], [164, 165, 166, 167], [168, 169, 170, 171], [172, 173, 174, 175], [176, 177, 178, 179], [180, 181, 182, 183], [184, 185, 186, 187], [188, 189, 190, 191], [192, 193, 194, 195], [196, 197, 198, 199], [200, 201, 202, 203], [204, 205, 206, 207], [208, 209, 210, 211], [212, 213, 214, 215], [216, 217, 218, 219], [220, 221, 222, 223], [224, 225, 226, 227], [228, 229, 230, 231], [232, 233, 234, 235], [236, 237, 238, 239], [240, 241, 242, 243], [244, 245, 246, 247], [248, 249, 250, 251], [252, 253, 254, 255]]
Define a 3D model of rocker with 231 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of rocker! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.02, -1.371, 2.075), (0.04, -1.226, 2.133), (-0.084, -1.232, 2.137), (-0.093, -1.354, 2.079), (0.008, -1.364, 2.056), (0.02, -1.371, 2.075), (-0.093, -1.354, 2.079), (-0.095, -1.347, 2.061), (0.008, -1.364, 2.056), (0.028, -1.224, 2.088), (0.04, -1.226, 2.133), (0.02, -1.371, 2.075), (-0.095, -1.347, 2.061), (-0.086, -1.186, 2.105), (0.028, -1.224, 2.088), (0.008, -1.364, 2.056), (0.062, -1.262, 2.055), (0.065, -1.254, 2.036), (0.076, -1.248, 2.039), (0.073, -1.253, 2.056), (0.065, -1.254, 2.036), (0.062, -1.262, 2.055), (0.055, -1.214, 2.092), (0.04, -1.212, 2.062), (0.073, -1.253, 2.056), (0.072, -1.194, 2.09), (0.055, -1.214, 2.092), (0.062, -1.262, 2.055), (0.076, -1.248, 2.039), (0.065, -1.254, 2.036), (0.04, -1.212, 2.062), (0.069, -1.19, 2.063), (0.076, -1.248, 2.039), (0.069, -1.19, 2.063), (0.072, -1.194, 2.09), (0.073, -1.253, 2.056), (-0.084, -1.232, 2.137), (-0.086, -1.186, 2.105), (-0.095, -1.347, 2.061), (-0.093, -1.354, 2.079), (0.04, -1.226, 2.133), (0.03, -1.147, 2.143), (-0.082, -1.15, 2.15), (-0.084, -1.232, 2.137), (0.028, -1.224, 2.088), (-0.086, -1.186, 2.105), (-0.085, -1.136, 2.11), (0.029, -1.14, 2.091), (0.028, -1.224, 2.088), (0.029, -1.14, 2.091), (0.069, -1.19, 2.063), (0.04, -1.212, 2.062), (0.04, -1.212, 2.062), (0.055, -1.214, 2.092), (0.04, -1.226, 2.133), (0.028, -1.224, 2.088), (-0.086, -1.186, 2.105), (-0.084, -1.232, 2.137), (-0.082, -1.15, 2.15), (-0.085, -1.136, 2.11), (0.03, -1.147, 2.143), (0.04, -1.226, 2.133), (0.055, -1.214, 2.092), (0.072, -1.194, 2.09), (0.03, -1.147, 2.143), (0.029, -1.14, 2.091), (0.005, -1.087, 2.104), (0.015, -1.092, 2.155), (0.03, -1.147, 2.143), (0.015, -1.092, 2.155), (-0.076, -1.093, 2.158), (-0.082, -1.15, 2.15), (0.029, -1.14, 2.091), (0.03, -1.147, 2.143), (0.072, -1.194, 2.09), (0.069, -1.19, 2.063), (-0.085, -1.136, 2.11), (-0.073, -1.088, 2.109), (0.005, -1.087, 2.104), (0.029, -1.14, 2.091), (-0.076, -1.093, 2.158), (-0.073, -1.088, 2.109), (-0.085, -1.136, 2.11), (-0.082, 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790], [820, 827, 813, 808], [830, 810, 813, 827], [830, 819, 807, 810], [819, 839, 840, 820], [840, 843, 827, 820], [843, 847, 848, 849], [849, 830, 827, 843], [849, 839, 819, 830], [849, 848, 860, 861], [862, 840, 839, 865], [866, 867, 861, 860], [867, 843, 840, 862], [867, 866, 847, 843], [861, 865, 839, 849], [865, 883, 884, 862], [886, 847, 866, 889], [886, 891, 848, 847], [891, 895, 860, 848], [889, 866, 860, 895], [895, 891, 886, 889], [884, 907, 867, 862], [907, 884, 883, 913], [907, 913, 861, 867], [913, 883, 865, 861]]
Define a 3D model of maincharallanimations with 251 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of maincharallanimations! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(2.898, -0.225, 1.336), (2.898, -0.007, 1.336), (3.026, -0.004, 0.346), (3.026, -0.309, 0.346), (2.898, -0.225, 1.336), (3.314, -0.464, 0.788), (3.053, 0.0, 0.636), (2.898, -0.007, 1.336), (2.898, 0.21, 1.336), (3.026, 0.301, 0.346), (3.026, -0.004, 0.346), (2.898, 0.21, 1.336), (2.898, -0.007, 1.336), (2.898, -0.225, 1.336), (3.053, 0.0, 0.636), (2.898, 0.21, 1.336), (3.053, 0.0, 0.636), (3.314, 0.464, 0.788), (2.898, 0.21, 1.336), (3.156, 0.21, -0.118), (3.026, 0.301, -0.118), (3.026, 0.301, 0.346), (2.905, -0.997, 0.788), (3.314, -0.464, 0.788), (2.898, -0.225, 1.336), (3.314, -0.464, 0.788), (2.905, -0.997, 0.788), (2.905, -1.294, -0.118), (2.905, -0.997, -1.024), (3.314, -0.464, -1.024), (3.314, 0.464, 0.788), (3.314, -0.464, 0.788), (4.955, -0.073, 0.085), (4.955, 0.073, 0.085), (3.314, 0.464, 0.788), (2.905, 0.997, 0.788), (2.898, 0.21, 1.336), (3.314, 0.464, 0.788), (3.053, 0.0, 0.636), (3.314, -0.464, 0.788), (3.314, 0.464, 0.788), (4.955, 0.073, 0.085), (4.955, 0.073, -0.32), (3.314, 0.464, -1.024), (2.905, 0.997, 0.788), (3.314, 0.464, 0.788), (3.314, 0.464, -1.024), (2.905, 0.997, -1.024), (2.905, 1.294, -0.118), (2.905, 0.997, 0.788), (2.905, 1.294, -0.118), (2.905, 0.997, -1.024), (2.898, 0.21, -1.572), (3.156, 0.21, -0.118), (2.898, 0.21, 1.336), (1.469, -0.787, 0.477), (1.671, -0.758, 0.477), (1.671, 0.0, 0.477), (1.469, 0.0, 0.477), (1.469, -0.787, 0.477), (1.469, 0.0, 0.477), (1.123, 0.0, 0.477), (1.123, -0.768, 0.477), (1.469, -0.787, 0.477), (1.469, -0.787, -0.118), (1.469, -0.787, -0.791), (1.35, -2.17, -0.236), (1.35, -2.17, -0.0), (1.123, -0.768, 0.477), (1.123, 0.0, 0.477), (0.778, 0.0, 0.466), (0.778, -0.749, 0.466), (1.123, -0.768, 0.477), (1.123, -0.768, -0.118), (1.469, -0.787, -0.118), (1.469, -0.787, 0.477), (1.671, -0.758, 0.477), (1.874, -0.729, 0.466), (1.874, 0.0, 0.466), (1.671, 0.0, 0.477), (1.123, 0.0, 0.477), (1.123, 0.768, 0.477), (0.778, 0.749, 0.466), (0.778, 0.0, 0.466), (1.469, 0.0, 0.477), (1.671, 0.0, 0.477), (1.671, 0.758, 0.477), (1.469, 0.787, 0.477), (1.469, 0.0, 0.477), (1.469, 0.787, 0.477), (1.123, 0.768, 0.477), (1.123, 0.0, 0.477), (1.671, 0.0, 0.477), (1.874, 0.0, 0.466), (1.874, 0.729, 0.466), (1.671, 0.758, 0.477), (1.123, 0.768, 0.477), (1.123, 0.768, -0.118), (1.469, 0.787, -0.118), (1.469, 0.787, 0.477), (1.469, 0.787, 0.477), (1.469, 0.787, -0.118), (1.469, 0.787, -0.791), (1.35, 2.17, -0.236), (1.35, 2.17, -0.0), (0.778, -0.749, 0.466), (0.778, 0.0, 0.466), (0.778, 0.749, 0.466), (-0.496, 0.87, 0.376), (-0.496, -0.87, 0.376), (0.778, -0.749, 0.466), (0.778, -0.749, -0.118), (1.123, -0.768, -0.118), (1.123, -0.768, 0.477), (1.874, -0.729, 0.466), (1.671, -0.758, 0.477), (1.469, -0.787, 0.477), (1.521, -1.425, -0.0), (1.973, -1.338, -0.0), (1.874, -0.729, 0.466), (1.874, -0.729, -0.118), (1.874, -0.729, -0.701), (2.052, -0.2, -0.349), (2.052, -0.2, 0.113), (1.874, 0.729, 0.466), (1.671, 0.758, 0.477), (1.469, 0.787, 0.477), (1.521, 1.425, -0.0), (1.973, 1.338, -0.0), (1.874, 0.729, 0.466), (1.874, 0.729, -0.118), (1.874, 0.729, -0.701), (2.052, 0.2, -0.349), (2.052, 0.2, 0.113), (0.778, 0.749, 0.466), (0.778, 0.749, -0.118), (1.123, 0.768, -0.118), (1.123, 0.768, 0.477), (-0.496, -0.87, 0.376), (-0.496, 0.87, 0.376), (-0.881, 0.0, 0.138), (-0.496, -0.87, 0.376), (-0.881, 0.0, 0.138), (-1.296, -0.452, 0.138), (-1.015, -1.13, 0.138), (-0.496, -0.87, 0.376), (-0.496, -0.87, -0.611), (0.778, -0.749, -0.701), (0.778, -0.749, -0.118), (0.778, -0.749, 0.466), (-0.496, 0.87, 0.376), (-0.496, 0.87, -0.611), (0.778, 0.749, -0.701), (0.778, 0.749, -0.118), (0.778, 0.749, 0.466), (3.026, -0.309, 0.346), (3.026, -0.004, 0.346), (2.896, 0.0, 0.323), (2.896, -0.393, 0.323), (3.026, -0.004, 0.346), (3.026, 0.301, 0.346), (2.896, 0.393, 0.323), (2.896, 0.0, 0.323), (3.026, 0.301, 0.346), (3.026, 0.301, -0.118), (2.896, 0.393, -0.118), (2.896, 0.393, 0.323), (2.585, -0.407, 0.323), (2.585, 0.0, 0.323), (2.43, 0.0, 0.323), (2.43, -0.341, 0.323), (2.585, -0.407, 0.323), (2.585, -0.407, -0.118), (2.741, -0.4, -0.118), (2.741, -0.4, 0.323), (2.741, -0.4, 0.323), (2.741, 0.0, 0.323), (2.585, 0.0, 0.323), (2.585, -0.407, 0.323), (2.741, -0.4, 0.323), (2.741, -0.4, -0.118), (2.896, -0.393, -0.118), (2.896, -0.393, 0.323), (2.896, -0.393, 0.323), (2.896, 0.0, 0.323), (2.741, 0.0, 0.323), (2.741, -0.4, 0.323), (2.43, -0.341, 0.323), (2.43, 0.0, 0.323), (2.274, 0.0, 0.323), (2.274, -0.274, 0.323), (2.43, -0.341, 0.323), (2.43, -0.341, -0.118), (2.585, -0.407, -0.118), (2.585, -0.407, 0.323), (2.274, -0.274, 0.323), (2.274, 0.0, 0.323), (2.274, 0.274, 0.323), (2.052, 0.2, 0.113), (2.052, -0.2, 0.113), (2.274, -0.274, 0.323), (2.274, -0.274, -0.118), (2.43, -0.341, -0.118), (2.43, -0.341, 0.323), (2.43, 0.0, 0.323), (2.43, 0.341, 0.323), (2.274, 0.274, 0.323), (2.274, 0.0, 0.323), (2.585, 0.0, 0.323), (2.585, 0.407, 0.323), (2.43, 0.341, 0.323), (2.43, 0.0, 0.323), (2.741, 0.0, 0.323), (2.741, 0.4, 0.323), (2.585, 0.407, 0.323), (2.585, 0.0, 0.323), (2.896, 0.0, 0.323), (2.896, 0.393, 0.323), (2.741, 0.4, 0.323), (2.741, 0.0, 0.323), (2.274, 0.274, 0.323), (2.274, 0.274, -0.118), (2.43, 0.341, -0.118), (2.43, 0.341, 0.323), (2.43, 0.341, 0.323), (2.43, 0.341, -0.118), (2.585, 0.407, -0.118), (2.585, 0.407, 0.323), (-1.015, -1.13, 0.138), (-1.296, -0.452, 0.138), (-2.052, -0.481, 0.138), (-1.948, -1.089, 0.138), (-1.015, -1.13, 0.138), (-1.015, -1.13, -0.373), (-0.496, -0.87, -0.611), (-0.496, -0.87, 0.376), (-3.451, -1.124, 0.138), (-3.466, -0.807, 0.138), (-3.858, -0.807, 0.387), (-3.843, -1.124, 0.387), (-3.089, -1.124, 0.138), (-1.948, -1.089, 0.138), (-2.052, -0.481, 0.138), (-3.104, -0.807, 0.138), (-3.089, -1.124, 0.138), (-3.104, -0.807, 0.138), (-3.466, -0.807, 0.138), (-3.451, -1.124, 0.138), (-3.089, -1.124, 0.138), (-3.089, -1.124, -0.373), (-1.948, -1.089, -0.373), (-1.948, -1.089, 0.138), (-1.948, -1.089, 0.138), (-1.948, -1.089, -0.373), (-1.015, -1.13, -0.373), (-1.015, -1.13, 0.138), (-3.466, -0.807, 0.138), (-3.466, -0.807, -0.373), (-3.858, -0.807, -1.326), (-3.858, -0.807, 0.387), (-3.104, -0.807, 0.138), (-3.104, -0.807, -0.373), (-3.466, -0.807, -0.373), (-3.466, -0.807, 0.138), (-2.052, -0.481, 0.138), (-2.052, -0.481, -0.373), (-3.104, -0.807, -0.373), (-3.104, -0.807, 0.138), (-1.296, -0.452, 0.138), (-1.296, -0.452, -0.373), (-2.052, -0.481, -0.373), (-2.052, -0.481, 0.138), (-0.881, 0.0, 0.138), (-0.881, 0.0, -0.373), (-1.296, -0.452, -0.373), (-1.296, -0.452, 0.138), (-0.881, 0.0, 0.138), (-0.881, 0.0, -0.373), (-1.296, 0.452, -0.373), (-1.296, 0.452, 0.138), (-1.296, 0.452, 0.138), (-1.296, 0.452, -0.373), (-2.052, 0.481, -0.373), (-2.052, 0.481, 0.138), (-2.052, 0.481, 0.138), (-2.052, 0.481, -0.373), (-3.104, 0.807, -0.373), (-3.104, 0.807, 0.138), (-3.466, 0.807, 0.138), (-3.466, 0.807, -0.373), (-3.858, 0.807, -1.326), (-3.858, 0.807, 0.387), (-3.104, 0.807, 0.138), (-3.104, 0.807, -0.373), (-3.466, 0.807, -0.373), (-3.466, 0.807, 0.138), (-1.948, 1.089, 0.138), (-1.015, 1.13, 0.138), (-1.296, 0.452, 0.138), (-2.052, 0.481, 0.138), (-1.948, 1.089, 0.138), (-1.948, 1.089, -0.373), (-1.015, 1.13, -0.373), (-1.015, 1.13, 0.138), (-3.451, 1.124, 0.138), (-3.466, 0.807, 0.138), (-3.858, 0.807, 0.387), (-3.843, 1.124, 0.387), (-3.089, 1.124, 0.138), (-3.104, 0.807, 0.138), (-3.466, 0.807, 0.138), (-3.451, 1.124, 0.138), (-3.089, 1.124, 0.138), (-1.948, 1.089, 0.138), (-2.052, 0.481, 0.138), (-3.104, 0.807, 0.138), (-3.089, 1.124, 0.138), (-3.089, 1.124, -0.373), (-1.948, 1.089, -0.373), (-1.948, 1.089, 0.138), (-1.015, 1.13, 0.138), (-0.496, 0.87, 0.376), (-0.881, 0.0, 0.138), (-1.296, 0.452, 0.138), (-1.015, 1.13, 0.138), (-1.015, 1.13, -0.373), (-0.496, 0.87, -0.611), (-0.496, 0.87, 0.376), (2.052, -0.2, 0.113), (2.052, 0.2, 0.113), (1.874, 0.729, 0.466), (1.874, 0.0, 0.466), (1.874, -0.729, 0.466), (2.052, -0.2, 0.113), (2.052, -0.2, -0.349), (2.274, -0.274, -0.559), (2.274, -0.274, -0.118), (2.274, -0.274, 0.323), (2.052, 0.2, 0.113), (2.052, 0.2, -0.349), (2.274, 0.274, -0.559), (2.274, 0.274, -0.118), (2.274, 0.274, 0.323), (4.955, -0.073, 0.085), (3.314, -0.464, 0.788), (3.314, -0.464, -1.024), (4.955, -0.073, -0.32), (4.955, 0.073, 0.085), (4.955, -0.073, 0.085), (6.212, 0.0, -0.118), (4.955, 0.073, 0.085), (6.212, 0.0, -0.118), (4.955, 0.073, -0.32), (1.75, -4.31, -0.0), (1.75, -4.31, -0.236), (1.945, -4.099, -0.236), (1.945, -4.099, -0.0), (1.945, -4.099, -0.0), (1.51, -4.09, -0.0), (1.75, -4.31, -0.0), (1.945, -4.099, -0.0), (1.945, -4.099, -0.236), (5.786, -4.099, -0.236), (5.786, -4.099, -0.0), (1.945, -4.099, -0.0), (1.945, -4.099, -0.236), (1.889, -3.95, -0.236), (1.833, -3.8, -0.236), (1.833, -3.8, -0.0), (1.889, -3.95, -0.0), (5.786, -4.099, -0.0), (5.786, -4.099, -0.236), (5.73, -3.95, -0.236), (5.73, -3.95, -0.0), (-2.841, -4.09, 0.0), (-2.841, -4.09, -0.236), (-2.805, -3.948, -0.236), (-2.805, -3.948, 0.0), (1.51, -4.09, -0.0), (1.51, -4.09, -0.236), (1.75, -4.31, -0.236), (1.75, -4.31, -0.0), (1.51, -4.09, 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0.2, -0.349), (0.778, 0.749, -0.701), (0.778, 0.0, -0.701), (0.778, -0.749, -0.701), (-0.496, -0.87, -0.611), (-0.496, 0.87, -0.611), (1.671, -0.758, -0.791), (1.469, -0.787, -0.791), (1.469, 0.787, -0.791), (1.671, 0.758, -0.791), (1.671, -0.758, -0.791), (1.671, 0.758, -0.791), (1.671, 0.0, -0.791), (1.123, 0.0, -0.791), (1.123, -0.768, -0.791), (0.778, -0.749, -0.701), (0.778, 0.0, -0.701), (1.469, 0.0, -0.791), (1.469, -0.787, -0.791), (1.123, -0.768, -0.791), (1.123, 0.0, -0.791), (1.671, 0.0, -0.791), (1.874, 0.0, -0.701), (1.671, -0.758, -0.791), (1.123, 0.768, -0.791), (1.123, 0.0, -0.791), (0.778, 0.0, -0.701), (0.778, 0.749, -0.701), (1.469, 0.787, -0.791), (1.469, 0.0, -0.791), (1.123, 0.0, -0.791), (1.123, 0.768, -0.791), (3.053, 0.0, -0.872), (3.314, 0.464, -1.024), (3.314, -0.464, -1.024), (3.053, 0.0, -0.872), (2.898, -0.225, -1.572), (2.898, -0.007, -1.572), (2.898, 0.21, -1.572), (2.905, -0.997, -1.024), (2.905, -1.294, -0.118), (2.905, -0.997, 0.788), (2.898, -0.225, 1.336), (3.156, -0.225, -0.118), (2.898, -0.225, -1.572), (2.905, -0.997, -1.024), (2.898, -0.225, -1.572), (3.314, -0.464, -1.024), (3.314, -0.464, -1.024), (3.314, 0.464, -1.024), (4.955, 0.073, -0.32), (4.955, -0.073, -0.32), (3.314, -0.464, -1.024), (2.898, -0.225, -1.572), (3.053, 0.0, -0.872), (2.614, 0.0, -1.129), (2.585, -0.057, -1.129), (2.557, 0.0, -1.129), (2.585, 0.057, -1.129), (2.898, -0.225, -1.572), (3.156, -0.225, -0.118), (3.026, -0.309, -0.118), (3.026, -0.309, -0.581), (2.898, -0.225, -1.572), (3.026, -0.309, -0.581), (3.026, -0.004, -0.581), (2.898, -0.007, -1.572), (2.898, -0.007, -1.572), (3.026, -0.004, -0.581), (3.026, 0.301, -0.581), (2.898, 0.21, -1.572), (2.898, 0.21, -1.572), (3.314, 0.464, -1.024), (3.053, 0.0, -0.872), (2.898, 0.21, -1.572), (2.905, 0.997, -1.024), (3.314, 0.464, -1.024)] faces = [[0, 1, 2, 3], [0, 5, 6], [1, 8, 9, 2], [8, 1, 0, 6], [8, 6, 17], [8, 19, 20, 9], [22, 5, 0], [5, 22, 27, 28, 29], [17, 5, 32, 33], [17, 35, 8], [17, 6, 5], [17, 33, 42, 43], [35, 17, 43, 47, 48], [35, 48, 47, 52, 19, 8], [55, 56, 57, 58], [55, 58, 61, 62], [55, 64, 65, 66, 67], [62, 61, 70, 71], [62, 73, 64, 55], [56, 77, 78, 57], [61, 81, 82, 70], [58, 57, 86, 87], [58, 87, 81, 61], [57, 78, 94, 86], [81, 97, 98, 87], [87, 98, 102, 103, 104], [71, 70, 82, 108, 109], [71, 111, 73, 62], [77, 56, 55, 117, 118], [77, 120, 121, 122, 123], [94, 86, 87, 127, 128], [94, 130, 131, 132, 133], [82, 135, 97, 81], [109, 108, 140], [109, 140, 143, 144], [109, 146, 147, 111, 71], [108, 151, 152, 135, 82], [3, 2, 157, 158], [2, 9, 161, 157], [9, 20, 165, 161], [167, 168, 169, 170], [167, 172, 173, 174], [174, 176, 168, 167], [174, 173, 181, 158], [158, 157, 176, 174], [170, 169, 189, 190], [170, 192, 172, 167], [190, 189, 197, 133, 123], [190, 201, 192, 170], [169, 205, 197, 189], [168, 209, 205, 169], [176, 213, 209, 168], [157, 161, 213, 176], [197, 221, 222, 205], [205, 222, 226, 209], [144, 143, 230, 231], [144, 233, 146, 109], [236, 237, 238, 239], [240, 231, 230, 243], [240, 243, 237, 236], [240, 249, 250, 231], [231, 250, 233, 144], [237, 257, 258, 238], [243, 261, 257, 237], [230, 265, 261, 243], [143, 269, 265, 230], [140, 273, 269, 143], [140, 273, 278, 279], [279, 278, 282, 283], [283, 282, 286, 287], [288, 289, 290, 291], [287, 286, 289, 288], [296, 297, 279, 283], [296, 301, 302, 297], [304, 288, 291, 307], [308, 287, 288, 304], [308, 296, 283, 287], [308, 317, 301, 296], [297, 108, 140, 279], [297, 302, 151, 108], [123, 133, 94, 78, 77], [123, 122, 335, 201, 190], [133, 132, 340, 221, 197], [32, 5, 29, 346], [33, 32, 349], [33, 349, 42], [353, 354, 355, 356], [356, 358, 353], [356, 355, 362, 363], [356, 355, 366, 367, 368, 369], [363, 362, 372, 373], [374, 375, 376, 377], [358, 379, 354, 353], [358, 379, 375, 374], [369, 356, 363, 373], [390, 358, 374, 377], [394, 395, 396, 379, 358, 390], [368, 394, 390, 358, 356, 369], [368, 367, 408, 409], [410, 411, 395, 394], [414, 394, 410, 417, 418], [409, 414, 394, 368], [409, 408, 425, 426], [426, 418, 414, 409], [426, 425, 433, 434], [417, 436, 411, 410], [67, 66, 436, 417], [443, 418, 417, 67], [434, 443, 418, 426], [434, 433, 453, 118], [117, 443, 67, 55], [118, 117, 443, 434], [118, 453, 121, 120, 77], [128, 127, 470, 471], [128, 473, 131, 130, 94], [127, 87, 104, 470], [471, 470, 483, 484], [471, 486, 473, 128], [104, 103, 491, 492], [470, 104, 492, 483], [492, 491, 499, 500], [484, 483, 503, 504], [484, 506, 486, 471], [504, 503, 511, 512], [504, 514, 506, 484], [503, 483, 492, 500, 511], [500, 499, 524, 511], [512, 527, 514, 504], [512, 527, 532, 533], [533, 535, 511, 512], [533, 535, 540, 541], [533, 532, 541], [535, 535, 540, 540], [535, 535, 551, 551], [535, 551, 524, 511], [541, 532, 559, 560, 561], [540, 541, 561], [540, 540, 567, 567], [540, 567, 551, 535], [561, 540, 567, 567, 560], [73, 579, 65, 64], [111, 147, 579, 73], [172, 587, 588, 173], [173, 588, 592, 181], [192, 595, 587, 172], [598, 3, 158, 181], [201, 335, 595, 192], [606, 0, 3, 598], [349, 32, 346], [19, 52, 615, 20], [221, 340, 619, 222], [20, 615, 623, 165], [222, 619, 627, 226], [629, 213, 161, 165], [226, 209, 213, 629], [135, 152, 639, 97], [97, 639, 102, 98], [355, 366, 372, 362], [379, 355, 354], [379, 396, 376, 375], [366, 369, 373, 372], [396, 390, 377, 376], [395, 367, 366, 355, 379, 396], [670, 408, 367, 395], [670, 675, 436, 411, 395], [425, 408, 670, 675], [683, 66, 436, 675], [433, 425, 675, 683], [691, 65, 66, 683], [453, 433, 683, 691], [473, 486, 701, 702], [702, 701, 103, 102], [701, 486, 506, 710], [701, 710, 491, 103], [710, 506, 514, 718], [718, 514, 527, 524], [718, 524, 499, 491, 710], [532, 559, 567, 551], [551, 532, 527, 524], [551, 567, 567, 551], [567, 559, 560], [346, 42, 349], [122, 65, 748, 102, 132], [751, 236, 239, 754], [249, 240, 236, 751], [250, 249, 261, 265], [257, 751, 754, 258], [261, 249, 751, 257], [269, 233, 250, 265], [269, 146, 233], [273, 151, 302, 278], [273, 151, 146], [278, 302, 301, 282], [289, 790, 791, 290], [286, 317, 790, 289], [790, 304, 307, 791], [317, 308, 304, 790], [317, 286, 282, 301], [592, 588, 811, 812], [595, 335, 815, 816], [595, 816, 819, 587], [335, 122, 132, 340, 815], [826, 819, 828, 829], [816, 815, 340, 619], [816, 619, 627, 819], [819, 826, 587], [819, 842, 843, 828], [845, 826, 829, 848], [845, 842, 811], [811, 588, 587, 826], [811, 842, 627, 859], [812, 811, 859, 623], [842, 819, 627], [842, 845, 848, 843], [859, 629, 165, 623], [627, 226, 629, 859], [879, 598, 181, 592], [879, 592, 812, 886], [886, 812, 623, 615], [146, 269, 273], [121, 453, 691, 65, 898], [121, 900, 122], [121, 900, 131, 905, 898], [121, 898, 65, 122], [900, 132, 122], [900, 121, 898], [900, 918, 905], [131, 473, 702, 102, 905], [131, 900, 132], [131, 900, 905], [131, 905, 102, 132], [152, 936, 147, 146, 151], [898, 65, 102, 905], [898, 905, 918], [947, 579, 147, 936], [748, 65, 579, 947], [918, 900, 898], [639, 947, 936, 152], [102, 748, 947, 639], [966, 43, 29], [966, 970, 971, 52], [28, 27, 22, 0, 606, 970], [28, 970, 29], [29, 43, 42, 346], [29, 970, 966], [848, 829, 828, 843], [970, 606, 598, 879], [970, 879, 886, 971], [971, 886, 615, 52], [52, 43, 966], [52, 47, 43]]
Define a 3D model of woodlodgebuilding with 159 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of woodlodgebuilding! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-4.84, 0.0, -4.84), (4.84, 0.0, -4.84), (4.84, -0.0, 4.84), (-4.84, -0.0, 4.84), (-4.289, 0.024, -1.605), (-4.289, -0.976, -1.605), (-4.289, -0.976, -1.505), (-4.289, 0.024, -1.505), (-4.289, 0.024, -1.505), (-4.289, -0.976, -1.505), (-4.189, -0.976, -1.505), (-4.189, 0.024, -1.505), (-4.289, 0.024, 1.395), (-4.289, -0.976, 1.395), (-4.289, -0.976, 1.495), (-4.289, 0.024, 1.495), (-4.289, 0.024, 1.495), (-4.289, -0.976, 1.495), (-4.189, -0.976, 1.495), (-4.189, 0.024, 1.495), (-4.289, 0.024, 4.395), (-4.289, -0.976, 4.395), (-4.289, -0.976, 4.495), (-4.289, 0.024, 4.495), (-4.289, 0.024, 4.495), (-4.289, -0.976, 4.495), (-4.189, -0.976, 4.495), (-4.189, 0.024, 4.495), (-4.279, -0.24, -1.572), (-4.279, -0.24, 4.485), (-4.199, -0.24, 4.405), (-4.199, -0.24, -1.539), (-4.279, -0.24, -1.572), (-2.255, -0.24, -3.595), (-2.255, -0.32, -3.595), (-4.279, -0.32, -1.572), (-4.279, -0.32, -1.572), (-4.279, -0.32, 4.485), (-4.279, -0.24, 4.485), (-4.279, -0.24, -1.572), (-4.279, -0.32, -1.572), (-2.255, -0.32, -3.595), (-2.222, -0.32, -3.515), (-4.199, -0.32, -1.539), (-4.279, -0.8, -1.572), (-4.279, -0.8, 4.485), (-4.199, -0.8, 4.405), (-4.199, -0.8, -1.539), (-4.279, -0.8, -1.572), (-2.255, -0.8, -3.595), (-2.255, -0.88, -3.595), (-4.279, -0.88, -1.572), (-4.279, -0.88, -1.572), (-4.279, -0.88, 4.485), (-4.279, -0.8, 4.485), (-4.279, -0.8, -1.572), (-4.279, -0.88, -1.572), (-2.255, -0.88, -3.595), (-2.222, -0.88, -3.515), (-4.199, -0.88, -1.539), (-4.199, -0.24, -1.539), (-4.199, -0.24, 4.405), (-4.199, -0.32, 4.405), (-4.199, -0.32, -1.539), (-4.199, -0.24, -1.539), (-2.222, -0.24, -3.515), (-2.255, -0.24, -3.595), (-4.279, -0.24, -1.572), (-4.199, -0.32, -1.539), (-4.199, -0.32, 4.405), (-4.279, -0.32, 4.485), (-4.279, -0.32, -1.572), (-4.199, -0.32, -1.539), (-2.222, -0.32, -3.515), (-2.222, -0.24, -3.515), (-4.199, -0.24, -1.539), (-4.199, -0.8, -1.539), (-4.199, -0.8, 4.405), (-4.199, -0.88, 4.405), (-4.199, -0.88, -1.539), (-4.199, -0.8, -1.539), (-2.222, -0.8, -3.515), (-2.255, -0.8, -3.595), (-4.279, -0.8, -1.572), (-4.199, -0.88, -1.539), (-4.199, -0.88, 4.405), (-4.279, -0.88, 4.485), (-4.279, -0.88, -1.572), (-4.199, -0.88, -1.539), (-2.222, -0.88, -3.515), (-2.222, -0.8, -3.515), (-4.199, -0.8, -1.539), (-4.189, 0.024, -1.605), (-4.189, -0.976, -1.605), (-4.289, -0.976, -1.605), (-4.289, 0.024, -1.605), (-4.189, 0.024, -1.505), (-4.189, -0.976, -1.505), (-4.189, -0.976, -1.605), (-4.189, 0.024, -1.605), (-4.189, -0.976, -1.505), (-4.289, -0.976, -1.505), (-4.289, -0.976, -1.605), (-4.189, -0.976, -1.605), (-4.189, 0.024, 1.395), (-4.189, -0.976, 1.395), (-4.289, -0.976, 1.395), (-4.289, 0.024, 1.395), (-4.189, 0.024, 1.495), (-4.189, -0.976, 1.495), (-4.189, -0.976, 1.395), (-4.189, 0.024, 1.395), (-4.189, -0.976, 1.495), (-4.289, -0.976, 1.495), (-4.289, -0.976, 1.395), (-4.189, -0.976, 1.395), (-4.189, 0.024, 4.395), (-4.189, -0.976, 4.395), (-4.289, -0.976, 4.395), (-4.289, 0.024, 4.395), (-4.189, 0.024, 4.495), (-4.189, 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4.395), (3.811, -0.976, 4.395)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [7, 6, 10, 11], [12, 13, 14, 15], [15, 14, 18, 19], [20, 21, 22, 23], [23, 22, 26, 27], [28, 29, 30, 31], [28, 33, 34, 35], [35, 37, 29, 28], [35, 34, 42, 43], [44, 45, 46, 47], [44, 49, 50, 51], [51, 53, 45, 44], [51, 50, 58, 59], [31, 30, 62, 43], [31, 65, 33, 28], [43, 62, 37, 35], [43, 42, 65, 31], [47, 46, 78, 59], [47, 81, 49, 44], [59, 78, 53, 51], [59, 58, 81, 47], [92, 93, 5, 4], [11, 10, 93, 92], [10, 6, 5, 93], [104, 105, 13, 12], [19, 18, 105, 104], [18, 14, 13, 105], [116, 117, 21, 20], [27, 26, 117, 116], [26, 22, 21, 117], [128, 129, 130, 131, 132, 133], [128, 133, 136, 137], [138, 129, 128, 137], [137, 136, 144, 145], [146, 138, 137, 145], [150, 151, 152, 153, 154, 155, 131, 130], [130, 159, 160, 161, 150], [159, 130, 129, 138], [161, 160, 169, 170], [160, 159, 138, 146], [151, 176, 177, 152], [176, 151, 181, 182], [176, 182, 185, 177], [182, 181, 153, 185], [185, 153, 152, 177], [195, 196, 197, 198], [199, 195, 198, 202], [199, 204, 196, 195], [202, 198, 197, 210], [211, 212, 213, 214], [154, 153, 181, 202], [154, 220, 221, 155], [223, 202, 210, 226], [227, 228, 229, 230], [220, 154, 202, 223], [220, 223, 226, 221], [239, 240, 241, 242], [242, 241, 245, 246], [247, 248, 240, 239], [246, 245, 248, 247], [245, 241, 240, 248], [214, 213, 261, 262], [263, 264, 230, 229], [267, 268, 269, 270], [267, 270, 273, 274, 275, 263, 229, 228, 211, 214, 262, 282], [268, 267, 282, 286], [287, 274, 273, 290], [291, 275, 274, 287], [196, 204, 210, 197], [226, 210, 155, 221], [303, 304, 305, 306], [306, 305, 309, 310], [311, 312, 313, 314], [314, 313, 317, 318], [319, 33, 65, 322], [323, 34, 33, 319], [327, 49, 81, 330], [331, 50, 49, 327], [322, 65, 42, 338], [338, 42, 34, 323], [330, 81, 58, 346], [346, 58, 50, 331], [351, 352, 304, 303], [310, 309, 352, 351], [309, 305, 304, 352], [363, 364, 312, 311], [318, 317, 364, 363], [317, 313, 312, 364], [375, 131, 155, 210, 202, 181, 151, 150], [131, 384, 385, 132], [384, 131, 375, 170, 169], [384, 169, 394, 385], [169, 160, 146, 145, 144, 394], [132, 385, 136, 133], [385, 394, 144, 136], [410, 411, 412, 413], [413, 412, 416, 417], [418, 419, 411, 410], [417, 416, 419, 418], [416, 412, 411, 419], [430, 431, 432, 433], [433, 432, 436, 437], [438, 439, 440, 441], [441, 440, 444, 445], [446, 447, 448, 449], [450, 451, 447, 446], [454, 455, 456, 457], [458, 459, 455, 454], [449, 448, 464, 465], [465, 464, 451, 450], [457, 456, 472, 473], [473, 472, 459, 458], [478, 479, 431, 430], [437, 436, 479, 478], [436, 432, 431, 479], [490, 491, 439, 438], [445, 444, 491, 490], [444, 440, 439, 491], [502, 503, 504, 505], [505, 504, 508, 509], [510, 511, 512, 513], [513, 512, 516, 517], [518, 519, 520, 521], [521, 520, 524, 525], [526, 527, 528, 529], [526, 529, 62, 30], [529, 528, 536, 537], [529, 537, 37, 62], [542, 543, 544, 545], [542, 545, 78, 46], [545, 544, 552, 553], [545, 553, 53, 78], [558, 559, 560, 561], [561, 560, 564, 565], [566, 567, 568, 569], [569, 568, 572, 573], [574, 575, 559, 558], [565, 564, 575, 574], [582, 583, 567, 566], [573, 572, 583, 582], [590, 526, 30, 29], [590, 595, 527, 526], [537, 536, 595, 590], [537, 590, 29, 37], [606, 542, 46, 45], [606, 611, 543, 542], [553, 552, 611, 606], [553, 606, 45, 53], [622, 623, 503, 502], [509, 508, 623, 622], [508, 504, 503, 623], [634, 635, 511, 510], [517, 516, 635, 634], [516, 512, 511, 635], [646, 647, 519, 518], [525, 524, 647, 646], [524, 520, 519, 647]]
Define a 3D model of rootblender with 133 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of rootblender! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, -0.557, -1.0), (0.312, -0.417, 0.991), (0.153, -0.385, 0.972), (-0.213, -0.514, -1.0), (0.213, -0.514, -1.0), (0.47, -0.385, 1.01), (0.312, -0.417, 0.991), (0.0, -0.557, -1.0), (-0.213, -0.514, -1.0), (0.153, -0.385, 0.972), (0.019, -0.295, 0.955), (-0.394, -0.394, -1.0), (0.312, -0.417, 0.991), (0.47, -0.385, 1.01), (0.383, -0.349, 1.584), (0.239, -0.377, 1.567), (0.394, -0.394, -1.0), (0.605, -0.295, 1.026), (0.47, -0.385, 1.01), (0.213, -0.514, -1.0), (-0.394, -0.394, -1.0), (0.019, -0.295, 0.955), (-0.071, -0.16, 0.945), (-0.514, -0.213, -1.0), (0.47, -0.385, 1.01), (0.605, -0.295, 1.026), (0.504, -0.267, 1.598), (0.383, -0.349, 1.584), (0.153, -0.385, 0.972), (0.312, -0.417, 0.991), (0.239, -0.377, 1.567), (0.096, -0.349, 1.549), (0.239, -0.377, 1.567), (0.383, -0.349, 1.584), (0.339, -0.33, 1.871), (0.203, -0.358, 1.855), (0.203, -0.358, 1.855), (0.339, -0.33, 1.871), (0.295, -0.312, 2.158), (0.167, -0.338, 2.142), (0.383, -0.349, 1.584), (0.504, -0.267, 1.598), (0.454, -0.253, 1.885), (0.339, -0.33, 1.871), (0.096, -0.349, 1.549), (0.239, -0.377, 1.567), (0.203, -0.358, 1.855), (0.067, -0.33, 1.838), (0.167, -0.338, 2.142), (0.295, -0.312, 2.158), (0.207, -0.276, 2.732), (0.094, -0.298, 2.718), (0.339, -0.33, 1.871), (0.454, -0.253, 1.885), (0.404, -0.239, 2.171), (0.295, -0.312, 2.158), (0.067, -0.33, 1.838), (0.203, -0.358, 1.855), (0.167, -0.338, 2.142), (0.038, -0.312, 2.127), (0.295, -0.312, 2.158), (0.404, -0.239, 2.171), (0.303, -0.211, 2.744), (0.207, -0.276, 2.732), (0.038, -0.312, 2.127), (0.167, -0.338, 2.142), (0.094, -0.298, 2.718), (-0.02, -0.276, 2.705), (0.094, -0.298, 2.718), (0.207, -0.276, 2.732), (0.163, -0.242, 2.917), (0.067, -0.262, 2.944), (0.605, -0.295, 1.026), (0.694, -0.16, 1.036), (0.585, -0.144, 1.608), (0.504, -0.267, 1.598), (0.019, -0.295, 0.955), (0.153, -0.385, 0.972), (0.096, -0.349, 1.549), (-0.026, -0.267, 1.535), (0.207, -0.276, 2.732), (0.303, -0.211, 2.744), (0.245, -0.185, 2.893), (0.163, -0.242, 2.917), (-0.02, -0.276, 2.705), (0.094, -0.298, 2.718), (0.067, -0.262, 2.944), (-0.03, -0.242, 2.972), (0.504, -0.267, 1.598), (0.585, -0.144, 1.608), (0.531, -0.137, 1.894), (0.454, -0.253, 1.885), (-0.026, -0.267, 1.535), (0.096, -0.349, 1.549), (0.067, -0.33, 1.838), (-0.048, -0.253, 1.824), (0.067, -0.262, 2.944), (0.163, -0.242, 2.917), (0.444, -0.133, 4.062), (0.391, -0.144, 4.078), (0.454, -0.253, 1.885), (0.531, -0.137, 1.894), (0.477, -0.129, 2.18), (0.404, -0.239, 2.171), (-0.048, -0.253, 1.824), (0.067, -0.33, 1.838), (0.038, -0.312, 2.127), (-0.071, -0.239, 2.114), (0.163, -0.242, 2.917), (0.245, -0.185, 2.893), (0.489, -0.102, 4.05), (0.444, -0.133, 4.062), (-0.03, -0.242, 2.972), (0.067, -0.262, 2.944), (0.391, -0.144, 4.078), (0.337, -0.133, 4.093), (0.404, -0.239, 2.171), (0.477, -0.129, 2.18), (0.368, -0.114, 2.751), (0.303, -0.211, 2.744), (-0.071, -0.239, 2.114), (0.038, -0.312, 2.127), (-0.02, -0.276, 2.705), (-0.116, -0.211, 2.693), (-0.071, -0.239, 2.114), (-0.166, -0.183, 1.981), (-0.165, -0.232, 1.802), (-0.165, -0.232, 1.802), (-0.026, -0.267, 1.535), (-0.048, -0.253, 1.824), (-0.165, -0.232, 1.802), (-0.048, -0.253, 1.824), (-0.071, -0.239, 2.114), (-0.165, -0.232, 1.802), (-0.166, -0.183, 1.981), (-0.737, 0.087, 2.079), (-0.771, 0.068, 1.98), (0.514, -0.213, -1.0), (0.694, -0.16, 1.036), (0.605, -0.295, 1.026), (0.394, -0.394, -1.0), (-0.514, -0.213, -1.0), (-0.071, -0.16, 0.945), (-0.102, -0.0, 0.941), (-0.557, -0.0, -1.0), (0.303, -0.211, 2.744), (0.368, -0.114, 2.751), (0.299, -0.1, 2.878), (0.245, -0.185, 2.893), (-0.116, -0.211, 2.693), (-0.02, -0.276, 2.705), (-0.03, -0.242, 2.972), (-0.111, -0.185, 2.995), (0.245, -0.185, 2.893), (0.299, -0.1, 2.878), (0.519, -0.055, 4.041), (0.489, -0.102, 4.05), (-0.111, -0.185, 2.995), (-0.03, -0.242, 2.972), (0.337, -0.133, 4.093), (0.292, -0.102, 4.106), (-0.166, -0.183, 1.981), (-0.071, -0.239, 2.114), (-0.116, -0.211, 2.693), (-0.18, -0.114, 2.686), (-0.166, -0.183, 1.981), (-0.145, -0.04, 2.097), (-0.702, 0.162, 2.145), (-0.737, 0.087, 2.079), (-0.142, -0.169, 1.629), (-0.026, -0.267, 1.535), (-0.165, -0.232, 1.802), (-0.142, -0.169, 1.629), (-0.165, -0.232, 1.802), (-0.771, 0.068, 1.98), (-0.79, 0.113, 1.886), (0.694, -0.16, 1.036), (0.726, 0.0, 1.04), (0.614, 0.0, 1.612), (0.585, -0.144, 1.608), (-0.071, -0.16, 0.945), (0.019, -0.295, 0.955), (-0.026, -0.267, 1.535), (-0.142, -0.169, 1.629), (0.585, -0.144, 1.608), (0.614, 0.0, 1.612), (0.558, 0.0, 1.897), (0.531, -0.137, 1.894), (0.531, -0.137, 1.894), (0.558, 0.0, 1.897), (0.502, 0.0, 2.183), (0.477, -0.129, 2.18), (0.477, -0.129, 2.18), (0.502, 0.0, 2.183), (0.39, 0.0, 2.754), (0.368, -0.114, 2.751), (0.368, -0.114, 2.751), (0.39, 0.0, 2.754), (0.318, 0.0, 2.872), (0.299, -0.1, 2.878), (-0.18, -0.114, 2.686), (-0.116, -0.211, 2.693), (-0.111, -0.185, 2.995), (-0.166, -0.1, 3.011), (0.299, -0.1, 2.878), (0.318, 0.0, 2.872), (0.529, 0.0, 4.038), (0.519, -0.055, 4.041), (-0.166, -0.1, 3.011), (-0.111, -0.185, 2.995), (0.292, -0.102, 4.106), (0.262, -0.055, 4.114), (-0.145, -0.04, 2.097), (-0.166, -0.183, 1.981), (-0.18, -0.114, 2.686), (-0.203, -0.0, 2.683), (-0.145, -0.04, 2.097), (-0.11, 0.142, 2.107), (-0.679, 0.265, 2.152), (-0.702, 0.162, 2.145), (-0.105, -0.018, 1.528), (-0.142, -0.169, 1.629), (-0.79, 0.113, 1.886), (-0.788, 0.204, 1.833), (0.726, 0.0, 1.04), (0.694, 0.16, 1.036), (0.585, 0.144, 1.608), (0.614, 0.0, 1.612), (0.614, 0.0, 1.612), (0.585, 0.144, 1.608), (0.531, 0.137, 1.894), (0.558, 0.0, 1.897), (0.558, 0.0, 1.897), (0.531, 0.137, 1.894), (0.477, 0.129, 2.18), (0.502, 0.0, 2.183), (0.557, 0.0, -1.0), (0.726, 0.0, 1.04), (0.694, -0.16, 1.036), (0.514, -0.213, -1.0), (0.502, 0.0, 2.183), (0.477, 0.129, 2.18), (0.368, 0.114, 2.751), (0.39, 0.0, 2.754), (0.39, 0.0, 2.754), (0.368, 0.114, 2.751), (0.299, 0.1, 2.878), (0.318, 0.0, 2.872), (0.318, 0.0, 2.872), (0.299, 0.1, 2.878), (0.519, 0.055, 4.041), (0.529, 0.0, 4.038), (-0.102, -0.0, 0.941), (-0.071, -0.16, 0.945), (-0.142, -0.169, 1.629), (-0.105, -0.018, 1.528), (-0.185, -0.0, 3.016), (-0.166, -0.1, 3.011), (0.262, -0.055, 4.114), (0.252, 0.0, 4.117), (-0.203, -0.0, 2.683), (-0.18, -0.114, 2.686), (-0.166, -0.1, 3.011), (-0.185, -0.0, 3.016), (-0.557, -0.0, -1.0), (-0.102, -0.0, 0.941), (-0.071, 0.16, 0.945), (-0.514, 0.213, -1.0), (-0.557, -0.0, -1.0), (-0.514, 0.213, -1.0), (-0.394, 0.394, -1.0), (-0.213, 0.514, -1.0), (-0.0, 0.557, -1.0), (0.213, 0.514, -1.0), (0.394, 0.394, -1.0), (0.514, 0.213, -1.0), (0.557, 0.0, -1.0), (0.514, -0.213, -1.0), (0.394, -0.394, -1.0), (0.213, -0.514, -1.0), (0.0, -0.557, -1.0), (-0.213, -0.514, -1.0), (-0.394, -0.394, -1.0), (-0.514, -0.213, -1.0), (0.262, 0.055, 4.114), (0.252, 0.0, 4.117), (0.262, -0.055, 4.114), (0.292, -0.102, 4.106), (0.337, -0.133, 4.093), (0.391, -0.144, 4.078), (0.444, -0.133, 4.062), (0.489, -0.102, 4.05), (0.519, -0.055, 4.041), (0.529, 0.0, 4.038), (0.519, 0.055, 4.041), (0.489, 0.102, 4.05), (0.444, 0.133, 4.062), (0.391, 0.144, 4.078), (0.337, 0.133, 4.093), (0.292, 0.102, 4.106), (-0.771, 0.068, 1.98), (-0.737, 0.087, 2.079), (-1.035, 0.244, 2.408), (-1.052, 0.235, 2.356), (-0.737, 0.087, 2.079), (-0.702, 0.162, 2.145), (-1.017, 0.284, 2.442), (-1.035, 0.244, 2.408), (0.299, 0.1, 2.878), (0.245, 0.185, 2.893), (0.489, 0.102, 4.05), (0.519, 0.055, 4.041), (-0.166, 0.1, 3.011), (-0.185, -0.0, 3.016), (0.252, 0.0, 4.117), (0.262, 0.055, 4.114), (-0.79, 0.113, 1.886), (-0.771, 0.068, 1.98), (-1.052, 0.235, 2.356), (-1.062, 0.258, 2.307), (0.368, 0.114, 2.751), (0.303, 0.211, 2.744), (0.245, 0.185, 2.893), (0.299, 0.1, 2.878), (-0.18, 0.114, 2.686), (-0.203, -0.0, 2.683), (-0.185, -0.0, 3.016), (-0.166, 0.1, 3.011), (0.477, 0.129, 2.18), (0.404, 0.239, 2.171), (0.303, 0.211, 2.744), (0.368, 0.114, 2.751), (0.531, 0.137, 1.894), (0.454, 0.253, 1.885), (0.404, 0.239, 2.171), (0.477, 0.129, 2.18), (-0.11, 0.142, 2.107), (-0.145, -0.04, 2.097), (-0.203, -0.0, 2.683), (-0.18, 0.114, 2.686), (-0.11, 0.142, 2.107), (-0.073, 0.293, 2.006), (-0.677, 0.357, 2.099), (-0.679, 0.265, 2.152), (0.585, 0.144, 1.608), (0.504, 0.267, 1.598), (0.454, 0.253, 1.885), (0.531, 0.137, 1.894), (0.694, 0.16, 1.036), (0.605, 0.295, 1.026), (0.504, 0.267, 1.598), (0.585, 0.144, 1.608), (-0.071, 0.16, 0.945), (-0.102, -0.0, 0.941), (-0.105, -0.018, 1.528), (-0.07, 0.164, 1.537), (-0.702, 0.162, 2.145), (-0.679, 0.265, 2.152), (-1.005, 0.337, 2.446), (-1.017, 0.284, 2.442), (-0.07, 0.164, 1.537), (-0.105, -0.018, 1.528), (-0.788, 0.204, 1.833), (-0.765, 0.308, 1.84), (0.245, 0.185, 2.893), (0.163, 0.242, 2.917), (0.444, 0.133, 4.062), (0.489, 0.102, 4.05), (-0.111, 0.185, 2.995), (-0.166, 0.1, 3.011), (0.262, 0.055, 4.114), (0.292, 0.102, 4.106), (-0.788, 0.204, 1.833), (-0.79, 0.113, 1.886), (-1.062, 0.258, 2.307), (-1.061, 0.306, 2.28), (0.303, 0.211, 2.744), (0.207, 0.276, 2.732), (0.163, 0.242, 2.917), (0.245, 0.185, 2.893), (-0.116, 0.211, 2.693), (-0.18, 0.114, 2.686), (-0.166, 0.1, 3.011), (-0.111, 0.185, 2.995), (0.514, 0.213, -1.0), (0.694, 0.16, 1.036), (0.726, 0.0, 1.04), (0.557, 0.0, -1.0), (-0.514, 0.213, -1.0), (-0.071, 0.16, 0.945), (0.019, 0.295, 0.955), (-0.394, 0.394, -1.0), (0.404, 0.239, 2.171), (0.295, 0.312, 2.158), (0.207, 0.276, 2.732), (0.303, 0.211, 2.744), (0.163, 0.242, 2.917), (0.067, 0.262, 2.944), (0.391, 0.144, 4.078), (0.444, 0.133, 4.062), (-0.03, 0.242, 2.972), (-0.111, 0.185, 2.995), (0.292, 0.102, 4.106), (0.337, 0.133, 4.093), (0.454, 0.253, 1.885), (0.339, 0.33, 1.871), (0.295, 0.312, 2.158), (0.404, 0.239, 2.171), (0.067, 0.262, 2.944), (-0.03, 0.242, 2.972), (0.337, 0.133, 4.093), (0.391, 0.144, 4.078), (-0.679, 0.265, 2.152), (-0.677, 0.357, 2.099), (-1.003, 0.385, 2.418), (-1.005, 0.337, 2.446), (0.504, 0.267, 1.598), (0.383, 0.349, 1.584), (0.339, 0.33, 1.871), (0.454, 0.253, 1.885), (0.207, 0.276, 2.732), (0.094, 0.298, 2.718), (0.067, 0.262, 2.944), (0.163, 0.242, 2.917), (-0.02, 0.276, 2.705), (-0.116, 0.211, 2.693), (-0.111, 0.185, 2.995), (-0.03, 0.242, 2.972), (-0.073, 0.293, 2.006), (-0.11, 0.142, 2.107), (-0.18, 0.114, 2.686), (-0.116, 0.211, 2.693), (-0.073, 0.293, 2.006), (0.038, 0.312, 2.127), (0.067, 0.33, 1.838), (-0.073, 0.293, 2.006), (-0.05, 0.357, 1.833), (-0.696, 0.402, 2.005), (-0.677, 0.357, 2.099), (0.605, 0.295, 1.026), (0.47, 0.385, 1.01), (0.383, 0.349, 1.584), (0.504, 0.267, 1.598), (0.019, 0.295, 0.955), (-0.071, 0.16, 0.945), (-0.07, 0.164, 1.537), (-0.049, 0.307, 1.654), (0.094, 0.298, 2.718), (-0.02, 0.276, 2.705), (-0.03, 0.242, 2.972), (0.067, 0.262, 2.944), (-0.049, 0.307, 1.654), (-0.07, 0.164, 1.537), (-0.765, 0.308, 1.84), (-0.73, 0.383, 1.906), (-0.765, 0.308, 1.84), (-0.788, 0.204, 1.833), (-1.061, 0.306, 2.28), (-1.049, 0.359, 2.284), (0.295, 0.312, 2.158), (0.167, 0.338, 2.142), (0.094, 0.298, 2.718), (0.207, 0.276, 2.732), (0.038, 0.312, 2.127), (-0.073, 0.293, 2.006), (-0.116, 0.211, 2.693), (-0.02, 0.276, 2.705), (0.339, 0.33, 1.871), (0.203, 0.358, 1.855), (0.167, 0.338, 2.142), (0.295, 0.312, 2.158), (0.067, 0.33, 1.838), (-0.049, 0.307, 1.654), (-0.05, 0.357, 1.833), (0.067, 0.33, 1.838), (-0.05, 0.357, 1.833), (-0.073, 0.293, 2.006), (0.167, 0.338, 2.142), (0.038, 0.312, 2.127), (-0.02, 0.276, 2.705), (0.094, 0.298, 2.718), (0.383, 0.349, 1.584), (0.239, 0.377, 1.567), (0.203, 0.358, 1.855), (0.339, 0.33, 1.871), (0.096, 0.349, 1.549), (-0.049, 0.307, 1.654), (0.067, 0.33, 1.838), (-0.05, 0.357, 1.833), (-0.049, 0.307, 1.654), (-0.73, 0.383, 1.906), (-0.696, 0.402, 2.005), (-0.677, 0.357, 2.099), (-0.696, 0.402, 2.005), (-1.014, 0.408, 2.369), (-1.003, 0.385, 2.418), (0.203, 0.358, 1.855), (0.067, 0.33, 1.838), (0.038, 0.312, 2.127), (0.167, 0.338, 2.142), (-1.049, 0.359, 2.284), (-1.061, 0.306, 2.28), (-1.062, 0.258, 2.307), (-1.052, 0.235, 2.356), (-1.035, 0.244, 2.408), (-1.017, 0.284, 2.442), (-1.005, 0.337, 2.446), (-1.003, 0.385, 2.418), (-1.014, 0.408, 2.369), (-1.031, 0.399, 2.318), (0.239, 0.377, 1.567), (0.096, 0.349, 1.549), (0.067, 0.33, 1.838), (0.203, 0.358, 1.855), (-0.73, 0.383, 1.906), (-0.765, 0.308, 1.84), (-1.049, 0.359, 2.284), (-1.031, 0.399, 2.318), (0.47, 0.385, 1.01), (0.312, 0.417, 0.991), (0.239, 0.377, 1.567), (0.383, 0.349, 1.584), (0.153, 0.385, 0.972), (0.019, 0.295, 0.955), (-0.049, 0.307, 1.654), (0.096, 0.349, 1.549), (0.394, 0.394, -1.0), (0.605, 0.295, 1.026), (0.694, 0.16, 1.036), (0.514, 0.213, -1.0), (-0.394, 0.394, -1.0), (0.019, 0.295, 0.955), (0.153, 0.385, 0.972), (-0.213, 0.514, -1.0), (-0.696, 0.402, 2.005), (-0.73, 0.383, 1.906), (-1.031, 0.399, 2.318), (-1.014, 0.408, 2.369), (0.312, 0.417, 0.991), (0.153, 0.385, 0.972), (0.096, 0.349, 1.549), (0.239, 0.377, 1.567), (0.213, 0.514, -1.0), (0.47, 0.385, 1.01), (0.605, 0.295, 1.026), (0.394, 0.394, -1.0), (-0.213, 0.514, -1.0), (0.153, 0.385, 0.972), (0.312, 0.417, 0.991), (-0.0, 0.557, -1.0), (-0.0, 0.557, -1.0), (0.312, 0.417, 0.991), (0.47, 0.385, 1.01), (0.213, 0.514, -1.0)] faces = [[0, 1, 2, 3], [4, 5, 1, 0], [3, 2, 10, 11], [1, 5, 14, 15], [16, 17, 5, 4], [11, 10, 22, 23], [5, 17, 26, 14], [2, 1, 15, 31], [15, 14, 34, 35], [35, 34, 38, 39], [14, 26, 42, 34], [31, 15, 35, 47], [39, 38, 50, 51], [34, 42, 54, 38], [47, 35, 39, 59], [38, 54, 62, 50], [59, 39, 51, 67], [51, 50, 70, 71], [17, 73, 74, 26], [10, 2, 31, 79], [50, 62, 82, 70], [67, 51, 71, 87], [26, 74, 90, 42], [79, 31, 47, 95], [71, 70, 98, 99], [42, 90, 102, 54], [95, 47, 59, 107], [70, 82, 110, 98], [87, 71, 99, 115], [54, 102, 118, 62], [107, 59, 67, 123], [107, 125, 126], [126, 79, 95], [126, 95, 107], [126, 125, 135, 136], [137, 73, 17, 16], [23, 22, 143, 144], [62, 118, 147, 82], [123, 67, 87, 152], [82, 147, 155, 110], [152, 87, 115, 160], [125, 107, 123, 164], [125, 166, 167, 135], [169, 79, 126], [169, 126, 136, 175], [73, 177, 178, 74], [22, 10, 79, 169], [74, 178, 186, 90], [90, 186, 190, 102], [102, 190, 194, 118], [118, 194, 198, 147], [164, 123, 152, 203], [147, 198, 206, 155], [203, 152, 160, 211], [166, 125, 164, 215], [166, 217, 218, 167], [220, 169, 175, 223], [177, 225, 226, 178], [178, 226, 230, 186], [186, 230, 234, 190], [236, 177, 73, 137], [190, 234, 242, 194], [194, 242, 246, 198], [198, 246, 250, 206], [143, 22, 169, 220], [256, 203, 211, 259], [215, 164, 203, 256], [144, 143, 266, 267], [144, 267, 270, 271, 272, 273, 274, 275, 236, 137, 16, 4, 0, 3, 11, 23], [284, 259, 211, 160, 115, 99, 98, 110, 155, 206, 250, 295, 296, 297, 298, 299], [136, 135, 302, 303], [135, 167, 306, 302], [246, 309, 295, 250], [312, 256, 259, 284], [175, 136, 303, 319], [242, 321, 309, 246], [324, 215, 256, 312], [234, 329, 321, 242], [230, 333, 329, 234], [217, 166, 215, 324], [217, 341, 342, 218], [226, 345, 333, 230], [225, 349, 345, 226], [266, 143, 220, 355], [167, 218, 358, 306], [355, 220, 223, 363], [309, 365, 296, 295], [368, 312, 284, 299], [223, 175, 319, 375], [321, 377, 365, 309], [380, 324, 312, 368], [275, 225, 177, 236], [267, 266, 390, 270], [329, 393, 377, 321], [365, 397, 297, 296], [400, 368, 299, 298], [333, 405, 393, 329], [397, 400, 298, 297], [218, 342, 414, 358], [345, 417, 405, 333], [377, 421, 397, 365], [424, 380, 368, 400], [341, 217, 324, 380], [341, 433, 434], [341, 436, 437, 342], [349, 440, 417, 345], [390, 266, 355, 446], [421, 424, 400, 397], [446, 355, 363, 454], [363, 223, 375, 458], [393, 460, 421, 377], [433, 341, 380, 424], [405, 468, 460, 393], [434, 446, 436], [434, 436, 341], [460, 433, 424, 421], [417, 482, 468, 405], [485, 446, 434], [436, 446, 454, 437], [342, 437, 494, 414], [468, 434, 433, 460], [458, 375, 319, 303, 302, 306, 358, 414, 494, 509], [482, 485, 434, 468], [454, 363, 458, 509], [440, 519, 482, 417], [522, 390, 446, 485], [274, 349, 225, 275], [270, 390, 522, 271], [437, 454, 509, 494], [519, 522, 485, 482], [273, 440, 349, 274], [271, 522, 519, 272], [272, 519, 440, 273]]
Define a 3D model of hq with 219 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of hq! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-5.0, -5.5, 0.0), (-5.0, -5.5, 2.5), (-1.0, -5.5, 2.5), (-1.0, -5.5, 0.0), (-5.0, -5.5, 0.0), (-1.2, -5.5, 0.0), (-1.2, -5.5, 0.5), (-5.0, -5.5, 0.5), (-5.0, -5.5, 2.5), (-5.0, 5.5, 2.5), (-5.0, 5.5, 4.0), (-5.0, -5.5, 4.0), (-5.0, -0.5, 0.0), (-5.0, -5.5, 0.0), (-5.0, -5.5, 0.5), (-5.0, -0.5, 0.5), (-5.0, 4.8, 3.6), (4.0, 4.8, 3.6), (4.0, 4.84, 3.75), (-5.0, 4.84, 3.75), (-5.0, 4.84, 3.45), (4.0, 4.84, 3.45), (4.0, 4.8, 3.6), (-5.0, 4.8, 3.6), (-5.0, 4.84, 3.75), (4.0, 4.84, 3.75), (4.0, 4.95, 3.86), (-5.0, 4.95, 3.86), (-5.0, 4.95, 3.34), (4.0, 4.95, 3.34), (4.0, 4.84, 3.45), (-5.0, 4.84, 3.45), (-5.0, 4.95, 3.86), (4.0, 4.95, 3.86), (4.0, 5.1, 3.9), (-5.0, 5.1, 3.9), (-5.0, 5.1, 3.3), (4.0, 5.1, 3.3), (4.0, 4.95, 3.34), (-5.0, 4.95, 3.34), (-5.0, 5.1, 3.9), (4.0, 5.1, 3.9), (4.0, 5.25, 3.86), (-5.0, 5.25, 3.86), (-5.0, 5.25, 3.34), (4.0, 5.25, 3.34), (4.0, 5.1, 3.3), (-5.0, 5.1, 3.3), (-5.0, 5.25, 3.86), (4.0, 5.25, 3.86), (4.0, 5.36, 3.75), (-5.0, 5.36, 3.75), (-5.0, 5.36, 3.45), (4.0, 5.36, 3.45), (4.0, 5.25, 3.34), (-5.0, 5.25, 3.34), (-5.0, 5.36, 3.75), (4.0, 5.36, 3.75), (4.0, 5.4, 3.6), (-5.0, 5.4, 3.6), (-5.0, 5.4, 3.6), (4.0, 5.4, 3.6), (4.0, 5.36, 3.45), (-5.0, 5.36, 3.45), (-5.0, 5.5, 0.0), (-5.0, -0.5, 0.0), (-5.0, -0.5, 0.5), (-5.0, 5.5, 0.5), (-5.0, 5.5, 0.0), (-5.0, 5.5, 2.5), (-5.0, -5.5, 2.5), (-5.0, -5.5, 0.0), (-5.0, 5.5, 2.5), (-1.0, 5.5, 2.5), (-1.0, 5.5, 4.0), (-5.0, 5.5, 4.0), (-2.05, 4.77, 3.6), (-2.05, 4.814, 3.435), (-2.0, 4.814, 3.435), (-2.0, 4.77, 3.6), (-2.05, 4.77, 3.6), (-2.05, 5.43, 3.6), (-2.05, 5.386, 3.435), (-2.05, 5.265, 3.314), (-2.05, 5.1, 3.27), (-2.05, 4.935, 3.314), (-2.05, 4.814, 3.435), (-2.05, 4.77, 3.6), (-2.0, 4.77, 3.6), (-2.0, 4.77, 4.0), (-2.05, 4.77, 4.0), (-2.05, 4.814, 3.435), (-2.05, 4.935, 3.314), (-2.0, 4.935, 3.314), (-2.0, 4.814, 3.435), (-2.05, 4.935, 3.314), (-2.05, 5.1, 3.27), (-2.0, 5.1, 3.27), (-2.0, 4.935, 3.314), (-2.05, 5.1, 3.27), (-2.05, 5.265, 3.314), (-2.0, 5.265, 3.314), (-2.0, 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3.6), (4.0, 4.84, 3.75), (4.216, 4.716, 3.75), (4.294, 4.794, 3.86), (4.0, 4.95, 3.86), (4.0, 4.95, 3.34), (4.294, 4.794, 3.34), (4.216, 4.716, 3.45), (4.0, 4.84, 3.45), (4.0, 4.95, 3.86), (4.294, 4.794, 3.86), (4.4, 4.9, 3.9), (4.0, 5.1, 3.9), (4.0, 5.1, 3.3), (4.4, 4.9, 3.3), (4.294, 4.794, 3.34), (4.0, 4.95, 3.34), (4.0, 5.1, 3.9), (4.4, 4.9, 3.9), (4.506, 5.006, 3.86), (4.0, 5.25, 3.86), (4.0, 5.25, 3.34), (4.506, 5.006, 3.34), (4.4, 4.9, 3.3), (4.0, 5.1, 3.3), (4.0, 5.25, 3.86), (4.506, 5.006, 3.86), (4.584, 5.084, 3.75), (4.0, 5.36, 3.75), (4.0, 5.36, 3.45), (4.584, 5.084, 3.45), (4.506, 5.006, 3.34), (4.0, 5.25, 3.34), (4.0, 5.36, 3.75), (4.584, 5.084, 3.75), (4.612, 5.112, 3.6), (4.0, 5.4, 3.6), (4.0, 5.4, 3.6), (4.612, 5.112, 3.6), (4.584, 5.084, 3.45), (4.0, 5.36, 3.45), (4.27, -2.0, 3.6), (4.93, -2.0, 3.6), (4.93, -2.0, 4.0), (4.27, -2.0, 4.0), (4.27, -1.95, 3.6), (4.27, -2.0, 3.6), (4.27, -2.0, 4.0), (4.27, -1.95, 4.0), (4.27, 2.0, 3.6), (4.93, 2.0, 3.6), (4.93, 2.0, 4.0), (4.27, 2.0, 4.0), (4.27, 2.05, 3.6), (4.27, 2.0, 3.6), (4.27, 2.0, 4.0), (4.27, 2.05, 4.0), (4.3, 4.5, 3.6), (4.34, 4.5, 3.45), (4.34, -5.5, 3.45), (4.3, -5.5, 3.6), (4.3, 4.5, 3.6), (4.34, 4.5, 3.75), (4.216, 4.716, 3.75), (4.188, 4.688, 3.6), (4.314, -2.0, 3.435), (4.27, -2.0, 3.6), (4.27, -1.95, 3.6), (4.314, -1.95, 3.435), (4.314, 2.0, 3.435), (4.27, 2.0, 3.6), (4.27, 2.05, 3.6), (4.314, 2.05, 3.435), (4.34, 4.5, 3.45), (4.3, 4.5, 3.6), (4.188, 4.688, 3.6), (4.216, 4.716, 3.45), (4.34, 4.5, 3.45), (4.45, 4.5, 3.34), (4.45, -5.5, 3.34), (4.34, -5.5, 3.45), (4.34, 4.5, 3.75), (4.3, 4.5, 3.6), (4.3, -5.5, 3.6), (4.34, -5.5, 3.75), (4.34, 4.5, 3.75), (4.45, 4.5, 3.86), (4.294, 4.794, 3.86), (4.216, 4.716, 3.75), (4.435, -2.0, 3.314), (4.314, -2.0, 3.435), (4.314, -1.95, 3.435), (4.435, -1.95, 3.314), (4.435, 2.0, 3.314), (4.314, 2.0, 3.435), (4.314, 2.05, 3.435), (4.435, 2.05, 3.314), (4.45, 4.5, 3.34), (4.34, 4.5, 3.45), (4.216, 4.716, 3.45), (4.294, 4.794, 3.34), (4.45, 4.5, 3.34), (4.6, 4.5, 3.3), (4.6, -5.5, 3.3), (4.45, -5.5, 3.34), (4.45, 4.5, 3.86), (4.34, 4.5, 3.75), (4.34, -5.5, 3.75), (4.45, -5.5, 3.86), (4.45, 4.5, 3.86), (4.6, 4.5, 3.9), (4.4, 4.9, 3.9), (4.294, 4.794, 3.86), (4.6, -2.0, 3.27), (4.435, -2.0, 3.314), (4.435, -1.95, 3.314), (4.6, -1.95, 3.27), (4.6, 2.0, 3.27), (4.435, 2.0, 3.314), (4.435, 2.05, 3.314), (4.6, 2.05, 3.27), (4.6, 4.5, 3.3), (4.45, 4.5, 3.34), (4.294, 4.794, 3.34), (4.4, 4.9, 3.3), (4.6, 4.5, 3.3), (4.75, 4.5, 3.34), (4.75, -5.5, 3.34), (4.6, -5.5, 3.3), (4.6, 4.5, 3.9), (4.45, 4.5, 3.86), (4.45, -5.5, 3.86), (4.6, -5.5, 3.9), (4.6, 4.5, 3.9), (4.75, 4.5, 3.86), (4.506, 5.006, 3.86), (4.4, 4.9, 3.9), (4.75, 4.5, 3.34), (4.6, 4.5, 3.3), (4.4, 4.9, 3.3), (4.506, 5.006, 3.34), (4.75, 4.5, 3.34), (4.86, 4.5, 3.45), (4.86, -5.5, 3.45), (4.75, -5.5, 3.34), (4.75, 4.5, 3.86), (4.6, 4.5, 3.9), (4.6, -5.5, 3.9), (4.75, -5.5, 3.86), (4.75, 4.5, 3.86), (4.86, 4.5, 3.75), (4.584, 5.084, 3.75), (4.506, 5.006, 3.86), (4.765, -2.0, 3.314), (4.6, -2.0, 3.27), (4.6, -1.95, 3.27), (4.765, -1.95, 3.314), (4.765, 2.0, 3.314), (4.6, 2.0, 3.27), (4.6, 2.05, 3.27), (4.765, 2.05, 3.314), (4.86, 4.5, 3.45), (4.75, 4.5, 3.34), (4.506, 5.006, 3.34), (4.584, 5.084, 3.45), (4.86, 4.5, 3.45), (4.9, 4.5, 3.6), (4.9, -5.5, 3.6), (4.86, -5.5, 3.45), (4.86, 4.5, 3.75), (4.75, 4.5, 3.86), (4.75, -5.5, 3.86), (4.86, -5.5, 3.75), (4.86, 4.5, 3.75), (4.9, 4.5, 3.6), (4.612, 5.112, 3.6), (4.584, 5.084, 3.75), (4.886, -2.0, 3.435), (4.765, -2.0, 3.314), (4.765, -1.95, 3.314), (4.886, -1.95, 3.435), (4.886, 2.0, 3.435), (4.765, 2.0, 3.314), (4.765, 2.05, 3.314), (4.886, 2.05, 3.435), (4.9, 4.5, 3.6), (4.86, 4.5, 3.45), (4.584, 5.084, 3.45), (4.612, 5.112, 3.6), (4.9, 4.5, 3.6), (4.86, 4.5, 3.75), (4.86, -5.5, 3.75), (4.9, -5.5, 3.6), (4.93, -2.0, 3.6), (4.27, -2.0, 3.6), (4.314, -2.0, 3.435), (4.435, -2.0, 3.314), (4.6, -2.0, 3.27), (4.765, -2.0, 3.314), (4.886, -2.0, 3.435), (4.93, -2.0, 3.6), (4.886, -2.0, 3.435), (4.886, -1.95, 3.435), (4.93, -1.95, 3.6), (4.93, -2.0, 3.6), (4.93, -1.95, 3.6), (4.93, -1.95, 4.0), (4.93, -2.0, 4.0), (4.93, -1.95, 3.6), (4.27, -1.95, 3.6), (4.27, -1.95, 4.0), (4.93, -1.95, 4.0), (4.93, -1.95, 3.6), (4.886, -1.95, 3.435), (4.765, -1.95, 3.314), (4.6, -1.95, 3.27), (4.435, -1.95, 3.314), (4.314, -1.95, 3.435), (4.27, -1.95, 3.6), (4.93, 2.0, 3.6), (4.27, 2.0, 3.6), (4.314, 2.0, 3.435), (4.435, 2.0, 3.314), (4.6, 2.0, 3.27), (4.765, 2.0, 3.314), (4.886, 2.0, 3.435), (4.93, 2.0, 3.6), (4.886, 2.0, 3.435), (4.886, 2.05, 3.435), (4.93, 2.05, 3.6), (4.93, 2.0, 3.6), (4.93, 2.05, 3.6), (4.93, 2.05, 4.0), (4.93, 2.0, 4.0), (4.93, 2.05, 3.6), (4.27, 2.05, 3.6), (4.27, 2.05, 4.0), (4.93, 2.05, 4.0), (4.93, 2.05, 3.6), (4.886, 2.05, 3.435), (4.765, 2.05, 3.314), (4.6, 2.05, 3.27), (4.435, 2.05, 3.314), (4.314, 2.05, 3.435), (4.27, 2.05, 3.6), (5.0, -5.5, 0.0), (5.0, -0.5, 0.0), (5.0, -0.5, 0.5), (5.0, -5.5, 0.5), (5.0, -5.5, 2.5), (1.0, -5.5, 2.5), (1.0, -5.5, 4.0), (5.0, -5.5, 4.0), (5.0, -5.5, 2.5), (5.0, -5.5, 0.0), (1.0, -5.5, 0.0), (1.0, -5.5, 2.5), (5.0, -0.5, 0.0), (5.0, 5.5, 0.0), (5.0, 5.5, 0.5), (5.0, -0.5, 0.5), (5.0, -0.5, 0.5), (1.2, -0.5, 0.5), (1.2, -5.5, 0.5), (5.0, -5.5, 0.5), (5.0, 5.5, 0.0), (1.2, 5.5, 0.0), (1.2, 5.5, 0.5), (5.0, 5.5, 0.5), (5.0, 5.5, 0.0), (5.0, 5.5, 2.5), (1.0, 5.5, 2.5), (1.0, 5.5, 0.0), (5.0, 5.5, 2.5), (5.0, -5.5, 2.5), (5.0, -5.5, 4.0), (5.0, 5.5, 4.0), (5.0, 5.5, 2.5), (5.0, 5.5, 0.0), (5.0, -5.5, 0.0), (5.0, -5.5, 2.5)] faces = [[0, 1, 2, 3], [0, 5, 6, 7], [1, 9, 10, 11], [12, 0, 7, 15], [16, 17, 18, 19], [20, 21, 17, 16], [19, 18, 26, 27], [28, 29, 21, 20], [27, 26, 34, 35], [36, 37, 29, 28], [35, 34, 42, 43], [44, 45, 37, 36], [43, 42, 50, 51], [52, 53, 45, 44], [51, 50, 58, 59], [59, 58, 53, 52], [64, 12, 15, 67], [64, 9, 1, 0], [9, 73, 74, 10], [76, 77, 78, 79], [76, 81, 82, 83, 84, 85, 77], [76, 79, 89, 90], [77, 85, 93, 78], [85, 84, 97, 93], [84, 83, 101, 97], [83, 82, 105, 101], [82, 81, 109, 105], [81, 76, 90, 114], [79, 78, 93, 97, 101, 105, 109], [79, 109, 124, 89], [126, 127, 128, 129], [126, 129, 132, 133], [127, 135, 136, 137], [109, 81, 114, 124], [128, 127, 137, 145], [146, 126, 133, 149], [146, 135, 127, 126], [146, 155, 156, 135], [135, 159, 160, 136], [136, 163, 145, 137], [156, 155, 168, 169], [156, 169, 159, 135], [174, 149, 133, 132], [174, 179, 180, 149], [5, 183, 184, 6], [186, 187, 188, 5], [187, 186, 192, 193], [187, 195, 196, 188], [183, 199, 200, 184], [184, 15, 7, 6], [184, 207, 67, 15], [210, 64, 67, 207], [214, 215, 216, 217], [218, 219, 220, 221], [219, 223, 224, 220], [226, 227, 228, 229], [227, 231, 232, 228], [234, 235, 236, 237], [235, 239, 240, 236], [242, 243, 244, 245], [243, 247, 248, 244], [250, 251, 252, 253], [251, 255, 256, 252], [258, 259, 260, 261], [259, 263, 264, 260], [266, 267, 268, 269], [267, 271, 272, 268], [274, 275, 276, 277], [275, 279, 280, 276], [282, 283, 284, 285], [283, 287, 288, 284], [290, 291, 292, 293], [215, 295, 296, 216], [295, 218, 221, 296], [223, 303, 304, 224], [303, 226, 229, 304], [231, 311, 312, 232], [311, 234, 237, 312], [239, 319, 320, 240], [319, 242, 245, 320], [247, 327, 328, 248], [327, 250, 253, 328], [255, 335, 336, 256], [335, 258, 261, 336], [263, 343, 344, 264], [343, 266, 269, 344], [271, 351, 352, 272], [351, 274, 277, 352], [279, 359, 360, 280], [359, 282, 285, 360], [287, 367, 368, 288], [367, 290, 293, 368], [2, 1, 11, 377], [2, 186, 5, 3], [2, 383, 192, 186], [383, 387, 193, 192], [377, 74, 392, 393], [196, 3, 5, 188], [195, 2, 3, 196], [387, 195, 187, 193], [406, 73, 9, 64], [73, 411, 392, 74], [74, 377, 11, 10], [418, 419, 420, 421], [419, 2, 377, 393], [419, 427, 383, 2], [419, 431, 432, 427], [427, 435, 387, 383], [393, 392, 440, 441], [421, 420, 444, 445], [421, 445, 448, 418], [420, 419, 2, 195], [435, 420, 195, 387], [458, 411, 73, 406], [411, 463, 440, 392], [448, 431, 419, 418], [448, 471, 472, 473], [431, 444, 476, 432], [445, 444, 431, 448], [444, 420, 435, 476], [476, 435, 427, 432], [199, 183, 5, 448], [199, 448, 473, 200], [498, 210, 207, 501], [501, 207, 184, 200], [501, 200, 508, 509], [180, 179, 512, 513], [514, 146, 149, 180], [159, 514, 520, 521], [159, 521, 524, 160], [168, 155, 146, 514], [168, 514, 159, 169], [534, 163, 136, 160], [534, 160, 524, 541], [542, 543, 544, 545], [542, 547, 548, 549, 550, 551, 543], [542, 545, 555, 556], [543, 551, 559, 544], [551, 550, 563, 559], [550, 549, 567, 563], [549, 548, 571, 567], [548, 547, 575, 571], [520, 514, 180, 513], [521, 582, 541, 524], [547, 542, 556, 588], [589, 520, 513, 512], [589, 582, 521, 520], [545, 544, 559, 563, 567, 571, 575], [545, 575, 606, 555], [575, 547, 588, 606], [17, 613, 614, 18], [21, 617, 613, 17], [18, 614, 622, 26], [29, 625, 617, 21], [26, 622, 630, 34], [37, 633, 625, 29], [34, 630, 638, 42], [45, 641, 633, 37], [42, 638, 646, 50], [53, 649, 641, 45], [50, 646, 654, 58], [58, 654, 649, 53], [660, 661, 662, 663], [664, 660, 663, 667], [668, 669, 670, 671], [672, 668, 671, 675], [676, 677, 678, 679], [676, 681, 614, 613], [684, 660, 664, 687], [688, 668, 672, 691], [677, 676, 613, 617], [677, 697, 698, 678], [681, 676, 679, 703], [681, 705, 622, 614], [708, 684, 687, 711], [712, 688, 691, 715], [697, 677, 617, 625], [697, 721, 722, 698], [705, 681, 703, 727], [705, 729, 630, 622], [732, 708, 711, 735], [736, 712, 715, 739], [721, 697, 625, 633], [721, 745, 746, 722], [729, 705, 727, 751], [729, 753, 638, 630], [745, 721, 633, 641], [745, 761, 762, 746], [753, 729, 751, 767], [753, 769, 646, 638], [772, 732, 735, 775], [776, 736, 739, 779], [761, 745, 641, 649], [761, 785, 786, 762], [769, 753, 767, 791], [769, 785, 654, 646], [796, 772, 775, 799], [800, 776, 779, 803], [785, 761, 649, 654], [785, 769, 791, 786], [661, 660, 684, 708, 732, 772, 796], [661, 796, 799, 822], [661, 822, 825, 662], [822, 664, 667, 825], [822, 799, 775, 735, 711, 687, 664], [669, 668, 688, 712, 736, 776, 800], [669, 800, 803, 848], [669, 848, 851, 670], [848, 672, 675, 851], [848, 803, 779, 739, 715, 691, 672], [471, 865, 508, 472], [868, 419, 393, 441], [868, 471, 418, 419], [865, 877, 509, 508], [508, 200, 473, 472], [877, 498, 501, 509], [877, 463, 411, 458], [463, 868, 441, 440], [463, 877, 471, 868]]
Define a 3D model of barrel with 354 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of barrel! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.33, 0.0, -0.215), (-0.12, 0.0, -0.215), (-0.12, -0.042, -0.211), (-0.33, -0.042, -0.211), (-0.33, 0.042, -0.211), (-0.12, 0.042, -0.211), (-0.12, 0.0, -0.215), (-0.33, 0.0, -0.215), (-0.33, -0.042, -0.211), (-0.12, -0.042, -0.211), (-0.12, -0.082, -0.199), (-0.33, -0.082, -0.199), (-0.33, 0.0, -0.205), (-0.33, 0.04, -0.201), (-0.33, 0.042, -0.211), (-0.33, 0.0, -0.215), (-0.33, 0.0, -0.205), (-0.33, -0.04, -0.201), (-0.32, -0.04, -0.201), (-0.32, 0.0, -0.205), (-0.33, 0.04, -0.201), (-0.33, 0.0, -0.205), (-0.32, 0.0, -0.205), (-0.32, 0.04, -0.201), (-0.33, 0.04, -0.201), (-0.33, 0.078, -0.189), (-0.33, 0.082, -0.199), (-0.33, 0.042, -0.211), (-0.33, -0.04, -0.201), (-0.33, 0.0, -0.205), (-0.33, 0.0, -0.215), (-0.33, -0.042, -0.211), (-0.33, -0.04, -0.201), (-0.33, -0.078, -0.189), (-0.32, -0.078, -0.189), (-0.32, -0.04, -0.201), (-0.33, 0.082, -0.199), (-0.12, 0.082, -0.199), (-0.12, 0.042, -0.211), (-0.33, 0.042, -0.211), (-0.33, -0.082, -0.199), (-0.12, -0.082, -0.199), 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190], [227, 226, 250, 251], [233, 209, 231, 255], [233, 257, 258, 234], [241, 217, 227, 251], [241, 265, 266, 242], [234, 269, 245, 210], [251, 250, 274, 275], [257, 233, 255, 279], [257, 281, 282, 258], [265, 241, 251, 275], [265, 289, 290, 266], [258, 293, 269, 234], [275, 274, 298, 299], [281, 257, 279, 303], [281, 305, 306, 282], [289, 265, 275, 299], [289, 313, 314, 290], [282, 317, 293, 258], [299, 298, 322, 323], [305, 281, 303, 327], [305, 329, 330, 306], [313, 289, 299, 323], [313, 337, 338, 314], [306, 341, 317, 282], [323, 322, 346, 347], [329, 305, 327, 351], [329, 353, 354, 330], [337, 313, 323, 347], [337, 353, 362, 338], [353, 329, 351, 362], [353, 337, 347, 354], [330, 373, 341, 306], [347, 346, 378, 354], [354, 378, 373, 330], [362, 351, 327, 303, 279, 255, 231, 207, 187, 167, 143, 119, 95, 71, 47, 23, 19, 18, 34, 58, 82, 106, 130, 154, 178, 198, 218, 242, 266, 290, 314, 338], [1, 417, 418, 2], [5, 421, 417, 1], [2, 418, 426, 10], [37, 429, 421, 5], [10, 426, 434, 42], [61, 437, 429, 37], [42, 434, 442, 66], [85, 445, 437, 61], [66, 442, 450, 90], [109, 453, 445, 85], [90, 450, 458, 114], [133, 461, 453, 109], [114, 458, 466, 138], [157, 469, 461, 133], [138, 466, 474, 162], [181, 477, 469, 157], [162, 474, 482, 202], [221, 485, 477, 181], [202, 482, 490, 226], [245, 493, 485, 221], [226, 490, 498, 250], [269, 501, 493, 245], [250, 498, 506, 274], [293, 509, 501, 269], [274, 506, 514, 298], [317, 517, 509, 293], [298, 514, 522, 322], [341, 525, 517, 317], [322, 522, 530, 346], [373, 533, 525, 341], [346, 530, 538, 378], [378, 538, 533, 373], [417, 545, 546, 418], [421, 549, 545, 417], [418, 546, 554, 426], [429, 557, 549, 421], [426, 554, 562, 434], [437, 565, 557, 429], [434, 562, 570, 442], [445, 573, 565, 437], [442, 570, 578, 450], [453, 581, 573, 445], [450, 578, 586, 458], [461, 589, 581, 453], [458, 586, 594, 466], [469, 597, 589, 461], [466, 594, 602, 474], [477, 605, 597, 469], [474, 602, 610, 482], [485, 613, 605, 477], [482, 610, 618, 490], [493, 621, 613, 485], [490, 618, 626, 498], [501, 629, 621, 493], [498, 626, 634, 506], [509, 637, 629, 501], [506, 634, 642, 514], [517, 645, 637, 509], [514, 642, 650, 522], [525, 653, 645, 517], [522, 650, 658, 530], [533, 661, 653, 525], [530, 658, 666, 538], [538, 666, 661, 533], [545, 673, 674, 546], [549, 677, 673, 545], [546, 674, 682, 554], [557, 685, 677, 549], [554, 682, 690, 562], [565, 693, 685, 557], [562, 690, 698, 570], [573, 701, 693, 565], [570, 698, 706, 578], [581, 709, 701, 573], [578, 706, 714, 586], [589, 717, 709, 581], [586, 714, 722, 594], [597, 725, 717, 589], [594, 722, 730, 602], [605, 733, 725, 597], [602, 730, 738, 610], [613, 741, 733, 605], [610, 738, 746, 618], [621, 749, 741, 613], [618, 746, 754, 626], [629, 757, 749, 621], [626, 754, 762, 634], [637, 765, 757, 629], [634, 762, 770, 642], [645, 773, 765, 637], [642, 770, 778, 650], [653, 781, 773, 645], [650, 778, 786, 658], [661, 789, 781, 653], [658, 786, 794, 666], [666, 794, 789, 661], [673, 801, 802, 674], [677, 805, 801, 673], [674, 802, 810, 682], [685, 813, 805, 677], [682, 810, 818, 690], [693, 821, 813, 685], [690, 818, 826, 698], [701, 829, 821, 693], [698, 826, 834, 706], [709, 837, 829, 701], [706, 834, 842, 714], [717, 845, 837, 709], [714, 842, 850, 722], [725, 853, 845, 717], [722, 850, 858, 730], [733, 861, 853, 725], [730, 858, 866, 738], [741, 869, 861, 733], [738, 866, 874, 746], [749, 877, 869, 741], [746, 874, 882, 754], [757, 885, 877, 749], [754, 882, 890, 762], [765, 893, 885, 757], [762, 890, 898, 770], [773, 901, 893, 765], [770, 898, 906, 778], [781, 909, 901, 773], [778, 906, 914, 786], [789, 917, 909, 781], [786, 914, 922, 794], [794, 922, 917, 789], [801, 929, 930, 802], [805, 933, 929, 801], [802, 930, 938, 810], [813, 941, 933, 805], [810, 938, 946, 818], [821, 949, 941, 813], [818, 946, 954, 826], [829, 957, 949, 821], [826, 954, 962, 834], [837, 965, 957, 829], [834, 962, 970, 842], [845, 973, 965, 837], [842, 970, 978, 850], [853, 981, 973, 845], [850, 978, 986, 858], [861, 989, 981, 853], [858, 986, 994, 866], [869, 997, 989, 861], [866, 994, 1002, 874], [877, 1005, 997, 869], [874, 1002, 1010, 882], [885, 1013, 1005, 877], [882, 1010, 1018, 890], [893, 1021, 1013, 885], [890, 1018, 1026, 898], [901, 1029, 1021, 893], [898, 1026, 1034, 906], [909, 1037, 1029, 901], [906, 1034, 1042, 914], [917, 1045, 1037, 909], [914, 1042, 1050, 922], [922, 1050, 1045, 917], [929, 1057, 1058, 930], [933, 1061, 1057, 929], [930, 1058, 1066, 938], [941, 1069, 1061, 933], [938, 1066, 1074, 946], [949, 1077, 1069, 941], [946, 1074, 1082, 954], [957, 1085, 1077, 949], [954, 1082, 1090, 962], [965, 1093, 1085, 957], [962, 1090, 1098, 970], [973, 1101, 1093, 965], [970, 1098, 1106, 978], [981, 1109, 1101, 973], [978, 1106, 1114, 986], [989, 1117, 1109, 981], [986, 1114, 1122, 994], [997, 1125, 1117, 989], [994, 1122, 1130, 1002], [1005, 1133, 1125, 997], [1002, 1130, 1138, 1010], [1013, 1141, 1133, 1005], [1010, 1138, 1146, 1018], [1021, 1149, 1141, 1013], [1018, 1146, 1154, 1026], [1029, 1157, 1149, 1021], [1026, 1154, 1162, 1034], [1037, 1165, 1157, 1029], [1034, 1162, 1170, 1042], [1045, 1173, 1165, 1037], [1042, 1170, 1178, 1050], [1050, 1178, 1173, 1045], [1184, 1185, 1186, 1187, 1188, 1189, 1190, 1191, 1192, 1193, 1194, 1195, 1196, 1197, 1198, 1199, 1200, 1201, 1202, 1203, 1204, 1205, 1206, 1207, 1208, 1209, 1210, 1211, 1212, 1213, 1214, 1215], [1216, 1217, 1202, 1201], [1216, 1221, 1058, 1057], [1217, 1216, 1057, 1061], [1217, 1229, 1203, 1202], [1221, 1216, 1201, 1200], [1221, 1237, 1066, 1058], [1229, 1217, 1061, 1069], [1229, 1245, 1204, 1203], [1237, 1221, 1200, 1199], [1237, 1253, 1074, 1066], [1245, 1229, 1069, 1077], [1245, 1261, 1205, 1204], [1253, 1237, 1199, 1198], [1253, 1269, 1082, 1074], [1261, 1245, 1077, 1085], [1261, 1277, 1206, 1205], [1269, 1253, 1198, 1197], [1269, 1285, 1090, 1082], [1277, 1261, 1085, 1093], [1277, 1293, 1207, 1206], [1285, 1269, 1197, 1196], [1285, 1301, 1098, 1090], [1293, 1277, 1093, 1101], [1293, 1309, 1208, 1207], [1301, 1285, 1196, 1195], [1301, 1317, 1106, 1098], [1309, 1293, 1101, 1109], [1309, 1325, 1209, 1208], [1317, 1301, 1195, 1194], [1317, 1333, 1114, 1106], [1325, 1309, 1109, 1117], [1325, 1341, 1210, 1209], [1333, 1317, 1194, 1193], [1333, 1349, 1122, 1114], [1341, 1325, 1117, 1125], [1341, 1357, 1211, 1210], [1349, 1333, 1193, 1192], [1349, 1365, 1130, 1122], [1357, 1341, 1125, 1133], [1357, 1373, 1212, 1211], [1365, 1349, 1192, 1191], [1365, 1381, 1138, 1130], [1373, 1357, 1133, 1141], [1373, 1389, 1213, 1212], [1381, 1365, 1191, 1190], [1381, 1397, 1146, 1138], [1389, 1373, 1141, 1149], [1389, 1405, 1214, 1213], [1397, 1381, 1190, 1189], [1397, 1413, 1154, 1146], [1405, 1389, 1149, 1157], [1405, 1421, 1215, 1214], [1413, 1397, 1189, 1188], [1413, 1429, 1162, 1154], [1421, 1405, 1157, 1165], [1421, 1437, 1184, 1215], [1429, 1413, 1188, 1187], [1429, 1445, 1170, 1162], [1437, 1421, 1165, 1173], [1437, 1453, 1185, 1184], [1445, 1429, 1187, 1186], [1445, 1453, 1178, 1170], [1453, 1437, 1173, 1178], [1453, 1445, 1186, 1185]]
Define a 3D model of lamp with 236 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of lamp! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.398, 0.493, -0.382), (-0.396, 0.5, -0.396), (-0.387, 0.494, -0.397), (-0.396, 0.5, -0.396), (-0.396, 0.5, 0.396), (-0.01, 0.5, 0.396), (-0.01, 0.5, -0.396), (-0.396, 0.5, 0.396), (-0.398, 0.493, 0.389), (-0.385, 0.492, 0.399), (-0.396, 0.5, 0.396), (-0.396, 0.5, -0.396), (-0.398, 0.493, -0.382), (-0.398, 0.493, 0.389), (-0.387, 0.494, -0.397), (-0.284, 0.427, -0.303), (-0.332, 0.434, -0.298), (-0.398, 0.493, -0.382), (-0.387, 0.494, -0.397), (0.0, 0.494, -0.397), (0.0, 0.427, -0.303), (-0.284, 0.427, -0.303), (-0.385, 0.492, 0.399), (0.0, 0.492, 0.399), (-0.01, 0.5, 0.396), (-0.396, 0.5, 0.396), (-0.332, 0.434, -0.298), (-0.332, 0.434, 0.339), (-0.398, 0.493, 0.389), (-0.398, 0.493, -0.382), (-0.332, 0.434, 0.339), (-0.301, 0.438, 0.333), (-0.284, 0.427, 0.345), (-0.314, 0.426, -0.264), (-0.332, 0.434, -0.298), (-0.314, 0.436, -0.28), (-0.314, 0.426, -0.264), (-0.314, 0.426, 0.303), (-0.332, 0.434, 0.339), (-0.332, 0.434, -0.298), (-0.314, 0.426, 0.303), (-0.314, 0.436, 0.319), (-0.332, 0.434, 0.339), (-0.314, 0.426, 0.303), (-0.082, 0.386, 0.065), (-0.082, 0.396, 0.068), (-0.314, 0.436, 0.319), (-0.314, 0.436, 0.319), (-0.301, 0.438, 0.333), (-0.332, 0.434, 0.339), (-0.301, 0.438, -0.291), (-0.314, 0.436, -0.28), (-0.332, 0.434, -0.298), (-0.301, 0.438, -0.291), (-0.061, 0.395, -0.072), (-0.082, 0.396, -0.068), (-0.314, 0.436, -0.28), (-0.284, 0.427, -0.303), (-0.301, 0.438, -0.291), (-0.332, 0.434, -0.298), (-0.284, 0.427, -0.303), (-0.055, 0.384, -0.072), (-0.061, 0.395, -0.072), (-0.301, 0.438, -0.291), (-0.284, 0.427, 0.345), (-0.385, 0.492, 0.399), (-0.398, 0.493, 0.389), (-0.332, 0.434, 0.339), (-0.084, -0.01, 0.132), (-0.084, 0.01, 0.022), (-0.07, -0.031, 0.023), (-0.07, -0.053, 0.132), (-0.084, -0.01, 0.132), (-0.076, -0.005, 0.144), (-0.084, 0.009, 0.131), (-0.084, -0.01, 0.132), (-0.07, -0.053, 0.132), (-0.057, -0.061, 0.144), (-0.076, -0.005, 0.144), (-0.084, 0.01, 0.022), (-0.084, -0.01, 0.132), (-0.084, 0.009, 0.131), (-0.084, 0.03, 0.022), (-0.084, 0.01, 0.022), (-0.084, 0.03, 0.022), (-0.076, 0.021, 0.009), (-0.082, 0.386, -0.064), (-0.314, 0.426, -0.264), (-0.314, 0.436, -0.28), (-0.082, 0.396, -0.068), (-0.082, 0.386, -0.064), (-0.082, 0.386, 0.065), (-0.314, 0.426, 0.303), (-0.314, 0.426, -0.264), (-0.082, 0.386, 0.065), (-0.055, 0.384, 0.072), (-0.061, 0.395, 0.072), (-0.082, 0.396, 0.068), (-0.076, 0.021, 0.009), (-0.059, -0.031, 0.011), (-0.07, -0.031, 0.023), (-0.084, 0.01, 0.022), (-0.072, 0.374, -0.06), (-0.082, 0.386, -0.064), (-0.055, 0.384, -0.072), (-0.072, 0.374, -0.06), (-0.072, 0.374, 0.062), (-0.082, 0.386, 0.065), (-0.082, 0.386, -0.064), (-0.072, 0.374, 0.062), (-0.072, 0.374, -0.06), (-0.066, 0.296, -0.046), (-0.066, 0.295, 0.065), (-0.072, 0.374, 0.062), (-0.066, 0.295, 0.065), (-0.053, 0.285, 0.075), (-0.055, 0.384, 0.072), (-0.072, 0.374, 0.062), (-0.055, 0.384, 0.072), (-0.082, 0.386, 0.065), (-0.07, -0.053, 0.132), (-0.057, -0.065, 0.132), (-0.057, -0.061, 0.144), (-0.07, 0.052, 0.131), (-0.084, 0.009, 0.131), (-0.076, -0.005, 0.144), (-0.056, 0.06, 0.142), (-0.07, 0.052, 0.131), (-0.07, 0.072, 0.021), (-0.084, 0.03, 0.022), (-0.084, 0.009, 0.131), (-0.07, 0.072, 0.021), (-0.07, 0.052, 0.131), (-0.064, 0.074, 0.122), (-0.063, 0.091, 0.021), (-0.064, 0.074, 0.122), (-0.07, 0.052, 0.131), (-0.056, 0.06, 0.142), (-0.063, 0.091, 0.021), (-0.06, 0.081, 0.002), (-0.07, 0.072, 0.021), (-0.061, 0.395, 0.072), (-0.301, 0.438, 0.333), (-0.314, 0.436, 0.319), (-0.082, 0.396, 0.068), (-0.06, 0.081, 0.002), (-0.076, 0.021, 0.009), (-0.084, 0.03, 0.022), (-0.07, 0.072, 0.021), (-0.06, 0.084, 0.116), (-0.064, 0.074, 0.122), (-0.056, 0.06, 0.142), (-0.046, 0.096, 0.123), (-0.06, 0.084, 0.116), (-0.06, 0.1, 0.021), (-0.063, 0.091, 0.021), (-0.064, 0.074, 0.122), (-0.06, 0.1, 0.021), (-0.06, 0.084, 0.116), (-0.052, 0.106, 0.101), (-0.052, 0.119, 0.022), (-0.06, 0.1, 0.021), (-0.052, 0.119, 0.022), (-0.046, 0.113, 0.01), (-0.06, 0.276, 0.063), (-0.06, 0.277, -0.033), (-0.051, 0.261, 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0.277, -0.033), (0.06, 0.276, 0.063), (0.051, 0.26, 0.058), (0.051, 0.261, -0.02), (0.061, 0.395, -0.072), (0.301, 0.438, -0.291), (0.314, 0.436, -0.28), (0.082, 0.396, -0.068), (0.063, 0.091, 0.021), (0.07, 0.072, 0.021), (0.06, 0.081, 0.002), (0.064, 0.074, 0.122), (0.06, 0.084, 0.116), (0.046, 0.096, 0.123), (0.056, 0.06, 0.142), (0.066, 0.295, 0.065), (0.053, 0.285, 0.075), (0.06, 0.276, 0.063), (0.066, 0.295, 0.065), (0.072, 0.374, 0.062), (0.055, 0.384, 0.072), (0.053, 0.285, 0.075), (0.07, -0.053, 0.132), (0.057, -0.061, 0.144), (0.057, -0.065, 0.132), (0.07, -0.053, 0.132), (0.084, -0.01, 0.132), (0.076, -0.005, 0.144), (0.057, -0.061, 0.144), (0.07, -0.031, 0.023), (0.057, -0.043, 0.023), (0.059, -0.031, 0.011), (0.07, 0.052, 0.131), (0.064, 0.074, 0.122), (0.056, 0.06, 0.142), (0.07, 0.052, 0.131), (0.07, 0.072, 0.021), (0.063, 0.091, 0.021), (0.064, 0.074, 0.122), (0.07, 0.072, 0.021), (0.07, 0.052, 0.131), (0.084, 0.009, 0.131), (0.084, 0.03, 0.022), (0.07, 0.072, 0.021), (0.084, 0.03, 0.022), (0.076, 0.021, 0.009), (0.06, 0.081, 0.002), (0.072, 0.374, -0.06), (0.055, 0.384, -0.072), (0.082, 0.386, -0.064), (0.072, 0.374, -0.06), (0.066, 0.296, -0.046), (0.053, 0.286, -0.054), (0.055, 0.384, -0.072), (0.072, 0.374, -0.06), (0.072, 0.374, 0.062), (0.066, 0.295, 0.065), (0.066, 0.296, -0.046), (0.072, 0.374, 0.062), (0.072, 0.374, -0.06), (0.082, 0.386, -0.064), (0.082, 0.386, 0.065), (0.072, 0.374, 0.062), (0.082, 0.386, 0.065), (0.055, 0.384, 0.072), (0.082, 0.386, -0.064), (0.055, 0.384, -0.072), (0.061, 0.395, -0.072), (0.082, 0.396, -0.068), (0.082, 0.386, 0.065), (0.082, 0.386, -0.064), (0.314, 0.426, -0.264), (0.314, 0.426, 0.303), (0.082, 0.386, 0.065), (0.314, 0.426, 0.303), (0.314, 0.436, 0.319), (0.082, 0.396, 0.068), (0.084, -0.01, 0.132), (0.084, 0.01, 0.022), (0.084, 0.03, 0.022), (0.084, 0.009, 0.131), (0.084, 0.009, 0.131), (0.07, 0.052, 0.131), (0.056, 0.06, 0.142), (0.076, -0.005, 0.144), (0.084, 0.009, 0.131), (0.076, -0.005, 0.144), (0.084, -0.01, 0.132), (0.084, 0.01, 0.022), (0.07, -0.031, 0.023), (0.059, -0.031, 0.011), (0.076, 0.021, 0.009), (0.084, 0.01, 0.022), (0.076, 0.021, 0.009), (0.084, 0.03, 0.022), (0.084, 0.01, 0.022), (0.084, -0.01, 0.132), (0.07, -0.053, 0.132), (0.07, -0.031, 0.023), (0.284, 0.427, -0.303), (0.387, 0.494, -0.397), (0.398, 0.493, -0.382), (0.332, 0.434, -0.298), (0.284, 0.427, 0.345), (0.055, 0.384, 0.072), (0.061, 0.395, 0.072), (0.301, 0.438, 0.333), (0.301, 0.438, -0.291), (0.332, 0.434, -0.298), (0.314, 0.436, -0.28), (0.301, 0.438, 0.333), (0.061, 0.395, 0.072), (0.082, 0.396, 0.068), (0.314, 0.436, 0.319), (0.301, 0.438, 0.333), (0.332, 0.434, 0.339), (0.284, 0.427, 0.345), (0.314, 0.426, -0.264), (0.082, 0.386, -0.064), (0.082, 0.396, -0.068), (0.314, 0.436, -0.28), (0.314, 0.426, -0.264), (0.314, 0.436, -0.28), (0.332, 0.434, -0.298), (0.314, 0.426, 0.303), (0.314, 0.426, -0.264), (0.332, 0.434, -0.298), (0.332, 0.434, 0.339), (0.314, 0.436, 0.319), (0.332, 0.434, 0.339), (0.301, 0.438, 0.333), (0.332, 0.434, -0.298), (0.301, 0.438, -0.291), (0.284, 0.427, -0.303), (0.332, 0.434, 0.339), (0.314, 0.436, 0.319), (0.314, 0.426, 0.303), (0.385, 0.492, 0.399), (0.0, 0.492, 0.399), (0.0, 0.427, 0.345), (0.284, 0.427, 0.345), (0.385, 0.492, 0.399), (0.284, 0.427, 0.345), (0.332, 0.434, 0.339), (0.398, 0.493, 0.389), (0.387, 0.494, -0.397), (0.0, 0.494, -0.397), (0.01, 0.5, -0.396), (0.396, 0.5, -0.396), (0.396, 0.5, -0.396), (0.398, 0.493, -0.382), (0.387, 0.494, -0.397), (0.396, 0.5, 0.396), (0.385, 0.492, 0.399), (0.398, 0.493, 0.389), (0.398, 0.493, -0.382), (0.398, 0.493, 0.389), (0.332, 0.434, 0.339), (0.332, 0.434, -0.298), (0.398, 0.493, 0.389), (0.398, 0.493, -0.382), (0.396, 0.5, -0.396), (0.396, 0.5, 0.396)] faces = [[0, 1, 2], [1, 4, 5, 6], [4, 8, 9], [4, 1, 0, 8], [2, 15, 16, 0], [2, 19, 20, 15], [9, 23, 5, 4], [16, 27, 8, 0], [27, 31, 32], [33, 16, 35], [33, 37, 27, 16], [37, 41, 27], [37, 44, 45, 41], [41, 31, 27], [50, 35, 16], [50, 54, 55, 35], [15, 50, 16], [15, 61, 54, 50], [32, 9, 8, 27], [68, 69, 70, 71], [68, 73, 74], [68, 71, 77, 73], [69, 68, 74, 82], [69, 82, 85], [86, 33, 35, 55], [86, 44, 37, 33], [44, 95, 96, 45], [85, 99, 70, 69], [102, 86, 61], [102, 106, 44, 86], [106, 102, 111, 112], [106, 112, 115, 95], [106, 95, 44], [71, 121, 77], [123, 74, 73, 126], [123, 128, 82, 74], [128, 123, 133, 134], [133, 123, 126], [134, 139, 128], [96, 31, 41, 45], [139, 85, 82, 128], [149, 133, 126, 152], [149, 154, 134, 133], [154, 149, 159, 160], [154, 160, 163], [164, 165, 166, 167], [164, 167, 170, 115], [165, 111, 174], [165, 164, 112, 111], [99, 180, 181, 182], [182, 70, 99], [182, 121, 71, 70], [61, 86, 55, 54], [61, 174, 111, 102], [61, 199, 200, 174], [95, 32, 31, 96], [95, 207, 208, 32], [115, 112, 164], [174, 214, 166, 165], [174, 200, 219, 214], [221, 222, 99, 85], [221, 226, 227, 228], [229, 230, 231, 232], [233, 159, 152, 236], [233, 238, 160, 159], [238, 233, 243, 244], [152, 159, 149], [163, 139, 134, 154], [163, 253, 254, 139], [256, 257, 244, 243], [256, 243, 236, 170], [257, 166, 214], [257, 256, 167, 166], [243, 233, 236], [228, 227, 276, 229], [278, 279, 280, 281], [278, 283, 126, 73], [281, 280, 288, 289], [170, 167, 256], [214, 294, 244, 257], [214, 219, 299, 294], [294, 238, 244], [294, 163, 160, 238], [294, 299, 253, 163], [276, 313, 230, 229], [222, 221, 228, 319], [222, 321, 180, 99], [319, 228, 229, 232], [226, 221, 85, 139], [226, 333, 334, 227], [227, 334, 313, 276], [279, 278, 73, 77], [279, 345, 346, 280], [283, 278, 281, 351], [283, 353, 354, 126], [280, 346, 358, 288], [351, 281, 289, 363], [364, 181, 366, 367], [364, 367, 370], [181, 364, 121, 182], [6, 376, 19], [370, 77, 121, 364], [346, 383, 384, 358], [386, 289, 288, 358], [345, 279, 77, 370], [345, 395, 383, 346], [180, 399, 400, 366], [321, 222, 319, 405], [321, 407, 399, 180], [405, 319, 232, 231], [414, 351, 363, 417], [353, 283, 351, 414], [353, 423, 424, 354], [417, 363, 289, 386], [333, 226, 139, 254], [333, 435, 436, 334], [230, 439, 440, 231], [334, 436, 444, 313], [313, 444, 439, 230], [450, 152, 126, 354], [253, 455, 456, 254], [458, 236, 152, 450], [299, 463, 455, 253], [466, 170, 236, 458], [219, 471, 463, 299], [474, 115, 170, 466], [200, 479, 471, 219], [199, 61, 15, 20], [199, 487, 479, 200], [207, 95, 115, 474], [207, 495, 496, 208], [23, 9, 32, 208], [23, 503, 504, 505], [19, 2, 1, 6], [19, 511, 512, 20], [366, 181, 180], [376, 505, 504, 520], [505, 5, 23], [505, 376, 6, 5], [383, 529, 530, 384], [532, 414, 417, 535], [395, 345, 370, 539], [395, 541, 529, 383], [423, 353, 414, 532], [423, 541, 550, 424], [407, 321, 405, 555], [407, 557, 558, 399], [555, 405, 231, 440], [435, 333, 254, 456], [435, 557, 570, 436], [436, 570, 439, 444], [576, 458, 450, 579], [471, 581, 582], [583, 466, 458, 576], [529, 532, 535, 530], [541, 395, 539, 550], [541, 423, 532, 529], [535, 417, 386, 530], [570, 555, 440, 439], [607, 608, 583, 576], [611, 612, 463], [608, 582, 581, 617], [608, 617, 583], [582, 611, 463, 471], [582, 608, 607, 611], [579, 450, 354, 424], [455, 634, 635], [636, 607, 576], [636, 612, 611, 607], [612, 636, 645, 634], [612, 634, 455, 463], [557, 407, 555, 570], [557, 435, 456, 558], [617, 660, 661, 583], [645, 579, 665], [645, 636, 576, 579], [661, 474, 466, 583], [479, 675, 676], [487, 199, 20, 512], [487, 512, 683, 684], [495, 207, 474, 661], [495, 690, 691, 692], [693, 400, 695, 696], [539, 370, 367, 693], [400, 693, 367, 366], [530, 386, 358, 384], [665, 635, 634, 645], [635, 665, 715, 716], [635, 716, 456, 455], [660, 676, 675, 724], [676, 581, 471, 479], [676, 660, 617, 581], [684, 683, 735, 736], [716, 738, 456], [715, 665, 579, 424], [724, 661, 660], [724, 748, 495, 661], [696, 539, 693], [696, 755, 550, 539], [695, 400, 399], [761, 715, 424], [761, 738, 716, 715], [738, 761, 770, 771], [738, 771, 558, 456], [776, 487, 778], [776, 675, 479, 487], [776, 748, 724, 675], [748, 776, 778, 690], [748, 690, 495], [778, 487, 684, 736], [690, 778, 800, 801], [690, 801, 804, 691], [755, 807, 771, 770], [770, 761, 424, 550], [770, 550, 755], [807, 695, 399, 558], [807, 558, 771], [807, 755, 696, 695], [512, 511, 830, 831], [496, 495, 692, 835], [683, 831, 735], [835, 692, 691, 804], [835, 844, 496], [800, 778, 736, 735], [800, 735, 831], [801, 800, 831, 844], [804, 844, 835], [831, 683, 512], [844, 804, 801], [503, 23, 208, 496], [503, 496, 844, 873], [511, 19, 376, 520], [520, 830, 511], [504, 503, 873], [830, 873, 844, 831], [873, 830, 520, 504]]
Define a 3D model of table with 186 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of table! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(1.28, -0.417, 1.668), (1.92, -0.417, 1.668), (1.92, -0.387, 1.662), (1.28, -0.387, 1.662), (1.92, -0.417, 1.668), (1.95, -0.417, 1.668), (1.95, -0.387, 1.662), (1.92, -0.387, 1.662), (1.25, -0.387, 1.662), (1.25, -0.417, 1.668), (1.28, -0.417, 1.668), (1.28, -0.387, 1.662), (1.28, -0.387, 1.662), (1.92, -0.387, 1.662), (1.92, -0.392, 1.633), (1.28, -0.392, 1.633), (1.92, -0.387, 1.662), (1.92, 0.273, 1.546), (1.92, 0.267, 1.517), (1.92, -0.392, 1.633), (1.95, -0.387, 1.662), (1.95, -0.417, 1.668), (1.95, -0.422, 1.638), (1.95, -0.392, 1.633), (1.95, -0.387, 1.662), (1.95, 0.273, 1.546), (1.92, 0.273, 1.546), (1.92, -0.387, 1.662), (1.25, -0.422, 1.638), (1.28, -0.422, 1.638), (1.28, -0.417, 1.668), (1.25, -0.417, 1.668), (1.28, -0.422, 1.638), (1.92, -0.422, 1.638), (1.92, -0.417, 1.668), (1.28, -0.417, 1.668), (1.92, -0.422, 1.638), (1.95, -0.422, 1.638), (1.95, -0.417, 1.668), (1.92, -0.417, 1.668), (1.25, -0.392, 1.633), (1.25, -0.422, 1.638), (1.25, -0.417, 1.668), (1.25, -0.387, 1.662), (1.28, -0.392, 1.633), (1.28, -0.422, 1.638), (1.25, -0.422, 1.638), (1.25, -0.392, 1.633), (1.28, -0.392, 1.633), (1.92, -0.392, 1.633), (1.92, -0.422, 1.638), (1.28, -0.422, 1.638), (1.92, -0.392, 1.633), (1.95, -0.392, 1.633), (1.95, -0.422, 1.638), (1.92, -0.422, 1.638), (1.92, -0.392, 1.633), (1.92, 0.267, 1.517), (1.95, 0.267, 1.517), (1.95, -0.392, 1.633), (1.95, -0.392, 1.633), (1.95, 0.267, 1.517), (1.95, 0.273, 1.546), (1.95, -0.387, 1.662), (1.17, 0.219, 1.586), (1.17, 0.278, 1.576), (1.13, 0.254, 1.438), (1.13, 0.076, 1.469), (1.18, 0.219, 1.586), (1.17, 0.219, 1.586), (1.13, 0.076, 1.469), (1.18, 0.142, 1.498), (1.18, 0.219, 1.586), (1.18, 0.142, 1.498), (1.18, 0.26, 1.477), (1.18, 0.278, 1.576), (1.18, 0.278, 1.576), (1.17, 0.278, 1.576), (1.17, 0.219, 1.586), (1.18, 0.219, 1.586), (1.18, 0.278, 1.576), (1.18, 0.337, 1.565), (1.17, 0.337, 1.565), (1.17, 0.278, 1.576), (1.17, 0.337, 1.565), (1.13, 0.431, 1.407), (1.13, 0.254, 1.438), (1.17, 0.278, 1.576), 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0.431, -1.407), (1.18, 0.337, -1.565), (1.18, 0.379, -1.456), (1.18, 0.26, -1.477), (1.18, 0.278, -1.576), (1.18, 0.337, -1.565), (1.17, 0.337, -1.565), (1.13, 0.431, -1.407), (1.18, 0.379, -1.456), (1.18, 0.278, -1.576), (1.17, 0.278, -1.576), (1.17, 0.337, -1.565), (1.18, 0.337, -1.565), (1.18, 0.278, -1.576), (1.18, 0.219, -1.586), (1.17, 0.219, -1.586), (1.17, 0.278, -1.576), (1.17, 0.219, -1.586), (1.13, 0.076, -1.469), (1.13, 0.254, -1.438), (1.17, 0.278, -1.576), (1.18, 0.219, -1.586), (1.18, 0.142, -1.498), (1.13, 0.076, -1.469), (1.17, 0.219, -1.586), (1.18, 0.219, -1.586), (1.18, 0.278, -1.576), (1.18, 0.26, -1.477), (1.18, 0.142, -1.498), (1.25, -0.392, -1.633), (1.25, -0.387, -1.662), (1.25, -0.417, -1.668), (1.25, -0.422, -1.638), (1.28, -0.392, -1.633), (1.25, -0.392, -1.633), (1.25, -0.422, -1.638), (1.28, -0.422, -1.638), (1.28, -0.392, -1.633), (1.28, -0.422, -1.638), (1.92, -0.422, -1.638), (1.92, -0.392, -1.633), (1.92, -0.392, -1.633), (1.95, -0.392, -1.633), (1.95, 0.267, -1.517), (1.92, 0.267, -1.517), (1.92, -0.392, -1.633), (1.92, -0.422, -1.638), (1.95, -0.422, -1.638), (1.95, -0.392, -1.633), (1.95, -0.392, -1.633), (1.95, -0.387, -1.662), (1.95, 0.273, -1.546), (1.95, 0.267, -1.517), (1.25, -0.422, -1.638), (1.25, -0.417, -1.668), (1.28, -0.417, -1.668), (1.28, -0.422, -1.638), (1.28, -0.422, -1.638), (1.28, -0.417, -1.668), (1.92, -0.417, -1.668), (1.92, -0.422, -1.638), (1.92, -0.422, -1.638), (1.92, -0.417, -1.668), (1.95, -0.417, -1.668), (1.95, -0.422, -1.638), (1.25, -0.387, -1.662), (1.28, -0.387, -1.662), (1.28, -0.417, -1.668), (1.25, -0.417, -1.668), (1.28, -0.387, -1.662), (1.28, -0.392, -1.633), (1.92, -0.392, -1.633), (1.92, -0.387, -1.662), (1.92, -0.387, -1.662), (1.92, -0.392, -1.633), (1.92, 0.267, -1.517), (1.92, 0.273, -1.546), (1.95, -0.387, -1.662), (1.95, -0.392, -1.633), (1.95, -0.422, -1.638), (1.95, -0.417, -1.668), (1.95, -0.387, -1.662), (1.92, -0.387, -1.662), (1.92, 0.273, -1.546), (1.95, 0.273, -1.546), (1.28, -0.417, -1.668), (1.28, -0.387, -1.662), (1.92, -0.387, -1.662), (1.92, -0.417, -1.668), (1.92, -0.417, -1.668), (1.92, -0.387, -1.662), (1.95, -0.387, -1.662), (1.95, -0.417, -1.668)] faces = [[0, 1, 2, 3], [1, 5, 6, 2], [8, 9, 0, 3], [3, 2, 14, 15], [2, 17, 18, 14], [6, 5, 22, 23], [6, 25, 17, 2], [28, 29, 0, 9], [29, 33, 1, 0], [33, 22, 5, 1], [40, 28, 9, 8], [15, 29, 28, 40], [15, 14, 33, 29], [14, 23, 22, 33], [14, 18, 58, 23], [23, 58, 25, 6], [64, 65, 66, 67], [68, 64, 67, 71], [68, 71, 74, 75], [75, 65, 64, 68], [75, 81, 82, 65], [82, 85, 66, 65], [81, 75, 74, 91], [81, 91, 85, 82], [96, 97, 98, 99], [99, 8, 3, 103], [99, 103, 106, 107], [103, 3, 15, 111], [103, 111, 114, 106], [116, 96, 99, 107], [116, 107, 122, 123], [123, 122, 126, 127], [122, 107, 106, 131], [122, 131, 134, 135], [131, 106, 114, 139], [131, 139, 142, 134], [97, 145, 146, 98], [98, 40, 8, 99], [111, 15, 40, 98], [146, 114, 111, 98], [146, 126, 139, 114], [127, 126, 146, 145], [126, 122, 135, 171], [139, 126, 171, 142], [71, 67, 66, 74], [91, 74, 66, 85], [135, 134, 186, 187], [134, 142, 190, 191], [191, 190, 18, 17], [196, 191, 17, 25], [196, 201, 202, 203], [186, 134, 191, 207], [207, 191, 196, 203], [171, 135, 187, 215], [142, 171, 215, 219], [142, 219, 222, 190], [190, 201, 58, 18], [190, 222, 202, 201], [201, 196, 25, 58], [215, 187, 186, 219], [219, 186, 207, 222], [222, 207, 203, 202], [248, 249, 250, 251], [249, 253, 254, 250], [253, 257, 258, 254], [250, 254, 262, 263], [254, 258, 266, 262], [268, 248, 251, 271], [272, 249, 248, 268], [272, 277, 253, 249], [277, 281, 257, 253], [277, 285, 286, 281], [281, 286, 290, 266], [271, 251, 250, 263], [263, 262, 277, 272], [262, 301, 285, 277], [266, 258, 257, 281], [266, 290, 301, 262], [312, 313, 314, 315], [316, 317, 314, 313], [320, 312, 315, 323], [320, 316, 313, 312], [328, 329, 330, 331], [331, 268, 271, 335], [336, 272, 268, 331], [340, 328, 331, 335], [335, 271, 263, 347], [335, 347, 350, 351], [347, 263, 272, 336], [347, 336, 358, 350], [330, 358, 336, 331], [330, 365, 366, 358], [368, 340, 335, 351], [368, 351, 374, 375], [323, 317, 316, 320], [323, 381, 382, 317], [384, 365, 330, 329], [365, 374, 390, 391], [366, 365, 391, 395], [375, 374, 365, 384], [374, 351, 350, 403], [374, 403, 406, 390], [403, 350, 358, 366], [403, 366, 395, 406], [382, 417, 314, 317], [381, 323, 315, 423], [381, 423, 417, 382], [423, 315, 314, 417], [391, 390, 434, 435], [395, 391, 435, 439], [395, 439, 442, 443], [443, 445, 286, 285], [443, 442, 450, 445], [445, 453, 290, 286], [390, 406, 458, 434], [406, 395, 443, 463], [463, 443, 285, 301], [453, 445, 450, 471], [453, 463, 301, 290], [435, 434, 458, 439], [439, 458, 482, 442], [442, 482, 471, 450], [458, 406, 463, 482], [482, 463, 453, 471], [496, 497, 498, 499], [497, 501, 502, 498], [501, 505, 506, 502], [508, 496, 499, 511], [512, 497, 496, 508], [512, 517, 501, 497], [517, 521, 505, 501], [517, 525, 526, 521], [521, 526, 530, 531], [498, 502, 534, 535], [502, 506, 531, 534], [511, 499, 498, 535], [535, 534, 517, 512], [534, 549, 525, 517], [531, 506, 505, 521], [531, 530, 549, 534], [560, 561, 562, 563], [564, 563, 562, 567], [568, 569, 570, 571], [571, 508, 511, 575], [576, 512, 508, 571], [570, 581, 576, 571], [570, 585, 586, 581], [588, 585, 570, 569], [585, 593, 594, 595], [586, 585, 595, 599], [600, 568, 571, 575], [575, 511, 535, 607], [575, 607, 610, 611], [607, 535, 512, 576], [607, 576, 581, 610], [620, 600, 575, 611], [620, 611, 593, 627], [627, 593, 585, 588], [593, 611, 610, 635], [593, 635, 638, 594], [635, 586, 599, 638], [635, 610, 581, 586], [648, 649, 562, 561], [652, 560, 563, 655], [652, 648, 561, 560], [655, 649, 648, 652], [655, 665, 666, 649], [666, 567, 562, 649], [665, 564, 567, 666], [665, 655, 563, 564], [595, 594, 682, 683], [599, 595, 683, 687], [599, 687, 690, 691], [691, 693, 526, 525], [691, 690, 698, 693], [693, 701, 530, 526], [683, 682, 706, 687], [687, 706, 710, 690], [690, 710, 714, 698], [594, 638, 706, 682], [638, 599, 691, 723], [723, 691, 525, 549], [701, 693, 698, 714], [701, 723, 549, 530], [706, 638, 723, 710], [710, 723, 701, 714]]
Define a 3D model of doors with 490 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of doors! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-7.733, -0.65, -3.117), (-7.733, -0.65, 3.816), (-7.733, 0.65, 3.816), (-7.733, 0.65, -3.117), (-7.733, -0.65, -3.117), (7.733, -0.65, -3.117), (4.021, -0.65, -2.318), (2.82, -0.65, -2.226), (-2.82, -0.65, -2.226), (-4.021, -0.65, -2.318), (-7.733, -0.65, 3.816), (-7.733, -0.65, -3.117), (-4.021, -0.65, -2.318), (-3.376, -0.65, -1.479), (-2.823, -0.65, 0.8), (-3.188, -0.65, 1.727), (-7.733, 0.65, -3.117), (-7.733, 0.65, 3.816), (-3.188, 0.65, 1.727), (-2.823, 0.65, 0.8), (-3.376, 0.65, -1.479), (-4.021, 0.65, -2.318), (-7.733, 0.65, -3.117), (7.733, 0.65, -3.117), (7.733, -0.65, -3.117), (-7.733, -0.65, -3.117), (-7.733, 0.65, 3.816), (7.733, 0.65, 3.816), (3.188, 0.65, 1.727), (1.663, 0.65, 1.595), (-1.663, 0.65, 1.595), (-3.188, 0.65, 1.727), (-3.382, -0.65, -1.695), (-3.376, -0.65, -1.479), (-4.021, -0.65, -2.318), (-3.382, 0.65, -1.695), (-3.306, 0.65, -1.887), (-4.021, 0.65, -2.318), (-3.381, -0.062, -2.305), (-3.381, 0.062, -2.305), (0.8, 0.062, -2.305), (0.8, -0.062, -2.305), (-3.381, -0.062, -2.305), (0.8, -0.062, -2.305), (0.8, -0.062, 1.671), (-3.381, -0.062, 1.671), (-3.381, 0.062, -2.305), (-3.381, -0.062, -2.305), (-3.381, -0.062, 1.671), (-3.381, 0.062, 1.671), (-3.376, 0.65, -1.479), (-3.382, 0.65, -1.695), (-4.021, 0.65, -2.318), (-3.376, 0.65, -1.479), (-2.823, 0.65, 0.8), (-2.767, 0.615, 0.657), (-3.248, 0.615, -1.312), (-3.306, -0.65, -1.887), (-3.382, -0.65, -1.695), (-4.021, -0.65, -2.318), (-3.306, 0.65, -1.887), (-3.159, 0.65, -2.017), (-4.021, 0.65, -2.318), (-3.261, -0.615, -1.577), (-3.248, -0.615, -1.312), (-3.376, -0.65, -1.479), (-3.382, -0.65, -1.695), (-3.261, 0.615, -1.577), (-3.173, 0.615, -1.807), (-3.306, 0.65, -1.887), (-3.382, 0.65, -1.695), (-3.248, -0.615, -1.312), (-2.767, -0.615, 0.657), (-2.823, -0.65, 0.8), (-3.376, -0.65, -1.479), (-3.248, 0.615, -1.312), (-3.261, 0.615, -1.577), (-3.382, 0.65, -1.695), (-3.376, 0.65, -1.479), (-3.248, 0.615, -1.312), (-2.767, 0.615, 0.657), (-2.725, 0.521, 0.553), (-3.154, 0.521, -1.19), (-3.173, -0.615, -1.807), (-3.261, -0.615, -1.577), (-3.382, -0.65, -1.695), (-3.306, -0.65, -1.887), (-3.173, 0.615, -1.807), (-2.997, 0.615, -1.961), (-3.159, 0.65, -2.017), (-3.306, 0.65, -1.887), (-3.172, -0.521, -1.491), (-3.154, -0.521, -1.19), (-3.248, -0.615, -1.312), (-3.261, -0.615, -1.577), (-3.172, 0.521, -1.491), (-3.075, 0.521, -1.748), (-3.173, 0.615, -1.807), (-3.261, 0.615, -1.577), (-3.159, -0.65, -2.017), (-3.306, -0.65, -1.887), (-4.021, -0.65, -2.318), (-3.159, 0.65, -2.017), (-2.82, 0.65, -2.226), (-4.021, 0.65, -2.318), (-3.154, -0.521, -1.19), (-2.725, -0.521, 0.553), (-2.767, -0.615, 0.657), (-3.248, -0.615, -1.312), (-3.154, 0.521, -1.19), (-3.172, 0.521, -1.491), (-3.261, 0.615, -1.577), (-3.248, 0.615, -1.312), (-3.154, 0.521, -1.19), (-2.725, 0.521, 0.553), (-2.71, 0.391, 0.514), (-3.12, 0.391, -1.145), (-3.139, -0.391, -1.46), (-3.12, -0.391, -1.145), (-3.154, -0.521, -1.19), (-3.172, -0.521, -1.491), (-3.139, 0.391, -1.46), (-3.139, -0.391, -1.46), (-3.039, -0.391, -1.726), (-3.039, 0.391, -1.726), (-3.139, 0.391, -1.46), (-3.039, 0.391, -1.726), (-3.075, 0.521, -1.748), (-3.172, 0.521, -1.491), (-3.12, -0.391, -1.145), (-2.71, -0.391, 0.514), (-2.725, -0.521, 0.553), (-3.154, -0.521, -1.19), (-3.12, 0.391, -1.145), (-3.139, 0.391, -1.46), (-3.172, 0.521, -1.491), (-3.154, 0.521, -1.19), (-3.12, 0.391, -1.145), (-3.12, -0.391, -1.145), (-3.139, -0.391, -1.46), (-3.139, 0.391, -1.46), (-3.12, 0.391, -1.145), (-2.71, 0.391, 0.514), (-2.71, -0.391, 0.514), (-3.12, -0.391, -1.145), (-3.075, -0.521, -1.748), (-3.172, -0.521, -1.491), (-3.261, -0.615, -1.577), (-3.173, -0.615, -1.807), (-3.075, 0.521, -1.748), (-2.878, 0.521, -1.919), (-2.997, 0.615, -1.961), (-3.173, 0.615, -1.807), (-3.039, -0.391, -1.726), (-3.139, -0.391, -1.46), (-3.172, -0.521, -1.491), (-3.075, -0.521, -1.748), (-3.039, 0.391, -1.726), (-3.039, -0.391, -1.726), (-2.835, -0.391, -1.904), (-2.835, 0.391, -1.904), (-3.039, 0.391, -1.726), (-2.835, 0.391, 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583, 595], [559, 507, 587, 599], [506, 562, 602, 586], [430, 486, 606, 550], [491, 435, 555, 611], [495, 439, 559, 615], [442, 498, 618, 562], [550, 606, 622, 590], [611, 555, 595, 627], [615, 559, 599, 631], [562, 618, 634, 602], [486, 566, 638, 606], [571, 491, 611, 643], [575, 495, 615, 647], [498, 578, 650, 618], [509, 653, 654, 510], [526, 462, 515, 659], [660, 516, 519, 663], [660, 509, 445, 516], [527, 526, 670, 671], [527, 671, 674, 530], [510, 654, 678, 534], [659, 515, 539, 683], [663, 519, 543, 687], [530, 674, 690, 546], [534, 678, 694, 566], [683, 539, 571, 699], [687, 543, 575, 703], [546, 690, 706, 578], [606, 638, 710, 622], [643, 611, 627, 715], [647, 615, 631, 719], [618, 650, 722, 634], [566, 694, 726, 638], [699, 571, 643, 731], [703, 575, 647, 735], [578, 706, 738, 650], [638, 726, 742, 710], [731, 643, 715, 747], [735, 647, 719, 751], [650, 738, 754, 722], [756, 757, 758, 759, 760, 761, 762, 763, 764, 765, 766, 767], [757, 756, 770, 771], [653, 773, 774, 654], [670, 526, 659, 779], [780, 660, 663, 783], [780, 653, 509, 660], [671, 670, 790, 791], [671, 791, 794, 674], [654, 774, 798, 678], [779, 659, 683, 803], [783, 663, 687, 807], [674, 794, 810, 690], [678, 798, 814, 694], [803, 683, 699, 819], [807, 687, 703, 823], [690, 810, 826, 706], [828, 770, 756, 767], [758, 757, 771, 835], [694, 814, 838, 726], [819, 699, 731, 843], [823, 703, 735, 847], [706, 826, 850, 738], [726, 838, 854, 742], [843, 731, 747, 859], [847, 735, 751, 863], [738, 850, 866, 754], [766, 765, 870, 871], [871, 828, 767, 766], [759, 758, 835, 879], [838, 881, 882, 854], [884, 843, 859, 887], [798, 889, 890, 814], [814, 890, 881, 838], [896, 819, 843, 884], [900, 803, 819, 896], [774, 905, 889, 798], [908, 779, 803, 900], [773, 913, 905, 774], [790, 670, 779, 908], [920, 780, 783, 923], [920, 773, 653, 780], [791, 790, 930, 931], [791, 931, 934, 794], [923, 783, 807, 939], [794, 934, 942, 810], [939, 807, 823, 947], [947, 823, 847, 951], [826, 953, 954, 850], [810, 942, 953, 826], [951, 847, 863, 963], [850, 954, 966, 866], [41, 40, 970, 44], [44, 970, 49, 45], [40, 39, 49, 970], [760, 759, 879, 983], [983, 985, 761, 760], [881, 989, 990, 882], [992, 884, 887, 995], [996, 951, 963, 999], [954, 1001, 1002, 966], [890, 1005, 989, 881], [1008, 896, 884, 992], [1012, 947, 951, 996], [953, 1017, 1001, 954], [1020, 1021, 1022, 1023], [1023, 1022, 1026, 1027, 1028, 1029, 1030, 1031, 1032, 1033, 1034, 1035], [1023, 1035, 1038, 1020], [1040, 870, 765, 764], [985, 1045, 762, 761], [889, 1049, 1005, 890], [1052, 900, 896, 1008], [1056, 939, 947, 1012], [942, 1061, 1017, 953], [905, 1065, 1049, 889], [1068, 908, 900, 1052], [1072, 923, 939, 1056], [934, 1077, 1061, 942], [913, 1081, 1065, 905], [930, 790, 908, 1068], [1088, 920, 923, 1072], [1088, 913, 773, 920], [931, 930, 1098, 1099], [931, 1099, 1077, 934], [1026, 1022, 1021, 1107], [1035, 1034, 1110, 1038], [763, 762, 1045, 1115], [1115, 1040, 764, 763], [1115, 1045, 985, 983, 879, 835, 771, 770, 828, 871, 870, 1040], [989, 1133, 1134, 990], [1136, 992, 995, 1139], [1140, 996, 999, 1143], [1001, 1145, 1146, 1002], [1148, 1149, 1028, 1027], [1027, 1026, 1107, 1148], [1005, 1157, 1133, 989], [1160, 1008, 992, 1136], [1164, 1012, 996, 1140], [1017, 1169, 1145, 1001], [1172, 1173, 1174, 1175], [1176, 1172, 1175, 1179], [1179, 1175, 1174, 1183], [1133, 1185, 1186, 1134], [1188, 1136, 1139, 1191], [1192, 1140, 1143, 1195], [1145, 1197, 1198, 1146], [1049, 1201, 1157, 1005], [1204, 1052, 1008, 1160], [1208, 1056, 1012, 1164], [1061, 1213, 1169, 1017], [1065, 1217, 1201, 1049], [1220, 1068, 1052, 1204], [1224, 1072, 1056, 1208], [1077, 1229, 1213, 1061], [1081, 1233, 1217, 1065], [1098, 930, 1068, 1220], [1240, 1088, 1072, 1224], [1240, 1081, 913, 1088], [1099, 1098, 1250, 1251], [1099, 1251, 1229, 1077], [1157, 1257, 1185, 1133], [1260, 1160, 1136, 1188], [1264, 1164, 1140, 1192], [1169, 1269, 1197, 1145], [1272, 1273, 1274, 1275, 1191, 1139, 995, 887, 859, 747, 715, 627, 595, 583, 582, 590, 622, 710, 742, 854, 882, 990, 1134, 1186], [1296, 1297, 1298, 1195, 1143, 999, 963, 863, 751, 719, 631, 599, 587, 586, 602, 634, 722, 754, 866, 966, 1002, 1146, 1198, 1319], [1185, 1321, 1272, 1186], [1324, 1188, 1191, 1275], [1328, 1192, 1195, 1298], [1197, 1333, 1319, 1198], [1257, 1337, 1321, 1185], [1340, 1260, 1188, 1324], [1344, 1264, 1192, 1328], [1269, 1349, 1333, 1197], [1149, 1353, 1029, 1028], [1356, 1110, 1034, 1033], [1033, 1032, 1362, 1356], [1321, 1365, 1273, 1272], [1368, 1324, 1275, 1274], [1372, 1328, 1298, 1297], [1333, 1377, 1296, 1319], [1365, 1368, 1274, 1273], [1377, 1372, 1297, 1296], [1201, 1389, 1257, 1157], [1392, 1204, 1160, 1260], [1396, 1208, 1164, 1264], [1213, 1401, 1269, 1169], [1337, 1405, 1365, 1321], [1408, 1340, 1324, 1368], [1412, 1344, 1328, 1372], [1349, 1417, 1377, 1333], [1217, 1421, 1389, 1201], [1424, 1220, 1204, 1392], [1428, 1224, 1208, 1396], [1229, 1433, 1401, 1213], [1233, 1437, 1421, 1217], [1250, 1098, 1220, 1424], [1444, 1240, 1224, 1428], [1444, 1233, 1081, 1240], [1251, 1250, 1454, 1455], [1251, 1455, 1433, 1229], [1353, 1461, 1030, 1029], [1032, 1031, 1466, 1362], [1405, 1408, 1368, 1365], [1417, 1412, 1372, 1377], [1461, 1466, 1031, 1030], [1466, 1461, 1353, 1149, 1148, 1107, 1021, 1020, 1038, 1110, 1356, 1362], [1389, 1493, 1337, 1257], [1496, 1392, 1260, 1340], [1500, 1396, 1264, 1344], [1401, 1505, 1349, 1269], [1421, 1509, 1493, 1389], [1512, 1424, 1392, 1496], [1516, 1428, 1396, 1500], [1433, 1521, 1505, 1401], [1437, 1525, 1509, 1421], [1454, 1250, 1424, 1512], [1532, 1444, 1428, 1516], [1532, 1437, 1233, 1444], [1455, 1454, 1542, 1543], [1455, 1543, 1521, 1433], [1493, 1549, 1405, 1337], [1552, 1496, 1340, 1408], [1556, 1500, 1344, 1412], [1505, 1561, 1417, 1349], [1549, 1552, 1408, 1405], [1561, 1556, 1412, 1417], [1509, 1573, 1549, 1493], [1576, 1512, 1496, 1552], [1580, 1516, 1500, 1556], [1521, 1585, 1561, 1505], [1525, 1589, 1573, 1509], [1542, 1454, 1512, 1576], [1596, 1532, 1516, 1580], [1596, 1525, 1437, 1532], [1543, 1542, 1589, 1607], [1543, 1607, 1585, 1521], [1573, 1576, 1552, 1549], [1585, 1580, 1556, 1561], [1589, 1542, 1576, 1573], [1607, 1596, 1580, 1585], [1607, 1589, 1525, 1596], [1632, 292, 298, 1635], [1632, 1637, 1638], [1639, 306, 314, 335], [1639, 1644, 1645, 1635], [1635, 298, 306, 1639], [1635, 1645, 1637, 1632], [335, 1656, 1644, 1639], [1656, 1660, 1661, 1644], [1663, 334, 343, 1666], [1663, 1656, 335, 334], [1644, 1661, 1673, 1645], [1666, 343, 342, 1678], [1645, 1673, 1681, 1637], [1678, 342, 29, 1686], [1637, 1681, 1638], [1686, 29, 28], [1660, 1694, 1695, 1661], [1697, 1663, 1666, 1700], [1697, 1660, 1656, 1663], [1661, 1695, 1707, 1673], [1700, 1666, 1678, 1712], [1673, 1707, 1715, 1681], [1712, 1678, 1686, 1720], [1721, 252, 225, 1724], [1725, 178, 188, 1728], [1725, 1730, 1731, 1732], [1681, 1715, 1638], [1720, 1686, 28], [1739, 187, 252, 1721], [1728, 188, 187, 1739], [1728, 1748, 1730, 1725], [1694, 1752, 1753, 1695], [1755, 1697, 1700, 1758], [1755, 1694, 1660, 1697], [1695, 1753, 1765, 1707], [1758, 1700, 1712, 1770], [1724, 225, 8, 7], [1732, 170, 178, 1725], [1732, 1731, 1781, 1782], [1707, 1765, 1785, 1715], [1770, 1712, 1720, 1790], [1791, 1755, 1758, 1794], [1791, 1752, 1694, 1755], [1791, 1800, 1801, 1752], [1715, 1785, 1638], [1790, 1720, 28], [1794, 1758, 1770, 1812], [1794, 1814, 1800, 1791], [1812, 1770, 1790, 1820], [1812, 1822, 1814, 1794], [1782, 103, 170, 1732], [1782, 1781, 1831], [1820, 1790, 28], [1820, 1836, 1822, 1812], [1839, 1739, 1721, 1842], [1839, 1748, 1728, 1739], [1748, 1848, 1849, 1730], [1842, 1721, 1724, 1854], [1730, 1849, 1857, 1731], [1854, 1724, 7, 1862], [1731, 1857, 1865, 1781], [1867, 1839, 1842, 1870], [1867, 1848, 1748, 1839], [1848, 1876, 1877, 1849], [1870, 1842, 1854, 1882], [1849, 1877, 1885, 1857], [1801, 1800, 1876, 1890], [1801, 1890, 1893, 1894], [1890, 1867, 1870, 1893], [1890, 1876, 1848, 1867], [1876, 1800, 1814, 1877], [1894, 1753, 1752, 1801], [1894, 1893, 1913, 1914], [1862, 7, 6], [1781, 1865, 1831], [1893, 1870, 1882, 1913], [1877, 1814, 1822, 1885], [1882, 1854, 1862, 1932], [1857, 1885, 1935, 1865], [1914, 1765, 1753, 1894], [1914, 1913, 1943, 1944], [1913, 1882, 1932, 1943], [1885, 1822, 1836, 1935], [1932, 1862, 6], [1865, 1935, 1831], [1944, 1785, 1765, 1914], [1944, 1943, 6], [1943, 1932, 6], [1935, 1836, 1831], [1173, 1973, 1183, 1174], [1973, 1176, 1179, 1183], [1973, 1173, 1172, 1176], [5, 1985, 1638, 1785, 1944, 6], [1985, 1, 15, 292, 1632, 1638], [23, 3, 21, 103, 1782, 1831], [23, 27, 1985, 5], [27, 2, 1, 1985], [27, 23, 1831, 1836, 1820, 28]]
Define a 3D model of rocks with 187 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of rocks! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.212, -3.938, 0.0), (0.297, -3.609, 0.0), (0.384, -3.571, 0.416), (-0.2, -3.87, 0.552), (-0.2, -3.87, 0.552), (0.384, -3.571, 0.416), (0.347, -3.487, 1.049), (-0.155, -3.617, 0.825), (-0.155, -3.617, 0.825), (0.347, -3.487, 1.049), (0.256, -3.281, 1.924), (-0.113, -3.376, 2.061), (0.297, -3.609, 0.0), (0.701, -3.028, 0.0), (0.763, -3.027, 0.938), (0.384, -3.571, 0.416), (0.384, -3.571, 0.416), (0.763, -3.027, 0.938), (0.689, -2.996, 1.049), (0.347, -3.487, 1.049), (0.347, -3.487, 1.049), (0.689, -2.996, 1.049), (0.514, -2.692, 1.537), (0.256, -3.281, 1.924), (-0.691, -3.435, 0.0), (-0.212, -3.938, 0.0), (-0.2, -3.87, 0.552), (-0.647, -3.39, 0.552), (-0.647, -3.39, 0.552), (-0.2, -3.87, 0.552), (-0.155, -3.617, 0.825), (-0.583, -3.323, 1.293), (-0.113, -3.376, 2.061), (0.256, -3.281, 1.924), (-0.206, -2.743, 2.122), (-0.583, -3.323, 1.293), (-0.155, -3.617, 0.825), (-0.113, -3.376, 2.061), (-0.427, -3.161, 1.674), (0.256, -3.281, 1.924), (0.514, -2.692, 1.537), (-0.206, -2.743, 2.122), (-0.427, -3.161, 1.674), (-0.113, -3.376, 2.061), (-0.206, -2.743, 2.122), (0.701, -3.028, 0.0), (0.727, -2.29, 0.0), (0.787, -2.336, 0.552), (0.763, -3.027, 0.938), (0.763, -3.027, 0.938), (0.787, -2.336, 0.552), (0.71, -2.373, 0.824), (0.689, -2.996, 1.049), (0.689, -2.996, 1.049), (0.71, -2.373, 0.824), (0.514, -2.692, 1.537), (-0.749, -2.787, 0.002), (-0.691, -3.435, 0.0), (-0.647, -3.39, 0.552), (-0.693, -2.784, 0.553), (-0.693, -2.784, 0.553), (-0.647, -3.39, 0.552), (-0.583, -3.323, 1.293), (-0.613, -2.781, 1.087), (-0.613, -2.781, 1.087), (-0.583, -3.323, 1.293), (-0.427, -3.161, 1.674), (-0.206, -2.743, 2.122), (-0.613, -2.781, 1.087), (-0.427, -3.161, 1.674), (0.514, -2.692, 1.537), (0.295, -2.123, 1.205), (-0.206, -2.743, 2.122), (0.71, -2.373, 0.824), (0.401, -1.909, 0.824), (0.295, -2.123, 1.205), (0.514, -2.692, 1.537), (0.787, -2.336, 0.552), (0.444, -1.821, 0.552), (0.401, -1.909, 0.824), (0.71, -2.373, 0.824), (0.727, -2.29, 0.0), (0.361, -1.741, 0.0), 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(0.374, 4.895, 0.528), (-0.102, 5.005, -0.018), (-0.385, 4.644, -0.016), (-0.324, 4.576, 0.53), (-0.075, 4.914, 0.528)] faces = [[0, 1, 2, 3], [3, 2, 6, 7], [7, 6, 10, 11], [1, 13, 14, 2], [2, 14, 18, 6], [6, 18, 22, 10], [24, 0, 3, 27], [27, 3, 7, 31], [11, 10, 34], [31, 7, 11, 38], [10, 22, 34], [38, 11, 34], [13, 46, 47, 14], [14, 47, 51, 18], [18, 51, 22], [56, 24, 27, 59], [59, 27, 31, 63], [63, 31, 38], [34, 63, 38], [22, 71, 34], [51, 74, 71, 22], [47, 78, 74, 51], [46, 82, 78, 47], [85, 63, 34], [71, 89, 34], [91, 59, 63, 85], [89, 85, 34], [98, 56, 59, 91], [74, 103, 89, 71], [78, 107, 103, 74], [103, 85, 89], [82, 114, 107, 78], [107, 91, 85, 103], [114, 98, 91, 107], [125, 126, 127, 128], [128, 127, 131, 132], [126, 134, 135, 127], [127, 135, 139, 131], [132, 131, 143, 144], [131, 139, 147, 143], [149, 125, 128, 152], [152, 128, 132, 156], [144, 143, 159, 160], [156, 132, 144, 164], [143, 147, 159], [134, 169, 170, 135], [164, 144, 160], [135, 170, 177, 139], [139, 177, 181, 147], [147, 181, 159], [160, 159, 188], [189, 164, 160], [192, 156, 164, 189], [196, 152, 156, 192], [200, 149, 152, 196], [181, 205, 188, 159], [208, 209, 210, 211], [177, 213, 214], [177, 214, 205, 181], [169, 208, 211, 170], [211, 210, 225, 226], [170, 211, 226], [170, 213, 177], [233, 189, 160, 188], [205, 238, 188], [240, 192, 189, 233], [238, 233, 188], [209, 248, 249, 210], [210, 249, 253, 225], [213, 170, 226], [213, 259, 214], [261, 196, 192, 240], [225, 253, 226], [268, 200, 196, 261], [214, 273, 238, 205], [214, 277, 278, 279], [273, 240, 233, 238], [273, 214, 279, 287], [273, 289, 261, 240], [292, 268, 261, 289], [259, 213, 226], [259, 277, 214], [259, 303, 304, 277], [253, 307, 226], [287, 279, 311], [312, 273, 287, 315], [312, 289, 273], [279, 278, 311], [249, 323, 307, 253], [248, 327, 323, 249], [315, 287, 311, 333], [277, 304, 336, 278], [278, 336, 340, 311], [307, 343, 226], [343, 259, 226], [348, 312, 315, 351], [352, 289, 312, 348], [356, 292, 289, 352], [340, 361, 311], [303, 364, 365, 304], [351, 315, 333], [351, 333, 311], [323, 374, 343, 307], [327, 378, 374, 323], [336, 361, 340], [374, 303, 259, 343], [304, 365, 361, 336], [361, 351, 311], [378, 303, 374], [378, 399, 364, 303], [402, 348, 351], [405, 351, 361], [408, 352, 348, 402], [412, 356, 352, 408], [365, 417, 405, 361], [364, 421, 417, 365], [417, 402, 351, 405], [399, 429, 421, 364], [421, 408, 402, 417], [429, 412, 408, 421], [440, 441, 442, 443], [441, 445, 446, 442], [443, 442, 450, 451], [451, 450, 454, 455], [442, 446, 458, 450], [450, 458, 462, 454], [464, 440, 443, 467], [467, 443, 451, 471], [471, 451, 455, 475], [455, 454, 478], [454, 462, 478], [475, 455, 478], [445, 486, 487, 446], [446, 487, 491, 458], [458, 491, 495, 462], [462, 495, 478], [500, 464, 467, 503], [504, 475, 478], [507, 471, 475, 504], [503, 467, 471, 507], [495, 516, 478], [486, 519, 520, 487], [491, 523, 516, 495], [487, 520, 523, 491], [530, 504, 478], [516, 534, 478], [536, 507, 504, 530], [540, 500, 503, 543], [543, 503, 507, 536], [534, 530, 478], [523, 552, 553, 534, 516], [553, 536, 530, 534], [520, 519, 562], [520, 564, 552, 523], [520, 562, 569, 570], [519, 572, 562], [564, 575, 553, 552], [564, 570, 580], [575, 543, 536, 553], [575, 564, 587], [588, 540, 543, 575], [570, 564, 520], [570, 569, 597, 580], [587, 564, 580], [572, 603, 562], [605, 575, 587, 608], [562, 610, 611, 569], [613, 588, 575, 605], [617, 587, 580], [608, 587, 617], [569, 611, 597], [597, 627, 580], [629, 608, 617, 632], [632, 617, 580], [636, 605, 608, 629], [640, 613, 605, 636], [611, 645, 627, 597], [603, 610, 562], [603, 652, 653, 610], [610, 653, 645, 611], [627, 632, 580], [662, 629, 632, 627], [645, 662, 627], [653, 670, 662, 645], [670, 636, 629, 662], [652, 678, 670, 653], [678, 640, 636, 670]]
Define a 3D model of tv with 155 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of tv! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.986, 0.381, -2.95), (-0.985, -0.009, -2.95), (-0.793, -0.008, -2.178), (-0.798, 0.217, -2.178), (-0.986, 0.381, -2.95), (-0.984, 0.465, -2.95), (-0.986, 0.551, -2.956), (-0.985, -0.009, -3.167), (-0.985, -0.009, -2.95), (-0.986, 0.381, -2.95), (-0.986, 0.551, -2.956), (-0.986, 0.551, -3.167), (-0.985, -0.009, -2.95), (-0.979, -0.401, -2.95), (-0.793, -0.229, -2.178), (-0.793, -0.008, -2.178), (-0.984, 0.465, -2.95), (-0.978, 0.526, -2.95), (-0.986, 0.551, -2.956), (-0.978, 0.526, -2.95), (-0.969, 0.547, -2.95), (-0.986, 0.551, -2.956), (-0.977, -0.569, -3.167), (-0.977, -0.569, -2.956), (-0.979, -0.401, -2.95), (-0.985, -0.009, -2.95), (-0.985, -0.009, -3.167), (-0.976, -0.484, -2.95), (-0.979, -0.401, -2.95), (-0.977, -0.569, -2.956), (-0.969, -0.544, -2.95), (-0.976, -0.484, -2.95), (-0.977, -0.569, -2.956), (-0.96, -0.564, -2.95), (-0.969, -0.544, -2.95), (-0.977, -0.569, -2.956), (-0.96, -0.564, -2.95), (-0.6, -0.459, -2.95), (-0.413, -0.322, -2.178), (-0.775, -0.396, -2.178), (-0.798, 0.217, -2.178), (-0.793, -0.008, -2.178), (-0.699, -0.007, -1.704), (-0.699, 0.07, -1.704), (-0.798, 0.299, -2.178), (-0.984, 0.465, -2.95), (-0.986, 0.381, -2.95), (-0.798, 0.217, -2.178), (-0.793, -0.229, -2.178), (-0.979, -0.401, -2.95), (-0.976, -0.484, -2.95), (-0.79, -0.314, -2.178), (-0.793, -0.008, -2.178), (-0.793, -0.229, -2.178), (-0.696, -0.093, -1.704), (-0.699, -0.007, -1.704), (-0.793, 0.359, -2.178), (-0.978, 0.526, -2.95), (-0.984, 0.465, -2.95), (-0.798, 0.299, -2.178), (-0.79, -0.314, -2.178), (-0.976, -0.484, -2.95), (-0.969, -0.544, -2.95), (-0.784, -0.375, -2.178), (-0.785, 0.38, -2.178), (-0.969, 0.547, -2.95), (-0.978, 0.526, -2.95), (-0.793, 0.359, -2.178), (-0.784, -0.375, -2.178), (-0.969, -0.544, -2.95), (-0.96, -0.564, -2.95), (-0.775, -0.396, -2.178), (-0.775, -0.396, -2.178), (-0.413, -0.322, -2.178), (-0.314, -0.205, -1.704), (-0.674, -0.252, -1.704), (-0.697, 0.155, -1.704), (-0.798, 0.299, -2.178), (-0.798, 0.217, -2.178), (-0.699, 0.07, -1.704), (-0.696, -0.093, -1.704), (-0.793, -0.229, -2.178), (-0.79, -0.314, -2.178), (-0.691, -0.173, -1.704), (-0.692, 0.216, -1.704), (-0.793, 0.359, -2.178), (-0.798, 0.299, -2.178), (-0.697, 0.155, -1.704), (-0.691, -0.173, -1.704), (-0.79, -0.314, -2.178), (-0.784, -0.375, -2.178), (-0.683, -0.231, -1.704), (-0.683, -0.231, -1.704), (-0.784, -0.375, -2.178), (-0.775, -0.396, -2.178), (-0.674, -0.252, -1.704), (-0.683, 0.238, -1.704), (-0.785, 0.38, -2.178), (-0.793, 0.359, -2.178), (-0.692, 0.216, -1.704), (-0.609, 0.455, -3.167), (-0.608, -0.002, -3.167), (-0.985, -0.009, -3.167), (-0.986, 0.551, -3.167), (-0.609, 0.455, -2.95), (-0.969, 0.547, -2.95), (-0.785, 0.38, -2.178), (-0.422, 0.316, -2.178), (-0.609, 0.455, -2.95), (-0.609, 0.455, -3.167), (-0.986, 0.551, -3.167), (-0.986, 0.551, -2.956), (-0.969, 0.547, -2.95), (-0.608, -0.002, -3.167), (-0.6, -0.459, -3.167), (-0.977, -0.569, -3.167), (-0.985, -0.009, -3.167), (-0.608, -0.002, -2.95), (-0.609, 0.455, -2.95), (-0.422, 0.316, -2.178), (-0.416, -0.003, -2.178), (-0.6, -0.459, -3.167), (-0.6, -0.459, -2.95), (-0.96, -0.564, -2.95), (-0.977, -0.569, -2.956), (-0.977, -0.569, -3.167), (-0.6, -0.459, -2.95), (-0.608, -0.002, -2.95), (-0.416, -0.003, -2.178), (-0.413, -0.322, -2.178), (-0.592, -3.594, -2.322), (-0.592, -3.594, 1.261), (-0.592, 3.594, 1.261), (-0.592, 3.594, -2.322), (-0.592, -3.594, -2.322), (-0.592, 3.594, -2.322), (-0.579, 3.65, -2.478), (-0.579, -3.65, -2.478), (-0.592, -3.594, 1.261), (-0.592, -3.594, -2.322), (-0.579, -3.65, -2.478), (-0.544, -3.805, -2.592), (-0.496, -4.016, -2.634), (-0.496, -4.016, -2.634), (-0.496, -4.016, 1.683), (-0.592, 3.594, 1.261), (-0.592, -3.594, 1.261), (-0.496, -4.016, 1.683), (-0.496, 4.016, 1.683), (-0.579, -3.65, -2.478), (-0.579, 3.65, -2.478), (-0.544, 3.805, -2.592), (-0.544, -3.805, -2.592), (-0.544, -3.805, -2.592), (-0.544, 3.805, -2.592), (-0.496, 4.016, -2.634), (-0.496, -4.016, -2.634), (-0.496, -4.016, 1.683), (-0.496, -4.016, -2.634), (-0.265, -4.383, -2.634), (-0.265, -4.383, 2.05), (-0.496, 4.016, -2.634), (-0.544, 3.805, -2.592), (-0.579, 3.65, -2.478), (-0.592, 3.594, -2.322), (-0.592, 3.594, 1.261), (-0.496, 4.016, 1.683), (-0.496, 4.016, -2.634), (-0.496, 4.016, -2.634), (-0.496, 4.016, -2.634), (-0.265, 4.383, -2.634), (-0.059, 4.589, -2.634), (0.057, 4.589, -2.634), (0.057, -4.589, -2.634), (-0.059, -4.589, -2.634), (-0.265, -4.383, -2.634), (-0.496, -4.016, -2.634), (-0.496, -4.016, -2.634), (-0.496, 4.016, -2.634), (-0.496, 4.016, 1.683), (-0.265, 4.383, 2.05), (-0.265, 4.383, -2.634), (-0.496, 4.016, 1.683), (-0.496, -4.016, 1.683), (-0.265, -4.383, 2.05), (-0.265, 4.383, 2.05), (-0.422, 0.316, -2.178), (-0.785, 0.38, -2.178), (-0.683, 0.238, -1.704), (-0.323, 0.198, -1.704), (-0.416, -0.003, -2.178), (-0.422, 0.316, -2.178), (-0.323, 0.198, -1.704), (-0.322, -0.004, -1.704), (-0.413, -0.322, -2.178), (-0.416, -0.003, -2.178), (-0.322, -0.004, -1.704), (-0.314, -0.205, -1.704), (-0.378, 0.397, -3.167), (-0.378, 0.397, -2.95), (-0.352, 0.722, -2.95), (-0.352, 0.722, -3.167), (-0.378, 0.397, -3.167), (-0.377, 0.003, -3.167), (-0.608, -0.002, -3.167), (-0.609, 0.455, -3.167), (-0.378, 0.397, -3.167), (0.041, 0.309, -3.167), (0.041, 0.0, -3.167), (-0.377, 0.003, -3.167), (-0.378, 0.397, -2.95), (-0.378, 0.397, -3.167), (-0.609, 0.455, -3.167), (-0.609, 0.455, -2.95), (-0.377, 0.003, -3.167), (-0.369, -0.392, -3.167), (-0.6, -0.459, -3.167), (-0.608, -0.002, -3.167), (-0.377, 0.003, -3.167), (0.041, 0.0, -3.167), (0.038, -0.309, -3.167), (-0.369, -0.392, -3.167), (-0.377, 0.003, -2.95), (-0.378, 0.397, -2.95), (-0.609, 0.455, -2.95), (-0.608, -0.002, -2.95), (-0.369, -0.392, -3.167), (-0.369, -0.392, -2.95), (-0.6, -0.459, -2.95), (-0.6, -0.459, -3.167), (-0.369, -0.392, -3.167), (0.038, -0.309, -3.167), (0.063, -0.623, -3.167), (-0.337, -0.722, -3.167), (-0.369, -0.392, -2.95), (-0.377, 0.003, -2.95), (-0.608, -0.002, -2.95), (-0.6, -0.459, -2.95), (-0.352, 0.722, -3.167), (-0.352, 0.722, -2.95), (-0.243, 0.927, -2.95), (-0.243, 0.927, -3.167), (-0.352, 0.722, -3.167), (0.075, 0.617, -3.167), (0.041, 0.309, -3.167), (-0.378, 0.397, -3.167), (-0.337, -0.722, -3.167), (-0.337, -0.722, -2.95), (-0.369, -0.392, -2.95), (-0.369, -0.392, -3.167), (-0.337, -0.722, -3.167), (0.063, -0.623, -3.167), (0.16, -0.963, -3.165), (-0.264, -0.96, -3.167), (-0.322, -0.004, -1.704), (-0.323, 0.198, -1.704), (-0.683, 0.238, -1.704), (-0.692, 0.216, -1.704), (-0.697, 0.155, -1.704), (-0.699, 0.07, -1.704), (-0.699, -0.007, -1.704), (-0.314, -0.205, -1.704), (-0.322, -0.004, -1.704), (-0.699, -0.007, -1.704), (-0.696, -0.093, -1.704), (-0.691, -0.173, -1.704), (-0.683, -0.231, -1.704), (-0.674, -0.252, -1.704), (-0.264, -0.96, -3.167), (-0.264, -0.96, -2.95), (-0.337, -0.722, -2.95), (-0.337, -0.722, -3.167), (-0.264, -0.96, -3.167), (0.16, -0.963, -3.165), (0.339, -1.309, -3.163), (-0.144, -1.309, -3.164), (-0.243, 0.927, -3.167), (-0.243, 0.927, -2.95), (-0.079, 1.264, -2.961), (-0.079, 1.264, -3.17), (-0.243, 0.927, -3.167), (0.193, 0.93, -3.167), (0.075, 0.617, -3.167), (-0.352, 0.722, -3.167), (-0.144, -1.309, -3.164), (-0.144, -1.309, -2.956), (-0.264, -0.96, -2.95), (-0.264, -0.96, -3.167), (-0.144, -1.309, -3.164), (0.339, -1.309, -3.163), (0.524, -1.645, -3.16), (0.019, -1.645, -3.164), (-0.079, 1.264, -3.17), (-0.079, 1.264, -2.961), (0.093, 1.588, -3.001), (0.093, 1.588, -3.182), (-0.079, 1.264, -3.17), (-0.079, 1.264, -2.961), (0.379, 1.275, -2.972), (0.379, 1.275, -3.173), (-0.079, 1.264, -3.17), (0.379, 1.275, -3.173), (0.193, 0.93, -3.167), (-0.243, 0.927, -3.167), (-0.059, -4.589, -2.634), (-0.059, -4.589, 2.256), (-0.265, -4.383, 2.05), (-0.265, -4.383, -2.634), (-0.059, -4.589, 2.256), (-0.059, 4.589, 2.256), (-0.265, 4.383, 2.05), (-0.265, -4.383, 2.05), (-0.059, 4.589, -2.634), (-0.059, 4.589, 2.256), (0.057, 4.589, 2.256), (0.057, 4.589, -2.634), (-0.059, 4.589, 2.256), (-0.059, 4.589, -2.634), (-0.265, 4.383, -2.634), (-0.265, 4.383, 2.05), (0.017, 4.513, -2.558), (0.017, 4.513, 2.18), (0.017, -4.513, 2.18), (0.017, -4.513, -2.558), (0.019, -1.645, -3.164), (0.019, -1.645, -2.971), (-0.144, -1.309, -2.956), (-0.144, -1.309, -3.164), (0.019, -1.645, -3.164), (0.524, -1.645, -3.16), (0.764, -1.953, -3.153), (0.246, -1.953, -3.16), (0.038, -0.309, -3.167), (0.038, -0.309, -2.95), (0.063, -0.623, -2.95), (0.063, -0.623, -3.167), (0.038, -0.309, -2.95), (-0.369, -0.392, -2.95), (-0.337, -0.722, -2.95), (0.063, -0.623, -2.95), (0.041, 0.0, -3.167), (0.041, 0.0, -2.95), (0.038, -0.309, -2.95), (0.038, -0.309, -3.167), (0.041, 0.0, -2.95), (-0.377, 0.003, -2.95), (-0.369, -0.392, -2.95), (0.038, -0.309, -2.95), (0.041, 0.309, -3.167), (0.041, 0.309, -2.95), (0.041, 0.0, -2.95), (0.041, 0.0, -3.167), (0.041, 0.309, -2.95), (-0.378, 0.397, -2.95), (-0.377, 0.003, -2.95), (0.041, 0.0, -2.95), (0.057, -4.589, -2.634), (0.057, -4.589, 2.256), (-0.059, -4.589, 2.256), (-0.059, -4.589, -2.634), (0.057, -4.513, -2.558), (0.057, -4.513, 2.18), (0.057, -4.589, 2.256), (0.057, -4.589, -2.634), (0.057, -4.513, -2.558), (0.057, 4.513, -2.558), (0.017, 4.513, -2.558), (0.017, -4.513, -2.558), (0.057, -4.513, 2.18), (0.057, -4.513, -2.558), (0.017, -4.513, -2.558), (0.017, -4.513, 2.18), (0.057, -4.513, 2.18), (0.057, 4.513, 2.18), (0.057, 4.589, 2.256), (0.057, -4.589, 2.256), (0.057, 4.513, -2.558), (0.057, -4.513, -2.558), (0.057, -4.589, -2.634), (0.057, 4.589, -2.634), (0.057, 4.513, -2.558), (0.057, 4.513, 2.18), (0.017, 4.513, 2.18), (0.017, 4.513, -2.558), (0.057, 4.513, 2.18), (0.057, -4.513, 2.18), (0.017, -4.513, 2.18), (0.017, 4.513, 2.18), (0.057, 4.513, 2.18), (0.057, 4.513, -2.558), (0.057, 4.589, -2.634), (0.057, 4.589, 2.256), (0.057, 4.589, 2.256), (-0.059, 4.589, 2.256), (-0.059, -4.589, 2.256), (0.057, -4.589, 2.256), (0.063, -0.623, -3.167), (0.063, -0.623, -2.95), (0.16, -0.963, -2.951), (0.16, -0.963, -3.165), (0.063, -0.623, -2.95), (-0.337, -0.722, -2.95), (-0.264, -0.96, -2.95), (0.16, -0.963, -2.951), (0.075, 0.617, -3.167), (0.075, 0.617, -2.95), (0.041, 0.309, -2.95), (0.041, 0.309, -3.167), (0.075, 0.617, -2.95), (-0.352, 0.722, -2.95), (-0.378, 0.397, -2.95), (0.041, 0.309, -2.95), (0.093, 1.588, -3.182), (0.093, 1.588, -3.001), (0.3, 1.916, -3.028), (0.3, 1.916, -3.187), (0.093, 1.588, -3.182), (0.6, 1.588, -3.181), (0.379, 1.275, -3.173), (-0.079, 1.264, -3.17), (0.16, -0.963, -3.165), (0.16, -0.963, -2.951), (0.339, -1.309, -2.962), (0.339, -1.309, -3.163), (0.16, -0.963, -2.951), (-0.264, -0.96, -2.95), (-0.144, -1.309, -2.956), (0.339, -1.309, -2.962), (0.193, 0.93, -3.167), (0.193, 0.93, -2.95), (0.075, 0.617, -2.95), (0.075, 0.617, -3.167), (0.193, 0.93, -2.95), (-0.243, 0.927, -2.95), (-0.352, 0.722, -2.95), (0.075, 0.617, -2.95), (0.246, -1.953, -3.16), (0.246, -1.953, -2.983), (0.019, -1.645, -2.971), (0.019, -1.645, -3.164), (0.246, -1.953, -3.16), (0.764, -1.953, -3.153), (1.047, -2.262, -3.128), (0.499, -2.262, -3.143), (0.3, 1.916, -3.187), (0.3, 1.916, -3.028), (0.553, 2.224, -3.053), (0.553, 2.224, -3.173), (0.3, 1.916, -3.187), (0.827, 1.916, -3.179), (0.6, 1.588, -3.181), (0.093, 1.588, -3.182), (0.339, -1.309, -3.163), (0.339, -1.309, -2.962), (0.524, -1.645, -2.974), (0.524, -1.645, -3.16), (0.339, -1.309, -2.962), (-0.144, -1.309, -2.956), (0.019, -1.645, -2.971), (0.524, -1.645, -2.974), (0.379, 1.275, -3.173), (0.379, 1.275, -2.972), (0.193, 0.93, -2.95), (0.193, 0.93, -3.167), (0.379, 1.275, -2.972), (-0.079, 1.264, -2.961), (-0.243, 0.927, -2.95), (0.193, 0.93, -2.95), (0.499, -2.262, -3.143), (0.499, -2.262, -3.001), (0.246, -1.953, -2.983), (0.246, -1.953, -3.16), (0.499, -2.262, -3.143), (1.047, -2.262, -3.128), (1.353, -2.54, -3.118), (0.799, -2.54, -3.118), (0.524, -1.645, -3.16), (0.524, -1.645, -2.974), (0.764, -1.953, -2.991), (0.764, -1.953, -3.153), (0.524, -1.645, -2.974), (0.019, -1.645, -2.971), (0.246, -1.953, -2.983), (0.764, -1.953, -2.991), (0.553, 2.224, -3.173), (0.553, 2.224, -3.053), (0.831, 2.514, -3.085), (0.831, 2.514, -3.166), (0.553, 2.224, -3.173), (1.09, 2.224, -3.171), (0.827, 1.916, -3.179), (0.3, 1.916, -3.187), (0.6, 1.588, -3.181), (0.6, 1.588, -3.0), (0.379, 1.275, -2.972), (0.379, 1.275, -3.173), (0.6, 1.588, -3.0), (0.093, 1.588, -3.001), (-0.079, 1.264, -2.961), (0.379, 1.275, -2.972), (0.764, -1.953, -3.153), (0.764, -1.953, -2.991), (1.047, -2.262, -3.015), (1.047, -2.262, -3.128), (0.764, -1.953, -2.991), (0.246, -1.953, -2.983), (0.499, -2.262, -3.001), (1.047, -2.262, -3.015), (0.799, -2.54, -3.118), (0.799, -2.54, -3.025), (0.499, -2.262, -3.001), (0.499, -2.262, -3.143), (0.799, -2.54, -3.118), (1.353, -2.54, -3.118), (1.6, -2.764, -3.108), (1.028, -2.783, -3.108), (0.827, 1.916, -3.179), (0.827, 1.916, -3.04), (0.6, 1.588, -3.0), (0.6, 1.588, -3.181), (0.827, 1.916, -3.04), (0.3, 1.916, -3.028), (0.093, 1.588, -3.001), (0.6, 1.588, -3.0), (0.831, 2.514, -3.166), (0.831, 2.514, -3.085), (1.056, 2.775, -3.095), (1.068, 2.789, -3.099), (1.076, 2.799, -3.11), (1.079, 2.803, -3.124), (1.079, 2.803, -3.136), (1.076, 2.799, -3.15), (1.068, 2.789, -3.161), (1.056, 2.775, -3.164), (0.831, 2.514, -3.166), (1.385, 2.514, -3.166), (1.09, 2.224, -3.171), (0.553, 2.224, -3.173), (1.028, -2.783, -3.108), (1.045, -2.8, -3.102), (1.057, -2.813, -3.089), (1.061, -2.817, -3.071), (1.061, -2.817, -3.073), (1.057, -2.813, -3.055), (1.045, -2.8, -3.041), (1.028, -2.783, -3.036), (0.799, -2.54, -3.025), (0.799, -2.54, -3.118), (1.028, -2.783, -3.108), (1.6, -2.764, -3.108), (1.619, -2.781, -3.102), (1.045, -2.8, -3.102), (1.045, -2.8, -3.102), (1.619, -2.781, -3.102), (1.632, -2.794, -3.089), (1.057, -2.813, -3.089), (1.047, -2.262, -3.128), (1.047, -2.262, -3.015), (1.353, -2.54, -3.025), (1.353, -2.54, -3.118), (1.047, -2.262, -3.015), (0.499, -2.262, -3.001), (0.799, -2.54, -3.025), (1.353, -2.54, -3.025), (1.056, 2.775, -3.164), (1.621, 2.763, -3.164), (1.385, 2.514, -3.166), (0.831, 2.514, -3.166), (1.056, 2.775, -3.095), (1.621, 2.763, -3.095), (1.634, 2.777, -3.099), (1.068, 2.789, -3.099), (1.057, -2.813, -3.089), (1.632, -2.794, -3.089), (1.637, -2.798, -3.071), (1.061, -2.817, -3.071), (1.068, 2.789, -3.099), (1.634, 2.777, -3.099), (1.644, 2.787, -3.11), (1.076, 2.799, -3.11), (1.076, 2.799, -3.11), (1.644, 2.787, -3.11), (1.647, 2.79, -3.124), (1.079, 2.803, -3.124), (1.079, 2.803, -3.136), (1.079, 2.803, -3.124), (1.647, 2.79, -3.124), (1.647, 2.79, -3.136), (1.09, 2.224, -3.171), (1.09, 2.224, -3.068), (0.827, 1.916, -3.04), (0.827, 1.916, -3.179), (1.09, 2.224, -3.068), (0.553, 2.224, -3.053), (0.3, 1.916, -3.028), (0.827, 1.916, -3.04), (1.353, -2.54, -3.118), (1.353, -2.54, -3.025), (1.6, -2.764, -3.036), (1.619, -2.781, -3.041), (1.632, -2.794, -3.055), (1.637, -2.798, -3.073), (1.637, -2.798, -3.071), (1.632, -2.794, -3.089), (1.619, -2.781, -3.102), (1.6, -2.764, -3.108), (1.353, -2.54, -3.025), (0.799, -2.54, -3.025), (1.028, -2.783, -3.036), (1.6, -2.764, -3.036), (1.385, 2.514, -3.166), (1.385, 2.514, -3.085), (1.09, 2.224, -3.068), (1.09, 2.224, -3.171), (1.385, 2.514, -3.085), (0.831, 2.514, -3.085), (0.553, 2.224, -3.053), (1.09, 2.224, -3.068), (1.6, -2.764, -3.036), (1.028, -2.783, -3.036), (1.045, -2.8, -3.041), (1.619, -2.781, -3.041), (1.619, -2.781, -3.041), (1.045, -2.8, -3.041), (1.057, -2.813, -3.055), (1.632, -2.794, -3.055), (1.621, 2.763, -3.164), (1.056, 2.775, -3.164), (1.068, 2.789, -3.161), (1.634, 2.777, -3.161), (1.621, 2.763, -3.164), (1.634, 2.777, -3.161), (1.644, 2.787, -3.15), (1.647, 2.79, -3.136), (1.647, 2.79, -3.124), (1.644, 2.787, -3.11), (1.634, 2.777, -3.099), (1.621, 2.763, -3.095), (1.385, 2.514, -3.085), (1.385, 2.514, -3.166), (1.621, 2.763, -3.095), (1.056, 2.775, -3.095), (0.831, 2.514, -3.085), (1.385, 2.514, -3.085), (1.632, -2.794, -3.055), (1.057, -2.813, -3.055), (1.061, -2.817, -3.073), (1.637, -2.798, -3.073), (1.634, 2.777, -3.161), (1.068, 2.789, -3.161), (1.076, 2.799, -3.15), (1.644, 2.787, -3.15), (1.637, -2.798, -3.071), (1.637, -2.798, -3.073), (1.061, -2.817, -3.073), (1.061, -2.817, -3.071), (1.644, 2.787, -3.15), (1.076, 2.799, -3.15), (1.079, 2.803, -3.136), (1.647, 2.79, -3.136)] faces = [[0, 1, 2, 3], [0, 5, 6], [7, 1, 0, 6, 11], [1, 13, 14, 2], [5, 17, 6], [17, 20, 6], [22, 23, 13, 1, 7], [27, 13, 23], [30, 27, 23], [33, 30, 23], [33, 37, 38, 39], [3, 2, 42, 43], [44, 5, 0, 3], [14, 13, 27, 51], [2, 14, 54, 42], [56, 17, 5, 44], [51, 27, 30, 63], [64, 20, 17, 56], [63, 30, 33, 39], [39, 38, 74, 75], [76, 44, 3, 43], [54, 14, 51, 83], [84, 56, 44, 76], [83, 51, 63, 91], [91, 63, 39, 75], [96, 64, 56, 84], [100, 101, 7, 11], [104, 20, 64, 107], [104, 100, 11, 6, 20], [101, 114, 22, 7], [117, 104, 107, 120], [114, 37, 33, 23, 22], [37, 117, 120, 38], [130, 131, 132, 133], [130, 133, 136, 137], [131, 130, 137, 141, 142, 142, 144], [132, 131, 144, 148], [137, 136, 151, 141], [141, 151, 155, 142], [144, 142, 159, 160], [155, 151, 136, 133, 132, 148, 155], [155, 155, 170, 171, 172, 173, 174, 159, 142, 142], [155, 148, 180, 170], [148, 144, 160, 180], [107, 64, 96, 189], [120, 107, 189, 193], [38, 120, 193, 74], [198, 199, 200, 201], [198, 203, 101, 100], [198, 207, 208, 203], [199, 198, 100, 104], [203, 215, 114, 101], [203, 208, 220, 215], [222, 199, 104, 117], [215, 227, 37, 114], [215, 220, 232, 233], [227, 222, 117, 37], [201, 200, 240, 241], [201, 243, 207, 198], [233, 247, 227, 215], [233, 232, 252, 253], [193, 189, 96, 84, 76, 43, 42], [74, 193, 42, 54, 83, 91, 75], [253, 269, 247, 233], [253, 252, 274, 275], [241, 240, 278, 279], [241, 281, 243, 201], [275, 285, 269, 253], [275, 274, 290, 291], [279, 278, 294, 295], [279, 278, 298, 299], [279, 299, 281, 241], [174, 305, 160, 159], [305, 309, 180, 160], [171, 309, 314, 172], [309, 171, 170, 180], [320, 321, 322, 323], [291, 325, 285, 275], [291, 290, 330, 331], [220, 333, 334, 232], [333, 227, 247, 334], [208, 341, 333, 220], [341, 222, 227, 333], [207, 349, 341, 208], [349, 199, 222, 341], [173, 357, 305, 174], [360, 361, 357, 173], [360, 365, 320, 323], [361, 360, 323, 322], [361, 373, 314, 357], [365, 360, 173, 172], [365, 373, 321, 320], [373, 361, 322, 321], [373, 365, 172, 314], [314, 309, 305, 357], [232, 334, 398, 252], [334, 247, 269, 398], [243, 405, 349, 207], [405, 200, 199, 349], [295, 294, 414, 415], [295, 417, 299, 279], [252, 398, 422, 274], [398, 269, 285, 422], [281, 429, 405, 243], [429, 240, 200, 405], [331, 437, 325, 291], [331, 330, 442, 443], [415, 414, 446, 447], [415, 449, 417, 295], [274, 422, 454, 290], [422, 285, 325, 454], [299, 298, 429, 281], [298, 278, 240, 429], [443, 469, 437, 331], [443, 442, 474, 475], [290, 454, 478, 330], [454, 325, 437, 478], [447, 446, 486, 487], [447, 489, 449, 415], [417, 493, 298, 299], [493, 294, 278, 298], [330, 478, 502, 442], [478, 437, 469, 502], [475, 509, 469, 443], [475, 474, 514, 515], [449, 517, 493, 417], [517, 414, 294, 493], [487, 486, 526, 527, 528, 529, 530, 531, 532, 533], [487, 535, 489, 447], [515, 539, 540, 541, 542, 543, 544, 545, 509, 475], [515, 514, 550, 539], [539, 550, 554, 540], [442, 502, 558, 474], [502, 469, 509, 558], [533, 565, 535, 487], [526, 569, 570, 527], [540, 554, 574, 541], [527, 570, 578, 528], [528, 578, 582, 529], [530, 529, 582, 587], [489, 589, 517, 449], [589, 446, 414, 517], [474, 558, 598, 599, 600, 601, 574, 554, 550, 514], [558, 509, 545, 598], [535, 611, 589, 489], [611, 486, 446, 589], [598, 545, 544, 599], [599, 544, 543, 600], [565, 533, 532, 629], [565, 629, 632, 587, 582, 578, 570, 569, 611, 535], [569, 526, 486, 611], [600, 543, 542, 601], [629, 532, 531, 632], [574, 601, 542, 541], [632, 531, 530, 587]]
Define a 3D model of birch-tree-green-1 with 492 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of birch-tree-green-1! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-2.879, -8.7, 13.359), (-0.884, -6.849, 14.095), (-3.306, -6.072, 14.755), (-2.879, -8.7, 13.359), (-3.162, -6.651, 10.508), (-1.0, -6.529, 12.215), (-2.879, -8.7, 13.359), (-1.0, -6.529, 12.215), (-0.884, -6.849, 14.095), (-2.879, -8.7, 13.359), (-3.306, -6.072, 14.755), (-5.889, -6.524, 12.488), (-0.884, -6.849, 14.095), (-1.0, -6.529, 12.215), (-0.208, -4.071, 13.237), (-0.884, -6.849, 14.095), (-0.208, -4.071, 13.237), (-1.929, -2.792, 15.445), (-3.162, -6.651, 10.508), (-2.879, -8.7, 13.359), (-5.889, -6.524, 12.488), (-3.162, -6.651, 10.508), (-5.889, -6.524, 12.488), (-4.306, -3.299, 10.661), (-3.162, -6.651, 10.508), (-4.306, -3.299, 10.661), (-1.421, -4.374, 10.754), (-1.0, -6.529, 12.215), (-3.162, -6.651, 10.508), (-1.421, -4.374, 10.754), (-1.0, -6.529, 12.215), (-1.421, -4.374, 10.754), (-0.208, -4.071, 13.237), (-5.889, -6.524, 12.488), (-3.306, -6.072, 14.755), (-4.258, -2.977, 13.568), (-5.889, -6.524, 12.488), (-4.258, -2.977, 13.568), (-4.306, -3.299, 10.661), (-3.306, -6.072, 14.755), (-0.884, -6.849, 14.095), (-1.929, -2.792, 15.445), (-3.306, -6.072, 14.755), (-1.929, -2.792, 15.445), (-4.258, -2.977, 13.568), (-3.085, -5.886, 12.054), (-2.906, -5.923, 12.046), (-2.879, -5.805, 12.173), (-3.053, -5.769, 12.181), (-3.053, -5.769, 12.181), (-2.879, -5.805, 12.173), (-2.852, -5.687, 12.301), (-3.02, -5.652, 12.308), (2.248, -5.057, 15.072), (4.703, -4.192, 15.041), (3.938, -3.282, 17.072), (4.573, -4.989, 12.515), (5.903, -4.71, 12.759), (4.703, -4.192, 15.041), (4.573, -4.989, 12.515), (4.703, -4.192, 15.041), (2.248, -5.057, 15.072), (5.903, -4.71, 12.759), (5.715, -2.554, 13.957), (4.703, -4.192, 15.041), (5.903, -4.71, 12.759), (4.403, -0.888, 13.092), (5.715, -2.554, 13.957), (-2.624, -4.616, 11.119), (-2.578, -4.409, 11.294), (-2.879, -5.805, 12.173), (-2.906, -5.923, 12.046), (-2.904, -4.559, 11.131), (-2.624, -4.616, 11.119), (-2.906, -5.923, 12.046), (-3.085, -5.886, 12.054), (1.727, -4.472, 15.566), (3.651, -3.045, 18.064), (-0.091, -4.835, 18.391), (-2.578, -4.409, 11.294), (-2.532, -4.202, 11.469), (-2.852, -5.687, 12.301), (-2.879, -5.805, 12.173), (-1.421, -4.374, 10.754), (-4.306, -3.299, 10.661), (-1.966, -2.309, 12.772), (-2.85, -4.353, 11.306), (-2.904, -4.559, 11.131), (-3.085, -5.886, 12.054), (-3.053, -5.769, 12.181), (-2.532, -4.202, 11.469), (-2.796, -4.148, 11.481), (-3.02, -5.652, 12.308), (-2.852, -5.687, 12.301), (4.703, -4.192, 15.041), (5.715, -2.554, 13.957), (3.938, -3.282, 17.072), (-2.796, -4.148, 11.481), (-2.85, -4.353, 11.306), (-3.053, -5.769, 12.181), (-3.02, -5.652, 12.308), (-0.208, -4.071, 13.237), (-1.421, -4.374, 10.754), (-1.966, -2.309, 12.772), (1.712, -4.065, 11.479), (2.248, -5.057, 15.072), (0.99, -2.321, 16.283), (1.712, -4.065, 11.479), (4.573, -4.989, 12.515), (2.248, -5.057, 15.072), (0.529, -4.056, 15.143), (1.727, -4.472, 15.566), (-1.124, -3.961, 16.707), (0.529, -4.056, 15.143), (2.558, -1.631, 15.916), (1.727, -4.472, 15.566), (-1.124, -3.961, 16.707), (1.727, -4.472, 15.566), (-0.091, -4.835, 18.391), (-4.677, -3.604, 16.981), (-1.932, -1.318, 17.639), (-3.461, -2.571, 17.938), (-1.453, -3.593, 18.685), (-1.124, -3.961, 16.707), (-0.091, -4.835, 18.391), (-4.306, -3.299, 10.661), (-4.258, -2.977, 13.568), (-1.966, -2.309, 12.772), (3.856, -3.296, 13.537), (3.886, -3.261, 13.537), (3.872, -3.249, 13.585), (3.841, -3.283, 13.584), (3.841, -3.283, 13.584), (3.872, -3.249, 13.585), (3.858, -3.238, 13.632), (3.827, -3.271, 13.631), (3.886, -3.261, 13.537), (3.916, -3.227, 13.538), (3.903, -3.215, 13.586), (3.872, -3.249, 13.585), (1.922, -3.253, 17.853), (1.992, -3.219, 17.863), (1.967, -3.215, 17.997), (1.902, -3.247, 17.987), (3.872, -3.249, 13.585), (3.903, -3.215, 13.586), (3.89, -3.204, 13.633), (3.858, -3.238, 13.632), (3.835, -3.229, 10.816), (4.573, -4.989, 12.515), (1.712, -4.065, 11.479), (3.835, -3.229, 10.816), (5.903, -4.71, 12.759), (4.573, -4.989, 12.515), (3.835, -3.229, 10.816), (1.712, -4.065, 11.479), (3.094, -2.414, 12.298), (3.835, -3.229, 10.816), (4.403, -0.888, 13.092), (5.903, -4.71, 12.759), (1.994, -3.179, 20.003), (-1.453, -3.593, 18.685), (-0.091, -4.835, 18.391), (3.651, -3.045, 18.064), (1.994, -3.179, 20.003), (-0.091, -4.835, 18.391), (-1.557, -2.987, 16.225), (0.529, -4.056, 15.143), (-1.124, -3.961, 16.707), (-1.557, -2.987, 16.225), (-1.124, -3.961, 16.707), (-1.453, -3.593, 18.685), (-4.258, -2.977, 13.568), (-1.929, -2.792, 15.445), (-1.966, -2.309, 12.772), (-1.679, -2.882, 10.152), (-1.643, -2.678, 10.513), (-2.578, -4.409, 11.294), (-2.624, -4.616, 11.119), (-1.929, -2.792, 15.445), (-0.208, -4.071, 13.237), (-1.966, -2.309, 12.772), (-1.606, -2.751, 10.873), (-1.907, -2.552, 10.873), (-2.796, -4.148, 11.481), (-2.532, -4.202, 11.469), (-1.566, -2.722, 10.069), (-1.528, -2.636, 10.441), (-1.643, -2.678, 10.513), (-1.679, -2.882, 10.152), (-1.643, -2.678, 10.513), (-1.606, -2.751, 10.873), (-2.532, -4.202, 11.469), (-2.578, -4.409, 11.294), (-1.999, -2.67, 10.152), (-1.679, -2.882, 10.152), (-2.624, -4.616, 11.119), (-2.904, -4.559, 11.131), (-1.528, -2.636, 10.441), (-1.491, -2.587, 10.813), (-1.606, -2.751, 10.873), (-1.643, -2.678, 10.513), (-1.953, -2.625, 10.513), (-1.999, -2.67, 10.152), (-2.904, -4.559, 11.131), (-2.85, -4.353, 11.306), (-1.491, -2.587, 10.813), (-1.801, -2.382, 10.813), (-1.907, -2.552, 10.873), (-1.606, -2.751, 10.873), (-1.848, -2.581, 10.441), (-1.895, -2.504, 10.069), (-1.999, -2.67, 10.152), (-1.953, -2.625, 10.513), (5.715, -2.554, 13.957), (4.581, -0.388, 14.238), (3.938, -3.282, 17.072), (-1.907, -2.552, 10.873), (-1.953, -2.625, 10.513), (-2.85, -4.353, 11.306), (-2.796, -4.148, 11.481), (-1.895, -2.504, 10.069), (-1.566, -2.722, 10.069), (-1.679, -2.882, 10.152), (-1.999, -2.67, 10.152), (2.829, -2.47, 13.196), (2.894, -2.4, 13.2), (3.886, -3.261, 13.537), (3.856, -3.296, 13.537), (2.77, -2.417, 13.268), (2.829, -2.47, 13.196), (3.856, -3.296, 13.537), (3.841, -3.283, 13.584), (3.094, -2.414, 12.298), (1.712, -4.065, 11.479), (0.99, -2.321, 16.283), (3.094, -2.414, 12.298), (0.99, -2.321, 16.283), (4.581, -0.388, 14.238), (2.894, -2.4, 13.2), (2.959, -2.33, 13.203), (3.916, -3.227, 13.538), (3.886, -3.261, 13.537), (-1.801, -2.382, 10.813), (-1.848, -2.581, 10.441), (-1.953, -2.625, 10.513), (-1.907, -2.552, 10.873), (-5.923, -2.371, 18.37), (-4.677, -3.604, 16.981), (-3.461, -2.571, 17.938), (2.712, -2.365, 13.339), (2.77, -2.417, 13.268), (3.841, -3.283, 13.584), (3.827, -3.271, 13.631), (2.959, -2.33, 13.203), (2.903, -2.28, 13.277), (3.903, -3.215, 13.586), (3.916, -3.227, 13.538), (0.99, -2.321, 16.283), (2.248, -5.057, 15.072), (3.938, -3.282, 17.072), (2.779, -2.297, 13.345), (2.712, -2.365, 13.339), (3.827, -3.271, 13.631), (3.858, -3.238, 13.632), (2.903, -2.28, 13.277), (2.846, -2.23, 13.351), (3.89, -3.204, 13.633), (3.903, -3.215, 13.586), (0.337, -2.253, 19.454), (2.032, -0.494, 20.242), (0.575, -0.981, 20.862), (2.846, -2.23, 13.351), (2.779, -2.297, 13.345), (3.858, -3.238, 13.632), (3.89, -3.204, 13.633), (1.404, -2.204, 17.792), (1.387, -2.113, 17.591), (1.922, -3.253, 17.853), (1.902, -3.247, 17.987), (1.511, -2.153, 17.807), (1.404, -2.204, 17.792), (1.902, -3.247, 17.987), (1.967, -3.215, 17.997), (1.387, -2.113, 17.591), (1.499, -2.059, 17.608), (1.992, -3.219, 17.863), (1.922, -3.253, 17.853), (2.434, -2.108, 12.8), (2.515, -2.021, 12.804), (2.894, -2.4, 13.2), (2.829, -2.47, 13.196), (-0.375, -2.09, 19.612), (0.337, -2.253, 19.454), (0.575, -0.981, 20.862), (1.499, -2.059, 17.608), (1.511, -2.153, 17.807), (1.967, -3.215, 17.997), (1.992, -3.219, 17.863), (2.357, -2.038, 12.723), (2.441, -1.947, 12.727), (2.515, -2.021, 12.804), (2.434, -2.108, 12.8), (2.515, -2.021, 12.804), (2.597, -1.933, 12.808), (2.959, -2.33, 13.203), (2.894, -2.4, 13.2), (2.289, -1.978, 12.98), (2.393, -1.966, 12.89), (2.77, -2.417, 13.268), (2.712, -2.365, 13.339), (2.393, -1.966, 12.89), (2.434, -2.108, 12.8), (2.829, -2.47, 13.196), (2.77, -2.417, 13.268), (2.441, -1.947, 12.727), (2.526, -1.856, 12.731), (2.597, -1.933, 12.808), (2.515, -2.021, 12.804), (2.372, -1.938, 12.817), (2.357, -2.038, 12.723), (2.434, -2.108, 12.8), (2.393, -1.966, 12.89), (2.597, -1.933, 12.808), (2.437, -1.9, 12.902), (2.903, -2.28, 13.277), (2.959, -2.33, 13.203), (2.207, -1.903, 12.91), (2.372, -1.938, 12.817), (2.393, -1.966, 12.89), (2.289, -1.978, 12.98), (2.437, -1.9, 12.902), (2.456, -1.809, 12.996), (2.846, -2.23, 13.351), (2.903, -2.28, 13.277), (2.373, -1.894, 12.988), (2.289, -1.978, 12.98), (2.712, -2.365, 13.339), (2.779, -2.297, 13.345), (2.417, -1.869, 12.829), (2.38, -1.728, 12.926), (2.456, -1.809, 12.996), (2.437, -1.9, 12.902), (2.526, -1.856, 12.731), (2.417, -1.869, 12.829), (2.437, -1.9, 12.902), (2.597, -1.933, 12.808), (2.293, -1.815, 12.918), (2.207, -1.903, 12.91), (2.289, -1.978, 12.98), (2.373, -1.894, 12.988), (2.456, -1.809, 12.996), (2.373, -1.894, 12.988), (2.779, -2.297, 13.345), (2.846, -2.23, 13.351), (-0.884, -1.74, 9.991), (-0.867, -1.544, 10.379), (-1.528, -2.636, 10.441), (-1.566, -2.722, 10.069), (2.38, -1.728, 12.926), (2.293, -1.815, 12.918), (2.373, -1.894, 12.988), (2.456, -1.809, 12.996), (-0.849, -1.665, 10.766), (-1.202, -1.431, 10.766), (-1.801, -2.382, 10.813), (-1.491, -2.587, 10.813), (2.558, -1.631, 15.916), (3.651, -3.045, 18.064), (1.727, -4.472, 15.566), (2.558, -1.631, 15.916), (3.236, -1.461, 18.197), (3.651, -3.045, 18.064), (1.885, -1.605, 12.25), (1.989, -1.494, 12.255), (2.441, -1.947, 12.727), (2.357, -2.038, 12.723), (0.732, -1.556, 15.576), (0.529, -4.056, 15.143), (-1.557, -2.987, 16.225), (0.732, -1.556, 15.576), (2.558, -1.631, 15.916), (0.529, -4.056, 15.143), (0.732, -1.556, 15.576), (3.236, -1.461, 18.197), (2.558, -1.631, 15.916), (0.732, -1.556, 15.576), (0.539, -1.237, 18.382), (3.236, -1.461, 18.197), (-0.867, -1.544, 10.379), (-0.849, -1.665, 10.766), (-1.491, -2.587, 10.813), (-1.528, -2.636, 10.441), (1.823, -1.523, 12.366), (1.885, -1.605, 12.25), (2.357, -2.038, 12.723), (2.372, -1.938, 12.817), (1.989, -1.494, 12.255), (2.092, -1.382, 12.26), (2.526, -1.856, 12.731), (2.441, -1.947, 12.727), (1.745, -1.494, 12.213), (1.853, -1.376, 12.217), (1.989, -1.494, 12.255), (1.885, -1.605, 12.25), (-1.258, -1.493, 9.991), (-0.884, -1.74, 9.991), (-1.566, -2.722, 10.069), (-1.895, -2.504, 10.069), (-0.698, -1.472, 9.969), (-0.686, -1.446, 10.362), (-0.867, -1.544, 10.379), (-0.884, -1.74, 9.991), (3.236, -1.461, 18.197), (1.994, -3.179, 20.003), (3.651, -3.045, 18.064), (3.236, -1.461, 18.197), (0.539, -1.237, 18.382), (1.994, -3.179, 20.003), (-1.23, -1.453, 10.379), (-1.258, -1.493, 9.991), (-1.895, -2.504, 10.069), (-1.848, -2.581, 10.441), (-0.686, -1.446, 10.362), (-0.674, -1.412, 10.754), (-0.849, -1.665, 10.766), (-0.867, -1.544, 10.379), (1.702, -1.441, 12.481), (1.823, -1.523, 12.366), (2.372, -1.938, 12.817), (2.207, -1.903, 12.91), (-1.202, -1.431, 10.766), (-1.23, -1.453, 10.379), (-1.848, -2.581, 10.441), (-1.801, -2.382, 10.813), (1.791, 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939, 940, 816], [775, 943, 944, 776], [824, 947, 939, 815], [776, 944, 947, 824], [871, 955, 831, 799], [648, 959, 775, 601], [788, 963, 955, 871], [607, 580, 611, 969], [704, 971, 851, 613], [767, 762, 643, 900], [767, 979, 980, 768], [768, 980, 963, 788], [939, 845, 861, 940], [711, 991, 916, 683], [969, 611, 635, 997], [991, 999, 912, 916], [999, 686, 655, 912], [947, 842, 845, 939], [735, 1011, 1012, 723], [944, 837, 842, 947], [660, 1019, 959, 648], [943, 834, 837, 944], [851, 1027, 477, 448], [727, 1031, 991, 711], [1027, 1035, 502, 477], [1031, 1039, 999, 991], [1039, 690, 686, 999], [959, 1047, 943, 775], [1035, 900, 489, 502], [1054, 758, 761, 1057], [699, 698, 705, 1061], [699, 1063, 457, 440], [1066, 782, 758, 1054], [1063, 761, 458, 457], [1074, 790, 782, 1066], [955, 1079, 883, 831], [1019, 1083, 1047, 959], [761, 730, 409, 458], [1061, 705, 750, 1093], [1047, 838, 834, 943], [703, 1099, 971, 704], [723, 1012, 1099, 703], [1093, 750, 762, 1109], [1083, 854, 838, 1047], [1109, 762, 769, 1117], [963, 980, 1120, 1121], [963, 1123, 1079, 955], [759, 1127, 735, 730], [1130, 904, 790, 1074], [579, 1135, 1136, 610], [1117, 769, 789, 1141], [905, 1143, 1144, 791], [783, 1147, 1127, 759], [1141, 789, 870, 1153], [1153, 870, 794, 1157], [610, 1136, 1160, 634], [791, 1144, 1147, 783], [1166, 699, 1061, 1169], [1170, 1063, 699, 1166], [980, 1175, 1176, 1120], [932, 1179, 1143, 905], [634, 1160, 1179, 932], [971, 1187, 1027, 851], [971, 1191, 1192, 1187], [1099, 1195, 1191, 971], [867, 807, 854, 1083], [867, 1203, 1031, 727], [1203, 1157, 1039, 1031], [1157, 794, 690, 1039], [1214, 867, 1083, 1019], [979, 767, 900, 1035], [979, 1223, 1175, 980], [1226, 1203, 867, 1214], [1187, 979, 1035, 1027], [1187, 1192, 1223, 979], [1012, 1239, 1195, 1099], [1242, 1157, 1203, 1226], [898, 1214, 1019, 660], [884, 1226, 1214, 898], [883, 1242, 1226, 884], [1011, 1259, 1239, 1012], [1262, 933, 904, 1130], [997, 635, 933, 1262], [1270, 1093, 1109, 1273], [1274, 1153, 1157, 1242], [1273, 1109, 1117, 1281], [1282, 1141, 1153, 1274], [1286, 1054, 1057, 1259], [1286, 1291, 1292, 1293], [1169, 1061, 1093, 1270], [1298, 1066, 1054, 1286], [1298, 1286, 1293, 1305], [1281, 1117, 1141, 1282], [1057, 761, 1063, 1170], [1314, 1074, 1066, 1298], [1314, 1298, 1305, 1321], [578, 1323, 1135, 579], [805, 607, 969, 1329], [1330, 578, 574, 518], [1329, 969, 997, 1337], [1176, 1339, 1340, 1341], [1127, 1291, 1011, 735], [1147, 1347, 1291, 1127], [1339, 1121, 1352, 1340], [1079, 1274, 1242, 883], [1358, 1130, 1074, 1314], [1143, 1363, 1364, 1144], [1144, 1364, 1347, 1147], [1123, 963, 1121, 1339], [1123, 1282, 1274, 1079], [1195, 1166, 1169, 1191], [1135, 1383, 1384, 1136], [1191, 1169, 1270, 1192], [1192, 1270, 1273, 1223], [1223, 1273, 1281, 1175], [1175, 1281, 1282, 1123], [1175, 1123, 1339, 1176], [1136, 1384, 1408, 1160], [1239, 1170, 1166, 1195], [1179, 1415, 1363, 1143], [1120, 1176, 1341, 1421], [1160, 1408, 1415, 1179], [1323, 780, 1383, 1135], [1259, 1057, 1170, 1239], [1121, 1120, 1421, 1352], [1438, 1323, 578, 1330], [1291, 1286, 1259, 1011], [1291, 1347, 1448, 1292], [1450, 1262, 1130, 1358], [1337, 997, 1262, 1450], [1347, 1364, 1460, 1448], [1364, 1314, 1321, 1460], [1363, 1358, 1314, 1364], [1470, 587, 592], [1470, 592, 1475], [780, 595, 805, 1383], [538, 780, 1323, 1438], [1293, 1292, 1486, 1487], [1383, 805, 1329, 1384], [1321, 1305, 1494, 1495], [1384, 1329, 1337, 1408], [1415, 1450, 1358, 1363], [1408, 1337, 1450, 1415], [1305, 1293, 1487, 1494], [516, 1330, 518, 513], [1487, 1486, 1518, 1519], [515, 1438, 1330, 516], [1292, 1448, 1526, 1486], [1494, 1487, 1519, 1531], [530, 538, 1438, 515], [1448, 1460, 1538, 1526], [1495, 1494, 1531, 1543], [1460, 1321, 1495, 1538], [1548, 567, 569], [1548, 569, 585], [1554, 247, 521], [1554, 451, 247], [1526, 1538, 1562, 1563], [1564, 544, 567], [1564, 567, 1548], [1564, 548, 544], [1564, 928, 548], [1486, 1526, 1563, 1518], [928, 585, 270], [928, 1548, 585], [928, 1564, 1548], [1538, 1495, 1543, 1562], [588, 1594, 589], [588, 1597, 1594], [1599, 1600, 1601], [894, 470, 120], [894, 1606, 470], [894, 1609, 1606], [592, 589, 1613], [1614, 587, 1470], [1614, 588, 587], [1614, 1597, 588], [1614, 1624, 1597], [589, 1594, 1613], [1340, 1352, 1631, 1632], [1341, 1340, 1632, 1636], [1352, 1421, 1639, 1631], [1421, 1341, 1636, 1639], [1606, 521, 470], [1606, 1554, 521], [1600, 1652, 1601], [1609, 451, 1554], [1609, 455, 451], [1609, 1554, 1606], [1609, 894, 455], [1519, 1518, 1668, 1669], [1518, 1563, 1672, 1668], [1669, 1668, 1676, 1677], [1668, 1672, 1680, 1676], [1531, 1519, 1669, 1685], [1563, 1562, 1688, 1672], [1685, 1669, 1677, 1693], [1672, 1688, 1696, 1680], [1543, 1531, 1685, 1701], [1562, 1543, 1701, 1688], [1701, 1685, 1693, 1709], [1688, 1701, 1709, 1696], [1639, 1636, 1632, 1631], [1594, 1719, 1613], [1721, 1600, 1599], [1721, 1725, 1600], [1677, 1676, 1729, 1730], [1676, 1680, 1733, 1729], [1735, 1599, 1601], [1693, 1677, 1730, 1741], [1680, 1696, 1744, 1733], [1709, 1693, 1741, 1749], [1696, 1709, 1749, 1744], [1652, 1755, 1601], [1733, 1741, 1730, 1729], [1744, 1749, 1741, 1733], [1475, 592, 1613], [1755, 1735, 1601], [1597, 1624, 1719], [1597, 1719, 1594], [1777, 1599, 1735], [1777, 1721, 1599], [1624, 1470, 1475], [1624, 1614, 1470], [1624, 1475, 1719], [1792, 1735, 1755], [1792, 1777, 1735], [1725, 1652, 1600], [1725, 1802, 1652], [1719, 1475, 1613], [1802, 1755, 1652], [1802, 1792, 1755], [1802, 1814, 1792], [1814, 1721, 1777], [1814, 1777, 1792], [1814, 1725, 1721], [1814, 1802, 1725]]
Define a 3D model of squre_road with 250 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of squre_road! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(10.0, -15.0, -0.167), (10.0, -15.0, 0.167), (-10.0, -15.0, 0.167), (-10.0, -15.0, -0.167), (-14.024, -15.0, -0.167), (-14.024, -15.0, 0.167), (-34.024, -15.0, 0.167), (-34.024, -15.0, -0.167), (-38.047, -15.0, -0.167), (-38.047, -15.0, 0.167), (-58.047, -15.0, 0.167), (-58.047, -15.0, -0.167), (-62.071, -15.0, -0.167), (-62.071, -15.0, 0.167), (-82.071, -15.0, 0.167), (-82.071, -15.0, -0.167), (-86.095, -15.0, -0.167), (-86.095, -15.0, 0.167), (-106.095, -15.0, 0.167), (-106.095, -15.0, -0.167), (10.0, -12.414, -0.167), (10.0, -12.414, 0.167), (10.0, -15.0, 0.167), (10.0, -15.0, -0.167), (-10.0, -12.414, -0.167), (10.0, -12.414, -0.167), (10.0, -15.0, -0.167), (-10.0, -15.0, -0.167), (-10.0, -12.414, 0.167), (-10.0, -15.0, 0.167), (10.0, -15.0, 0.167), (10.0, -12.414, 0.167), (-10.0, -12.414, 0.167), (-10.0, -12.414, -0.167), (-10.0, -15.0, -0.167), (-10.0, -15.0, 0.167), (-14.024, -12.414, -0.167), (-14.024, -12.414, 0.167), (-14.024, -15.0, 0.167), (-14.024, -15.0, -0.167), (-34.024, -12.414, -0.167), (-14.024, -12.414, -0.167), (-14.024, -15.0, -0.167), (-34.024, -15.0, -0.167), (-34.024, -12.414, 0.167), (-34.024, -15.0, 0.167), (-14.024, -15.0, 0.167), (-14.024, -12.414, 0.167), (-34.024, -12.414, 0.167), (-34.024, -12.414, -0.167), (-34.024, -15.0, -0.167), (-34.024, -15.0, 0.167), (-38.047, -12.414, -0.167), (-38.047, -12.414, 0.167), (-38.047, -15.0, 0.167), (-38.047, -15.0, -0.167), (-58.047, -12.414, -0.167), (-38.047, -12.414, -0.167), (-38.047, -15.0, -0.167), (-58.047, -15.0, -0.167), (-58.047, -12.414, 0.167), (-58.047, -15.0, 0.167), (-38.047, -15.0, 0.167), (-38.047, -12.414, 0.167), (-58.047, -12.414, 0.167), (-58.047, -12.414, -0.167), (-58.047, -15.0, -0.167), (-58.047, -15.0, 0.167), (-62.071, -12.414, -0.167), (-62.071, -12.414, 0.167), (-62.071, -15.0, 0.167), (-62.071, -15.0, -0.167), (-82.071, -12.414, -0.167), (-62.071, -12.414, -0.167), (-62.071, -15.0, -0.167), (-82.071, -15.0, -0.167), (-82.071, -12.414, 0.167), (-82.071, -15.0, 0.167), (-62.071, -15.0, 0.167), (-62.071, -12.414, 0.167), (-82.071, -12.414, 0.167), (-82.071, -12.414, -0.167), (-82.071, -15.0, -0.167), (-82.071, -15.0, 0.167), (-86.095, -12.414, -0.167), (-86.095, -12.414, 0.167), (-86.095, -15.0, 0.167), (-86.095, -15.0, -0.167), (-106.095, -12.414, -0.167), (-86.095, -12.414, -0.167), (-86.095, -15.0, -0.167), (-106.095, -15.0, -0.167), (-106.095, -12.414, 0.167), (-106.095, -15.0, 0.167), (-86.095, -15.0, 0.167), (-86.095, -12.414, 0.167), (-106.095, -12.414, 0.167), (-106.095, -12.414, -0.167), (-106.095, -15.0, -0.167), (-106.095, -15.0, 0.167), (10.0, -12.01, -0.167), (10.0, -12.01, 0.167), (10.0, -12.414, 0.167), (10.0, -12.414, -0.167), (10.0, -12.01, 0.167), (10.0, -11.606, 0.167), (9.376, -11.606, 0.515), (9.376, -12.01, 0.515), (-10.0, -12.01, -0.167), (10.0, -12.01, -0.167), (10.0, -12.414, -0.167), (-10.0, -12.414, -0.167), (-10.0, -12.01, 0.167), (-10.0, -12.414, 0.167), (10.0, -12.414, 0.167), (10.0, -12.01, 0.167), (-10.0, -12.01, 0.167), (10.0, -12.01, 0.167), (9.376, -12.01, 0.515), (-9.34, -12.01, 0.515), (-10.0, -12.01, 0.167), (-10.0, -12.01, -0.167), (-10.0, -12.414, -0.167), (-10.0, -12.414, 0.167), (-14.024, -12.01, -0.167), (-14.024, -12.01, 0.167), (-14.024, -12.414, 0.167), (-14.024, -12.414, -0.167), (-14.024, -12.01, 0.167), (-14.024, -11.606, 0.167), (-14.648, -11.606, 0.515), (-14.648, -12.01, 0.515), (-34.024, -12.01, -0.167), (-14.024, -12.01, -0.167), (-14.024, -12.414, -0.167), (-34.024, -12.414, -0.167), (-34.024, -12.01, 0.167), (-34.024, -12.414, 0.167), (-14.024, -12.414, 0.167), (-14.024, -12.01, 0.167), (-34.024, -12.01, 0.167), (-14.024, -12.01, 0.167), (-14.648, -12.01, 0.515), (-33.364, -12.01, 0.515), (-34.024, -12.01, 0.167), (-34.024, -12.01, -0.167), (-34.024, -12.414, -0.167), (-34.024, -12.414, 0.167), (-38.047, -12.01, -0.167), (-38.047, -12.01, 0.167), (-38.047, -12.414, 0.167), (-38.047, -12.414, -0.167), (-38.047, -12.01, 0.167), (-38.047, -11.606, 0.167), (-38.672, -11.606, 0.515), (-38.672, -12.01, 0.515), (-58.047, -12.01, -0.167), (-38.047, -12.01, -0.167), (-38.047, -12.414, -0.167), (-58.047, -12.414, -0.167), (-58.047, -12.01, 0.167), (-58.047, -12.414, 0.167), (-38.047, -12.414, 0.167), (-38.047, -12.01, 0.167), (-58.047, -12.01, 0.167), (-38.047, -12.01, 0.167), (-38.672, -12.01, 0.515), (-57.387, -12.01, 0.515), (-58.047, -12.01, 0.167), (-58.047, -12.01, -0.167), (-58.047, -12.414, -0.167), (-58.047, -12.414, 0.167), (-62.071, -12.01, -0.167), (-62.071, -12.01, 0.167), (-62.071, -12.414, 0.167), (-62.071, -12.414, -0.167), (-62.071, -12.01, 0.167), (-62.071, -11.606, 0.167), (-62.695, -11.606, 0.515), (-62.695, -12.01, 0.515), (-82.071, -12.01, -0.167), (-62.071, -12.01, -0.167), (-62.071, -12.414, -0.167), (-82.071, -12.414, -0.167), (-82.071, -12.01, 0.167), (-82.071, -12.414, 0.167), (-62.071, -12.414, 0.167), (-62.071, -12.01, 0.167), (-82.071, -12.01, 0.167), (-62.071, -12.01, 0.167), (-62.695, -12.01, 0.515), (-81.411, -12.01, 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11.099, 0.515), (-57.386, 10.651, 0.515), (-38.564, 10.651, 0.515), (-38.564, 11.099, 0.515), (-58.047, 11.099, -0.167), (-38.047, 11.099, -0.167), (-38.047, 10.651, -0.167), (-58.047, 10.651, -0.167), (-58.047, 11.099, 0.167), (-58.047, 10.651, 0.167), (-57.386, 10.651, 0.515), (-57.386, 11.099, 0.515), (-58.047, 11.099, 0.167), (-58.047, 11.099, -0.167), (-58.047, 10.651, -0.167), (-58.047, 10.651, 0.167), (-62.071, 11.099, -0.167), (-62.071, 11.099, 0.167), (-62.071, 10.651, 0.167), (-62.071, 10.651, -0.167), (-62.071, 11.099, 0.167), (-82.071, 11.099, 0.167), (-81.41, 11.099, 0.515), (-62.588, 11.099, 0.515), (-81.41, 11.099, 0.515), (-81.41, 10.651, 0.515), (-62.588, 10.651, 0.515), (-62.588, 11.099, 0.515), (-82.071, 11.099, -0.167), (-62.071, 11.099, -0.167), (-62.071, 10.651, -0.167), (-82.071, 10.651, -0.167), (-82.071, 11.099, 0.167), (-82.071, 10.651, 0.167), (-81.41, 10.651, 0.515), (-81.41, 11.099, 0.515), (-82.071, 11.099, 0.167), (-82.071, 11.099, -0.167), (-82.071, 10.651, -0.167), (-82.071, 10.651, 0.167), (-86.095, 11.099, -0.167), (-86.095, 11.099, 0.167), (-86.095, 10.651, 0.167), (-86.095, 10.651, -0.167), (-86.095, 11.099, 0.167), (-106.095, 11.099, 0.167), (-105.434, 11.099, 0.515), (-86.612, 11.099, 0.515), (-105.434, 11.099, 0.515), (-105.434, 10.651, 0.515), (-86.612, 10.651, 0.515), (-86.612, 11.099, 0.515), (-106.095, 11.099, -0.167), (-86.095, 11.099, -0.167), (-86.095, 10.651, -0.167), (-106.095, 10.651, -0.167), (-106.095, 11.099, 0.167), (-106.095, 10.651, 0.167), (-105.434, 10.651, 0.515), (-105.434, 11.099, 0.515), (-106.095, 11.099, 0.167), (-106.095, 11.099, -0.167), (-106.095, 10.651, -0.167), (-106.095, 10.651, 0.167), (10.0, 11.546, -0.167), (10.0, 11.546, 0.167), (10.0, 11.099, 0.167), (10.0, 11.099, -0.167), (-10.0, 11.546, -0.167), (10.0, 11.546, -0.167), (10.0, 11.099, -0.167), (-10.0, 11.099, -0.167), (-10.0, 11.546, 0.167), (-10.0, 11.099, 0.167), (10.0, 11.099, 0.167), (10.0, 11.546, 0.167), (-10.0, 11.546, 0.167), (-10.0, 11.546, -0.167), (-10.0, 11.099, -0.167), (-10.0, 11.099, 0.167), (-14.024, 11.546, -0.167), (-14.024, 11.546, 0.167), (-14.024, 11.099, 0.167), (-14.024, 11.099, -0.167), (-34.024, 11.546, -0.167), (-14.024, 11.546, -0.167), (-14.024, 11.099, -0.167), (-34.024, 11.099, -0.167), (-34.024, 11.546, 0.167), (-34.024, 11.099, 0.167), (-14.024, 11.099, 0.167), (-14.024, 11.546, 0.167), (-34.024, 11.546, 0.167), (-34.024, 11.546, -0.167), (-34.024, 11.099, -0.167), (-34.024, 11.099, 0.167), (-38.047, 11.546, -0.167), (-38.047, 11.546, 0.167), (-38.047, 11.099, 0.167), (-38.047, 11.099, -0.167), (-58.047, 11.546, -0.167), (-38.047, 11.546, -0.167), (-38.047, 11.099, -0.167), (-58.047, 11.099, -0.167), (-58.047, 11.546, 0.167), (-58.047, 11.099, 0.167), (-38.047, 11.099, 0.167), (-38.047, 11.546, 0.167), (-58.047, 11.546, 0.167), (-58.047, 11.546, -0.167), (-58.047, 11.099, -0.167), (-58.047, 11.099, 0.167), (-62.071, 11.546, -0.167), (-62.071, 11.546, 0.167), (-62.071, 11.099, 0.167), (-62.071, 11.099, -0.167), (-82.071, 11.546, -0.167), (-62.071, 11.546, -0.167), (-62.071, 11.099, -0.167), (-82.071, 11.099, -0.167), (-82.071, 11.546, 0.167), (-82.071, 11.099, 0.167), (-62.071, 11.099, 0.167), (-62.071, 11.546, 0.167), (-82.071, 11.546, 0.167), (-82.071, 11.546, -0.167), (-82.071, 11.099, -0.167), (-82.071, 11.099, 0.167), (-86.095, 11.546, -0.167), (-86.095, 11.546, 0.167), (-86.095, 11.099, 0.167), (-86.095, 11.099, -0.167), (-106.095, 11.546, -0.167), (-86.095, 11.546, -0.167), (-86.095, 11.099, -0.167), (-106.095, 11.099, -0.167), (-106.095, 11.546, 0.167), (-106.095, 11.099, 0.167), (-86.095, 11.099, 0.167), (-86.095, 11.546, 0.167), (-106.095, 11.546, 0.167), (-106.095, 11.546, -0.167), (-106.095, 11.099, -0.167), (-106.095, 11.099, 0.167), (10.0, 15.0, -0.167), (10.0, 15.0, 0.167), (10.0, 11.546, 0.167), (10.0, 11.546, -0.167), (-10.0, 15.0, -0.167), (10.0, 15.0, -0.167), (10.0, 11.546, -0.167), (-10.0, 11.546, -0.167), (-10.0, 15.0, -0.167), (-10.0, 15.0, 0.167), (10.0, 15.0, 0.167), (10.0, 15.0, -0.167), (-10.0, 15.0, 0.167), (-10.0, 11.546, 0.167), (10.0, 11.546, 0.167), (10.0, 15.0, 0.167), (-10.0, 15.0, 0.167), (-10.0, 15.0, -0.167), (-10.0, 11.546, -0.167), (-10.0, 11.546, 0.167), (-14.024, 15.0, -0.167), (-14.024, 15.0, 0.167), (-14.024, 11.546, 0.167), (-14.024, 11.546, -0.167), (-34.024, 15.0, -0.167), (-14.024, 15.0, -0.167), (-14.024, 11.546, -0.167), (-34.024, 11.546, -0.167), (-34.024, 15.0, -0.167), (-34.024, 15.0, 0.167), (-14.024, 15.0, 0.167), (-14.024, 15.0, -0.167), (-34.024, 15.0, 0.167), (-34.024, 11.546, 0.167), (-14.024, 11.546, 0.167), (-14.024, 15.0, 0.167), (-34.024, 15.0, 0.167), (-34.024, 15.0, -0.167), (-34.024, 11.546, -0.167), (-34.024, 11.546, 0.167), (-38.047, 15.0, -0.167), (-38.047, 15.0, 0.167), (-38.047, 11.546, 0.167), (-38.047, 11.546, -0.167), (-58.047, 15.0, -0.167), (-38.047, 15.0, -0.167), (-38.047, 11.546, -0.167), (-58.047, 11.546, -0.167), (-58.047, 15.0, -0.167), (-58.047, 15.0, 0.167), (-38.047, 15.0, 0.167), (-38.047, 15.0, -0.167), (-58.047, 15.0, 0.167), (-58.047, 11.546, 0.167), (-38.047, 11.546, 0.167), (-38.047, 15.0, 0.167), (-58.047, 15.0, 0.167), (-58.047, 15.0, -0.167), (-58.047, 11.546, -0.167), (-58.047, 11.546, 0.167), (-62.071, 15.0, -0.167), (-62.071, 15.0, 0.167), (-62.071, 11.546, 0.167), (-62.071, 11.546, -0.167), (-82.071, 15.0, -0.167), (-62.071, 15.0, -0.167), (-62.071, 11.546, -0.167), (-82.071, 11.546, -0.167), (-82.071, 15.0, -0.167), (-82.071, 15.0, 0.167), (-62.071, 15.0, 0.167), (-62.071, 15.0, -0.167), (-82.071, 15.0, 0.167), (-82.071, 11.546, 0.167), (-62.071, 11.546, 0.167), (-62.071, 15.0, 0.167), (-82.071, 15.0, 0.167), (-82.071, 15.0, -0.167), (-82.071, 11.546, -0.167), (-82.071, 11.546, 0.167), (-86.095, 15.0, -0.167), (-86.095, 15.0, 0.167), (-86.095, 11.546, 0.167), (-86.095, 11.546, -0.167), (-106.095, 15.0, -0.167), (-86.095, 15.0, -0.167), (-86.095, 11.546, -0.167), (-106.095, 11.546, -0.167), (-106.095, 15.0, -0.167), (-106.095, 15.0, 0.167), (-86.095, 15.0, 0.167), (-86.095, 15.0, -0.167), (-106.095, 15.0, 0.167), (-106.095, 11.546, 0.167), (-86.095, 11.546, 0.167), (-86.095, 15.0, 0.167), (-106.095, 15.0, 0.167), (-106.095, 15.0, -0.167), (-106.095, 11.546, -0.167), (-106.095, 11.546, 0.167)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [8, 9, 10, 11], [12, 13, 14, 15], [16, 17, 18, 19], [20, 21, 1, 0], [24, 20, 0, 3], [28, 2, 1, 21], [28, 24, 3, 2], [36, 37, 5, 4], [40, 36, 4, 7], [44, 6, 5, 37], [44, 40, 7, 6], [52, 53, 9, 8], [56, 52, 8, 11], [60, 10, 9, 53], [60, 56, 11, 10], [68, 69, 13, 12], [72, 68, 12, 15], [76, 14, 13, 69], [76, 72, 15, 14], [84, 85, 17, 16], [88, 84, 16, 19], [92, 18, 17, 85], [92, 88, 19, 18], [100, 101, 21, 20], [101, 105, 106, 107], [108, 100, 20, 24], [112, 28, 21, 101], [112, 101, 107, 119], [112, 108, 24, 28], [124, 125, 37, 36], [125, 129, 130, 131], [132, 124, 36, 40], [136, 44, 37, 125], [136, 125, 131, 143], [136, 132, 40, 44], [148, 149, 53, 52], [149, 153, 154, 155], [156, 148, 52, 56], [160, 60, 53, 149], [160, 149, 155, 167], [160, 156, 56, 60], [172, 173, 69, 68], [173, 177, 178, 179], [180, 172, 68, 72], [184, 76, 69, 173], [184, 173, 179, 191], [184, 180, 72, 76], [196, 197, 85, 84], [197, 201, 202, 203], [204, 196, 84, 88], [208, 92, 85, 197], [208, 197, 203, 215], [208, 204, 88, 92], [220, 105, 101, 100], [105, 225, 226, 106], [226, 119, 107, 106], [232, 220, 100, 108], [225, 112, 119, 226], [225, 232, 108, 112], [244, 129, 125, 124], [129, 249, 250, 130], [250, 143, 131, 130], [256, 244, 124, 132], [249, 136, 143, 250], [249, 256, 132, 136], [268, 153, 149, 148], [153, 273, 274, 154], [274, 167, 155, 154], [280, 268, 148, 156], [273, 160, 167, 274], [273, 280, 156, 160], [292, 177, 173, 172], [177, 297, 298, 178], [298, 191, 179, 178], [304, 292, 172, 180], [297, 184, 191, 298], [297, 304, 180, 184], [316, 201, 197, 196], [201, 321, 322, 202], [322, 215, 203, 202], [328, 316, 196, 204], [321, 208, 215, 322], [321, 328, 204, 208], [340, 341, 105, 220], [344, 340, 220, 232], [344, 349, 350, 351], [349, 225, 105, 341], [349, 344, 232, 225], [349, 361, 362, 350], [351, 350, 129, 244], [368, 351, 244, 256], [368, 373, 374, 375], [373, 249, 129, 350], [373, 368, 256, 249], [373, 385, 386, 374], [375, 374, 153, 268], [392, 375, 268, 280], [392, 397, 398, 399], [397, 273, 153, 374], [397, 392, 280, 273], [397, 409, 410, 398], [399, 398, 177, 292], [416, 399, 292, 304], [416, 421, 422, 423], [421, 297, 177, 398], [421, 416, 304, 297], [421, 433, 434, 422], [423, 422, 201, 316], [440, 423, 316, 328], [440, 445, 446, 447], [445, 321, 201, 422], [445, 440, 328, 321], [445, 457, 458, 446], [460, 461, 341, 340], [464, 344, 351, 467], [464, 460, 340, 344], [361, 349, 341, 461], [361, 464, 467, 362], [467, 362, 350, 351], [362, 467, 351, 350], [488, 368, 375, 491], [488, 467, 351, 368], [385, 373, 350, 362], [385, 488, 491, 386], [491, 386, 374, 375], [386, 491, 375, 374], [512, 392, 399, 515], [512, 491, 375, 392], [409, 397, 374, 386], [409, 512, 515, 410], [515, 410, 398, 399], [410, 515, 399, 398], [536, 416, 423, 539], [536, 515, 399, 416], [433, 421, 398, 410], [433, 536, 539, 434], [539, 434, 422, 423], [434, 539, 423, 422], [560, 440, 447, 563], [560, 539, 423, 440], [457, 445, 422, 434], [457, 560, 563, 458], [458, 563, 447, 446], [580, 581, 461, 460], [581, 585, 586, 587], [588, 580, 460, 464], [592, 361, 461, 581], [592, 581, 587, 599], [592, 588, 464, 361], [604, 605, 362, 467], [605, 609, 610, 611], [612, 604, 467, 488], [616, 385, 362, 605], [616, 605, 611, 623], [616, 612, 488, 385], [628, 629, 386, 491], [629, 633, 634, 635], [636, 628, 491, 512], [640, 409, 386, 629], [640, 629, 635, 647], [640, 636, 512, 409], [652, 653, 410, 515], [653, 657, 658, 659], [660, 652, 515, 536], [664, 433, 410, 653], [664, 653, 659, 671], [664, 660, 536, 433], [676, 677, 434, 539], [677, 681, 682, 683], [684, 676, 539, 560], [688, 457, 434, 677], [688, 677, 683, 695], [688, 684, 560, 457], [700, 585, 581, 580], [585, 705, 706, 586], [706, 599, 587, 586], [712, 700, 580, 588], [705, 592, 599, 706], [705, 712, 588, 592], [724, 609, 605, 604], [609, 729, 730, 610], [730, 623, 611, 610], [736, 724, 604, 612], [729, 616, 623, 730], [729, 736, 612, 616], [748, 633, 629, 628], [633, 753, 754, 634], [754, 647, 635, 634], [760, 748, 628, 636], [753, 640, 647, 754], [753, 760, 636, 640], [772, 657, 653, 652], [657, 777, 778, 658], [778, 671, 659, 658], [784, 772, 652, 660], [777, 664, 671, 778], [777, 784, 660, 664], [796, 681, 677, 676], [681, 801, 802, 682], [802, 695, 683, 682], [808, 796, 676, 684], [801, 688, 695, 802], [801, 808, 684, 688], [820, 821, 585, 700], [824, 820, 700, 712], [828, 705, 585, 821], [828, 824, 712, 705], [836, 837, 609, 724], [840, 836, 724, 736], [844, 729, 609, 837], [844, 840, 736, 729], [852, 853, 633, 748], [856, 852, 748, 760], [860, 753, 633, 853], [860, 856, 760, 753], [868, 869, 657, 772], [872, 868, 772, 784], [876, 777, 657, 869], [876, 872, 784, 777], [884, 885, 681, 796], [888, 884, 796, 808], [892, 801, 681, 885], [892, 888, 808, 801], [900, 901, 821, 820], [904, 900, 820, 824], [904, 909, 901, 900], [909, 828, 821, 901], [909, 904, 824, 828], [920, 921, 837, 836], [924, 920, 836, 840], [924, 929, 921, 920], [929, 844, 837, 921], [929, 924, 840, 844], [940, 941, 853, 852], [944, 940, 852, 856], [944, 949, 941, 940], [949, 860, 853, 941], [949, 944, 856, 860], [960, 961, 869, 868], [964, 960, 868, 872], [964, 969, 961, 960], [969, 876, 869, 961], [969, 964, 872, 876], [980, 981, 885, 884], [984, 980, 884, 888], [984, 989, 981, 980], [989, 892, 885, 981], [989, 984, 888, 892]]
Define a 3D model of cagesquare with 470 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of cagesquare! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(2.258, -4.364, -2.241), (2.258, -4.364, 2.241), (1.613, -4.364, 2.241), (1.613, -4.364, -2.241), (1.613, -4.364, -2.241), (1.613, -3.491, -2.241), (2.258, -3.491, -2.241), (2.258, -4.364, -2.241), (0.968, -4.364, -2.241), (0.968, -4.364, 2.241), (0.323, -4.364, 2.241), (0.323, -4.364, -2.241), (0.968, -4.364, -2.241), (0.968, -3.491, -2.241), (1.613, -3.491, -2.241), (1.613, -4.364, -2.241), (0.323, -4.364, -2.241), (0.323, -3.491, -2.241), (0.968, -3.491, -2.241), (0.968, -4.364, -2.241), (-0.323, -4.364, -2.241), (-0.323, -4.364, 2.241), (-0.968, -4.364, 2.241), (-0.968, -4.364, -2.241), (-0.323, -4.364, -2.241), (-0.323, -3.491, -2.241), (0.323, -3.491, -2.241), (0.323, -4.364, -2.241), (-0.968, -4.364, -2.241), (-0.968, -3.491, -2.241), (-0.323, -3.491, -2.241), (-0.323, -4.364, -2.241), (-1.613, -4.364, -2.241), (-1.613, -4.364, 2.241), (-2.258, -4.364, 2.241), (-2.258, -4.364, -2.241), (-1.613, -4.364, -2.241), (-1.613, -3.491, -2.241), (-0.968, -3.491, -2.241), (-0.968, -4.364, -2.241), (-2.258, -4.364, -2.241), (-2.258, -4.364, 2.241), (-2.258, -3.491, 2.241), (-2.258, -3.491, -2.241), (-2.258, -4.364, -2.241), (-2.258, -3.491, -2.241), (-1.613, -3.491, -2.241), (-1.613, -4.364, -2.241), (2.228, -4.307, -2.211), (2.228, -4.307, 2.211), (2.185, -4.307, 2.211), (2.185, -4.307, -2.211), (2.228, -4.307, -2.211), (1.592, -4.307, -2.211), (1.592, -4.194, -2.211), (2.228, -4.194, -2.211), (2.228, -4.307, 2.211), (2.228, -4.307, -2.211), (2.228, -4.194, -2.211), (2.228, -4.194, 2.211), (2.228, -4.307, 2.211), (2.228, -3.446, 2.211), (2.185, -3.446, 2.211), (2.185, -4.307, 2.211), (1.592, -4.307, -2.211), (2.228, -4.307, -2.211), (2.228, -3.446, -2.211), (1.592, -3.446, -2.211), (1.592, -4.307, -2.211), (1.592, -4.307, 2.211), (1.592, -4.194, 2.211), (1.592, -4.194, -2.211), (1.592, -4.307, -2.211), (0.955, -4.307, -2.211), (0.968, -4.364, -2.241), (1.613, -4.364, -2.241), (1.592, -4.307, 2.211), (2.228, -4.307, 2.211), (2.228, -4.194, 2.211), 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4.307, -2.211), (-0.955, 4.179, -2.211), (-1.592, 4.179, -2.211), (-1.592, 4.307, -2.211), (-1.592, 4.307, 2.211), (-1.613, 4.367, 2.241), (-1.613, 4.367, -2.241), (-1.592, 4.307, 2.211), (-1.592, 3.446, 2.211), (-1.613, 3.494, 2.241), (-1.613, 4.367, 2.241), (-1.592, 4.307, 2.211), (-0.955, 4.307, 2.211), (-0.955, 3.446, 2.211), (-1.592, 3.446, 2.211), (-1.592, 4.307, 2.211), (-1.592, 4.307, -2.211), (-1.592, 4.179, -2.211), (-1.592, 4.179, 2.211), (0.968, 4.367, -2.241), (0.968, 4.367, 2.241), (1.613, 4.367, 2.241), (1.613, 4.367, -2.241), (0.968, 4.367, 2.241), (0.968, 3.494, 2.241), (1.613, 3.494, 2.241), (1.613, 4.367, 2.241), (-0.323, 4.367, -2.241), (-0.323, 4.367, 2.241), (0.323, 4.367, 2.241), (0.323, 4.367, -2.241), (-0.323, 4.367, 2.241), (-0.323, 3.494, 2.241), (0.323, 3.494, 2.241), (0.323, 4.367, 2.241), (-1.613, 4.367, -2.241), (-1.613, 4.367, 2.241), (-0.968, 4.367, 2.241), (-0.968, 4.367, -2.241), (-1.613, 4.367, 2.241), (-1.613, 3.494, 2.241), (-0.968, 3.494, 2.241), (-0.968, 4.367, 2.241)] faces = [[0, 1, 2, 3], [3, 5, 6, 0], [8, 9, 10, 11], [8, 13, 5, 3], [11, 17, 13, 8], [20, 21, 22, 23], [20, 25, 17, 11], [23, 29, 25, 20], [32, 33, 34, 35], [32, 37, 29, 23], [35, 34, 42, 43], [35, 43, 37, 32], [48, 49, 50, 51], [48, 53, 54, 55], [49, 48, 55, 59], [49, 61, 62, 50], [53, 48, 66, 67], [53, 69, 70, 54], [53, 73, 8, 3], [69, 49, 59, 70], [69, 53, 3, 2], [73, 53, 67, 87], [73, 89, 9, 8], [73, 93, 94, 95], [89, 69, 2, 9], [89, 73, 95, 103], [93, 73, 87, 107], [93, 109, 110, 94], [93, 113, 20, 11], [109, 89, 103, 110], [109, 93, 11, 10], [113, 93, 107, 127], [113, 129, 21, 20], [113, 133, 134, 135], [129, 109, 10, 21], [129, 113, 135, 143], [133, 113, 127, 147], [133, 149, 150, 134], [133, 153, 32, 23], [149, 129, 143, 150], [149, 133, 23, 22], [153, 133, 147, 167], [153, 169, 33, 32], [153, 173, 174, 175], [169, 149, 22, 33], [169, 153, 175, 183], [184, 185, 186, 187], [173, 153, 167, 191], [173, 193, 194, 174], [173, 191, 185, 184], [193, 169, 183, 194], [193, 173, 184, 187], [55, 54, 70, 59], [95, 94, 110, 103], [135, 134, 150, 143], [175, 174, 194, 183], [6, 225, 1, 0], [228, 2, 1, 225], [13, 233, 234, 5], [236, 9, 2, 228], [240, 10, 9, 236], [25, 245, 246, 17], [248, 21, 10, 240], [252, 22, 21, 248], [37, 257, 258, 29], [260, 33, 22, 252], [42, 34, 33, 260], [66, 48, 51, 271], [66, 61, 225, 6], [61, 66, 271, 62], [61, 281, 228, 225], [271, 51, 50, 62], [67, 66, 6, 5], [281, 61, 49, 69], [281, 297, 298, 228], [87, 67, 302, 303], [87, 303, 233, 13], [308, 281, 69, 89], [308, 313, 240, 236], [107, 87, 13, 17], [313, 308, 89, 109], [313, 325, 326, 240], [127, 107, 330, 331], [127, 331, 245, 25], [336, 313, 109, 129], [336, 341, 252, 248], [147, 127, 25, 29], [341, 336, 129, 149], [341, 353, 354, 252], [167, 147, 358, 359], [167, 359, 257, 37], [364, 341, 149, 169], [364, 369, 42, 260], [191, 167, 37, 43], [191, 369, 186, 185], [369, 193, 187, 186], [369, 364, 169, 193], [369, 191, 43, 42], [234, 393, 394, 395], [233, 397, 393, 234], [400, 236, 228, 298], [246, 405, 397, 233], [245, 409, 405, 246], [412, 248, 240, 326], [258, 417, 409, 245], [257, 421, 417, 258], [424, 260, 252, 354], [428, 429, 430, 431], [428, 431, 421, 257], [436, 437, 438, 439], [436, 302, 234, 395], [437, 436, 395, 447], [437, 449, 450, 438], [302, 67, 5, 234], [302, 436, 458, 459], [297, 437, 447, 298], [303, 302, 459, 467], [303, 330, 246, 233], [472, 308, 236, 400], [472, 297, 281, 308], [330, 107, 17, 246], [330, 303, 467, 487], [325, 472, 400, 326], [331, 330, 487, 495], [331, 358, 258, 245], [500, 336, 248, 412], [500, 325, 313, 336], [358, 147, 29, 258], [358, 331, 495, 515], [353, 500, 412, 354], [359, 358, 515, 523], [359, 525, 428, 257], [528, 364, 260, 424], [528, 353, 341, 364], [536, 537, 538, 539], [525, 359, 523, 543], [525, 545, 429, 428], [525, 543, 537, 536], [545, 528, 424, 429], [545, 525, 536, 539], [394, 561, 447, 395], [564, 298, 447, 561], [397, 569, 570, 393], [572, 400, 298, 564], [576, 326, 400, 572], [409, 581, 582, 405], [584, 412, 326, 576], [588, 354, 412, 584], [421, 593, 594, 417], [596, 424, 354, 588], [430, 429, 424, 596], [458, 436, 439, 607], [458, 449, 561, 394], [449, 458, 607, 450], [449, 617, 564, 561], [607, 439, 438, 450], [459, 458, 394, 393], [617, 449, 437, 297], [617, 633, 634, 564], [467, 459, 638, 639], [467, 639, 569, 397], [644, 617, 297, 472], [644, 649, 576, 572], [487, 467, 397, 405], [649, 644, 472, 325], [649, 661, 662, 576], [495, 487, 666, 667], [495, 667, 581, 409], [672, 649, 325, 500], [672, 677, 588, 584], [515, 495, 409, 417], [677, 672, 500, 353], [677, 689, 690, 588], [523, 515, 694, 695], [523, 695, 593, 421], [700, 677, 353, 528], [700, 705, 430, 596], [543, 523, 421, 431], [543, 705, 538, 537], [705, 545, 539, 538], [705, 700, 528, 545], [705, 543, 431, 430], [570, 729, 730, 731], [569, 733, 729, 570], [736, 572, 564, 634], [582, 741, 733, 569], [581, 745, 741, 582], [748, 584, 576, 662], [594, 753, 745, 581], [593, 757, 753, 594], [760, 596, 588, 690], [764, 765, 766, 767], [764, 767, 757, 593], [772, 773, 774, 775], [772, 638, 570, 731], [773, 772, 731, 783], [773, 785, 786, 774], [638, 459, 393, 570], [638, 772, 794, 795], [633, 773, 783, 634], [639, 638, 795, 803], [639, 666, 582, 569], [808, 644, 572, 736], [808, 633, 617, 644], [666, 487, 405, 582], [666, 639, 803, 823], [661, 808, 736, 662], [667, 666, 823, 831], [667, 694, 594, 581], [836, 672, 584, 748], [836, 661, 649, 672], [694, 515, 417, 594], [694, 667, 831, 851], [689, 836, 748, 690], [695, 694, 851, 859], [695, 861, 764, 593], [864, 700, 596, 760], [864, 689, 677, 700], [872, 873, 874, 875], [861, 695, 859, 879], [861, 881, 765, 764], [861, 879, 873, 872], [881, 864, 760, 765], [881, 861, 872, 875], [794, 772, 775, 899], [794, 785, 902, 730], [785, 794, 899, 786], [785, 909, 910, 902], [899, 775, 774, 786], [795, 794, 730, 729], [909, 785, 773, 633], [909, 925, 926, 910], [803, 795, 930, 931], [803, 931, 934, 733], [936, 909, 633, 808], [936, 941, 942, 943], [823, 803, 733, 741], [941, 936, 808, 661], [941, 953, 954, 942], [831, 823, 958, 959], [831, 959, 962, 745], [964, 941, 661, 836], [964, 969, 970, 971], [851, 831, 745, 753], [969, 964, 836, 689], [969, 981, 982, 970], [859, 851, 986, 987], [859, 987, 990, 757], [992, 969, 689, 864], [992, 997, 766, 999], [879, 859, 757, 767], [879, 997, 874, 873], [997, 881, 875, 874], [997, 992, 864, 881], [997, 879, 767, 766], [730, 902, 783, 731], [910, 634, 783, 902], [733, 934, 1030, 729], [943, 736, 634, 910], [942, 662, 736, 943], [745, 962, 1042, 741], [971, 748, 662, 942], [970, 690, 748, 971], [757, 990, 1054, 753], [999, 760, 690, 970], [766, 765, 760, 999], [1064, 1065, 1066, 1067], [1064, 930, 1030, 1071], [1065, 1064, 1071, 1075], [1065, 1077, 1078, 1066], [930, 795, 729, 1030], [930, 1064, 1086, 1087], [925, 1065, 1075, 926], [931, 930, 1087, 1095], [931, 958, 1042, 934], [1100, 936, 943, 1103], [1100, 925, 909, 936], [958, 823, 741, 1042], [958, 931, 1095, 1115], [953, 1100, 1103, 954], [959, 958, 1115, 1123], [959, 986, 1054, 962], [1128, 964, 971, 1131], [1128, 953, 941, 964], [986, 851, 753, 1054], [986, 959, 1123, 1143], [981, 1128, 1131, 982], [987, 986, 1143, 1151], [987, 1153, 1154, 990], [1156, 992, 999, 1159], [1156, 981, 969, 992], [1164, 1165, 1166, 1167], [1153, 987, 1151, 1171], [1153, 1173, 1174, 1154], [1153, 1171, 1165, 1164], [1173, 1156, 1159, 1174], [1173, 1153, 1164, 1167], [1030, 1189, 1190, 1071], [934, 1193, 1189, 1030], [1103, 943, 910, 926], [1042, 1201, 1193, 934], [962, 1205, 1201, 1042], [1131, 971, 942, 954], [1054, 1213, 1205, 962], [990, 1217, 1213, 1054], [1159, 999, 970, 982], [1154, 1174, 1226, 1227], [1154, 1227, 1217, 990], [1086, 1064, 1067, 1235], [1086, 1077, 1238, 1190], [1077, 1086, 1235, 1078], [1077, 1245, 1246, 1238], [1235, 1067, 1066, 1078], [1087, 1086, 1190, 1189], [1245, 1077, 1065, 925], [1245, 1261, 1262, 1246], [1095, 1087, 1266, 1267], [1095, 1267, 1270, 1193], [1272, 1245, 925, 1100], [1272, 1277, 1278, 1279], [1115, 1095, 1193, 1201], [1277, 1272, 1100, 953], [1277, 1289, 1290, 1278], [1123, 1115, 1294, 1295], [1123, 1295, 1298, 1205], [1300, 1277, 953, 1128], [1300, 1305, 1306, 1307], [1143, 1123, 1205, 1213], [1305, 1300, 1128, 981], [1305, 1317, 1318, 1306], [1151, 1143, 1322, 1323], [1151, 1323, 1326, 1217], [1328, 1305, 981, 1156], [1328, 1333, 1226, 1335], [1171, 1151, 1217, 1227], [1171, 1333, 1166, 1165], [1333, 1173, 1167, 1166], [1333, 1328, 1156, 1173], [1333, 1171, 1227, 1226], [1190, 1238, 1075, 1071], [1246, 926, 1075, 1238], [1193, 1270, 1366, 1189], [1279, 1103, 926, 1246], [1278, 954, 1103, 1279], [1205, 1298, 1378, 1201], [1307, 1131, 954, 1278], [1306, 982, 1131, 1307], [1217, 1326, 1390, 1213], [1335, 1159, 982, 1306], [1226, 1174, 1159, 1335], [1400, 1401, 1402, 1403], [1400, 1266, 1366, 1407], [1401, 1400, 1407, 1411], [1401, 1413, 1414, 1402], [1266, 1087, 1189, 1366], [1266, 1400, 1422, 1423], [1261, 1401, 1411, 1262], [1267, 1266, 1423, 1431], [1267, 1294, 1378, 1270], [1436, 1272, 1279, 1439], [1436, 1261, 1245, 1272], [1294, 1115, 1201, 1378], [1294, 1267, 1431, 1451], [1289, 1436, 1439, 1290], [1295, 1294, 1451, 1459], [1295, 1322, 1390, 1298], [1464, 1300, 1307, 1467], [1464, 1289, 1277, 1300], [1322, 1143, 1213, 1390], [1322, 1295, 1459, 1479], [1317, 1464, 1467, 1318], [1323, 1322, 1479, 1487], [1323, 1489, 1490, 1326], [1492, 1328, 1335, 1495], [1492, 1317, 1305, 1328], [1500, 1501, 1502, 1503], [1489, 1323, 1487, 1507], [1489, 1509, 1510, 1490], [1489, 1507, 1501, 1500], [1509, 1492, 1495, 1510], [1509, 1489, 1500, 1503], [1366, 1525, 1526, 1407], [1270, 1529, 1525, 1366], [1439, 1279, 1246, 1262], [1378, 1537, 1529, 1270], [1298, 1541, 1537, 1378], [1467, 1307, 1278, 1290], [1390, 1549, 1541, 1298], [1326, 1553, 1549, 1390], [1495, 1335, 1306, 1318], [1490, 1510, 1562, 1563], [1490, 1563, 1553, 1326], [1422, 1400, 1403, 1571], [1422, 1413, 1574, 1526], [1413, 1422, 1571, 1414], [1413, 1581, 1582, 1574], [1571, 1403, 1402, 1414], [1423, 1422, 1526, 1525], [1581, 1413, 1401, 1261], [1581, 1597, 1598, 1582], [1431, 1423, 1602, 1603], [1431, 1603, 1606, 1529], [1608, 1581, 1261, 1436], [1608, 1613, 1614, 1615], [1451, 1431, 1529, 1537], [1613, 1608, 1436, 1289], [1613, 1625, 1626, 1614], [1459, 1451, 1630, 1631], [1459, 1631, 1634, 1541], [1636, 1613, 1289, 1464], [1636, 1641, 1642, 1643], [1479, 1459, 1541, 1549], [1641, 1636, 1464, 1317], [1641, 1653, 1654, 1642], [1487, 1479, 1658, 1659], [1487, 1659, 1662, 1553], [1664, 1641, 1317, 1492], [1664, 1669, 1562, 1671], [1507, 1487, 1553, 1563], [1507, 1669, 1502, 1501], [1669, 1509, 1503, 1502], [1669, 1664, 1492, 1509], [1669, 1507, 1563, 1562], [1526, 1574, 1411, 1407], [1582, 1262, 1411, 1574], [1529, 1606, 1702, 1525], [1615, 1439, 1262, 1582], [1614, 1290, 1439, 1615], [1541, 1634, 1714, 1537], [1643, 1467, 1290, 1614], [1642, 1318, 1467, 1643], [1553, 1662, 1726, 1549], [1671, 1495, 1318, 1642], [1562, 1510, 1495, 1671], [1736, 1737, 1738, 1739], [1740, 1741, 1742, 1743], [1744, 1745, 1746, 1747], [1602, 1423, 1525, 1702], [1602, 1597, 1738, 1737], [1597, 1602, 1702, 1598], [1597, 1761, 1739, 1738], [1603, 1602, 1737, 1736], [1603, 1761, 1770, 1606], [1761, 1608, 1615, 1770], [1761, 1597, 1581, 1608], [1761, 1603, 1736, 1739], [1630, 1451, 1537, 1714], [1630, 1625, 1742, 1741], [1625, 1630, 1714, 1626], [1625, 1797, 1743, 1742], [1631, 1630, 1741, 1740], [1631, 1797, 1806, 1634], [1797, 1636, 1643, 1806], [1797, 1625, 1613, 1636], [1797, 1631, 1740, 1743], [1658, 1479, 1549, 1726], [1658, 1653, 1746, 1745], [1653, 1658, 1726, 1654], [1653, 1833, 1747, 1746], [1659, 1658, 1745, 1744], [1659, 1833, 1842, 1662], [1833, 1664, 1671, 1842], [1833, 1653, 1641, 1664], [1833, 1659, 1744, 1747], [1606, 1770, 1598, 1702], [1770, 1615, 1582, 1598], [1634, 1806, 1626, 1714], [1806, 1643, 1614, 1626], [1662, 1842, 1654, 1726], [1842, 1671, 1642, 1654]]
Define a 3D model of copper_leggings_light with 429 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of copper_leggings_light! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(1.563, -0.064, 1.222), (1.385, -0.061, 1.209), (1.396, -0.302, 0.921), (1.928, -0.304, 0.925), (1.384, 0.384, 1.211), (1.562, 0.385, 1.224), (1.567, 0.708, 0.931), (1.393, 0.707, 0.925), (1.385, -0.061, 1.209), (1.563, -0.064, 1.222), (1.562, 0.385, 1.224), (1.384, 0.384, 1.211), (1.385, -0.061, 1.209), (1.081, -0.056, 1.102), (1.05, -0.366, 0.862), (1.396, -0.302, 0.921), (3.194, 0.044, 1.208), (3.188, -0.421, 0.888), (3.282, -0.421, 0.887), (3.288, 0.044, 1.208), (3.288, 0.044, 1.208), (3.282, -0.421, 0.887), (3.282, -0.346, 0.848), (3.287, 0.067, 1.133), (3.194, 0.429, 1.208), (3.194, 0.044, 1.208), (3.288, 0.044, 1.208), (3.288, 0.429, 1.208), (3.288, 0.429, 1.208), (3.288, 0.044, 1.208), (3.287, 0.067, 1.133), (3.287, 0.404, 1.133), (1.68, -0.032, 1.154), (1.68, 0.359, 1.154), (1.562, 0.385, 1.224), (1.563, -0.064, 1.222), (1.68, -0.032, 1.154), (2.744, -0.029, 1.15), (2.744, 0.356, 1.15), (1.68, 0.359, 1.154), (1.68, 0.359, 1.154), (2.744, 0.356, 1.15), (2.654, 0.691, 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1410, 1325, 1324], [1199, 1198, 1422, 1390], [1110, 1425, 1192, 970], [1186, 1242, 1430, 1431], [1432, 1169, 1221, 1400], [943, 283, 282, 919], [943, 1441, 217, 283], [1395, 1328, 1267, 1447], [1242, 1219, 1450, 1430], [1187, 1234, 1041, 1038], [1062, 1334, 1422, 1063], [1425, 1149, 985, 1192], [1407, 1340, 1283, 1323], [1407, 1347, 1470, 1471], [1347, 1346, 1395, 1470], [851, 850, 1478, 1479], [851, 1163, 246, 245], [1447, 1267, 1235, 1487], [1322, 1282, 1231, 1391], [1063, 1360, 1260, 1056], [1063, 1422, 1198, 1360], [1500, 850, 222, 218], [1441, 1500, 218, 217], [1107, 1106, 1169, 1432], [1471, 1376, 1340, 1407], [1471, 1470, 1518, 1519], [1470, 1395, 1447, 1518], [1067, 1066, 1526, 1527], [1079, 1118, 1073, 897], [1078, 1294, 1534, 1535], [1307, 1310, 1182, 1159], [1307, 1166, 1165, 1543], [1544, 1334, 1278, 1380], [1548, 1353, 1325, 1410], [1548, 1544, 1380, 1353], [1391, 1548, 1410, 1322], [1391, 1390, 1544, 1548], [1487, 1235, 1234, 1567], [1519, 1400, 1376, 1471], [1519, 1518, 1574, 1575], [1518, 1447, 1487, 1574], [1311, 1310, 1582, 1583], [1294, 1311, 1583, 1534], [1390, 1422, 1334, 1544], [1592, 1110, 1107, 1595], [1592, 1597, 1425, 1110], [1431, 1430, 1597, 1592], [1575, 1432, 1400, 1519], [1575, 1574, 1610, 1595], [1574, 1487, 1567, 1610], [1595, 1107, 1432, 1575], [1595, 1610, 1431, 1592], [1610, 1187, 1186, 1431], [1610, 1567, 1234, 1187], [1430, 1450, 1634, 1597], [1597, 1634, 1149, 1425], [1450, 1219, 1119, 1643], [1634, 1450, 1643, 1647], [1479, 1478, 1582, 1543], [1479, 1164, 1163, 851], [1543, 1582, 1310, 1307], [1543, 1165, 1164, 1479], [1370, 982, 1067, 1527], [1370, 1669, 1441, 943], [1535, 1534, 1669, 1370], [1527, 1677, 1535, 1370], [1527, 1526, 1682, 1677], [1677, 1079, 1078, 1535], [1677, 1682, 1118, 1079], [1669, 1693, 1500, 1441], [1693, 1478, 850, 1500], [1534, 1583, 1693, 1669], [1583, 1582, 1478, 1693], [1647, 1081, 1149, 1634], [1647, 1643, 1682, 1526], [1643, 1119, 1118, 1682], [1526, 1066, 1081, 1647]]
Define a 3D model of glass_wall_h10 with 478 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of glass_wall_h10! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.015, -6.045, -1.518), (-0.015, -6.045, -1.458), (-0.127, -6.045, -1.458), (-0.127, -6.045, -1.518), (-0.015, -6.045, -1.518), (-0.015, -5.953, -1.518), (0.102, -5.953, -1.518), (0.102, -6.045, -1.518), (-0.015, -6.045, -1.518), (-0.015, -5.953, -1.518), (-0.015, -5.953, -1.518), (-0.015, -6.045, -1.518), (-0.015, -6.045, -1.458), (-0.015, -6.045, -1.518), (0.102, -6.045, -1.518), (0.102, -6.045, -1.458), (-0.015, -6.045, -1.458), (-0.015, -6.045, -1.518), (-0.015, -6.045, -1.518), (-0.015, -6.045, -1.458), (-0.015, -6.045, -0.532), (-0.015, -6.045, -1.458), (0.102, -6.045, -1.458), (0.102, -6.045, -0.532), (-0.015, -6.045, -0.532), (-0.015, -6.045, -1.458), (-0.015, -6.045, -1.458), (-0.015, -6.045, -0.532), (-0.015, -6.045, -0.532), (-0.127, -6.045, -0.532), (-0.127, -6.045, -1.458), (-0.015, -6.045, -1.458), (-0.015, -6.045, -0.452), (-0.015, -6.045, -0.532), (0.102, -6.045, -0.532), (0.102, -6.045, -0.452), (-0.015, -6.045, -0.452), (-0.015, -6.045, -0.532), (-0.015, 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-0.532), (-0.099, 5.949, -0.452), (0.013, 5.949, -0.452), (0.013, 5.949, -0.452), (0.013, 5.949, 0.624), (0.13, 5.948, 0.624), (0.13, 5.948, -0.452), (0.013, 5.949, -0.452), (0.013, 5.949, 0.624), (0.013, 5.949, 0.624), (0.013, 5.949, -0.452), (0.013, 5.949, 0.624), (0.013, 5.949, 0.718), (0.13, 5.948, 0.718), (0.13, 5.948, 0.624), (0.013, 5.949, 0.624), (0.013, 5.949, 0.718), (0.013, 5.949, 0.718), (0.013, 5.949, 0.624), (0.013, 5.949, 0.624), (-0.099, 5.949, 0.624), (-0.099, 5.949, 0.718), (0.013, 5.949, 0.718), (0.013, 5.949, 0.718), (0.013, 5.949, 1.259), (0.13, 5.948, 1.259), (0.13, 5.948, 0.718), (0.013, 5.949, 0.718), (0.013, 5.949, 1.259), (0.013, 5.949, 1.259), (0.013, 5.949, 0.718), (0.013, 5.949, 1.259), (0.013, 5.949, 1.359), (0.13, 5.948, 1.359), (0.13, 5.948, 1.259), (0.013, 5.949, 1.259), (0.013, 5.949, 1.359), (0.013, 5.949, 1.359), (0.013, 5.949, 1.259), (0.013, 5.949, 1.259), (-0.099, 5.949, 1.259), (-0.099, 5.949, 1.359), (0.013, 5.949, 1.359), (0.013, 5.949, 1.359), (0.013, 5.779, 1.359), (0.13, 5.779, 1.359), (0.13, 5.948, 1.359), (0.013, 5.949, 1.359), (0.013, 5.779, 1.359), (0.013, 5.779, 1.359), (0.013, 5.949, 1.359), (-0.099, 5.949, -1.518), (-0.099, 5.949, -1.458), (0.013, 5.949, -1.458), (0.013, 5.949, -1.518), (-0.099, 5.949, -0.532), (0.013, 5.949, -0.532), (0.013, 5.949, -1.458), (-0.099, 5.949, -1.458), (-0.099, 5.949, 0.624), (0.013, 5.949, 0.624), (0.013, 5.949, -0.452), (-0.099, 5.949, -0.452), (-0.099, 5.949, 1.259), (0.013, 5.949, 1.259), (0.013, 5.949, 0.718), (-0.099, 5.949, 0.718)] faces = [[0, 1, 2, 3], [0, 5, 6, 7], [0, 5, 5, 0], [1, 0, 7, 15], [1, 0, 0, 1], [20, 1, 15, 23], [20, 1, 1, 20], [20, 29, 2, 1], [32, 20, 23, 35], [32, 20, 20, 32], [40, 32, 35, 43], [40, 32, 32, 40], [40, 49, 50, 32], [52, 40, 43, 55], [52, 40, 40, 52], [60, 52, 55, 63], [60, 52, 52, 60], [60, 69, 70, 52], [72, 60, 63, 75], [72, 60, 60, 72], [29, 20, 32, 50], [29, 85, 86, 2], [49, 40, 52, 70], [49, 93, 94, 50], [69, 60, 72, 99], [69, 101, 102, 70], [6, 105, 15, 7], [108, 23, 15, 105], [108, 113, 35, 23], [116, 43, 35, 113], [116, 121, 55, 43], [124, 63, 55, 121], [124, 129, 75, 63], [5, 133, 105, 6], [5, 133, 133, 5], [133, 141, 108, 105], [133, 141, 141, 133], [141, 149, 113, 108], [141, 149, 149, 141], [149, 157, 116, 113], [149, 157, 157, 149], [157, 165, 121, 116], [157, 165, 165, 157], [165, 173, 124, 121], [165, 173, 173, 165], [173, 181, 129, 124], [173, 181, 181, 173], [181, 72, 75, 129], [181, 72, 72, 181], [181, 197, 99, 72], [200, 5, 0, 3], [86, 200, 3, 2], [85, 141, 133, 86], [94, 85, 29, 50], [93, 157, 149, 94], [102, 93, 49, 70], [101, 173, 165, 102], [197, 101, 69, 99], [232, 233, 234, 235], [235, 234, 238, 239], [239, 238, 242, 243], [243, 242, 246, 247], [247, 246, 250, 251], [251, 250, 254, 255], [256, 257, 133, 5], [256, 261, 262, 263], [256, 261, 261, 256], [257, 256, 263, 232], [257, 256, 256, 257], [257, 277, 86, 133], [280, 257, 232, 235], [280, 257, 257, 280], [280, 289, 149, 141], [289, 280, 235, 239], [289, 280, 280, 289], [289, 301, 94, 149], [304, 289, 239, 243], [304, 289, 289, 304], [304, 313, 165, 157], [313, 304, 243, 247], [313, 304, 304, 313], [313, 325, 102, 165], [328, 313, 247, 251], [328, 313, 313, 328], [328, 337, 181, 173], [337, 328, 251, 255], [337, 328, 328, 337], [337, 349, 197, 181], [352, 256, 5, 200], [277, 257, 280, 359], [277, 352, 200, 86], [359, 280, 141, 85], [301, 289, 304, 371], [301, 359, 85, 94], [371, 304, 157, 93], [325, 313, 328, 383], [325, 371, 93, 102], [383, 328, 173, 101], [349, 383, 101, 197], [262, 233, 232, 263], [261, 401, 233, 262], [261, 401, 401, 261], [261, 409, 410, 411], [401, 261, 411, 415], [401, 417, 234, 233], [401, 417, 417, 401], [401, 425, 426, 417], [417, 429, 238, 234], [417, 429, 429, 417], [417, 426, 438, 439], [429, 417, 439, 443], [429, 445, 242, 238], [429, 445, 445, 429], [429, 453, 454, 445], [445, 457, 246, 242], [445, 457, 457, 445], [445, 454, 466, 467], [457, 445, 467, 471], [457, 473, 250, 246], [457, 473, 473, 457], [457, 481, 482, 473], [473, 485, 254, 250], [473, 485, 485, 473], [473, 482, 494, 495], [485, 337, 255, 254], [485, 337, 337, 485], [485, 473, 495, 507], [409, 261, 256, 352], [409, 425, 514, 410], [425, 277, 359, 426], [425, 401, 415, 514], [425, 409, 352, 277], [426, 359, 301, 453], [426, 453, 534, 438], [453, 301, 371, 454], [453, 429, 443, 534], [454, 371, 325, 481], [454, 481, 550, 466], [481, 325, 383, 482], [481, 457, 471, 550], [482, 383, 349, 563], [482, 563, 566, 494], [563, 349, 337, 485], [563, 485, 507, 566], [576, 577, 578, 579], [580, 581, 582, 583], [584, 585, 586, 587], [588, 589, 590, 591], [411, 410, 594, 595], [411, 595, 578, 577], [411, 595, 595, 411], [415, 411, 577, 576], [415, 411, 411, 415], [439, 415, 576, 581], [439, 415, 415, 439], [439, 438, 514, 415], [443, 439, 581, 580], [443, 439, 439, 443], [467, 443, 580, 585], [467, 443, 443, 467], [467, 466, 534, 443], [471, 467, 585, 584], [471, 467, 467, 471], [495, 471, 584, 589], [495, 471, 471, 495], [495, 494, 550, 471], [507, 495, 589, 588], [507, 495, 495, 507], [410, 514, 674, 594], [438, 534, 678, 679], [438, 679, 674, 514], [466, 550, 686, 687], [466, 687, 678, 534], [494, 566, 694, 695], [494, 695, 686, 550], [566, 507, 702, 694], [582, 581, 576, 579], [586, 585, 580, 583], [590, 589, 584, 587], [595, 717, 579, 578], [595, 717, 717, 595], [717, 725, 582, 579], [717, 725, 725, 717], [725, 733, 583, 582], [725, 733, 733, 725], [725, 679, 678, 733], [733, 745, 586, 583], [733, 745, 745, 733], [745, 753, 587, 586], [745, 753, 753, 745], [745, 687, 762, 763], [753, 745, 763, 767], [753, 769, 590, 587], [753, 769, 769, 753], [769, 702, 591, 590], [769, 702, 702, 769], [769, 695, 786, 787], [702, 507, 588, 591], [702, 507, 507, 702], [702, 769, 787, 799], [594, 674, 717, 595], [679, 725, 717, 674], [687, 745, 733, 678], [687, 686, 814, 762], [686, 753, 767, 814], [695, 769, 753, 686], [695, 694, 826, 786], [694, 702, 799, 826], [832, 833, 834, 835], [835, 834, 838, 839], [839, 838, 842, 843], [843, 842, 846, 847], [847, 846, 850, 851], [851, 850, 854, 855], [856, 857, 858, 859], [856, 861, 862, 863], [856, 861, 861, 856], [857, 856, 863, 832], [857, 856, 856, 857], [876, 857, 832, 835], [876, 857, 857, 876], [884, 876, 835, 839], [884, 876, 876, 884], [763, 884, 839, 843], [763, 884, 884, 763], [767, 763, 843, 847], [767, 763, 763, 767], [787, 767, 847, 851], [787, 767, 767, 787], [799, 787, 851, 855], [799, 787, 787, 799], [858, 857, 876, 927], [927, 876, 884, 931], [931, 884, 763, 762], [814, 767, 787, 786], [862, 833, 832, 863], [861, 945, 833, 862], [861, 945, 945, 861], [861, 953, 954, 955], [945, 861, 955, 959], [945, 961, 834, 833], [945, 961, 961, 945], [945, 969, 970, 961], [961, 973, 838, 834], [961, 973, 973, 961], [961, 970, 982, 983], [973, 961, 983, 987], [973, 989, 842, 838], [973, 989, 989, 973], [973, 997, 998, 989], [989, 1001, 846, 842], [989, 1001, 1001, 989], [989, 998, 1010, 1011], [1001, 989, 1011, 1015], [1001, 1017, 850, 846], [1001, 1017, 1017, 1001], [1001, 1025, 1026, 1017], [1017, 1029, 854, 850], [1017, 1029, 1029, 1017], [1017, 1026, 1038, 1039], [1029, 799, 855, 854], [1029, 799, 799, 1029], [1029, 1017, 1039, 1051], [953, 861, 856, 859], [953, 969, 1058, 954], [969, 858, 927, 970], [969, 945, 959, 1058], [969, 953, 859, 858], [970, 927, 931, 997], [970, 997, 1078, 982], [997, 931, 762, 998], [997, 973, 987, 1078], [998, 762, 814, 1025], [998, 1025, 1094, 1010], [1025, 814, 786, 1026], [1025, 1001, 1015, 1094], [1026, 786, 826, 1107], [1026, 1107, 1110, 1038], [1107, 826, 799, 1029], [1107, 1029, 1051, 1110], [1120, 1121, 1122, 1123], [1124, 1125, 1126, 1127], [1128, 1129, 1130, 1131], [1132, 1133, 1134, 1135], [955, 954, 1138, 1139], [955, 1139, 1122, 1121], [955, 1139, 1139, 955], [959, 955, 1121, 1120], [959, 955, 955, 959], [983, 959, 1120, 1125], [983, 959, 959, 983], [983, 982, 1058, 959], [987, 983, 1125, 1124], [987, 983, 983, 987], [1011, 987, 1124, 1129], [1011, 987, 987, 1011], [1011, 1010, 1078, 987], [1015, 1011, 1129, 1128], [1015, 1011, 1011, 1015], [1039, 1015, 1128, 1133], [1039, 1015, 1015, 1039], [1039, 1038, 1094, 1015], [1051, 1039, 1133, 1132], [1051, 1039, 1039, 1051], [954, 1058, 1218, 1138], [982, 1078, 1222, 1223], [982, 1223, 1218, 1058], [1010, 1094, 1230, 1231], [1010, 1231, 1222, 1078], [1038, 1110, 1238, 1239], [1038, 1239, 1230, 1094], [1110, 1051, 1246, 1238], [1126, 1125, 1120, 1123], [1130, 1129, 1124, 1127], [1134, 1133, 1128, 1131], [1139, 1261, 1123, 1122], [1139, 1261, 1261, 1139], [1139, 1138, 1270, 1271], [1261, 1139, 1271, 1275], [1261, 1277, 1126, 1123], [1261, 1277, 1277, 1261], [1277, 1285, 1127, 1126], [1277, 1285, 1285, 1277], [1277, 1223, 1294, 1295], [1285, 1277, 1295, 1299], [1285, 1301, 1130, 1127], [1285, 1301, 1301, 1285], [1301, 1309, 1131, 1130], [1301, 1309, 1309, 1301], [1301, 1231, 1318, 1319], [1309, 1301, 1319, 1323], [1309, 1325, 1134, 1131], [1309, 1325, 1325, 1309], [1325, 1246, 1135, 1134], [1325, 1246, 1246, 1325], [1325, 1239, 1342, 1343], [1246, 1051, 1132, 1135], [1246, 1051, 1051, 1246], [1246, 1325, 1343, 1355], [1138, 1218, 1358, 1270], [1218, 1261, 1275, 1358], [1223, 1277, 1261, 1218], [1223, 1222, 1370, 1294], [1222, 1285, 1299, 1370], [1231, 1301, 1285, 1222], [1231, 1230, 1382, 1318], [1230, 1309, 1323, 1382], [1239, 1325, 1309, 1230], [1239, 1238, 1394, 1342], [1238, 1246, 1355, 1394], [1400, 1401, 1402, 1403], [1404, 1405, 1406, 1407], [1408, 1409, 1410, 1411], [1412, 1413, 1414, 1415], [1271, 1270, 1418, 1419], [1271, 1419, 1402, 1401], [1271, 1419, 1419, 1271], [1275, 1271, 1401, 1400], [1275, 1271, 1271, 1275], [1295, 1275, 1400, 1405], [1295, 1275, 1275, 1295], [1295, 1294, 1358, 1275], [1299, 1295, 1405, 1404], [1299, 1295, 1295, 1299], [1319, 1299, 1404, 1409], [1319, 1299, 1299, 1319], [1319, 1318, 1370, 1299], [1323, 1319, 1409, 1408], [1323, 1319, 1319, 1323], [1343, 1323, 1408, 1413], [1343, 1323, 1323, 1343], [1343, 1342, 1382, 1323], [1355, 1343, 1413, 1412], [1355, 1343, 1343, 1355], [1270, 1358, 1498, 1418], [1294, 1370, 1502, 1503], [1294, 1503, 1498, 1358], [1318, 1382, 1510, 1511], [1318, 1511, 1502, 1370], [1342, 1394, 1518, 1519], [1342, 1519, 1510, 1382], [1394, 1355, 1526, 1518], [1406, 1405, 1400, 1403], [1410, 1409, 1404, 1407], [1414, 1413, 1408, 1411], [1419, 1541, 1403, 1402], [1419, 1541, 1541, 1419], [1419, 1418, 1550, 1551], [1541, 1419, 1551, 1555], [1541, 1557, 1406, 1403], [1541, 1557, 1557, 1541], [1557, 1565, 1407, 1406], [1557, 1565, 1565, 1557], [1557, 1503, 1574, 1575], [1565, 1557, 1575, 1579], [1565, 1581, 1410, 1407], [1565, 1581, 1581, 1565], [1581, 1589, 1411, 1410], [1581, 1589, 1589, 1581], [1581, 1511, 1598, 1599], [1589, 1581, 1599, 1603], [1589, 1605, 1414, 1411], [1589, 1605, 1605, 1589], [1605, 1526, 1415, 1414], [1605, 1526, 1526, 1605], [1605, 1519, 1622, 1623], [1526, 1355, 1412, 1415], [1526, 1355, 1355, 1526], [1526, 1605, 1623, 1635], [1418, 1498, 1638, 1550], [1498, 1541, 1555, 1638], [1503, 1557, 1541, 1498], [1503, 1502, 1650, 1574], [1502, 1565, 1579, 1650], [1511, 1581, 1565, 1502], [1511, 1510, 1662, 1598], [1510, 1589, 1603, 1662], [1519, 1605, 1589, 1510], [1519, 1518, 1674, 1622], [1518, 1526, 1635, 1674], [1680, 1681, 1682, 1683], [1684, 1685, 1686, 1687], [1688, 1689, 1690, 1691], [1692, 1693, 1694, 1695], [1551, 1550, 1698, 1699], [1551, 1699, 1682, 1681], [1551, 1699, 1699, 1551], [1555, 1551, 1681, 1680], [1555, 1551, 1551, 1555], [1575, 1555, 1680, 1685], [1575, 1555, 1555, 1575], [1575, 1574, 1638, 1555], [1579, 1575, 1685, 1684], [1579, 1575, 1575, 1579], [1599, 1579, 1684, 1689], [1599, 1579, 1579, 1599], [1599, 1598, 1650, 1579], [1603, 1599, 1689, 1688], [1603, 1599, 1599, 1603], [1623, 1603, 1688, 1693], [1623, 1603, 1603, 1623], [1623, 1622, 1662, 1603], [1635, 1623, 1693, 1692], [1635, 1623, 1623, 1635], [1550, 1638, 1778, 1698], [1574, 1650, 1782, 1783], [1574, 1783, 1778, 1638], [1598, 1662, 1790, 1791], [1598, 1791, 1782, 1650], [1622, 1674, 1798, 1799], [1622, 1799, 1790, 1662], [1674, 1635, 1806, 1798], [1686, 1685, 1680, 1683], [1690, 1689, 1684, 1687], [1694, 1693, 1688, 1691], [1699, 1821, 1683, 1682], [1699, 1821, 1821, 1699], [1821, 1829, 1686, 1683], [1821, 1829, 1829, 1821], [1829, 1837, 1687, 1686], [1829, 1837, 1837, 1829], [1829, 1783, 1782, 1837], [1837, 1849, 1690, 1687], [1837, 1849, 1849, 1837], [1849, 1857, 1691, 1690], [1849, 1857, 1857, 1849], [1849, 1791, 1790, 1857], [1857, 1869, 1694, 1691], [1857, 1869, 1869, 1857], [1869, 1806, 1695, 1694], [1869, 1806, 1806, 1869], [1869, 1799, 1798, 1806], [1806, 1635, 1692, 1695], [1806, 1635, 1635, 1806], [1698, 1778, 1821, 1699], [1783, 1829, 1821, 1778], [1791, 1849, 1837, 1782], [1799, 1869, 1857, 1790]]
Define a 3D model of rootblender with 133 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of rootblender! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.557, 1.0, 0.0), (-0.417, -0.991, -0.312), (-0.385, -0.972, -0.153), (-0.514, 1.0, 0.213), (-0.514, 1.0, -0.213), (-0.385, -1.01, -0.47), (-0.417, -0.991, -0.312), (-0.557, 1.0, 0.0), (-0.514, 1.0, 0.213), (-0.385, -0.972, -0.153), (-0.295, -0.955, -0.019), (-0.394, 1.0, 0.394), (-0.417, -0.991, -0.312), (-0.385, -1.01, -0.47), (-0.349, -1.584, -0.383), (-0.377, -1.567, -0.239), (-0.394, 1.0, -0.394), (-0.295, -1.026, -0.605), (-0.385, -1.01, -0.47), (-0.514, 1.0, -0.213), (-0.394, 1.0, 0.394), (-0.295, -0.955, -0.019), (-0.16, -0.945, 0.071), (-0.213, 1.0, 0.514), (-0.385, -1.01, -0.47), (-0.295, -1.026, -0.605), (-0.267, -1.598, -0.504), (-0.349, -1.584, -0.383), (-0.385, -0.972, -0.153), (-0.417, -0.991, -0.312), (-0.377, -1.567, -0.239), (-0.349, -1.549, -0.096), (-0.377, -1.567, -0.239), (-0.349, -1.584, -0.383), (-0.33, -1.871, -0.339), (-0.358, -1.855, -0.203), (-0.358, -1.855, -0.203), (-0.33, -1.871, -0.339), (-0.312, -2.158, -0.295), (-0.338, -2.142, -0.167), (-0.349, -1.584, -0.383), (-0.267, -1.598, -0.504), (-0.253, -1.885, -0.454), (-0.33, -1.871, -0.339), (-0.349, -1.549, -0.096), (-0.377, -1.567, -0.239), (-0.358, -1.855, -0.203), (-0.33, -1.838, -0.067), (-0.338, -2.142, -0.167), (-0.312, -2.158, -0.295), (-0.276, -2.732, -0.207), (-0.298, -2.718, -0.094), (-0.33, -1.871, -0.339), (-0.253, -1.885, -0.454), (-0.239, -2.171, -0.404), (-0.312, -2.158, -0.295), (-0.33, -1.838, -0.067), (-0.358, -1.855, -0.203), (-0.338, -2.142, -0.167), (-0.312, -2.127, -0.038), (-0.312, -2.158, -0.295), (-0.239, -2.171, -0.404), (-0.211, -2.744, -0.303), (-0.276, -2.732, -0.207), (-0.312, -2.127, -0.038), (-0.338, -2.142, -0.167), (-0.298, -2.718, -0.094), (-0.276, -2.705, 0.02), (-0.298, -2.718, -0.094), (-0.276, -2.732, -0.207), (-0.242, -2.917, -0.163), (-0.262, -2.944, -0.067), (-0.295, -1.026, -0.605), (-0.16, -1.036, -0.694), (-0.144, -1.608, -0.585), (-0.267, -1.598, -0.504), (-0.295, -0.955, -0.019), (-0.385, -0.972, -0.153), (-0.349, -1.549, -0.096), (-0.267, -1.535, 0.026), (-0.276, -2.732, -0.207), (-0.211, -2.744, -0.303), (-0.185, -2.893, -0.245), (-0.242, -2.917, -0.163), (-0.276, -2.705, 0.02), (-0.298, -2.718, -0.094), (-0.262, -2.944, -0.067), (-0.242, -2.972, 0.03), (-0.267, -1.598, -0.504), (-0.144, -1.608, -0.585), (-0.137, -1.894, -0.531), (-0.253, -1.885, -0.454), (-0.267, -1.535, 0.026), (-0.349, -1.549, -0.096), (-0.33, -1.838, -0.067), (-0.253, -1.824, 0.048), (-0.262, -2.944, -0.067), (-0.242, -2.917, -0.163), (-0.133, -4.062, -0.444), (-0.144, -4.078, -0.391), (-0.253, -1.885, -0.454), (-0.137, -1.894, -0.531), (-0.129, -2.18, -0.477), (-0.239, -2.171, -0.404), (-0.253, -1.824, 0.048), (-0.33, -1.838, -0.067), (-0.312, -2.127, -0.038), (-0.239, -2.114, 0.071), (-0.242, -2.917, -0.163), (-0.185, -2.893, -0.245), (-0.102, -4.05, -0.489), (-0.133, -4.062, -0.444), (-0.242, -2.972, 0.03), (-0.262, -2.944, -0.067), (-0.144, -4.078, -0.391), (-0.133, -4.093, -0.337), (-0.239, -2.171, -0.404), (-0.129, -2.18, -0.477), (-0.114, -2.751, -0.368), (-0.211, -2.744, -0.303), (-0.239, -2.114, 0.071), (-0.312, -2.127, -0.038), (-0.276, -2.705, 0.02), (-0.211, -2.693, 0.116), (-0.239, -2.114, 0.071), (-0.183, -1.981, 0.166), (-0.232, -1.802, 0.165), (-0.232, -1.802, 0.165), (-0.267, -1.535, 0.026), (-0.253, -1.824, 0.048), (-0.232, -1.802, 0.165), (-0.253, -1.824, 0.048), (-0.239, -2.114, 0.071), (-0.232, -1.802, 0.165), (-0.183, -1.981, 0.166), (0.087, -2.079, 0.737), (0.068, -1.98, 0.771), (-0.213, 1.0, -0.514), (-0.16, -1.036, -0.694), (-0.295, -1.026, -0.605), (-0.394, 1.0, -0.394), (-0.213, 1.0, 0.514), (-0.16, -0.945, 0.071), (0.0, -0.941, 0.102), (0.0, 1.0, 0.557), (-0.211, -2.744, -0.303), (-0.114, -2.751, -0.368), (-0.1, -2.878, -0.299), (-0.185, -2.893, -0.245), (-0.211, -2.693, 0.116), (-0.276, -2.705, 0.02), (-0.242, -2.972, 0.03), (-0.185, -2.995, 0.111), (-0.185, -2.893, -0.245), (-0.1, -2.878, -0.299), (-0.055, -4.041, -0.519), (-0.102, -4.05, -0.489), (-0.185, -2.995, 0.111), (-0.242, -2.972, 0.03), (-0.133, -4.093, -0.337), (-0.102, -4.106, -0.292), (-0.183, -1.981, 0.166), (-0.239, -2.114, 0.071), (-0.211, -2.693, 0.116), (-0.114, -2.686, 0.18), (-0.183, -1.981, 0.166), (-0.04, -2.097, 0.145), (0.162, -2.145, 0.702), (0.087, -2.079, 0.737), (-0.169, -1.629, 0.142), (-0.267, -1.535, 0.026), (-0.232, -1.802, 0.165), (-0.169, -1.629, 0.142), (-0.232, -1.802, 0.165), (0.068, -1.98, 0.771), (0.113, -1.886, 0.79), (-0.16, -1.036, -0.694), (0.0, -1.04, -0.726), (0.0, -1.612, -0.614), (-0.144, -1.608, -0.585), (-0.16, -0.945, 0.071), (-0.295, -0.955, -0.019), (-0.267, -1.535, 0.026), (-0.169, -1.629, 0.142), (-0.144, -1.608, -0.585), (0.0, -1.612, -0.614), (0.0, -1.897, -0.558), (-0.137, -1.894, -0.531), (-0.137, -1.894, -0.531), (0.0, -1.897, -0.558), (0.0, -2.183, -0.502), (-0.129, -2.18, -0.477), (-0.129, -2.18, -0.477), (0.0, -2.183, -0.502), (0.0, -2.754, -0.39), (-0.114, -2.751, -0.368), (-0.114, -2.751, -0.368), (0.0, -2.754, -0.39), (0.0, -2.872, -0.318), (-0.1, -2.878, -0.299), (-0.114, -2.686, 0.18), (-0.211, -2.693, 0.116), (-0.185, -2.995, 0.111), (-0.1, -3.011, 0.166), (-0.1, -2.878, -0.299), (0.0, -2.872, -0.318), (0.0, -4.038, -0.529), (-0.055, -4.041, -0.519), (-0.1, -3.011, 0.166), (-0.185, -2.995, 0.111), (-0.102, -4.106, -0.292), (-0.055, -4.114, -0.262), (-0.04, -2.097, 0.145), (-0.183, -1.981, 0.166), (-0.114, -2.686, 0.18), (0.0, -2.683, 0.203), (-0.04, -2.097, 0.145), (0.142, -2.107, 0.11), (0.265, -2.152, 0.679), (0.162, -2.145, 0.702), (-0.018, -1.528, 0.105), (-0.169, -1.629, 0.142), (0.113, -1.886, 0.79), (0.204, -1.833, 0.788), (0.0, -1.04, -0.726), (0.16, -1.036, -0.694), (0.144, -1.608, -0.585), (0.0, -1.612, -0.614), (0.0, -1.612, -0.614), (0.144, -1.608, -0.585), (0.137, -1.894, -0.531), (0.0, -1.897, -0.558), (0.0, -1.897, -0.558), (0.137, -1.894, -0.531), (0.129, -2.18, -0.477), (0.0, -2.183, -0.502), (0.0, 1.0, -0.557), (0.0, -1.04, -0.726), (-0.16, -1.036, -0.694), (-0.213, 1.0, -0.514), (0.0, -2.183, -0.502), (0.129, -2.18, -0.477), (0.114, -2.751, -0.368), (0.0, -2.754, -0.39), (0.0, -2.754, -0.39), (0.114, -2.751, -0.368), (0.1, -2.878, -0.299), (0.0, -2.872, -0.318), (0.0, -2.872, -0.318), (0.1, -2.878, -0.299), (0.055, -4.041, -0.519), (0.0, -4.038, -0.529), (0.0, -0.941, 0.102), (-0.16, -0.945, 0.071), (-0.169, -1.629, 0.142), (-0.018, -1.528, 0.105), (0.0, -3.016, 0.185), (-0.1, -3.011, 0.166), (-0.055, -4.114, -0.262), (0.0, -4.117, -0.252), (0.0, -2.683, 0.203), (-0.114, -2.686, 0.18), (-0.1, -3.011, 0.166), (0.0, -3.016, 0.185), (0.0, 1.0, 0.557), (0.0, -0.941, 0.102), (0.16, -0.945, 0.071), (0.213, 1.0, 0.514), (0.0, 1.0, 0.557), (0.213, 1.0, 0.514), (0.394, 1.0, 0.394), (0.514, 1.0, 0.213), (0.557, 1.0, 0.0), (0.514, 1.0, -0.213), (0.394, 1.0, -0.394), (0.213, 1.0, -0.514), (0.0, 1.0, -0.557), (-0.213, 1.0, -0.514), (-0.394, 1.0, -0.394), (-0.514, 1.0, -0.213), (-0.557, 1.0, 0.0), (-0.514, 1.0, 0.213), (-0.394, 1.0, 0.394), (-0.213, 1.0, 0.514), (0.055, -4.114, -0.262), (0.0, -4.117, -0.252), (-0.055, -4.114, -0.262), (-0.102, -4.106, -0.292), (-0.133, -4.093, -0.337), (-0.144, -4.078, -0.391), (-0.133, -4.062, -0.444), (-0.102, -4.05, -0.489), (-0.055, -4.041, -0.519), (0.0, -4.038, -0.529), (0.055, -4.041, -0.519), (0.102, -4.05, -0.489), (0.133, -4.062, -0.444), (0.144, -4.078, -0.391), (0.133, -4.093, -0.337), (0.102, -4.106, -0.292), (0.068, -1.98, 0.771), (0.087, -2.079, 0.737), (0.244, -2.408, 1.035), (0.235, -2.356, 1.052), (0.087, -2.079, 0.737), (0.162, -2.145, 0.702), (0.284, -2.442, 1.017), (0.244, -2.408, 1.035), (0.1, -2.878, -0.299), (0.185, -2.893, -0.245), (0.102, -4.05, -0.489), (0.055, -4.041, -0.519), (0.1, -3.011, 0.166), (0.0, -3.016, 0.185), (0.0, -4.117, -0.252), (0.055, -4.114, -0.262), (0.113, -1.886, 0.79), (0.068, -1.98, 0.771), (0.235, -2.356, 1.052), (0.258, -2.307, 1.062), (0.114, -2.751, -0.368), (0.211, -2.744, -0.303), (0.185, -2.893, -0.245), (0.1, -2.878, -0.299), (0.114, -2.686, 0.18), (0.0, -2.683, 0.203), (0.0, 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-2.972, 0.03), (0.133, -4.093, -0.337), (0.144, -4.078, -0.391), (0.265, -2.152, 0.679), (0.357, -2.099, 0.677), (0.385, -2.418, 1.003), (0.337, -2.446, 1.005), (0.267, -1.598, -0.504), (0.349, -1.584, -0.383), (0.33, -1.871, -0.339), (0.253, -1.885, -0.454), (0.276, -2.732, -0.207), (0.298, -2.718, -0.094), (0.262, -2.944, -0.067), (0.242, -2.917, -0.163), (0.276, -2.705, 0.02), (0.211, -2.693, 0.116), (0.185, -2.995, 0.111), (0.242, -2.972, 0.03), (0.293, -2.006, 0.073), (0.142, -2.107, 0.11), (0.114, -2.686, 0.18), (0.211, -2.693, 0.116), (0.293, -2.006, 0.073), (0.312, -2.127, -0.038), (0.33, -1.838, -0.067), (0.293, -2.006, 0.073), (0.357, -1.833, 0.05), (0.402, -2.005, 0.696), (0.357, -2.099, 0.677), (0.295, -1.026, -0.605), (0.385, -1.01, -0.47), (0.349, -1.584, -0.383), (0.267, -1.598, -0.504), (0.295, -0.955, -0.019), (0.16, -0.945, 0.071), (0.164, -1.537, 0.07), (0.307, -1.654, 0.049), (0.298, -2.718, -0.094), (0.276, -2.705, 0.02), (0.242, -2.972, 0.03), (0.262, -2.944, -0.067), (0.307, -1.654, 0.049), (0.164, -1.537, 0.07), (0.308, -1.84, 0.765), (0.383, -1.906, 0.73), (0.308, -1.84, 0.765), (0.204, -1.833, 0.788), (0.306, -2.28, 1.061), (0.359, -2.284, 1.049), (0.312, -2.158, -0.295), (0.338, -2.142, -0.167), (0.298, -2.718, -0.094), (0.276, -2.732, -0.207), (0.312, -2.127, -0.038), (0.293, -2.006, 0.073), (0.211, -2.693, 0.116), (0.276, -2.705, 0.02), (0.33, -1.871, -0.339), (0.358, -1.855, -0.203), (0.338, -2.142, -0.167), (0.312, -2.158, -0.295), (0.33, -1.838, -0.067), (0.307, -1.654, 0.049), (0.357, -1.833, 0.05), (0.33, -1.838, -0.067), (0.357, -1.833, 0.05), (0.293, -2.006, 0.073), (0.338, -2.142, -0.167), (0.312, -2.127, -0.038), (0.276, -2.705, 0.02), (0.298, -2.718, -0.094), (0.349, -1.584, -0.383), (0.377, -1.567, -0.239), (0.358, -1.855, -0.203), (0.33, -1.871, -0.339), (0.349, -1.549, -0.096), (0.307, -1.654, 0.049), (0.33, -1.838, -0.067), (0.357, -1.833, 0.05), (0.307, -1.654, 0.049), (0.383, -1.906, 0.73), (0.402, -2.005, 0.696), (0.357, -2.099, 0.677), (0.402, -2.005, 0.696), (0.408, -2.369, 1.014), (0.385, -2.418, 1.003), (0.358, -1.855, -0.203), (0.33, -1.838, -0.067), (0.312, -2.127, -0.038), (0.338, -2.142, -0.167), (0.359, -2.284, 1.049), (0.306, -2.28, 1.061), (0.258, -2.307, 1.062), (0.235, -2.356, 1.052), (0.244, -2.408, 1.035), (0.284, -2.442, 1.017), (0.337, -2.446, 1.005), (0.385, -2.418, 1.003), (0.408, -2.369, 1.014), (0.399, -2.318, 1.031), (0.377, -1.567, -0.239), (0.349, -1.549, -0.096), (0.33, -1.838, -0.067), (0.358, -1.855, -0.203), (0.383, -1.906, 0.73), (0.308, -1.84, 0.765), (0.359, -2.284, 1.049), (0.399, -2.318, 1.031), (0.385, -1.01, -0.47), (0.417, -0.991, -0.312), (0.377, -1.567, -0.239), (0.349, -1.584, -0.383), (0.385, -0.972, -0.153), (0.295, -0.955, -0.019), (0.307, -1.654, 0.049), (0.349, -1.549, -0.096), (0.394, 1.0, -0.394), (0.295, -1.026, -0.605), (0.16, -1.036, -0.694), (0.213, 1.0, -0.514), (0.394, 1.0, 0.394), (0.295, -0.955, -0.019), (0.385, -0.972, -0.153), (0.514, 1.0, 0.213), (0.402, -2.005, 0.696), (0.383, -1.906, 0.73), (0.399, -2.318, 1.031), (0.408, -2.369, 1.014), (0.417, -0.991, -0.312), (0.385, -0.972, -0.153), (0.349, -1.549, -0.096), (0.377, -1.567, -0.239), (0.514, 1.0, -0.213), (0.385, -1.01, -0.47), (0.295, -1.026, -0.605), (0.394, 1.0, -0.394), (0.514, 1.0, 0.213), (0.385, -0.972, -0.153), (0.417, -0.991, -0.312), (0.557, 1.0, 0.0), (0.557, 1.0, 0.0), (0.417, -0.991, -0.312), (0.385, -1.01, -0.47), (0.514, 1.0, -0.213)] faces = [[0, 1, 2, 3], [4, 5, 1, 0], [3, 2, 10, 11], [1, 5, 14, 15], [16, 17, 5, 4], [11, 10, 22, 23], [5, 17, 26, 14], [2, 1, 15, 31], [15, 14, 34, 35], [35, 34, 38, 39], [14, 26, 42, 34], [31, 15, 35, 47], [39, 38, 50, 51], [34, 42, 54, 38], [47, 35, 39, 59], [38, 54, 62, 50], [59, 39, 51, 67], [51, 50, 70, 71], [17, 73, 74, 26], [10, 2, 31, 79], [50, 62, 82, 70], [67, 51, 71, 87], [26, 74, 90, 42], [79, 31, 47, 95], [71, 70, 98, 99], [42, 90, 102, 54], [95, 47, 59, 107], [70, 82, 110, 98], [87, 71, 99, 115], [54, 102, 118, 62], [107, 59, 67, 123], [107, 125, 126], [126, 79, 95], [126, 95, 107], [126, 125, 135, 136], [137, 73, 17, 16], [23, 22, 143, 144], [62, 118, 147, 82], [123, 67, 87, 152], [82, 147, 155, 110], [152, 87, 115, 160], [125, 107, 123, 164], [125, 166, 167, 135], [169, 79, 126], [169, 126, 136, 175], [73, 177, 178, 74], [22, 10, 79, 169], [74, 178, 186, 90], [90, 186, 190, 102], [102, 190, 194, 118], [118, 194, 198, 147], [164, 123, 152, 203], [147, 198, 206, 155], [203, 152, 160, 211], [166, 125, 164, 215], [166, 217, 218, 167], [220, 169, 175, 223], [177, 225, 226, 178], [178, 226, 230, 186], [186, 230, 234, 190], [236, 177, 73, 137], [190, 234, 242, 194], [194, 242, 246, 198], [198, 246, 250, 206], [143, 22, 169, 220], [256, 203, 211, 259], [215, 164, 203, 256], [144, 143, 266, 267], [144, 267, 270, 271, 272, 273, 274, 275, 236, 137, 16, 4, 0, 3, 11, 23], [284, 259, 211, 160, 115, 99, 98, 110, 155, 206, 250, 295, 296, 297, 298, 299], [136, 135, 302, 303], [135, 167, 306, 302], [246, 309, 295, 250], [312, 256, 259, 284], [175, 136, 303, 319], [242, 321, 309, 246], [324, 215, 256, 312], [234, 329, 321, 242], [230, 333, 329, 234], [217, 166, 215, 324], [217, 341, 342, 218], [226, 345, 333, 230], [225, 349, 345, 226], [266, 143, 220, 355], [167, 218, 358, 306], [355, 220, 223, 363], [309, 365, 296, 295], [368, 312, 284, 299], [223, 175, 319, 375], [321, 377, 365, 309], [380, 324, 312, 368], [275, 225, 177, 236], [267, 266, 390, 270], [329, 393, 377, 321], [365, 397, 297, 296], [400, 368, 299, 298], [333, 405, 393, 329], [397, 400, 298, 297], [218, 342, 414, 358], [345, 417, 405, 333], [377, 421, 397, 365], [424, 380, 368, 400], [341, 217, 324, 380], [341, 433, 434], [341, 436, 437, 342], [349, 440, 417, 345], [390, 266, 355, 446], [421, 424, 400, 397], [446, 355, 363, 454], [363, 223, 375, 458], [393, 460, 421, 377], [433, 341, 380, 424], [405, 468, 460, 393], [434, 446, 436], [434, 436, 341], [460, 433, 424, 421], [417, 482, 468, 405], [485, 446, 434], [436, 446, 454, 437], [342, 437, 494, 414], [468, 434, 433, 460], [458, 375, 319, 303, 302, 306, 358, 414, 494, 509], [482, 485, 434, 468], [454, 363, 458, 509], [440, 519, 482, 417], [522, 390, 446, 485], [274, 349, 225, 275], [270, 390, 522, 271], [437, 454, 509, 494], [519, 522, 485, 482], [273, 440, 349, 274], [271, 522, 519, 272], [272, 519, 440, 273]]
Define a 3D model of lanas_top_doweltip_v7 with 512 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of lanas_top_doweltip_v7! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-4.676, 0.0, 0.0), (-4.586, -0.663, -0.0), (-4.498, -0.663, 0.895), (-4.586, -0.0, 0.912), (-4.586, 0.0, -0.912), (-4.498, -0.663, -0.895), (-4.586, -0.663, -0.0), (-4.676, 0.0, 0.0), (-4.586, 0.663, 0.0), (-4.676, 0.0, 0.0), (-4.586, -0.0, 0.912), (-4.498, 0.663, 0.895), (-4.586, -0.663, -0.0), (-4.32, -1.301, -0.0), (-4.237, -1.301, 0.843), (-4.498, -0.663, 0.895), (-4.586, -0.0, 0.912), (-4.498, -0.663, 0.895), (-4.237, -0.663, 1.755), (-4.32, -0.0, 1.789), (-4.498, 0.663, -0.895), (-4.586, 0.0, -0.912), (-4.676, 0.0, 0.0), (-4.586, 0.663, 0.0), (-4.498, -0.663, -0.895), (-4.237, -1.301, -0.843), (-4.32, -1.301, -0.0), (-4.586, -0.663, -0.0), (-4.498, 0.663, 0.895), (-4.586, -0.0, 0.912), (-4.32, -0.0, 1.789), (-4.237, 0.663, 1.755), (-4.498, -0.663, 0.895), (-4.237, -1.301, 0.843), (-3.991, -1.301, 1.653), (-4.237, -0.663, 1.755), (-4.32, 0.0, -1.789), (-4.237, -0.663, -1.755), (-4.498, -0.663, -0.895), (-4.586, 0.0, -0.912), (-4.32, 1.301, 0.0), (-4.586, 0.663, 0.0), (-4.498, 0.663, 0.895), (-4.237, 1.301, 0.843), (-4.32, -1.301, -0.0), (-3.888, -1.889, -0.0), (-3.813, -1.889, 0.759), (-4.237, -1.301, 0.843), (-4.32, -0.0, 1.789), (-4.237, -0.663, 1.755), (-3.813, -0.663, 2.548), (-3.888, -0.0, 2.598), (-4.237, 0.663, -1.755), (-4.32, 0.0, -1.789), (-4.586, 0.0, -0.912), (-4.498, 0.663, -0.895), (-4.237, -0.663, -1.755), (-3.991, -1.301, -1.653), (-4.237, -1.301, -0.843), (-4.498, -0.663, -0.895), (-4.237, 1.301, -0.843), (-4.498, 0.663, -0.895), (-4.586, 0.663, 0.0), (-4.32, 1.301, 0.0), (-4.237, -1.301, -0.843), (-3.813, -1.889, -0.759), (-3.888, -1.889, -0.0), (-4.32, -1.301, -0.0), (-4.237, 1.301, 0.843), (-4.498, 0.663, 0.895), (-4.237, 0.663, 1.755), (-3.991, 1.301, 1.653), (-4.237, -1.301, 0.843), (-3.813, -1.889, 0.759), (-3.592, -1.889, 1.488), (-3.991, -1.301, 1.653), (-4.237, 0.663, 1.755), (-4.32, -0.0, 1.789), (-3.888, -0.0, 2.598), (-3.813, 0.663, 2.548), (-4.237, -0.663, 1.755), (-3.991, -1.301, 1.653), (-3.592, -1.301, 2.4), (-3.813, -0.663, 2.548), (-3.991, 1.301, -1.653), (-4.237, 0.663, -1.755), (-4.498, 0.663, -0.895), (-4.237, 1.301, -0.843), (-3.991, -1.301, -1.653), (-3.592, -1.889, -1.488), (-3.813, -1.889, -0.759), (-4.237, -1.301, -0.843), (-3.991, 1.301, 1.653), (-4.237, 0.663, 1.755), (-3.813, 0.663, 2.548), (-3.592, 1.301, 2.4), (-3.991, -1.301, 1.653), (-3.592, -1.889, 1.488), (-3.233, -1.889, 2.16), (-3.592, -1.301, 2.4), (-3.888, 0.0, -2.598), (-3.813, -0.663, -2.548), (-4.237, -0.663, -1.755), (-4.32, 0.0, -1.789), (-3.888, 1.889, 0.0), (-4.32, 1.301, 0.0), (-4.237, 1.301, 0.843), (-3.813, 1.889, 0.759), (-3.888, -1.889, -0.0), (-3.306, -2.404, -0.0), (-3.243, -2.404, 0.645), (-3.813, -1.889, 0.759), (-3.888, -0.0, 2.598), (-3.813, -0.663, 2.548), (-3.243, -0.663, 3.243), (-3.306, -0.0, 3.306), (-3.813, 0.663, -2.548), (-3.888, 0.0, -2.598), (-4.32, 0.0, -1.789), (-4.237, 0.663, -1.755), (-3.813, -0.663, -2.548), (-3.592, -1.301, -2.4), (-3.991, -1.301, -1.653), (-4.237, -0.663, -1.755), (-3.813, 1.889, -0.759), (-4.237, 1.301, -0.843), (-4.32, 1.301, 0.0), (-3.888, 1.889, 0.0), (-3.813, -1.889, -0.759), (-3.243, -2.404, -0.645), (-3.306, -2.404, -0.0), (-3.888, -1.889, -0.0), (-3.813, 1.889, 0.759), (-4.237, 1.301, 0.843), (-3.991, 1.301, 1.653), (-3.592, 1.889, 1.488), (-3.813, -1.889, 0.759), (-3.243, -2.404, 0.645), (-3.055, -2.404, 1.265), (-3.592, -1.889, 1.488), (-3.813, 0.663, 2.548), (-3.888, -0.0, 2.598), (-3.306, -0.0, 3.306), (-3.243, 0.663, 3.243), (-3.813, -0.663, 2.548), (-3.592, -1.301, 2.4), (-3.055, -1.301, 3.055), (-3.243, -0.663, 3.243), (-3.592, 1.301, -2.4), (-3.813, 0.663, -2.548), (-4.237, 0.663, -1.755), (-3.991, 1.301, -1.653), (-3.592, -1.301, -2.4), (-3.233, -1.889, -2.16), (-3.592, -1.889, -1.488), (-3.991, -1.301, -1.653), (-3.592, 1.889, -1.488), (-3.991, 1.301, -1.653), (-4.237, 1.301, -0.843), (-3.813, 1.889, -0.759), (-3.592, -1.889, -1.488), (-3.055, -2.404, -1.265), (-3.243, -2.404, -0.645), (-3.813, -1.889, -0.759), (-3.592, 1.889, 1.488), (-3.991, 1.301, 1.653), (-3.592, 1.301, 2.4), (-3.233, 1.889, 2.16), (-3.592, -1.889, 1.488), (-3.055, -2.404, 1.265), (-2.749, -2.404, 1.837), (-3.233, -1.889, 2.16), (-3.592, 1.301, 2.4), (-3.813, 0.663, 2.548), (-3.243, 0.663, 3.243), (-3.055, 1.301, 3.055), (-3.592, -1.301, 2.4), (-3.233, -1.889, 2.16), (-2.749, -1.889, 2.749), (-3.055, -1.301, 3.055), (-3.306, 0.0, -3.306), (-3.243, -0.663, -3.243), (-3.813, -0.663, -2.548), (-3.888, 0.0, -2.598), (-3.306, 2.404, 0.0), (-3.888, 1.889, 0.0), (-3.813, 1.889, 0.759), (-3.243, 2.404, 0.645), (-3.306, -2.404, -0.0), (-2.598, -2.827, -0.0), (-2.548, -2.827, 0.507), (-3.243, -2.404, 0.645), (-3.306, -0.0, 3.306), (-3.243, -0.663, 3.243), (-2.548, -0.663, 3.813), (-2.598, -0.0, 3.888), (-3.243, 0.663, -3.243), (-3.306, 0.0, -3.306), (-3.888, 0.0, -2.598), (-3.813, 0.663, -2.548), (-3.243, -0.663, -3.243), (-3.055, -1.301, -3.055), (-3.592, -1.301, -2.4), (-3.813, -0.663, -2.548), (-3.243, 2.404, -0.645), (-3.813, 1.889, -0.759), 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786], [929, 921, 811, 841], [926, 934, 846, 816], [937, 929, 841, 871], [934, 669, 846], [944, 664, 667], [944, 683, 664], [944, 667, 693], [944, 713, 683], [944, 693, 723], [944, 743, 713], [944, 723, 753], [944, 789, 743], [944, 753, 799], [944, 819, 789], [944, 799, 829], [944, 849, 819], [944, 829, 859], [944, 871, 849], [944, 859, 881], [944, 937, 871], [944, 881, 994], [944, 996, 937], [944, 994, 1000], [944, 1002, 996], [944, 1000, 1006], [944, 1008, 1002], [944, 1006, 1012], [944, 1014, 1008], [944, 1012, 1018], [944, 1020, 1014], [944, 1018, 1024], [944, 1026, 1020], [944, 1024, 1030], [944, 1032, 1026], [944, 1030, 1036], [944, 1036, 1032], [881, 866, 1042, 994], [869, 669, 1046], [866, 836, 1049, 1042], [839, 869, 1046, 1054], [836, 806, 1057, 1049], [809, 839, 1054, 1062], [806, 760, 1065, 1057], [763, 809, 1062, 1070], [760, 730, 1073, 1065], [733, 763, 1070, 1078], [730, 700, 1081, 1073], [703, 733, 1078, 1086], [700, 674, 1089, 1081], [673, 703, 1086, 1094], [674, 673, 1094, 1089], [996, 1100, 929, 937], [1103, 669, 934], [994, 1042, 1108, 1000], [1046, 669, 1112], [1100, 1114, 921, 929], [1117, 1103, 934, 926], [1002, 1122, 1100, 996], [1125, 669, 1103], [1000, 1108, 1130, 1006], [1112, 669, 1134], [1042, 1049, 1137, 1108], [1054, 1046, 1112, 1142], [1114, 1144, 913, 921], [1147, 1117, 926, 918], [1008, 1152, 1122, 1002], [1155, 669, 1125], [1006, 1130, 1160, 1012], [1134, 669, 1164], [1049, 1057, 1167, 1137], [1062, 1054, 1142, 1172], [1144, 1174, 905, 913], [1177, 1147, 918, 910], [1014, 1182, 1152, 1008], [1185, 669, 1155], [1012, 1160, 1190, 1018], [1164, 669, 1194], [1057, 1065, 1197, 1167], [1070, 1062, 1172, 1202], [1122, 1204, 1114, 1100], [1207, 1125, 1103, 1117], [1108, 1137, 1213, 1130], [1142, 1112, 1134, 1218], [1174, 1220, 897, 905], [1223, 1177, 910, 902], [1020, 1228, 1182, 1014], [1231, 669, 1185], [1018, 1190, 1236, 1024], [1194, 669, 1240], [1065, 1073, 1243, 1197], [1078, 1070, 1202, 1248], [1220, 1250, 889, 897], [1253, 1223, 902, 894], [1026, 1258, 1228, 1020], [1261, 669, 1231], [1024, 1236, 1266, 1030], [1240, 669, 1270], [1073, 1081, 1273, 1243], [1086, 1078, 1248, 1278], [1250, 1280, 885, 889], [1283, 1253, 894, 886], [1032, 1288, 1258, 1026], [1291, 669, 1261], [1030, 1266, 1296, 1036], [1270, 669, 1300], [1081, 1089, 1303, 1273], [1094, 1086, 1278, 1308], [1280, 1283, 886, 885], [1036, 1296, 1288, 1032], [1300, 669, 1291], [1089, 1094, 1308, 1303], [1204, 1325, 1144, 1114], [1328, 1207, 1117, 1147], [1152, 1333, 1204, 1122], [1336, 1155, 1125, 1207], [1130, 1213, 1342, 1160], [1218, 1134, 1164, 1347], [1137, 1167, 1350, 1213], [1172, 1142, 1218, 1355], [1325, 1357, 1174, 1144], [1360, 1328, 1147, 1177], [1182, 1365, 1333, 1152], [1368, 1185, 1155, 1336], [1160, 1342, 1374, 1190], [1347, 1164, 1194, 1379], [1167, 1197, 1382, 1350], [1202, 1172, 1355, 1387], [1333, 1389, 1325, 1204], [1392, 1336, 1207, 1328], [1213, 1350, 1398, 1342], [1355, 1218, 1347, 1403], [1357, 1405, 1220, 1174], [1408, 1360, 1177, 1223], [1228, 1413, 1365, 1182], [1416, 1231, 1185, 1368], [1190, 1374, 1422, 1236], [1379, 1194, 1240, 1427], [1197, 1243, 1430, 1382], [1248, 1202, 1387, 1435], [1405, 1437, 1250, 1220], [1440, 1408, 1223, 1253], [1258, 1445, 1413, 1228], [1448, 1261, 1231, 1416], [1236, 1422, 1454, 1266], [1427, 1240, 1270, 1459], [1243, 1273, 1462, 1430], [1278, 1248, 1435, 1467], [1437, 1469, 1280, 1250], [1472, 1440, 1253, 1283], [1288, 1477, 1445, 1258], [1480, 1291, 1261, 1448], [1266, 1454, 1486, 1296], [1459, 1270, 1300, 1491], [1273, 1303, 1494, 1462], [1308, 1278, 1467, 1499], [1469, 1472, 1283, 1280], [1296, 1486, 1477, 1288], [1491, 1300, 1291, 1480], [1303, 1308, 1499, 1494], [1389, 1517, 1357, 1325], [1520, 1392, 1328, 1360], [1365, 1525, 1389, 1333], [1528, 1368, 1336, 1392], [1342, 1398, 1534, 1374], [1403, 1347, 1379, 1539], [1350, 1382, 1542, 1398], [1387, 1355, 1403, 1547], [1517, 1549, 1405, 1357], [1552, 1520, 1360, 1408], [1413, 1557, 1525, 1365], [1560, 1416, 1368, 1528], [1374, 1534, 1566, 1422], [1539, 1379, 1427, 1571], [1382, 1430, 1574, 1542], [1435, 1387, 1547, 1579], [1525, 1581, 1517, 1389], [1584, 1528, 1392, 1520], [1398, 1542, 1590, 1534], [1547, 1403, 1539, 1595], [1549, 1597, 1437, 1405], [1600, 1552, 1408, 1440], [1445, 1605, 1557, 1413], [1608, 1448, 1416, 1560], [1422, 1566, 1614, 1454], [1571, 1427, 1459, 1619], [1430, 1462, 1622, 1574], [1467, 1435, 1579, 1627], [1597, 1629, 1469, 1437], [1632, 1600, 1440, 1472], [1477, 1637, 1605, 1445], [1640, 1480, 1448, 1608], [1454, 1614, 1646, 1486], [1619, 1459, 1491, 1651], [1462, 1494, 1654, 1622], [1499, 1467, 1627, 1659], [1629, 1632, 1472, 1469], [1486, 1646, 1637, 1477], [1651, 1491, 1480, 1640], [1494, 1499, 1659, 1654], [1581, 1677, 1549, 1517], [1680, 1584, 1520, 1552], [1557, 1685, 1581, 1525], [1688, 1560, 1528, 1584], [1534, 1590, 1694, 1566], [1595, 1539, 1571, 1699], [1542, 1574, 1702, 1590], [1579, 1547, 1595, 1707], [1677, 1709, 1597, 1549], [1712, 1680, 1552, 1600], [1605, 1717, 1685, 1557], [1720, 1608, 1560, 1688], [1566, 1694, 1726, 1614], [1699, 1571, 1619, 1731], [1574, 1622, 1734, 1702], [1627, 1579, 1707, 1739], [1685, 1741, 1677, 1581], [1744, 1688, 1584, 1680], [1590, 1702, 1750, 1694], [1707, 1595, 1699, 1755], [1709, 1757, 1629, 1597], [1760, 1712, 1600, 1632], [1637, 1765, 1717, 1605], [1768, 1640, 1608, 1720], [1614, 1726, 1774, 1646], [1731, 1619, 1651, 1779], [1622, 1654, 1782, 1734], [1659, 1627, 1739, 1787], [1757, 1760, 1632, 1629], [1646, 1774, 1765, 1637], [1779, 1651, 1640, 1768], [1654, 1659, 1787, 1782], [1741, 1805, 1709, 1677], [1808, 1744, 1680, 1712], [1717, 1813, 1741, 1685], [1816, 1720, 1688, 1744], [1694, 1750, 1822, 1726], [1755, 1699, 1731, 1827], [1702, 1734, 1830, 1750], [1739, 1707, 1755, 1835], [1805, 1837, 1757, 1709], [1840, 1808, 1712, 1760], [1765, 1845, 1813, 1717], [1848, 1768, 1720, 1816], [1726, 1822, 1854, 1774], [1827, 1731, 1779, 1859], [1734, 1782, 1862, 1830], [1787, 1739, 1835, 1867], [1837, 1840, 1760, 1757], [1774, 1854, 1845, 1765], [1859, 1779, 1768, 1848], [1782, 1787, 1867, 1862], [1813, 1885, 1805, 1741], [1888, 1816, 1744, 1808], [1750, 1830, 1894, 1822], [1835, 1755, 1827, 1899], [1885, 1901, 1837, 1805], [1904, 1888, 1808, 1840], [1845, 1909, 1885, 1813], [1912, 1848, 1816, 1888], [1822, 1894, 1918, 1854], [1899, 1827, 1859, 1923], [1830, 1862, 1926, 1894], [1867, 1835, 1899, 1931], [1901, 1904, 1840, 1837], [1854, 1918, 1909, 1845], [1923, 1859, 1848, 1912], [1862, 1867, 1931, 1926], [1909, 1949, 1901, 1885], [1952, 1912, 1888, 1904], [1894, 1926, 1958, 1918], [1931, 1899, 1923, 1963], [1949, 1952, 1904, 1901], [1918, 1958, 1949, 1909], [1963, 1923, 1912, 1952], [1926, 1931, 1963, 1958], [1958, 1963, 1952, 1949]]
Define a 3D model of mill with 449 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of mill! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.082, -0.5, 0.281), (-0.874, -0.5, -0.697), (-0.874, 0.5, -0.697), (-1.082, 0.5, 0.281), (-0.937, 0.43, 1.239), (-0.921, 0.43, 1.19), (-0.921, 0.407, 1.19), (-0.937, 0.407, 1.239), (-0.338, 0.407, 2.463), (-0.29, 0.407, 2.48), (-0.29, 0.43, 2.48), (-0.338, 0.43, 2.463), (-0.334, 0.418, 2.46), (-0.059, 0.418, 1.657), (-0.169, 0.418, 1.619), (-0.444, 0.418, 2.423), (-0.126, 0.407, 1.516), (-0.126, 0.43, 1.516), (-0.937, 0.43, 1.239), (-0.937, 0.407, 1.239), (-0.126, 0.43, 1.516), (-0.11, 0.43, 1.468), (-0.921, 0.43, 1.19), (-0.937, 0.43, 1.239), (-0.11, 0.407, 1.468), (-0.126, 0.407, 1.516), (-0.937, 0.407, 1.239), (-0.921, 0.407, 1.19), (-0.11, 0.43, 1.468), (-0.11, 0.407, 1.468), (-0.921, 0.407, 1.19), (-0.921, 0.43, 1.19), (-0.106, 0.408, 1.507), (-0.106, 0.428, 1.507), (-0.126, 0.43, 1.516), (-0.126, 0.407, 1.516), (-0.106, 0.408, 1.507), (-0.1, 0.408, 1.488), (0.121, 0.408, 1.563), (0.114, 0.408, 1.582), (-0.106, 0.428, 1.507), (-0.1, 0.428, 1.488), (-0.11, 0.43, 1.468), (-0.126, 0.43, 1.516), (-0.1, 0.408, 1.488), (-0.106, 0.408, 1.507), (-0.126, 0.407, 1.516), (-0.11, 0.407, 1.468), (-0.1, 0.428, 1.488), (-0.1, 0.408, 1.488), (-0.11, 0.407, 1.468), (-0.11, 0.43, 1.468), (-0.1, 0.428, 1.488), (0.121, 0.428, 1.563), (0.121, 0.408, 1.563), (-0.1, 0.408, 1.488), (-0.081, -0.387, 0.378), (-0.081, 0.387, 0.378), (0.081, 0.387, -0.378), (0.081, -0.387, -0.378), (-0.081, -0.387, 0.378), (0.081, -0.387, -0.378), (-0.874, -0.5, -0.697), (-1.082, -0.5, 0.281), (-0.081, 0.387, 0.378), (-0.081, -0.387, 0.378), (-1.082, -0.5, 0.281), (-1.082, 0.5, 0.281), (-0.079, -0.389, 0.381), (-0.038, -0.389, 0.389), (-0.038, -0.293, 0.389), (-0.079, -0.293, 0.381), (-0.079, -0.293, 0.381), (-0.038, -0.293, 0.389), (-0.018, -0.293, 0.296), (-0.059, -0.293, 0.287), (-0.079, 0.291, 0.381), (-0.038, 0.291, 0.389), (-0.038, 0.387, 0.389), (-0.079, 0.387, 0.381), (-0.079, 0.387, 0.381), (-0.038, 0.387, 0.389), (-0.018, 0.387, 0.296), (-0.059, 0.387, 0.287), (-0.078, 0.418, 1.359), (-0.882, 0.418, 1.083), (-0.919, 0.418, 1.193), (-0.116, 0.418, 1.469), (-0.067, -0.335, 0.328), (0.28, -0.335, 0.401), (0.28, 0.333, 0.401), (-0.067, 0.333, 0.328), (-0.067, 0.333, 0.328), (0.071, 0.333, -0.325), (0.071, -0.335, -0.325), (-0.067, -0.335, 0.328), (-0.067, 0.333, 0.328), (0.28, 0.333, 0.401), (0.418, 0.333, -0.251), (0.071, 0.333, -0.325), (-0.06, 0.407, 1.652), (-0.012, 0.407, 1.669), (-0.29, 0.407, 2.48), (-0.338, 0.407, 2.463), (-0.06, 0.43, 1.652), (-0.06, 0.407, 1.652), (-0.338, 0.407, 2.463), (-0.338, 0.43, 2.463), (-0.059, -0.389, 0.287), (-0.018, -0.389, 0.296), (-0.038, -0.389, 0.389), (-0.079, -0.389, 0.381), (-0.059, -0.293, 0.287), (-0.018, -0.293, 0.296), (-0.018, -0.389, 0.296), (-0.059, -0.389, 0.287), (-0.059, 0.291, 0.287), (-0.018, 0.291, 0.296), (-0.038, 0.291, 0.389), (-0.079, 0.291, 0.381), (-0.059, 0.387, 0.287), (-0.018, 0.387, 0.296), (-0.018, 0.291, 0.296), (-0.059, 0.291, 0.287), (-0.056, 0.406, 1.566), (0.038, 0.406, 1.599), (0.038, 0.437, 1.599), (-0.056, 0.437, 1.566), (-0.041, 0.408, 1.642), (-0.021, 0.408, 1.649), (-0.012, 0.407, 1.669), (-0.06, 0.407, 1.652), (-0.041, 0.428, 1.642), (-0.041, 0.408, 1.642), (-0.06, 0.407, 1.652), (-0.06, 0.43, 1.652), (-0.041, 0.428, 1.642), (-0.021, 0.428, 1.649), (0.054, 0.428, 1.428), (0.035, 0.428, 1.421), (-0.041, 0.428, 1.642), (0.035, 0.428, 1.421), (0.035, 0.408, 1.421), (-0.041, 0.408, 1.642), (-0.04, 0.437, 1.558), (0.03, 0.437, 1.583), (0.03, 0.447, 1.583), (-0.04, 0.447, 1.558), (-0.038, -0.293, 0.389), (-0.038, -0.389, 0.389), (-0.018, -0.389, 0.296), (-0.018, -0.293, 0.296), (-0.035, -0.377, 0.377), (0.25, -0.377, 0.438), (0.25, -0.306, 0.438), (-0.035, -0.306, 0.377), (-0.035, -0.306, 0.377), (0.25, -0.306, 0.438), (0.265, -0.306, 0.369), (-0.02, -0.306, 0.308), (-0.035, 0.303, 0.377), (0.25, 0.303, 0.438), (0.25, 0.374, 0.438), (-0.035, 0.374, 0.377), (-0.035, 0.374, 0.377), (0.25, 0.374, 0.438), (0.265, 0.374, 0.369), (-0.02, 0.374, 0.308), (-0.024, 0.291, 0.124), 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0.293), (1.893, -0.001, 0.316), (1.881, -0.001, 0.371), (1.844, 0.027, 0.364), (1.787, 0.084, 0.293), (1.893, -0.001, 0.316), (1.893, -0.001, 0.316), (1.787, -0.086, 0.293), (1.729, -0.142, 0.224), (1.904, -0.001, 0.262), (1.893, -0.001, 0.316), (1.787, 0.084, 0.293), (1.729, 0.139, 0.224), (1.904, -0.001, 0.262), (1.904, -0.001, 0.262), (1.729, -0.142, 0.224), (1.671, -0.197, 0.155), (1.916, -0.001, 0.207), (1.904, -0.001, 0.262), (1.729, 0.139, 0.224), (1.671, 0.195, 0.155), (1.916, -0.001, 0.207), (1.908, -0.396, 0.383), (1.939, -0.396, 0.235), (1.952, -0.413, 0.22), (1.913, -0.413, 0.402), (1.908, -0.307, 0.383), (1.908, -0.396, 0.383), (1.913, -0.413, 0.402), (1.913, -0.29, 0.402), (1.913, -0.413, 0.402), (1.952, -0.413, 0.22), (1.999, -0.413, 0.23), (1.96, -0.413, 0.412), (1.913, -0.29, 0.402), (1.913, -0.413, 0.402), (1.96, -0.413, 0.412), (1.96, -0.29, 0.412), (1.916, -0.001, 0.207), (1.671, -0.197, 0.155), (1.683, -0.196, 0.1), (1.928, -0.001, 0.152), (1.916, -0.001, 0.207), (1.671, 0.195, 0.155), (1.683, 0.194, 0.1), (1.928, -0.001, 0.152), (1.928, -0.001, 0.152), (1.683, -0.196, 0.1), (1.694, -0.196, 0.045), (1.939, -0.001, 0.097), (1.928, -0.001, 0.152), (1.683, 0.194, 0.1), (1.694, 0.194, 0.045), (1.939, -0.001, 0.097), (1.939, -0.396, 0.235), (1.939, -0.307, 0.235), (1.952, -0.29, 0.22), (1.952, -0.413, 0.22), (1.939, -0.307, 0.235), (1.908, -0.307, 0.383), (1.913, -0.29, 0.402), (1.952, -0.29, 0.22), (1.939, -0.001, 0.097), (1.694, -0.196, 0.045), (1.706, -0.196, -0.01), (1.951, -0.001, 0.042), (1.939, -0.001, 0.097), (1.694, 0.194, 0.045), (1.706, 0.194, -0.01), (1.951, -0.001, 0.042), (1.952, -0.413, 0.22), (1.952, -0.29, 0.22), (1.999, -0.29, 0.23), (1.999, -0.413, 0.23), (1.952, -0.29, 0.22), (1.913, -0.29, 0.402), (1.96, -0.29, 0.412), (1.999, -0.29, 0.23), (1.96, -0.413, 0.412), (1.964, -0.395, 0.395), (1.964, -0.308, 0.395), (1.96, -0.29, 0.412), (1.96, -0.29, 0.412), (1.964, -0.308, 0.395), (1.996, -0.308, 0.247), (1.999, -0.29, 0.23), (1.999, -0.413, 0.23), (1.996, -0.395, 0.247), (1.964, -0.395, 0.395), (1.96, -0.413, 0.412), (1.999, -0.29, 0.23), (1.996, -0.308, 0.247), (1.996, -0.395, 0.247), (1.999, -0.413, 0.23)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [8, 9, 10, 11], [12, 13, 14, 15], [16, 17, 4, 7], [17, 21, 5, 4], [24, 16, 7, 6], [21, 24, 6, 5], [32, 33, 17, 16], [32, 37, 38, 39], [33, 41, 21, 17], [37, 32, 16, 24], [41, 37, 24, 21], [41, 53, 38, 37], [56, 57, 58, 59], [56, 59, 1, 0], [57, 56, 0, 3], [68, 69, 70, 71], [71, 70, 74, 75], [76, 77, 78, 79], [79, 78, 82, 83], [84, 85, 86, 87], [88, 89, 90, 91], [91, 93, 94, 88], [91, 90, 98, 93], [100, 101, 9, 8], [104, 100, 8, 11], [108, 109, 69, 68], [75, 74, 109, 108], [116, 117, 77, 76], [83, 82, 117, 116], [124, 125, 126, 127], [128, 129, 101, 100], [132, 128, 100, 104], [132, 137, 138, 139], [132, 139, 142, 128], [144, 145, 146, 147], [70, 69, 109, 74], [152, 153, 154, 155], [155, 154, 158, 159], [160, 161, 162, 163], [163, 162, 166, 167], [168, 169, 170, 171], [171, 170, 174, 175], [176, 124, 127, 179], [129, 137, 182, 101], [137, 132, 104, 182], [188, 189, 153, 152], [159, 158, 189, 188], [196, 197, 161, 160], [167, 166, 197, 196], [82, 78, 77, 117], [208, 144, 147, 211], [175, 174, 214, 215], [216, 217, 218, 219], [101, 182, 10, 9], [182, 104, 11, 10], [228, 229, 230, 231], [231, 230, 234, 235], [217, 237, 238, 218], [240, 241, 242, 243], [243, 245, 246, 240], [243, 242, 250, 245], [235, 253, 228, 231], [235, 234, 258, 253], [260, 261, 262, 263], [263, 265, 266, 260], [263, 262, 270, 265], [272, 238, 237, 275], [275, 216, 219, 272], [280, 281, 282, 283], [283, 282, 286, 287], [266, 289, 261, 260], [292, 293, 294, 295], [295, 294, 298, 299], [300, 301, 302, 303], [301, 305, 306, 302], [287, 286, 310, 311], [145, 144, 208, 315], [145, 315, 318, 146], [146, 318, 211, 147], [142, 139, 301, 300], [142, 329, 129, 128], [139, 138, 305, 301], [125, 124, 176, 339], [125, 339, 342, 126], [126, 342, 179, 127], [299, 349, 292, 295], [299, 298, 354, 349], [246, 357, 241, 240], [245, 250, 357, 246], [258, 234, 230, 229], [368, 369, 370, 371], [371, 373, 374, 368], [371, 370, 378, 373], [380, 381, 382, 383], [380, 385, 386, 381], [329, 142, 300, 391], [138, 137, 129, 329], [138, 329, 391, 305], [315, 208, 211, 318], [374, 405, 369, 368], [270, 262, 261, 289], [412, 413, 414, 415], [415, 414, 418, 419], [420, 421, 422, 423], [423, 422, 426, 427], [383, 429, 385, 380], [94, 433, 89, 88], [382, 437, 429, 383], [93, 98, 433, 94], [339, 176, 179, 342], [391, 300, 303, 451], [305, 391, 451, 306], [59, 58, 2, 1], [58, 57, 3, 2], [464, 465, 413, 412], [419, 418, 465, 464], [472, 473, 421, 420], [354, 298, 294, 293], [427, 426, 473, 472], [386, 385, 429, 437], [378, 370, 369, 405], [492, 493, 494, 495], [492, 497, 498, 493], [413, 465, 418, 414], [422, 421, 473, 426], [508, 509, 510, 511], [511, 510, 514, 515], [516, 517, 518, 519], [519, 518, 522, 523], [524, 525, 526, 527], [524, 529, 530, 525], [39, 38, 534, 535], [536, 33, 32, 39], [536, 39, 535, 543], [536, 53, 41, 33], [548, 549, 509, 508], [495, 553, 497, 492], [515, 514, 549, 548], [494, 561, 553, 495], [564, 565, 517, 516], [523, 522, 565, 564], [38, 53, 574, 534], [53, 536, 543, 574], [527, 581, 529, 524], [526, 585, 581, 527], [535, 534, 590, 591], [543, 535, 591, 595], [596, 597, 598, 599], [599, 601, 602, 596], [599, 598, 606, 601], [534, 574, 610, 590], [574, 543, 595, 610], [602, 617, 597, 596], [498, 497, 553, 561], [624, 625, 626, 627], [530, 529, 581, 585], [632, 633, 624, 627], [632, 637, 638, 633], [627, 626, 637, 632], [644, 645, 646, 647], [647, 646, 650, 651], [652, 653, 654, 655], [655, 657, 658, 652], [655, 654, 662, 657], [651, 665, 644, 647], [651, 650, 670, 665], [672, 673, 674, 675], [658, 677, 653, 652], [606, 598, 597, 617], [638, 637, 626, 625], [688, 689, 690, 691], [692, 693, 688, 691], [692, 697, 698, 693], [691, 690, 697, 692], [704, 705, 706, 707], [707, 706, 710, 711], [711, 713, 704, 707], [711, 710, 718, 713], [670, 650, 646, 645], [662, 654, 653, 677], [698, 697, 690, 689], [732, 733, 734, 735], [736, 737, 738, 739], [736, 741, 742, 737], [744, 745, 732, 735], [744, 749, 750, 745], [735, 734, 749, 744], [756, 757, 758, 759], [756, 761, 762, 757], [764, 765, 766, 767], [767, 766, 770, 771], [772, 773, 774, 775], [772, 777, 778, 773], [773, 778, 782, 774], [739, 785, 741, 736], [738, 789, 785, 739], [718, 710, 706, 705], [214, 174, 798, 799], [174, 170, 802, 798], [759, 805, 761, 756], [758, 809, 805, 759], [169, 214, 799, 815], [170, 169, 815, 802], [820, 821, 765, 764], [771, 770, 821, 820], [775, 829, 777, 772], [774, 782, 829, 775], [836, 837, 838, 839], [750, 749, 734, 733], [844, 845, 846, 847], [848, 844, 847, 851], [742, 741, 785, 789], [856, 857, 836, 839], [856, 861, 862, 857], [839, 838, 861, 856], [762, 761, 805, 809], [281, 310, 874, 875], [876, 877, 878, 879, 880, 881], [282, 281, 875, 885], [886, 887, 888, 889], [890, 886, 889, 893], [302, 306, 451, 303], [898, 899, 900, 901], [862, 861, 838, 837], [799, 798, 885, 875], [798, 802, 912, 885], [310, 286, 912, 874], [286, 282, 885, 912], [922, 923, 924, 925], [925, 924, 928, 929], [930, 931, 898, 901], [930, 935, 936, 931], [901, 900, 935, 930], [929, 943, 922, 925], [929, 928, 948, 943], [766, 765, 821, 770], [936, 935, 900, 899], [958, 959, 960, 961], [962, 963, 964, 965], [815, 799, 875, 874], [802, 815, 874, 912], [974, 975, 976, 977], [977, 976, 980, 981], [981, 980, 984, 985], [985, 984, 988, 989], [989, 988, 992, 993], [782, 778, 777, 829], [241, 357, 1000, 1001], [242, 241, 1001, 1005], [948, 928, 924, 923], [1010, 1011, 1012, 1013], [1013, 1012, 1016, 1017], [1018, 1019, 1020, 1021], [1021, 1020, 1024, 1025], [1026, 1027, 1028, 1029], [1029, 1028, 1032, 1033], [1034, 1035, 1036, 1037], [1037, 1036, 1040, 1041], [1042, 1043, 1011, 1010], [1017, 1016, 1043, 1042], [1050, 1051, 1019, 1018], [1025, 1024, 1051, 1050], [1058, 1059, 1060, 1061], [1062, 1063, 1064, 1065], [1033, 1032, 1068, 1069], [1070, 1071, 1035, 1034], [1041, 1040, 1071, 1070], [98, 90, 89, 433], [357, 250, 1084, 1000], [250, 242, 1005, 1084], [845, 1091, 1092, 846], [1091, 848, 851, 1092], [1091, 845, 844, 848], [1102, 1103, 975, 974], [1102, 1107, 1108], [1102, 1108, 1103], [993, 992, 1114], [993, 1116, 1117, 1118], [993, 1114, 1116], [887, 1123, 1124, 888], [1123, 890, 893, 1124], [1123, 887, 886, 890], [1134, 1135, 1136, 1137], [1092, 851, 847, 846], [1027, 1068, 1032, 1028], [1036, 1035, 1071, 1040], [1150, 1151, 1107, 1102], [1154, 1155, 1151, 1150], [1158, 1159, 1155, 1154], [1162, 1163, 1159, 1158], [1118, 1117, 1163, 1162], [1001, 1171, 1172, 1005], [1174, 1175, 1176, 1177], [1005, 1172, 1180, 1084], [1177, 1176, 1184, 1185], [1186, 1187, 1188, 1189], [1189, 1188, 1192, 1193], [1068, 1027, 1026, 1069], [1198, 1199, 1175, 1174], [1185, 1184, 1199, 1198], [1206, 1207, 1187, 1186], [1193, 1192, 1207, 1206], [1124, 893, 889, 888], [1000, 1219, 1171, 1001], [1084, 1180, 1219, 1000], [1226, 1227, 1228, 1229], [1230, 1226, 1229, 1233], [1234, 1235, 1236, 1237], [1238, 1239, 1240, 1241], [1228, 1227, 1244, 1245], [959, 1247, 1248, 960], [1250, 1251, 1252, 1253], [591, 590, 610, 595], [1229, 1228, 1260, 1261], [1233, 1229, 1261, 1265], [1061, 959, 958, 1058], [1061, 1060, 1272, 1273], [1241, 1275, 1276, 1238], [1275, 1279, 1280, 1276], [1280, 1239, 1238, 1276], [1280, 1279, 1240, 1239], [1135, 1291, 1292, 1136], [963, 1295, 1296, 964], [1237, 1135, 1134, 1234], [1237, 1236, 1304, 1305], [1065, 963, 962, 1062], [1065, 1064, 1312, 1313], [1279, 1275, 1241, 1240], [1318, 1319, 1320], [1321, 1322, 1323, 1324], [1325, 1318, 1320, 1328], [1273, 1247, 959, 1061], [1313, 1295, 963, 1065], [1324, 1338, 1339, 1321], [1338, 1342, 1343, 1339], [1016, 1012, 1011, 1043], [1024, 1020, 1019, 1051], [1353, 1354, 1319], [1343, 1322, 1321, 1339], [1343, 1342, 1323, 1322], [1260, 1228, 1245, 1367], [1368, 1325, 1370, 1371], [1368, 1373, 1318, 1325], [1376, 1377, 1378, 1379], [1376, 1381, 1382, 1377], [1371, 1370, 1353, 1387], [1379, 1378, 1390, 1391], [1192, 1188, 1187, 1207], [1387, 1353, 1319], [1391, 1390, 1401], [1402, 1403, 1404, 1405], [1406, 1407, 1408, 1409], [1406, 1407, 1412, 1413], [1328, 1320, 1416, 1417], [1418, 1370, 1325, 1328], [1354, 1353, 1370, 1418], [1426, 1390, 1401], [1429, 1378, 1390, 1426], [1433, 1377, 1378, 1429], [1433, 1438, 1382, 1377], [1305, 1291, 1135, 1237], [1342, 1338, 1324, 1323], [1184, 1176, 1175, 1199], [1453, 1454, 1455], [1456, 1457, 1403, 1402], [1460, 1456, 1402, 1463], [1464, 1465, 1466], [1464, 1460, 1463, 1465], [1466, 1465, 1473], [1474, 1454, 1453, 1477], [1409, 1408, 1480, 1481], [1409, 1474, 1477, 1406], [1473, 1465, 1463, 1489], [1490, 1453, 1477, 1493], [1490, 1455, 1453], [1489, 1463, 1402, 1405], [1493, 1477, 1406, 1413], [1405, 1404, 1507, 1508], [1413, 1412, 1507, 1508], [1513, 1368, 1371, 1516], [1513, 1376, 1379, 1516], [1513, 1522, 1373, 1368], [1513, 1522, 1381, 1376], [1516, 1371, 1387, 1532], [1516, 1379, 1391, 1532], [1532, 1387, 1319, 1540], [1532, 1391, 1401, 1540], [1540, 1319, 1547, 1548], [1540, 1401, 1551, 1548], [1548, 1547, 1555, 1556], [1548, 1551, 1559, 1556], [1556, 1555, 1563, 1564], [1556, 1559, 1567, 1564], [1564, 1563, 1571, 1572], [1564, 1567, 1575, 1572], [1417, 1416, 1457, 1456], [1581, 1418, 1328, 1417], [1581, 1417, 1456, 1460], [1589, 1354, 1418, 1581], [1589, 1581, 1460, 1464], [1597, 1319, 1354, 1589], [1597, 1589, 1464, 1466], [1605, 1547, 1319, 1597], [1605, 1597, 1466, 1612], [1613, 1555, 1547, 1605], [1613, 1605, 1612, 1620], [1621, 1563, 1555, 1613], [1621, 1613, 1620, 1571], [1629, 1567, 1563, 1621], [1629, 1621, 1571, 1575], [1637, 1559, 1567, 1629], [1637, 1629, 1575, 1644], [1645, 1551, 1559, 1637], [1645, 1637, 1644, 1652], [1653, 1401, 1551, 1645], [1653, 1645, 1652, 1455], [1661, 1426, 1401, 1653], [1661, 1653, 1455, 1454], [1669, 1429, 1426, 1661], [1669, 1661, 1454, 1474], [1481, 1433, 1429, 1669], [1481, 1480, 1438, 1433], [1481, 1669, 1474, 1409], [1572, 1571, 1620, 1692], [1572, 1575, 1644, 1692], [1692, 1620, 1612, 1700], [1692, 1644, 1652, 1700], [1700, 1612, 1466, 1708], [1700, 1652, 1455, 1708], [1713, 1714, 1715, 1716], [1717, 1713, 1716, 1720], [1716, 1715, 1723, 1724], [1720, 1716, 1724, 1728], [1708, 1466, 1473, 1732], [1708, 1455, 1490, 1732], [1732, 1473, 1489, 1740], [1732, 1490, 1493, 1740], [1714, 1746, 1747, 1715], [1746, 1717, 1720, 1747], [1740, 1489, 1405, 1508], [1740, 1493, 1413, 1508], [1715, 1747, 1763, 1723], [1747, 1720, 1728, 1763], [1724, 1171, 1172, 1728], [1728, 1172, 1180, 1763], [1723, 1219, 1171, 1724], [1763, 1180, 1219, 1723]]
Define a 3D model of janitorialcart with 121 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of janitorialcart! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(4.5, 5.5, 0.0), (5.5, 5.5, 0.0), (5.5, 5.5, 1.0), (4.5, 5.5, 1.0), (4.5, 5.5, 2.0), (5.5, 5.5, 2.0), (5.5, 5.5, 3.0), (4.5, 5.5, 3.0), (4.5, 5.5, 2.0), (4.5, 5.5, 1.0), (5.5, 5.5, 1.0), (5.5, 5.5, 2.0), (4.5, 5.5, 4.0), (5.5, 5.5, 4.0), (5.5, 5.5, 5.0), (4.5, 5.5, 5.0), (4.5, 5.5, 4.0), (4.5, 5.5, 3.0), (5.5, 5.5, 3.0), (5.5, 5.5, 4.0), (4.5, 5.5, 6.0), (5.5, 5.5, 6.0), (5.5, 5.5, 7.0), (4.5, 5.5, 7.0), (4.5, 5.5, 6.0), (4.5, 5.5, 5.0), (5.5, 5.5, 5.0), (5.5, 5.5, 6.0), (4.5, 5.5, 8.0), (5.5, 5.5, 8.0), (5.5, 5.5, 9.0), (4.5, 5.5, 9.0), (4.5, 5.5, 8.0), (4.5, 5.5, 7.0), (5.5, 5.5, 7.0), (5.5, 5.5, 8.0), (4.5, 5.5, 10.0), (5.5, 5.5, 10.0), (5.5, 5.5, 11.0), (4.5, 5.5, 11.0), (4.5, 5.5, 10.0), (4.5, 5.5, 9.0), (5.5, 5.5, 9.0), (5.5, 5.5, 10.0), (3.5, 5.5, 0.0), (4.5, 5.5, 0.0), (4.5, 5.5, 1.0), (3.5, 5.5, 1.0), (3.5, 5.5, 2.0), (4.5, 5.5, 2.0), (4.5, 5.5, 3.0), (3.5, 5.5, 3.0), (3.5, 5.5, 2.0), (3.5, 5.5, 1.0), (4.5, 5.5, 1.0), (4.5, 5.5, 2.0), (3.5, 5.5, 4.0), (4.5, 5.5, 4.0), (4.5, 5.5, 5.0), (3.5, 5.5, 5.0), (3.5, 5.5, 4.0), (3.5, 5.5, 3.0), (4.5, 5.5, 3.0), (4.5, 5.5, 4.0), (3.5, 5.5, 6.0), (4.5, 5.5, 6.0), (4.5, 5.5, 7.0), (3.5, 5.5, 7.0), (3.5, 5.5, 6.0), (3.5, 5.5, 5.0), (4.5, 5.5, 5.0), (4.5, 5.5, 6.0), (3.5, 5.5, 8.0), (4.5, 5.5, 8.0), (4.5, 5.5, 9.0), (3.5, 5.5, 9.0), (3.5, 5.5, 8.0), (3.5, 5.5, 7.0), (4.5, 5.5, 7.0), (4.5, 5.5, 8.0), (3.5, 5.5, 10.0), (4.5, 5.5, 10.0), (4.5, 5.5, 11.0), (3.5, 5.5, 11.0), (3.5, 5.5, 10.0), (3.5, 5.5, 9.0), (4.5, 5.5, 9.0), (4.5, 5.5, 10.0), (2.5, 5.5, 0.0), (3.5, 5.5, 0.0), (3.5, 5.5, 1.0), (2.5, 5.5, 1.0), (2.5, 5.5, 2.0), (3.5, 5.5, 2.0), (3.5, 5.5, 3.0), (2.5, 5.5, 3.0), (2.5, 5.5, 2.0), (2.5, 5.5, 1.0), (3.5, 5.5, 1.0), (3.5, 5.5, 2.0), (2.5, 5.5, 4.0), (3.5, 5.5, 4.0), (3.5, 5.5, 5.0), (2.5, 5.5, 5.0), (2.5, 5.5, 4.0), (2.5, 5.5, 3.0), (3.5, 5.5, 3.0), (3.5, 5.5, 4.0), (2.5, 5.5, 6.0), (3.5, 5.5, 6.0), (3.5, 5.5, 7.0), (2.5, 5.5, 7.0), (2.5, 5.5, 6.0), (2.5, 5.5, 5.0), (3.5, 5.5, 5.0), (3.5, 5.5, 6.0), (2.5, 5.5, 8.0), (3.5, 5.5, 8.0), (3.5, 5.5, 9.0), (2.5, 5.5, 9.0), (2.5, 5.5, 8.0), (2.5, 5.5, 7.0), (3.5, 5.5, 7.0), (3.5, 5.5, 8.0), (2.5, 5.5, 10.0), (3.5, 5.5, 10.0), (3.5, 5.5, 11.0), (2.5, 5.5, 11.0), (2.5, 5.5, 10.0), (2.5, 5.5, 9.0), (3.5, 5.5, 9.0), (3.5, 5.5, 10.0), (1.5, 5.5, 0.0), (2.5, 5.5, 0.0), (2.5, 5.5, 1.0), (1.5, 5.5, 1.0), (1.5, 5.5, 2.0), (2.5, 5.5, 2.0), (2.5, 5.5, 3.0), (1.5, 5.5, 3.0), (1.5, 5.5, 2.0), (1.5, 5.5, 1.0), (2.5, 5.5, 1.0), (2.5, 5.5, 2.0), (1.5, 5.5, 4.0), (2.5, 5.5, 4.0), (2.5, 5.5, 5.0), (1.5, 5.5, 5.0), (1.5, 5.5, 4.0), (1.5, 5.5, 3.0), (2.5, 5.5, 3.0), (2.5, 5.5, 4.0), (1.5, 5.5, 6.0), (2.5, 5.5, 6.0), (2.5, 5.5, 7.0), (1.5, 5.5, 7.0), (1.5, 5.5, 6.0), (1.5, 5.5, 5.0), (2.5, 5.5, 5.0), (2.5, 5.5, 6.0), (1.5, 5.5, 8.0), (2.5, 5.5, 8.0), (2.5, 5.5, 9.0), (1.5, 5.5, 9.0), (1.5, 5.5, 8.0), (1.5, 5.5, 7.0), (2.5, 5.5, 7.0), (2.5, 5.5, 8.0), (1.5, 5.5, 10.0), (2.5, 5.5, 10.0), (2.5, 5.5, 11.0), (1.5, 5.5, 11.0), (1.5, 5.5, 10.0), (1.5, 5.5, 9.0), (2.5, 5.5, 9.0), (2.5, 5.5, 10.0), (0.5, 5.5, 0.0), (1.5, 5.5, 0.0), (1.5, 5.5, 1.0), (0.5, 5.5, 1.0), (0.5, 5.5, 2.0), (1.5, 5.5, 2.0), (1.5, 5.5, 3.0), (0.5, 5.5, 3.0), (0.5, 5.5, 2.0), (0.5, 5.5, 1.0), (1.5, 5.5, 1.0), (1.5, 5.5, 2.0), (0.5, 5.5, 4.0), (1.5, 5.5, 4.0), (1.5, 5.5, 5.0), (0.5, 5.5, 5.0), (0.5, 5.5, 4.0), (0.5, 5.5, 3.0), (1.5, 5.5, 3.0), (1.5, 5.5, 4.0), (0.5, 5.5, 6.0), (1.5, 5.5, 6.0), (1.5, 5.5, 7.0), (0.5, 5.5, 7.0), (0.5, 5.5, 6.0), (0.5, 5.5, 5.0), (1.5, 5.5, 5.0), (1.5, 5.5, 6.0), (0.5, 5.5, 8.0), (1.5, 5.5, 8.0), (1.5, 5.5, 9.0), (0.5, 5.5, 9.0), (0.5, 5.5, 8.0), (0.5, 5.5, 7.0), (1.5, 5.5, 7.0), (1.5, 5.5, 8.0), (0.5, 5.5, 10.0), (1.5, 5.5, 10.0), (1.5, 5.5, 11.0), (0.5, 5.5, 11.0), (0.5, 5.5, 10.0), (0.5, 5.5, 9.0), (1.5, 5.5, 9.0), (1.5, 5.5, 10.0), (-0.5, 5.5, 0.0), (0.5, 5.5, 0.0), (0.5, 5.5, 1.0), (-0.5, 5.5, 1.0), (-0.5, 5.5, 2.0), (0.5, 5.5, 2.0), (0.5, 5.5, 3.0), (-0.5, 5.5, 3.0), (-0.5, 5.5, 2.0), (-0.5, 5.5, 1.0), (0.5, 5.5, 1.0), (0.5, 5.5, 2.0), (-0.5, 5.5, 4.0), (0.5, 5.5, 4.0), (0.5, 5.5, 5.0), (-0.5, 5.5, 5.0), (-0.5, 5.5, 4.0), (-0.5, 5.5, 3.0), (0.5, 5.5, 3.0), (0.5, 5.5, 4.0), (-0.5, 5.5, 6.0), (0.5, 5.5, 6.0), (0.5, 5.5, 7.0), (-0.5, 5.5, 7.0), (-0.5, 5.5, 6.0), (-0.5, 5.5, 5.0), (0.5, 5.5, 5.0), (0.5, 5.5, 6.0), (-0.5, 5.5, 8.0), (0.5, 5.5, 8.0), (0.5, 5.5, 9.0), (-0.5, 5.5, 9.0), (-0.5, 5.5, 8.0), (-0.5, 5.5, 7.0), (0.5, 5.5, 7.0), (0.5, 5.5, 8.0), (-0.5, 5.5, 10.0), (0.5, 5.5, 10.0), (0.5, 5.5, 11.0), (-0.5, 5.5, 11.0), (-0.5, 5.5, 10.0), (-0.5, 5.5, 9.0), (0.5, 5.5, 9.0), (0.5, 5.5, 10.0), (-1.5, 5.5, 0.0), (-0.5, 5.5, 0.0), (-0.5, 5.5, 1.0), (-1.5, 5.5, 1.0), (-1.5, 5.5, 2.0), (-0.5, 5.5, 2.0), (-0.5, 5.5, 3.0), (-1.5, 5.5, 3.0), (-1.5, 5.5, 2.0), (-1.5, 5.5, 1.0), (-0.5, 5.5, 1.0), (-0.5, 5.5, 2.0), (-1.5, 5.5, 4.0), (-0.5, 5.5, 4.0), (-0.5, 5.5, 5.0), (-1.5, 5.5, 5.0), (-1.5, 5.5, 4.0), (-1.5, 5.5, 3.0), (-0.5, 5.5, 3.0), (-0.5, 5.5, 4.0), (-1.5, 5.5, 6.0), (-0.5, 5.5, 6.0), (-0.5, 5.5, 7.0), (-1.5, 5.5, 7.0), (-1.5, 5.5, 6.0), (-1.5, 5.5, 5.0), (-0.5, 5.5, 5.0), (-0.5, 5.5, 6.0), (-1.5, 5.5, 8.0), (-0.5, 5.5, 8.0), (-0.5, 5.5, 9.0), (-1.5, 5.5, 9.0), (-1.5, 5.5, 8.0), (-1.5, 5.5, 7.0), (-0.5, 5.5, 7.0), (-0.5, 5.5, 8.0), (-1.5, 5.5, 10.0), (-0.5, 5.5, 10.0), (-0.5, 5.5, 11.0), (-1.5, 5.5, 11.0), (-1.5, 5.5, 10.0), (-1.5, 5.5, 9.0), (-0.5, 5.5, 9.0), (-0.5, 5.5, 10.0), (-2.5, 5.5, 0.0), (-1.5, 5.5, 0.0), (-1.5, 5.5, 1.0), (-2.5, 5.5, 1.0), (-2.5, 5.5, 2.0), (-1.5, 5.5, 2.0), (-1.5, 5.5, 3.0), (-2.5, 5.5, 3.0), (-2.5, 5.5, 2.0), (-2.5, 5.5, 1.0), (-1.5, 5.5, 1.0), (-1.5, 5.5, 2.0), (-2.5, 5.5, 4.0), (-1.5, 5.5, 4.0), (-1.5, 5.5, 5.0), (-2.5, 5.5, 5.0), (-2.5, 5.5, 4.0), (-2.5, 5.5, 3.0), (-1.5, 5.5, 3.0), (-1.5, 5.5, 4.0), (-2.5, 5.5, 6.0), (-1.5, 5.5, 6.0), (-1.5, 5.5, 7.0), (-2.5, 5.5, 7.0), (-2.5, 5.5, 6.0), (-2.5, 5.5, 5.0), (-1.5, 5.5, 5.0), (-1.5, 5.5, 6.0), (-2.5, 5.5, 8.0), (-1.5, 5.5, 8.0), (-1.5, 5.5, 9.0), (-2.5, 5.5, 9.0), (-2.5, 5.5, 8.0), (-2.5, 5.5, 7.0), (-1.5, 5.5, 7.0), (-1.5, 5.5, 8.0), (-2.5, 5.5, 10.0), (-1.5, 5.5, 10.0), (-1.5, 5.5, 11.0), (-2.5, 5.5, 11.0), (-2.5, 5.5, 10.0), (-2.5, 5.5, 9.0), (-1.5, 5.5, 9.0), (-1.5, 5.5, 10.0), (-3.5, 5.5, 0.0), (-2.5, 5.5, 0.0), (-2.5, 5.5, 1.0), (-3.5, 5.5, 1.0), (-3.5, 5.5, 2.0), (-2.5, 5.5, 2.0), (-2.5, 5.5, 3.0), (-3.5, 5.5, 3.0), (-3.5, 5.5, 2.0), (-3.5, 5.5, 1.0), (-2.5, 5.5, 1.0), (-2.5, 5.5, 2.0), (-3.5, 5.5, 4.0), (-2.5, 5.5, 4.0), (-2.5, 5.5, 5.0), (-3.5, 5.5, 5.0), (-3.5, 5.5, 4.0), (-3.5, 5.5, 3.0), (-2.5, 5.5, 3.0), (-2.5, 5.5, 4.0), (-3.5, 5.5, 6.0), (-2.5, 5.5, 6.0), (-2.5, 5.5, 7.0), (-3.5, 5.5, 7.0), (-3.5, 5.5, 6.0), (-3.5, 5.5, 5.0), (-2.5, 5.5, 5.0), (-2.5, 5.5, 6.0), (-3.5, 5.5, 8.0), (-2.5, 5.5, 8.0), (-2.5, 5.5, 9.0), (-3.5, 5.5, 9.0), (-3.5, 5.5, 8.0), (-3.5, 5.5, 7.0), (-2.5, 5.5, 7.0), (-2.5, 5.5, 8.0), (-3.5, 5.5, 10.0), (-2.5, 5.5, 10.0), (-2.5, 5.5, 11.0), (-3.5, 5.5, 11.0), (-3.5, 5.5, 10.0), (-3.5, 5.5, 9.0), (-2.5, 5.5, 9.0), (-2.5, 5.5, 10.0), (-4.5, 5.5, 0.0), (-3.5, 5.5, 0.0), (-3.5, 5.5, 1.0), (-4.5, 5.5, 1.0), (-4.5, 5.5, 2.0), (-3.5, 5.5, 2.0), (-3.5, 5.5, 3.0), (-4.5, 5.5, 3.0), (-4.5, 5.5, 2.0), (-4.5, 5.5, 1.0), (-3.5, 5.5, 1.0), (-3.5, 5.5, 2.0), (-4.5, 5.5, 4.0), (-3.5, 5.5, 4.0), (-3.5, 5.5, 5.0), (-4.5, 5.5, 5.0), (-4.5, 5.5, 4.0), (-4.5, 5.5, 3.0), (-3.5, 5.5, 3.0), (-3.5, 5.5, 4.0), (-4.5, 5.5, 6.0), (-3.5, 5.5, 6.0), (-3.5, 5.5, 7.0), (-4.5, 5.5, 7.0), (-4.5, 5.5, 6.0), (-4.5, 5.5, 5.0), (-3.5, 5.5, 5.0), (-3.5, 5.5, 6.0), (-4.5, 5.5, 8.0), (-3.5, 5.5, 8.0), (-3.5, 5.5, 9.0), (-4.5, 5.5, 9.0), (-4.5, 5.5, 8.0), (-4.5, 5.5, 7.0), (-3.5, 5.5, 7.0), (-3.5, 5.5, 8.0), (-4.5, 5.5, 10.0), (-3.5, 5.5, 10.0), (-3.5, 5.5, 11.0), (-4.5, 5.5, 11.0), (-4.5, 5.5, 10.0), (-4.5, 5.5, 9.0), (-3.5, 5.5, 9.0), (-3.5, 5.5, 10.0), (-5.5, 5.5, 0.0), (-4.5, 5.5, 0.0), (-4.5, 5.5, 1.0), (-5.5, 5.5, 1.0), (-5.5, 5.5, 2.0), (-4.5, 5.5, 2.0), (-4.5, 5.5, 3.0), (-5.5, 5.5, 3.0), (-5.5, 5.5, 2.0), (-5.5, 5.5, 1.0), (-4.5, 5.5, 1.0), (-4.5, 5.5, 2.0), (-5.5, 5.5, 4.0), (-4.5, 5.5, 4.0), (-4.5, 5.5, 5.0), (-5.5, 5.5, 5.0), (-5.5, 5.5, 4.0), (-5.5, 5.5, 3.0), (-4.5, 5.5, 3.0), (-4.5, 5.5, 4.0), (-5.5, 5.5, 6.0), (-4.5, 5.5, 6.0), (-4.5, 5.5, 7.0), (-5.5, 5.5, 7.0), (-5.5, 5.5, 6.0), (-5.5, 5.5, 5.0), (-4.5, 5.5, 5.0), (-4.5, 5.5, 6.0), (-5.5, 5.5, 8.0), (-4.5, 5.5, 8.0), (-4.5, 5.5, 9.0), (-5.5, 5.5, 9.0), (-5.5, 5.5, 8.0), (-5.5, 5.5, 7.0), (-4.5, 5.5, 7.0), (-4.5, 5.5, 8.0), (-5.5, 5.5, 10.0), (-4.5, 5.5, 10.0), (-4.5, 5.5, 11.0), (-5.5, 5.5, 11.0), (-5.5, 5.5, 10.0), (-5.5, 5.5, 9.0), (-4.5, 5.5, 9.0), (-4.5, 5.5, 10.0)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [4, 3, 2, 5], [12, 13, 14, 15], [12, 7, 6, 13], [20, 21, 22, 23], [20, 15, 14, 21], [28, 29, 30, 31], [28, 23, 22, 29], [36, 37, 38, 39], [36, 31, 30, 37], [44, 0, 3, 47], [48, 4, 7, 51], [48, 47, 3, 4], [56, 12, 15, 59], [56, 51, 7, 12], [64, 20, 23, 67], [64, 59, 15, 20], [72, 28, 31, 75], [72, 67, 23, 28], [80, 36, 39, 83], [80, 75, 31, 36], [88, 44, 47, 91], [92, 48, 51, 95], [92, 91, 47, 48], [100, 56, 59, 103], [100, 95, 51, 56], [108, 64, 67, 111], [108, 103, 59, 64], [116, 72, 75, 119], [116, 111, 67, 72], [124, 80, 83, 127], [124, 119, 75, 80], [132, 88, 91, 135], [136, 92, 95, 139], [136, 135, 91, 92], [144, 100, 103, 147], [144, 139, 95, 100], [152, 108, 111, 155], [152, 147, 103, 108], [160, 116, 119, 163], [160, 155, 111, 116], [168, 124, 127, 171], [168, 163, 119, 124], [176, 132, 135, 179], [180, 136, 139, 183], [180, 179, 135, 136], [188, 144, 147, 191], [188, 183, 139, 144], [196, 152, 155, 199], [196, 191, 147, 152], [204, 160, 163, 207], [204, 199, 155, 160], [212, 168, 171, 215], [212, 207, 163, 168], [220, 176, 179, 223], [224, 180, 183, 227], [224, 223, 179, 180], [232, 188, 191, 235], [232, 227, 183, 188], [240, 196, 199, 243], [240, 235, 191, 196], [248, 204, 207, 251], [248, 243, 199, 204], [256, 212, 215, 259], [256, 251, 207, 212], [264, 220, 223, 267], [268, 224, 227, 271], [268, 267, 223, 224], [276, 232, 235, 279], [276, 271, 227, 232], [284, 240, 243, 287], [284, 279, 235, 240], [292, 248, 251, 295], [292, 287, 243, 248], [300, 256, 259, 303], [300, 295, 251, 256], [308, 264, 267, 311], [312, 268, 271, 315], [312, 311, 267, 268], [320, 276, 279, 323], [320, 315, 271, 276], [328, 284, 287, 331], [328, 323, 279, 284], [336, 292, 295, 339], [336, 331, 287, 292], [344, 300, 303, 347], [344, 339, 295, 300], [352, 308, 311, 355], [356, 312, 315, 359], [356, 355, 311, 312], [364, 320, 323, 367], [364, 359, 315, 320], [372, 328, 331, 375], [372, 367, 323, 328], [380, 336, 339, 383], [380, 375, 331, 336], [388, 344, 347, 391], [388, 383, 339, 344], [396, 352, 355, 399], [400, 356, 359, 403], [400, 399, 355, 356], [408, 364, 367, 411], [408, 403, 359, 364], [416, 372, 375, 419], [416, 411, 367, 372], [424, 380, 383, 427], [424, 419, 375, 380], [432, 388, 391, 435], [432, 427, 383, 388], [440, 396, 399, 443], [444, 400, 403, 447], [444, 443, 399, 400], [452, 408, 411, 455], [452, 447, 403, 408], [460, 416, 419, 463], [460, 455, 411, 416], [468, 424, 427, 471], [468, 463, 419, 424], [476, 432, 435, 479], [476, 471, 427, 432]]
Define a 3D model of dronepack with 360 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of dronepack! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
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(-0.769, -0.17, -12.365), (-0.769, -0.433, -12.365), (-0.821, -0.433, -12.365), (-0.769, -0.17, -12.365), (-0.769, -0.17, -12.107), (-0.769, -0.433, -12.107), (-0.769, -0.433, -12.365)] faces = [[0, 1, 2, 3], [1, 5, 6, 2], [5, 9, 10, 6], [9, 13, 14, 10], [13, 17, 18, 14], [17, 21, 22, 18], [24, 25, 26, 0], [28, 24, 0, 3], [28, 33, 34, 35, 25, 24], [26, 39, 1, 0], [39, 43, 5, 1], [43, 47, 9, 5], [47, 51, 13, 9], [51, 55, 17, 13], [55, 59, 21, 17], [59, 63, 64, 65], [66, 67, 68, 69], [67, 66, 3, 2], [67, 75, 76, 77], [75, 67, 2, 6], [75, 83, 84, 85], [75, 87, 88, 76], [83, 75, 6, 10], [83, 95, 96, 97], [83, 99, 100, 84], [95, 83, 10, 14], [95, 107, 108, 109], [95, 111, 112, 96], [107, 95, 14, 18], [107, 119, 120, 121], [107, 121, 124, 108], [119, 107, 18, 22], [33, 28, 3, 66], [134, 135, 22, 21], [135, 139, 119, 22], [142, 143, 144], [143, 146, 147, 144], [149, 150, 151], [150, 153, 154, 151], [156, 157, 158], [157, 160, 161, 158], [163, 164, 165], [164, 167, 168, 165], [77, 76, 143, 142], [76, 88, 146, 143], [85, 84, 150, 149], [84, 100, 153, 150], [97, 96, 157, 156], [96, 112, 160, 157], [109, 108, 164, 163], [108, 124, 167, 164], [65, 134, 21, 59], [139, 207, 120, 119], [210, 211, 212, 213], [213, 212, 216, 217], [213, 217, 220, 210], [144, 147, 224, 225], [151, 154, 228, 229], [158, 161, 232, 233], [165, 168, 236, 237], [225, 224, 240, 241], [229, 228, 244, 245], [233, 232, 248, 249], [237, 236, 252, 253], [220, 255, 211, 210], [220, 255, 216, 217], [217, 216, 255, 220], [217, 216, 268, 269], [217, 269, 272, 220], [216, 212, 211, 255], [241, 279, 280, 225], [241, 240, 279], [245, 286, 287, 229], [245, 244, 286], [249, 293, 294, 233], [249, 248, 293], [253, 300, 301, 237], [253, 252, 300], [306, 144, 225, 280], [147, 306, 280, 224], [314, 151, 229, 287], [154, 314, 287, 228], [322, 158, 233, 294], [161, 322, 294, 232], [330, 165, 237, 301], [168, 330, 301, 236], [224, 280, 279, 240], [228, 287, 286, 244], [232, 294, 293, 248], [236, 301, 300, 252], [272, 355, 255, 220], [272, 355, 268, 269], [269, 268, 355, 272], [269, 268, 368, 369], [269, 369, 372, 272], [268, 216, 255, 355], [378, 142, 144, 306], [146, 378, 306, 147], [386, 149, 151, 314], [153, 386, 314, 154], [394, 156, 158, 322], [160, 394, 322, 161], [402, 163, 165, 330], [167, 402, 330, 168], [410, 77, 142, 378], [88, 410, 378, 146], [418, 85, 149, 386], [100, 418, 386, 153], [426, 97, 156, 394], [112, 426, 394, 160], [434, 109, 163, 402], [124, 434, 402, 167], [442, 26, 25, 35], [442, 447, 39, 26], [442, 35, 452, 453], [442, 453, 456, 447], [447, 459, 43, 39], [447, 456, 464, 459], [459, 467, 47, 43], [459, 464, 472, 467], [467, 475, 51, 47], [467, 472, 480, 475], [475, 483, 55, 51], [475, 480, 488, 483], [483, 63, 59, 55], [483, 488, 496, 63], [207, 139, 135, 134, 65, 64], [207, 64, 506, 507, 508, 509], [34, 33, 66, 69], [34, 69, 516, 517], [68, 67, 77, 410], [68, 523, 524, 525], [87, 75, 85, 418], [87, 68, 410, 88], [87, 535, 523, 68], [87, 539, 540, 541], [99, 83, 97, 426], [99, 87, 418, 100], [99, 551, 539, 87], [99, 555, 556, 557], [111, 95, 109, 434], [111, 99, 426, 112], [111, 567, 555, 99], [111, 571, 572, 573], [121, 111, 434, 124], [121, 579, 571, 111], [582, 583, 584, 585], [586, 587, 583, 582], [590, 591, 592, 593], [594, 595, 591, 590], [598, 599, 600, 601], [602, 603, 599, 598], [606, 607, 608, 609], [610, 611, 607, 606], [523, 582, 585, 524], [535, 586, 582, 523], [539, 590, 593, 540], [551, 594, 590, 539], [555, 598, 601, 556], [567, 602, 598, 555], [571, 606, 609, 572], [579, 610, 606, 571], [583, 647, 648, 584], [587, 651, 647, 583], [591, 655, 656, 592], [595, 659, 655, 591], [599, 663, 664, 600], [603, 667, 663, 599], [607, 671, 672, 608], [611, 675, 671, 607], [651, 679, 680, 647], [659, 683, 684, 655], [667, 687, 688, 663], [675, 691, 692, 671], [372, 695, 355, 272], [372, 695, 368, 369], [369, 368, 695, 372], [369, 368, 708, 709], [369, 709, 712, 372], [368, 268, 355, 695], [718, 680, 679], [718, 648, 647, 680], [725, 684, 683], [725, 656, 655, 684], [732, 688, 687], [732, 664, 663, 688], [739, 692, 691], [739, 672, 671, 692], [712, 747, 695, 372], [712, 747, 708, 709], [709, 708, 747, 712], [709, 708, 760, 761], [709, 761, 764, 712], [708, 368, 695, 747], [584, 648, 651, 587], [592, 656, 659, 595], [600, 664, 667, 603], [608, 672, 675, 611], [648, 718, 679, 651], [656, 725, 683, 659], [664, 732, 687, 667], [672, 739, 691, 675], [506, 496, 804, 507], [509, 807, 120, 207], [585, 584, 812], [812, 584, 587, 586], [593, 592, 819], [819, 592, 595, 594], [601, 600, 826], [826, 600, 603, 602], [609, 608, 833], [833, 608, 611, 610], [524, 585, 812, 841], [841, 812, 586, 535], [540, 593, 819, 849], [849, 819, 594, 551], [556, 601, 826, 857], [857, 826, 602, 567], [572, 609, 833, 865], [865, 833, 610, 579], [507, 804, 872, 508], [508, 872, 807, 509], [517, 516, 880, 881], [453, 883, 884, 456], [456, 884, 888, 464], [464, 888, 892, 472], [472, 892, 896, 480], [480, 896, 900, 488], [488, 900, 804, 496], [496, 506, 64, 63], [516, 69, 68, 525], [525, 524, 841, 541], [525, 919, 880, 516], [541, 841, 535, 87], [541, 540, 849, 557], [541, 931, 919, 525], [557, 849, 551, 99], [557, 556, 857, 573], [557, 943, 931, 541], [573, 857, 567, 111], [573, 572, 865, 953], [573, 955, 943, 557], [953, 121, 120, 807], [953, 865, 579, 121], [953, 967, 955, 573], [807, 872, 967, 953], [764, 975, 747, 712], [764, 975, 760, 761], [761, 760, 975, 764], [761, 760, 988, 989], [761, 989, 992, 764], [760, 708, 747, 975], [998, 883, 453, 452], [881, 998, 452, 35, 34, 517], [881, 880, 883, 998], [883, 880, 919, 884], [884, 919, 931, 888], [888, 931, 943, 892], [892, 943, 955, 896], [896, 955, 967, 900], [900, 967, 872, 804], [992, 1037, 975, 764], [992, 1037, 988, 989], [989, 988, 1037, 992], [989, 988, 1050, 1051], [989, 1051, 1054, 992], [988, 760, 975, 1037], [1054, 1061, 1037, 992], [1054, 1061, 1050, 1051], [1051, 1050, 1061, 1054], [1051, 1050, 1074, 1075], [1051, 1075, 1078, 1054], [1050, 988, 1037, 1061], [1078, 1085, 1061, 1054], [1078, 1085, 1074, 1075], [1075, 1074, 1085, 1078], [1075, 1074, 1098, 1099], [1075, 1099, 1102, 1078], [1074, 1050, 1061, 1085], [1102, 1109, 1085, 1078], [1102, 1109, 1098, 1099], [1099, 1098, 1109, 1102], [1099, 1098, 1122, 1123], [1099, 1123, 1126, 1102], [1098, 1074, 1085, 1109], [1126, 1133, 1109, 1102], [1126, 1133, 1122, 1123], [1123, 1122, 1133, 1126], [1123, 1122, 1146, 1147], [1123, 1147, 1150, 1126], [1122, 1098, 1109, 1133], [1150, 1157, 1133, 1126], [1147, 1146, 1157, 1150], [1146, 1122, 1133, 1157], [1168, 1169, 1170, 1171], [1171, 1170, 1174, 1175], [1171, 1175, 1178, 1168], [1178, 1181, 1169, 1168], [1178, 1181, 1174, 1175], [1175, 1174, 1181, 1178], [1175, 1174, 1194, 1195], [1175, 1195, 1198, 1178], [1174, 1170, 1169, 1181], [1198, 1205, 1181, 1178], [1198, 1205, 1194, 1195], [1195, 1194, 1205, 1198], [1195, 1194, 1218, 1219], [1195, 1219, 1222, 1198], [1194, 1174, 1181, 1205], [1222, 1229, 1205, 1198], [1222, 1229, 1218, 1219], [1219, 1218, 1229, 1222], [1219, 1218, 1242, 1243], [1219, 1243, 1246, 1222], [1218, 1194, 1205, 1229], [1246, 1253, 1229, 1222], [1246, 1253, 1242, 1243], [1243, 1242, 1253, 1246], [1243, 1242, 1266, 1267], [1243, 1267, 1270, 1246], [1242, 1218, 1229, 1253], [1270, 1277, 1253, 1246], [1270, 1277, 1266, 1267], [1267, 1266, 1277, 1270], [1267, 1266, 1290, 1291], [1267, 1291, 1294, 1270], [1266, 1242, 1253, 1277], [1294, 1301, 1277, 1270], [1294, 1301, 1290, 1291], [1291, 1290, 1301, 1294], [1291, 1290, 1314, 1315], [1291, 1315, 1318, 1294], [1290, 1266, 1277, 1301], [1318, 1325, 1301, 1294], [1318, 1325, 1314, 1315], [1315, 1314, 1325, 1318], [1315, 1314, 1338, 1339], [1315, 1339, 1342, 1318], [1314, 1290, 1301, 1325], [1342, 1349, 1325, 1318], [1342, 1349, 1338, 1339], [1339, 1338, 1349, 1342], [1339, 1338, 1362, 1363], [1339, 1363, 1366, 1342], [1338, 1314, 1325, 1349], [1366, 1373, 1349, 1342], [1366, 1373, 1362, 1363], [1363, 1362, 1373, 1366], [1363, 1362, 1386, 1387], [1363, 1387, 1390, 1366], [1362, 1338, 1349, 1373], [1390, 1397, 1373, 1366], [1390, 1397, 1386, 1387], [1387, 1386, 1397, 1390], [1387, 1386, 1410, 1411], [1387, 1411, 1414, 1390], [1386, 1362, 1373, 1397], [1414, 1421, 1397, 1390], [1411, 1410, 1421, 1414], [1410, 1386, 1397, 1421]]
Define a 3D model of dumpster_3yard with 508 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of dumpster_3yard! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.934, -1.465, 2.506), (0.934, -1.023, 2.064), (0.934, -1.009, 2.078), (0.934, -1.451, 2.52), (0.006, -1.465, 2.506), (0.09, -1.417, 2.458), (0.851, -1.417, 2.458), (0.934, -1.465, 2.506), (-0.007, -1.465, 2.506), (-0.007, -1.451, 2.52), (-0.935, -1.451, 2.52), (-0.935, -1.465, 2.506), (-0.007, -1.465, 2.506), (-0.007, -1.023, 2.064), (-0.007, -1.009, 2.078), (-0.007, -1.451, 2.52), (0.006, -1.451, 2.52), (0.006, -1.465, 2.506), (0.934, -1.465, 2.506), (0.934, -1.451, 2.52), (0.006, -1.451, 2.52), (0.006, -1.009, 2.078), (0.006, -1.023, 2.064), (0.006, -1.465, 2.506), (-0.007, -1.451, 2.52), (-0.109, -1.404, 2.472), (-0.832, -1.404, 2.472), (-0.935, -1.451, 2.52), (-0.935, -1.451, 2.52), (-0.935, -1.009, 2.078), (-0.935, -1.023, 2.064), (-0.935, -1.465, 2.506), (0.851, -1.417, 2.458), (0.09, -1.417, 2.458), (0.105, -1.417, 2.387), (0.836, -1.417, 2.387), (0.09, -1.417, 2.458), (0.006, -1.465, 2.506), (0.006, -1.023, 2.064), (0.09, -1.023, 2.064), (-0.09, -1.417, 2.458), (-0.852, -1.417, 2.458), (-0.836, -1.417, 2.387), (-0.105, -1.417, 2.387), (-0.105, -1.417, 2.387), (-0.836, -1.417, 2.387), (-0.836, -1.073, 2.014), (-0.105, -1.073, 2.014), (-0.852, -1.417, 2.458), (-0.935, -1.465, 2.506), (-0.935, -1.023, 2.064), (-0.852, -1.023, 2.064), (-0.852, -1.417, 2.458), (-0.09, -1.417, 2.458), (-0.007, -1.465, 2.506), (-0.935, -1.465, 2.506), (0.101, -1.404, 2.472), (0.006, -1.451, 2.52), (0.934, -1.451, 2.52), (0.84, -1.404, 2.472), (0.101, -1.404, 2.472), (0.84, -1.404, 2.472), (0.825, -1.403, 2.401), (0.116, -1.403, 2.401), (-0.124, -1.403, 2.401), (-0.124, -1.06, 2.027), (-0.818, -1.06, 2.027), (-0.818, -1.403, 2.401), (-0.818, -1.403, 2.401), (-0.832, -1.404, 2.472), (-0.109, -1.404, 2.472), (-0.124, -1.403, 2.401), (0.105, -1.073, 2.014), (0.836, -1.073, 2.014), (0.836, -1.417, 2.387), (0.105, -1.417, 2.387), (0.105, -1.073, 2.014), (0.105, -0.7, 1.67), (0.836, -0.7, 1.67), (0.836, -1.073, 2.014), (0.825, -1.06, 2.027), (0.825, -1.403, 2.401), (0.84, 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0.524, 0.19), (-0.906, 0.524, 0.19), (-0.906, 0.524, 1.193), (0.91, 0.524, 1.193), (-0.906, 0.524, 0.19), (-0.906, -0.528, 0.19), (-0.906, -0.528, 1.534), (-0.906, 0.524, 1.193), (-0.906, 0.524, 0.19), (0.91, 0.524, 0.19), (0.91, -0.528, 0.19), (-0.906, -0.528, 0.19), (-0.906, 0.524, 1.193), (-0.935, 0.544, 1.187), (0.938, 0.544, 1.187), (0.91, 0.524, 1.193), (0.938, 0.544, 1.187), (0.938, -0.549, 1.541), (0.91, -0.528, 1.534), (0.91, 0.524, 1.193), (0.938, 0.544, 1.187), (-0.935, 0.544, 1.187), (-0.935, 0.544, 1.248), (0.938, 0.544, 1.248), (0.938, 0.544, 1.248), (0.938, -0.549, 1.618), (0.938, -0.549, 1.541), (0.938, 0.544, 1.187), (-0.935, 0.544, 1.187), (-0.906, 0.524, 1.193), (-0.906, -0.528, 1.534), (-0.938, -0.549, 1.541), (-0.935, 0.544, 1.248), (-0.935, 0.544, 1.187), (-0.938, -0.549, 1.541), (-0.938, -0.549, 1.618)] faces = [[0, 1, 2, 3], [4, 5, 6, 0], [8, 9, 10, 11], [8, 13, 14, 9], [16, 4, 0, 3], [16, 21, 22, 4], [9, 25, 26, 10], [10, 29, 30, 11], [6, 5, 34, 35], [5, 4, 22, 39], [40, 41, 42, 43], [43, 42, 46, 47], [41, 11, 30, 51], [41, 40, 8, 11], [56, 16, 3, 59], [56, 59, 62, 63], [64, 65, 66, 67], [67, 26, 25, 64], [72, 73, 35, 34], [72, 77, 78, 73], [80, 62, 59, 83], [84, 63, 62, 80], [84, 89, 56, 63], [84, 93, 94, 89], [65, 64, 25, 99], [65, 101, 102, 66], [66, 105, 26, 67], [108, 6, 35, 73], [108, 1, 0, 6], [108, 117, 118, 1], [39, 72, 34, 5], [39, 22, 126, 127], [39, 127, 130], [131, 40, 43, 47], [131, 13, 8, 40], [131, 140, 141, 13], [131, 144, 140], [51, 46, 42, 41], [51, 151, 152], [30, 154, 151, 51], [83, 59, 3, 2], [89, 21, 16, 56], [89, 94, 167], [14, 99, 25, 9], [99, 173, 174], [105, 29, 10, 26], [179, 47, 46, 182], [179, 182, 152, 144], [187, 80, 83, 190], [93, 84, 80, 187], [93, 187, 190, 94], [101, 65, 99, 174], [203, 204, 205, 206], [118, 208, 2, 1], [211, 203, 206, 214], [211, 216, 217, 203], [117, 220, 208, 118], [223, 108, 73, 78], [223, 117, 108], [223, 231, 232, 117], [130, 77, 72, 39], [130, 223, 78, 77], [127, 126, 244, 167], [246, 247, 248, 249], [246, 251, 252, 253], [141, 255, 14, 13], [247, 259, 260, 261], [140, 173, 255, 141], [144, 131, 47, 179], [144, 271, 272, 140], [152, 182, 46, 51], [152, 279, 280, 281, 282, 283, 271, 144], [151, 154, 288, 289], [290, 291, 292, 293], [290, 295, 296, 291], [291, 296, 300, 301], [220, 83, 2, 208], [220, 190, 83], [190, 310, 311, 312, 313, 314, 315, 94], [167, 244, 21, 89], [244, 126, 22, 21], [173, 99, 14, 255], [174, 330, 102, 101], [330, 105, 66, 102], [330, 174, 339, 340, 341, 342, 343, 344], [330, 289, 105], [289, 288, 29, 105], [288, 154, 30, 29], [206, 205, 358, 359], [214, 206, 359, 363], [253, 259, 247, 246], [253, 252, 370, 371], [259, 373, 374, 260], [295, 377, 378, 296], [296, 378, 382, 300], [384, 385, 386, 387], [388, 389, 390, 391], [392, 232, 231, 395], [232, 397, 220, 117], [231, 223, 130, 403, 404, 405, 406, 407], [408, 409, 410, 411], [407, 406, 409, 408], [406, 405, 313, 312], [420, 405, 404, 423], [424, 425, 403, 427], [427, 127, 167, 431], [427, 403, 130, 127], [436, 272, 271, 439], [272, 441, 173, 140], [444, 445, 446, 447], [282, 444, 447, 283], [452, 453, 281, 280], [456, 457, 279, 459], [459, 151, 289, 463], [459, 279, 152, 151], [386, 385, 470, 471], [472, 470, 385, 384], [387, 386, 478, 479], [480, 388, 391, 483], [389, 485, 486, 390], [390, 489, 483, 391], [492, 384, 387, 495], [496, 392, 395, 499], [496, 501, 232, 392], [397, 310, 190, 220], [397, 509, 510, 310], [499, 395, 231, 515], [310, 231, 407, 311], [411, 410, 522, 523], [411, 523, 407, 408], [410, 409, 406, 522], [532, 420, 423, 535], [532, 537, 405, 420], [313, 541, 542, 314], [535, 423, 404, 547], [548, 549, 403, 425], [315, 314, 404, 403], [556, 424, 427, 559], [556, 548, 425, 424], [431, 167, 94, 315], [431, 315, 570, 571], [572, 436, 439, 575], [572, 577, 272, 436], [441, 581, 582, 339], [575, 439, 271, 587], [339, 174, 173, 441], [339, 271, 283, 340], [446, 597, 283, 447], [445, 444, 282, 603], [604, 605, 281, 453], [342, 341, 282, 281], [612, 452, 280, 615], [612, 604, 453, 452], [343, 342, 622, 623], [624, 625, 279, 457], [344, 343, 280, 279], [632, 456, 459, 635], [632, 624, 457, 456], [463, 289, 330, 344], [463, 344, 646, 647], [648, 492, 495, 651], [648, 651, 389, 388], [656, 472, 384, 492], [495, 387, 479, 663], [371, 373, 259, 253], [668, 648, 388, 480], [668, 656, 492, 648], [651, 495, 663, 679], [651, 679, 485, 389], [478, 386, 471, 687], [688, 471, 470, 472], [692, 688, 472, 656], [663, 479, 698, 699], [479, 478, 702, 698], [704, 480, 483, 489], [708, 668, 480, 704], [708, 692, 656, 668], [679, 663, 699, 719], [679, 719, 722, 485], [485, 722, 726, 486], [486, 729, 489, 390], [732, 733, 688, 692], [699, 698, 738, 739], [740, 708, 704, 743], [740, 732, 692, 708], [719, 699, 739, 751], [719, 751, 754, 722], [501, 496, 499, 515], [501, 761, 397, 232], [509, 765, 766, 510], [515, 231, 310, 771], [523, 522, 774, 775], [523, 775, 311, 407], [780, 781, 312, 311], [522, 406, 312, 774], [537, 789, 313, 405], [541, 793, 794, 542], [547, 404, 314, 799], [547, 537, 532, 535], [549, 805, 315, 403], [559, 427, 431, 811], [559, 549, 548, 556], [571, 570, 818, 819], [577, 572, 575, 587], [577, 825, 441, 272], [581, 829, 830, 582], [587, 271, 339, 835], [597, 446, 445, 603], [597, 841, 340, 283], [603, 282, 341, 847], [848, 341, 340, 851], [605, 853, 342, 281], [615, 280, 343, 859], [615, 605, 604, 612], [623, 622, 866, 867], [625, 869, 344, 279], [635, 459, 463, 875], [635, 625, 624, 632], [647, 646, 882, 883], [739, 738, 733, 732], [751, 740, 743, 754], [751, 739, 732, 740], [896, 897, 898, 899], [899, 898, 902, 903], [904, 905, 906, 907], [907, 906, 910, 911], [702, 478, 687, 915], [733, 687, 471, 688], [698, 702, 915, 738], [743, 704, 489, 729], [722, 754, 930, 726], [726, 930, 729, 486], [761, 501, 515, 771], [761, 765, 509, 397], [765, 761, 771, 766], [771, 310, 510, 766], [775, 953, 780, 311], [775, 774, 958, 953], [953, 958, 781, 780], [774, 312, 781, 958], [789, 793, 541, 313], [793, 789, 799, 794], [799, 314, 542, 794], [799, 789, 537, 547], [805, 818, 570, 315], [811, 431, 571, 819], [811, 805, 549, 559], [819, 818, 805, 811], [825, 577, 587, 835], [825, 829, 581, 441], [829, 825, 835, 830], [835, 339, 582, 830], [841, 597, 603, 847], [841, 1021, 851, 340], [847, 341, 848, 1027], [847, 1027, 1021, 841], [1027, 848, 851, 1021], [853, 866, 622, 342], [859, 343, 623, 867], [859, 853, 605, 615], [867, 866, 853, 859], [869, 882, 646, 344], [875, 463, 647, 883], [875, 869, 625, 635], [883, 882, 869, 875], [738, 915, 687, 733], [754, 743, 729, 930], [358, 1077, 363, 359], [374, 373, 371, 370], [382, 378, 377, 1087], [1088, 896, 899, 1091], [897, 896, 1088, 1095], [897, 1095, 1098, 898], [1091, 899, 903, 1103], [1104, 904, 907, 1107], [905, 904, 1104, 1111], [905, 1111, 1114, 906], [1107, 907, 911, 1119], [217, 216, 1122], [204, 203, 217], [204, 1127, 1128, 205], [216, 211, 1127], [1127, 211, 214, 1128], [1127, 1138, 293, 216], [251, 246, 249], [261, 248, 247], [261, 260, 252, 251], [293, 1138, 290], [1138, 1155, 295, 290], [292, 1159, 293], [301, 292, 291], [301, 300, 1155, 1138], [205, 1128, 1077, 358], [1128, 214, 363, 1077], [252, 260, 374, 370], [1155, 1087, 377, 295], [300, 382, 1087, 1155], [1122, 216, 293, 1159], [1159, 1193, 1194, 1122], [1196, 1197, 1198, 1199], [1196, 1201, 1202, 1203], [1204, 1205, 1206, 1207], [1208, 1209, 1210, 1211], [1212, 1213, 1214, 1215], [1212, 1217, 1218, 1219], [1220, 1221, 1222, 1223], [1224, 1225, 1226, 1227], [1228, 204, 1230, 1231], [1228, 1127, 204], [1228, 1236, 1138, 1127], [1239, 1236, 1228, 1242], [1236, 301, 1138], [1236, 1247, 1248, 301], [1250, 1203, 1252, 1253], [1250, 1197, 1196, 1203], [1205, 1204, 1208, 1211], [1262, 1219, 1264, 1265], [1262, 1213, 1212, 1219], [1221, 1220, 1224, 1227], [1253, 1198, 1197, 1250], [1278, 1088, 1091, 1103], [1095, 1088, 1278, 1285], [1095, 1285, 1288, 1098], [1098, 1288, 902, 898], [1206, 1205, 1211, 1210], [1265, 1214, 1213, 1262], [1302, 1104, 1107, 1119], [1111, 1104, 1302, 1309], [1111, 1309, 1312, 1114], [1114, 1312, 910, 906], [1222, 1221, 1227, 1226], [1252, 1199, 1198, 1253], [1252, 1327, 1328, 1199], [1202, 1331, 1332, 1327], [1202, 1327, 1252, 1203], [1207, 1206, 1210, 1209], [1331, 1202, 1201, 1345], [1264, 1215, 1214, 1265], [1264, 1351, 1352, 1215], [1218, 1355, 1356, 1351], [1218, 1351, 1264, 1219], [1223, 1222, 1226, 1225], [1355, 1218, 1217, 1369], [1201, 1196, 1199, 1328], [1345, 1208, 1204, 1331], [1345, 1379, 1209, 1208], [1217, 1212, 1215, 1352], [1369, 1224, 1220, 1355], [1369, 1391, 1225, 1224], [1394, 1278, 1103, 903], [1285, 1399, 902, 1288], [1402, 1302, 1119, 911], [1309, 1407, 910, 1312], [1410, 1411, 1412, 1413], [1410, 1413, 1416, 1417], [1418, 1419, 1420, 1421], [1418, 1417, 1419], [1412, 1411, 1427, 1428], [1429, 1430, 1427], [1429, 1433, 1434, 1430], [1436, 1437, 1438], [1436, 1440, 1441, 1437], [1443, 1444, 1445, 1446], [1447, 1445, 1449], [1447, 1449, 1452, 1453], [1454, 1438, 1456, 1457], [1454, 1457, 1443, 1446], [1399, 1394, 903, 902], [1399, 1285, 1278, 1394], [1407, 1402, 911, 910], [1407, 1309, 1302, 1402], [1420, 1479, 1421], [1434, 1433, 1483], [1441, 1440, 1486], [1452, 1488, 1453], [1332, 1331, 1204, 1207], [1356, 1355, 1220, 1223], [1379, 1332, 1207, 1209], [1379, 1328, 1327, 1332], [1391, 1356, 1223, 1225], [1391, 1352, 1351, 1356], [1514, 1515, 1516, 1517], [1514, 1519, 1515], [1521, 1522, 1523], [1521, 1525, 1526, 1522], [1528, 1529, 1530], [1528, 1532, 1533, 1529], [1535, 1536, 1537], [1535, 1537, 1540, 1541], [1516, 1543, 1517], [1526, 1525, 1547], [1533, 1532, 1550], [1540, 1552, 1541], [1554, 1555, 1556, 1557], [1557, 1556, 1560, 1561], [1562, 1563, 1564, 1565], [1565, 1564, 1568, 1569], [1570, 1554, 1557, 1573], [1555, 1554, 1570, 1577], [1555, 1577, 1580, 1556], [1573, 1557, 1561, 1585], [1586, 1562, 1565, 1589], [1563, 1562, 1586, 1593], [1563, 1593, 1596, 1564], [1589, 1565, 1569, 1601], [1602, 1603, 1604, 1605], [1602, 1607, 1608, 1609], [1610, 1611, 1612, 1613], [1614, 1615, 1616, 1617], [1618, 1619, 1620, 1621], [1618, 1623, 1624, 1625], [1626, 1627, 1628, 1629], [1630, 1631, 1632, 1633], [1634, 1609, 1636, 1637], [1634, 1603, 1602, 1609], [1611, 1610, 1614, 1617], [1646, 1625, 1648, 1649], [1646, 1619, 1618, 1625], [1627, 1626, 1630, 1633], [1637, 1604, 1603, 1634], [1662, 1570, 1573, 1585], [1577, 1570, 1662, 1669], [1577, 1669, 1672, 1580], [1580, 1672, 1560, 1556], [1612, 1611, 1617, 1616], [1649, 1620, 1619, 1646], [1686, 1586, 1589, 1601], [1593, 1586, 1686, 1693], [1593, 1693, 1696, 1596], [1596, 1696, 1568, 1564], [1628, 1627, 1633, 1632], [1636, 1605, 1604, 1637], [1636, 1711, 1712, 1605], [1613, 1612, 1616, 1615], [1648, 1621, 1620, 1649], [1648, 1723, 1724, 1621], [1629, 1628, 1632, 1631], [1608, 1731, 1732, 1711], [1608, 1711, 1636, 1609], [1731, 1608, 1607, 1741], [1624, 1743, 1744, 1723], [1624, 1723, 1648, 1625], [1743, 1624, 1623, 1753], [1607, 1602, 1605, 1712], [1741, 1614, 1610, 1731], [1741, 1763, 1615, 1614], [1623, 1618, 1621, 1724], [1753, 1630, 1626, 1743], [1753, 1775, 1631, 1630], [1778, 1779, 1780, 1781], [1778, 1783, 1779], [1785, 1786, 1787], [1785, 1789, 1790, 1786], [1792, 1793, 1794], [1792, 1796, 1797, 1793], [1799, 1800, 1801], [1799, 1801, 1804, 1805], [1806, 1662, 1585, 1561], [1669, 1811, 1560, 1672], [1814, 1686, 1601, 1569], [1693, 1819, 1568, 1696], [1822, 1823, 1411, 1410], [1822, 1827, 1828, 1823], [1822, 1831, 1832, 1827], [1823, 1835, 1427, 1411], [1827, 1832, 1416, 1413], [1828, 1827, 1413, 1412], [1828, 1847, 1835, 1823], [1780, 1831, 1781], [1831, 1822, 1410, 1417], [1847, 1828, 1412, 1428], [1790, 1789, 1835], [1797, 1796, 1866], [1866, 1438, 1454, 1870], [1871, 1444, 1443, 1874], [1804, 1876, 1805], [1878, 1457, 1456, 1881], [1874, 1443, 1457, 1878], [1874, 1887, 1876, 1871], [1870, 1454, 1446, 1887], [1870, 1878, 1881, 1866], [1870, 1887, 1874, 1878], [1887, 1446, 1445, 1876], [1811, 1806, 1561, 1560], [1811, 1669, 1662, 1806], [1819, 1814, 1569, 1568], [1819, 1693, 1686, 1814], [1732, 1731, 1610, 1613], [1744, 1743, 1626, 1629], [1763, 1732, 1613, 1615], [1763, 1712, 1711, 1732], [1775, 1744, 1629, 1631], [1775, 1724, 1723, 1744], [1946, 1242, 1228, 1231], [1946, 1231, 1247, 1953], [1953, 1239, 1242, 1946], [1953, 1247, 1236, 1239], [1247, 1231, 1230, 1248], [1966, 1967, 1122, 1194], [1966, 1971, 1972, 1967], [1971, 1193, 1159, 1972], [1971, 1966, 1194, 1193], [1972, 1983, 1984, 1967], [1984, 217, 1122, 1967], [1984, 1983, 1248, 1230], [1230, 204, 217, 1984], [1983, 1972, 1159, 292], [1248, 1983, 292, 301]]
Define a 3D model of polycount_challenges_characters with 438 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of polycount_challenges_characters! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.486, -3.047, -2.561), (-0.182, -3.047, -2.561), (-0.182, -3.188, -2.294), (-0.486, -3.188, -2.294), (0.188, -2.916, -2.51), (0.502, -2.916, -2.51), (0.502, -3.073, -2.214), (0.188, -3.073, -2.214), (-0.487, -2.901, -2.864), (-0.18, -2.901, -2.864), (-0.18, -3.044, -2.595), (-0.487, -3.044, -2.595), (0.502, -2.73, -2.033), (0.502, -3.073, -2.214), (0.502, -2.916, -2.51), (0.502, -2.574, -2.329), (0.188, -2.73, -2.033), (0.188, -3.073, -2.214), (0.502, -3.073, -2.214), (0.502, -2.73, -2.033), (-0.166, -2.73, -2.033), (-0.182, -3.188, -2.294), (-0.182, -3.047, -2.561), (-0.166, -2.574, -2.329), (-0.502, -2.73, -2.033), (-0.486, -3.188, -2.294), (-0.182, -3.188, -2.294), (-0.166, -2.73, -2.033), (-0.489, -2.717, -3.148), (-0.179, -2.717, -3.148), (-0.179, -2.862, -2.875), (-0.489, -2.862, -2.875), (0.502, -2.574, -2.329), (0.502, -2.916, -2.51), (0.188, -2.916, -2.51), (0.188, -2.574, -2.329), (0.188, -2.574, -2.329), (0.188, -2.916, -2.51), (0.188, -3.073, -2.214), (0.188, 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221], [221, 205, 190, 122, 114, 106, 113, 139], [230, 231, 232, 233], [234, 235, 231, 230], [238, 231, 235, 241], [238, 243, 244, 245], [145, 145, 248, 248], [145, 129, 252, 248], [145, 255, 156, 142], [248, 248, 260, 260], [248, 252, 264, 260], [260, 260, 268, 268], [260, 264, 272, 268], [268, 268, 174, 174], [268, 272, 138, 174], [241, 235, 284, 285], [241, 287, 243, 238], [287, 291, 244, 243], [294, 295, 296, 297], [298, 299, 300, 301], [302, 303, 304, 305], [303, 302, 299, 298], [129, 103, 213, 252], [252, 213, 217, 264], [264, 217, 221, 272], [272, 221, 139, 138], [326, 327, 328, 329], [326, 329, 332, 333], [334, 335, 328, 327], [338, 326, 333, 341], [338, 343, 327, 326], [346, 334, 327, 343], [346, 351, 352, 353, 335, 334], [341, 333, 332, 359], [351, 346, 343, 363], [364, 338, 341, 367], [364, 363, 343, 338], [367, 341, 359, 375], [376, 294, 297, 379], [380, 381, 296, 295], [384, 385, 295, 294], [384, 389, 390, 391], [385, 393, 394, 395], [396, 397, 398, 399], [400, 396, 399, 403], [389, 384, 294, 376], [389, 409, 410, 390], [395, 380, 295, 385], [395, 394, 418, 419], [297, 296, 422, 423], [397, 425, 426, 398], [428, 403, 399, 398, 426, 433, 434, 435], [436, 400, 403, 428], [440, 441, 442, 443, 444, 445, 446, 447, 448, 449, 450, 451], [451, 450, 454], [455, 440, 451, 458], [459, 284, 235, 234], [245, 232, 231, 238], [245, 244, 291, 470], [379, 297, 423, 474], [381, 476, 422, 296], [479, 376, 379, 482], [479, 484, 419, 409], [484, 488, 381, 380], [491, 492, 493, 494], [495, 496, 493, 492], [499, 495, 492, 491], [425, 504, 433, 426], [507, 436, 428, 435], [507, 512, 504, 425, 397, 396, 400, 436], [519, 520, 291, 287], [285, 284, 525, 526], [285, 519, 287, 241], [531, 532, 533, 534], [409, 389, 376, 479], [409, 419, 418, 410], [419, 484, 380, 395], [504, 512, 434, 433], [512, 507, 435, 434], [555, 556, 557, 558], [556, 560, 561, 557], [563, 555, 558, 566], [560, 568, 569, 561], [571, 572, 573, 574], [575, 563, 566, 578], [579, 580, 581, 582], [583, 579, 582, 586], [587, 583, 586, 590], [580, 592, 593, 581], [595, 575, 578, 598], [448, 600, 601, 449], [449, 601, 605, 606], [482, 379, 474, 610], [482, 488, 484, 479], [488, 616, 476, 381], [619, 587, 590, 622], [534, 595, 598, 531], [470, 291, 520, 526], [470, 632, 232, 245], [635, 636, 637, 638, 639, 640, 641, 642], [643, 644, 636, 635], [600, 648, 605, 601], [644, 652, 637, 636], [655, 619, 622, 658], [574, 655, 658, 571], [663, 234, 230, 233], [632, 663, 233, 232], [671, 643, 635, 642], [671, 676, 677, 678, 679, 652, 644, 643], [652, 679, 638, 637], [687, 458, 451, 454], [687, 454, 442, 694], [496, 696, 494, 493], [696, 499, 491, 494], [696, 496, 495, 499], [255, 708, 157, 156], [708, 255, 145, 248], [708, 716, 169, 157], [716, 708, 248, 260], [716, 724, 181, 169], [724, 268, 174, 181], [724, 716, 260, 268], [676, 671, 642, 641], [391, 393, 385, 384], [679, 678, 639, 638], [747, 748, 749, 750], [446, 747, 750, 447], [677, 676, 641, 640], [678, 677, 640, 639], [390, 394, 393, 391], [767, 768, 769, 770], [771, 772, 773, 774], [775, 776, 777, 778], [775, 780, 781, 771], [526, 520, 519, 285], [526, 525, 632, 470], [748, 445, 444, 749], [445, 748, 747, 446], [776, 775, 771, 774], [803, 804, 805, 806], [806, 805, 809, 810], [806, 810, 813, 803], [410, 418, 394, 390], [819, 767, 770, 822], [823, 459, 234, 663], [823, 525, 284, 459], [525, 823, 663, 632], [648, 443, 606, 605], [839, 840, 841, 842], [842, 841, 845, 846], [842, 846, 849, 839], [443, 648, 600, 448, 447, 750, 749, 444], [781, 860, 772, 771], [780, 775, 778, 866], [780, 819, 822, 781], [871, 872, 873, 874], [874, 873, 877, 878], [874, 878, 881, 871], [768, 884, 885, 769], [442, 454, 450, 449, 606, 443], [442, 894, 895, 896, 897, 898], [610, 616, 488, 482], [610, 904, 905, 616], [352, 351, 363, 910], [352, 910, 913, 914], [915, 455, 458, 687, 694], [915, 441, 440, 455], [915, 694, 926, 927, 928], [915, 928, 931, 441], [933, 364, 367, 375], [933, 910, 363, 364], [933, 375, 943, 944], [933, 944, 913, 910], [884, 950, 951, 885], [881, 954, 872, 871], [878, 877, 954, 881], [860, 781, 822, 964], [866, 966, 819, 780], [866, 778, 772, 860], [894, 974, 975, 976, 977, 978, 979, 980], [877, 873, 872, 954], [849, 986, 840, 839], [846, 845, 986, 849], [845, 841, 840, 986], [980, 998, 895, 894], [1001, 1002, 1003, 1004], [1004, 1003, 1007, 1008], [1004, 1008, 1011, 1001], [964, 822, 770, 951], [966, 866, 860, 964], [966, 950, 767, 819], [1025, 1026, 1027, 1028], [813, 1030, 804, 803], [810, 809, 1030, 813], [809, 805, 804, 1030], [777, 776, 774, 773], [1045, 975, 974, 1048], [1048, 1050, 1051, 1045], [1053, 1054, 1002, 1001], [1053, 1058, 1059, 1060], [778, 777, 773, 772], [951, 770, 769, 885], [950, 884, 768, 767], [950, 966, 964, 951], [1026, 1078, 1079, 1027], [1081, 1082, 1083, 1084], [1084, 1083, 1087, 1088], [1051, 976, 975, 1045], [1050, 977, 976, 1051], [1097, 1098, 1082, 1081], [1078, 1102, 1103, 1079], [1088, 1087, 1107, 1108], [1109, 1110, 1111, 1112], [1112, 1111, 1115, 1116], [1112, 1118, 1119, 1109], [1116, 1115, 1123, 1124], [1116, 1126, 1118, 1112], [1124, 1123, 1131, 1132], [1124, 1132, 1126, 1116], [1137, 1138, 1139, 1140], [1140, 1139, 1143, 1144], [1140, 1144, 1147, 1137], [926, 694, 442, 898], [926, 898, 1155, 927], [1157, 1158, 1098, 1097], [1108, 1107, 1163, 1164], [1108, 1164, 1167, 1157, 1097, 1081, 1084, 1088], [1002, 1174, 1175, 1003], [1003, 1175, 1179, 1007], [1181, 1182, 1183, 1184], [1184, 1183, 1187, 1188], [1167, 1190, 1158, 1157], [979, 1194, 998, 980], [1163, 1107, 1087, 1083, 1082, 1098, 1158, 1190], [1164, 1163, 1190, 1167], [1054, 1053, 1060, 1212], [1054, 1214, 1174, 1002], [1217, 1218, 1219, 1220], [1188, 1187, 1223, 1224], [905, 1226, 476, 616], [904, 610, 474, 1232], [904, 1234, 1235, 905], [978, 896, 1194, 979], [896, 895, 998, 1194], [1220, 1219, 1247, 1248], [1249, 1250, 1251, 1252], [1224, 1223, 1255, 1256], [1256, 1255, 1259, 1260], [1260, 1259, 1250, 1249], [1248, 1247, 1267, 1268], [1182, 1181, 1271, 1272], [1273, 1274, 1275, 1276], [1268, 1267, 1279, 1280], [1280, 1279, 1283, 1284], [1284, 1283, 1274, 1273], [1289, 1290, 1291, 1292], [1293, 1294, 1290, 1289], [1297, 1298, 1299, 1235], [1301, 1025, 1028, 1297], [1301, 1234, 1307, 1308], [1218, 1217, 1311, 1312], [1058, 1053, 1001, 1011], [1058, 1318, 1319, 1059], [1059, 1319, 1212, 1060], [1292, 1291, 1327, 1328], [1292, 1328, 1331, 1332, 1333, 1334, 1293, 1289], [1334, 1338, 1294, 1293], [1147, 1342, 1138, 1137], [1144, 1143, 1342, 1147], [1143, 1139, 1138, 1342], [1235, 1299, 1226, 905], [1234, 904, 1232, 1307], [1234, 1301, 1297, 1235], [1226, 1366, 422, 476], [1232, 474, 423, 1372], [1214, 1054, 1212, 1376], [1214, 1378, 1379, 1174], [1008, 1007, 1383, 1011], [931, 1155, 897, 896, 978, 977, 1050, 1048, 974, 894, 442, 441], [1155, 898, 897], [928, 927, 1155, 931], [1327, 1291, 1290, 1294, 1338, 1409, 1410, 1411], [1328, 1327, 1411, 1331], [1333, 1409, 1338, 1334], [1372, 423, 422, 1366], [1298, 1297, 1028, 1027], [1298, 1103, 1430, 1299], [1308, 1026, 1025, 1301], [1308, 1307, 1438, 1102], [1331, 1411, 1410, 1332], [1332, 1410, 1409, 1333], [1103, 1298, 1027, 1079], [1102, 1078, 1026, 1308], [1102, 1438, 1430, 1103], [1299, 1430, 1366, 1226], [1307, 1232, 1372, 1438], [1468, 329, 328, 1471], [1468, 1473, 332, 329], [1476, 1471, 328, 335], [1480, 1468, 1471, 1483], [1480, 1485, 1473, 1468], [1488, 1476, 335, 353, 352, 914], [1488, 1483, 1471, 1476], [1485, 359, 332, 1473], [914, 913, 1483, 1488], [944, 1480, 1483, 913], [944, 943, 1485, 1480], [943, 375, 359, 1485], [1518, 1519, 1520, 1521], [1519, 1523, 1524, 1520], [1523, 1527, 1528, 1524], [1527, 1531, 1532, 1528], [1534, 301, 300, 1537], [1538, 305, 304, 1541], [1541, 1534, 1537, 1538], [1438, 1372, 1366, 1430], [1318, 1058, 1011, 1383], [1318, 1378, 1556, 1319], [1319, 1556, 1376, 1212], [1119, 1118, 1519, 1518], [1119, 1118, 1118, 1119], [1119, 1571, 1110, 1109], [1118, 1126, 1523, 1519], [1118, 1126, 1126, 1118], [1126, 1132, 1527, 1523], [1126, 1132, 1132, 1126], [1132, 1131, 1131, 1132], [1132, 1131, 1531, 1527], [1378, 1214, 1376, 1556], [1378, 1318, 1383, 1379], [1007, 1179, 1379, 1383], [1179, 1175, 1174, 1379], [1521, 1520, 1616, 1617], [1520, 1524, 1620, 1616], [1524, 1528, 1624, 1620], [1528, 1532, 1628, 1629, 1630, 1631, 1632, 1624], [1617, 1616, 1636, 1637], [1616, 1620, 1640, 1636], [1620, 1624, 1644, 1640], [1624, 1632, 1648, 1644], [1650, 1617, 1637, 1653], [1632, 1631, 1656, 1648], [1571, 1119, 1518, 1661], [1571, 1119, 1119, 1571], [1666, 1111, 1110, 1571], [1666, 1571, 1571, 1666], [1666, 1571, 1661, 1677], [1678, 1115, 1111, 1666], [1678, 1666, 1666, 1678], [1678, 1666, 1677, 1689], [1131, 1123, 1115, 1678], [1131, 1678, 1678, 1131], [1131, 1678, 1689, 1531], [1661, 1518, 1521, 1705], [1677, 1661, 1705, 1709], [1689, 1677, 1709, 1628], [1531, 1689, 1628, 1532], [1718, 1650, 1653, 1721], [1631, 1630, 1724, 1656], [1726, 1718, 1721, 1729], [1730, 1726, 1729, 1733], [1730, 1709, 1705, 1521, 1617, 1650, 1718, 1726], [1629, 1730, 1733, 1745], [1629, 1628, 1709, 1730], [1630, 1629, 1745, 1724], [1640, 1644, 1756, 1757], [1644, 1648, 1760, 1756], [1653, 1637, 1636, 1640, 1766, 1767, 1745, 1733, 1770, 1721], [1766, 1640, 1757, 1775], [1766, 1648, 1778, 1779], [1648, 1766, 1775, 1760], [1648, 1656, 1786, 1778], [1721, 1770, 1790, 1791], [1770, 1733, 1794, 1790], [1767, 1766, 1779, 1799], [1767, 1656, 1802, 1803], [1656, 1767, 1799, 1786], [1656, 1724, 1810, 1802], [1756, 1760, 1775, 1757], [1729, 1721, 1791, 1819], [1733, 1729, 1819, 1794], [1745, 1767, 1803, 1827], [1724, 1745, 1827, 1810], [1778, 1786, 1799, 1779], [1790, 1794, 1819, 1791], [1802, 1810, 1827, 1803]]
Define a 3D model of signadver with 69 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of signadver! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.182, -0.076, -0.014), (-1.182, -0.076, 1.14), (-1.189, -0.076, 1.14), (-1.189, -0.076, -0.014), (-1.189, -0.076, -0.014), (-1.189, -0.076, 1.14), (-1.196, -0.076, 1.14), (-1.196, -0.076, -0.014), (-1.196, -0.076, -0.014), (-1.196, -0.076, 1.14), (-1.203, -0.074, 1.14), (-1.203, -0.074, -0.014), (-1.175, -0.074, -0.014), (-1.175, -0.074, 1.14), (-1.182, -0.076, 1.14), (-1.182, -0.076, -0.014), (-1.203, -0.074, -0.014), (-1.203, -0.074, 1.14), (-1.21, -0.072, 1.14), (-1.21, -0.072, -0.014), (-1.168, -0.072, -0.014), (-1.168, -0.072, 1.14), (-1.175, -0.074, 1.14), (-1.175, -0.074, -0.014), (-1.21, -0.072, -0.014), (-1.21, -0.072, 1.14), (-1.216, -0.068, 1.14), (-1.216, -0.068, -0.014), (-1.162, -0.068, -0.014), (-1.162, -0.068, 1.14), (-1.168, -0.072, 1.14), (-1.168, -0.072, -0.014), (-1.216, -0.068, -0.014), (-1.216, -0.068, 1.14), (-1.22, -0.064, 1.14), (-1.22, -0.064, -0.014), (-1.158, -0.064, -0.014), (-1.158, -0.064, 1.14), (-1.162, -0.068, 1.14), (-1.162, -0.068, -0.014), (-1.22, -0.064, -0.014), (-1.22, -0.064, 1.14), (-1.224, -0.059, 1.14), (-1.224, -0.059, -0.014), (0.747, -0.061, -0.012), (0.747, -0.061, 1.143), (0.739, -0.061, 1.143), (0.739, -0.061, -0.012), (0.739, -0.061, -0.012), (0.739, -0.061, 1.143), (0.732, -0.061, 1.143), (0.732, -0.061, -0.012), (0.732, -0.061, -0.012), (0.732, -0.061, 1.143), (0.725, -0.059, 1.143), (0.725, -0.059, -0.012), (0.754, -0.059, -0.012), (0.754, -0.059, 1.143), (0.747, -0.061, 1.143), (0.747, -0.061, -0.012), (0.725, -0.059, -0.012), (0.725, -0.059, 1.143), (0.718, -0.057, 1.143), (0.718, -0.057, -0.012), (-1.154, -0.059, -0.014), (-1.154, -0.059, 1.14), (-1.158, -0.064, 1.14), (-1.158, -0.064, -0.014), (-1.224, -0.059, -0.014), (-1.224, -0.059, 1.14), (-1.226, -0.054, 1.14), (-1.226, -0.054, -0.014), (0.76, -0.057, -0.012), (0.76, -0.057, 1.143), (0.754, -0.059, 1.143), (0.754, -0.059, -0.012), (0.718, -0.057, -0.012), (0.718, -0.057, 1.143), (0.713, -0.053, 1.143), (0.713, -0.053, -0.012), (-1.152, -0.054, -0.014), (-1.152, -0.054, 1.14), (-1.154, -0.059, 1.14), (-1.154, -0.059, -0.014), (-1.226, -0.054, -0.014), (-1.226, -0.054, 1.14), (-1.227, -0.048, 1.14), (-1.227, -0.048, -0.014), (0.766, -0.053, -0.012), (0.766, -0.053, 1.143), (0.76, -0.057, 1.143), (0.76, -0.057, -0.012), (0.713, -0.053, -0.012), (0.713, -0.053, 1.143), (0.708, -0.049, 1.143), (0.708, -0.049, -0.012), (0.771, -0.049, -0.012), (0.771, -0.049, 1.143), (0.766, -0.053, 1.143), (0.766, -0.053, -0.012), (0.708, -0.049, -0.012), (0.708, -0.049, 1.143), (0.704, -0.044, 1.143), (0.704, -0.044, -0.012), (-1.151, -0.048, -0.014), (-1.151, -0.048, 1.14), (-1.152, -0.054, 1.14), (-1.152, -0.054, -0.014), (-1.227, -0.048, -0.014), (-1.227, -0.048, 1.14), (-1.226, -0.043, 1.14), (-1.226, -0.043, -0.014), (-1.227, -0.048, -0.014), (-1.226, -0.043, -0.014), (-1.224, -0.038, -0.014), (-1.22, -0.033, -0.014), (-1.216, -0.029, -0.014), (-1.21, -0.025, -0.014), (-1.203, -0.023, -0.014), (-1.196, -0.021, -0.014), (-1.189, -0.021, -0.014), (-1.182, -0.021, -0.014), (-1.175, -0.023, -0.014), (-1.168, -0.025, -0.014), (-1.162, -0.029, -0.014), (-1.158, -0.033, -0.014), (-1.154, -0.038, -0.014), (-1.152, -0.043, -0.014), (-1.151, -0.048, -0.014), (-1.152, -0.054, -0.014), (-1.154, -0.059, -0.014), (-1.158, -0.064, -0.014), (-1.162, -0.068, -0.014), (-1.168, -0.072, -0.014), (-1.175, -0.074, -0.014), (-1.182, -0.076, -0.014), (-1.189, -0.076, -0.014), (-1.196, -0.076, -0.014), (-1.203, -0.074, -0.014), (-1.21, -0.072, -0.014), (-1.216, -0.068, -0.014), (-1.22, -0.064, -0.014), (-1.224, -0.059, -0.014), (-1.226, -0.054, -0.014), (0.774, -0.044, -0.012), (0.774, -0.044, 1.143), (0.771, -0.049, 1.143), (0.771, -0.049, -0.012), (0.704, -0.044, -0.012), (0.704, -0.044, 1.143), (0.702, -0.039, 1.143), (0.702, -0.039, -0.012), (-1.152, -0.043, -0.014), (-1.152, -0.043, 1.14), (-1.151, -0.048, 1.14), (-1.151, -0.048, -0.014), (-1.226, -0.043, -0.014), (-1.226, -0.043, 1.14), (-1.224, -0.038, 1.14), (-1.224, -0.038, -0.014), (-1.226, -0.043, 1.14), (-1.227, -0.048, 1.14), (-1.226, -0.054, 1.14), (-1.224, -0.059, 1.14), (-1.22, -0.064, 1.14), (-1.216, -0.068, 1.14), (-1.21, -0.072, 1.14), (-1.203, -0.074, 1.14), (-1.196, -0.076, 1.14), (-1.189, -0.076, 1.14), (-1.182, -0.076, 1.14), (-1.175, -0.074, 1.14), (-1.168, -0.072, 1.14), (-1.162, -0.068, 1.14), (-1.158, -0.064, 1.14), (-1.154, -0.059, 1.14), (-1.152, -0.054, 1.14), (-1.151, -0.048, 1.14), (-1.152, -0.043, 1.14), (-1.154, -0.038, 1.14), (-1.158, -0.033, 1.14), (-1.162, -0.029, 1.14), (-1.168, -0.025, 1.14), (-1.175, -0.023, 1.14), (-1.182, -0.021, 1.14), (-1.189, -0.021, 1.14), (-1.196, -0.021, 1.14), (-1.203, -0.023, 1.14), (-1.21, -0.025, 1.14), (-1.216, -0.029, 1.14), (-1.22, -0.033, 1.14), (-1.224, -0.038, 1.14), (0.776, -0.039, -0.012), (0.776, -0.039, 1.143), (0.774, -0.044, 1.143), (0.774, -0.044, -0.012), (0.702, -0.039, -0.012), (0.702, -0.039, 1.143), (0.702, -0.034, 1.143), (0.702, -0.034, -0.012), (-1.154, -0.038, -0.014), (-1.154, -0.038, 1.14), (-1.152, -0.043, 1.14), (-1.152, -0.043, -0.014), (-1.224, -0.038, -0.014), (-1.224, -0.038, 1.14), (-1.22, -0.033, 1.14), (-1.22, -0.033, -0.014), (0.777, -0.034, -0.012), (0.777, -0.034, 1.143), (0.776, -0.039, 1.143), (0.776, -0.039, -0.012), (0.702, -0.034, -0.012), (0.702, -0.034, 1.143), (0.702, -0.028, 1.143), (0.702, -0.028, -0.012), (0.702, -0.034, -0.012), (0.702, -0.028, -0.012), (0.704, -0.023, -0.012), (0.708, -0.018, -0.012), (0.713, -0.014, -0.012), (0.718, -0.01, -0.012), (0.725, -0.008, -0.012), (0.732, -0.006, -0.012), (0.739, -0.006, -0.012), (0.747, -0.006, -0.012), (0.754, -0.008, -0.012), (0.76, -0.01, -0.012), (0.766, -0.014, -0.012), (0.771, -0.018, -0.012), (0.774, -0.023, -0.012), (0.776, -0.028, -0.012), (0.777, -0.034, -0.012), (0.776, -0.039, -0.012), (0.774, -0.044, -0.012), (0.771, -0.049, -0.012), (0.766, -0.053, -0.012), (0.76, -0.057, -0.012), (0.754, -0.059, -0.012), (0.747, -0.061, -0.012), (0.739, -0.061, -0.012), (0.732, -0.061, -0.012), (0.725, -0.059, -0.012), (0.718, -0.057, -0.012), (0.713, -0.053, -0.012), (0.708, -0.049, -0.012), (0.704, -0.044, -0.012), (0.702, -0.039, -0.012), (-1.158, -0.033, -0.014), (-1.158, -0.033, 1.14), (-1.154, -0.038, 1.14), (-1.154, -0.038, -0.014), (-1.22, -0.033, -0.014), (-1.22, -0.033, 1.14), (-1.216, -0.029, 1.14), (-1.216, -0.029, -0.014), (-1.162, -0.029, -0.014), (-1.162, -0.029, 1.14), (-1.158, -0.033, 1.14), (-1.158, -0.033, -0.014), (-1.216, -0.029, -0.014), (-1.216, -0.029, 1.14), (-1.21, -0.025, 1.14), (-1.21, -0.025, -0.014), (0.776, -0.028, -0.012), (0.776, -0.028, 1.143), (0.777, -0.034, 1.143), (0.777, -0.034, -0.012), (0.702, -0.028, -0.012), (0.702, -0.028, 1.143), (0.704, -0.023, 1.143), (0.704, -0.023, -0.012), (0.702, -0.028, 1.143), (0.702, -0.034, 1.143), (0.702, -0.039, 1.143), (0.704, -0.044, 1.143), (0.708, -0.049, 1.143), (0.713, -0.053, 1.143), (0.718, -0.057, 1.143), (0.725, -0.059, 1.143), (0.732, -0.061, 1.143), (0.739, -0.061, 1.143), (0.747, -0.061, 1.143), (0.754, -0.059, 1.143), (0.76, -0.057, 1.143), (0.766, -0.053, 1.143), (0.771, -0.049, 1.143), (0.774, -0.044, 1.143), (0.776, -0.039, 1.143), (0.777, -0.034, 1.143), (0.776, -0.028, 1.143), (0.774, -0.023, 1.143), (0.771, -0.018, 1.143), (0.766, -0.014, 1.143), (0.76, -0.01, 1.143), (0.754, -0.008, 1.143), (0.747, -0.006, 1.143), (0.739, -0.006, 1.143), (0.732, -0.006, 1.143), (0.725, -0.008, 1.143), (0.718, -0.01, 1.143), (0.713, -0.014, 1.143), (0.708, -0.018, 1.143), (0.704, -0.023, 1.143), (-1.168, -0.025, -0.014), (-1.168, -0.025, 1.14), (-1.162, -0.029, 1.14), (-1.162, -0.029, -0.014), (-1.21, -0.025, -0.014), (-1.21, -0.025, 1.14), (-1.203, -0.023, 1.14), (-1.203, -0.023, -0.014), (0.774, -0.023, -0.012), (0.774, -0.023, 1.143), (0.776, -0.028, 1.143), (0.776, -0.028, -0.012), (0.704, -0.023, -0.012), (0.704, -0.023, 1.143), (0.708, -0.018, 1.143), (0.708, -0.018, -0.012), (-1.175, -0.023, -0.014), (-1.175, -0.023, 1.14), (-1.168, -0.025, 1.14), (-1.168, -0.025, -0.014), (-1.203, -0.023, -0.014), (-1.203, -0.023, 1.14), (-1.196, -0.021, 1.14), (-1.196, -0.021, -0.014), (-1.182, -0.021, -0.014), (-1.182, -0.021, 1.14), (-1.175, -0.023, 1.14), (-1.175, -0.023, -0.014), (-1.189, -0.021, -0.014), (-1.189, -0.021, 1.14), (-1.182, -0.021, 1.14), (-1.182, -0.021, -0.014), (-1.196, -0.021, -0.014), (-1.196, -0.021, 1.14), (-1.189, -0.021, 1.14), (-1.189, -0.021, -0.014), (0.771, -0.018, -0.012), (0.771, -0.018, 1.143), (0.774, -0.023, 1.143), (0.774, -0.023, -0.012), (0.708, -0.018, -0.012), (0.708, -0.018, 1.143), (0.713, -0.014, 1.143), (0.713, -0.014, -0.012), (0.766, -0.014, -0.012), (0.766, -0.014, 1.143), (0.771, -0.018, 1.143), (0.771, -0.018, -0.012), (0.713, -0.014, -0.012), (0.713, -0.014, 1.143), (0.718, -0.01, 1.143), (0.718, -0.01, -0.012), (0.76, -0.01, -0.012), (0.76, -0.01, 1.143), (0.766, -0.014, 1.143), (0.766, -0.014, -0.012), (0.718, -0.01, -0.012), (0.718, -0.01, 1.143), (0.725, -0.008, 1.143), (0.725, -0.008, -0.012), (0.754, -0.008, -0.012), (0.754, -0.008, 1.143), (0.76, -0.01, 1.143), (0.76, -0.01, -0.012), (0.725, -0.008, -0.012), (0.725, -0.008, 1.143), (0.732, -0.006, 1.143), (0.732, -0.006, -0.012), (0.747, -0.006, -0.012), (0.747, -0.006, 1.143), (0.754, -0.008, 1.143), (0.754, -0.008, -0.012), (0.739, -0.006, -0.012), (0.739, -0.006, 1.143), (0.747, -0.006, 1.143), (0.747, -0.006, -0.012), (0.732, -0.006, -0.012), (0.732, -0.006, 1.143), (0.739, -0.006, 1.143), (0.739, -0.006, -0.012), (0.922, 0.016, 1.496), (0.922, 0.041, 0.941), (-1.372, 0.004, 0.929), (-1.372, -0.021, 1.484)] faces = [[0, 1, 2, 3], [3, 2, 6, 7], [7, 6, 10, 11], [12, 13, 1, 0], [11, 10, 18, 19], [20, 21, 13, 12], [19, 18, 26, 27], [28, 29, 21, 20], [27, 26, 34, 35], [36, 37, 29, 28], [35, 34, 42, 43], [44, 45, 46, 47], [47, 46, 50, 51], [51, 50, 54, 55], [56, 57, 45, 44], [55, 54, 62, 63], [64, 65, 37, 36], [43, 42, 70, 71], [72, 73, 57, 56], [63, 62, 78, 79], [80, 81, 65, 64], [71, 70, 86, 87], [88, 89, 73, 72], [79, 78, 94, 95], [96, 97, 89, 88], [95, 94, 102, 103], [104, 105, 81, 80], [87, 86, 110, 111], [87, 111, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 104, 80, 64, 36, 28, 20, 12, 0, 3, 7, 11, 19, 27, 35, 43, 71], [144, 145, 97, 96], [103, 102, 150, 151], [127, 153, 105, 104], [111, 110, 158, 114], [110, 86, 70, 42, 34, 26, 18, 10, 6, 2, 1, 13, 21, 29, 37, 65, 81, 105, 153, 179, 180, 181, 182, 183, 184, 185, 186, 187, 188, 189, 190, 158], [192, 193, 145, 144], [151, 150, 198, 199], [126, 179, 153, 127], [114, 158, 190, 115], [208, 209, 193, 192], [199, 198, 214, 215], [199, 215, 218, 219, 220, 221, 222, 223, 224, 225, 226, 227, 228, 229, 230, 231, 208, 192, 144, 96, 88, 72, 56, 44, 47, 51, 55, 63, 79, 95, 103, 151], [125, 180, 179, 126], [115, 190, 189, 116], [124, 181, 180, 125], [116, 189, 188, 117], [231, 265, 209, 208], [215, 214, 270, 218], [214, 198, 150, 102, 94, 78, 62, 54, 50, 46, 45, 57, 73, 89, 97, 145, 193, 209, 265, 291, 292, 293, 294, 295, 296, 297, 298, 299, 300, 301, 302, 270], [123, 182, 181, 124], [117, 188, 187, 118], [230, 291, 265, 231], [218, 270, 302, 219], [122, 183, 182, 123], [118, 187, 186, 119], [121, 184, 183, 122], [120, 185, 184, 121], [119, 186, 185, 120], [229, 292, 291, 230], [219, 302, 301, 220], [228, 293, 292, 229], [220, 301, 300, 221], [227, 294, 293, 228], [221, 300, 299, 222], [226, 295, 294, 227], [222, 299, 298, 223], [225, 296, 295, 226], [224, 297, 296, 225], [223, 298, 297, 224], [384, 385, 386, 387]]
Define a 3D model of guitar with 208 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of guitar! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-2.495, -0.484, -0.048), (-2.495, -0.523, -0.048), (0.275, -0.523, -0.048), (0.275, -0.484, -0.048), (-2.495, -0.484, -0.048), (0.275, -0.484, -0.048), (0.275, -0.484, 0.071), (-2.495, -0.484, 0.071), (-2.495, -0.484, 0.071), (-2.495, -0.523, 0.071), (-2.495, -0.523, -0.048), (-2.495, -0.484, -0.048), (-2.452, -0.531, -0.038), (-2.185, -0.531, -0.038), (-2.185, -0.531, -0.047), (-2.452, -0.531, -0.047), (-2.452, -0.531, -0.028), (-2.185, -0.531, -0.028), (-2.185, -0.531, -0.038), (-2.452, -0.531, -0.038), (-2.452, -0.531, -0.019), (-2.185, -0.531, -0.019), (-2.185, -0.531, -0.028), (-2.452, -0.531, -0.028), (-2.452, -0.531, -0.009), (-2.185, -0.531, -0.009), (-2.185, -0.531, -0.019), (-2.452, -0.531, -0.019), (-2.452, -0.531, -0.0), (-2.185, -0.531, -0.0), (-2.185, -0.531, -0.009), (-2.452, -0.531, -0.009), (-2.452, -0.531, 0.009), (-2.185, -0.531, 0.009), (-2.185, -0.531, -0.0), (-2.452, -0.531, -0.0), (-2.452, -0.531, 0.019), (-2.185, -0.531, 0.019), (-2.185, -0.531, 0.009), (-2.452, -0.531, 0.009), (-2.452, -0.531, 0.028), (-2.185, -0.531, 0.028), (-2.185, -0.531, 0.019), (-2.452, -0.531, 0.019), (-2.452, -0.531, 0.038), (-2.185, -0.531, 0.038), (-2.185, -0.531, 0.028), (-2.452, -0.531, 0.028), (-2.452, -0.531, 0.047), (-2.185, -0.531, 0.047), (-2.185, -0.531, 0.038), (-2.452, -0.531, 0.038), (-2.185, -0.531, -0.038), (-1.918, -0.531, -0.038), (-1.918, -0.531, -0.047), (-2.185, -0.531, -0.047), (-2.185, -0.531, -0.028), (-1.918, -0.531, -0.028), (-1.918, -0.531, -0.038), (-2.185, -0.531, -0.038), (-2.185, -0.531, -0.019), (-1.918, -0.531, -0.019), (-1.918, -0.531, -0.028), (-2.185, -0.531, -0.028), (-2.185, -0.531, -0.009), (-1.918, -0.531, -0.009), (-1.918, -0.531, -0.019), (-2.185, -0.531, -0.019), (-2.185, -0.531, -0.0), (-1.918, -0.531, -0.0), (-1.918, -0.531, -0.009), (-2.185, -0.531, -0.009), (-2.185, -0.531, 0.009), (-1.918, -0.531, 0.009), (-1.918, -0.531, -0.0), (-2.185, -0.531, -0.0), (-2.185, -0.531, 0.019), (-1.918, -0.531, 0.019), (-1.918, -0.531, 0.009), (-2.185, -0.531, 0.009), (-2.185, -0.531, 0.028), (-1.918, -0.531, 0.028), (-1.918, -0.531, 0.019), (-2.185, -0.531, 0.019), (-2.185, -0.531, 0.038), (-1.918, -0.531, 0.038), (-1.918, -0.531, 0.028), (-2.185, -0.531, 0.028), (-2.185, -0.531, 0.047), (-1.918, -0.531, 0.047), (-1.918, -0.531, 0.038), (-2.185, -0.531, 0.038), (-1.918, -0.531, -0.038), (-1.652, -0.531, -0.038), (-1.652, -0.531, -0.047), (-1.918, -0.531, -0.047), (-1.918, -0.531, -0.028), (-1.652, -0.531, -0.028), (-1.652, -0.531, -0.038), (-1.918, -0.531, -0.038), (-1.918, -0.531, -0.019), (-1.652, -0.531, -0.019), (-1.652, -0.531, -0.028), (-1.918, -0.531, -0.028), (-1.918, -0.531, -0.009), (-1.652, -0.531, -0.009), (-1.652, -0.531, -0.019), (-1.918, -0.531, -0.019), (-1.918, -0.531, -0.0), (-1.652, -0.531, -0.0), (-1.652, -0.531, -0.009), (-1.918, -0.531, -0.009), (-1.918, -0.531, 0.009), (-1.652, -0.531, 0.009), (-1.652, -0.531, -0.0), (-1.918, -0.531, -0.0), (-1.918, -0.531, 0.019), (-1.652, 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[465, 553, 549, 461], [469, 557, 553, 465], [473, 561, 557, 469], [477, 565, 561, 473], [481, 569, 565, 477], [572, 573, 517, 516], [523, 522, 578, 579], [371, 422, 421, 372], [365, 428, 427, 366], [370, 423, 422, 371], [366, 427, 426, 367], [596, 597, 573, 572], [579, 578, 602, 603], [369, 424, 423, 370], [367, 426, 425, 368], [368, 425, 424, 369], [533, 617, 618, 534], [537, 621, 617, 533], [541, 625, 621, 537], [545, 629, 625, 541], [549, 633, 629, 545], [553, 637, 633, 549], [557, 641, 637, 553], [561, 645, 641, 557], [565, 649, 645, 561], [569, 653, 649, 565], [656, 657, 658, 659], [660, 661, 657, 656], [659, 658, 666, 667], [668, 669, 597, 596], [603, 602, 674, 675], [676, 677, 661, 660], [667, 666, 682, 683], [684, 685, 677, 676], [683, 682, 690, 691], [692, 693, 685, 684], [691, 690, 698, 699], [700, 701, 693, 692], [699, 698, 706, 707], [708, 709, 701, 700], [707, 706, 714, 715], [716, 717, 669, 668], [675, 674, 722, 723], [675, 723, 726, 727, 728, 729, 730, 731, 732, 733, 734, 735, 736, 737, 738, 739, 716, 668, 596, 572, 516, 500, 484, 436, 432, 435, 443, 491, 507, 523, 579, 603], [756, 757, 709, 708], [715, 714, 762, 763], [764, 765, 757, 756], [763, 762, 770, 771], [763, 771, 774, 775, 776, 777, 778, 779, 780, 781, 782, 783, 784, 785, 786, 787, 764, 756, 708, 700, 692, 684, 676, 660, 656, 659, 667, 683, 691, 699, 707, 715], [787, 805, 765, 764], [770, 762, 714, 706, 698, 690, 682, 666, 658, 657, 661, 677, 685, 693, 701, 709, 757, 765, 805, 827, 828, 829, 830, 831, 832, 833, 834, 835, 836, 837, 838, 839], [771, 770, 839, 774], [786, 827, 805, 787], [774, 839, 838, 775], [739, 853, 717, 716], [723, 722, 858, 726], [722, 674, 602, 578, 522, 506, 490, 442, 434, 433, 437, 485, 501, 517, 573, 597, 669, 717, 853, 879, 880, 881, 882, 883, 884, 885, 886, 887, 888, 889, 890, 858], [785, 828, 827, 786], [775, 838, 837, 776], [784, 829, 828, 785], [776, 837, 836, 777], [3, 2, 910, 6], [2, 1, 9, 910], [6, 910, 9, 7], [783, 830, 829, 784], [777, 836, 835, 778], [782, 831, 830, 783], [778, 835, 834, 779], [781, 832, 831, 782], [779, 834, 833, 780], [780, 833, 832, 781], [738, 879, 853, 739], [726, 858, 890, 727], [737, 880, 879, 738], [727, 890, 889, 728], [736, 881, 880, 737], [728, 889, 888, 729], [735, 882, 881, 736], [729, 888, 887, 730], [734, 883, 882, 735], [730, 887, 886, 731], [733, 884, 883, 734], [731, 886, 885, 732], [732, 885, 884, 733]]
Define a 3D model of blend_environment_dice with 141 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of blend_environment_dice! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
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(0.002, -0.008, -0.005), (0.002, -0.009, -0.002), (0.002, -0.009, -0.005), (0.002, -0.008, -0.005), (0.002, -0.008, -0.002), (0.002, -0.005, 0.009), (0.005, -0.005, 0.009), (0.005, -0.005, 0.008), (0.002, -0.005, 0.008), (0.002, -0.002, 0.009), (0.002, -0.005, 0.009), (0.002, -0.005, 0.008), (0.002, -0.002, 0.008), (0.002, 0.002, 0.009), (0.005, 0.002, 0.009), (0.005, 0.002, 0.008), (0.002, 0.002, 0.008), (0.002, 0.005, 0.009), (0.002, 0.002, 0.009), (0.002, 0.002, 0.008), (0.002, 0.005, 0.008), (0.002, 0.008, -0.005), (0.002, 0.008, -0.002), (0.005, 0.008, -0.002), (0.005, 0.008, -0.005), (0.002, 0.008, 0.002), (0.002, 0.008, 0.005), (0.005, 0.008, 0.005), (0.005, 0.008, 0.002), (0.002, 0.009, -0.005), (0.002, 0.009, -0.002), (0.002, 0.008, -0.002), (0.002, 0.008, -0.005), (0.002, 0.009, -0.002), (0.005, 0.009, -0.002), (0.005, 0.008, -0.002), (0.002, 0.008, -0.002), (0.002, 0.009, 0.002), (0.002, 0.009, 0.005), (0.002, 0.008, 0.005), (0.002, 0.008, 0.002), (0.002, 0.009, 0.005), (0.005, 0.009, 0.005), (0.005, 0.008, 0.005), (0.002, 0.008, 0.005), (0.005, -0.009, -0.005), (0.005, -0.009, -0.002), (0.005, -0.008, -0.002), (0.005, -0.008, -0.005), (0.005, -0.009, -0.002), (0.002, -0.009, -0.002), (0.002, -0.008, -0.002), (0.005, -0.008, -0.002), (0.005, -0.008, -0.005), (0.005, -0.008, -0.002), (0.002, -0.008, -0.002), (0.002, -0.008, -0.005), (0.005, -0.005, 0.009), (0.005, -0.002, 0.009), (0.005, -0.002, 0.008), (0.005, -0.005, 0.008), (0.005, -0.002, 0.008), (0.002, -0.002, 0.008), (0.002, -0.005, 0.008), (0.005, -0.005, 0.008), (0.005, -0.002, 0.009), (0.002, -0.002, 0.009), (0.002, -0.002, 0.008), (0.005, -0.002, 0.008), (0.005, 0.002, 0.009), (0.005, 0.005, 0.009), (0.005, 0.005, 0.008), (0.005, 0.002, 0.008), (0.005, 0.005, 0.008), (0.002, 0.005, 0.008), (0.002, 0.002, 0.008), (0.005, 0.002, 0.008), (0.005, 0.005, 0.009), (0.002, 0.005, 0.009), (0.002, 0.005, 0.008), (0.005, 0.005, 0.008), (0.005, 0.009, -0.005), (0.002, 0.009, -0.005), (0.002, 0.008, -0.005), (0.005, 0.008, -0.005), (0.005, 0.009, -0.002), (0.005, 0.009, -0.005), (0.005, 0.008, -0.005), (0.005, 0.008, -0.002), (0.005, 0.009, 0.002), (0.002, 0.009, 0.002), (0.002, 0.008, 0.002), (0.005, 0.008, 0.002), (0.005, 0.009, 0.005), (0.005, 0.009, 0.002), (0.005, 0.008, 0.002), (0.005, 0.008, 0.005), (0.008, -0.009, 0.008), (0.008, -0.009, -0.008), (0.009, -0.008, -0.008), (0.009, -0.008, 0.008), (0.008, -0.008, -0.009), (0.008, 0.008, -0.009), (0.009, 0.008, -0.008), (0.009, -0.008, -0.008), (0.008, -0.008, 0.009), (0.008, -0.009, 0.008), (0.009, -0.008, 0.008), (0.008, -0.008, 0.009), (0.009, -0.008, 0.008), (0.009, 0.008, 0.008), (0.008, 0.008, 0.009), (0.008, 0.008, -0.009), (-0.008, 0.008, -0.009), (-0.008, 0.009, -0.008), (0.008, 0.009, -0.008), (0.008, 0.008, 0.009), (0.008, 0.009, 0.008), (-0.008, 0.009, 0.008), (-0.008, 0.008, 0.009), (0.008, 0.008, 0.009), (0.009, 0.008, 0.008), (0.008, 0.009, 0.008), (0.008, 0.009, -0.008), (0.009, 0.008, -0.008), (0.008, 0.008, -0.009), (0.008, 0.009, 0.008), (0.008, 0.009, -0.008), (0.005, 0.009, -0.005), (0.005, 0.009, -0.002), (0.002, 0.009, -0.002), (0.001, 0.009, -0.001), (0.001, 0.009, 0.001), (0.002, 0.009, 0.002), (0.005, 0.009, 0.002), (0.005, 0.009, 0.005), (0.009, -0.008, -0.008), (0.008, -0.009, -0.008), (0.008, -0.008, -0.009), (0.009, -0.005, -0.005), (0.009, -0.008, -0.008), (0.009, 0.008, -0.008), (0.009, 0.005, -0.005), (0.009, 0.002, -0.005), (0.009, 0.002, -0.002), (0.009, -0.002, -0.002), (0.009, -0.002, -0.005), (0.009, -0.005, -0.005), (0.009, -0.002, -0.005), (0.009, -0.002, -0.005), (0.009, -0.005, -0.005), (0.009, -0.005, -0.002), (0.009, -0.005, -0.005), (0.009, -0.005, -0.005), (0.009, -0.005, -0.002), (0.009, -0.005, -0.002), (0.009, -0.002, -0.002), (0.009, -0.002, 0.002), (0.009, -0.005, 0.002), (0.009, -0.005, 0.005), (0.009, -0.008, 0.008), (0.009, -0.008, -0.008), (0.009, -0.005, -0.005), (0.009, -0.005, 0.002), (0.009, -0.002, 0.002), (0.009, -0.002, 0.002), (0.009, -0.005, 0.002), (0.009, -0.005, 0.005), (0.009, -0.005, 0.002), (0.009, -0.005, 0.002), (0.009, -0.005, 0.005), (0.009, -0.002, -0.005), (0.009, -0.002, -0.002), (0.009, -0.005, -0.002), (0.009, -0.005, -0.005), (0.009, -0.002, -0.005), (0.009, -0.002, -0.002), (0.009, -0.002, -0.002), (0.009, -0.002, -0.005), (0.009, -0.002, -0.002), (0.009, -0.005, -0.002), (0.009, -0.005, -0.002), (0.009, -0.002, -0.002), (0.009, -0.002, 0.002), (0.009, -0.002, 0.005), (0.009, -0.005, 0.005), (0.009, -0.005, 0.002), (0.009, -0.002, 0.002), (0.009, -0.002, 0.005), (0.009, -0.002, 0.005), (0.009, -0.002, 0.002), (0.009, -0.002, 0.005), (0.009, -0.005, 0.005), (0.009, -0.005, 0.005), (0.009, -0.002, 0.005), (0.009, 0.002, -0.005), (0.009, 0.005, -0.005), (0.009, 0.005, -0.005), (0.009, 0.002, -0.005), (0.009, 0.002, -0.002), (0.009, 0.002, -0.005), (0.009, 0.002, -0.005), (0.009, 0.002, -0.002), (0.009, 0.002, 0.002), (0.009, 0.005, 0.002), (0.009, 0.005, 0.002), (0.009, 0.002, 0.002), (0.009, 0.002, 0.005), (0.009, 0.002, 0.002), (0.009, 0.002, 0.002), (0.009, 0.002, 0.005), (0.009, 0.002, 0.005), (0.009, 0.005, 0.005), (0.009, 0.008, 0.008), (0.009, -0.008, 0.008), (0.009, -0.005, 0.005), (0.009, -0.002, 0.005), (0.009, -0.002, 0.002), (0.009, 0.002, 0.002), (0.009, 0.005, -0.005), (0.009, 0.005, -0.002), (0.009, 0.002, -0.002), (0.009, 0.002, -0.005), (0.009, 0.005, -0.005), (0.009, 0.005, -0.002), (0.009, 0.005, -0.002), (0.009, 0.005, -0.005), (0.009, 0.005, -0.002), (0.009, 0.002, -0.002), (0.009, 0.002, -0.002), (0.009, 0.005, -0.002), (0.009, 0.005, 0.002), (0.009, 0.005, 0.005), (0.009, 0.002, 0.005), (0.009, 0.002, 0.002), (0.009, 0.005, 0.002), (0.009, 0.005, 0.005), (0.009, 0.005, 0.005), (0.009, 0.005, 0.002), (0.009, 0.005, 0.005), (0.009, 0.002, 0.005), (0.009, 0.002, 0.005), (0.009, 0.005, 0.005), (0.009, 0.008, -0.008), (0.008, 0.009, -0.008), (0.008, 0.009, 0.008), (0.009, 0.008, 0.008), (0.009, 0.008, -0.008), (0.009, 0.008, 0.008), (0.009, 0.005, 0.005), (0.009, 0.005, 0.002), (0.009, 0.002, 0.002), (0.009, -0.002, 0.002), (0.009, -0.002, -0.002), (0.009, 0.002, -0.002), (0.009, 0.005, -0.002), (0.009, 0.005, -0.005)] faces = [[0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11], [12, 10, 9, 15, 7, 6, 18, 4, 3, 21, 1, 0], [12, 25, 26], [1, 21, 21, 1], [1, 21, 3, 2], [21, 3, 3, 21], [2, 1, 1, 2], [3, 2, 2, 3], [4, 18, 18, 4], [4, 18, 6, 5], [18, 6, 6, 18], [5, 4, 4, 5], [6, 5, 5, 6], [7, 15, 15, 7], [7, 15, 9, 8], [15, 9, 9, 15], [8, 7, 7, 8], [9, 8, 8, 9], [11, 88, 89], [25, 12, 0, 93], [94, 0, 11, 89], [94, 93, 0], [94, 102, 103, 93], [26, 25, 107, 108], [89, 110, 111, 112, 102, 94], [115, 10, 12, 26], [115, 120, 10], [88, 11, 10, 120], [88, 127, 128, 129, 130, 131, 132, 133, 134, 135], [120, 137, 138, 139, 140, 130, 129, 143, 127, 88], [120, 147, 148, 149, 150, 151, 140, 139, 154, 137], [156, 157, 158, 159], [160, 156, 159, 163], [164, 26, 108, 167, 115, 169, 170, 171, 172, 173, 174, 175, 176, 177, 178, 179, 180, 181, 182, 183, 184, 185, 186, 187, 188, 189], [164, 191, 188, 187, 184, 183, 180, 179, 176, 175, 172, 171, 202, 169, 115, 26], [164, 189, 208, 209], [191, 164, 209, 213], [202, 171, 216, 217], [169, 202, 217, 221], [222, 223, 224, 225], [226, 227, 228, 229], [127, 143, 223, 222], [143, 129, 224, 223], [138, 137, 227, 226], [137, 154, 228, 227], [157, 156, 160, 25, 93, 103, 252, 253, 254], [157, 254, 257, 252, 103, 107, 25, 160, 263], [263, 160, 163, 267], [158, 157, 263, 267], [158, 267, 163, 159], [189, 188, 278, 208], [278, 213, 209, 208], [188, 191, 213, 278], [171, 170, 290, 216], [290, 221, 217, 216], [170, 169, 221, 290], [128, 127, 222, 225], [129, 128, 225, 224], [139, 138, 226, 229], [154, 139, 229, 228], [186, 185, 318, 319], [320, 187, 186, 319], [111, 110, 326, 327], [326, 110, 330, 331], [326, 331, 334, 327], [172, 175, 338, 339], [173, 172, 339, 343], [344, 345, 346, 347], [130, 140, 345, 344], [140, 151, 346, 345], [185, 184, 358, 318], [358, 320, 319, 318], [184, 187, 320, 358], [112, 111, 327, 334], [330, 110, 89, 375, 102, 112], [330, 112, 334, 331], [175, 174, 384, 338], [384, 343, 339, 338], [174, 173, 343, 384], [131, 130, 344, 347], [151, 131, 347, 346], [253, 252, 404, 405], [254, 253, 405, 409], [182, 181, 412, 413], [183, 182, 413, 417], [176, 179, 420, 421], [177, 176, 421, 425], [426, 427, 428, 429], [430, 431, 432, 433], [133, 132, 427, 426], [132, 439, 428, 427], [150, 149, 431, 430], [149, 148, 432, 431], [252, 257, 452, 404], [257, 254, 409, 452], [404, 452, 409, 405], [181, 180, 464, 412], [464, 417, 413, 412], [180, 183, 417, 464], [179, 178, 476, 420], [476, 425, 421, 420], [178, 177, 425, 476], [134, 133, 426, 429], [439, 134, 429, 428], [494, 150, 430, 433], [148, 494, 433, 432], [107, 103, 504, 505], [102, 375, 508, 504], [108, 107, 505], [108, 505, 515, 167], [375, 89, 88, 135], [167, 147, 120, 115], [167, 515, 147], [135, 508, 375], [147, 135, 134, 439, 132, 131, 151, 150, 494, 148], [504, 103, 102], [544, 504, 508, 547, 548, 549, 550, 551], [544, 551, 551, 544], [556, 544, 544, 556], [556, 550, 562, 563, 564, 505, 504, 544], [563, 562, 562, 563], [564, 563, 563, 564], [551, 550, 556, 544], [551, 550, 550, 551], [550, 556, 556, 550], [562, 589, 564, 563], [562, 589, 589, 562], [589, 564, 564, 589], [548, 547, 547, 548], [549, 548, 548, 549], [608, 609, 609, 608], [612, 608, 608, 612], [612, 617, 515, 505, 564, 589, 562, 608], [547, 625, 549, 548], [547, 625, 625, 547], [625, 549, 549, 625], [609, 617, 612, 608], [609, 617, 617, 609], [617, 612, 612, 617], [508, 135, 147, 515], [508, 515, 617, 609, 608, 562, 550, 549, 625, 547]]
Define a 3D model of bookshelf with 536 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of bookshelf! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(4.811, -2.107, -4.334), (4.811, -1.769, -4.334), (4.811, -1.769, 4.329), (4.811, -2.107, 4.329), (4.811, -2.107, 4.329), (-4.815, -2.107, 4.329), (-4.815, -2.107, -4.334), (4.811, -2.107, -4.334), (4.811, -2.107, 4.329), (4.811, -1.769, 4.329), (-4.815, -1.769, 4.329), (-4.815, -2.107, 4.329), (-4.815, -2.107, -4.334), (-4.815, -1.769, -4.334), (4.811, -1.769, -4.334), (4.811, -2.107, -4.334), (-4.815, -2.107, 4.329), (-4.815, -1.769, 4.329), (-4.815, -1.769, -4.334), (-4.815, -2.107, -4.334), (-4.815, -1.769, 4.329), (4.811, -1.769, 4.329), (4.811, -1.769, -4.334), (-4.815, -1.769, -4.334), (4.814, -1.768, -4.335), (4.814, -1.768, -3.998), (-4.814, -1.768, -3.998), (-4.814, -1.768, -4.335), (4.814, -1.768, -0.169), (4.814, -1.768, 0.169), (-4.814, -1.768, 0.169), (-4.814, -1.768, -0.169), (4.814, -1.768, 3.991), (4.814, -1.768, 4.328), (-4.814, -1.768, 4.328), (-4.814, -1.768, 3.991), (4.474, -1.768, 0.165), (4.811, -1.768, 0.165), (4.811, -1.768, 3.992), (4.474, -1.768, 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[509, 289, 507, 699], [509, 701, 702, 280], [517, 297, 169, 281], [517, 709, 710, 518], [525, 305, 173, 317], [525, 717, 718, 526], [533, 313, 531, 723], [533, 725, 726, 316], [541, 329, 539, 731], [541, 733, 734, 320], [549, 337, 177, 321], [549, 741, 742, 550], [557, 345, 181, 357], [557, 749, 750, 558], [565, 353, 563, 755], [565, 757, 758, 356], [573, 369, 571, 763], [573, 765, 766, 360], [581, 377, 185, 361], [581, 773, 774, 582], [589, 385, 189, 397], [589, 781, 782, 590], [597, 393, 595, 787], [597, 789, 790, 396], [605, 409, 603, 795], [605, 797, 798, 400], [613, 417, 193, 401], [613, 805, 806, 614], [621, 425, 197, 437], [621, 813, 814, 622], [629, 433, 627, 819], [629, 821, 822, 436], [638, 825, 201, 200], [662, 829, 237, 236], [662, 833, 834, 829], [670, 837, 241, 240], [694, 841, 277, 276], [694, 845, 846, 841], [702, 849, 281, 280], [726, 853, 317, 316], [726, 857, 858, 853], [734, 861, 321, 320], [758, 865, 357, 356], [758, 869, 870, 865], [766, 873, 361, 360], [790, 877, 397, 396], [790, 881, 882, 877], [798, 885, 401, 400], [822, 889, 437, 436], [822, 893, 894, 889], [637, 445, 635, 899], [637, 901, 902, 638], [645, 453, 201, 825], [645, 909, 910, 646], [653, 461, 237, 829], [653, 917, 918, 654], [920, 659, 467, 231, 219, 218, 454, 646, 910, 929], [661, 469, 659, 920], [661, 935, 833, 662], [669, 477, 667, 941], [669, 943, 944, 670], [677, 485, 241, 837], [677, 951, 952, 678], [685, 493, 277, 841], [685, 959, 960, 686], [962, 691, 499, 271, 259, 258, 486, 678, 952, 971], [693, 501, 691, 962], [693, 977, 845, 694], [701, 509, 699, 983], [701, 985, 986, 702], [709, 517, 281, 849], [709, 993, 994, 710], [717, 525, 317, 853], [717, 1001, 1002, 718], [1004, 723, 531, 311, 299, 298, 518, 710, 994, 1013], [725, 533, 723, 1004], [725, 1019, 857, 726], [733, 541, 731, 1025], [733, 1027, 1028, 734], [741, 549, 321, 861], [741, 1035, 1036, 742], [749, 557, 357, 865], [749, 1043, 1044, 750], [1046, 755, 563, 351, 339, 338, 550, 742, 1036, 1055], [757, 565, 755, 1046], [757, 1061, 869, 758], [765, 573, 763, 1067], [765, 1069, 1070, 766], [773, 581, 361, 873], [773, 1077, 1078, 774], [781, 589, 397, 877], [781, 1085, 1086, 782], [1088, 787, 595, 391, 379, 378, 582, 774, 1078, 1097], [789, 597, 787, 1088], [789, 1103, 881, 790], [797, 605, 795, 1109], [797, 1111, 1112, 798], [805, 613, 401, 885], [805, 1119, 1120, 806], [813, 621, 437, 889], [813, 1127, 1128, 814], [1130, 819, 627, 431, 419, 418, 614, 806, 1120, 1139], [821, 629, 819, 1130], [821, 1145, 893, 822], [1148, 1149, 1150, 1151], [1152, 1153, 1154, 1155], [1156, 1157, 1148, 1151], [1160, 1161, 1150, 1149], [1164, 1165, 1152, 1155], [1168, 1169, 1154, 1153], [1172, 1173, 1174, 1175], [1172, 1177, 1178, 1179], [1180, 1181, 1182, 1183], [1180, 1185, 1186, 1187], [1187, 1186, 1190, 1191], [1173, 1172, 1179, 1195], [1173, 1197, 1198, 1174], [1181, 1180, 1187, 1191], [1181, 1205, 1206, 1182], [1208, 1209, 1151, 1150], [1208, 1213, 1214, 1215], [1209, 1208, 1215, 1219], [1209, 1221, 1156, 1151], [1224, 1225, 1157, 1156], [1228, 1229, 1161, 1160], [1232, 1233, 1155, 1154], [1232, 1237, 1238, 1239], [1240, 1241, 1242, 1243], [1240, 1245, 1160, 1149], [1233, 1232, 1239, 1251], [1233, 1253, 1164, 1155], [1241, 1240, 1149, 1148], [1241, 1261, 1262, 1242], [1264, 1265, 1165, 1164], [1268, 1269, 1169, 1168], [1272, 1273, 1274, 1275], [1272, 1277, 1168, 1153], [1273, 1272, 1153, 1152], [1273, 1285, 1286, 1274], [1213, 1208, 1150, 1161], [1213, 1293, 1294, 1214], [1221, 1209, 1219, 1299], [1221, 1301, 1224, 1156], [1237, 1232, 1154, 1169], [1237, 1309, 1310, 1238], [1245, 1240, 1243, 1315], [1245, 1317, 1228, 1160], [1253, 1233, 1251, 1323], [1253, 1325, 1264, 1164], [1261, 1241, 1148, 1157], [1261, 1333, 1334, 1262], [1277, 1272, 1275, 1339], [1277, 1341, 1268, 1168], [1285, 1273, 1152, 1165], [1285, 1349, 1350, 1286], [1179, 1183, 1182, 1195], [1195, 1182, 1206, 1359, 1360, 1361, 1362, 1363, 1364, 1365], [1293, 1213, 1161, 1229], [1293, 1371, 1372, 1294], [1301, 1221, 1299, 1377], [1301, 1379, 1380, 1224], [1309, 1237, 1169, 1269], [1309, 1387, 1388, 1310], [1317, 1245, 1315, 1393], [1317, 1395, 1396, 1228], [1325, 1253, 1323, 1401], [1325, 1403, 1404, 1264], [1333, 1261, 1157, 1225], [1333, 1411, 1412, 1334], [1341, 1277, 1339, 1417], [1341, 1419, 1420, 1268], [1349, 1285, 1165, 1265], [1349, 1427, 1428, 1350], [1380, 1431, 1225, 1224], [1380, 1435, 1436, 1431], [1396, 1439, 1229, 1228], [1404, 1443, 1265, 1264], [1404, 1447, 1448, 1443], [1420, 1451, 1269, 1268], [1371, 1293, 1229, 1439], [1371, 1459, 1460, 1372], [1379, 1301, 1377, 1465], [1379, 1467, 1435, 1380], [1465, 1377, 1299, 1219, 1215, 1214, 1294, 1372, 1460, 1479], [1387, 1309, 1269, 1451], [1387, 1485, 1486, 1388], [1395, 1317, 1393, 1491], [1395, 1493, 1494, 1396], [1403, 1325, 1401, 1499], [1403, 1501, 1447, 1404], [1499, 1401, 1323, 1251, 1239, 1238, 1310, 1388, 1486, 1513], [1411, 1333, 1225, 1431], [1411, 1519, 1520, 1412], [1419, 1341, 1417, 1525], [1419, 1527, 1528, 1420], [1427, 1349, 1265, 1443], [1427, 1535, 1536, 1428], [1538, 116, 113, 112], [1542, 117, 116, 1538], [100, 1547, 25, 24], [1547, 100, 99, 1553], [1554, 118, 117, 1542], [1553, 99, 98, 1561], [1177, 1172, 1175, 1565], [1177, 1567, 1568, 1178], [1178, 1568, 1572, 1573, 1574, 1575, 1576, 1577, 1183, 1179], [1185, 1180, 1183, 1577], [1185, 1585, 1586, 1186], [1197, 1173, 1195, 1365], [1197, 1593, 1594, 1198], [1205, 1181, 1191, 1190], [1205, 1601, 1359, 1206], [1565, 1175, 1174, 1198], [1565, 1198, 1594, 1611], [1190, 1186, 1586, 1615], [1567, 1177, 1565, 1611], [1567, 1621, 1572, 1568], [1585, 1185, 1577, 1576], [1585, 1629, 1630, 1586], [1593, 1197, 1365, 1364], [1593, 1637, 1638, 1594], [1601, 1205, 1190, 1615], [1601, 1645, 1360, 1359], [1621, 1567, 1611, 1651], [1621, 1653, 1573, 1572], [1629, 1585, 1576, 1575], [1629, 1661, 1662, 1630], [1637, 1593, 1364, 1363], [1637, 1669, 1670, 1638], [1645, 1601, 1615, 1675], [1645, 1677, 1361, 1360], [1611, 1594, 1638, 1651], [1653, 1621, 1651, 1687], [1653, 1661, 1574, 1573], [1661, 1629, 1575, 1574], [1661, 1653, 1687, 1662], [1669, 1637, 1363, 1362], [1669, 1677, 1706, 1670], [1677, 1645, 1675, 1706], [1677, 1669, 1362, 1361], [1615, 1586, 1630, 1675], [1651, 1638, 1670, 1687], [1675, 1630, 1662, 1706], [1561, 98, 97, 1731], [1670, 1706, 1662, 1687], [1479, 1460, 1738, 1520], [1513, 1486, 1742, 1536], [1520, 1738, 1491, 1393, 1315, 1243, 1242, 1262, 1334, 1412], [1536, 1742, 1525, 1417, 1339, 1275, 1274, 1286, 1350, 1428], [1764, 119, 118, 1554], [1768, 1439, 1396, 1494], [1459, 1371, 1439, 1768], [1459, 1493, 1738, 1460], [1467, 1379, 1465, 1479], [1467, 1519, 1436, 1435], [1788, 1451, 1420, 1528], [1485, 1387, 1451, 1788], [1485, 1527, 1742, 1486], [1493, 1395, 1491, 1738], [1493, 1459, 1768, 1494], [1501, 1403, 1499, 1513], [1501, 1535, 1448, 1447], [1519, 1411, 1431, 1436], [1519, 1467, 1479, 1520], [1527, 1419, 1525, 1742], [1527, 1485, 1788, 1528], [1535, 1427, 1443, 1448], [1535, 1501, 1513, 1536], [918, 1841, 899, 635, 443, 207, 206, 226, 462, 654], [929, 910, 1841, 918], [960, 1855, 941, 667, 475, 247, 246, 266, 494, 686], [971, 952, 1855, 960], [1002, 1869, 983, 699, 507, 287, 286, 306, 526, 718], [1013, 994, 1869, 1002], [1044, 1883, 1025, 731, 539, 327, 326, 346, 558, 750], [1055, 1036, 1883, 1044], [1086, 1897, 1067, 763, 571, 367, 366, 386, 590, 782], [1097, 1078, 1897, 1086], [1128, 1911, 1109, 795, 603, 407, 406, 426, 622, 814], [1139, 1120, 1911, 1128], [1731, 97, 96, 1927], [1928, 825, 638, 902], [901, 637, 899, 1841], [901, 909, 1928, 902], [909, 645, 825, 1928], [909, 901, 1841, 910], [917, 653, 829, 834], [917, 935, 929, 918], [935, 661, 920, 929], [935, 917, 834, 833], [1964, 837, 670, 944], [943, 669, 941, 1855], [943, 951, 1964, 944], [951, 677, 837, 1964], [951, 943, 1855, 952], [959, 685, 841, 846], [959, 977, 971, 960], [977, 693, 962, 971], [977, 959, 846, 845], [2000, 849, 702, 986], [985, 701, 983, 1869], [985, 993, 2000, 986], [993, 709, 849, 2000], [993, 985, 1869, 994], [1001, 717, 853, 858], [1001, 1019, 1013, 1002], [1019, 725, 1004, 1013], [1019, 1001, 858, 857], [2036, 861, 734, 1028], [1027, 733, 1025, 1883], [1027, 1035, 2036, 1028], [1035, 741, 861, 2036], [1035, 1027, 1883, 1036], [1043, 749, 865, 870], [1043, 1061, 1055, 1044], [1061, 757, 1046, 1055], [1061, 1043, 870, 869], [2072, 873, 766, 1070], [1069, 765, 1067, 1897], [1069, 1077, 2072, 1070], [1077, 773, 873, 2072], [1077, 1069, 1897, 1078], [1085, 781, 877, 882], [1085, 1103, 1097, 1086], [1103, 789, 1088, 1097], [1103, 1085, 882, 881], [2108, 885, 798, 1112], [1111, 797, 1109, 1911], [1111, 1119, 2108, 1112], [1119, 805, 885, 2108], [1119, 1111, 1911, 1120], [1127, 813, 889, 894], [1127, 1145, 1139, 1128], [1145, 821, 1130, 1139], [1145, 1127, 894, 893], [2144, 120, 119, 1764], [1927, 96, 95, 2151], [2152, 121, 120, 2144], [2151, 95, 94, 2159], [2159, 94, 93, 2163], [2164, 122, 121, 2152], [2163, 93, 92, 2171], [2172, 123, 122, 2164], [2171, 92, 91, 2179], [2180, 124, 123, 2172], [2179, 91, 90, 2187], [108, 2189, 29, 28], [126, 2193, 33, 32], [42, 38, 37, 2199], [46, 2199, 37, 36], [43, 42, 2199, 46], [54, 50, 49, 2211], [58, 2211, 49, 48], [55, 54, 2211, 58], [66, 62, 61, 2223], [70, 2223, 61, 60], [67, 66, 2223, 70], [125, 2233, 2193, 126], [2233, 2180, 2172, 2164, 2152, 2144, 1764, 1554, 1542, 1538, 112, 34, 33, 2193], [2233, 125, 124, 2180], [78, 74, 73, 2257], [82, 2257, 73, 72], [79, 78, 2257, 82], [87, 86, 2187, 90], [86, 26, 25, 1547, 1553, 1561, 1731, 1927, 2151, 2159, 2163, 2171, 2179, 2187], [105, 104, 2189, 108], [104, 30, 29, 2189]]
Define a 3D model of ship_00-001 with 138 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of ship_00-001! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(1.429, -5.94, -0.2), (2.429, -5.94, -0.2), (2.429, -5.94, 0.2), (1.429, -5.94, 0.2), (1.429, -5.94, 0.2), (2.429, -5.94, 0.2), (2.429, -4.94, 0.2), (1.429, -4.94, 0.2), (-1.071, -5.94, -0.2), (1.429, -5.94, -0.2), (1.429, -5.94, 0.2), (-1.071, -5.94, 0.2), (-1.071, -5.94, -0.2), (-4.071, -5.94, -0.2), (-4.071, -4.94, -0.2), (-1.071, -4.94, -0.2), (-1.071, -5.94, 0.2), (-4.071, -5.94, 0.2), (-4.071, -5.94, -0.2), (-1.071, -5.94, -0.2), (2.429, -4.94, 0.2), (2.429, -5.94, 0.2), (2.429, -5.94, -0.2), (2.429, -4.94, -0.2), (1.429, -4.94, -0.2), (1.429, -5.94, -0.2), (-1.071, -5.94, -0.2), (-1.071, -4.94, -0.2), (1.429, -4.94, -0.2), (2.429, -4.94, -0.2), (2.429, -5.94, -0.2), (1.429, -5.94, -0.2), (1.429, -4.94, 0.2), (2.429, -4.94, 0.2), (2.429, -4.94, -0.2), (1.429, -4.94, -0.2), (-1.071, -4.94, -0.2), (-4.071, -4.94, -0.2), (-4.071, -4.94, 0.2), (-1.071, -4.94, 0.2), (-1.071, -4.94, 0.2), (-1.071, -5.94, 0.2), (1.429, -5.94, 0.2), (1.429, -4.94, 0.2), (-1.071, -4.94, 0.2), (-4.071, -4.94, 0.2), (-4.071, -5.94, 0.2), (-1.071, -5.94, 0.2), (-4.071, -4.94, -0.2), (-4.071, -5.94, -0.2), (-4.071, -5.94, 0.2), (-4.071, -4.94, 0.2), (1.821, -3.01, 1.128), (1.429, -2.785, 1.943), (-1.071, -2.785, 1.943), (-1.463, -3.01, 1.128), (-1.463, -3.01, 1.128), (-1.071, -2.785, 1.943), (-1.071, -1.785, 2.343), (-2.372, -1.614, 1.928), (2.679, -2.94, -0.2), (1.429, -4.94, -0.2), (-1.071, -4.94, -0.2), (-2.321, -2.94, -0.2), (2.679, -2.94, -0.2), (1.531, -2.591, -0.66), (1.531, -1.51, -1.092), (2.679, -0.94, -1.0), (2.679, -2.94, -0.2), (3.226, -2.562, -0.2), (3.226, -2.562, 0.2), (2.679, -2.94, 0.2), (2.679, -2.94, 0.2), (1.429, -4.94, 0.2), (1.429, -4.94, -0.2), (2.679, -2.94, -0.2), (2.679, -2.94, 0.2), (1.821, -3.01, 1.128), (-1.463, -3.01, 1.128), (-2.321, -2.94, 0.2), (2.679, -2.94, 0.2), (3.226, -2.562, 0.2), (3.784, -0.94, 1.0), (2.679, -0.94, 1.0), (-2.321, -2.94, -0.2), (-1.071, -4.94, -0.2), (-1.071, -4.94, 0.2), (-2.321, -2.94, 0.2), (-2.321, -2.94, -0.2), (-6.321, -2.94, -0.2), (-6.321, -2.121, 0.385), (-2.321, -0.94, -1.0), (-2.321, -2.94, -0.2), (-1.173, -2.591, -0.66), (1.531, -2.591, -0.66), (2.679, -2.94, -0.2), (-2.321, -2.94, 0.2), (-1.071, -4.94, 0.2), (1.429, -4.94, 0.2), (2.679, -2.94, 0.2), (-2.321, -2.94, 0.2), (-1.463, -3.01, 1.128), (-2.372, -1.614, 1.928), (-2.321, -0.94, 1.0), (-2.321, -2.94, 0.2), (-6.321, -2.94, 0.2), (-6.321, -2.94, -0.2), (-2.321, -2.94, -0.2), (1.429, -2.785, 1.943), (1.429, -2.2, 4.249), (-1.071, -2.2, 4.249), (-1.071, -2.785, 1.943), (-1.071, -2.785, 1.943), (-1.071, -2.2, 4.249), (-1.071, -1.785, 4.301), (-1.071, -1.785, 2.343), (-6.321, -2.121, 0.385), (-6.321, -2.94, -0.2), (-6.321, -2.94, 0.2), (-6.321, -2.121, 1.0), (1.429, -1.785, 2.343), (1.429, -1.785, 4.301), (1.429, -2.2, 4.249), (1.429, -2.785, 1.943), (-1.071, -1.785, 2.343), (-1.071, -1.785, 4.301), (1.429, -1.785, 4.301), (1.429, -1.785, 2.343), (-1.071, -1.785, 4.301), (-1.071, -2.2, 4.249), (1.429, -2.2, 4.249), (1.429, -1.785, 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[103, 59, 132, 83], [103, 83, 167, 187], [188, 103, 187, 191], [188, 193, 194], [188, 194, 197, 198], [188, 198, 201], [201, 91, 103, 188], [193, 207, 208, 194], [194, 208, 212, 213], [194, 215, 216, 197], [207, 219, 220, 208], [208, 220, 224, 212], [198, 227, 228], [197, 216, 227], [232, 233, 234, 235], [236, 237, 238, 239], [240, 241, 233, 232], [239, 238, 246, 247], [247, 246, 250, 251], [251, 250, 254, 255], [256, 257, 258], [259, 260, 261, 262], [263, 264, 256], [262, 261, 264, 263], [270, 166, 67, 91], [191, 275, 193, 188], [228, 270, 91, 201], [275, 283, 207, 193], [283, 287, 219, 207], [287, 224, 220, 219], [227, 198, 197], [213, 298, 215, 194], [301, 227, 216], [298, 301, 216, 215], [258, 240, 256], [257, 256, 264], [246, 315, 254, 250], [315, 319, 255, 254], [322, 323, 324, 325], [234, 233, 328, 329], [234, 331, 324, 323], [334, 335, 235, 234], [334, 234, 323, 322], [334, 343, 344, 345], [233, 347, 348, 349], [233, 351, 352, 328], [347, 355, 335, 334], [347, 334, 345, 361], [347, 363, 364, 348], [237, 236, 355, 347], [237, 258, 257, 260], [237, 241, 258], [237, 260, 238], [241, 237, 347, 233], [238, 260, 315, 246], [260, 259, 319, 315], [260, 257, 264, 261], [329, 328, 352, 399], [345, 344, 402, 403], [361, 345, 403, 407], [403, 402, 410, 411], [407, 403, 411, 415], [415, 411, 410, 419], [349, 348, 364, 423], [402, 425, 419, 410], [425, 407, 415, 419], [331, 234, 329, 399], [331, 343, 325, 324], [331, 351, 442, 443], [343, 334, 322, 325], [343, 331, 443, 451], [343, 363, 454, 344], [351, 233, 349, 423], [351, 331, 399, 352], [351, 363, 466, 442], [363, 347, 361, 454], [363, 343, 451, 466], [363, 351, 423, 364], [344, 454, 425, 402], [454, 361, 407, 425], [488, 489, 490, 491], [443, 442, 494, 495], [443, 495, 490, 489], [451, 443, 489, 488], [442, 466, 506, 507], [466, 451, 510, 511], [466, 511, 514, 506], [507, 506, 514, 519], [495, 510, 491, 490], [510, 451, 488, 491], [494, 442, 507, 519], [494, 511, 510, 495], [511, 494, 519, 514]]
Define a 3D model of zm_buy_marker_double with 200 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of zm_buy_marker_double! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.257, -0.081, 0.0), (-0.335, -0.076, -0.002), (-0.329, -0.077, -0.064), (-0.254, -0.079, -0.051), (-0.257, 0.179, 0.0), (-0.335, 0.176, -0.002), (-0.318, 0.171, 0.064), (-0.246, 0.174, 0.047), (-0.254, -0.079, -0.051), (-0.329, -0.077, -0.064), (-0.31, -0.076, -0.127), (-0.237, -0.081, -0.101), (-0.252, 0.181, -0.05), (-0.328, 0.178, -0.065), (-0.335, 0.176, -0.002), (-0.257, 0.179, 0.0), (-0.246, -0.08, 0.048), (-0.319, -0.078, 0.063), (-0.335, -0.076, -0.002), (-0.257, -0.081, 0.0), (-0.246, 0.174, 0.047), (-0.318, 0.171, 0.064), (-0.3, 0.173, 0.123), (-0.232, 0.175, 0.096), (-0.241, 0.181, -0.098), (-0.31, 0.178, -0.129), (-0.328, 0.178, -0.065), (-0.252, 0.181, -0.05), (-0.237, -0.081, -0.101), (-0.31, -0.076, -0.127), (-0.278, -0.078, -0.186), (-0.215, -0.08, -0.143), (-0.232, -0.078, 0.095), (-0.302, -0.074, 0.123), (-0.319, -0.078, 0.063), (-0.246, -0.08, 0.048), (-0.232, 0.175, 0.096), (-0.3, 0.173, 0.123), (-0.272, 0.174, 0.181), (-0.207, 0.175, 0.14), (-0.215, -0.08, -0.143), (-0.278, -0.078, -0.186), (-0.236, -0.078, -0.236), (-0.182, -0.082, -0.183), (-0.213, 0.18, -0.144), (-0.279, 0.179, -0.186), (-0.31, 0.178, -0.129), (-0.241, 0.181, -0.098), (-0.211, -0.078, 0.14), (-0.27, -0.077, 0.182), (-0.302, -0.074, 0.123), (-0.232, -0.078, 0.095), (-0.207, 0.175, 0.14), (-0.272, 0.174, 0.181), (-0.238, 0.177, 0.236), (-0.184, 0.181, 0.183), (-0.206, -0.083, 0.0), (-0.195, -0.079, 0.038), (-0.265, -0.085, 0.053), (-0.277, -0.086, -0.001), (-0.204, 0.182, 0.0), (-0.198, 0.183, -0.039), (-0.271, 0.187, -0.056), (-0.278, 0.188, 0.0), (-0.199, -0.082, -0.04), (-0.206, -0.083, 0.0), (-0.277, -0.086, -0.001), (-0.27, -0.087, -0.054), (-0.198, 0.183, -0.039), (-0.183, 0.178, -0.076), (-0.251, 0.184, -0.104), (-0.271, 0.187, -0.056), (-0.195, -0.079, 0.038), (-0.184, -0.08, 0.077), (-0.249, -0.086, 0.104), (-0.265, -0.085, 0.053), (-0.195, 0.177, 0.039), (-0.204, 0.182, 0.0), (-0.278, 0.188, 0.0), (-0.265, 0.182, 0.053), (-0.185, 0.179, -0.183), (-0.237, 0.18, -0.235), (-0.279, 0.179, -0.186), (-0.213, 0.18, -0.144), (-0.184, -0.08, 0.077), (-0.168, -0.082, 0.113), (-0.231, -0.086, 0.153), (-0.249, -0.086, 0.104), (-0.184, 0.178, 0.075), (-0.195, 0.177, 0.039), (-0.265, 0.182, 0.053), (-0.251, 0.184, 0.102), (-0.184, 0.181, 0.183), (-0.238, 0.177, 0.236), (-0.179, 0.174, 0.271), (-0.138, 0.173, 0.208), (-0.183, 0.178, -0.076), (-0.166, 0.178, -0.11), (-0.225, 0.183, -0.15), (-0.251, 0.184, -0.104), (-0.182, -0.082, -0.183), (-0.236, -0.078, -0.236), (-0.18, -0.077, -0.27), (-0.139, -0.078, -0.207), (-0.182, -0.081, -0.077), (-0.199, -0.082, -0.04), (-0.27, -0.087, -0.054), (-0.25, -0.085, -0.103), (-0.182, -0.079, 0.181), (-0.236, -0.077, 0.236), (-0.27, -0.077, 0.182), (-0.211, -0.078, 0.14), (-0.17, 0.183, 0.114), (-0.184, 0.178, 0.075), (-0.251, 0.184, 0.102), (-0.231, 0.187, 0.154), (-0.168, -0.082, 0.113), (-0.144, -0.082, 0.145), (-0.196, -0.088, 0.196), (-0.231, -0.086, 0.153), (-0.167, 0.18, -0.228), (-0.228, 0.18, 0.167), (0.167, 0.18, 0.228), (0.228, 0.18, -0.167), (-0.166, -0.081, -0.11), (-0.182, -0.081, -0.077), (-0.25, -0.085, -0.103), (-0.226, -0.087, -0.149), (-0.166, 0.178, -0.11), (-0.141, 0.177, -0.141), (-0.192, 0.184, -0.193), (-0.225, 0.183, -0.15), (-0.157, -0.088, 0.013), (-0.205, -0.091, 0.017), (-0.204, -0.09, -0.022), (-0.156, -0.088, -0.016), (-0.157, 0.187, 0.017), (-0.205, 0.191, 0.023), (-0.195, 0.19, 0.062), (-0.15, 0.187, 0.047), (-0.157, 0.188, -0.013), (-0.204, 0.19, -0.018), (-0.205, 0.191, 0.023), (-0.157, 0.187, 0.017), (-0.156, -0.088, -0.016), (-0.204, -0.09, -0.022), (-0.196, -0.09, -0.06), (-0.15, -0.087, -0.047), (-0.152, -0.088, 0.045), (-0.197, -0.089, 0.057), (-0.205, -0.091, 0.017), (-0.157, -0.088, 0.013), (-0.152, 0.189, -0.044), (-0.197, 0.191, -0.057), (-0.204, 0.19, -0.018), (-0.157, 0.188, -0.013), (-0.15, -0.087, -0.047), (-0.196, -0.09, -0.06), (-0.174, -0.087, -0.095), (-0.134, -0.085, -0.075), (-0.15, 0.187, 0.047), (-0.195, 0.19, 0.062), (-0.175, 0.185, 0.096), (-0.134, 0.182, 0.074), (-0.144, -0.082, 0.145), (-0.112, -0.083, 0.168), (-0.154, -0.087, 0.231), (-0.196, -0.088, 0.196), (-0.144, 0.184, 0.143), (-0.17, 0.183, 0.114), (-0.231, 0.187, 0.154), (-0.196, 0.188, 0.196), (-0.141, 0.177, -0.141), (-0.11, 0.178, -0.165), (-0.149, 0.183, -0.225), (-0.192, 0.184, -0.193), (-0.139, -0.08, -0.14), (-0.166, -0.081, -0.11), (-0.226, -0.087, -0.149), (-0.191, -0.084, -0.191), (-0.139, -0.078, -0.207), (-0.18, -0.077, -0.27), (-0.126, -0.074, -0.301), (-0.097, -0.079, -0.231), (-0.139, 0.175, -0.208), (-0.182, 0.174, -0.272), (-0.237, 0.18, -0.235), (-0.185, 0.179, -0.183), (-0.138, 0.173, 0.208), (-0.179, 0.174, 0.271), (-0.128, 0.178, 0.309), (-0.1, 0.18, 0.237), (-0.137, -0.079, 0.207), (-0.181, -0.076, 0.27), (-0.236, -0.077, 0.236), (-0.182, -0.079, 0.181), (-0.136, -0.085, 0.07), (-0.175, -0.088, 0.092), (-0.197, -0.089, 0.057), (-0.152, -0.088, 0.045), (-0.135, 0.182, -0.071), (-0.177, 0.185, -0.091), (-0.197, 0.191, -0.057), (-0.152, 0.189, -0.044), (-0.134, -0.085, -0.075), (-0.174, -0.087, -0.095), (-0.152, -0.088, -0.128), (-0.117, -0.084, -0.099), (-0.134, 0.182, 0.074), (-0.175, 0.185, 0.096), (-0.158, 0.19, 0.131), (-0.12, 0.188, 0.1), (-0.122, -0.087, 0.098), (-0.161, -0.09, 0.128), (-0.175, -0.088, 0.092), (-0.136, -0.085, 0.07), (-0.12, 0.188, 0.1), (-0.158, 0.19, 0.131), (-0.129, 0.191, 0.161), (-0.099, 0.188, 0.122), (-0.119, 0.183, -0.097), (-0.156, 0.186, -0.124), (-0.177, 0.185, -0.091), (-0.135, 0.182, -0.071), (-0.117, -0.084, -0.099), (-0.152, -0.088, -0.128), (-0.125, -0.088, -0.155), (-0.097, -0.085, -0.12), (-0.112, -0.083, 0.168), (-0.076, -0.079, 0.183), (-0.106, -0.085, 0.25), (-0.154, -0.087, 0.231), (-0.112, 0.182, 0.17), (-0.144, 0.184, 0.143), (-0.196, 0.188, 0.196), (-0.155, 0.188, 0.23), (-0.111, -0.08, -0.165), (-0.139, -0.08, -0.14), (-0.191, -0.084, -0.191), (-0.15, -0.085, -0.226), (-0.11, 0.178, -0.165), (-0.078, 0.182, -0.188), (-0.106, 0.187, -0.256), (-0.149, 0.183, -0.225), (-0.101, -0.088, 0.121), (-0.132, -0.09, 0.157), (-0.161, -0.09, 0.128), (-0.122, -0.087, 0.098), (-0.1, 0.18, 0.237), (-0.128, 0.178, 0.309), (-0.064, 0.172, 0.32), (-0.048, 0.175, 0.248), (-0.099, -0.08, 0.24), (-0.13, -0.077, 0.309), (-0.181, -0.076, 0.27), (-0.137, -0.079, 0.207), (-0.099, 0.183, -0.118), (-0.128, 0.183, -0.152), (-0.156, 0.186, -0.124), (-0.119, 0.183, -0.097), (-0.099, 0.188, 0.122), (-0.129, 0.191, 0.161), (-0.092, 0.185, 0.176), (-0.07, 0.182, 0.137), (-0.097, -0.085, -0.12), (-0.125, -0.088, -0.155), (-0.094, -0.089, -0.182), (-0.073, -0.087, -0.139), (-0.097, -0.079, -0.231), (-0.126, -0.074, -0.301), (-0.064, -0.077, -0.328), (-0.051, -0.08, -0.254), (-0.095, 0.174, -0.231), (-0.124, 0.172, -0.301), (-0.182, 0.174, -0.272), (-0.139, 0.175, -0.208), (-0.079, -0.082, -0.189), (-0.111, -0.08, -0.165), (-0.15, -0.085, -0.226), (-0.106, -0.088, -0.255), (-0.078, 0.182, -0.188), (-0.04, 0.182, -0.2), (-0.055, 0.189, -0.272), (-0.106, 0.187, -0.256), (-0.076, -0.079, 0.183), (-0.041, -0.082, 0.201), (-0.055, -0.088, 0.271), (-0.106, -0.085, 0.25), (-0.076, 0.188, -0.138), (-0.098, 0.19, -0.18), (-0.128, 0.183, -0.152), (-0.099, 0.183, -0.118), (-0.075, 0.179, 0.184), (-0.112, 0.182, 0.17), (-0.155, 0.188, 0.23), (-0.104, 0.184, 0.249), (-0.073, -0.087, -0.139), (-0.094, -0.089, -0.182), (-0.057, -0.09, -0.196), (-0.045, -0.088, -0.151), (-0.073, -0.085, 0.135), (-0.096, -0.087, 0.175), (-0.132, -0.09, 0.157), (-0.101, -0.088, 0.121), (-0.07, 0.182, 0.137), (-0.092, 0.185, 0.176), (-0.057, 0.186, 0.191), (-0.043, 0.182, 0.147), (-0.051, -0.08, -0.254), (-0.064, -0.077, -0.328), (0.002, -0.077, -0.333), (0.0, -0.083, -0.258), (-0.048, -0.079, 0.245), (-0.065, -0.075, 0.319), (-0.13, -0.077, 0.309), (-0.099, -0.08, 0.24), (-0.048, 0.175, 0.248), (-0.064, 0.172, 0.32), (0.0, 0.172, 0.326), (-0.001, 0.174, 0.253), (-0.048, 0.181, -0.252), (-0.065, 0.179, -0.329), (-0.124, 0.172, -0.301), (-0.095, 0.174, -0.231), (-0.047, 0.187, -0.151), (-0.062, 0.191, -0.196), (-0.098, 0.19, -0.18), (-0.076, 0.188, -0.138), (-0.046, -0.084, 0.146), (-0.06, -0.089, 0.19), (-0.096, -0.087, 0.175), (-0.073, -0.085, 0.135), (-0.045, -0.088, -0.151), (-0.057, -0.09, -0.196), (-0.018, -0.09, -0.204), (-0.013, -0.088, -0.156), (-0.043, 0.182, 0.147), (-0.057, 0.186, 0.191), (-0.017, 0.185, 0.197), (-0.013, 0.182, 0.152), (-0.041, -0.082, 0.201), (0.0, -0.083, 0.203), (0.0, -0.087, 0.278), (-0.055, -0.088, 0.271), (-0.04, -0.082, -0.2), (-0.079, -0.082, -0.189), (-0.106, -0.088, -0.255), (-0.054, -0.087, -0.272), (-0.04, 0.182, -0.2), (-0.001, 0.182, -0.204), (0.0, 0.187, -0.277), (-0.055, 0.189, -0.272), (-0.038, 0.183, 0.199), (-0.075, 0.179, 0.184), (-0.104, 0.184, 0.249), (-0.055, 0.185, 0.272), (-0.018, 0.187, -0.157), (-0.022, 0.19, -0.205), (-0.062, 0.191, -0.196), (-0.047, 0.187, -0.151), (-0.017, -0.085, 0.152), (-0.022, -0.087, 0.198), (-0.06, -0.089, 0.19), (-0.046, -0.084, 0.146), (-0.013, -0.088, -0.156), (-0.018, -0.09, -0.204), (0.022, -0.09, -0.205), (0.018, -0.087, -0.157), (-0.013, 0.182, 0.152), (-0.017, 0.185, 0.197), (0.022, 0.19, 0.204), (0.017, 0.188, 0.156), (-0.001, 0.174, 0.253), (0.0, 0.172, 0.326), (0.067, 0.178, 0.329), (0.049, 0.181, 0.252), (-0.001, 0.182, -0.204), (0.04, 0.182, -0.2), (0.054, 0.187, -0.272), (0.0, 0.187, -0.277), (0.0, -0.083, -0.258), (0.002, -0.077, -0.333), (0.065, -0.079, -0.329), (0.048, -0.081, -0.252), (0.0, -0.083, 0.203), (0.038, -0.081, 0.194), (0.053, -0.083, 0.265), (0.0, -0.087, 0.278), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, -0.05, 0.0), (0.0, 0.183, -0.258), (-0.002, 0.177, -0.333), (-0.065, 0.179, -0.329), (-0.048, 0.181, -0.252), (0.0, 0.183, 0.203), (-0.038, 0.183, 0.199), (-0.055, 0.185, 0.272), (0.0, 0.187, 0.278), (0.001, -0.082, -0.204), (-0.04, -0.082, -0.2), (-0.054, -0.087, -0.272), (0.0, -0.087, -0.277), (0.001, -0.076, 0.253), (0.0, -0.075, 0.326), (-0.065, -0.075, 0.319), (-0.048, -0.079, 0.245), (0.013, 0.188, -0.156), (0.018, 0.19, -0.204), (-0.022, 0.19, -0.205), (-0.018, 0.187, -0.157), (0.014, -0.088, 0.157), (0.018, -0.09, 0.203), (-0.022, -0.087, 0.198), (-0.017, -0.085, 0.152), (0.017, 0.188, 0.156), (0.022, 0.19, 0.204), (0.061, 0.192, 0.196), (0.047, 0.187, 0.15), (0.018, -0.087, -0.157), (0.022, -0.09, -0.205), (0.062, -0.091, -0.196), (0.047, -0.087, -0.151), (0.038, -0.081, 0.194), (0.077, -0.083, 0.189), (0.107, -0.089, 0.255), (0.053, -0.083, 0.265), (0.04, -0.082, -0.2), (0.001, -0.082, -0.204), (0.0, -0.087, -0.277), (0.055, -0.089, -0.272), (0.04, 0.177, 0.195), (0.0, 0.183, 0.203), (0.0, 0.187, 0.278), (0.053, 0.183, 0.264), (0.04, 0.182, -0.2), (0.079, 0.182, -0.189), (0.106, 0.188, -0.255), (0.054, 0.187, -0.272), (0.044, -0.087, 0.151), (0.059, -0.091, 0.197), (0.018, -0.09, 0.203), (0.014, -0.088, 0.157), (0.045, 0.188, -0.151), (0.057, 0.19, -0.196), (0.018, 0.19, -0.204), (0.013, 0.188, -0.156), (0.047, -0.087, -0.151), (0.062, -0.091, -0.196), (0.098, -0.09, -0.18), (0.076, -0.088, -0.138), (0.047, 0.187, 0.15), (0.061, 0.192, 0.196), (0.098, 0.19, 0.18), (0.075, 0.187, 0.139), (0.048, -0.081, -0.252), (0.065, -0.079, -0.329), (0.124, -0.075, -0.301), (0.095, -0.077, -0.231), (0.049, -0.08, 0.255), (0.065, -0.077, 0.329), (0.0, -0.075, 0.326), (0.001, -0.076, 0.253), (0.049, 0.181, 0.252), (0.067, 0.178, 0.329), (0.13, 0.177, 0.309), (0.099, 0.18, 0.24), (0.051, 0.18, -0.254), (0.064, 0.177, -0.328), (-0.002, 0.177, -0.333), (0.0, 0.183, -0.258), (0.072, -0.088, 0.141), (0.095, -0.09, 0.182), (0.059, -0.091, 0.197), (0.044, -0.087, 0.151), (0.073, 0.187, -0.139), (0.094, 0.189, -0.182), (0.057, 0.19, -0.196), (0.045, 0.188, -0.151), (0.075, 0.187, 0.139), (0.098, 0.19, 0.18), (0.132, 0.19, 0.157), (0.101, 0.188, 0.121), (0.076, -0.088, -0.138), (0.098, -0.09, -0.18), (0.128, -0.086, -0.152), (0.099, -0.086, -0.118), (0.077, -0.083, 0.189), (0.112, -0.082, 0.17), (0.155, -0.088, 0.23), (0.107, -0.089, 0.255), (0.078, -0.082, -0.188), (0.04, -0.082, -0.2), (0.055, -0.089, -0.272), (0.106, -0.087, -0.256), (0.078, 0.182, 0.188), (0.04, 0.177, 0.195), (0.053, 0.183, 0.264), (0.108, 0.187, 0.257), (0.079, 0.182, -0.189), (0.111, 0.178, -0.165), (0.15, 0.183, -0.226), (0.106, 0.188, -0.255), (0.095, -0.077, -0.231), (0.124, -0.075, -0.301), (0.182, -0.077, -0.272), (0.139, -0.077, -0.208), (0.097, 0.176, -0.231), (0.126, 0.171, -0.301), (0.064, 0.177, -0.328), (0.051, 0.18, -0.254), (0.097, 0.182, -0.12), (0.125, 0.185, -0.155), (0.094, 0.189, -0.182), (0.073, 0.187, -0.139), (0.099, -0.088, 0.122), (0.129, -0.091, 0.161), (0.095, -0.09, 0.182), (0.072, -0.088, 0.141), (0.099, -0.086, -0.118), (0.128, -0.086, -0.152), (0.156, -0.089, -0.124), (0.119, -0.086, -0.097), (0.099, 0.18, 0.24), (0.13, 0.177, 0.309), (0.186, 0.178, 0.278), (0.141, 0.181, 0.213), (0.1, -0.08, 0.237), (0.128, -0.078, 0.309), (0.065, -0.077, 0.329), (0.049, -0.08, 0.255), (0.101, 0.188, 0.121), (0.132, 0.19, 0.157), (0.156, 0.185, 0.125), (0.119, 0.182, 0.095), (0.11, -0.08, -0.165), (0.078, -0.082, -0.188), (0.106, -0.087, -0.256), (0.149, -0.085, -0.225), (0.111, 0.178, -0.165), (0.139, 0.178, -0.14), (0.191, 0.182, -0.191), (0.15, 0.183, -0.226), (0.112, -0.082, 0.17), (0.141, -0.082, 0.139), (0.191, -0.086, 0.191), (0.155, -0.088, 0.23), (0.112, 0.183, 0.168), (0.078, 0.182, 0.188), (0.108, 0.187, 0.257), (0.154, 0.187, 0.231), (0.116, -0.086, 0.097), (0.154, -0.087, 0.127), (0.129, -0.091, 0.161), (0.099, -0.088, 0.122), (0.117, 0.181, -0.099), (0.152, 0.185, -0.128), (0.125, 0.185, -0.155), (0.097, 0.182, -0.12), (0.119, -0.086, -0.097), (0.156, -0.089, -0.124), (0.182, -0.091, -0.094), (0.139, -0.088, -0.073), (0.119, 0.182, 0.095), (0.156, 0.185, 0.125), (0.175, 0.185, 0.092), (0.136, 0.182, 0.07), (0.134, -0.085, 0.074), (0.175, -0.088, 0.096), (0.154, -0.087, 0.127), (0.116, -0.086, 0.097), (0.136, 0.182, 0.07), (0.175, 0.185, 0.092), (0.197, 0.189, 0.057), (0.152, 0.188, 0.045), (0.138, 0.188, -0.077), (0.179, 0.189, -0.098), (0.152, 0.185, -0.128), (0.117, 0.181, -0.099), (0.139, -0.088, -0.073), (0.182, -0.091, -0.094), (0.197, -0.091, -0.057), (0.152, -0.089, -0.044), (0.139, -0.077, -0.208), (0.182, -0.077, -0.272), (0.23, -0.077, -0.229), (0.179, -0.077, -0.178), (0.139, 0.175, -0.207), (0.18, 0.174, -0.27), (0.126, 0.171, -0.301), (0.097, 0.176, -0.231), (0.139, 0.178, -0.14), (0.171, 0.183, -0.113), (0.232, 0.189, -0.153), (0.191, 0.182, -0.191), (0.14, 0.178, 0.141), (0.112, 0.183, 0.168), (0.154, 0.187, 0.231), (0.191, 0.183, 0.191), (0.141, -0.082, 0.139), (0.17, -0.083, 0.114), (0.231, -0.087, 0.154), (0.191, -0.086, 0.191), (0.141, -0.08, -0.141), (0.11, -0.08, -0.165), (0.149, -0.085, -0.225), (0.192, -0.086, -0.193), (0.141, 0.181, 0.213), (0.186, 0.178, 0.278), (0.229, 0.172, 0.229), (0.177, 0.174, 0.176), (0.142, -0.078, 0.214), (0.185, -0.079, 0.279), (0.128, -0.078, 0.309), (0.1, -0.08, 0.237), (0.15, -0.087, 0.047), (0.195, -0.09, 0.062), (0.175, -0.088, 0.096), (0.134, -0.085, 0.074), (0.15, 0.187, -0.047), (0.196, 0.19, -0.06), (0.179, 0.189, -0.098), (0.138, 0.188, -0.077), (0.152, -0.089, -0.044), (0.197, -0.091, -0.057), (0.204, -0.09, -0.018), (0.157, -0.088, -0.013), (0.152, 0.188, 0.045), (0.197, 0.189, 0.057), (0.205, 0.191, 0.017), (0.157, 0.188, 0.013), (0.156, 0.188, -0.016), (0.204, 0.19, -0.022), (0.196, 0.19, -0.06), (0.15, 0.187, -0.047), (0.157, -0.088, -0.013), (0.204, -0.09, -0.018), (0.205, -0.091, 0.023), (0.157, -0.087, 0.017), (0.157, -0.087, 0.017), (0.205, -0.091, 0.023), (0.195, -0.09, 0.062), (0.15, -0.087, 0.047), (0.157, 0.188, 0.013), (0.205, 0.191, 0.017), (0.204, 0.19, -0.022), (0.156, 0.188, -0.016), (0.167, -0.08, -0.228), (0.228, -0.08, 0.167), (-0.167, -0.08, 0.228), (-0.228, -0.08, -0.167), (0.168, 0.182, 0.113), (0.14, 0.178, 0.141), (0.191, 0.183, 0.191), (0.231, 0.186, 0.153), (0.17, -0.083, 0.114), (0.188, -0.082, 0.077), (0.257, -0.089, 0.105), (0.231, -0.087, 0.154), (0.171, -0.082, -0.113), (0.141, -0.08, -0.141), (0.192, -0.086, -0.193), (0.231, -0.087, -0.154), (0.171, 0.183, -0.113), (0.187, 0.183, -0.079), (0.256, 0.187, -0.106), (0.232, 0.189, -0.153), (0.177, 0.174, 0.176), (0.229, 0.172, 0.229), (0.27, 0.174, 0.182), (0.211, 0.175, 0.14), (0.177, 0.177, -0.178), (0.229, 0.173, -0.23), (0.18, 0.174, -0.27), (0.139, 0.175, -0.207), (0.178, -0.079, 0.178), (0.231, -0.075, 0.229), (0.185, -0.079, 0.279), (0.142, -0.078, 0.214), (0.179, -0.077, -0.178), (0.23, -0.077, -0.229), (0.271, -0.077, -0.181), (0.207, -0.078, -0.14), (0.187, 0.183, -0.079), (0.199, 0.182, -0.04), (0.27, 0.187, -0.054), (0.256, 0.187, -0.106), (0.188, -0.082, -0.078), (0.171, -0.082, -0.113), (0.231, -0.087, -0.154), (0.258, -0.089, -0.107), (0.188, -0.082, 0.077), (0.195, -0.08, 0.039), (0.265, -0.085, 0.053), (0.257, -0.089, 0.105), (0.189, 0.182, 0.079), (0.168, 0.182, 0.113), (0.231, 0.186, 0.153), (0.256, 0.188, 0.107), (0.195, -0.08, 0.039), (0.199, -0.08, 0.0), (0.271, -0.086, 0.0), (0.265, -0.085, 0.053), (0.195, 0.177, 0.038), (0.189, 0.182, 0.079), (0.256, 0.188, 0.107), (0.265, 0.183, 0.053), (0.198, -0.083, -0.039), (0.188, -0.082, -0.078), (0.258, -0.089, -0.107), (0.271, -0.087, -0.056), (0.199, -0.08, 0.0), (0.198, -0.083, -0.039), (0.271, -0.087, -0.056), (0.271, -0.086, 0.0), (0.199, 0.182, -0.04), (0.201, 0.178, 0.0), (0.27, 0.182, -0.001), (0.27, 0.187, -0.054), (0.201, 0.178, 0.0), (0.195, 0.177, 0.038), (0.265, 0.183, 0.053), (0.27, 0.182, -0.001), (0.207, -0.078, -0.14), (0.271, -0.077, -0.181), (0.31, -0.078, -0.129), (0.241, -0.081, -0.098), (0.207, -0.078, 0.14), (0.272, -0.076, 0.181), (0.231, -0.075, 0.229), (0.178, -0.079, 0.178), (0.208, 0.175, -0.139), (0.27, 0.173, -0.181), (0.229, 0.173, -0.23), (0.177, 0.177, -0.178), (0.211, 0.175, 0.14), (0.27, 0.174, 0.182), (0.302, 0.171, 0.123), (0.232, 0.175, 0.095), (0.232, -0.077, 0.096), (0.3, -0.076, 0.123), (0.272, -0.076, 0.181), (0.207, -0.078, 0.14), (0.232, 0.175, 0.095), (0.302, 0.171, 0.123), (0.328, 0.181, 0.065), (0.253, 0.182, 0.05), (0.237, 0.181, -0.101), (0.31, 0.176, -0.127), (0.27, 0.173, -0.181), (0.208, 0.175, -0.139), (0.241, -0.081, -0.098), (0.31, -0.078, -0.129), (0.328, -0.078, -0.065), (0.252, -0.081, -0.05), (0.252, -0.081, -0.05), (0.328, -0.078, -0.065), (0.335, -0.076, -0.002), (0.257, -0.079, 0.0), (0.253, -0.079, 0.049), (0.328, -0.076, 0.066), (0.3, -0.076, 0.123), (0.232, -0.077, 0.096), (0.253, 0.182, 0.05), (0.328, 0.181, 0.065), (0.335, 0.176, -0.002), (0.257, 0.181, 0.0), (0.254, 0.179, -0.051), (0.329, 0.177, -0.064), (0.31, 0.176, -0.127), (0.237, 0.181, -0.101), (0.257, -0.079, 0.0), (0.335, -0.076, -0.002), (0.328, -0.076, 0.066), (0.253, -0.079, 0.049), (0.257, 0.181, 0.0), (0.335, 0.176, -0.002), (0.329, 0.177, -0.064), (0.254, 0.179, -0.051)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [3, 2, 10, 11], [12, 13, 5, 4], [16, 17, 1, 0], [7, 6, 22, 23], [24, 25, 13, 12], [11, 10, 30, 31], [32, 33, 17, 16], [23, 22, 38, 39], [31, 30, 42, 43], [44, 45, 25, 24], [48, 49, 33, 32], [39, 38, 54, 55], [56, 57, 58, 59], [60, 61, 62, 63], [64, 56, 59, 67], [61, 69, 70, 62], [57, 73, 74, 58], [76, 60, 63, 79], [80, 81, 45, 44], [73, 85, 86, 74], [88, 76, 79, 91], [55, 54, 94, 95], [69, 97, 98, 70], [43, 42, 102, 103], [104, 64, 67, 107], [108, 109, 49, 48], [112, 88, 91, 115], [85, 117, 118, 86], [120, 121, 122, 123], [124, 104, 107, 127], [97, 129, 130, 98], [132, 133, 134, 135], [136, 137, 138, 139], [140, 141, 137, 136], [135, 134, 146, 147], [148, 149, 133, 132], [152, 153, 141, 140], [147, 146, 158, 159], [139, 138, 162, 163], [117, 165, 166, 118], [168, 112, 115, 171], [129, 173, 174, 130], [176, 124, 127, 179], [103, 102, 182, 183], [184, 185, 81, 80], [95, 94, 190, 191], [192, 193, 109, 108], [196, 197, 149, 148], [200, 201, 153, 152], [159, 158, 206, 207], [163, 162, 210, 211], [212, 213, 197, 196], [211, 210, 218, 219], [220, 221, 201, 200], [207, 206, 226, 227], [165, 229, 230, 166], [232, 168, 171, 235], [236, 176, 179, 239], [173, 241, 242, 174], [244, 245, 213, 212], [191, 190, 250, 251], [252, 253, 193, 192], [256, 257, 221, 220], [219, 218, 262, 263], [227, 226, 266, 267], [183, 182, 270, 271], [272, 273, 185, 184], [276, 236, 239, 279], [241, 281, 282, 242], [229, 285, 286, 230], [288, 289, 257, 256], [292, 232, 235, 295], [267, 266, 298, 299], [300, 301, 245, 244], [263, 262, 306, 307], [271, 270, 310, 311], [312, 313, 253, 252], [251, 250, 318, 319], [320, 321, 273, 272], [324, 325, 289, 288], [328, 329, 301, 300], [299, 298, 334, 335], [307, 306, 338, 339], [285, 341, 342, 286], [344, 276, 279, 347], [281, 349, 350, 282], [352, 292, 295, 355], [356, 357, 325, 324], [360, 361, 329, 328], [335, 334, 366, 367], [339, 338, 370, 371], [319, 318, 374, 375], [349, 377, 378, 350], [311, 310, 382, 383], [341, 385, 386, 342], [388, 388, 388, 388], [388, 388, 388, 388], [388, 388, 388, 388], [388, 388, 388, 388], [388, 388, 388, 388], [388, 388, 388, 388], [412, 413, 321, 320], [416, 352, 355, 419], [420, 344, 347, 423], [424, 425, 313, 312], [428, 429, 357, 356], [432, 433, 361, 360], [371, 370, 438, 439], [367, 366, 442, 443], [385, 445, 446, 386], [448, 420, 423, 451], [452, 416, 419, 455], [377, 457, 458, 378], [460, 461, 433, 432], [464, 465, 429, 428], [443, 442, 470, 471], [439, 438, 474, 475], [383, 382, 478, 479], [480, 481, 425, 424], [375, 374, 486, 487], [488, 489, 413, 412], [492, 493, 461, 460], [496, 497, 465, 464], [475, 474, 502, 503], [471, 470, 506, 507], [445, 509, 510, 446], [512, 448, 451, 515], [516, 452, 455, 519], [457, 521, 522, 458], [479, 478, 526, 527], [528, 529, 489, 488], [532, 533, 497, 496], [536, 537, 493, 492], [507, 506, 542, 543], [487, 486, 546, 547], [548, 549, 481, 480], [503, 502, 554, 555], [556, 512, 515, 559], [521, 561, 562, 522], [509, 565, 566, 510], [568, 516, 519, 571], [572, 573, 537, 536], [576, 577, 533, 532], [543, 542, 582, 583], [555, 554, 586, 587], [588, 589, 573, 572], [587, 586, 594, 595], [596, 597, 577, 576], [583, 582, 602, 603], [527, 526, 606, 607], [608, 609, 529, 528], [561, 613, 614, 562], [616, 568, 571, 619], [565, 621, 622, 566], [624, 556, 559, 627], [547, 546, 630, 631], [632, 633, 549, 548], [636, 637, 589, 588], [640, 641, 597, 596], [603, 602, 646, 647], [595, 594, 650, 651], [652, 653, 641, 640], [647, 646, 658, 659], [659, 658, 637, 636], [651, 650, 653, 652], [668, 669, 670, 671], [672, 616, 619, 675], [621, 677, 678, 622], [680, 624, 627, 683], [613, 685, 686, 614], [631, 630, 690, 691], [692, 693, 609, 608], [696, 697, 633, 632], [607, 606, 702, 703], [685, 705, 706, 686], [708, 680, 683, 711], [677, 713, 714, 678], [716, 672, 675, 719], [713, 721, 722, 714], [724, 716, 719, 727], [728, 708, 711, 731], [721, 728, 731, 722], [705, 737, 738, 706], [737, 724, 727, 738], [703, 702, 746, 747], [748, 749, 697, 696], [752, 753, 693, 692], [691, 690, 758, 759], [760, 761, 749, 748], [759, 758, 766, 767], [768, 769, 753, 752], [747, 746, 774, 775], [775, 774, 778, 779], [780, 781, 761, 760], [767, 766, 786, 787], [788, 789, 769, 768], [779, 778, 781, 780], [787, 786, 789, 788]]
Define a 3D model of spear with 101 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of spear! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.105, -4.395, 0.016), (0.018, -4.903, 0.016), (-0.103, -4.395, 0.04), (-0.103, -4.395, -0.008), (0.018, -4.903, 0.016), (-0.105, -4.395, 0.016), (-0.103, -4.395, 0.04), (0.018, -4.903, 0.016), (-0.096, -4.395, 0.063), (-0.096, -4.395, -0.032), (0.018, -4.903, 0.016), (-0.103, -4.395, -0.008), (-0.096, -4.395, 0.063), (0.018, -4.903, 0.016), (-0.085, -4.395, 0.085), (-0.085, -4.395, -0.053), (0.018, -4.903, 0.016), (-0.096, -4.395, -0.032), (-0.085, -4.395, 0.085), (0.018, -4.903, 0.016), (-0.069, -4.395, 0.103), (-0.069, -4.395, -0.072), (0.018, -4.903, 0.016), (-0.085, -4.395, -0.053), (-0.069, -4.395, 0.103), (0.018, -4.903, 0.016), (-0.05, -4.395, 0.119), (-0.064, -1.412, 0.011), (-0.064, -4.412, 0.011), (-0.063, -4.412, 0.027), (-0.063, -1.412, 0.027), (-0.064, 1.482, 0.018), (-0.064, -1.518, 0.018), (-0.063, -1.518, 0.033), (-0.063, 1.482, 0.033), (-0.063, -1.412, -0.004), (-0.063, -4.412, -0.004), (-0.064, -4.412, 0.011), (-0.064, -1.412, 0.011), (-0.063, 1.482, 0.002), (-0.063, -1.518, 0.002), (-0.064, -1.518, 0.018), (-0.064, 1.482, 0.018), (-0.063, -1.412, 0.027), (-0.063, -4.412, 0.027), (-0.058, -4.412, 0.042), (-0.058, -1.412, 0.042), (-0.063, 1.482, 0.033), (-0.063, -1.518, 0.033), (-0.058, -1.518, 0.048), (-0.058, 1.482, 0.048), (-0.058, -1.412, -0.019), (-0.058, -4.412, -0.019), (-0.063, -4.412, -0.004), (-0.063, -1.412, -0.004), (-0.058, 1.482, -0.013), (-0.058, -1.518, -0.013), (-0.063, -1.518, 0.002), (-0.063, 1.482, 0.002), (-0.058, -1.412, 0.042), (-0.058, -4.412, 0.042), (-0.051, -4.412, 0.056), (-0.051, -1.412, 0.056), (-0.058, 1.482, 0.048), (-0.058, -1.518, 0.048), (-0.051, -1.518, 0.062), (-0.051, 1.482, 0.062), (-0.051, -1.412, -0.033), (-0.051, -4.412, -0.033), (-0.058, -4.412, -0.019), (-0.058, -1.412, -0.019), (-0.051, 1.482, -0.027), (-0.051, -1.518, -0.027), (-0.058, -1.518, -0.013), (-0.058, 1.482, -0.013), (-0.051, -1.412, 0.056), (-0.051, -4.412, 0.056), (-0.041, -4.412, 0.068), (-0.041, -1.412, 0.068), (-0.051, 1.482, 0.062), (-0.051, -1.518, 0.062), (-0.041, -1.518, 0.074), (-0.041, 1.482, 0.074), (-0.05, -4.395, -0.087), (0.018, -4.903, 0.016), (-0.069, -4.395, -0.072), (-0.05, -4.395, 0.119), (0.018, -4.903, 0.016), (-0.029, -4.395, 0.13), (-0.041, -1.412, -0.045), (-0.041, -4.412, -0.045), (-0.051, -4.412, -0.033), (-0.051, -1.412, -0.033), (-0.041, 1.482, -0.039), (-0.041, -1.518, -0.039), (-0.051, -1.518, -0.027), (-0.051, 1.482, -0.027), (-0.041, -1.412, 0.068), (-0.041, -4.412, 0.068), (-0.029, -4.412, 0.078), (-0.029, -1.412, 0.078), (-0.041, 1.482, 0.074), (-0.041, -1.518, 0.074), (-0.029, -1.518, 0.084), (-0.029, 1.482, 0.084), (-0.029, -4.395, -0.099), (0.018, -4.903, 0.016), (-0.05, -4.395, -0.087), (-0.029, -1.412, -0.055), (-0.029, -4.412, -0.055), (-0.041, -4.412, -0.045), (-0.041, -1.412, -0.045), (-0.029, 1.482, -0.049), (-0.029, -1.518, -0.049), (-0.041, -1.518, -0.039), (-0.041, 1.482, -0.039), (-0.029, -1.412, 0.078), (-0.029, -4.412, 0.078), (-0.015, -4.412, 0.085), (-0.015, -1.412, 0.085), (-0.029, 1.482, 0.084), (-0.029, -1.518, 0.084), (-0.015, -1.518, 0.092), (-0.015, 1.482, 0.092), (-0.029, -4.395, 0.13), (0.018, -4.903, 0.016), (-0.006, -4.395, 0.137), (-0.015, -1.412, -0.063), (-0.015, -4.412, -0.063), (-0.029, -4.412, -0.055), (-0.029, -1.412, -0.055), (-0.015, 1.482, -0.056), (-0.015, -1.518, -0.056), (-0.029, -1.518, -0.049), (-0.029, 1.482, -0.049), (-0.015, -1.412, 0.085), (-0.015, -4.412, 0.085), (0.0, -4.412, 0.09), (0.0, -1.412, 0.09), (-0.015, 1.482, 0.092), (-0.015, -1.518, 0.092), (0.0, -1.518, 0.096), (0.0, 1.482, 0.096), (-0.006, -4.395, -0.106), (0.018, -4.903, 0.016), (-0.029, -4.395, -0.099), (-0.006, -4.395, 0.137), (0.018, -4.903, 0.016), (0.018, -4.395, 0.139), (0.0, -1.412, -0.067), (0.0, -4.412, -0.067), (-0.015, -4.412, -0.063), (-0.015, -1.412, -0.063), (0.0, 1.482, -0.061), (0.0, -1.518, -0.061), (-0.015, -1.518, -0.056), (-0.015, 1.482, -0.056), (0.0, -1.412, 0.09), (0.0, -4.412, 0.09), (0.016, -4.412, 0.091), (0.016, -1.412, 0.091), (0.0, 1.482, 0.096), (0.0, -1.518, 0.096), (0.016, -1.518, 0.098), (0.016, 1.482, 0.098), (0.016, -1.412, -0.069), (0.016, -4.412, -0.069), (0.0, -4.412, -0.067), (0.0, -1.412, -0.067), (0.016, 1.482, -0.062), (0.016, -1.518, -0.062), (0.0, -1.518, -0.061), (0.0, 1.482, -0.061), (0.016, -1.412, 0.091), (0.016, -4.412, 0.091), (0.031, -4.412, 0.09), (0.031, -1.412, 0.09), (0.016, -1.412, 0.091), (0.031, -1.412, 0.09), (0.046, -1.412, 0.085), (0.06, -1.412, 0.078), (0.072, -1.412, 0.068), (0.082, -1.412, 0.056), (0.09, -1.412, 0.042), (0.094, -1.412, 0.027), (0.096, -1.412, 0.011), (0.094, -1.412, -0.004), (0.09, -1.412, -0.019), (0.082, -1.412, -0.033), (0.072, -1.412, -0.045), (0.06, -1.412, -0.055), (0.046, -1.412, -0.063), (0.031, -1.412, -0.067), (0.016, -1.412, -0.069), (0.0, -1.412, -0.067), (-0.015, -1.412, -0.063), (-0.029, -1.412, -0.055), (-0.041, -1.412, -0.045), (-0.051, -1.412, -0.033), (-0.058, -1.412, -0.019), (-0.063, -1.412, -0.004), (-0.064, -1.412, 0.011), (-0.063, -1.412, 0.027), (-0.058, -1.412, 0.042), (-0.051, -1.412, 0.056), (-0.041, -1.412, 0.068), (-0.029, -1.412, 0.078), (-0.015, -1.412, 0.085), (0.0, -1.412, 0.09), (0.016, 1.482, 0.098), (0.016, -1.518, 0.098), (0.032, -1.518, 0.096), (0.032, 1.482, 0.096), (0.016, 1.482, 0.098), (0.032, 1.482, 0.096), (0.047, 1.482, 0.092), (0.06, 1.482, 0.084), (0.072, 1.482, 0.074), (0.082, 1.482, 0.062), (0.09, 1.482, 0.048), (0.094, 1.482, 0.033), (0.096, 1.482, 0.018), (0.094, 1.482, 0.002), (0.09, 1.482, -0.013), (0.082, 1.482, -0.027), (0.072, 1.482, -0.039), (0.06, 1.482, -0.049), (0.047, 1.482, -0.056), (0.032, 1.482, -0.061), (0.016, 1.482, -0.062), (0.0, 1.482, -0.061), (-0.015, 1.482, -0.056), (-0.029, 1.482, -0.049), (-0.041, 1.482, -0.039), (-0.051, 1.482, -0.027), (-0.058, 1.482, -0.013), (-0.063, 1.482, 0.002), (-0.064, 1.482, 0.018), (-0.063, 1.482, 0.033), (-0.058, 1.482, 0.048), (-0.051, 1.482, 0.062), (-0.041, 1.482, 0.074), (-0.029, 1.482, 0.084), (-0.015, 1.482, 0.092), (0.0, 1.482, 0.096), (0.018, -4.395, -0.108), (0.018, -4.903, 0.016), (-0.006, -4.395, -0.106), (0.018, -4.395, 0.139), (0.018, -4.903, 0.016), (0.042, -4.395, 0.137), (0.018, -4.395, 0.139), (0.042, -4.395, 0.137), (0.066, -4.395, 0.13), (0.087, -4.395, 0.119), (0.106, -4.395, 0.103), (0.121, -4.395, 0.085), (0.133, -4.395, 0.063), (0.14, -4.395, 0.04), (0.142, -4.395, 0.016), (0.14, -4.395, -0.008), (0.133, -4.395, -0.032), (0.121, -4.395, -0.053), (0.106, -4.395, -0.072), (0.087, -4.395, -0.087), (0.066, -4.395, -0.099), (0.042, -4.395, -0.106), (0.018, -4.395, -0.108), (-0.006, -4.395, -0.106), (-0.029, -4.395, -0.099), (-0.05, -4.395, -0.087), (-0.069, -4.395, -0.072), (-0.085, -4.395, -0.053), (-0.096, -4.395, -0.032), (-0.103, -4.395, -0.008), (-0.105, -4.395, 0.016), (-0.103, -4.395, 0.04), (-0.096, -4.395, 0.063), (-0.085, -4.395, 0.085), (-0.069, -4.395, 0.103), (-0.05, -4.395, 0.119), (-0.029, -4.395, 0.13), (-0.006, -4.395, 0.137), (0.031, -1.412, -0.067), (0.031, -4.412, -0.067), (0.016, -4.412, -0.069), (0.016, -1.412, -0.069), (0.031, -1.412, 0.09), (0.031, -4.412, 0.09), (0.046, -4.412, 0.085), (0.046, -1.412, 0.085), (0.031, -4.412, 0.09), (0.016, -4.412, 0.091), (0.0, -4.412, 0.09), (-0.015, -4.412, 0.085), (-0.029, -4.412, 0.078), (-0.041, -4.412, 0.068), (-0.051, -4.412, 0.056), (-0.058, -4.412, 0.042), (-0.063, -4.412, 0.027), (-0.064, -4.412, 0.011), (-0.063, -4.412, -0.004), (-0.058, -4.412, -0.019), (-0.051, -4.412, -0.033), (-0.041, -4.412, -0.045), (-0.029, -4.412, -0.055), (-0.015, -4.412, -0.063), (0.0, -4.412, -0.067), (0.016, -4.412, -0.069), (0.031, -4.412, -0.067), (0.046, -4.412, -0.063), (0.06, -4.412, -0.055), (0.072, -4.412, -0.045), (0.082, -4.412, -0.033), (0.09, -4.412, -0.019), (0.094, -4.412, -0.004), (0.096, -4.412, 0.011), (0.094, -4.412, 0.027), (0.09, -4.412, 0.042), (0.082, -4.412, 0.056), (0.072, -4.412, 0.068), (0.06, -4.412, 0.078), (0.046, -4.412, 0.085), (0.032, 1.482, -0.061), (0.032, -1.518, -0.061), (0.016, -1.518, -0.062), (0.016, 1.482, -0.062), (0.032, 1.482, 0.096), (0.032, -1.518, 0.096), (0.047, -1.518, 0.092), (0.047, 1.482, 0.092), (0.032, -1.518, 0.096), (0.016, -1.518, 0.098), (0.0, -1.518, 0.096), (-0.015, -1.518, 0.092), (-0.029, -1.518, 0.084), (-0.041, -1.518, 0.074), (-0.051, -1.518, 0.062), (-0.058, -1.518, 0.048), (-0.063, -1.518, 0.033), (-0.064, -1.518, 0.018), (-0.063, -1.518, 0.002), (-0.058, -1.518, -0.013), (-0.051, -1.518, -0.027), (-0.041, -1.518, -0.039), (-0.029, -1.518, -0.049), (-0.015, -1.518, -0.056), (0.0, -1.518, -0.061), (0.016, -1.518, -0.062), (0.032, -1.518, -0.061), (0.047, -1.518, -0.056), (0.06, -1.518, -0.049), (0.072, -1.518, -0.039), (0.082, -1.518, -0.027), (0.09, -1.518, -0.013), (0.094, -1.518, 0.002), (0.096, -1.518, 0.018), (0.094, -1.518, 0.033), (0.09, -1.518, 0.048), (0.082, -1.518, 0.062), (0.072, -1.518, 0.074), (0.06, -1.518, 0.084), (0.047, -1.518, 0.092), (0.042, -4.395, -0.106), (0.018, -4.903, 0.016), (0.018, -4.395, -0.108), (0.042, -4.395, 0.137), (0.018, -4.903, 0.016), (0.066, -4.395, 0.13), (0.046, -1.412, -0.063), (0.046, -4.412, -0.063), (0.031, -4.412, -0.067), (0.031, -1.412, -0.067), (0.046, -1.412, 0.085), (0.046, -4.412, 0.085), (0.06, -4.412, 0.078), (0.06, -1.412, 0.078), (0.047, 1.482, -0.056), (0.047, -1.518, -0.056), (0.032, -1.518, -0.061), (0.032, 1.482, -0.061), (0.047, 1.482, 0.092), (0.047, -1.518, 0.092), (0.06, -1.518, 0.084), (0.06, 1.482, 0.084), (0.06, -1.412, -0.055), (0.06, -4.412, -0.055), (0.046, -4.412, -0.063), (0.046, -1.412, -0.063), (0.06, 1.482, -0.049), (0.06, -1.518, -0.049), (0.047, -1.518, -0.056), (0.047, 1.482, -0.056), (0.06, -1.412, 0.078), (0.06, -4.412, 0.078), (0.072, -4.412, 0.068), (0.072, -1.412, 0.068), (0.06, 1.482, 0.084), (0.06, -1.518, 0.084), (0.072, -1.518, 0.074), (0.072, 1.482, 0.074), (0.066, -4.395, -0.099), (0.018, -4.903, 0.016), (0.042, -4.395, -0.106), (0.066, -4.395, 0.13), (0.018, -4.903, 0.016), (0.087, -4.395, 0.119), (0.072, -1.412, -0.045), (0.072, -4.412, -0.045), (0.06, -4.412, -0.055), (0.06, -1.412, -0.055), (0.072, 1.482, -0.039), (0.072, -1.518, -0.039), (0.06, -1.518, -0.049), (0.06, 1.482, -0.049), (0.072, -1.412, 0.068), (0.072, -4.412, 0.068), (0.082, -4.412, 0.056), (0.082, -1.412, 0.056), (0.072, 1.482, 0.074), (0.072, -1.518, 0.074), (0.082, -1.518, 0.062), (0.082, 1.482, 0.062), (0.082, -1.412, -0.033), (0.082, -4.412, -0.033), (0.072, -4.412, -0.045), (0.072, -1.412, -0.045), (0.082, 1.482, -0.027), (0.082, -1.518, -0.027), (0.072, -1.518, -0.039), (0.072, 1.482, -0.039), (0.082, -1.412, 0.056), (0.082, -4.412, 0.056), (0.09, -4.412, 0.042), (0.09, -1.412, 0.042), (0.082, 1.482, 0.062), (0.082, -1.518, 0.062), (0.09, -1.518, 0.048), (0.09, 1.482, 0.048), (0.087, -4.395, -0.087), (0.018, -4.903, 0.016), (0.066, -4.395, -0.099), (0.087, -4.395, 0.119), (0.018, -4.903, 0.016), (0.106, -4.395, 0.103), (0.09, -1.412, -0.019), (0.09, -4.412, -0.019), (0.082, -4.412, -0.033), (0.082, -1.412, -0.033), (0.09, 1.482, -0.013), (0.09, -1.518, -0.013), (0.082, -1.518, -0.027), (0.082, 1.482, -0.027), (0.09, -1.412, 0.042), (0.09, -4.412, 0.042), (0.094, -4.412, 0.027), (0.094, -1.412, 0.027), (0.09, 1.482, 0.048), (0.09, -1.518, 0.048), (0.094, -1.518, 0.033), (0.094, 1.482, 0.033), (0.094, -1.412, -0.004), (0.094, -4.412, -0.004), (0.09, -4.412, -0.019), (0.09, -1.412, -0.019), (0.094, 1.482, 0.002), (0.094, -1.518, 0.002), (0.09, -1.518, -0.013), (0.09, 1.482, -0.013), (0.094, -1.412, 0.027), (0.094, -4.412, 0.027), (0.096, -4.412, 0.011), (0.096, -1.412, 0.011), (0.094, 1.482, 0.033), (0.094, -1.518, 0.033), (0.096, -1.518, 0.018), (0.096, 1.482, 0.018), (0.096, -1.412, 0.011), (0.096, -4.412, 0.011), (0.094, -4.412, -0.004), (0.094, -1.412, -0.004), (0.096, 1.482, 0.018), (0.096, -1.518, 0.018), (0.094, -1.518, 0.002), (0.094, 1.482, 0.002), (0.106, -4.395, -0.072), (0.018, -4.903, 0.016), (0.087, -4.395, -0.087), (0.106, -4.395, 0.103), (0.018, -4.903, 0.016), (0.121, -4.395, 0.085), (0.121, -4.395, -0.053), (0.018, -4.903, 0.016), (0.106, -4.395, -0.072), (0.121, -4.395, 0.085), (0.018, -4.903, 0.016), (0.133, -4.395, 0.063), (0.133, -4.395, -0.032), (0.018, -4.903, 0.016), (0.121, -4.395, -0.053), (0.133, -4.395, 0.063), (0.018, -4.903, 0.016), (0.14, -4.395, 0.04), (0.14, -4.395, -0.008), (0.018, -4.903, 0.016), (0.133, -4.395, -0.032), (0.14, -4.395, 0.04), (0.018, -4.903, 0.016), (0.142, -4.395, 0.016), (0.142, -4.395, 0.016), (0.018, -4.903, 0.016), (0.14, -4.395, -0.008)] faces = [[0, 1, 2], [3, 1, 0], [2, 1, 8], [9, 1, 3], [8, 1, 14], [15, 1, 9], [14, 1, 20], [21, 1, 15], [20, 1, 26], [27, 28, 29, 30], [31, 32, 33, 34], [35, 36, 28, 27], [39, 40, 32, 31], [30, 29, 45, 46], [34, 33, 49, 50], [51, 52, 36, 35], [55, 56, 40, 39], [46, 45, 61, 62], [50, 49, 65, 66], [67, 68, 52, 51], [71, 72, 56, 55], [62, 61, 77, 78], [66, 65, 81, 82], [83, 1, 21], [26, 1, 88], [89, 90, 68, 67], [93, 94, 72, 71], [78, 77, 99, 100], [82, 81, 103, 104], [105, 1, 83], [108, 109, 90, 89], [112, 113, 94, 93], [100, 99, 118, 119], [104, 103, 122, 123], [88, 1, 126], [127, 128, 109, 108], [131, 132, 113, 112], [119, 118, 137, 138], [123, 122, 141, 142], [143, 1, 105], [126, 1, 148], [149, 150, 128, 127], [153, 154, 132, 131], [138, 137, 159, 160], [142, 141, 163, 164], [165, 166, 150, 149], [169, 170, 154, 153], [160, 159, 175, 176], [160, 176, 179, 180, 181, 182, 183, 184, 185, 186, 187, 188, 189, 190, 191, 192, 165, 149, 127, 108, 89, 67, 51, 35, 27, 30, 46, 62, 78, 100, 119, 138], [164, 163, 211, 212], [164, 212, 215, 216, 217, 218, 219, 220, 221, 222, 223, 224, 225, 226, 227, 228, 169, 153, 131, 112, 93, 71, 55, 39, 31, 34, 50, 66, 82, 104, 123, 142], [245, 1, 143], [148, 1, 250], [148, 250, 253, 254, 255, 256, 257, 258, 259, 260, 261, 262, 263, 264, 265, 266, 245, 143, 105, 83, 21, 15, 9, 3, 0, 2, 8, 14, 20, 26, 88, 126], [192, 284, 166, 165], [176, 175, 289, 179], [175, 159, 137, 118, 99, 77, 61, 45, 29, 28, 36, 52, 68, 90, 109, 128, 150, 166, 284, 310, 311, 312, 313, 314, 315, 316, 317, 318, 319, 320, 321, 289], [228, 324, 170, 169], [212, 211, 329, 215], [211, 163, 141, 122, 103, 81, 65, 49, 33, 32, 40, 56, 72, 94, 113, 132, 154, 170, 324, 350, 351, 352, 353, 354, 355, 356, 357, 358, 359, 360, 361, 329], [266, 1, 245], [250, 1, 253], [191, 310, 284, 192], [179, 289, 321, 180], [227, 350, 324, 228], [215, 329, 361, 216], [190, 311, 310, 191], [226, 351, 350, 227], [180, 321, 320, 181], [216, 361, 360, 217], [265, 1, 266], [253, 1, 254], [189, 312, 311, 190], [225, 352, 351, 226], [181, 320, 319, 182], [217, 360, 359, 218], [188, 313, 312, 189], [224, 353, 352, 225], [182, 319, 318, 183], [218, 359, 358, 219], [264, 1, 265], [254, 1, 255], [187, 314, 313, 188], [223, 354, 353, 224], [183, 318, 317, 184], [219, 358, 357, 220], [186, 315, 314, 187], [222, 355, 354, 223], [184, 317, 316, 185], [220, 357, 356, 221], [185, 316, 315, 186], [221, 356, 355, 222], [263, 1, 264], [255, 1, 256], [262, 1, 263], [256, 1, 257], [261, 1, 262], [257, 1, 258], [260, 1, 261], [258, 1, 259], [259, 1, 260]]
Define a 3D model of suzanne with 500 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of suzanne! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.5, -1.367, 0.297), (-0.422, -1.352, 0.32), (-0.422, -1.234, 0.508), (-0.547, -1.25, 0.469), (-0.531, -1.312, 0.055), (-0.5, -1.367, 0.297), (-0.547, -1.25, 0.469), (-0.531, -1.312, 0.055), (-0.43, -1.281, 0.055), (-0.422, -1.352, 0.32), (-0.5, -1.367, 0.297), (-0.531, -1.312, 0.055), (-0.547, -1.25, 0.469), (-0.484, -1.023, 0.438), (-0.492, -1.039, -0.086), (-0.406, -1.266, 0.289), (-0.391, -1.188, 0.438), (-0.422, -1.234, 0.508), (-0.422, -1.352, 0.32), (-0.492, -1.258, 0.242), (-0.445, -1.234, 0.25), (-0.445, -1.188, 0.094), (-0.484, -1.211, 0.086), (-0.547, -1.25, 0.469), (-0.422, -1.234, 0.508), (-0.312, -1.023, 0.477), (-0.484, -1.023, 0.438), (-0.445, -1.234, 0.25), (-0.438, -1.172, 0.359), (-0.391, -1.188, 0.438), (-0.406, -1.266, 0.289), (-0.406, -1.211, 0.078), (-0.406, -1.266, 0.289), (-0.422, -1.352, 0.32), (-0.43, -1.281, 0.055), (-0.484, -1.211, 0.086), (-0.445, -1.188, 0.094), (-0.367, -1.039, 0.0), (-0.422, -1.047, 0.0), (-0.391, -1.188, 0.438), (-0.289, -1.016, 0.414), (-0.312, -1.023, 0.477), (-0.422, -1.234, 0.508), (-0.445, -1.188, 0.094), (-0.445, -1.234, 0.25), (-0.406, -1.266, 0.289), (-0.406, -1.211, 0.078), (-0.484, -1.188, 0.344), (-0.438, -1.172, 0.359), (-0.445, -1.234, 0.25), (-0.492, -1.258, 0.242), (-0.484, -1.188, 0.344), (-0.391, -1.086, 0.273), (-0.414, -1.039, 0.328), (-0.438, -1.172, 0.359), (-0.359, -1.023, 0.344), (-0.289, -1.016, 0.414), (-0.391, -1.188, 0.438), (-0.391, -1.109, 0.211), (-0.391, -1.086, 0.273), (-0.484, -1.188, 0.344), (-0.492, -1.258, 0.242), (-0.391, -1.109, 0.211), (-0.383, -1.055, 0.188), (-0.375, -1.016, 0.234), (-0.391, -1.086, 0.273), (-0.383, -1.055, 0.188), (-0.391, -1.109, 0.211), (-0.492, -1.258, 0.242), (-0.484, -1.211, 0.086), (-0.383, -1.055, 0.188), (-0.367, -1.0, 0.125), (-0.352, -0.961, 0.172), (-0.375, -1.016, 0.234), (-0.422, -1.047, 0.0), (-0.367, -1.039, 0.0), (-0.211, -0.883, -0.023), (-0.266, -0.883, -0.016), (-0.367, -1.039, 0.0), (-0.445, -1.188, 0.094), (-0.406, -1.211, 0.078), (-0.305, -1.031, -0.039), (-0.414, -1.039, 0.328), (-0.359, -1.023, 0.344), (-0.438, -1.172, 0.359), (-0.484, -1.188, 0.344), (-0.492, -1.039, -0.086), (-0.328, -1.039, -0.102), (-0.43, -1.281, 0.055), (-0.531, -1.312, 0.055), (-0.305, -1.031, -0.039), (-0.406, -1.211, 0.078), (-0.43, -1.281, 0.055), (-0.328, -1.039, -0.102), (-0.484, -1.023, 0.438), (-0.312, -1.023, 0.477), (-0.234, -0.891, 0.406), (-0.383, -0.859, 0.383), (-0.375, -1.016, 0.234), (-0.352, -0.961, 0.172), (-0.32, -0.891, 0.234), (-0.344, -0.953, 0.289), (-0.375, -1.016, 0.234), (-0.344, -0.953, 0.289), (-0.414, -1.039, 0.328), (-0.391, -1.086, 0.273), (-0.367, -1.0, 0.125), (-0.383, -1.055, 0.188), (-0.484, -1.211, 0.086), (-0.422, -1.047, 0.0), (-0.367, -1.0, 0.125), (-0.336, -0.938, 0.062), (-0.328, -0.891, 0.109), (-0.352, -0.961, 0.172), (-0.344, -0.953, 0.289), (-0.289, -0.945, 0.305), (-0.359, -1.023, 0.344), (-0.414, -1.039, 0.328), (-0.289, -0.945, 0.305), (-0.219, -0.922, 0.359), (-0.289, -1.016, 0.414), (-0.359, -1.023, 0.344), (-0.336, -0.938, 0.062), (-0.367, -1.0, 0.125), (-0.422, -1.047, 0.0), (-0.266, -0.883, -0.016), (-0.336, -0.938, 0.062), (-0.266, -0.883, -0.016), (-0.32, -0.812, -0.016), (-0.32, -0.852, 0.016), (-0.336, -0.938, 0.062), (-0.32, -0.852, 0.016), (-0.32, -0.828, 0.078), (-0.328, -0.891, 0.109), (-0.219, -0.922, 0.359), (-0.234, -0.891, 0.406), (-0.312, -1.023, 0.477), (-0.289, -1.016, 0.414), (-0.219, -0.922, 0.359), (-0.211, -0.844, 0.289), (-0.203, -0.82, 0.328), (-0.234, -0.891, 0.406), (-0.234, -0.891, 0.406), (-0.203, -0.82, 0.328), (-0.438, -0.773, 0.266), (-0.383, -0.859, 0.383), (-0.266, -0.891, 0.242), (-0.211, -0.844, 0.289), (-0.219, -0.922, 0.359), (-0.289, -0.945, 0.305), (-0.32, -0.891, 0.234), (-0.266, -0.891, 0.242), (-0.289, -0.945, 0.305), (-0.344, -0.953, 0.289), (-0.328, -0.891, 0.109), (-0.32, -0.844, 0.172), (-0.32, -0.891, 0.234), (-0.352, -0.961, 0.172), (-0.211, -0.883, -0.023), (-0.367, -1.039, 0.0), (-0.305, -1.031, -0.039), (-0.133, -0.828, -0.07), (-0.266, -0.883, -0.016), (-0.211, -0.883, -0.023), (-0.273, -0.812, -0.016), (-0.32, -0.812, -0.016), (0.055, -0.852, 0.234), (0.375, -0.773, 0.164), (0.461, -0.797, 0.406), (0.336, -0.727, 0.406), (-0.32, -0.852, 0.016), (-0.273, -0.844, 0.016), (-0.273, -0.82, 0.086), (-0.32, -0.828, 0.078), (-0.211, -0.844, 0.289), (-0.211, -0.797, 0.203), (-0.047, -0.859, 0.32), (-0.203, -0.82, 0.328), (-0.273, -0.844, 0.016), (-0.188, -0.719, 0.039), (-0.273, -0.758, 0.094), (-0.273, -0.82, 0.086), (-0.32, -0.844, 0.172), (-0.328, -0.891, 0.109), (-0.32, -0.828, 0.078), (-0.32, -0.766, 0.094), (-0.32, -0.844, 0.172), (-0.273, -0.836, 0.172), (-0.266, -0.891, 0.242), (-0.32, -0.891, 0.234), (-0.273, -0.836, 0.172), (-0.211, -0.797, 0.203), (-0.211, -0.844, 0.289), (-0.266, -0.891, 0.242), (-0.133, -0.828, -0.07), (-0.305, -1.031, -0.039), (-0.328, -1.039, -0.102), (-0.125, -0.773, -0.141), (-0.133, -0.828, -0.07), (-0.125, -0.773, -0.141), (-0.164, -0.594, -0.125), (-0.172, -0.719, -0.023), (-0.32, -0.828, 0.078), (-0.273, -0.82, 0.086), (-0.273, -0.758, 0.094), (-0.32, -0.766, 0.094), (-0.273, -0.812, -0.016), (-0.211, -0.883, -0.023), (-0.133, -0.828, -0.07), (-0.172, -0.719, -0.023), (-0.32, -0.812, -0.016), (-0.273, -0.812, -0.016), (-0.273, -0.844, 0.016), (-0.32, -0.852, 0.016), (0.461, -0.797, 0.406), (0.594, -0.859, 0.43), (0.625, -0.711, 0.484), (0.492, -0.68, 0.453), (0.125, -0.797, 0.562), (-0.047, -0.859, 0.32), (0.055, -0.852, 0.234), (0.336, -0.727, 0.406), (0.125, -0.797, 0.562), (0.336, -0.727, 0.406), (0.281, -0.633, 0.453), (0.055, -0.641, 0.703), (-0.117, -0.797, 0.617), (-0.203, -0.82, 0.328), (-0.047, -0.859, 0.32), (0.125, -0.797, 0.562), (-0.117, -0.797, 0.617), (0.125, -0.797, 0.562), (0.055, -0.641, 0.703), (-0.195, -0.641, 0.75), (-0.117, -0.797, 0.617), (-0.359, -0.797, 0.539), (-0.438, -0.773, 0.266), (-0.203, -0.82, 0.328), (-0.359, -0.797, 0.539), (-0.117, -0.797, 0.617), (-0.195, -0.641, 0.75), (-0.445, -0.641, 0.68), (-0.328, -0.789, -0.125), (-0.492, -1.039, -0.086), (-0.484, -1.023, 0.438), (-0.383, -0.859, 0.383), (-0.328, -0.789, -0.125), (-0.383, -0.859, 0.383), (-0.438, -0.773, 0.266), (-0.43, -0.641, -0.008), (-0.328, -0.789, -0.125), (-0.125, -0.773, -0.141), (-0.328, -1.039, -0.102), (-0.492, -1.039, -0.086), (-0.328, -0.789, -0.125), (-0.43, -0.641, -0.008), (-0.164, -0.594, -0.125), (-0.125, -0.773, -0.141), (0.375, -0.773, 0.164), (0.445, -0.828, 0.148), (0.594, -0.859, 0.43), (0.461, -0.797, 0.406), (-0.32, -0.766, 0.094), (-0.273, -0.758, 0.094), (-0.273, -0.836, 0.172), (-0.32, -0.844, 0.172), (0.656, -0.742, 0.375), (0.594, -0.859, 0.43), (0.445, -0.828, 0.148), (0.602, -0.727, 0.203), (0.656, -0.742, 0.375), (0.602, -0.727, 0.203), (0.648, -0.625, 0.188), (0.648, -0.641, 0.297), (0.07, -0.734, -0.047), (0.414, -0.602, 0.0), (0.375, -0.773, 0.164), (0.055, -0.852, 0.234), (0.602, -0.727, 0.203), (0.445, -0.828, 0.148), (0.539, -0.633, -0.039), (0.625, -0.617, 0.055), (0.602, -0.727, 0.203), (0.625, -0.617, 0.055), (0.672, -0.492, 0.062), (0.648, -0.625, 0.188), (0.336, -0.727, 0.406), (0.461, -0.797, 0.406), (0.492, -0.68, 0.453), (0.281, -0.633, 0.453), (-0.07, -0.727, 0.0), (0.07, -0.734, -0.047), (0.055, -0.852, 0.234), (-0.047, -0.859, 0.32), (-0.172, -0.719, -0.023), (-0.188, -0.719, 0.039), (-0.273, -0.844, 0.016), (-0.273, -0.812, -0.016), (-0.172, -0.719, -0.023), (-0.164, -0.594, -0.125), (0.07, -0.734, -0.047), (-0.07, -0.727, 0.0), (-0.188, -0.719, 0.039), (-0.211, -0.797, 0.203), (-0.273, -0.836, 0.172), (-0.273, -0.758, 0.094), (-0.188, -0.719, 0.039), (-0.07, -0.727, 0.0), (-0.047, -0.859, 0.32), (-0.211, -0.797, 0.203), (-0.188, -0.719, 0.039), (-0.172, -0.719, -0.023), (-0.07, -0.727, 0.0), (0.727, -0.688, 0.414), (0.656, -0.742, 0.375), (0.648, -0.641, 0.297), (0.664, -0.602, 0.375), (0.727, -0.688, 0.414), (0.625, -0.711, 0.484), (0.594, -0.859, 0.43), (0.656, -0.742, 0.375), (0.492, -0.68, 0.453), (0.625, -0.711, 0.484), (0.688, -0.492, 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1840, 1828, 1808], [1861, 1849, 1912, 1932], [1861, 1932, 1935, 1864], [1911, 1848, 1900, 1915], [1864, 1935, 1876], [1915, 1852, 1840, 1892], [1912, 1911, 1891, 1921], [1952, 1882, 1871, 1876], [1952, 1921, 1878, 1882], [1932, 1912, 1921, 1952], [1932, 1952, 1876, 1935]]
Define a 3D model of boxman with 320 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of boxman! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.5, -0.116, 1.668), (-0.462, -0.077, 1.404), (-0.353, -0.077, 1.404), (-0.314, -0.116, 1.668), (-0.5, -0.116, 1.668), (-0.314, -0.116, 1.668), (-0.314, -0.116, 1.927), (-0.5, -0.116, 1.927), (-0.5, 0.088, 1.668), (-0.5, -0.116, 1.668), (-0.5, -0.116, 1.927), (-0.5, 0.088, 1.927), (-0.5, 0.088, 1.668), (-0.462, 0.049, 1.404), (-0.462, -0.077, 1.404), (-0.5, -0.116, 1.668), (-0.5, 0.088, 1.927), (-0.314, 0.088, 1.927), (-0.314, 0.088, 1.668), (-0.5, 0.088, 1.668), (-0.483, -0.116, 2.335), (-0.279, -0.116, 2.335), (-0.322, -0.073, 2.53), (-0.44, -0.073, 2.53), (-0.483, 0.088, 2.335), (-0.483, -0.116, 2.335), (-0.44, -0.073, 2.53), (-0.44, 0.045, 2.53), (-0.483, 0.088, 2.335), (-0.279, 0.088, 2.335), (-0.279, -0.116, 2.335), (-0.483, -0.116, 2.335), (-0.48, -0.094, 1.316), (-0.469, -0.073, 1.255), (-0.42, -0.073, 1.255), (-0.36, -0.094, 1.316), (-0.48, -0.094, 1.316), (-0.36, -0.094, 1.316), (-0.372, -0.082, 1.403), (-0.468, -0.082, 1.403), (-0.48, 0.074, 1.316), (-0.48, -0.094, 1.316), (-0.468, -0.082, 1.403), (-0.468, 0.062, 1.403), (-0.48, 0.074, 1.316), (-0.469, 0.053, 1.255), (-0.469, -0.073, 1.255), (-0.48, -0.094, 1.316), (-0.469, 0.053, 1.255), (-0.42, 0.053, 1.255), (-0.42, -0.073, 1.255), (-0.469, -0.073, 1.255), (-0.468, -0.073, 1.178), (-0.468, -0.039, 1.12), (-0.421, -0.039, 1.12), (-0.421, -0.073, 1.178), (-0.468, -0.073, 1.178), (-0.421, -0.073, 1.178), (-0.421, -0.073, 1.269), (-0.468, -0.073, 1.269), (-0.468, -0.002, 1.12), (-0.421, -0.002, 1.12), (-0.421, -0.039, 1.12), (-0.468, -0.039, 1.12), (-0.468, -0.002, 1.178), (-0.468, -0.073, 1.178), (-0.468, -0.073, 1.269), (-0.468, -0.002, 1.269), (-0.468, -0.002, 1.178), (-0.468, -0.002, 1.12), (-0.468, -0.039, 1.12), (-0.468, -0.073, 1.178), (-0.468, -0.002, 1.269), (-0.421, -0.002, 1.269), (-0.421, -0.002, 1.178), (-0.468, -0.002, 1.178), (-0.468, 0.005, 1.194), (-0.468, 0.005, 1.122), (-0.421, 0.005, 1.122), (-0.421, 0.005, 1.194), (-0.468, 0.005, 1.194), (-0.421, 0.005, 1.194), (-0.421, 0.005, 1.276), (-0.468, 0.005, 1.276), (-0.468, 0.052, 1.122), (-0.421, 0.052, 1.122), (-0.421, 0.005, 1.122), (-0.468, 0.005, 1.122), (-0.468, 0.052, 1.194), (-0.468, 0.005, 1.194), (-0.468, 0.005, 1.276), (-0.468, 0.052, 1.276), (-0.468, 0.052, 1.194), (-0.468, 0.052, 1.122), (-0.468, 0.005, 1.122), (-0.468, 0.005, 1.194), (-0.468, 0.052, 1.276), (-0.421, 0.052, 1.276), (-0.421, 0.052, 1.194), (-0.468, 0.052, 1.194), (-0.468, 0.062, 1.403), (-0.468, -0.082, 1.403), (-0.372, -0.082, 1.403), (-0.372, 0.062, 1.403), (-0.468, 0.062, 1.403), (-0.372, 0.062, 1.403), (-0.36, 0.074, 1.316), (-0.48, 0.074, 1.316), (-0.462, 0.049, 1.404), (-0.353, 0.049, 1.404), (-0.353, -0.077, 1.404), (-0.462, -0.077, 1.404), (-0.448, -0.104, 1.924), (-0.314, -0.104, 1.924), (-0.314, -0.104, 2.34), (-0.448, -0.104, 2.34), (-0.448, 0.076, 1.924), (-0.448, -0.104, 1.924), (-0.448, -0.104, 2.34), (-0.448, 0.076, 2.34), (-0.448, 0.076, 1.924), (-0.314, 0.076, 1.924), (-0.314, -0.104, 1.924), (-0.448, -0.104, 1.924), (-0.448, 0.076, 2.34), (-0.314, 0.076, 2.34), (-0.314, 0.076, 1.924), (-0.448, 0.076, 1.924), (-0.44, 0.045, 2.53), (-0.44, -0.073, 2.53), (-0.322, -0.073, 2.53), (-0.322, 0.045, 2.53), (-0.44, 0.045, 2.53), (-0.322, 0.045, 2.53), (-0.279, 0.088, 2.335), (-0.483, 0.088, 2.335), (-0.421, -0.073, 1.178), (-0.421, -0.039, 1.12), (-0.421, -0.002, 1.12), (-0.421, -0.002, 1.178), (-0.421, -0.073, 1.178), (-0.421, -0.002, 1.178), (-0.421, -0.002, 1.269), (-0.421, -0.073, 1.269), (-0.421, -0.002, 1.178), (-0.421, -0.002, 1.12), (-0.468, -0.002, 1.12), (-0.468, -0.002, 1.178), (-0.421, 0.005, 1.194), (-0.421, 0.005, 1.122), (-0.421, 0.052, 1.122), (-0.421, 0.052, 1.194), (-0.421, 0.005, 1.194), (-0.421, 0.052, 1.194), (-0.421, 0.052, 1.276), (-0.421, 0.005, 1.276), (-0.421, 0.052, 1.194), (-0.421, 0.052, 1.122), (-0.468, 0.052, 1.122), (-0.468, 0.052, 1.194), (-0.416, 0.005, 1.237), (-0.416, 0.005, 1.166), (-0.369, 0.005, 1.166), (-0.369, 0.005, 1.237), (-0.416, 0.005, 1.237), (-0.369, 0.005, 1.237), (-0.369, 0.005, 1.32), (-0.416, 0.005, 1.32), (-0.416, 0.052, 1.166), (-0.369, 0.052, 1.166), (-0.369, 0.005, 1.166), (-0.416, 0.005, 1.166), (-0.416, 0.052, 1.237), (-0.416, 0.005, 1.237), (-0.416, 0.005, 1.32), (-0.416, 0.052, 1.32), (-0.416, 0.052, 1.237), (-0.416, 0.052, 1.166), (-0.416, 0.005, 1.166), (-0.416, 0.005, 1.237), (-0.416, 0.052, 1.32), (-0.369, 0.052, 1.32), (-0.369, 0.052, 1.237), (-0.416, 0.052, 1.237), (-0.369, 0.005, 1.237), (-0.369, 0.005, 1.166), (-0.369, 0.052, 1.166), (-0.369, 0.052, 1.237), (-0.369, 0.005, 1.237), (-0.369, 0.052, 1.237), (-0.369, 0.052, 1.32), (-0.369, 0.005, 1.32), (-0.369, 0.052, 1.237), (-0.369, 0.052, 1.166), (-0.416, 0.052, 1.166), (-0.416, 0.052, 1.237), (-0.36, -0.094, 1.316), (-0.42, -0.073, 1.255), (-0.42, 0.053, 1.255), (-0.36, 0.074, 1.316), (-0.36, -0.094, 1.316), (-0.36, 0.074, 1.316), (-0.372, 0.062, 1.403), (-0.372, -0.082, 1.403), (-0.36, 0.074, 1.316), (-0.42, 0.053, 1.255), (-0.469, 0.053, 1.255), (-0.48, 0.074, 1.316), (-0.356, -0.02, 1.529), (-0.356, -0.02, 2.727), (-0.251, 0.152, 2.727), (-0.251, 0.152, 1.529), (-0.322, -0.073, 2.53), (-0.249, -0.043, 2.482), (-0.249, 0.015, 2.482), (-0.322, 0.045, 2.53), (-0.322, 0.045, 2.53), (-0.249, 0.015, 2.482), (-0.228, 0.036, 2.358), (-0.279, 0.088, 2.335), (-0.314, -0.116, 1.668), (-0.353, -0.077, 1.404), (-0.353, 0.049, 1.404), (-0.314, 0.088, 1.668), (-0.314, -0.116, 1.668), (-0.314, 0.088, 1.668), (-0.314, 0.088, 1.927), (-0.314, -0.116, 1.927), (-0.314, -0.104, 1.924), (-0.314, 0.076, 1.924), (-0.314, 0.076, 2.34), (-0.314, -0.104, 2.34), (-0.314, 0.088, 1.668), (-0.353, 0.049, 1.404), (-0.462, 0.049, 1.404), (-0.5, 0.088, 1.668), (-0.298, 0.163, 2.323), (-0.298, -0.164, 2.323), (-0.234, -0.119, 2.524), (-0.234, 0.066, 2.524), (-0.298, 0.163, 2.323), (0.001, 0.242, 2.323), (0.001, 0.253, 2.084), (-0.293, 0.169, 2.084), (-0.295, -0.228, 1.612), (-0.248, -0.157, 1.785), (-0.248, 0.163, 1.785), (-0.295, 0.163, 1.612), (-0.295, -0.189, 1.385), (-0.035, -0.189, 1.385), (-0.035, -0.228, 1.612), (-0.295, -0.228, 1.612), (-0.295, 0.163, 1.385), (-0.295, -0.189, 1.385), (-0.295, -0.228, 1.612), (-0.295, 0.163, 1.612), (-0.295, 0.163, 1.385), (-0.035, 0.163, 1.385), (-0.035, -0.189, 1.385), (-0.295, -0.189, 1.385), (-0.295, 0.163, 1.612), (-0.248, 0.163, 1.785), (-0.035, 0.163, 1.785), (-0.035, 0.163, 1.612), (-0.295, 0.163, 1.612), (-0.035, 0.163, 1.612), (-0.035, 0.163, 1.385), (-0.295, 0.163, 1.385), (-0.293, -0.164, 2.084), (-0.242, -0.1, 1.756), (0.001, -0.145, 1.756), (0.001, -0.241, 2.084), (-0.293, 0.169, 2.084), (-0.293, -0.164, 2.084), (-0.298, -0.164, 2.323), (-0.298, 0.163, 2.323), (-0.293, 0.169, 2.084), (-0.242, 0.145, 1.756), (-0.242, -0.1, 1.756), (-0.293, -0.164, 2.084), (-0.285, 0.136, 1.412), (-0.285, -0.152, 1.412), (-0.039, -0.152, 1.412), (-0.039, 0.136, 1.412), (-0.285, 0.136, 1.412), (-0.039, 0.136, 1.412), (-0.021, 0.085, 0.853), (-0.188, 0.085, 0.853), (-0.279, -0.116, 2.335), (-0.228, -0.064, 2.358), (-0.249, -0.043, 2.482), (-0.322, -0.073, 2.53), (-0.279, 0.088, 2.335), (-0.228, 0.036, 2.358), (-0.228, -0.064, 2.358), (-0.279, -0.116, 2.335), (-0.251, -0.191, 1.529), (-0.251, -0.191, 2.727), (-0.356, -0.02, 2.727), (-0.356, -0.02, 1.529), (-0.251, 0.152, 1.529), (-0.251, 0.152, 2.727), (0.0, 0.222, 2.727), (0.0, 0.222, 1.529), (-0.248, 0.163, 1.785), (-0.248, -0.157, 1.785), (-0.035, -0.157, 1.785), (-0.035, 0.163, 1.785), (-0.243, -0.018, 0.024), (-0.243, -0.018, 1.534), (-0.172, 0.156, 1.534), (-0.172, 0.156, 0.024), (-0.242, -0.1, 1.756), (-0.242, 0.145, 1.756), (-0.151, 0.159, 1.594), (-0.151, -0.167, 1.594), (-0.242, 0.145, 1.756), (0.001, 0.217, 1.756), (0.001, 0.237, 1.594), (-0.151, 0.159, 1.594), (-0.234, -0.119, 2.524), (-0.13, -0.042, 2.595), (-0.13, -0.02, 2.595), (-0.234, 0.066, 2.524), (-0.234, 0.066, 2.524), (-0.13, -0.02, 2.595), (0.0, -0.016, 2.595), (0.001, 0.1, 2.524), (-0.206, -0.119, 0.781), (-0.016, -0.119, 0.781), (-0.016, -0.119, 0.929), (-0.206, -0.119, 0.929), (-0.206, 0.091, 0.781), (-0.206, -0.119, 0.781), (-0.206, -0.119, 0.929), (-0.206, 0.091, 0.929), (-0.206, 0.091, 0.781), (-0.016, 0.091, 0.781), (-0.016, -0.119, 0.781), (-0.206, -0.119, 0.781), (-0.206, 0.091, 0.791), (-0.206, -0.119, 0.791), (-0.016, -0.119, 0.791), (-0.016, 0.091, 0.791), (-0.206, 0.091, 0.791), (-0.016, 0.091, 0.791), (-0.016, 0.06, 0.117), (-0.164, 0.06, 0.117), (-0.206, 0.091, 0.929), (-0.206, -0.119, 0.929), (-0.016, -0.119, 0.929), (-0.016, 0.091, 0.929), (-0.206, 0.091, 0.929), (-0.016, 0.091, 0.929), (-0.016, 0.091, 0.781), (-0.206, 0.091, 0.781), (-0.188, -0.116, 0.853), (-0.021, -0.116, 0.853), (-0.039, -0.152, 1.412), (-0.285, -0.152, 1.412), (-0.188, 0.085, 0.853), (-0.188, -0.116, 0.853), (-0.285, -0.152, 1.412), (-0.285, 0.136, 1.412), (-0.188, 0.085, 0.853), (-0.021, 0.085, 0.853), (-0.021, -0.116, 0.853), (-0.188, -0.116, 0.853), (-0.185, -0.092, 0.156), (-0.185, -0.092, 0.0), (-0.012, -0.092, 0.0), (-0.012, -0.092, 0.156), (-0.185, -0.092, 0.156), (-0.012, -0.092, 0.156), (-0.012, 0.064, 0.156), (-0.185, 0.064, 0.156), (-0.185, 0.054, 0.156), (-0.185, 0.054, 0.0), (-0.012, 0.054, 0.0), (-0.012, 0.054, 0.156), (-0.185, 0.054, 0.156), (-0.012, 0.054, 0.156), (-0.012, 0.285, 0.067), (-0.185, 0.285, 0.067), (-0.185, 0.064, 0.0), (-0.012, 0.064, 0.0), (-0.012, -0.092, 0.0), (-0.185, -0.092, 0.0), (-0.185, 0.064, 0.156), (-0.185, 0.064, 0.0), (-0.185, -0.092, 0.0), (-0.185, -0.092, 0.156), (-0.185, 0.064, 0.156), (-0.012, 0.064, 0.156), (-0.012, 0.064, 0.0), (-0.185, 0.064, 0.0), (-0.185, 0.285, 0.0), (-0.012, 0.285, 0.0), (-0.012, 0.054, 0.0), (-0.185, 0.054, 0.0), (-0.185, 0.285, 0.067), (-0.185, 0.285, 0.0), (-0.185, 0.054, 0.0), (-0.185, 0.054, 0.156), (-0.185, 0.285, 0.067), (-0.012, 0.285, 0.067), (-0.012, 0.285, 0.0), (-0.185, 0.285, 0.0), (-0.172, -0.192, 0.024), (-0.172, -0.192, 1.534), (-0.243, -0.018, 1.534), (-0.243, -0.018, 0.024), (-0.172, 0.156, 0.024), (-0.172, 0.156, 1.534), (0.0, 0.228, 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Define a 3D model of axemodel with 126 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of axemodel! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(3.764, -1.004, -0.135), (4.079, -0.87, -0.117), (4.023, -0.717, -0.317), (3.764, -0.827, -0.332), (3.764, -1.004, -0.135), (3.449, -0.87, -0.117), (3.449, -0.908, 5.391), (3.764, -1.004, 5.391), (3.764, -1.004, 5.391), (3.449, -0.908, 5.391), (3.449, -0.921, 10.813), (3.764, -1.004, 10.813), (3.764, -1.004, 10.813), (3.449, -0.921, 10.813), (3.449, -0.904, 16.268), (3.764, -1.004, 16.268), (3.764, -1.004, 16.268), (3.449, -0.904, 16.268), (3.449, -0.87, 17.401), (3.764, -1.004, 17.401), (3.764, -1.004, 17.401), (3.449, -0.87, 17.401), (3.449, -0.87, 21.667), (3.764, -1.004, 21.667), (3.764, -1.004, 17.655), (3.449, -0.87, 17.655), (3.341, -0.998, 21.413), (3.764, -1.172, 21.413), (3.764, -1.004, 21.667), (3.449, -0.87, 21.667), (3.543, -0.612, 21.867), (3.764, -0.707, 21.867), (4.079, -0.921, 10.813), (3.764, -1.004, 10.813), (3.764, -1.004, 16.268), (4.079, -0.904, 16.268), (3.449, -0.921, 10.813), (3.219, -0.696, 10.813), (3.219, -0.631, 16.268), (3.449, -0.904, 16.268), (4.079, -0.908, 5.391), (3.764, -1.004, 5.391), (3.764, -1.004, 10.813), (4.079, -0.921, 10.813), (3.449, -0.908, 5.391), (3.219, -0.645, 5.391), (3.219, -0.696, 10.813), (3.449, -0.921, 10.813), (4.079, -0.904, 16.268), (3.764, -1.004, 16.268), (3.764, -1.004, 17.401), (4.079, -0.87, 17.401), (3.449, -0.904, 16.268), (3.219, -0.631, 16.268), (3.219, -0.504, 17.401), (3.449, -0.87, 17.401), (4.079, -0.87, -0.117), (3.764, -1.004, -0.135), (3.764, -1.004, 5.391), (4.079, -0.908, 5.391), (4.079, -0.87, -0.117), (4.31, -0.504, -0.066), (4.213, -0.416, -0.276), (4.023, -0.717, -0.317), (4.079, -0.87, 17.401), (3.764, -1.004, 17.401), (3.764, -1.004, 21.667), (4.079, -0.87, 21.667), (4.079, -0.87, 17.655), (3.764, -1.004, 17.655), (3.764, -1.172, 21.413), (4.188, -0.998, 21.413), (4.079, -0.87, 21.667), (3.764, -1.004, 21.667), (3.764, -0.707, 21.867), (3.985, -0.612, 21.867), (3.449, -0.87, -0.117), (3.764, -1.004, -0.135), (3.764, -0.827, -0.332), (3.505, -0.717, -0.317), (3.449, -0.87, 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21.413), (3.341, 0.99, 21.413), (3.349, 1.095, 21.409), (4.187, 1.096, 21.409), (3.341, 0.99, 21.413), (3.449, 0.862, 17.655), (3.456, 0.967, 17.755), (3.349, 1.095, 21.409), (3.764, 0.996, 0.141), (4.079, 0.862, 0.123), (4.079, 0.335, 5.391), (3.764, 0.431, 5.391), (3.764, 0.996, 0.141), (3.449, 0.862, 0.123), (3.505, 0.709, -0.12), (3.764, 0.82, -0.105), (3.764, 0.996, 17.401), (4.079, 0.862, 17.401), (4.079, 0.862, 21.667), (3.764, 0.996, 21.667), (3.764, 0.996, 21.667), (4.079, 0.862, 21.667), (3.985, 0.605, 21.867), (3.764, 0.699, 21.867), (3.349, 1.095, 21.409), (3.456, 0.967, 17.755), (3.494, 1.574, 18.335), (3.395, 1.709, 21.388), (4.187, 1.096, 21.409), (3.349, 1.095, 21.409), (3.395, 1.709, 21.388), (4.179, 1.711, 21.388), (3.494, 1.574, 18.335), (4.072, 1.582, 18.335), (4.061, 2.542, 18.24), (3.567, 2.53, 18.24), (4.072, 1.582, 18.335), (4.179, 1.711, 21.388), (4.168, 2.671, 21.522), (4.061, 2.542, 18.24), (3.395, 1.709, 21.388), (3.494, 1.574, 18.335), (3.567, 2.53, 18.24), (3.468, 2.666, 21.522), (4.179, 1.711, 21.388), (3.395, 1.709, 21.388), (3.468, 2.666, 21.522), (4.168, 2.671, 21.522), (3.567, 2.53, 18.24), (4.061, 2.542, 18.24), (4.05, 3.501, 18.107), (3.64, 3.487, 18.107), (4.061, 2.542, 18.24), (4.168, 2.671, 21.522), (4.157, 3.63, 21.682), (4.05, 3.501, 18.107), (3.468, 2.666, 21.522), (3.567, 2.53, 18.24), (3.64, 3.487, 18.107), (3.541, 3.622, 21.682), (4.168, 2.671, 21.522), (3.468, 2.666, 21.522), (3.541, 3.622, 21.682), (4.157, 3.63, 21.682), (3.64, 3.487, 18.107), (4.05, 3.501, 18.107), (4.038, 4.46, 17.854), (3.712, 4.443, 17.854), (4.05, 3.501, 18.107), (4.157, 3.63, 21.682), (4.146, 4.589, 21.959), (4.038, 4.46, 17.854), (3.541, 3.622, 21.682), (3.64, 3.487, 18.107), (3.712, 4.443, 17.854), (3.614, 4.579, 21.959), (4.157, 3.63, 21.682), (3.541, 3.622, 21.682), (3.614, 4.579, 21.959), (4.146, 4.589, 21.959), (3.712, 4.443, 17.854), (4.038, 4.46, 17.854), (4.027, 5.419, 17.42), (3.785, 5.4, 17.42), (4.038, 4.46, 17.854), (4.146, 4.589, 21.959), (4.135, 5.548, 22.418), (4.027, 5.419, 17.42), (3.614, 4.579, 21.959), (3.712, 4.443, 17.854), (3.785, 5.4, 17.42), (3.686, 5.535, 22.418), (4.146, 4.589, 21.959), (3.614, 4.579, 21.959), (3.686, 5.535, 22.418), (4.135, 5.548, 22.418), (3.785, 5.4, 17.42), (4.027, 5.419, 17.42), (3.941, 6.379, 16.797), (3.941, 6.357, 16.797), (4.027, 5.419, 17.42), (4.135, 5.548, 22.418), (3.941, 6.508, 23.071), (3.941, 6.379, 16.797), (3.686, 5.535, 22.418), (3.785, 5.4, 17.42), (3.941, 6.357, 16.797), (3.941, 6.492, 23.071), (4.135, 5.548, 22.418), (3.686, 5.535, 22.418), (3.941, 6.492, 23.071), (3.941, 6.508, 23.071), (3.941, 6.379, 16.797), (3.941, 6.508, 23.071), (3.941, 6.492, 23.071), (3.941, 6.357, 16.797)] faces = [[0, 1, 2, 3], [0, 5, 6, 7], [7, 6, 10, 11], [11, 10, 14, 15], [15, 14, 18, 19], [19, 18, 22, 23], [24, 25, 26, 27], [23, 22, 30, 31], [32, 11, 15, 35], [10, 37, 38, 14], [40, 7, 11, 32], [6, 45, 37, 10], [35, 15, 19, 51], [14, 38, 54, 18], [1, 0, 7, 40], [1, 61, 62, 2], [51, 19, 23, 67], [68, 24, 27, 71], [67, 23, 31, 75], [5, 0, 3, 79], [5, 81, 45, 6], [18, 54, 86, 22], [25, 89, 90, 26], [22, 86, 94, 30], [96, 32, 35, 99], [37, 101, 102, 38], [104, 40, 32, 96], [45, 109, 101, 37], [99, 35, 51, 115], [38, 102, 118, 54], [90, 121, 122, 123, 124, 125, 126, 127, 71, 27, 26], [61, 1, 40, 104], [61, 136, 137, 62], [115, 51, 67, 142], [143, 68, 71, 127], [142, 67, 75, 150], [81, 5, 79, 154], [81, 156, 109, 45], [54, 118, 161, 86], [89, 164, 121, 90], [86, 161, 169, 94], [154, 79, 3, 2, 62, 137, 177, 178, 179, 180, 181, 182], [183, 96, 99, 186], [101, 188, 189, 102], [94, 169, 193, 194, 195, 196, 197, 198, 150, 75, 31, 30], [203, 104, 96, 183], [109, 208, 188, 101], [186, 99, 115, 214], [102, 189, 217, 118], [219, 183, 186, 222], [188, 224, 225, 189], [136, 61, 104, 203], [136, 232, 177, 137], [214, 115, 142, 238], [239, 143, 127, 126], [238, 142, 150, 198], [156, 81, 154, 182], [156, 252, 208, 109], [118, 217, 257, 161], [164, 260, 122, 121], [161, 257, 193, 169], [267, 203, 183, 219], [208, 272, 224, 188], [222, 186, 214, 278], [189, 225, 281, 217], [283, 219, 222, 286], [224, 288, 289, 225], [288, 283, 286, 289], [295, 267, 219, 283], [272, 300, 288, 224], [286, 222, 278, 306], [225, 289, 309, 281], [300, 295, 283, 288], [289, 286, 306, 309], [232, 136, 203, 267], [232, 324, 178, 177], [278, 214, 238, 330], [331, 239, 126, 125], [330, 238, 198, 197], [252, 156, 182, 181], [252, 344, 272, 208], [217, 281, 349, 257], [260, 352, 123, 122], [257, 349, 194, 193], [324, 232, 267, 295], [324, 364, 179, 178], [306, 278, 330, 370], [371, 331, 125, 124], [371, 124, 377, 378], [370, 330, 197, 196], [344, 252, 181, 180], [344, 364, 300, 272], [281, 309, 393, 349], [352, 371, 378, 398], [349, 393, 195, 194], [398, 378, 405, 406], [378, 377, 409, 405], [124, 123, 413, 377], [123, 352, 398, 413], [364, 324, 295, 300], [364, 344, 180, 179], [309, 306, 370, 393], [393, 370, 196, 195], [413, 398, 406, 438], [377, 413, 438, 409], [406, 405, 445, 446], [405, 409, 449, 445], [438, 406, 446, 454], [409, 438, 454, 449], [446, 445, 461, 462], [445, 449, 465, 461], [454, 446, 462, 470], [449, 454, 470, 465], [462, 461, 477, 478], [461, 465, 481, 477], [470, 462, 478, 486], [465, 470, 486, 481], [478, 477, 493, 494], [477, 481, 497, 493], [486, 478, 494, 502], [481, 486, 502, 497], [494, 493, 509, 510], [493, 497, 513, 509], [502, 494, 510, 518], [497, 502, 518, 513], [509, 513, 518, 510]]
Define a 3D model of a06_6_plataforma with 348 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of a06_6_plataforma! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, 0.0, 0.0), (0.0, -2.5, -0.0), (0.0, -1.5, 200.045), (0.0, -0.0, 200.0), (0.0, 0.0, 0.0), (0.0, -0.0, 200.0), (90.022, -0.0, 200.0), (90.022, -0.0, 172.582), (98.5, -0.0, 170.0), (98.5, -0.0, 3.0), (50.25, -0.0, 3.0), (50.25, -0.0, 100.0), (48.25, -0.0, 100.0), (48.25, -0.0, 3.0), (43.25, -0.0, 3.0), (43.25, 0.0, 0.0), (0.0, -2.5, -0.0), (25.959, -2.485, 3.0), (25.958, -2.47, 6.0), (4.343, -2.469, 5.724), (0.768, -2.47, 5.719), (0.0, -2.5, -0.0), (200.0, -2.5, -0.0), (130.951, -2.485, 3.0), (115.959, -2.485, 3.0), (115.958, -2.47, 6.0), (40.952, -2.47, 6.0), (40.951, -2.485, 3.0), (25.959, -2.485, 3.0), (0.0, -1.5, 200.045), (200.0, -1.5, 200.045), (200.0, -0.0, 200.0), (109.978, -0.0, 200.0), (90.022, -0.0, 200.0), (0.0, -0.0, 200.0), (0.768, -1.5, 5.719), (1.179, -1.5, 14.092), (4.754, -1.5, 14.092), (4.343, -1.5, 5.725), (0.768, -2.47, 5.719), (0.768, -1.5, 5.719), (4.343, -1.5, 5.725), (4.343, -2.469, 5.724), (1.179, -2.431, 14.091), (1.179, -1.5, 14.092), (0.768, -1.5, 5.719), (0.768, -2.47, 5.719), (3.0, -25.053, 129.28), (3.0, -25.053, 127.38), (5.8, -25.053, 127.38), (5.8, -25.053, 129.28), (3.0, -25.053, 129.28), (3.0, -19.053, 129.28), (3.0, -19.053, 134.48), (3.0, -25.053, 134.48), (3.0, -25.053, 136.38), (3.0, -1.808, 138.372), (3.0, -1.873, 125.389), (3.0, -25.053, 127.38), (3.0, -19.053, 134.48), (5.8, -19.053, 134.48), (5.8, -25.053, 134.48), (3.0, -25.053, 134.48), (3.0, -1.808, 138.372), (3.0, -25.053, 136.38), (5.8, -25.053, 136.38), (5.8, -1.808, 138.372), (3.0, -25.053, 159.28), (3.0, -25.053, 157.38), (5.8, -25.053, 157.38), (5.8, -25.053, 159.28), (3.0, -25.053, 159.28), (3.0, -19.053, 159.28), (3.0, -19.053, 164.48), (3.0, -25.053, 164.48), (3.0, -25.053, 166.38), (3.0, -1.658, 168.372), (3.0, -1.723, 155.388), (3.0, -25.053, 157.38), (3.0, -19.053, 164.48), (5.8, -19.053, 164.48), (5.8, -25.053, 164.48), (3.0, -25.053, 164.48), (3.0, -1.658, 168.372), (3.0, -25.053, 166.38), (5.8, -25.053, 166.38), (5.8, -1.658, 168.371), (4.343, -2.469, 5.724), (4.343, -1.5, 5.725), (4.754, -1.5, 14.092), (4.754, -2.431, 14.091), (4.343, -2.469, 5.724), (25.958, -2.47, 6.0), (40.952, -2.47, 6.0), (49.548, -2.127, 74.261), (48.448, -2.111, 77.836), (5.8, -1.873, 125.389), (3.0, -1.873, 125.389), (3.0, -1.808, 138.372), (3.0, -1.723, 155.388), (3.0, -1.658, 168.372), (0.0, -1.5, 200.045), (0.0, -2.5, -0.0), (0.768, -2.47, 5.719), (1.179, -2.431, 14.091), (4.754, -2.431, 14.091), (4.754, -1.5, 14.092), (1.179, -1.5, 14.092), (1.179, -2.431, 14.091), (4.754, -2.431, 14.091), (5.8, -1.873, 125.389), (5.8, -25.053, 127.38), (3.0, -25.053, 127.38), (3.0, -1.873, 125.389), (5.8, -19.053, 129.28), (3.0, -19.053, 129.28), (3.0, -25.053, 129.28), (5.8, -25.053, 129.28), (5.8, -25.053, 134.48), (5.8, -25.053, 136.38), (3.0, -25.053, 136.38), (3.0, -25.053, 134.48), (5.8, -25.053, 136.38), (5.8, -25.053, 134.48), (5.8, -19.053, 134.48), (5.8, -19.053, 129.28), (5.8, -25.053, 129.28), (5.8, -25.053, 127.38), (5.8, -1.873, 125.389), (5.8, -1.808, 138.372), (5.8, -1.723, 155.388), (5.8, -25.053, 157.38), (3.0, -25.053, 157.38), (3.0, -1.723, 155.388), (5.8, -19.053, 159.28), (3.0, -19.053, 159.28), (3.0, -25.053, 159.28), (5.8, -25.053, 159.28), (5.8, -19.053, 159.28), (5.8, -19.053, 164.48), (3.0, -19.053, 164.48), (3.0, -19.053, 159.28), (5.8, -25.053, 164.48), (5.8, -25.053, 166.38), (3.0, -25.053, 166.38), (3.0, -25.053, 164.48), (5.8, -25.053, 166.38), (5.8, -25.053, 164.48), (5.8, -19.053, 164.48), (5.8, -19.053, 159.28), (5.8, -25.053, 159.28), (5.8, -25.053, 157.38), (5.8, -1.723, 155.388), (5.8, -1.658, 168.371), (25.958, -2.47, 6.0), (25.959, -2.485, 3.0), (28.455, -77.4, 3.1), (28.455, -77.4, 6.0), (28.15, 0.1, -1.1), (43.15, 0.1, -1.1), (43.15, 0.1, 3.1), (28.15, 0.1, 5.1), (28.15, 0.1, 5.1), (28.15, 0.1, -1.1), (28.15, 23.1, -1.1), (28.15, 23.1, 5.1), (28.455, -77.4, 6.0), (28.455, -77.4, 3.1), (30.855, -77.4, 3.1), (30.855, -77.4, 6.0), (30.955, -72.3, 3.1), (30.955, -72.3, 6.0), (30.855, -77.4, 6.0), (30.855, -77.4, 3.1), (30.955, -72.3, 3.1), (35.955, -72.3, 3.1), (35.955, -72.3, 6.0), (30.955, -72.3, 6.0), (32.217, 11.783, -1.1), (32.217, 11.783, 5.1), (32.15, 11.1, 5.1), (32.15, 11.1, -1.1), (32.217, 10.417, -1.1), (32.15, 11.1, -1.1), (32.15, 11.1, 5.1), (32.217, 10.417, 5.1), (32.217, 11.783, 5.1), (32.416, 12.439, 5.1), (32.416, 12.439, -1.1), (32.217, 11.783, -1.1), (32.416, 12.439, 5.1), (32.74, 13.044, 5.1), (32.74, 13.044, -1.1), (32.416, 12.439, -1.1), (32.416, 9.761, 5.1), (32.217, 10.417, 5.1), (32.217, 10.417, -1.1), (32.416, 9.761, -1.1), (32.416, 9.761, 5.1), (32.416, 9.761, -1.1), (32.74, 9.156, -1.1), (32.74, 9.156, 5.1), (32.74, 9.156, -1.1), (32.74, 9.156, 5.1), (33.175, 8.625, 5.1), (33.175, 8.625, -1.1), (32.74, 13.044, 5.1), (33.175, 13.575, 5.1), (33.175, 13.575, -1.1), (32.74, 13.044, -1.1), (33.175, 8.625, -1.1), (33.175, 8.625, 5.1), (33.706, 8.19, 5.1), (33.706, 8.19, -1.1), (33.175, 13.575, 5.1), (33.706, 14.01, 5.1), (33.706, 14.01, -1.1), (33.175, 13.575, -1.1), (33.706, 14.01, 5.1), (34.311, 14.334, 5.1), (34.311, 14.334, -1.1), (33.706, 14.01, -1.1), (33.706, 8.19, 5.1), (28.15, 0.1, 5.1), (28.15, 23.1, 5.1), (33.706, 14.01, 5.1), (33.175, 13.575, 5.1), (32.74, 13.044, 5.1), (32.416, 12.439, 5.1), (32.217, 11.783, 5.1), (32.15, 11.1, 5.1), (32.217, 10.417, 5.1), (32.416, 9.761, 5.1), (32.74, 9.156, 5.1), (33.175, 8.625, 5.1), (34.311, 14.334, -1.1), (34.967, 14.533, -1.1), (34.967, 14.533, 5.1), (34.311, 14.334, 5.1), (34.311, 7.866, 5.1), (33.706, 8.19, 5.1), (33.706, 8.19, -1.1), (34.311, 7.866, -1.1), (34.967, 14.533, -1.1), (35.65, 14.6, -1.1), (35.65, 14.6, 5.1), (34.967, 14.533, 5.1), (34.967, 7.667, 5.1), (34.311, 7.866, 5.1), (34.311, 7.866, -1.1), (34.967, 7.667, -1.1), (35.65, 14.6, -1.1), (36.333, 14.533, -1.1), (36.333, 14.533, 5.1), (35.65, 14.6, 5.1), (35.65, 7.6, 5.1), (34.967, 7.667, 5.1), (34.967, 7.667, -1.1), (35.65, 7.6, -1.1), (35.955, -72.3, 3.1), (30.955, -72.3, 3.1), (30.855, -77.4, 3.1), (28.455, 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555], [566, 565, 614, 615], [566, 615, 618, 619, 620, 621, 622, 623, 624, 625, 626, 627, 628, 629, 32, 6, 525], [633, 588, 591, 636], [597, 638, 636, 591], [641, 604, 531, 588], [641, 597, 548, 604], [615, 614, 651, 618], [638, 654, 655, 636], [657, 641, 588, 633], [657, 638, 597, 641], [618, 651, 667, 619], [669, 633, 636, 655], [654, 674, 675, 655], [677, 657, 633, 669], [677, 654, 638, 657], [619, 667, 687, 620], [689, 669, 655, 675], [674, 694, 695, 675], [687, 667, 651, 614, 565, 526, 571, 8, 705, 706, 707, 708, 709, 710, 711, 712, 713, 714, 715], [716, 677, 669, 689], [716, 674, 654, 677], [620, 687, 715, 621], [728, 689, 675, 695], [694, 733, 734, 695], [736, 716, 689, 728], [736, 694, 674, 716], [621, 715, 714, 622], [363, 362, 457, 751], [363, 753, 362], [363, 753, 757, 364], [751, 457, 456, 462, 494, 764], [751, 764, 753, 363], [753, 764, 494, 505], [773, 448, 10, 9], [8, 778, 773, 9], [781, 782, 783, 784], [733, 786, 787, 734], [789, 728, 695, 734], [793, 736, 728, 789], [793, 733, 694, 736], [622, 714, 713, 623], [805, 96, 22, 808, 809, 810, 784, 781], [805, 814, 782, 781], [817, 818, 705, 820], [818, 778, 8, 705], [364, 757, 827, 828], [757, 364, 365, 832, 833, 834], [757, 834, 837, 827], [786, 840, 841, 787], [843, 793, 789, 846], [843, 786, 733, 793], [623, 713, 712, 624], [846, 789, 734, 787], [840, 860, 861, 841], [863, 843, 846, 866], [863, 840, 786, 843], [624, 712, 711, 625], [866, 846, 787, 841], [860, 880, 881, 861], [883, 863, 866, 886], [883, 860, 840, 863], [625, 711, 710, 626], [886, 866, 841, 861], [880, 900, 901, 881], [903, 883, 886, 906], [903, 880, 860, 883], [626, 710, 709, 627], [784, 783, 917, 810], [900, 920, 921, 901], [923, 903, 906, 926], [923, 900, 880, 903], [627, 709, 708, 628], [906, 886, 861, 881], [917, 814, 805, 810], [917, 783, 782, 814], [920, 948, 949, 921], [951, 923, 926, 954], [951, 920, 900, 923], [628, 708, 961, 962], [628, 962, 965, 629], [967, 706, 705], [967, 706, 707, 629, 32, 32, 976], [976, 8, 7, 6, 32], [976, 8, 7, 6, 32], [976, 967, 705, 8], [976, 967, 705, 8], [976, 32, 31, 998, 379, 1000, 1001, 1002, 1003, 1004, 820, 705, 967], [926, 906, 881, 901], [32, 629, 965, 1015, 707, 706, 967, 976, 32], [948, 1022, 1023, 949], [961, 708, 707, 1015], [1029, 951, 954, 1032], [1029, 948, 920, 951], [962, 961, 1022, 1040], [962, 1040, 1043, 965], [1022, 961, 1015, 1023], [1040, 1029, 1032, 1043], [1040, 1022, 948, 1029], [954, 926, 901, 921], [629, 707, 1015, 965], [1032, 954, 921, 949], [965, 1043, 1023, 1015], [1043, 1032, 949, 1023], [25, 24, 1079, 1080], [25, 1080, 1083, 1084, 1085, 1086, 1087, 1088], [1080, 1079, 1091, 1083], [1093, 1084, 1083, 1091], [1093, 1098, 1085, 1084], [509, 834, 833, 1104], [834, 757, 753, 505, 492, 509], [1111, 837, 834, 509, 510, 1116], [1098, 1093, 1091, 1079, 24, 23, 1123, 1124], [1085, 1098, 1124, 1086], [1124, 1123, 1087, 1086], [1133, 1116, 510, 1136], [1104, 509, 510, 1136], [1104, 1136, 1143, 1144], [1104, 833, 832, 1148, 1144], [1150, 837, 1111, 1153], [1150, 833, 832, 1157], [1153, 1111, 1116, 1133], [1153, 1133, 1136, 1104, 833, 1150], [1123, 23, 1088, 1087], [365, 364, 828, 1175], [1175, 828, 827, 837, 1150, 1157], [832, 365, 1175, 1157], [832, 365, 366, 1148], [1190, 817, 820, 1004], [1194, 1190, 1004, 1003], [1001, 1199, 1200, 1002], [1200, 1194, 1003, 1002], [1200, 1199, 1208, 378, 377, 381, 431, 436, 449, 448, 773, 778, 818, 817, 1190, 1194], [1222, 1223, 1224, 1225], [1148, 366, 1222, 1223], [1148, 1223, 1224, 1233, 1234, 1235, 1236, 1237, 1238, 1239, 1240, 1241, 1242, 1243, 1244, 1245, 1246, 1247, 1248, 1249, 1250, 1251, 1252, 1253, 1254, 1255, 1144], [1257, 1258, 1259, 1260, 1261], [1261, 1088, 23, 22, 1266, 1260], [1259, 1269, 1266, 1260], [1272, 1258, 1257, 1275], [1266, 1269, 1272, 1275], [1269, 1259, 1258, 1272], [379, 378, 1208, 1000], [379, 1289, 1290, 15], [379, 1289, 1290, 15], [1289, 379, 998, 22, 1, 0, 15, 1290], [1208, 1199, 1001, 1000], [1308, 1225, 367, 368], [367, 366, 1222], [1225, 367, 1222], [1244, 1245, 1320, 1321], [1243, 1244, 1321, 1325], [1326, 1246, 1245, 1320], [1326, 1331, 1247, 1246], [1242, 1243, 1325, 1337], [1247, 1248, 1340, 1331], [1241, 1242, 1337, 1345], [1340, 1248, 1249, 1349, 1350], [1351, 1345, 1241, 1240], [1349, 1350, 368, 347, 303, 292, 287, 252, 244, 236, 220, 216, 208, 192, 188, 178, 181, 182, 197, 200, 205, 213, 242, 250, 258, 286, 298, 301, 159, 158, 164, 479, 491, 510, 1136, 1143, 1391, 1392, 1393, 1394, 1395, 1396], [1249, 1250, 1396, 1349], [1239, 1240, 1351, 1404], [1405, 1238, 1237, 1408], [1250, 1251, 1395, 1396], [1238, 1239, 1404, 1405], [1251, 1252, 1394, 1395], [1252, 1253, 1393, 1394], [1236, 1237, 1408, 1428], [1235, 1236, 1428, 1432], [1235, 1432, 1435, 1234], [1254, 1392, 1393, 1253], [1234, 1435, 1443, 1233], [1255, 1391, 1392, 1254], [1255, 1450, 1451, 1391], [1233, 1443, 1455, 1456], [1451, 1391, 1143, 1460, 1308, 368, 1350, 1340, 1331, 1326, 1320, 1321, 1325, 1337, 1345, 1351, 1404, 1405, 1408, 1428, 1432, 1435, 1443, 1455, 1481, 1482, 1483, 1484, 1485, 1486, 1487], [1450, 1255, 1144, 1224, 1233, 1456, 1494, 1495, 1496, 1497, 1498, 1499, 1500], [1456, 1455, 1481, 1494], [1487, 1486, 1499, 1500], [1500, 1487, 1451, 1450], [1495, 1494, 1481, 1482], [1495, 1482, 1483, 1496], [1485, 1484, 1497, 1498], [1483, 1496, 1497, 1484], [1498, 1485, 1486, 1499], [1460, 1308, 1225, 1224], [1460, 1224, 1144, 1143], [1541, 1542, 1543, 1544], [1544, 1546, 1547, 1548, 1549, 1550, 1551, 809, 1541], [1547, 1555, 1556, 1548], [1548, 1556, 1555], [1550, 1549, 1563, 1564], [1565, 1566, 1567, 1568], [1568, 1570, 1571, 1572, 1573, 1574, 1575, 1565], [1571, 1578, 1579, 1572], [1572, 1579, 1578], [1574, 1573, 1586, 1587], [808, 1542, 1541, 809], [808, 22, 30, 1587, 1596, 1597], [1598, 1546, 1544, 1543], [1598, 1555, 1547, 1546], [1555, 1548, 1547], [1555, 1556, 1547], [1556, 1547, 1548], [1556, 1548, 1549], [1556, 1549, 1563], [1556, 1563, 1549, 1548], [1563, 1556, 1555, 1598, 1543, 1542, 808, 1597, 1564], [1564, 1550, 1551, 1597], [1596, 1566, 1565, 1575], [1642, 1570, 1568, 1567], [1642, 1578, 1571, 1570], [1578, 1572, 1571], [1578, 1579, 1571], [1579, 1571, 1572], [1579, 1572, 1573], [1579, 1573, 1586], [1579, 1586, 1573, 1572], [1586, 1579, 1578, 1642, 1567, 1566, 1596, 1587], [22, 96, 95, 466, 446, 94, 26, 25, 1088, 1261, 1257, 1275, 1266], [22, 998, 31, 30], [30, 2, 76, 86, 130, 77, 56, 66, 96, 805, 810, 809, 1551, 1597, 1596, 1575, 1574, 1587]]
Define a 3D model of snake with 226 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of snake! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.934, -0.931, -0.13), (-1.687, -0.849, -0.13), (-1.661, -0.88, -0.089), (-1.721, -1.048, -0.089), (-1.934, -0.931, 0.13), (-2.017, -0.684, 0.13), (-2.017, -0.684, -0.13), (-1.934, -0.931, -0.13), (-1.934, -0.931, 0.13), (-1.934, -0.931, -0.13), (-1.721, -1.048, -0.089), (-1.721, -1.048, 0.089), (-1.827, -0.143, 0.132), (-1.553, -0.041, 0.151), (-1.553, -0.041, -0.151), (-1.827, -0.143, -0.132), (-1.77, -0.602, -0.13), (-2.017, -0.684, -0.13), (-2.017, -0.684, 0.13), (-1.77, -0.602, 0.13), (-1.77, -0.602, 0.13), (-2.017, -0.684, 0.13), (-1.934, -0.931, 0.13), (-1.687, -0.849, 0.13), (-1.77, -0.602, 0.13), (-1.687, -0.849, 0.13), (-1.687, -0.849, -0.13), (-1.77, -0.602, -0.13), (-1.762, -0.475, -0.132), (-1.762, -0.475, 0.132), (-1.827, -0.143, 0.132), (-1.827, -0.143, -0.132), (-1.762, -0.475, 0.132), (-1.479, -0.42, 0.151), (-1.553, -0.041, 0.151), (-1.827, -0.143, 0.132), (-1.721, -1.048, -0.089), (-1.661, -0.88, -0.089), (-1.6, -0.832, -0.085), (-1.517, -0.981, -0.085), (-1.721, -1.048, 0.089), (-1.721, -1.048, -0.089), (-1.517, -0.981, -0.085), (-1.517, -0.981, 0.085), (-1.687, -0.849, -0.13), (-1.934, -0.931, -0.13), (-2.017, -0.684, -0.13), (-1.77, -0.602, -0.13), (-1.687, -0.849, -0.13), (-1.687, -0.849, 0.13), (-1.661, -0.88, 0.089), (-1.661, -0.88, -0.089), (-1.687, -0.849, 0.13), (-1.934, -0.931, 0.13), (-1.721, -1.048, 0.089), (-1.661, -0.88, 0.089), (-1.661, -0.88, -0.089), (-1.661, -0.88, 0.089), (-1.6, -0.832, 0.085), (-1.6, -0.832, -0.085), (-1.661, -0.88, 0.089), (-1.721, -1.048, 0.089), (-1.517, -0.981, 0.085), (-1.6, -0.832, 0.085), (-1.636, -0.597, -0.087), (-1.636, -0.597, 0.087), (-1.762, -0.475, 0.132), (-1.762, -0.475, -0.132), (-1.636, -0.597, 0.087), (-1.452, -0.557, 0.087), (-1.479, -0.42, 0.151), (-1.762, -0.475, 0.132), (-1.6, -0.832, -0.085), (-1.6, -0.832, 0.085), (-1.575, -0.789, 0.104), (-1.575, -0.789, -0.104), (-1.6, -0.832, 0.085), (-1.517, -0.981, 0.085), (-1.422, -0.858, 0.104), (-1.575, -0.789, 0.104), (-1.575, -0.789, -0.104), (-1.575, -0.789, 0.104), (-1.572, -0.73, 0.087), (-1.572, -0.73, -0.087), (-1.575, -0.789, 0.104), (-1.422, -0.858, 0.104), (-1.401, -0.695, 0.087), (-1.572, -0.73, 0.087), (-1.572, -0.73, -0.087), (-1.572, -0.73, 0.087), (-1.636, -0.597, 0.087), (-1.636, -0.597, -0.087), (-1.572, -0.73, 0.087), (-1.401, -0.695, 0.087), (-1.452, -0.557, 0.087), (-1.636, -0.597, 0.087), (-1.553, -0.041, -0.151), (-1.553, -0.041, 0.151), (-1.438, -0.014, 0.147), (-1.438, -0.014, -0.147), (-1.553, -0.041, 0.151), (-1.479, -0.42, 0.151), (-1.403, -0.385, 0.147), (-1.438, -0.014, 0.147), (-1.517, -0.981, -0.085), (-1.6, -0.832, -0.085), (-1.575, -0.789, -0.104), (-1.422, -0.858, -0.104), (-1.517, -0.981, 0.085), (-1.517, -0.981, -0.085), (-1.422, -0.858, -0.104), (-1.422, -0.858, 0.104), (-1.479, -0.42, -0.151), (-1.762, -0.475, -0.132), (-1.827, -0.143, -0.132), (-1.553, -0.041, -0.151), (-1.479, -0.42, -0.151), (-1.553, -0.041, -0.151), (-1.438, -0.014, -0.147), (-1.403, -0.385, -0.147), (-1.479, -0.42, 0.151), (-1.479, -0.42, -0.151), (-1.403, -0.385, -0.147), (-1.403, -0.385, 0.147), (-1.452, -0.557, -0.087), (-1.636, -0.597, -0.087), (-1.762, -0.475, -0.132), (-1.479, -0.42, -0.151), (-1.452, -0.557, 0.087), (-1.452, -0.557, -0.087), (-1.479, -0.42, -0.151), (-1.479, -0.42, 0.151), (-1.438, -0.014, -0.147), (-1.438, -0.014, 0.147), (-1.213, 0.009, 0.164), (-1.213, 0.009, -0.164), (-1.438, -0.014, 0.147), (-1.403, -0.385, 0.147), (-1.213, -0.403, 0.164), (-1.213, 0.009, 0.164), (-1.422, -0.858, -0.104), (-1.575, -0.789, -0.104), (-1.572, -0.73, -0.087), (-1.401, -0.695, -0.087), (-1.422, -0.858, 0.104), (-1.422, -0.858, -0.104), (-1.401, -0.695, -0.087), (-1.401, -0.695, 0.087), (-1.403, -0.385, -0.147), (-1.438, -0.014, -0.147), (-1.213, 0.009, -0.164), (-1.213, -0.403, -0.164), (-1.403, -0.385, 0.147), (-1.403, -0.385, -0.147), (-1.213, -0.403, -0.164), (-1.213, -0.403, 0.164), (-1.401, -0.695, -0.087), (-1.572, -0.73, -0.087), (-1.636, -0.597, -0.087), (-1.452, 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-0.293), (0.243, -1.793, -0.489), (0.013, -1.572, -0.489), (0.017, -1.585, 0.293), (-0.247, -1.188, 0.296), (-0.266, -1.198, 0.533), (0.013, -1.572, 0.489), (0.017, -1.585, 0.293), (0.19, -1.801, 0.293), (-0.091, -1.928, 0.293), (-0.397, -1.785, 0.293), (0.19, -1.801, -0.293), (0.017, -1.585, -0.293), (-0.397, -1.785, -0.293), (-0.091, -1.928, -0.293), (0.19, -1.801, -0.293), (0.501, -1.752, -0.105), (0.695, -1.722, -0.215), (0.243, -1.793, -0.489), (0.19, -1.801, 0.293), (0.017, -1.585, 0.293), (0.013, -1.572, 0.489), (0.243, -1.793, 0.489), (0.19, -1.801, 0.293), (0.501, -1.752, 0.105), (0.22, -1.88, 0.105), (-0.091, -1.928, 0.293), (0.21, -1.251, -0.209), (0.21, -1.554, -0.209), (-0.239, -1.442, -0.245), (-0.239, -0.923, -0.245), (0.21, -1.251, -0.0), (0.686, -1.223, -0.0), (0.686, -1.223, -0.195), (0.21, -1.251, -0.209), (0.21, -1.612, -0.0), (-0.239, -1.501, -0.0), (-0.239, -1.442, -0.245), (0.21, -1.554, -0.209), (0.21, -1.251, 0.209), (0.21, -1.554, 0.209), (0.751, -1.383, 0.195), (0.686, -1.223, 0.195), (0.21, -1.251, 0.209), (0.686, -1.223, 0.195), (0.686, -1.223, -0.0), (0.21, -1.251, -0.0), (0.21, -1.554, 0.209), (-0.239, -1.442, 0.245), (-0.239, -1.501, -0.0), (0.21, -1.612, -0.0), (0.243, -1.793, 0.489), (0.25, -2.732, 0.489), (0.863, -2.718, 0.267), (1.083, -2.325, 0.267), (0.243, -1.793, 0.489), (1.083, -2.325, 0.267), (1.006, -1.998, 0.215), (0.695, -1.722, 0.215), (0.25, -2.732, -0.489), (0.243, -1.793, -0.489), (1.083, -2.325, -0.267), (0.863, -2.718, -0.267), (0.25, -2.732, 0.489), (0.25, -2.732, -0.489), (0.863, -2.718, -0.267), (0.863, -2.718, 0.267), (0.475, -0.857, -0.5), (0.475, 0.025, -0.298), (0.949, -0.025, -0.319), (0.949, -0.774, -0.41), (0.475, 0.025, -0.298), (0.475, 0.025, 0.298), (0.949, -0.025, 0.319), (0.949, -0.025, -0.319), (0.475, 0.025, 0.298), (0.475, -0.857, 0.5), (0.949, -0.774, 0.41), (0.949, -0.025, 0.319), (0.475, -0.857, 0.5), (0.475, -0.857, -0.5), (0.949, -0.774, -0.41), (0.949, -0.774, 0.41), (0.501, -1.752, -0.105), (0.19, -1.801, -0.293), (-0.091, -1.928, -0.293), (0.22, -1.88, -0.105), (0.501, -1.752, -0.105), (0.501, -1.752, 0.105), (0.695, -1.722, 0.215), (0.695, -1.722, -0.215), (0.501, -1.752, 0.105), (0.19, -1.801, 0.293), (0.243, -1.793, 0.489), (0.695, -1.722, 0.215), (0.501, -1.752, 0.105), (0.501, -1.752, -0.105), (0.22, -1.88, -0.105), (0.22, -1.88, 0.105), (0.632, -1.083, -0.0), (0.973, -1.083, -0.0), (0.888, -1.083, -0.184), (0.632, -1.083, -0.184), (0.632, -1.083, 0.184), (0.888, -1.083, 0.184), (0.973, -1.083, -0.0), (0.632, -1.083, -0.0), (0.686, -1.223, -0.195), (0.686, -1.223, -0.0), (0.632, -1.083, -0.0), (0.632, -1.083, -0.184), (0.686, -1.223, -0.195), (0.751, -1.383, -0.195), (0.21, -1.554, -0.209), (0.21, -1.251, -0.209), (0.686, -1.223, -0.0), (0.686, -1.223, 0.195), (0.632, -1.083, 0.184), (0.632, -1.083, -0.0), (0.686, -1.223, 0.195), (0.751, -1.383, 0.195), (0.888, -1.083, 0.184), (0.632, -1.083, 0.184), (0.695, -1.722, -0.215), (0.695, -1.722, 0.215), (1.006, -1.998, 0.215), (1.006, -1.998, -0.215), (0.751, -1.383, -0.195), (0.686, -1.223, -0.195), (0.632, -1.083, -0.184), (0.888, -1.083, -0.184), (0.751, -1.442, -0.0), (0.21, -1.612, -0.0), (0.21, -1.554, -0.209), (0.751, -1.383, -0.195), (0.751, -1.442, -0.0), (0.751, -1.383, -0.195), (0.888, -1.083, -0.184), (0.973, -1.083, -0.0), (0.751, -1.383, 0.195), (0.21, -1.554, 0.209), (0.21, -1.612, -0.0), (0.751, -1.442, -0.0), (0.751, -1.383, 0.195), (0.751, -1.442, -0.0), (0.973, -1.083, -0.0), (0.888, -1.083, 0.184), (0.949, -0.774, 0.41), (0.949, -0.774, -0.41), (0.949, -0.025, -0.319), (0.949, -0.025, 0.319), (1.083, -2.325, -0.267), (0.243, -1.793, -0.489), (0.695, -1.722, -0.215), (1.006, -1.998, -0.215), (1.083, -2.325, -0.267), (1.083, -2.325, 0.267), (0.863, -2.718, 0.267), (0.863, -2.718, -0.267), (1.083, -2.325, 0.267), (1.083, -2.325, -0.267), (1.006, -1.998, -0.215), (1.006, -1.998, 0.215)] faces = [[0, 1, 2, 3], [4, 5, 6, 0], [4, 0, 3, 11], [12, 13, 14, 15], [16, 6, 5, 19], [19, 5, 4, 23], [19, 23, 1, 16], [28, 29, 12, 15], [29, 33, 13, 12], [3, 2, 38, 39], [11, 3, 39, 43], [1, 0, 6, 16], [1, 23, 50, 2], [23, 4, 11, 50], [2, 50, 58, 38], [50, 11, 43, 58], [64, 65, 29, 28], [65, 69, 33, 29], [38, 58, 74, 75], [58, 43, 78, 74], [75, 74, 82, 83], [74, 78, 86, 82], [83, 82, 65, 64], [82, 86, 69, 65], [14, 13, 98, 99], [13, 33, 102, 98], [39, 38, 75, 107], [43, 39, 107, 78], [112, 28, 15, 14], [112, 14, 99, 119], [33, 112, 119, 102], [124, 64, 28, 112], [69, 124, 112, 33], [99, 98, 134, 135], [98, 102, 138, 134], [107, 75, 83, 143], [78, 107, 143, 86], [119, 99, 135, 151], [102, 119, 151, 138], [143, 83, 64, 124], [86, 143, 124, 69], [135, 134, 166, 167], [151, 135, 167, 171], [134, 138, 174, 166], [138, 151, 171, 174], [180, 181, 182, 183], [184, 180, 183, 187], [188, 189, 181, 180], [192, 188, 180, 184], [171, 167, 198, 199], [171, 199, 189, 188], [174, 171, 188, 192], [187, 183, 182, 211], [167, 166, 214, 198], [166, 174, 218, 214], [220, 221, 222, 223], [224, 225, 226, 227], [221, 229, 230, 222], [227, 226, 234, 235], [236, 237, 221, 220], [223, 222, 242, 243], [225, 245, 246, 226], [248, 224, 227, 251], [237, 253, 229, 221], [222, 230, 258, 242], [226, 246, 262, 234], [251, 227, 235, 267], [229, 269, 270, 230], [235, 234, 274, 275], [276, 277, 278, 279], [253, 281, 269, 229], [230, 270, 286, 258], [234, 262, 290, 274], [267, 235, 275, 295], [296, 297, 237, 236], [243, 242, 302, 303], [245, 305, 306, 246], [308, 248, 251, 311], [297, 313, 253, 237], [242, 258, 318, 302], [246, 306, 322, 262], [311, 251, 267, 327], [269, 329, 270], [275, 274, 333], [313, 335, 281, 253], [258, 286, 340, 318], [262, 322, 344, 290], [327, 267, 295, 349], [281, 329, 269], [270, 329, 286], [274, 290, 333], [295, 275, 333], [335, 329, 281], [286, 329, 340], [290, 344, 333], [349, 295, 333], [374, 375, 376, 377], [377, 376, 380, 381], [377, 383, 384, 374], [381, 380, 388, 389], [381, 389, 383, 377], [394, 329, 335], [340, 329, 399], [400, 394, 335, 313], [318, 340, 399, 407], [408, 400, 313, 297], [302, 318, 407, 415], [416, 408, 297, 296], [303, 302, 415, 423], [305, 425, 426, 306], [428, 308, 311, 431], [306, 426, 434, 322], [431, 311, 327, 439], [322, 434, 442, 344], [439, 327, 349, 447], [344, 442, 333], [447, 349, 333], [454, 329, 394], [399, 329, 459], [442, 461, 333], [463, 447, 333], [466, 329, 454], [459, 329, 471], [461, 473, 333], [475, 463, 333], [478, 454, 394, 400], [407, 399, 459, 485], [434, 487, 461, 442], [490, 439, 447, 463], [471, 329, 466], [473, 475, 333], [500, 478, 400, 408], [415, 407, 485, 507], [426, 509, 487, 434], [512, 431, 439, 490], [516, 500, 408, 416], [423, 415, 507, 523], [279, 278, 526, 527], [425, 529, 509, 426], [532, 428, 431, 512], [536, 466, 454, 478], [485, 459, 471, 543], [487, 545, 473, 461], [548, 490, 463, 475], [552, 553, 277, 276], [543, 471, 466, 536], [545, 548, 475, 473], [564, 536, 478, 500], [507, 485, 543, 571], [509, 573, 545, 487], [576, 512, 490, 548], [580, 564, 500, 516], [523, 507, 571, 587], [529, 589, 573, 509], [592, 532, 512, 576], [571, 543, 536, 564], [573, 576, 548, 545], [587, 571, 564, 580], [589, 592, 576, 573], [182, 181, 614, 615], [211, 182, 615, 619], [620, 192, 184, 623], [624, 625, 552, 276], [624, 629, 181, 189], [632, 633, 218, 620], [632, 637, 278, 277], [384, 641, 375, 374], [383, 645, 646, 384], [648, 376, 375, 641], [389, 388, 654, 655], [389, 655, 645, 383], [388, 380, 376, 648], [625, 624, 189, 199], [625, 633, 553, 552], [633, 632, 277, 553], [633, 625, 199, 218], [527, 526, 682, 683], [199, 198, 686, 687], [198, 214, 690, 686], [214, 218, 694, 690], [218, 174, 192, 620], [218, 199, 687, 694], [623, 184, 187, 211], [623, 211, 619, 711], [629, 624, 276, 279], [629, 717, 614, 181], [637, 632, 620, 623], [637, 725, 526, 278], [717, 629, 279, 527], [717, 733, 734, 614], [725, 637, 623, 711], [725, 741, 682, 526], [646, 745, 641, 384], [645, 749, 750, 646], [752, 648, 641, 745], [655, 654, 758, 759], [655, 759, 749, 645], [654, 388, 648, 752], [711, 619, 770, 771], [711, 771, 774, 775], [615, 614, 778, 779], [619, 615, 779, 770], [687, 686, 786, 787], [686, 690, 790, 786], [690, 694, 794, 790], [694, 687, 787, 794], [733, 717, 527, 683], [733, 741, 775, 734], [741, 725, 711, 775], [741, 733, 683, 682], [816, 817, 818, 819], [820, 821, 817, 816], [750, 749, 816, 819], [750, 829, 745, 646], [749, 759, 820, 816], [759, 758, 821, 820], [734, 775, 774, 843], [829, 750, 819, 818], [848, 752, 745, 829], [848, 829, 818, 817], [758, 654, 752, 848], [758, 848, 817, 821], [794, 787, 786, 790], [778, 614, 734, 843], [778, 771, 770, 779], [771, 778, 843, 774]]
Define a 3D model of gate with 201 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of gate! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.719, -1.343, 0.381), (0.739, -1.343, 0.283), (0.794, -1.343, 0.2), (0.877, -1.343, 0.145), (0.975, -1.343, 0.125), (1.073, -1.343, 0.145), (1.156, -1.343, 0.2), (1.211, -1.343, 0.283), (1.231, -1.343, 0.381), (1.211, -1.343, 0.479), (1.156, -1.343, 0.562), (1.073, -1.343, 0.617), (0.975, -1.343, 0.637), (0.877, -1.343, 0.617), (0.794, -1.343, 0.562), (0.739, -1.343, 0.479), (-1.231, -1.343, 0.381), (-1.211, -1.343, 0.283), (-1.156, -1.343, 0.2), (-1.073, -1.343, 0.145), (-0.975, -1.343, 0.125), (-0.877, -1.343, 0.145), (-0.794, -1.343, 0.2), (-0.739, -1.343, 0.283), (-0.719, -1.343, 0.381), (-0.739, -1.343, 0.479), (-0.794, -1.343, 0.562), (-0.877, -1.343, 0.617), (-0.975, -1.343, 0.637), (-1.073, -1.343, 0.617), (-1.156, -1.343, 0.562), (-1.211, -1.343, 0.479), (6.023, -1.315, 1.23), (4.878, -1.315, 6.742), (3.733, -1.315, 8.997), (2.02, -1.315, 9.78), (0.0, -1.315, 10.054), (-2.02, -1.315, 9.78), (-3.733, -1.315, 8.997), (-4.878, -1.315, 6.742), (-6.023, -1.315, 1.23), 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-7.205), (5.626, 0.711, 2.177), (5.626, -0.711, 2.177), (4.392, -0.711, 7.011), (4.392, 0.711, 7.011), (4.392, 0.711, -7.205), (4.392, 0.711, 7.011), (4.392, -0.711, 7.011), (4.392, -0.711, -7.205), (4.268, 0.711, -7.205), (4.268, 0.711, 7.011), (3.034, 0.711, 8.399), (3.034, 0.711, -7.205), (4.268, 0.711, 7.011), (4.268, -0.711, 7.011), (3.034, -0.711, 8.399), (3.034, 0.711, 8.399), (3.034, 0.711, -7.205), (3.034, 0.711, 8.399), (3.034, -0.711, 8.399), (3.034, -0.711, -7.205), (2.911, 0.711, -7.205), (2.911, 0.711, 9.036), (1.677, 0.711, 9.036), (1.677, 0.711, -7.205), (2.911, 0.711, 9.036), (2.911, -0.711, 9.036), (1.677, -0.711, 9.036), (1.677, 0.711, 9.036), (1.677, 0.711, -7.205), (1.677, 0.711, 9.036), (1.677, -0.711, 9.036), (1.677, -0.711, -7.205), (1.553, 0.711, -7.205), (1.553, 0.711, 9.379), (0.319, 0.711, 9.379), (0.319, 0.711, -7.205), (1.553, 0.711, 9.379), (1.553, -0.711, 9.379), (0.319, -0.711, 9.379), (0.319, 0.711, 9.379), (0.319, 0.711, -7.205), (0.319, 0.711, 9.379), (0.319, -0.711, 9.379), (0.319, -0.711, -7.205), (-0.319, 0.711, -7.205), (-0.319, 0.711, 9.379), (-0.319, -0.711, 9.379), (-0.319, -0.711, -7.205), (-1.553, 0.711, -7.205), (-1.553, 0.711, 9.379), (-0.319, 0.711, 9.379), (-0.319, 0.711, -7.205), (-1.553, 0.711, 9.379), (-1.553, -0.711, 9.379), (-0.319, -0.711, 9.379), (-0.319, 0.711, 9.379), (-1.677, 0.711, -7.205), (-1.677, 0.711, 9.036), (-1.677, -0.711, 9.036), (-1.677, -0.711, -7.205), (-2.911, 0.711, -7.205), (-2.911, 0.711, 9.036), (-1.677, 0.711, 9.036), (-1.677, 0.711, -7.205), (-2.911, 0.711, 9.036), (-2.911, -0.711, 9.036), (-1.677, -0.711, 9.036), (-1.677, 0.711, 9.036), (-3.034, 0.711, -7.205), (-3.034, 0.711, 8.399), (-3.034, -0.711, 8.399), (-3.034, -0.711, -7.205), (-4.268, 0.711, -7.205), (-4.268, 0.711, 7.011), (-3.034, 0.711, 8.399), (-3.034, 0.711, -7.205), (-4.268, 0.711, 7.011), (-4.268, -0.711, 7.011), (-3.034, -0.711, 8.399), (-3.034, 0.711, 8.399), (-4.392, 0.711, -7.205), (-4.392, 0.711, 7.011), (-4.392, -0.711, 7.011), (-4.392, -0.711, -7.205), (-5.626, 0.711, -7.205), (-5.626, 0.711, 2.177), (-4.392, 0.711, 7.011), (-4.392, 0.711, -7.205), (-5.626, 0.711, 2.177), (-5.626, -0.711, 2.177), (-4.392, -0.711, 7.011), (-4.392, 0.711, 7.011), (-5.749, 0.711, -7.205), (-5.749, 0.711, 2.177), (-5.749, -0.711, 2.177), (-5.749, -0.711, -7.205), (-6.232, 0.711, -7.205), (-6.232, 0.711, -3.294), (-5.749, 0.711, 2.177), (-5.749, 0.711, -7.205), (-6.232, 0.711, -3.294), (-6.232, -0.711, -3.294), (-5.749, -0.711, 2.177), (-5.749, 0.711, 2.177), (1.402, 1.151, 0.381), (1.369, 1.151, 0.218), (1.186, 1.31, 0.294), (1.204, 1.31, 0.381), (1.369, 1.151, 0.218), (1.277, 1.151, 0.08), (1.137, 1.31, 0.22), (1.186, 1.31, 0.294), (1.369, 1.151, 0.544), (1.402, 1.151, 0.381), (1.204, 1.31, 0.381), (1.186, 1.31, 0.469), (1.277, 1.151, 0.08), (1.138, 1.151, -0.013), (1.063, 1.31, 0.17), (1.137, 1.31, 0.22), (1.277, 1.151, 0.683), (1.369, 1.151, 0.544), (1.186, 1.31, 0.469), (1.137, 1.31, 0.543), (1.138, 1.151, -0.013), (0.975, 1.151, -0.045), (0.975, 1.31, 0.153), (1.063, 1.31, 0.17), (1.138, 1.151, 0.775), (1.277, 1.151, 0.683), (1.137, 1.31, 0.543), (1.063, 1.31, 0.592), (0.975, 1.151, -0.045), (0.812, 1.151, -0.013), (0.888, 1.31, 0.17), (0.975, 1.31, 0.153), (0.975, 1.151, 0.808), (1.138, 1.151, 0.775), (1.063, 1.31, 0.592), (0.975, 1.31, 0.61), (0.812, 1.151, -0.013), (0.674, 1.151, 0.08), (0.813, 1.31, 0.22), (0.888, 1.31, 0.17), (0.812, 1.151, 0.775), (0.975, 1.151, 0.808), (0.975, 1.31, 0.61), (0.888, 1.31, 0.592), (0.674, 1.151, 0.08), (0.581, 1.151, 0.218), (0.764, 1.31, 0.294), (0.813, 1.31, 0.22), (0.674, 1.151, 0.683), (0.812, 1.151, 0.775), (0.888, 1.31, 0.592), (0.813, 1.31, 0.543), (0.581, 1.151, 0.218), (0.549, 1.151, 0.381), (0.747, 1.31, 0.381), (0.764, 1.31, 0.294), (0.581, 1.151, 0.544), (0.674, 1.151, 0.683), (0.813, 1.31, 0.543), (0.764, 1.31, 0.469), (0.549, 1.151, 0.381), (0.581, 1.151, 0.544), (0.764, 1.31, 0.469), (0.747, 1.31, 0.381), (-0.549, 1.151, 0.381), (-0.581, 1.151, 0.218), (-0.764, 1.31, 0.294), (-0.747, 1.31, 0.381), (-0.581, 1.151, 0.218), (-0.674, 1.151, 0.08), (-0.813, 1.31, 0.22), (-0.764, 1.31, 0.294), (-0.581, 1.151, 0.544), (-0.549, 1.151, 0.381), (-0.747, 1.31, 0.381), (-0.764, 1.31, 0.469), (-0.674, 1.151, 0.08), (-0.812, 1.151, -0.013), (-0.888, 1.31, 0.17), (-0.813, 1.31, 0.22), (-0.674, 1.151, 0.683), (-0.581, 1.151, 0.544), (-0.764, 1.31, 0.469), (-0.813, 1.31, 0.543), (-0.812, 1.151, -0.013), (-0.975, 1.151, -0.045), (-0.975, 1.31, 0.153), (-0.888, 1.31, 0.17), (-0.812, 1.151, 0.775), (-0.674, 1.151, 0.683), (-0.813, 1.31, 0.543), (-0.888, 1.31, 0.592), (-0.975, 1.151, -0.045), (-1.138, 1.151, -0.013), (-1.063, 1.31, 0.17), (-0.975, 1.31, 0.153), (-0.975, 1.151, 0.808), (-0.812, 1.151, 0.775), (-0.888, 1.31, 0.592), (-0.975, 1.31, 0.61), (-1.138, 1.151, -0.013), (-1.277, 1.151, 0.08), (-1.137, 1.31, 0.22), (-1.063, 1.31, 0.17), (-1.138, 1.151, 0.775), (-0.975, 1.151, 0.808), (-0.975, 1.31, 0.61), (-1.063, 1.31, 0.592), (-1.277, 1.151, 0.08), (-1.369, 1.151, 0.218), (-1.186, 1.31, 0.294), (-1.137, 1.31, 0.22), (-1.277, 1.151, 0.683), (-1.138, 1.151, 0.775), (-1.063, 1.31, 0.592), (-1.137, 1.31, 0.543), (-1.369, 1.151, 0.218), (-1.402, 1.151, 0.381), (-1.204, 1.31, 0.381), (-1.186, 1.31, 0.294), (-1.369, 1.151, 0.544), (-1.277, 1.151, 0.683), (-1.137, 1.31, 0.543), (-1.186, 1.31, 0.469), (-1.402, 1.151, 0.381), (-1.369, 1.151, 0.544), (-1.186, 1.31, 0.469), (-1.204, 1.31, 0.381), (0.764, 1.31, 0.294), (0.747, 1.31, 0.381), (0.764, 1.31, 0.469), (0.813, 1.31, 0.543), (0.888, 1.31, 0.592), (0.975, 1.31, 0.61), (1.063, 1.31, 0.592), (1.137, 1.31, 0.543), (1.186, 1.31, 0.469), (1.204, 1.31, 0.381), (1.186, 1.31, 0.294), (1.137, 1.31, 0.22), (1.063, 1.31, 0.17), (0.975, 1.31, 0.153), (0.888, 1.31, 0.17), (0.813, 1.31, 0.22), (-1.186, 1.31, 0.294), (-1.204, 1.31, 0.381), (-1.186, 1.31, 0.469), (-1.137, 1.31, 0.543), (-1.063, 1.31, 0.592), (-0.975, 1.31, 0.61), (-0.888, 1.31, 0.592), (-0.813, 1.31, 0.543), (-0.764, 1.31, 0.469), (-0.747, 1.31, 0.381), (-0.764, 1.31, 0.294), (-0.813, 1.31, 0.22), (-0.888, 1.31, 0.17), (-0.975, 1.31, 0.153), (-1.063, 1.31, 0.17), (-1.137, 1.31, 0.22), (5.955, 1.314, -6.67), (5.955, -1.315, -6.67), (5.351, -1.315, 1.093), (5.351, 1.315, 1.093), (6.023, 1.315, 1.23), (6.023, -1.315, 1.23), (6.702, -1.315, -7.506), (6.702, 1.314, -7.506), (5.351, 1.315, 1.093), (5.351, -1.315, 1.093), (5.323, -1.315, 1.23), (4.334, -1.315, 5.99), (4.334, 1.315, 5.99), (5.323, 1.315, 1.23), (5.351, 1.315, 1.093), (5.323, 1.315, 1.23), (6.023, 1.315, 1.23), (6.702, 1.314, -7.506), (-6.702, 1.314, -7.506), (-6.023, 1.315, 1.23), (-5.323, 1.315, 1.23), (-5.351, 1.315, 1.093), (-5.955, 1.314, -6.67), (5.955, 1.314, -6.67), (4.334, 1.315, 5.99), (4.334, -1.315, 5.99), (3.317, -1.315, 7.994), (3.317, 1.315, 7.994), (3.317, 1.315, 7.994), (3.317, -1.315, 7.994), (1.795, -1.315, 8.69), (1.795, 1.315, 8.69), (1.795, 1.315, 8.69), (1.795, -1.315, 8.69), (0.0, -1.315, 8.934), (-0.0, 1.315, 8.934), (-3.317, 1.315, 7.994), (-3.317, -1.315, 7.994), (-4.334, -1.315, 5.99), (-4.334, 1.315, 5.99), (-4.334, 1.315, 5.99), (-4.334, -1.315, 5.99), (-5.323, -1.315, 1.23), (-5.351, -1.315, 1.093), (-5.351, 1.315, 1.093), (-5.323, 1.315, 1.23), (-5.323, 1.315, 1.23), (-6.023, 1.315, 1.23), (-4.878, 1.315, 6.742), (-3.733, 1.315, 8.997), (-2.02, 1.315, 9.78), (-0.0, 1.315, 10.054), (2.02, 1.315, 9.78), (3.733, 1.315, 8.997), (4.878, 1.315, 6.742), (6.023, 1.315, 1.23), (5.323, 1.315, 1.23), (4.334, 1.315, 5.99), (3.317, 1.315, 7.994), (1.795, 1.315, 8.69), (-0.0, 1.315, 8.934), (-1.795, 1.315, 8.69), (-3.317, 1.315, 7.994), (-4.334, 1.315, 5.99)] faces = [[0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15], [16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31], [32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49], [32, 51, 52, 33], [54, 55, 56, 57], [33, 52, 60, 34], [34, 60, 64, 35], [35, 64, 68, 36], [45, 44, 72, 73], [36, 68, 76, 37], [44, 43, 80, 72], [37, 76, 84, 38], [38, 84, 88, 39], [39, 88, 92, 40], [94, 41, 40, 97, 98, 32, 49, 101, 54, 57], [57, 56, 106, 94], [40, 92, 110, 97], [97, 110, 114, 98], [116, 117, 9, 8], [116, 121, 122, 117], [124, 116, 8, 7], [124, 129, 121, 116], [117, 133, 10, 9], [117, 122, 138, 133], [140, 124, 7, 6], [140, 145, 129, 124], [133, 149, 11, 10], [133, 138, 154, 149], [156, 140, 6, 5], [156, 161, 145, 140], [149, 165, 12, 11], [149, 154, 170, 165], [172, 156, 5, 4], [172, 177, 161, 156], [165, 181, 13, 12], [165, 170, 186, 181], [188, 172, 4, 3], [188, 193, 177, 172], [181, 197, 14, 13], [181, 186, 202, 197], [204, 188, 3, 2], [204, 209, 193, 188], [197, 213, 15, 14], [197, 202, 218, 213], [220, 204, 2, 1], [220, 225, 209, 204], [213, 229, 0, 15], [213, 218, 234, 229], [229, 220, 1, 0], [229, 234, 225, 220], [244, 245, 25, 24], [244, 249, 250, 245], [252, 244, 24, 23], [252, 257, 249, 244], [245, 261, 26, 25], [245, 250, 266, 261], [268, 252, 23, 22], [268, 273, 257, 252], [261, 277, 27, 26], [261, 266, 282, 277], [284, 268, 22, 21], [284, 289, 273, 268], [277, 293, 28, 27], [277, 282, 298, 293], [300, 284, 21, 20], [300, 305, 289, 284], [293, 309, 29, 28], [293, 298, 314, 309], [316, 300, 20, 19], [316, 321, 305, 300], [309, 325, 30, 29], [309, 314, 330, 325], [332, 316, 19, 18], [332, 337, 321, 316], [325, 341, 31, 30], [325, 330, 346, 341], [348, 332, 18, 17], [348, 353, 337, 332], [341, 357, 16, 31], [341, 346, 362, 357], [357, 348, 17, 16], [357, 362, 353, 348], [372, 373, 374, 375], [372, 375, 378, 379], [379, 381, 373, 372], [384, 385, 386, 387], [384, 387, 390, 391], [391, 393, 385, 384], [396, 397, 398, 399], [396, 399, 402, 403], [403, 405, 397, 396], [408, 409, 410, 411], [408, 411, 414, 415], [415, 417, 409, 408], [420, 421, 422, 423], [420, 423, 426, 427], [427, 429, 421, 420], [432, 433, 434, 435], [435, 434, 438, 439], [435, 439, 442, 432], [444, 445, 446, 447], [447, 446, 450, 451], [447, 451, 454, 444], [456, 457, 458, 459], [459, 458, 462, 463], [459, 463, 466, 456], [468, 469, 470, 471], [471, 470, 474, 475], [471, 475, 478, 468], [480, 481, 482, 483], [483, 482, 486, 487], [483, 487, 490, 480], [492, 493, 494, 495], [492, 497, 498, 499], [499, 498, 502, 503], [503, 502, 506, 507], [507, 506, 510, 511], [511, 510, 514, 515], [515, 514, 518, 519], [519, 518, 522, 523], [523, 522, 526, 493], [493, 492, 499, 503, 507, 511, 515, 519, 523], [493, 526, 539, 494], [494, 539, 543, 495], [497, 492, 495, 543], [497, 526, 522, 518, 514, 510, 506, 502, 498], [526, 497, 543, 539], [375, 374, 564, 378], [374, 373, 381, 564], [378, 564, 381, 379], [387, 386, 576, 390], [386, 385, 393, 576], [390, 576, 393, 391], [399, 398, 588, 402], [398, 397, 405, 588], [402, 588, 405, 403], [411, 410, 600, 414], [410, 409, 417, 600], [414, 600, 417, 415], [423, 422, 612, 426], [422, 421, 429, 612], [426, 612, 429, 427], [442, 623, 433, 432], [439, 438, 623, 442], [438, 434, 433, 623], [454, 635, 445, 444], [451, 450, 635, 454], [450, 446, 445, 635], [466, 647, 457, 456], [463, 462, 647, 466], [462, 458, 457, 647], [478, 659, 469, 468], [475, 474, 659, 478], [474, 470, 469, 659], [490, 671, 481, 480], [487, 486, 671, 490], [486, 482, 481, 671], [121, 129, 684, 685], [129, 145, 688, 684], [122, 121, 685, 693], [145, 161, 696, 688], [138, 122, 693, 701], [161, 177, 704, 696], [154, 138, 701, 709], [177, 193, 712, 704], [170, 154, 709, 717], [193, 209, 720, 712], [186, 170, 717, 725], [209, 225, 728, 720], [202, 186, 725, 733], [225, 234, 736, 728], [218, 202, 733, 741], [234, 218, 741, 736], [249, 257, 748, 749], [257, 273, 752, 748], [250, 249, 749, 757], [273, 289, 760, 752], [266, 250, 757, 765], [289, 305, 768, 760], [282, 266, 765, 773], [305, 321, 776, 768], [298, 282, 773, 781], [321, 337, 784, 776], [314, 298, 781, 789], [337, 353, 792, 784], [330, 314, 789, 797], [353, 362, 800, 792], [346, 330, 797, 805], [362, 346, 805, 800], [728, 736, 741, 733, 725, 717, 709, 701, 693, 685, 684, 688, 696, 704, 712, 720], [792, 800, 805, 797, 789, 781, 773, 765, 757, 749, 748, 752, 760, 768, 776, 784], [55, 54, 101, 845], [51, 32, 98, 114], [845, 101, 49, 48, 854, 855], [845, 855, 51, 114, 110, 92, 862, 106, 56, 55], [854, 48, 47, 869], [869, 47, 46, 873], [873, 46, 45, 73], [80, 43, 42, 881], [881, 42, 41, 94, 106, 862], [862, 92, 88, 84, 76, 68, 64, 60, 52, 51, 855, 854, 869, 873, 73, 72, 80, 881]]
Define a 3D model of truck with 204 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of truck! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.13, -0.252, 1.331), (-0.83, -0.252, 1.11), (-0.814, -0.416, 1.11), (-1.108, -0.474, 1.331), (-1.13, -0.252, 3.963), (-1.13, -0.252, 1.331), (-1.108, -0.474, 1.331), (-1.108, -0.474, 3.963), (-1.108, -0.029, 1.331), (-0.814, -0.088, 1.11), (-0.83, -0.252, 1.11), (-1.13, -0.252, 1.331), (-1.108, -0.474, 1.331), (-0.814, -0.416, 1.11), (-0.766, -0.574, 1.11), (-1.043, -0.688, 1.331), (-1.108, -0.029, 3.963), (-1.108, -0.029, 1.331), (-1.13, -0.252, 1.331), (-1.13, -0.252, 3.963), (-1.108, -0.474, 3.963), (-1.108, -0.474, 1.331), (-1.043, -0.688, 1.331), (-1.043, -0.688, 3.963), (-1.043, 0.185, 1.331), (-0.766, 0.07, 1.11), (-0.814, -0.088, 1.11), (-1.108, -0.029, 1.331), (-1.043, -0.688, 1.331), (-0.766, -0.574, 1.11), (-0.688, -0.719, 1.11), (-0.937, -0.885, 1.331), (-1.043, 0.185, 3.963), (-1.043, 0.185, 1.331), (-1.108, -0.029, 1.331), (-1.108, -0.029, 3.963), (-1.043, -0.688, 3.963), (-1.043, -0.688, 1.331), (-0.937, -0.885, 1.331), (-0.937, -0.885, 3.963), (-1.0, 1.0, -1.0), (-0.931, 0.228, -1.0), (-0.931, 0.048, -0.786), (-0.931, -0.043, -0.222), (-0.931, -0.735, 0.028), (-1.0, -1.0, 0.857), (-1.0, 1.0, 0.827), (-1.0, 0.782, 0.779), (-1.0, 0.634, 0.633), (-1.0, 0.597, 0.502), (-1.0, 0.634, 0.341), (-1.0, 0.782, 0.181), (-1.0, 1.0, 0.133), (-1.0, 1.0, 0.827), (-1.0, -1.0, 0.857), (-1.0, -1.0, 1.256), (-1.0, 0.539, 1.212), (-1.0, 0.539, 3.213), (-1.0, 0.477, 3.433), (-1.0, 0.539, 3.607), (-1.0, 0.69, 3.828), (-1.0, 0.872, 3.898), (-1.0, 1.0, 3.753), (-1.0, 0.785, 3.725), (-1.0, 0.671, 3.619), (-1.0, 0.606, 3.45), (-1.0, 0.671, 3.218), (-1.0, 0.78, 3.156), (-1.0, 1.0, 3.176), (-0.942, -0.252, 4.174), (-1.13, -0.252, 3.963), (-1.108, -0.474, 3.963), (-0.924, -0.438, 4.174), (-0.937, 0.382, 1.331), (-0.688, 0.215, 1.11), (-0.766, 0.07, 1.11), (-1.043, 0.185, 1.331), (-0.937, -0.885, 1.331), (-0.688, -0.719, 1.11), (-0.584, -0.847, 1.11), (-0.795, -1.058, 1.331), (-0.937, 0.382, 3.963), (-0.937, 0.382, 1.331), (-1.043, 0.185, 1.331), (-1.043, 0.185, 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4.174), (-0.937, -0.885, 3.963), (-0.795, -1.058, 3.963), (-0.663, -0.926, 4.174), (-0.751, -0.104, -0.222), (-0.931, -0.043, -0.222), (-0.931, 0.048, -0.786), (-0.714, -0.02, -0.787), (-0.714, -0.02, -0.787), (-0.931, 0.048, -0.786), (-0.931, 0.228, -1.0), (-0.723, 0.166, -1.0), (-0.712, -1.0, 0.857), (-1.0, -1.0, 0.857), (-0.931, -0.735, 0.028), (-0.669, -0.797, 0.027), (-0.669, -0.797, 0.027), (-0.931, -0.735, 0.028), (-0.931, -0.043, -0.222), (-0.751, -0.104, -0.222), (-0.663, 0.422, 4.174), (-0.795, 0.555, 3.963), (-0.937, 0.382, 3.963), (-0.782, 0.278, 4.174), (-0.663, -0.926, 4.174), (-0.795, -1.058, 3.963), (-0.623, -1.2, 3.963), (-0.519, -1.045, 4.174), (-0.623, 0.697, 1.331), (-0.456, 0.448, 1.11), (-0.584, 0.343, 1.11), (-0.795, 0.555, 1.331), (-0.623, -1.2, 1.331), (-0.456, -0.951, 1.11), (-0.311, -1.029, 1.11), (-0.425, -1.306, 1.331), (-0.623, 0.697, 3.963), (-0.623, 0.697, 1.331), (-0.795, 0.555, 1.331), (-0.795, 0.555, 3.963), (-0.623, -1.2, 3.963), (-0.623, -1.2, 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(-0.09, -1.803, 0.915), (-0.101, -1.745, 0.896), (-0.082, -1.733, 0.939), (-0.072, -1.781, 0.954), (-0.077, -1.689, 0.879), (-0.027, -1.655, 0.87), (-0.021, -1.66, 0.918), (-0.063, -1.688, 0.925), (-0.07, -1.642, 1.629), (-0.058, -1.808, 1.095), (0.011, -1.824, 1.102), (-0.001, -1.659, 1.635), (-0.069, -1.833, 1.078), (-0.126, -1.776, 1.059), (-0.123, -1.815, 0.933), (-0.066, -1.872, 0.952), (-0.066, -1.872, 0.952), (-0.123, -1.815, 0.933), (-0.09, -1.803, 0.915), (-0.047, -1.846, 0.929), (-0.058, -1.808, 1.095), (-0.107, -1.759, 1.079), (-0.126, -1.776, 1.059), (-0.069, -1.833, 1.078), (-0.047, -1.846, 0.929), (-0.09, -1.803, 0.915), (-0.072, -1.781, 0.954), (-0.038, -1.816, 0.966), (-0.046, -1.424, 1.562), (-0.035, -1.59, 1.028), (-0.093, -1.629, 1.039), (-0.105, -1.463, 1.573), (-0.041, -1.578, 0.999), (0.042, -1.574, 1.0), (0.044, -1.613, 0.874), (-0.039, -1.617, 0.873), (-0.039, -1.617, 0.873), (0.044, -1.613, 0.874), (0.036, -1.652, 0.87), (-0.027, -1.655, 0.87), (-0.035, -1.59, 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572, 573, 574, 575, 576, 577, 578, 579, 580, 581, 582], [411, 584, 380, 388], [395, 387, 589, 398], [591, 569, 373, 372], [379, 378, 582, 598], [584, 591, 372, 380], [387, 379, 598, 589], [363, 608, 353, 352], [359, 358, 613, 362], [358, 211, 195, 194, 206, 353, 608, 613], [410, 624, 584, 411], [398, 589, 629, 399], [362, 613, 608, 363], [635, 570, 569, 591], [598, 582, 581, 642], [624, 635, 591, 584], [589, 598, 642, 629], [409, 652, 624, 410], [399, 629, 657, 400], [659, 571, 570, 635], [642, 581, 580, 666], [652, 659, 635, 624], [629, 642, 666, 657], [675, 140, 129, 678], [408, 680, 652, 409], [400, 657, 685, 401], [687, 137, 140, 675], [691, 132, 136, 694], [678, 129, 132, 691], [407, 700, 680, 408], [401, 685, 705, 402], [707, 572, 571, 659], [666, 580, 579, 714], [680, 707, 659, 652], [657, 666, 714, 685], [406, 724, 700, 407], [402, 705, 729, 403], [731, 691, 694, 734], [735, 678, 691, 731], [739, 675, 678, 735], [405, 744, 724, 406], [403, 729, 749, 404], [751, 573, 572, 707], [714, 579, 578, 758], [700, 751, 707, 680], [685, 714, 758, 705], [404, 749, 744, 405], [771, 734, 694, 136, 41, 40], [777, 771, 40, 52], [781, 777, 52, 51], [785, 781, 51, 50], [789, 785, 50, 49], [793, 789, 49, 48], [797, 793, 48, 47], [801, 797, 47, 46], [801, 806, 739, 735, 731, 734, 771, 777, 781, 785, 789, 793, 797], [806, 687, 675, 739], [822, 56, 55, 825], [825, 55, 45, 137, 687, 806], [832, 801, 46, 68], [836, 832, 68, 67], [840, 836, 67, 66], [844, 57, 56, 822], [848, 58, 57, 844], [852, 840, 66, 65], [856, 59, 58, 848], [860, 852, 65, 64], [864, 860, 64, 63], [868, 864, 63, 62], [872, 60, 59, 856], [872, 877, 61, 60], [877, 868, 62, 61], [877, 872, 856, 848, 844, 822, 825, 806, 801, 832, 836, 840, 852, 860, 864, 868], [900, 574, 573, 751], [758, 578, 577, 907], [724, 900, 751, 700], [705, 758, 907, 729], [916, 575, 574, 900], [907, 577, 576, 923], [744, 916, 900, 724], [729, 907, 923, 749], [923, 576, 575, 916], [749, 923, 916, 744]]
Define a 3D model of checker with 98 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of checker! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, -0.8, 0.0), (0.0, -0.8, 0.348), (-0.156, -0.785, 0.348), (-0.156, -0.785, 0.0), (0.0, -0.8, 0.348), (0.156, -0.785, 0.348), (0.13, -0.652, 0.348), (0.0, -0.665, 0.348), (0.156, -0.785, 0.0), (0.156, -0.785, 0.348), (0.0, -0.8, 0.348), (0.0, -0.8, 0.0), (0.156, -0.785, 0.348), (0.306, -0.739, 0.348), (0.255, -0.615, 0.348), (0.13, -0.652, 0.348), (-0.156, -0.785, 0.0), (-0.156, -0.785, 0.348), (-0.306, -0.739, 0.348), (-0.306, -0.739, 0.0), (-0.156, -0.785, 0.348), (0.0, -0.8, 0.348), (0.0, -0.665, 0.348), (-0.13, -0.652, 0.348), (0.306, -0.739, 0.0), (0.306, -0.739, 0.348), (0.156, -0.785, 0.348), (0.156, -0.785, 0.0), (0.306, -0.739, 0.348), (0.444, -0.665, 0.348), (0.37, -0.553, 0.348), (0.255, -0.615, 0.348), (-0.306, -0.739, 0.0), (-0.306, -0.739, 0.348), (-0.444, -0.665, 0.348), (-0.444, -0.665, 0.0), (-0.306, -0.739, 0.348), (-0.156, -0.785, 0.348), (-0.13, -0.652, 0.348), (-0.255, -0.615, 0.348), (0.444, -0.665, 0.0), (0.444, -0.665, 0.348), (0.306, -0.739, 0.348), (0.306, -0.739, 0.0), (0.444, -0.665, 0.348), (0.566, -0.566, 0.348), (0.47, -0.47, 0.348), (0.37, -0.553, 0.348), (0.0, -0.665, 0.348), (0.13, -0.652, 0.348), (0.13, -0.652, 0.266), (0.0, -0.665, 0.266), (-0.444, -0.665, 0.0), (-0.444, -0.665, 0.348), (-0.566, -0.566, 0.348), (-0.566, -0.566, 0.0), (-0.444, -0.665, 0.348), (-0.306, -0.739, 0.348), (-0.255, -0.615, 0.348), (-0.37, -0.553, 0.348), (0.13, -0.652, 0.348), (0.255, -0.615, 0.348), (0.255, -0.615, 0.266), (0.13, -0.652, 0.266), (-0.13, -0.652, 0.348), (0.0, -0.665, 0.348), (0.0, -0.665, 0.266), (-0.13, -0.652, 0.266), (0.255, -0.615, 0.348), (0.37, -0.553, 0.348), (0.37, -0.553, 0.266), (0.255, -0.615, 0.266), (-0.255, -0.615, 0.348), (-0.13, -0.652, 0.348), (-0.13, -0.652, 0.266), (-0.255, -0.615, 0.266), (0.566, -0.566, 0.0), (0.566, -0.566, 0.348), (0.444, -0.665, 0.348), (0.444, -0.665, 0.0), (0.566, -0.566, 0.348), (0.665, -0.444, 0.348), (0.553, -0.37, 0.348), (0.47, -0.47, 0.348), (-0.566, -0.566, 0.0), (-0.566, -0.566, 0.348), (-0.665, -0.444, 0.348), (-0.665, -0.444, 0.0), (-0.566, -0.566, 0.348), (-0.444, -0.665, 0.348), (-0.37, -0.553, 0.348), (-0.47, -0.47, 0.348), (0.37, -0.553, 0.348), (0.47, -0.47, 0.348), (0.47, -0.47, 0.266), (0.37, -0.553, 0.266), (-0.37, -0.553, 0.348), (-0.255, -0.615, 0.348), (-0.255, -0.615, 0.266), (-0.37, -0.553, 0.266), (0.47, -0.47, 0.348), (0.553, -0.37, 0.348), (0.553, -0.37, 0.266), (0.47, -0.47, 0.266), (-0.47, -0.47, 0.348), (-0.37, -0.553, 0.348), (-0.37, -0.553, 0.266), (-0.47, -0.47, 0.266), (0.665, -0.444, 0.0), (0.665, -0.444, 0.348), (0.566, -0.566, 0.348), (0.566, -0.566, 0.0), (0.665, -0.444, 0.348), (0.739, -0.306, 0.348), (0.615, -0.255, 0.348), (0.553, -0.37, 0.348), (-0.665, -0.444, 0.0), (-0.665, -0.444, 0.348), (-0.739, -0.306, 0.348), (-0.739, -0.306, 0.0), (-0.665, -0.444, 0.348), (-0.566, -0.566, 0.348), (-0.47, -0.47, 0.348), (-0.553, -0.37, 0.348), (0.553, -0.37, 0.348), (0.615, -0.255, 0.348), (0.615, -0.255, 0.266), (0.553, 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(-0.156, 0.785, 0.348), (-0.306, 0.739, 0.348), (-0.255, 0.615, 0.348), (-0.13, 0.652, 0.348), (-0.0, 0.8, 0.0), (-0.0, 0.8, 0.348), (0.156, 0.785, 0.348), (0.156, 0.785, 0.0), (-0.0, 0.8, 0.348), (-0.156, 0.785, 0.348), (-0.13, 0.652, 0.348), (-0.0, 0.665, 0.348)] faces = [[0, 1, 2, 3], [1, 5, 6, 7], [8, 5, 1, 0], [5, 13, 14, 6], [3, 2, 18, 19], [2, 1, 7, 23], [24, 13, 5, 8], [13, 29, 30, 14], [19, 18, 34, 35], [18, 2, 23, 39], [40, 29, 13, 24], [29, 45, 46, 30], [7, 6, 50, 51], [35, 34, 54, 55], [34, 18, 39, 59], [6, 14, 62, 50], [23, 7, 51, 67], [14, 30, 70, 62], [39, 23, 67, 75], [76, 45, 29, 40], [45, 81, 82, 46], [55, 54, 86, 87], [54, 34, 59, 91], [30, 46, 94, 70], [59, 39, 75, 99], [46, 82, 102, 94], [91, 59, 99, 107], [108, 81, 45, 76], [81, 113, 114, 82], [87, 86, 118, 119], [86, 54, 91, 123], [82, 114, 126, 102], [123, 91, 107, 131], [132, 113, 81, 108], [113, 137, 138, 114], [119, 118, 142, 143], [118, 86, 123, 147], [114, 138, 150, 126], [147, 123, 131, 155], [156, 137, 113, 132], [137, 161, 162, 138], [143, 142, 166, 167], [142, 118, 147, 171], [138, 162, 174, 150], [171, 147, 155, 179], [180, 161, 137, 156], [161, 185, 186, 162], [162, 186, 190, 174], [192, 171, 179, 195], [167, 166, 198, 199], [167, 199, 202, 203, 204, 205, 206, 207, 208, 209, 210, 211, 212, 213, 214, 215, 180, 156, 132, 108, 76, 40, 24, 8, 0, 3, 19, 35, 55, 87, 119, 143], [166, 142, 171, 192], [186, 237, 238, 190], [240, 195, 179, 155, 131, 107, 99, 75, 67, 51, 50, 62, 70, 94, 102, 126, 150, 174, 190, 238, 260, 261, 262, 263, 264, 265, 266, 267, 268, 269, 270, 271], [272, 192, 195, 240], [215, 185, 161, 180], [185, 281, 237, 186], [199, 198, 286, 202], [198, 166, 192, 272], [237, 293, 260, 238], [296, 272, 240, 271], [214, 281, 185, 215], [281, 305, 293, 237], [202, 286, 310, 203], [286, 198, 272, 296], [293, 317, 261, 260], [320, 296, 271, 270], [213, 305, 281, 214], [305, 329, 317, 293], [203, 310, 334, 204], [310, 286, 296, 320], [317, 341, 262, 261], [344, 320, 270, 269], [341, 349, 263, 262], [352, 344, 269, 268], [212, 329, 305, 213], [329, 361, 341, 317], [204, 334, 366, 205], [334, 310, 320, 344], [349, 373, 264, 263], [376, 352, 268, 267], [373, 381, 265, 264], [384, 376, 267, 266], [211, 361, 329, 212], [361, 393, 349, 341], [381, 384, 266, 265], [205, 366, 402, 206], [366, 334, 344, 352], [210, 393, 361, 211], [393, 413, 373, 349], [206, 402, 418, 207], [402, 366, 352, 376], [209, 413, 393, 210], [413, 429, 381, 373], [207, 418, 429, 208], [418, 402, 376, 384], [208, 429, 413, 209], [429, 418, 384, 381]]
Define a 3D model of 079_cupboard_var1 with 386 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of 079_cupboard_var1! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.375, -1.062, -0.717), (-0.375, -1.062, -0.362), (-0.367, -1.055, -0.358), (-0.367, -1.055, -0.715), (-0.375, -1.118, -0.717), (-0.375, -1.062, -0.717), (-0.366, -1.062, -0.74), (-0.366, -1.118, -0.74), (-0.375, -1.062, -0.362), (-0.375, -1.062, -0.717), (-0.375, -1.118, -0.717), (-0.375, -1.118, -0.362), (-0.375, -1.062, 0.002), (-0.375, -1.062, -0.362), (-0.375, -1.118, -0.362), (-0.375, -1.118, 0.002), (-0.375, -1.062, 0.002), (-0.375, -1.118, 0.002), (-0.375, -1.118, 0.365), (-0.375, -1.062, 0.365), (-0.375, -1.062, 0.002), (-0.375, -1.062, 0.365), (-0.367, -1.055, 0.361), (-0.367, -1.055, 0.002), (-0.375, -1.118, 0.002), (-0.375, -1.118, -0.362), (-0.367, -1.125, -0.362), (-0.367, -1.125, 0.002), (-0.375, -1.062, 0.365), (-0.375, -1.118, 0.365), (-0.375, -1.118, 0.72), (-0.375, -1.062, 0.72), (-0.375, -1.118, 0.72), (-0.375, -1.118, 0.365), (-0.367, -1.125, 0.365), (-0.367, -1.125, 0.729), (-0.375, -1.118, 0.72), (-0.366, -1.118, 0.743), (-0.366, -1.062, 0.743), (-0.375, -1.062, 0.72), (-0.367, -1.125, -0.726), (-0.367, -1.125, -0.362), (-0.375, -1.118, -0.362), (-0.375, -1.118, -0.717), (-0.367, -1.125, -0.726), (-0.363, -1.125, -0.737), (-0.353, -1.125, -0.741), (-0.367, -1.125, -0.362), (-0.367, -1.125, -0.726), (-0.353, -1.125, -0.741), (0.018, -1.125, -0.741), (0.018, -1.125, -0.362), (-0.367, -1.125, -0.362), (0.018, -1.125, -0.362), (0.018, -1.125, 0.002), (-0.367, -1.125, 0.002), (-0.367, -1.055, 0.002), (-0.367, -1.055, -0.358), (-0.375, -1.062, -0.362), (-0.375, -1.062, 0.002), (-0.367, -1.125, 0.002), (-0.367, -1.125, 0.365), (-0.375, -1.118, 0.365), (-0.375, -1.118, 0.002), (-0.367, -1.125, 0.365), (-0.367, -1.125, 0.002), (0.018, -1.125, 0.002), (0.018, -1.125, 0.365), (-0.367, -1.125, 0.365), (0.018, -1.125, 0.365), (0.018, -1.125, 0.744), (-0.353, -1.125, 0.744), (-0.367, -1.125, 0.729), (-0.367, -1.055, 0.718), (-0.367, -1.055, 0.361), (-0.375, -1.062, 0.365), (-0.375, -1.062, 0.72), (-0.367, -1.125, 0.729), (-0.353, -1.125, 0.744), (-0.363, -1.125, 0.74), (-0.366, -1.062, -0.74), (-0.375, -1.062, -0.717), (-0.367, -1.055, -0.715), (-0.359, -1.055, -0.735), (-0.366, -1.118, -0.74), (-0.366, -1.062, -0.74), (-0.345, -1.062, -0.75), (-0.345, -1.118, -0.75), (-0.366, -1.118, 0.743), (-0.375, -1.118, 0.72), (-0.367, -1.125, 0.729), (-0.363, -1.125, 0.74), (-0.366, -1.118, 0.743), (-0.345, -1.118, 0.753), (-0.345, -1.062, 0.753), (-0.366, -1.062, 0.743), (-0.363, -1.125, -0.737), (-0.367, -1.125, -0.726), (-0.375, -1.118, -0.717), (-0.366, -1.118, -0.74), (-0.363, -0.469, -0.105), (-0.344, -0.485, -0.138), (-0.391, -0.522, -0.105), (-0.363, -0.574, -0.105), (-0.344, -0.558, -0.072), (-0.391, -0.522, -0.105), (-0.363, -0.469, 0.108), (-0.391, -0.522, 0.108), (-0.344, -0.485, 0.142), (-0.363, -0.574, 0.108), (-0.391, -0.522, 0.108), (-0.344, -0.558, 0.075), (-0.359, -1.055, -0.735), (-0.367, -1.055, -0.715), (-0.289, -1.055, -0.688), (-0.359, -1.055, 0.739), (-0.367, -1.055, 0.718), (-0.375, -1.062, 0.72), (-0.366, -1.062, 0.743), (-0.359, -1.055, 0.739), (-0.289, -1.055, 0.691), (-0.367, -1.055, 0.718), (-0.353, -1.125, -0.741), (-0.363, -1.125, -0.737), (-0.366, -1.118, -0.74), (-0.345, -1.118, -0.75), (-0.345, -1.062, -0.75), (-0.366, -1.062, -0.74), (-0.359, -1.055, -0.735), (-0.34, -1.055, -0.744), (-0.345, -1.062, -0.75), (0.018, -1.062, -0.75), (0.018, -1.118, -0.75), (-0.345, -1.118, -0.75), (-0.345, -1.062, 0.753), (-0.345, -1.118, 0.753), (0.018, -1.118, 0.753), (0.018, -1.062, 0.753), (-0.345, -1.062, 0.753), (0.018, -1.062, 0.753), (0.018, -1.055, 0.747), (-0.34, -1.055, 0.747), (-0.345, -1.118, 0.753), (-0.366, -1.118, 0.743), (-0.363, -1.125, 0.74), (-0.353, -1.125, 0.744), (-0.344, -0.485, -0.138), (-0.344, -0.558, -0.138), (-0.391, -0.522, -0.105), (-0.344, -0.558, -0.138), (-0.363, -0.574, -0.105), (-0.391, -0.522, -0.105), (-0.344, -0.449, -0.105), (-0.363, -0.469, -0.105), (-0.344, -0.485, -0.072), (-0.344, -0.449, -0.105), (-0.344, -0.485, -0.138), (-0.363, -0.469, -0.105), (-0.344, -0.594, -0.105), (-0.363, -0.574, -0.105), (-0.344, -0.558, -0.138), (-0.344, -0.594, -0.105), (-0.344, -0.558, -0.072), (-0.363, -0.574, -0.105), (-0.344, -0.485, -0.072), (-0.363, -0.469, -0.105), (-0.391, -0.522, -0.105), (-0.344, -0.558, -0.072), (-0.344, -0.485, -0.072), (-0.391, -0.522, -0.105), (-0.344, -0.485, 0.075), (-0.391, -0.522, 0.108), (-0.363, -0.469, 0.108), (-0.344, -0.558, 0.075), (-0.391, -0.522, 0.108), (-0.344, -0.485, 0.075), (-0.344, -0.449, 0.108), (-0.363, -0.469, 0.108), (-0.344, -0.485, 0.142), (-0.344, -0.449, 0.108), (-0.344, -0.485, 0.075), (-0.363, -0.469, 0.108), (-0.344, -0.594, 0.108), (-0.363, -0.574, 0.108), (-0.344, -0.558, 0.075), (-0.344, -0.594, 0.108), (-0.344, -0.558, 0.142), (-0.363, -0.574, 0.108), (-0.344, -0.485, 0.142), (-0.391, -0.522, 0.108), (-0.344, -0.558, 0.142), (-0.344, -0.558, 0.142), (-0.391, -0.522, 0.108), (-0.363, -0.574, 0.108), (-0.34, -1.055, -0.744), (-0.359, -1.055, -0.735), (-0.289, -1.055, -0.688), (-0.34, -1.055, -0.744), (0.018, -1.055, -0.744), (0.018, -1.062, -0.75), (-0.345, -1.062, -0.75), (-0.34, -1.055, 0.747), (-0.359, -1.055, 0.739), (-0.366, -1.062, 0.743), (-0.345, -1.062, 0.753), (-0.34, -1.055, 0.747), (-0.289, -1.055, 0.691), (-0.359, -1.055, 0.739), (-0.336, -0.496, -0.129), (-0.336, -0.547, -0.129), (-0.344, -0.558, -0.138), (-0.344, -0.485, -0.138), (-0.336, -0.547, -0.129), (-0.336, -0.573, -0.105), (-0.344, -0.594, -0.105), (-0.344, -0.558, -0.138), (-0.336, -0.47, -0.105), (-0.336, -0.496, -0.129), (-0.344, -0.485, -0.138), (-0.344, -0.449, -0.105), (-0.336, -0.573, -0.105), (-0.336, -0.547, -0.082), (-0.344, -0.558, -0.072), (-0.344, -0.594, -0.105), (-0.336, -0.496, -0.082), (-0.336, -0.47, -0.105), (-0.344, -0.449, -0.105), (-0.344, -0.485, -0.072), (-0.336, -0.547, -0.082), (-0.336, -0.496, -0.082), (-0.344, -0.485, -0.072), (-0.344, -0.558, -0.072), (-0.336, -0.496, 0.085), (-0.344, -0.485, 0.075), (-0.344, -0.449, 0.108), (-0.336, -0.47, 0.108), (-0.336, -0.547, 0.085), (-0.344, -0.558, 0.075), (-0.344, -0.485, 0.075), (-0.336, -0.496, 0.085), (-0.336, -0.47, 0.108), (-0.344, -0.449, 0.108), (-0.344, -0.485, 0.142), (-0.336, -0.496, 0.132), (-0.336, -0.573, 0.108), (-0.344, -0.594, 0.108), (-0.344, -0.558, 0.075), (-0.336, -0.547, 0.085), (-0.336, -0.496, 0.132), (-0.344, -0.485, 0.142), (-0.344, -0.558, 0.142), (-0.336, -0.547, 0.132), (-0.336, -0.547, 0.132), (-0.344, -0.558, 0.142), (-0.344, -0.594, 0.108), (-0.336, -0.573, 0.108), (-0.328, -0.162, -0.56), (-0.328, -0.162, -0.325), (-0.32, -0.143, -0.325), (-0.32, -0.143, -0.576), (-0.328, -0.209, -0.519), (-0.328, -0.162, -0.56), (-0.328, -0.702, -0.559), (-0.328, -0.702, -0.518), (-0.328, -0.209, -0.519), (-0.328, -0.702, -0.518), (-0.32, -0.702, -0.505), (-0.32, -0.225, -0.505), (-0.328, -0.702, -0.518), (-0.328, -0.702, -0.559), (-0.328, -0.843, -0.55), (-0.328, -0.837, -0.513), (-0.328, -0.702, -0.518), (-0.328, -0.837, -0.513), (-0.32, -0.835, -0.501), (-0.32, -0.702, 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1383], [1157, 1383, 1392, 1393], [1262, 1344, 1057], [1262, 1261, 1399, 1400], [1261, 1272, 1403, 1399], [1319, 1149, 1347], [1319, 1347, 1353, 1411], [1400, 1358, 1344, 1262], [1400, 1377, 1357, 1358], [1400, 1399, 1381, 1377], [1399, 1403, 1392, 1381], [1381, 1392, 1383, 1049], [1432, 1403, 1272, 1300], [1432, 1393, 1392, 1403], [1393, 1441, 1158, 1157], [1411, 1353, 1369, 1441], [1411, 1432, 1300, 1319], [1411, 1441, 1393, 1432], [1441, 1369, 1343, 1158]]
Define a 3D model of camera with 114 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of camera! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(2.392, -1.134, -1.134), (2.392, -1.134, 1.134), (1.848, -0.819, 0.819), (1.848, -0.819, -0.819), (2.392, -1.134, 1.134), (2.392, 1.134, 1.134), (1.848, 0.819, 0.819), (1.848, -0.819, 0.819), (1.848, -0.819, -0.819), (1.848, -0.819, 0.819), (1.848, 0.819, 0.819), (1.848, 0.819, -0.819), (-0.9, -0.3, -0.3), (-0.9, -0.3, 0.3), (-2.18, -0.3, 0.3), (-2.18, -0.3, -0.3), (-2.18, -0.3, -0.3), (-2.18, -0.3, 0.3), (-2.18, 0.3, 0.3), (-2.18, 0.3, -0.3), (-2.18, -0.3, -0.3), (-2.18, 0.3, -0.3), (-0.9, 0.3, -0.3), (-0.9, -0.3, -0.3), (-0.34, -0.23, 0.0), (-0.94, -0.23, 0.0), (-0.94, -0.226, -0.045), (-0.34, -0.226, -0.045), (-0.34, -0.226, -0.045), (-0.94, -0.226, -0.045), (-0.94, -0.212, -0.088), (-0.34, -0.212, -0.088), (-0.34, -0.226, 0.045), (-0.94, -0.226, 0.045), (-0.94, -0.23, 0.0), (-0.34, -0.23, 0.0), (-0.34, -0.212, -0.088), (-0.94, -0.212, -0.088), (-0.94, -0.191, -0.128), (-0.34, -0.191, -0.128), (-0.34, -0.212, 0.088), (-0.94, -0.212, 0.088), (-0.94, -0.226, 0.045), (-0.34, -0.226, 0.045), (-0.34, -0.191, -0.128), (-0.94, -0.191, -0.128), (-0.94, -0.163, -0.163), (-0.34, -0.163, -0.163), (-0.34, -0.191, 0.128), (-0.94, -0.191, 0.128), (-0.94, -0.212, 0.088), (-0.34, -0.212, 0.088), (-0.34, -0.163, -0.163), (-0.94, -0.163, -0.163), (-0.94, -0.128, -0.191), (-0.34, -0.128, -0.191), (-0.34, -0.163, 0.163), (-0.94, -0.163, 0.163), (-0.94, -0.191, 0.128), (-0.34, -0.191, 0.128), (-0.34, -0.128, -0.191), (-0.94, -0.128, -0.191), (-0.94, -0.088, -0.212), (-0.34, -0.088, -0.212), (-0.34, -0.128, 0.191), (-0.94, -0.128, 0.191), (-0.94, -0.163, 0.163), (-0.34, -0.163, 0.163), (-0.988, -0.1, 0.612), (-0.98, -0.1, 0.69), (-0.988, -0.1, 0.768), (-1.01, -0.1, 0.843), (-1.047, -0.1, 0.912), (-1.097, -0.1, 0.973), (-1.158, -0.1, 1.023), (-1.227, -0.1, 1.06), (-1.302, -0.1, 1.082), (-1.38, -0.1, 1.09), (-1.458, -0.1, 1.082), (-1.533, -0.1, 1.06), (-1.602, -0.1, 1.023), (-1.663, -0.1, 0.973), (-1.713, -0.1, 0.912), (-1.75, -0.1, 0.843), (-1.772, -0.1, 0.768), (-1.78, -0.1, 0.69), (-1.772, -0.1, 0.612), (-1.75, -0.1, 0.537), (-1.713, -0.1, 0.468), (-1.663, -0.1, 0.407), (-1.602, -0.1, 0.357), (-1.533, -0.1, 0.32), (-1.458, -0.1, 0.298), (-1.38, -0.1, 0.29), (-1.302, -0.1, 0.298), (-1.227, -0.1, 0.32), (-1.158, -0.1, 0.357), (-1.097, -0.1, 0.407), (-1.047, -0.1, 0.468), (-1.01, -0.1, 0.537), (-1.798, -0.1, 0.612), (-1.79, -0.1, 0.69), (-1.798, -0.1, 0.768), (-1.82, -0.1, 0.843), (-1.857, -0.1, 0.912), (-1.907, -0.1, 0.973), (-1.968, -0.1, 1.023), (-2.037, -0.1, 1.06), (-2.112, -0.1, 1.082), (-2.19, -0.1, 1.09), (-2.268, -0.1, 1.082), (-2.343, -0.1, 1.06), (-2.412, -0.1, 1.023), (-2.473, -0.1, 0.973), (-2.523, -0.1, 0.912), (-2.56, -0.1, 0.843), (-2.582, -0.1, 0.768), (-2.59, -0.1, 0.69), (-2.582, -0.1, 0.612), (-2.56, -0.1, 0.537), (-2.523, -0.1, 0.468), (-2.473, -0.1, 0.407), (-2.412, -0.1, 0.357), (-2.343, -0.1, 0.32), (-2.268, -0.1, 0.298), (-2.19, -0.1, 0.29), (-2.112, -0.1, 0.298), (-2.037, -0.1, 0.32), (-1.968, -0.1, 0.357), (-1.907, -0.1, 0.407), (-1.857, -0.1, 0.468), (-1.82, -0.1, 0.537), (-0.34, -0.088, -0.212), (-0.94, -0.088, -0.212), (-0.94, -0.045, -0.226), (-0.34, -0.045, -0.226), (-0.34, -0.088, 0.212), (-0.94, -0.088, 0.212), (-0.94, -0.128, 0.191), (-0.34, -0.128, 0.191), (-0.34, -0.045, -0.226), (-0.94, -0.045, -0.226), (-0.94, -0.0, -0.23), (-0.34, -0.0, -0.23), (-0.34, -0.045, 0.226), (-0.94, -0.045, 0.226), (-0.94, -0.088, 0.212), (-0.34, -0.088, 0.212), (-0.94, -0.045, 0.226), (-0.94, -0.0, 0.23), (-0.94, 0.045, 0.226), (-0.94, 0.088, 0.212), (-0.94, 0.128, 0.191), (-0.94, 0.163, 0.163), (-0.94, 0.191, 0.128), (-0.94, 0.212, 0.088), (-0.94, 0.226, 0.045), (-0.94, 0.23, 0.0), (-0.94, 0.226, -0.045), (-0.94, 0.212, -0.088), (-0.94, 0.191, -0.128), (-0.94, 0.163, -0.163), (-0.94, 0.128, -0.191), (-0.94, 0.088, -0.212), (-0.94, 0.045, -0.226), (-0.94, -0.0, -0.23), (-0.94, -0.045, -0.226), (-0.94, -0.088, -0.212), (-0.94, -0.128, -0.191), (-0.94, -0.163, -0.163), (-0.94, -0.191, -0.128), (-0.94, -0.212, -0.088), (-0.94, -0.226, -0.045), (-0.94, -0.23, 0.0), (-0.94, -0.226, 0.045), (-0.94, -0.212, 0.088), (-0.94, -0.191, 0.128), (-0.94, -0.163, 0.163), (-0.94, -0.128, 0.191), (-0.94, -0.088, 0.212), (-0.34, -0.0, -0.23), (-0.94, -0.0, -0.23), (-0.94, 0.045, -0.226), (-0.34, 0.045, -0.226), (-0.34, -0.0, 0.23), (-0.34, -0.045, 0.226), (-0.34, -0.088, 0.212), (-0.34, -0.128, 0.191), (-0.34, -0.163, 0.163), (-0.34, -0.191, 0.128), (-0.34, -0.212, 0.088), (-0.34, -0.226, 0.045), (-0.34, -0.23, 0.0), (-0.34, -0.226, -0.045), (-0.34, -0.212, -0.088), (-0.34, -0.191, -0.128), (-0.34, -0.163, -0.163), (-0.34, -0.128, -0.191), (-0.34, -0.088, -0.212), (-0.34, -0.045, -0.226), (-0.34, -0.0, -0.23), (-0.34, 0.045, -0.226), (-0.34, 0.088, -0.212), (-0.34, 0.128, -0.191), (-0.34, 0.163, -0.163), (-0.34, 0.191, -0.128), (-0.34, 0.212, -0.088), (-0.34, 0.226, -0.045), (-0.34, 0.23, 0.0), (-0.34, 0.226, 0.045), (-0.34, 0.212, 0.088), (-0.34, 0.191, 0.128), (-0.34, 0.163, 0.163), (-0.34, 0.128, 0.191), (-0.34, 0.088, 0.212), (-0.34, 0.045, 0.226), (-0.34, -0.0, 0.23), (-0.94, -0.0, 0.23), (-0.94, -0.045, 0.226), (-0.34, -0.045, 0.226), (-0.34, 0.045, -0.226), (-0.94, 0.045, -0.226), (-0.94, 0.088, -0.212), (-0.34, 0.088, -0.212), (-0.34, 0.045, 0.226), (-0.94, 0.045, 0.226), (-0.94, -0.0, 0.23), (-0.34, -0.0, 0.23), (-0.34, 0.088, -0.212), (-0.94, 0.088, -0.212), (-0.94, 0.128, -0.191), (-0.34, 0.128, -0.191), (-0.34, 0.088, 0.212), (-0.94, 0.088, 0.212), (-0.94, 0.045, 0.226), (-0.34, 0.045, 0.226), (-0.98, 0.1, 0.69), (-0.98, -0.1, 0.69), (-0.988, -0.1, 0.612), (-0.988, 0.1, 0.612), (-0.98, 0.1, 0.69), (-0.988, 0.1, 0.612), (-1.01, 0.1, 0.537), (-1.047, 0.1, 0.468), (-1.097, 0.1, 0.407), (-1.158, 0.1, 0.357), (-1.227, 0.1, 0.32), (-1.302, 0.1, 0.298), (-1.38, 0.1, 0.29), (-1.458, 0.1, 0.298), (-1.533, 0.1, 0.32), (-1.602, 0.1, 0.357), (-1.663, 0.1, 0.407), (-1.713, 0.1, 0.468), (-1.75, 0.1, 0.537), (-1.772, 0.1, 0.612), (-1.78, 0.1, 0.69), (-1.772, 0.1, 0.768), (-1.75, 0.1, 0.843), (-1.713, 0.1, 0.912), (-1.663, 0.1, 0.973), (-1.602, 0.1, 1.023), (-1.533, 0.1, 1.06), (-1.458, 0.1, 1.082), (-1.38, 0.1, 1.09), (-1.302, 0.1, 1.082), (-1.227, 0.1, 1.06), (-1.158, 0.1, 1.023), (-1.097, 0.1, 0.973), (-1.047, 0.1, 0.912), (-1.01, 0.1, 0.843), (-0.988, 0.1, 0.768), (-0.988, 0.1, 0.612), (-0.988, -0.1, 0.612), (-1.01, -0.1, 0.537), (-1.01, 0.1, 0.537), (-0.988, 0.1, 0.768), (-0.988, -0.1, 0.768), (-0.98, -0.1, 0.69), (-0.98, 0.1, 0.69), (-1.01, 0.1, 0.537), (-1.01, -0.1, 0.537), (-1.047, -0.1, 0.468), (-1.047, 0.1, 0.468), (-1.01, 0.1, 0.843), (-1.01, -0.1, 0.843), (-0.988, -0.1, 0.768), (-0.988, 0.1, 0.768), (-1.047, 0.1, 0.468), (-1.047, -0.1, 0.468), (-1.097, -0.1, 0.407), (-1.097, 0.1, 0.407), (-1.047, 0.1, 0.912), (-1.047, -0.1, 0.912), (-1.01, -0.1, 0.843), (-1.01, 0.1, 0.843), (-1.097, 0.1, 0.407), (-1.097, -0.1, 0.407), (-1.158, -0.1, 0.357), (-1.158, 0.1, 0.357), (-1.097, 0.1, 0.973), (-1.097, -0.1, 0.973), (-1.047, -0.1, 0.912), (-1.047, 0.1, 0.912), (-1.158, 0.1, 0.357), (-1.158, -0.1, 0.357), (-1.227, -0.1, 0.32), (-1.227, 0.1, 0.32), (-1.158, 0.1, 1.023), (-1.158, -0.1, 1.023), (-1.097, -0.1, 0.973), (-1.097, 0.1, 0.973), (-1.227, 0.1, 0.32), (-1.227, -0.1, 0.32), (-1.302, -0.1, 0.298), (-1.302, 0.1, 0.298), (-1.227, 0.1, 1.06), (-1.227, -0.1, 1.06), (-1.158, -0.1, 1.023), (-1.158, 0.1, 1.023), (-1.302, 0.1, 0.298), (-1.302, -0.1, 0.298), (-1.38, -0.1, 0.29), (-1.38, 0.1, 0.29), (-1.302, 0.1, 1.082), (-1.302, -0.1, 1.082), (-1.227, -0.1, 1.06), (-1.227, 0.1, 1.06), (-1.38, 0.1, 0.29), (-1.38, -0.1, 0.29), (-1.458, -0.1, 0.298), (-1.458, 0.1, 0.298), (-1.38, 0.1, 1.09), (-1.38, -0.1, 1.09), (-1.302, -0.1, 1.082), (-1.302, 0.1, 1.082), (-1.458, 0.1, 0.298), (-1.458, -0.1, 0.298), (-1.533, -0.1, 0.32), (-1.533, 0.1, 0.32), (-1.458, 0.1, 1.082), (-1.458, -0.1, 1.082), (-1.38, -0.1, 1.09), (-1.38, 0.1, 1.09), (-1.533, 0.1, 0.32), (-1.533, -0.1, 0.32), (-1.602, -0.1, 0.357), (-1.602, 0.1, 0.357), (-1.533, 0.1, 1.06), (-1.533, -0.1, 1.06), (-1.458, -0.1, 1.082), (-1.458, 0.1, 1.082), (-1.602, 0.1, 0.357), (-1.602, -0.1, 0.357), (-1.663, -0.1, 0.407), (-1.663, 0.1, 0.407), (-1.602, 0.1, 1.023), (-1.602, -0.1, 1.023), (-1.533, -0.1, 1.06), (-1.533, 0.1, 1.06), (-1.663, 0.1, 0.407), (-1.663, -0.1, 0.407), (-1.713, -0.1, 0.468), (-1.713, 0.1, 0.468), (-1.663, 0.1, 0.973), (-1.663, -0.1, 0.973), (-1.602, -0.1, 1.023), (-1.602, 0.1, 1.023), (-1.713, 0.1, 0.468), (-1.713, -0.1, 0.468), (-1.75, -0.1, 0.537), (-1.75, 0.1, 0.537), (-1.713, 0.1, 0.912), (-1.713, -0.1, 0.912), (-1.663, -0.1, 0.973), (-1.663, 0.1, 0.973), (-1.75, 0.1, 0.537), (-1.75, -0.1, 0.537), (-1.772, -0.1, 0.612), (-1.772, 0.1, 0.612), (-1.75, 0.1, 0.843), (-1.75, -0.1, 0.843), (-1.713, -0.1, 0.912), (-1.713, 0.1, 0.912), (-1.772, 0.1, 0.612), (-1.772, -0.1, 0.612), (-1.78, -0.1, 0.69), (-1.78, 0.1, 0.69), (-1.772, 0.1, 0.768), (-1.772, -0.1, 0.768), (-1.75, -0.1, 0.843), (-1.75, 0.1, 0.843), (-1.78, 0.1, 0.69), (-1.78, -0.1, 0.69), (-1.772, -0.1, 0.768), (-1.772, 0.1, 0.768), (-1.79, 0.1, 0.69), (-1.79, -0.1, 0.69), (-1.798, -0.1, 0.612), (-1.798, 0.1, 0.612), (-1.79, 0.1, 0.69), (-1.798, 0.1, 0.612), (-1.82, 0.1, 0.537), (-1.857, 0.1, 0.468), (-1.907, 0.1, 0.407), (-1.968, 0.1, 0.357), (-2.037, 0.1, 0.32), (-2.112, 0.1, 0.298), (-2.19, 0.1, 0.29), (-2.268, 0.1, 0.298), (-2.343, 0.1, 0.32), (-2.412, 0.1, 0.357), (-2.473, 0.1, 0.407), (-2.523, 0.1, 0.468), (-2.56, 0.1, 0.537), (-2.582, 0.1, 0.612), (-2.59, 0.1, 0.69), (-2.582, 0.1, 0.768), (-2.56, 0.1, 0.843), (-2.523, 0.1, 0.912), (-2.473, 0.1, 0.973), (-2.412, 0.1, 1.023), (-2.343, 0.1, 1.06), (-2.268, 0.1, 1.082), (-2.19, 0.1, 1.09), (-2.112, 0.1, 1.082), (-2.037, 0.1, 1.06), (-1.968, 0.1, 1.023), (-1.907, 0.1, 0.973), (-1.857, 0.1, 0.912), (-1.82, 0.1, 0.843), (-1.798, 0.1, 0.768), (-1.798, 0.1, 0.612), (-1.798, -0.1, 0.612), (-1.82, -0.1, 0.537), (-1.82, 0.1, 0.537), (-1.798, 0.1, 0.768), (-1.798, -0.1, 0.768), (-1.79, -0.1, 0.69), (-1.79, 0.1, 0.69), (-1.82, 0.1, 0.537), (-1.82, -0.1, 0.537), (-1.857, -0.1, 0.468), (-1.857, 0.1, 0.468), (-1.82, 0.1, 0.843), (-1.82, -0.1, 0.843), (-1.798, -0.1, 0.768), (-1.798, 0.1, 0.768), (-1.857, 0.1, 0.468), (-1.857, -0.1, 0.468), (-1.907, -0.1, 0.407), (-1.907, 0.1, 0.407), (-1.857, 0.1, 0.912), (-1.857, -0.1, 0.912), (-1.82, -0.1, 0.843), (-1.82, 0.1, 0.843), (-1.907, 0.1, 0.407), (-1.907, -0.1, 0.407), (-1.968, -0.1, 0.357), (-1.968, 0.1, 0.357), (-1.907, 0.1, 0.973), (-1.907, -0.1, 0.973), (-1.857, -0.1, 0.912), (-1.857, 0.1, 0.912), (-1.968, 0.1, 0.357), (-1.968, -0.1, 0.357), (-2.037, -0.1, 0.32), (-2.037, 0.1, 0.32), (-1.968, 0.1, 1.023), (-1.968, -0.1, 1.023), (-1.907, -0.1, 0.973), (-1.907, 0.1, 0.973), (-2.037, 0.1, 0.32), (-2.037, -0.1, 0.32), (-2.112, -0.1, 0.298), (-2.112, 0.1, 0.298), (-2.037, 0.1, 1.06), (-2.037, -0.1, 1.06), (-1.968, -0.1, 1.023), (-1.968, 0.1, 1.023), (-2.112, 0.1, 0.298), (-2.112, -0.1, 0.298), (-2.19, -0.1, 0.29), (-2.19, 0.1, 0.29), (-2.112, 0.1, 1.082), (-2.112, -0.1, 1.082), (-2.037, -0.1, 1.06), (-2.037, 0.1, 1.06), (-2.19, 0.1, 0.29), (-2.19, -0.1, 0.29), (-2.268, -0.1, 0.298), (-2.268, 0.1, 0.298), (-2.19, 0.1, 1.09), (-2.19, -0.1, 1.09), (-2.112, -0.1, 1.082), (-2.112, 0.1, 1.082), (-2.268, 0.1, 0.298), (-2.268, -0.1, 0.298), (-2.343, -0.1, 0.32), (-2.343, 0.1, 0.32), (-2.268, 0.1, 1.082), (-2.268, -0.1, 1.082), (-2.19, -0.1, 1.09), (-2.19, 0.1, 1.09), (-2.343, 0.1, 0.32), (-2.343, -0.1, 0.32), (-2.412, -0.1, 0.357), (-2.412, 0.1, 0.357), (-2.343, 0.1, 1.06), (-2.343, -0.1, 1.06), (-2.268, -0.1, 1.082), (-2.268, 0.1, 1.082), (-2.412, 0.1, 0.357), (-2.412, -0.1, 0.357), (-2.473, -0.1, 0.407), (-2.473, 0.1, 0.407), (-2.412, 0.1, 1.023), (-2.412, -0.1, 1.023), (-2.343, -0.1, 1.06), (-2.343, 0.1, 1.06), (-2.473, 0.1, 0.407), (-2.473, -0.1, 0.407), (-2.523, -0.1, 0.468), (-2.523, 0.1, 0.468), (-2.473, 0.1, 0.973), (-2.473, -0.1, 0.973), (-2.412, -0.1, 1.023), (-2.412, 0.1, 1.023), (-2.523, 0.1, 0.468), (-2.523, -0.1, 0.468), (-2.56, -0.1, 0.537), (-2.56, 0.1, 0.537), (-2.523, 0.1, 0.912), (-2.523, -0.1, 0.912), (-2.473, -0.1, 0.973), (-2.473, 0.1, 0.973), (-2.56, 0.1, 0.537), (-2.56, -0.1, 0.537), (-2.582, -0.1, 0.612), (-2.582, 0.1, 0.612), (-2.56, 0.1, 0.843), (-2.56, -0.1, 0.843), (-2.523, -0.1, 0.912), (-2.523, 0.1, 0.912), (-2.582, 0.1, 0.612), (-2.582, -0.1, 0.612), (-2.59, -0.1, 0.69), (-2.59, 0.1, 0.69), (-2.582, 0.1, 0.768), (-2.582, -0.1, 0.768), (-2.56, -0.1, 0.843), (-2.56, 0.1, 0.843), (-2.59, 0.1, 0.69), (-2.59, -0.1, 0.69), (-2.582, -0.1, 0.768), (-2.582, 0.1, 0.768), (-0.34, 0.128, -0.191), (-0.94, 0.128, -0.191), (-0.94, 0.163, -0.163), (-0.34, 0.163, -0.163), (-0.34, 0.128, 0.191), (-0.94, 0.128, 0.191), (-0.94, 0.088, 0.212), (-0.34, 0.088, 0.212), (-0.34, 0.163, -0.163), (-0.94, 0.163, -0.163), (-0.94, 0.191, -0.128), (-0.34, 0.191, -0.128), (-0.34, 0.163, 0.163), (-0.94, 0.163, 0.163), (-0.94, 0.128, 0.191), (-0.34, 0.128, 0.191), (-0.34, 0.191, -0.128), (-0.94, 0.191, -0.128), (-0.94, 0.212, -0.088), (-0.34, 0.212, -0.088), (-0.34, 0.191, 0.128), (-0.94, 0.191, 0.128), (-0.94, 0.163, 0.163), (-0.34, 0.163, 0.163), (-0.34, 0.212, -0.088), (-0.94, 0.212, -0.088), (-0.94, 0.226, -0.045), (-0.34, 0.226, -0.045), (-0.34, 0.212, 0.088), (-0.94, 0.212, 0.088), (-0.94, 0.191, 0.128), (-0.34, 0.191, 0.128), (-0.34, 0.226, -0.045), (-0.94, 0.226, -0.045), (-0.94, 0.23, 0.0), (-0.34, 0.23, 0.0), (-0.34, 0.226, 0.045), (-0.94, 0.226, 0.045), (-0.94, 0.212, 0.088), (-0.34, 0.212, 0.088), (-0.34, 0.23, 0.0), (-0.94, 0.23, 0.0), (-0.94, 0.226, 0.045), (-0.34, 0.226, 0.045), (-0.9, 0.3, -0.3), (-0.9, 0.3, 0.3), (-0.9, -0.3, 0.3), (-0.9, -0.3, -0.3), (-2.18, 0.3, -0.3), (-2.18, 0.3, 0.3), (-0.9, 0.3, 0.3), (-0.9, 0.3, -0.3), (-2.18, 0.3, 0.3), (-2.18, -0.3, 0.3), (-0.9, -0.3, 0.3), (-0.9, 0.3, 0.3), (1.848, 0.819, -0.819), (1.848, 0.819, 0.819), (2.392, 1.134, 1.134), (2.392, 1.134, -1.134), (2.392, 1.134, -1.134), (2.392, -1.134, -1.134), (1.848, -0.819, -0.819), (1.848, 0.819, -0.819), (2.392, 1.134, -1.134), (2.392, 1.134, 1.134), (2.392, -1.134, 1.134), (2.392, -1.134, -1.134)] faces = [[0, 1, 2, 3], [1, 5, 6, 2], [3, 2, 6, 11], [12, 13, 14, 15], [15, 14, 18, 19], [15, 19, 22, 12], [24, 25, 26, 27], [27, 26, 30, 31], [32, 33, 25, 24], [31, 30, 38, 39], [40, 41, 33, 32], [39, 38, 46, 47], [48, 49, 41, 40], [47, 46, 54, 55], [56, 57, 49, 48], [55, 54, 62, 63], [64, 65, 57, 56], [68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 98, 99], [100, 101, 102, 103, 104, 105, 106, 107, 108, 109, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 128, 129, 130, 131], [63, 62, 134, 135], [136, 137, 65, 64], [135, 134, 142, 143], [144, 145, 137, 136], [145, 149, 150, 151, 152, 153, 154, 155, 156, 157, 158, 159, 160, 161, 162, 163, 164, 142, 134, 62, 54, 46, 38, 30, 26, 25, 33, 41, 49, 57, 65, 137], [143, 142, 164, 183], [184, 144, 136, 64, 56, 48, 40, 32, 24, 27, 31, 39, 47, 55, 63, 135, 143, 183, 202, 203, 204, 205, 206, 207, 208, 209, 210, 211, 212, 213, 214, 215], [184, 149, 145, 144], [183, 164, 163, 202], [215, 150, 149, 184], [202, 163, 162, 203], [214, 151, 150, 215], [236, 69, 68, 239], [236, 239, 242, 243, 244, 245, 246, 247, 248, 249, 250, 251, 252, 253, 254, 255, 256, 257, 258, 259, 260, 261, 262, 263, 264, 265, 266, 267, 268, 269, 270, 271], [239, 68, 99, 242], [271, 70, 69, 236], [242, 99, 98, 243], [270, 71, 70, 271], [243, 98, 97, 244], [269, 72, 71, 270], [244, 97, 96, 245], [268, 73, 72, 269], [245, 96, 95, 246], [267, 74, 73, 268], [246, 95, 94, 247], [266, 75, 74, 267], [247, 94, 93, 248], [265, 76, 75, 266], [248, 93, 92, 249], [264, 77, 76, 265], [249, 92, 91, 250], [263, 78, 77, 264], [250, 91, 90, 251], [262, 79, 78, 263], [251, 90, 89, 252], [261, 80, 79, 262], [252, 89, 88, 253], [260, 81, 80, 261], [253, 88, 87, 254], [259, 82, 81, 260], [254, 87, 86, 255], [258, 83, 82, 259], [255, 86, 85, 256], [257, 84, 83, 258], [256, 85, 84, 257], [396, 101, 100, 399], [396, 399, 402, 403, 404, 405, 406, 407, 408, 409, 410, 411, 412, 413, 414, 415, 416, 417, 418, 419, 420, 421, 422, 423, 424, 425, 426, 427, 428, 429, 430, 431], [399, 100, 131, 402], [431, 102, 101, 396], [402, 131, 130, 403], [430, 103, 102, 431], [403, 130, 129, 404], [429, 104, 103, 430], [404, 129, 128, 405], [428, 105, 104, 429], [405, 128, 127, 406], [427, 106, 105, 428], [406, 127, 126, 407], [426, 107, 106, 427], [407, 126, 125, 408], [425, 108, 107, 426], [408, 125, 124, 409], [424, 109, 108, 425], [409, 124, 123, 410], [423, 110, 109, 424], [410, 123, 122, 411], [422, 111, 110, 423], [411, 122, 121, 412], [421, 112, 111, 422], [412, 121, 120, 413], [420, 113, 112, 421], [413, 120, 119, 414], [419, 114, 113, 420], [414, 119, 118, 415], [418, 115, 114, 419], [415, 118, 117, 416], [417, 116, 115, 418], [416, 117, 116, 417], [203, 162, 161, 204], [213, 152, 151, 214], [204, 161, 160, 205], [212, 153, 152, 213], [205, 160, 159, 206], [211, 154, 153, 212], [206, 159, 158, 207], [210, 155, 154, 211], [207, 158, 157, 208], [209, 156, 155, 210], [208, 157, 156, 209], [22, 601, 13, 12], [19, 18, 601, 22], [18, 14, 13, 601], [11, 6, 5, 615], [615, 0, 3, 11], [615, 5, 1, 0]]
Define a 3D model of example_character with 106 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of example_character! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, -24.47, 24.47), (-0.0, -24.47, -24.47), (-0.0, 24.47, -24.47), (0.0, 24.47, 24.47), (9.883, 1.603, 6.112), (9.883, 1.603, 5.232), (10.734, 1.603, 5.232), (10.734, 1.603, 6.112), (10.734, 1.603, 6.112), (10.734, 2.454, 6.112), (9.883, 2.454, 6.112), (9.883, 1.603, 6.112), (10.734, 1.603, 6.112), (10.734, 1.603, 5.232), (10.734, 2.454, 5.232), (10.734, 2.454, 6.112), (9.883, 2.454, 6.112), (9.883, 2.454, 5.232), (9.883, 1.603, 5.232), (9.883, 1.603, 6.112), (10.734, 2.454, 6.112), (10.734, 2.454, 5.232), (9.883, 2.454, 5.232), (9.883, 2.454, 6.112), (10.734, 2.454, 5.232), (10.734, 1.603, 5.232), (9.883, 1.603, 5.232), (9.883, 2.454, 5.232), (9.883, 1.603, 5.044), (9.883, 1.603, 2.713), (10.734, 1.603, 2.713), (10.734, 1.603, 5.044), (10.734, 1.603, 5.044), (10.734, 2.454, 5.044), (9.883, 2.454, 5.044), (9.883, 1.603, 5.044), (10.734, 1.603, 5.044), (10.734, 1.603, 2.713), (10.734, 2.454, 2.713), (10.734, 2.454, 5.044), (9.883, 2.454, 5.044), (9.883, 2.454, 2.713), (9.883, 1.603, 2.713), (9.883, 1.603, 5.044), (10.734, 2.454, 5.044), (10.734, 2.454, 2.713), (9.883, 2.454, 2.713), (9.883, 2.454, 5.044), (10.734, 2.454, 2.713), (10.734, 1.603, 2.713), (9.883, 1.603, 2.713), (9.883, 2.454, 2.713), (9.883, 1.603, 2.491), (9.883, 1.603, 0.159), (10.734, 1.603, 0.159), (10.734, 1.603, 2.491), (10.734, 1.603, 2.491), (10.734, 2.454, 2.491), (9.883, 2.454, 2.491), (9.883, 1.603, 2.491), (10.734, 1.603, 2.491), (10.734, 1.603, 0.159), (10.734, 2.454, 0.159), (10.734, 2.454, 2.491), (9.883, 2.454, 2.491), (9.883, 2.454, 0.159), (9.883, 1.603, 0.159), (9.883, 1.603, 2.491), (10.734, 2.454, 2.491), (10.734, 2.454, 0.159), (9.883, 2.454, 0.159), (9.883, 2.454, 2.491), (0.0, -1.0, 1.0), (-0.0, -1.0, -1.0), (-0.0, 1.0, -1.0), (0.0, 1.0, 1.0), (10.734, 2.454, 0.159), (10.734, 1.603, 0.159), (9.883, 1.603, 0.159), (9.883, 2.454, 0.159), (9.111, 1.177, -0.012), (10.814, 1.177, -0.012), (10.814, 2.88, -0.012), (9.111, 2.88, -0.012), (9.111, 1.177, -0.012), (9.111, 2.88, -0.012), (9.111, 2.88, -2.566), (9.111, 1.177, -2.566), (9.111, 2.88, -0.012), (10.814, 2.88, -0.012), (10.814, 2.88, -2.566), (9.111, 2.88, -2.566), (10.814, 2.88, -0.012), (10.814, 1.177, -0.012), (10.814, 1.177, -2.566), (10.814, 2.88, -2.566), (-0.0, 1.596, -0.085), (0.68, 1.596, -0.085), (0.68, 2.46, -0.085), (-0.0, 2.46, -0.085), (-0.0, 1.596, -0.085), (-0.0, 2.46, -0.085), (-0.0, 2.46, -0.948), (-0.0, 1.596, -0.948), (0.767, 1.596, -0.085), (3.133, 1.596, -0.085), (3.133, 2.46, -0.085), (0.767, 2.46, -0.085), (0.767, 1.596, -0.085), (0.767, 2.46, -0.085), (0.767, 2.46, -0.948), (0.767, 1.596, -0.948), (3.337, 1.596, -0.085), (5.702, 1.596, -0.085), (5.702, 2.46, -0.085), (3.337, 2.46, -0.085), (3.337, 1.596, -0.085), (3.337, 2.46, -0.085), (3.337, 2.46, -0.948), (3.337, 1.596, -0.948), (-0.0, 2.46, -0.085), (0.68, 2.46, -0.085), (0.37, 3.461, -0.085), (-0.0, 3.461, -0.085), (0.68, 2.46, -0.085), (0.68, 1.596, -0.085), (0.68, 1.596, -0.948), (0.68, 2.46, -0.948), (0.68, 2.46, -0.085), (0.68, 2.46, -0.948), (0.37, 3.461, -0.948), (0.37, 3.461, -0.085), (0.767, 2.46, -0.085), (3.133, 2.46, -0.085), (3.133, 2.46, -0.948), (0.767, 2.46, -0.948), (3.133, 2.46, -0.085), (3.133, 1.596, -0.085), (3.133, 1.596, -0.948), (3.133, 2.46, -0.948), (3.337, 2.46, -0.085), (5.702, 2.46, -0.085), (5.702, 2.46, -0.948), (3.337, 2.46, -0.948), (5.702, 2.46, -0.085), (5.702, 1.596, -0.085), (5.702, 1.596, -0.948), (5.702, 2.46, -0.948), (-0.0, 3.461, -0.085), (0.37, 3.461, -0.085), (0.37, 3.461, -0.948), (-0.0, 3.461, -0.948), (5.916, 1.514, -0.124), (7.618, 1.514, -0.124), (7.618, 2.543, -0.124), (5.916, 2.543, -0.124), (5.916, 1.514, -0.124), (5.916, 2.543, -0.124), (5.916, 2.543, -2.454), (5.916, 1.514, -2.454), (7.87, 1.514, -0.124), (8.96, 1.514, -0.124), (8.96, 2.543, -0.124), (7.87, 2.543, -0.124), (7.87, 1.514, -0.124), (7.87, 2.543, -0.124), (7.87, 2.543, -2.454), (7.87, 1.514, -2.454), (5.916, 2.543, -0.124), (7.618, 2.543, -0.124), (7.618, 2.543, -2.454), (5.916, 2.543, -2.454), (7.618, 2.543, -0.124), (7.618, 1.514, -0.124), (7.618, 1.514, -2.454), (7.618, 2.543, -2.454), (7.87, 2.543, -0.124), (8.96, 2.543, -0.124), (8.96, 2.543, -2.454), (7.87, 2.543, -2.454), (8.96, 2.543, -0.124), (8.96, 1.514, -0.124), (8.96, 1.514, -2.454), (8.96, 2.543, -2.454), (11.24, 1.177, -0.438), (12.943, 1.177, -0.438), (12.943, 2.88, -0.438), (11.24, 2.88, -0.438), (11.24, 1.177, -0.438), (11.24, 2.88, -0.438), (11.24, 2.88, -2.14), (11.24, 1.177, -2.14), (11.24, 2.88, -0.438), (12.943, 2.88, -0.438), (12.943, 2.88, -2.14), (11.24, 2.88, -2.14), (12.943, 2.88, -0.438), (12.943, 1.177, -0.438), (12.943, 1.177, -2.14), (12.943, 2.88, -2.14), (-0.0, 1.596, -0.948), (0.68, 1.596, -0.948), (0.68, 1.596, -0.085), (-0.0, 1.596, -0.085), (0.767, 1.596, -0.948), (3.133, 1.596, -0.948), (3.133, 1.596, -0.085), (0.767, 1.596, -0.085), (3.337, 1.596, -0.948), (5.702, 1.596, -0.948), (5.702, 1.596, -0.085), (3.337, 1.596, -0.085), (-0.0, 2.46, -0.948), (-0.0, 2.46, -0.085), (-0.0, 3.461, -0.085), (-0.0, 3.461, -0.948), (-0.0, 2.46, -0.948), (0.68, 2.46, -0.948), (0.68, 1.596, -0.948), (-0.0, 1.596, -0.948), (0.68, 2.46, -0.948), (-0.0, 2.46, -0.948), (-0.0, 3.461, -0.948), (0.37, 3.461, -0.948), (0.767, 2.46, -0.948), (3.133, 2.46, -0.948), (3.133, 1.596, -0.948), (0.767, 1.596, -0.948), (3.337, 2.46, -0.948), (5.702, 2.46, -0.948), (5.702, 1.596, -0.948), (3.337, 1.596, -0.948), (-0.0, 1.596, -1.63), (0.68, 1.596, -1.63), (0.68, 2.46, -1.63), (-0.0, 2.46, -1.63), (-0.0, 1.596, -1.63), (-0.0, 2.46, -1.63), (-0.0, 2.46, -2.493), (-0.0, 1.596, -2.493), (0.767, 1.596, -1.63), (3.133, 1.596, -1.63), (3.133, 2.46, -1.63), (0.767, 2.46, -1.63), (0.767, 1.596, -1.63), (0.767, 2.46, -1.63), (0.767, 2.46, -2.493), (0.767, 1.596, -2.493), (3.337, 1.596, -1.63), (5.702, 1.596, -1.63), (5.702, 2.46, -1.63), (3.337, 2.46, -1.63), (3.337, 1.596, -1.63), (3.337, 2.46, -1.63), (3.337, 2.46, -2.493), (3.337, 1.596, -2.493), (-0.0, 2.46, -1.63), (0.68, 2.46, -1.63), (0.37, 3.461, -1.63), (-0.0, 3.461, -1.63), (0.68, 2.46, -1.63), (0.68, 1.596, -1.63), (0.68, 1.596, -2.493), (0.68, 2.46, -2.493), (0.68, 2.46, -1.63), (0.68, 2.46, -2.493), (0.37, 3.461, -2.493), (0.37, 3.461, -1.63), (0.767, 2.46, -1.63), (3.133, 2.46, -1.63), (3.133, 2.46, -2.493), (0.767, 2.46, -2.493), (3.133, 2.46, -1.63), (3.133, 1.596, -1.63), (3.133, 1.596, -2.493), (3.133, 2.46, -2.493), (3.337, 2.46, -1.63), (5.702, 2.46, -1.63), (5.702, 2.46, -2.493), (3.337, 2.46, -2.493), (5.702, 2.46, -1.63), (5.702, 1.596, -1.63), (5.702, 1.596, -2.493), (5.702, 2.46, -2.493), (-0.0, 3.461, -1.63), (0.37, 3.461, -1.63), (0.37, 3.461, -2.493), (-0.0, 3.461, -2.493), (11.24, 1.177, -2.14), (12.943, 1.177, -2.14), (12.943, 1.177, -0.438), (11.24, 1.177, -0.438), (11.24, 2.88, -2.14), (12.943, 2.88, -2.14), (12.943, 1.177, -2.14), (11.24, 1.177, -2.14), (5.916, 1.514, -2.454), (7.618, 1.514, -2.454), (7.618, 1.514, -0.124), (5.916, 1.514, -0.124), (7.87, 1.514, -2.454), (8.96, 1.514, -2.454), (8.96, 1.514, -0.124), (7.87, 1.514, -0.124), (5.916, 2.543, -2.454), (7.618, 2.543, -2.454), (7.618, 1.514, -2.454), (5.916, 1.514, -2.454), (7.87, 2.543, -2.454), (8.96, 2.543, -2.454), (8.96, 1.514, -2.454), (7.87, 1.514, -2.454), (-0.0, 1.596, -2.493), (0.68, 1.596, -2.493), (0.68, 1.596, -1.63), (-0.0, 1.596, -1.63), (0.767, 1.596, -2.493), (3.133, 1.596, -2.493), (3.133, 1.596, -1.63), (0.767, 1.596, -1.63), (3.337, 1.596, -2.493), (5.702, 1.596, -2.493), (5.702, 1.596, -1.63), (3.337, 1.596, -1.63), (-0.0, 2.46, -2.493), (-0.0, 2.46, -1.63), (-0.0, 3.461, -1.63), (-0.0, 3.461, -2.493), (-0.0, 2.46, -2.493), (0.68, 2.46, -2.493), (0.68, 1.596, -2.493), (-0.0, 1.596, -2.493), (0.68, 2.46, -2.493), (-0.0, 2.46, -2.493), (-0.0, 3.461, -2.493), (0.37, 3.461, -2.493), (0.767, 2.46, -2.493), (3.133, 2.46, -2.493), (3.133, 1.596, -2.493), (0.767, 1.596, -2.493), (3.337, 2.46, -2.493), (5.702, 2.46, -2.493), (5.702, 1.596, -2.493), (3.337, 1.596, -2.493), (9.111, 1.177, -2.566), (10.814, 1.177, -2.566), (10.814, 1.177, -0.012), (9.111, 1.177, -0.012), (9.111, 2.88, -2.566), (10.814, 2.88, -2.566), (10.814, 1.177, -2.566), (9.111, 1.177, -2.566), (10.734, 1.603, -2.765), (10.734, 2.454, -2.765), (9.883, 2.454, -2.765), (9.883, 1.603, -2.765), (9.883, 1.603, -5.097), (9.883, 1.603, -2.765), (9.883, 2.454, -2.765), (9.883, 2.454, -5.097), (10.734, 1.603, -5.097), (10.734, 1.603, -2.765), (9.883, 1.603, -2.765), (9.883, 1.603, -5.097), (9.883, 2.454, -5.097), (9.883, 2.454, -2.765), (10.734, 2.454, -2.765), (10.734, 2.454, -5.097), (10.734, 2.454, -5.097), (10.734, 2.454, -2.765), (10.734, 1.603, -2.765), (10.734, 1.603, -5.097), (10.734, 2.454, -5.097), (10.734, 1.603, -5.097), (9.883, 1.603, -5.097), (9.883, 2.454, -5.097), (10.734, 1.603, -5.319), (10.734, 2.454, -5.319), (9.883, 2.454, -5.319), (9.883, 1.603, -5.319), (9.883, 1.603, -7.65), (9.883, 1.603, -5.319), (9.883, 2.454, -5.319), (9.883, 2.454, -7.65), (10.734, 1.603, -7.65), (10.734, 1.603, -5.319), (9.883, 1.603, -5.319), (9.883, 1.603, -7.65), (9.883, 2.454, -7.65), (9.883, 2.454, -5.319), (10.734, 2.454, -5.319), (10.734, 2.454, -7.65), (10.734, 2.454, -7.65), (10.734, 2.454, -5.319), (10.734, 1.603, -5.319), (10.734, 1.603, -7.65), (10.734, 2.454, -7.65), (10.734, 1.603, -7.65), (9.883, 1.603, -7.65), (9.883, 2.454, -7.65), (10.734, 1.603, -7.838), (10.734, 2.454, -7.838), (9.883, 2.454, -7.838), (9.883, 1.603, -7.838), (9.883, 1.603, -8.718), (9.883, 1.603, -7.838), (9.883, 2.454, -7.838), (9.883, 2.454, -8.718), (10.734, 1.603, -8.718), (10.734, 1.603, -7.838), (9.883, 1.603, -7.838), (9.883, 1.603, -8.718), (9.883, 2.454, -8.718), (9.883, 2.454, -7.838), (10.734, 2.454, -7.838), (10.734, 2.454, -8.718), (10.734, 2.454, -8.718), (10.734, 2.454, -7.838), (10.734, 1.603, -7.838), (10.734, 1.603, -8.718), (10.734, 2.454, -8.718), (10.734, 1.603, -8.718), (9.883, 1.603, -8.718), (9.883, 2.454, -8.718)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [7, 9, 10, 4], [7, 6, 14, 9], [10, 17, 5, 4], [9, 14, 17, 10], [14, 6, 5, 17], [28, 29, 30, 31], [31, 33, 34, 28], [31, 30, 38, 33], [34, 41, 29, 28], [33, 38, 41, 34], [38, 30, 29, 41], [52, 53, 54, 55], [55, 57, 58, 52], [55, 54, 62, 57], [58, 65, 53, 52], [57, 62, 65, 58], [72, 73, 74, 75], [62, 54, 53, 65], [80, 81, 82, 83], [80, 83, 86, 87], [83, 82, 90, 86], [82, 81, 94, 90], [96, 97, 98, 99], [96, 99, 102, 103], [104, 105, 106, 107], [104, 107, 110, 111], [112, 113, 114, 115], [112, 115, 118, 119], [99, 98, 122, 123], [98, 97, 126, 127], [98, 127, 130, 122], [107, 106, 134, 110], [106, 105, 138, 134], [115, 114, 142, 118], [114, 113, 146, 142], [123, 122, 130, 151], [152, 153, 154, 155], [152, 155, 158, 159], [160, 161, 162, 163], [160, 163, 166, 167], [155, 154, 170, 158], [154, 153, 174, 170], [163, 162, 178, 166], [162, 161, 182, 178], [184, 185, 186, 187], [184, 187, 190, 191], [187, 186, 194, 190], [186, 185, 198, 194], [103, 126, 97, 96], [111, 138, 105, 104], [119, 146, 113, 112], [102, 99, 123, 151], [102, 127, 126, 103], [127, 102, 151, 130], [110, 134, 138, 111], [118, 142, 146, 119], [232, 233, 234, 235], [232, 235, 238, 239], [240, 241, 242, 243], [240, 243, 246, 247], [248, 249, 250, 251], [248, 251, 254, 255], [235, 234, 258, 259], [234, 233, 262, 263], [234, 263, 266, 258], [243, 242, 270, 246], [242, 241, 274, 270], [251, 250, 278, 254], [250, 249, 282, 278], [259, 258, 266, 287], [191, 198, 185, 184], [190, 194, 198, 191], [159, 174, 153, 152], [167, 182, 161, 160], [158, 170, 174, 159], [166, 178, 182, 167], [239, 262, 233, 232], [247, 274, 241, 240], [255, 282, 249, 248], [238, 235, 259, 287], [238, 263, 262, 239], [263, 238, 287, 266], [246, 270, 274, 247], [254, 278, 282, 255], [87, 94, 81, 80], [86, 90, 94, 87], [352, 353, 354, 355], [356, 355, 354, 359], [360, 352, 355, 356], [359, 354, 353, 367], [367, 353, 352, 360], [367, 360, 356, 359], [376, 377, 378, 379], [380, 379, 378, 383], [384, 376, 379, 380], [383, 378, 377, 391], [391, 377, 376, 384], [391, 384, 380, 383], [400, 401, 402, 403], [404, 403, 402, 407], [408, 400, 403, 404], [407, 402, 401, 415], [415, 401, 400, 408], [415, 408, 404, 407]]
Define a 3D model of pillbox with 482 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of pillbox! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.332, 0.0, 3.897), (0.332, 0.76, 3.822), (-0.017, 0.76, 3.822), (-0.017, 0.0, 3.897), (0.332, -0.76, 3.822), (0.332, 0.0, 3.897), (-0.017, 0.0, 3.897), (-0.017, -0.76, 3.822), (0.332, 0.76, 3.822), (0.332, 1.491, 3.6), (-0.017, 1.491, 3.6), (-0.017, 0.76, 3.822), (0.332, -1.491, 3.6), (0.332, -0.76, 3.822), (-0.017, -0.76, 3.822), (-0.017, -1.491, 3.6), (0.332, 1.491, 3.6), (0.332, 2.165, 3.24), (-0.017, 2.165, 3.24), (-0.017, 1.491, 3.6), (0.516, 0.0, 3.387), (2.08, 0.0, 3.387), (2.08, 0.661, 3.322), (0.516, 0.661, 3.322), (0.516, 0.0, 3.387), (0.516, 0.661, 3.322), (0.332, 0.76, 3.822), (0.332, 0.0, 3.897), (0.516, -0.661, 3.322), (0.516, 0.0, 3.387), (0.332, 0.0, 3.897), (0.332, -0.76, 3.822), (0.516, -0.661, 3.322), (2.08, -0.661, 3.322), (2.08, 0.0, 3.387), (0.516, 0.0, 3.387), (0.516, 0.661, 3.322), (2.08, 0.661, 3.322), (2.08, 1.296, 3.129), (0.516, 1.296, 3.129), (0.516, 0.661, 3.322), (0.516, 1.296, 3.129), (0.332, 1.491, 3.6), (0.332, 0.76, 3.822), (0.332, -2.165, 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(0.332, 1.491, -3.6), (0.332, 0.76, -3.822), (-0.017, 0.76, -3.822), (-0.017, 1.491, -3.6), (0.332, -0.76, -3.822), (0.332, -1.491, -3.6), (-0.017, -1.491, -3.6), (-0.017, -0.76, -3.822), (0.332, 0.76, -3.822), (0.332, 0.0, -3.897), (-0.017, 0.0, -3.897), (-0.017, 0.76, -3.822), (0.332, 0.0, -3.897), (0.332, -0.76, -3.822), (-0.017, -0.76, -3.822), (-0.017, 0.0, -3.897)] faces = [[0, 1, 2, 3], [4, 0, 3, 7], [1, 9, 10, 2], [12, 4, 7, 15], [9, 17, 18, 10], [20, 21, 22, 23], [20, 23, 1, 0], [28, 20, 0, 4], [28, 33, 21, 20], [23, 22, 38, 39], [23, 39, 9, 1], [44, 12, 15, 47], [17, 49, 50, 18], [52, 28, 4, 12], [52, 57, 33, 28], [39, 38, 62, 63], [39, 63, 17, 9], [68, 69, 22, 21], [72, 68, 21, 33], [69, 77, 38, 22], [80, 52, 12, 44], [80, 85, 57, 52], [63, 62, 90, 91], [63, 91, 49, 17], [96, 72, 33, 57], [77, 101, 62, 38], [104, 44, 47, 107], [49, 109, 110, 50], [112, 113, 85, 80], [112, 117, 118, 119], [113, 112, 119, 123], [113, 125, 126, 85], [128, 96, 57, 85], [101, 133, 90, 62], [136, 80, 44, 104], [117, 112, 80, 136], [117, 145, 146, 118], [125, 113, 123, 151], [125, 153, 154, 126], [118, 151, 123, 119], [91, 90, 162, 163], [91, 163, 109, 49], [168, 169, 170, 171], [168, 173, 69, 68], [169, 168, 68, 72], [169, 181, 182, 170], [173, 168, 171, 187], [173, 189, 77, 69], [181, 169, 72, 96], [181, 197, 198, 182], [189, 173, 187, 203], [189, 205, 101, 77], [208, 104, 107, 211], [109, 213, 214, 110], [216, 128, 85, 126], [133, 221, 162, 90], [197, 181, 96, 128], [197, 229, 230, 198], [205, 189, 203, 235], [205, 237, 133, 101], [240, 136, 104, 208], [145, 117, 136, 240], [145, 249, 250, 146], [153, 125, 151, 255], [153, 257, 258, 154], [146, 255, 151, 118], [163, 162, 266, 267], [163, 267, 213, 109], [272, 216, 126, 154], [221, 277, 266, 162], [229, 197, 128, 216], [229, 285, 286, 230], [237, 205, 235, 291], [237, 293, 221, 133], [296, 208, 211, 299], [213, 301, 302, 214], [285, 229, 216, 272], [285, 309, 310, 286], [293, 237, 291, 315], [293, 317, 277, 221], [320, 240, 208, 296], [249, 145, 240, 320], [249, 329, 330, 250], [257, 153, 255, 335], [257, 337, 338, 258], [250, 335, 255, 146], [267, 266, 346, 347], [267, 347, 301, 213], [352, 272, 154, 258], [277, 357, 346, 266], [309, 285, 272, 352], [309, 365, 366, 310], [317, 293, 315, 371], [317, 373, 357, 277], [376, 296, 299, 379], [301, 381, 382, 302], [384, 320, 296, 376], [329, 249, 320, 384], [329, 393, 394, 330], [337, 257, 335, 399], [337, 401, 402, 338], [330, 399, 335, 250], [347, 346, 410, 411], [347, 411, 381, 301], [416, 352, 258, 338], [357, 421, 410, 346], [365, 309, 352, 416], [365, 429, 430, 366], [373, 317, 371, 435], [373, 437, 421, 357], [440, 441, 442, 443], [440, 445, 446, 447], [441, 440, 447, 451], [441, 453, 454, 455], [441, 457, 458, 442], [441, 461, 462, 463], [453, 441, 463, 467], [453, 469, 470, 471], [453, 473, 474, 454], [453, 477, 478, 479], [469, 453, 479, 483], [469, 485, 486, 470], [443, 442, 490, 491], [447, 446, 494, 495], [442, 458, 498, 490], [451, 447, 495, 503], [455, 454, 506, 507], [463, 462, 510, 511], [454, 474, 514, 506], [467, 463, 511, 519], [471, 470, 522, 523], [479, 478, 526, 527], [470, 486, 530, 522], [483, 479, 527, 535], [491, 490, 498, 539], [507, 506, 514, 543], [523, 522, 530, 547], [548, 443, 491, 539], [446, 553, 554, 494], [458, 548, 539, 498], [553, 451, 503, 554], [564, 455, 507, 543], [462, 569, 570, 510], [474, 564, 543, 514], [569, 467, 519, 570], [580, 471, 523, 547], [478, 585, 586, 526], [486, 580, 547, 530], [585, 483, 535, 586], [596, 440, 443, 548], [596, 457, 602, 603], [445, 461, 553, 446], [445, 609, 610, 611], [457, 441, 455, 564], [457, 596, 548, 458], [457, 473, 622, 623], [457, 625, 626, 602], [461, 441, 451, 553], [461, 445, 611, 635], [461, 477, 569, 462], [461, 641, 642, 643], [473, 453, 471, 580], [473, 457, 564, 474], [473, 485, 654, 655], [473, 657, 658, 622], [477, 453, 467, 569], [477, 461, 643, 667], [477, 669, 585, 478], [477, 673, 674, 675], [485, 473, 580, 486], [485, 681, 682, 654], [669, 469, 483, 585], [669, 477, 675, 691], [494, 554, 503, 495], [510, 570, 519, 511], [526, 586, 535, 527], [603, 602, 706, 707], [611, 610, 710, 711], [602, 626, 714, 706], [635, 611, 711, 719], [623, 622, 722, 723], [643, 642, 726, 727], [622, 658, 730, 722], [667, 643, 727, 735], [655, 654, 738, 739], [675, 674, 742, 743], [654, 682, 746, 738], [691, 675, 743, 751], [707, 706, 714, 755], [723, 722, 730, 759], [739, 738, 746, 763], [764, 765, 766, 767], [764, 767, 770, 771], [771, 770, 774, 775], [767, 766, 778, 779], [767, 779, 782, 770], [784, 764, 771, 787], [784, 789, 765, 764], [770, 782, 794, 774], [787, 771, 775, 799], [800, 603, 707, 755], [610, 805, 806, 710], [626, 800, 755, 714], [805, 635, 719, 806], [816, 623, 723, 759], [642, 821, 822, 726], [658, 816, 759, 730], [821, 667, 735, 822], [832, 655, 739, 763], [674, 837, 838, 742], [682, 832, 763, 746], [837, 691, 751, 838], [710, 806, 719, 711], [726, 822, 735, 727], [742, 838, 751, 743], [860, 376, 379, 863], [779, 778, 866, 867], [779, 867, 870, 782], [782, 870, 874, 794], [876, 787, 799, 879], [880, 784, 787, 876], [880, 885, 789, 784], [794, 874, 890, 891, 879, 799, 775, 774], [896, 596, 603, 800], [896, 625, 902, 903], [896, 905, 906, 907, 609, 445, 440, 596], [609, 641, 805, 610], [609, 907, 918, 919], [920, 384, 376, 860], [393, 329, 384, 920], [393, 929, 930, 394], [401, 337, 399, 935], [401, 937, 938, 402], [625, 457, 623, 816], [625, 896, 800, 626], [625, 657, 950, 951], [625, 953, 954, 902], [641, 461, 635, 805], [641, 609, 919, 963], [641, 673, 821, 642], [641, 969, 970, 971], [657, 473, 655, 832], [657, 625, 816, 658], [657, 681, 982, 983], [657, 985, 986, 950], [673, 477, 667, 821], [673, 641, 971, 995], [673, 997, 837, 674], [673, 1001, 1002, 1003], [394, 935, 399, 330], [1008, 416, 338, 402], [681, 657, 832, 682], [681, 1017, 1018, 982], [997, 669, 691, 837], [997, 673, 1003, 1027], [429, 365, 416, 1008], [429, 1033, 1034, 430], [437, 373, 435, 1039], [437, 1041, 1042, 421], [421, 1042, 1046, 410], [411, 410, 1046, 1051], [411, 1051, 1054, 381], [382, 1057, 1058, 1059, 1060, 1061, 1062, 1063, 1064, 1065, 1066, 1067, 1068, 1069, 1070, 1071, 863, 379, 299, 211, 107, 47, 15, 7, 3, 2, 10, 18, 50, 110, 214, 302], [381, 1054, 1057, 382], [1092, 1093, 1094, 1095], [1096, 1097, 1098, 1099], [1100, 1101, 1102, 1103], [903, 902, 1093, 1092], [919, 918, 1110, 1111], [902, 954, 1094, 1093], [963, 919, 1111, 1119], [951, 950, 1097, 1096], [971, 970, 1126, 1127], [950, 986, 1098, 1097], [995, 971, 1127, 1135], [983, 982, 1101, 1100], [1003, 1002, 1142, 1143], [982, 1018, 1102, 1101], [1027, 1003, 1143, 1151], [870, 1153, 890, 874], [1156, 876, 879, 891], [867, 866, 1162, 1163], [867, 1163, 1153, 870], [1168, 880, 876, 1156], [1168, 1173, 885, 880], [866, 778, 766, 765, 789, 885, 1173, 1162], [1153, 1156, 891, 890], [1163, 1168, 1156, 1153], [1163, 1162, 1173, 1168], [1110, 1197, 1119, 1111], [1126, 1201, 1135, 1127], [1142, 1205, 1151, 1143], [1208, 903, 1092, 1095], [918, 1213, 1197, 1110], [954, 1208, 1095, 1094], [1213, 963, 1119, 1197], [1224, 951, 1096, 1099], [970, 1229, 1201, 1126], [986, 1224, 1099, 1098], [1229, 995, 1135, 1201], [1240, 983, 1100, 1103], [1002, 1245, 1205, 1142], [1018, 1240, 1103, 1102], [1245, 1027, 1151, 1205], [1256, 1257, 1258, 1259], [1260, 1261, 1262, 1263], [1264, 1265, 1266, 1267], [905, 896, 903, 1208], [905, 953, 1274, 1275], [907, 969, 1213, 918], [907, 906, 1282, 1283], [953, 625, 951, 1224], [953, 905, 1208, 954], [953, 985, 1294, 1295], [953, 1297, 1298, 1274], [969, 641, 963, 1213], [969, 907, 1283, 1307], [969, 1001, 1229, 970], [969, 1297, 1314, 1315], [985, 657, 983, 1240], [985, 953, 1224, 986], [985, 1017, 1326, 1327], [985, 1329, 1330, 1294], [1001, 673, 995, 1229], [1001, 969, 1315, 1339], [1001, 1341, 1245, 1002], [1001, 1329, 1346, 1347], [1017, 681, 485, 469, 669, 997, 1341, 1355], [1017, 985, 1240, 1018], [1017, 1355, 1362, 1326], [1341, 997, 1027, 1245], [1341, 1001, 1347, 1371], [1275, 1274, 1257, 1256], [1283, 1282, 1378, 1379], [1274, 1298, 1258, 1257], [1307, 1283, 1379, 1387], [1295, 1294, 1261, 1260], [1315, 1314, 1394, 1395], [1294, 1330, 1262, 1261], [1339, 1315, 1395, 1403], [1327, 1326, 1265, 1264], [1347, 1346, 1410, 1411], [1326, 1362, 1266, 1265], [1371, 1347, 1411, 1419], [1378, 1421, 1387, 1379], [1394, 1425, 1403, 1395], [1410, 1429, 1419, 1411], [1432, 1275, 1256, 1259], [1282, 1437, 1421, 1378], [1298, 1432, 1259, 1258], [1437, 1307, 1387, 1421], [1448, 1295, 1260, 1263], [1314, 1453, 1425, 1394], [1330, 1448, 1263, 1262], [1453, 1339, 1403, 1425], [1464, 1327, 1264, 1267], [1346, 1469, 1429, 1410], [1362, 1464, 1267, 1266], [1469, 1371, 1419, 1429], [906, 905, 1275, 1432], [906, 1297, 1437, 1282], [1297, 953, 1295, 1448], [1297, 969, 1307, 1437], [1297, 906, 1432, 1298], [1297, 1329, 1453, 1314], [1329, 985, 1327, 1464], [1329, 1001, 1339, 1453], [1329, 1297, 1448, 1330], [1329, 1355, 1469, 1346], [1355, 1341, 1371, 1469], [1355, 1329, 1464, 1362], [1033, 429, 1008, 1531], [1033, 1533, 1534, 1034], [1041, 437, 1039, 1539], [1041, 1541, 1542, 1042], [1539, 1039, 435, 371, 315, 291, 235, 203, 187, 171, 170, 182, 198, 230, 286, 310, 366, 430, 1034, 1534, 1564, 1565, 1566, 1567, 1568, 1569, 1570, 1571, 1572, 1573, 1574, 1575], [1531, 1008, 402, 938], [1042, 1542, 1582, 1046], [1584, 920, 860, 1587], [929, 393, 920, 1584], [929, 1593, 1594, 930], [937, 401, 935, 1599], [937, 1601, 1602, 938], [930, 1599, 935, 394], [1051, 1046, 1582, 1611], [1051, 1611, 1614, 1054], [1587, 860, 863, 1071], [1054, 1614, 1058, 1057], [1533, 1033, 1531, 1627], [1533, 1629, 1564, 1534], [1541, 1041, 1539, 1575], [1541, 1637, 1638, 1542], [1627, 1531, 938, 1602], [1542, 1638, 1646, 1582], [1648, 1584, 1587, 1651], [1593, 929, 1584, 1648], [1593, 1657, 1658, 1594], [1601, 937, 1599, 1663], [1601, 1665, 1666, 1602], [1594, 1663, 1599, 930], [1611, 1582, 1646, 1675], [1611, 1675, 1678, 1614], [1629, 1533, 1627, 1683], [1629, 1685, 1565, 1564], [1637, 1541, 1575, 1574], [1637, 1693, 1694, 1638], [1651, 1587, 1071, 1070], [1614, 1678, 1059, 1058], [1685, 1629, 1683, 1707], [1685, 1709, 1566, 1565], [1693, 1637, 1574, 1573], [1693, 1717, 1718, 1694], [1683, 1627, 1602, 1666], [1638, 1694, 1726, 1646], [1728, 1648, 1651, 1731], [1657, 1593, 1648, 1728], [1657, 1737, 1738, 1658], [1665, 1601, 1663, 1743], [1665, 1745, 1746, 1666], [1658, 1743, 1663, 1594], [1675, 1646, 1726, 1755], [1675, 1755, 1758, 1678], [1709, 1685, 1707, 1763], [1709, 1765, 1567, 1566], [1717, 1693, 1573, 1572], [1717, 1773, 1774, 1718], [1707, 1683, 1666, 1746], [1694, 1718, 1782, 1726], [1731, 1651, 1070, 1069], [1678, 1758, 1060, 1059], [1765, 1709, 1763, 1795], [1765, 1797, 1568, 1567], [1773, 1717, 1572, 1571], [1773, 1805, 1806, 1774], [1797, 1765, 1795, 1811], [1797, 1813, 1569, 1568], [1805, 1773, 1571, 1570], [1805, 1813, 1822, 1806], [1813, 1797, 1811, 1822], [1813, 1805, 1570, 1569], [1832, 1728, 1731, 1835], [1737, 1657, 1728, 1832], [1737, 1841, 1842, 1738], [1745, 1665, 1743, 1847], [1745, 1849, 1850, 1746], [1738, 1847, 1743, 1658], [1755, 1726, 1782, 1859], [1755, 1859, 1862, 1758], [1763, 1707, 1746, 1850], [1718, 1774, 1870, 1782], [1841, 1737, 1832, 1875], [1841, 1849, 1878, 1842], [1849, 1745, 1847, 1878], [1849, 1841, 1875, 1850], [1842, 1878, 1847, 1738], [1835, 1731, 1069, 1068], [1758, 1862, 1061, 1060], [1795, 1763, 1850, 1903], [1774, 1806, 1906, 1870], [1875, 1832, 1835, 1911], [1859, 1782, 1870, 1915], [1859, 1915, 1918, 1862], [1811, 1795, 1903, 1923], [1806, 1822, 1926, 1906], [1822, 1811, 1923, 1926], [1932, 1875, 1911, 1935], [1932, 1903, 1850, 1875], [1915, 1870, 1906, 1943], [1915, 1943, 1946, 1918], [1911, 1835, 1068, 1067], [1862, 1918, 1062, 1061], [1956, 1932, 1935, 1959], [1956, 1923, 1903, 1932], [1943, 1906, 1926, 1967], [1943, 1967, 1970, 1946], [1967, 1956, 1959, 1970], [1967, 1926, 1923, 1956], [1935, 1911, 1067, 1066], [1918, 1946, 1063, 1062], [1959, 1935, 1066, 1065], [1946, 1970, 1064, 1063], [1970, 1959, 1065, 1064]]
Define a 3D model of pseudobot02_xmas with 612 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of pseudobot02_xmas! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(4.346, -69.736, 48.855), (5.016, -69.242, 53.268), (-4.984, -69.242, 53.268), (-4.314, -69.736, 48.855), (-4.314, -69.736, 48.855), (-4.984, -69.242, 53.268), (-9.984, -61.186, 50.089), (-8.644, -62.76, 46.102), (5.016, -69.242, 53.268), (4.346, -66.589, 56.83), (-4.314, -66.589, 56.83), (-4.984, -69.242, 53.268), (-4.984, -69.242, 53.268), (-4.314, -66.589, 56.83), (-8.644, -59.612, 54.077), (-9.984, -61.186, 50.089), (2.516, -67.94, 44.772), (4.346, -69.736, 48.855), (-4.314, -69.736, 48.855), (-2.484, -67.94, 44.772), (-2.484, -67.94, 44.772), (-4.314, -69.736, 48.855), (-8.644, -62.76, 46.102), (-4.984, -63.912, 43.182), (4.346, -66.589, 56.83), (2.516, -62.488, 58.586), (-2.484, -62.488, 58.586), (-4.314, -66.589, 56.83), (-4.314, -66.589, 56.83), (-2.484, -62.488, 58.586), (-4.984, -58.46, 56.997), (-8.644, -59.612, 54.077), (0.016, -64.333, 42.114), (2.516, -67.94, 44.772), (-2.484, -67.94, 44.772), (0.016, -64.333, 42.114), (-2.484, -67.94, 44.772), (-4.984, -63.912, 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684, 795, 735], [790, 798, 631, 677], [684, 638, 803, 795], [784, 420, 413, 777], [798, 810, 591, 631], [638, 598, 815, 803], [618, 617, 819, 820], [640, 822, 819, 617], [825, 643, 498, 618], [825, 701, 583, 643], [833, 651, 620, 836], [658, 590, 708, 840], [658, 840, 843, 661], [661, 836, 620, 553], [810, 850, 592, 591], [598, 597, 855, 815], [737, 858, 790, 731], [735, 795, 863, 741], [850, 866, 608, 592], [597, 613, 871, 855], [743, 874, 858, 737], [741, 863, 879, 747], [866, 293, 608], [613, 293, 871], [887, 623, 555, 701], [708, 562, 630, 894], [858, 896, 798, 790], [795, 803, 901, 863], [749, 904, 874, 743], [747, 879, 909, 753], [753, 909, 904, 749], [896, 916, 810, 798], [803, 815, 921, 901], [787, 924, 925, 926], [788, 787, 926, 930], [822, 932, 933, 819], [935, 825, 618, 820], [935, 887, 701, 825], [943, 833, 836, 946], [840, 708, 894, 950], [840, 950, 953, 843], [820, 819, 933, 958], [843, 946, 836, 661], [874, 964, 896, 858], [863, 901, 969, 879], [924, 787, 569, 762], [924, 760, 977, 925], [979, 768, 570, 788], [983, 693, 623, 887], [894, 630, 700, 990], [916, 992, 850, 810], [815, 855, 997, 921], [760, 924, 762, 494], [760, 759, 1005, 977], [759, 493, 768, 979], [904, 1012, 964, 874], [879, 969, 1017, 909], [992, 1020, 866, 850], [855, 871, 1025, 997], [909, 1017, 1012, 904], [1031, 777, 693, 983], [990, 700, 784, 1038], [964, 1040, 916, 896], [901, 921, 1045, 969], [932, 1048, 1049, 933], [1051, 935, 820, 958], [1051, 983, 887, 935], [1059, 943, 946, 1062], [950, 894, 990, 1066], [950, 1066, 1069, 953], [1020, 293, 866], [871, 293, 1025], [1038, 784, 777, 1031], [958, 933, 1049, 1084], [953, 1062, 946, 843], [1040, 1090, 992, 916], [921, 997, 1095, 1045], [1012, 1098, 1040, 964], [969, 1045, 1103, 1017], [926, 925, 1107, 1108], [930, 926, 1108], [930, 1113, 979, 788], [1048, 1117, 1118, 1049], [1120, 1031, 983, 1051], [1120, 1051, 958, 1084], [1128, 1059, 1062, 1131], [1066, 990, 1038, 1135], [1066, 1135, 1138, 1069], [1017, 1103, 1098, 1012], [1117, 1128, 1131, 1118], [1135, 1038, 1031, 1120], [1135, 1120, 1084, 1138], [1156, 1157, 1158, 1159], [1160, 1161, 1162, 1163], [1164, 1156, 1159, 1167], [1157, 1169, 1170, 1158], [1172, 1160, 1163, 1175], [1161, 1177, 1178, 1162], [1084, 1049, 1118, 1138], [1069, 1131, 1062, 953], [1188, 1189, 1157, 1156], [1192, 1164, 1167, 1195], [1169, 1197, 1198, 1170], [1159, 1158, 1202, 1203], [1204, 1205, 1161, 1160], [1208, 1172, 1175, 1211], [1177, 1213, 1214, 1178], [1163, 1162, 1218, 1219], [1220, 1188, 1156, 1164], [1189, 1225, 1169, 1157], [1167, 1159, 1203, 1231], [1158, 1170, 1234, 1202], [1236, 1204, 1160, 1172], [1205, 1241, 1177, 1161], [1175, 1163, 1219, 1247], [1162, 1178, 1250, 1218], [1252, 1220, 1164, 1192], [1225, 1257, 1197, 1169], [1195, 1167, 1231, 1263], [1170, 1198, 1266, 1234], [1268, 1236, 1172, 1208], [1241, 1273, 1213, 1177], [1211, 1175, 1247, 1279], [1178, 1214, 1282, 1250], [1284, 1192, 1195, 1287], [1197, 1289, 1290, 1198], [1292, 1208, 1211, 1295], [1213, 1297, 1298, 1214], [1090, 1301, 1020, 992], [997, 1025, 1306, 1095], [1308, 1252, 1192, 1284], [1257, 1313, 1289, 1197], [1287, 1195, 1263, 1319], [1198, 1290, 1322, 1266], [1324, 1268, 1208, 1292], [1273, 1329, 1297, 1213], [1295, 1211, 1279, 1335], [1214, 1298, 1338, 1282], [1340, 1341, 1189, 1188], [1344, 1284, 1287, 1347], [1289, 1349, 1350, 1290], [1203, 1202, 1354, 1355], [1356, 1357, 1205, 1204], [1360, 1292, 1295, 1363], [1297, 1365, 1366, 1298], [1219, 1218, 1370, 1371], [1372, 1340, 1188, 1220], [1341, 1377, 1225, 1189], [1231, 1203, 1355, 1383], [1202, 1234, 1386, 1354], [1388, 1356, 1204, 1236], [1357, 1393, 1241, 1205], [1247, 1219, 1371, 1399], [1218, 1250, 1402, 1370], [1138, 1118, 1131, 1069], [1408, 1372, 1220, 1252], [1377, 1413, 1257, 1225], [1416, 1308, 1284, 1344], [1313, 1421, 1349, 1289], [1347, 1287, 1319, 1427], [1290, 1350, 1430, 1322], [1263, 1231, 1383, 1435], [1234, 1266, 1438, 1386], [1440, 1388, 1236, 1268], [1393, 1445, 1273, 1241], [1448, 1324, 1292, 1360], [1329, 1453, 1365, 1297], [1363, 1295, 1335, 1459], [1298, 1366, 1462, 1338], [1279, 1247, 1399, 1467], [1250, 1282, 1470, 1402], [1472, 1408, 1252, 1308], [1413, 1477, 1313, 1257], [1319, 1263, 1435, 1483], [1266, 1322, 1486, 1438], [1488, 1440, 1268, 1324], [1445, 1493, 1329, 1273], [1335, 1279, 1467, 1499], [1282, 1338, 1502, 1470], [1504, 1344, 1347, 1507], [1349, 1509, 1350], [1511, 1360, 1363, 1514], [1365, 1516, 1366], [1518, 1472, 1308, 1416], [1477, 1523, 1421, 1313], [1427, 1319, 1483, 1529], [1322, 1430, 1532, 1486], [1534, 1488, 1324, 1448], [1493, 1539, 1453, 1329], [1459, 1335, 1499, 1545], [1338, 1462, 1548, 1502], [925, 977, 1552, 1107], [1113, 1005, 759, 979], [1558, 1416, 1344, 1504], [1421, 1509, 1349], [1507, 1347, 1427, 1568], [1350, 1509, 1430], [1572, 1448, 1360, 1511], [1453, 1516, 1365], [1514, 1363, 1459, 1582], [1366, 1516, 1462], [1098, 1587, 1090, 1040], [1045, 1095, 1592, 1103], [1594, 1518, 1416, 1558], [1523, 1509, 1421], [1568, 1427, 1529, 1604], [1430, 1509, 1532], [1608, 1534, 1448, 1572], [1539, 1516, 1453], [1582, 1459, 1545, 1618], [1462, 1516, 1548], [1301, 293, 1020], [1025, 293, 1306], [1628, 1629, 1341, 1340], [1632, 1628, 1340, 1372], [1629, 1637, 1377, 1341], [1640, 1632, 1372, 1408], [1637, 1645, 1413, 1377], [1648, 1640, 1408, 1472], [1645, 1653, 1477, 1413], [1656, 1648, 1472, 1518], [1653, 1661, 1523, 1477], [1664, 1656, 1518, 1594], [1661, 1509, 1523], [1671, 1504, 1507], [1671, 1558, 1504], [1671, 1507, 1568], [1671, 1594, 1558], [1671, 1568, 1604], [1671, 1664, 1594], [1671, 1604, 1691], [1671, 1693, 1664], [1671, 1691, 1697], [1671, 1699, 1693], [1671, 1697, 1703], [1671, 1703, 1699], [1604, 1529, 1709, 1691], [1532, 1509, 1713], [1529, 1483, 1716, 1709], [1486, 1532, 1713, 1721], [1483, 1435, 1724, 1716], [1438, 1486, 1721, 1729], [1435, 1383, 1732, 1724], [1386, 1438, 1729, 1737], [1383, 1355, 1740, 1732], [1354, 1386, 1737, 1745], [1355, 1354, 1745, 1740], [1750, 1751, 1357, 1356], [1754, 1750, 1356, 1388], [1751, 1759, 1393, 1357], [1762, 1754, 1388, 1440], [1759, 1767, 1445, 1393], [1770, 1762, 1440, 1488], [1767, 1775, 1493, 1445], [1778, 1770, 1488, 1534], [1775, 1783, 1539, 1493], [1786, 1778, 1534, 1608], [1783, 1516, 1539], [1793, 1511, 1514], [1793, 1572, 1511], [1793, 1514, 1582], [1793, 1608, 1572], [1793, 1582, 1618], [1793, 1786, 1608], [1793, 1618, 1813], [1793, 1815, 1786], [1793, 1813, 1819], [1793, 1821, 1815], [1793, 1819, 1825], [1793, 1825, 1821], [1618, 1545, 1831, 1813], [1548, 1516, 1835], [1545, 1499, 1838, 1831], [1502, 1548, 1835, 1843], [1499, 1467, 1846, 1838], [1470, 1502, 1843, 1851], [1467, 1399, 1854, 1846], [1402, 1470, 1851, 1859], [1399, 1371, 1862, 1854], [1370, 1402, 1859, 1867], [1371, 1370, 1867, 1862], [1693, 1873, 1656, 1664], [1876, 1509, 1661], [1691, 1709, 1881, 1697], [1713, 1509, 1885], [1815, 1887, 1778, 1786], [1890, 1516, 1783], [1813, 1831, 1895, 1819], [1835, 1516, 1899], [1699, 1901, 1873, 1693], [1904, 1509, 1876], [1697, 1881, 1909, 1703], [1885, 1509, 1913], [1821, 1915, 1887, 1815], [1918, 1516, 1890], [1819, 1895, 1923, 1825], [1899, 1516, 1927], [1873, 1929, 1648, 1656], [1932, 1876, 1661, 1653], [1709, 1716, 1938, 1881], [1721, 1713, 1885, 1943], [1887, 1945, 1770, 1778], [1948, 1890, 1783, 1775], [1831, 1838, 1954, 1895], [1843, 1835, 1899, 1959], [1703, 1909, 1901, 1699], [1913, 1509, 1904], [1825, 1923, 1915, 1821], [1927, 1516, 1918], [1103, 1592, 1587, 1098], [1929, 1979, 1640, 1648], [1982, 1932, 1653, 1645], [1716, 1724, 1988, 1938], [1729, 1721, 1943, 1993], [1945, 1995, 1762, 1770], [1998, 1948, 1775, 1767], [1838, 1846, 2004, 1954], [1851, 1843, 1959, 2009], [1979, 2011, 1632, 1640], [2014, 1982, 1645, 1637], [1901, 2019, 1929, 1873], [2022, 1904, 1876, 1932], [1881, 1938, 2028, 1909], [1943, 1885, 1913, 2033], [1724, 1732, 2036, 1988], [1737, 1729, 1993, 2041], [1995, 2043, 1754, 1762], [2046, 1998, 1767, 1759], [1915, 2051, 1945, 1887], [2054, 1918, 1890, 1948], [1895, 1954, 2060, 1923], [1959, 1899, 1927, 2065], [1846, 1854, 2068, 2004], [1859, 1851, 2009, 2073], [2011, 2075, 1628, 1632], [2078, 2014, 1637, 1629], [1732, 1740, 2084, 2036], [1745, 1737, 2041, 2089], [2043, 2091, 1750, 1754], [2094, 2046, 1759, 1751], [1854, 1862, 2100, 2068], [1867, 1859, 2073, 2105], [2075, 2078, 1629, 1628], [1909, 2028, 2019, 1901], [2033, 1913, 1904, 2022], [1740, 1745, 2089, 2084], [2091, 2094, 1751, 1750], [1923, 2060, 2051, 1915], [2065, 1927, 1918, 2054], [1862, 1867, 2105, 2100], [1108, 1107, 1113, 930], [2019, 2143, 1979, 1929], [2146, 2022, 1932, 1982], [1938, 1988, 2152, 2028], [1993, 1943, 2033, 2157], [2051, 2159, 1995, 1945], [2162, 2054, 1948, 1998], [1954, 2004, 2168, 2060], [2009, 1959, 2065, 2173], [2028, 2152, 2143, 2019], [2157, 2033, 2022, 2146], [2060, 2168, 2159, 2051], [2173, 2065, 2054, 2162], [2143, 2191, 2011, 1979], [2194, 2146, 1982, 2014], [1988, 2036, 2200, 2152], [2041, 1993, 2157, 2205], [2159, 2207, 2043, 1995], [2210, 2162, 1998, 2046], [2004, 2068, 2216, 2168], [2073, 2009, 2173, 2221], [2191, 2223, 2075, 2011], [2226, 2194, 2014, 2078], [2036, 2084, 2232, 2200], [2089, 2041, 2205, 2237], [2207, 2239, 2091, 2043], [2242, 2210, 2046, 2094], [2068, 2100, 2248, 2216], [2105, 2073, 2221, 2253], [2223, 2226, 2078, 2075], [2152, 2200, 2191, 2143], [2205, 2157, 2146, 2194], [2084, 2089, 2237, 2232], [2239, 2242, 2094, 2091], [2168, 2216, 2207, 2159], [2221, 2173, 2162, 2210], [2100, 2105, 2253, 2248], [1587, 2287, 1301, 1090], [1095, 1306, 2292, 1592], [2200, 2232, 2223, 2191], [2237, 2205, 2194, 2226], [2216, 2248, 2239, 2207], [2253, 2221, 2210, 2242], [2232, 2237, 2226, 2223], [2248, 2253, 2242, 2239], [977, 1005, 1552], [1592, 2292, 2287, 1587], [2287, 293, 1301], [1306, 293, 2292], [2292, 293, 2287], [1107, 1552, 1005, 1113]]
Define a 3D model of whitechoco with 334 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of whitechoco! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-2.734, -0.16, 1.5), (-2.121, -0.16, 1.5), (-2.121, 0.16, 1.5), (-2.734, 0.16, 1.5), (-2.734, -0.16, 1.5), (-2.734, -0.16, 0.663), (-2.734, -0.222, 0.663), (-2.734, -0.222, 1.5), (-2.121, -0.16, 1.5), (-2.734, -0.16, 1.5), (-2.734, -0.222, 1.5), (-2.121, -0.222, 1.5), (-2.121, -0.16, 1.5), (-1.974, -0.16, 1.5), (-1.974, 0.16, 1.5), (-2.121, 0.16, 1.5), (-1.974, -0.16, 1.5), (-1.339, -0.16, 1.5), (-1.339, 0.16, 1.5), (-1.974, 0.16, 1.5), (-1.974, -0.16, 1.5), (-1.974, -0.16, 0.663), (-1.974, -0.222, 0.663), (-1.974, -0.222, 1.5), (-1.339, -0.16, 1.5), (-1.974, -0.16, 1.5), (-1.974, -0.222, 1.5), (-1.339, -0.222, 1.5), (-1.339, -0.16, 1.5), (-1.205, -0.16, 1.5), (-1.205, 0.16, 1.5), (-1.339, 0.16, 1.5), (-1.205, -0.16, 1.5), (-0.563, -0.16, 1.5), (-0.563, 0.16, 1.5), (-1.205, 0.16, 1.5), (-1.205, -0.16, 1.5), (-1.205, -0.16, 0.663), (-1.205, -0.222, 0.663), (-1.205, -0.222, 1.5), (-0.563, -0.16, 1.5), (-1.205, -0.16, 1.5), (-1.205, -0.222, 1.5), (-0.563, -0.222, 1.5), (-0.563, 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698, 699], [507, 699, 702, 385], [506, 514, 706, 698], [514, 518, 710, 706], [518, 522, 714, 710], [522, 526, 718, 714], [526, 530, 722, 718], [530, 534, 726, 722], [534, 538, 730, 726], [538, 542, 734, 730], [542, 546, 738, 734], [546, 550, 742, 738], [550, 554, 746, 742], [554, 558, 750, 746], [558, 562, 754, 750], [562, 566, 758, 754], [566, 374, 493, 689], [702, 765, 605, 385], [702, 769, 770, 771], [765, 702, 771, 775], [765, 777, 401, 605], [777, 781, 617, 401], [777, 785, 786, 787], [781, 777, 787, 791], [781, 793, 417, 617], [793, 797, 629, 417], [793, 801, 802, 803], [797, 793, 803, 807], [797, 809, 433, 629], [809, 813, 641, 433], [809, 817, 818, 819], [813, 809, 819, 823], [813, 825, 449, 641], [825, 829, 653, 449], [825, 833, 834, 835], [829, 825, 835, 839], [829, 841, 465, 653], [841, 845, 665, 465], [841, 849, 850, 851], [845, 841, 851, 855], [845, 857, 481, 665], [857, 861, 677, 481], [857, 865, 866, 867], [861, 857, 867, 871], [861, 873, 497, 677], [873, 877, 689, 497], [873, 881, 882, 883], [877, 873, 883, 887], [699, 698, 890, 891], [699, 891, 769, 702], [698, 706, 898, 890], [706, 710, 902, 898], [710, 714, 906, 902], [714, 718, 910, 906], [718, 722, 914, 910], [722, 726, 918, 914], [726, 730, 922, 918], [730, 734, 926, 922], [734, 738, 930, 926], [738, 742, 934, 930], [742, 746, 938, 934], [746, 750, 942, 938], [750, 754, 946, 942], [754, 758, 950, 946], [758, 566, 689, 877], [770, 957, 775, 771], [786, 961, 791, 787], [802, 965, 807, 803], [818, 969, 823, 819], [834, 973, 839, 835], [850, 977, 855, 851], [866, 981, 871, 867], [882, 985, 887, 883], [769, 989, 990, 770], [992, 765, 775, 957], [992, 785, 777, 765], [785, 1001, 1002, 786], [1004, 781, 791, 961], [1004, 801, 793, 781], [801, 1013, 1014, 802], [1016, 797, 807, 965], [1016, 817, 809, 797], [817, 1025, 1026, 818], [1028, 813, 823, 969], [1028, 833, 825, 813], [833, 1037, 1038, 834], [1040, 829, 839, 973], [1040, 849, 841, 829], [849, 1049, 1050, 850], [1052, 845, 855, 977], [1052, 865, 857, 845], [865, 1061, 1062, 866], [1064, 861, 871, 981], [1064, 881, 873, 861], [881, 1073, 1074, 882], [1076, 877, 887, 985], [891, 890, 1082, 1083], [891, 1083, 989, 769], [890, 898, 1090, 1082], [898, 902, 1094, 1090], [902, 906, 1098, 1094], [906, 910, 1102, 1098], [910, 914, 1106, 1102], [914, 918, 1110, 1106], [918, 922, 1114, 1110], [922, 926, 1118, 1114], [926, 930, 1122, 1118], [930, 934, 1126, 1122], [934, 938, 1130, 1126], [938, 942, 1134, 1130], [942, 946, 1138, 1134], [946, 950, 1142, 1138], [950, 758, 877, 1076], [990, 1149, 957, 770], [1002, 1153, 961, 786], [1014, 1157, 965, 802], [1026, 1161, 969, 818], [1038, 1165, 973, 834], [1050, 1169, 977, 850], [1062, 1173, 981, 866], [1074, 1177, 985, 882], [989, 1181, 1149, 990], [1181, 992, 957, 1149], [1181, 1001, 785, 992], [1001, 1193, 1153, 1002], [1193, 1004, 961, 1153], [1193, 1013, 801, 1004], [1013, 1205, 1157, 1014], [1205, 1016, 965, 1157], [1205, 1025, 817, 1016], [1025, 1217, 1161, 1026], [1217, 1028, 969, 1161], [1217, 1037, 833, 1028], [1037, 1229, 1165, 1038], [1229, 1040, 973, 1165], [1229, 1049, 849, 1040], [1049, 1241, 1169, 1050], [1241, 1052, 977, 1169], [1241, 1061, 865, 1052], [1061, 1253, 1173, 1062], [1253, 1064, 981, 1173], [1253, 1073, 881, 1064], [1073, 1265, 1177, 1074], [1265, 1076, 985, 1177], [1083, 1082, 1181, 989], [1082, 1090, 1001, 1181], [1090, 1094, 1193, 1001], [1094, 1098, 1013, 1193], [1098, 1102, 1205, 1013], [1102, 1106, 1025, 1205], [1106, 1110, 1217, 1025], [1110, 1114, 1037, 1217], [1114, 1118, 1229, 1037], [1118, 1122, 1049, 1229], [1122, 1126, 1241, 1049], [1126, 1130, 1061, 1241], [1130, 1134, 1253, 1061], [1134, 1138, 1073, 1253], [1138, 1142, 1265, 1073], [1142, 950, 1076, 1265]]
Define a 3D model of newhand with 540 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of newhand! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.566, -1.623, 0.14), (0.718, -1.531, 0.089), (0.781, -1.466, 0.422), (0.631, -1.51, 0.507), (0.547, -1.622, 0.067), (0.699, -1.532, 0.017), (0.718, -1.531, 0.089), (0.566, -1.623, 0.14), (0.5, -1.607, -0.049), (0.685, -1.526, -0.069), (0.699, -1.532, 0.017), (0.547, -1.622, 0.067), (0.382, -1.601, 0.195), (0.566, -1.623, 0.14), (0.631, -1.51, 0.507), (0.454, -1.529, 0.546), (0.364, -1.601, 0.123), (0.547, -1.622, 0.067), (0.566, -1.623, 0.14), (0.382, -1.601, 0.195), (0.343, -1.6, 0.046), (0.5, -1.607, -0.049), (0.547, -1.622, 0.067), (0.364, -1.601, 0.123), (0.069, -1.59, -0.511), (0.373, -1.584, -0.5), (0.5, -1.607, -0.049), (0.343, -1.6, 0.046), (0.373, -1.584, -0.5), (0.587, -1.497, -0.565), (0.685, -1.526, -0.069), (0.5, -1.607, -0.049), (0.699, -1.532, 0.017), (0.667, -1.353, 0.064), (0.686, -1.352, 0.136), (0.718, -1.531, 0.089), (0.718, -1.531, 0.089), (0.686, -1.352, 0.136), (0.753, -1.331, 0.447), (0.781, -1.466, 0.422), (0.454, -1.529, 0.546), (0.631, -1.51, 0.507), (0.686, -1.496, 0.67), (0.529, -1.523, 0.709), (0.685, -1.526, -0.069), (0.645, -1.353, -0.029), (0.667, -1.353, 0.064), (0.699, -1.532, 0.017), (0.631, -1.51, 0.507), (0.781, -1.466, 0.422), (0.8, -1.48, 0.598), (0.686, -1.496, 0.67), (0.258, -1.51, -1.046), (0.373, -1.584, -0.5), (0.069, -1.59, -0.511), (-0.157, -1.486, -1.097), (0.587, -1.497, -0.565), (0.472, -1.317, -0.552), (0.645, -1.353, -0.029), (0.685, -1.526, -0.069), (0.686, -1.496, 0.67), (0.653, -1.418, 0.732), (0.521, -1.457, 0.755), (0.529, -1.523, 0.709), (0.8, -1.48, 0.598), (0.777, -1.395, 0.659), (0.653, -1.418, 0.732), (0.686, -1.496, 0.67), (0.781, -1.466, 0.422), (0.753, -1.331, 0.447), (0.777, -1.395, 0.659), (0.8, -1.48, 0.598), (0.267, -1.463, 0.169), (0.364, -1.601, 0.123), (0.382, -1.601, 0.195), (0.286, -1.462, 0.241), (0.247, -1.463, 0.092), (0.343, -1.6, 0.046), (0.364, -1.601, 0.123), (0.267, -1.463, 0.169), (0.286, -1.462, 0.241), (0.382, -1.601, 0.195), (0.454, -1.529, 0.546), (0.36, -1.394, 0.566), (0.175, -1.461, -1.322), (0.258, -1.51, -1.046), (-0.157, -1.486, -1.097), (-0.192, -1.409, -1.304), (0.653, -1.418, 0.732), (0.572, -1.25, 0.685), (0.445, -1.316, 0.716), (0.521, -1.457, 0.755), (-0.023, -1.411, -0.326), (0.069, -1.59, -0.511), (0.343, -1.6, 0.046), (0.247, -1.463, 0.092), (0.481, -1.407, -1.186), (0.508, -1.402, -0.93), (0.258, -1.51, -1.046), (0.175, -1.461, -1.322), (0.508, -1.402, -0.93), (0.587, -1.497, -0.565), (0.373, -1.584, -0.5), (0.258, -1.51, -1.046), (0.777, -1.395, 0.659), (0.705, -1.246, 0.624), (0.572, -1.25, 0.685), (0.653, -1.418, 0.732), (0.36, -1.394, 0.566), (0.454, -1.529, 0.546), (0.529, -1.523, 0.709), (0.521, -1.457, 0.755), (0.504, -1.375, -10.445), (0.526, -1.261, -10.444), (1.404, -1.128, -10.442), (1.294, -1.244, -10.442), (0.438, -1.367, -1.446), (0.481, -1.407, -1.186), (0.175, -1.461, -1.322), (0.086, -1.35, -1.596), (0.667, -1.353, 0.064), (0.552, -1.175, 0.078), (0.565, -1.172, 0.128), (0.686, -1.352, 0.136), (0.645, -1.353, -0.029), (0.534, -1.181, -0.025), (0.552, -1.175, 0.078), (0.667, -1.353, 0.064), (0.686, -1.352, 0.136), (0.565, -1.172, 0.128), (0.655, -1.198, 0.494), (0.753, -1.331, 0.447), (0.086, -1.35, -1.596), (0.175, -1.461, -1.322), (-0.192, -1.409, -1.304), (-0.22, -1.294, -1.51), (0.753, -1.331, 0.447), (0.655, -1.198, 0.494), (0.705, -1.246, 0.624), (0.777, -1.395, 0.659), (0.472, -1.317, -0.552), (0.286, -1.134, -0.407), (0.534, -1.181, -0.025), (0.645, -1.353, -0.029), (0.247, -1.28, 0.087), (0.247, -1.463, 0.092), (0.267, -1.463, 0.169), (0.264, -1.265, 0.173), (-0.373, -1.28, -0.818), (-0.337, -1.257, -0.556), (-0.571, -0.901, -0.485), (-0.58, -0.916, -0.715), (-0.373, -1.28, -0.818), (-0.435, -1.243, -1.251), (-0.157, -1.486, -1.097), (0.069, -1.59, -0.511), (0.371, -1.272, 0.599), (0.36, -1.394, 0.566), (0.521, -1.457, 0.755), (0.445, -1.316, 0.716), (0.264, -1.265, 0.173), (0.267, -1.463, 0.169), (0.286, -1.462, 0.241), (0.276, -1.263, 0.218), (0.276, -1.263, 0.218), (0.286, -1.462, 0.241), (0.36, -1.394, 0.566), (0.371, -1.272, 0.599), (0.526, -1.261, -10.444), (0.525, -1.088, -10.444), (1.477, -0.909, -10.442), (1.404, -1.128, -10.442), (0.554, -1.26, -1.17), (0.492, -1.197, -0.836), (0.587, -1.497, -0.565), (0.508, -1.402, -0.93), (-0.337, -1.257, -0.556), (-0.373, -1.28, -0.818), (0.069, -1.59, -0.511), (-0.023, -1.411, -0.326), (-0.337, -1.257, -0.556), (-0.327, -1.194, -0.276), (-0.563, -0.886, -0.256), (-0.571, -0.901, -0.485), (-0.435, -1.243, -1.251), (-0.373, -1.28, -0.818), (-0.58, -0.916, -0.715), (-0.6, -0.909, -1.245), (-0.435, -1.243, -1.251), (-0.463, -1.193, -1.456), (-0.192, -1.409, -1.304), (-0.157, -1.486, -1.097), (-0.112, -1.242, -10.446), (-0.179, -1.124, -10.447), (0.526, -1.261, -10.444), (0.504, -1.375, -10.445), (0.037, -1.224, -1.765), (-0.477, -1.114, -1.654), (-0.474, -1.004, -1.836), (-0.023, -1.111, -1.904), (0.037, -1.224, -1.765), (0.461, -1.074, -1.726), (0.438, -1.367, -1.446), (0.086, -1.35, -1.596), (-0.087, -1.213, -0.202), (-0.023, -1.411, -0.326), (0.247, -1.463, 0.092), (0.247, -1.28, 0.087), (0.655, -1.198, 0.494), (0.508, -1.192, 0.559), (0.572, -1.25, 0.685), (0.705, -1.246, 0.624), (0.492, -1.197, -0.836), (0.36, -1.137, -0.611), (0.472, -1.317, -0.552), (0.587, -1.497, -0.565), (-0.327, -1.194, -0.276), (-0.337, -1.257, -0.556), (-0.023, -1.411, -0.326), (-0.087, -1.213, -0.202), (-0.327, -1.194, -0.276), (-0.342, -1.015, -0.042), (-0.521, -0.819, 0.023), (-0.563, -0.886, -0.256), (-0.463, -1.193, -1.456), (-0.435, -1.243, -1.251), (-0.6, -0.909, -1.245), (-0.596, -0.906, -1.504), (-0.463, -1.193, -1.456), (-0.477, -1.114, -1.654), (-0.22, -1.294, -1.51), (-0.192, -1.409, -1.304), (0.508, -1.192, 0.559), (0.371, -1.272, 0.599), (0.445, -1.316, 0.716), (0.572, -1.25, 0.685), (0.534, -1.181, -0.025), (0.385, -1.17, 0.029), (0.404, -1.16, 0.131), (0.552, -1.175, 0.078), (0.515, -1.181, -1.455), (0.554, -1.26, -1.17), (0.508, -1.402, -0.93), (0.481, -1.407, -1.186), (0.552, -1.175, 0.078), (0.404, -1.16, 0.131), (0.415, -1.158, 0.175), (0.565, -1.172, 0.128), (0.565, -1.172, 0.128), (0.415, -1.158, 0.175), (0.508, -1.192, 0.559), (0.655, -1.198, 0.494), (0.385, -1.17, 0.029), (0.247, -1.28, 0.087), (0.264, -1.265, 0.173), (0.404, -1.16, 0.131), (0.404, -1.16, 0.131), (0.264, -1.265, 0.173), (0.276, -1.263, 0.218), (0.415, -1.158, 0.175), (0.415, -1.158, 0.175), (0.276, -1.263, 0.218), (0.371, -1.272, 0.599), (0.508, -1.192, 0.559), (0.066, -1.155, -0.257), (-0.087, -1.213, -0.202), (0.247, -1.28, 0.087), (0.385, -1.17, 0.029), (0.36, -1.137, -0.611), (0.194, -1.008, -0.41), (0.286, -1.134, -0.407), (0.472, -1.317, -0.552), (0.286, -1.134, -0.407), (0.066, -1.155, -0.257), (0.385, -1.17, 0.029), (0.534, -1.181, -0.025), (-0.179, -1.124, -10.447), (-0.251, -0.906, -10.447), (0.525, -1.088, -10.444), (0.526, -1.261, -10.444), (-0.477, -1.114, -1.654), (0.037, -1.224, -1.765), (0.086, -1.35, -1.596), (-0.22, -1.294, -1.51), (-0.477, -1.114, -1.654), (-0.463, -1.193, -1.456), (-0.596, -0.906, -1.504), (-0.569, -0.874, -1.753), (-0.477, -1.114, -1.654), (-0.569, -0.874, -1.753), (-0.571, -0.808, -1.884), (-0.474, -1.004, -1.836), (-0.023, -1.111, -1.904), (-0.474, -1.004, -1.836), (-0.486, -0.835, -2.18), (-0.135, -0.903, -2.168), (0.525, -1.088, -10.444), (0.53, -0.586, -10.444), (1.597, -0.477, -10.441), (1.477, -0.909, -10.442), (0.461, -1.074, -1.726), (0.037, -1.224, -1.765), (-0.023, -1.111, -1.904), (0.392, -0.98, -1.877), (0.461, -1.074, -1.726), (0.515, -1.181, -1.455), (0.481, -1.407, -1.186), (0.438, -1.367, -1.446), (-0.149, -1.068, -0.127), (-0.327, -1.194, -0.276), (-0.087, -1.213, -0.202), (0.066, -1.155, -0.257), (-0.149, -1.068, -0.127), (-0.139, -1.036, -0.05), (-0.342, -1.015, -0.042), (-0.327, -1.194, -0.276), (-0.139, -1.036, -0.05), (-0.018, -0.999, 0.355), (-0.308, -0.983, 0.226), (-0.342, -1.015, -0.042), (0.03, -1.021, -0.062), (0.118, -0.986, 0.359), (-0.018, -0.999, 0.355), (-0.139, -1.036, -0.05), (-0.342, -1.015, -0.042), 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[313, 317, 318, 221], [320, 321, 317, 313], [221, 318, 326, 222], [269, 308, 264, 141], [269, 320, 313, 308], [198, 290, 338, 294], [317, 321, 342, 343], [321, 345, 346, 342], [318, 317, 343, 351], [303, 199, 295, 355], [351, 343, 358, 359], [343, 342, 362, 358], [342, 346, 366, 362], [359, 358, 370, 371], [358, 362, 374, 370], [362, 366, 378, 374], [371, 370, 382, 383], [374, 378, 386, 387], [370, 374, 387, 382], [392, 393, 394, 395], [396, 397, 393, 392], [387, 386, 397, 396], [404, 392, 395, 407], [408, 396, 392, 404], [382, 387, 396, 408], [416, 404, 407, 419], [420, 408, 404, 416], [383, 382, 408, 420], [428, 429, 173, 172], [151, 150, 434, 435], [187, 151, 435, 439], [277, 441, 297, 169], [227, 187, 439, 447], [448, 449, 320, 269], [295, 294, 192, 112], [150, 182, 458, 434], [182, 222, 462, 458], [287, 227, 447, 467], [287, 467, 470, 290], [472, 428, 172, 240], [429, 477, 213, 173], [477, 448, 269, 213], [355, 295, 112, 115], [294, 338, 193, 192], [222, 326, 494, 462], [290, 470, 498, 338], [500, 201, 303, 503], [500, 472, 240, 201], [508, 407, 395, 394], [512, 419, 407, 508], [393, 517, 518, 394], [397, 521, 517, 393], [386, 525, 521, 397], [528, 416, 419, 512], [532, 420, 416, 528], [536, 383, 420, 532], [378, 541, 525, 386], [544, 371, 383, 536], [366, 549, 541, 378], [346, 553, 549, 366], [556, 359, 371, 544], [560, 351, 359, 556], [449, 345, 321, 320], [345, 569, 553, 346], [503, 303, 355, 575], [326, 318, 351, 560], [575, 355, 115, 114], [338, 498, 277, 193], [518, 589, 590, 591], [518, 517, 594, 589], [591, 508, 394, 518], [590, 512, 508, 591], [589, 594, 606, 590], [608, 609, 428, 472], [609, 613, 429, 428], [616, 500, 503, 619], [616, 608, 472, 500], [606, 528, 512, 590], [628, 532, 528, 606], [628, 633, 634, 635], [635, 536, 532, 628], [635, 634, 642, 643], [517, 521, 633, 594], [467, 447, 650, 651], [467, 651, 654, 470], [447, 439, 658, 650], [594, 633, 628, 606], [633, 521, 525, 634], [634, 525, 541, 642], [470, 654, 674, 498], [619, 503, 575, 679], [643, 544, 536, 635], [643, 642, 686, 687], [687, 556, 544, 643], [687, 686, 694, 695], [297, 697, 698, 298], [695, 560, 556, 687], [695, 694, 706, 494], [613, 709, 477, 429], [712, 713, 449, 448], [439, 435, 718, 658], [642, 541, 549, 686], [686, 549, 553, 694], [679, 575, 114, 170], [498, 674, 441, 277], [694, 553, 569, 706], [709, 712, 448, 477], [435, 434, 746, 718], [434, 458, 750, 746], [458, 462, 754, 750], [494, 326, 560, 695], [760, 761, 706, 569], [713, 569, 345, 449], [713, 760, 569], [713, 772, 760], [761, 775, 494, 706], [441, 779, 697, 297], [772, 783, 761, 760], [772, 787, 788, 789], [462, 494, 775], [462, 775, 795], [462, 795, 798, 754], [783, 795, 775, 761], [804, 795, 783, 807], [789, 788, 810, 811], [807, 783, 772, 789], [816, 804, 807, 819], [811, 810, 822, 823], [819, 807, 789, 811], [828, 816, 819, 831], [823, 822, 834, 835], [831, 819, 811, 823], [835, 834, 842, 843], [844, 831, 823, 835], [848, 828, 831, 844], [852, 853, 854, 843], [852, 857, 858, 859], [843, 842, 857, 852], [853, 865, 866, 854], [854, 844, 835, 843], [866, 848, 844, 854], [876, 877, 865, 853], [859, 876, 853, 852], [859, 885, 877, 876], [888, 889, 609, 608], [892, 616, 619, 895], [892, 888, 608, 616], [889, 901, 613, 609], [895, 619, 679, 907], [651, 650, 910, 911], [651, 911, 914, 654], [901, 917, 709, 613], [907, 679, 170, 298], [654, 914, 926, 674], [917, 929, 712, 709], [929, 933, 713, 712], [650, 658, 938, 910], [674, 926, 779, 441], [658, 718, 946, 938], [718, 746, 950, 946], [746, 750, 954, 950], [750, 754, 958, 954], [822, 961, 962, 834], [810, 965, 961, 822], [834, 962, 970, 842], [788, 973, 965, 810], [976, 885, 859, 858], [980, 877, 885, 976], [857, 985, 986, 858], [842, 970, 985, 857], [992, 865, 877, 980], [996, 866, 865, 992], [1000, 848, 866, 996], [1004, 828, 848, 1000], [1008, 816, 828, 1004], [1012, 804, 816, 1008], [787, 1017, 973, 788], [933, 787, 772, 713], [754, 798, 1026, 958], [798, 795, 804, 1012], [1032, 976, 858, 986], [986, 1037, 1038, 1032], [1038, 980, 976, 1032], [1044, 892, 895, 1047], [1044, 1049, 888, 892], [985, 1053, 1037, 986], [970, 962, 1058, 1059], [970, 1059, 1053, 985], [1053, 1065, 1038, 1037], [962, 961, 1070, 1058], [1059, 1073, 1065, 1053], [1059, 1058, 1078, 1073], [1065, 992, 980, 1038], [1073, 996, 992, 1065], [1047, 895, 907, 1091], [1058, 1070, 1094, 1078], [1078, 1000, 996, 1073], [1049, 1101, 889, 888], [1091, 907, 298, 698], [961, 965, 1110, 1070], [965, 973, 1114, 1110], [1070, 1110, 1118, 1094], [973, 1017, 1122, 1114], [697, 1125, 1126, 698], [1101, 1129, 901, 889], [1110, 1114, 1134, 1118], [1094, 1004, 1000, 1078], [779, 1141, 1125, 697], [1118, 1008, 1004, 1094], [1114, 1122, 1026, 1134], [1129, 1153, 917, 901], [1134, 1012, 1008, 1118], [1153, 1161, 929, 917], [911, 910, 1166, 1167], [911, 1167, 1170, 914], [914, 1170, 1174, 926], [1161, 1177, 933, 929], [926, 1174, 1141, 779], [910, 938, 1186, 1166], [1177, 1017, 787, 933], [1177, 1193, 1017], [1177, 1196, 1193], [938, 946, 1200, 1186], [1193, 1203, 1122, 1017], [1026, 798, 1012, 1134], [946, 950, 1212, 1200], [950, 954, 1216, 1212], [1203, 1219, 1026, 1122], [954, 958, 1224, 1216], [1226, 1227, 1219, 1203], [1196, 1226, 1203, 1193], [1196, 1235, 1236, 1237], [958, 1026, 1219], [958, 1219, 1227], [958, 1227, 1246, 1224], [1248, 1044, 1047, 1251], [1248, 1253, 1049, 1044], [1237, 1257, 1226, 1196], [1237, 1236, 1262, 1263], [1251, 1047, 1091, 1267], [1263, 1269, 1257, 1237], [1263, 1262, 1274, 1275], [1275, 1274, 1278, 1279], [1257, 1281, 1227, 1226], [1269, 1285, 1281, 1257], [1288, 1269, 1263, 1275], [1292, 1285, 1269, 1288], [1267, 1091, 698, 1126], [1279, 1278, 1302, 1303], [1253, 1305, 1101, 1049], [1303, 1302, 1310, 1311], [1312, 1288, 1275, 1279], [1311, 1317, 1318, 1303], [1311, 1310, 1322, 1323], [1318, 1312, 1279, 1303], [1328, 1292, 1288, 1312], [1317, 1333, 1334, 1318], [1334, 1328, 1312, 1318], [1305, 1341, 1129, 1101], [1344, 1345, 1333, 1317], [1341, 1349, 1153, 1129], [1349, 1353, 1161, 1153], [1323, 1344, 1317, 1311], [1174, 1361, 1362, 1141], [1364, 1345, 1344, 1323], [1170, 1369, 1361, 1174], [1353, 1373, 1177, 1161], [1167, 1166, 1378, 1379], [1167, 1379, 1369, 1170], [1373, 1235, 1196, 1177], [1166, 1186, 1390, 1378], [1235, 1393, 1394, 1236], [1236, 1394, 1398, 1262], [1262, 1398, 1402, 1274], [1274, 1402, 1406, 1278], [1200, 1212, 1410, 1411], [1186, 1200, 1411, 1390], [1212, 1216, 1418, 1410], [1278, 1406, 1422, 1302], [1302, 1422, 1426, 1310], [1216, 1224, 1430, 1418], [1310, 1426, 1434, 1322], [1436, 1292, 1328, 1439], [1440, 1285, 1292, 1436], [1444, 1281, 1285, 1440], [1448, 1248, 1251, 1451], [1448, 1453, 1253, 1248], [1451, 1251, 1267, 1459], [1439, 1328, 1334, 1463], [1463, 1334, 1333, 1467], [1467, 1333, 1345, 1471], [1246, 1227, 1281, 1444], [1459, 1267, 1126, 1479], [1480, 1364, 1323, 1322], [1471, 1345, 1364, 1480], [1224, 1246, 1490, 1430], [1141, 1362, 1494, 1125], [1453, 1497, 1305, 1253], [1497, 1501, 1341, 1305], [1501, 1505, 1349, 1341], [1434, 1426, 1510, 1511], [1512, 1459, 1479, 1515], [1516, 1480, 1322, 1434], [1516, 1434, 1511, 1523], [1523, 1471, 1480, 1516], [1505, 1529, 1353, 1349], [1361, 1533, 1534, 1362], [1529, 1537, 1373, 1353], [1511, 1510, 1542, 1523], [1125, 1494, 1479, 1126], [1426, 1422, 1550, 1510], [1552, 1406, 1402, 1555], [1550, 1422, 1406, 1552], [1560, 1451, 1459, 1512], [1510, 1550, 1566, 1542], [1568, 1439, 1463, 1566], [1568, 1552, 1555, 1575], [1398, 1394, 1578, 1579], [1566, 1463, 1467, 1542], [1566, 1550, 1552, 1568], [1394, 1393, 1590, 1578], [1542, 1467, 1471, 1523], [1555, 1402, 1398, 1579], [1579, 1578, 1602, 1603], [1578, 1590, 1490, 1602], [1369, 1609, 1533, 1361], [1575, 1436, 1439, 1568], [1575, 1555, 1579, 1603], [1603, 1440, 1436, 1575], [1602, 1444, 1440, 1603], [1628, 1448, 1451, 1560], [1628, 1633, 1453, 1448], [1537, 1393, 1235, 1373], [1537, 1641, 1393], [1537, 1644, 1641], [1379, 1378, 1648, 1649], [1379, 1649, 1609, 1369], [1641, 1655, 1590, 1393], [1490, 1246, 1444, 1602], [1662, 1512, 1515, 1665], [1410, 1418, 1668, 1669], [1655, 1671, 1490, 1590], [1418, 1430, 1676, 1668], [1411, 1410, 1669, 1681], [1378, 1390, 1684, 1648], [1633, 1687, 1497, 1453], [1644, 1691, 1655, 1641], [1644, 1695, 1696, 1697], [1430, 1490, 1671], [1430, 1671, 1703], [1430, 1703, 1706, 1676], [1390, 1411, 1681, 1684], [1691, 1703, 1671, 1655], [1533, 1717, 1718, 1534], [1687, 1721, 1501, 1497], [1724, 1560, 1512, 1662], [1697, 1729, 1691, 1644], [1697, 1696, 1734, 1735], [1735, 1737, 1729, 1697], [1735, 1734, 1742, 1743], [1743, 1742, 1746, 1747], [1721, 1749, 1505, 1501], [1729, 1753, 1703, 1691], [1756, 1662, 1665, 1759], [1737, 1761, 1753, 1729], [1764, 1737, 1735, 1743], [1749, 1769, 1529, 1505], [1772, 1773, 1774, 1775], [1772, 1777, 1778, 1779], [1747, 1746, 1782, 1775], [1775, 1782, 1777, 1772], [1788, 1761, 1737, 1764], [1792, 1764, 1743, 1747], [1796, 1628, 1560, 1724], [1796, 1801, 1633, 1628], [1773, 1805, 1806, 1774], [1769, 1809, 1537, 1529], [1774, 1792, 1747, 1775], [1609, 1817, 1717, 1533], [1779, 1821, 1773, 1772], [1717, 1756, 1759, 1718], [1821, 1829, 1805, 1773], [1832, 1788, 1764, 1792], [1806, 1832, 1792, 1774], [1840, 1829, 1821, 1779], [1809, 1695, 1644, 1537], [1695, 1849, 1850, 1696], [1649, 1648, 1854, 1855], [1649, 1855, 1817, 1609], [1362, 1534, 1862, 1494], [1696, 1850, 1866, 1734], [1734, 1866, 1870, 1742], [1742, 1870, 1874, 1746], [1876, 1724, 1662, 1756], [1746, 1874, 1882, 1782], [1777, 1885, 1886, 1778], [1782, 1882, 1885, 1777], [1706, 1703, 1753, 1895], [1676, 1706, 1898, 1899], [1668, 1676, 1899, 1903], [1801, 1905, 1687, 1633], [1908, 1840, 1779, 1778], [1669, 1668, 1903, 1915], [1648, 1684, 1918, 1854], [1920, 1829, 1840, 1908], [1681, 1669, 1915, 1927], [1817, 1876, 1756, 1717], [1895, 1753, 1761, 1935], [1936, 1788, 1832, 1939], [1940, 1805, 1829, 1920], [1939, 1832, 1806, 1947], [1947, 1806, 1805, 1940], [1935, 1761, 1788, 1936], [1684, 1681, 1927, 1918], [1960, 1796, 1724, 1876], [1960, 1965, 1801, 1796], [1905, 1969, 1721, 1687], [1972, 1908, 1778, 1886], [1976, 1920, 1908, 1972], [1855, 1960, 1876, 1817], [1855, 1854, 1965, 1960], [1849, 1989, 1990, 1850], [1969, 1993, 1749, 1721], [1874, 1997, 1998, 1882], [1885, 2001, 1972, 1886], [1882, 1998, 2001, 1885], [2008, 1849, 1695, 1809], [1850, 1990, 2014, 1866], [1494, 1862, 1515, 1479], [1870, 2021, 1997, 1874], [1866, 2014, 2021, 1870], [1993, 2029, 1769, 1749], [2001, 2033, 1976, 1972], [1997, 2037, 2038, 1998], [1998, 2038, 2033, 2001], [1989, 1898, 2046, 1990], [2021, 2049, 2037, 1997], [2029, 2008, 1809, 1769], [1990, 2046, 2058, 2014], [2014, 2058, 2049, 2021], [2033, 1940, 1920, 1976], [2037, 1939, 1947, 2038], [2038, 1947, 1940, 2033], [1898, 1706, 1895, 2046], [1965, 2081, 1905, 1801], [1534, 1718, 1759, 1862], [2049, 1936, 1939, 2037], [1899, 1898, 1989, 2095], [2095, 1989, 1849, 2008], [2058, 1935, 1936, 2049], [2046, 1895, 1935, 2058], [1854, 1918, 2081, 1965], [2112, 2113, 1993, 1969], [2116, 2095, 2008, 2029], [2113, 2116, 2029, 1993], [1915, 1903, 2116, 2113], [1903, 1899, 2095, 2116], [2081, 2112, 1969, 1905], [1927, 1915, 2113, 2112], [1918, 1927, 2112, 2081], [1862, 1759, 1665, 1515]]
Define a 3D model of component with 512 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of component! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.0, 0.0, -1.0), (0.195, 0.0, -1.019), (0.195, 0.191, -1.038), (-0.0, 0.195, -1.019), (-0.0, -0.195, -1.019), (0.195, -0.191, -1.038), (0.195, 0.0, -1.019), (-0.0, 0.0, -1.0), (-0.195, 0.0, -1.019), (-0.0, 0.0, -1.0), (-0.0, 0.195, -1.019), (-0.195, 0.191, -1.038), (0.195, 0.0, -1.019), (0.383, 0.0, -1.076), (0.383, 0.18, -1.094), (0.195, 0.191, -1.038), (-0.0, 0.195, -1.019), (0.195, 0.191, -1.038), (0.195, 0.375, -1.094), (-0.0, 0.383, -1.076), (-0.195, -0.191, -1.038), (-0.0, -0.195, -1.019), (-0.0, 0.0, -1.0), (-0.195, 0.0, -1.019), (0.195, -0.191, -1.038), (0.383, -0.18, -1.094), (0.383, 0.0, -1.076), (0.195, 0.0, -1.019), (-0.195, 0.191, -1.038), (-0.0, 0.195, -1.019), (-0.0, 0.383, -1.076), (-0.195, 0.375, -1.094), (0.195, 0.191, -1.038), (0.383, 0.18, -1.094), (0.383, 0.354, -1.146), (0.195, 0.375, -1.094), (-0.0, -0.383, -1.076), (0.195, -0.375, -1.094), (0.195, -0.191, -1.038), (-0.0, -0.195, -1.019), (-0.383, 0.0, -1.076), (-0.195, 0.0, -1.019), (-0.195, 0.191, -1.038), (-0.383, 0.18, -1.094), (0.383, 0.0, -1.076), (0.556, 0.0, -1.169), (0.556, 0.162, -1.185), (0.383, 0.18, -1.094), (-0.0, 0.383, -1.076), (0.195, 0.375, -1.094), (0.195, 0.545, -1.185), (-0.0, 0.556, -1.169), (-0.195, -0.375, -1.094), (-0.0, -0.383, -1.076), (-0.0, -0.195, -1.019), (-0.195, -0.191, -1.038), (0.195, -0.375, -1.094), (0.383, -0.354, -1.146), (0.383, -0.18, -1.094), (0.195, -0.191, -1.038), (-0.383, -0.18, -1.094), (-0.195, -0.191, -1.038), (-0.195, 0.0, -1.019), (-0.383, 0.0, -1.076), (0.383, -0.18, -1.094), (0.556, -0.162, -1.185), (0.556, 0.0, -1.169), (0.383, 0.0, -1.076), (-0.383, 0.18, -1.094), (-0.195, 0.191, -1.038), (-0.195, 0.375, -1.094), (-0.383, 0.354, -1.146), (0.383, 0.18, -1.094), (0.556, 0.162, -1.185), (0.556, 0.318, -1.232), (0.383, 0.354, -1.146), (-0.195, 0.375, -1.094), (-0.0, 0.383, -1.076), (-0.0, 0.556, -1.169), (-0.195, 0.545, -1.185), (0.195, 0.375, -1.094), (0.383, 0.354, -1.146), (0.383, 0.513, -1.232), (0.195, 0.545, -1.185), 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-0.195, -2.981), (-0.195, -0.191, -2.962), (0.195, 0.0, -2.981), (0.383, 0.0, -2.924), (0.383, -0.18, -2.906), (0.195, -0.191, -2.962), (-0.0, 0.195, -2.981), (0.195, 0.191, -2.962), (0.195, 0.0, -2.981), (-0.0, 0.0, -3.0), (-0.0, 0.0, -3.0), (0.195, 0.0, -2.981), (0.195, -0.191, -2.962), (-0.0, -0.195, -2.981)] faces = [[0, 1, 2, 3], [4, 5, 1, 0], [8, 0, 3, 11], [1, 13, 14, 2], [3, 2, 18, 19], [20, 4, 0, 8], [5, 25, 13, 1], [11, 3, 19, 31], [2, 14, 34, 18], [36, 37, 5, 4], [40, 8, 11, 43], [13, 45, 46, 14], [19, 18, 50, 51], [52, 36, 4, 20], [37, 57, 25, 5], [60, 20, 8, 40], [25, 65, 45, 13], [43, 11, 31, 71], [14, 46, 74, 34], [31, 19, 51, 79], [18, 34, 82, 50], [84, 52, 20, 60], [57, 89, 65, 25], [71, 31, 79, 95], [34, 74, 98, 82], [100, 101, 37, 36], [104, 40, 43, 107], [45, 109, 110, 46], [51, 50, 114, 115], [116, 100, 36, 52], [101, 121, 57, 37], [124, 60, 40, 104], [65, 129, 109, 45], [107, 43, 71, 135], [46, 110, 138, 74], [79, 51, 115, 143], [50, 82, 146, 114], [148, 116, 52, 84], [121, 153, 89, 57], [156, 84, 60, 124], [89, 161, 129, 65], [135, 71, 95, 167], [74, 138, 170, 98], [95, 79, 143, 175], [82, 98, 178, 146], [180, 181, 101, 100], [184, 104, 107, 187], [109, 189, 190, 110], [115, 114, 194, 195], [196, 180, 100, 116], [181, 201, 121, 101], [204, 124, 104, 184], [129, 209, 189, 109], [187, 107, 135, 215], [110, 190, 218, 138], [143, 115, 195, 223], [114, 146, 226, 194], [228, 148, 84, 156], [153, 233, 161, 89], [167, 95, 175, 239], [98, 170, 242, 178], [244, 196, 116, 148], [201, 249, 153, 121], [252, 156, 124, 204], [161, 257, 209, 129], [215, 135, 167, 263], [138, 218, 266, 170], [175, 143, 223, 271], [146, 178, 274, 226], [276, 244, 148, 228], [249, 281, 233, 153], [284, 228, 156, 252], [233, 289, 257, 161], [263, 167, 239, 295], [170, 266, 298, 242], [239, 175, 271, 303], [178, 242, 306, 274], [308, 309, 181, 180], [312, 184, 187, 315], [189, 317, 318, 190], [195, 194, 322, 323], [324, 308, 180, 196], [309, 329, 201, 181], [332, 204, 184, 312], [209, 337, 317, 189], [315, 187, 215, 343], [190, 318, 346, 218], [223, 195, 323, 351], [194, 226, 354, 322], [356, 324, 196, 244], [329, 361, 249, 201], [364, 252, 204, 332], [257, 369, 337, 209], [343, 215, 263, 375], [218, 346, 378, 266], [271, 223, 351, 383], [226, 274, 386, 354], [388, 276, 228, 284], [281, 393, 289, 233], [295, 239, 303, 399], [242, 298, 402, 306], [404, 356, 244, 276], [361, 409, 281, 249], [412, 284, 252, 364], [289, 417, 369, 257], [375, 263, 295, 423], [266, 378, 426, 298], [303, 271, 383, 431], [274, 306, 434, 386], [436, 404, 276, 388], [409, 441, 393, 281], [444, 388, 284, 412], [393, 449, 417, 289], [423, 295, 399, 455], [298, 426, 458, 402], [399, 303, 431, 463], [306, 402, 466, 434], [468, 469, 309, 308], [472, 312, 315, 475], [317, 477, 478, 318], [323, 322, 482, 483], [484, 468, 308, 324], [469, 489, 329, 309], [492, 332, 312, 472], [337, 497, 477, 317], [475, 315, 343, 503], [318, 478, 506, 346], [351, 323, 483, 511], [322, 354, 514, 482], [516, 484, 324, 356], [489, 521, 361, 329], [524, 364, 332, 492], [369, 529, 497, 337], [503, 343, 375, 535], [346, 506, 538, 378], [383, 351, 511, 543], [354, 386, 546, 514], [548, 516, 356, 404], [521, 553, 409, 361], [556, 412, 364, 524], [417, 561, 529, 369], [535, 375, 423, 567], [378, 538, 570, 426], [431, 383, 543, 575], [386, 434, 578, 546], [580, 436, 388, 444], [441, 585, 449, 393], [455, 399, 463, 591], [402, 458, 594, 466], [596, 548, 404, 436], [553, 601, 441, 409], [604, 444, 412, 556], [449, 609, 561, 417], [567, 423, 455, 615], [426, 570, 618, 458], [463, 431, 575, 623], [434, 466, 626, 578], [628, 596, 436, 580], [601, 633, 585, 441], [636, 580, 444, 604], [585, 641, 609, 449], [615, 455, 591, 647], [458, 618, 650, 594], [591, 463, 623, 655], [466, 594, 658, 626], [660, 661, 469, 468], [664, 472, 475, 667], [477, 669, 478], [483, 482, 673, 674], [675, 660, 468, 484], [661, 680, 489, 469], [683, 492, 472, 664], [497, 669, 477], [667, 475, 503, 693], [478, 669, 506], [511, 483, 674, 700], [482, 514, 703, 673], [705, 675, 484, 516], [680, 710, 521, 489], [713, 524, 492, 683], [529, 669, 497], [693, 503, 535, 723], [506, 669, 538], [543, 511, 700, 730], [514, 546, 733, 703], [735, 705, 516, 548], [710, 740, 553, 521], [743, 556, 524, 713], [561, 669, 529], [723, 535, 567, 753], [538, 669, 570], [575, 543, 730, 760], [546, 578, 763, 733], [765, 628, 580, 636], [633, 770, 641, 585], [647, 591, 655, 776], [594, 650, 779, 658], [781, 735, 548, 596], [740, 786, 601, 553], [789, 604, 556, 743], [609, 669, 561], [753, 567, 615, 799], [570, 669, 618], [623, 575, 760, 806], [578, 626, 809, 763], [811, 781, 596, 628], [786, 816, 633, 601], [819, 636, 604, 789], [641, 669, 609], [799, 615, 647, 829], [618, 669, 650], [655, 623, 806, 836], [626, 658, 839, 809], [841, 811, 628, 765], [816, 846, 770, 633], [849, 765, 636, 819], [770, 669, 641], [829, 647, 776, 859], [650, 669, 779], [776, 655, 836, 866], [658, 779, 869, 839], [871, 841, 765, 849], [846, 669, 770], [859, 776, 866, 881], [779, 669, 869], [885, 886, 661, 660], [889, 885, 660, 675], [886, 894, 680, 661], [897, 889, 675, 705], [894, 902, 710, 680], [905, 897, 705, 735], [902, 910, 740, 710], [913, 905, 735, 781], [910, 918, 786, 740], [921, 913, 781, 811], [918, 926, 816, 786], [929, 921, 811, 841], [926, 934, 846, 816], [937, 929, 841, 871], [934, 669, 846], [944, 664, 667], [944, 683, 664], [944, 667, 693], [944, 713, 683], [944, 693, 723], [944, 743, 713], [944, 723, 753], [944, 789, 743], [944, 753, 799], [944, 819, 789], [944, 799, 829], [944, 849, 819], [944, 829, 859], [944, 871, 849], [944, 859, 881], [944, 937, 871], [944, 881, 994], [944, 996, 937], [944, 994, 1000], [944, 1002, 996], [944, 1000, 1006], [944, 1008, 1002], [944, 1006, 1012], [944, 1014, 1008], [944, 1012, 1018], [944, 1020, 1014], [944, 1018, 1024], [944, 1026, 1020], [944, 1024, 1030], [944, 1032, 1026], [944, 1030, 1036], [944, 1036, 1032], [881, 866, 1042, 994], [869, 669, 1046], [866, 836, 1049, 1042], [839, 869, 1046, 1054], [836, 806, 1057, 1049], [809, 839, 1054, 1062], [806, 760, 1065, 1057], [763, 809, 1062, 1070], [760, 730, 1073, 1065], [733, 763, 1070, 1078], [730, 700, 1081, 1073], [703, 733, 1078, 1086], [700, 674, 1089, 1081], [673, 703, 1086, 1094], [674, 673, 1094, 1089], [996, 1100, 929, 937], [1103, 669, 934], [994, 1042, 1108, 1000], [1046, 669, 1112], [1100, 1114, 921, 929], [1117, 1103, 934, 926], [1002, 1122, 1100, 996], [1125, 669, 1103], [1000, 1108, 1130, 1006], [1112, 669, 1134], [1042, 1049, 1137, 1108], [1054, 1046, 1112, 1142], [1114, 1144, 913, 921], [1147, 1117, 926, 918], [1008, 1152, 1122, 1002], [1155, 669, 1125], [1006, 1130, 1160, 1012], [1134, 669, 1164], [1049, 1057, 1167, 1137], [1062, 1054, 1142, 1172], [1144, 1174, 905, 913], [1177, 1147, 918, 910], [1014, 1182, 1152, 1008], [1185, 669, 1155], [1012, 1160, 1190, 1018], [1164, 669, 1194], [1057, 1065, 1197, 1167], [1070, 1062, 1172, 1202], [1122, 1204, 1114, 1100], [1207, 1125, 1103, 1117], [1108, 1137, 1213, 1130], [1142, 1112, 1134, 1218], [1174, 1220, 897, 905], [1223, 1177, 910, 902], [1020, 1228, 1182, 1014], [1231, 669, 1185], [1018, 1190, 1236, 1024], [1194, 669, 1240], [1065, 1073, 1243, 1197], [1078, 1070, 1202, 1248], [1220, 1250, 889, 897], [1253, 1223, 902, 894], [1026, 1258, 1228, 1020], [1261, 669, 1231], [1024, 1236, 1266, 1030], [1240, 669, 1270], [1073, 1081, 1273, 1243], [1086, 1078, 1248, 1278], [1250, 1280, 885, 889], [1283, 1253, 894, 886], [1032, 1288, 1258, 1026], [1291, 669, 1261], [1030, 1266, 1296, 1036], [1270, 669, 1300], [1081, 1089, 1303, 1273], [1094, 1086, 1278, 1308], [1280, 1283, 886, 885], [1036, 1296, 1288, 1032], [1300, 669, 1291], [1089, 1094, 1308, 1303], [1204, 1325, 1144, 1114], [1328, 1207, 1117, 1147], [1152, 1333, 1204, 1122], [1336, 1155, 1125, 1207], [1130, 1213, 1342, 1160], [1218, 1134, 1164, 1347], [1137, 1167, 1350, 1213], [1172, 1142, 1218, 1355], [1325, 1357, 1174, 1144], [1360, 1328, 1147, 1177], [1182, 1365, 1333, 1152], [1368, 1185, 1155, 1336], [1160, 1342, 1374, 1190], [1347, 1164, 1194, 1379], [1167, 1197, 1382, 1350], [1202, 1172, 1355, 1387], [1333, 1389, 1325, 1204], [1392, 1336, 1207, 1328], [1213, 1350, 1398, 1342], [1355, 1218, 1347, 1403], [1357, 1405, 1220, 1174], [1408, 1360, 1177, 1223], [1228, 1413, 1365, 1182], [1416, 1231, 1185, 1368], [1190, 1374, 1422, 1236], [1379, 1194, 1240, 1427], [1197, 1243, 1430, 1382], [1248, 1202, 1387, 1435], [1405, 1437, 1250, 1220], [1440, 1408, 1223, 1253], [1258, 1445, 1413, 1228], [1448, 1261, 1231, 1416], [1236, 1422, 1454, 1266], [1427, 1240, 1270, 1459], [1243, 1273, 1462, 1430], [1278, 1248, 1435, 1467], [1437, 1469, 1280, 1250], [1472, 1440, 1253, 1283], [1288, 1477, 1445, 1258], [1480, 1291, 1261, 1448], [1266, 1454, 1486, 1296], [1459, 1270, 1300, 1491], [1273, 1303, 1494, 1462], [1308, 1278, 1467, 1499], [1469, 1472, 1283, 1280], [1296, 1486, 1477, 1288], [1491, 1300, 1291, 1480], [1303, 1308, 1499, 1494], [1389, 1517, 1357, 1325], [1520, 1392, 1328, 1360], [1365, 1525, 1389, 1333], [1528, 1368, 1336, 1392], [1342, 1398, 1534, 1374], [1403, 1347, 1379, 1539], [1350, 1382, 1542, 1398], [1387, 1355, 1403, 1547], [1517, 1549, 1405, 1357], [1552, 1520, 1360, 1408], [1413, 1557, 1525, 1365], [1560, 1416, 1368, 1528], [1374, 1534, 1566, 1422], [1539, 1379, 1427, 1571], [1382, 1430, 1574, 1542], [1435, 1387, 1547, 1579], [1525, 1581, 1517, 1389], [1584, 1528, 1392, 1520], [1398, 1542, 1590, 1534], [1547, 1403, 1539, 1595], [1549, 1597, 1437, 1405], [1600, 1552, 1408, 1440], [1445, 1605, 1557, 1413], [1608, 1448, 1416, 1560], [1422, 1566, 1614, 1454], [1571, 1427, 1459, 1619], [1430, 1462, 1622, 1574], [1467, 1435, 1579, 1627], [1597, 1629, 1469, 1437], [1632, 1600, 1440, 1472], [1477, 1637, 1605, 1445], [1640, 1480, 1448, 1608], [1454, 1614, 1646, 1486], [1619, 1459, 1491, 1651], [1462, 1494, 1654, 1622], [1499, 1467, 1627, 1659], [1629, 1632, 1472, 1469], [1486, 1646, 1637, 1477], [1651, 1491, 1480, 1640], [1494, 1499, 1659, 1654], [1581, 1677, 1549, 1517], [1680, 1584, 1520, 1552], [1557, 1685, 1581, 1525], [1688, 1560, 1528, 1584], [1534, 1590, 1694, 1566], [1595, 1539, 1571, 1699], [1542, 1574, 1702, 1590], [1579, 1547, 1595, 1707], [1677, 1709, 1597, 1549], [1712, 1680, 1552, 1600], [1605, 1717, 1685, 1557], [1720, 1608, 1560, 1688], [1566, 1694, 1726, 1614], [1699, 1571, 1619, 1731], [1574, 1622, 1734, 1702], [1627, 1579, 1707, 1739], [1685, 1741, 1677, 1581], [1744, 1688, 1584, 1680], [1590, 1702, 1750, 1694], [1707, 1595, 1699, 1755], [1709, 1757, 1629, 1597], [1760, 1712, 1600, 1632], [1637, 1765, 1717, 1605], [1768, 1640, 1608, 1720], [1614, 1726, 1774, 1646], [1731, 1619, 1651, 1779], [1622, 1654, 1782, 1734], [1659, 1627, 1739, 1787], [1757, 1760, 1632, 1629], [1646, 1774, 1765, 1637], [1779, 1651, 1640, 1768], [1654, 1659, 1787, 1782], [1741, 1805, 1709, 1677], [1808, 1744, 1680, 1712], [1717, 1813, 1741, 1685], [1816, 1720, 1688, 1744], [1694, 1750, 1822, 1726], [1755, 1699, 1731, 1827], [1702, 1734, 1830, 1750], [1739, 1707, 1755, 1835], [1805, 1837, 1757, 1709], [1840, 1808, 1712, 1760], [1765, 1845, 1813, 1717], [1848, 1768, 1720, 1816], [1726, 1822, 1854, 1774], [1827, 1731, 1779, 1859], [1734, 1782, 1862, 1830], [1787, 1739, 1835, 1867], [1837, 1840, 1760, 1757], [1774, 1854, 1845, 1765], [1859, 1779, 1768, 1848], [1782, 1787, 1867, 1862], [1813, 1885, 1805, 1741], [1888, 1816, 1744, 1808], [1750, 1830, 1894, 1822], [1835, 1755, 1827, 1899], [1885, 1901, 1837, 1805], [1904, 1888, 1808, 1840], [1845, 1909, 1885, 1813], [1912, 1848, 1816, 1888], [1822, 1894, 1918, 1854], [1899, 1827, 1859, 1923], [1830, 1862, 1926, 1894], [1867, 1835, 1899, 1931], [1901, 1904, 1840, 1837], [1854, 1918, 1909, 1845], [1923, 1859, 1848, 1912], [1862, 1867, 1931, 1926], [1909, 1949, 1901, 1885], [1952, 1912, 1888, 1904], [1894, 1926, 1958, 1918], [1931, 1899, 1923, 1963], [1949, 1952, 1904, 1901], [1918, 1958, 1949, 1909], [1963, 1923, 1912, 1952], [1926, 1931, 1963, 1958], [1958, 1963, 1952, 1949]]
Define a 3D model of skybox with 512 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of skybox! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, 0.0, 1.0), (0.0, 0.195, 0.981), (0.195, 0.191, 0.962), (0.195, 0.0, 0.981), (0.0, -0.195, 0.981), (0.0, 0.0, 1.0), (0.195, 0.0, 0.981), (0.195, -0.191, 0.962), (-0.195, 0.0, 0.981), (-0.195, 0.191, 0.962), (0.0, 0.195, 0.981), (0.0, 0.0, 1.0), (0.195, 0.0, 0.981), (0.195, 0.191, 0.962), (0.383, 0.18, 0.906), (0.383, 0.0, 0.924), (0.0, 0.195, 0.981), (0.0, 0.383, 0.924), (0.195, 0.375, 0.906), (0.195, 0.191, 0.962), (-0.195, -0.191, 0.962), (-0.195, 0.0, 0.981), (0.0, 0.0, 1.0), (0.0, -0.195, 0.981), (0.195, -0.191, 0.962), (0.195, 0.0, 0.981), (0.383, 0.0, 0.924), (0.383, -0.18, 0.906), (-0.195, 0.191, 0.962), (-0.195, 0.375, 0.906), (0.0, 0.383, 0.924), (0.0, 0.195, 0.981), (0.195, 0.191, 0.962), (0.195, 0.375, 0.906), (0.383, 0.354, 0.854), (0.383, 0.18, 0.906), (0.0, -0.383, 0.924), (0.0, -0.195, 0.981), (0.195, -0.191, 0.962), (0.195, -0.375, 0.906), (-0.383, 0.0, 0.924), (-0.383, 0.18, 0.906), (-0.195, 0.191, 0.962), (-0.195, 0.0, 0.981), (0.383, 0.0, 0.924), (0.383, 0.18, 0.906), (0.556, 0.162, 0.815), (0.556, 0.0, 0.831), (0.0, 0.383, 0.924), (0.0, 0.556, 0.831), (0.195, 0.545, 0.815), (0.195, 0.375, 0.906), (-0.195, -0.375, 0.906), (-0.195, -0.191, 0.962), (0.0, -0.195, 0.981), (0.0, -0.383, 0.924), (0.195, -0.375, 0.906), (0.195, -0.191, 0.962), (0.383, -0.18, 0.906), (0.383, -0.354, 0.854), (-0.383, -0.18, 0.906), (-0.383, 0.0, 0.924), (-0.195, 0.0, 0.981), (-0.195, -0.191, 0.962), (0.383, -0.18, 0.906), (0.383, 0.0, 0.924), (0.556, 0.0, 0.831), (0.556, -0.162, 0.815), (-0.383, 0.18, 0.906), (-0.383, 0.354, 0.854), (-0.195, 0.375, 0.906), (-0.195, 0.191, 0.962), (0.383, 0.18, 0.906), (0.383, 0.354, 0.854), (0.556, 0.318, 0.768), (0.556, 0.162, 0.815), (-0.195, 0.375, 0.906), (-0.195, 0.545, 0.815), (0.0, 0.556, 0.831), (0.0, 0.383, 0.924), (0.195, 0.375, 0.906), (0.195, 0.545, 0.815), (0.383, 0.513, 0.768), (0.383, 0.354, 0.854), (-0.383, -0.354, 0.854), (-0.383, -0.18, 0.906), (-0.195, -0.191, 0.962), (-0.195, -0.375, 0.906), (0.383, 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0.694), (-0.556, 0.162, 0.815), (-0.556, 0.318, 0.768), (-0.383, 0.354, 0.854), (-0.383, 0.18, 0.906), (0.556, 0.162, 0.815), (0.556, 0.318, 0.768), (0.707, 0.271, 0.653), (0.707, 0.138, 0.694), (-0.195, 0.545, 0.815), (-0.195, 0.694, 0.694), (0.0, 0.707, 0.707), (0.0, 0.556, 0.831), (0.195, 0.545, 0.815), (0.195, 0.694, 0.694), (0.383, 0.653, 0.653), (0.383, 0.513, 0.768), (-0.383, -0.513, 0.768), (-0.383, -0.354, 0.854), (-0.195, -0.375, 0.906), (-0.195, -0.545, 0.815), (0.383, -0.513, 0.768), (0.383, -0.354, 0.854), (0.556, -0.318, 0.768), (0.556, -0.462, 0.691), (-0.556, -0.318, 0.768), (-0.556, -0.162, 0.815), (-0.383, -0.18, 0.906), (-0.383, -0.354, 0.854), (0.556, -0.318, 0.768), (0.556, -0.162, 0.815), (0.707, -0.138, 0.694), (0.707, -0.271, 0.653), (-0.556, 0.318, 0.768), (-0.556, 0.462, 0.691), (-0.383, 0.513, 0.768), (-0.383, 0.354, 0.854), (0.556, 0.318, 0.768), (0.556, 0.462, 0.691), (0.707, 0.393, 0.588), (0.707, 0.271, 0.653), (-0.383, 0.513, 0.768), (-0.383, 0.653, 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(0.707, 0.271, 0.653), (0.831, 0.213, 0.513), (0.831, 0.108, 0.545), (-0.195, 0.694, 0.694), (-0.195, 0.815, 0.545), (0.0, 0.831, 0.556), (0.0, 0.707, 0.707), (0.195, 0.694, 0.694), (0.195, 0.815, 0.545), (0.383, 0.768, 0.513), (0.383, 0.653, 0.653), (-0.556, -0.462, 0.691), (-0.556, -0.318, 0.768), (-0.383, -0.354, 0.854), (-0.383, -0.513, 0.768), (0.556, -0.462, 0.691), (0.556, -0.318, 0.768), (0.707, -0.271, 0.653), (0.707, -0.393, 0.588), (-0.556, 0.462, 0.691), (-0.556, 0.588, 0.588), (-0.383, 0.653, 0.653), (-0.383, 0.513, 0.768), (0.556, 0.462, 0.691), (0.556, 0.588, 0.588), (0.707, 0.5, 0.5), (0.707, 0.393, 0.588), (-0.383, -0.653, 0.653), (-0.383, -0.513, 0.768), (-0.195, -0.545, 0.815), (-0.195, -0.694, 0.694), (0.383, -0.653, 0.653), (0.383, -0.513, 0.768), (0.556, -0.462, 0.691), (0.556, -0.588, 0.588), (-0.707, -0.271, 0.653), (-0.707, -0.138, 0.694), (-0.556, -0.162, 0.815), (-0.556, -0.318, 0.768), (0.707, -0.271, 0.653), (0.707, -0.138, 0.694), (0.831, -0.108, 0.545), 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[1761, 1793, 1681, 1633], [1638, 1766, 1798, 1686], [1689, 1801, 1769, 1641], [1751, 1647, 1743, 1807], [1808, 1744, 1648, 1752], [1654, 1758, 1814, 1766], [1769, 1817, 1761, 1657], [1775, 1663, 1695, 1823], [1824, 1696, 1664, 1776], [1703, 1671, 1783, 1831], [1832, 1784, 1672, 1704], [1678, 1710, 1838, 1790], [1793, 1841, 1713, 1681], [1686, 1798, 1846, 1718], [1721, 1849, 1801, 1689], [1823, 1695, 1696, 1824], [1710, 1703, 1831, 1838], [1841, 1832, 1704, 1713], [1718, 1846, 1849, 1721], [1807, 1743, 1775, 1871], [1872, 1776, 1744, 1808], [1783, 1751, 1807, 1879], [1880, 1808, 1752, 1784], [1758, 1790, 1886, 1814], [1817, 1889, 1793, 1761], [1766, 1814, 1894, 1798], [1801, 1897, 1817, 1769], [1871, 1775, 1823, 1903], [1904, 1824, 1776, 1872], [1831, 1783, 1879, 1911], [1912, 1880, 1784, 1832], [1790, 1838, 1918, 1886], [1889, 1921, 1841, 1793], [1798, 1894, 1926, 1846], [1849, 1929, 1897, 1801], [1903, 1823, 1824, 1904], [1838, 1831, 1911, 1918], [1921, 1912, 1832, 1841], [1846, 1926, 1929, 1849], [1879, 1807, 1871, 1951], [1952, 1872, 1808, 1880], [1814, 1886, 1958, 1894], [1897, 1961, 1889, 1817], [1951, 1871, 1903, 1967], [1968, 1904, 1872, 1952], [1911, 1879, 1951, 1975], [1976, 1952, 1880, 1912], [1886, 1918, 1982, 1958], [1961, 1985, 1921, 1889], [1894, 1958, 1990, 1926], [1929, 1993, 1961, 1897], [1967, 1903, 1904, 1968], [1918, 1911, 1975, 1982], [1985, 1976, 1912, 1921], [1926, 1990, 1993, 1929], [1975, 1951, 1967, 2015], [2016, 1968, 1952, 1976], [1958, 1982, 2022, 1990], [1993, 2025, 1985, 1961], [2015, 1967, 1968, 2016], [1982, 1975, 2015, 2022], [2025, 2016, 1976, 1985], [1990, 2022, 2025, 1993], [2022, 2015, 2016, 2025]]
Define a 3D model of grass_tree_two with 152 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of grass_tree_two! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.797, 0.005, 1.307), (1.568, 0.0, 0.851), (1.568, 0.602, 0.602), (0.783, 0.937, 0.932), (1.479, 0.005, 1.19), (2.256, 0.0, 0.702), (2.256, 0.497, 0.497), (1.575, 0.833, 0.833), (2.167, 0.005, 1.027), (2.944, 0.0, 0.553), (2.944, 0.391, 0.391), (2.256, 0.719, 0.719), (0.88, 0.0, 1.0), (0.797, 0.005, 1.307), (0.783, 0.937, 0.932), (0.88, 0.707, 0.707), (0.783, -0.926, 0.932), (1.464, -0.607, 0.613), (1.568, 0.0, 0.851), (0.797, 0.005, 1.307), (0.783, 0.937, 0.932), (1.568, 0.602, 0.602), (1.568, 0.851, -0.0), (0.797, 1.312, -0.0), (1.568, 0.0, 0.851), (1.479, 0.005, 1.19), (1.575, 0.833, 0.833), (1.568, 0.602, 0.602), (1.47, -0.843, 0.849), (2.256, -0.497, 0.497), (2.256, 0.0, 0.702), (1.479, 0.005, 1.19), (1.575, 0.833, 0.833), (2.256, 0.497, 0.497), (2.256, 0.702, -0.0), (1.582, 1.169, -0.0), (2.862, 0.005, 0.786), (3.632, 0.0, 0.404), (3.632, 0.286, 0.286), (2.944, 0.551, 0.551), (2.164, -0.727, 0.732), (2.944, -0.391, 0.391), (2.944, 0.0, 0.553), (2.167, 0.005, 1.027), (2.256, 0.719, 0.719), (2.944, 0.391, 0.391), (2.944, 0.553, -0.0), (2.258, 1.009, -0.0), (0.88, -0.707, 0.707), (0.783, -0.926, 0.932), (0.797, 0.005, 1.307), (0.88, 0.0, 1.0), (0.88, 0.707, 0.707), (0.783, 0.937, 0.932), (0.797, 1.312, -0.0), (0.88, 1.0, -0.0), (2.256, 0.0, 0.702), (2.167, 0.005, 1.027), (2.256, 0.719, 0.719), (2.256, 0.497, 0.497), (1.464, -0.607, 0.613), (1.47, -0.843, 0.849), (1.479, 0.005, 1.19), (1.568, 0.0, 0.851), (1.568, 0.602, 0.602), (1.575, 0.833, 0.833), (1.582, 1.169, -0.0), (1.568, 0.851, -0.0), (3.556, 0.005, 0.568), (4.32, 0.0, 0.255), (4.32, 0.181, 0.181), (3.632, 0.397, 0.397), (2.865, -0.555, 0.561), (3.632, -0.286, 0.286), (3.632, 0.0, 0.404), (2.862, 0.005, 0.786), (2.944, 0.0, 0.553), (2.862, 0.005, 0.786), (2.944, 0.551, 0.551), (2.944, 0.391, 0.391), (2.944, 0.551, 0.551), (3.632, 0.286, 0.286), (3.632, 0.404, -0.0), (2.941, 0.772, -0.0), (2.256, -0.497, 0.497), (2.164, -0.727, 0.732), (2.167, 0.005, 1.027), (2.256, 0.0, 0.702), (2.256, 0.497, 0.497), (2.256, 0.719, 0.719), (2.258, 1.009, -0.0), (2.256, 0.702, -0.0), (3.565, -0.399, 0.405), (4.32, -0.181, 0.181), (4.32, 0.0, 0.255), (3.556, 0.005, 0.568), (3.632, 0.0, 0.404), (3.556, 0.005, 0.568), (3.632, 0.397, 0.397), (3.632, 0.286, 0.286), (3.632, 0.397, 0.397), (4.32, 0.181, 0.181), (4.32, 0.255, -0.0), (3.623, 0.557, -0.0), (2.944, -0.391, 0.391), (2.865, -0.555, 0.561), (2.862, 0.005, 0.786), (2.944, 0.0, 0.553), (2.944, 0.391, 0.391), (2.944, 0.551, 0.551), (2.941, 0.772, -0.0), (2.944, 0.553, -0.0), (4.251, 0.005, 0.373), (5.008, 0.0, 0.107), (5.008, 0.075, 0.075), (4.32, 0.261, 0.261), (0.539, 0.0, 0.371), (1.008, 0.0, 0.198), (1.008, 0.163, 0.137), (0.539, 0.298, 0.26), (3.632, -0.286, 0.286), (3.565, -0.399, 0.405), (3.556, 0.005, 0.568), (3.632, 0.0, 0.404), (3.632, 0.286, 0.286), (3.632, 0.397, 0.397), (3.623, 0.557, -0.0), (3.632, 0.404, -0.0), (4.265, -0.26, 0.266), (5.008, -0.075, 0.075), (5.008, 0.0, 0.107), (4.251, 0.005, 0.373), (4.32, 0.261, 0.261), (5.008, 0.075, 0.075), (5.008, 0.107, -0.0), (4.305, 0.366, -0.0), (0.539, -0.297, 0.26), (1.008, -0.162, 0.137), (1.008, 0.0, 0.198), (0.539, 0.0, 0.371), (0.539, 0.298, 0.26), (1.008, 0.163, 0.137), (1.008, 0.23, -0.009), (0.539, 0.421, -0.009), (4.32, 0.0, 0.255), (4.251, 0.005, 0.373), (4.32, 0.261, 0.261), (4.32, 0.181, 0.181), (0.07, 0.0, 0.198), (0.539, 0.0, 0.371), (0.539, 0.298, 0.26), (0.07, 0.163, 0.137), (4.32, -0.181, 0.181), (4.265, -0.26, 0.266), (4.251, 0.005, 0.373), (4.32, 0.0, 0.255), (4.32, 0.181, 0.181), (4.32, 0.261, 0.261), (4.305, 0.366, -0.0), (4.32, 0.255, -0.0), (0.07, -0.162, 0.137), (0.539, -0.297, 0.26), (0.539, 0.0, 0.371), (0.07, 0.0, 0.198), (0.07, 0.163, 0.137), (0.539, 0.298, 0.26), (0.539, 0.421, -0.009), (0.07, 0.23, -0.009), (0.797, -1.301, -0.0), (1.568, -0.851, -0.0), (1.464, -0.607, 0.613), (0.783, -0.926, 0.932), (1.479, -1.185, -0.0), (2.256, -0.702, -0.0), (2.256, -0.497, 0.497), (1.47, -0.843, 0.849), (2.167, -1.022, -0.0), (2.944, -0.553, -0.0), (2.944, -0.391, 0.391), (2.164, -0.727, 0.732), (0.88, -1.0, -0.0), (0.797, -1.301, -0.0), (0.783, -0.926, 0.932), (0.88, -0.707, 0.707), (1.568, -0.851, -0.0), (1.479, -1.185, -0.0), (1.47, -0.843, 0.849), (1.464, -0.607, 0.613), (2.862, -0.781, -0.0), (3.632, -0.404, -0.0), (3.632, -0.286, 0.286), (2.865, -0.555, 0.561), (2.256, -0.702, -0.0), (2.167, -1.022, -0.0), (2.164, -0.727, 0.732), (2.256, -0.497, 0.497), (3.556, -0.562, -0.0), (4.32, -0.255, -0.0), (4.32, -0.181, 0.181), (3.565, -0.399, 0.405), (2.944, -0.553, -0.0), (2.862, -0.781, -0.0), (2.865, -0.555, 0.561), (2.944, -0.391, 0.391), (3.632, -0.404, -0.0), (3.556, -0.562, -0.0), (3.565, -0.399, 0.405), (3.632, -0.286, 0.286), (4.251, -0.367, -0.0), (5.008, -0.107, -0.0), (5.008, -0.075, 0.075), (4.265, -0.26, 0.266), (4.32, -0.255, -0.0), (4.251, -0.367, -0.0), (4.265, -0.26, 0.266), (4.32, -0.181, 0.181), (4.32, 0.255, -0.0), (4.305, 0.366, -0.0), (4.32, 0.261, -0.261), (4.32, 0.181, -0.181), (4.305, 0.366, -0.0), (5.008, 0.107, -0.0), (5.008, 0.075, -0.075), (4.32, 0.261, -0.261), (3.632, 0.404, -0.0), (3.623, 0.557, -0.0), (3.632, 0.397, -0.397), (3.632, 0.286, -0.286), (2.944, 0.553, -0.0), (2.941, 0.772, -0.0), (2.944, 0.551, -0.551), (2.944, 0.391, -0.391), (3.623, 0.557, -0.0), (4.32, 0.255, -0.0), (4.32, 0.181, -0.181), (3.632, 0.397, -0.397), (2.256, 0.702, -0.0), (2.258, 1.009, -0.0), (2.256, 0.719, -0.719), (2.256, 0.497, -0.497), (2.941, 0.772, -0.0), (3.632, 0.404, -0.0), (3.632, 0.286, -0.286), (2.944, 0.551, -0.551), (1.568, 0.851, -0.0), (1.582, 1.169, -0.0), (1.575, 0.833, -0.833), (1.568, 0.602, -0.602), (0.88, 1.0, -0.0), (0.797, 1.312, -0.0), (0.783, 0.937, -0.932), (0.88, 0.707, -0.707), (0.88, 1.0, -0.0), (0.88, 0.707, -0.707), (0.88, 0.0, -1.0), (0.88, -0.707, -0.707), (0.88, -0.78, -0.53), (0.88, -0.854, -0.354), (0.88, -0.927, -0.177), (0.88, -1.0, -0.0), (0.88, -0.707, 0.707), (0.88, 0.0, 1.0), (0.88, 0.707, 0.707), (2.258, 1.009, -0.0), (2.944, 0.553, -0.0), (2.944, 0.391, -0.391), (2.256, 0.719, -0.719), (1.582, 1.169, -0.0), (2.256, 0.702, -0.0), (2.256, 0.497, -0.497), (1.575, 0.833, -0.833), (0.797, 1.312, -0.0), (1.568, 0.851, -0.0), (1.568, 0.602, -0.602), (0.783, 0.937, -0.932), (0.539, -0.42, -0.009), (1.008, -0.229, -0.009), (1.008, -0.162, 0.137), (0.539, -0.297, 0.26), (0.07, -0.229, -0.009), (0.539, -0.42, -0.009), (0.539, -0.297, 0.26), (0.07, -0.162, 0.137), (0.07, 0.23, -0.009), (0.539, 0.421, -0.009), (0.539, 0.298, -0.278), (0.07, 0.163, -0.156), (0.07, 0.23, -0.009), (0.07, 0.163, -0.156), (0.07, 0.0, -0.217), (0.07, -0.162, -0.156), (0.07, -0.229, -0.009), (0.07, -0.162, 0.137), (0.07, 0.0, 0.198), (0.07, 0.163, 0.137), (0.539, 0.421, -0.009), (1.008, 0.23, -0.009), (1.008, 0.163, -0.156), (0.539, 0.298, -0.278), (4.32, -0.237, -0.045), (4.255, -0.34, -0.066), (4.251, -0.367, -0.0), (4.32, -0.255, -0.0), (4.255, -0.34, -0.066), (5.008, -0.099, -0.019), (5.008, -0.107, -0.0), (4.251, -0.367, -0.0), (3.632, -0.375, -0.071), (3.559, -0.521, -0.101), (3.556, -0.562, -0.0), (3.632, -0.404, -0.0), (5.008, 0.075, -0.075), (5.008, 0.107, -0.0), (5.008, 0.075, 0.075), (5.008, 0.0, 0.107), (5.008, -0.075, 0.075), (5.008, -0.107, -0.0), (5.008, -0.099, -0.019), (5.008, -0.091, -0.038), (5.008, -0.083, -0.057), (5.008, -0.075, -0.075), (5.008, 0.0, -0.107), (4.32, -0.218, -0.09), (4.258, -0.314, -0.133), (4.255, -0.34, -0.066), (4.32, -0.237, -0.045), (2.944, -0.513, -0.098), (2.862, -0.725, -0.14), (2.862, -0.781, -0.0), (2.944, -0.553, -0.0), (3.559, -0.521, -0.101), (4.32, -0.237, -0.045), (4.32, -0.255, -0.0), (3.556, -0.562, -0.0), (2.256, -0.651, -0.124), (2.166, -0.948, -0.183), (2.167, -1.022, -0.0), (2.256, -0.702, -0.0), (4.258, -0.314, -0.133), (5.008, -0.091, -0.038), (5.008, -0.099, -0.019), (4.255, -0.34, -0.066), (4.32, -0.199, -0.135), (4.262, -0.287, -0.199), (4.258, -0.314, -0.133), (4.32, -0.218, -0.09), (2.862, -0.725, -0.14), (3.632, -0.375, -0.071), (3.632, -0.404, -0.0), (2.862, -0.781, -0.0), (3.632, -0.345, -0.143), (3.561, -0.481, -0.202), (3.559, -0.521, -0.101), (3.632, -0.375, -0.071), (1.542, -0.79, -0.153), (1.477, -1.099, -0.212), (1.479, -1.185, -0.0), (1.568, -0.851, -0.0), (0.07, -0.162, -0.156), (0.539, -0.297, -0.278), (0.539, -0.42, -0.009), (0.07, -0.229, -0.009), (0.07, 0.163, -0.156), (0.539, 0.298, -0.278), (0.539, 0.0, -0.39), (0.07, 0.0, -0.217), (1.008, 0.163, -0.156), (1.008, 0.23, -0.009), (1.008, 0.163, 0.137), (1.008, 0.0, 0.198), (1.008, -0.162, 0.137), (1.008, -0.229, -0.009), (1.008, -0.162, -0.156), (1.008, 0.0, -0.217), (0.88, -0.927, -0.177), (0.794, -1.207, -0.233), (0.797, -1.301, -0.0), (0.88, -1.0, -0.0), (4.32, -0.181, -0.181), (4.265, -0.26, -0.266), (4.262, -0.287, -0.199), (4.32, -0.199, -0.135), (4.32, 0.181, -0.181), (4.32, 0.261, -0.261), (4.251, 0.005, -0.373), (4.32, 0.0, -0.255), (2.166, -0.948, -0.183), (2.944, -0.513, -0.098), (2.944, -0.553, -0.0), (2.167, -1.022, -0.0), (2.944, -0.472, -0.196), (2.863, -0.668, -0.28), (2.862, -0.725, -0.14), (2.944, -0.513, -0.098), (4.262, -0.287, -0.199), (5.008, -0.083, -0.057), (5.008, -0.091, -0.038), (4.258, -0.314, -0.133), (3.561, -0.481, -0.202), (4.32, -0.218, -0.09), (4.32, -0.237, -0.045), (3.559, -0.521, -0.101), (1.477, -1.099, -0.212), (2.256, -0.651, -0.124), (2.256, -0.702, -0.0), (1.479, -1.185, -0.0), (3.632, -0.316, -0.214), (3.563, -0.44, -0.303), (3.561, -0.481, -0.202), (3.632, -0.345, -0.143), (0.07, 0.0, -0.217), (0.539, 0.0, -0.39), (0.539, -0.297, -0.278), (0.07, -0.162, -0.156), (0.794, -1.207, -0.233), (1.542, -0.79, -0.153), (1.568, -0.851, -0.0), (0.797, -1.301, -0.0), (2.256, -0.599, -0.248), (2.166, -0.874, -0.366), (2.166, -0.948, -0.183), (2.256, -0.651, -0.124), (4.32, 0.0, -0.255), (4.251, 0.005, -0.373), (4.265, -0.26, -0.266), (4.32, -0.181, -0.181), (4.32, 0.261, -0.261), (5.008, 0.075, -0.075), (5.008, 0.0, -0.107), (4.251, 0.005, -0.373), (4.265, -0.26, -0.266), (5.008, -0.075, -0.075), (5.008, -0.083, -0.057), (4.262, -0.287, -0.199), (0.539, -0.297, -0.278), (1.008, -0.162, -0.156), (1.008, -0.229, -0.009), (0.539, -0.42, -0.009), (0.539, 0.298, -0.278), (1.008, 0.163, -0.156), (1.008, 0.0, -0.217), (0.539, 0.0, -0.39), (2.863, -0.668, -0.28), (3.632, -0.345, -0.143), (3.632, -0.375, -0.071), (2.862, -0.725, -0.14), (3.632, -0.286, -0.286), (3.565, -0.399, -0.405), (3.563, -0.44, -0.303), (3.632, -0.316, -0.214), (3.632, 0.286, -0.286), (3.632, 0.397, -0.397), (3.556, 0.005, -0.568), (3.632, 0.0, -0.404), (2.944, -0.432, -0.293), (2.864, -0.612, -0.421), (2.863, -0.668, -0.28), (2.944, -0.472, -0.196), (3.563, -0.44, -0.303), (4.32, -0.199, -0.135), (4.32, -0.218, -0.09), (3.561, -0.481, -0.202), (1.516, -0.729, -0.306), (1.475, -1.014, -0.424), (1.477, -1.099, -0.212), (1.542, -0.79, -0.153), (0.88, -0.854, -0.354), (0.79, -1.114, -0.466), (0.794, -1.207, -0.233), (0.88, -0.927, -0.177), (2.166, -0.874, -0.366), (2.944, -0.472, -0.196), (2.944, -0.513, -0.098), (2.166, -0.948, -0.183), (2.256, -0.548, -0.372), (2.165, -0.801, -0.549), (2.166, -0.874, -0.366), (2.256, -0.599, -0.248), (4.251, 0.005, -0.373), (5.008, 0.0, -0.107), (5.008, -0.075, -0.075), (4.265, -0.26, -0.266), (0.539, 0.0, -0.39), (1.008, 0.0, -0.217), (1.008, -0.162, -0.156), (0.539, -0.297, -0.278), (2.944, -0.391, -0.391), (2.865, -0.555, -0.561), (2.864, -0.612, -0.421), (2.944, -0.432, -0.293), (2.944, 0.391, -0.391), (2.944, 0.551, -0.551), (2.862, 0.005, -0.786), (2.944, 0.0, -0.553), (3.632, 0.397, -0.397), (4.32, 0.181, -0.181), (4.32, 0.0, -0.255), (3.556, 0.005, -0.568), (3.632, 0.0, -0.404), (3.556, 0.005, -0.568), (3.565, -0.399, -0.405), (3.632, -0.286, -0.286), (3.565, -0.399, -0.405), (4.32, -0.181, -0.181), (4.32, -0.199, -0.135), (3.563, -0.44, -0.303), (2.864, -0.612, -0.421), (3.632, -0.316, -0.214), (3.632, -0.345, -0.143), (2.863, -0.668, -0.28), (1.475, -1.014, -0.424), (2.256, -0.599, -0.248), (2.256, -0.651, -0.124), (1.477, -1.099, -0.212), (1.49, -0.668, -0.46), (1.472, -0.928, -0.636), (1.475, -1.014, -0.424), (1.516, -0.729, -0.306), (0.79, -1.114, -0.466), (1.516, -0.729, -0.306), (1.542, -0.79, -0.153), (0.794, -1.207, -0.233), (2.256, -0.497, -0.497), (2.164, -0.727, -0.732), (2.165, -0.801, -0.549), (2.256, -0.548, -0.372), (2.256, 0.497, -0.497), (2.256, 0.719, -0.719), (2.167, 0.005, -1.027), (2.256, 0.0, -0.702), (0.88, -0.78, -0.53), (0.787, -1.02, -0.699), (0.79, -1.114, -0.466), (0.88, -0.854, -0.354), (2.165, -0.801, -0.549), (2.944, -0.432, -0.293), (2.944, -0.472, -0.196), (2.166, -0.874, -0.366), (2.944, 0.551, -0.551), (3.632, 0.286, -0.286), (3.632, 0.0, -0.404), (2.862, 0.005, -0.786), (2.944, 0.0, -0.553), (2.862, 0.005, -0.786), (2.865, -0.555, -0.561), (2.944, -0.391, -0.391), (2.865, -0.555, -0.561), (3.632, -0.286, -0.286), (3.632, -0.316, -0.214), (2.864, -0.612, -0.421), (3.556, 0.005, -0.568), (4.32, 0.0, -0.255), (4.32, -0.181, -0.181), (3.565, -0.399, -0.405), (1.568, 0.602, -0.602), (1.575, 0.833, -0.833), (1.479, 0.005, -1.19), (1.568, 0.0, -0.851), (1.464, -0.607, -0.613), (1.47, -0.843, -0.849), (1.472, -0.928, -0.636), (1.49, -0.668, -0.46), (1.472, -0.928, -0.636), (2.256, -0.548, -0.372), (2.256, -0.599, -0.248), (1.475, -1.014, -0.424), (0.787, -1.02, -0.699), (1.49, -0.668, -0.46), (1.516, -0.729, -0.306), (0.79, -1.114, -0.466), (2.256, 0.0, -0.702), (2.167, 0.005, -1.027), (2.164, -0.727, -0.732), (2.256, -0.497, -0.497), (0.88, -0.707, -0.707), (0.783, -0.926, -0.932), (0.787, -1.02, -0.699), (0.88, -0.78, -0.53), (0.88, 0.707, -0.707), (0.783, 0.937, -0.932), (0.797, 0.005, -1.307), (0.88, 0.0, -1.0), (2.256, 0.719, -0.719), (2.944, 0.391, -0.391), (2.944, 0.0, -0.553), (2.167, 0.005, -1.027), (2.164, -0.727, -0.732), (2.944, -0.391, -0.391), (2.944, -0.432, -0.293), (2.165, -0.801, -0.549), (2.862, 0.005, -0.786), (3.632, 0.0, -0.404), (3.632, -0.286, -0.286), (2.865, -0.555, -0.561), (1.575, 0.833, -0.833), (2.256, 0.497, -0.497), (2.256, 0.0, -0.702), (1.479, 0.005, -1.19), (1.47, -0.843, -0.849), (2.256, -0.497, -0.497), (2.256, -0.548, -0.372), (1.472, -0.928, -0.636), (1.568, 0.0, -0.851), (1.479, 0.005, -1.19), (1.47, -0.843, -0.849), (1.464, -0.607, -0.613), (0.783, -0.926, -0.932), (1.464, -0.607, -0.613), (1.49, -0.668, -0.46), (0.787, -1.02, -0.699), (0.783, 0.937, -0.932), (1.568, 0.602, -0.602), (1.568, 0.0, -0.851), (0.797, 0.005, -1.307), (0.88, 0.0, -1.0), (0.797, 0.005, -1.307), (0.783, -0.926, -0.932), (0.88, -0.707, -0.707), (2.167, 0.005, -1.027), (2.944, 0.0, -0.553), (2.944, -0.391, -0.391), (2.164, -0.727, -0.732), (1.479, 0.005, -1.19), (2.256, 0.0, -0.702), (2.256, -0.497, -0.497), (1.47, -0.843, -0.849), (0.797, 0.005, -1.307), (1.568, 0.0, -0.851), (1.464, -0.607, -0.613), (0.783, -0.926, -0.932)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [8, 9, 10, 11], [12, 0, 3, 15], [16, 17, 1, 0], [3, 2, 22, 23], [1, 4, 7, 2], [28, 29, 5, 4], [7, 6, 34, 35], [36, 37, 38, 39], [40, 41, 9, 8], [11, 10, 46, 47], [48, 16, 0, 12], [15, 3, 23, 55], [5, 8, 11, 6], [17, 28, 4, 1], [2, 7, 35, 22], [68, 69, 70, 71], [72, 73, 37, 36], [9, 36, 39, 10], [39, 38, 82, 83], [29, 40, 8, 5], [6, 11, 47, 34], [92, 93, 69, 68], [37, 68, 71, 38], [71, 70, 102, 103], [41, 72, 36, 9], [10, 39, 83, 46], [112, 113, 114, 115], [116, 117, 118, 119], [73, 92, 68, 37], [38, 71, 103, 82], [128, 129, 113, 112], [115, 114, 134, 135], [136, 137, 117, 116], [119, 118, 142, 143], [69, 112, 115, 70], [148, 116, 119, 151], [93, 128, 112, 69], [70, 115, 135, 102], [160, 136, 116, 148], [151, 119, 143, 167], [168, 169, 17, 16], [172, 173, 29, 28], [176, 177, 41, 40], [180, 168, 16, 48], [169, 172, 28, 17], [188, 189, 73, 72], [173, 176, 40, 29], [196, 197, 93, 92], [177, 188, 72, 41], [189, 196, 92, 73], [208, 209, 129, 128], [197, 208, 128, 93], [102, 135, 218, 219], [135, 134, 222, 218], [82, 103, 226, 227], [46, 83, 230, 231], [103, 102, 219, 226], [34, 47, 238, 239], [83, 82, 227, 230], [22, 35, 246, 247], [55, 23, 250, 251], [55, 251, 254, 255, 256, 257, 258, 180, 48, 12, 15], [47, 46, 231, 238], [35, 34, 239, 246], [23, 22, 247, 250], [275, 276, 137, 136], [279, 275, 136, 160], [167, 143, 285, 286], [167, 286, 289, 290, 279, 160, 148, 151], [143, 142, 297, 285], [299, 300, 208, 197], [300, 304, 209, 208], [307, 308, 196, 189], [222, 134, 114, 113, 129, 209, 304, 318, 319, 320, 321], [322, 323, 300, 299], [326, 327, 188, 177], [308, 299, 197, 196], [334, 335, 176, 173], [323, 318, 304, 300], [342, 343, 323, 322], [327, 307, 189, 188], [350, 351, 308, 307], [354, 355, 172, 169], [290, 359, 275, 279], [286, 285, 364, 289], [297, 142, 118, 117, 137, 276, 372, 373], [258, 375, 168, 180], [378, 379, 343, 342], [219, 218, 384, 385], [335, 326, 177, 176], [390, 391, 327, 326], [343, 319, 318, 323], [351, 322, 299, 308], [355, 334, 173, 172], [406, 407, 351, 350], [289, 364, 359, 290], [375, 354, 169, 168], [418, 419, 335, 334], [385, 384, 379, 378], [218, 222, 321, 384], [379, 320, 319, 343], [359, 372, 276, 275], [285, 297, 373, 364], [391, 350, 307, 327], [446, 447, 407, 406], [227, 226, 452, 453], [454, 455, 391, 390], [407, 342, 322, 351], [462, 463, 355, 354], [257, 467, 375, 258], [419, 390, 326, 335], [474, 475, 419, 418], [384, 321, 320, 379], [364, 373, 372, 359], [486, 487, 455, 454], [231, 230, 492, 493], [226, 219, 385, 452], [453, 452, 447, 446], [447, 378, 342, 407], [455, 406, 350, 391], [463, 418, 334, 355], [514, 515, 463, 462], [467, 462, 354, 375], [522, 523, 475, 474], [239, 238, 528, 529], [256, 531, 467, 257], [475, 454, 390, 419], [230, 227, 453, 492], [493, 492, 487, 486], [487, 446, 406, 455], [452, 385, 378, 447], [247, 246, 556, 557], [558, 559, 515, 514], [515, 474, 418, 463], [531, 514, 462, 467], [529, 528, 523, 522], [255, 575, 531, 256], [251, 250, 580, 254], [238, 231, 493, 528], [523, 486, 454, 475], [492, 453, 446, 487], [246, 239, 529, 556], [559, 522, 474, 515], [557, 556, 559, 558], [575, 558, 514, 531], [250, 247, 557, 580], [254, 580, 575, 255], [528, 493, 486, 523], [556, 529, 522, 559], [580, 557, 558, 575]]
Define a 3D model of lanas_top_dowel with 512 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of lanas_top_dowel! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, -3.4, 0.0), (0.0, -3.335, 0.663), (-0.651, -3.271, 0.663), (-0.663, -3.335, 0.0), (0.663, -3.335, 0.0), (0.651, -3.271, 0.663), (0.0, -3.335, 0.663), (0.0, -3.4, 0.0), (0.0, -3.335, -0.663), (0.0, -3.4, 0.0), (-0.663, -3.335, 0.0), (-0.651, -3.271, -0.663), (0.0, -3.335, 0.663), (0.0, -3.141, 1.301), (-0.613, -3.081, 1.301), (-0.651, -3.271, 0.663), (-0.663, -3.335, 0.0), (-0.651, -3.271, 0.663), (-1.276, -3.081, 0.663), (-1.301, -3.141, 0.0), (0.651, -3.271, -0.663), (0.663, -3.335, 0.0), (0.0, -3.4, 0.0), (0.0, -3.335, -0.663), (0.651, -3.271, 0.663), (0.613, -3.081, 1.301), (0.0, -3.141, 1.301), (0.0, -3.335, 0.663), (-0.651, -3.271, -0.663), (-0.663, -3.335, 0.0), (-1.301, -3.141, 0.0), (-1.276, -3.081, -0.663), (-0.651, -3.271, 0.663), (-0.613, -3.081, 1.301), (-1.202, -2.902, 1.301), (-1.276, -3.081, 0.663), (1.301, -3.141, 0.0), (1.276, -3.081, 0.663), (0.651, -3.271, 0.663), (0.663, -3.335, 0.0), (0.0, -3.141, -1.301), (0.0, -3.335, -0.663), (-0.651, -3.271, 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(-0.613, 3.081, 1.301), (-0.651, 3.271, 0.663), (1.301, 3.141, 0.0), (1.276, 3.081, 0.663), (1.853, 2.773, 0.663), (1.889, 2.827, 0.0), (-0.0, 3.141, -1.301), (-0.0, 3.335, -0.663), (0.651, 3.271, -0.663), (0.613, 3.081, -1.301), (-0.0, 3.141, 1.301), (-0.0, 2.827, 1.889), (0.552, 2.773, 1.889), (0.613, 3.081, 1.301), (-1.301, 3.141, 0.0), (-1.276, 3.081, 0.663), (-0.651, 3.271, 0.663), (-0.663, 3.335, 0.0), (0.651, 3.271, -0.663), (0.663, 3.335, 0.0), (1.301, 3.141, 0.0), (1.276, 3.081, -0.663), (0.651, 3.271, 0.663), (0.613, 3.081, 1.301), (1.202, 2.902, 1.301), (1.276, 3.081, 0.663), (-0.651, 3.271, -0.663), (-0.663, 3.335, 0.0), (-0.0, 3.4, 0.0), (-0.0, 3.335, -0.663), (-0.651, 3.271, 0.663), (-0.613, 3.081, 1.301), (-0.0, 3.141, 1.301), (-0.0, 3.335, 0.663), (0.663, 3.335, 0.0), (0.651, 3.271, 0.663), (1.276, 3.081, 0.663), (1.301, 3.141, 0.0), (-0.0, 3.335, -0.663), (-0.0, 3.4, 0.0), (0.663, 3.335, 0.0), (0.651, 3.271, -0.663), (-0.0, 3.335, 0.663), (-0.0, 3.141, 1.301), (0.613, 3.081, 1.301), (0.651, 3.271, 0.663), (-0.663, 3.335, 0.0), (-0.651, 3.271, 0.663), (-0.0, 3.335, 0.663), (-0.0, 3.4, 0.0), (-0.0, 3.4, 0.0), (-0.0, 3.335, 0.663), (0.651, 3.271, 0.663), (0.663, 3.335, 0.0)] faces = [[0, 1, 2, 3], [4, 5, 1, 0], [8, 0, 3, 11], [1, 13, 14, 2], [3, 2, 18, 19], [20, 4, 0, 8], [5, 25, 13, 1], [11, 3, 19, 31], [2, 14, 34, 18], [36, 37, 5, 4], [40, 8, 11, 43], [13, 45, 46, 14], [19, 18, 50, 51], [52, 36, 4, 20], [37, 57, 25, 5], [60, 20, 8, 40], [25, 65, 45, 13], [43, 11, 31, 71], [14, 46, 74, 34], [31, 19, 51, 79], [18, 34, 82, 50], [84, 52, 20, 60], [57, 89, 65, 25], [71, 31, 79, 95], [34, 74, 98, 82], [100, 101, 37, 36], [104, 40, 43, 107], [45, 109, 110, 46], [51, 50, 114, 115], [116, 100, 36, 52], [101, 121, 57, 37], [124, 60, 40, 104], [65, 129, 109, 45], [107, 43, 71, 135], [46, 110, 138, 74], [79, 51, 115, 143], [50, 82, 146, 114], [148, 116, 52, 84], [121, 153, 89, 57], [156, 84, 60, 124], [89, 161, 129, 65], [135, 71, 95, 167], [74, 138, 170, 98], [95, 79, 143, 175], [82, 98, 178, 146], [180, 181, 101, 100], [184, 104, 107, 187], [109, 189, 190, 110], [115, 114, 194, 195], [196, 180, 100, 116], [181, 201, 121, 101], [204, 124, 104, 184], [129, 209, 189, 109], [187, 107, 135, 215], [110, 190, 218, 138], [143, 115, 195, 223], [114, 146, 226, 194], [228, 148, 84, 156], [153, 233, 161, 89], [167, 95, 175, 239], [98, 170, 242, 178], [244, 196, 116, 148], [201, 249, 153, 121], [252, 156, 124, 204], [161, 257, 209, 129], [215, 135, 167, 263], [138, 218, 266, 170], [175, 143, 223, 271], [146, 178, 274, 226], [276, 244, 148, 228], [249, 281, 233, 153], [284, 228, 156, 252], [233, 289, 257, 161], [263, 167, 239, 295], [170, 266, 298, 242], [239, 175, 271, 303], [178, 242, 306, 274], [308, 309, 181, 180], [312, 184, 187, 315], [189, 317, 318, 190], [195, 194, 322, 323], [324, 308, 180, 196], [309, 329, 201, 181], [332, 204, 184, 312], [209, 337, 317, 189], [315, 187, 215, 343], [190, 318, 346, 218], [223, 195, 323, 351], [194, 226, 354, 322], [356, 324, 196, 244], [329, 361, 249, 201], [364, 252, 204, 332], [257, 369, 337, 209], [343, 215, 263, 375], [218, 346, 378, 266], [271, 223, 351, 383], [226, 274, 386, 354], [388, 276, 228, 284], [281, 393, 289, 233], [295, 239, 303, 399], [242, 298, 402, 306], [404, 356, 244, 276], [361, 409, 281, 249], [412, 284, 252, 364], [289, 417, 369, 257], [375, 263, 295, 423], [266, 378, 426, 298], [303, 271, 383, 431], [274, 306, 434, 386], [436, 404, 276, 388], [409, 441, 393, 281], [444, 388, 284, 412], [393, 449, 417, 289], [423, 295, 399, 455], [298, 426, 458, 402], [399, 303, 431, 463], [306, 402, 466, 434], [468, 469, 309, 308], [472, 312, 315, 475], [317, 477, 478, 318], [323, 322, 482, 483], [484, 468, 308, 324], [469, 489, 329, 309], [492, 332, 312, 472], [337, 497, 477, 317], [475, 315, 343, 503], [318, 478, 506, 346], [351, 323, 483, 511], [322, 354, 514, 482], [516, 484, 324, 356], [489, 521, 361, 329], [524, 364, 332, 492], [369, 529, 497, 337], [503, 343, 375, 535], [346, 506, 538, 378], [383, 351, 511, 543], [354, 386, 546, 514], [548, 516, 356, 404], [521, 553, 409, 361], [556, 412, 364, 524], [417, 561, 529, 369], [535, 375, 423, 567], [378, 538, 570, 426], [431, 383, 543, 575], [386, 434, 578, 546], [580, 436, 388, 444], [441, 585, 449, 393], [455, 399, 463, 591], [402, 458, 594, 466], [596, 548, 404, 436], [553, 601, 441, 409], [604, 444, 412, 556], [449, 609, 561, 417], [567, 423, 455, 615], [426, 570, 618, 458], [463, 431, 575, 623], [434, 466, 626, 578], [628, 596, 436, 580], [601, 633, 585, 441], [636, 580, 444, 604], [585, 641, 609, 449], [615, 455, 591, 647], [458, 618, 650, 594], [591, 463, 623, 655], [466, 594, 658, 626], [660, 661, 469, 468], [664, 472, 475, 667], [477, 669, 478], [483, 482, 673, 674], [675, 660, 468, 484], [661, 680, 489, 469], [683, 492, 472, 664], [497, 669, 477], [667, 475, 503, 693], [478, 669, 506], [511, 483, 674, 700], [482, 514, 703, 673], [705, 675, 484, 516], [680, 710, 521, 489], [713, 524, 492, 683], [529, 669, 497], [693, 503, 535, 723], [506, 669, 538], [543, 511, 700, 730], [514, 546, 733, 703], [735, 705, 516, 548], [710, 740, 553, 521], [743, 556, 524, 713], [561, 669, 529], [723, 535, 567, 753], [538, 669, 570], [575, 543, 730, 760], [546, 578, 763, 733], [765, 628, 580, 636], [633, 770, 641, 585], [647, 591, 655, 776], [594, 650, 779, 658], [781, 735, 548, 596], [740, 786, 601, 553], [789, 604, 556, 743], [609, 669, 561], [753, 567, 615, 799], [570, 669, 618], [623, 575, 760, 806], [578, 626, 809, 763], [811, 781, 596, 628], [786, 816, 633, 601], [819, 636, 604, 789], [641, 669, 609], [799, 615, 647, 829], [618, 669, 650], [655, 623, 806, 836], [626, 658, 839, 809], [841, 811, 628, 765], [816, 846, 770, 633], [849, 765, 636, 819], [770, 669, 641], [829, 647, 776, 859], [650, 669, 779], [776, 655, 836, 866], [658, 779, 869, 839], [871, 841, 765, 849], [846, 669, 770], [859, 776, 866, 881], [779, 669, 869], [885, 886, 661, 660], [889, 885, 660, 675], [886, 894, 680, 661], [897, 889, 675, 705], [894, 902, 710, 680], [905, 897, 705, 735], [902, 910, 740, 710], [913, 905, 735, 781], [910, 918, 786, 740], [921, 913, 781, 811], [918, 926, 816, 786], [929, 921, 811, 841], [926, 934, 846, 816], [937, 929, 841, 871], [934, 669, 846], [944, 664, 667], [944, 683, 664], [944, 667, 693], [944, 713, 683], [944, 693, 723], [944, 743, 713], [944, 723, 753], [944, 789, 743], [944, 753, 799], [944, 819, 789], [944, 799, 829], [944, 849, 819], [944, 829, 859], [944, 871, 849], [944, 859, 881], [944, 937, 871], [944, 881, 994], [944, 996, 937], [944, 994, 1000], [944, 1002, 996], [944, 1000, 1006], [944, 1008, 1002], [944, 1006, 1012], [944, 1014, 1008], [944, 1012, 1018], [944, 1020, 1014], [944, 1018, 1024], [944, 1026, 1020], [944, 1024, 1030], [944, 1032, 1026], [944, 1030, 1036], [944, 1036, 1032], [881, 866, 1042, 994], [869, 669, 1046], [866, 836, 1049, 1042], [839, 869, 1046, 1054], [836, 806, 1057, 1049], [809, 839, 1054, 1062], [806, 760, 1065, 1057], [763, 809, 1062, 1070], [760, 730, 1073, 1065], [733, 763, 1070, 1078], [730, 700, 1081, 1073], [703, 733, 1078, 1086], [700, 674, 1089, 1081], [673, 703, 1086, 1094], [674, 673, 1094, 1089], [996, 1100, 929, 937], [1103, 669, 934], [994, 1042, 1108, 1000], [1046, 669, 1112], [1100, 1114, 921, 929], [1117, 1103, 934, 926], [1002, 1122, 1100, 996], [1125, 669, 1103], [1000, 1108, 1130, 1006], [1112, 669, 1134], [1042, 1049, 1137, 1108], [1054, 1046, 1112, 1142], [1114, 1144, 913, 921], [1147, 1117, 926, 918], [1008, 1152, 1122, 1002], [1155, 669, 1125], [1006, 1130, 1160, 1012], [1134, 669, 1164], [1049, 1057, 1167, 1137], [1062, 1054, 1142, 1172], [1144, 1174, 905, 913], [1177, 1147, 918, 910], [1014, 1182, 1152, 1008], [1185, 669, 1155], [1012, 1160, 1190, 1018], [1164, 669, 1194], [1057, 1065, 1197, 1167], [1070, 1062, 1172, 1202], [1122, 1204, 1114, 1100], [1207, 1125, 1103, 1117], [1108, 1137, 1213, 1130], [1142, 1112, 1134, 1218], [1174, 1220, 897, 905], [1223, 1177, 910, 902], [1020, 1228, 1182, 1014], [1231, 669, 1185], [1018, 1190, 1236, 1024], [1194, 669, 1240], [1065, 1073, 1243, 1197], [1078, 1070, 1202, 1248], [1220, 1250, 889, 897], [1253, 1223, 902, 894], [1026, 1258, 1228, 1020], [1261, 669, 1231], [1024, 1236, 1266, 1030], [1240, 669, 1270], [1073, 1081, 1273, 1243], [1086, 1078, 1248, 1278], [1250, 1280, 885, 889], [1283, 1253, 894, 886], [1032, 1288, 1258, 1026], [1291, 669, 1261], [1030, 1266, 1296, 1036], [1270, 669, 1300], [1081, 1089, 1303, 1273], [1094, 1086, 1278, 1308], [1280, 1283, 886, 885], [1036, 1296, 1288, 1032], [1300, 669, 1291], [1089, 1094, 1308, 1303], [1204, 1325, 1144, 1114], [1328, 1207, 1117, 1147], [1152, 1333, 1204, 1122], [1336, 1155, 1125, 1207], [1130, 1213, 1342, 1160], [1218, 1134, 1164, 1347], [1137, 1167, 1350, 1213], [1172, 1142, 1218, 1355], [1325, 1357, 1174, 1144], [1360, 1328, 1147, 1177], [1182, 1365, 1333, 1152], [1368, 1185, 1155, 1336], [1160, 1342, 1374, 1190], [1347, 1164, 1194, 1379], [1167, 1197, 1382, 1350], [1202, 1172, 1355, 1387], [1333, 1389, 1325, 1204], [1392, 1336, 1207, 1328], [1213, 1350, 1398, 1342], [1355, 1218, 1347, 1403], [1357, 1405, 1220, 1174], [1408, 1360, 1177, 1223], [1228, 1413, 1365, 1182], [1416, 1231, 1185, 1368], [1190, 1374, 1422, 1236], [1379, 1194, 1240, 1427], [1197, 1243, 1430, 1382], [1248, 1202, 1387, 1435], [1405, 1437, 1250, 1220], [1440, 1408, 1223, 1253], [1258, 1445, 1413, 1228], [1448, 1261, 1231, 1416], [1236, 1422, 1454, 1266], [1427, 1240, 1270, 1459], [1243, 1273, 1462, 1430], [1278, 1248, 1435, 1467], [1437, 1469, 1280, 1250], [1472, 1440, 1253, 1283], [1288, 1477, 1445, 1258], [1480, 1291, 1261, 1448], [1266, 1454, 1486, 1296], [1459, 1270, 1300, 1491], [1273, 1303, 1494, 1462], [1308, 1278, 1467, 1499], [1469, 1472, 1283, 1280], [1296, 1486, 1477, 1288], [1491, 1300, 1291, 1480], [1303, 1308, 1499, 1494], [1389, 1517, 1357, 1325], [1520, 1392, 1328, 1360], [1365, 1525, 1389, 1333], [1528, 1368, 1336, 1392], [1342, 1398, 1534, 1374], [1403, 1347, 1379, 1539], [1350, 1382, 1542, 1398], [1387, 1355, 1403, 1547], [1517, 1549, 1405, 1357], [1552, 1520, 1360, 1408], [1413, 1557, 1525, 1365], [1560, 1416, 1368, 1528], [1374, 1534, 1566, 1422], [1539, 1379, 1427, 1571], [1382, 1430, 1574, 1542], [1435, 1387, 1547, 1579], [1525, 1581, 1517, 1389], [1584, 1528, 1392, 1520], [1398, 1542, 1590, 1534], [1547, 1403, 1539, 1595], [1549, 1597, 1437, 1405], [1600, 1552, 1408, 1440], [1445, 1605, 1557, 1413], [1608, 1448, 1416, 1560], [1422, 1566, 1614, 1454], [1571, 1427, 1459, 1619], [1430, 1462, 1622, 1574], [1467, 1435, 1579, 1627], [1597, 1629, 1469, 1437], [1632, 1600, 1440, 1472], [1477, 1637, 1605, 1445], [1640, 1480, 1448, 1608], [1454, 1614, 1646, 1486], [1619, 1459, 1491, 1651], [1462, 1494, 1654, 1622], [1499, 1467, 1627, 1659], [1629, 1632, 1472, 1469], [1486, 1646, 1637, 1477], [1651, 1491, 1480, 1640], [1494, 1499, 1659, 1654], [1581, 1677, 1549, 1517], [1680, 1584, 1520, 1552], [1557, 1685, 1581, 1525], [1688, 1560, 1528, 1584], [1534, 1590, 1694, 1566], [1595, 1539, 1571, 1699], [1542, 1574, 1702, 1590], [1579, 1547, 1595, 1707], [1677, 1709, 1597, 1549], [1712, 1680, 1552, 1600], [1605, 1717, 1685, 1557], [1720, 1608, 1560, 1688], [1566, 1694, 1726, 1614], [1699, 1571, 1619, 1731], [1574, 1622, 1734, 1702], [1627, 1579, 1707, 1739], [1685, 1741, 1677, 1581], [1744, 1688, 1584, 1680], [1590, 1702, 1750, 1694], [1707, 1595, 1699, 1755], [1709, 1757, 1629, 1597], [1760, 1712, 1600, 1632], [1637, 1765, 1717, 1605], [1768, 1640, 1608, 1720], [1614, 1726, 1774, 1646], [1731, 1619, 1651, 1779], [1622, 1654, 1782, 1734], [1659, 1627, 1739, 1787], [1757, 1760, 1632, 1629], [1646, 1774, 1765, 1637], [1779, 1651, 1640, 1768], [1654, 1659, 1787, 1782], [1741, 1805, 1709, 1677], [1808, 1744, 1680, 1712], [1717, 1813, 1741, 1685], [1816, 1720, 1688, 1744], [1694, 1750, 1822, 1726], [1755, 1699, 1731, 1827], [1702, 1734, 1830, 1750], [1739, 1707, 1755, 1835], [1805, 1837, 1757, 1709], [1840, 1808, 1712, 1760], [1765, 1845, 1813, 1717], [1848, 1768, 1720, 1816], [1726, 1822, 1854, 1774], [1827, 1731, 1779, 1859], [1734, 1782, 1862, 1830], [1787, 1739, 1835, 1867], [1837, 1840, 1760, 1757], [1774, 1854, 1845, 1765], [1859, 1779, 1768, 1848], [1782, 1787, 1867, 1862], [1813, 1885, 1805, 1741], [1888, 1816, 1744, 1808], [1750, 1830, 1894, 1822], [1835, 1755, 1827, 1899], [1885, 1901, 1837, 1805], [1904, 1888, 1808, 1840], [1845, 1909, 1885, 1813], [1912, 1848, 1816, 1888], [1822, 1894, 1918, 1854], [1899, 1827, 1859, 1923], [1830, 1862, 1926, 1894], [1867, 1835, 1899, 1931], [1901, 1904, 1840, 1837], [1854, 1918, 1909, 1845], [1923, 1859, 1848, 1912], [1862, 1867, 1931, 1926], [1909, 1949, 1901, 1885], [1952, 1912, 1888, 1904], [1894, 1926, 1958, 1918], [1931, 1899, 1923, 1963], [1949, 1952, 1904, 1901], [1918, 1958, 1949, 1909], [1963, 1923, 1912, 1952], [1926, 1931, 1963, 1958], [1958, 1963, 1952, 1949]]
Define a 3D model of fish with 167 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of fish! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.038, 0.126, 0.0), (-0.038, 0.102, -0.164), (-0.038, 0.0, -0.265), (-0.038, -0.102, -0.164), (-0.038, -0.126, 0.0), (-0.038, -0.102, 0.164), (-0.038, 0.0, 0.265), (-0.038, 0.102, 0.164), (0.462, -0.248, 0.0), (0.462, -0.201, 0.324), (-0.038, -0.102, 0.164), (-0.038, -0.126, 0.0), (0.462, -0.201, -0.324), (0.462, -0.248, 0.0), (-0.038, -0.126, 0.0), (-0.038, -0.102, -0.164), (0.462, -0.201, 0.324), (0.462, -0.077, 0.524), (-0.038, 0.0, 0.265), (-0.038, -0.102, 0.164), (0.462, -0.077, -0.524), (0.462, -0.201, -0.324), (-0.038, -0.102, -0.164), (-0.038, 0.0, -0.265), (0.462, -0.077, 0.524), (0.462, 0.077, 0.524), (-0.038, 0.0, 0.265), (0.462, 0.077, -0.524), (0.462, -0.077, -0.524), (-0.038, 0.0, -0.265), (0.462, 0.077, 0.524), (0.462, 0.201, 0.324), (-0.038, 0.102, 0.164), (-0.038, 0.0, 0.265), (0.462, 0.201, -0.324), (0.462, 0.077, -0.524), (-0.038, 0.0, -0.265), (-0.038, 0.102, -0.164), (0.462, 0.201, 0.324), (0.462, 0.248, 0.0), (-0.038, 0.126, 0.0), (-0.038, 0.102, 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-0.098, 0.671), (3.705, -0.257, 0.414), (4.329, -0.136, 0.219), (4.329, 0.0, 0.355), (3.705, 0.098, -0.671), (3.705, 0.257, -0.414), (4.329, 0.136, -0.219), (4.329, 0.0, -0.355), (3.705, 0.098, 0.671), (3.705, -0.098, 0.671), (4.329, 0.0, 0.355), (3.705, 0.257, -0.414), (3.705, 0.318, 0.0), (4.329, 0.168, 0.0), (4.329, 0.136, -0.219), (3.705, 0.257, 0.414), (3.705, 0.098, 0.671), (4.329, 0.0, 0.355), (4.329, 0.136, 0.219), (3.705, 0.318, 0.0), (3.705, 0.257, 0.414), (4.329, 0.136, 0.219), (4.329, 0.168, 0.0), (4.329, -0.168, 0.0), (4.329, -0.136, -0.219), (4.805, -0.122, -0.449), (4.676, -0.15, 0.0), (4.329, -0.136, -0.219), (4.329, 0.0, -0.355), (4.805, 0.0, -0.726), (4.805, -0.122, -0.449), (4.329, -0.136, 0.219), (4.329, -0.168, 0.0), (4.676, -0.15, 0.0), (4.805, -0.122, 0.449), (4.329, 0.0, -0.355), (4.329, 0.136, -0.219), (4.805, 0.122, -0.449), (4.805, 0.0, -0.726), (4.329, 0.0, 0.355), (4.329, -0.136, 0.219), (4.805, -0.122, 0.449), (4.805, 0.0, 0.726), (4.329, 0.136, -0.219), (4.329, 0.168, 0.0), (4.676, 0.15, 0.0), (4.805, 0.122, -0.449), (4.329, 0.136, 0.219), (4.329, 0.0, 0.355), (4.805, 0.0, 0.726), (4.805, 0.122, 0.449), (4.329, 0.168, 0.0), (4.329, 0.136, 0.219), (4.805, 0.122, 0.449), (4.676, 0.15, 0.0), (4.676, -0.15, 0.0), (4.805, -0.122, -0.449), (5.166, 0.0, -0.536), (4.995, 0.0, 0.0), (4.676, 0.15, 0.0), (4.805, 0.122, 0.449), (5.166, 0.0, 0.536), (4.995, 0.0, 0.0), (4.805, -0.122, -0.449), (4.805, 0.0, -0.726), (5.166, 0.0, -0.867), (5.166, 0.0, -0.536), (4.805, -0.122, 0.449), (4.676, -0.15, 0.0), (4.995, 0.0, 0.0), (5.166, 0.0, 0.536), (4.805, 0.0, -0.726), (4.805, 0.122, -0.449), (5.166, 0.0, -0.536), (5.166, 0.0, -0.867), (4.805, 0.0, 0.726), (4.805, -0.122, 0.449), (5.166, 0.0, 0.536), (5.166, 0.0, 0.867), (4.805, 0.122, -0.449), (4.676, 0.15, 0.0), (4.995, 0.0, 0.0), (5.166, 0.0, -0.536), (4.805, 0.122, 0.449), (4.805, 0.0, 0.726), (5.166, 0.0, 0.867), (5.166, 0.0, 0.536)] faces = [[0, 1, 2, 3, 4, 5, 6, 7], [8, 9, 5, 4], [12, 8, 4, 3], [9, 17, 6, 5], [20, 12, 3, 2], [17, 25, 6], [27, 20, 2], [25, 31, 7, 6], [34, 27, 2, 1], [31, 39, 0, 7], [39, 34, 1, 0], [46, 47, 48, 49], [49, 48, 52, 53], [54, 46, 49, 57], [57, 49, 53, 61], [62, 63, 64, 65], [63, 67, 68, 64], [65, 64, 72, 73], [64, 68, 76, 72], [78, 79, 47, 46], [53, 52, 84], [85, 78, 46, 54], [61, 53, 84], [92, 62, 65, 95], [67, 97, 68], [95, 65, 73, 102], [68, 97, 76], [47, 107, 108, 48], [48, 108, 112, 52], [79, 115, 107, 47], [52, 112, 84], [121, 78, 85], [121, 85, 126], [121, 79, 78], [121, 126, 132], [121, 115, 79], [121, 132, 115], [126, 85, 54, 142], [143, 61, 84], [142, 54, 57, 149], [149, 57, 61, 143], [154, 155, 63, 62], [155, 159, 67, 63], [162, 154, 62, 92], [159, 97, 67], [169, 92, 95], [169, 95, 102], [169, 162, 92], [169, 102, 180], [169, 182, 162], [169, 180, 182], [102, 73, 189, 180], [76, 97, 193], [73, 72, 196, 189], [72, 76, 193, 196], [115, 132, 204, 107], [112, 207, 84], [132, 126, 142, 204], [207, 143, 84], [182, 217, 154, 162], [220, 97, 159], [180, 189, 217, 182], [193, 97, 220], [107, 204, 232, 108], [108, 232, 207, 112], [204, 142, 149, 232], [232, 149, 143, 207], [217, 247, 155, 154], [247, 220, 159, 155], [189, 196, 247, 217], [196, 193, 220, 247], [262, 263, 9, 8], [262, 267, 268, 263], [270, 262, 8, 12], [270, 275, 267, 262], [263, 279, 17, 9], [263, 268, 284, 279], [286, 270, 12, 20], [286, 291, 275, 270], [279, 295, 25, 17], [279, 284, 300, 295], [302, 286, 20, 27], [302, 307, 291, 286], [295, 311, 31, 25], [295, 300, 316, 311], [318, 302, 27, 34], [318, 323, 307, 302], [311, 327, 39, 31], [311, 316, 332, 327], [327, 318, 34, 39], [327, 332, 323, 318], [342, 343, 344, 345], [346, 347, 348, 349], [350, 351, 352, 353], [354, 355, 356, 357], [345, 344, 360, 361], [362, 363, 364, 365], [362, 365, 343, 342], [349, 348, 372, 373], [374, 375, 376, 377], [374, 377, 347, 346], [382, 350, 353, 385], [382, 385, 388, 389], [351, 391, 392, 352], [357, 356, 396, 397], [398, 399, 400, 401], [398, 401, 355, 354], [406, 342, 345, 361], [410, 346, 349, 373], [414, 391, 351, 350], [418, 354, 357, 397], [363, 362, 342, 406], [375, 374, 346, 410], [389, 414, 350, 382], [399, 398, 354, 418], [267, 275, 440, 441], [275, 291, 444, 440], [268, 267, 441, 449], [291, 307, 452, 444], [284, 268, 449, 457], [307, 323, 460, 452], [300, 284, 457, 465], [323, 332, 468, 460], [316, 300, 465, 473], [332, 316, 473, 468], [385, 353, 480, 388], [401, 400, 484, 355], [377, 376, 488, 347], [353, 352, 392, 480], [355, 484, 396, 356], [365, 364, 500, 343], [347, 488, 372, 348], [343, 500, 360, 344], [388, 480, 414, 389], [400, 399, 418, 484], [376, 375, 410, 488], [480, 392, 391, 414], [484, 418, 397, 396], [364, 363, 406, 500], [488, 410, 373, 372], [500, 406, 361, 360], [441, 440, 544, 545], [440, 444, 548, 544], [449, 441, 545, 553], [444, 452, 548], [457, 449, 553, 560], [452, 460, 563, 548], [465, 457, 560], [460, 468, 570, 563], [473, 465, 560, 575], [468, 473, 575, 570], [545, 544, 582, 583], [544, 548, 586, 582], [553, 545, 583, 591], [548, 563, 594, 586], [560, 553, 591, 599], [563, 570, 602, 594], [575, 560, 599, 607], [570, 575, 607, 602], [583, 582, 614, 615], [602, 607, 618, 615], [582, 586, 622, 614], [591, 583, 615, 618], [586, 594, 614, 622], [599, 591, 618, 635], [594, 602, 615, 614], [607, 599, 635, 618]]
Define a 3D model of helmet_horned with 144 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of helmet_horned! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.277, -1.399, 0.002), (0.277, -1.399, 0.374), (-0.277, -1.399, 0.374), (-0.277, -1.399, 0.002), (-0.277, -1.399, 0.002), (-0.277, -1.399, 0.374), (-0.731, -1.23, 0.374), (-0.731, -1.23, 0.002), (0.251, -1.255, 0.002), (-0.251, -1.255, 0.002), (-0.214, -1.071, 0.672), (0.214, -1.071, 0.672), (0.251, -1.255, 0.002), (0.661, -1.102, 0.002), (0.731, -1.23, 0.002), (0.277, -1.399, 0.002), (0.251, -1.255, 0.374), (-0.251, -1.255, 0.374), (-0.277, -1.399, 0.374), (0.277, -1.399, 0.374), (0.251, -1.255, 0.374), (0.22, -1.102, 0.888), (-0.22, -1.102, 0.888), (-0.251, -1.255, 0.374), (-0.251, -1.255, 0.002), (0.251, -1.255, 0.002), (0.277, -1.399, 0.002), (-0.277, -1.399, 0.002), (-0.251, -1.255, 0.002), (-0.661, -1.102, 0.002), (-0.564, -0.94, 0.672), (-0.214, -1.071, 0.672), (-0.251, -1.255, 0.374), (-0.22, -1.102, 0.888), (-0.597, -0.994, 0.823), (-0.661, -1.102, 0.374), (-0.251, -1.255, 0.374), (-0.661, -1.102, 0.374), (-0.731, -1.23, 0.374), (-0.277, -1.399, 0.374), (0.731, -1.23, 0.002), (0.731, -1.23, 0.374), (0.277, -1.399, 0.374), (0.277, -1.399, 0.002), (-0.731, -1.23, 0.002), (-0.731, -1.23, 0.374), (-1.23, -0.731, 0.374), (-1.23, -0.731, 0.002), (0.661, -1.102, 0.002), (0.251, -1.255, 0.002), (0.214, -1.071, 0.672), (0.564, -0.94, 0.672), (0.661, -1.102, 0.002), (1.102, -0.661, 0.002), (1.23, -0.731, 0.002), (0.731, -1.23, 0.002), (0.661, -1.102, 0.374), (0.251, -1.255, 0.374), (0.277, -1.399, 0.374), (0.731, -1.23, 0.374), (0.661, -1.102, 0.374), (0.597, -0.994, 0.823), (0.22, -1.102, 0.888), (0.251, -1.255, 0.374), (0.22, -1.102, 0.888), (0.239, -0.717, 1.293), (-0.239, -0.717, 1.293), (-0.22, -1.102, 0.888), (-0.22, -1.102, 0.888), (-0.239, -0.717, 1.293), (-0.647, -0.647, 1.176), (-0.597, -0.994, 0.823), (-0.661, -1.102, 0.002), (-0.251, -1.255, 0.002), (-0.277, -1.399, 0.002), (-0.731, -1.23, 0.002), (-0.661, -1.102, 0.002), (-1.102, -0.661, 0.002), (-0.94, -0.564, 0.672), (-0.564, -0.94, 0.672), (-0.661, -1.102, 0.374), (-0.597, -0.994, 0.823), (-0.994, -0.597, 0.823), (-1.102, -0.661, 0.374), (-0.214, -1.071, 0.672), (-0.564, -0.94, 0.672), (-0.94, -0.564, 0.672), (-1.071, -0.214, 0.672), (-1.071, 0.214, 0.672), (-0.94, 0.564, 0.672), (-0.564, 0.94, 0.672), (-0.214, 1.071, 0.672), (0.214, 1.071, 0.672), (0.564, 0.94, 0.672), (0.94, 0.564, 0.672), (1.071, 0.214, 0.672), (1.071, -0.214, 0.672), (0.94, -0.564, 0.672), (0.564, -0.94, 0.672), (0.214, -1.071, 0.672), (0.597, -0.994, 0.823), (0.647, -0.647, 1.176), (0.239, -0.717, 1.293), (0.22, -1.102, 0.888), (1.23, -0.731, 0.002), (1.23, -0.731, 0.374), (0.731, -1.23, 0.374), (0.731, -1.23, 0.002), (-1.23, -0.731, 0.002), (-1.23, -0.731, 0.374), (-1.399, -0.277, 0.374), (-1.399, -0.277, 0.002), (1.102, -0.661, 0.002), (0.661, -1.102, 0.002), (0.564, -0.94, 0.672), (0.94, -0.564, 0.672), (1.102, -0.661, 0.002), (1.255, -0.251, 0.002), (1.399, -0.277, 0.002), (1.23, -0.731, 0.002), (1.102, -0.661, 0.374), (0.661, -1.102, 0.374), (0.731, -1.23, 0.374), (1.23, -0.731, 0.374), (1.102, -0.661, 0.374), (0.994, -0.597, 0.823), (0.597, -0.994, 0.823), (0.661, -1.102, 0.374), (-1.102, -0.661, 0.002), (-0.661, -1.102, 0.002), (-0.731, -1.23, 0.002), (-1.23, -0.731, 0.002), (-1.102, -0.661, 0.002), (-1.255, -0.251, 0.002), (-1.071, -0.214, 0.672), (-0.94, -0.564, 0.672), (-1.102, -0.661, 0.374), (-1.23, -0.731, 0.374), (-0.731, -1.23, 0.374), (-0.661, -1.102, 0.374), (-1.102, -0.661, 0.374), (-0.994, -0.597, 0.823), (-1.154, -0.28, 0.833), (-1.255, -0.251, 0.374), (-1.102, -0.661, 0.374), (-1.255, -0.251, 0.374), (-1.399, -0.277, 0.374), (-1.23, -0.731, 0.374), (0.647, -0.647, 1.176), (0.597, -0.994, 0.823), (0.994, -0.597, 0.823), (-0.647, -0.647, 1.176), (-0.665, -0.304, 1.348), (-1.154, -0.28, 0.833), (-0.994, -0.597, 0.823), (-0.994, -0.597, 0.823), (-0.597, -0.994, 0.823), (-0.647, -0.647, 1.176), (0.665, -0.304, 1.348), (1.154, -0.28, 0.833), (1.229, -0.28, 0.904), (0.739, -0.304, 1.418), (-0.665, -0.304, 1.348), (-0.647, -0.647, 1.176), (-0.239, -0.717, 1.293), (-0.251, -0.251, 1.482), (-0.665, -0.304, 1.348), (-0.665, 0.304, 1.348), (-0.739, 0.304, 1.418), (-0.739, -0.304, 1.418), (1.154, -0.28, 0.833), (0.665, -0.304, 1.348), (0.647, -0.647, 1.176), (0.994, -0.597, 0.823), (1.154, -0.28, 0.833), (1.154, 0.28, 0.833), (1.229, 0.28, 0.904), (1.229, -0.28, 0.904), (-1.154, -0.28, 0.833), (-0.665, -0.304, 1.348), (-0.739, -0.304, 1.418), (-1.229, -0.28, 0.904), (1.399, -0.277, 0.002), (1.399, -0.277, 0.374), (1.23, -0.731, 0.374), (1.23, -0.731, 0.002), (-1.399, -0.277, 0.002), (-1.399, -0.277, 0.374), (-1.399, 0.277, 0.374), (-1.399, 0.277, 0.002), (1.255, -0.251, 0.002), (1.102, -0.661, 0.002), (0.94, -0.564, 0.672), (1.071, -0.214, 0.672), (1.255, -0.251, 0.002), (1.255, 0.251, 0.002), (1.399, 0.277, 0.002), (1.399, -0.277, 0.002), (1.255, -0.251, 0.374), (1.102, -0.661, 0.374), (1.23, -0.731, 0.374), (1.399, -0.277, 0.374), (1.255, -0.251, 0.374), (1.154, -0.28, 0.833), (0.994, -0.597, 0.823), (1.102, -0.661, 0.374), (0.251, -0.251, 1.482), (0.239, -0.717, 1.293), (0.647, -0.647, 1.176), (0.665, -0.304, 1.348), (-0.251, -0.251, 1.482), (-0.239, -0.717, 1.293), (0.239, -0.717, 1.293), (0.251, -0.251, 1.482), (-1.255, -0.251, 0.002), (-1.102, -0.661, 0.002), (-1.23, -0.731, 0.002), (-1.399, -0.277, 0.002), (-1.255, -0.251, 0.002), (-1.255, 0.251, 0.002), (-1.071, 0.214, 0.672), (-1.071, -0.214, 0.672), (-1.255, -0.251, 0.374), (-1.154, -0.28, 0.833), (-1.154, 0.28, 0.833), (-1.255, 0.251, 0.374), (-1.255, -0.251, 0.374), (-1.255, 0.251, 0.374), (-1.399, 0.277, 0.374), (-1.399, -0.277, 0.374), (0.808, -0.201, 1.346), (1.16, -0.184, 0.976), (1.503, -0.148, 1.378), (1.179, -0.161, 1.629), (0.808, -0.201, 1.346), (0.808, 0.201, 1.346), (0.739, 0.304, 1.418), (0.739, -0.304, 1.418), (-0.808, -0.201, 1.346), (-1.16, -0.184, 0.976), (-1.229, -0.28, 0.904), (-0.739, -0.304, 1.418), (-0.808, -0.201, 1.346), (-0.808, 0.201, 1.346), (-1.176, 0.161, 1.621), (-1.176, -0.161, 1.621), (1.16, -0.184, 0.976), (0.808, -0.201, 1.346), (0.739, -0.304, 1.418), (1.229, -0.28, 0.904), (1.16, -0.184, 0.976), (1.16, 0.184, 0.976), (1.503, 0.148, 1.378), (1.503, -0.148, 1.378), (-1.16, -0.184, 0.976), (-0.808, -0.201, 1.346), (-1.176, -0.161, 1.621), (-1.506, -0.148, 1.378), (-1.16, -0.184, 0.976), (-1.16, 0.184, 0.976), (-1.229, 0.28, 0.904), (-1.229, -0.28, 0.904), (1.179, -0.161, 1.629), (1.503, -0.148, 1.378), (1.802, -0.094, 1.915), (1.561, -0.103, 2.017), (-1.176, -0.161, 1.621), (-1.176, 0.161, 1.621), (-1.523, 0.103, 2.0), (-1.523, -0.103, 2.0), (1.503, -0.148, 1.378), (1.503, 0.148, 1.378), (1.802, 0.094, 1.915), (1.802, -0.094, 1.915), (-1.506, -0.148, 1.378), (-1.176, -0.161, 1.621), (-1.523, -0.103, 2.0), (-1.765, -0.094, 1.901), (1.561, -0.103, 2.017), (1.802, -0.094, 1.915), (1.881, 0.0, 2.465), (-1.523, -0.103, 2.0), (-1.523, 0.103, 2.0), (-1.82, -0.0, 2.392), (1.802, -0.094, 1.915), (1.802, 0.094, 1.915), (1.881, 0.0, 2.465), (-1.765, -0.094, 1.901), (-1.523, -0.103, 2.0), (-1.82, -0.0, 2.392), (1.802, 0.094, 1.915), (1.561, 0.103, 2.017), (1.881, 0.0, 2.465), (-1.765, 0.094, 1.901), (-1.765, -0.094, 1.901), (-1.82, -0.0, 2.392), (1.561, 0.103, 2.017), (1.561, -0.103, 2.017), (1.881, 0.0, 2.465), (-1.523, 0.103, 2.0), (-1.765, 0.094, 1.901), (-1.82, -0.0, 2.392), (1.503, 0.148, 1.378), (1.179, 0.161, 1.629), (1.561, 0.103, 2.017), (1.802, 0.094, 1.915), (-1.506, 0.148, 1.378), (-1.506, -0.148, 1.378), (-1.765, -0.094, 1.901), (-1.765, 0.094, 1.901), (1.179, 0.161, 1.629), (1.179, -0.161, 1.629), (1.561, -0.103, 2.017), (1.561, 0.103, 2.017), (-1.176, 0.161, 1.621), (-1.506, 0.148, 1.378), (-1.765, 0.094, 1.901), (-1.523, 0.103, 2.0), (1.16, 0.184, 0.976), (1.16, -0.184, 0.976), (1.229, -0.28, 0.904), (1.229, 0.28, 0.904), (1.16, 0.184, 0.976), (0.808, 0.201, 1.346), (1.179, 0.161, 1.629), (1.503, 0.148, 1.378), (-1.16, 0.184, 0.976), (-1.16, -0.184, 0.976), (-1.506, -0.148, 1.378), (-1.506, 0.148, 1.378), (-1.16, 0.184, 0.976), (-0.808, 0.201, 1.346), (-0.739, 0.304, 1.418), (-1.229, 0.28, 0.904), (0.808, 0.201, 1.346), (0.808, -0.201, 1.346), (1.179, -0.161, 1.629), (1.179, 0.161, 1.629), (0.808, 0.201, 1.346), (1.16, 0.184, 0.976), (1.229, 0.28, 0.904), (0.739, 0.304, 1.418), (-0.808, 0.201, 1.346), (-0.808, -0.201, 1.346), (-0.739, -0.304, 1.418), (-0.739, 0.304, 1.418), (-0.808, 0.201, 1.346), (-1.16, 0.184, 0.976), (-1.506, 0.148, 1.378), (-1.176, 0.161, 1.621), (1.255, 0.251, 0.002), (1.255, -0.251, 0.002), (1.071, -0.214, 0.672), (1.071, 0.214, 0.672), (1.255, 0.251, 0.002), (1.102, 0.661, 0.002), (1.23, 0.731, 0.002), (1.399, 0.277, 0.002), (1.255, 0.251, 0.374), (1.255, -0.251, 0.374), (1.399, -0.277, 0.374), (1.399, 0.277, 0.374), (1.255, 0.251, 0.374), (1.154, 0.28, 0.833), (1.154, -0.28, 0.833), (1.255, -0.251, 0.374), (0.251, 0.251, 1.482), (0.251, -0.251, 1.482), (0.665, -0.304, 1.348), (0.665, 0.304, 1.348), (-0.251, 0.251, 1.482), (-0.251, -0.251, 1.482), (0.251, -0.251, 1.482), (0.251, 0.251, 1.482), (-1.255, 0.251, 0.002), (-1.255, -0.251, 0.002), (-1.399, -0.277, 0.002), (-1.399, 0.277, 0.002), (-1.255, 0.251, 0.002), (-1.102, 0.661, 0.002), (-0.94, 0.564, 0.672), (-1.071, 0.214, 0.672), (-1.255, 0.251, 0.374), (-1.154, 0.28, 0.833), (-0.994, 0.597, 0.823), (-1.102, 0.661, 0.374), (-1.255, 0.251, 0.374), (-1.102, 0.661, 0.374), (-1.23, 0.731, 0.374), (-1.399, 0.277, 0.374), (1.399, 0.277, 0.002), (1.399, 0.277, 0.374), (1.399, -0.277, 0.374), (1.399, -0.277, 0.002), (-1.399, 0.277, 0.002), (-1.399, 0.277, 0.374), (-1.23, 0.731, 0.374), (-1.23, 0.731, 0.002), (1.154, 0.28, 0.833), (0.665, 0.304, 1.348), (0.739, 0.304, 1.418), (1.229, 0.28, 0.904), (-1.154, 0.28, 0.833), (-1.154, -0.28, 0.833), (-1.229, -0.28, 0.904), (-1.229, 0.28, 0.904), (0.665, 0.304, 1.348), (0.665, -0.304, 1.348), (0.739, -0.304, 1.418), (0.739, 0.304, 1.418), (-0.665, 0.304, 1.348), (-0.665, -0.304, 1.348), (-0.251, -0.251, 1.482), (-0.251, 0.251, 1.482), (-0.665, 0.304, 1.348), (-1.154, 0.28, 0.833), (-1.229, 0.28, 0.904), (-0.739, 0.304, 1.418), (-0.665, 0.304, 1.348), (-0.647, 0.647, 1.176), (-0.994, 0.597, 0.823), (-1.154, 0.28, 0.833), (0.994, 0.597, 0.823), (0.647, 0.647, 1.176), (0.665, 0.304, 1.348), (1.154, 0.28, 0.833), (0.647, 0.647, 1.176), (0.994, 0.597, 0.823), (0.597, 0.994, 0.823), (-0.647, 0.647, 1.176), (-0.665, 0.304, 1.348), (-0.251, 0.251, 1.482), (-0.239, 0.717, 1.293), (-0.647, 0.647, 1.176), (-0.597, 0.994, 0.823), (-0.994, 0.597, 0.823), (1.102, 0.661, 0.002), (1.255, 0.251, 0.002), (1.071, 0.214, 0.672), (0.94, 0.564, 0.672), (1.102, 0.661, 0.002), (0.94, 0.564, 0.672), (0.564, 0.94, 0.672), (0.661, 1.102, 0.002), (1.102, 0.661, 0.002), (0.661, 1.102, 0.002), (0.731, 1.23, 0.002), (1.23, 0.731, 0.002), (1.102, 0.661, 0.374), (1.255, 0.251, 0.374), (1.399, 0.277, 0.374), (1.23, 0.731, 0.374), (1.102, 0.661, 0.374), (0.994, 0.597, 0.823), (1.154, 0.28, 0.833), (1.255, 0.251, 0.374), (-1.102, 0.661, 0.002), (-1.255, 0.251, 0.002), (-1.399, 0.277, 0.002), (-1.23, 0.731, 0.002), (-1.102, 0.661, 0.002), (-0.661, 1.102, 0.002), (-0.564, 0.94, 0.672), (-0.94, 0.564, 0.672), (-1.102, 0.661, 0.374), (-0.994, 0.597, 0.823), (-0.597, 0.994, 0.823), (-0.661, 1.102, 0.374), (0.239, 0.717, 1.293), (0.251, 0.251, 1.482), (0.665, 0.304, 1.348), (0.647, 0.647, 1.176), (-0.239, 0.717, 1.293), (-0.251, 0.251, 1.482), (0.251, 0.251, 1.482), (0.239, 0.717, 1.293), (1.23, 0.731, 0.002), (1.23, 0.731, 0.374), (1.399, 0.277, 0.374), (1.399, 0.277, 0.002), (-1.23, 0.731, 0.374), (-0.731, 1.23, 0.374), (-0.731, 1.23, 0.002), (-1.23, 0.731, 0.002), (-0.597, 0.994, 0.823), (-0.647, 0.647, 1.176), (-0.239, 0.717, 1.293), (-0.22, 1.102, 0.888), (0.661, 1.102, 0.002), (0.251, 1.255, 0.002), (0.277, 1.399, 0.002), (0.731, 1.23, 0.002), (0.661, 1.102, 0.374), (1.102, 0.661, 0.374), (1.23, 0.731, 0.374), (0.731, 1.23, 0.374), (0.661, 1.102, 0.374), (0.597, 0.994, 0.823), (0.994, 0.597, 0.823), (1.102, 0.661, 0.374), (0.22, 1.102, 0.888), (0.239, 0.717, 1.293), (0.647, 0.647, 1.176), (0.597, 0.994, 0.823), (-0.22, 1.102, 0.888), (-0.239, 0.717, 1.293), (0.239, 0.717, 1.293), (0.22, 1.102, 0.888), (-0.661, 1.102, 0.002), (-1.102, 0.661, 0.002), (-1.23, 0.731, 0.002), (-0.731, 1.23, 0.002), (-0.661, 1.102, 0.002), (-0.251, 1.255, 0.002), (-0.214, 1.071, 0.672), (-0.564, 0.94, 0.672), (-0.661, 1.102, 0.374), (-0.597, 0.994, 0.823), (-0.22, 1.102, 0.888), (-0.251, 1.255, 0.374), (-0.661, 1.102, 0.374), (-0.731, 1.23, 0.374), (-1.23, 0.731, 0.374), (-1.102, 0.661, 0.374), (-0.661, 1.102, 0.374), (-0.251, 1.255, 0.374), (-0.277, 1.399, 0.374), (-0.731, 1.23, 0.374), (0.731, 1.23, 0.002), (0.731, 1.23, 0.374), (1.23, 0.731, 0.374), (1.23, 0.731, 0.002), (-0.731, 1.23, 0.002), (-0.731, 1.23, 0.374), (-0.277, 1.399, 0.374), (-0.277, 1.399, 0.002), (0.251, 1.255, 0.002), (0.661, 1.102, 0.002), (0.564, 0.94, 0.672), (0.214, 1.071, 0.672), (0.251, 1.255, 0.002), (-0.251, 1.255, 0.002), (-0.277, 1.399, 0.002), (0.277, 1.399, 0.002), (0.251, 1.255, 0.374), (0.661, 1.102, 0.374), (0.731, 1.23, 0.374), (0.277, 1.399, 0.374), (0.251, 1.255, 0.374), (0.22, 1.102, 0.888), (0.597, 0.994, 0.823), (0.661, 1.102, 0.374), (-0.251, 1.255, 0.002), (-0.661, 1.102, 0.002), (-0.731, 1.23, 0.002), (-0.277, 1.399, 0.002), (-0.251, 1.255, 0.002), (0.251, 1.255, 0.002), (0.214, 1.071, 0.672), (-0.214, 1.071, 0.672), (-0.251, 1.255, 0.374), (-0.22, 1.102, 0.888), (0.22, 1.102, 0.888), (0.251, 1.255, 0.374), (-0.251, 1.255, 0.374), (0.251, 1.255, 0.374), (0.277, 1.399, 0.374), (-0.277, 1.399, 0.374), (0.277, 1.399, 0.002), (0.277, 1.399, 0.374), (0.731, 1.23, 0.374), (0.731, 1.23, 0.002), (-0.277, 1.399, 0.002), (-0.277, 1.399, 0.374), (0.277, 1.399, 0.374), (0.277, 1.399, 0.002)] faces = [[0, 1, 2, 3], [3, 2, 6, 7], [8, 9, 10, 11], [8, 13, 14, 0], [16, 17, 2, 1], [16, 21, 22, 17], [9, 8, 0, 3], [9, 29, 30, 10], [17, 22, 34, 35], [17, 35, 6, 2], [14, 41, 1, 0], [7, 6, 46, 47], [13, 8, 11, 51], [13, 53, 54, 14], [56, 16, 1, 41], [56, 61, 21, 16], [21, 65, 66, 22], [22, 66, 70, 34], [29, 9, 3, 7], [29, 77, 78, 30], [35, 34, 82, 83], [10, 30, 78, 87, 88, 89, 90, 91, 92, 93, 94, 95, 96, 97, 51, 11], [61, 101, 65, 21], [54, 105, 41, 14], [47, 46, 110, 111], [53, 13, 51, 97], [53, 117, 118, 54], [120, 56, 41, 105], [120, 125, 61, 56], [77, 29, 7, 47], [77, 133, 87, 78], [83, 46, 6, 35], [83, 82, 142, 143], [83, 143, 110, 46], [101, 61, 125], [70, 152, 142, 82], [82, 34, 70], [158, 159, 160, 161], [152, 70, 66, 165], [152, 167, 168, 169], [159, 158, 101, 125], [159, 175, 176, 160], [142, 152, 169, 181], [118, 183, 105, 54], [111, 110, 188, 189], [117, 53, 97, 96], [117, 195, 196, 118], [198, 120, 105, 183], [198, 159, 125, 120], [206, 65, 101, 158], [165, 66, 65, 206], [133, 77, 47, 111], [133, 219, 88, 87], [143, 142, 224, 225], [143, 225, 188, 110], [230, 231, 232, 233], [230, 235, 236, 161], [238, 239, 181, 169], [238, 243, 244, 245], [231, 230, 161, 160], [231, 251, 252, 232], [239, 238, 245, 257], [239, 259, 260, 181], [233, 232, 264, 265], [245, 244, 268, 269], [232, 252, 272, 264], [257, 245, 269, 277], [265, 264, 280], [269, 268, 283], [264, 272, 280], [277, 269, 283], [272, 291, 280], [293, 277, 283], [291, 265, 280], [268, 293, 283], [252, 303, 291, 272], [306, 257, 277, 293], [303, 233, 265, 291], [244, 306, 293, 268], [251, 231, 160, 176], [251, 235, 303, 252], [259, 239, 257, 306], [259, 243, 168, 260], [235, 230, 233, 303], [235, 251, 176, 236], [243, 238, 169, 168], [243, 259, 306, 244], [195, 117, 96, 95], [195, 355, 356, 196], [358, 198, 183, 361], [358, 175, 159, 198], [366, 206, 158, 369], [370, 165, 206, 366], [219, 133, 111, 189], [219, 379, 89, 88], [225, 224, 384, 385], [225, 385, 388, 188], [196, 361, 183, 118], [189, 188, 388, 397], [175, 369, 236, 176], [224, 142, 181, 260], [369, 158, 161, 236], [167, 152, 165, 370], [167, 224, 260, 168], [167, 419, 384, 224], [422, 423, 369, 175], [423, 422, 428], [419, 167, 370, 432], [419, 434, 384], [355, 195, 95, 94], [355, 94, 93, 443], [355, 443, 446, 356], [448, 358, 361, 451], [448, 422, 175, 358], [379, 219, 189, 397], [379, 461, 90, 89], [385, 384, 434, 467], [468, 366, 369, 423], [432, 370, 366, 468], [356, 451, 361, 196], [388, 481, 482, 397], [434, 419, 432, 487], [443, 489, 490, 446], [492, 448, 451, 495], [492, 428, 422, 448], [500, 468, 423, 428], [487, 432, 468, 500], [461, 379, 397, 482], [461, 513, 91, 90], [467, 434, 487, 519], [467, 481, 388, 385], [467, 519, 526, 481], [446, 495, 451, 356], [482, 481, 526, 535], [489, 443, 93, 92], [489, 513, 535, 490], [544, 492, 495, 547], [544, 500, 428, 492], [513, 461, 482, 535], [513, 489, 92, 91], [519, 487, 500, 544], [519, 544, 547, 526], [490, 547, 495, 446], [535, 526, 547, 490]]
Define a 3D model of gun with 373 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of gun! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.281, -0.215, -0.567), (0.236, -0.224, -0.583), (0.226, -0.165, -0.587), (0.27, -0.156, -0.571), (0.246, -0.215, -0.469), (0.201, -0.224, -0.485), (0.236, -0.224, -0.583), (0.281, -0.215, -0.567), (0.286, -0.205, -0.551), (0.281, -0.215, -0.567), (0.27, -0.156, -0.571), (0.278, -0.161, -0.553), (0.26, -0.205, -0.479), (0.246, -0.215, -0.469), (0.281, -0.215, -0.567), (0.286, -0.205, -0.551), (0.154, -0.177, -0.437), (-0.231, -0.175, -0.437), (-0.231, -0.084, -0.54), (0.155, -0.085, -0.54), (0.154, -0.177, -0.143), (0.154, -0.177, -0.437), (0.155, -0.085, -0.54), (0.154, -0.177, -0.143), (-0.231, -0.175, -0.143), (-0.231, -0.175, -0.437), (0.154, -0.177, -0.437), (-0.231, -0.175, -0.143), (0.154, -0.177, -0.143), (0.156, 0.116, -0.143), (-0.23, 0.117, -0.143), (-0.231, -0.175, -0.143), (-0.231, -0.084, -0.54), (-0.231, -0.175, -0.437), (-0.231, -0.175, -0.143), (-0.23, 0.117, -0.143), (-0.23, 0.117, -0.54), (-0.231, -0.084, -0.54), (0.226, -0.165, -0.587), (0.236, -0.224, -0.583), (0.201, -0.224, -0.485), (0.191, -0.165, -0.489), (0.278, -0.161, -0.553), (0.27, -0.156, -0.571), (0.235, -0.156, -0.473), (0.252, -0.161, -0.481), (0.252, -0.161, -0.481), (0.235, -0.156, -0.473), (0.246, -0.215, -0.469), (0.26, -0.205, -0.479), (0.27, -0.156, -0.571), (0.226, -0.165, -0.587), (0.191, -0.165, -0.489), (0.235, -0.156, -0.473), (0.235, -0.156, -0.473), (0.191, -0.165, -0.489), (0.201, -0.224, -0.485), (0.246, -0.215, -0.469), (2.389, -0.127, 0.041), (2.389, -0.063, -0.071), (2.389, -0.049, -0.047), (2.389, -0.098, 0.04), (2.123, -0.126, 0.041), (2.123, -0.063, -0.071), (2.389, -0.063, -0.071), (2.389, -0.127, 0.041), (-0.439, -0.104, 0.164), (-0.504, -0.104, 0.164), (-0.504, -0.082, 0.113), (-0.439, -0.082, 0.113), (-0.504, -0.104, 0.164), (-0.503, 0.134, 0.164), (-0.503, 0.112, 0.113), (-0.504, -0.082, 0.113), (2.389, -0.098, 0.04), (2.389, -0.049, -0.047), (2.123, -0.027, -0.01), (2.123, -0.055, 0.04), (0.272, -0.089, -0.194), (-1.033, -0.084, -0.194), (-1.032, -0.056, -0.209), (0.272, -0.06, -0.209), (0.272, -0.089, 0.036), (0.272, -0.089, -0.194), (0.272, -0.06, -0.209), (0.272, -0.089, 0.036), (-1.033, -0.084, 0.036), (-1.033, -0.084, -0.194), (0.272, -0.089, -0.194), (0.155, -0.085, -0.54), (-0.231, -0.084, -0.54), (-0.23, 0.117, -0.54), (0.156, 0.116, -0.54), (-1.033, -0.084, 0.036), (-1.032, -0.056, -0.209), (-1.033, -0.084, -0.194), (-1.033, -0.084, 0.036), (-1.032, 0.112, 0.036), (-1.032, 0.083, -0.209), (-1.032, -0.056, -0.209), (-0.439, -0.082, 0.113), (-0.504, -0.082, 0.113), (-0.503, 0.112, 0.113), (-0.438, 0.112, 0.113), (-0.439, -0.082, 0.215), (-0.504, -0.082, 0.215), (-0.504, -0.104, 0.164), (-0.439, -0.104, 0.164), (-0.504, -0.082, 0.215), (-0.503, 0.112, 0.215), (-0.503, 0.134, 0.164), (-0.504, -0.104, 0.164), (1.997, -0.079, 0.04), (1.77, -0.078, 0.04), (1.77, -0.038, -0.032), (1.997, -0.039, -0.032), (1.615, -0.075, -0.164), (1.492, -0.074, -0.164), (1.493, -0.02, -0.191), (1.615, -0.02, -0.191), (1.615, -0.075, 0.088), (1.492, -0.074, 0.088), (1.492, -0.074, -0.164), (1.615, -0.075, -0.164), (1.492, -0.074, 0.088), (1.493, -0.02, 0.115), (1.493, -0.02, -0.191), (1.492, -0.074, -0.164), (0.926, -0.072, -0.164), (0.804, -0.072, -0.164), (0.804, -0.017, -0.191), (0.926, -0.018, -0.191), (0.926, -0.072, 0.088), (0.804, -0.072, 0.088), (0.804, -0.072, -0.164), (0.926, -0.072, -0.164), (0.804, -0.072, 0.088), (0.804, -0.017, 0.115), (0.804, -0.017, -0.191), (0.804, -0.072, -0.164), (0.123, -0.066, -0.002), (-0.002, -0.066, -0.002), (-0.002, 0.086, -0.002), (0.123, 0.086, -0.002), (0.123, -0.066, 0.131), (-0.002, -0.066, 0.187), (-0.002, -0.066, -0.002), (0.123, -0.066, -0.002), (-0.002, -0.066, 0.187), (-0.234, -0.065, 0.187), (-0.234, -0.065, -0.002), (-0.002, -0.066, -0.002), (-0.234, -0.065, -0.002), (-0.234, -0.065, 0.187), (-0.276, -0.065, 0.155), (-0.276, -0.065, -0.002), (-0.234, -0.065, 0.187), (-0.233, 0.087, 0.187), (-0.275, 0.087, 0.155), (-0.276, -0.065, 0.155), (-0.276, -0.065, 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-0.126, 0.041), (2.389, -0.127, 0.041), (2.389, -0.062, 0.151), (0.272, -0.06, -0.209), (-1.032, -0.056, -0.209), (-1.032, 0.083, -0.209), (0.273, 0.078, -0.209), (2.085, -0.057, 0.04), (1.999, -0.057, 0.04), (1.999, -0.027, -0.012), (2.085, -0.028, -0.012), (2.085, -0.057, 0.04), (2.085, -0.028, -0.012), (2.123, -0.063, -0.071), (2.123, -0.126, 0.041), (1.999, -0.057, 0.04), (1.999, -0.026, 0.092), (1.997, -0.037, 0.111), (1.997, -0.079, 0.04), (1.768, -0.056, -0.12), (0.034, -0.05, -0.12), (0.034, -0.02, -0.172), (1.768, -0.026, -0.172), (1.768, -0.056, -0.12), (1.768, -0.026, -0.172), (1.769, 0.034, -0.173), (1.769, 0.064, -0.121), (1.768, -0.056, 0.04), (0.034, -0.05, 0.04), (0.034, -0.02, -0.012), (1.768, -0.026, -0.012), (1.768, -0.056, 0.04), (1.768, -0.026, -0.012), (1.77, -0.038, -0.032), (1.77, -0.078, 0.04), (2.389, -0.049, -0.047), (2.389, 0.051, -0.048), (2.123, 0.031, -0.011), (2.123, -0.027, -0.01), (0.42, -0.049, 0.44), (0.421, 0.052, 0.44), (0.377, 0.036, 0.536), (0.376, -0.033, 0.536), (2.389, -0.048, 0.126), (2.389, -0.098, 0.04), (2.123, -0.055, 0.04), (2.123, -0.026, 0.09), (-1.016, -0.047, -0.133), (-1.236, -0.046, -0.133), (-1.23, 0.015, -0.142), (-1.016, 0.014, -0.142), (-1.016, -0.047, 0.018), (-1.236, -0.046, 0.018), (-1.236, -0.046, -0.133), (-1.016, -0.047, -0.133), (-1.236, -0.046, -0.133), (-1.236, -0.046, 0.018), (-1.428, -0.045, -0.04), (-1.428, -0.045, -0.095), (-1.236, -0.046, -0.133), (-1.428, -0.045, -0.095), (-1.29, -0.046, -0.152), (-1.236, -0.046, 0.018), (-1.23, 0.015, 0.023), (-1.312, 0.015, 0.076), (-1.317, -0.046, 0.066), (-1.29, -0.046, -0.152), (-1.428, -0.045, -0.095), (-1.337, -0.046, -0.189), (-1.29, -0.046, -0.152), (-1.284, 0.015, -0.16), (-1.23, 0.015, -0.142), (-1.236, -0.046, -0.133), (-1.317, -0.046, 0.066), (-1.428, -0.045, -0.04), (-1.236, -0.046, 0.018), (-1.317, -0.046, 0.066), (-1.674, -0.044, 0.066), (-1.8, -0.044, 0.009), (-1.475, -0.045, 0.002), (-1.317, -0.046, 0.066), (-1.312, 0.015, 0.076), (-1.675, 0.016, 0.076), (-1.674, -0.044, 0.066), (-1.337, -0.046, -0.189), (-1.332, 0.015, -0.2), (-1.284, 0.015, -0.16), (-1.29, -0.046, -0.152), (-0.339, -0.045, 0.479), (-0.296, -0.03, 0.382), (0.365, -0.033, 0.343), (0.42, -0.049, 0.44), (-0.339, -0.045, 0.479), (-0.339, 0.055, 0.479), (-0.295, 0.04, 0.382), (-0.296, -0.03, 0.382), (-1.428, -0.045, -0.04), (-1.317, -0.046, 0.066), (-1.475, -0.045, 0.002), (-1.451, -0.045, -0.37), (-1.337, -0.046, -0.189), (-1.428, -0.045, -0.095), (-1.503, -0.045, -0.181), (-1.451, -0.045, -0.37), (-1.503, -0.045, -0.181), (-1.503, -0.045, -0.371), (-1.451, -0.045, -0.37), (-1.448, 0.015, -0.383), (-1.332, 0.015, -0.2), (-1.337, -0.046, -0.189), (-1.503, -0.045, -0.371), (-1.503, -0.045, -0.181), (-1.595, -0.045, -0.298), (-1.503, -0.045, -0.371), (-1.501, 0.016, -0.385), (-1.448, 0.015, -0.383), (-1.451, -0.045, -0.37), (-1.503, -0.045, -0.181), (-1.564, -0.045, -0.196), (-1.595, -0.045, -0.298), (-1.595, -0.045, -0.298), (-1.595, 0.016, -0.311), (-1.501, 0.016, -0.385), (-1.503, -0.045, -0.371), (-1.674, -0.044, 0.066), (-1.675, 0.016, 0.076), (-2.052, 0.018, 0.094), (-2.045, -0.043, 0.083), (-1.8, -0.044, 0.009), (-2.045, -0.043, 0.083), (-1.882, -0.044, -0.021), (-1.824, -0.044, -0.289), (-1.595, -0.045, -0.298), (-1.564, -0.045, -0.196), (-1.881, -0.044, -0.192), (-1.824, -0.044, -0.289), (-1.881, -0.044, -0.192), (-1.906, -0.044, -0.37), (-1.824, -0.044, -0.289), (-1.827, 0.017, -0.301), (-1.595, 0.016, -0.311), (-1.595, -0.045, -0.298), (-1.906, -0.044, -0.37), (-1.91, 0.017, -0.383), (-1.827, 0.017, -0.301), (-1.824, -0.044, -0.289), (-1.937, -0.043, -0.082), (-1.882, -0.044, -0.021), (-2.045, -0.043, 0.083), (-2.038, -0.043, -0.133), (-1.937, -0.043, -0.082), (-2.038, -0.043, -0.133), (-1.934, -0.043, -0.156), (-1.983, -0.043, -0.383), (-1.906, -0.044, -0.37), (-1.881, -0.044, -0.192), (-1.934, -0.043, -0.156), (-1.983, -0.043, -0.383), (-1.989, 0.017, -0.397), (-1.91, 0.017, -0.383), (-1.906, -0.044, -0.37), (-2.045, 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-0.019), (-0.23, 0.117, -0.019), (-0.23, 0.209, -0.019), (-0.23, 0.117, -0.143), (2.39, 0.13, 0.038), (2.389, 0.067, 0.15), (2.389, 0.052, 0.126), (2.389, 0.102, 0.039), (2.124, 0.131, 0.038), (2.124, 0.068, 0.15), (2.389, 0.067, 0.15), (2.39, 0.13, 0.038), (-0.438, 0.134, 0.164), (-0.439, -0.104, 0.164), (-0.439, -0.082, 0.113), (-0.438, 0.112, 0.113), (-0.503, 0.134, 0.164), (-0.438, 0.134, 0.164), (-0.438, 0.112, 0.113), (-0.503, 0.112, 0.113), (0.272, 0.189, -0.571), (0.237, 0.189, -0.473), (0.192, 0.198, -0.489), (0.227, 0.198, -0.587), (0.237, 0.189, -0.473), (0.248, 0.248, -0.469), (0.203, 0.258, -0.485), (0.192, 0.198, -0.489), (0.279, 0.194, -0.553), (0.254, 0.195, -0.481), (0.237, 0.189, -0.473), (0.272, 0.189, -0.571), (0.254, 0.195, -0.481), (0.262, 0.238, -0.479), (0.248, 0.248, -0.469), (0.237, 0.189, -0.473), (0.227, 0.198, -0.587), (0.192, 0.198, -0.489), (0.203, 0.258, -0.485), (0.238, 0.258, -0.583), (0.156, 0.207, -0.019), (0.156, 0.116, -0.143), (0.156, 0.116, -0.54), (0.156, 0.207, -0.437), (0.156, 0.207, -0.019), (0.156, 0.116, -0.019), (0.156, 0.116, -0.143), (0.156, 0.207, -0.019), (-0.23, 0.209, -0.019), (-0.23, 0.117, -0.019), (0.156, 0.116, -0.019), (-0.23, 0.209, -0.019), (0.156, 0.207, -0.019), (0.156, 0.207, -0.437), (-0.23, 0.209, -0.437), (0.287, 0.238, -0.551), (0.279, 0.194, -0.553), (0.272, 0.189, -0.571), (0.283, 0.248, -0.567), (0.262, 0.238, -0.479), (0.287, 0.238, -0.551), (0.283, 0.248, -0.567), (0.248, 0.248, -0.469), (0.283, 0.248, -0.567), (0.272, 0.189, -0.571), (0.227, 0.198, -0.587), (0.238, 0.258, -0.583), (0.248, 0.248, -0.469), (0.283, 0.248, -0.567), (0.238, 0.258, -0.583), (0.203, 0.258, -0.485)] faces = [[0, 1, 2, 3], [4, 5, 1, 0], [8, 0, 3, 11], [12, 4, 0, 8], [16, 17, 18, 19], [20, 16, 19], [20, 24, 17, 16], [24, 20, 29, 30], [24, 18, 17], [24, 30, 36, 18], [2, 1, 5, 41], [11, 3, 44, 45], [45, 44, 4, 12], [3, 2, 41, 44], [44, 41, 5, 4], [58, 59, 60, 61], [62, 63, 59, 58], [66, 67, 68, 69], [67, 71, 72, 68], [61, 60, 76, 77], [78, 79, 80, 81], [82, 78, 81], [82, 86, 79, 78], [19, 18, 36, 92], [86, 80, 79], [86, 97, 98, 80], [69, 68, 72, 103], [104, 105, 67, 66], [105, 109, 71, 67], [112, 113, 114, 115], [116, 117, 118, 119], [120, 121, 117, 116], [121, 125, 118, 117], [128, 129, 130, 131], [132, 133, 129, 128], [133, 137, 130, 129], [140, 141, 142, 143], [144, 145, 141, 140], [145, 149, 150, 141], [150, 149, 154, 155], [149, 157, 158, 154], [155, 154, 162, 163], [154, 158, 166, 162], [163, 162, 170, 171], [162, 166, 174, 170], [171, 170, 178, 179], [170, 174, 182, 178], [59, 185, 186, 60], [63, 189, 185, 59], [178, 182, 194, 179], [196, 58, 61, 199], [200, 62, 58, 196], [81, 80, 98, 207], [208, 209, 210, 211], [208, 211, 63, 62], [209, 217, 218, 112], [220, 221, 222, 223], [220, 223, 226, 227], [228, 229, 230, 231], [228, 231, 114, 113], [60, 186, 238, 76], [240, 241, 242, 243], [199, 61, 77, 247], [248, 249, 250, 251], [252, 253, 249, 248], [249, 253, 258, 259], [249, 259, 262], [253, 264, 265, 266], [262, 259, 269], [262, 271, 250, 249], [266, 258, 253], [266, 278, 279, 280], [266, 265, 283, 278], [269, 286, 271, 262], [289, 290, 291, 240], [289, 294, 295, 290], [258, 266, 280], [300, 269, 259, 303], [300, 303, 306], [300, 308, 286, 269], [306, 303, 313], [306, 315, 308, 300], [303, 319, 313], [313, 322, 315, 306], [278, 283, 327, 328], [279, 328, 331], [332, 313, 319, 335], [332, 335, 338], [332, 340, 322, 313], [338, 344, 340, 332], [347, 331, 328, 350], [347, 350, 353], [354, 338, 335, 353], [354, 359, 344, 338], [328, 279, 278], [328, 327, 367, 368], [369, 354, 353, 350], [369, 374, 359, 354], [377, 378, 369, 350], [377, 382, 383, 378], [368, 377, 350, 328], [368, 367, 382, 377], [378, 383, 374, 369], [115, 114, 399, 400], [401, 8, 11, 404], [401, 404, 407, 408], [408, 12, 8, 401], [413, 414, 415, 416], [417, 418, 414, 413], [418, 422, 423, 414], [218, 426, 113, 112], [218, 430, 431, 432], [218, 434, 435, 430], [426, 218, 432, 440], [422, 442, 443, 423], [442, 446, 447, 443], [446, 450, 451, 447], [291, 454, 241, 240], [432, 431, 459, 460], [432, 460, 463, 440], [465, 289, 240, 243], [465, 470, 294, 289], [290, 295, 454, 291], [211, 210, 479, 480], [211, 480, 189, 63], [76, 238, 487, 488, 247, 77], [491, 208, 62, 200], [491, 217, 209, 208], [210, 209, 112, 115], [217, 504, 434, 218], [223, 222, 509, 226], [511, 220, 227, 514], [511, 516, 221, 220], [231, 230, 521, 522], [231, 522, 399, 114], [527, 228, 113, 426], [527, 532, 229, 228], [535, 536, 537, 538], [539, 540, 541, 542], [539, 544, 536, 535], [547, 548, 549, 550], [542, 541, 548, 547], [550, 549, 557, 558], [540, 539, 535, 562], [540, 564, 565, 541], [562, 535, 538, 570], [541, 565, 573, 548], [548, 573, 557, 549], [119, 118, 581, 582], [583, 120, 116, 119], [583, 125, 121, 120], [125, 592, 581, 118], [595, 596, 597, 598], [596, 600, 601, 597], [131, 130, 605, 606], [607, 132, 128, 131], [607, 137, 133, 132], [615, 616, 617, 618], [619, 620, 616, 615], [620, 624, 617, 616], [137, 628, 605, 130], [431, 632, 633, 459], [632, 440, 463, 633], [430, 640, 632, 431], [640, 426, 440, 632], [647, 648, 649, 650], [650, 649, 653, 654], [655, 656, 648, 647], [649, 660, 661, 653], [648, 664, 660, 649], [667, 668, 656, 655], [668, 672, 673, 656], [660, 676, 677, 661], [664, 648, 681, 682], [664, 684, 676, 660], [684, 688, 689, 676], [676, 689, 693, 677], [695, 684, 697, 698], [695, 700, 688, 684], [688, 704, 693, 689], [700, 708, 704, 688], [404, 11, 45, 407], [407, 45, 12, 408], [251, 250, 721, 722], [723, 264, 253, 252], [264, 728, 729, 265], [271, 732, 721, 250], [265, 729, 737, 283], [286, 740, 732, 271], [308, 744, 740, 286], [747, 259, 258, 750], [750, 258, 280, 754], [754, 280, 279, 758], [315, 760, 744, 308], [763, 303, 259, 747], [767, 319, 303, 763], [322, 772, 760, 315], [283, 737, 777, 327], [758, 279, 331, 782], [340, 784, 772, 322], [787, 335, 319, 767], [782, 331, 347, 794], [795, 353, 335, 787], [794, 347, 353, 795], [344, 804, 784, 340], [359, 808, 804, 344], [435, 812, 640, 430], [435, 434, 460, 459], [812, 435, 459, 633], [327, 777, 825, 367], [374, 828, 808, 359], [382, 832, 833, 383], [367, 825, 832, 382], [383, 833, 828, 374], [843, 844, 845, 846], [844, 848, 849, 845], [851, 595, 598, 854], [600, 851, 854, 601], [859, 647, 650, 654], [863, 655, 647, 859], [681, 648, 656, 673], [681, 859, 654, 653], [673, 863, 859, 681], [879, 667, 655, 863], [672, 879, 863, 673], [682, 681, 653, 661], [682, 697, 684, 664], [697, 682, 661, 677], [704, 697, 677, 693], [708, 698, 697, 704], [480, 479, 909, 910], [480, 910, 913, 189], [915, 491, 200, 918], [915, 504, 217, 491], [479, 210, 115, 400], [504, 909, 929, 434], [226, 509, 933, 227], [514, 936, 516, 511], [522, 521, 941, 942], [522, 942, 945, 399], [947, 527, 426, 950], [947, 952, 532, 527], [582, 581, 957, 958], [959, 583, 119, 582], [959, 592, 125, 583], [592, 968, 957, 581], [971, 619, 615, 618], [624, 971, 618, 617], [606, 605, 981, 982], [983, 607, 131, 606], [983, 628, 137, 607], [628, 992, 981, 605], [470, 465, 243, 242], [295, 294, 241, 454], [400, 399, 945, 929], [434, 950, 463, 460], [950, 426, 640, 812], [950, 812, 633, 463], [536, 1020, 1021, 537], [544, 539, 542, 1026], [544, 564, 1020, 536], [1031, 547, 550, 558], [1026, 542, 547, 1031], [186, 1040, 487, 238], [564, 540, 562, 1020], [564, 544, 1026, 565], [1020, 562, 570, 1021], [565, 1026, 1031, 573], [573, 1031, 558, 557], [1063, 199, 247, 488], [294, 470, 242, 241], [1071, 417, 413, 416], [1071, 1076, 418, 417], [1076, 1071, 416, 415], [1076, 1084, 422, 418], [1084, 1076, 415, 1090], [1084, 1092, 442, 422], [1092, 1084, 1090, 1098], [1092, 450, 446, 442], [450, 1092, 1098, 451], [910, 915, 918, 913], [910, 909, 504, 915], [909, 479, 400, 929], [227, 933, 936, 514], [942, 947, 950, 945], [942, 941, 952, 947], [185, 1132, 1040, 186], [189, 913, 1132, 185], [1139, 843, 846, 1142], [1139, 848, 844, 843], [848, 1139, 1142, 849], [1151, 196, 199, 1063], [918, 200, 196, 1151], [1159, 728, 264, 723], [721, 732, 1165], [721, 1165, 1168, 728], [728, 1159, 722, 721], [732, 740, 1165], [729, 728, 1168], [729, 1181, 1182, 737], [1165, 747, 750, 1168], [1168, 750, 754, 1181], [1168, 1181, 729], [744, 760, 1197], [744, 1197, 1165, 740], [1181, 754, 758, 1182], [760, 772, 1197], [1197, 763, 747, 1165], [1197, 772, 1215], [1215, 767, 763, 1197], [1182, 758, 782, 1223], [1182, 1223, 777], [784, 1228, 1215, 772], [784, 804, 1228], [1228, 787, 767, 1215], [1223, 782, 794, 1241], [207, 98, 1244, 1245], [1246, 795, 787, 1228], [1241, 794, 795, 1246], [1241, 1246, 1256], [1241, 1256, 777, 1223], [808, 1246, 1228, 804], [777, 737, 1182], [828, 1256, 1246, 808], [832, 825, 777, 1256], [833, 832, 1256, 828], [929, 945, 950, 434], [1284, 144, 140, 143], [1284, 1289, 145, 144], [1289, 1284, 143, 142], [1289, 157, 149, 145], [157, 1289, 142, 1303], [157, 1303, 1306, 158], [158, 1306, 1310, 166], [1312, 959, 582, 958], [1312, 968, 592, 959], [166, 1310, 1322, 174], [174, 1322, 194, 182], [968, 1312, 958, 957], [1332, 983, 606, 982], [1332, 992, 628, 983], [992, 1332, 982, 981], [1040, 1063, 488, 487], [1348, 82, 81, 207], [1348, 207, 1245], [1348, 97, 86, 82], [1359, 104, 66, 1362], [1359, 109, 105, 104], [109, 1359, 1362, 71], [97, 1348, 1245, 1244], [97, 1244, 98], [92, 36, 1380, 1381], [29, 20, 19, 92], [30, 1387, 1380, 36], [1390, 30, 29, 1393], [1390, 1387, 30], [1132, 1151, 1063, 1040], [913, 918, 1151, 1132], [1362, 66, 69, 103], [71, 1362, 103, 72], [1413, 1414, 1415, 1416], [1414, 1418, 1419, 1415], [846, 845, 1414, 1413], [845, 849, 1418, 1414], [1416, 1415, 1419, 1432], [1433, 29, 92, 1381], [1433, 1393, 29], [1433, 1387, 1390, 1393], [1387, 1433, 1381, 1380], [1142, 846, 1413, 1451], [849, 1142, 1451, 1418], [1451, 1413, 1416, 1432], [1418, 1451, 1432, 1419]]
Define a 3D model of fortress with 184 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of fortress! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.85, -2.127, 0.013), (-0.85, -2.661, 0.013), (-0.706, -2.661, 0.259), (-0.706, -2.128, 0.259), (-0.796, -0.002, -0.0), (-0.796, -0.309, -0.0), (-0.401, -0.309, 0.683), (-0.401, -0.002, 0.683), (-0.796, -1.83, -0.0), (-0.796, -2.487, -0.0), (-0.401, -2.487, 0.683), (-0.401, -1.83, 0.683), (-0.72, -0.255, -0.0), (-0.72, -2.033, -0.0), (-0.363, -2.033, 0.617), (-0.363, -0.255, 0.617), (-0.709, -2.128, -0.235), (-0.709, -2.661, -0.235), (-0.85, -2.661, 0.013), (-0.85, -2.127, 0.013), (-0.665, -1.068, -0.228), (-0.665, -1.371, -0.228), (-0.445, -1.371, -0.101), (-0.445, -1.068, -0.101), (-0.665, -1.371, -0.228), (-0.601, -1.502, -0.338), (-0.382, -1.502, -0.211), (-0.445, -1.371, -0.101), (-0.647, -1.111, -0.259), (-0.647, -1.335, -0.259), (-0.665, -1.371, -0.228), (-0.665, -1.068, -0.228), (-0.647, -1.111, -0.259), (-0.601, -1.111, -0.338), (-0.561, -1.111, -0.315), (-0.607, -1.111, -0.235), (-0.647, -1.335, -0.259), (-0.647, -1.111, -0.259), (-0.607, -1.111, -0.235), (-0.607, -1.335, -0.235), (-0.647, -1.335, -0.259), (-0.601, -1.434, -0.338), (-0.601, -1.502, -0.338), (-0.665, -1.371, -0.228), (-0.601, -1.068, -0.338), (-0.665, -1.068, -0.228), (-0.445, -1.068, -0.101), (-0.382, -1.068, -0.211), (-0.601, -1.111, -0.338), (-0.647, -1.111, -0.259), (-0.665, -1.068, -0.228), (-0.601, -1.068, -0.338), (-0.601, -1.111, -0.338), (-0.556, -1.111, -0.417), (-0.515, -1.111, -0.394), (-0.561, -1.111, -0.315), (-0.601, -1.434, -0.338), (-0.647, -1.335, -0.259), (-0.607, -1.335, -0.235), (-0.561, -1.434, -0.315), (-0.601, -1.434, -0.338), (-0.556, -1.335, -0.417), (-0.538, -1.371, -0.447), (-0.601, -1.502, -0.338), (-0.601, -1.502, -0.338), (-0.538, -1.371, -0.447), (-0.318, -1.371, -0.321), (-0.382, -1.502, -0.211), (-0.561, -1.111, -0.315), (-0.561, -1.434, -0.315), (-0.607, -1.335, -0.235), (-0.607, -1.111, -0.235), (-0.556, -1.111, -0.417), (-0.601, -1.111, -0.338), (-0.601, -1.068, -0.338), (-0.538, -1.068, -0.447), (-0.556, -1.111, -0.417), (-0.556, -1.335, -0.417), (-0.515, -1.335, -0.394), (-0.515, -1.111, -0.394), (-0.556, -1.335, -0.417), (-0.601, -1.434, -0.338), (-0.561, -1.434, -0.315), (-0.515, -1.335, -0.394), (-0.556, -1.335, -0.417), (-0.556, -1.111, -0.417), (-0.538, -1.068, -0.447), (-0.538, -1.371, -0.447), (-0.556, -2.128, 0.489), (-0.556, -2.661, 0.489), (-0.412, -2.661, 0.734), (-0.412, -2.127, 0.734), (-0.538, -1.068, -0.447), (-0.601, -1.068, -0.338), (-0.382, -1.068, -0.211), (-0.318, -1.068, -0.321), (-0.533, -2.487, -0.0), (-0.27, -2.487, -0.455), (-0.27, -2.385, -0.455), (-0.533, -2.385, -0.0), (-0.533, -2.487, -0.0), (-0.27, -2.487, 0.455), (-0.401, -2.487, 0.683), (-0.796, -2.487, -0.0), (-0.521, -2.128, -0.001), (-0.467, -2.128, 0.091), (-0.467, -2.661, 0.091), (-0.521, -2.661, -0.001), (-0.521, -2.128, -0.001), (-0.466, -2.128, -0.094), (-0.709, -2.128, -0.235), (-0.85, -2.127, 0.013), (-0.521, -2.661, -0.001), (-0.467, -2.661, 0.091), (-0.706, -2.661, 0.259), (-0.85, -2.661, 0.013), (-0.515, -1.111, -0.394), 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(0.256, -2.487, 0.455), (0.256, -2.385, 0.455), (0.518, -2.385, -0.0), (0.532, -1.111, -0.432), (0.532, -1.335, -0.432), (0.515, -1.371, -0.462), (0.515, -1.068, -0.462), (0.532, -1.111, -0.432), (0.578, -1.111, -0.353), (0.538, -1.111, -0.329), (0.492, -1.111, -0.408), (0.532, -1.335, -0.432), (0.532, -1.111, -0.432), (0.492, -1.111, -0.408), (0.492, -1.335, -0.408), (0.532, -1.335, -0.432), (0.578, -1.434, -0.353), (0.578, -1.502, -0.353), (0.515, -1.371, -0.462), (0.538, -1.111, -0.329), (0.538, -1.434, -0.329), (0.492, -1.335, -0.408), (0.492, -1.111, -0.408), (0.546, -2.128, -0.486), (0.546, -2.661, -0.486), (0.402, -2.661, -0.732), (0.402, -2.127, -0.732), (0.578, -1.068, -0.353), (0.515, -1.068, -0.462), (0.295, -1.068, -0.336), (0.359, -1.068, -0.226), (0.578, -1.111, -0.353), (0.532, -1.111, -0.432), (0.515, -1.068, -0.462), (0.578, -1.068, -0.353), (0.578, -1.111, -0.353), (0.624, -1.111, -0.274), (0.583, -1.111, -0.25), (0.538, -1.111, -0.329), (0.578, -1.434, -0.353), (0.532, -1.335, -0.432), (0.492, -1.335, -0.408), (0.538, -1.434, -0.329), (0.578, -1.434, -0.353), (0.624, -1.335, -0.274), (0.641, -1.371, -0.243), (0.578, -1.502, -0.353), (0.578, -1.502, -0.353), (0.641, -1.371, -0.243), (0.422, -1.371, -0.116), (0.359, -1.502, -0.226), (0.583, -1.111, -0.25), (0.583, -1.335, -0.25), (0.538, -1.434, -0.329), (0.538, -1.111, -0.329), (0.624, -1.111, -0.274), (0.578, -1.111, -0.353), (0.578, -1.068, -0.353), (0.641, -1.068, -0.243), (0.624, -1.111, -0.274), (0.624, -1.335, -0.274), (0.583, -1.335, -0.25), (0.583, -1.111, -0.25), (0.624, -1.335, -0.274), (0.578, -1.434, -0.353), (0.538, -1.434, -0.329), (0.583, -1.335, -0.25), (0.624, -1.335, -0.274), (0.624, -1.111, -0.274), (0.641, -1.068, -0.243), (0.641, -1.371, -0.243), (0.641, -1.068, -0.243), (0.578, -1.068, -0.353), (0.359, -1.068, -0.226), (0.422, -1.068, -0.116), (0.688, -2.128, 0.237), (0.688, -2.661, 0.237), (0.828, -2.661, -0.011), (0.828, -2.127, -0.011), (0.705, -0.255, -0.0), (0.705, -2.033, -0.0), (0.349, -2.033, -0.617), (0.349, -0.255, -0.617), (0.705, -2.033, -0.0), (0.349, -2.033, 0.617), (-0.363, -2.033, 0.617), (-0.72, -2.033, -0.0), (-0.363, -2.033, -0.617), (0.349, -2.033, -0.617), (0.781, -0.002, -0.0), (0.781, -0.309, -0.0), (0.387, -0.309, -0.683), (0.387, -0.002, -0.683), (0.781, -0.309, -0.0), (0.387, -0.309, 0.683), (-0.401, -0.309, 0.683), (-0.796, -0.309, -0.0), (-0.401, -0.309, -0.683), (0.387, -0.309, -0.683), (0.781, -1.83, -0.0), (0.781, -2.487, -0.0), (0.381, -2.487, -0.687), (0.381, -1.83, -0.687), (0.828, -2.127, -0.011), (0.828, -2.661, -0.011), (0.685, -2.661, -0.257), (0.685, -2.128, -0.257)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [8, 9, 10, 11], [12, 13, 14, 15], [16, 17, 1, 0], [20, 21, 22, 23], [21, 25, 26, 22], [28, 29, 21, 20], [28, 33, 34, 35], [29, 28, 35, 39], [29, 41, 25, 21], [44, 20, 23, 47], [33, 28, 20, 44], [33, 53, 54, 34], [41, 29, 39, 59], [41, 61, 62, 25], [25, 62, 66, 26], [34, 59, 39, 35], [53, 33, 44, 75], [53, 61, 78, 54], [61, 41, 59, 78], [61, 53, 75, 62], [88, 89, 90, 91], [75, 44, 47, 95], [96, 97, 98, 99], [96, 101, 10, 9], [104, 105, 106, 107], [104, 109, 16, 0], [107, 106, 2, 1], [54, 78, 59, 34], [105, 104, 0, 3], [106, 105, 3, 2], [109, 104, 107, 131], [109, 131, 17, 16], [131, 107, 1, 17], [23, 22, 26, 47], [144, 145, 146, 147], [91, 90, 150, 151], [152, 153, 5, 4], [156, 157, 9, 8], [7, 6, 162, 163], [11, 10, 166, 167], [47, 26, 66, 95], [172, 173, 13, 12], [15, 14, 178, 179], [95, 66, 62, 75], [184, 185, 89, 88], [184, 189, 190, 185], [185, 190, 90, 89], [196, 197, 144, 147], [200, 196, 147, 146], [204, 205, 206, 207], [207, 206, 210, 211], [207, 211, 214, 204], [97, 96, 9, 157], [97, 221, 222, 98], [101, 96, 99, 227], [101, 229, 166, 10], [189, 184, 88, 91], [189, 237, 238, 190], [190, 238, 150, 90], [197, 196, 200, 247], [197, 249, 250, 144], [247, 200, 146, 145], [256, 257, 205, 204], [256, 261, 262, 263], [257, 256, 263, 267], [257, 269, 270, 205], [237, 189, 91, 151], [238, 237, 151, 150], [249, 197, 247, 283], [249, 283, 286, 250], [283, 247, 145, 286], [250, 286, 145, 144], [296, 297, 298, 299], [299, 301, 302, 296], [304, 305, 306, 307], [308, 309, 305, 304], [308, 313, 301, 299], [309, 308, 299, 298], [309, 321, 306, 305], [261, 256, 204, 214], [261, 329, 330, 262], [269, 257, 267, 335], [269, 337, 338, 270], [262, 335, 267, 263], [211, 210, 346, 347], [211, 347, 350, 214], [210, 206, 205, 270], [302, 357, 297, 296], [307, 306, 362, 363], [301, 365, 366, 302], [313, 308, 304, 307], [313, 373, 365, 301], [321, 309, 298, 379], [321, 381, 362, 306], [379, 298, 297, 357], [373, 313, 307, 363], [373, 381, 394, 365], [381, 321, 379, 394], [381, 373, 363, 362], [366, 405, 357, 302], [365, 394, 405, 366], [394, 379, 357, 405], [416, 417, 418, 419], [420, 421, 417, 416], [420, 425, 426, 421], [421, 426, 418, 417], [432, 433, 434, 435], [436, 432, 435, 439], [329, 261, 214, 350], [329, 337, 446, 330], [337, 269, 335, 446], [337, 329, 350, 338], [330, 446, 335, 262], [347, 346, 338, 350], [346, 210, 270, 338], [425, 420, 416, 419], [425, 473, 474, 426], [426, 474, 478, 418], [433, 432, 436, 483], [433, 485, 486, 434], [483, 436, 439, 491], [221, 97, 157, 495], [221, 497, 498, 222], [229, 101, 227, 503], [229, 497, 506, 166], [508, 509, 510, 511], [485, 433, 483, 515], [485, 515, 518, 486], [515, 483, 491, 518], [473, 425, 419, 527], [474, 473, 527, 478], [532, 533, 173, 172], [179, 178, 538, 539], [179, 539, 532, 172, 12, 15], [511, 510, 548, 549], [550, 495, 157, 156], [554, 555, 153, 152], [163, 162, 560, 561], [163, 561, 554, 152, 4, 7], [167, 166, 506, 571], [167, 571, 550, 156, 8, 11], [434, 491, 439, 435], [549, 548, 584, 585], [419, 418, 478, 527], [590, 591, 592, 593], [590, 595, 596, 591], [591, 596, 600, 592], [602, 595, 604, 605], [606, 602, 605, 609], [595, 590, 593, 604], [595, 602, 606, 596], [596, 606, 609, 600], [622, 623, 509, 508], [623, 627, 510, 509], [498, 503, 227, 99, 98, 222], [497, 221, 495, 506], [497, 229, 503, 498], [644, 645, 623, 622], [644, 649, 650, 651], [645, 644, 651, 655], [645, 657, 627, 623], [650, 661, 655, 651], [486, 518, 491, 434], [668, 622, 508, 511], [649, 644, 622, 668], [649, 677, 678, 650], [657, 645, 655, 661], [657, 685, 584, 627], [627, 584, 548, 510], [678, 693, 661, 650], [677, 649, 668, 585], [677, 685, 693, 678], [685, 657, 661, 693], [685, 677, 585, 584], [585, 668, 511, 549], [593, 592, 600, 604], [539, 538, 533, 532], [538, 178, 14, 13, 173, 533], [561, 560, 555, 554], [560, 162, 6, 5, 153, 555], [571, 506, 495, 550], [604, 600, 609, 605]]
Define a 3D model of potiron with 522 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of potiron! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.219, -0.133, -0.0), (-0.211, -0.18, -0.0), (-0.201, -0.18, 0.065), (-0.209, -0.133, 0.068), (-0.211, -0.18, -0.0), (-0.188, -0.22, -0.0), (-0.179, -0.22, 0.058), (-0.201, -0.18, 0.065), (-0.209, -0.133, -0.068), (-0.201, -0.18, -0.065), (-0.211, -0.18, -0.0), (-0.219, -0.133, -0.0), (-0.209, -0.133, 0.068), (-0.201, -0.18, 0.065), (-0.171, -0.18, 0.124), (-0.177, -0.133, 0.129), (-0.208, -0.082, -0.0), (-0.219, -0.133, -0.0), (-0.209, -0.133, 0.068), (-0.198, -0.082, 0.064), (-0.201, -0.18, -0.065), (-0.179, -0.22, -0.058), (-0.188, -0.22, -0.0), (-0.211, -0.18, -0.0), (-0.201, -0.18, 0.065), (-0.179, -0.22, 0.058), (-0.152, -0.22, 0.11), (-0.171, -0.18, 0.124), (-0.198, -0.082, -0.064), (-0.209, -0.133, -0.068), (-0.219, -0.133, -0.0), (-0.208, -0.082, -0.0), (-0.198, -0.082, 0.064), (-0.209, -0.133, 0.068), (-0.177, -0.133, 0.129), (-0.169, -0.082, 0.122), (-0.194, -0.135, -0.0), (-0.185, -0.135, 0.06), (-0.178, -0.178, 0.058), (-0.187, -0.178, -0.0), (-0.188, -0.22, -0.0), (-0.156, -0.247, -0.0), (-0.148, -0.247, 0.048), (-0.179, -0.22, 0.058), (-0.187, -0.178, -0.0), (-0.178, -0.178, 0.058), (-0.158, -0.212, 0.051), (-0.166, -0.212, -0.0), (-0.185, -0.135, -0.06), (-0.194, -0.135, -0.0), (-0.187, -0.178, -0.0), (-0.178, -0.178, -0.058), (-0.185, -0.091, -0.0), (-0.176, -0.091, 0.057), (-0.185, -0.135, 0.06), (-0.194, -0.135, -0.0), (-0.185, -0.135, 0.06), (-0.157, -0.135, 0.114), (-0.151, -0.178, 0.11), (-0.178, -0.178, 0.058), (-0.179, -0.22, -0.058), (-0.148, -0.247, -0.048), (-0.156, -0.247, -0.0), (-0.188, -0.22, -0.0), (-0.179, -0.22, 0.058), (-0.148, -0.247, 0.048), (-0.126, -0.247, 0.092), (-0.152, -0.22, 0.11), (-0.178, -0.178, -0.058), (-0.187, -0.178, -0.0), (-0.166, -0.212, -0.0), (-0.158, -0.212, -0.051), (-0.178, -0.038, -0.0), (-0.208, -0.082, -0.0), (-0.198, -0.082, 0.064), (-0.169, -0.038, 0.055), (-0.178, -0.178, 0.058), (-0.151, -0.178, 0.11), (-0.135, -0.212, 0.098), (-0.158, -0.212, 0.051), (-0.177, -0.133, -0.129), (-0.171, -0.18, -0.124), (-0.201, -0.18, -0.065), (-0.209, -0.133, -0.068), (-0.177, -0.133, 0.129), (-0.171, -0.18, 0.124), (-0.124, -0.18, 0.171), (-0.129, -0.133, 0.178), (-0.176, -0.091, -0.057), (-0.185, -0.091, -0.0), (-0.194, -0.135, -0.0), (-0.185, -0.135, -0.06), (-0.176, -0.091, 0.057), (-0.149, -0.091, 0.108), (-0.157, -0.135, 0.114), (-0.185, -0.135, 0.06), (-0.171, -0.18, -0.124), (-0.152, -0.22, -0.11), (-0.179, -0.22, -0.058), (-0.201, -0.18, -0.065), (-0.171, -0.18, 0.124), (-0.152, -0.22, 0.11), (-0.11, -0.22, 0.152), (-0.124, -0.18, 0.171), (-0.169, -0.082, -0.122), (-0.177, -0.133, -0.129), (-0.209, -0.133, -0.068), (-0.198, -0.082, -0.064), (-0.169, -0.038, -0.055), (-0.198, -0.082, -0.064), (-0.208, -0.082, -0.0), (-0.178, -0.038, -0.0), (-0.169, -0.038, 0.055), (-0.198, -0.082, 0.064), (-0.169, -0.082, 0.122), (-0.144, -0.038, 0.105), (-0.169, -0.082, 0.122), (-0.177, -0.133, 0.129), (-0.129, -0.133, 0.178), (-0.123, -0.082, 0.169), (-0.166, -0.212, -0.0), (-0.158, -0.212, 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[1562, 1369, 1003, 1424], [1378, 1567, 1445, 1379], [1238, 1258, 1572, 1500], [1263, 1251, 1517, 1577], [1310, 1386, 909, 826, 825, 833], [1433, 1367, 1346, 1342, 1341, 1374], [1258, 1263, 1577, 1572], [1594, 981, 1328, 1329, 1559, 1599], [1594, 1063, 982, 981], [1594, 1605, 1070, 1063], [1397, 1199, 1074, 1073], [1397, 1073, 1082, 1615], [1397, 1615, 1618, 1398], [1620, 1488, 1460], [1623, 1468, 993, 1400], [1407, 1406, 1483, 1630], [1631, 1117, 1122, 1634], [1631, 1431, 1118, 1117], [1639, 1115, 1114, 1445], [1639, 1634, 1122, 1115], [1647, 965, 964, 1029], [1647, 1029, 1038, 1654], [1647, 1656, 1409, 965], [1415, 1027, 1026, 1215], [1415, 1414, 1665, 1666], [1415, 1666, 1034, 1027], [1386, 1672, 1673, 1674], [1387, 1386, 1674, 1678, 1679, 1680, 1681, 1682, 1683], [1684, 1416, 1369, 1562], [1421, 1689, 1567, 1378], [1544, 1448, 911], [1695, 1151, 1150, 1473], [1695, 1700, 1158, 1151], [1703, 1159, 1158, 1700], [1703, 1483, 1162, 1159], [1711, 1562, 1424, 1431], [1567, 1716, 1639, 1445], [1719, 1620, 1460, 1416, 1684], [1724, 1623, 1400, 1448], [1455, 1407, 1630, 1731], [1599, 1559, 1560], [1398, 1618, 1737, 1458], [1679, 1724, 1448, 1544], [1680, 1679, 1544, 910, 909, 1384, 1488, 1620, 1719], [1605, 1594, 1599, 1755], [1615, 1757, 1758, 1618], [1465, 1761, 1689, 1421], [1764, 1473, 1468, 1623], [1630, 1483, 1703, 1771], [1772, 1773, 1529, 1309], [1773, 1772, 1778, 1779, 1780], [1781, 1711, 1431, 1631], [1716, 1786, 1634, 1639], [1561, 1560, 1791, 1779, 1778], [1656, 1795, 1561, 1330, 1409], [1414, 1500, 1801, 1665], [1786, 1781, 1631, 1634], [1654, 1808, 1656, 1647], [1666, 1665, 1813, 1814], [1458, 1737, 1817, 1504], [1819, 1683, 1682], [1822, 1724, 1679, 1678], [1511, 1827, 1761, 1465], [1517, 1455, 1731, 1833], [1780, 1773, 1529, 1487, 1518, 1839], [1840, 1684, 1562, 1711], [1689, 1845, 1716, 1567], [1848, 1071, 1070, 1605], [1848, 1605, 1755, 1855], [1848, 1857, 1078, 1071], [1757, 1079, 1078, 1857], [1757, 1615, 1082, 1079], [1757, 1857, 1870, 1758], [1839, 1518, 1388, 1387, 1683, 1819], [1504, 1817, 1827, 1511], [1882, 1695, 1473, 1764], [1771, 1703, 1700, 1889], [1857, 1848, 1855, 1870], [1889, 1700, 1695, 1882], [1795, 1672, 1310, 1309, 1772, 1778, 1561], [1500, 1572, 1907, 1801], [1673, 1822, 1678, 1674], [1577, 1517, 1833, 1916], [1917, 1764, 1623, 1724], [1731, 1630, 1771, 1924], [1925, 1037, 1042, 1928], [1925, 1654, 1038, 1037], [1925, 1934, 1808, 1654], [1814, 1035, 1034, 1666], [1814, 1928, 1042, 1035], [1814, 1813, 1947, 1928], [1755, 1599, 1560, 1791, 1953], [1618, 1758, 1956, 1737], [1672, 1386, 1310], [1572, 1577, 1916, 1907], [1965, 1840, 1711, 1781], [1845, 1970, 1786, 1716], [1973, 1682, 1681, 1680, 1719, 1684, 1840], [1928, 1947, 1934, 1925], [1761, 1985, 1845, 1689], [1970, 1965, 1781, 1786], [1808, 1993, 1795, 1656], [1665, 1801, 1998, 1813], [2000, 1882, 1764, 1917], [1924, 1771, 1889, 2007], [1953, 1791, 1779, 1780, 1839, 2013], [1737, 1956, 2016, 1817], [1855, 1755, 1953, 2021], [1758, 1870, 2024, 1956], [2026, 1819, 1682, 1973], [1827, 2031, 1985, 1761], [2034, 1917, 1724, 1822], [1833, 1731, 1924, 2041], [2007, 1889, 1882, 2000], [2013, 1839, 1819, 2026], [1817, 2016, 2031, 1827], [2054, 1973, 1840, 1965], [1870, 1855, 2021, 2024], [1985, 2063, 1970, 1845], [2063, 2054, 1965, 1970], [1993, 2071, 1672, 1795], [1934, 2075, 1993, 1808], [1813, 1998, 2080, 1947], [1801, 1907, 2084, 1998], [2086, 2034, 1822, 1673], [1916, 1833, 2041, 2093], [2021, 1953, 2013, 2097], [1956, 2024, 2100, 2016], [2071, 2086, 1673, 1672], [1907, 1916, 2093, 2084], [2110, 2026, 1973, 2054], [1947, 2080, 2075, 1934], [2031, 2119, 2063, 1985], [2122, 2000, 1917, 2034], [2041, 1924, 2007, 2129], [2097, 2013, 2026, 2110], [2024, 2021, 2097, 2100], [2016, 2100, 2119, 2031], [2119, 2110, 2054, 2063], [2129, 2007, 2000, 2122], [2100, 2097, 2110, 2119], [2075, 2155, 2071, 1993], [1998, 2084, 2160, 2080], [2162, 2122, 2034, 2086], [2093, 2041, 2129, 2169], [2080, 2160, 2155, 2075], [2155, 2162, 2086, 2071], [2084, 2093, 2169, 2160], [2169, 2129, 2122, 2162], [2160, 2169, 2162, 2155]]
Define a 3D model of torch with 254 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of torch! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.854, -0.03, 0.07), (0.898, -0.03, 0.07), (0.898, 0.03, 0.07), (0.854, 0.03, 0.07), (0.898, -0.03, 0.07), (0.905, -0.024, 0.064), (0.905, 0.024, 0.064), (0.898, 0.03, 0.07), (0.899, -0.026, 0.067), (1.094, -0.026, 0.067), (1.094, 0.026, 0.067), (0.899, 0.026, 0.067), (1.094, -0.026, 0.067), (1.107, -0.016, 0.058), (1.107, 0.016, 0.058), (1.094, 0.026, 0.067), (0.905, -0.024, 0.064), (0.905, -0.052, 0.052), (0.899, -0.055, 0.055), (0.899, -0.026, 0.067), (0.905, 0.024, 0.064), (0.905, -0.024, 0.064), (0.899, -0.026, 0.067), (0.899, 0.026, 0.067), (0.6, -0.019, 0.06), (0.569, -0.019, 0.06), (0.569, -0.048, 0.048), (0.6, -0.048, 0.048), (0.6, -0.019, 0.06), (0.6, 0.019, 0.06), (0.569, 0.019, 0.06), (0.569, -0.019, 0.06), (0.689, -0.019, 0.06), (0.686, -0.007, 0.048), (0.686, -0.036, 0.036), (0.689, -0.048, 0.048), (0.719, -0.019, 0.06), (0.689, -0.019, 0.06), (0.689, -0.048, 0.048), (0.719, -0.048, 0.048), (0.719, -0.019, 0.06), (0.719, 0.019, 0.06), (0.689, 0.019, 0.06), (0.689, -0.019, 0.06), (0.569, 0.019, 0.06), (0.6, 0.019, 0.06), (0.6, 0.048, 0.048), (0.569, 0.048, 0.048), (0.6, 0.019, 0.06), (0.603, 0.007, 0.048), (0.603, 0.036, 0.036), (0.6, 0.048, 0.048), (0.689, 0.019, 0.06), (0.719, 0.019, 0.06), (0.719, 0.048, 0.048), (0.689, 0.048, 0.048), (0.854, -0.058, 0.058), (0.898, -0.058, 0.058), (0.898, -0.03, 0.07), (0.854, -0.03, 0.07), (0.898, -0.058, 0.058), (0.905, -0.052, 0.052), (0.905, -0.024, 0.064), (0.898, -0.03, 0.07), (0.854, 0.058, 0.058), (0.81, 0.036, 0.036), (0.81, 0.008, 0.048), (0.854, 0.03, 0.07), (0.898, 0.058, 0.058), (0.854, 0.058, 0.058), (0.854, 0.03, 0.07), (0.898, 0.03, 0.07), (0.899, -0.055, 0.055), (1.094, -0.055, 0.055), (1.094, -0.026, 0.067), (0.899, -0.026, 0.067), (1.094, -0.055, 0.055), (1.107, -0.046, 0.046), (1.107, -0.016, 0.058), (1.094, -0.026, 0.067), (1.104, -0.016, 0.055), (1.104, 0.016, 0.055), (1.107, 0.016, 0.058), (1.107, -0.016, 0.058), (1.104, 0.016, 0.055), (1.104, -0.016, 0.055), (1.11, -0.011, 0.048), (1.11, 0.011, 0.048), (1.104, 0.016, 0.055), (1.104, 0.043, 0.043), (1.107, 0.046, 0.046), (1.107, 0.016, 0.058), (1.094, 0.055, 0.055), (0.899, 0.055, 0.055), (0.899, 0.026, 0.067), (1.094, 0.026, 0.067), (0.085, -0.015, 0.054), (0.133, -0.007, 0.047), (0.133, 0.007, 0.047), (0.085, 0.015, 0.054), (0.905, -0.052, 0.052), (0.905, -0.064, 0.024), (0.899, -0.067, 0.026), (0.899, -0.055, 0.055), (0.905, 0.052, 0.052), (0.905, 0.024, 0.064), (0.899, 0.026, 0.067), (0.899, 0.055, 0.055), (0.905, 0.052, 0.052), (0.898, 0.058, 0.058), (0.898, 0.03, 0.07), (0.905, 0.024, 0.064), (0.022, -0.01, 0.05), (0.085, -0.015, 0.054), (0.085, 0.015, 0.054), (0.022, 0.01, 0.05), (0.6, -0.048, 0.048), (0.569, -0.048, 0.048), (0.569, -0.06, 0.019), (0.6, -0.06, 0.019), (0.6, -0.048, 0.048), (0.603, -0.036, 0.036), (0.603, -0.007, 0.048), (0.6, -0.019, 0.06), (0.689, -0.048, 0.048), (0.686, -0.036, 0.036), (0.686, -0.048, 0.007), (0.689, -0.06, 0.019), (0.719, -0.048, 0.048), (0.689, -0.048, 0.048), (0.689, -0.06, 0.019), (0.719, -0.06, 0.019), (0.566, -0.008, 0.048), (0.133, -0.007, 0.047), (0.133, -0.035, 0.035), (0.566, -0.036, 0.036), (0.722, -0.008, 0.048), (0.719, -0.019, 0.06), (0.719, -0.048, 0.048), (0.722, -0.036, 0.036), (0.722, -0.008, 0.048), (0.81, -0.008, 0.048), (0.81, 0.008, 0.048), (0.722, 0.008, 0.048), (0.722, -0.008, 0.048), (0.722, 0.008, 0.048), (0.719, 0.019, 0.06), (0.719, -0.019, 0.06), (0.81, -0.008, 0.048), (0.854, -0.03, 0.07), (0.854, 0.03, 0.07), (0.81, 0.008, 0.048), (0.603, -0.007, 0.048), (0.686, -0.007, 0.048), (0.686, 0.007, 0.048), (0.603, 0.007, 0.048), (0.603, -0.007, 0.048), (0.603, 0.007, 0.048), (0.6, 0.019, 0.06), (0.6, -0.019, 0.06), (0.686, -0.007, 0.048), (0.603, -0.007, 0.048), (0.603, -0.036, 0.036), (0.686, -0.036, 0.036), (0.603, 0.007, 0.048), (0.686, 0.007, 0.048), (0.686, 0.036, 0.036), (0.603, 0.036, 0.036), (0.686, 0.007, 0.048), (0.686, -0.007, 0.048), (0.689, -0.019, 0.06), (0.689, 0.019, 0.06), (0.566, 0.008, 0.048), (0.569, 0.019, 0.06), (0.569, 0.048, 0.048), (0.566, 0.036, 0.036), (0.566, 0.008, 0.048), (0.566, -0.008, 0.048), (0.569, -0.019, 0.06), (0.569, 0.019, 0.06), (0.722, 0.008, 0.048), (0.81, 0.008, 0.048), (0.81, 0.036, 0.036), (0.722, 0.036, 0.036), (1.11, 0.011, 0.048), (1.11, -0.011, 0.048), (1.112, -0.008, 0.039), (1.112, 0.008, 0.039), (1.11, 0.011, 0.048), (1.11, 0.037, 0.037), (1.104, 0.043, 0.043), (1.104, 0.016, 0.055), (0.569, 0.048, 0.048), (0.6, 0.048, 0.048), (0.6, 0.06, 0.019), (0.569, 0.06, 0.019), (0.6, 0.048, 0.048), (0.603, 0.036, 0.036), (0.603, 0.048, 0.007), (0.6, 0.06, 0.019), (0.689, 0.048, 0.048), (0.719, 0.048, 0.048), (0.719, 0.06, 0.019), (0.689, 0.06, 0.019), (0.689, 0.048, 0.048), (0.686, 0.036, 0.036), (0.686, 0.007, 0.048), (0.689, 0.019, 0.06), (0.133, -0.007, 0.047), (0.566, -0.008, 0.048), (0.566, 0.008, 0.048), (0.133, 0.007, 0.047), (0.133, 0.007, 0.047), (0.566, 0.008, 0.048), (0.566, 0.036, 0.036), (0.133, 0.035, 0.035), (1.107, 0.046, 0.046), (1.094, 0.055, 0.055), (1.094, 0.026, 0.067), (1.107, 0.016, 0.058), (0.085, -0.043, 0.043), (0.133, -0.035, 0.035), (0.133, -0.007, 0.047), (0.085, -0.015, 0.054), (1.104, -0.043, 0.043), (1.104, -0.016, 0.055), (1.107, -0.016, 0.058), (1.107, -0.046, 0.046), (0.085, 0.043, 0.043), (0.022, 0.039, 0.039), (0.022, 0.01, 0.05), (0.085, 0.015, 0.054), (1.104, 0.043, 0.043), (1.104, 0.055, 0.016), (1.107, 0.058, 0.016), (1.107, 0.046, 0.046), (0.022, -0.039, 0.039), (0.085, -0.043, 0.043), (0.085, -0.015, 0.054), (0.022, -0.01, 0.05), (1.112, 0.008, 0.039), (1.112, 0.03, 0.03), (1.11, 0.037, 0.037), (1.11, 0.011, 0.048), (0.022, 0.039, 0.039), (0.0, 0.023, 0.023), (0.0, -0.005, 0.035), (0.022, 0.01, 0.05), (1.11, -0.037, 0.037), (1.11, -0.011, 0.048), (1.104, -0.016, 0.055), (1.104, -0.043, 0.043), (1.11, 0.037, 0.037), (1.11, 0.048, 0.011), (1.104, 0.055, 0.016), (1.104, 0.043, 0.043), (0.566, -0.036, 0.036), (0.569, -0.048, 0.048), (0.569, -0.019, 0.06), (0.566, -0.008, 0.048), (0.566, 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-0.047), (0.085, 0.015, -0.054), (0.085, 0.043, -0.043), (0.133, 0.035, -0.035), (0.569, -0.048, -0.048), (0.566, -0.036, -0.036), (0.566, -0.008, -0.048), (0.569, -0.019, -0.06), (0.6, -0.048, -0.048), (0.569, -0.048, -0.048), (0.569, -0.019, -0.06), (0.6, -0.019, -0.06), (0.719, -0.048, -0.048), (0.722, -0.036, -0.036), (0.722, -0.048, -0.008), (0.719, -0.06, -0.019), (0.719, -0.048, -0.048), (0.689, -0.048, -0.048), (0.689, -0.019, -0.06), (0.719, -0.019, -0.06), (1.11, -0.011, -0.048), (1.11, -0.037, -0.037), (1.104, -0.043, -0.043), (1.104, -0.016, -0.055), (0.566, -0.008, -0.048), (0.566, 0.008, -0.048), (0.569, 0.019, -0.06), (0.569, -0.019, -0.06), (0.686, -0.007, -0.048), (0.686, 0.007, -0.048), (0.689, 0.019, -0.06), (0.689, -0.019, -0.06), (0.686, -0.007, -0.048), (0.689, -0.019, -0.06), (0.689, -0.048, -0.048), (0.686, -0.036, -0.036), (0.603, 0.007, -0.048), (0.603, -0.007, -0.048), (0.6, -0.019, -0.06), (0.6, 0.019, -0.06), (0.603, 0.007, -0.048), (0.686, 0.007, -0.048), (0.686, -0.007, -0.048), (0.603, -0.007, -0.048), (0.603, 0.007, -0.048), (0.6, 0.019, -0.06), (0.6, 0.048, -0.048), (0.603, 0.036, -0.036), (0.686, 0.007, -0.048), (0.603, 0.007, -0.048), (0.603, 0.036, -0.036), (0.686, 0.036, -0.036), (0.566, 0.008, -0.048), (0.133, 0.007, -0.047), (0.133, 0.035, -0.035), (0.566, 0.036, -0.036), (0.722, 0.008, -0.048), (0.722, -0.008, -0.048), (0.719, -0.019, -0.06), (0.719, 0.019, -0.06), (0.722, 0.008, -0.048), (0.81, 0.008, -0.048), (0.81, -0.008, -0.048), (0.722, -0.008, -0.048), (0.81, 0.008, -0.048), (0.854, 0.03, -0.07), (0.854, -0.03, -0.07), (0.81, -0.008, -0.048), (1.11, 0.011, -0.048), (1.11, -0.011, -0.048), (1.104, -0.016, -0.055), (1.104, 0.016, -0.055), (0.569, 0.048, -0.048), (0.566, 0.036, -0.036), (0.566, 0.048, -0.008), (0.569, 0.06, -0.019), (0.6, 0.048, -0.048), (0.569, 0.048, -0.048), (0.569, 0.06, -0.019), (0.6, 0.06, -0.019), (0.719, 0.048, -0.048), (0.722, 0.036, -0.036), (0.722, 0.008, -0.048), (0.719, 0.019, -0.06), (0.719, 0.048, -0.048), (0.689, 0.048, -0.048), (0.689, 0.06, -0.019), (0.719, 0.06, -0.019), (0.022, 0.01, -0.05), (-0.0, -0.005, -0.035), (-0.0, 0.023, -0.023), (0.022, 0.039, -0.039), (0.022, 0.01, -0.05), (0.085, 0.015, -0.054), (0.085, -0.015, -0.054), (0.022, -0.01, -0.05), (0.905, -0.052, -0.052), (0.898, -0.058, -0.058), (0.898, -0.03, -0.07), (0.905, -0.024, -0.064), (0.905, -0.052, -0.052), (0.905, -0.024, -0.064), (0.899, -0.026, -0.067), (0.899, -0.055, -0.055), (0.905, 0.052, -0.052), (0.905, 0.064, -0.024), (0.899, 0.067, -0.026), (0.899, 0.055, -0.055), (0.905, 0.052, -0.052), (0.898, 0.058, -0.058), (0.898, 0.07, -0.03), (0.905, 0.064, -0.024), (0.085, 0.015, -0.054), (0.133, 0.007, -0.047), (0.133, -0.007, -0.047), (0.085, -0.015, -0.054), (0.085, 0.015, -0.054), (0.022, 0.01, -0.05), (0.022, 0.039, -0.039), (0.085, 0.043, -0.043), (1.094, -0.055, -0.055), (0.899, -0.055, -0.055), (0.899, -0.026, -0.067), (1.094, -0.026, -0.067), (1.104, -0.016, -0.055), (1.104, -0.043, -0.043), (1.107, -0.046, -0.046), (1.107, -0.016, -0.058), (1.104, 0.016, -0.055), (1.104, -0.016, -0.055), (1.107, -0.016, -0.058), (1.107, 0.016, -0.058), (1.094, 0.055, -0.055), (0.899, 0.055, -0.055), (0.899, 0.067, -0.026), (1.094, 0.067, -0.026), (0.854, -0.058, -0.058), (0.81, -0.036, -0.036), (0.81, -0.008, -0.048), (0.854, -0.03, -0.07), (0.898, -0.058, -0.058), (0.854, -0.058, -0.058), (0.854, -0.03, -0.07), (0.898, -0.03, -0.07), (1.107, 0.016, -0.058), (1.094, 0.026, -0.067), (1.094, 0.055, -0.055), (1.107, 0.046, -0.046), (0.854, 0.058, -0.058), (0.81, 0.036, -0.036), (0.81, 0.048, -0.008), (0.854, 0.07, -0.03), (0.898, 0.058, -0.058), (0.854, 0.058, -0.058), (0.854, 0.07, -0.03), (0.898, 0.07, -0.03), (0.719, -0.019, -0.06), (0.722, -0.008, -0.048), (0.722, -0.036, -0.036), (0.719, -0.048, -0.048), (0.569, 0.019, -0.06), (0.566, 0.008, -0.048), (0.566, 0.036, -0.036), (0.569, 0.048, -0.048), (0.6, 0.019, -0.06), (0.6, -0.019, -0.06), (0.569, -0.019, -0.06), (0.569, 0.019, -0.06), (0.6, 0.019, -0.06), (0.569, 0.019, -0.06), (0.569, 0.048, -0.048), (0.6, 0.048, -0.048), (0.719, 0.019, -0.06), (0.719, -0.019, -0.06), (0.689, -0.019, -0.06), (0.689, 0.019, -0.06), (0.719, 0.019, -0.06), (0.689, 0.019, -0.06), (0.689, 0.048, -0.048), (0.719, 0.048, -0.048), (0.905, -0.024, -0.064), (0.905, 0.024, -0.064), (0.899, 0.026, -0.067), (0.899, -0.026, -0.067), (0.905, 0.024, -0.064), (0.905, 0.052, -0.052), (0.899, 0.055, -0.055), (0.899, 0.026, -0.067), (0.905, 0.024, -0.064), (0.898, 0.03, -0.07), (0.898, 0.058, -0.058), (0.905, 0.052, -0.052), (0.899, 0.026, -0.067), (1.094, 0.026, -0.067), (1.094, -0.026, -0.067), (0.899, -0.026, -0.067), (1.094, 0.026, -0.067), (1.107, 0.016, -0.058), (1.107, -0.016, -0.058), (1.094, -0.026, -0.067), (1.094, 0.026, -0.067), (0.899, 0.026, -0.067), (0.899, 0.055, -0.055), (1.094, 0.055, -0.055), (0.854, 0.03, -0.07), (0.81, 0.008, -0.048), (0.81, 0.036, -0.036), (0.854, 0.058, -0.058), (0.854, 0.03, -0.07), (0.898, 0.03, -0.07), (0.898, -0.03, -0.07), (0.854, -0.03, -0.07), (0.898, 0.03, -0.07), (0.905, 0.024, -0.064), (0.905, -0.024, -0.064), (0.898, -0.03, -0.07), (0.898, 0.03, -0.07), (0.854, 0.03, -0.07), (0.854, 0.058, -0.058), (0.898, 0.058, -0.058)] faces = [[0, 1, 2, 3], [1, 5, 6, 2], [8, 9, 10, 11], [9, 13, 14, 10], [5, 17, 18, 8], [6, 5, 8, 11], [24, 25, 26, 27], [24, 29, 30, 25], [32, 33, 34, 35], [36, 32, 35, 39], [36, 41, 42, 32], [30, 29, 46, 47], [29, 49, 50, 46], [42, 41, 54, 55], [56, 57, 1, 0], [57, 17, 5, 1], [64, 65, 66, 3], [68, 64, 3, 2], [18, 73, 9, 8], [73, 77, 13, 9], [80, 81, 14, 13], [81, 80, 86, 87], [81, 89, 90, 14], [92, 93, 11, 10], [96, 97, 98, 99], [17, 101, 102, 18], [104, 6, 11, 93], [104, 68, 2, 6], [112, 96, 99, 115], [27, 26, 118, 119], [27, 121, 122, 24], [35, 34, 126, 127], [39, 35, 127, 131], [132, 97, 134, 135], [136, 36, 39, 139], [136, 141, 66, 143], [136, 143, 41, 36], [141, 0, 3, 66], [122, 33, 154, 49], [122, 49, 29, 24], [33, 122, 121, 34], [49, 154, 166, 50], [154, 33, 32, 42], [172, 30, 47, 175], [172, 132, 25, 30], [143, 66, 65, 183], [87, 86, 186, 187], [87, 189, 89, 81], [47, 46, 194, 195], [46, 50, 198, 194], [55, 54, 202, 203], [55, 166, 154, 42], [97, 132, 172, 98], [98, 172, 175, 215], [90, 92, 10, 14], [220, 134, 97, 96], [224, 80, 13, 77], [228, 229, 115, 99], [89, 233, 234, 90], [236, 220, 96, 112], [187, 241, 189, 87], [229, 245, 246, 115], [248, 86, 80, 224], [189, 253, 233, 89], [135, 26, 25, 132], [135, 134, 262, 263], [34, 121, 266, 126], [139, 39, 131, 271], [139, 273, 141, 136], [273, 56, 0, 141], [175, 47, 195, 283], [50, 166, 286, 198], [183, 54, 41, 143], [183, 65, 294, 295], [246, 245, 298, 299, 300, 301, 302, 303, 304, 305, 306, 307], [307, 112, 115, 246], [215, 228, 99, 98], [215, 175, 283, 319], [320, 321, 57, 56], [321, 101, 17, 57], [328, 186, 86, 248], [241, 333, 253, 189], [336, 337, 338, 339], [336, 294, 65, 64], [337, 336, 64, 68], [337, 349, 350, 338], [102, 353, 73, 18], [353, 357, 77, 73], [360, 361, 362, 363], [361, 360, 93, 92], [361, 234, 370, 362], [101, 373, 374, 102], [349, 104, 93, 360], [349, 337, 68, 104], [306, 236, 112, 307], [119, 266, 121, 27], [194, 393, 394, 195], [203, 286, 166, 55], [202, 401, 402, 203], [404, 224, 77, 357], [404, 409, 410, 411], [233, 413, 370, 234], [234, 361, 92, 90], [420, 262, 134, 220], [424, 425, 229, 228], [424, 319, 430, 431], [411, 248, 224, 404], [411, 410, 438, 439], [440, 420, 220, 236], [425, 424, 431, 447], [425, 298, 245, 229], [263, 118, 26, 135], [263, 457, 458, 118], [271, 461, 273, 139], [461, 320, 56, 273], [439, 328, 248, 411], [295, 202, 54, 183], [295, 294, 478, 479], [295, 479, 401, 202], [294, 336, 339, 478], [126, 489, 490, 127], [319, 424, 228, 215], [319, 283, 498, 430], [198, 286, 502, 503], [198, 503, 393, 194], [304, 509, 440, 305], [305, 440, 236, 306], [298, 425, 447, 299], [520, 266, 119, 523], [520, 489, 126, 266], [520, 523, 530, 531], [489, 520, 531, 535], [536, 457, 263, 262], [536, 541, 542, 543], [502, 286, 203, 402], [502, 402, 550, 551], [457, 536, 543, 555], [556, 271, 131, 559], [556, 561, 461, 271], [561, 556, 566, 567], [561, 569, 320, 461], [572, 573, 574, 575], [498, 283, 195, 394], [479, 478, 582, 583], [509, 304, 303, 587], [509, 541, 420, 440], [575, 253, 333, 572], [575, 574, 598, 413], [541, 536, 262, 420], [541, 509, 587, 542], [608, 609, 610, 611], [409, 404, 357, 608], [413, 233, 253, 575], [413, 598, 622, 370], [458, 457, 555, 627], [523, 119, 118, 458], [523, 458, 627, 530], [559, 131, 127, 490], [559, 490, 642, 643], [401, 479, 583, 647], [373, 649, 650, 651], [373, 651, 654, 374], [350, 349, 360, 363], [374, 609, 353, 102], [609, 608, 357, 353], [609, 374, 654, 610], [569, 561, 567, 675], [569, 649, 321, 320], [649, 373, 101, 321], [649, 569, 675, 650], [688, 438, 410, 691], [573, 693, 694, 574], [543, 542, 698, 699], [301, 701, 702, 302], [704, 705, 431, 430], [555, 543, 699, 711], [531, 530, 714, 715], [535, 531, 715, 719], [535, 642, 490, 489], [567, 566, 726, 727], [728, 704, 430, 498], [732, 733, 393, 503], [551, 732, 503, 502], [551, 550, 742, 743], [583, 582, 746, 747], [691, 410, 409, 751], [574, 694, 754, 598], [587, 303, 302, 702], [760, 688, 691, 763], [693, 573, 572, 333, 241, 187, 186, 328, 439, 438, 688, 760], [693, 760, 763, 694], [780, 300, 299, 447], [542, 587, 702, 698], [751, 409, 608, 611], [705, 780, 447, 431], [598, 754, 798, 622], [611, 610, 802, 803], [622, 805, 362, 370], [808, 809, 711, 699], [808, 813, 705, 704], [627, 555, 711, 819], [530, 627, 819, 714], [643, 566, 556, 559], [643, 642, 830, 831], [763, 691, 751, 835], [711, 809, 838, 819], [719, 743, 742, 830], [719, 830, 642, 535], [848, 715, 714, 851], [848, 743, 719, 715], [848, 851, 733, 732], [743, 848, 732, 551], [809, 808, 704, 728], [747, 726, 831, 871], [747, 746, 727, 726], [746, 877, 878, 727], [694, 763, 835, 754], [884, 728, 498, 394], [733, 884, 394, 393], [647, 583, 747, 871], [647, 550, 402, 401], [701, 301, 300, 780], [701, 813, 698, 702], [651, 650, 910, 911], [651, 911, 914, 654], [916, 350, 363, 919], [916, 921, 338, 350], [813, 808, 699, 698], [813, 701, 780, 705], [610, 654, 914, 802], [835, 751, 611, 803], [754, 835, 803, 798], [805, 919, 363, 362], [675, 567, 727, 878], [650, 675, 878, 910], [798, 957, 805, 622], [960, 582, 478, 339], [921, 960, 339, 338], [831, 726, 566, 643], [838, 809, 728, 884], [851, 714, 819, 838], [851, 838, 884, 733], [871, 831, 830, 742], [871, 742, 550, 647], [911, 993, 994, 914], [993, 916, 919, 994], [993, 1001, 921, 916], [994, 957, 802, 914], [957, 798, 803, 802], [957, 994, 919, 805], [877, 746, 582, 960], [877, 1001, 910, 878], [1001, 993, 911, 910], [1001, 877, 960, 921]]
Define a 3D model of crazy_man with 413 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of crazy_man! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-4.947, -4.705, -0.24), (-4.947, -4.631, -0.228), (-1.021, -4.631, -0.228), (-1.021, -4.705, -0.24), (-4.947, -4.631, -0.228), (-4.947, -4.564, -0.194), (-1.021, -4.564, -0.194), (-1.021, -4.631, -0.228), (-4.947, -4.78, -0.228), (-4.947, -4.705, -0.24), (-1.021, -4.705, -0.24), (-1.021, -4.78, -0.228), (-4.947, -4.564, -0.194), (-4.947, -4.511, -0.141), (-1.021, -4.511, -0.141), (-1.021, -4.564, -0.194), (-4.947, -4.846, -0.194), (-4.947, -4.78, -0.228), (-1.021, -4.78, -0.228), (-1.021, -4.846, -0.194), (-4.947, -4.511, -0.141), (-4.947, -4.477, -0.074), (-1.021, -4.477, -0.074), (-1.021, -4.511, -0.141), (-4.947, -4.9, -0.141), (-4.947, -4.846, -0.194), (-1.021, -4.846, -0.194), (-1.021, -4.9, -0.141), (-4.947, -4.477, -0.074), (-4.947, -4.465, -0.0), (-1.021, -4.465, -0.0), (-1.021, -4.477, -0.074), (-4.947, -4.934, -0.074), (-4.947, -4.9, -0.141), (-1.021, -4.9, -0.141), (-1.021, -4.934, -0.074), (-4.947, -4.465, -0.0), (-4.947, -4.477, 0.074), (-1.021, -4.477, 0.074), 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Define a 3D model of bfea-breast_stroke-271-b28x-legs with 598 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of bfea-breast_stroke-271-b28x-legs! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
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[2183, 1992, 1989, 2271], [2183, 2271, 2274, 2186], [2267, 2179, 2191, 2279], [2186, 2274, 2282, 2194], [2279, 2191, 2199, 2287], [2194, 2282, 2290, 2202], [2287, 2199, 2207, 2295], [2202, 2290, 2298, 2210], [2295, 2207, 2215, 2303], [2210, 2298, 2306, 2218], [2303, 2215, 2223, 2311], [2218, 2306, 2314, 2226], [2311, 2223, 2231, 2319], [2226, 2314, 2322, 2234], [2319, 2231, 2239, 2327], [2234, 2322, 2330, 2242], [2327, 2239, 2247, 2335], [2242, 2330, 2338, 2250], [2335, 2247, 1830, 1982], [2250, 2338, 2046, 2051], [2271, 1989, 1925, 2260], [2271, 2260, 2267, 2274], [2274, 2267, 2279, 2282], [2282, 2279, 2287, 2290], [2290, 2287, 2295, 2298], [2298, 2295, 2303, 2306], [2306, 2303, 2311, 2314], [2314, 2311, 2319, 2322], [2322, 2319, 2327, 2330], [2330, 2327, 2335, 2338], [2338, 2335, 1982, 2046]]
Define a 3D model of arrow with 98 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of arrow! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, -1.526, 0.489), (-0.095, -1.526, 0.48), (-0.003, -2.309, 0.016), (0.0, -2.309, 0.016), (-0.095, -1.526, 0.48), (-0.187, -1.526, 0.452), (-0.006, -2.309, 0.015), (-0.003, -2.309, 0.016), (0.095, -1.526, 0.48), (0.0, -1.526, 0.489), (0.0, -2.309, 0.016), (0.003, -2.309, 0.016), (-0.187, -1.526, 0.452), (-0.272, -1.526, 0.407), (-0.009, -2.309, 0.013), (-0.006, -2.309, 0.015), (0.187, -1.526, 0.452), (0.095, -1.526, 0.48), (0.003, -2.309, 0.016), (0.006, -2.309, 0.015), (-0.272, -1.526, 0.407), (-0.346, -1.526, 0.346), (-0.011, -2.309, 0.011), (-0.009, -2.309, 0.013), (0.272, -1.526, 0.407), (0.187, -1.526, 0.452), (0.006, -2.309, 0.015), (0.009, -2.309, 0.013), (-0.346, -1.526, 0.346), (-0.407, -1.526, 0.272), (-0.013, -2.309, 0.009), (-0.011, -2.309, 0.011), (0.346, -1.526, 0.346), (0.272, -1.526, 0.407), (0.009, -2.309, 0.013), (0.011, -2.309, 0.011), (-0.407, -1.526, 0.272), (-0.452, -1.526, 0.187), (-0.015, -2.309, 0.006), (-0.013, -2.309, 0.009), (0.407, -1.526, 0.272), (0.346, -1.526, 0.346), (0.011, -2.309, 0.011), (0.013, -2.309, 0.009), (-0.452, -1.526, 0.187), (-0.48, -1.526, 0.095), (-0.016, -2.309, 0.003), (-0.015, -2.309, 0.006), (0.452, -1.526, 0.187), (0.407, -1.526, 0.272), (0.013, -2.309, 0.009), (0.015, -2.309, 0.006), (0.0, -1.684, 0.125), (-0.024, -1.684, 0.122), (-0.095, -1.526, 0.48), (0.0, -1.526, 0.489), (0.0, 1.946, 0.125), (0.0, -1.684, 0.125), (0.024, -1.684, 0.122), (0.024, 1.946, 0.122), (-0.024, -1.684, 0.122), (-0.048, -1.684, 0.115), (-0.187, -1.526, 0.452), (-0.095, -1.526, 0.48), (0.024, -1.684, 0.122), (0.0, -1.684, 0.125), (0.0, -1.526, 0.489), (0.095, -1.526, 0.48), (-0.024, 1.946, 0.122), (-0.024, -1.684, 0.122), (0.0, -1.684, 0.125), (0.0, 1.946, 0.125), (0.024, 1.946, 0.122), (0.024, -1.684, 0.122), (0.048, -1.684, 0.115), (0.048, 1.946, 0.115), (-0.048, -1.684, 0.115), (-0.069, -1.684, 0.104), (-0.272, -1.526, 0.407), (-0.187, -1.526, 0.452), (0.048, -1.684, 0.115), (0.024, -1.684, 0.122), (0.095, -1.526, 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[[0, 1, 2, 3], [1, 5, 6, 2], [8, 0, 3, 11], [5, 13, 14, 6], [16, 8, 11, 19], [13, 21, 22, 14], [24, 16, 19, 27], [21, 29, 30, 22], [32, 24, 27, 35], [29, 37, 38, 30], [40, 32, 35, 43], [37, 45, 46, 38], [48, 40, 43, 51], [52, 53, 1, 0], [56, 52, 58, 59], [53, 61, 5, 1], [58, 52, 0, 8], [68, 53, 52, 56], [59, 58, 74, 75], [61, 77, 13, 5], [74, 58, 8, 16], [84, 61, 53, 68], [75, 74, 90, 91], [77, 93, 21, 13], [90, 74, 16, 24], [100, 77, 61, 84], [91, 90, 106, 107], [45, 109, 110, 46], [112, 48, 51, 115], [93, 117, 29, 21], [106, 90, 24, 32], [124, 93, 77, 100], [107, 106, 130, 131], [117, 133, 37, 29], [130, 106, 32, 40], [140, 117, 93, 124], [131, 130, 146, 147], [133, 149, 45, 37], [146, 130, 40, 48], [156, 133, 117, 140], [147, 146, 162, 163], [149, 165, 109, 45], [162, 146, 48, 112], [172, 149, 133, 156], [163, 162, 178, 179], [165, 181, 182, 109], [178, 162, 112, 187], [109, 182, 190, 110], [187, 112, 115, 195], [196, 165, 149, 172], [179, 178, 202, 203], [179, 203, 206, 207, 208, 209, 210, 211, 212, 213, 214, 215, 216, 217, 218, 219, 196, 172, 156, 140, 124, 100, 84, 68, 56, 59, 75, 91, 107, 131, 147, 163], [236, 195, 115, 51, 43, 35, 27, 19, 11, 3, 2, 6, 14, 22, 30, 38, 46, 110, 190, 255, 256, 257, 258, 259, 260, 261, 262, 263, 264, 265, 266, 267], [181, 269, 270, 182], [202, 178, 187, 275], [219, 181, 165, 196], [203, 202, 282, 206], [269, 285, 286, 270], [282, 202, 275, 291], [218, 269, 181, 219], [206, 282, 298, 207], [285, 301, 302, 286], [298, 282, 291, 307], [217, 285, 269, 218], [207, 298, 314, 208], [301, 317, 318, 302], [314, 298, 307, 323], [216, 301, 285, 217], [208, 314, 330, 209], [182, 270, 255, 190], [275, 187, 195, 236], [317, 341, 342, 318], [330, 314, 323, 347], [215, 317, 301, 216], [209, 330, 354, 210], [341, 357, 358, 342], [354, 330, 347, 363], [214, 341, 317, 215], [210, 354, 370, 211], [357, 373, 374, 358], [370, 354, 363, 379], [213, 357, 341, 214], [211, 370, 373, 212], [373, 370, 379, 374], [212, 373, 357, 213], [270, 286, 256, 255], [291, 275, 236, 267], [286, 302, 257, 256], [307, 291, 267, 266], [302, 318, 258, 257], [323, 307, 266, 265], [318, 342, 259, 258], [347, 323, 265, 264], [342, 358, 260, 259], [363, 347, 264, 263], [358, 374, 261, 260], [379, 363, 263, 262], [374, 379, 262, 261]]
Define a 3D model of people with 284 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of people! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.382, -0.278, 0.215), (-0.477, -0.278, -0.07), (-0.477, -0.166, -0.07), (-0.382, -0.166, 0.215), (-0.429, -0.278, 0.499), (-0.382, -0.278, 0.215), (-0.382, -0.166, 0.215), (-0.429, -0.166, 0.499), (-0.477, -0.278, -0.07), (-0.572, -0.278, -0.07), (-0.572, -0.166, -0.07), (-0.477, -0.166, -0.07), (-0.477, -0.278, 0.215), (-0.572, -0.278, -0.07), (-0.477, -0.278, -0.07), (-0.382, -0.278, 0.215), (-0.524, -0.278, 0.499), (-0.429, -0.278, 0.499), (-0.429, -0.166, 0.499), (-0.524, -0.166, 0.499), (-0.524, -0.278, 0.499), (-0.477, -0.278, 0.215), (-0.382, -0.278, 0.215), (-0.429, -0.278, 0.499), (-0.453, -0.254, 0.117), (-0.476, -0.254, -0.073), (-0.476, -0.151, -0.073), (-0.453, -0.151, 0.117), (-0.453, -0.254, 0.117), (-0.549, -0.254, 0.117), (-0.571, -0.254, -0.073), (-0.476, -0.254, -0.073), (-0.476, -0.254, -0.073), (-0.571, -0.254, -0.073), (-0.571, -0.151, -0.073), (-0.476, -0.151, -0.073), (-0.476, -0.254, 0.307), (-0.453, -0.254, 0.117), (-0.453, -0.151, 0.117), (-0.476, 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(0.288, -0.053, 0.31), (0.288, -0.166, 0.405), (0.288, -0.166, 0.31), (0.288, -0.053, 0.31), (0.288, -0.053, 0.405), (0.288, -0.166, 0.405), (-0.092, -0.166, 0.405), (-0.092, -0.166, 0.31), (0.288, -0.166, 0.31), (0.003, -0.166, -0.07), (-0.092, -0.166, -0.072), (-0.092, 0.171, -0.072), (0.003, 0.171, -0.07), (0.003, -0.166, 0.025), (0.003, -0.166, -0.07), (0.003, 0.171, -0.07), (0.003, 0.171, 0.025), (0.003, -0.166, 0.025), (-0.092, -0.166, 0.025), (-0.092, -0.166, -0.072), (0.003, -0.166, -0.07), (0.003, -0.166, 0.025), (-0.092, -0.166, 0.025), (-0.092, -0.053, 0.025), (0.003, -0.053, 0.025), (0.003, -0.166, 0.31), (0.003, -0.166, 0.025), (0.003, -0.053, 0.025), (0.003, -0.053, 0.31), (-0.092, -0.166, -0.072), (-0.139, -0.166, -0.071), (-0.139, 0.171, -0.071), (-0.092, 0.171, -0.072), (-0.092, -0.166, 0.025), (-0.139, -0.166, 0.024), (-0.139, -0.166, -0.071), (-0.092, -0.166, -0.072), (-0.092, -0.166, 0.31), (0.003, -0.166, 0.31), (0.003, -0.053, 0.31), (-0.092, -0.053, 0.31), (-0.092, -0.166, 0.31), (-0.092, -0.166, 0.025), (0.003, -0.166, 0.025), (0.003, -0.166, 0.31), (-0.092, -0.166, 0.31), (-0.092, -0.166, 0.405), (-0.092, -0.053, 0.405), (-0.092, -0.053, 0.31), (-0.139, -0.166, -0.071), (-0.187, -0.166, -0.071), (-0.187, 0.171, -0.071), (-0.139, 0.171, -0.071), (-0.139, -0.166, 0.024), (-0.187, -0.166, 0.024), (-0.187, -0.166, -0.071), (-0.139, -0.166, -0.071), (-0.187, -0.166, -0.071), (-0.234, -0.166, -0.071), (-0.234, 0.171, -0.071), (-0.187, 0.171, -0.071), (-0.187, -0.166, 0.024), (-0.234, -0.166, 0.024), (-0.234, -0.166, -0.071), (-0.187, -0.166, -0.071), (-0.234, -0.166, -0.071), (-0.281, -0.166, -0.071), (-0.281, 0.171, -0.071), (-0.234, 0.171, -0.071), (-0.234, -0.166, 0.024), (-0.281, -0.166, 0.024), (-0.281, -0.166, -0.071), (-0.234, -0.166, -0.071), (-0.281, -0.166, -0.071), (-0.329, -0.166, -0.071), (-0.329, 0.171, -0.071), (-0.281, 0.171, -0.071), (-0.281, -0.166, 0.024), (-0.329, -0.166, 0.024), (-0.329, -0.166, -0.071), (-0.281, -0.166, 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(-0.434, -0.151, 0.063), (-0.434, -0.048, 0.063), (-0.054, -0.048, 0.017), (-0.054, -0.151, 0.243), (-0.043, -0.151, 0.149), (-0.043, -0.048, 0.149), (-0.054, -0.048, 0.243), (-0.054, -0.151, 0.243), (-0.434, -0.151, 0.197), (-0.422, -0.151, 0.102), (-0.043, -0.151, 0.149), (-0.088, -0.151, -0.075), (-0.136, -0.151, -0.073), (-0.136, 0.158, -0.073), (-0.088, 0.158, -0.075), (-0.088, -0.151, 0.022), (-0.088, -0.151, 0.117), (-0.088, -0.048, 0.117), (-0.088, -0.048, 0.022), (-0.088, -0.151, 0.022), (-0.136, -0.151, 0.021), (-0.136, -0.151, -0.073), (-0.088, -0.151, -0.075), (-0.088, -0.151, 0.15), (-0.088, -0.151, 0.283), (-0.088, -0.048, 0.283), (-0.088, -0.048, 0.15), (-0.092, -0.151, -0.073), (-0.139, -0.151, -0.071), (-0.139, 0.154, -0.071), (-0.092, 0.154, -0.073), (-0.092, -0.151, 0.025), (-0.139, -0.151, 0.024), (-0.139, -0.151, -0.071), (-0.092, -0.151, -0.073), (-0.092, -0.151, 0.309), (0.003, -0.151, 0.309), (0.003, -0.049, 0.309), (-0.092, -0.049, 0.309), (-0.092, -0.151, 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0.117), (-0.453, 0.26, 0.117), (-0.476, 0.26, 0.307), (-0.476, 0.157, 0.307), (-0.571, 0.157, 0.307), (-0.549, 0.157, 0.117), (-0.453, 0.157, 0.117), (-0.549, 0.157, 0.117), (-0.571, 0.157, 0.307), (-0.571, 0.26, 0.307), (-0.549, 0.26, 0.117), (-0.571, 0.157, -0.073), (-0.549, 0.157, 0.117), (-0.549, 0.26, 0.117), (-0.571, 0.26, -0.073), (0.007, 0.158, -0.073), (-0.088, 0.158, -0.075), (-0.088, 0.158, 0.022), (0.007, 0.158, 0.022), (0.007, 0.158, 0.022), (-0.088, 0.158, 0.022), (-0.088, -0.151, 0.022), (0.007, -0.151, 0.022), (0.007, 0.158, 0.022), (-0.088, 0.158, 0.022), (-0.088, 0.158, 0.117), (0.007, 0.158, 0.117), (0.007, 0.158, 0.117), (-0.088, 0.158, 0.117), (-0.088, 0.055, 0.117), (0.007, 0.055, 0.117), (0.007, 0.158, 0.15), (-0.088, 0.158, 0.15), (-0.088, 0.158, 0.283), (0.007, 0.158, 0.283), (0.007, 0.158, 0.283), (-0.088, 0.158, 0.283), (-0.088, 0.055, 0.283), (0.007, 0.055, 0.283), (-0.043, 0.158, 0.111), (-0.422, 0.158, 0.157), (-0.422, 0.055, 0.157), (-0.043, 0.055, 0.111), (-0.043, 0.158, 0.149), (-0.422, 0.158, 0.102), (-0.434, 0.158, 0.197), (-0.054, 0.158, 0.243), (-0.054, 0.158, 0.017), (-0.434, 0.158, 0.063), (-0.422, 0.158, 0.157), (-0.043, 0.158, 0.111), (-0.054, 0.158, 0.243), (-0.434, 0.158, 0.197), (-0.434, 0.055, 0.197), (-0.054, 0.055, 0.243), (-0.088, 0.158, -0.075), (-0.136, 0.158, -0.073), (-0.136, 0.158, 0.021), (-0.088, 0.158, 0.022), (-0.088, 0.158, 0.022), (-0.136, 0.158, 0.021), (-0.136, -0.151, 0.021), (-0.088, -0.151, 0.022), (-0.136, 0.158, -0.073), (-0.184, 0.158, -0.073), (-0.184, 0.158, 0.021), (-0.136, 0.158, 0.021), (-0.136, 0.158, 0.021), (-0.184, 0.158, 0.021), (-0.184, -0.151, 0.021), (-0.136, -0.151, 0.021), (-0.184, 0.158, -0.073), (-0.231, 0.158, -0.073), (-0.231, 0.158, 0.021), (-0.184, 0.158, 0.021), (-0.184, 0.158, 0.021), (-0.231, 0.158, 0.021), (-0.231, -0.151, 0.021), (-0.184, -0.151, 0.021), (-0.231, 0.158, -0.073), (-0.279, 0.158, -0.073), (-0.279, 0.158, 0.021), (-0.231, 0.158, 0.021), (-0.231, 0.158, 0.021), (-0.279, 0.158, 0.021), (-0.279, -0.151, 0.021), (-0.231, -0.151, 0.021), (-0.279, 0.158, -0.073), (-0.327, 0.158, -0.073), (-0.327, 0.158, 0.021), (-0.279, 0.158, 0.021), (-0.279, 0.158, 0.021), (-0.327, 0.158, 0.021), (-0.327, -0.151, 0.021), (-0.279, -0.151, 0.021), (-0.327, 0.158, -0.073), (-0.572, 0.158, -0.073), (-0.572, 0.158, 0.021), (-0.327, 0.158, 0.021), (-0.327, 0.158, 0.021), (-0.572, 0.158, 0.021), (-0.572, -0.151, 0.021), (-0.327, -0.151, 0.021), (0.288, 0.171, 0.31), (-0.092, 0.171, 0.31), (-0.092, 0.171, 0.405), (0.288, 0.171, 0.405), (0.288, 0.171, 0.405), (-0.092, 0.171, 0.405), (-0.092, 0.059, 0.405), (0.288, 0.059, 0.405), (0.003, 0.171, -0.07), (-0.092, 0.171, -0.072), (-0.092, 0.171, 0.025), (0.003, 0.171, 0.025), (0.003, 0.171, 0.025), (-0.092, 0.171, 0.025), (-0.092, -0.166, 0.025), (0.003, -0.166, 0.025), (0.003, 0.171, 0.31), (0.003, 0.171, 0.025), (-0.092, 0.171, 0.025), (-0.092, 0.171, 0.31), (-0.092, 0.171, -0.072), (-0.139, 0.171, -0.071), (-0.139, 0.171, 0.024), (-0.092, 0.171, 0.025), (-0.092, 0.171, 0.025), (-0.139, 0.171, 0.024), (-0.139, -0.166, 0.024), (-0.092, -0.166, 0.025), (-0.092, 0.171, 0.31), (-0.092, 0.171, 0.025), (-0.092, 0.059, 0.025), (-0.092, 0.059, 0.31), (-0.139, 0.171, -0.071), (-0.187, 0.171, -0.071), (-0.187, 0.171, 0.024), (-0.139, 0.171, 0.024), (-0.139, 0.171, 0.024), (-0.187, 0.171, 0.024), (-0.187, -0.166, 0.024), (-0.139, -0.166, 0.024), (-0.187, 0.171, -0.071), (-0.234, 0.171, -0.071), (-0.234, 0.171, 0.024), (-0.187, 0.171, 0.024), (-0.187, 0.171, 0.024), (-0.234, 0.171, 0.024), (-0.234, -0.166, 0.024), (-0.187, -0.166, 0.024), (-0.234, 0.171, -0.071), (-0.281, 0.171, -0.071), (-0.281, 0.171, 0.024), (-0.234, 0.171, 0.024), (-0.234, 0.171, 0.024), (-0.281, 0.171, 0.024), (-0.281, -0.166, 0.024), (-0.234, -0.166, 0.024), (-0.281, 0.171, -0.071), (-0.329, 0.171, -0.071), (-0.329, 0.171, 0.024), (-0.281, 0.171, 0.024), (-0.281, 0.171, 0.024), (-0.329, 0.171, 0.024), (-0.329, -0.166, 0.024), (-0.281, -0.166, 0.024), (-0.329, 0.171, -0.071), (-0.572, 0.171, -0.071), (-0.572, 0.171, 0.024), (-0.329, 0.171, 0.024), (-0.329, 0.171, 0.024), (-0.572, 0.171, 0.024), (-0.572, -0.166, 0.024), (-0.329, -0.166, 0.024), (-0.382, 0.171, 0.215), (-0.477, 0.171, -0.07), (-0.477, 0.284, -0.07), (-0.382, 0.284, 0.215), (-0.429, 0.171, 0.499), (-0.382, 0.171, 0.215), (-0.382, 0.284, 0.215), (-0.429, 0.284, 0.499), (-0.477, 0.171, -0.07), (-0.572, 0.171, -0.07), (-0.572, 0.284, -0.07), (-0.477, 0.284, -0.07), (-0.477, 0.171, 0.215), (-0.572, 0.171, -0.07), (-0.477, 0.171, -0.07), (-0.382, 0.171, 0.215), (-0.524, 0.171, 0.499), (-0.429, 0.171, 0.499), (-0.429, 0.284, 0.499), (-0.524, 0.284, 0.499), (-0.524, 0.171, 0.499), (-0.477, 0.171, 0.215), (-0.382, 0.171, 0.215), (-0.429, 0.171, 0.499), (-0.009, 0.256, 0.065), (-0.265, 0.256, -0.027), (-0.289, 0.256, 0.065), (-0.034, 0.256, 0.156), (-0.034, 0.256, 0.156), (-0.289, 0.256, 0.065), (-0.289, 0.154, 0.065), (-0.034, 0.154, 0.156), (-0.265, 0.256, -0.027), (-0.544, 0.256, -0.084), (-0.569, 0.256, 0.008), (-0.289, 0.256, 0.065), (-0.289, 0.256, 0.065), (-0.569, 0.256, 0.008), (-0.569, 0.154, 0.008), (-0.289, 0.154, 0.065), (-0.453, 0.26, 0.117), (-0.549, 0.26, 0.117), (-0.571, 0.26, 0.307), (-0.476, 0.26, 0.307), (-0.476, 0.26, -0.073), (-0.571, 0.26, -0.073), (-0.549, 0.26, 0.117), (-0.453, 0.26, 0.117), (-0.476, 0.26, 0.307), (-0.571, 0.26, 0.307), (-0.571, 0.157, 0.307), (-0.476, 0.157, 0.307), (-0.382, 0.284, 0.215), (-0.477, 0.284, -0.07), (-0.572, 0.284, -0.07), (-0.477, 0.284, 0.215), (-0.429, 0.284, 0.499), (-0.382, 0.284, 0.215), (-0.477, 0.284, 0.215), (-0.524, 0.284, 0.499), (-0.477, 0.284, 0.215), (-0.572, 0.284, -0.07), (-0.572, 0.171, -0.07), (-0.477, 0.171, 0.215), (-0.524, 0.284, 0.499), (-0.477, 0.284, 0.215), (-0.477, 0.171, 0.215), (-0.524, 0.171, 0.499)] faces = [[0, 1, 2, 3], [4, 0, 3, 7], [1, 9, 10, 2], [12, 9, 1, 0], [16, 4, 7, 19], [16, 12, 0, 4], [24, 25, 26, 27], [24, 29, 30, 25], [25, 30, 34, 26], [36, 24, 27, 39], [36, 41, 29, 24], [29, 41, 46, 47], [30, 29, 47, 34], [52, 53, 54, 55], [56, 52, 55, 59], [56, 61, 53, 52], [53, 65, 66, 54], [61, 69, 65, 53], [65, 69, 74, 66], [76, 77, 78, 79], [80, 76, 79, 83], [80, 85, 77, 76], [88, 89, 90, 91], [92, 88, 91, 95], [92, 97, 89, 88], [92, 97, 102, 103], [104, 92, 103, 107], [89, 109, 110, 90], [97, 113, 109, 89], [77, 104, 107, 78], [77, 97, 92, 104], [77, 85, 126, 78], [109, 129, 130, 110], [113, 133, 129, 109], [129, 137, 138, 130], [133, 141, 137, 129], [137, 145, 146, 138], [141, 149, 145, 137], [145, 153, 154, 146], [149, 157, 153, 145], [153, 161, 162, 154], [157, 165, 161, 153], [3, 2, 10, 171], [7, 3, 171, 19], [171, 10, 9, 12], [19, 171, 12, 16], [161, 165, 186, 162], [188, 189, 190, 191], [192, 188, 191, 195], [192, 197, 189, 188], [200, 201, 202, 203], [204, 200, 203, 207], [204, 209, 201, 200], [204, 209, 214, 215], [204, 209, 214, 215], [220, 204, 215, 223], [220, 225, 209, 204], [228, 229, 230, 231], [232, 228, 231, 235], [232, 237, 229, 228], [240, 241, 242, 243], [244, 240, 243, 247], [244, 249, 241, 240], [244, 249, 254, 255], [256, 244, 255, 259], [55, 54, 262, 59], [59, 262, 61, 56], [268, 269, 270, 271], [268, 273, 274, 269], [276, 277, 278, 279], [269, 274, 282, 270], [284, 276, 279, 287], [284, 289, 277, 276], [201, 293, 294, 202], [209, 225, 298, 214], [209, 301, 293, 201], [229, 237, 306, 230], [241, 309, 310, 242], [249, 313, 309, 241], [189, 256, 259, 190], [189, 249, 244, 256], [189, 197, 326, 190], [293, 329, 330, 294], [301, 333, 329, 293], [309, 337, 338, 310], [313, 341, 337, 309], [329, 345, 346, 330], [333, 349, 345, 329], [337, 353, 354, 338], [341, 357, 353, 337], [345, 361, 362, 346], [349, 365, 361, 345], [353, 369, 370, 354], [357, 373, 369, 353], [54, 66, 74, 262], [361, 381, 382, 362], [365, 385, 381, 361], [369, 389, 390, 370], [373, 393, 389, 369], [262, 74, 69, 61], [381, 401, 402, 382], [385, 405, 401, 381], [389, 409, 410, 390], [393, 413, 409, 389], [277, 289, 418, 278], [274, 273, 422, 282], [27, 47, 46, 39], [26, 34, 47, 27], [39, 46, 41, 36], [401, 405, 438, 402], [409, 413, 442, 410], [444, 445, 446, 447], [448, 444, 447, 451], [448, 453, 445, 444], [445, 453, 458, 446], [460, 461, 462, 463], [464, 460, 463, 467], [464, 469, 461, 460], [461, 469, 474, 462], [476, 477, 478, 479], [480, 476, 479, 483], [480, 485, 477, 476], [477, 485, 490, 478], [492, 493, 494, 495], [496, 492, 495, 499], [496, 501, 493, 492], [493, 501, 506, 494], [508, 509, 510, 511], [512, 508, 511, 515], [512, 517, 509, 508], [520, 521, 522, 523], [524, 520, 523, 527], [524, 529, 521, 520], [509, 517, 534, 510], [521, 529, 538, 522], [79, 78, 126, 83], [83, 126, 85, 80], [107, 103, 102, 78], [78, 102, 97, 77], [191, 190, 326, 195], [195, 326, 197, 192], [259, 255, 254, 190], [190, 254, 249, 189], [215, 214, 298, 223], [223, 298, 225, 220], [231, 230, 306, 235], [235, 306, 237, 232], [271, 422, 273, 268], [279, 278, 418, 287], [270, 282, 422, 271], [287, 418, 289, 284], [604, 605, 606, 607], [608, 604, 607, 611], [608, 613, 605, 604], [616, 617, 618, 247], [620, 616, 247, 623], [605, 620, 623, 606], [605, 617, 616, 620], [605, 613, 634, 606], [636, 637, 638, 207], [636, 637, 638, 207], [644, 636, 207, 647], [644, 649, 637, 636], [652, 653, 654, 655], [656, 652, 655, 659], [656, 661, 653, 652], [664, 665, 666, 667], [664, 669, 670, 665], [672, 673, 674, 675], [665, 670, 678, 666], [680, 672, 675, 683], [680, 685, 673, 672], [637, 649, 690, 638], [653, 661, 694, 654], [673, 685, 698, 674], [670, 669, 702, 678], [704, 705, 706, 707], [708, 704, 707, 711], [708, 713, 705, 704], [716, 717, 718, 95], [720, 716, 95, 723], [705, 720, 723, 706], [705, 717, 716, 720], [705, 713, 734, 706], [523, 522, 538, 527], [527, 538, 529, 524], [511, 510, 534, 515], [515, 534, 517, 512], [495, 494, 506, 499], [499, 506, 501, 496], [463, 462, 474, 467], [467, 474, 469, 464], [479, 478, 490, 483], [483, 490, 485, 480], [447, 446, 458, 451], [451, 458, 453, 448], [607, 606, 634, 611], [611, 634, 613, 608], [243, 242, 618, 247], [247, 618, 249, 244], [623, 247, 618, 606], [804, 805, 806, 807], [808, 804, 807, 811], [808, 813, 805, 804], [242, 310, 818, 618], [618, 818, 313, 249], [606, 618, 617, 605], [310, 338, 830, 818], [818, 830, 341, 313], [338, 354, 838, 830], [830, 838, 357, 341], [354, 370, 846, 838], [838, 846, 373, 357], [805, 853, 854, 806], [370, 390, 858, 846], [846, 858, 393, 373], [813, 865, 853, 805], [390, 410, 442, 858], [858, 442, 413, 393], [853, 865, 878, 854], [880, 881, 882, 883], [880, 885, 886, 881], [881, 886, 890, 882], [892, 880, 883, 895], [892, 897, 885, 880], [885, 897, 902, 903], [886, 885, 903, 890], [203, 202, 638, 207], [207, 638, 209, 204], [207, 638, 690, 647], [647, 690, 649, 644], [655, 654, 694, 659], [659, 694, 661, 656], [667, 702, 669, 664], [675, 674, 698, 683], [666, 678, 702, 667], [683, 698, 685, 680], [202, 294, 950, 638], [638, 950, 301, 209], [294, 330, 958, 950], [950, 958, 333, 301], [330, 346, 966, 958], [958, 966, 349, 333], [346, 362, 974, 966], [966, 974, 365, 349], [362, 382, 982, 974], [974, 982, 385, 365], [382, 402, 438, 982], [982, 438, 405, 385], [707, 706, 734, 711], [711, 734, 713, 708], [91, 90, 718, 95], [95, 718, 97, 92], [723, 95, 718, 706], [90, 110, 1018, 718], [718, 1018, 113, 97], [706, 718, 717, 705], [110, 130, 1030, 1018], [1018, 1030, 133, 113], [130, 138, 1038, 1030], [1030, 1038, 141, 133], [138, 146, 1046, 1038], [1038, 1046, 149, 141], [146, 154, 1054, 1046], [1046, 1054, 157, 149], [154, 162, 186, 1054], [1054, 186, 165, 157], [1068, 1069, 1070, 1071], [1072, 1068, 1071, 1075], [1069, 1077, 1078, 1070], [1080, 1077, 1069, 1068], [1084, 1072, 1075, 1087], [1084, 1080, 1068, 1072], [807, 806, 1094, 811], [811, 1094, 813, 808], [806, 854, 878, 1094], [1094, 878, 865, 813], [883, 903, 902, 895], [882, 890, 903, 883], [895, 902, 897, 892], [1071, 1070, 1078, 1123], [1075, 1071, 1123, 1087], [1123, 1078, 1077, 1080], [1087, 1123, 1080, 1084]]
Define a 3D model of barrel with 178 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of barrel! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.514, 0.0, 0.329), (-0.514, 0.0, 0.35), (-0.475, 0.197, 0.35), (-0.475, 0.197, 0.329), (-0.514, 0.0, 0.946), (-0.514, 0.0, 0.966), (-0.475, 0.197, 0.966), (-0.475, 0.197, 0.946), (-0.5, 0.0, -0.005), (-0.5, 0.0, 0.309), (-0.462, 0.191, 0.309), (-0.462, 0.191, -0.005), (-0.5, 0.0, 0.309), (-0.462, -0.191, 0.309), (-0.475, -0.197, 0.329), (-0.514, 0.0, 0.329), (-0.5, 0.0, 0.37), (-0.5, 0.0, 0.927), (-0.462, 0.191, 0.927), (-0.462, 0.191, 0.37), (-0.5, 0.0, 0.37), (-0.462, 0.191, 0.37), (-0.475, 0.197, 0.35), (-0.514, 0.0, 0.35), (-0.5, 0.0, 0.927), (-0.462, -0.191, 0.927), (-0.475, -0.197, 0.946), (-0.514, 0.0, 0.946), (-0.5, 0.0, 0.985), (-0.5, 0.0, 1.295), (-0.462, 0.191, 1.295), (-0.462, 0.191, 0.985), (-0.5, 0.0, 0.985), (-0.462, 0.191, 0.985), (-0.475, 0.197, 0.966), (-0.514, 0.0, 0.966), (-0.475, -0.197, 0.329), (-0.475, -0.197, 0.35), (-0.514, 0.0, 0.35), (-0.514, 0.0, 0.329), (-0.475, -0.197, 0.946), (-0.475, -0.197, 0.966), (-0.514, 0.0, 0.966), (-0.514, 0.0, 0.946), 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0.985), (0.354, 0.354, -0.005), (0.354, 0.354, 0.309), (0.462, 0.191, 0.309), (0.462, 0.191, -0.005), (0.354, 0.354, 0.309), (0.191, 0.462, 0.309), (0.197, 0.475, 0.329), (0.364, 0.364, 0.329), (0.354, 0.354, 0.37), (0.354, 0.354, 0.927), (0.462, 0.191, 0.927), (0.462, 0.191, 0.37), (0.354, 0.354, 0.37), (0.462, 0.191, 0.37), (0.475, 0.197, 0.35), (0.364, 0.364, 0.35), (0.354, 0.354, 0.927), (0.191, 0.462, 0.927), (0.197, 0.475, 0.946), (0.364, 0.364, 0.946), (0.354, 0.354, 0.985), (0.354, 0.354, 1.295), (0.462, 0.191, 1.295), (0.462, 0.191, 0.985), (0.354, 0.354, 0.985), (0.462, 0.191, 0.985), (0.475, 0.197, 0.966), (0.364, 0.364, 0.966), (0.364, -0.364, 0.329), (0.364, -0.364, 0.35), (0.197, -0.475, 0.35), (0.197, -0.475, 0.329), (0.364, -0.364, 0.946), (0.364, -0.364, 0.966), (0.197, -0.475, 0.966), (0.197, -0.475, 0.946), (0.364, 0.364, 0.329), (0.364, 0.364, 0.35), (0.475, 0.197, 0.35), (0.475, 0.197, 0.329), (0.364, 0.364, 0.946), (0.364, 0.364, 0.966), (0.475, 0.197, 0.966), (0.475, 0.197, 0.946), (0.407, -0.169, 1.295), (0.311, -0.311, 1.295), (0.354, -0.354, 1.295), (0.462, -0.191, 1.295), (0.407, -0.169, 1.295), (0.44, 0.0, 1.295), (0.44, 0.0, 1.035), (0.407, -0.169, 1.035), (0.407, 0.169, 1.295), (0.311, 0.311, 1.295), (0.311, 0.311, 1.035), (0.407, 0.169, 1.035), (0.407, 0.169, 1.295), (0.44, 0.0, 1.295), (0.5, 0.0, 1.295), (0.462, 0.191, 1.295), (0.44, 0.0, 1.295), (0.407, -0.169, 1.295), (0.462, -0.191, 1.295), (0.5, 0.0, 1.295), (0.44, 0.0, 1.295), (0.407, 0.169, 1.295), (0.407, 0.169, 1.035), (0.44, 0.0, 1.035), (0.462, -0.191, -0.005), (0.462, -0.191, 0.309), (0.354, -0.354, 0.309), (0.354, -0.354, -0.005), (0.462, -0.191, 0.309), (0.5, 0.0, 0.309), (0.514, 0.0, 0.329), (0.475, -0.197, 0.329), (0.462, -0.191, 0.37), (0.354, -0.354, 0.37), (0.364, -0.364, 0.35), (0.475, -0.197, 0.35), (0.462, -0.191, 0.37), (0.462, -0.191, 0.927), (0.354, -0.354, 0.927), (0.354, -0.354, 0.37), (0.462, -0.191, 0.927), (0.5, 0.0, 0.927), (0.514, 0.0, 0.946), (0.475, -0.197, 0.946), (0.462, -0.191, 0.985), (0.354, -0.354, 0.985), (0.364, -0.364, 0.966), (0.475, -0.197, 0.966), (0.462, -0.191, 0.985), (0.462, -0.191, 1.295), (0.354, -0.354, 1.295), (0.354, -0.354, 0.985), (0.462, 0.191, -0.005), (0.462, 0.191, 0.309), (0.5, 0.0, 0.309), (0.5, 0.0, -0.005), (0.462, 0.191, 0.309), (0.354, 0.354, 0.309), (0.364, 0.364, 0.329), (0.475, 0.197, 0.329), (0.462, 0.191, 0.37), (0.462, 0.191, 0.927), (0.5, 0.0, 0.927), (0.5, 0.0, 0.37), (0.462, 0.191, 0.37), (0.5, 0.0, 0.37), (0.514, 0.0, 0.35), (0.475, 0.197, 0.35), (0.462, 0.191, 0.927), (0.354, 0.354, 0.927), (0.364, 0.364, 0.946), (0.475, 0.197, 0.946), (0.462, 0.191, 0.985), (0.462, 0.191, 1.295), (0.5, 0.0, 1.295), (0.5, 0.0, 0.985), (0.462, 0.191, 0.985), (0.5, 0.0, 0.985), (0.514, 0.0, 0.966), (0.475, 0.197, 0.966), (0.475, -0.197, 0.329), (0.475, -0.197, 0.35), (0.364, -0.364, 0.35), (0.364, -0.364, 0.329), (0.475, -0.197, 0.946), (0.475, -0.197, 0.966), (0.364, -0.364, 0.966), (0.364, -0.364, 0.946), (0.475, 0.197, 0.329), (0.475, 0.197, 0.35), (0.514, 0.0, 0.35), (0.514, 0.0, 0.329), (0.475, 0.197, 0.946), (0.475, 0.197, 0.966), (0.514, 0.0, 0.966), (0.514, 0.0, 0.946), (0.5, 0.0, -0.005), (0.5, 0.0, 0.309), (0.462, -0.191, 0.309), (0.462, -0.191, -0.005), (0.5, 0.0, 0.309), (0.462, 0.191, 0.309), (0.475, 0.197, 0.329), (0.514, 0.0, 0.329), (0.5, 0.0, 0.37), (0.462, -0.191, 0.37), (0.475, -0.197, 0.35), (0.514, 0.0, 0.35), (0.5, 0.0, 0.37), (0.5, 0.0, 0.927), (0.462, -0.191, 0.927), (0.462, -0.191, 0.37), (0.5, 0.0, 0.927), (0.462, 0.191, 0.927), (0.475, 0.197, 0.946), (0.514, 0.0, 0.946), (0.5, 0.0, 0.985), (0.462, -0.191, 0.985), (0.475, -0.197, 0.966), (0.514, 0.0, 0.966), (0.5, 0.0, 0.985), (0.5, 0.0, 1.295), (0.462, -0.191, 1.295), (0.462, -0.191, 0.985), (0.514, 0.0, 0.329), (0.514, 0.0, 0.35), (0.475, -0.197, 0.35), (0.475, -0.197, 0.329), (0.514, 0.0, 0.946), (0.514, 0.0, 0.966), (0.475, -0.197, 0.966), (0.475, -0.197, 0.946)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [8, 9, 10, 11], [9, 13, 14, 0], [16, 17, 18, 19], [16, 19, 2, 1], [17, 25, 26, 4], [28, 29, 30, 31], [28, 31, 6, 5], [14, 37, 1, 0], [26, 41, 5, 4], [3, 2, 46, 47], [7, 6, 50, 51], [52, 13, 9, 8], [13, 57, 58, 14], [60, 16, 1, 37], [60, 25, 17, 16], [25, 69, 70, 26], [72, 28, 5, 41], [72, 77, 29, 28], [11, 10, 82, 83], [10, 9, 0, 3], [19, 18, 90, 91], [19, 91, 46, 2], [18, 17, 4, 7], [31, 30, 102, 103], [31, 103, 50, 6], [108, 109, 110, 111], [108, 113, 30, 29], [109, 108, 29, 77], [109, 121, 122, 110], [113, 108, 111, 127], [113, 129, 102, 30], [58, 133, 37, 14], [70, 137, 41, 26], [47, 46, 142, 143], [51, 50, 146, 147], [148, 57, 13, 52], [57, 153, 154, 58], [156, 60, 37, 133], [156, 69, 25, 60], [69, 165, 166, 70], [168, 72, 41, 137], [168, 173, 77, 72], [83, 82, 178, 179], [82, 10, 3, 47], [91, 90, 186, 187], [91, 187, 142, 46], [90, 18, 7, 51], [103, 102, 198, 199], [103, 199, 146, 50], [121, 109, 77, 173], [121, 209, 210, 122], [129, 113, 127, 215], [129, 217, 198, 102], [154, 221, 133, 58], [166, 225, 137, 70], [143, 142, 230, 231], [147, 146, 234, 235], [236, 153, 57, 148], [153, 241, 242, 154], [244, 156, 133, 221], [244, 165, 69, 156], [165, 253, 254, 166], [256, 168, 137, 225], [256, 261, 173, 168], [179, 178, 266, 267], [178, 82, 47, 143], [187, 186, 274, 275], [187, 275, 230, 142], [186, 90, 51, 147], [199, 198, 286, 287], [199, 287, 234, 146], [209, 121, 173, 261], [209, 297, 298, 210], [217, 129, 215, 303], [217, 305, 286, 198], [242, 309, 221, 154], [254, 313, 225, 166], [316, 241, 153, 236], [241, 321, 322, 242], [324, 244, 221, 309], [324, 253, 165, 244], [253, 333, 334, 254], [336, 256, 225, 313], [336, 341, 261, 256], [297, 209, 261, 341], [297, 349, 350, 298], [305, 217, 303, 355], [305, 357, 358, 286], [267, 266, 362, 363], [267, 363, 366, 367, 368, 369, 370, 371, 316, 236, 148, 52, 8, 11, 83, 179], [266, 178, 143, 231], [275, 274, 386, 387], [275, 387, 390, 230], [274, 186, 147, 235], [287, 286, 358, 399], [287, 399, 402, 234], [231, 230, 390, 407], [235, 234, 402, 411], [349, 297, 341, 415], [349, 417, 418, 350], [420, 355, 303, 215, 127, 111, 110, 122, 210, 298, 350, 418, 432, 433, 434, 435], [357, 305, 355, 420], [357, 441, 442, 358], [371, 321, 241, 316], [321, 449, 450, 322], [452, 324, 309, 455], [452, 333, 253, 324], [333, 461, 462, 334], [464, 336, 313, 467], [464, 415, 341, 336], [363, 362, 474, 366], [362, 266, 231, 407], [387, 386, 482, 483], [387, 483, 486, 390], [386, 274, 235, 411], [399, 358, 442, 495], [399, 495, 498, 402], [322, 455, 309, 242], [334, 467, 313, 254], [407, 390, 486, 511], [411, 402, 498, 515], [417, 349, 415, 519], [417, 521, 432, 418], [441, 357, 420, 435], [441, 529, 530, 442], [370, 449, 321, 371], [449, 537, 538, 450], [540, 452, 455, 543], [540, 461, 333, 452], [461, 549, 550, 462], [552, 464, 467, 555], [552, 519, 415, 464], [366, 474, 562, 367], [474, 362, 407, 511], [483, 482, 570, 571], [483, 571, 574, 486], [482, 386, 411, 515], [495, 442, 530, 583], [495, 583, 586, 498], [450, 543, 455, 322], [462, 555, 467, 334], [511, 486, 574, 599], [515, 498, 586, 603], [521, 417, 519, 607], [521, 609, 433, 432], [529, 441, 435, 434], [529, 609, 618, 530], [609, 521, 607, 618], [609, 529, 434, 433], [369, 537, 449, 370], [537, 633, 634, 538], [636, 540, 543, 639], [636, 549, 461, 540], [549, 645, 646, 550], [648, 552, 555, 651], [648, 607, 519, 552], [367, 562, 633, 368], [562, 474, 511, 599], [571, 570, 645, 667], [571, 667, 670, 574], [570, 482, 515, 603], [583, 530, 618, 679], [583, 679, 682, 586], [538, 639, 543, 450], [550, 651, 555, 462], [599, 574, 670, 634], [603, 586, 682, 646], [368, 633, 537, 369], [633, 562, 599, 634], [667, 636, 639, 670], [667, 645, 549, 636], [645, 570, 603, 646], [679, 648, 651, 682], [679, 618, 607, 648], [634, 670, 639, 538], [646, 682, 651, 550]]
Define a 3D model of flashlight with 328 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of flashlight! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, -0.028, 0.05), (0.0, -0.028, 0.095), (-0.005, -0.027, 0.095), (-0.005, -0.027, 0.05), (0.005, -0.027, 0.05), (0.005, -0.027, 0.095), (0.0, -0.028, 0.095), (0.0, -0.028, 0.05), (-0.005, -0.027, 0.05), (-0.005, -0.027, 0.095), (-0.011, -0.026, 0.095), (-0.011, -0.026, 0.05), (0.011, -0.026, 0.05), (0.011, -0.026, 0.095), (0.005, -0.027, 0.095), (0.005, -0.027, 0.05), (-0.011, -0.026, 0.05), (-0.011, -0.026, 0.095), (-0.016, -0.023, 0.095), (-0.016, -0.023, 0.05), (0.016, -0.023, 0.05), (0.016, -0.023, 0.095), (0.011, -0.026, 0.095), (0.011, -0.026, 0.05), (0.0, -0.023, 0.095), (-0.004, -0.022, 0.095), (-0.005, -0.027, 0.095), (0.0, -0.028, 0.095), (-0.016, -0.023, 0.05), (-0.016, -0.023, 0.095), (-0.02, -0.02, 0.095), (-0.02, -0.02, 0.05), (0.004, -0.022, 0.095), (0.0, -0.023, 0.095), (0.0, -0.028, 0.095), (0.005, -0.027, 0.095), (-0.004, -0.022, 0.095), (-0.009, -0.021, 0.095), (-0.011, -0.026, 0.095), (-0.005, -0.027, 0.095), (0.009, -0.021, 0.095), (0.004, -0.022, 0.095), (0.005, -0.027, 0.095), (0.011, -0.026, 0.095), (-0.009, -0.021, 0.095), (-0.013, -0.019, 0.095), (-0.016, -0.023, 0.095), (-0.011, -0.026, 0.095), (0.02, -0.02, 0.05), (0.02, -0.02, 0.095), (0.016, -0.023, 0.095), (0.016, -0.023, 0.05), (0.004, -0.02, -0.083), (0.004, -0.02, -0.069), (0.0, -0.02, -0.069), (0.0, -0.02, -0.083), (0.004, -0.02, -0.069), (0.004, -0.02, -0.066), (0.0, -0.02, -0.066), (0.0, -0.02, -0.069), (0.004, -0.02, -0.066), (0.004, -0.02, 0.007), (0.0, -0.02, 0.007), (0.0, -0.02, -0.066), (0.004, -0.02, 0.007), (0.004, -0.02, 0.011), (0.0, -0.02, 0.011), (0.0, -0.02, 0.007), (0.004, -0.02, 0.011), (0.004, -0.02, 0.042), (0.0, -0.02, 0.042), (0.0, -0.02, 0.011), (0.004, -0.02, 0.042), (0.005, -0.027, 0.05), (0.0, -0.028, 0.05), (0.0, -0.02, 0.042), (0.0, -0.02, -0.083), (0.0, -0.02, -0.069), (-0.004, -0.02, -0.069), (-0.004, -0.02, -0.083), (0.0, -0.02, -0.069), (0.0, -0.02, -0.066), (-0.004, -0.02, -0.066), (-0.004, -0.02, -0.069), (0.0, -0.02, -0.066), (0.0, 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[1158, 1162, 1199, 1218], [810, 859, 1226, 1106], [1057, 1103, 1023, 981], [1061, 1233, 1173, 1025], [1233, 1237, 1177, 1173], [1237, 1241, 1209, 1177], [1241, 1245, 1180, 1209], [1245, 1249, 1181, 1180], [1249, 1253, 1185, 1181], [1065, 1257, 1233, 1061], [1257, 1261, 1237, 1233], [1261, 1265, 1241, 1237], [1265, 1269, 1245, 1241], [1269, 1273, 1249, 1245], [1273, 1277, 1253, 1249], [1030, 1190, 1257, 1065], [1190, 1194, 1261, 1257], [1194, 1218, 1265, 1261], [1218, 1199, 1269, 1265], [1199, 1198, 1273, 1269], [1198, 1202, 1277, 1273], [1006, 1034, 1106, 1094], [855, 851, 1207, 1311], [859, 858, 1314, 1226], [875, 855, 1311, 1319], [858, 879, 1322, 1314], [1133, 1207, 1103, 1057], [1146, 1329, 1137, 1136], [879, 875, 1319, 1322], [1143, 1142, 1329, 1146], [1142, 1138, 1137, 1329], [1094, 1106, 1226, 1170], [1185, 1311, 1207, 1133], [1170, 1226, 1314, 1202], [1253, 1319, 1311, 1185], [1202, 1314, 1322, 1277], [1277, 1322, 1319, 1253]]
Define a 3D model of lavamonster with 260 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of lavamonster! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(1.363, 0.167, 0.078), (1.384, 0.135, 0.036), (1.378, 0.2, 0.036), (0.273, -0.947, 0.076), (0.25, -0.967, 0.036), (0.301, -0.963, 0.036), (1.025, -0.72, 0.076), (1.154, -0.781, 0.075), (1.282, -0.552, 0.074), (1.281, -0.36, 0.074), (1.352, -0.375, 0.059), (1.363, -0.295, 0.074), (1.289, -0.167, 0.074), (1.306, 0.086, 0.074), (1.363, 0.167, 0.078), (1.292, 0.191, 0.074), (1.23, 0.292, 0.074), (1.277, 0.401, 0.074), (1.212, 0.542, 0.074), (1.049, 0.551, 0.076), (1.117, 0.523, 0.074), (1.181, 0.457, 0.074), (1.151, 0.388, 0.073), (1.042, 0.285, 0.074), (0.774, 0.495, 0.074), (0.714, 0.57, 0.074), (0.611, 0.636, 0.074), (0.473, 0.927, 0.076), (0.433, 0.636, 0.074), (0.341, 0.668, 0.074), (0.249, 0.785, 0.074), (0.137, 0.814, 0.075), (0.135, 0.697, 0.074), (0.297, 0.378, 0.074), (0.223, 0.344, 0.074), (0.088, 0.345, 0.074), (0.023, 0.275, 0.074), (0.112, 0.145, 0.074), (0.203, 0.12, 0.074), (0.272, 0.034, 0.074), (0.101, 0.006, 0.074), (0.066, -0.079, 0.074), (0.154, -0.221, 0.074), (0.232, -0.264, 0.074), (0.236, -0.331, 0.074), (0.069, -0.359, 0.074), (0.044, -0.481, 0.074), (0.104, -0.727, 0.074), (0.179, -0.714, 0.074), (0.272, -0.567, 0.074), (0.337, -0.524, 0.074), (0.331, -0.628, 0.074), (0.247, -0.755, 0.074), (0.223, -0.878, 0.074), (0.273, -0.947, 0.076), (0.374, -0.821, 0.074), (0.465, -0.793, 0.074), (0.423, -0.951, 0.074), (0.445, -0.989, 0.059), (0.495, -0.933, 0.074), (0.502, -0.854, 0.074), (0.562, -0.83, 0.074), (0.574, -0.937, 0.075), (0.7, -0.806, 0.074), (0.821, -0.724, 0.074), (0.875, -0.629, 0.074), (0.941, -0.632, 0.059), (1.074, -0.493, 0.074), (1.137, -0.541, 0.074), (1.143, -0.575, 0.074), (1.167, -0.677, 0.074), (1.117, -0.724, 0.074), (1.057, -0.691, 0.074), (1.025, -0.72, 0.076), (0.999, -0.7, 0.036), (1.018, -0.754, 0.036), (1.049, 0.551, 0.076), (1.049, 0.582, 0.034), (1.023, 0.538, 0.04), (0.473, 0.927, 0.076), (0.498, 0.945, 0.036), (0.448, 0.954, 0.036), (0.574, -0.937, 0.075), (0.547, -0.951, 0.036), (0.584, -0.961, 0.036), (1.154, -0.781, 0.075), (1.12, -0.807, 0.036), (1.184, -0.79, 0.036), (0.137, 0.814, 0.075), (0.166, 0.84, 0.036), (0.111, 0.829, 0.036), (0.502, -0.854, 0.074), (0.534, -0.868, 0.026), (0.562, -0.83, 0.074), (0.7, -0.806, 0.074), (0.685, -0.83, 0.036), (0.722, -0.823, 0.038), (0.104, -0.727, 0.074), (0.064, -0.696, 0.036), (0.102, -0.754, 0.036), (0.821, -0.724, 0.074), (0.799, -0.748, 0.036), (0.842, -0.751, 0.036), (1.143, -0.575, 0.074), (1.108, -0.606, 0.036), (1.14, -0.6, 0.036), (0.066, -0.079, 0.074), (0.043, -0.056, 0.036), (0.066, -0.137, 0.036), (0.101, 0.006, 0.074), (0.272, 0.034, 0.074), (0.228, 0.052, 0.036), (0.101, 0.006, 0.074), (0.228, 0.052, 0.036), (0.082, 0.022, 0.036), (0.023, 0.275, 0.074), (0.0, 0.288, 0.036), (0.03, 0.208, 0.036), (1.277, 0.401, 0.074), (1.312, 0.408, 0.036), (1.268, 0.443, 0.036), (1.117, 0.523, 0.074), (1.073, 0.497, 0.036), (1.115, 0.502, 0.036), (0.433, 0.636, 0.074), (0.42, 0.813, 0.036), (0.419, 0.661, 0.036), (1.151, 0.388, 0.073), (1.123, 0.413, 0.036), (1.132, 0.385, 0.036), (0.445, -0.989, 0.059), (0.423, -0.951, 0.074), (0.398, -0.96, 0.036), (0.445, -0.989, 0.059), (0.516, -0.945, 0.037), (0.495, -0.933, 0.074), (0.941, -0.632, 0.059), (0.875, -0.629, 0.074), (0.89, -0.649, 0.036), (0.941, -0.632, 0.059), (1.074, -0.522, 0.034), (1.074, -0.493, 0.074), (1.352, -0.375, 0.059), (1.281, -0.36, 0.074), (1.304, -0.384, 0.036), (1.352, -0.375, 0.059), (1.389, -0.296, 0.036), (1.363, -0.295, 0.074), (0.2, -0.882, 0.04), (0.223, -0.878, 0.074), (0.247, -0.755, 0.074), (0.226, -0.746, 0.036), (0.2, -0.882, 0.04), (0.25, -0.967, 0.036), (0.273, -0.947, 0.076), (0.223, -0.878, 0.074), (0.389, -0.84, 0.039), (0.374, -0.821, 0.074), (0.273, -0.947, 0.076), (0.301, -0.963, 0.036), (0.051, -0.343, 0.038), (0.11, -0.325, -0.035), (0.043, -0.352, -0.035), (0.068, 0.361, 0.037), (0.0, 0.288, 0.036), (0.023, 0.275, 0.074), (0.088, 0.345, 0.074), (0.685, -0.83, 0.036), (0.7, -0.806, 0.074), (0.574, -0.937, 0.075), (0.584, -0.961, 0.036), (0.432, -0.826, 0.036), (0.465, -0.793, 0.074), (0.374, -0.821, 0.074), (0.389, -0.84, 0.039), (0.432, -0.826, 0.036), (0.398, -0.96, 0.036), (0.423, -0.951, 0.074), (0.465, -0.793, 0.074), (1.12, -0.807, 0.036), (1.154, -0.781, 0.075), (1.025, -0.72, 0.076), (1.018, -0.754, 0.036), (0.799, -0.748, 0.036), (0.821, -0.724, 0.074), (0.7, -0.806, 0.074), (0.722, -0.823, 0.038), (0.189, -0.737, 0.036), (0.179, -0.714, 0.074), (0.104, -0.727, 0.074), (0.102, -0.754, 0.036), (1.114, -0.696, 0.036), (1.117, -0.724, 0.074), (1.167, -0.677, 0.074), (1.144, -0.668, 0.036), (1.114, -0.696, 0.036), (1.056, -0.665, 0.036), (1.057, -0.691, 0.074), (1.117, -0.724, 0.074), (1.056, -0.665, 0.036), (0.999, -0.7, 0.036), (1.025, -0.72, 0.076), (1.057, -0.691, 0.074), (0.89, -0.649, 0.036), (0.875, -0.629, 0.074), (0.821, -0.724, 0.074), (0.842, -0.751, 0.036), (0.302, -0.637, 0.036), (0.226, -0.746, 0.036), (0.247, -0.755, 0.074), (0.331, -0.628, 0.074), (1.14, -0.6, 0.036), (1.144, -0.668, 0.036), (1.167, -0.677, 0.074), (1.143, -0.575, 0.074), (0.288, -0.584, 0.036), (0.272, -0.567, 0.074), (0.179, -0.714, 0.074), (0.189, -0.737, 0.036), (0.314, -0.566, 0.036), (0.337, -0.524, 0.074), (0.272, -0.567, 0.074), (0.288, -0.584, 0.036), (0.314, -0.566, 0.036), (0.302, -0.637, 0.036), (0.331, -0.628, 0.074), (0.337, -0.524, 0.074), (1.305, -0.558, 0.036), (1.282, -0.552, 0.074), (1.154, -0.781, 0.075), (1.184, -0.79, 0.036), (1.113, -0.551, 0.036), (1.108, -0.606, 0.036), (1.143, -0.575, 0.074), (1.137, -0.541, 0.074), (0.02, -0.476, 0.036), (0.044, -0.481, 0.074), (0.069, -0.359, 0.074), (0.051, -0.343, 0.038), (0.02, -0.476, 0.036), (0.064, -0.696, 0.036), (0.104, -0.727, 0.074), (0.044, -0.481, 0.074), (1.304, -0.384, 0.036), (1.281, -0.36, 0.074), (1.282, -0.552, 0.074), (1.305, -0.558, 0.036), (0.21, -0.278, 0.036), (0.232, -0.264, 0.074), (0.154, -0.221, 0.074), (0.135, -0.236, 0.036), (0.135, -0.236, 0.036), (0.154, -0.221, 0.074), (0.066, -0.079, 0.074), (0.066, -0.137, 0.036), (0.066, -0.137, 0.036), (0.043, -0.056, 0.036), (0.041, -0.07, -0.036), (0.043, -0.056, 0.036), (0.066, -0.079, 0.074), (0.101, 0.006, 0.074), (0.082, 0.022, 0.036), (0.228, 0.052, 0.036), (0.272, 0.034, 0.074), (0.203, 0.12, 0.074), (0.19, 0.1, 0.036), (1.33, 0.082, 0.036), (1.384, 0.135, 0.036), (1.363, 0.167, 0.078), (1.306, 0.086, 0.074), (0.19, 0.1, 0.036), (0.203, 0.12, 0.074), (0.112, 0.145, 0.074), (0.099, 0.125, 0.036), (0.03, 0.208, 0.036), (0.099, 0.125, 0.036), (0.112, 0.145, 0.074), (0.023, 0.275, 0.074), (1.306, 0.212, 0.036), (1.292, 0.191, 0.074), (1.363, 0.167, 0.078), (1.378, 0.2, 0.036), (1.256, 0.293, 0.036), (1.23, 0.292, 0.074), (1.292, 0.191, 0.074), (1.306, 0.212, 0.036), (1.256, 0.293, 0.036), (1.312, 0.408, 0.036), (1.277, 0.401, 0.074), (1.23, 0.292, 0.074), (0.219, 0.367, 0.036), (0.068, 0.361, 0.037), (0.088, 0.345, 0.074), (0.223, 0.344, 0.074), (1.123, 0.413, 0.036), (1.127, 0.395, -0.035), (1.132, 0.385, 0.036), (1.268, 0.443, 0.036), (1.229, 0.564, 0.036), (1.212, 0.542, 0.074), (1.277, 0.401, 0.074), (1.153, 0.456, 0.036), (1.181, 0.457, 0.074), (1.117, 0.523, 0.074), (1.115, 0.502, 0.036), (1.153, 0.456, 0.036), (1.123, 0.413, 0.036), (1.151, 0.388, 0.073), (1.181, 0.457, 0.074), (1.073, 0.497, 0.036), (1.117, 0.523, 0.074), (1.049, 0.551, 0.076), (1.023, 0.538, 0.04), (0.631, 0.65, 0.036), (0.611, 0.636, 0.074), (0.714, 0.57, 0.074), (0.73, 0.587, 0.036), (0.631, 0.65, 0.036), (0.498, 0.945, 0.036), (0.473, 0.927, 0.076), (0.611, 0.636, 0.074), (0.419, 0.661, 0.036), (0.343, 0.696, 0.036), (0.341, 0.668, 0.074), (0.433, 0.636, 0.074), (0.419, 0.661, 0.036), (0.413, 0.66, -0.031), (0.343, 0.696, 0.036), (0.343, 0.696, 0.036), (0.264, 0.804, 0.036), (0.249, 0.785, 0.074), (0.341, 0.668, 0.074), (0.343, 0.696, 0.036), (0.413, 0.66, -0.031), (0.312, 0.732, -0.035), (0.11, 0.703, 0.036), (0.135, 0.697, 0.074), (0.137, 0.814, 0.075), (0.111, 0.829, 0.036), (0.42, 0.813, 0.036), (0.433, 0.636, 0.074), 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(1.289, -0.167, -0.058), (1.152, 0.387, -0.058), (1.127, 0.395, -0.035), (1.153, 0.456, -0.035), (1.182, 0.457, -0.059), (1.152, 0.387, -0.058), (1.042, 0.285, -0.058), (1.039, 0.312, -0.035), (1.127, 0.395, -0.035), (0.774, 0.495, -0.058), (0.785, 0.514, -0.035), (1.039, 0.312, -0.035), (1.042, 0.285, -0.058), (1.117, 0.523, -0.058), (1.182, 0.457, -0.059), (1.153, 0.456, -0.035), (1.115, 0.502, -0.035), (0.424, -0.951, -0.059), (0.398, -0.959, -0.035), (0.432, -0.826, -0.035), (0.466, -0.793, -0.059), (0.574, -0.936, -0.059), (0.547, -0.951, -0.035), (0.531, -0.868, -0.03), (0.562, -0.829, -0.059), (0.574, -0.936, -0.059), (0.7, -0.806, -0.058), (0.685, -0.83, -0.035), (0.582, -0.961, -0.036), (0.494, -0.933, -0.059), (0.501, -0.854, -0.059), (0.531, -0.868, -0.03), (0.516, -0.945, -0.035), (1.154, -0.78, -0.059), (1.027, -0.72, -0.06), (1.056, -0.675, -0.05), (1.118, -0.725, -0.059), (1.151, -0.674, -0.051), (1.144, -0.574, -0.059), (1.124, -0.55, -0.052), (1.074, -0.493, -0.058), (0.937, -0.639, -0.045), (0.875, -0.628, -0.059), (0.82, -0.723, -0.059), (0.7, -0.806, -0.058), (0.574, -0.936, -0.059), (0.562, -0.829, -0.059), (0.501, -0.854, -0.059), (0.494, -0.933, -0.059), (0.442, -0.994, -0.045), (0.424, -0.951, -0.059), (0.466, -0.793, -0.059), (0.374, -0.82, -0.058), (0.273, -0.946, -0.06), (0.224, -0.878, -0.059), (0.247, -0.755, -0.059), (0.331, -0.628, -0.058), (0.338, -0.523, -0.059), (0.271, -0.567, -0.059), (0.178, -0.713, -0.059), (0.104, -0.726, -0.059), (0.045, -0.481, -0.059), (0.069, -0.36, -0.059), (0.236, -0.331, -0.058), (0.232, -0.263, -0.059), (0.155, -0.221, -0.059), (0.067, -0.079, -0.059), (0.101, 0.005, -0.059), (0.273, 0.034, -0.059), (0.198, 0.104, -0.051), (0.1, 0.135, -0.051), (0.024, 0.275, -0.059), (0.089, 0.344, -0.059), (0.223, 0.344, -0.059), (0.298, 0.377, -0.058), (0.135, 0.697, -0.059), (0.138, 0.813, -0.06), (0.262, 0.796, -0.049), (0.341, 0.668, -0.058), (0.433, 0.636, -0.058), (0.473, 0.926, -0.061), (0.611, 0.635, -0.059), (0.729, 0.577, -0.051), (0.774, 0.495, -0.058), (1.042, 0.285, -0.058), (1.152, 0.387, -0.058), (1.182, 0.457, -0.059), (1.117, 0.523, -0.058), (1.051, 0.551, -0.06), (1.225, 0.555, -0.051), (1.276, 0.401, -0.059), (1.246, 0.295, -0.051), (1.292, 0.191, -0.059), (1.374, 0.195, -0.045), (1.376, 0.135, -0.049), (1.305, 0.086, -0.058), (1.289, -0.167, -0.058), (1.362, -0.295, -0.059), (1.352, -0.381, -0.045), (1.28, -0.36, -0.059), (1.294, -0.561, -0.052), (0.247, -0.755, -0.059), (0.226, -0.745, -0.035), (0.307, -0.626, -0.034), (0.331, -0.628, -0.058), (0.247, -0.755, -0.059), (0.224, -0.878, -0.059), (0.198, -0.883, -0.036), (0.226, -0.745, -0.035), (0.104, -0.726, -0.059), (0.064, -0.696, -0.035), (0.021, -0.479, -0.036), (0.045, -0.481, -0.059), (0.104, -0.726, -0.059), (0.178, -0.713, -0.059), (0.188, -0.735, -0.037), (0.102, -0.754, -0.035), (0.82, -0.723, -0.059), (0.875, -0.628, -0.059), (0.89, -0.649, -0.035), (0.842, -0.751, -0.035), (0.178, -0.713, -0.059), (0.271, -0.567, -0.059), (0.287, -0.585, -0.035), (0.188, -0.735, -0.037), (0.271, -0.567, -0.059), (0.338, -0.523, -0.059), (0.314, -0.566, -0.035), (0.287, -0.585, -0.035), (0.069, -0.36, -0.059), (0.11, -0.325, -0.035), (0.212, -0.313, -0.034), (0.236, -0.331, -0.058), (0.069, -0.36, -0.059), (0.045, -0.481, -0.059), (0.021, -0.479, -0.036), (0.043, -0.352, -0.035), (1.362, -0.295, -0.059), (1.289, -0.167, -0.058), (1.312, -0.164, -0.034), (1.389, -0.301, -0.036), (0.232, -0.263, -0.059), (0.236, -0.331, -0.058), (0.212, -0.313, -0.034), (0.21, -0.278, -0.035), (0.155, -0.221, -0.059), (0.232, -0.263, -0.059), (0.21, -0.278, -0.035), (0.131, -0.232, -0.035), (0.067, -0.079, -0.059), (0.155, -0.221, -0.059), (0.131, -0.232, -0.035), (0.041, -0.07, -0.036), (0.101, 0.005, -0.059), (0.067, -0.079, -0.059), (0.041, -0.07, -0.036), (0.083, 0.023, -0.035), (0.024, 0.275, -0.059), (-0.0, 0.288, -0.035), (0.076, 0.365, -0.036), (0.089, 0.344, -0.059), (0.089, 0.344, -0.059), (0.076, 0.365, -0.036), (0.259, 0.379, -0.032), (0.223, 0.344, -0.059), (0.135, 0.697, -0.059), (0.298, 0.377, -0.058), (0.229, 0.461, -0.036), (0.111, 0.696, -0.035), (0.273, -0.946, -0.06), (0.25, -0.967, -0.035), (0.198, -0.883, -0.036), (0.224, -0.878, -0.059), (0.273, -0.946, -0.06), (0.374, -0.82, -0.058), (0.39, -0.843, -0.035), (0.301, -0.963, -0.035), (1.027, -0.72, -0.06), (1.154, -0.78, -0.059), (1.12, -0.807, -0.035), (1.018, -0.754, -0.035), (1.051, 0.551, -0.06), (1.117, 0.523, -0.058), (1.073, 0.497, -0.035), (1.022, 0.543, -0.037), (0.138, 0.813, -0.06), (0.135, 0.697, -0.059), (0.111, 0.696, -0.035), (0.111, 0.829, -0.035), (0.473, 0.926, -0.061), (0.498, 0.945, -0.035), (0.63, 0.65, -0.036), (0.611, 0.635, -0.059), (0.473, 0.926, -0.061), (0.433, 0.636, -0.058), (0.42, 0.813, -0.035), (0.448, 0.954, -0.035)] faces = [[0, 1, 2], [3, 4, 5], [6, 7, 8, 9, 10, 11, 12, 13, 0, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 3, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72], [6, 74, 75], [19, 77, 78], [27, 80, 81], [62, 83, 84], [7, 86, 87], [31, 89, 90], [60, 92, 61], [63, 95, 96], [47, 98, 99], [64, 101, 102], [69, 104, 105], [41, 107, 108], [40, 39, 111], [40, 111, 114], [36, 116, 117], [17, 119, 120], [20, 122, 123], [28, 125, 126], [22, 128, 129], [58, 57, 132], [58, 134, 59], [66, 65, 138], [66, 140, 67], [10, 9, 144], [10, 146, 11], [148, 53, 52, 151], [148, 4, 3, 53], [156, 55, 3, 5], [160, 161, 162], [163, 116, 36, 35], [95, 63, 62, 84], [171, 56, 55, 156], [171, 132, 57, 56], [86, 7, 6, 75], [101, 64, 63, 96], [187, 48, 47, 99], [191, 71, 70, 194], [191, 196, 72, 71], [196, 74, 6, 72], [138, 65, 64, 102], [207, 151, 52, 51], [105, 194, 70, 69], [215, 49, 48, 187], [219, 50, 49, 215], [219, 207, 51, 50], [227, 8, 7, 87], [231, 104, 69, 68], [235, 46, 45, 160], [235, 98, 47, 46], [144, 9, 8, 227], [247, 43, 42, 250], [250, 42, 41, 108], [108, 107, 257], [107, 41, 40, 114], [111, 39, 38, 265], [266, 1, 0, 13], [265, 38, 37, 273], [117, 273, 37, 36], [278, 15, 0, 2], [282, 16, 15, 278], [282, 119, 17, 16], [290, 163, 35, 34], [128, 295, 129], [120, 298, 18, 17], [301, 21, 20, 123], [301, 128, 22, 21], [122, 20, 19, 78], [313, 26, 25, 316], [313, 80, 27, 26], [126, 322, 29, 28], [126, 326, 322], [322, 329, 30, 29], [322, 326, 334], [335, 32, 31, 90], [125, 28, 27, 81], [89, 31, 30, 329], [347, 44, 43, 247], [347, 160, 45, 44], [355, 33, 32, 335], [355, 290, 34, 33], [355, 364, 290], [355, 367, 364], [140, 231, 68, 67], [373, 12, 11, 146], [373, 266, 13, 12], [77, 19, 18, 298], [385, 316, 25, 24], [389, 23, 22, 129], [389, 385, 24, 23], [92, 60, 59, 134], [92, 83, 62, 61], [405, 92, 134, 408], [405, 410, 411], [326, 413, 414], [326, 414, 417], [326, 417, 334], [364, 367, 423], [364, 423, 426], [427, 207, 219, 430], [431, 347, 247, 434], [435, 373, 146, 438], [439, 5, 4, 442], [439, 442, 445], [446, 132, 171, 449], [446, 451, 452], [453, 83, 92, 405], [408, 134, 58, 452], [408, 452, 463], [464, 156, 5, 439], [468, 95, 84, 471], [468, 473, 474], [449, 171, 156, 464], [474, 96, 95, 468], [483, 86, 75, 486], [483, 488, 489], [489, 87, 86, 483], [494, 99, 98, 497], [494, 499, 187, 99], [486, 75, 74, 505], [486, 505, 508], [509, 102, 101, 512], [512, 101, 96, 474], [512, 518, 509], [520, 151, 207, 427], [505, 74, 196, 527], [497, 98, 235, 531], [497, 533, 494], [535, 191, 194, 538], [535, 527, 196, 191], [535, 538, 545], [535, 545, 527], [549, 138, 102, 509], [549, 554, 555], [556, 104, 231, 559], [560, 105, 104, 556], [560, 556, 566], [560, 566, 538], [570, 215, 187, 499], [430, 219, 215, 570], [578, 140, 66, 555], [578, 555, 584], [578, 584, 559], [588, 144, 227, 591], [588, 591, 594], [588, 594, 597], [162, 531, 235, 160], [161, 160, 347, 431], [161, 607, 162], [434, 247, 250, 612], [612, 250, 108, 257], [617, 114, 111, 620], [620, 111, 265, 624], [620, 624, 627], [620, 629, 617], [620, 627, 629], [634, 117, 116, 637], [634, 637, 640], [634, 640, 643], [644, 278, 2, 647], [644, 647, 650], [637, 116, 163, 654], [655, 389, 129, 295], [655, 660, 385, 389], [663, 119, 282, 666], [667, 120, 119, 663], [667, 663, 673], [667, 673, 676], [677, 301, 123, 680], [677, 295, 128, 301], [685, 122, 78, 688], [680, 123, 122, 685], [680, 685, 695], [660, 697, 698], [699, 367, 355, 335], [334, 417, 705], [413, 125, 81, 709], [413, 326, 126, 125], [714, 90, 89, 717], [714, 699, 335, 90], [717, 89, 329, 705], [717, 705, 728], [717, 728, 714], [732, 80, 313, 735], [732, 737, 709], [709, 81, 80, 732], [471, 84, 83, 453], [471, 453, 749], [750, 148, 151, 520], [750, 442, 4, 148], [438, 146, 10, 597], [438, 597, 764], [257, 107, 114, 617], [769, 266, 373, 435], [769, 774, 775], [654, 163, 290, 364], [780, 77, 298, 676], [780, 676, 786], [735, 313, 316, 698], [735, 698, 793], [688, 78, 77, 780], [688, 780, 786], [452, 58, 132, 446], [555, 66, 138, 549], [597, 10, 144, 588], [647, 2, 1, 775], [775, 1, 266, 769], [705, 329, 322, 334], [527, 508, 505], [538, 194, 105, 560], [624, 265, 273, 643], [643, 273, 117, 634], [666, 282, 278, 644], [666, 644, 650], [666, 673, 663], [676, 298, 120, 667], [698, 316, 385, 660], [591, 227, 87, 489], [591, 489, 488], [559, 231, 140, 578], [559, 566, 556], [872, 873, 449, 464], [473, 518, 512, 474], [880, 427, 430, 883], [774, 769, 435, 887], [888, 295, 677, 891], [888, 893, 655, 295], [697, 660, 655, 893], [695, 891, 677, 680], [451, 446, 449, 873], [749, 453, 405, 411], [749, 473, 468, 471], [463, 410, 405, 408], [488, 508, 527, 545, 538, 566, 559, 584, 555, 554, 518, 473, 749, 411, 410, 463, 452, 451, 873, 872, 445, 941, 942, 880, 883, 945, 946, 533, 948, 607, 950, 951, 952, 953, 629, 627, 624, 643, 640, 959, 426, 423, 962, 728, 705, 417, 414, 737, 793, 698, 697, 893, 888, 891, 695, 786, 676, 673, 666, 650, 647, 775, 774, 887, 764, 597, 594, 591], [942, 520, 427, 880], [942, 941, 750, 520], [533, 497, 531, 948], [533, 946, 499, 494], [518, 554, 549, 509], [946, 945, 570, 499], [945, 883, 430, 570], [607, 161, 431, 950], [607, 948, 531, 162], [764, 887, 435, 438], [951, 950, 431, 434], [952, 951, 434, 612], [953, 952, 612, 257], [629, 953, 257, 617], [640, 637, 654, 959], [959, 654, 364, 426], [962, 423, 367, 699], [445, 442, 750, 941], [445, 872, 464, 439], [508, 488, 483, 486], [786, 695, 685, 688], [728, 962, 699, 714], [737, 732, 735, 793], [737, 414, 413, 709]]
Define a 3D model of cameradetail2_buttons with 277 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of cameradetail2_buttons! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.384, -1.5, 0.016), (-0.384, -1.5, 2.016), (-0.384, -0.52, 2.016), (-0.384, -0.52, 0.016), (-0.384, -1.5, 0.016), (0.094, -1.5, 0.016), (0.094, -1.836, 0.016), (-0.384, -1.836, 0.016), (-0.384, -1.5, 2.016), (-0.384, -1.5, 0.016), (-0.384, -1.836, 0.016), (-0.384, -1.836, 1.711), (-0.384, -0.52, 0.016), (0.094, -0.52, 0.016), (0.094, -1.5, 0.016), (-0.384, -1.5, 0.016), (-0.256, -1.287, 2.016), (-0.256, -1.31, 2.016), (-0.207, -1.31, 2.049), (-0.207, -1.287, 2.049), (-0.252, -1.705, 1.887), (-0.244, -1.735, 1.86), (-0.244, -1.735, 1.86), (-0.252, -1.705, 1.887), (-0.252, -1.705, 1.887), (-0.244, -1.735, 1.86), (-0.244, -1.735, 1.86), (-0.252, -1.705, 1.887), (-0.252, -1.705, 1.887), (-0.244, -1.735, 1.86), (-0.244, -1.735, 1.86), (-0.252, -1.705, 1.887), (-0.252, -1.705, 1.887), (-0.244, -1.735, 1.86), (-0.212, -1.736, 1.88), (-0.218, -1.716, 1.898), (-0.252, -1.678, 1.854), (-0.252, -1.705, 1.887), (-0.244, -1.676, 1.914), (-0.244, -1.649, 1.881), (-0.244, -1.735, 1.86), 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(1.742, -4.036, 1.825), (1.409, -4.036, 1.891), (1.075, -4.036, 1.825), (0.793, -4.036, 1.636), (0.604, -4.036, 1.354), (0.537, -4.036, 1.02), (0.604, -4.036, 0.687), (0.793, -4.036, 0.404), (1.075, -4.036, 0.216), (1.409, -4.036, 0.149), (1.742, -4.036, 0.216), (2.024, -4.036, 0.404), (2.213, -4.036, 0.687), (2.28, -4.036, 1.02), (2.213, -4.036, 1.354), (2.024, -4.036, 1.636), (1.742, -2.036, 0.216), (1.742, -4.036, 0.216), (1.409, -4.036, 0.149), (1.409, -2.036, 0.149), (1.742, -2.036, 1.825), (1.742, -4.036, 1.825), (2.024, -4.036, 1.636), (2.024, -2.036, 1.636), (1.76, -0.307, 1.69), (1.043, -0.307, 1.69), (1.043, -0.337, 1.69), (1.76, -0.337, 1.69), (1.76, -0.307, 1.69), (1.76, -0.307, 2.064), (1.807, -0.307, 2.087), (1.807, -0.307, 1.667), (1.76, -0.307, 2.064), (1.043, -0.307, 2.064), (0.996, -0.307, 2.087), (1.807, -0.307, 2.087), (1.76, -0.307, 2.064), (1.76, -0.307, 1.69), (1.76, -0.337, 1.69), (1.76, -0.337, 2.064), (1.807, -0.52, 1.667), (0.996, -0.52, 1.667), (0.996, -0.52, 1.622), (1.807, -0.52, 1.622), (1.807, -0.52, 1.667), (1.807, -0.52, 1.622), (1.872, -0.52, 1.667), (1.807, -0.52, 1.667), (1.807, -0.52, 2.087), (0.996, -0.52, 2.087), (0.996, -0.52, 1.667), (1.807, -0.52, 2.087), (1.807, -0.52, 1.667), (1.872, -0.52, 1.667), (1.872, -0.52, 2.087), (1.807, -0.52, 2.123), (1.807, -0.52, 2.087), (1.872, -0.52, 2.087), (1.807, -0.52, 2.123), (1.807, -0.307, 2.087), (1.615, -0.52, 2.276), (1.807, -0.307, 1.667), (1.807, -0.307, 2.087), (1.872, -0.52, 2.087), (1.872, -0.52, 1.667), (1.807, -0.307, 1.667), (1.872, -0.52, 1.667), (1.807, -0.52, 1.622), (1.807, -0.307, 2.087), (0.996, -0.307, 2.087), (0.996, -0.52, 2.123), (1.807, -0.52, 2.123), (1.872, -0.52, 2.087), (1.807, -0.307, 2.087), (1.807, -0.52, 2.123), (1.876, -1.986, 2.016), (1.876, -1.986, 2.276), (1.615, -1.986, 2.276), (1.615, -1.986, 2.016), (1.876, -1.901, 2.016), (1.876, -1.901, 2.276), (1.876, -1.986, 2.276), (1.876, -1.986, 2.016), (1.876, -1.901, 2.276), (1.615, -1.901, 2.376), (1.615, -1.986, 2.276), (1.876, -1.986, 2.276), (1.876, -1.796, 2.016), (1.876, -1.901, 2.016), (2.189, -1.722, 1.327), (1.876, -1.796, 2.016), (1.876, -1.796, 2.276), (1.876, -1.901, 2.276), (1.876, -1.901, 2.016), (1.876, -1.796, 2.276), (1.615, -1.796, 2.376), (1.615, -1.901, 2.376), (1.876, -1.901, 2.276), (1.876, -1.5, 2.016), (1.876, -1.796, 2.016), (2.189, -1.722, 1.327), (2.189, -1.5, 1.327), (1.876, -1.5, 2.016), (1.876, -1.5, 2.276), (1.876, -1.796, 2.276), (1.876, -1.796, 2.016), (1.876, -1.5, 2.276), (1.615, -1.5, 2.376), (1.615, -1.796, 2.376), (1.876, -1.796, 2.276), (1.876, -1.01, 2.016), (1.876, -1.01, 2.276), (1.876, -1.5, 2.276), (1.876, -1.5, 2.016), (1.876, -1.01, 2.276), (1.615, -1.01, 2.376), (1.615, -1.5, 2.376), (1.876, -1.5, 2.276), (1.876, -0.52, 2.016), (1.876, -0.52, 2.276), (1.876, -1.01, 2.276), (1.876, -1.01, 2.016), (1.876, -0.52, 2.276), (1.615, -0.52, 2.276), (1.615, -1.01, 2.376), (1.876, -1.01, 2.276), (1.933, -1.722, 0.462), (2.097, -1.722, 0.707), (2.097, -1.603, 0.707), (1.933, -1.603, 0.462), (1.933, -1.722, 1.531), (1.687, -1.722, 1.695), (1.687, -1.603, 1.695), (1.933, -1.603, 1.531), (2.004, -1.722, 1.604), (1.876, -1.901, 2.016), (1.726, -1.722, 1.789), (2.004, -1.5, 0.396), (2.004, -1.722, 0.396), (1.726, -1.722, 0.21), (1.726, -1.5, 0.21), (2.004, -1.5, 1.604), (2.004, -1.722, 1.604), (2.189, -1.722, 1.327), (2.189, -1.5, 1.327), (2.024, -2.036, 0.404), (2.024, -4.036, 0.404), (1.742, -4.036, 0.216), (1.742, -2.036, 0.216), (2.024, -2.036, 1.636), (2.024, -4.036, 1.636), (2.213, -4.036, 1.354), (2.213, -2.036, 1.354), (2.097, -1.722, 0.707), (2.154, -1.722, 0.997), (2.154, -1.603, 0.997), (2.097, -1.603, 0.707), (2.097, -1.722, 1.286), (1.933, -1.722, 1.531), (1.933, -1.603, 1.531), (2.097, -1.603, 1.286), (2.154, -1.722, 0.997), (2.097, -1.722, 1.286), (2.097, -1.603, 1.286), (2.154, -1.603, 0.997), (2.189, -1.722, 1.327), (1.876, -1.901, 2.016), (2.004, -1.722, 1.604), (2.189, -1.5, 0.673), (2.189, -1.722, 0.673), (2.004, -1.722, 0.396), (2.004, -1.5, 0.396), (2.189, -1.5, 1.327), (2.189, -1.722, 1.327), (2.254, -1.722, 1.0), (2.254, -1.5, 1.0), (2.213, -2.036, 0.687), (2.213, -4.036, 0.687), (2.024, -4.036, 0.404), (2.024, -2.036, 0.404), (2.213, -2.036, 1.354), (2.213, -4.036, 1.354), (2.28, -4.036, 1.02), (2.28, -2.036, 1.02), (2.254, -1.5, 1.0), (2.254, -1.722, 1.0), (2.189, -1.722, 0.673), (2.189, -1.5, 0.673), (2.28, -2.036, 1.02), (2.28, -4.036, 1.02), (2.213, -4.036, 0.687), (2.213, -2.036, 0.687), (2.508, -0.52, 0.107), (0.756, -0.52, 0.107), (0.756, -0.493, 0.107), (2.508, -0.493, 0.107), (2.508, -0.52, 0.107), (2.508, -0.52, 1.585), (2.585, -0.52, 2.016), (2.585, -0.52, 0.016), (2.508, -0.52, 1.585), (0.756, -0.52, 1.585), (0.094, -0.52, 2.016), (2.585, -0.52, 2.016), (2.508, -0.52, 1.585), (2.508, -0.52, 0.107), (2.508, -0.493, 0.107), (2.508, -0.493, 1.585), (2.585, -1.5, 0.016), (2.585, -1.5, 2.016), (0.094, -1.5, 2.016), (0.094, -1.5, 0.016), (2.585, -0.52, 0.016), (2.585, -0.52, 2.016), (2.585, -1.5, 2.016), (2.585, -1.5, 0.016), (2.585, -0.52, 2.016), (0.094, -0.52, 2.016), (0.094, -1.5, 2.016), (2.585, -1.5, 2.016)] faces = [[0, 1, 2, 3], [0, 5, 6, 7], [1, 0, 7, 11], [3, 13, 5, 0], [16, 17, 18, 19], [20, 21, 21, 20], [20, 21, 21, 20], [20, 21, 21, 20], [20, 21, 34, 35], [36, 20, 38, 39], [21, 41, 41, 21], [21, 41, 41, 21], [21, 41, 41, 21], [21, 41, 54, 34], [56, 21, 20, 36], [38, 20, 20, 38], [38, 20, 20, 38], [38, 20, 20, 38], [38, 20, 35, 75], [39, 38, 78, 79], [41, 81, 81, 41], [41, 81, 81, 41], [41, 81, 81, 41], [41, 81, 94, 54], [96, 41, 21, 56], [78, 38, 38, 78], [78, 38, 38, 78], [78, 38, 38, 78], [78, 38, 75, 115], [79, 78, 118, 119], [19, 18, 122, 123], [81, 125, 125, 81], [81, 125, 125, 81], [81, 125, 125, 81], [81, 125, 138, 94], [140, 81, 41, 96], [118, 78, 78, 118], [118, 78, 78, 118], [118, 78, 78, 118], [118, 78, 115, 159], [119, 118, 162, 163], [125, 165, 166, 138], [125, 165, 165, 125], [125, 165, 165, 125], [125, 165, 165, 125], [180, 125, 81, 140], [162, 118, 118, 162], [162, 118, 118, 162], [162, 118, 118, 162], [162, 118, 159, 199], [163, 162, 202, 203], [163, 203, 206, 207, 208, 209, 210, 211, 180, 140, 96, 56, 36, 39, 79, 119], [123, 122, 222, 223], [123, 223, 226, 16, 19], [229, 199, 159, 115, 75, 35, 34, 54, 94, 138, 166, 240, 241, 242, 243, 244], [165, 246, 240, 166], [165, 246, 246, 165], [165, 246, 246, 165], [165, 246, 246, 165], [211, 165, 125, 180], [202, 162, 199, 229], [202, 162, 162, 202], [202, 162, 162, 202], [202, 162, 162, 202], [203, 202, 283, 206], [222, 122, 18, 17, 289], [223, 222, 289, 226], [246, 295, 241, 240], [246, 295, 295, 246], [246, 295, 295, 246], [246, 295, 295, 246], [210, 246, 165, 211], [283, 202, 229, 244], [283, 202, 202, 283], [283, 202, 202, 283], [283, 202, 202, 283], [206, 283, 332, 207], [295, 335, 242, 241], [295, 335, 335, 295], [295, 335, 335, 295], [295, 335, 335, 295], [209, 295, 246, 210], [332, 283, 244, 243], [332, 283, 283, 332], [332, 283, 283, 332], [332, 283, 283, 332], [207, 332, 335, 208], [335, 332, 243, 242], [335, 332, 332, 335], [335, 332, 332, 335], [335, 332, 332, 335], [208, 335, 295, 209], [226, 289, 17, 16], [398, 399, 400, 401], [402, 403, 399, 398], [401, 400, 408, 409], [6, 411, 11, 7], [5, 415, 411, 6], [415, 1, 11, 411], [13, 423, 424, 5], [426, 2, 1, 415], [430, 431, 403, 402], [409, 408, 436, 437], [438, 439, 431, 430], [437, 436, 444, 445], [446, 447, 439, 438], [445, 444, 452, 453], [445, 453, 456, 457, 458, 459, 460, 461, 446, 438, 430, 402, 398, 401, 409, 437], [461, 471, 447, 446], [453, 452, 476, 456], [452, 444, 436, 408, 400, 399, 403, 431, 439, 447, 471, 489, 490, 491, 492, 476], [494, 495, 496, 497], [498, 499, 500, 501, 502, 503, 504, 505, 506, 507], [508, 498, 507, 511], [460, 489, 471, 461], [456, 476, 492, 457], [520, 521, 495, 494], [497, 496, 526, 527], [528, 499, 498, 508], [511, 507, 506, 535], [459, 490, 489, 460], [457, 492, 491, 458], [501, 500, 546, 547], [458, 491, 490, 459], [500, 553, 554, 546], [502, 501, 547, 559], [560, 561, 562, 563], [560, 565, 423, 13], [561, 560, 13, 3, 2, 426], [561, 575, 576, 562], [563, 562, 576, 581], [582, 583, 521, 520], [527, 526, 588, 589], [590, 591, 499, 528], [535, 506, 505, 597], [553, 599, 600, 554], [503, 502, 559, 605], [606, 507, 506], [606, 506, 505], [606, 613, 614, 615], [606, 505, 618, 619, 620], [606, 620, 623, 624, 625, 626], [613, 606, 626, 630], [615, 507, 606], [615, 614, 636, 637], [615, 639, 640, 641, 620, 606], [637, 511, 507, 615], [637, 636, 650, 651], [637, 653, 639, 615], [651, 650, 658, 659], [651, 661, 653, 637], [664, 665, 666, 667], [664, 667, 670], [659, 658, 673, 674], [659, 674, 661, 651], [670, 680, 664], [680, 683, 665, 664], [683, 687, 665], [683, 690, 691, 687], [667, 694, 695, 670], [666, 665, 687], [666, 687, 673], [666, 673, 705, 706], [707, 708, 709, 710], [707, 712, 694, 667], [708, 707, 667, 666], [708, 720, 721, 709], [723, 724, 591, 590], [597, 505, 618, 730], [731, 732, 583, 582], [589, 588, 737, 738], [599, 740, 741, 600], [504, 503, 605, 746], [746, 605, 559, 547, 546, 554, 600, 741, 755, 756, 757, 758, 759, 760, 761, 762], [763, 764, 765, 766], [767, 768, 764, 763], [767, 772, 773, 710], [768, 767, 710, 709], [768, 780, 765, 764], [625, 784, 630, 626], [787, 613, 630, 784], [791, 614, 613, 787], [653, 796, 640, 639], [799, 636, 614, 791], [661, 804, 796, 653], [807, 650, 636, 799], [807, 812, 813, 814], [674, 816, 804, 661], [673, 658, 650, 807], [673, 807, 814, 826], [673, 826, 674], [673, 826, 832, 705], [740, 835, 755, 741], [838, 504, 746, 762], [618, 505, 504, 838], [846, 847, 724, 723], [730, 618, 619, 853], [730, 853, 856, 857, 858, 859, 860, 861, 846, 723, 590, 528, 508, 511, 535, 597], [870, 871, 732, 731], [738, 737, 876, 877], [738, 877, 880, 881, 882, 883, 884, 885, 870, 731, 582, 520, 494, 497, 527, 589], [796, 895, 641, 640], [804, 899, 895, 796], [624, 903, 784, 625], [906, 787, 784, 903], [910, 791, 787, 906], [914, 799, 791, 910], [812, 807, 799, 914], [812, 705, 832, 813], [832, 826, 814, 813], [816, 674, 826, 832], [816, 832, 705], [816, 705, 939, 940], [816, 940, 899, 804], [772, 767, 763, 766], [772, 780, 721, 773], [780, 768, 709, 721], [780, 772, 766, 765], [835, 962, 756, 755], [965, 838, 762, 761], [969, 970, 971, 972, 973, 974, 619, 618, 838, 965, 979, 980, 981, 982, 962, 835, 740, 599, 553, 500, 499, 591, 724, 847], [861, 969, 847, 846], [853, 619, 974, 856], [876, 737, 588, 526, 496, 495, 521, 583, 732, 871, 1011, 1012, 1013, 1014, 1015, 1016], [885, 1011, 871, 870], [877, 876, 1016, 880], [712, 707, 710, 773], [712, 720, 706, 694], [720, 708, 666, 706], [720, 712, 773, 721], [1041, 680, 670, 695], [1041, 695, 1047], [1041, 690, 683, 680], [690, 1041, 1047, 1055], [691, 690, 1055], [691, 706, 705], [694, 706, 1055, 1047], [694, 1047, 695], [706, 666, 687, 691], [1055, 706, 691], [623, 1077, 903, 624], [620, 1081, 1077, 623], [1081, 906, 903, 1077], [641, 620, 973], [641, 1092, 1081, 620], [1092, 910, 906, 1081], [895, 641, 973, 857], [895, 1104, 1092, 641], [1104, 914, 910, 1092], [899, 1112, 1104, 895], [1112, 812, 914, 1104], [940, 939, 1112, 899], [939, 705, 812, 1112], [962, 982, 757, 756], [979, 965, 761, 760], [974, 620, 619], [860, 970, 969, 861], [856, 974, 973, 857], [884, 1012, 1011, 885], [880, 1016, 1015, 881], [982, 981, 758, 757], [980, 979, 760, 759], [981, 980, 759, 758], [973, 620, 974], [859, 971, 970, 860], [857, 973, 972, 858], [883, 1013, 1012, 884], [881, 1015, 1014, 882], [858, 972, 971, 859], [882, 1014, 1013, 883], [565, 560, 563, 581], [565, 575, 1199, 423], [575, 561, 426, 1199], [575, 565, 581, 576], [424, 1210, 415, 5], [423, 1199, 1210, 424], [1199, 426, 415, 1210]]
Define a 3D model of ddb203dc-bdbf-4a0d-b27b-8a258e306e4f_house with 156 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of ddb203dc-bdbf-4a0d-b27b-8a258e306e4f_house! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.692, -56.427, 56.427), (-0.692, -56.427, -56.427), (-0.692, 56.427, -56.427), (-0.692, 56.427, 56.427), (-0.591, -18.908, 7.985), (-0.591, -18.908, -7.997), (-0.591, -19.636, -7.997), (-0.591, -19.636, 7.985), (-0.015, -18.908, 7.985), (-0.591, -18.908, 7.985), (-0.591, -19.636, 7.985), (-0.015, -19.636, 7.985), (-0.015, -18.908, 7.985), (-0.015, -8.107, 7.985), (-0.591, -8.107, 7.985), (-0.591, -18.908, 7.985), (-0.591, -8.107, 7.985), (-0.591, -8.107, -7.997), (-0.591, -18.908, -7.997), (-0.591, -18.908, 7.985), (-0.015, -8.107, 7.985), (-0.015, -8.107, -7.997), (-0.591, -8.107, -7.997), (-0.591, -8.107, 7.985), (10.072, -8.107, 7.985), (10.072, -8.107, -7.997), (20.266, -8.107, -7.997), (20.266, -8.107, 7.985), (20.266, -8.107, 7.985), (20.266, -8.107, -7.997), (29.298, -8.107, -7.997), (29.298, -8.107, 7.985), (29.298, -8.107, 7.985), (29.298, -8.107, -7.997), (37.301, 1.509, -7.281), (37.301, 1.509, -1.3), (-0.015, -7.441, 7.985), (10.072, -7.441, 7.985), (10.072, 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(-0.543, -7.997, -8.007), (-0.543, -18.789, -8.007), (-0.543, -7.997, -8.007), (-0.543, -7.997, -22.399), (-0.543, -18.789, -22.399), (-0.543, -18.789, -8.007), (-0.015, -7.997, -8.007), (10.072, -7.997, -8.007), (10.072, -7.997, -7.342), (-0.015, -7.997, -7.342), (-0.015, -7.997, -8.007), (-0.015, 7.985, -8.007), (-0.015, 7.985, -22.399), (-0.015, -7.997, -22.399), (-0.015, -7.997, -8.007), (-0.015, -7.997, -22.399), (-0.543, -7.997, -22.399), (-0.543, -7.997, -8.007), (20.266, -7.997, -8.007), (10.072, -7.997, -8.007), (10.072, -7.997, -22.399), (20.266, -7.997, -22.399), (29.298, -7.997, -8.007), (20.266, -7.997, -8.007), (20.266, -7.997, -22.399), (29.298, -7.997, -22.399), (29.298, -7.997, -8.007), (29.298, -7.997, -22.399), (37.301, 1.549, -12.671), (37.301, 1.549, -7.285), (-0.015, 7.985, -8.007), (-0.015, -7.997, -8.007), (-0.015, -7.997, -7.342), (-0.015, 7.985, -7.342), (-0.015, 7.985, -8.007), (10.072, 7.985, -8.007), (10.072, 23.735, -8.007), (-0.015, 23.735, -8.007), (10.072, 7.985, -8.007), (10.072, 7.985, -7.342), (20.266, 7.985, -7.342), (20.266, 7.985, -8.007), (10.072, 7.985, -8.007), (-0.015, 7.985, -8.007), (-0.015, 7.985, -7.342), (10.072, 7.985, -7.342), (10.072, 7.985, -8.007), (20.266, 7.985, -8.007), (20.266, 23.735, -8.007), (10.072, 23.735, -8.007), (20.266, 7.985, -8.007), (20.266, 7.985, -7.342), (29.298, 7.985, -7.342), (29.298, 7.985, -8.007), (20.266, 7.985, -8.007), (29.298, 7.985, -8.007), (29.298, 23.735, -8.007), (20.266, 23.735, -8.007), (29.298, 7.985, -8.007), (29.298, 7.985, -7.342), (37.301, 7.531, -7.036), (37.301, 7.531, -7.285), (-0.015, 23.735, -8.007), (10.072, 23.735, -8.007), (10.072, 23.735, -22.399), (-0.015, 23.735, -22.399), (10.072, 23.735, -8.007), (20.266, 23.735, -8.007), (20.266, 23.735, -22.399), (10.072, 23.735, -22.399), (20.266, 23.735, -8.007), (29.298, 23.735, -8.007), (29.298, 23.735, -22.399), (20.266, 23.735, -22.399), (29.298, 23.735, -8.007), (29.298, 7.985, -8.007), (37.301, 7.531, -7.285), (37.301, 13.424, -7.285), (0.689, -7.997, -8.712), (-0.015, -7.997, -8.007), (-0.015, -18.789, -8.007), (0.689, -18.789, -8.712), (0.689, -7.997, -8.712), (9.368, -7.997, -8.712), (10.072, -7.997, -8.007), (-0.015, -7.997, -8.007), (9.368, -7.997, -8.712), (9.368, -7.997, -21.695), (10.072, -7.997, -22.399), (10.072, -7.997, -8.007), (0.909, -7.997, -8.932), (9.148, -7.997, -8.932), (9.368, -7.997, -8.712), (0.689, -7.997, -8.712), (9.148, -7.997, -8.932), (0.909, -7.997, -8.932), (0.909, -7.997, -15.276), (9.148, -7.997, -15.188), (9.148, -7.997, -8.932), (9.148, -7.997, -15.188), (9.148, -7.997, -21.475), (9.368, -7.997, -21.695), (9.368, -7.997, -8.712), (9.148, -7.997, -15.188), (0.909, -7.997, -15.276), (0.909, -7.997, -21.475), (9.148, -7.997, -21.475), (0.909, -7.997, -21.475), (0.909, -7.997, -15.276), (0.909, -7.997, -8.932), (0.689, -7.997, -8.712), (0.689, -7.997, -21.695), (9.148, -7.997, -21.475), (0.909, -7.997, -21.475), (0.689, -7.997, -21.695), (9.368, -7.997, -21.695), (0.689, -18.789, -21.695), (0.689, -18.789, -8.712), (-0.015, -18.789, -8.007), (-0.015, -18.789, -22.399), (0.689, -7.997, -21.695), (0.689, -7.997, -8.712), (0.689, -18.789, -8.712), (0.689, -18.789, -21.695), (9.368, -7.997, -21.695), (0.689, -7.997, -21.695), (-0.015, -7.997, -22.399), (10.072, -7.997, -22.399), (-0.015, -19.549, -22.399), (-0.015, -19.549, -8.007), (-0.543, -19.549, -8.007), (-0.543, -19.549, -22.399), (-0.543, -18.789, -22.399), (-0.015, -18.789, -22.399), (-0.015, -19.549, -22.399), (-0.543, -19.549, -22.399), (-0.015, -18.789, -22.399), (-0.015, -18.789, -8.007), (-0.015, -19.549, -8.007), (-0.015, -19.549, -22.399), (-0.015, -7.997, -22.399), (0.689, -7.997, -21.695), (0.689, -18.789, -21.695), (-0.015, -18.789, -22.399), (-0.015, -7.997, -22.399), (-0.015, -18.789, -22.399), (-0.543, -18.789, -22.399), (-0.543, -7.997, -22.399), (10.072, -7.997, -22.399), (10.072, 7.985, -22.399), (20.266, 7.985, -22.399), (20.266, -7.997, -22.399), (20.266, -7.997, -22.399), (20.266, 7.985, -22.399), (29.298, 7.985, -22.399), (29.298, -7.997, -22.399), (29.298, -7.997, -22.399), (29.298, 7.985, -22.399), (37.301, 7.531, -12.671), (37.301, 1.549, -12.671), (-0.015, 7.985, -22.399), (-0.015, 7.985, -8.007), (-0.015, 23.735, -8.007), (-0.015, 23.735, -22.399), (-0.015, 7.985, -22.399), (10.072, 7.985, -22.399), (10.072, -7.997, -22.399), (-0.015, -7.997, -22.399), (10.072, 7.985, -22.399), (-0.015, 7.985, -22.399), (-0.015, 23.735, -22.399), (10.072, 23.735, -22.399), (20.266, 7.985, -22.399), (10.072, 7.985, -22.399), (10.072, 23.735, -22.399), (20.266, 23.735, -22.399), (29.298, 7.985, -22.399), (20.266, 7.985, -22.399), (20.266, 23.735, -22.399), (29.298, 23.735, -22.399), (29.298, 7.985, -22.399), (29.298, 23.735, -22.399), (37.301, 13.424, -12.671), (37.301, 7.531, -12.671), (29.298, 23.735, -22.399), (29.298, 23.735, -8.007), (37.301, 13.424, -7.285), (37.301, 13.424, -12.671)] faces = [[0, 1, 2, 3], [4, 5, 6, 7], [8, 4, 7, 11], [8, 13, 14, 4], [14, 17, 5, 4], [13, 21, 17, 14], [24, 25, 26, 27], [27, 26, 30, 31], [31, 30, 34, 35], [36, 37, 38, 39], [36, 39, 21, 13], [37, 24, 27, 47], [37, 36, 13, 24], [47, 27, 31, 55], [55, 31, 35, 59], [60, 61, 62, 63], [63, 62, 66, 67], [68, 69, 70, 71], [68, 73, 74, 75], [69, 60, 63, 79], [69, 68, 75, 60], [69, 79, 86, 70], [79, 63, 67, 91], [79, 91, 94, 86], [91, 97, 98, 99], [71, 70, 102, 103], [94, 91, 99, 107], [108, 109, 110, 111], [109, 113, 114, 115], [115, 114, 118, 119], [119, 118, 122, 123], [110, 109, 115, 127], [127, 115, 119, 131], [131, 119, 123, 135], [136, 137, 138, 139], [137, 141, 142, 138], [144, 13, 8, 147], [144, 149, 24, 13], [149, 153, 25, 24], [156, 157, 158, 159], [156, 161, 162, 157], [161, 156, 159, 167], [161, 167, 170, 162], [172, 173, 149, 144], [173, 177, 178, 153, 149], [181, 113, 109, 108], [113, 186, 187, 114], [114, 187, 191, 118], [118, 191, 195, 122], [197, 181, 108, 111], [197, 186, 113, 181], [186, 110, 127, 187], [186, 197, 111, 110], [187, 127, 131, 191], [191, 131, 135, 195], [141, 222, 223, 142], [225, 177, 173, 172], [59, 35, 34, 232], [99, 98, 235, 107], [195, 135, 123, 122], [142, 223, 243, 138], [222, 246, 243, 223], [243, 250, 139, 138], [253, 225, 172, 144, 257], [253, 178, 177, 225], [178, 253, 257, 153], [266, 267, 268, 269], [266, 269, 272, 273], [266, 273, 276, 277], [278, 279, 280, 281], [279, 283, 284, 285], [285, 284, 288, 289], [289, 288, 269, 268], [280, 279, 285, 297], [297, 285, 289, 301], [301, 289, 268, 267], [170, 158, 157, 162], [167, 159, 158, 170], [314, 147, 8, 317], [257, 144, 147, 314], [153, 257, 21, 25], [326, 136, 139, 250], [246, 326, 250, 243], [334, 11, 7, 6], [5, 317, 334, 6], [317, 8, 11, 334], [21, 257, 314, 317], [21, 317, 5, 17], [25, 38, 356, 26], [26, 356, 360, 30], [30, 360, 232, 34], [39, 38, 25, 21], [38, 37, 47, 356], [356, 47, 55, 360], [360, 55, 59, 232], [74, 61, 60, 75], [61, 387, 388, 62], [62, 388, 97, 66], [73, 68, 71, 103], [73, 387, 61, 74], [387, 73, 103, 102], [388, 387, 102, 409], [97, 388, 409, 413], [97, 413, 235, 98], [102, 70, 86, 409], [409, 86, 94, 413], [413, 94, 107, 235], [430, 431, 432, 433], [434, 430, 433, 437], [434, 439, 440, 430], [440, 443, 431, 430], [439, 283, 279, 278], [439, 451, 452, 453], [439, 453, 443, 440], [284, 283, 460, 461], [288, 284, 461, 465], [288, 465, 272, 269], [451, 439, 278, 281], [451, 475, 476, 477], [475, 280, 297, 481], [475, 451, 281, 280], [475, 481, 488, 476], [481, 297, 301, 493], [481, 493, 496, 488], [493, 301, 267, 266], [477, 476, 504, 505], [476, 488, 508, 504], [488, 496, 512, 508], [496, 493, 266, 277], [518, 439, 434, 521], [518, 523, 283, 439], [523, 527, 460, 283], [530, 531, 523, 518], [531, 530, 536, 537], [531, 537, 540, 527, 523], [537, 536, 545, 540], [545, 536, 530, 518, 551], [540, 545, 551, 527], [556, 521, 434, 559], [551, 518, 521, 556], [527, 551, 453, 460], [568, 437, 433, 432], [431, 559, 568, 432], [559, 434, 437, 568], [453, 551, 556, 559], [453, 559, 431, 443], [460, 589, 590, 461], [461, 590, 594, 465], [465, 594, 273, 272], [452, 451, 477, 505], [452, 589, 460, 453], [589, 452, 505, 504], [590, 589, 504, 508], [594, 590, 508, 512], [594, 512, 276, 273], [512, 496, 277, 276]]
Define a 3D model of metalarmour with 246 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of metalarmour! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-1.029, -0.229, 2.371), (-0.371, -0.229, 2.371), (-0.371, -0.229, 2.829), (-1.029, -0.229, 2.829), (-1.029, -0.229, 2.829), (-0.371, -0.229, 2.829), (-0.371, 0.229, 2.829), (-1.029, 0.229, 2.829), (-1.029, 0.229, 2.371), (-0.371, 0.229, 2.371), (-0.371, -0.229, 2.371), (-1.029, -0.229, 2.371), (-1.029, 0.229, 2.829), (-1.029, 0.229, 2.371), (-1.029, -0.229, 2.371), (-1.029, -0.229, 2.829), (-1.029, 0.229, 2.829), (-0.371, 0.229, 2.829), (-0.371, 0.229, 2.371), (-1.029, 0.229, 2.371), (-0.658, -0.258, 2.342), (-0.342, -0.258, 2.342), (-0.342, -0.258, 2.858), (-0.658, -0.258, 2.858), (-0.658, -0.258, 2.858), (-0.342, -0.258, 2.858), (-0.342, 0.258, 2.858), (-0.658, 0.258, 2.858), (-0.658, 0.258, 2.342), (-0.342, 0.258, 2.342), (-0.342, -0.258, 2.342), (-0.658, -0.258, 2.342), (-0.658, 0.258, 2.858), (-0.658, 0.258, 2.342), (-0.658, -0.258, 2.342), (-0.658, -0.258, 2.858), (-0.658, 0.258, 2.858), (-0.342, 0.258, 2.858), (-0.342, 0.258, 2.342), (-0.658, 0.258, 2.342), (-0.52, -0.52, 2.6), (-0.52, -0.416, 2.6), (-0.416, -0.416, 2.6), (-0.416, -0.52, 2.6), (-0.52, -0.52, 2.7), (-0.52, -0.52, 2.6), (-0.416, -0.52, 2.6), (-0.416, -0.52, 2.7), (-0.52, -0.52, 3.0), (-0.52, -0.52, 2.7), (-0.416, -0.52, 2.7), (-0.416, -0.52, 3.0), (-0.52, -0.52, 3.1), (-0.52, -0.52, 3.0), (-0.416, -0.52, 3.0), (-0.416, -0.52, 3.1), (-0.52, -0.52, 3.1), (-0.416, -0.52, 3.1), (-0.416, -0.52, 3.42), (-0.52, -0.52, 3.42), (-0.52, -0.416, 2.6), (-0.52, 0.22, 2.6), (-0.416, 0.22, 2.6), (-0.416, -0.416, 2.6), (-0.52, -0.416, 2.7), (-0.52, -0.416, 2.6), (-0.52, -0.52, 2.6), (-0.52, -0.52, 2.7), (-0.52, -0.416, 3.0), (-0.52, -0.416, 2.7), (-0.52, -0.52, 2.7), (-0.52, -0.52, 3.0), (-0.52, -0.416, 3.1), (-0.52, -0.52, 3.1), (-0.52, -0.52, 3.42), (-0.52, -0.416, 3.42), (-0.52, -0.416, 3.1), (-0.52, -0.416, 3.0), (-0.52, -0.52, 3.0), (-0.52, -0.52, 3.1), (-0.52, 0.22, 2.7), (-0.52, 0.22, 2.6), (-0.52, -0.416, 2.6), (-0.52, -0.416, 2.7), (-0.52, 0.52, 3.0), (-0.52, 0.22, 2.7), (-0.52, -0.416, 2.7), (-0.52, -0.416, 3.0), (-0.52, 0.52, 3.1), (-0.52, -0.416, 3.1), (-0.52, -0.416, 3.42), (-0.52, 0.52, 3.42), (-0.52, 0.52, 3.1), (-0.52, 0.52, 3.0), (-0.52, -0.416, 3.0), (-0.52, -0.416, 3.1), (-0.461, 0.0, 1.839), (-0.461, 0.0, 2.245), (-0.455, 0.355, 2.242), (-0.455, 0.355, 1.745), (-0.461, 0.0, 1.839), (-0.3, 0.0, 1.625), (-0.3, -0.361, 1.539), (-0.455, -0.355, 1.745), (-0.461, 0.0, 2.245), (-0.461, 0.0, 2.461), (-0.455, 0.355, 2.455), (-0.455, 0.355, 2.242), (-0.455, -0.355, 1.745), (-0.455, -0.355, 2.242), (-0.461, 0.0, 2.245), (-0.461, 0.0, 1.839), (-0.455, -0.355, 2.242), (-0.455, -0.355, 2.455), (-0.461, 0.0, 2.461), (-0.461, 0.0, 2.245), (-0.455, 0.355, 1.745), (-0.3, 0.361, 1.539), (-0.3, 0.0, 1.625), (-0.461, 0.0, 1.839), (-0.455, 0.355, 2.242), (-0.3, 0.361, 2.245), (-0.3, 0.361, 1.539), (-0.455, 0.355, 1.745), (-0.455, 0.355, 2.455), (-0.3, 0.361, 2.461), (-0.3, 0.361, 2.245), (-0.455, 0.355, 2.242), (-0.435, -0.235, -0.035), (-0.435, -0.235, 0.233), (-0.435, 0.235, 0.133), (-0.435, 0.235, -0.035), (-0.435, -0.235, 0.233), (-0.435, -0.235, 0.635), (-0.435, 0.235, 0.635), (-0.435, 0.235, 0.133), (-0.435, 0.235, -0.035), (-0.435, 0.235, 0.133), (-0.435, 0.335, 0.133), (-0.435, 0.335, -0.035), (-0.435, 0.235, -0.035), (0.035, 0.235, -0.035), (0.035, -0.235, -0.035), (-0.435, -0.235, -0.035), (-0.435, 0.235, 0.133), (-0.435, 0.235, 0.635), (0.035, 0.235, 0.635), (0.035, 0.235, 0.133), (-0.435, 0.235, 0.133), (0.035, 0.235, 0.133), (0.035, 0.335, 0.133), (-0.435, 0.335, 0.133), (-0.435, 0.335, -0.035), (-0.435, 0.335, 0.133), (0.035, 0.335, 0.133), (0.035, 0.335, -0.035), (-0.429, -0.329, 1.171), (-0.429, -0.329, 1.829), (-0.429, 0.329, 1.829), (-0.429, 0.329, 1.171), (-0.429, 0.329, 1.171), (-0.429, 0.329, 1.829), (0.429, 0.329, 1.829), (0.429, 0.329, 1.171), (-0.429, 0.329, 1.171), (0.429, 0.329, 1.171), (0.429, -0.329, 1.171), (-0.429, -0.329, 1.171), (-0.42, -0.22, 0.38), (-0.42, -0.22, 0.62), (-0.42, 0.22, 0.62), (-0.42, 0.22, 0.38), (-0.42, 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-0.416, 3.42), (0.52, -0.416, 3.42), (0.52, 0.52, 3.42), (0.416, 0.52, 3.42), (0.416, 0.22, 2.7), (0.52, 0.22, 2.7), (0.52, 0.22, 2.6), (0.416, 0.22, 2.6), (0.416, 0.52, 3.0), (0.52, 0.52, 3.0), (0.52, 0.22, 2.7), (0.416, 0.22, 2.7), (0.416, 0.52, 3.1), (0.416, 0.52, 3.42), (0.52, 0.52, 3.42), (0.52, 0.52, 3.1), (0.416, 0.52, 3.1), (0.52, 0.52, 3.1), (0.52, 0.52, 3.0), (0.416, 0.52, 3.0), (0.42, -0.22, 0.38), (0.42, -0.22, 0.62), (-0.02, -0.22, 0.62), (-0.02, -0.22, 0.38), (0.42, -0.22, 0.58), (0.42, -0.22, 1.22), (-0.02, -0.22, 1.22), (-0.02, -0.22, 0.58), (0.42, 0.22, 0.38), (0.42, 0.22, 0.62), (0.42, -0.22, 0.62), (0.42, -0.22, 0.38), (0.42, 0.22, 0.58), (0.42, 0.22, 1.22), (0.42, -0.22, 1.22), (0.42, -0.22, 0.58), (0.42, 0.22, 0.62), (-0.02, 0.22, 0.62), (-0.02, -0.22, 0.62), (0.42, -0.22, 0.62), (0.42, 0.22, 1.22), (-0.02, 0.22, 1.22), (-0.02, -0.22, 1.22), (0.42, -0.22, 1.22), (0.429, -0.329, 1.171), (0.429, -0.329, 1.829), (-0.429, -0.329, 1.829), (-0.429, -0.329, 1.171), (0.429, 0.329, 1.171), (0.429, 0.329, 1.829), (0.429, -0.329, 1.829), (0.429, -0.329, 1.171), (0.429, 0.329, 1.829), (-0.429, 0.329, 1.829), (-0.429, -0.329, 1.829), (0.429, -0.329, 1.829), (0.435, -0.235, 0.233), (-0.035, -0.235, 0.233), (-0.035, -0.235, -0.035), (0.435, -0.235, -0.035), (0.435, -0.235, 0.233), (0.435, -0.235, 0.635), (-0.035, -0.235, 0.635), (-0.035, -0.235, 0.233), (0.435, 0.235, -0.035), (-0.035, 0.235, -0.035), (-0.035, 0.335, -0.035), (0.435, 0.335, -0.035), (0.435, 0.235, -0.035), (0.435, 0.235, 0.133), (0.435, -0.235, 0.233), (0.435, -0.235, -0.035), (0.435, 0.235, 0.133), (0.435, 0.235, -0.035), (0.435, 0.335, -0.035), (0.435, 0.335, 0.133), (0.435, 0.235, 0.133), (0.435, 0.235, 0.635), (0.435, -0.235, 0.635), (0.435, -0.235, 0.233), (0.435, 0.235, 0.635), (-0.035, 0.235, 0.635), (-0.035, -0.235, 0.635), (0.435, -0.235, 0.635), (0.455, -0.355, 1.745), (0.455, -0.355, 2.242), (0.3, -0.361, 2.245), (0.3, -0.361, 1.539), (0.455, -0.355, 2.242), (0.455, -0.355, 2.455), (0.3, -0.361, 2.461), (0.3, -0.361, 2.245), (0.455, 0.355, 1.745), (0.455, 0.355, 2.242), (0.461, 0.0, 2.245), (0.461, 0.0, 1.839), (0.455, 0.355, 2.242), (0.455, 0.355, 2.455), (0.461, 0.0, 2.461), (0.461, 0.0, 2.245), (0.455, 0.355, 2.455), (0.3, 0.361, 2.461), (0.3, 0.004, 2.475), (0.461, 0.0, 2.461), (0.461, 0.0, 1.839), (0.461, 0.0, 2.245), (0.455, -0.355, 2.242), (0.455, -0.355, 1.745), (0.461, 0.0, 2.245), (0.461, 0.0, 2.461), (0.455, -0.355, 2.455), (0.455, -0.355, 2.242), (0.461, 0.0, 2.461), (0.3, 0.004, 2.475), (0.3, -0.361, 2.461), (0.455, -0.355, 2.455), (0.52, -0.52, 2.6), (0.416, -0.52, 2.6), (0.416, -0.416, 2.6), (0.52, -0.416, 2.6), (0.52, -0.52, 2.7), (0.416, -0.52, 2.7), (0.416, -0.52, 2.6), (0.52, -0.52, 2.6), (0.52, -0.52, 3.0), (0.416, -0.52, 3.0), (0.416, -0.52, 2.7), (0.52, -0.52, 2.7), (0.52, -0.52, 3.1), (0.416, -0.52, 3.1), (0.416, -0.52, 3.0), (0.52, -0.52, 3.0), (0.52, -0.52, 3.1), (0.52, -0.52, 3.42), (0.416, -0.52, 3.42), (0.416, -0.52, 3.1), (0.52, -0.416, 2.6), (0.416, -0.416, 2.6), (0.416, 0.22, 2.6), (0.52, 0.22, 2.6), (0.52, -0.416, 2.7), (0.52, -0.52, 2.7), (0.52, -0.52, 2.6), (0.52, -0.416, 2.6), (0.52, -0.416, 3.0), (0.52, -0.52, 3.0), (0.52, -0.52, 2.7), (0.52, -0.416, 2.7), (0.52, -0.416, 3.1), (0.52, -0.52, 3.1), (0.52, -0.52, 3.0), (0.52, -0.416, 3.0), (0.52, -0.416, 3.1), (0.52, -0.416, 3.42), (0.52, -0.52, 3.42), (0.52, -0.52, 3.1), (0.52, 0.22, 2.7), (0.52, -0.416, 2.7), (0.52, -0.416, 2.6), (0.52, 0.22, 2.6), (0.52, 0.52, 3.0), (0.52, -0.416, 3.0), (0.52, -0.416, 2.7), (0.52, 0.22, 2.7), (0.52, 0.52, 3.1), (0.52, -0.416, 3.1), (0.52, -0.416, 3.0), (0.52, 0.52, 3.0), (0.52, 0.52, 3.1), (0.52, 0.52, 3.42), (0.52, -0.416, 3.42), (0.52, -0.416, 3.1), (0.658, -0.258, 2.342), (0.342, -0.258, 2.342), (0.342, 0.258, 2.342), (0.658, 0.258, 2.342), (0.658, -0.258, 2.858), (0.342, -0.258, 2.858), (0.342, -0.258, 2.342), (0.658, -0.258, 2.342), (0.658, 0.258, 2.342), (0.342, 0.258, 2.342), (0.342, 0.258, 2.858), (0.658, 0.258, 2.858), (0.658, 0.258, 2.342), (0.658, 0.258, 2.858), (0.658, -0.258, 2.858), (0.658, -0.258, 2.342), (0.658, 0.258, 2.858), (0.342, 0.258, 2.858), (0.342, -0.258, 2.858), (0.658, -0.258, 2.858), (1.029, -0.229, 2.371), (0.371, -0.229, 2.371), (0.371, 0.229, 2.371), (1.029, 0.229, 2.371), (1.029, -0.229, 2.829), (0.371, -0.229, 2.829), (0.371, -0.229, 2.371), (1.029, -0.229, 2.371), (1.029, 0.229, 2.371), (0.371, 0.229, 2.371), (0.371, 0.229, 2.829), (1.029, 0.229, 2.829), (1.029, 0.229, 2.371), (1.029, 0.229, 2.829), (1.029, -0.229, 2.829), (1.029, -0.229, 2.371), (1.029, 0.229, 2.829), (0.371, 0.229, 2.829), (0.371, -0.229, 2.829), (1.029, -0.229, 2.829)] faces = [[0, 1, 2, 3], [3, 2, 6, 7], [8, 9, 1, 0], [7, 8, 0, 3], [7, 6, 9, 8], [20, 21, 22, 23], [23, 22, 26, 27], [28, 29, 21, 20], [27, 28, 20, 23], [27, 26, 29, 28], [40, 41, 42, 43], [44, 40, 43, 47], [48, 44, 47, 51], [52, 48, 51, 55], [52, 55, 58, 59], [41, 61, 62, 42], [64, 41, 40, 44], [68, 64, 44, 48], [72, 52, 59, 75], [72, 68, 48, 52], [80, 61, 41, 64], [84, 80, 64, 68], [88, 72, 75, 91], [88, 84, 68, 72], [96, 97, 98, 99], [96, 101, 102, 103], [97, 105, 106, 98], [103, 109, 97, 96], [109, 113, 105, 97], [99, 117, 101, 96], [98, 121, 117, 99], [106, 125, 121, 98], [128, 129, 130, 131], [129, 133, 134, 130], [131, 130, 138, 139], [131, 141, 142, 128], [130, 134, 146, 147], [130, 147, 150, 138], [139, 138, 150, 155], [156, 157, 158, 159], [159, 158, 162, 163], [159, 163, 166, 156], [168, 169, 170, 171], [172, 173, 174, 175], [171, 170, 178, 179], [171, 179, 182, 168], [175, 174, 186, 187], [175, 187, 190, 172], [43, 42, 194, 195], [47, 43, 195, 199], [51, 47, 199, 203], [55, 51, 203, 207], [55, 207, 210, 58], [58, 213, 75, 59], [216, 42, 62, 219], [220, 216, 219, 223], [224, 220, 223, 227], [224, 227, 230, 231], [213, 233, 91, 75], [219, 62, 61, 80], [223, 219, 80, 84], [227, 88, 91, 233], [227, 223, 84, 88], [9, 6, 2, 1], [29, 26, 22, 21], [102, 261, 109, 103], [261, 265, 113, 109], [101, 269, 270, 102], [272, 273, 274], [275, 105, 113, 265], [117, 121, 281, 282], [117, 282, 269, 101], [125, 106, 105, 275], [125, 275, 272, 121], [295, 296, 297, 298], [296, 295, 301, 302], [296, 304, 305, 297], [304, 296, 302, 310], [304, 312, 313, 305], [312, 304, 310, 318], [312, 318, 321, 313], [323, 312, 313, 326], [323, 326, 329, 330], [301, 295, 298, 334], [302, 301, 334, 338], [310, 302, 338, 342], [318, 310, 342, 321], [318, 348, 349, 321], [318, 352, 353], [318, 355, 348], [318, 321, 359, 352], [318, 321, 363, 355], [330, 329, 367, 368], [368, 367, 349, 348], [373, 374, 375, 376], [376, 378, 379, 373], [376, 375, 383, 353], [353, 352, 378, 376], [353, 383, 321, 318], [393, 323, 330, 396], [393, 318, 312, 323], [393, 396, 403, 404], [393, 404, 321, 318], [379, 410, 374, 373], [378, 414, 410, 379], [352, 359, 414, 378], [396, 330, 368, 424], [396, 424, 427, 403], [424, 368, 348, 355], [424, 355, 363, 427], [437, 438, 439, 440], [438, 442, 443, 439], [440, 439, 447, 448], [440, 450, 451, 437], [439, 443, 455, 456], [439, 456, 459, 447], [448, 447, 459, 464], [465, 466, 467, 468], [469, 470, 471, 472], [468, 467, 475, 476], [468, 476, 479, 465], [472, 471, 483, 484], [472, 484, 487, 469], [199, 490, 194, 195], [203, 494, 490, 199], [207, 231, 494, 203], [210, 502, 213, 58], [210, 506, 507, 502], [490, 194, 42, 216], [490, 514, 515, 194], [494, 490, 216, 220], [494, 522, 514, 490], [231, 494, 220, 224], [231, 530, 522, 494], [502, 534, 233, 213], [502, 507, 539, 534], [270, 542, 261, 102], [542, 546, 265, 261], [269, 550, 551, 270], [274, 273, 555], [274, 281, 121, 272], [273, 272, 275], [273, 275, 265, 546], [282, 281, 569, 570], [282, 570, 550, 269], [230, 227, 233, 534], [230, 534, 539, 582], [182, 584, 169, 168], [190, 588, 173, 172], [179, 178, 584, 182], [187, 186, 588, 190], [178, 170, 169, 584], [186, 174, 173, 588], [607, 129, 128, 142], [607, 612, 133, 129], [141, 131, 139, 155], [141, 147, 607, 142], [147, 141, 155, 150], [147, 146, 612, 607], [146, 134, 133, 612], [375, 374, 410, 414], [383, 375, 414, 359], [403, 329, 326, 404], [363, 321, 349], [363, 349, 367, 427], [427, 367, 329, 403], [297, 338, 334, 298], [305, 342, 338, 297], [313, 321, 342, 305], [321, 383, 359], [321, 404, 326, 313], [551, 678, 542, 270], [678, 682, 546, 542], [550, 686, 687, 551], [555, 690, 691, 569], [555, 569, 281, 274], [690, 273, 546, 682], [690, 555, 273], [570, 705, 686, 550], [569, 709, 705, 570], [691, 713, 709, 569], [716, 717, 718, 719], [720, 721, 722, 723], [724, 195, 194, 515], [728, 199, 195, 724], [732, 203, 199, 728], [736, 207, 203, 732], [736, 506, 210, 207], [506, 745, 746, 507], [514, 749, 750, 515], [522, 753, 749, 514], [530, 231, 230, 582], [530, 582, 753, 522], [507, 746, 766, 539], [749, 769, 770, 750], [753, 773, 769, 749], [582, 539, 766, 779], [582, 779, 773, 753], [479, 785, 466, 465], [487, 789, 470, 469], [476, 475, 785, 479], [484, 483, 789, 487], [475, 467, 466, 785], [483, 471, 470, 789], [166, 809, 157, 156], [163, 162, 809, 166], [162, 158, 157, 809], [820, 438, 437, 451], [820, 825, 442, 438], [450, 440, 448, 464], [450, 456, 820, 451], [456, 450, 464, 459], [456, 455, 825, 820], [455, 443, 442, 825], [687, 849, 678, 551], [849, 853, 682, 678], [705, 709, 858, 686], [709, 713, 862, 858], [713, 691, 690, 862], [686, 858, 849, 687], [858, 862, 853, 849], [862, 690, 682, 853], [880, 724, 515, 883], [884, 728, 724, 880], [888, 732, 728, 884], [892, 736, 732, 888], [892, 745, 506, 736], [883, 515, 750, 770], [904, 884, 880, 883], [908, 888, 884, 904], [912, 892, 888, 908], [912, 746, 745, 892], [769, 904, 883, 770], [773, 908, 904, 769], [779, 912, 908, 773], [779, 766, 746, 912], [936, 718, 717, 939], [940, 719, 718, 936], [939, 717, 716, 947], [939, 947, 940, 936], [947, 716, 719, 940], [956, 722, 721, 959], [960, 723, 722, 956], [959, 721, 720, 967], [959, 967, 960, 956], [967, 720, 723, 960]]
Define a 3D model of newflower with 358 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of newflower! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.215, -1.724, 1.721), (0.215, -1.633, 1.867), (0.144, -1.718, 1.921), (0.144, -1.718, 1.921), (0.215, -1.633, 1.867), (0.215, -1.541, 2.013), (0.144, -1.64, 1.086), (0.215, -1.566, 1.155), (0.215, -1.682, 1.281), (0.262, -1.554, 1.532), (0.262, -1.425, 1.738), (0.215, -1.633, 1.867), (0.215, -1.724, 1.721), (0.215, -1.449, 1.028), (0.215, -1.566, 1.155), (0.144, -1.64, 1.086), (0.262, -1.425, 1.738), (0.262, -1.296, 1.944), (0.215, -1.541, 2.013), (0.215, -1.633, 1.867), (0.262, -1.386, 1.32), (0.262, -1.551, 1.499), (0.215, -1.682, 1.281), (0.215, -1.566, 1.155), (0.262, -1.375, 1.9), (0.262, -1.132, 1.9), (0.215, -1.132, 2.144), (0.215, -1.304, 2.144), (0.21, -1.323, 1.612), (0.21, -1.207, 1.486), (0.144, -1.132, 1.555), (0.21, -1.309, 1.462), (0.21, -1.218, 1.608), (0.262, -1.425, 1.738), (0.262, -1.554, 1.532), (0.215, -1.304, 2.144), (0.215, -1.132, 2.144), (0.144, -1.132, 2.246), (0.21, -1.304, 1.656), (0.21, -1.132, 1.656), (0.262, -1.132, 1.9), (0.262, -1.375, 1.9), 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1038], [1042, 1054, 1037, 1040], [1054, 1049, 1038, 1037], [1061, 1062, 1048, 1047], [1065, 984, 967, 975], [1062, 1070, 1045, 1048], [1073, 1061, 1047, 1046], [1077, 1078, 1042, 1041], [1081, 1077, 1041, 1049], [1070, 1073, 1046, 1045], [1089, 1090, 1062, 1061], [1078, 1094, 1054, 1042], [1008, 1019, 1010, 998], [1090, 1102, 1070, 1062], [1094, 1081, 1049, 1054], [1109, 1089, 1061, 1073], [1113, 1114, 1115, 1116], [1117, 1118, 1119, 1120], [1121, 1117, 1120, 1124], [1125, 1126, 1127, 1128], [985, 984, 1065], [985, 980, 979], [985, 991, 1137], [985, 994, 993], [985, 1142, 1143], [1144, 1113, 1116, 1147], [1148, 1149, 1118, 1117], [1102, 1109, 1073, 1070], [1156, 1148, 1117, 1121], [1114, 1161, 1162, 1115], [1118, 1165, 1166, 1119], [1034, 980, 985], [1171, 1172, 1173, 1174], [1161, 1144, 1147, 1162], [1119, 1166, 1124, 1120], [1165, 1121, 1124, 1166], [1149, 1188, 1165, 1118], [1172, 1192, 1193, 1173], [1188, 1156, 1121, 1165], [1116, 1115, 1201, 1202], [1203, 1171, 1174, 1206], [1147, 1116, 1202, 1210], [1128, 1127, 1213, 1214], [1128, 1216, 1217, 1125], [1174, 1173, 1221, 1222], [1192, 1203, 1206, 1193], [1115, 1162, 1229, 1201], [1127, 1232, 1233, 1213], [1216, 1128, 1214, 1238], [1216, 1232, 1241, 1217], [1173, 1193, 1245, 1221], [1162, 1147, 1210, 1229], [1232, 1127, 1126, 1241], [1232, 1216, 1238, 1233], [991, 990, 1261, 1262], [1206, 1174, 1222, 1266], [1193, 1206, 1266, 1245], [1214, 1213, 1233, 1238], [1202, 1201, 1229, 1210], [1221, 1245, 1266, 1222], [994, 1284, 1285, 995], [1262, 1261, 1289, 1290], [1028, 1027, 1293], [1294, 1142, 985], [1142, 1294, 1299, 1300], [1143, 1142, 1300, 1304], [1305, 1290, 1289], [995, 1285, 1310, 1027], [1137, 991, 1262, 1315], [1284, 994, 985], [1293, 1027, 1310], [1322, 1290, 1305], [1315, 1262, 1290, 1322], [1300, 1299, 1331, 1332], [1304, 1300, 1332, 1336], [1336, 1332, 1339], [1339, 1332, 1331]]
Define a 3D model of hand_arm with 408 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of hand_arm! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-2.457, 0.052, -3.23), (-2.344, 0.289, -3.229), (-2.334, 0.312, -3.469), (-2.396, 0.141, -3.52), (-2.374, -0.071, -2.822), (-2.258, 0.183, -2.827), (-2.344, 0.289, -3.229), (-2.457, 0.052, -3.23), (-2.344, -0.189, -3.28), (-2.457, 0.052, -3.23), (-2.396, 0.141, -3.52), (-2.334, -0.059, -3.513), (-2.344, 0.289, -3.229), (-2.049, 0.38, -3.298), (-2.112, 0.367, -3.564), (-2.334, 0.312, -3.469), (-2.258, -0.326, -2.875), (-2.374, -0.071, -2.822), (-2.457, 0.052, -3.23), (-2.344, -0.189, -3.28), (-2.258, 0.183, -2.827), (-1.948, 0.279, -2.897), (-2.049, 0.38, -3.298), (-2.344, 0.289, -3.229), (-2.251, -0.188, -2.335), (-2.135, 0.074, -2.34), (-2.258, 0.183, -2.827), (-2.374, -0.071, -2.822), (-2.135, -0.449, -2.389), (-2.251, -0.188, -2.335), (-2.374, -0.071, -2.822), (-2.258, -0.326, -2.875), (-2.135, 0.074, -2.34), (-1.824, 0.171, -2.409), (-1.948, 0.279, -2.897), (-2.258, 0.183, -2.827), (-2.134, 0.173, -3.679), (-2.112, -0.084, -3.619), (-2.334, -0.059, -3.513), (-2.396, 0.141, -3.52), (-2.122, -0.269, -1.807), (-2.005, -0.001, -1.811), (-2.135, 0.074, -2.34), (-2.251, -0.188, -2.335), (-2.112, 0.367, -3.564), (-2.134, 0.173, -3.679), (-2.396, 0.141, -3.52), (-2.334, 0.312, -3.469), (-2.049, -0.277, -3.369), (-2.344, -0.189, -3.28), (-2.334, -0.059, -3.513), (-2.112, -0.084, -3.619), (-2.049, 0.38, -3.298), (-1.751, 0.289, -3.379), (-1.869, 0.312, -3.587), (-2.112, 0.367, -3.564), (-2.005, -0.538, -1.865), (-2.122, -0.269, -1.807), (-2.251, -0.188, -2.335), (-2.135, -0.449, -2.389), (-2.005, -0.001, -1.811), (-1.693, 0.1, -1.885), (-1.824, 0.171, -2.409), (-2.135, 0.074, -2.34), (-1.985, -0.293, -1.245), (-1.868, -0.019, -1.254), (-2.005, -0.001, -1.811), (-2.122, -0.269, -1.807), (-1.948, -0.422, -2.962), (-2.258, -0.326, -2.875), (-2.344, -0.189, -3.28), (-2.049, -0.277, -3.369), (-1.948, 0.279, -2.897), (-1.638, 0.183, -2.984), (-1.751, 0.289, -3.379), (-2.049, 0.38, -3.298), (-1.869, 0.312, -3.587), (-1.829, 0.141, -3.663), (-2.134, 0.173, -3.679), (-2.112, 0.367, -3.564), (-1.868, -0.57, -1.305), (-1.985, -0.293, -1.245), (-2.122, -0.269, -1.807), (-2.005, -0.538, -1.865), (-1.868, -0.019, -1.254), (-1.554, 0.084, -1.34), (-1.693, 0.1, -1.885), (-2.005, -0.001, -1.811), (-1.829, 0.141, -3.663), (-1.869, -0.059, -3.63), (-2.112, -0.084, -3.619), (-2.134, 0.173, -3.679), (-1.824, -0.547, -2.477), (-2.135, -0.449, -2.389), (-2.258, -0.326, -2.875), (-1.948, -0.422, -2.962), (-1.824, 0.171, -2.409), (-1.514, 0.073, -2.498), (-1.638, 0.183, -2.984), (-1.948, 0.279, -2.897), (-1.769, -0.252, -0.546), (-1.659, -0.534, -0.598), (-1.326, -0.429, 0.348), (-1.416, -0.145, 0.378), (-1.769, -0.252, -0.546), (-1.659, 0.024, -0.557), (-1.868, -0.019, -1.254), (-1.985, -0.293, -1.245), (-1.751, -0.189, -3.43), (-2.049, -0.277, -3.369), (-2.112, -0.084, -3.619), (-1.869, -0.059, -3.63), (-1.751, 0.289, -3.379), (-1.64, 0.052, -3.437), (-1.829, 0.141, -3.663), (-1.869, 0.312, -3.587), (-1.693, -0.641, -1.959), (-2.005, -0.538, -1.865), (-2.135, -0.449, -2.389), (-1.824, -0.547, -2.477), (-1.693, 0.1, -1.885), (-1.382, -0.002, -1.978), (-1.514, 0.073, -2.498), (-1.824, 0.171, -2.409), (-1.659, -0.534, -0.598), (-1.769, -0.252, -0.546), (-1.985, -0.293, -1.245), (-1.868, -0.57, -1.305), (-1.659, 0.024, -0.557), (-1.769, -0.252, -0.546), (-1.416, -0.145, 0.378), (-1.326, 0.127, 0.371), (-1.659, 0.024, -0.557), (-1.354, 0.138, -0.655), (-1.554, 0.084, -1.34), (-1.868, -0.019, -1.254), (-1.64, 0.052, -3.437), (-1.751, -0.189, -3.43), (-1.869, -0.059, -3.63), (-1.829, 0.141, -3.663), (-1.638, -0.326, -3.032), (-1.948, -0.422, -2.962), (-2.049, -0.277, -3.369), (-1.751, -0.189, -3.43), (-1.638, 0.183, -2.984), (-1.521, -0.071, -3.037), (-1.64, 0.052, -3.437), (-1.751, 0.289, -3.379), (-1.554, -0.684, -1.411), (-1.868, -0.57, -1.305), (-2.005, -0.538, -1.865), (-1.693, -0.641, -1.959), (-1.554, 0.084, -1.34), (-1.236, -0.019, -1.468), (-1.382, -0.002, -1.978), (-1.693, 0.1, -1.885), (-1.521, -0.071, -3.037), (-1.638, -0.326, -3.032), (-1.751, -0.189, -3.43), (-1.64, 0.052, -3.437), (-1.514, -0.45, -2.547), (-1.824, -0.547, -2.477), (-1.948, -0.422, -2.962), (-1.638, -0.326, -3.032), (-1.514, 0.073, -2.498), (-1.398, -0.188, -2.552), (-1.521, -0.071, -3.037), (-1.638, 0.183, -2.984), (-1.457, -0.0, 3.583), (-1.376, -0.33, 3.583), (-1.314, -0.327, 4.108), (-1.392, -0.0, 4.108), (-1.416, -0.145, 0.378), (-1.326, -0.429, 0.348), (-0.917, -0.285, 1.437), (-0.979, -0.003, 1.437), (-1.398, -0.188, -2.552), (-1.514, -0.45, -2.547), (-1.638, -0.326, -3.032), (-1.521, -0.071, -3.037), (-1.397, -0.0, 2.95), (-1.318, -0.319, 2.95), (-1.376, -0.33, 3.583), (-1.457, -0.0, 3.583), (-1.392, -0.0, 4.108), (-1.314, -0.327, 4.108), (-1.155, -0.305, 4.598), (-1.226, -0.0, 4.598), (-1.382, -0.542, -2.032), (-1.693, -0.641, -1.959), (-1.824, -0.547, -2.477), (-1.514, -0.45, -2.547), (-1.382, -0.002, -1.978), (-1.265, -0.273, -2.036), (-1.398, -0.188, -2.552), (-1.514, 0.073, -2.498), (-1.376, 0.326, 3.583), (-1.457, -0.0, 3.583), (-1.392, -0.0, 4.108), (-1.314, 0.323, 4.108), (-1.376, -0.33, 3.583), (-1.144, -0.563, 3.583), (-1.091, -0.557, 4.108), (-1.314, -0.327, 4.108), (-1.354, -0.672, -0.713), (-1.659, -0.534, -0.598), (-1.868, -0.57, -1.305), (-1.554, -0.684, -1.411), (-1.354, 0.138, -0.655), (-0.951, 0.067, -0.957), (-1.236, -0.019, -1.468), (-1.554, 0.084, -1.34), (-1.326, 0.127, 0.371), (-1.416, -0.145, 0.378), (-0.979, -0.003, 1.437), (-0.917, 0.262, 1.437), (-1.326, 0.127, 0.371), (-1.071, 0.258, 0.318), (-1.354, 0.138, -0.655), (-1.659, 0.024, -0.557), (-1.318, 0.311, 2.95), (-1.397, -0.0, 2.95), (-1.457, -0.0, 3.583), (-1.376, 0.326, 3.583), (-1.318, -0.319, 2.95), (-1.091, -0.539, 2.95), (-1.144, -0.563, 3.583), (-1.376, -0.33, 3.583), (-1.314, 0.323, 4.108), (-1.392, -0.0, 4.108), (-1.226, -0.0, 4.598), (-1.155, 0.301, 4.598), (-1.314, -0.327, 4.108), (-1.091, -0.557, 4.108), (-0.951, -0.507, 4.598), (-1.155, -0.305, 4.598), (-1.265, -0.273, -2.036), (-1.382, -0.542, -2.032), (-1.514, -0.45, -2.547), (-1.398, -0.188, -2.552), (-1.236, -0.595, -1.521), (-1.554, -0.684, -1.411), (-1.693, -0.641, -1.959), (-1.382, -0.542, -2.032), (-1.236, -0.019, -1.468), (-1.13, -0.31, -1.554), (-1.265, -0.273, -2.036), (-1.382, -0.002, -1.978), (-1.226, -0.0, 4.598), (-1.155, -0.305, 4.598), (-0.996, -0.28, 5.442), (-1.061, -0.0, 5.442), (-1.22, -0.001, 2.22), (-1.148, -0.302, 2.22), (-1.318, -0.319, 2.95), (-1.397, -0.0, 2.95), (-1.156, 0.052, -3.619), (-1.04, 0.289, -3.601), (-0.997, 0.312, -3.875), (-1.055, 0.141, -3.941), (-1.155, 0.301, 4.598), (-1.226, -0.0, 4.598), (-1.061, -0.0, 5.442), (-0.996, 0.275, 5.442), (-1.155, -0.305, 4.598), (-0.951, -0.507, 4.598), (-0.81, -0.45, 5.442), (-0.996, -0.28, 5.442), (-1.148, 0.289, 2.22), (-1.22, -0.001, 2.22), (-1.397, -0.0, 2.95), (-1.318, 0.311, 2.95), (-1.148, -0.302, 2.22), (-0.942, -0.507, 2.22), (-1.091, -0.539, 2.95), (-1.318, -0.319, 2.95), (-1.144, 0.547, 3.583), (-1.376, 0.326, 3.583), (-1.314, 0.323, 4.108), (-1.091, 0.542, 4.108), (-1.144, -0.563, 3.583), (-0.806, -0.703, 3.583), (-0.769, -0.693, 4.108), (-1.091, -0.557, 4.108), (-1.13, -0.071, -3.151), (-1.009, 0.183, -3.142), (-1.04, 0.289, -3.601), (-1.156, 0.052, -3.619), (-1.13, -0.31, -1.554), (-1.236, -0.595, -1.521), (-1.382, -0.542, -2.032), (-1.265, -0.273, -2.036), (-1.091, 0.515, 2.95), (-1.318, 0.311, 2.95), (-1.376, 0.326, 3.583), (-1.144, 0.547, 3.583), (-1.091, -0.539, 2.95), (-0.765, -0.668, 2.95), (-0.806, -0.703, 3.583), (-1.144, -0.563, 3.583), (-1.091, 0.542, 4.108), (-1.314, 0.323, 4.108), (-1.155, 0.301, 4.598), (-0.951, 0.491, 4.598), (-1.091, -0.557, 4.108), (-0.769, -0.693, 4.108), (-0.662, -0.615, 4.598), (-0.951, -0.507, 4.598), (-1.079, -0.188, -2.623), (-0.958, 0.073, -2.613), (-1.009, 0.183, -3.142), (-1.13, -0.071, -3.151), (-1.071, -0.593, 0.285), (-1.326, -0.429, 0.348), (-1.659, -0.534, -0.598), (-1.354, -0.672, -0.713), (-1.071, 0.258, 0.318), (-0.728, 0.287, 0.242), (-0.951, 0.067, -0.957), (-1.354, 0.138, -0.655), 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[855, 703, 719, 863], [855, 863, 866, 858], [769, 869, 870, 770], [869, 873, 874, 870], [873, 877, 878, 874], [770, 870, 882, 778], [785, 885, 869, 769], [877, 889, 890, 878], [803, 802, 894, 895], [803, 897, 669, 729], [811, 901, 685, 737], [811, 795, 906, 907], [858, 866, 910, 911], [912, 913, 722, 706], [870, 874, 918, 882], [885, 921, 873, 869], [850, 858, 911, 927], [928, 912, 706, 678], [889, 933, 934, 890], [874, 878, 938, 918], [921, 941, 877, 873], [802, 818, 946, 894], [901, 949, 653, 685], [842, 850, 927, 955], [956, 928, 678, 646], [795, 779, 962, 906], [897, 965, 621, 669], [878, 890, 970, 938], [941, 973, 889, 877], [818, 826, 978, 946], [949, 981, 637, 653], [834, 842, 955, 987], [988, 956, 646, 638], [826, 834, 987, 978], [981, 988, 638, 637], [890, 934, 1002, 970], [973, 1005, 933, 889], [779, 778, 1010, 962], [965, 1013, 785, 621], [933, 1017, 1002, 934], [895, 894, 1022, 1023], [895, 1025, 897, 803], [907, 1029, 901, 811], [907, 906, 1034, 1035], [911, 910, 1038, 1039], [1040, 1041, 913, 912], [1005, 1045, 1017, 933], [778, 882, 1050, 1010], [1013, 1053, 885, 785], [927, 911, 1039, 1059], [1060, 1040, 912, 928], [882, 918, 1066, 1050], [1053, 1069, 921, 885], [918, 938, 1074, 1066], [1069, 1077, 941, 921], [894, 946, 1082, 1022], [1029, 1085, 949, 901], [955, 927, 1059, 1091], [1092, 1060, 928, 956], [938, 970, 1098, 1074], [1077, 1101, 973, 941], [906, 962, 1106, 1034], [1025, 1109, 965, 897], [970, 1002, 1114, 1098], [1101, 1045, 1005, 973], [1023, 1022, 1122, 1123], [1023, 1125, 1025, 895], [1035, 1129, 1029, 907], [1035, 1034, 1134, 1135], [1039, 1038, 1138, 1139], [1140, 1141, 1041, 1040], [1045, 1145, 1146, 1017], [946, 978, 1150, 1082], [1085, 1153, 981, 949], [1017, 1146, 1114, 1002], [987, 955, 1091, 1163], [1164, 1092, 956, 988], [978, 987, 1163, 1150], [1153, 1164, 988, 981], [1059, 1039, 1139, 1179], [1180, 1140, 1040, 1060], [1010, 1050, 1186, 1187], [1188, 1189, 1053, 1013], [1050, 1066, 1194, 1186], [1189, 1197, 1069, 1053], [1123, 1122, 1202, 1203], [1123, 1205, 1125, 1023], [1135, 1209, 1129, 1035], [1139, 1138, 1214, 1215], [1216, 1217, 1141, 1140], [1022, 1082, 1222, 1122], [1129, 1225, 1085, 1029], [962, 1010, 1187, 1231], [962, 1233, 1234, 1106], [1109, 1188, 1013, 965], [1109, 1241, 1242, 1231], [1091, 1059, 1179, 1247], [1248, 1180, 1060, 1092], [1066, 1074, 1254, 1194], [1197, 1257, 1077, 1069], [1203, 1202, 1209, 1135], [1187, 1186, 1189, 1188], [1215, 1214, 1217, 1216], [1179, 1139, 1215, 1275], [1276, 1216, 1140, 1180], [1074, 1098, 1282, 1254], [1257, 1285, 1101, 1077], [1231, 1187, 1188, 1109], [1231, 1242, 1233, 962], [1186, 1194, 1197, 1189], [1098, 1114, 1146, 1282], [1285, 1145, 1045, 1101], [1275, 1215, 1216, 1276], [1034, 1106, 1314, 1134], [1125, 1317, 1109, 1025], [1194, 1254, 1257, 1197], [1082, 1150, 1326, 1222], [1225, 1329, 1153, 1085], [1163, 1091, 1247, 1335], [1336, 1248, 1092, 1164], [1254, 1282, 1285, 1257], [1242, 1345, 1346, 1233], [1150, 1163, 1335, 1326], [1329, 1336, 1164, 1153], [1122, 1222, 1358, 1202], [1209, 1361, 1225, 1129], [1247, 1179, 1275, 1367], [1368, 1276, 1180, 1248], [1282, 1146, 1145, 1285], [1202, 1358, 1361, 1209], [1367, 1275, 1276, 1368], [1233, 1346, 1386, 1234], [1241, 1389, 1345, 1242], [1345, 1393, 1394, 1346], [1335, 1247, 1367, 1399], [1400, 1368, 1248, 1336], [1222, 1326, 1406, 1358], [1361, 1409, 1329, 1225], [1205, 1123, 1203, 1415], [1205, 1417, 1317, 1125], [1106, 1234, 1422, 1314], [1317, 1425, 1241, 1109], [1326, 1335, 1399, 1406], [1409, 1400, 1336, 1329], [1346, 1394, 1438, 1386], [1389, 1441, 1393, 1345], [1399, 1367, 1368, 1400], [1358, 1406, 1409, 1361], [1393, 1453, 1454, 1394], [1415, 1203, 1135, 1134], [1406, 1399, 1400, 1409], [1394, 1454, 1466, 1438], [1441, 1469, 1453, 1393], [1453, 1473, 1474, 1454], [1234, 1386, 1478, 1422], [1425, 1481, 1389, 1241], [1454, 1474, 1486, 1466], [1469, 1489, 1473, 1453], [1473, 1493, 1494, 1474], [1314, 1422, 1498, 1499], [1417, 1205, 1415, 1499], [1417, 1505, 1425, 1317], [1386, 1438, 1510, 1478], [1481, 1513, 1441, 1389], [1474, 1494, 1518, 1486], [1489, 1521, 1493, 1473], [1499, 1415, 1134, 1314], [1499, 1498, 1505, 1417], [1438, 1466, 1534, 1510], [1513, 1537, 1469, 1441], [1493, 1541, 1518, 1494], [1422, 1478, 1546, 1498], [1505, 1549, 1481, 1425], [1521, 1553, 1541, 1493], [1466, 1486, 1558, 1534], [1537, 1561, 1489, 1469], [1498, 1546, 1549, 1505], [1478, 1510, 1570, 1546], [1549, 1573, 1513, 1481], [1486, 1518, 1578, 1558], [1561, 1553, 1521, 1489], [1553, 1585, 1586, 1541], [1546, 1570, 1573, 1549], [1541, 1586, 1578, 1518], [1510, 1534, 1598, 1570], [1573, 1601, 1537, 1513], [1570, 1598, 1601, 1573], [1534, 1558, 1610, 1598], [1601, 1613, 1561, 1537], [1558, 1578, 1586, 1610], [1613, 1585, 1553, 1561], [1598, 1610, 1613, 1601], [1610, 1586, 1585, 1613]]
Define a 3D model of m3 with 255 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of m3! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-142.732, 23.104, 37.196), (-142.732, 23.104, 52.048), (-142.732, 24.222, 52.048), (-142.732, 24.222, 37.196), (-142.732, 23.104, 37.196), (-142.732, 24.222, 37.196), (-110.05, 24.222, 37.196), (-110.05, 23.104, 37.196), (-142.732, 24.222, 37.196), (-142.732, 24.222, 52.048), (-110.05, 24.222, 52.048), (-110.05, 24.222, 37.196), (-142.732, 24.222, 52.048), (-142.732, 23.104, 52.048), (-110.05, 23.104, 52.048), (-110.05, 24.222, 52.048), (-139.165, 25.335, 35.705), (-139.165, 25.335, 39.658), (-139.165, 70.726, 39.658), (-139.165, 70.726, 35.705), (-139.165, 70.726, 35.705), (-139.165, 70.726, 39.658), (-111.136, 70.726, 39.658), (-111.136, 70.726, 35.705), (-139.165, 70.726, 35.705), (-111.136, 70.726, 35.705), (-111.136, 25.335, 35.705), (-139.165, 25.335, 35.705), (-139.114, 23.815, 51.122), (-139.114, 23.815, 52.157), (-139.114, 76.213, 52.157), (-139.114, 76.213, 51.122), (-139.114, 76.213, 51.122), (-139.114, 76.213, 52.157), (-78.879, 76.213, 52.157), (-78.879, 76.213, 51.122), (-139.114, 76.213, 51.122), (-78.879, 76.213, 51.122), (-78.879, 23.815, 51.122), (-139.114, 23.815, 51.122), (-138.63, 22.817, 37.196), (-138.63, 22.817, 52.048), (-138.63, 76.266, 52.048), (-138.63, 76.266, 37.196), (-138.63, 76.266, 37.196), (-138.63, 76.266, 52.048), (-137.512, 76.266, 52.048), (-137.512, 76.266, 37.196), (-138.63, 76.266, 37.196), (-137.512, 76.266, 37.196), (-137.512, 22.817, 37.196), (-138.63, 22.817, 37.196), (-137.512, 22.817, 37.196), (-137.512, 22.817, 52.048), (-138.63, 22.817, 52.048), (-138.63, 22.817, 37.196), (-137.512, 76.266, 37.196), (-137.512, 76.266, 52.048), (-137.512, 22.817, 52.048), (-137.512, 22.817, 37.196), (-137.512, 76.266, 52.048), (-138.63, 76.266, 52.048), (-138.63, 22.817, 52.048), (-137.512, 22.817, 52.048), (-134.667, 66.196, 39.432), (-132.667, 66.196, 39.432), (-132.667, 68.196, 39.432), (-134.667, 68.196, 39.432), (-134.568, 31.618, 39.159), (-132.568, 31.618, 39.159), (-132.568, 33.618, 39.159), (-134.568, 33.618, 39.159), (-134.568, 39.899, 39.159), (-132.568, 39.899, 39.159), (-132.568, 41.899, 39.159), (-134.568, 41.899, 39.159), (-129.528, 38.432, 39.159), (-127.528, 38.432, 39.159), (-127.528, 40.432, 39.159), (-129.528, 40.432, 39.159), (-123.138, 116.975, 37.196), (-123.138, 116.975, 52.048), (-123.138, 118.093, 52.048), (-123.138, 118.093, 37.196), (-123.138, 116.975, 37.196), (-123.138, 118.093, 37.196), (24.618, 118.093, 37.196), (24.618, 116.975, 37.196), (-123.138, 118.093, 37.196), (-123.138, 118.093, 52.048), (24.618, 118.093, 52.048), (24.618, 118.093, 37.196), (-123.138, 118.093, 52.048), (-123.138, 116.975, 52.048), (24.618, 116.975, 52.048), (24.618, 118.093, 52.048), (-122.374, 73.843, 37.196), (-122.374, 73.843, 52.048), (-122.374, 127.292, 52.048), (-122.374, 127.292, 37.196), (-122.374, 127.292, 37.196), (-122.374, 127.292, 52.048), (-121.256, 127.292, 52.048), (-121.256, 127.292, 37.196), (-122.374, 127.292, 37.196), (-121.256, 127.292, 37.196), (-121.256, 73.843, 37.196), (-122.374, 73.843, 37.196), (-121.504, 35.124, 38.948), (-121.504, 35.124, 40.122), (-121.504, 58.762, 40.122), (-121.504, 58.762, 38.948), (-121.504, 58.082, 38.948), (-121.504, 58.082, 40.122), (-121.504, 117.744, 40.122), (-121.504, 117.744, 38.948), (-121.504, 58.762, 38.948), (-121.504, 58.762, 40.122), (-93.476, 58.762, 40.122), (-93.476, 58.762, 38.948), (-121.504, 58.762, 38.948), (-93.476, 58.762, 38.948), (-93.476, 35.124, 38.948), (-121.504, 35.124, 38.948), (-121.504, 117.744, 38.948), (-121.504, 117.744, 40.122), (-93.476, 117.744, 40.122), (-93.476, 117.744, 38.948), (-121.504, 117.744, 38.948), (-93.476, 117.744, 38.948), (-93.476, 58.082, 38.948), (-121.504, 58.082, 38.948), (-121.256, 73.843, 37.196), (-121.256, 73.843, 52.048), (-122.374, 73.843, 52.048), (-122.374, 73.843, 37.196), (-121.256, 127.292, 37.196), (-121.256, 127.292, 52.048), (-121.256, 73.843, 52.048), (-121.256, 73.843, 37.196), (-121.256, 127.292, 52.048), (-122.374, 127.292, 52.048), (-122.374, 73.843, 52.048), (-121.256, 73.843, 52.048), (-119.681, 49.228, 39.159), (-117.681, 49.228, 39.159), (-117.681, 51.228, 39.159), (-119.681, 51.228, 39.159), (-112.759, 52.232, 38.948), (-112.759, 52.232, 51.522), (-112.759, 65.274, 51.522), (-112.759, 65.274, 38.948), (-112.759, 65.274, 38.948), (-112.759, 65.274, 51.522), (-99.738, 65.274, 51.522), (-99.738, 65.274, 38.948), (-112.759, 65.274, 38.948), (-99.738, 65.274, 38.948), (-99.738, 52.232, 38.948), (-112.759, 52.232, 38.948), (-111.165, -19.672, 36.936), (-111.165, -19.672, 37.97), (-111.165, 27.992, 37.97), (-111.165, 27.992, 36.936), (-111.165, 27.992, 36.936), (-111.165, 27.992, 37.97), (-50.93, 27.992, 37.97), (-50.93, 27.992, 36.936), (-111.165, 27.992, 36.936), (-50.93, 27.992, 36.936), (-50.93, -19.672, 36.936), (-111.165, -19.672, 36.936), (-111.136, 25.335, 35.705), (-111.136, 25.335, 39.658), (-139.165, 25.335, 39.658), (-139.165, 25.335, 35.705), (-111.136, 70.726, 35.705), (-111.136, 70.726, 39.658), (-111.136, 25.335, 39.658), (-111.136, 25.335, 35.705), (-111.136, 70.726, 39.658), (-139.165, 70.726, 39.658), (-139.165, 25.335, 39.658), (-111.136, 25.335, 39.658), (-110.935, -5.875, 37.196), (-110.935, -5.875, 52.048), (-110.935, 26.807, 52.048), (-110.935, 26.807, 37.196), (-110.935, 26.807, 37.196), (-110.935, 26.807, 52.048), (-109.817, 26.807, 52.048), (-109.817, 26.807, 37.196), (-110.935, 26.807, 37.196), (-109.817, 26.807, 37.196), (-109.817, -5.875, 37.196), (-110.935, -5.875, 37.196), (-110.763, -6.073, 37.196), (-110.763, -6.073, 52.048), (-110.763, -4.955, 52.048), (-110.763, -4.955, 37.196), (-110.763, -6.073, 37.196), (-110.763, -4.955, 37.196), (-78.081, -4.955, 37.196), (-78.081, -6.073, 37.196), (-110.763, -4.955, 37.196), (-110.763, -4.955, 52.048), (-78.081, -4.955, 52.048), (-78.081, -4.955, 37.196), (-110.763, -4.955, 52.048), (-110.763, -6.073, 52.048), (-78.081, -6.073, 52.048), (-78.081, -4.955, 52.048), (-110.05, 23.104, 37.196), (-110.05, 23.104, 52.048), (-142.732, 23.104, 52.048), (-142.732, 23.104, 37.196), (-110.05, 24.222, 37.196), (-110.05, 24.222, 52.048), (-110.05, 23.104, 52.048), (-110.05, 23.104, 37.196), (-109.817, -5.875, 37.196), (-109.817, -5.875, 52.048), (-110.935, -5.875, 52.048), (-110.935, -5.875, 37.196), (-109.817, 26.807, 37.196), (-109.817, 26.807, 52.048), (-109.817, -5.875, 52.048), (-109.817, -5.875, 37.196), (-109.817, 26.807, 52.048), (-110.935, 26.807, 52.048), (-110.935, -5.875, 52.048), (-109.817, -5.875, 52.048), (-108.754, 38.432, 39.159), (-106.754, 38.432, 39.159), (-106.754, 40.432, 39.159), (-108.754, 40.432, 39.159), (-107.357, 74.96, 39.959), (-105.357, 74.96, 39.959), (-105.357, 76.96, 39.959), (-107.357, 76.96, 39.959), (-107.357, 78.305, 39.959), (-105.357, 78.305, 39.959), (-105.357, 80.305, 39.959), (-107.357, 80.305, 39.959), (-105.852, -0.213, 37.158), (-103.852, -0.213, 37.158), (-103.852, 1.787, 37.158), (-105.852, 1.787, 37.158), (-105.852, 3.418, 37.158), (-103.852, 3.418, 37.158), (-103.852, 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(-18.27, 4.245, -0.718), (-18.27, 4.245, 23.494), (-18.27, 21.72, 23.494), (-18.27, 21.72, -0.718), (-18.27, 21.72, -0.718), (-18.27, 21.72, 23.494), (-17.152, 21.72, 23.494), (-17.152, 21.72, -0.718), (-18.27, 21.72, -0.718), (-17.152, 21.72, -0.718), (-17.152, 4.245, -0.718), (-18.27, 4.245, -0.718), (-18.191, -19.013, 0.151), (23.461, -19.013, 0.151), (23.461, -19.013, 1.269), (-18.191, -19.013, 1.269), (-18.191, -19.013, 1.269), (23.461, -19.013, 1.269), (23.461, 19.257, 1.269), (-18.191, 19.257, 1.269), (-18.191, 19.257, 0.151), (23.461, 19.257, 0.151), (23.461, -19.013, 0.151), (-18.191, -19.013, 0.151), (-18.191, 19.257, 1.269), (-18.191, 19.257, 0.151), (-18.191, -19.013, 0.151), (-18.191, -19.013, 1.269), (-18.191, 19.257, 1.269), (23.461, 19.257, 1.269), (23.461, 19.257, 0.151), (-18.191, 19.257, 0.151), (-17.758, -3.461, -0.718), (-17.758, -3.461, 1.687), (-17.758, 4.624, 1.687), (-17.758, 4.624, -0.718), (-17.758, 4.624, -0.718), (-17.758, 4.624, 1.687), (-14.098, 4.624, 1.687), (-14.098, 4.624, -0.718), (-17.758, 4.624, -0.718), (-14.098, 4.624, -0.718), (-14.098, -3.461, -0.718), (-17.758, -3.461, -0.718), (-17.679, -19.672, 15.186), (-17.679, -19.672, 23.36), (-26.477, -19.672, 23.36), (-26.477, -19.672, 15.186), (-17.679, 21.435, 15.186), (-17.679, 21.435, 23.36), (-17.679, -19.672, 23.36), (-17.679, -19.672, 15.186), (-17.679, 21.435, 23.36), (-26.477, 21.435, 23.36), (-26.477, -19.672, 23.36), (-17.679, -19.672, 23.36), (-17.664, -19.672, -0.718), (-17.664, -19.672, 7.456), (-45.862, -19.672, 7.456), (-45.862, -19.672, -0.718), (-17.664, 21.328, -0.718), (-17.664, 21.328, 7.456), (-17.664, -19.672, 7.456), (-17.664, -19.672, -0.718), (-17.664, 21.328, 7.456), (-45.862, 21.328, 7.456), (-45.862, -19.672, 7.456), (-17.664, -19.672, 7.456), (-17.152, -20.245, -0.718), (-17.152, -20.245, 23.494), (-18.27, -20.245, 23.494), (-18.27, -20.245, -0.718), (-17.152, -3.25, -0.718), (-17.152, -3.25, 23.494), (-17.152, -20.245, 23.494), (-17.152, -20.245, -0.718), (-17.152, -3.25, 23.494), (-18.27, -3.25, 23.494), (-18.27, -20.245, 23.494), (-17.152, -20.245, 23.494), (-17.152, 4.245, -0.718), (-17.152, 4.245, 23.494), (-18.27, 4.245, 23.494), (-18.27, 4.245, -0.718), (-17.152, 21.72, -0.718), (-17.152, 21.72, 23.494), (-17.152, 4.245, 23.494), (-17.152, 4.245, -0.718), (-17.152, 21.72, 23.494), (-18.27, 21.72, 23.494), (-18.27, 4.245, 23.494), (-17.152, 4.245, 23.494), (-17.105, 27.992, 40.074), (-15.105, 27.992, 40.074), (-15.105, 29.992, 40.074), (-17.105, 29.992, 40.074), (-16.477, -1.185, 0.681), (-14.477, -1.185, 0.681), (-14.477, 0.815, 0.681), (-16.477, 0.815, 0.681), (-14.098, -3.461, -0.718), (-14.098, -3.461, 1.687), (-17.758, -3.461, 1.687), (-17.758, -3.461, -0.718), (-14.098, 4.624, -0.718), (-14.098, 4.624, 1.687), (-14.098, -3.461, 1.687), (-14.098, -3.461, -0.718), (-14.098, 4.624, 1.687), (-17.758, 4.624, 1.687), (-17.758, -3.461, 1.687), (-14.098, -3.461, 1.687), (-12.455, 45.329, 39.311), (-10.455, 45.329, 39.311), (-10.455, 47.329, 39.311), (-12.455, 47.329, 39.311), (9.516, 68.09, -0.718), (9.516, 68.09, 52.72), (-36.926, 68.09, 52.72), (-36.926, 68.09, -0.718), (9.516, 69.208, -0.718), (9.516, 69.208, 52.72), (9.516, 68.09, 52.72), (9.516, 68.09, -0.718), (21.232, 20.691, 37.196), (21.232, 20.691, 52.048), (21.232, 117.955, 52.048), (21.232, 117.955, 37.196), (21.232, 117.955, 37.196), (21.232, 117.955, 52.048), (22.35, 117.955, 52.048), (22.35, 117.955, 37.196), (21.232, 117.955, 37.196), (22.35, 117.955, 37.196), (22.35, 20.691, 37.196), (21.232, 20.691, 37.196), (21.957, -20.586, -0.718), (21.957, -20.586, 39.813), (21.957, 21.72, 39.813), (21.957, 21.72, -0.718), (21.957, 21.72, -0.718), (21.957, 21.72, 39.813), (23.075, 21.72, 39.813), (23.075, 21.72, -0.718), (21.957, 21.72, -0.718), (23.075, 21.72, -0.718), (23.075, -20.586, -0.718), (21.957, -20.586, -0.718), (22.35, 20.691, 37.196), (22.35, 20.691, 52.048), (21.232, 20.691, 52.048), (21.232, 20.691, 37.196), (22.35, 117.955, 37.196), (22.35, 117.955, 52.048), (22.35, 20.691, 52.048), (22.35, 20.691, 37.196), (22.35, 117.955, 52.048), (21.232, 117.955, 52.048), (21.232, 20.691, 52.048), (22.35, 20.691, 52.048), (23.075, -20.586, -0.718), (23.075, -20.586, 39.813), (21.957, -20.586, 39.813), (21.957, -20.586, -0.718), (23.075, 21.72, -0.718), (23.075, 21.72, 39.813), (23.075, -20.586, 39.813), (23.075, -20.586, -0.718), (23.075, 21.72, 39.813), (21.957, 21.72, 39.813), (21.957, -20.586, 39.813), (23.075, -20.586, 39.813), (23.461, 19.257, 0.151), (23.461, 19.257, 1.269), (23.461, -19.013, 1.269), (23.461, -19.013, 0.151), (23.62, -21.022, -0.718), (23.62, -21.022, 40.05), (-78.625, -21.022, 40.05), (-78.625, -21.022, -0.718), (23.62, -19.903, -0.718), (23.62, -19.903, 40.05), (23.62, -21.022, 40.05), (23.62, -21.022, -0.718), (23.62, 20.176, -0.718), (23.62, 20.176, 52.72), (-78.625, 20.176, 52.72), (-78.625, 20.176, -0.718), (23.62, 21.294, -0.718), (23.62, 21.294, 52.72), (23.62, 20.176, 52.72), (23.62, 20.176, -0.718), (24.008, 21.005, 38.897), (24.008, 21.005, 39.931), (-36.228, 21.005, 39.931), (-36.228, 21.005, 38.897), (24.008, 118.823, 38.897), (24.008, 118.823, 39.931), (24.008, 21.005, 39.931), (24.008, 21.005, 38.897), (24.008, 118.823, 39.931), (-36.228, 118.823, 39.931), (-36.228, 21.005, 39.931), (24.008, 21.005, 39.931), (24.618, 116.975, 37.196), (24.618, 116.975, 52.048), (-123.138, 116.975, 52.048), (-123.138, 116.975, 37.196), (24.618, 118.093, 37.196), (24.618, 118.093, 52.048), (24.618, 116.975, 52.048), (24.618, 116.975, 37.196)] faces = [[0, 1, 2, 3], [0, 3, 6, 7], [3, 2, 10, 6], [2, 1, 14, 10], [16, 17, 18, 19], [19, 18, 22, 23], [19, 23, 26, 16], [28, 29, 30, 31], [31, 30, 34, 35], [31, 35, 38, 28], [40, 41, 42, 43], [43, 42, 46, 47], [43, 47, 50, 40], [50, 53, 41, 40], [47, 46, 53, 50], [46, 42, 41, 53], [64, 65, 66, 67], [68, 69, 70, 71], [72, 73, 74, 75], [76, 77, 78, 79], [80, 81, 82, 83], [80, 83, 86, 87], [83, 82, 90, 86], [82, 81, 94, 90], [96, 97, 98, 99], [99, 98, 102, 103], [99, 103, 106, 96], [108, 109, 110, 111], [112, 113, 114, 115], [111, 110, 118, 119], [111, 119, 122, 108], [115, 114, 126, 127], [115, 127, 130, 112], [106, 133, 97, 96], [103, 102, 133, 106], [102, 98, 97, 133], [144, 145, 146, 147], [148, 149, 150, 151], [151, 150, 154, 155], [151, 155, 158, 148], [160, 161, 162, 163], [163, 162, 166, 167], [163, 167, 170, 160], [26, 173, 17, 16], [23, 22, 173, 26], [22, 18, 17, 173], [184, 185, 186, 187], [187, 186, 190, 191], [187, 191, 194, 184], [196, 197, 198, 199], [196, 199, 202, 203], [199, 198, 206, 202], [198, 197, 210, 206], [7, 14, 1, 0], [6, 10, 14, 7], [194, 221, 185, 184], [191, 190, 221, 194], [190, 186, 185, 221], [232, 233, 234, 235], [236, 237, 238, 239], [240, 241, 242, 243], [244, 245, 246, 247], [248, 249, 250, 251], [252, 253, 254, 255], [256, 257, 258, 259], [259, 258, 262, 263], [259, 263, 266, 256], [268, 269, 270, 271], [271, 270, 274, 275], [271, 275, 278, 268], [280, 281, 282, 283], [280, 283, 286, 287], [283, 282, 290, 286], [282, 281, 294, 290], [278, 297, 269, 268], [275, 274, 297, 278], [274, 270, 269, 297], [158, 309, 149, 148], [155, 154, 309, 158], [154, 150, 149, 309], [320, 321, 322, 323], [324, 325, 326, 327], [328, 329, 330, 331], [328, 331, 334, 335], [331, 330, 338, 334], [330, 329, 342, 338], [344, 345, 346, 347], [344, 347, 350, 351], [347, 346, 354, 350], [346, 345, 358, 354], [360, 361, 362, 363], [122, 365, 109, 108], [130, 369, 113, 112], [119, 118, 365, 122], [118, 110, 109, 365], [127, 126, 369, 130], [126, 114, 113, 369], [388, 389, 390, 391], [392, 393, 394, 395], [396, 397, 398, 399], [400, 401, 402, 403], [403, 402, 406, 407], [403, 407, 410, 400], [412, 413, 414, 415], [415, 414, 418, 419], [415, 419, 422, 412], [38, 425, 29, 28], [35, 34, 425, 38], [34, 30, 29, 425], [436, 437, 438, 439], [436, 439, 442, 443], [439, 438, 446, 442], [438, 437, 450, 446], [452, 453, 454, 455], [452, 455, 458, 459], [455, 454, 462, 458], [454, 453, 466, 462], [410, 469, 401, 400], [407, 406, 469, 410], [406, 402, 401, 469], [422, 481, 413, 412], [419, 418, 481, 422], [418, 414, 413, 481], [203, 210, 197, 196], [202, 206, 210, 203], [287, 294, 281, 280], [286, 290, 294, 287], [266, 509, 257, 256], [263, 262, 509, 266], [262, 258, 257, 509], [520, 521, 522, 523], [524, 525, 526, 527], [528, 529, 530, 531], [532, 533, 534, 535], [536, 537, 538, 539], [540, 541, 542, 543], [544, 545, 546, 547], [335, 342, 329, 328], [334, 338, 342, 335], [556, 557, 558, 559], [559, 558, 562, 563], [559, 563, 566, 556], [568, 569, 570, 571], [572, 573, 574, 575], [572, 575, 578, 579], [571, 570, 582, 583], [571, 583, 586, 568], [588, 589, 590, 591], [579, 593, 573, 572], [591, 590, 598, 599], [591, 599, 602, 588], [170, 605, 161, 160], [167, 166, 605, 170], [166, 162, 161, 605], [566, 617, 557, 556], [563, 562, 617, 566], [562, 558, 557, 617], [628, 629, 630, 631], [628, 631, 634, 635], [631, 630, 638, 634], [630, 629, 642, 638], [644, 645, 646, 647], [648, 649, 650, 651], [651, 650, 654, 655], [651, 655, 658, 648], [586, 661, 569, 568], [575, 574, 666, 578], [574, 573, 593, 666], [583, 582, 661, 586], [582, 570, 569, 661], [602, 681, 589, 588], [578, 666, 593, 579], [599, 598, 681, 602], [598, 590, 589, 681], [696, 697, 698, 699], [635, 642, 629, 628], [634, 638, 642, 635], [708, 709, 710, 711], [712, 713, 714, 715], [715, 714, 718, 719], [715, 719, 722, 712], [724, 725, 726, 727], [724, 727, 730, 731], [727, 726, 734, 730], [726, 725, 738, 734], [740, 741, 742, 743], [743, 742, 746, 747], [743, 747, 750, 740], [722, 753, 713, 712], [719, 718, 753, 722], [718, 714, 713, 753], [351, 358, 345, 344], [350, 354, 358, 351], [772, 773, 774, 775], [776, 777, 778, 779], [780, 781, 782, 783], [784, 785, 786, 787], [787, 786, 790, 791], [787, 791, 794, 784], [796, 797, 798, 799], [799, 798, 802, 803], [799, 803, 806, 796], [808, 809, 810, 811], [811, 810, 814, 815], [811, 815, 818, 808], [820, 821, 822, 823], [823, 822, 826, 827], [828, 829, 821, 820], [827, 828, 820, 823], [827, 826, 829, 828], [840, 841, 842, 843], [843, 842, 846, 847], [843, 847, 850, 840], [794, 853, 785, 784], [791, 790, 853, 794], [790, 786, 785, 853], [658, 865, 649, 648], [655, 654, 865, 658], [654, 650, 649, 865], [806, 877, 797, 796], [803, 802, 877, 806], [802, 798, 797, 877], [818, 889, 809, 808], [815, 814, 889, 818], [814, 810, 809, 889], [900, 901, 902, 903], [904, 905, 906, 907], [850, 909, 841, 840], [847, 846, 909, 850], [846, 842, 841, 909], [920, 921, 922, 923], [731, 738, 725, 724], [730, 734, 738, 731], [932, 933, 934, 935], [935, 934, 938, 939], [935, 939, 942, 932], [944, 945, 946, 947], [947, 946, 950, 951], [947, 951, 954, 944], [942, 957, 933, 932], [939, 938, 957, 942], [938, 934, 933, 957], [954, 969, 945, 944], [951, 950, 969, 954], [950, 946, 945, 969], [829, 826, 822, 821], [443, 450, 437, 436], [442, 446, 450, 443], [459, 466, 453, 452], [458, 462, 466, 459], [750, 1001, 741, 740], [747, 746, 1001, 750], [746, 742, 741, 1001], [87, 94, 81, 80], [86, 90, 94, 87]]
Define a 3D model of conicrock with 339 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of conicrock! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-19.167, -15.376, -2.909), (-19.167, -15.376, 1.723), (-24.335, 3.86, 2.351), (-24.335, 3.86, -3.537), (-19.167, -15.376, 1.723), (-18.059, -15.376, 6.221), (-22.926, 3.86, 8.067), (-24.335, 3.86, 2.351), (-18.059, -15.376, -7.407), (-19.167, -15.376, -2.909), (-24.335, 3.86, -3.537), (-22.926, 3.86, -9.253), (-18.059, -15.376, 6.221), (-15.906, -15.376, 10.323), (-20.19, 3.86, 13.28), (-22.926, 3.86, 8.067), (-17.772, -15.553, -2.74), (-17.772, -15.553, 1.554), (-19.167, -15.376, 1.723), (-19.167, -15.376, -2.909), (-17.772, -15.553, 1.554), (-16.744, -15.553, 5.723), (-18.059, -15.376, 6.221), (-19.167, -15.376, 1.723), (-16.744, -15.553, -6.909), (-17.772, -15.553, -2.74), (-19.167, -15.376, -2.909), (-18.059, -15.376, -7.407), (-16.744, -15.553, 5.723), (-14.749, -15.553, 9.525), (-15.906, -15.376, 10.323), (-18.059, -15.376, 6.221), (-15.906, -15.376, -11.509), (-18.059, -15.376, -7.407), (-22.926, 3.86, -9.253), (-20.19, 3.86, -14.467), (-15.906, -15.376, 10.323), 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[695, 741, 442], [702, 600, 442], [746, 686, 689, 749], [746, 695, 607, 686], [703, 702, 756, 757], [703, 757, 760, 706], [749, 689, 724, 765], [706, 760, 768, 734], [765, 724, 682, 773], [734, 768, 776, 709], [741, 779, 442], [756, 702, 442], [773, 682, 678, 787], [709, 776, 790, 710], [787, 678, 674, 795], [710, 790, 798, 714], [795, 674, 670, 803], [714, 798, 806, 718], [779, 809, 442], [811, 756, 442], [814, 746, 749, 817], [814, 741, 695, 746], [757, 756, 811, 825], [757, 825, 828, 760], [803, 670, 624, 833], [718, 806, 836, 633], [838, 620, 616, 841], [833, 624, 620, 838], [629, 847, 848, 630], [633, 836, 847, 629], [817, 749, 765, 857], [760, 828, 860, 768], [809, 863, 442], [865, 811, 442], [857, 765, 773, 871], [768, 860, 874, 776], [841, 616, 612, 879], [630, 848, 882, 638], [863, 885, 442], [887, 865, 442], [890, 779, 741, 814], [890, 814, 817, 897], [825, 811, 865, 901], [825, 901, 904, 828], [879, 612, 615, 656], [638, 882, 646, 642], [885, 915, 442], [915, 887, 442], [897, 817, 857, 923], [828, 904, 926, 860], [871, 773, 787, 931], [776, 874, 934, 790], [936, 809, 779, 890], [936, 890, 897, 943], [901, 865, 887, 947], [901, 947, 950, 904], [931, 787, 795, 955], [790, 934, 958, 798], [955, 795, 803, 963], [798, 958, 966, 806], [923, 857, 871, 971], [860, 926, 974, 874], [963, 803, 833, 979], [806, 966, 982, 836], [984, 863, 809, 936], [984, 936, 943, 991], [947, 887, 915, 995], [947, 995, 998, 950], [943, 897, 923, 1003], [904, 950, 1006, 926], [1008, 885, 863, 984], [1008, 984, 991, 1015], [995, 915, 885, 1008], [995, 1008, 1015, 998], [1024, 838, 841, 1027], [979, 833, 838, 1024], [847, 1033, 1034, 848], [836, 982, 1033, 847], [1003, 923, 971, 1043], [926, 1006, 1046, 974], [991, 943, 1003, 1051], [950, 998, 1054, 1006], [971, 871, 931, 1059], [874, 974, 1062, 934], [1015, 991, 1051, 1067], [998, 1015, 1067, 1054], [1059, 931, 955, 1075], [934, 1062, 1078, 958], [1051, 1003, 1043, 1083], [1006, 1054, 1086, 1046], [1075, 955, 963, 1091], [958, 1078, 1094, 966], [1027, 841, 879, 1099], [848, 1034, 1102, 882], [1067, 1051, 1083, 1107], [1054, 1067, 1107, 1086], [1091, 963, 979, 1115], [966, 1094, 1118, 982], [1099, 879, 656, 655], [882, 1102, 647, 646], [1043, 971, 1059, 1131], [974, 1046, 1134, 1062], [1131, 1059, 1075, 1139], [1062, 1134, 1142, 1078], [1144, 1024, 1027, 1147], [1115, 979, 1024, 1144], [1033, 1153, 1154, 1034], [982, 1118, 1153, 1033], [1139, 1075, 1091, 1163], [1078, 1142, 1166, 1094], [1083, 1043, 1131, 1171], [1046, 1086, 1174, 1134], [1163, 1091, 1115, 1179], [1094, 1166, 1182, 1118], [1107, 1083, 1171, 1187], [1086, 1107, 1187, 1174], [1171, 1131, 1139, 1195], [1134, 1174, 1198, 1142], [1195, 1139, 1163, 1203], [1142, 1198, 1206, 1166], [1147, 1027, 1099, 1211], [1034, 1154, 1214, 1102], [1187, 1171, 1195, 1219], [1174, 1187, 1219, 1198], [1219, 1195, 1203, 1227], [1198, 1219, 1227, 1206], [1232, 1144, 1147, 1235], [1179, 1115, 1144, 1232], [1153, 1241, 1242, 1154], [1118, 1182, 1241, 1153], [1203, 1163, 1179, 1251], [1166, 1206, 1254, 1182], [1211, 1099, 655, 654], [1102, 1214, 648, 647], [1227, 1203, 1251, 1267], [1206, 1227, 1267, 1254], [1272, 1232, 1235, 1275], [1251, 1179, 1232, 1272], [1241, 1281, 1282, 1242], [1182, 1254, 1281, 1241], [1235, 1147, 1211, 1291], [1154, 1242, 1294, 1214], [1296, 1272, 1275, 1299], [1267, 1251, 1272, 1296], [1281, 1296, 1299, 1282], [1254, 1267, 1296, 1281], [1291, 1211, 654, 653], [1214, 1294, 649, 648], [1275, 1235, 1291, 1323], [1242, 1282, 1326, 1294], [1299, 1275, 1323, 1331], [1282, 1299, 1331, 1326], [1323, 1291, 653, 652], [1294, 1326, 650, 649], [1331, 1323, 652, 651], [1326, 1331, 651, 650]]
Define a 3D model of buffet_01 with 246 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of buffet_01! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.088, -3.222, -0.562), (-0.088, -3.222, 0.693), (-0.088, 3.358, 0.693), (-0.088, 3.358, -0.562), (-0.088, -3.222, 0.693), (-0.088, -3.222, 1.002), (-0.088, 3.358, 1.002), (-0.088, 3.358, 0.693), (-0.088, 3.358, -0.562), (-0.088, 3.358, 0.693), (0.228, 3.358, 0.662), (0.228, 3.358, -0.593), (-0.088, 3.358, -0.562), (0.228, 3.358, -0.593), (0.228, -3.222, -0.593), (-0.088, -3.222, -0.562), (-0.088, 3.358, 0.693), (-0.088, 3.358, 1.002), (0.228, 3.358, 0.971), (0.228, 3.358, 0.662), (0.228, -3.222, -0.593), (0.228, -3.222, 0.662), (-0.088, -3.222, 0.693), (-0.088, -3.222, -0.562), (0.228, -3.222, 0.662), (0.228, -3.222, 0.971), (-0.088, -3.222, 1.002), (-0.088, -3.222, 0.693), (0.228, -3.222, 0.971), (0.443, -3.222, 1.002), (0.443, -3.222, 1.162), (0.228, -3.222, 1.131), (0.228, -3.222, 1.131), (0.443, -3.222, 1.162), (0.443, -3.222, 1.18), (0.228, -3.222, 1.149), (0.228, -3.222, 1.149), (0.443, -3.222, 1.18), (0.443, -3.222, 1.34), (0.228, -3.222, 1.309), (0.228, -3.222, 1.309), (0.443, -3.222, 1.34), (0.443, -3.222, 1.358), (0.228, -3.222, 1.327), (0.228, -3.222, 1.327), (0.443, -3.222, 1.358), (0.443, -3.222, 1.518), (0.228, -3.222, 1.487), (0.228, -3.222, 1.487), (0.443, -3.222, 1.518), (0.443, -3.222, 1.536), (0.228, -3.222, 1.505), (0.228, -3.222, 1.505), (0.443, -3.222, 1.536), (0.443, -3.222, 1.696), (0.228, -3.222, 1.665), (0.228, -3.222, 1.665), (0.443, -3.222, 1.696), (0.443, -3.222, 1.714), (0.228, -3.222, 1.683), (0.228, -3.222, 1.683), (0.443, -3.222, 1.714), (0.443, -3.222, 1.874), (0.228, -3.222, 1.843), (0.228, -3.222, 1.843), (0.443, -3.222, 1.874), (0.443, -3.222, 1.892), (0.228, -3.222, 1.861), (0.228, -3.222, 1.861), (0.443, -3.222, 1.892), (0.443, -3.222, 2.052), (0.228, -3.222, 2.021), (0.228, -3.222, 2.021), (0.443, -3.222, 2.052), (0.443, -3.222, 2.07), (0.228, -3.222, 2.039), (0.228, -3.222, 2.039), (0.443, -3.222, 2.07), (0.443, -3.222, 2.23), (0.228, -3.222, 2.199), (0.228, -3.222, 2.199), (0.443, -3.222, 2.23), (0.443, -3.222, 2.248), (0.228, -3.222, 2.217), (0.228, -3.222, 2.217), (0.443, -3.222, 2.248), (0.443, -3.222, 2.408), (0.228, -3.222, 2.377), (0.228, -3.222, 2.377), (0.443, -3.222, 2.408), (0.443, -3.222, 2.426), (0.228, -3.222, 2.395), (0.228, -3.222, 2.395), (0.443, -3.222, 2.426), (0.443, -3.222, 2.586), (0.228, -3.222, 2.555), (0.228, -3.222, 2.555), (0.443, -3.222, 2.586), (0.443, -3.222, 2.604), (0.228, -3.222, 2.573), (0.228, -3.222, 2.573), (0.443, -3.222, 2.604), (0.443, -3.222, 2.764), (0.228, -3.222, 2.733), (0.228, -3.222, 2.733), (0.443, -3.222, 2.764), (0.443, -3.222, 2.782), (0.228, -3.222, 2.751), (0.228, -3.222, 2.751), (0.443, -3.222, 2.782), (0.443, -3.222, 2.942), (0.228, -3.222, 2.911), (0.228, -3.222, 2.911), (0.443, -3.222, 2.942), (0.443, -3.222, 2.96), (0.228, -3.222, 2.929), (0.228, -3.222, 2.929), (0.443, -3.222, 2.96), (0.443, -3.222, 3.12), (0.228, -3.222, 3.089), (0.228, -3.222, 3.089), (0.443, -3.222, 3.12), (0.443, -3.222, 3.138), (0.228, -3.222, 3.107), (0.228, -3.222, 3.107), (0.443, -3.222, 3.138), (0.443, -3.222, 3.298), (0.228, -3.222, 3.267), (0.228, -3.222, 3.267), (0.443, -3.222, 3.298), (0.443, -3.222, 3.316), (0.228, -3.222, 3.285), (0.228, -3.222, 3.285), (0.443, -3.222, 3.316), (0.443, -3.222, 3.476), (0.228, -3.222, 3.445), (0.228, -3.222, 3.445), (0.443, -3.222, 3.476), (0.443, -3.222, 3.494), (0.228, -3.222, 3.463), (0.228, -3.222, 3.463), (0.443, -3.222, 3.494), (0.443, -3.222, 3.654), (0.228, -3.222, 3.623), (0.228, -3.222, 3.623), (0.443, -3.222, 3.654), (0.443, -3.222, 3.672), (0.228, -3.222, 3.641), (0.228, -3.222, 3.641), (0.443, -3.222, 3.672), (0.443, -3.222, 3.832), (0.228, -3.222, 3.801), (0.228, -3.222, 3.801), (0.443, -3.222, 3.832), (0.443, -3.222, 3.85), (0.228, -3.222, 3.819), (0.228, -3.222, 3.819), (0.443, -3.222, 3.85), (0.443, -3.222, 4.01), (0.228, -3.222, 3.979), (0.228, -3.222, 3.979), (0.443, -3.222, 4.01), (0.443, -3.222, 4.028), (0.228, -3.222, 3.997), (0.228, -3.222, 3.997), (0.443, -3.222, 4.028), (0.443, -3.222, 4.188), (0.228, -3.222, 4.157), (0.228, -3.222, 4.157), (0.443, -3.222, 4.188), (0.443, -3.222, 4.206), (0.228, -3.222, 4.175), (0.228, -3.222, 4.175), (0.443, -3.222, 4.206), (0.443, -3.222, 4.384), (0.228, -3.222, 4.353), (0.228, 3.358, -0.593), (0.228, 3.358, 0.662), (0.443, 3.358, 0.693), (0.443, 3.358, -0.562), (0.228, 3.358, -0.593), (0.443, 3.358, -0.562), (0.443, -3.222, -0.562), (0.228, -3.222, -0.593), (0.228, 3.358, 0.662), (0.228, 3.358, 0.971), (0.443, 3.358, 1.002), (0.443, 3.358, 0.693), (0.228, 3.358, 0.971), (-0.088, 3.358, 1.002), (-0.088, -3.222, 1.002), (0.228, -3.222, 0.971), (0.228, 3.358, 0.971), (0.228, -3.222, 0.971), (0.228, -3.222, 1.131), (0.228, 3.358, 1.131), (0.228, 3.358, 1.131), (0.228, -3.222, 1.131), (0.228, -3.222, 1.149), (0.228, 3.358, 1.149), (0.228, 3.358, 1.149), (0.228, -3.222, 1.149), (0.228, -3.222, 1.309), (0.228, 3.358, 1.309), (0.228, 3.358, 1.309), (0.228, -3.222, 1.309), (0.228, -3.222, 1.327), (0.228, 3.358, 1.327), (0.228, 3.358, 1.327), (0.228, -3.222, 1.327), (0.228, -3.222, 1.487), (0.228, 3.358, 1.487), (0.228, 3.358, 1.487), (0.228, -3.222, 1.487), (0.228, -3.222, 1.505), (0.228, 3.358, 1.505), (0.228, 3.358, 1.505), (0.228, -3.222, 1.505), (0.228, -3.222, 1.665), (0.228, 3.358, 1.665), (0.228, 3.358, 1.665), (0.228, -3.222, 1.665), (0.228, -3.222, 1.683), (0.228, 3.358, 1.683), (0.228, 3.358, 1.683), (0.228, -3.222, 1.683), (0.228, -3.222, 1.843), (0.228, 3.358, 1.843), (0.228, 3.358, 1.843), (0.228, -3.222, 1.843), (0.228, -3.222, 1.861), (0.228, 3.358, 1.861), (0.228, 3.358, 1.861), (0.228, -3.222, 1.861), (0.228, -3.222, 2.021), (0.228, 3.358, 2.021), (0.228, 3.358, 2.021), (0.228, -3.222, 2.021), (0.228, -3.222, 2.039), (0.228, 3.358, 2.039), (0.228, 3.358, 2.039), (0.228, -3.222, 2.039), (0.228, -3.222, 2.199), (0.228, 3.358, 2.199), (0.228, 3.358, 2.199), (0.228, -3.222, 2.199), (0.228, -3.222, 2.217), (0.228, 3.358, 2.217), (0.228, 3.358, 2.217), (0.228, -3.222, 2.217), 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3.267), (0.228, 3.358, 3.285), (0.443, 3.358, 3.316), (0.443, 3.358, 3.298), (0.443, 3.358, 3.316), (0.417, 3.358, 3.316), (0.417, 3.358, 3.298), (0.443, 3.358, 3.316), (0.228, 3.358, 3.285), (0.228, 3.358, 3.445), (0.443, 3.358, 3.476), (0.443, 3.358, 3.316), (0.443, -3.222, 3.316), (0.417, -3.222, 3.316), (0.417, 3.358, 3.316), (0.443, 3.358, 3.476), (0.228, 3.358, 3.445), (0.228, 3.358, 3.463), (0.443, 3.358, 3.494), (0.443, 3.358, 3.476), (0.443, 3.358, 3.494), (0.417, 3.358, 3.494), (0.417, 3.358, 3.476), (0.443, 3.358, 3.494), (0.228, 3.358, 3.463), (0.228, 3.358, 3.623), (0.443, 3.358, 3.654), (0.443, 3.358, 3.494), (0.443, -3.222, 3.494), (0.417, -3.222, 3.494), (0.417, 3.358, 3.494), (0.443, 3.358, 3.654), (0.228, 3.358, 3.623), (0.228, 3.358, 3.641), (0.443, 3.358, 3.672), (0.443, 3.358, 3.654), (0.443, 3.358, 3.672), (0.417, 3.358, 3.672), (0.417, 3.358, 3.654), (0.443, 3.358, 3.672), (0.228, 3.358, 3.641), (0.228, 3.358, 3.801), (0.443, 3.358, 3.832), (0.443, 3.358, 3.672), (0.443, -3.222, 3.672), (0.417, -3.222, 3.672), (0.417, 3.358, 3.672), (0.443, 3.358, 3.832), (0.228, 3.358, 3.801), (0.228, 3.358, 3.819), (0.443, 3.358, 3.85), (0.443, 3.358, 3.832), (0.443, 3.358, 3.85), (0.417, 3.358, 3.85), (0.417, 3.358, 3.832), (0.443, 3.358, 3.85), (0.228, 3.358, 3.819), (0.228, 3.358, 3.979), (0.443, 3.358, 4.01), (0.443, 3.358, 3.85), (0.443, -3.222, 3.85), (0.417, -3.222, 3.85), (0.417, 3.358, 3.85), (0.443, 3.358, 4.01), (0.228, 3.358, 3.979), (0.228, 3.358, 3.997), (0.443, 3.358, 4.028), (0.443, 3.358, 4.01), (0.443, 3.358, 4.028), (0.417, 3.358, 4.028), (0.417, 3.358, 4.01), (0.443, 3.358, 4.028), (0.228, 3.358, 3.997), (0.228, 3.358, 4.157), (0.443, 3.358, 4.188), (0.443, 3.358, 4.028), (0.443, -3.222, 4.028), (0.417, -3.222, 4.028), (0.417, 3.358, 4.028), (0.443, 3.358, 4.188), (0.228, 3.358, 4.157), (0.228, 3.358, 4.175), (0.443, 3.358, 4.206), (0.443, 3.358, 4.188), (0.443, 3.358, 4.206), (0.417, 3.358, 4.206), (0.417, 3.358, 4.188), (0.443, 3.358, 4.206), (0.228, 3.358, 4.175), (0.228, 3.358, 4.353), (0.443, 3.358, 4.384), (0.443, 3.358, 4.206), (0.443, -3.222, 4.206), (0.417, -3.222, 4.206), (0.417, 3.358, 4.206), (0.443, 3.358, 4.384), (0.228, 3.358, 4.353), (0.228, -3.222, 4.353), (0.443, -3.222, 4.384), (0.558, -3.222, -0.562), (0.558, -3.222, 0.693), (0.443, -3.222, 0.693), (0.443, -3.222, -0.562), (0.558, -3.222, 0.693), (0.558, -3.222, 1.002), (0.443, -3.222, 1.002), (0.443, -3.222, 0.693), (0.558, -3.222, 0.693), (0.558, 3.358, 0.693), (0.645, 3.358, 0.693), (0.645, -3.222, 0.693), (0.558, -3.222, 1.002), (0.558, -3.222, 0.693), (0.645, -3.222, 0.693), (0.645, -3.222, 1.002), (0.558, 3.358, -0.562), (0.558, 3.358, 0.693), (0.558, -3.222, 0.693), (0.558, -3.222, -0.562), (0.558, 3.358, 0.693), (0.558, 3.358, 1.002), (0.645, 3.358, 1.002), (0.645, 3.358, 0.693), (0.558, 3.358, 1.002), (0.443, 3.358, 1.002), (0.443, -3.222, 1.002), (0.558, -3.222, 1.002), (0.558, 3.358, 1.002), (0.558, -3.222, 1.002), (0.645, -3.222, 1.002), (0.645, 3.358, 1.002), (0.645, 3.358, 0.693), (0.645, 3.358, 1.002), (0.645, -3.222, 1.002), (0.645, -3.222, 0.693)] faces = [[0, 1, 2, 3], [1, 5, 6, 2], [3, 2, 10, 11], [3, 11, 14, 0], [2, 6, 18, 10], [14, 21, 1, 0], [21, 25, 5, 1], [25, 29, 30, 31], [31, 30, 34, 35], [35, 34, 38, 39], [39, 38, 42, 43], [43, 42, 46, 47], [47, 46, 50, 51], [51, 50, 54, 55], [55, 54, 58, 59], [59, 58, 62, 63], [63, 62, 66, 67], [67, 66, 70, 71], [71, 70, 74, 75], [75, 74, 78, 79], [79, 78, 82, 83], [83, 82, 86, 87], [87, 86, 90, 91], [91, 90, 94, 95], [95, 94, 98, 99], [99, 98, 102, 103], [103, 102, 106, 107], [107, 106, 110, 111], [111, 110, 114, 115], [115, 114, 118, 119], [119, 118, 122, 123], [123, 122, 126, 127], [127, 126, 130, 131], [131, 130, 134, 135], [135, 134, 138, 139], [139, 138, 142, 143], [143, 142, 146, 147], [147, 146, 150, 151], [151, 150, 154, 155], [155, 154, 158, 159], [159, 158, 162, 163], [163, 162, 166, 167], [167, 166, 170, 171], [171, 170, 174, 175], [11, 10, 178, 179], [11, 179, 182, 14], [10, 18, 186, 178], [18, 6, 5, 25], [18, 25, 31, 195], [195, 31, 35, 199], [199, 35, 39, 203], [203, 39, 43, 207], [207, 43, 47, 211], [211, 47, 51, 215], [215, 51, 55, 219], [219, 55, 59, 223], [223, 59, 63, 227], [227, 63, 67, 231], [231, 67, 71, 235], [235, 71, 75, 239], [239, 75, 79, 243], [243, 79, 83, 247], [247, 83, 87, 251], [251, 87, 91, 255], [255, 91, 95, 259], [259, 95, 99, 263], [263, 99, 103, 267], [267, 103, 107, 271], [271, 107, 111, 275], [275, 111, 115, 279], [279, 115, 119, 283], [283, 119, 123, 287], [287, 123, 127, 291], [291, 127, 131, 295], [295, 131, 135, 299], [299, 135, 139, 303], [303, 139, 143, 307], [307, 143, 147, 311], [311, 147, 151, 315], [315, 151, 155, 319], [319, 155, 159, 323], [323, 159, 163, 327], [327, 163, 167, 331], [331, 167, 171, 335], [335, 171, 175, 339], [340, 341, 342, 343], [344, 345, 346, 347], [348, 349, 350, 351], [352, 353, 354, 355], [356, 357, 358, 359], [360, 361, 362, 363], [364, 365, 366, 367], [368, 369, 370, 371], [372, 373, 374, 375], [376, 377, 378, 379], [380, 381, 382, 383], [384, 385, 386, 387], [388, 389, 390, 391], [392, 393, 394, 395], [396, 397, 398, 399], [400, 401, 402, 403], [404, 405, 406, 407], [408, 409, 410, 411], [182, 413, 21, 14], [413, 29, 25, 21], [29, 186, 422, 30], [30, 422, 341, 340], [34, 30, 340, 343], [34, 433, 434, 38], [38, 434, 345, 344], [42, 38, 344, 347], [42, 445, 446, 46], [46, 446, 349, 348], [50, 46, 348, 351], [50, 457, 458, 54], [54, 458, 353, 352], [58, 54, 352, 355], [58, 469, 470, 62], [62, 470, 357, 356], [66, 62, 356, 359], [66, 481, 482, 70], [70, 482, 361, 360], [74, 70, 360, 363], [74, 493, 494, 78], [78, 494, 365, 364], [82, 78, 364, 367], [82, 505, 506, 86], [86, 506, 369, 368], [90, 86, 368, 371], [90, 517, 518, 94], [94, 518, 373, 372], [98, 94, 372, 375], [98, 529, 530, 102], [102, 530, 377, 376], [106, 102, 376, 379], [106, 541, 542, 110], [110, 542, 381, 380], [114, 110, 380, 383], [114, 553, 554, 118], [118, 554, 385, 384], [122, 118, 384, 387], [122, 565, 566, 126], [126, 566, 389, 388], [130, 126, 388, 391], [130, 577, 578, 134], [134, 578, 393, 392], [138, 134, 392, 395], [138, 589, 590, 142], [142, 590, 397, 396], [146, 142, 396, 399], [146, 601, 602, 150], [150, 602, 401, 400], [154, 150, 400, 403], [154, 613, 614, 158], [158, 614, 405, 404], [162, 158, 404, 407], [162, 625, 626, 166], [166, 626, 409, 408], [170, 166, 408, 411], [170, 637, 638, 174], [179, 178, 642, 643], [179, 643, 646, 182], [178, 186, 650, 642], [186, 18, 195, 422], [422, 195, 199, 433], [422, 433, 342, 341], [433, 199, 203, 434], [433, 34, 343, 342], [434, 203, 207, 445], [434, 445, 346, 345], [445, 207, 211, 446], [445, 42, 347, 346], [446, 211, 215, 457], [446, 457, 350, 349], [457, 215, 219, 458], [457, 50, 351, 350], [458, 219, 223, 469], [458, 469, 354, 353], [469, 223, 227, 470], [469, 58, 355, 354], [470, 227, 231, 481], [470, 481, 358, 357], [481, 231, 235, 482], [481, 66, 359, 358], [482, 235, 239, 493], [482, 493, 362, 361], [493, 239, 243, 494], [493, 74, 363, 362], [494, 243, 247, 505], [494, 505, 366, 365], [505, 247, 251, 506], [505, 82, 367, 366], [506, 251, 255, 517], [506, 517, 370, 369], [517, 255, 259, 518], [517, 90, 371, 370], [518, 259, 263, 529], [518, 529, 374, 373], [529, 263, 267, 530], [529, 98, 375, 374], [530, 267, 271, 541], [530, 541, 378, 377], [541, 271, 275, 542], [541, 106, 379, 378], [542, 275, 279, 553], [542, 553, 382, 381], [553, 279, 283, 554], [553, 114, 383, 382], [554, 283, 287, 565], [554, 565, 386, 385], [565, 287, 291, 566], [565, 122, 387, 386], [566, 291, 295, 577], [566, 577, 390, 389], [577, 295, 299, 578], [577, 130, 391, 390], [578, 299, 303, 589], [578, 589, 394, 393], [589, 303, 307, 590], [589, 138, 395, 394], [590, 307, 311, 601], [590, 601, 398, 397], [601, 311, 315, 602], [601, 146, 399, 398], [602, 315, 319, 613], [602, 613, 402, 401], [613, 319, 323, 614], [613, 154, 403, 402], [614, 323, 327, 625], [614, 625, 406, 405], [625, 327, 331, 626], [625, 162, 407, 406], [626, 331, 335, 637], [626, 637, 410, 409], [637, 335, 339, 638], [637, 170, 411, 410], [638, 339, 175, 174], [646, 949, 413, 182], [949, 953, 29, 413], [949, 642, 958, 959], [953, 949, 959, 963], [643, 642, 949, 646], [642, 650, 970, 958], [650, 186, 29, 953], [650, 953, 963, 970], [958, 970, 963, 959]]
Define a 3D model of lava_manos with 190 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of lava_manos! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(1.219, 8.453, 0.814), (1.219, 8.453, 0.462), (1.365, 8.453, 0.469), (1.365, 8.453, 0.814), (1.365, 8.453, 0.814), (1.365, 8.453, 0.469), (1.365, 8.505, 0.478), (1.365, 8.499, 0.814), (1.365, 8.499, 0.814), (1.219, 8.502, 0.814), (1.219, 8.453, 0.814), (1.365, 8.453, 0.814), (1.365, 8.499, 0.814), (1.365, 8.505, 0.478), (1.365, 8.558, 0.629), (1.365, 8.554, 0.702), (1.219, 8.671, 0.814), (1.219, 8.502, 0.814), (1.365, 8.499, 0.814), (1.365, 8.671, 0.814), (1.365, 8.671, 0.814), (1.365, 8.499, 0.814), (1.365, 8.554, 0.702), (1.365, 8.652, 0.702), (1.219, 8.889, 0.814), (1.219, 8.671, 0.814), (1.365, 8.671, 0.814), (1.365, 8.889, 0.814), (1.365, 8.889, 0.814), (1.365, 8.671, 0.814), (1.365, 8.688, 0.478), (1.365, 8.872, 0.478), (1.365, 8.889, 0.814), (1.365, 8.872, 0.478), (1.365, 9.044, 0.604), (1.365, 9.048, 0.689), (1.219, 9.107, 0.814), (1.219, 8.889, 0.814), (1.365, 8.889, 0.814), (1.365, 9.107, 0.814), (1.219, 9.107, 0.814), (1.365, 9.107, 0.814), (1.365, 9.324, 0.814), (1.219, 9.324, 0.814), (1.365, 9.107, 0.814), (1.365, 8.889, 0.814), (1.365, 9.048, 0.689), (1.365, 9.107, 0.689), (1.365, 9.107, 0.814), (1.365, 9.107, 0.689), (1.365, 9.165, 0.689), (1.365, 9.324, 0.814), (1.219, 9.324, 0.814), (1.365, 9.324, 0.814), (1.365, 9.542, 0.814), (1.219, 9.542, 0.814), (1.365, 9.324, 0.814), (1.365, 9.165, 0.689), (1.365, 9.169, 0.604), (1.365, 9.342, 0.478), (1.365, 9.324, 0.814), (1.365, 9.342, 0.478), (1.365, 9.525, 0.478), (1.365, 9.542, 0.814), (1.219, 9.542, 0.814), (1.365, 9.542, 0.814), (1.365, 9.715, 0.814), (1.219, 9.711, 0.814), (1.365, 9.542, 0.814), (1.365, 9.561, 0.702), (1.365, 9.659, 0.702), (1.365, 9.715, 0.814), (1.365, 9.715, 0.814), (1.365, 9.76, 0.814), (1.219, 9.76, 0.814), (1.219, 9.711, 0.814), (1.365, 9.715, 0.814), (1.365, 9.659, 0.702), (1.365, 9.655, 0.629), (1.365, 9.708, 0.478), (1.219, 9.76, 0.814), (1.365, 9.76, 0.814), (1.365, 9.76, 0.469), (1.219, 9.76, 0.462), (1.365, 9.76, 0.814), (1.365, 9.715, 0.814), (1.365, 9.708, 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(1.365, 8.889, -0.771), (1.365, 8.671, -0.612), (1.365, 8.671, -0.612), (1.365, 8.889, -0.771), (1.365, 8.872, -0.692), (1.365, 8.688, -0.558), (1.219, 9.542, -0.612), (1.365, 9.542, -0.612), (1.365, 9.324, -0.771), (1.219, 9.324, -0.771), (1.365, 9.542, -0.612), (1.365, 9.525, -0.558), (1.365, 9.342, -0.692), (1.365, 9.324, -0.771), (1.065, 8.885, -0.654), (1.065, 8.885, -0.391), (1.065, 8.71, -0.396), (1.065, 8.71, -0.527), (1.065, 9.107, -0.654), (1.065, 9.107, -0.382), (1.065, 8.885, -0.391), (1.065, 8.885, -0.654), (1.065, 9.107, -0.654), (1.065, 9.329, -0.654), (1.065, 9.329, -0.391), (1.065, 9.107, -0.382), (1.065, 9.329, -0.654), (1.065, 9.503, -0.527), (1.065, 9.503, -0.396), (1.065, 9.329, -0.391), (1.365, 8.872, -0.692), (1.365, 9.107, -0.692), (1.065, 9.107, -0.654), (1.065, 8.885, -0.654), (1.365, 9.342, -0.692), (1.065, 9.329, -0.654), (1.065, 9.107, -0.654), (1.365, 9.107, -0.692), (0.963, 8.907, -0.702), (1.219, 8.889, -0.771), (1.219, 8.671, -0.612), (0.963, 8.707, -0.556), (0.963, 9.107, -0.702), (0.963, 9.306, -0.702), (1.219, 9.324, -0.771), (1.219, 9.107, -0.771), (0.963, 9.107, -0.702), (1.219, 9.107, -0.771), (1.219, 8.889, -0.771), (0.963, 8.907, -0.702), (0.963, 9.306, -0.702), (0.963, 9.506, -0.556), (1.219, 9.542, -0.612), (1.219, 9.324, -0.771), (1.219, 8.889, -0.771), (1.219, 9.107, -0.771), (1.365, 9.107, -0.771), (1.365, 8.889, -0.771), (1.365, 8.889, -0.771), (1.365, 9.107, -0.771), (1.365, 9.107, -0.692), (1.365, 8.872, -0.692), (1.219, 9.324, -0.771), (1.365, 9.324, -0.771), (1.365, 9.107, -0.771), (1.219, 9.107, -0.771), (1.365, 9.324, -0.771), (1.365, 9.342, -0.692), (1.365, 9.107, -0.692), (1.365, 9.107, -0.771)] faces = [[0, 1, 2, 3], [3, 2, 6, 7], [7, 9, 0, 3], [7, 6, 14, 15], [16, 9, 7, 19], [19, 7, 15, 23], [24, 16, 19, 27], [27, 19, 30, 31], [27, 31, 34, 35], [36, 24, 27, 39], [36, 39, 42, 43], [39, 27, 35, 47], [39, 47, 50, 42], [43, 42, 54, 55], [42, 50, 58, 59], [42, 59, 62, 54], [55, 54, 66, 67], [54, 69, 70, 66], [66, 73, 74, 67], [66, 70, 78, 79], [74, 73, 82, 83], [73, 66, 79, 82], [88, 0, 9, 91], [91, 9, 16, 95], [91, 97, 98, 88], [95, 16, 24, 103], [95, 105, 97, 91], [103, 24, 36, 111], [103, 113, 105, 95], [111, 117, 118, 119], [111, 119, 113, 103], [117, 111, 36, 43], [117, 129, 130, 118], [129, 117, 43, 55], [129, 137, 138, 130], [137, 129, 55, 67], [137, 145, 146, 138], [145, 137, 67, 74], [152, 153, 154, 155], [156, 152, 155, 159], [160, 152, 156, 163], [160, 163, 166, 167], [163, 156, 170, 171], [163, 171, 174, 166], [176, 177, 178, 179], [176, 181, 182, 177], [177, 182, 186, 187], [177, 187, 190, 178], [179, 193, 194, 195], [178, 197, 193, 179], [200, 201, 202, 203], [155, 154, 201, 200], [159, 155, 200, 203], [167, 166, 214, 215], [166, 174, 218, 214], [181, 221, 222, 182], [182, 222, 226, 186], [193, 229, 230, 194], [197, 233, 229, 193], [229, 233, 238, 230], [15, 14, 242, 243], [243, 242, 153, 152], [23, 15, 243, 251], [251, 243, 152, 160], [69, 257, 258, 70], [257, 176, 179, 258], [70, 258, 266, 78], [258, 179, 195, 266], [35, 34, 274, 275], [275, 274, 278, 279], [47, 35, 275, 283], [47, 283, 286, 50], [283, 275, 279, 291], [283, 291, 294, 286], [291, 279, 278, 299], [291, 299, 302, 294], [50, 286, 306, 58], [286, 294, 302, 306], [14, 313, 314, 242], [242, 314, 318, 153], [313, 23, 251, 314], [314, 251, 160, 318], [328, 329, 257, 69], [329, 333, 176, 257], [78, 266, 329, 328], [266, 195, 333, 329], [154, 345, 202, 201], [345, 159, 203, 202], [352, 167, 215, 355], [174, 352, 355, 218], [360, 361, 221, 181], [186, 226, 361, 360], [194, 230, 238, 371], [371, 238, 233, 197], [355, 215, 214, 218], [361, 226, 222, 221], [34, 385, 386, 274], [274, 386, 390, 391], [278, 274, 391, 395], [299, 278, 395, 399], [299, 399, 402, 302], [58, 306, 386, 385], [306, 409, 390, 386], [302, 402, 409, 306], [153, 170, 345, 154], [153, 318, 171, 170], [170, 156, 159, 345], [318, 160, 167, 352], [171, 318, 352, 174], [333, 360, 181, 176], [187, 186, 360, 333], [195, 194, 371, 190], [195, 190, 187, 333], [190, 371, 197, 178], [113, 119, 458, 459], [118, 461, 458, 119], [6, 30, 313, 14], [6, 2, 470, 471], [6, 471, 474, 475], [30, 19, 23, 313], [30, 6, 475, 483], [31, 30, 483, 487], [31, 489, 385, 34], [489, 31, 487, 495], [489, 495, 498, 59], [59, 58, 385, 489], [59, 498, 506, 62], [62, 328, 69, 54], [62, 506, 514, 79], [79, 78, 328, 62], [79, 514, 522, 523], [79, 523, 526, 82], [2, 1, 530, 470], [82, 526, 534, 83], [105, 113, 459, 539], [130, 541, 461, 118], [98, 1, 0, 88], [98, 97, 550, 551], [146, 145, 74, 83], [146, 557, 558, 138], [391, 390, 399, 395], [409, 402, 399, 390], [568, 569, 495, 487], [572, 498, 495, 569], [474, 577, 483, 475], [474, 471, 582, 583], [577, 568, 487, 483], [588, 506, 498, 572], [522, 514, 506, 588], [522, 597, 598, 523], [471, 470, 602, 582], [523, 598, 606, 526], [551, 530, 1, 98], [557, 146, 83, 534], [582, 602, 618, 619], [582, 619, 622, 583], [598, 597, 626, 627], [598, 627, 630, 606], [550, 97, 105, 539], [550, 637, 530, 551], [558, 557, 534, 643], [558, 541, 130, 138], [530, 637, 602, 470], [534, 526, 606, 643], [602, 637, 658, 618], [606, 630, 662, 643], [622, 577, 474, 583], [626, 597, 522, 588], [539, 658, 637, 550], [541, 558, 643, 662], [619, 681, 682, 622], [627, 626, 686, 687], [658, 689, 690, 618], [618, 690, 681, 619], [662, 630, 698, 699], [630, 627, 687, 698], [682, 568, 577, 622], [708, 569, 568, 682], [708, 686, 572, 569], [686, 626, 588, 572], [681, 721, 708, 682], [687, 686, 708, 721], [459, 689, 658, 539], [458, 461, 699, 735], [458, 735, 689, 459], [461, 541, 662, 699], [689, 735, 746, 690], [690, 746, 721, 681], [699, 698, 746, 735], [698, 687, 721, 746]]
Define a 3D model of chesspiece-king-lp with 237 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of chesspiece-king-lp! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(0.0, 0.005, 2.25), (0.435, 0.005, 2.163), (0.435, 1.533, 1.525), (0.0, 1.595, 1.587), (0.0, 0.005, 2.25), (0.0, 1.595, 1.587), (-0.0, 2.25, -0.005), (-0.0, 1.587, -1.595), (-0.0, -0.005, -2.25), (-0.0, -1.595, -1.587), (0.0, -2.25, 0.005), (0.0, -1.587, 1.595), (0.435, 0.005, 2.163), (0.57, 0.004, 1.592), (0.57, 1.128, 1.123), (0.435, 1.533, 1.525), (1.058, 0.005, 2.033), (1.445, 0.005, 1.904), (1.445, 1.35, 1.343), (1.058, 1.441, 1.434), (1.445, 0.005, 1.904), (1.867, 0.003, 1.419), (1.867, 1.006, 1.001), (1.445, 1.35, 1.343), (0.0, -1.587, 1.595), (0.435, -1.525, 1.533), (0.435, 0.005, 2.163), (0.0, 0.005, 2.25), (0.57, 0.004, 1.592), (1.058, 0.005, 2.033), (1.058, 1.441, 1.434), (0.57, 1.128, 1.123), (0.0, 1.595, 1.587), (0.435, 1.533, 1.525), (0.435, 2.163, -0.005), (-0.0, 2.25, -0.005), (0.435, -1.525, 1.533), (0.57, -1.123, 1.128), (0.57, 0.004, 1.592), (0.435, 0.005, 2.163), (0.435, 1.533, 1.525), (0.57, 1.128, 1.123), (0.57, 1.592, -0.004), (0.435, 2.163, -0.005), (8.578, 0.004, 1.458), (8.578, -1.029, 1.034), (8.89, -0.215, 0.216), (8.89, 0.001, 0.305), (1.058, -1.434, 1.441), (1.445, -1.343, 1.35), (1.445, 0.005, 1.904), (1.058, 0.005, 2.033), (1.058, 1.441, 1.434), (1.445, 1.35, 1.343), (1.445, 1.904, -0.005), (1.058, 2.033, -0.005), (1.867, 0.003, 1.419), (2.232, 0.003, 1.308), (2.232, 0.927, 0.923), (1.867, 1.006, 1.001), (1.445, -1.343, 1.35), (1.867, -1.001, 1.006), (1.867, 0.003, 1.419), (1.445, 0.005, 1.904), (6.413, 0.003, 1.345), (6.413, -0.949, 0.953), (6.654, -0.654, 0.658), (6.654, 0.002, 0.928), (1.445, 1.35, 1.343), (1.867, 1.006, 1.001), (1.867, 1.419, -0.003), (1.445, 1.904, -0.005), (2.232, 0.003, 1.308), (2.312, 0.003, 1.027), (2.312, 0.728, 0.724), (2.232, 0.927, 0.923), (0.57, -1.123, 1.128), (1.058, -1.434, 1.441), (1.058, 0.005, 2.033), (0.57, 0.004, 1.592), (0.57, 1.128, 1.123), (1.058, 1.441, 1.434), (1.058, 2.033, -0.005), (0.57, 1.592, -0.004), (8.578, -1.029, 1.034), (8.578, -1.458, 0.004), (8.89, -0.305, 0.001), (8.89, -0.215, 0.216), (8.578, 1.034, 1.029), (8.578, 0.004, 1.458), (8.89, 0.001, 0.305), (8.89, 0.216, 0.215), (2.312, 0.003, 1.027), (2.312, -0.724, 0.728), (6.172, -0.583, 0.585), (6.172, 0.002, 0.826), (1.867, -1.001, 1.006), (2.232, -0.923, 0.927), (2.232, 0.003, 1.308), (1.867, 0.003, 1.419), (1.867, 1.006, 1.001), (2.232, 0.927, 0.923), (2.232, 1.308, -0.003), (1.867, 1.419, -0.003), (6.413, -0.949, 0.953), (6.413, -1.345, 0.003), (6.654, -0.928, 0.002), (6.654, -0.654, 0.658), (6.413, 0.953, 0.949), (6.413, 0.003, 1.345), (6.654, 0.002, 0.928), (6.654, 0.658, 0.654), (6.654, 0.002, 0.928), (6.654, -0.654, 0.658), (6.942, -0.542, 0.545), (6.942, 0.002, 0.768), (2.232, -0.923, 0.927), (2.312, -0.724, 0.728), (2.312, 0.003, 1.027), (2.232, 0.003, 1.308), (2.232, 0.927, 0.923), (2.312, 0.728, 0.724), (2.312, 1.027, -0.003), (2.232, 1.308, -0.003), (6.172, 0.002, 0.826), (6.172, -0.583, 0.585), (6.413, -0.949, 0.953), (6.413, 0.003, 1.345), (7.303, 0.002, 0.811), (7.303, -0.572, 0.575), (7.375, -0.548, 0.55), (7.375, 0.002, 0.776), (7.375, 0.002, 0.776), (7.375, -0.548, 0.55), (8.578, -1.029, 1.034), (8.578, 0.004, 1.458), (6.942, 0.002, 0.768), (6.942, -0.542, 0.545), (7.231, -0.538, 0.541), (7.231, 0.002, 0.763), (7.231, 0.002, 0.763), (7.231, -0.538, 0.541), (7.303, -0.572, 0.575), (7.303, 0.002, 0.811), (2.312, -0.724, 0.728), (2.312, -1.027, 0.003), (6.172, -0.826, 0.002), (6.172, -0.583, 0.585), (2.312, 0.728, 0.724), (2.312, 0.003, 1.027), (6.172, 0.002, 0.826), (6.172, 0.585, 0.583), (6.654, -0.654, 0.658), (6.654, -0.928, 0.002), (6.942, -0.768, 0.002), (6.942, -0.542, 0.545), (6.654, 0.658, 0.654), (6.654, 0.002, 0.928), (6.942, 0.002, 0.768), (6.942, 0.545, 0.542), (6.172, -0.583, 0.585), (6.172, -0.826, 0.002), (6.413, -1.345, 0.003), (6.413, -0.949, 0.953), (6.172, 0.585, 0.583), (6.172, 0.002, 0.826), (6.413, 0.003, 1.345), (6.413, 0.953, 0.949), (7.303, -0.572, 0.575), (7.303, -0.811, 0.002), (7.375, -0.776, 0.002), (7.375, -0.548, 0.55), 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0.152, -0.153), (9.445, -0.042, -0.174), (9.445, 0.042, -0.174), (9.287, 0.042, -0.32), (9.287, -0.042, -0.32), (9.445, 0.042, -0.174), (9.445, -0.042, -0.174), (9.381, -0.042, -0.115), (9.381, 0.042, -0.115), (9.688, 0.042, -0.174), (9.688, -0.042, -0.174), (9.846, -0.042, -0.32), (9.846, 0.042, -0.32), (9.145, -0.188, -0.187), (9.145, -0.001, -0.265), (9.218, 0.0, -0.142), (9.218, -0.042, -0.124), (9.222, -0.042, -0.117), (9.222, -0.095, -0.095), (9.145, 0.187, -0.188), (9.145, 0.265, -0.001), (9.222, 0.134, -0.0), (9.222, 0.095, -0.095), (8.89, -0.216, -0.215), (8.89, -0.001, -0.305), (8.919, -0.001, -0.231), (8.919, -0.164, -0.163), (8.942, -0.001, -0.216), (8.942, 0.152, -0.153), (9.062, 0.219, -0.22), (9.062, -0.001, -0.31), (8.89, 0.215, -0.216), (8.89, 0.305, -0.001), (8.919, 0.231, -0.001), (8.919, 0.163, -0.164), (9.062, -0.22, -0.219), (9.062, -0.001, -0.31), (9.145, -0.001, -0.265), (9.145, -0.188, -0.187), (9.062, 0.219, -0.22), (9.062, 0.31, -0.001), (9.145, 0.265, -0.001), (9.145, 0.187, -0.188), (8.919, -0.001, -0.231), (8.919, 0.163, -0.164), (8.942, 0.152, -0.153), (8.942, -0.001, -0.216), (9.911, -0.048, -0.262), (9.911, 0.048, -0.262), (9.911, 0.048, -0.045), (9.911, 0.0, -0.062), (9.911, -0.048, -0.045), (9.218, -0.042, -0.265), (9.381, -0.042, -0.115), (9.445, -0.042, -0.174), (9.287, -0.042, -0.32), (9.846, -0.042, -0.32), (9.688, -0.042, -0.174), (9.752, -0.042, -0.115), (9.911, -0.048, -0.262), (9.911, -0.048, -0.045), (9.91, -0.042, -0.042), (9.902, -0.042, -0.0), (9.222, -0.042, -0.0), (9.222, -0.042, -0.117), (9.218, -0.042, -0.124), (9.145, -0.001, -0.265), (9.145, 0.187, -0.188), (9.222, 0.095, -0.095), (9.222, 0.042, -0.117), (9.218, 0.042, -0.124), (9.218, 0.0, -0.142), (8.89, -0.001, -0.305), (8.89, 0.215, -0.216), (8.919, 0.163, -0.164), (8.919, -0.001, -0.231), (9.062, -0.001, -0.31), (9.062, 0.219, -0.22), (9.145, 0.187, -0.188), (9.145, -0.001, -0.265), (9.287, -0.042, -0.32), (9.287, 0.042, -0.32), (9.846, 0.042, -0.32), (9.846, -0.042, -0.32), (7.231, -0.541, -0.538), (7.231, -0.002, -0.763), (7.303, -0.002, -0.811), (7.303, -0.575, -0.572), (7.231, 0.538, -0.541), (7.231, 0.763, -0.002), (7.303, 0.811, -0.002), (7.303, 0.572, -0.575), (6.942, -0.545, -0.542), (6.942, -0.002, -0.768), (7.231, -0.002, -0.763), (7.231, -0.541, -0.538), (6.942, 0.542, -0.545), (6.942, 0.768, -0.002), (7.231, 0.763, -0.002), (7.231, 0.538, -0.541), (7.375, -0.55, -0.548), (7.375, -0.002, -0.776), (8.578, -0.004, -1.458), (8.578, -1.034, -1.029), (7.375, 0.548, -0.55), (7.375, 0.776, -0.002), (8.578, 1.458, -0.004), (8.578, 1.029, -1.034), (7.303, -0.575, -0.572), (7.303, -0.002, -0.811), (7.375, -0.002, -0.776), (7.375, -0.55, -0.548), (7.303, 0.572, -0.575), (7.303, 0.811, -0.002), (7.375, 0.776, -0.002), (7.375, 0.548, -0.55), (6.172, -0.585, -0.583), (6.172, -0.002, -0.826), (6.413, -0.003, -1.345), (6.413, -0.953, -0.949), (6.172, 0.583, -0.585), (6.172, 0.826, -0.002), (6.413, 1.345, -0.003), (6.413, 0.949, -0.953), (6.654, -0.658, -0.654), (6.654, -0.002, -0.928), (6.942, -0.002, -0.768), (6.942, -0.545, -0.542), (6.654, 0.654, -0.658), (6.654, 0.928, -0.002), (6.942, 0.768, -0.002), (6.942, 0.542, -0.545), (2.312, -0.728, -0.724), (2.312, -0.003, -1.027), (6.172, -0.002, -0.826), (6.172, -0.585, -0.583), (2.312, 0.724, -0.728), (2.312, 1.027, -0.003), (6.172, 0.826, -0.002), (6.172, 0.583, -0.585), (7.231, -0.002, -0.763), (7.231, 0.538, -0.541), (7.303, 0.572, -0.575), (7.303, -0.002, -0.811), (6.942, -0.002, -0.768), (6.942, 0.542, -0.545), (7.231, 0.538, -0.541), (7.231, -0.002, -0.763), (7.375, -0.002, -0.776), (7.375, 0.548, -0.55), (8.578, 1.029, -1.034), (8.578, -0.004, -1.458), (7.303, -0.002, -0.811), (7.303, 0.572, -0.575), (7.375, 0.548, -0.55), (7.375, -0.002, -0.776), (6.172, -0.002, -0.826), (6.172, 0.583, -0.585), (6.413, 0.949, -0.953), (6.413, -0.003, -1.345), (2.232, -0.927, -0.923), (2.312, -0.728, -0.724), (2.312, -1.027, 0.003), (2.232, -1.308, 0.003), (2.232, 0.923, -0.927), (2.312, 0.724, -0.728), (2.312, -0.003, -1.027), (2.232, -0.003, -1.308), (6.654, -0.002, -0.928), (6.654, 0.654, -0.658), (6.942, 0.542, -0.545), (6.942, -0.002, -0.768), (6.413, -0.953, -0.949), (6.413, -0.003, -1.345), (6.654, -0.002, -0.928), (6.654, -0.658, -0.654), (6.413, 0.949, -0.953), (6.413, 1.345, -0.003), (6.654, 0.928, -0.002), (6.654, 0.654, -0.658), (1.867, -1.006, -1.001), (2.232, -0.927, -0.923), (2.232, -1.308, 0.003), (1.867, -1.419, 0.003), (1.867, 1.001, -1.006), (2.232, 0.923, -0.927), (2.232, -0.003, -1.308), (1.867, -0.003, -1.419), (2.312, -0.003, -1.027), (2.312, 0.724, -0.728), (6.172, 0.583, -0.585), (6.172, -0.002, -0.826), (8.578, -1.034, -1.029), (8.578, -0.004, -1.458), (8.89, -0.001, -0.305), (8.89, -0.216, -0.215), (8.578, 1.029, -1.034), (8.578, 1.458, -0.004), (8.89, 0.305, -0.001), (8.89, 0.215, -0.216), (0.57, -1.128, -1.123), (1.058, -1.441, -1.434), (1.058, -2.033, 0.005), (0.57, -1.592, 0.004), (0.57, 1.123, -1.128), (1.058, 1.434, -1.441), (1.058, -0.005, -2.033), (0.57, -0.004, -1.592), (2.232, -0.003, -1.308), (2.312, -0.003, -1.027), (2.312, -0.728, -0.724), (2.232, -0.927, -0.923), (1.445, -1.35, -1.343), (1.867, -1.006, -1.001), (1.867, -1.419, 0.003), (1.445, -1.904, 0.005), (6.413, -0.003, -1.345), (6.413, 0.949, -0.953), (6.654, 0.654, -0.658), (6.654, -0.002, -0.928), (1.445, 1.343, -1.35), (1.867, 1.001, -1.006), (1.867, -0.003, -1.419), (1.445, -0.005, -1.904), (1.867, -0.003, -1.419), (2.232, -0.003, -1.308), (2.232, -0.927, -0.923), (1.867, -1.006, -1.001), (1.058, -1.441, -1.434), (1.445, -1.35, -1.343), (1.445, -1.904, 0.005), (1.058, -2.033, 0.005), (1.058, 1.434, -1.441), (1.445, 1.343, -1.35), (1.445, -0.005, -1.904), (1.058, -0.005, -2.033), (8.578, -0.004, -1.458), (8.578, 1.029, -1.034), (8.89, 0.215, -0.216), (8.89, -0.001, -0.305), (0.435, -1.533, -1.525), (0.57, -1.128, -1.123), (0.57, -1.592, 0.004), (0.435, -2.163, 0.005), (0.435, 1.525, -1.533), (0.57, 1.123, -1.128), (0.57, -0.004, -1.592), (0.435, -0.005, -2.163), (-0.0, -1.595, -1.587), (0.435, -1.533, -1.525), (0.435, -2.163, 0.005), (0.0, -2.25, 0.005), (0.57, -0.004, -1.592), (1.058, -0.005, -2.033), (1.058, -1.441, -1.434), (0.57, -1.128, -1.123), (-0.0, 1.587, -1.595), (0.435, 1.525, -1.533), (0.435, -0.005, -2.163), (-0.0, -0.005, -2.25), (1.445, -0.005, -1.904), (1.867, -0.003, -1.419), (1.867, -1.006, -1.001), (1.445, -1.35, -1.343), (1.058, -0.005, -2.033), (1.445, -0.005, -1.904), (1.445, -1.35, -1.343), (1.058, -1.441, -1.434), (0.435, -0.005, -2.163), (0.57, -0.004, -1.592), (0.57, -1.128, -1.123), (0.435, -1.533, -1.525), (-0.0, -0.005, -2.25), (0.435, -0.005, -2.163), (0.435, -1.533, -1.525), (-0.0, -1.595, -1.587)] faces = [[0, 1, 2, 3], [0, 3, 6, 7, 8, 9, 10, 11], [1, 13, 14, 2], [16, 17, 18, 19], [17, 21, 22, 18], [11, 25, 1, 0], [13, 16, 19, 14], [3, 2, 34, 6], [25, 37, 13, 1], [2, 14, 42, 34], [44, 45, 46, 47], [48, 49, 17, 16], [19, 18, 54, 55], [21, 57, 58, 22], [49, 61, 21, 17], [64, 65, 66, 67], [18, 22, 70, 54], [57, 73, 74, 58], [37, 48, 16, 13], [14, 19, 55, 42], [45, 85, 86, 46], [88, 44, 47, 91], [73, 93, 94, 95], [61, 97, 57, 21], [22, 58, 102, 70], [65, 105, 106, 66], [108, 64, 67, 111], [67, 66, 114, 115], [97, 93, 73, 57], [58, 74, 122, 102], [95, 94, 65, 64], [128, 129, 130, 131], [131, 130, 45, 44], [115, 114, 138, 139], [139, 138, 129, 128], [93, 145, 146, 94], [74, 73, 95, 151], [66, 106, 154, 114], [111, 67, 115, 159], [94, 146, 105, 65], [151, 95, 64, 108], [129, 169, 170, 130], [172, 128, 131, 175], [130, 170, 85, 45], [175, 131, 44, 88], [114, 154, 186, 138], [159, 115, 139, 191], [138, 186, 169, 129], [191, 139, 128, 172], [200, 201, 202, 203], [204, 205, 206, 207], [47, 46, 210, 211], [212, 213, 214, 215, 216, 217, 218, 219, 220, 221, 201, 200, 224, 225], [207, 206, 228, 214, 213, 231], [219, 218, 234, 235, 236], [211, 210, 239, 240], [205, 242, 243, 206], [245, 204, 207, 248], [46, 86, 251, 210], [240, 239, 205, 204], [91, 47, 211, 260], [206, 243, 263, 228], [248, 207, 231, 268, 269, 270], [224, 200, 203, 274], [274, 276, 225, 224], [279, 202, 201, 221], [210, 251, 285, 239], [260, 211, 240, 290], [239, 285, 242, 205], [290, 240, 204, 245], [231, 213, 214, 302], [268, 231, 213, 212, 307], [214, 215, 310, 269, 302], [269, 268, 231, 302], [220, 219, 236, 320], [276, 307, 212, 225], [320, 279, 221, 220], [270, 269, 310, 332, 333, 334], [335, 336, 337, 338], [339, 340, 336, 335], [234, 335, 338, 346], [234, 218, 217, 350, 234], [336, 353, 337], [338, 337, 357, 358], [350, 339, 335, 234], [340, 353, 336], [346, 338, 358, 369], [337, 353, 357], [217, 216, 375, 350], [377, 235, 234, 234, 346], [10, 383, 25, 11], [383, 387, 37, 25], [390, 391, 49, 48], [391, 395, 61, 49], [387, 390, 48, 37], [85, 403, 404, 86], [395, 407, 97, 61], [105, 411, 412, 106], [407, 145, 93, 97], [145, 419, 420, 146], [106, 412, 424, 154], [146, 420, 411, 105], [169, 431, 432, 170], [170, 432, 403, 85], [154, 424, 440, 186], [186, 440, 431, 169], [242, 447, 448, 243], [86, 404, 452, 251], [243, 448, 456, 263], [251, 452, 460, 285], [285, 460, 447, 242], [466, 467, 340, 339], [375, 466, 339, 350], [467, 353, 340], [215, 310, 479, 480, 216], [216, 483, 484, 375], [480, 234, 235, 377], [480, 217, 218, 234], [480, 377, 479], [480, 216, 217], [480, 501, 479, 369, 504, 505], [480, 479, 501], [480, 505, 511, 512], [480, 512, 515, 483], [310, 269, 268, 307, 276, 274, 203, 202, 279, 320, 236, 235, 377, 479], [479, 377, 346, 369], [369, 358, 537, 504], [357, 353, 541], [358, 357, 541, 537], [546, 290, 245, 549], [550, 260, 290, 546], [554, 248, 270, 334], [558, 91, 260, 550], [549, 245, 248, 554], [566, 191, 172, 569], [570, 159, 191, 566], [574, 175, 88, 577], [569, 172, 175, 574], [582, 151, 108, 585], [586, 111, 159, 570], [122, 74, 151, 582], [102, 122, 596, 597], [585, 108, 111, 586], [70, 102, 597, 605], [577, 88, 91, 558], [42, 55, 612, 613], [54, 70, 605, 617], [55, 54, 617, 612], [34, 42, 613, 625], [6, 34, 625, 7], [483, 216, 480], [483, 515, 512, 512, 484], [484, 639, 466, 375], [642, 353, 467], [504, 537, 647, 512], [541, 353, 651], [639, 642, 467, 466], [512, 511, 505, 504, 512], [512, 647, 639, 484], [651, 353, 642], [537, 541, 651, 647], [647, 651, 642, 639], [676, 677, 678, 679], [680, 681, 682, 683], [677, 676, 686, 687], [688, 215, 214, 228, 263, 456], [694, 695, 696, 683, 682], [696, 332, 310, 479, 505, 511, 678, 677, 687, 708, 709, 710, 680, 683], [460, 714, 715, 447], [717, 546, 549, 720], [452, 722, 714, 460], [725, 550, 546, 717], [729, 710, 709, 732], [710, 729, 681, 680], [687, 686, 739, 708], [448, 742, 695, 694, 688, 456], [747, 554, 334, 333], [404, 752, 722, 452], [714, 717, 720, 715], [759, 558, 550, 725], [447, 715, 742, 448], [720, 549, 554, 747], [722, 725, 717, 714], [679, 678, 511, 512, 515], [682, 681, 729, 732, 739, 686, 676, 679, 515, 483, 216, 215, 688, 694], [742, 747, 333, 332, 696, 695], [752, 759, 725, 722], [715, 720, 747, 742], [732, 709, 708, 739], [440, 813, 814, 431], [816, 566, 569, 819], [424, 821, 813, 440], [824, 570, 566, 816], [432, 829, 830, 403], [832, 574, 577, 835], [431, 814, 829, 432], [819, 569, 574, 832], [420, 845, 846, 411], [848, 582, 585, 851], [412, 853, 821, 424], [856, 586, 570, 824], [419, 861, 845, 420], [596, 122, 582, 848], [813, 816, 819, 814], [821, 824, 816, 813], [829, 832, 835, 830], [814, 819, 832, 829], [845, 848, 851, 846], [888, 419, 145, 407], [597, 596, 861, 895], [853, 856, 824, 821], [411, 846, 853, 412], [851, 585, 586, 856], [908, 888, 407, 395], [605, 597, 895, 915], [861, 596, 848, 845], [403, 830, 752, 404], [835, 577, 558, 759], [928, 929, 390, 387], [613, 612, 934, 935], [895, 861, 419, 888], [940, 908, 395, 391], [846, 851, 856, 853], [617, 605, 915, 951], [915, 895, 888, 908], [929, 940, 391, 390], [612, 617, 951, 934], [830, 835, 759, 752], [968, 928, 387, 383], [625, 613, 935, 975], [9, 968, 383, 10], [935, 934, 929, 928], [7, 625, 975, 8], [951, 915, 908, 940], [934, 951, 940, 929], [975, 935, 928, 968], [8, 975, 968, 9]]
Define a 3D model of 13 with 218 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of 13! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
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(0.313, -0.173, -0.989), (0.313, 0.173, -0.989), (0.293, -0.173, -0.591), (0.042, -0.259, -0.603), (0.062, -0.259, -1.002), (0.313, -0.173, -0.989)] faces = [[0, 1, 2, 3], [4, 5, 6, 4], [8, 9, 10, 11], [11, 10, 14, 15], [15, 14, 18, 19], [19, 18, 22, 23], [23, 22, 26, 27], [27, 26, 30, 31], [31, 30, 34, 35], [35, 34, 38, 39], [40, 41, 42, 43], [39, 38, 41, 40], [48, 49, 50, 51], [48, 49, 49, 48], [56, 57, 49, 48], [43, 42, 57, 56], [64, 65, 65, 64], [68, 69, 70, 71], [71, 70, 74, 75], [75, 74, 78, 79], [79, 78, 82, 83], [83, 82, 86, 87], [87, 86, 90, 91], [91, 90, 94, 95], [95, 94, 98, 99], [99, 98, 102, 103], [104, 104, 106, 107, 108, 108, 110, 111, 112, 113, 114, 115, 116, 117, 118, 119, 120, 121, 122, 123, 124, 125, 126, 127, 127, 129, 130, 131, 131, 133, 134, 135, 136, 137, 138, 139, 140, 141, 142, 143, 144, 145, 146, 147, 148, 149, 150, 151, 152, 153, 154, 154, 156, 157, 158, 159, 160, 161, 162, 163, 164, 165, 166, 167, 168, 169, 170, 171, 172, 173, 173, 175, 176, 177, 177, 179, 180, 181, 182, 183, 184, 185, 186, 187, 188, 189, 1, 0, 192, 4, 4, 195, 196, 197, 198, 199, 8, 11, 15, 19, 23, 27, 31, 35, 39, 40, 43, 56, 48, 48, 51, 215, 64, 64, 218, 219, 220, 221, 222, 68, 71, 75, 79, 83, 87, 91, 95, 99, 103, 233, 234], [104, 236, 237, 106], [104, 236, 236, 104], [234, 244, 236, 104], [233, 248, 244, 234], [108, 252, 253, 108], [115, 256, 257, 116], [117, 260, 261, 118], [118, 261, 265, 119], [119, 265, 269, 120], [120, 269, 273, 121], [121, 273, 277, 122], [122, 277, 281, 123], [124, 284, 285, 125], [123, 281, 284, 124], [127, 292, 293, 129], [127, 292, 292, 127], [126, 300, 292, 127], [125, 285, 300, 126], [131, 308, 308, 131], [139, 312, 313, 140], [140, 313, 317, 141], [141, 317, 321, 142], [142, 321, 325, 143], [143, 325, 329, 144], [331, 332, 198, 197], [335, 331, 197, 196], [6, 340, 195, 4], [343, 5, 4, 192], [5, 343, 50, 49, 49, 49, 353, 354, 355, 356, 357, 358, 359, 360, 361, 362, 363, 364, 365, 366, 367, 368, 6], [340, 335, 196, 195], [144, 329, 376, 145], [332, 379, 199, 198], [145, 376, 384, 146], [379, 9, 8, 199], [151, 391, 392, 152], [149, 395, 391, 150], [150, 391, 391, 151], [148, 403, 395, 149], [147, 407, 403, 148], [361, 360, 359, 413, 414], [362, 361, 362], [154, 419, 419, 154], [159, 423, 424, 160], [358, 357, 356, 355, 430, 431, 432, 6, 368, 367, 366, 365, 364, 363, 362, 362, 361, 414, 413, 359], [161, 447, 448, 162], [162, 448, 452, 163], [163, 452, 456, 164], [164, 456, 460, 165], [49, 49, 464, 465], [57, 42, 41, 38, 34, 30, 26, 22, 18, 14, 10, 9, 379, 332, 331, 335, 340, 6, 432, 464, 49], [465, 464, 432, 431, 430, 355, 354, 353, 49], [165, 460, 498, 166], [166, 498, 502, 167], [168, 505, 506, 169], [508, 509, 221, 220], [512, 508, 220, 219], [516, 65, 64, 215], [65, 516, 237, 236, 236, 236, 526, 527, 528, 529, 530, 531, 532, 533, 534, 535, 536, 537, 538, 539, 540, 541, 65], [65, 544, 218, 64], [544, 512, 219, 218], [169, 506, 553, 170], [509, 556, 222, 221], [173, 560, 561, 175], [173, 560, 560, 173], [172, 568, 560, 173], [171, 572, 568, 172], [170, 553, 572, 171], [556, 69, 68, 222], [177, 584, 584, 177], [587, 534, 533, 532, 591], [535, 534, 594], [182, 596, 597, 183], [185, 600, 601, 186], [531, 530, 529, 528, 607, 608, 609, 65, 541, 540, 539, 538, 537, 536, 535, 594, 534, 587, 591, 532], [186, 601, 625, 187], [102, 248, 233, 103], [631, 632, 633, 634], [236, 236, 637, 638], [244, 248, 102, 98, 94, 90, 86, 82, 78, 74, 70, 69, 556, 509, 508, 512, 544, 65, 609, 637, 236], [638, 637, 609, 608, 607, 528, 527, 526, 236], [634, 633, 671, 672], [672, 671, 675, 676], [677, 678, 679, 680], [676, 675, 678, 677], [253, 686, 110, 108], [689, 107, 106, 237, 516, 215, 51, 50, 343, 192, 0, 3, 701, 702, 703, 176, 175, 561, 707, 153, 152, 392, 711, 130, 129, 293], [689, 252, 108, 107], [252, 689, 293, 292, 292, 292, 725, 726, 727, 728, 729, 730, 731, 732, 733, 734, 735, 736, 737, 738, 739, 740, 253], [686, 743, 111, 110], [746, 747, 748, 749], [746, 747, 747, 746], [754, 746, 746, 749, 758, 759, 759, 761, 762, 763, 764, 765, 766, 767, 768, 769, 770, 771, 772, 773, 774, 775, 776, 777, 778, 778, 780, 781, 782, 189, 188, 631, 634, 672, 676, 677, 680, 791], [754, 793, 747, 746], [791, 797, 793, 754], [680, 679, 797, 791], [804, 805, 114, 113], [808, 804, 113, 112], [743, 808, 112, 111], [805, 256, 115, 114], [759, 821, 821, 759], [257, 260, 117, 116], [733, 732, 731, 831, 832], [734, 733, 734], [766, 837, 838, 767], [767, 838, 842, 768], [768, 842, 846, 769], [730, 729, 728, 727, 852, 853, 854, 253, 740, 739, 738, 737, 736, 735, 734, 734, 733, 832, 831, 731], [769, 846, 870, 770], [770, 870, 874, 771], [771, 874, 878, 772], [292, 292, 882, 883], [300, 285, 284, 281, 277, 273, 269, 265, 261, 260, 257, 256, 805, 804, 808, 743, 686, 253, 854, 882, 292], [883, 882, 854, 853, 852, 727, 726, 725, 292], [772, 878, 916, 773], [773, 916, 920, 774], [775, 923, 924, 776], [774, 920, 923, 775], [781, 931, 932, 933, 934, 782], [780, 778, 938, 939], [778, 938, 938, 778], [777, 945, 938, 778], [776, 924, 945, 777], [952, 953, 136, 135], [956, 952, 135, 134], [711, 308, 131, 130], [308, 711, 392, 391, 391, 391, 970, 971, 972, 973, 974, 975, 976, 977, 978, 979, 980, 981, 982, 983, 984, 985, 308], [308, 988, 133, 131], [988, 956, 134, 133], [953, 996, 137, 136], [999, 312, 139, 138], [996, 999, 138, 137], [979, 978, 979], [1010, 978, 977, 976, 1014], [975, 974, 973, 972, 1019, 1020, 1021, 308, 985, 984, 983, 982, 981, 980, 979, 979, 978, 1010, 1014, 976], [1035, 423, 159, 158], [1039, 1035, 158, 157], [707, 419, 154, 153], [419, 707, 561, 560, 560, 560, 1053, 1054, 1055, 1056, 1057, 1058, 1059, 1060, 1061, 1062, 1063, 1064, 1065, 1066, 1067, 1068, 419], [419, 1071, 156, 154], [1071, 1039, 157, 156], [384, 407, 147, 146], [424, 447, 161, 160], [391, 391, 1088, 1089], [395, 403, 407, 384, 376, 329, 325, 321, 317, 313, 312, 999, 996, 953, 952, 956, 988, 308, 1021, 1088, 391], [1089, 1088, 1021, 1020, 1019, 972, 971, 970, 391], [1061, 1060, 1059, 1123, 1124], [1062, 1061, 1127], [1058, 1057, 1056, 1055, 1132, 1133, 1134, 419, 1068, 1067, 1066, 1065, 1064, 1063, 1062, 1127, 1061, 1124, 1123, 1059], [502, 505, 168, 167], [560, 560, 1154, 1155], [568, 572, 553, 506, 505, 502, 498, 460, 456, 452, 448, 447, 424, 423, 1035, 1039, 1071, 419, 1134, 1154, 560], [1155, 1154, 1134, 1133, 1132, 1055, 1054, 1053, 560], [1186, 1187, 181, 180], [703, 584, 177, 176], [584, 703, 702, 748, 747, 747, 747, 1201, 1202, 1203, 1204, 1205, 1206, 1207, 1208, 1209, 1210, 1211, 1212, 1213, 1214, 1215, 1216, 584], [584, 1219, 179, 177], [1219, 1186, 180, 179], [1187, 596, 182, 181], [597, 1231, 184, 183], [1231, 600, 185, 184], [1238, 1209, 1208, 1207, 1242], [1210, 1209, 1210], [625, 632, 631, 188, 187], [1206, 1205, 1204, 1203, 1255, 1256, 1257, 584, 1216, 1215, 1214, 1213, 1212, 1211, 1210, 1210, 1209, 1238, 1242, 1207], [747, 747, 1273, 1274], [793, 797, 679, 678, 675, 671, 633, 632, 625, 601, 600, 1231, 597, 596, 1187, 1186, 1219, 584, 1257, 1273, 747], [1274, 1273, 1257, 1256, 1255, 1203, 1202, 1201, 747], [1305, 1306, 764, 763], [1309, 1305, 763, 762], [1313, 758, 749, 748, 702, 701, 931, 781, 780, 939], [1313, 821, 759, 758], [821, 1313, 939, 938, 938, 938, 1333, 1334, 1335, 1336, 1337, 1338, 1339, 1340, 1341, 1342, 1343, 1344, 1345, 1346, 1347, 1348, 821], [821, 1351, 761, 759], [1351, 1309, 762, 761], [1306, 1359, 765, 764], [1359, 837, 766, 765], [1341, 1340, 1339, 1369, 1370], [1342, 1341, 1342], [1338, 1337, 1336, 1335, 1378, 1379, 1380, 821, 1348, 1347, 1346, 1345, 1344, 1343, 1342, 1342, 1341, 1370, 1369, 1339], [1394, 1395, 1380, 1379, 1378, 1335, 1334, 1333, 938], [938, 938, 1395, 1394], [945, 924, 923, 920, 916, 878, 874, 870, 846, 842, 838, 837, 1359, 1306, 1305, 1309, 1351, 821, 1380, 1395, 938], [3, 2, 1430, 1431], [3, 1431, 1434, 701], [2, 1, 189, 1439], [701, 1434, 932, 931], [1439, 189, 782, 934], [1431, 1430, 1450, 1434], [1430, 2, 1439, 1450], [1434, 1450, 933, 932], [1450, 1439, 934, 933]]
Define a 3D model of bee-2 with 560 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of bee-2! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-4.031, 0.837, 3.843), (-3.953, 0.739, 3.867), (-3.757, 0.925, 3.992), (-3.852, 1.03, 3.969), (-1.293, 2.529, 3.466), (-1.46, 2.713, 3.425), (-3.063, 1.395, 3.378), (-2.897, 1.21, 3.419), (-1.46, 2.713, 3.425), (-1.774, 2.374, 3.205), (-3.378, 1.056, 3.157), (-3.063, 1.395, 3.378), (-2.897, 1.21, 3.419), (-3.063, 1.395, 3.378), (-3.852, 1.03, 3.969), (-3.757, 0.925, 3.992), (3.679, 1.366, 3.401), (4.128, 1.488, 2.763), (6.661, 2.173, 3.6), (5.522, 1.866, 3.811), (-3.063, 1.395, 3.378), (-3.378, 1.056, 3.157), (-4.031, 0.837, 3.843), (-3.852, 1.03, 3.969), (-1.637, 2.201, 3.247), (-1.293, 2.529, 3.466), (-2.897, 1.21, 3.419), (-3.241, 0.882, 3.199), (-3.054, -2.284, 3.22), (-3.302, -2.211, 3.102), (-3.731, -3.238, 3.076), (-3.536, -3.296, 3.169), (-1.774, 2.374, 3.205), (-1.637, 2.201, 3.247), (-3.241, 0.882, 3.199), (-3.378, 1.056, 3.157), (-3.241, 0.882, 3.199), (-2.897, 1.21, 3.419), (-3.757, 0.925, 3.992), (-3.953, 0.739, 3.867), (-3.378, 1.056, 3.157), (-3.241, 0.882, 3.199), (-3.953, 0.739, 3.867), (-4.031, 0.837, 3.843), (-3.302, -2.211, 3.102), (-3.17, -2.377, 2.765), (-3.626, -3.369, 2.812), (-3.731, -3.238, 3.076), (2.527, 1.055, 2.979), (2.469, 1.039, 2.302), (4.128, 1.488, 2.763), (3.679, 1.366, 3.401), (-3.028, -2.422, 2.841), (-3.054, -2.284, 3.22), (-3.536, -3.296, 3.169), (-3.515, -3.404, 2.871), (-3.626, -3.369, 2.812), (-3.515, -3.404, 2.871), (-3.536, -3.296, 3.169), (-3.731, -3.238, 3.076), (-3.17, -2.377, 2.765), (-3.028, -2.422, 2.841), (-3.515, -3.404, 2.871), (-3.626, -3.369, 2.812), (4.128, 1.488, 2.763), (4.345, 1.546, 1.85), (7.226, 2.326, 2.826), (6.661, 2.173, 3.6), (-1.538, -1.824, 2.761), (-1.775, -1.618, 2.618), (-3.302, -2.211, 3.102), (-3.054, -2.284, 3.22), (-1.775, -1.618, 2.618), (-1.712, -1.869, 2.209), (-3.17, -2.377, 2.765), (-3.302, -2.211, 3.102), (1.797, 0.857, 2.411), (1.325, 0.73, 1.976), (2.469, 1.039, 2.302), (2.527, 1.055, 2.979), (-1.578, -1.989, 2.302), (-1.538, -1.824, 2.761), (-3.054, -2.284, 3.22), (-3.028, -2.422, 2.841), (2.469, 1.039, 2.302), (2.535, 1.057, 1.453), (4.345, 1.546, 1.85), (4.128, 1.488, 2.763), (-1.712, -1.869, 2.209), (-1.578, -1.989, 2.302), (-3.028, -2.422, 2.841), (-3.17, -2.377, 2.765), (-0.668, -5.643, 2.183), (-0.823, -5.411, 2.183), (-2.04, -5.603, 2.278), (-2.018, -5.881, 2.278), (-0.823, -5.411, 2.183), (-0.911, -5.55, 1.957), (-2.185, -5.682, 2.053), (-2.04, -5.603, 2.278), (-0.7, -3.144, 2.152), (0.349, -3.144, 2.152), (0.349, -2.165, 2.152), (-0.7, -2.165, 2.152), (0.349, -3.144, 2.152), (1.291, -3.144, 1.803), (1.291, -2.165, 1.803), (0.349, -2.165, 2.152), (-0.7, -2.165, 2.152), (0.349, -2.165, 2.152), (0.349, -2.165, 2.152), (-0.7, -2.165, 2.152), (-0.7, -2.165, 2.152), (0.349, -2.165, 2.152), (0.172, -1.175, 1.453), (-0.49, -1.175, 1.453), (0.349, -2.165, 2.152), (1.291, -2.165, 1.803), (1.291, -2.165, 1.803), (0.349, -2.165, 2.152), (0.349, -2.165, 2.152), (1.291, -2.165, 1.803), (0.727, -1.175, 1.182), (0.172, -1.175, 1.453), (-0.902, 3.011, 2.103), (0.036, 3.201, 2.103), (-0.191, 3.793, 2.001), (-1.063, 3.557, 2.001), (0.036, 3.201, 2.103), (0.974, 3.391, 1.865), (0.682, 4.029, 1.775), (-0.191, 3.793, 2.001), (0.267, 2.056, 2.078), (1.224, 2.114, 1.841), (0.987, 2.913, 1.779), (0.074, 2.765, 2.009), (-0.646, 0.697, 2.077), (0.299, 0.697, 2.077), (0.282, 1.405, 2.009), (-0.626, 1.349, 2.009), (0.299, 0.697, 2.077), (1.244, 0.697, 1.842), (1.19, 1.461, 1.782), (0.282, 1.405, 2.009), (-0.672, 2.004, 2.077), (0.267, 2.056, 2.078), (0.074, 2.765, 2.009), (-0.82, 2.615, 2.008), (-2.185, -5.682, 2.053), (-2.173, -5.836, 2.053), (-2.018, -5.881, 2.278), (-2.04, -5.603, 2.278), (-1.224, 4.131, 2.042), (-0.331, 4.372, 2.042), (-0.761, 4.933, 1.85), (-1.526, 4.62, 1.85), (-0.331, 4.372, 2.042), (0.563, 4.614, 1.812), (0.004, 5.245, 1.641), (-0.761, 4.933, 1.85), (-0.626, 1.349, 2.009), (0.282, 1.405, 2.009), (0.267, 2.056, 2.078), (-0.672, 2.004, 2.077), (0.282, 1.405, 2.009), (1.19, 1.461, 1.782), (1.224, 2.114, 1.841), (0.267, 2.056, 2.078), (0.074, 2.765, 2.009), (0.987, 2.913, 1.779), (0.974, 3.391, 1.865), (0.036, 3.201, 2.103), (-0.82, 2.615, 2.008), (0.074, 2.765, 2.009), (0.036, 3.201, 2.103), (-0.902, 3.011, 2.103), (-0.83, 0.893, 2.003), (-0.823, 1.141, 1.98), (-1.46, 2.713, 3.425), (-1.293, 2.529, 3.466), (-0.83, 0.893, 2.003), (-1.306, 0.893, 1.876), (-1.513, 0.697, 1.842), (-0.646, 0.697, 2.077), (-1.063, 3.557, 2.001), (-0.191, 3.793, 2.001), (-0.331, 4.372, 2.042), (-1.224, 4.131, 2.042), (-0.191, 3.793, 2.001), (0.682, 4.029, 1.775), (0.563, 4.614, 1.812), (-0.331, 4.372, 2.042), (-0.624, 0.242, 1.998), (0.28, 0.242, 1.998), (0.299, 0.697, 2.077), (-0.646, 0.697, 2.077), (0.28, 0.242, 1.998), (1.183, 0.242, 1.772), (1.244, 0.697, 1.842), (0.299, 0.697, 2.077), (-0.823, 1.141, 1.98), (-0.83, 0.893, 2.003), (-0.646, 0.697, 2.077), (-0.626, 1.349, 2.009), (-0.823, 1.141, 1.98), (-1.285, 1.113, 1.852), (-1.774, 2.374, 3.205), (-1.46, 2.713, 3.425), (1.325, 0.73, 1.976), (0.88, 0.609, 1.14), (2.535, 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1626, 1414], [1628, 1629, 1630, 1631], [1433, 1633, 1457, 1293], [1585, 1637, 1305, 1304], [1637, 1641, 1213, 1305], [1641, 1645, 1313, 1213], [1645, 1649, 1321, 1313], [1652, 1584, 1324, 1328], [1652, 1657, 1585, 1584], [1660, 1332, 1321, 1649], [1597, 1652, 1328, 1336], [1597, 1602, 1657, 1652], [1591, 1340, 1332, 1660], [1601, 1596, 1344, 1356], [1601, 1681, 1682, 1602], [1681, 1601, 1356, 1364], [1681, 1689, 1690, 1682], [1689, 1681, 1364, 1368], [1689, 1593, 1698, 1690], [1593, 1588, 1591, 1698], [1593, 1689, 1368, 1265], [1708, 1604, 1437, 1436], [1609, 1708, 1436, 1417], [1716, 1428, 1288, 1452], [1458, 1479, 1722, 1622], [1395, 1379, 1615, 1727], [1728, 1729, 1479, 1455], [1728, 1729, 1729, 1728], [1728, 1737, 1738, 1739], [1729, 1728, 1739, 1743], [1729, 1745, 1722, 1479], [1748, 1444, 1384, 1604], [1449, 1753, 1609, 1389], [1631, 1630, 1758, 1759], [1760, 1716, 1452, 1476], [1633, 1760, 1476, 1457], [1657, 1769, 1637, 1585], [1769, 1773, 1641, 1637], [1773, 1777, 1645, 1641], [1777, 1660, 1649, 1645], [1602, 1682, 1769, 1657], [1682, 1690, 1773, 1769], [1690, 1698, 1777, 1773], [1698, 1591, 1660, 1777], [1800, 1801, 1382, 1395], [1800, 1805, 1806, 1807], [1801, 1800, 1807, 1811], [1801, 1813, 1626, 1382], [1737, 1728, 1455, 1619], [1737, 1728, 1728, 1737], [1737, 1745, 1826, 1738], [1828, 1748, 1604, 1708], [1753, 1828, 1708, 1609], [1414, 1626, 1838, 1490], [1840, 1460, 1444, 1748], [1465, 1845, 1753, 1449], [1619, 1403, 1471, 1851], [1406, 1622, 1854, 1474], [1745, 1729, 1729, 1745], [1745, 1729, 1743, 1826], [1745, 1737, 1737, 1745], [1745, 1737, 1619, 1722], [1615, 1411, 1487, 1875], [1805, 1800, 1395, 1727], [1805, 1813, 1882, 1806], [1813, 1801, 1811, 1882], [1813, 1805, 1727, 1626], [1759, 1758, 1894, 1895], [1851, 1471, 1495, 1899], [1474, 1854, 1902, 1498], [1904, 1500, 1503, 1907], [1505, 1909, 1910, 1506], [1912, 1508, 1511, 1915], [1513, 1917, 1918, 1514], [1920, 1516, 1519, 1923], [1521, 1925, 1926, 1522], [1490, 1838, 1930, 1562], [1562, 1930, 1633, 1433], [1562, 1930, 1930, 1562], [1907, 1503, 1460, 1840], [1506, 1910, 1845, 1465], [1875, 1487, 1559, 1951], [1951, 1559, 1428, 1716], [1951, 1559, 1559, 1951], [1899, 1495, 1516, 1920], [1498, 1902, 1925, 1521], [1923, 1519, 1508, 1912], [1522, 1926, 1917, 1513], [1976, 1840, 1748, 1828], [1845, 1976, 1828, 1753], [1984, 1985, 1899, 1920], [1984, 1989, 1990, 1991], [1722, 1619, 1851, 1995], [1622, 1722, 1995, 1854], [1915, 1511, 1500, 1904], [1514, 1918, 1909, 1505], [1985, 1984, 1991, 2011], [1985, 2013, 2014, 1899], [1727, 1615, 1875, 2019], [1626, 1727, 2019, 1838], [1989, 1984, 1920, 2027], [1989, 2013, 2030, 1990], [1811, 1807, 2034, 2035], [1807, 1806, 2038, 2034], [2040, 1628, 1631, 2043], [1995, 1851, 1899, 2014], [1854, 1995, 2014, 1902], [2052, 1904, 1907, 2055], [1909, 2052, 2055, 1910], [2013, 1985, 2011, 2030], [2013, 1989, 2027, 2014], [2068, 1912, 1915, 2071], [1917, 2068, 2071, 1918], [2027, 1920, 1923, 2079], [1925, 2027, 2079, 1926], [2035, 2034, 2038, 2087], [2055, 1907, 1840, 1976], [1910, 2055, 1976, 1845], [2079, 1923, 1912, 2068], [1926, 2079, 2068, 1917], [1902, 2014, 2027, 1925], [2071, 1915, 1904, 2052], [1918, 2071, 2052, 1909], [2019, 1875, 1951, 2119], [1838, 2019, 2119, 1930], [2119, 1951, 1716, 1760], [2119, 1951, 1951, 2119], [1930, 2119, 1760, 1633], [1930, 2119, 2119, 1930], [1882, 1811, 2035, 2087], [1806, 1882, 2087, 2038], [1739, 1738, 2150, 2151], [2043, 1631, 1759, 2155], [1743, 1739, 2151, 2159], [2160, 2040, 2043, 2163], [1738, 1826, 2166, 2150], [2155, 1759, 1895, 2171], [1826, 1743, 2159, 2166], [2151, 2150, 2178, 2179], [2159, 2151, 2179, 2183], [2183, 2179, 2178, 2187], [2163, 2043, 2155, 2191], [2150, 2166, 2187, 2178], [2196, 2197, 2198, 2199], [1991, 1990, 2197, 2196], [2204, 2196, 2199, 2207], [2166, 2159, 2183, 2187], [2011, 1991, 2196, 2204], [2191, 2155, 2171, 2219], [2197, 2221, 2222, 2198], [1990, 2030, 2221, 2197], [2221, 2204, 2207, 2222], [2030, 2011, 2204, 2221], [2199, 2198, 2222, 2207]]
Define a 3D model of portico1 with 180 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of portico1! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(40.0, -40.0, 40.0), (40.0, -40.0, 50.0), (-40.0, -40.0, 50.0), (-40.0, -40.0, 40.0), (-40.0, -40.0, 40.0), (-40.0, -40.0, 50.0), (-40.0, 40.0, 50.0), (-40.0, 40.0, 40.0), (-40.0, -40.0, 40.0), (-40.0, 40.0, 40.0), (40.0, 40.0, 40.0), (40.0, -40.0, 40.0), (-40.0, -40.0, 50.0), (40.0, -40.0, 50.0), (40.0, 40.0, 50.0), (-40.0, 40.0, 50.0), (54.018, -39.048, 9.952), (54.018, -39.01, 10.821), (30.018, -39.01, 10.821), (30.018, -39.048, 9.952), (-53.842, -39.048, 9.952), (-29.842, -39.048, 9.952), (-29.842, -39.01, 10.821), (-53.842, -39.01, 10.821), (54.018, -39.01, 9.083), (54.018, -39.048, 9.952), (30.018, -39.048, 9.952), (30.018, -39.01, 9.083), (54.018, -39.01, 10.821), (54.018, -38.897, 11.684), (30.018, -38.897, 11.684), (30.018, -39.01, 10.821), (-53.842, -39.01, 9.083), (-29.842, -39.01, 9.083), (-29.842, -39.048, 9.952), (-53.842, -39.048, 9.952), (-53.842, -39.01, 10.821), (-29.842, -39.01, 10.821), (-29.842, -38.897, 11.684), (-53.842, -38.897, 11.684), (54.018, -38.897, 8.221), (54.018, -39.01, 9.083), (30.018, -39.01, 9.083), (30.018, -38.897, 8.221), (54.018, -38.897, 11.684), (54.018, -38.709, 12.533), (30.018, -38.709, 12.533), (30.018, -38.897, 11.684), (-53.842, -38.897, 8.221), (-29.842, -38.897, 8.221), (-29.842, -39.01, 9.083), (-53.842, -39.01, 9.083), (-53.842, -38.897, 11.684), (-29.842, -38.897, 11.684), (-29.842, -38.709, 12.533), (-53.842, -38.709, 12.533), (54.018, -38.709, 7.371), (54.018, -38.897, 8.221), (30.018, -38.897, 8.221), (30.018, -38.709, 7.371), (54.018, -38.709, 12.533), (54.018, -38.447, 13.362), (30.018, -38.447, 13.362), (30.018, -38.709, 12.533), (-53.842, -38.709, 7.371), (-29.842, -38.709, 7.371), (-29.842, -38.897, 8.221), (-53.842, -38.897, 8.221), (-53.842, -38.709, 12.533), (-29.842, -38.709, 12.533), (-29.842, -38.447, 13.362), (-53.842, -38.447, 13.362), (54.018, -38.447, 6.542), (54.018, -38.709, 7.371), (30.018, -38.709, 7.371), (30.018, -38.447, 6.542), (54.018, -38.447, 13.362), (54.018, -38.114, 14.166), (30.018, -38.114, 14.166), (30.018, -38.447, 13.362), (-53.842, -38.447, 6.542), (-29.842, -38.447, 6.542), (-29.842, -38.709, 7.371), (-53.842, -38.709, 7.371), (-53.842, -38.447, 13.362), (-29.842, -38.447, 13.362), (-29.842, -38.114, 14.166), (-53.842, -38.114, 14.166), (54.018, -38.114, 5.738), (54.018, -38.447, 6.542), (30.018, -38.447, 6.542), (30.018, -38.114, 5.738), (54.018, -38.114, 14.166), (54.018, -37.713, 14.938), (30.018, -37.713, 14.938), (30.018, -38.114, 14.166), (-53.842, -38.114, 5.738), (-29.842, -38.114, 5.738), (-29.842, -38.447, 6.542), (-53.842, -38.447, 6.542), (-53.842, -38.114, 14.166), (-29.842, -38.114, 14.166), (-29.842, -37.713, 14.938), (-53.842, -37.713, 14.938), (54.018, -37.713, 4.967), (54.018, -38.114, 5.738), (30.018, -38.114, 5.738), (30.018, -37.713, 4.967), (54.018, -37.713, 14.938), (54.018, -37.245, 15.671), (30.018, -37.245, 15.671), (30.018, -37.713, 14.938), (-53.842, -37.713, 4.967), (-29.842, -37.713, 4.967), (-29.842, -38.114, 5.738), (-53.842, -38.114, 5.738), (-53.842, -37.713, 14.938), (-29.842, -37.713, 14.938), (-29.842, -37.245, 15.671), (-53.842, -37.245, 15.671), (54.018, -37.245, 4.233), (54.018, -37.713, 4.967), (30.018, -37.713, 4.967), (30.018, -37.245, 4.233), (54.018, -37.245, 15.671), (54.018, -36.716, 16.361), (30.018, -36.716, 16.361), (30.018, -37.245, 15.671), (-53.842, -37.245, 4.233), (-29.842, -37.245, 4.233), (-29.842, -37.713, 4.967), (-53.842, -37.713, 4.967), (-53.842, -37.245, 15.671), (-29.842, -37.245, 15.671), (-29.842, -36.716, 16.361), (-53.842, -36.716, 16.361), (54.018, -36.716, 3.543), (54.018, -37.245, 4.233), (30.018, -37.245, 4.233), (30.018, -36.716, 3.543), (54.018, -36.716, 16.361), (54.018, -36.128, 17.003), (30.018, -36.128, 17.003), (30.018, -36.716, 16.361), (-53.842, -36.716, 3.543), (-29.842, -36.716, 3.543), (-29.842, -37.245, 4.233), (-53.842, -37.245, 4.233), (-53.842, -36.716, 16.361), (-29.842, -36.716, 16.361), (-29.842, -36.128, 17.003), (-53.842, -36.128, 17.003), (54.018, -36.128, 2.902), (54.018, -36.716, 3.543), (30.018, -36.716, 3.543), (30.018, -36.128, 2.902), (54.018, -36.128, 17.003), (54.018, -35.487, 17.59), (30.018, -35.487, 17.59), (30.018, -36.128, 17.003), (-53.842, -36.128, 2.902), (-29.842, -36.128, 2.902), (-29.842, -36.716, 3.543), (-53.842, -36.716, 3.543), (-53.842, -36.128, 17.003), (-29.842, -36.128, 17.003), (-29.842, -35.487, 17.59), (-53.842, -35.487, 17.59), (54.018, -35.487, 2.314), (54.018, -36.128, 2.902), (30.018, -36.128, 2.902), (30.018, -35.487, 2.314), (54.018, -35.487, 17.59), (54.018, -34.797, 18.12), (30.018, -34.797, 18.12), (30.018, -35.487, 17.59), (-53.842, -35.487, 2.314), (-29.842, -35.487, 2.314), (-29.842, -36.128, 2.902), (-53.842, -36.128, 2.902), (-53.842, -35.487, 17.59), (-29.842, -35.487, 17.59), (-29.842, -34.797, 18.12), (-53.842, -34.797, 18.12), (30.0, -34.844, 4.893), (30.0, -27.513, 24.893), (10.0, -20.0, 24.893), (10.0, -20.0, 12.191), (-30.0, -34.844, 4.893), (-30.0, 35.35, 4.893), (-10.0, 20.0, 12.191), (-10.0, -20.0, 12.191), (54.018, -34.797, 1.784), (54.018, -35.487, 2.314), (30.018, -35.487, 2.314), (30.018, -34.797, 1.784), (54.018, -34.797, 18.12), (54.018, -34.063, 18.587), (30.018, -34.063, 18.587), (30.018, -34.797, 18.12), (-53.842, -34.797, 1.784), (-29.842, -34.797, 1.784), (-29.842, -35.487, 2.314), (-53.842, -35.487, 2.314), (-53.842, -34.797, 18.12), (-29.842, -34.797, 18.12), (-29.842, -34.063, 18.587), (-53.842, -34.063, 18.587), (54.018, -34.063, 1.317), (54.018, -34.797, 1.784), (30.018, -34.797, 1.784), (30.018, -34.063, 1.317), (54.018, -34.063, 18.587), (54.018, -33.291, 18.989), (30.018, -33.291, 18.989), (30.018, -34.063, 18.587), (-53.842, -34.063, 1.317), (-29.842, -34.063, 1.317), (-29.842, -34.797, 1.784), (-53.842, -34.797, 1.784), (-53.842, -34.063, 18.587), (-29.842, -34.063, 18.587), (-29.842, -33.291, 18.989), (-53.842, -33.291, 18.989), (54.018, -33.291, 0.915), (54.018, -34.063, 1.317), (30.018, -34.063, 1.317), (30.018, -33.291, 0.915), (54.018, -33.291, 18.989), (54.018, -32.488, 19.322), (30.018, -32.488, 19.322), (30.018, -33.291, 18.989), (-53.842, -33.291, 0.915), (-29.842, -33.291, 0.915), (-29.842, -34.063, 1.317), (-53.842, -34.063, 1.317), (-53.842, -33.291, 18.989), (-29.842, -33.291, 18.989), (-29.842, -32.488, 19.322), (-53.842, -32.488, 19.322), (54.018, -32.488, 0.582), (54.018, -33.291, 0.915), (30.018, -33.291, 0.915), (30.018, -32.488, 0.582), (54.018, -32.488, 19.322), (54.018, -31.658, 19.583), (30.018, -31.658, 19.583), (30.018, -32.488, 19.322), (-53.842, -32.488, 0.582), (-29.842, -32.488, 0.582), (-29.842, -33.291, 0.915), (-53.842, -33.291, 0.915), (-53.842, -32.488, 19.322), (-29.842, -32.488, 19.322), (-29.842, -31.658, 19.583), (-53.842, -31.658, 19.583), (32.11, -32.11, 25.017), (35.0, -35.0, 40.018), (-35.0, -35.0, 40.018), (-32.11, -32.11, 25.018), (-32.11, -32.11, 25.018), (-35.0, -35.0, 40.018), (-35.0, 35.0, 40.018), (-32.11, 32.11, 25.018), (-32.11, -32.11, 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2.354), (-53.842, 38.19, 17.043), (-29.842, 38.19, 17.043), (-29.842, 38.831, 16.401), (-53.842, 38.831, 16.401), (54.018, 38.831, 3.583), (54.018, 38.19, 2.941), (30.018, 38.19, 2.941), (30.018, 38.831, 3.583), (54.018, 38.831, 16.401), (54.018, 39.409, 15.711), (30.018, 39.409, 15.711), (30.018, 38.831, 16.401), (-53.842, 38.831, 3.583), (-29.842, 38.831, 3.583), (-29.842, 38.19, 2.941), (-53.842, 38.19, 2.941), (-53.842, 38.831, 16.401), (-29.842, 38.831, 16.401), (-29.842, 39.409, 15.711), (-53.842, 39.409, 15.711), (54.018, 39.409, 4.273), (54.018, 38.831, 3.583), (30.018, 38.831, 3.583), (30.018, 39.409, 4.273), (54.018, 39.409, 15.711), (54.018, 39.918, 14.978), (30.018, 39.918, 14.977), (30.018, 39.409, 15.711), (-53.842, 39.409, 4.273), (-29.842, 39.409, 4.273), (-29.842, 38.831, 3.583), (-53.842, 38.831, 3.583), (-53.842, 39.409, 15.711), (-29.842, 39.409, 15.711), (-29.842, 39.918, 14.977), (-53.842, 39.918, 14.978), (54.018, 39.918, 5.007), (54.018, 39.409, 4.273), (30.018, 39.409, 4.273), (30.018, 39.918, 5.006), (54.018, 39.918, 14.978), (54.018, 40.357, 14.206), (30.018, 40.357, 14.206), (30.018, 39.918, 14.977), (-53.842, 39.918, 5.007), (-29.842, 39.918, 5.006), (-29.842, 39.409, 4.273), (-53.842, 39.409, 4.273), (-53.842, 39.918, 14.978), (-29.842, 39.918, 14.977), (-29.842, 40.357, 14.206), (-53.842, 40.357, 14.206), (40.0, 40.0, 40.0), (40.0, 40.0, 50.0), (40.0, -40.0, 50.0), (40.0, -40.0, 40.0), (-40.0, 40.0, 40.0), (-40.0, 40.0, 50.0), (40.0, 40.0, 50.0), (40.0, 40.0, 40.0), (54.018, 40.357, 5.778), (54.018, 39.918, 5.007), (30.018, 39.918, 5.006), (30.018, 40.357, 5.778), (54.018, 40.357, 14.206), (54.018, 40.72, 13.402), (30.018, 40.72, 13.402), (30.018, 40.357, 14.206), (-53.842, 40.357, 5.778), (-29.842, 40.357, 5.778), (-29.842, 39.918, 5.006), (-53.842, 39.918, 5.007), (-53.842, 40.357, 14.206), (-29.842, 40.357, 14.206), (-29.842, 40.72, 13.402), (-53.842, 40.72, 13.402), (54.018, 40.72, 6.582), (54.018, 40.357, 5.778), (30.018, 40.357, 5.778), (30.018, 40.72, 6.582), (54.018, 40.72, 13.402), (54.018, 41.005, 12.573), (30.018, 41.005, 12.573), (30.018, 40.72, 13.402), (-53.842, 40.72, 6.582), (-29.842, 40.72, 6.582), (-29.842, 40.357, 5.778), (-53.842, 40.357, 5.778), (-53.842, 40.72, 13.402), (-29.842, 40.72, 13.402), (-29.842, 41.005, 12.573), (-53.842, 41.005, 12.573), (54.018, 41.005, 7.411), (54.018, 40.72, 6.582), (30.018, 40.72, 6.582), (30.018, 41.005, 7.411), (54.018, 41.005, 12.573), (54.018, 41.21, 11.723), (30.018, 41.21, 11.723), (30.018, 41.005, 12.573), (-53.842, 41.005, 7.411), (-29.842, 41.005, 7.411), (-29.842, 40.72, 6.582), (-53.842, 40.72, 6.582), (-53.842, 41.005, 12.573), (-29.842, 41.005, 12.573), (-29.842, 41.21, 11.723), (-53.842, 41.21, 11.723), (54.018, 41.21, 8.261), (54.018, 41.005, 7.411), (30.018, 41.005, 7.411), (30.018, 41.21, 8.261), (54.018, 41.21, 11.723), (54.018, 41.334, 10.861), (30.018, 41.334, 10.861), (30.018, 41.21, 11.723), (-53.842, 41.21, 8.261), (-29.842, 41.21, 8.261), (-29.842, 41.005, 7.411), (-53.842, 41.005, 7.411), (-53.842, 41.21, 11.723), (-29.842, 41.21, 11.723), (-29.842, 41.334, 10.861), (-53.842, 41.334, 10.861), (54.018, 41.334, 9.123), (54.018, 41.21, 8.261), (30.018, 41.21, 8.261), (30.018, 41.334, 9.123), (54.018, 41.334, 10.861), (54.018, 41.376, 9.992), (30.018, 41.376, 9.992), (30.018, 41.334, 10.861), (-53.842, 41.334, 9.123), (-29.842, 41.334, 9.123), (-29.842, 41.21, 8.261), (-53.842, 41.21, 8.261), (-53.842, 41.334, 10.861), (-29.842, 41.334, 10.861), (-29.842, 41.376, 9.992), (-53.842, 41.376, 9.992), (54.018, 41.376, 9.992), (54.018, 41.334, 9.123), (30.018, 41.334, 9.123), (30.018, 41.376, 9.992), (-53.842, 41.376, 9.992), (-29.842, 41.376, 9.992), (-29.842, 41.334, 9.123), (-53.842, 41.334, 9.123)] faces = [[0, 1, 2, 3], [3, 2, 6, 7], [3, 7, 10, 0], [2, 1, 14, 6], [16, 17, 18, 19], [20, 21, 22, 23], [24, 16, 19, 27], [17, 29, 30, 18], [32, 33, 21, 20], [23, 22, 38, 39], [40, 24, 27, 43], [29, 45, 46, 30], [48, 49, 33, 32], [39, 38, 54, 55], [56, 40, 43, 59], [45, 61, 62, 46], [64, 65, 49, 48], [55, 54, 70, 71], [72, 56, 59, 75], [61, 77, 78, 62], [80, 81, 65, 64], [71, 70, 86, 87], [88, 72, 75, 91], [77, 93, 94, 78], [96, 97, 81, 80], [87, 86, 102, 103], [104, 88, 91, 107], [93, 109, 110, 94], [112, 113, 97, 96], [103, 102, 118, 119], [120, 104, 107, 123], [109, 125, 126, 110], [128, 129, 113, 112], [119, 118, 134, 135], [136, 120, 123, 139], [125, 141, 142, 126], [144, 145, 129, 128], [135, 134, 150, 151], [152, 136, 139, 155], [141, 157, 158, 142], [160, 161, 145, 144], [151, 150, 166, 167], [168, 152, 155, 171], [157, 173, 174, 158], [176, 177, 161, 160], [167, 166, 182, 183], [184, 185, 186, 187], [188, 189, 190, 191], [192, 168, 171, 195], [173, 197, 198, 174], [200, 201, 177, 176], [183, 182, 206, 207], [208, 192, 195, 211], [197, 213, 214, 198], [216, 217, 201, 200], [207, 206, 222, 223], [224, 208, 211, 227], [213, 229, 230, 214], [232, 233, 217, 216], [223, 222, 238, 239], [240, 224, 227, 243], [229, 245, 246, 230], [248, 249, 233, 232], [239, 238, 254, 255], [256, 257, 258, 259], [259, 258, 262, 263], [259, 263, 266, 256], [268, 240, 243, 271], [245, 273, 274, 246], [276, 277, 249, 248], [255, 254, 282, 283], [284, 268, 271, 287], [273, 289, 290, 274], [292, 293, 277, 276], [283, 282, 298, 299], [300, 284, 287, 303], [289, 305, 306, 290], [308, 309, 293, 292], [299, 298, 314, 315], [316, 300, 303, 319], [305, 321, 322, 306], [306, 322, 326, 327, 328, 329, 330, 331, 332, 333, 334, 335, 336, 337, 338, 339, 340, 341, 342, 343, 344, 345, 346, 347, 348, 349, 350, 351, 352, 353, 354, 355, 356, 357, 358, 359, 319, 303, 287, 271, 243, 227, 211, 195, 171, 155, 139, 123, 107, 91, 75, 59, 43, 27, 19, 18, 30, 46, 62, 78, 94, 110, 126, 142, 158, 174, 198, 214, 230, 246, 274, 290], [314, 298, 282, 254, 238, 222, 206, 182, 166, 150, 134, 118, 102, 86, 70, 54, 38, 22, 21, 33, 49, 65, 81, 97, 113, 129, 145, 161, 177, 201, 217, 233, 249, 277, 293, 309, 432, 433, 434, 435, 436, 437, 438, 439, 440, 441, 442, 443, 444, 445, 446, 447, 448, 449, 450, 451, 452, 453, 454, 455, 456, 457, 458, 459, 460, 461, 462, 463, 464, 465, 466, 467], [468, 432, 309, 308], [315, 314, 467, 475], [187, 477, 478, 184], [191, 481, 482, 188], [191, 190, 477, 187], [481, 191, 187, 186], [492, 493, 494, 495], [496, 497, 493, 492], [495, 494, 502, 503], [495, 503, 496, 492], [503, 502, 497, 496], [512, 513, 514, 515], [514, 513, 518, 519], [515, 514, 519, 523], [190, 525, 526, 477], [528, 518, 513, 512], [523, 519, 518, 528], [536, 478, 477, 526], [540, 189, 188, 482], [544, 316, 319, 359], [321, 305, 289, 273, 245, 229, 213, 197, 173, 157, 141, 125, 109, 93, 77, 61, 45, 29, 17, 16, 24, 40, 56, 72, 88, 104, 120, 136, 152, 168, 192, 208, 224, 240, 268, 284, 300, 316, 544, 587, 588, 589, 590, 591, 592, 593, 594, 595, 596, 597, 598, 599, 600, 601, 602, 603, 604, 605, 606, 607, 608, 609, 610, 611, 612, 613, 614, 615, 616, 617, 618, 619], [321, 619, 326, 322], [624, 433, 432, 468], [475, 467, 466, 631], [475, 631, 634, 635, 636, 637, 638, 639, 640, 641, 642, 643, 644, 645, 646, 647, 648, 649, 650, 651, 652, 653, 654, 655, 656, 657, 658, 659, 660, 661, 662, 663, 664, 665, 624, 468, 308, 292, 276, 248, 232, 216, 200, 176, 160, 144, 128, 112, 96, 80, 64, 48, 32, 20, 23, 39, 55, 71, 87, 103, 119, 135, 151, 167, 183, 207, 223, 239, 255, 283, 299, 315], [266, 705, 257, 256], [587, 544, 359, 358], [619, 618, 327, 326], [665, 434, 433, 624], [631, 466, 465, 634], [588, 587, 358, 357], [618, 617, 328, 327], [664, 435, 434, 665], [634, 465, 464, 635], [589, 588, 357, 356], [617, 616, 329, 328], [663, 436, 435, 664], [635, 464, 463, 636], [705, 266, 263, 262], [590, 589, 356, 355], [616, 615, 330, 329], [662, 437, 436, 663], [636, 463, 462, 637], [478, 536, 185, 184], [189, 540, 525, 190], [591, 590, 355, 354], [615, 614, 331, 330], [661, 438, 437, 662], [637, 462, 461, 638], [592, 591, 354, 353], [614, 613, 332, 331], [660, 439, 438, 661], [638, 461, 460, 639], [593, 592, 353, 352], [613, 612, 333, 332], [659, 440, 439, 660], [639, 460, 459, 640], [594, 593, 352, 351], [612, 611, 334, 333], [658, 441, 440, 659], [640, 459, 458, 641], [595, 594, 351, 350], [611, 610, 335, 334], [657, 442, 441, 658], [641, 458, 457, 642], [596, 595, 350, 349], [610, 609, 336, 335], [656, 443, 442, 657], [642, 457, 456, 643], [597, 596, 349, 348], [609, 608, 337, 336], [655, 444, 443, 656], [643, 456, 455, 644], [10, 14, 1, 0], [7, 6, 14, 10], [598, 597, 348, 347], [608, 607, 338, 337], [654, 445, 444, 655], [644, 455, 454, 645], [599, 598, 347, 346], [607, 606, 339, 338], [653, 446, 445, 654], [645, 454, 453, 646], [600, 599, 346, 345], [606, 605, 340, 339], [652, 447, 446, 653], [646, 453, 452, 647], [601, 600, 345, 344], [605, 604, 341, 340], [651, 448, 447, 652], [647, 452, 451, 648], [602, 601, 344, 343], [604, 603, 342, 341], [650, 449, 448, 651], [648, 451, 450, 649], [603, 602, 343, 342], [649, 450, 449, 650]]
Define a 3D model of tree with 96 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of tree! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.311, -4.602, 0.831), (0.359, -4.684, 0.385), (0.582, -4.723, 0.72), (-0.088, -4.641, 1.166), (-0.088, -4.641, 1.166), (0.582, -4.723, 0.72), (0.805, -4.684, 1.055), (0.135, -4.602, 1.501), (0.0, -4.581, -0.574), (0.644, -4.743, -0.277), (0.492, -4.723, 0.053), (-0.151, -4.561, -0.245), (0.159, -4.532, -0.898), (0.802, -4.694, -0.6), (0.644, -4.743, -0.277), (0.0, -4.581, -0.574), (0.359, -4.684, 0.385), (1.028, -4.602, -0.061), (1.251, -4.641, 0.274), (0.582, -4.723, 0.72), (0.38, -4.745, 1.92), (0.699, -4.97, 0.994), (1.158, -5.072, 1.172), (0.838, -4.847, 2.098), (0.449, -5.243, -0.487), (1.093, -5.404, -0.19), (0.941, -5.384, 0.14), (0.298, -5.223, -0.158), (0.503, -5.999, -0.14), (1.208, -5.858, -0.151), (1.213, -5.84, 0.207), (0.509, -5.981, 0.219), (0.509, -5.981, 0.219), (1.213, -5.84, 0.207), (1.199, -5.757, 0.556), (0.494, -5.898, 0.568), (0.52, -5.621, 1.187), (0.924, -5.48, 0.61), (1.218, -5.462, 0.815), (0.814, -5.603, 1.393), (0.582, -4.723, 0.72), (1.251, -4.641, 0.274), (1.474, -4.602, 0.609), (0.805, -4.684, 1.055), (0.607, -5.194, -0.811), (1.251, -5.355, -0.513), (1.093, -5.404, -0.19), (0.449, -5.243, -0.487), (0.644, -4.743, -0.277), (1.301, -4.759, 0.034), (1.149, -4.739, 0.364), (0.492, -4.723, 0.053), (0.699, -4.97, 0.994), (1.049, -4.994, 0.052), (1.507, -5.096, 0.23), (1.158, -5.072, 1.172), (0.704, -2.913, 0.349), (0.948, -4.405, 0.261), (1.261, -4.319, 0.574), (1.18, -2.913, 0.694), (0.802, -4.694, -0.6), (1.459, -4.709, -0.289), (1.301, -4.759, 0.034), (0.644, -4.743, -0.277), (0.814, -5.603, 1.393), (1.218, -5.462, 0.815), (1.492, -5.378, 1.031), (1.088, -5.519, 1.609), (0.838, -4.847, 2.098), (1.158, -5.072, 1.172), (1.631, -5.078, 1.342), (1.311, -4.854, 2.268), (0.886, -2.913, -0.21), (1.143, -4.372, -0.144), (0.948, -4.405, 0.261), (0.704, -2.913, 0.349), (0.924, -5.48, 0.61), (1.286, -5.202, 0.055), (1.579, -5.184, 0.26), (1.218, -5.462, 0.815), (0.948, -4.405, 0.261), (1.514, -5.313, 0.088), (1.526, -5.196, 0.367), (1.261, -4.319, 0.574), (1.093, -5.404, -0.19), (1.75, -5.42, 0.121), (1.598, -5.4, 0.451), (0.941, -5.384, 0.14), (1.094, -5.407, -0.967), (1.512, -5.568, -0.405), (1.221, -5.573, -0.195), (0.803, -5.412, -0.757), (1.143, -4.372, -0.144), (1.782, -5.268, -0.044), (1.514, -5.313, 0.088), (0.948, -4.405, 0.261), (1.145, -6.194, 0.389), (1.727, -6.155, 0.277), (1.783, -6.119, 0.567), (1.201, -6.159, 0.678), (1.15, -5.413, 1.606), (1.411, -5.596, 0.85), (1.786, -5.679, 0.995), (1.525, -5.496, 1.751), (1.158, -5.072, 1.172), (1.507, -5.096, 0.23), (1.98, -5.103, 0.4), (1.631, -5.078, 1.342), (1.18, -2.913, 0.694), (1.261, -4.319, 0.574), (1.649, -4.234, 0.362), (1.655, -2.913, 0.349), (1.201, -6.159, 0.678), (1.783, -6.119, 0.567), (1.827, -6.029, 0.846), (1.245, -6.068, 0.957), (1.207, -4.572, 1.378), (1.075, -4.864, 0.413), (1.579, -4.865, 0.349), (1.711, -4.572, 1.315), (1.208, -5.858, -0.151), (1.869, -5.58, -0.183), (1.875, -5.562, 0.176), (1.213, -5.84, 0.207), (1.213, -5.84, 0.207), (1.875, -5.562, 0.176), (1.86, -5.479, 0.525), (1.199, -5.757, 0.556), (1.218, -5.462, 0.815), (1.579, -5.184, 0.26), (1.854, -5.1, 0.477), (1.492, -5.378, 1.031), (1.251, -5.355, -0.513), (1.908, -5.371, -0.202), (1.75, -5.42, 0.121), (1.093, -5.404, -0.19), (1.261, -4.319, 0.574), (1.526, -5.196, 0.367), (1.802, -5.079, 0.407), (1.649, -4.234, 0.362), (1.301, -4.746, 0.209), (0.63, -5.503, 0.479), (1.359, -4.861, 0.357), (1.31, -4.091, 2.269), (1.207, -4.572, 1.378), (1.711, -4.572, 1.315), (1.814, -4.091, 2.205), (1.343, -4.838, 0.04), (0.63, -5.503, 0.479), (1.301, -4.746, 0.209), (1.359, -4.861, 0.357), (0.63, -5.503, 0.479), (1.436, -5.024, 0.28), (1.384, -5.334, -1.166), (1.802, -5.495, -0.604), (1.512, -5.568, -0.405), (1.094, -5.407, -0.967), (1.411, -5.596, 0.85), (1.696, -5.616, 0.08), (2.071, -5.699, 0.225), (1.786, -5.679, 0.995), (1.426, -5.01, 0.085), (0.63, -5.503, 0.479), (1.343, -4.838, 0.04), (1.436, -5.024, 0.28), (0.63, -5.503, 0.479), (1.426, -5.01, 0.085), (1.448, -4.168, -1.365), (1.501, -4.592, -0.776), (1.14, -4.57, -0.733), (1.087, -4.147, -1.322), (1.474, -2.913, -0.21), (1.577, -4.266, -0.082), (1.143, -4.372, -0.144), (0.886, -2.913, -0.21), (1.501, -4.592, -0.776), (1.556, -4.888, -0.114), (1.196, -4.866, -0.071), (1.14, -4.57, -0.733), (1.512, -5.568, -0.405), (1.928, -5.585, 0.181), (1.637, -5.59, 0.391), (1.221, -5.573, -0.195), (1.514, -5.313, 0.088), (2.515, -6.124, 0.547), (1.526, -5.196, 0.367), (1.525, -5.496, 1.751), (1.786, -5.679, 0.995), (2.172, -5.685, 1.134), (1.911, -5.501, 1.89), (1.526, -5.196, 0.367), (2.515, -6.124, 0.547), (1.802, -5.079, 0.407), (1.577, -4.266, -0.082), (1.96, -5.123, 0.153), (1.782, -5.268, -0.044), (1.143, -4.372, -0.144), (1.649, -4.234, 0.362), (1.802, -5.079, 0.407), (1.96, -5.123, 0.153), (1.577, -4.266, -0.082), (1.655, -2.913, 0.349), (1.649, -4.234, 0.362), (1.577, -4.266, -0.082), (1.474, -2.913, -0.21), (1.711, -4.572, 1.315), (1.579, -4.865, 0.349), (2.069, -4.775, 0.25), (2.202, -4.483, 1.215), (1.727, -6.155, 0.277), (2.285, -5.999, 0.144), (2.341, -5.964, 0.434), (1.783, -6.119, 0.567), (1.782, -5.268, -0.044), (2.515, -6.124, 0.547), (1.514, -5.313, 0.088), (1.783, -6.119, 0.567), (2.341, -5.964, 0.434), (2.385, -5.873, 0.713), (1.827, -6.029, 0.846), (1.786, -5.679, 0.995), (2.071, -5.699, 0.225), (2.457, -5.705, 0.364), (2.172, -5.685, 1.134), (1.802, -5.495, -0.604), (2.217, -5.512, -0.018), (1.928, -5.585, 0.181), (1.512, -5.568, -0.405), (1.802, -5.079, 0.407), (2.515, -6.124, 0.547), (1.96, -5.123, 0.153), (1.809, -4.129, -1.374), (1.862, -4.553, -0.785), (1.501, -4.592, -0.776), (1.448, -4.168, -1.365), (1.813, -5.042, -0.833), (1.708, -5.349, 0.09), (1.229, -5.25, 0.074), (1.334, -4.944, -0.85), (1.814, -4.091, 2.205), (1.711, -4.572, 1.315), (2.202, -4.483, 1.215), (2.305, -4.002, 2.105), (1.862, -4.553, -0.785), (1.917, -4.849, -0.123), (1.556, -4.888, -0.114), (1.501, -4.592, -0.776), (1.933, -4.557, -1.675), (1.813, -5.042, -0.833), (1.334, -4.944, -0.85), (1.454, -4.458, -1.692), (1.96, -5.123, 0.153), (2.515, -6.124, 0.547), (1.782, -5.268, -0.044), (1.981, -4.862, 1.376), (1.407, -5.177, 0.613), (1.809, -5.163, 0.311), (2.383, -4.848, 1.074), (2.189, -6.495, -0.774), (2.313, -6.211, -0.156), (2.016, -6.345, -0.038), (1.893, -6.63, -0.656), (2.299, -5.056, -0.778), (2.194, -5.362, 0.146), (1.708, -5.349, 0.09), (1.813, -5.042, -0.833), (2.313, -6.211, -0.156), (2.355, -5.823, 0.415), (2.059, -5.957, 0.533), (2.016, -6.345, -0.038), (2.383, -4.848, 1.074), (1.809, -5.163, 0.311), (2.177, -5.061, -0.014), (2.751, -4.747, 0.748), (2.418, -4.57, -1.619), (2.299, -5.056, -0.778), (1.813, -5.042, -0.833), (1.933, -4.557, -1.675), (2.425, -5.697, -0.477), (2.09, -5.588, 0.155), (1.768, -5.625, -0.005), (2.102, -5.734, -0.637), (2.446, -6.312, -0.914), (2.57, -6.027, -0.295), (2.313, -6.211, -0.156), (2.189, -6.495, -0.774), (2.458, -5.508, 1.161), (1.989, -5.765, 0.538), (2.317, -5.754, 0.292), (2.786, -5.497, 0.915), (2.486, -4.363, 2.087), (1.981, -4.862, 1.376), (2.383, -4.848, 1.074), (2.888, -4.349, 1.786), (2.488, -4.549, 0.418), (1.782, -4.907, 0.497), (1.806, -5.029, 0.119), (2.512, -4.671, 0.041), (2.512, -4.671, 0.041), (1.806, -5.029, 0.119), (1.789, -5.089, -0.273), (2.495, -4.731, -0.351), (2.57, -6.027, -0.295), (2.613, -5.639, 0.276), (2.355, -5.823, 0.415), (2.313, -6.211, -0.156), (2.676, -5.257, -0.271), (1.963, -5.276, 0.08), (1.784, -5.281, -0.275), (2.497, -5.262, -0.626), (2.736, -5.664, -1.129), (2.425, -5.697, -0.477), (2.102, -5.734, -0.637), (2.414, -5.701, -1.289), (2.736, -5.592, -0.327), (2.402, -5.482, 0.306), (2.09, -5.588, 0.155), (2.425, -5.697, -0.477), (2.786, -5.497, 0.915), (2.317, -5.754, 0.292), (2.618, -5.671, 0.026), (3.087, -5.414, 0.649), (2.842, -5.176, 0.081), (2.129, -5.195, 0.432), (1.963, -5.276, 0.08), (2.676, -5.257, -0.271), (2.87, -5.571, 0.771), (2.268, -5.8, 0.685), (2.334, -5.846, 0.371), (2.936, -5.618, 0.457), (2.87, -5.101, 1.743), (2.458, -5.508, 1.161), (2.786, -5.497, 0.915), (3.198, -5.089, 1.496), (2.888, -4.349, 1.786), (2.383, -4.848, 1.074), (2.751, -4.747, 0.748), (3.256, -4.248, 1.46), (2.936, -5.618, 0.457), (2.334, -5.846, 0.371), (2.373, -5.837, 0.049), (2.975, -5.609, 0.135), (3.048, -5.559, -0.979), (2.736, -5.592, -0.327), (2.425, -5.697, -0.477), (2.736, -5.664, -1.129), (3.106, -4.061, 0.308), (2.488, -4.549, 0.418), (2.512, -4.671, 0.041), (3.13, -4.184, -0.069), (3.13, -4.184, -0.069), (2.512, -4.671, 0.041), (2.495, -4.731, -0.351), (3.113, -4.244, -0.461), (3.198, -5.089, 1.496), (2.786, -5.497, 0.915), (3.087, -5.414, 0.649), (3.499, -5.007, 1.23), (3.363, -5.079, -0.629), (2.676, -5.257, -0.271), (2.497, -5.262, -0.626), (3.184, -5.084, -0.984), (3.415, -5.226, 0.841), (2.87, -5.571, 0.771), (2.936, -5.618, 0.457), (3.481, -5.272, 0.527), (3.481, -5.272, 0.527), (2.936, -5.618, 0.457), (2.975, -5.609, 0.135), (3.52, -5.263, 0.205), (3.53, -4.998, -0.277), (2.842, -5.176, 0.081), (2.676, -5.257, -0.271), (3.363, -5.079, -0.629)] faces = [[0, 1, 2, 3], [3, 2, 6, 7], [8, 9, 10, 11], [12, 13, 9, 8], [1, 17, 18, 2], [20, 21, 22, 23], [24, 25, 26, 27], [28, 29, 30, 31], [31, 30, 34, 35], [36, 37, 38, 39], [2, 18, 42, 6], [44, 45, 25, 24], [9, 49, 50, 10], [21, 53, 54, 22], [56, 57, 58, 59], [13, 61, 49, 9], [39, 38, 66, 67], [23, 22, 70, 71], [72, 73, 57, 56], [37, 77, 78, 38], [57, 81, 82, 58], [25, 85, 86, 26], [88, 89, 90, 91], [73, 93, 81, 57], [96, 97, 98, 99], [100, 101, 102, 103], [22, 54, 106, 70], [59, 58, 110, 111], [99, 98, 114, 115], [116, 117, 118, 119], [29, 121, 122, 30], [30, 122, 126, 34], [38, 78, 130, 66], [45, 133, 85, 25], [58, 82, 138, 110], [140, 141, 142], [143, 116, 119, 146], [147, 141, 140], [142, 141, 152], [153, 154, 89, 88], [101, 158, 159, 102], [161, 141, 147], [152, 141, 161], [167, 168, 169, 170], [171, 172, 73, 72], [168, 176, 177, 169], [89, 180, 181, 90], [81, 184, 82], [103, 102, 188, 189], [82, 184, 138], [172, 194, 93, 73], [110, 138, 194, 172], [111, 110, 172, 171], [119, 118, 207, 208], [97, 210, 211, 98], [93, 184, 81], [98, 211, 218, 114], [102, 159, 222, 188], [154, 225, 180, 89], [138, 184, 194], [231, 232, 168, 167], [235, 236, 237, 238], [146, 119, 208, 242], [232, 244, 176, 168], [247, 235, 238, 250], [194, 184, 93], [254, 255, 256, 257], [258, 259, 260, 261], [262, 263, 236, 235], [259, 267, 268, 260], [257, 256, 272, 273], [274, 262, 235, 247], [278, 279, 280, 281], [282, 283, 259, 258], [286, 287, 288, 289], [290, 254, 257, 293], [294, 295, 296, 297], [297, 296, 300, 301], [283, 303, 267, 259], [306, 307, 308, 309], [310, 278, 281, 313], [314, 315, 279, 278], [289, 288, 320, 321], [322, 323, 307, 306], [326, 327, 328, 329], [330, 286, 289, 333], [293, 257, 273, 337], [329, 328, 340, 341], [342, 314, 278, 310], [346, 294, 297, 349], [349, 297, 301, 353], [333, 289, 321, 357], [358, 306, 309, 361], [362, 326, 329, 365], [365, 329, 341, 369], [370, 322, 306, 358]]
Define a 3D model of chesspiece-king-lp with 237 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of chesspiece-king-lp! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-2.25, -0.0, 0.005), (-2.163, -0.435, 0.005), (-1.525, -0.435, 1.533), (-1.587, -0.0, 1.595), (-2.25, -0.0, 0.005), (-1.587, -0.0, 1.595), (0.005, -0.0, 2.25), (1.595, -0.0, 1.587), (2.25, 0.0, -0.005), (1.587, 0.0, -1.595), (-0.005, 0.0, -2.25), (-1.595, 0.0, -1.587), (-2.163, -0.435, 0.005), (-1.592, -0.57, 0.004), (-1.123, -0.57, 1.128), (-1.525, -0.435, 1.533), (-2.033, -1.058, 0.005), (-1.904, -1.445, 0.005), (-1.343, -1.445, 1.35), (-1.434, -1.058, 1.441), (-1.904, -1.445, 0.005), (-1.419, -1.867, 0.003), (-1.001, -1.867, 1.006), (-1.343, -1.445, 1.35), (-1.595, 0.0, -1.587), (-1.533, -0.435, -1.525), (-2.163, -0.435, 0.005), (-2.25, -0.0, 0.005), (-1.592, -0.57, 0.004), (-2.033, -1.058, 0.005), (-1.434, -1.058, 1.441), (-1.123, -0.57, 1.128), (-1.587, -0.0, 1.595), (-1.525, -0.435, 1.533), (0.005, -0.435, 2.163), (0.005, -0.0, 2.25), (-1.533, -0.435, -1.525), (-1.128, -0.57, -1.123), (-1.592, -0.57, 0.004), (-2.163, -0.435, 0.005), (-1.525, -0.435, 1.533), (-1.123, -0.57, 1.128), (0.004, -0.57, 1.592), (0.005, -0.435, 2.163), (-1.458, -8.578, 0.004), (-1.034, -8.578, -1.029), (-0.216, -8.89, -0.215), (-0.305, -8.89, 0.001), (-1.441, -1.058, -1.434), (-1.35, -1.445, -1.343), (-1.904, -1.445, 0.005), (-2.033, -1.058, 0.005), (-1.434, -1.058, 1.441), (-1.343, -1.445, 1.35), (0.005, -1.445, 1.904), (0.005, -1.058, 2.033), (-1.419, -1.867, 0.003), (-1.308, -2.232, 0.003), (-0.923, -2.232, 0.927), (-1.001, -1.867, 1.006), (-1.35, -1.445, -1.343), (-1.006, -1.867, -1.001), (-1.419, -1.867, 0.003), (-1.904, -1.445, 0.005), (-1.345, -6.413, 0.003), (-0.953, -6.413, -0.949), (-0.658, -6.654, -0.654), (-0.928, -6.654, 0.002), (-1.343, -1.445, 1.35), (-1.001, -1.867, 1.006), (0.003, -1.867, 1.419), (0.005, -1.445, 1.904), (-1.308, -2.232, 0.003), (-1.027, -2.312, 0.003), (-0.724, -2.312, 0.728), (-0.923, -2.232, 0.927), (-1.128, -0.57, -1.123), (-1.441, -1.058, -1.434), (-2.033, -1.058, 0.005), (-1.592, -0.57, 0.004), (-1.123, -0.57, 1.128), (-1.434, -1.058, 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[243, 448, 456, 263], [251, 452, 460, 285], [285, 460, 447, 242], [466, 467, 340, 339], [375, 466, 339, 350], [467, 353, 340], [215, 310, 479, 480, 216], [216, 483, 484, 375], [480, 234, 235, 377], [480, 217, 218, 234], [480, 377, 479], [480, 216, 217], [480, 501, 479, 369, 504, 505], [480, 479, 501], [480, 505, 511, 512], [480, 512, 515, 483], [310, 269, 268, 307, 276, 274, 203, 202, 279, 320, 236, 235, 377, 479], [479, 377, 346, 369], [369, 358, 537, 504], [357, 353, 541], [358, 357, 541, 537], [546, 290, 245, 549], [550, 260, 290, 546], [554, 248, 270, 334], [558, 91, 260, 550], [549, 245, 248, 554], [566, 191, 172, 569], [570, 159, 191, 566], [574, 175, 88, 577], [569, 172, 175, 574], [582, 151, 108, 585], [586, 111, 159, 570], [122, 74, 151, 582], [102, 122, 596, 597], [585, 108, 111, 586], [70, 102, 597, 605], [577, 88, 91, 558], [42, 55, 612, 613], [54, 70, 605, 617], [55, 54, 617, 612], [34, 42, 613, 625], [6, 34, 625, 7], [483, 216, 480], [483, 515, 512, 512, 484], [484, 639, 466, 375], [642, 353, 467], [504, 537, 647, 512], [541, 353, 651], [639, 642, 467, 466], [512, 511, 505, 504, 512], [512, 647, 639, 484], [651, 353, 642], [537, 541, 651, 647], [647, 651, 642, 639], [676, 677, 678, 679], [680, 681, 682, 683], [677, 676, 686, 687], [688, 215, 214, 228, 263, 456], [694, 695, 696, 683, 682], [696, 332, 310, 479, 505, 511, 678, 677, 687, 708, 709, 710, 680, 683], [460, 714, 715, 447], [717, 546, 549, 720], [452, 722, 714, 460], [725, 550, 546, 717], [729, 710, 709, 732], [710, 729, 681, 680], [687, 686, 739, 708], [448, 742, 695, 694, 688, 456], [747, 554, 334, 333], [404, 752, 722, 452], [714, 717, 720, 715], [759, 558, 550, 725], [447, 715, 742, 448], [720, 549, 554, 747], [722, 725, 717, 714], [679, 678, 511, 512, 515], [682, 681, 729, 732, 739, 686, 676, 679, 515, 483, 216, 215, 688, 694], [742, 747, 333, 332, 696, 695], [752, 759, 725, 722], [715, 720, 747, 742], [732, 709, 708, 739], [440, 813, 814, 431], [816, 566, 569, 819], [424, 821, 813, 440], [824, 570, 566, 816], [432, 829, 830, 403], [832, 574, 577, 835], [431, 814, 829, 432], [819, 569, 574, 832], [420, 845, 846, 411], [848, 582, 585, 851], [412, 853, 821, 424], [856, 586, 570, 824], [419, 861, 845, 420], [596, 122, 582, 848], [813, 816, 819, 814], [821, 824, 816, 813], [829, 832, 835, 830], [814, 819, 832, 829], [845, 848, 851, 846], [888, 419, 145, 407], [597, 596, 861, 895], [853, 856, 824, 821], [411, 846, 853, 412], [851, 585, 586, 856], [908, 888, 407, 395], [605, 597, 895, 915], [861, 596, 848, 845], [403, 830, 752, 404], [835, 577, 558, 759], [928, 929, 390, 387], [613, 612, 934, 935], [895, 861, 419, 888], [940, 908, 395, 391], [846, 851, 856, 853], [617, 605, 915, 951], [915, 895, 888, 908], [929, 940, 391, 390], [612, 617, 951, 934], [830, 835, 759, 752], [968, 928, 387, 383], [625, 613, 935, 975], [9, 968, 383, 10], [935, 934, 929, 928], [7, 625, 975, 8], [951, 915, 908, 940], [934, 951, 940, 929], [975, 935, 928, 968], [8, 975, 968, 9]]
Define a 3D model of walllantern_01 with 611 polygons in its grid. Write coordinates of vertices and vertex definitions of polygons in the following format: verts = [(x,y,z), ...] # where x, y and z are real numbers faces = [[i, j, k, n], ... ] # where i, j, k, and n are numeric indices of existing vertices from the verts list Write only the coordinates and face definitions and absolutely nothing else. Use only complicated coordinates with values of at EXACTLY thee decimal places like x.yzn where x, y, z and n are numbers. Values in coordinates must be as diverse as possible. Avoid using any sort of algorithms to define faces, do it manually! There must be no 0.000 value anywhere in coordinate values. Make sure there are no repeating vertex coordinates! Most importantly, the vertex coordinates must represent the shape of walllantern_01! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-0.398, 0.0, 0.449), (-0.301, -0.049, 0.444), (-0.301, -0.049, 0.79), (-0.398, 0.0, 0.79), (-0.301, -0.049, 0.444), (-0.301, 0.049, 0.444), (-0.301, 0.049, 0.79), (-0.301, -0.049, 0.79), (-0.301, 0.049, 0.444), (-0.398, 0.0, 0.449), (-0.398, 0.0, 0.79), (-0.301, 0.049, 0.79), (0.248, -0.205, 0.373), (0.248, 0.204, 0.373), (0.233, 0.203, 0.371), (0.233, -0.203, 0.371), (0.248, 0.204, 0.373), (0.247, 0.215, 0.372), (0.233, 0.214, 0.37), (0.233, 0.203, 0.371), (0.248, 0.204, 0.373), (0.821, 0.106, 0.202), (0.831, 0.115, 0.2), (0.247, 0.215, 0.372), (0.247, -0.215, 0.372), (0.248, -0.205, 0.373), (0.233, -0.203, 0.371), (0.233, -0.214, 0.37), (0.247, 0.215, 0.372), (0.248, 0.221, 0.364), (0.233, 0.22, 0.362), (0.233, 0.214, 0.37), (0.233, -0.203, 0.371), (0.045, -0.132, 0.247), (0.037, -0.139, 0.242), (0.233, -0.214, 0.37), (0.248, -0.221, 0.364), (0.247, -0.215, 0.372), (0.233, -0.214, 0.37), (0.233, -0.22, 0.362), (0.248, -0.221, 0.364), (0.821, -0.122, 0.193), (0.831, -0.115, 0.2), (0.247, -0.215, 0.372), (0.248, -0.199, 0.364), (0.248, 0.199, 0.364), (0.248, 0.204, 0.373), (0.248, -0.205, 0.373), (0.248, 0.199, 0.364), (0.248, -0.199, 0.364), (0.821, -0.104, 0.197), (0.821, 0.104, 0.197), (0.248, 0.199, 0.364), (0.821, 0.104, 0.197), (0.821, 0.106, 0.202), (0.248, 0.204, 0.373), (0.248, 0.221, 0.364), (0.248, 0.426, 0.01), (0.233, 0.423, 0.01), (0.233, 0.22, 0.362), (0.233, -0.198, 0.362), (0.045, -0.128, 0.241), (0.045, -0.132, 0.247), (0.233, -0.203, 0.371), (-0.288, -0.049, 0.362), (-0.288, 0.049, 0.362), (-0.301, 0.049, 0.444), (-0.301, -0.049, 0.444), (-0.288, 0.049, 0.362), (-0.379, 0.0, 0.33), (-0.398, 0.0, 0.449), (-0.301, 0.049, 0.444), (0.233, 0.198, 0.362), (0.233, -0.198, 0.362), (0.233, -0.203, 0.371), (0.233, 0.203, 0.371), (0.233, 0.22, 0.362), (0.045, 0.148, 0.238), (0.037, 0.139, 0.242), (0.233, 0.214, 0.37), (0.248, -0.215, 0.354), (0.821, -0.119, 0.188), (0.821, -0.122, 0.193), (0.248, -0.221, 0.364), (0.248, -0.215, 0.354), (0.248, -0.414, 0.009), (0.821, -0.223, 0.009), (0.821, -0.119, 0.188), (0.248, 0.215, 0.354), (0.248, 0.414, 0.009), (0.248, 0.426, 0.01), (0.248, 0.221, 0.364), (0.233, -0.214, 0.352), (0.233, -0.412, 0.009), (0.233, -0.423, 0.01), (0.233, -0.22, 0.362), (0.233, 0.214, 0.352), (0.045, 0.144, 0.231), (0.045, 0.148, 0.238), (0.233, 0.22, 0.362), (-0.379, 0.0, 0.33), (-0.288, -0.049, 0.362), (-0.301, -0.049, 0.444), (-0.398, 0.0, 0.449), (-0.238, -0.049, 0.317), (-0.238, 0.049, 0.317), (-0.288, 0.049, 0.362), (-0.288, -0.049, 0.362), (-0.238, 0.049, 0.317), (-0.283, 0.0, 0.231), (-0.379, 0.0, 0.33), (-0.288, 0.049, 0.362), (0.0, -0.15, 0.26), (0.0, -0.3, -0.0), (0.037, -0.3, -0.0), (0.037, -0.15, 0.26), (0.0, -0.15, 0.26), (-0.139, 0.0, 0.0), (0.0, -0.3, -0.0), (0.037, -0.15, 0.26), (0.037, -0.3, -0.0), (0.037, -0.272, -0.0), (0.037, -0.136, 0.235), (0.0, 0.15, 0.26), (0.0, -0.15, 0.26), (0.037, -0.15, 0.26), (0.037, 0.15, 0.26), (0.037, 0.15, 0.26), (0.037, -0.15, 0.26), (0.037, -0.136, 0.235), (0.037, 0.136, 0.235), (0.045, -0.132, 0.247), (0.045, 0.132, 0.247), (0.037, 0.139, 0.242), (0.037, -0.139, 0.242), (0.045, 0.132, 0.247), (0.233, 0.203, 0.371), (0.233, 0.214, 0.37), (0.037, 0.139, 0.242), (0.045, -0.128, 0.241), (0.045, 0.128, 0.241), (0.045, 0.132, 0.247), (0.045, -0.132, 0.247), (0.045, 0.128, 0.241), (0.233, 0.198, 0.362), (0.233, 0.203, 0.371), (0.045, 0.132, 0.247), (0.045, 0.128, 0.241), (0.045, -0.128, 0.241), (0.233, -0.198, 0.362), (0.233, 0.198, 0.362), (0.045, -0.148, 0.238), (0.233, -0.22, 0.362), (0.233, -0.214, 0.37), (0.037, -0.139, 0.242), (0.045, 0.148, 0.238), (0.045, 0.28, 0.009), (0.037, 0.279, -0.0), (0.037, 0.139, 0.242), (0.037, -0.136, 0.235), (0.037, -0.272, -0.0), (0.037, -0.279, -0.0), (0.037, -0.139, 0.242), (0.037, 0.136, 0.235), (0.037, -0.136, 0.235), (0.037, -0.139, 0.242), (0.037, 0.139, 0.242), (0.045, -0.144, 0.231), (0.233, -0.214, 0.352), (0.233, -0.22, 0.362), (0.045, -0.148, 0.238), (0.045, -0.144, 0.231), (0.045, -0.273, 0.009), (0.233, -0.412, 0.009), (0.233, -0.214, 0.352), (-0.283, 0.0, 0.231), (-0.238, -0.049, 0.317), (-0.288, -0.049, 0.362), (-0.379, 0.0, 0.33), (0.045, 0.144, 0.231), (0.045, 0.273, 0.009), (0.045, 0.28, 0.009), (0.045, 0.148, 0.238), (0.831, -0.121, 0.209), (0.831, -0.242, -0.0), (0.853, -0.242, -0.0), (0.853, -0.121, 0.209), (0.853, -0.121, 0.209), (0.853, -0.242, -0.0), (0.933, -0.216, -0.0), (0.933, -0.108, 0.187), (0.831, 0.121, 0.209), (0.831, -0.121, 0.209), (0.853, -0.121, 0.209), (0.853, 0.121, 0.209), (0.853, 0.121, 0.209), (0.853, -0.121, 0.209), (0.933, -0.108, 0.187), (0.933, 0.108, 0.187), (-0.029, -0.049, 0.205), (-0.029, 0.049, 0.205), (-0.238, 0.049, 0.317), (-0.238, -0.049, 0.317), (-0.029, -0.049, 0.205), (-0.075, 0.0, 0.12), (-0.139, 0.0, 0.0), (0.0, -0.15, 0.26), (-0.029, 0.049, 0.205), (-0.029, -0.049, 0.205), (0.0, -0.15, 0.26), (0.0, 0.15, 0.26), (-0.029, 0.049, 0.205), (-0.075, 0.0, 0.12), (-0.283, 0.0, 0.231), (-0.238, 0.049, 0.317), (0.821, 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0.193), (0.821, 0.119, 0.188), (0.248, 0.215, 0.354), (0.248, 0.221, 0.364), (0.821, 0.122, 0.193), (0.933, -0.108, 0.187), (0.933, -0.216, -0.0), (1.016, -0.164, -0.0), (1.016, -0.082, 0.142), (0.933, 0.108, 0.187), (0.933, -0.108, 0.187), (1.016, -0.082, 0.142), (1.016, 0.082, 0.142), (1.016, -0.082, 0.142), (1.016, -0.164, -0.0), (1.071, -0.103, -0.0), (1.071, -0.052, 0.09), (1.016, 0.082, 0.142), (1.016, -0.082, 0.142), (1.071, -0.052, 0.09), (1.071, 0.052, 0.09), (-0.474, -0.016, 0.13), (-0.474, 0.026, 0.13), (-0.578, 0.026, 0.032), (-0.578, -0.016, 0.032), (-0.474, 0.026, 0.13), (-0.474, 0.026, 0.062), (-0.539, 0.026, 0.0), (-0.578, 0.026, 0.032), (1.298, -0.016, 0.129), (1.298, -0.016, 0.062), (1.363, -0.016, -0.0), (1.401, -0.016, 0.031), (1.298, 0.026, 0.129), (1.298, -0.016, 0.129), (1.401, -0.016, 0.031), (1.401, 0.026, 0.031), (-0.075, 0.0, 0.12), (-0.029, -0.049, 0.205), (-0.238, -0.049, 0.317), (-0.283, 0.0, 0.231), (-0.075, 0.0, 0.12), (-0.029, 0.049, 0.205), (0.0, 0.15, 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