Finite Group Databasebeta

C2×C3343⋊C3 #34095385

order20058
automorphism?
homologyAbelianization (H1) = C2×C3 · Schur multiplier (H2) = C1

Aliases

direct productC2×C3343⋊C3
unambiguous semidirect product(C2×C3343)⋊C3

Splittings

Fitting, socle, HallC2×C3343 ⋊ C3
derived, SylowC3343 ⋊ C2×C3

Subgroups

subgroupG/H
center, hypercenterC2C3343⋊C3
commutator, cosocle, hypocenterC3343C2×C3
FrattiniC1G
Fitting, socleC2×C3343C3
LCSG ▷ C3343
UCSC1 ◁ C2

8 conjugacy classes of subgroups.

Full subgroup data →

Presentation

minimal degreeμ(G) = 3345
transitive degreeμt(G) = 6686

A minimal faithful permutation representation — 2 generators on 3345 points:

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625,509,405,313,233,165,109,65,33,12,19,29,42,58,77,99,124,152,183,217,254,294,337,383,432,484,539,597,658,722,789,859,932,1008,1087,1169,1254,1342,1433,1527,1624,1724,1827,1933,2042,2153,2264,2371,2309,2085,1867,1661,1467,1285,1115,957,811,677,555,445,347,261,187,125,75,37,52,69,88,110,135,163,194,228,265,305,348,394,443,495,550,608,669,733,800,870,943,1019,1098,1180,1265,1353,1444,1538,1635,1735,1838,1944,2053,2164,2275,2381,2481,2575,2604,2407,2187,1964,1752,1552,1364,1188,1024,872,732,604,488,384,292,212,248,286,326,369,415,464,516,571,629,690,754,821,891,964,1040,1119,1201,1286,1374,1465,1559,1656,1756,1859,1965,2074,2185,2296,2402,2502,2596,2684,2766,2842,2912,2976,3034,3086,3094,2981,2844,2683,2498,2289,2064,1846,1640,1446,1264,1094,936,790,656,534,591,650,711,775,842,912,985,1061,1140,1222,1307,1395,1486,1580,1677,1777,1880,1986,2095,2206,2316,2420,2518,2368,2145,1926,2032,2141,2252,2361,2464,2561,2652,2737,2816,2889,2956,3017,3072,3121,3164,3132,3030,2905,2756,2583,2386,2166,1943,1731,1531,1343,1167,1003,1081,1161,1243,1328,1416,1507,1601,1698,1798,1901,2007,2116,2227,2336,2439,2536,2627,2713,2793,2867,2935,2997,3053,2963,2820,2653,2462,2247,2024,1812,1612,1424,1247,1332,1420,1511,1605,1702,1802,1905,2011,2120,2231,2340,2443,2540,2631,2716,2663,2477,2268,2043,1825,1619,1718,1819,1922,2028,2137,2248,2357,2460,2557,2648,2733,2812,2885,2952,3013,3068,3117,3161,3199,3231,3257,3277,3294,3264,3205,3122,3015,2884,2729,2550,2347,2124,1906,1700,1506,1324,1154,996,850,715,779,846,916,989,1065,1144,1226,1311,1399,1490,1584,1681,1781,1884,1990,2099,2210,2320,2424,2522,2614,2700,2782,2858,2928,2992,3050,3102,3148,3188,3222,3250,3272,3291,3307,3320,3330,3337,3332,3311,3278,3230,3158,3062,2942,2799,2632,2441,2226,2003,1791,1591,1403,1227,1063,911,771,643,527,423,330,373,419,468,520,575,633,694,758,825,895,968,1044,1123,1205,1290,1378,1469,1563,1660,1760,1863,1969,2078,2189,2300,2406,2506,2600,2688,2770,2846,2916,2980,3038,3090,3136,3176,3211,3190,3106,2998,2866,2710,2530,2326,2103,1885,1679,1485,1303,1133,975,829,695,573,463,365,279,205,143,92,114,139,167,198,232,269,309,352,398,447,499,554,612,673,737,804,874,947,1023,1102,1184,1269,1357,1448,1542,1639,1739,1842,1948,2057,2168,2279,2385,2485,2579,2667,2749,2826,2784,2615,2422,2205,1982,1770,1570,1382,1206,1042,890,750,622,506,402,310,230,162,106,62,30,10)

Conjugacy classes & character table

2234 conjugacy classes. The character table is too large to display.

GAP

Construct this group in GAP via the SmallGroups library:

gap> SmallGroup(20058, 2);