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Define a 3D model of model with 592 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 model! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
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[1477, 1501, 1333, 1317], [1504, 1272, 1240, 1464], [1508, 1468, 1244, 1276], [954, 1482, 1514, 970], [958, 974, 1518, 1486], [1499, 1331, 1347, 1523], [1501, 1525, 1349, 1333], [977, 1529, 1489, 961], [983, 967, 1495, 1535], [1354, 1537, 1538, 1370], [1358, 1374, 1542, 1543], [1353, 1545, 1537, 1354], [1359, 1358, 1543, 1551], [1552, 1320, 1272, 1504], [1556, 1508, 1276, 1324], [1393, 1561, 1545, 1353], [1399, 1359, 1551, 1567], [1370, 1538, 1570, 1426], [1374, 1430, 1574, 1542], [1523, 1347, 1403, 1579], [1525, 1581, 1405, 1349], [970, 1514, 1586, 986], [974, 990, 1590, 1518], [1592, 1336, 1320, 1552], [1596, 1556, 1324, 1340], [993, 1601, 1529, 977], [999, 983, 1535, 1607], [1457, 1609, 1561, 1393], [1463, 1399, 1567, 1615], [1579, 1403, 1440, 1619], [1581, 1621, 1444, 1405], [1426, 1570, 1626, 1482], [1430, 1486, 1630, 1574], [1632, 1360, 1336, 1592], [1636, 1596, 1340, 1364], [986, 1586, 1642, 1002], [990, 1006, 1646, 1590], [1619, 1440, 1416, 1651], [1621, 1653, 1420, 1444], [1656, 1387, 1411, 1659], [1660, 1661, 1413, 1389], [1664, 1379, 1387, 1656], [1668, 1660, 1389, 1381], [1651, 1416, 1360, 1632], [1653, 1636, 1364, 1420], [1009, 1681, 1601, 993], [1015, 999, 1607, 1687], [1659, 1411, 1475, 1691], [1661, 1693, 1477, 1413], [1537, 1697, 1698, 1538], [1543, 1542, 1702, 1703], [1704, 1376, 1379, 1664], [1708, 1668, 1381, 1380], [1545, 1713, 1697, 1537], [1551, 1543, 1703, 1719], [1489, 1721, 1609, 1457], [1495, 1463, 1615, 1727], [1002, 1642, 1730, 1018], [1006, 1022, 1734, 1646], [1025, 1737, 1681, 1009], [1031, 1015, 1687, 1743], [1482, 1626, 1746, 1514], [1486, 1518, 1750, 1630], [1018, 1730, 1737, 1025], [1022, 1031, 1743, 1734], [1691, 1475, 1499, 1763], [1538, 1698, 1766, 1570], [1542, 1574, 1770, 1702], [1693, 1773, 1501, 1477], [1776, 1432, 1376, 1704], [1780, 1708, 1380, 1436], [1561, 1785, 1713, 1545], [1567, 1551, 1719, 1791], [1570, 1766, 1794, 1626], [1574, 1630, 1798, 1770], [1529, 1801, 1721, 1489], [1535, 1495, 1727, 1807], [1609, 1809, 1785, 1561], [1615, 1567, 1791, 1815], [1763, 1499, 1523, 1819], [1773, 1821, 1525, 1501], [1824, 1464, 1432, 1776], [1828, 1780, 1436, 1468], [1697, 1833, 1834, 1698], [1703, 1702, 1838, 1839], [1713, 1841, 1833, 1697], [1719, 1703, 1839, 1847], [1514, 1746, 1850, 1586], [1518, 1590, 1854, 1750], [1698, 1834, 1858, 1766], [1702, 1770, 1862, 1838], [1833, 1659, 1691, 1834], [1839, 1838, 1693, 1661], [1841, 1656, 1659, 1833], [1847, 1839, 1661, 1660], [1785, 1881, 1841, 1713], [1791, 1719, 1847, 1887], [1721, 1889, 1809, 1609], [1727, 1615, 1815, 1895], [1881, 1664, 1656, 1841], [1887, 1847, 1660, 1668], [1626, 1794, 1906, 1746], [1630, 1750, 1910, 1798], [1834, 1691, 1763, 1858], [1838, 1862, 1773, 1693], [1819, 1523, 1579, 1923], [1821, 1925, 1581, 1525], [1928, 1504, 1464, 1824], [1601, 1933, 1801, 1529], [1607, 1535, 1807, 1939], [1940, 1828, 1468, 1508], [1586, 1850, 1946, 1642], [1590, 1646, 1950, 1854], [1766, 1858, 1954, 1794], [1770, 1798, 1958, 1862], [1809, 1961, 1881, 1785], [1815, 1791, 1887, 1967], [1961, 1704, 1664, 1881], [1967, 1887, 1668, 1708], [1923, 1579, 1619, 1979], [1925, 1981, 1621, 1581], [1858, 1763, 1819, 1954], [1862, 1958, 1821, 1773], [1801, 1993, 1889, 1721], [1807, 1727, 1895, 1999], [1642, 1946, 2002, 1730], [1646, 1734, 2006, 1950], [1746, 1906, 2010, 1850], [1750, 1854, 2014, 1910], [1681, 2017, 1933, 1601], [1687, 1607, 1939, 2023], [2024, 1552, 1504, 1928], [2028, 1940, 1508, 1556], [1794, 1954, 2034, 1906], [1798, 1910, 2038, 1958], [1737, 2041, 2017, 1681], [1743, 1687, 2023, 2047], [2048, 1776, 1704, 1961], [2052, 1967, 1708, 1780], [1889, 2048, 1961, 1809], [1895, 1815, 1967, 2052], [1730, 2002, 2041, 1737], [1734, 1743, 2047, 2006], [1979, 1619, 1651, 2075], [1981, 2077, 1653, 1621], [2080, 1592, 1552, 2024], [2084, 2028, 1556, 1596], [1954, 1819, 1923, 2034], [1958, 2038, 1925, 1821], [2075, 1651, 1632, 2099], [2077, 2101, 1636, 1653], [2099, 1632, 1592, 2080], [2101, 2084, 1596, 1636], [1933, 2113, 1993, 1801], [1939, 1807, 1999, 2119], [1850, 2010, 2122, 1946], [1854, 1950, 2126, 2014], [2128, 1824, 1776, 2048], [2132, 2052, 1780, 1828], [1906, 2034, 2138, 2010], [1910, 2014, 2142, 2038], [1993, 2128, 2048, 1889], [1999, 1895, 2052, 2132], [1946, 2122, 2154, 2002], [1950, 2006, 2158, 2126], [2034, 1923, 1979, 2138], [2038, 2142, 1981, 1925], [2017, 2169, 2113, 1933], [2023, 1939, 2119, 2175], [2002, 2154, 2178, 2041], [2006, 2047, 2182, 2158], [2041, 2178, 2169, 2017], [2047, 2023, 2175, 2182], [2192, 1928, 1824, 2128], [2196, 2132, 1828, 1940], [2010, 2138, 2202, 2122], [2014, 2126, 2206, 2142], [2113, 2192, 2128, 1993], [2119, 1999, 2132, 2196], [2138, 1979, 2075, 2202], [2142, 2206, 2077, 1981], [2122, 2202, 2226, 2154], [2126, 2158, 2230, 2206], [2232, 2024, 1928, 2192], [2236, 2196, 1940, 2028], [2169, 2232, 2192, 2113], [2175, 2119, 2196, 2236], [2202, 2075, 2099, 2226], [2206, 2230, 2101, 2077], [2256, 2080, 2024, 2232], [2260, 2236, 2028, 2084], [2154, 2226, 2256, 2178], [2158, 2182, 2260, 2230], [2226, 2099, 2080, 2256], [2230, 2260, 2084, 2101], [2178, 2256, 2232, 2169], [2182, 2175, 2236, 2260]]
Define a 3D model of robot with 268 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 robot! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
verts = [(-10.905, 6.644, -0.399), (-11.865, 6.644, 0.0), (-10.905, 6.797, -0.369), (-10.905, 6.797, -0.369), (-11.865, 6.644, 0.0), (-10.905, 6.926, -0.282), (-10.905, 6.491, -0.369), (-11.865, 6.644, 0.0), (-10.905, 6.644, -0.399), (-10.905, 6.926, -0.282), (-11.865, 6.644, 0.0), (-10.905, 7.013, -0.153), (-10.905, 6.362, -0.282), (-11.865, 6.644, 0.0), (-10.905, 6.491, -0.369), (-10.905, 7.013, -0.153), (-11.865, 6.644, 0.0), (-10.905, 7.043, 0.0), (-10.905, 6.275, -0.153), (-11.865, 6.644, 0.0), (-10.905, 6.362, -0.282), (-10.905, 7.043, 0.0), (-11.865, 6.644, 0.0), (-10.905, 7.013, 0.153), (-10.905, 6.245, 0.0), (-11.865, 6.644, 0.0), (-10.905, 6.275, -0.153), (-10.905, 7.013, 0.153), (-11.865, 6.644, 0.0), (-10.905, 6.926, 0.282), (-10.905, 6.275, 0.153), (-11.865, 6.644, 0.0), (-10.905, 6.245, 0.0), (-10.905, 6.926, 0.282), (-11.865, 6.644, 0.0), (-10.905, 6.797, 0.369), (-10.905, 6.362, 0.282), (-11.865, 6.644, 0.0), (-10.905, 6.275, 0.153), (-10.905, 6.797, 0.369), (-11.865, 6.644, 0.0), (-10.905, 6.644, 0.399), (-10.905, 6.491, 0.369), (-11.865, 6.644, 0.0), (-10.905, 6.362, 0.282), (-10.905, 6.644, 0.399), (-11.865, 6.644, 0.0), (-10.905, 6.491, 0.369), (-8.955, 6.644, -3.19), (-8.955, 5.423, -2.947), (-8.955, 6.644, 0.0), (-8.955, 6.644, -3.19), (-2.577, 6.644, -3.19), (-3.118, 5.423, -2.947), (-8.955, 5.423, -2.947), (-8.955, 7.865, -2.947), (-8.955, 6.644, -3.19), (-8.955, 6.644, 0.0), (-8.955, 7.865, -2.947), (-2.575, 7.865, -2.947), (-2.577, 6.644, -3.19), (-8.955, 6.644, -3.19), (-8.955, 5.423, -2.947), (-8.955, 4.388, -2.256), (-8.955, 6.644, 0.0), (-8.955, 5.423, -2.947), (-3.118, 5.423, -2.947), (-4.219, 4.388, -2.256), (-8.955, 4.388, -2.256), (-8.955, 8.9, -2.256), (-8.955, 7.865, -2.947), (-8.955, 6.644, 0.0), (-8.955, 8.9, -2.256), (-2.575, 8.9, -2.256), (-2.575, 7.865, -2.947), (-8.955, 7.865, -2.947), (-8.955, 4.388, -2.256), (-8.955, 3.697, -1.221), (-8.955, 6.644, 0.0), (-8.955, 4.388, -2.256), (-4.219, 4.388, -2.256), (-5.303, 3.697, -1.221), (-8.955, 3.697, -1.221), (-8.955, 9.592, -1.221), (-8.955, 8.9, -2.256), (-8.955, 6.644, 0.0), (-8.955, 9.592, -1.221), (-2.575, 9.592, -1.221), (-2.575, 8.9, -2.256), (-8.955, 8.9, -2.256), (-8.955, 3.697, -1.221), (-8.955, 3.454, 0.0), (-8.955, 6.644, 0.0), (-8.955, 3.697, -1.221), (-5.303, 3.697, -1.221), (-5.793, 3.454, 0.0), (-8.955, 3.454, 0.0), (-8.955, 9.834, 0.0), (-8.955, 9.592, -1.221), (-8.955, 6.644, 0.0), (-8.955, 9.834, 0.0), (-2.575, 9.834, 0.0), (-2.575, 9.592, -1.221), (-8.955, 9.592, -1.221), (-8.955, 3.454, 0.0), (-8.955, 3.697, 1.221), (-8.955, 6.644, 0.0), (-8.955, 3.454, 0.0), (-5.793, 3.454, 0.0), (-5.303, 3.697, 1.221), (-8.955, 3.697, 1.221), (-8.955, 9.592, 1.221), (-8.955, 9.834, 0.0), (-8.955, 6.644, 0.0), (-8.955, 9.592, 1.221), (-2.575, 9.592, 1.221), (-2.575, 9.834, 0.0), (-8.955, 9.834, 0.0), (-8.955, 3.697, 1.221), (-8.955, 4.388, 2.256), (-8.955, 6.644, 0.0), (-8.955, 3.697, 1.221), (-5.303, 3.697, 1.221), (-4.219, 4.388, 2.256), (-8.955, 4.388, 2.256), (-8.955, 8.9, 2.256), (-8.955, 9.592, 1.221), (-8.955, 6.644, 0.0), (-8.955, 8.9, 2.256), (-2.575, 8.9, 2.256), (-2.575, 9.592, 1.221), (-8.955, 9.592, 1.221), (-8.955, 4.388, 2.256), (-8.955, 5.423, 2.947), (-8.955, 6.644, 0.0), (-8.955, 4.388, 2.256), (-4.219, 4.388, 2.256), (-3.118, 5.423, 2.947), (-8.955, 5.423, 2.947), (-8.955, 7.865, 2.947), (-8.955, 8.9, 2.256), (-8.955, 6.644, 0.0), (-8.955, 7.865, 2.947), (-2.575, 7.865, 2.947), (-2.575, 8.9, 2.256), (-8.955, 8.9, 2.256), (-8.955, 5.423, 2.947), (-8.955, 6.644, 3.19), (-8.955, 6.644, 0.0), (-8.955, 5.423, 2.947), (-3.118, 5.423, 2.947), (-2.577, 6.644, 3.19), (-8.955, 6.644, 3.19), (-8.955, 6.644, 3.19), (-8.955, 7.865, 2.947), (-8.955, 6.644, 0.0), (-8.955, 6.644, 3.19), (-2.577, 6.644, 3.19), (-2.575, 7.865, 2.947), (-8.955, 7.865, 2.947), (-8.856, 6.644, -0.84), (-10.905, 6.644, -0.399), (-10.905, 6.797, -0.369), (-8.856, 6.965, -0.776), (-8.856, 6.965, -0.776), (-10.905, 6.797, -0.369), (-10.905, 6.926, -0.282), (-8.856, 7.238, -0.594), (-8.856, 6.323, -0.776), (-10.905, 6.491, -0.369), (-10.905, 6.644, -0.399), (-8.856, 6.644, -0.84), (-8.856, 7.238, -0.594), (-10.905, 6.926, -0.282), (-10.905, 7.013, -0.153), (-8.856, 7.42, -0.321), (-8.856, 6.05, -0.594), (-10.905, 6.362, -0.282), (-10.905, 6.491, -0.369), (-8.856, 6.323, -0.776), (-8.856, 7.42, -0.321), (-10.905, 7.013, -0.153), (-10.905, 7.043, 0.0), (-8.856, 7.484, 0.0), (-8.856, 5.868, -0.321), (-10.905, 6.275, -0.153), (-10.905, 6.362, -0.282), (-8.856, 6.05, -0.594), (-8.856, 7.484, 0.0), (-10.905, 7.043, 0.0), (-10.905, 7.013, 0.153), (-8.856, 7.42, 0.321), (-8.856, 5.804, 0.0), (-10.905, 6.245, 0.0), (-10.905, 6.275, -0.153), (-8.856, 5.868, -0.321), (-8.856, 7.42, 0.321), (-10.905, 7.013, 0.153), (-10.905, 6.926, 0.282), (-8.856, 7.238, 0.594), (-8.856, 5.868, 0.321), (-10.905, 6.275, 0.153), (-10.905, 6.245, 0.0), (-8.856, 5.804, 0.0), (-8.856, 7.238, 0.594), (-10.905, 6.926, 0.282), (-10.905, 6.797, 0.369), (-8.856, 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2.568, -1.113), (18.43, 2.568, -1.113), (18.43, 2.568, 1.113), (14.196, 2.568, 5.882), (14.196, 2.568, 1.113), (14.196, 10.72, 1.113), (14.196, 10.72, 5.882), (18.43, 2.568, 1.113), (18.43, 2.568, -1.113), (18.43, 10.72, -1.113), (18.43, 10.72, 1.113), (20.934, 9.992, -5.657), (22.261, 9.992, -5.657), (22.261, 3.296, -5.657), (20.934, 3.296, -5.657), (20.934, 3.296, -5.657), (22.261, 3.296, -5.657), (22.261, 3.296, -0.772), (20.934, 3.296, -0.772), (20.934, 9.688, -5.435), (20.934, 9.688, -0.994), (20.934, 9.992, -0.772), (20.934, 9.992, -5.657), (20.934, 3.6, -5.435), (20.934, 9.688, -5.435), (20.934, 9.992, -5.657), (20.934, 3.296, -5.657), (20.934, 9.688, -0.994), (20.934, 3.6, -0.994), (20.934, 3.296, -0.772), (20.934, 9.992, -0.772), (20.934, 3.6, -0.994), (12.259, 3.6, -0.994), (12.259, 3.6, -5.435), (20.934, 3.6, -5.435), (20.934, 3.6, -0.994), (20.934, 3.6, -5.435), (20.934, 3.296, -5.657), (20.934, 3.296, -0.772), (20.934, 3.6, -0.994), (20.934, 9.688, -0.994), (12.259, 9.688, -0.994), (12.259, 3.6, -0.994), (20.934, 9.992, -0.772), (22.261, 9.992, -0.772), (22.261, 9.992, -5.657), (20.934, 9.992, -5.657), (20.934, 3.296, -0.772), (22.261, 3.296, -0.772), (22.261, 9.992, -0.772), (20.934, 9.992, -0.772), (20.934, 9.992, 0.772), (20.934, 9.992, 5.657), (22.261, 9.992, 5.657), (22.261, 9.992, 0.772), (20.934, 3.296, 0.772), (20.934, 9.992, 0.772), (22.261, 9.992, 0.772), (22.261, 3.296, 0.772), (20.934, 9.688, 0.994), (20.934, 9.688, 5.435), (20.934, 9.992, 5.657), (20.934, 9.992, 0.772), (20.934, 3.6, 0.994), (12.259, 3.6, 0.994), (12.259, 9.688, 0.994), (20.934, 9.688, 0.994), (20.934, 3.6, 0.994), (20.934, 9.688, 0.994), (20.934, 9.992, 0.772), (20.934, 3.296, 0.772), (20.934, 3.6, 0.994), (20.934, 3.6, 5.435), (12.259, 3.6, 5.435), (12.259, 3.6, 0.994), (20.934, 9.688, 5.435), (20.934, 3.6, 5.435), (20.934, 3.296, 5.657), (20.934, 9.992, 5.657), (20.934, 3.6, 5.435), (20.934, 3.6, 0.994), (20.934, 3.296, 0.772), (20.934, 3.296, 5.657), (20.934, 9.992, 5.657), (20.934, 3.296, 5.657), (22.261, 3.296, 5.657), (22.261, 9.992, 5.657), (20.934, 3.296, 5.657), (20.934, 3.296, 0.772), (22.261, 3.296, 0.772), (22.261, 3.296, 5.657), (22.261, 9.688, -5.435), (22.261, 3.6, -5.435), (22.261, 3.296, -5.657), (22.261, 9.992, -5.657), (22.261, 9.688, -5.435), (25.599, 9.688, -5.435), (25.599, 3.6, -5.435), (22.261, 3.6, -5.435), (22.261, 3.6, -5.435), (22.261, 3.6, -0.994), (22.261, 3.296, -0.772), (22.261, 3.296, -5.657), (22.261, 3.6, -5.435), (25.599, 3.6, -5.435), (25.599, 3.6, -0.994), (22.261, 3.6, -0.994), (22.261, 9.688, -0.994), (22.261, 9.688, -5.435), (22.261, 9.992, -5.657), (22.261, 9.992, -0.772), (22.261, 9.688, -0.994), (25.599, 9.688, -0.994), (25.599, 9.688, -5.435), (22.261, 9.688, -5.435), (22.261, 3.6, -0.994), (22.261, 9.688, -0.994), (22.261, 9.992, -0.772), (22.261, 3.296, -0.772), (22.261, 3.6, -0.994), (25.599, 3.6, -0.994), (25.599, 9.688, -0.994), (22.261, 9.688, -0.994), (22.261, 9.688, 0.994), (22.261, 3.6, 0.994), (22.261, 3.296, 0.772), (22.261, 9.992, 0.772), (22.261, 9.688, 0.994), (22.261, 9.688, 5.435), (25.599, 9.688, 5.435), (25.599, 9.688, 0.994), (22.261, 3.6, 0.994), (22.261, 9.688, 0.994), (25.599, 9.688, 0.994), (25.599, 3.6, 0.994), (22.261, 3.6, 0.994), (22.261, 3.6, 5.435), (22.261, 3.296, 5.657), (22.261, 3.296, 0.772), (22.261, 9.688, 5.435), (22.261, 9.688, 0.994), (22.261, 9.992, 0.772), (22.261, 9.992, 5.657), (22.261, 9.688, 5.435), (22.261, 3.6, 5.435), (25.599, 3.6, 5.435), (25.599, 9.688, 5.435), (22.261, 3.6, 5.435), (22.261, 3.6, 0.994), (25.599, 3.6, 0.994), (25.599, 3.6, 5.435), (22.261, 3.6, 5.435), (22.261, 9.688, 5.435), (22.261, 9.992, 5.657), (22.261, 3.296, 5.657), (25.599, 9.688, -5.435), (28.309, 9.688, -5.435), (28.309, 3.6, -5.435), (25.599, 3.6, -5.435), (25.599, 3.6, -5.435), (28.309, 3.6, -5.435), (28.309, 2.233, -5.435), (25.599, 9.688, -0.994), (28.309, 9.688, -0.994), (28.309, 9.688, -5.435), (25.599, 9.688, -5.435), (25.599, 3.6, -0.994), (25.599, 3.6, -5.435), (28.309, 2.233, -5.435), (28.309, 2.233, -0.994), (25.599, 3.6, -0.994), (28.309, 3.6, -0.994), (28.309, 9.688, -0.994), (25.599, 9.688, -0.994), (25.599, 9.688, 0.994), (25.599, 9.688, 5.435), (28.309, 9.688, 5.435), (28.309, 9.688, 0.994), (25.599, 3.6, 0.994), (25.599, 9.688, 0.994), (28.309, 9.688, 0.994), (28.309, 3.6, 0.994), (25.599, 3.6, 0.994), (28.309, 3.6, 0.994), (28.309, 2.233, 0.994), (25.599, 9.688, 5.435), (25.599, 3.6, 5.435), (28.309, 3.6, 5.435), (28.309, 9.688, 5.435), (25.599, 3.6, 5.435), (25.599, 3.6, 0.994), (28.309, 2.233, 0.994), (28.309, 2.233, 5.435), (28.309, 3.6, -5.435), (28.309, 9.688, -5.435), (28.309, 9.688, -0.994), (28.309, 3.6, -0.994), (28.309, 3.6, -5.435), (28.309, 3.6, -0.994), (28.309, 2.233, -0.994), (28.309, 2.233, -5.435), (28.309, 3.6, -0.994), (25.599, 3.6, -0.994), (28.309, 2.233, -0.994), (28.309, 3.6, 0.994), (28.309, 3.6, 5.435), (28.309, 2.233, 5.435), (28.309, 2.233, 0.994), (28.309, 3.6, 5.435), (25.599, 3.6, 5.435), (28.309, 2.233, 5.435), (28.309, 3.6, 5.435), (28.309, 3.6, 0.994), (28.309, 9.688, 0.994), (28.309, 9.688, 5.435)] faces = [[0, 1, 2], [2, 1, 5], [6, 1, 0], [5, 1, 11], [12, 1, 6], [11, 1, 17], [18, 1, 12], [17, 1, 23], [24, 1, 18], [23, 1, 29], [30, 1, 24], [29, 1, 35], [36, 1, 30], [35, 1, 41], [42, 1, 36], [41, 1, 42], [48, 49, 50], [48, 52, 53, 49], [55, 48, 50], [55, 59, 52, 48], [49, 63, 50], [49, 53, 67, 63], [69, 55, 50], [69, 73, 59, 55], [63, 77, 50], [63, 67, 81, 77], [83, 69, 50], [83, 87, 73, 69], [77, 91, 50], [77, 81, 95, 91], [97, 83, 50], [97, 101, 87, 83], [91, 105, 50], [91, 95, 109, 105], [111, 97, 50], [111, 115, 101, 97], [105, 119, 50], [105, 109, 123, 119], [125, 111, 50], [125, 129, 115, 111], [119, 133, 50], [119, 123, 137, 133], [139, 125, 50], [139, 143, 129, 125], [133, 147, 50], [133, 137, 151, 147], [147, 139, 50], [147, 151, 143, 139], [160, 0, 2, 163], [163, 2, 5, 167], [168, 6, 0, 160], [167, 5, 11, 175], [176, 12, 6, 168], [175, 11, 17, 183], [184, 18, 12, 176], [183, 17, 23, 191], [192, 24, 18, 184], [191, 23, 29, 199], [200, 30, 24, 192], [199, 29, 35, 207], [208, 36, 30, 200], [207, 35, 41, 215], [216, 42, 36, 208], [215, 41, 42, 216], [224, 225, 226, 227], [224, 229, 230, 231], [225, 224, 231, 235], [225, 237, 238, 226], [240, 241, 242, 243], [240, 245, 246, 247], [247, 249, 241, 240], [247, 246, 254, 255], [256, 257, 258], [231, 230, 257, 256], [263, 256, 258], [235, 231, 256, 263], [270, 271, 272], [245, 270, 272, 246], [272, 271, 279], [246, 272, 279, 254], [229, 224, 227, 287], [229, 289, 290, 230], [257, 293, 258], [230, 290, 293, 257], [299, 263, 258], [302, 235, 263, 299], [237, 225, 235, 302], [237, 311, 312, 238], [243, 242, 316, 317], [243, 319, 245, 240], [322, 271, 270], [319, 322, 270, 245], [279, 271, 331], [254, 279, 331, 335], [255, 254, 335, 339], [255, 341, 249, 247], [293, 345, 258], [290, 348, 345, 293], [345, 299, 258], [348, 302, 299, 345], [358, 271, 322], [361, 358, 322, 319], [331, 271, 358], [335, 331, 358, 361], [289, 229, 287, 375], [289, 311, 348, 290], [311, 237, 302, 348], [311, 289, 375, 312], [317, 361, 319, 243], [317, 316, 394, 339], [339, 335, 361, 317], [339, 394, 341, 255], [95, 81, 406, 407], [407, 406, 410], [81, 67, 413, 406], [109, 95, 407, 418], [406, 413, 410], [418, 407, 410], [67, 53, 427, 413], [123, 109, 418, 432], [413, 427, 410], [432, 418, 410], [427, 440, 410], [442, 432, 410], [53, 52, 440, 427], [137, 123, 432, 442], [440, 454, 410], [456, 442, 410], [454, 460, 410], [460, 463, 410], [463, 466, 410], [466, 469, 410], [469, 472, 410], [472, 475, 410], [475, 456, 410], [480, 481, 482, 483], [484, 485, 481, 480], [481, 489, 490, 482], [485, 493, 489, 481], [489, 497, 498, 490], [493, 501, 497, 489], [501, 505, 498, 497], [52, 59, 454, 440], [151, 137, 442, 456], [59, 73, 460, 454], [73, 87, 463, 460], [87, 101, 466, 463], [101, 115, 469, 466], [115, 129, 472, 469], [129, 143, 475, 472], [143, 151, 456, 475], [483, 482, 546, 547], [548, 484, 480, 483], [548, 483, 547, 555], [548, 557, 485, 484], [547, 546, 562, 563], [482, 490, 566, 546], [557, 548, 555, 571], [557, 573, 493, 485], [546, 566, 578, 562], [566, 581, 582, 578], [490, 498, 581, 566], [573, 557, 571, 591], [573, 505, 501, 493], [596, 597, 582, 581], [498, 505, 596, 581], [505, 573, 591, 596], [608, 609, 610, 563], [608, 613, 614, 615], [609, 617, 618, 610], [610, 555, 547, 563], [610, 618, 571, 555], [613, 608, 563, 562], [613, 633, 634, 614], [617, 637, 638, 618], [618, 638, 591, 571], [638, 597, 596, 591], [633, 613, 562, 578], [633, 653, 654, 634], [637, 657, 597, 638], [653, 633, 578, 582], [657, 653, 582, 597], [657, 669, 654, 653], [672, 673, 674, 675], [676, 672, 675, 679], [615, 614, 673, 672], [684, 609, 608, 615], [684, 615, 672, 676], [684, 693, 617, 609], [673, 697, 698, 674], [700, 676, 679, 703], [614, 634, 697, 673], [693, 684, 676, 700], [693, 713, 637, 617], [634, 654, 718, 697], [713, 693, 700, 723], [713, 669, 657, 637], [697, 718, 730, 698], [723, 700, 703, 735], [654, 669, 738, 718], [669, 713, 723, 738], [718, 738, 746, 730], [738, 723, 735, 746], [752, 753, 754, 755], [756, 757, 754, 753], [760, 756, 753, 752], [764, 765, 766, 767], [768, 769, 765, 764], [769, 773, 766, 765], [674, 698, 778, 779], [703, 679, 675, 674], [703, 674, 779, 787], [698, 735, 790, 778], [735, 703, 787, 790], [746, 735, 698, 730], [790, 787, 779, 778], [804, 805, 806, 807], [807, 806, 810, 811], [754, 757, 814, 804], [755, 754, 804, 807], [757, 821, 811, 814], [821, 760, 752, 755], [821, 755, 807, 811], [821, 757, 756, 760], [814, 837, 805, 804], [811, 810, 837, 814], [844, 845, 846, 847], [848, 844, 847, 851], [767, 766, 845, 844], [856, 768, 764, 767], [856, 767, 844, 848], [856, 773, 769, 768], [766, 773, 870, 845], [773, 856, 848, 870], [845, 870, 878, 846], [870, 848, 851, 878], [884, 885, 806, 805], [884, 889, 890, 885], [885, 893, 810, 806], [885, 890, 898, 893], [900, 884, 805, 837], [900, 905, 889, 884], [893, 900, 837, 810], [893, 898, 905, 900], [916, 917, 851, 847], [916, 921, 922, 923], [917, 916, 923, 927], [917, 929, 878, 851], [921, 916, 847, 846], [921, 929, 938, 922], [929, 917, 927, 938], [929, 921, 846, 878], [889, 949, 950, 890], [890, 950, 954], [905, 956, 949, 889], [898, 890, 954, 962], [898, 964, 956, 905], [923, 922, 969, 970], [927, 923, 970, 974], [927, 974, 977], [922, 938, 980, 969], [938, 927, 977, 985], [950, 949, 956, 964], [950, 964, 962, 954], [964, 898, 962], [974, 980, 985, 977], [980, 938, 985], [980, 974, 970, 969]]
Define a 3D model of trophy_table with 418 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 trophy_table! Do not forget to define faces. Make sure that the amount of faces is less than the amount of vertices.
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1134, 1094], [1094, 1134, 1138, 1098], [1098, 1138, 1142, 1102], [1109, 1061, 1107, 1147], [1109, 1149, 1150, 1110], [1147, 1107, 1115, 1155], [1155, 1115, 1119, 1159], [1159, 1119, 1123, 1163], [1039, 999, 1079, 1167], [1022, 1062, 1170, 1082], [1129, 1089, 1127, 1175], [1129, 1177, 1178, 1130], [1130, 1178, 1182, 1134], [1134, 1182, 1186, 1138], [1138, 1186, 1190, 1142], [1149, 1109, 1147, 1195], [1149, 1197, 1198, 1150], [1195, 1147, 1155, 1203], [1203, 1155, 1159, 1207], [1207, 1159, 1163, 1211], [1177, 1129, 1175, 1215], [1177, 1217, 1218, 1178], [1178, 1218, 1222, 1182], [1182, 1222, 1226, 1186], [1186, 1226, 1230, 1190], [1197, 1149, 1195, 1235], [1197, 1217, 1238, 1198], [1235, 1195, 1203, 1243], [1243, 1203, 1207, 1247], [1247, 1207, 1211, 1251], [1217, 1177, 1215, 1238], [1217, 1197, 1235, 1218], [1218, 1235, 1243, 1222], [1222, 1243, 1247, 1226], [1226, 1247, 1251, 1230], [1087, 1039, 1167, 1275], [1062, 1110, 1278, 1170], [1127, 1087, 1275, 1283], [1110, 1150, 1286, 1278], [498, 497, 1290, 922], [484, 483, 450, 866], [1175, 1127, 1283, 1299], [1150, 1198, 1302, 1286], [865, 966, 1306, 866], [987, 915, 502, 922], [1215, 1175, 1299, 1315], [1198, 1238, 1318, 1302], [1238, 1215, 1315, 1318], [485, 484, 866, 1306], [497, 496, 1330, 1290], [966, 1014, 1334, 1306], [1035, 987, 922, 1290], [991, 860, 358, 854], [918, 994, 1346, 930], [396, 395, 1350, 845], [382, 381, 935, 1355], [845, 1350, 1358, 846], [846, 1358, 1362, 850], [850, 1362, 1366, 854], [1355, 935, 939, 1371], [1371, 939, 943, 1375], [1375, 943, 418, 930], [486, 485, 1306, 1334], [496, 495, 1386, 1330], [1014, 1054, 1390, 1334], [1075, 1035, 1290, 1330], [487, 486, 1334, 1390], [495, 494, 1402, 1386], [1054, 1102, 1406, 1390], [1123, 1075, 1330, 1386], [488, 487, 1390, 1406], [494, 493, 1418, 1402], [1102, 1142, 1422, 1406], [1163, 1123, 1386, 1402], [1079, 991, 854, 1366], [994, 1082, 1434, 1346], [395, 394, 1438, 1350], [383, 382, 1355, 1443], [1350, 1438, 1446, 1358], [1358, 1446, 1450, 1362], [1362, 1450, 1454, 1366], [1443, 1355, 1371, 1459], [1459, 1371, 1375, 1463], [1463, 1375, 930, 1346], [489, 488, 1406, 1422], [493, 492, 1474, 1418], [1142, 1190, 1478, 1422], [1211, 1163, 1402, 1418], [490, 489, 1422, 1478], [492, 491, 1490, 1474], [491, 490, 1478, 1490], [1190, 1230, 1490, 1478], [1251, 1211, 1418, 1474], [1230, 1251, 1474, 1490], [1167, 1079, 1366, 1454], [1082, 1170, 1514, 1434], [394, 393, 1518, 1438], [384, 383, 1443, 1523], [1438, 1518, 1526, 1446], [1446, 1526, 1530, 1450], [1450, 1530, 1534, 1454], [1523, 1443, 1459, 1539], [1539, 1459, 1463, 1543], [1543, 1463, 1346, 1434], [1275, 1167, 1454, 1534], [1170, 1278, 1554, 1514], [393, 392, 1558, 1518], [385, 384, 1523, 1563], [1518, 1558, 1566, 1526], [1526, 1566, 1570, 1530], [1530, 1570, 1574, 1534], [1563, 1523, 1539, 1579], [1579, 1539, 1543, 1583], [1583, 1543, 1434, 1514], [1283, 1275, 1534, 1574], [1278, 1286, 1594, 1554], [392, 391, 1598, 1558], [386, 385, 1563, 1603], [1558, 1598, 1606, 1566], [1566, 1606, 1610, 1570], [1570, 1610, 1614, 1574], [1603, 1563, 1579, 1619], [1619, 1579, 1583, 1623], [1623, 1583, 1514, 1554], [1299, 1283, 1574, 1614], [1286, 1302, 1634, 1594], [391, 390, 1638, 1598], [387, 386, 1603, 1643], [1598, 1638, 1646, 1606], [1606, 1646, 1650, 1610], [1610, 1650, 1654, 1614], [1643, 1603, 1619, 1659], [1659, 1619, 1623, 1663], [1663, 1623, 1554, 1594], [1315, 1299, 1614, 1654], [1302, 1318, 1674, 1634], [390, 389, 1678, 1638], [388, 387, 1643, 1683], [1318, 1315, 1654, 1674], [1638, 1678, 1690, 1646], [1646, 1690, 1694, 1650], [1650, 1694, 1674, 1654], [1683, 1643, 1659, 1703], [1703, 1659, 1663, 1707], [1707, 1663, 1594, 1634], [389, 388, 1683, 1678], [1678, 1683, 1703, 1690], [1690, 1703, 1707, 1694], [1694, 1707, 1634, 1674]]
"Define a 3D model of corn_dead with 413 polygons in its grid. Write coordinates of vertices and ver(...TRUNCATED)
"verts = [(1.044, 0.033, 0.127), (1.043, 0.03, 0.122), (1.081, 0.014, 0.108), (1.086, 0.015, 0.109),(...TRUNCATED)
"Define a 3D model of ball_actor with 544 polygons in its grid. Write coordinates of vertices and ve(...TRUNCATED)
"verts = [(0.0, 0.0, 1.0), (0.195, 0.0, 0.981), (0.195, 0.191, 0.962), (0.0, 0.195, 0.981), (-0.098,(...TRUNCATED)
"Define a 3D model of 3_5 with 506 polygons in its grid. Write coordinates of vertices and vertex de(...TRUNCATED)
"verts = [(-1.623, -0.143, -3.0), (-1.623, -0.143, -1.0), (-1.623, 1.857, -1.0), (-1.623, 1.857, -3.(...TRUNCATED)
"Define a 3D model of 3d_pacman with 352 polygons in its grid. Write coordinates of vertices and ver(...TRUNCATED)
"verts = [(0.054, -0.271, 0.0), (0.0, -0.276, 0.0), (0.0, -0.276, 0.0), (0.051, -0.271, -0.017), (0.(...TRUNCATED)
"Define a 3D model of lightonwall with 224 polygons in its grid. Write coordinates of vertices and v(...TRUNCATED)
"verts = [(0.28, 2.332, -0.519), (0.284, 2.378, -0.254), (0.311, 2.384, -0.237), (0.307, 2.34, -0.48(...TRUNCATED)
"Define a 3D model of fishingbob with 640 polygons in its grid. Write coordinates of vertices and ve(...TRUNCATED)
"verts = [(-1.049, 0.095, 0.0), (-1.029, 0.095, -0.205), (-1.029, -0.095, -0.205), (-1.049, -0.095, (...TRUNCATED)
"Define a 3D model of lamppost with 316 polygons in its grid. Write coordinates of vertices and vert(...TRUNCATED)
"verts = [(-1.0, -0.004, -0.0), (-1.0, -4.021, -0.0), (-0.981, -4.021, 0.195), (-0.981, -0.004, 0.19(...TRUNCATED)
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