| order | 12436 |
| automorphism | ? |
| homology | Abelianization (H1) = C4 · Schur multiplier (H2) = C1 |
No aliases for this group.
| Fitting, socle, derived, Sylow | C3109 ⋊ C4 |
| subgroup | G/H | |
|---|---|---|
| center, Frattini, hypercenter | C1 | G |
| commutator, Fitting, socle, hypocenter | C3109 | C4 |
| prime radical, cosocle | D3109 | C2 |
| LCS | G ▷ C3109 | |
| UCS | C1 | |
6 conjugacy classes of subgroups.
| minimal degree | μ(G) = 3109 |
| transitive degree | μt(G) = 3109 |
A minimal faithful permutation representation — 2 generators on 3109 points:
(2,3,4,6)(5,8,9,15)(7,12,13,11)(10,17,18,28)(14,21,22,24)(16,25,26,20)(19,30,31,45)(23,34,35,41)(27,38,39,37)(29,42,43,33)(32,47,48,66)(36,51,52,62)(40,55,56,58)(44,59,60,54)(46,63,64,50)(49,68,69,91)(53,72,73,87)(57,76,77,83)(61,80,81,79)(65,84,85,75)(67,88,89,71)(70,93,94,120)(74,97,98,116)(78,101,102,112)(82,105,106,108)(86,109,110,104)(90,113,114,100)(92,117,118,96)(95,122,123,153)(99,126,127,149)(103,130,131,145)(107,134,135,141)(111,138,139,137)(115,142,143,133)(119,146,147,129)(121,150,151,125)(124,155,156,190)(128,159,160,186)(132,163,164,182)(136,167,168,178)(140,171,172,174)(144,175,176,170)(148,179,180,166)(152,183,184,162)(154,187,188,158)(157,192,193,231)(161,196,197,227)(165,200,201,223)(169,204,205,219)(173,208,209,215)(177,212,213,211)(181,216,217,207)(185,220,221,203)(189,224,225,199)(191,228,229,195)(194,233,234,276)(198,237,238,272)(202,241,242,268)(206,245,246,264)(210,249,250,260)(214,253,254,256)(218,257,258,252)(222,261,262,248)(226,265,266,244)(230,269,270,240)(232,273,274,236)(235,278,279,325)(239,282,283,321)(243,286,287,317)(247,290,291,313)(251,294,295,309)(255,298,299,305)(259,302,303,301)(263,306,307,297)(267,310,311,293)(271,314,315,289)(275,318,319,285)(277,322,323,281)(280,327,328,378)(284,331,332,374)(288,335,336,370)(292,339,340,366)(296,343,344,362)(300,347,348,358)(304,351,352,354)(308,355,356,350)(312,359,360,346)(316,363,364,342)(320,367,368,338)(324,371,372,334)(326,375,376,330)(329,380,381,435)(333,384,385,431)(337,388,389,427)(341,392,393,423)(345,396,397,419)(349,400,401,415)(353,404,405,411)(357,408,409,407)(361,412,413,403)(365,416,417,399)(369,420,421,395)(373,424,425,391)(377,428,429,387)(379,432,433,383)(382,437,438,496)(386,441,442,492)(390,445,446,488)(394,449,450,484)(398,453,454,480)(402,457,458,476)(406,461,462,472)(410,465,466,468)(414,469,470,464)(418,473,474,460)(422,477,478,456)(426,481,482,452)(430,485,486,448)(434,489,490,444)(436,493,494,440)(439,498,499,561)(443,502,503,557)(447,506,507,553)(451,510,511,549)(455,514,515,545)(459,518,519,541)(463,522,523,537)(467,526,527,533)(471,530,531,529)(475,534,535,525)(479,538,539,521)(483,542,543,517)(487,546,547,513)(491,550,551,509)(495,554,555,505)(497,558,559,501)(500,563,564,630)(504,567,568,626)(508,571,572,622)(512,575,576,618)(516,579,580,614)(520,583,584,610)(524,587,588,606)(528,591,592,602)(532,595,596,598)(536,599,600,594)(540,603,604,590)(544,607,608,586)(548,611,612,582)(552,615,616,578)(556,619,620,574)(560,623,624,570)(562,627,628,566)(565,632,633,703)(569,636,637,699)(573,640,641,695)(577,644,645,691)(581,648,649,687)(585,652,653,683)(589,656,657,679)(593,660,661,675)(597,664,665,671)(601,668,669,667)(605,672,673,663)(609,676,677,659)(613,680,681,655)(617,684,685,651)(621,688,689,647)(625,692,693,643)(629,696,697,639)(631,700,701,635)(634,705,706,780)(638,709,710,776)(642,713,714,772)(646,717,718,768)(650,721,722,764)(654,725,726,760)(658,729,730,756)(662,733,734,752)(666,737,738,748)(670,741,742,744)(674,745,746,740)(678,749,750,736)(682,753,754,732)(686,757,758,728)(690,761,762,724)(694,765,766,720)(698,769,770,716)(702,773,774,712)(704,777,778,708)(707,782,783,861)(711,786,787,857)(715,790,791,853)(719,794,795,849)(723,798,799,845)(727,802,803,841)(731,806,807,837)(735,810,811,833)(739,814,815,829)(743,818,819,825)(747,822,823,821)(751,826,827,817)(755,830,831,813)(759,834,835,809)(763,838,839,805)(767,842,843,801)(771,846,847,797)(775,850,851,793)(779,854,855,789)(781,858,859,785)(784,863,864,946)(788,867,868,942)(792,871,872,938)(796,875,876,934)(800,879,880,930)(804,883,884,926)(808,887,888,922)(812,891,892,918)(816,895,896,914)(820,899,900,910)(824,903,904,906)(828,907,908,902)(832,911,912,898)(836,915,916,894)(840,919,920,890)(844,923,924,886)(848,927,928,882)(852,931,932,878)(856,935,936,874)(860,939,940,870)(862,943,944,866)(865,948,949,1035)(869,952,953,1031)(873,956,957,1027)(877,960,961,1023)(881,964,965,1019)(885,968,969,1015)(889,972,973,1011)(893,976,977,1007)(897,980,981,1003)(901,984,985,999)(905,988,989,995)(909,992,993,991)(913,996,997,987)(917,1000,1001,983)(921,1004,1005,979)(925,1008,1009,975)(929,1012,1013,971)(933,1016,1017,967)(937,1020,1021,963)(941,1024,1025,959)(945,1028,1029,955)(947,1032,1033,951)(950,1037,1038,1128)(954,1041,1042,1124)(958,1045,1046,1120)(962,1049,1050,1116)(966,1053,1054,1112)(970,1057,1058,1108)(974,1061,1062,1104)(978,1065,1066,1100)(982,1069,1070,1096)(986,1073,1074,1092)(990,1077,1078,1088)(994,1081,1082,1084)(998,1085,1086,1080)(1002,1089,1090,1076)(1006,1093,1094,1072)(1010,1097,1098,1068)(1014,1101,1102,1064)(1018,1105,1106,1060)(1022,1109,1110,1056)(1026,1113,1114,1052)(1030,1117,1118,1048)(1034,1121,1122,1044)(1036,1125,1126,1040)(1039,1130,1131,1225)(1043,1134,1135,1221)(1047,1138,1139,1217)(1051,1142,1143,1213)(1055,1146,1147,1209)(1059,1150,1151,1205)(1063,1154,1155,1201)(1067,1158,1159,1197)(1071,1162,1163,1193)(1075,1166,1167,1189)(1079,1170,1171,1185)(1083,1174,1175,1181)(1087,1178,1179,1177)(1091,1182,1183,1173)(1095,1186,118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945,1030,1119,1212,1309,1410,1515,1624,1737,1854,1975,2100,2229,2362,2499,2640,2785,2933,2812,2667,2526,2389,2256,2127,2002,1881,1764,1651,1540,1649,1762,1879,2000,2125,2254,2387,2524,2665,2810,2952,2969,2839,2690,2545,2404,2267,2134,2005,1880,1759,1642,1529,1420,1315,1214,1117,1024,935,850,769,692,619,550,485,424,367,314,265,220,179,142,109,80,55,34,17,29,44,61,82,107,136,169,206,247,292,341,394,451,512,577,646,719,796,877,962,1051,1144,1241,1342,1447,1556,1669,1786,1907,2032,2161,2294,2431,2572,2717,2866,2982,3010,3034,3020,2989,2872,2719,2570,2425,2284,2147,2279,2414,2551,2692,2837,2908,2760,2615,2474,2337,2204,2075,1950,1829,1712,1599,1490,1385,1284,1187,1094,1005,920,839,762,689,620,555,494,435,492,553,618,687,760,837,918,1003,1092,1185,1282,1383,1488,1597,1710,1827,1948,2073,2202,2335,2472,2613,2758,2906,2939,2787,2638,2493,2352,2215,2082,1953,1828,1707,1590,1477,1368,1263,1162,1065,972,883,798,717,640,567,498,562,629,698,771,848,929,1014,1103,1196,1293,1394,1499,1608,1721,1838,1959,2084,2213,2346,2483,2624,2769,2917,2828,2683,2542,2405,2272,2143,2016,2141,2270,2403,2540,2681,2826,2960,2998,2975,2857,2708,2563,2422,2285,2152,2023,1898,1777,1660,1547,1438,1333,1232,1135,1042,953,868,787,710,637,568,503,442,385,332,283,238,197,160,127,98,73,52,35,22,13,6,11,20,33,50,71,96,125,158,195,236,281,330,383,440,501,566,635,708,785,866,951,1040,1133,1230,1331,1436,1545,1658,1775,1896,2021,2150,2283,2420,2561,2706,2855,2887,2735,2586,2441,2300,2163,2030,1901,1776,1655,1771,1890,2011,2136,2265,2398,2535,2676,2821,2924,2776,2631,2490,2353,2220,2091,1966,1845,1728,1615,1506,1401,1300,1203,1110,1021,936,855,778,703,776,853,934,1019,1108,1201,1298,1399,1504,1613,1726,1843,1964,2089,2218,2351,2488,2629,2774,2922,2951,2803,2654,2509,2368,2231,2098,1969,1844,1723,1606,1493,1384,1279,1178,1081,988,899,814,733,656,583,514,449,388,331,278,326,377,430,487,548,613,682,755,832,913,998,1087,1180,1277,1378,1483,1592,1705,1822,1943,2068,2197,2330,2467,2608,2753,2901,2844,2699,2556,2697,2842,2968,3002,3029,3052,3071,3086,3075,3059,3039,3015,2987,2873,2724,2579,2438,2301,2168,2039,1914,1793,1676,1563,1454,1349,1248,1151,1058,969,884,803,726,653,584,519,458,401,348,299,254,213,176,143,114,89,66,87,112,141,174,211,252,297,346,399,456,517,582,651,724,801,882,967,1056,1149,1246,1347,1452,1561,1674,1791,1912,2037,2166,2299,2436,2577,2722,2871,2903,2751,2602,2457,2316,2179,2046,1917,1792,1671,1554,1441,1332,1227,1327,1430,1535,1644,1757,1874,1995,2120,2249,2382,2519,2660,2805,2940,2792,2647,2506,2369,2236,2107,1982,1861,1744,1631,1522,1417,1316,1219,1126,1035,1124,1217,1314,1415,1520,1629,1742,1859,1980,2105,2234,2367,2504,2645,2790,2938,2959,2819,2670,2525,2384,2247,2114,1985,1860,1739,1622,1509,1400,1295,1194,1097,1004,915,830,749,672,599,530,465,404,347,294,245,200,159,122,154,189,226,267,312,361,414,471,532,597,666,739,816,897,982,1071,1164,1261,1362,1467,1576,1689,1806,1927,2052,2181,2314,2451,2592,2737,2885,2996,3024,3048,3068,3084,3096,3104,3107,3100,3089,3074,3055,3032,3005,2974,2852,2888,2740,2595,2454,2317,2184,2055,1930,1809,1692,1579,1470,1365,1264,1167,1074,985,900,819,742,669,600,535,474,417,364,315,270,229,190,227,268,313,362,415,472,533,598,667,740,817,898,983,1072,1165,1262,1363,1468,1577,1690,1807,1928,2053,2182,2315,2452,2593,2738,2886,2919,2767,2618,2473,2332,2195,2062,1933,1808,1687,1570,1457,1348,1243,1142,1045,952,863,947,1034,1123,1216,1313,1414,1519,1628,1741,1858,1979,2104,2233,2366,2503,2644,2789,2937,2808,2663,2522,2385,2252,2123,1998,1877,1760,1647,1538,1431,1536,1645,1758,1875,1996,2121,2250,2383,2520,2661,2806,2950,2967,2835,2686,2541,2400,2263,2130,2001,1876,1755,1638,1525,1416,1311,1210,1113,1020,931,846,765,688,615,546,481,420,363,310,261,216,175,138,105,76,51,30,46,65,86,111,140,173,210,251,296,345,398,455,516,581,650,723,800,881,966,1055,1148,1245,1346,1451,1560,1673,1790,1911,2036,2165,2298,2435,2576,2721,2870,2985,3013,3037,3057,3044,3017,2986,2868,2715,2566,2421,2280,2416,2555,2696,2841,2904,2756,2611,2470,2333,2200,2071,1946,1825,1708,1595,1486,1381,1280,1183,1090,1001,916,835,758,685,616,551,490,433,378,431,488,549,614,683,756,833,914,999,1088,1181,1278,1379,1484,1593,1706,1823,1944,2069,2198,2331,2468,2609,2754,2902,2935,2783,2634,2489,2348,2211,2078,1949,1824,1703,1586,1473,1364,1259,1158,1061,968,879,794,713,636,563,631,702,775,852,933,1018,1107,1200,1297,1398,1503,1612,1725,1842,1963,2088,2217,2350,2487,2628,2773,2921,2824,2679,2538,2401,2268,2139,2014,1891,2012,2137,2266,2399,2536,2677,2822,2958,2853,2704,2559,2418,2281,2148,2019,1894,1773,1656,1543,1434,1329,1228,1131,1038,949,864,783,706,633,564,499,438,381,328,279,234,193,156,123,94,69,48,31,18,9,4)Polycyclic presentation:
2^2,3109|a^2=b,c^a=c^727,c^b=c^3108781 conjugacy classes — view the full character table.
| maximal subgroup of | C2×#27159138, #27159138⋊C3, C3×#27159138, … |
| maximal normal subgroup of | C2×#27159138, #27159138⋊C3, C3×#27159138 |
| maximal quotient of | #38733384, C2×#27159138, C3×#27159138, … |
Construct this group in GAP via the SmallGroups library:
gap> SmallGroup(12436, 3);