Finite Group Databasebeta

#30681108

order16807
nilpotency class2
automorphism?
homologyAbelianization (H1) = C72×C49 · Schur multiplier (H2) = C72

Aliases

No aliases for this group.

Subgroups

subgroupG/H
centerC343C72
commutator, socleC7C72×C49
Frattini, cosocleC49C73
prime radicalH(3,𝔽7)C49
LCSG ▷ C7 ▷ C1
UCSC1 ◁ C343 ◁ G
LECSG ▷ C49 ▷ C7 ▷ C1

231 conjugacy classes of subgroups.

Full subgroup data →

Presentation

minimal degreeμ(G) = 2401
transitive degreeμt(G) = 2401

A minimal faithful permutation representation — 3 generators on 2401 points:

(1,2,6,17,42,92,176,4,8,19,44,94,178,304,14,25,50,100,184,310,481,38,63,113,197,323,494,704,87,137,221,347,518,728,966,170,254,380,551,761,999,1247,296,422,593,803,1041,1289,1527,5,9,20,45,95,179,305,15,26,51,101,185,311,482,39,64,114,198,324,495,705,88,138,222,348,519,729,967,171,255,381,552,762,1000,1248,297,423,594,804,1042,1290,1528,471,642,852,1090,1338,1576,1786,16,27,52,102,186,312,483,40,65,115,199,325,496,706,89,139,223,349,520,730,968,172,256,382,553,763,1001,1249,298,424,595,805,1043,1291,1529,472,643,853,1091,1339,1577,1787,689,899,1137,1385,1623,1833,2001,41,66,116,200,326,497,707,90,140,224,350,521,731,969,173,257,383,554,764,1002,1250,299,425,596,806,1044,1292,1530,473,644,854,1092,1340,1578,1788,690,900,1138,1386,1624,1834,2002,942,1180,1428,1666,1876,2044,2166,91,141,225,351,522,732,970,174,258,384,555,765,1003,1251,300,426,597,807,1045,1293,1531,474,645,855,1093,1341,1579,1789,691,901,1139,1387,1625,1835,2003,943,1181,1429,1667,1877,2045,2167,1216,1464,1702,1912,2080,2202,2282,175,259,385,556,766,1004,1252,301,427,598,808,1046,1294,1532,475,646,856,1094,1342,1580,1790,692,902,1140,1388,1626,1836,2004,944,1182,1430,1668,1878,2046,2168,1217,1465,1703,1913,2081,2203,2283,1489,1727,1937,2105,2227,2307,2352,302,428,599,809,1047,1295,1533,476,647,857,1095,1343,1581,1791,693,903,1141,1389,1627,1837,2005,945,1183,1431,1669,1879,2047,2169,1218,1466,1704,1914,2082,2204,2284,1490,1728,1938,2106,2228,2308,2353,1743,1953,2121,2243,2323,2368,2389)(3,7,18,43,93,177,303,12,23,48,98,182,308,479,35,60,110,194,320,491,701,83,133,217,343,514,724,962,166,250,376,547,757,995,1243,292,418,589,799,1037,1285,1523,467,638,848,1086,1334,1572,1782,13,24,49,99,183,309,480,36,61,111,195,321,492,702,84,134,218,344,515,725,963,167,251,377,548,758,996,1244,293,419,590,800,1038,1286,1524,468,639,849,1087,1335,1573,1783,686,896,1134,1382,1620,1830,1998,37,62,112,196,322,493,703,85,135,219,345,516,726,964,168,252,378,549,759,997,1245,294,420,591,801,1039,1287,1525,469,640,850,1088,1336,1574,1784,687,897,1135,1383,1621,1831,1999,940,1178,1426,1664,1874,2042,2164,86,136,220,346,517,727,965,169,253,379,550,760,998,1246,295,421,592,802,1040,1288,1526,470,641,851,1089,1337,1575,1785,688,898,1136,1384,1622,1832,2000,941,1179,1427,1665,1875,2043,2165,1215,1463,1701,1911,2079,2201,2281,80,130,214,340,511,721,959,163,247,373,544,754,992,1240,289,415,586,796,1034,1282,1520,464,635,845,1083,1331,1569,1779,683,893,1131,1379,1617,1827,1995,938,1176,1424,1662,1872,2040,2162,1214,1462,1700,1910,2078,2200,2280,33,58,108,192,318,489,699,81,131,215,341,512,722,960,164,248,374,545,755,993,1241,290,416,587,797,1035,1283,1521,465,636,846,1084,1332,1570,1780,684,894,1132,1380,1618,1828,1996,939,1177,1425,1663,1873,2041,2163,11,22,47,97,181,307,478,34,59,109,193,319,490,700,82,132,216,342,513,723,961,165,249,375,546,756,994,1242,291,417,588,798,1036,1284,1522,466,637,847,1085,1333,1571,1781,685,895,1133,1381,1619,1829,1997)(10,21,46,96,180,306,477,30,55,105,189,315,486,696,74,124,208,334,505,715,953,156,240,366,537,747,985,1233,281,407,578,788,1026,1274,1512,455,626,836,1074,1322,1560,1770,674,884,1122,1370,1608,1818,1986,31,56,106,190,316,487,697,75,125,209,335,506,716,954,157,241,367,538,748,986,1234,282,408,579,789,1027,1275,1513,456,627,837,1075,1323,1561,1771,675,885,1123,1371,1609,1819,1987,930,1168,1416,1654,1864,2032,2154,76,126,210,336,507,717,955,158,242,368,539,749,987,1235,283,409,580,790,1028,1276,1514,457,628,838,1076,1324,1562,1772,676,886,1124,1372,1610,1820,1988,931,1169,1417,1655,1865,2033,2155,1208,1456,1694,1904,2072,2194,2274,72,122,206,332,503,713,951,154,238,364,535,745,983,1231,279,405,576,786,1024,1272,1510,453,624,834,1072,1320,1558,1768,672,882,1120,1368,1606,1816,1984,928,1166,1414,1652,1862,2030,2152,1207,1455,1693,1903,2071,2193,2273,78,128,212,338,509,719,957,161,245,371,542,752,990,1238,287,413,584,794,1032,1280,1518,462,633,843,1081,1329,1567,1777,681,891,1129,1377,1615,1825,1993,936,1174,1422,1660,1870,2038,2160,1213,1461,1699,1909,2077,2199,2279,29,54,104,188,314,485,695,73,123,207,333,504,714,952,155,239,365,536,746,984,1232,280,406,577,787,1025,1273,1511,454,625,835,1073,1321,1559,1769,673,883,1121,1369,1607,1817,1985,929,1167,1415,1653,1863,2031,2153,32,57,107,191,317,488,698,79,129,213,339,510,720,958,162,246,372,543,753,991,1239,288,414,585,795,1033,1281,1519,463,634,844,1082,1330,1568,1778,682,892,1130,1378,1616,1826,1994,937,1175,1423,1661,1871,2039,2161)(28,53,103,187,313,484,694,69,119,203,329,500,710,948,148,232,358,529,739,977,1225,272,398,569,779,1017,1265,1503,445,616,826,1064,1312,1550,1760,664,874,1112,1360,1598,1808,1976,920,1158,1406,1644,1854,2022,2144,70,120,204,330,501,711,949,149,233,359,530,740,978,1226,273,399,570,780,1018,1266,1504,446,617,827,1065,1313,1551,1761,665,875,1113,1361,1599,1809,1977,921,1159,1407,1645,1855,2023,2145,1200,1448,1686,1896,2064,2186,2266,150,234,360,531,741,979,1227,274,400,571,781,1019,1267,1505,447,618,828,1066,1314,1552,1762,666,876,1114,1362,1600,1810,1978,922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Polycyclic presentation:

7^5|a^7=d,d^7=e,c^b=ce

Conjugacy classes & character table

2695 conjugacy classes. The character table is too large to display.

GAP

Construct this group in GAP via the SmallGroups library:

gap> SmallGroup(16807, 65);