| order | 21005 |
| automorphism | ? |
| homology | Abelianization (H1) = C5 · Schur multiplier (H2) = C1 |
| unambiguous semidirect product | C4201⋊C5 |
| Fitting, socle, derived, Sylow | C4201 ⋊ C5 |
| subgroup | G/H | |
|---|---|---|
| center, Frattini, hypercenter | C1 | G |
| commutator, Fitting, socle, cosocle, hypocenter | C4201 | C5 |
| LCS | G ▷ C4201 | |
| UCS | C1 | |
4 conjugacy classes of subgroups.
| minimal degree | μ(G) = 4201 |
| transitive degree | μt(G) = 4201 |
A minimal faithful permutation representation — 2 generators on 4201 points:
(2,3,5,9,17)(4,7,13,25,48)(6,11,21,40,33)(8,15,29,56,105)(10,19,36,18,34)(12,23,44,82,90)(14,27,52,97,64)(16,31,60,113,204)(20,38,71,49,91)(22,42,78,75,65)(24,46,86,155,189)(26,50,93,35,66)(28,54,101,181,163)(30,58,109,196,121)(32,62,117,212,366)(37,69,41,76,68)(39,73,133,106,190)(43,80,144,148,164)(45,84,151,174,122)(47,88,159,275,351)(51,95,170,92,165)(53,99,177,137,123)(55,103,185,317,325)(57,107,192,67,124)(59,111,200,343,283)(61,115,208,358,220)(63,119,216,374,616)(70,128,83,149,167)(72,131,98,175,126)(74,135,238,205,352)(77,139,130,94,168)(79,142,141,138,127)(81,146,253,268,326)(85,153,264,310,284)(87,157,271,336,221)(89,161,279,463,601)(96,172,295,191,327)(100,179,306,257,285)(102,183,313,299,222)(104,187,321,526,575)(108,194,332,166,286)(110,198,339,242,223)(112,202,347,567,533)(114,206,354,125,224)(116,210,362,593,471)(118,214,370,608,382)(120,218,378,624,981)(129,229,156,269,329)(132,233,182,311,288)(134,236,197,337,226)(136,240,407,367,602)(140,245,235,193,330)(143,248,250,258,289)(145,251,261,300,227)(147,255,426,456,576)(150,259,292,169,290)(152,262,303,243,228)(154,266,441,519,534)(158,273,452,560,472)(160,277,459,586,383)(162,281,467,570,891)(171,293,176,301,231)(173,297,489,353,577)(178,304,247,244,232)(180,308,504,445,535)(184,315,515,508,473)(186,319,522,549,384)(188,323,530,832,942)(195,334,545,328,536)(199,341,556,430,474)(201,345,563,493,385)(203,349,571,893,900)(207,356,582,287,475)(209,360,589,411,386)(211,364,597,934,838)(213,368,604,225,387)(215,372,612,959,751)(217,376,620,973,632)(219,380,628,989,1481)(230,393,276,457,579)(234,398,318,520,538)(237,402,344,561,477)(239,405,359,587,389)(241,409,665,617,967)(246,415,404,355,580)(249,418,423,446,539)(252,421,438,509,478)(254,424,449,550,390)(256,428,688,737,943)(260,433,486,331,540)(263,436,501,431,479)(265,439,512,494,391)(267,443,707,825,901)(270,447,542,291,480)(272,450,553,412,392)(274,454,722,886,839)(278,461,733,927,752)(280,465,740,952,633)(282,469,747,1106,1466)(294,484,312,510,482)(296,487,338,551,395)(298,491,776,603,944)(302,496,400,333,543)(305,499,420,432,483)(307,502,435,495,396)(309,506,795,726,902)(314,513,498,413,397)(316,517,810,814,840)(320,524,821,875,753)(322,528,828,916,634)(324,532,836,1257,1330)(335,547,856,578,903)(340,554,417,414,401)(342,558,871,711,841)(346,565,882,799,754)(348,569,889,860,635)(350,573,897,1340,1407)(357,584,912,537,842)(361,591,923,692,755)(363,595,930,780,636)(365,599,938,1400,1346)(369,606,949,476,756)(371,610,955,669,637)(373,614,963,1437,1261)(375,618,969,388,638)(377,622,977,1458,1147)(379,626,985,1473,997)(381,630,993,1488,725)(394,645,464,738,946)(399,651,527,826,905)(403,656,568,887,844)(406,660,594,928,758)(408,663,609,953,640)(410,667,1039,982,1467)(416,674,662,605,947)(419,677,685,727,906)(422,680,704,815,845)(425,683,719,876,759)(427,686,730,917,641)(429,690,1066,892,1331)(434,696,773,581,907)(437,699,792,712,846)(440,702,807,800,760)(442,705,818,861,642)(444,709,1089,1250,1408)(448,714,853,541,847)(451,717,868,693,761)(453,720,879,781,643)(455,724,1107,1333,1347)(458,728,909,481,762)(460,731,920,670,644)(462,735,1121,1393,1262)(466,742,1132,1431,1148)(468,745,937,1398,998)(470,749,1143,1664,2093)(485,767,521,816,849)(488,771,562,877,764)(490,774,588,918,647)(492,778,1178,968,1445)(497,784,658,583,910)(500,787,682,713,850)(503,790,701,801,765)(505,793,716,862,648)(507,797,1201,1125,1409)(511,802,769,544,851)(514,805,789,694,766)(516,808,804,782,649)(518,812,1220,1239,1348)(523,819,865,671,650)(525,823,1235,1323,1263)(529,830,1246,1382,1149)(531,834,1253,1421,999)(546,854,552,863,653)(548,858,1286,945,1410)(555,866,679,695,770)(557,869,698,783,654)(559,873,1305,1110,1349)(564,880,786,672,655)(566,884,1319,1224,1264)(572,895,1336,1367,1000)(574,899,1344,1909,1889)(585,914,1363,904,1350)(590,921,676,673,659)(592,925,1378,1092,1265)(596,932,1389,1205,1150)(598,936,1396,1290,1001)(600,940,1404,1987,1993)(607,951,1419,843,1266)(611,957,1428,1070,1151)(613,961,1433,1182,1002)(615,965,1441,2035,1913)(619,971,1449,757,1152)(621,975,1454,1043,1003)(623,979,1462,2061,1808)(625,983,1469,639,1004)(627,987,1477,2085,1672)(629,991,1484,2098,1495)(631,995,1492,2110,2127)(646,1012,744,896,1338)(652,1019,833,1251,1412)(657,1025,894,1334,1351)(661,1030,935,1394,1268)(664,1034,960,1432,1154)(666,1037,974,1452,1006)(668,1041,1545,1482,2094)(675,1049,1036,970,1447)(678,1052,1063,1126,1413)(681,1055,1086,1240,1352)(684,1058,1104,1324,1269)(687,1061,1118,1383,1155)(689,1064,1129,1422,1007)(691,1068,1576,1619,2069)(697,1075,1176,948,1414)(700,1078,1198,1111,1353)(703,1081,1217,1225,1270)(706,1084,1232,1309,1156)(708,1087,1243,1368,1008)(710,1091,1603,1801,1890)(715,1096,1283,908,1354)(718,1099,1302,1093,1271)(721,1102,1316,1206,1157)(723,1105,1327,1291,1009)(729,1113,1360,848,1272)(732,1116,1375,1071,1158)(734,1119,1386,1183,1010)(736,1123,1638,1981,1914)(739,1127,1416,763,1159)(741,1130,1425,1044,1011)(743,1134,1651,2029,1809)(746,1138,1440,2033,1673)(748,1141,1637,2078,1496)(750,1145,1668,2297,1109)(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26,986,1476,2084,1948,330,539,845,1269,1816,2456,3107,3658,4016,4169,2324,2983,3203,2964,3556,3781,4088,4092,1857,293,483,765,1162,1686,914,1364,1934,2584,3230,2150,2825,3091,738,1126,1642,2268,2935,1728,236,401,654,1022,1522,2142,2819,3446,3908,4141,1443,2040,2703,610,956,1427,2016,2676,1571,115,209,361,592,926,1381,1956,2610,3257,3782,4090,2061,2722,3353,3146,756,1151,1675,1138,1657,2282,2944,2614,551,862,1292,1845,2489,3140,3685,2031,2691,3327,3010,645,1011,1510,2129,2805,3433,3899,2518,499,34,65,122,221,383,633,998,1496,2115,2793,323,531,835,1256,1800,2436,3085,2381,421,11,22,43,81,147,256,429,691,1069,1579,2205,2880,971,1450,2046,2708,3342,2224,273,453,721,1103,1617,2245,2917,1772,2404,3057,3621,3999,3388,3867,3705,4042,3856,3560,1799,2434,2957,3547,3274,3795,4097,3925,630,994,1491,2109,2696,3330,3830,3600,1049,1555,2179,2854,3472,2780,3414,3184,802,1208,1739,1344,1910,2557,3204,2642,567,886,1323,690,1067,1575,2198,2870,3485,3928,3054,699,38,72,132,234,399,652,1020,522,818,1229,1764,2397,3050,3615,3995,4132,2070,2734,517,811,1219,1751,2382,3036,3603,2419,452,719,1101,1615,2243,2915,3521,3950,4121,2043,2547,3194,3554,989,1482,2095,2768,3399,2265,347,568,888,1326,1885,2532,3183,3721,4052,2004,2663,3304,3421,3894,3727,4057,3866,3987,1989,2648,3291,3806,3288,3466,3919,3948,1180,1708,1930,2578,3223,3751,4068,3626,1096,1609,2236,2908,3514,3945,4151,3197,826,1240,1776,2407,3058,1835,2476,3124,3669,4021,3531,873,1306,1861,2505,3155,3695,4034,3079,731,56,106,191,328,537,843,1267,1814,2454,3105,3656,3792,4095,4192,4144,4135,2085,2753,595,931,1388,1963,2615,1540,2159,2832,3454,2675,577,902,1348,1915,2564,3212,3744,2057,2699,3333,3116,3664,4019,3931,987,1478,2088,2758,2599,540,846,1270,1817,2457,3108,3659,2026,2685,3323,2984,3568,3736,3557,3971,4089,4190,4191,2501,484,766,1163,1687,2317,1365,1936,1967,2619,3263,2826,3451,3645,1127,1643,2269,2936,3536,2358,402,655,1023,1523,2143,2820,3447,1878,2523,3173,2041,2705,3341,957,1429,2019,2679,3319,2194,210,363,596,933,1392,1970,2625,1755,2386,3040,3607,2723,3354,3843,3689,1152,1676,2307,1658,2283,2945,3538,3260,863,1293,1846,1603,2229,2901,3508,2692,593,927,1382,1012,1511,2130,2806,3434,2762,3392,3169,787,66,123,222,384,634,999,1497,563,879,1313,532,837,1260,1807,2447,3099,3652,3035,680,23,45,85,154,267,444,710,515,807,1214,1746,2377,1451,2048,2710,3344,3838,2896,454,723,1106,1619,2247,2919,3524,2405,441,704,1083,1594,2220,2893,3504,3940,4119,3974,2435,3084,3548,985,1474,2080,2746,3376,995,321,527,827,1242,1779,2411,3063,1556,2180,2855,3473,3922,3415,3889,3722,1209,1740,2370,1911,2559,3206,3738,3285,887,1324,1882,1068,1577,2201,2873,3488,3930,4148,3618,1078,73,134,237,403,657,1026,1526,819,82,148,257,430,692,1070,1580,2206,2735,3366,812,1221,1754,2385,3039,3606,2098,2772,720,52,98,176,302,497,785,1188,1717,2348,3006,3583,3779,1483,2097,2771,3402,2081,2747,569,890,1329,1888,2534,3185,3723,4054,4180,2664,3305,3816,3700,4037,4058,4181,4124,2053,2649,3292,3807,4103,3804,3920,4145,4153,1709,2339,2579,3224,3338,3591,3984,4001,1610,2237,2020,2680,3320,3826,4111,3732,1241,1777,2408,3059,3622,2477,3125,3295,3494,3934,3954,1307,1863,1953,2604,3249,3773,4082,3637,1116,107,193,331,541,848,1273,1821,2461,3112,3662,4018,4096,1862,2506,3156,3696,2754,3383,932,1390,1966,2618,3262,2160,2833,3096,3648,3316,903,1349,1916,1732,2361,3016,3587,2718,608,952,1421,2009,2670,3312,1479,2090,2761,3391,3245,847,1271,1818,1576,2199,2871,3486,2686,589,920,1372,1944,2596,3243,3770,4081,2731,3362,3151,767,1164,1688,1143,1665,1937,2588,2620,556,868,1299,1853,2497,1644,2270,2937,3537,3957,3013,656,1024,1257,1801,2437,3086,3640,2524,504,792,1195,1724,2354,1430,2021,2682,3322,3828,2866,364,598,937,1399,1980,2636,3279,2387,426,685,1060,1567,2190,2864,3482,1677,2308,2972,2284,2946,3539,977,1459,1294,1847,2490,2230,279,464,739,1128,928,1383,1957,1512,2131,2807,3435,3900,3393,3870,3709,1190,124,223,385,635,1000,1498,2116,880,97,174,299,493,780,1182,1711,2342,3001,3580,1055,46,87,158,274,455,725,1109,808,78,141,247,417,676,1051,1558,2183,2859,3477,724,1108,1622,2249,2921,3526,2096,2769,705,44,83,150,260,434,697,1076,1587,2213,2887,3500,3763,1475,2082,2749,3378,2075,1493,528,829,1245,1782,2414,3066,3627,2181,2856,3474,3923,3361,3680,4028,4053,1741,2371,2047,2560,3207,3739,4063,3801,1325,1883,2529,1578,2203,2876,3490,3335,3578,3979,3998,1589,135,239,406,661,1031,1532,2151,1230,149,258,431,693,1071,1581,2207,2881,3367,3853,1222,1756,1935,2585,3231,3758,2773,3403,1102,99,178,305,500,788,1191,1720,2351,3009,3585,3982,4086,1839,2481,3130,3674,2748,616,891,1330,1889,2535,3186,3724,4055,3083,3638,3306,3817,4109,4038,1707,2336,2993,3573,2714,604,946,1412,1997,2657,3300,3814,4108,2340,2998,3225,3752,3834,3985,1545,2166,2238,2909,2681,582,909,1356,1923,2571,1778,2409,3060,2704,3339,3126,3670,3810,1340,993,1489,1864,2509,2605,545,853,1279,1828,2468,1630,194,333,544,852,1278,1827,2467,1253,1794,2427,3077,3636,2507,489,773,1172,1698,2326,1391,1968,2621,3265,3786,2834,3455,3649,1132,1648,1350,1917,2565,2362,407,662,1032,1533,953,1422,2010,2110,2789,3424,2091,2763,3394,963,1438,1272,1819,2458,2200,216,375,619,972,921,105,189,325,533,838,1261,1808,2448,3100,3653,1165,1689,2318,1666,2294,2589,3236,3264,869,93,167,288,477,758,1154,1679,2310,2974,3563,1025,1524,1802,2438,3087,3641,4007,3174,793,71,130,231,395,647,1014,1514,2134,2811,3439,599,939,1403,212,367,603,945,1411,686,29,57,108,195,335,548,859,1289,1842,2486,3137,3682,1460,2058,1848,2491,3141,2902,465,741,1131,1647,1384,1958,2611,2132,2808,3436,3901,3359,3847,4117,4045,1719,224,386,636,1001,1499,2117,2794,1314,175,300,494,781,1183,1712,2343,3002,3581,3980,1562,88,160,278,462,736,1124,1640,1215,142)Polycyclic presentation:
5,4201|b^a=b^353845 conjugacy classes — view the full character table.
Construct this group in GAP via the SmallGroups library:
gap> SmallGroup(21005, 1);