Finite Group Databasebeta

D6247⋊C3 #49154136

order37482
automorphism?
homologyAbelianization (H1) = C2×C3 · Schur multiplier (H2) = C1

Aliases

unambiguous semidirect productD6247⋊C3
unambiguous semidirect product(C6247⋊C3)⋊C2

Splittings

Fitting, socle, derived, SylowC6247 ⋊ C2×C3
HallC6247⋊C3 ⋊ C2
HallD6247 ⋊ C3

Subgroups

subgroupG/H
center, Frattini, hypercenterC1G
commutator, Fitting, socle, cosocle, hypocenterC6247C2×C3
LCSG ▷ C6247
UCSC1

8 conjugacy classes of subgroups.

Full subgroup data →

Presentation

minimal degreeμ(G) = 6247
transitive degreeμt(G) = 6247

A minimal faithful permutation representation — 2 generators on 6247 points:

(2,6,7,3,4,8)(5,14,15,9,10,24)(11,27,28,17,18,41)(12,26,22,20,16,13)(19,46,47,30,31,64)(21,44,45,33,29,38)(23,25,43,35,36,39)(32,69,70,49,50,93)(34,67,68,52,48,61)(37,42,66,54,55,62)(40,82,80,58,59,57)(51,98,99,72,73,128)(53,96,97,75,71,90)(56,65,95,77,78,91)(60,111,112,83,84,86)(63,117,109,87,88,81)(74,133,134,101,102,169)(76,131,132,104,100,125)(79,94,130,106,107,126)(85,146,147,113,114,121)(89,153,151,118,119,116)(92,158,144,122,123,110)(103,174,175,136,137,216)(105,172,173,139,135,166)(108,129,171,141,142,167)(115,187,188,148,149,162)(120,194,195,154,155,157)(124,200,192,159,160,152)(127,205,185,163,164,145)(138,221,222,177,178,269)(140,219,220,180,176,213)(143,170,218,182,183,214)(150,234,235,189,190,209)(156,241,242,196,197,204)(161,248,246,201,202,199)(165,253,239,206,207,193)(168,258,232,210,211,186)(179,274,275,224,225,328)(181,272,273,227,223,266)(184,217,271,229,230,267)(191,287,288,236,237,262)(198,294,295,243,244,257)(203,301,302,249,250,252)(208,307,299,254,255,247)(212,312,292,259,260,240)(215,317,285,263,264,233)(226,333,334,277,278,393)(228,331,332,280,276,325)(231,270,330,282,283,326)(238,346,347,289,290,321)(245,353,354,296,297,316)(251,360,361,303,304,311)(256,367,365,308,309,306)(261,372,358,313,314,300)(265,377,351,318,319,293)(268,382,344,322,323,286)(279,398,399,336,337,464)(281,396,397,339,335,390)(284,329,395,341,342,391)(291,411,412,348,349,386)(298,418,419,355,356,381)(305,425,426,362,363,376)(310,432,433,368,369,371)(315,438,430,373,374,366)(320,443,423,378,379,359)(324,448,416,383,384,352)(327,453,409,387,388,345)(338,469,470,401,402,541)(340,467,468,404,400,461)(343,394,466,406,407,462)(350,482,483,413,414,457)(357,489,490,420,421,452)(364,496,497,427,428,447)(370,503,504,434,435,442)(375,510,508,439,440,437)(380,515,501,444,445,431)(385,520,494,449,450,424)(389,525,487,454,455,417)(392,530,480,458,459,410)(403,546,547,472,473,624)(405,544,545,475,471,538)(408,465,543,477,478,539)(415,559,560,484,485,534)(422,566,567,491,492,529)(429,573,574,498,499,524)(436,580,581,505,506,519)(441,587,588,511,512,514)(446,593,585,516,517,509)(451,598,578,521,522,502)(456,603,571,526,527,495)(460,608,564,531,532,488)(463,613,557,535,536,481)(474,629,630,549,550,713)(476,627,628,552,548,621)(479,542,626,554,555,622)(486,642,643,561,562,617)(493,649,650,568,569,612)(500,656,657,575,576,607)(507,663,664,582,583,602)(513,670,671,589,590,597)(518,677,675,594,595,592)(523,682,668,599,600,586)(528,687,661,604,605,579)(533,692,654,609,610,572)(537,697,647,614,615,565)(540,702,640,618,619,558)(551,718,719,632,633,808)(553,716,717,635,631,710)(556,625,715,637,638,711)(563,731,732,644,645,706)(570,738,739,651,652,701)(577,745,746,658,659,696)(584,752,753,665,666,691)(591,759,760,672,673,686)(596,766,767,678,679,681)(601,772,764,683,684,676)(606,777,757,688,689,669)(611,782,750,693,694,662)(616,787,743,698,699,655)(620,792,736,703,704,648)(623,797,729,707,708,641)(634,813,814,721,722,909)(636,811,812,724,720,805)(639,714,810,726,727,806)(646,826,827,733,734,801)(653,833,834,740,741,796)(660,840,841,747,748,791)(667,847,848,754,755,786)(674,854,855,761,762,781)(680,861,862,768,769,776)(685,868,866,773,774,771)(690,873,859,778,779,765)(695,878,852,783,784,758)(700,883,845,788,789,751)(705,888,838,793,794,744)(709,893,831,798,799,737)(712,898,824,802,803,730)(723,914,915,816,817,1016)(725,912,913,819,815,906)(728,809,911,821,822,907)(735,927,928,828,829,902)(742,934,935,835,836,897)(749,941,942,842,843,892)(756,948,949,849,850,887)(763,955,956,856,857,882)(770,962,963,863,864,877)(775,969,970,869,870,872)(780,975,967,874,875,867)(785,980,960,879,880,860)(790,985,953,884,885,853)(795,990,946,889,890,846)(800,995,939,894,895,839)(804,1000,932,899,900,832)(807,1005,925,903,904,825)(818,1021,1022,917,918,1129)(820,1019,1020,920,916,1013)(823,910,1018,922,923,1014)(830,1034,1035,929,930,1009)(837,1041,1042,936,937,1004)(844,1048,1049,943,944,999)(851,1055,1056,950,951,994)(858,1062,1063,957,958,989)(865,1069,1070,964,965,984)(871,1076,1077,971,972,979)(876,1083,1081,976,977,974)(881,1088,1074,981,982,968)(886,1093,1067,986,987,961)(891,1098,1060,991,992,954)(896,1103,1053,996,997,947)(901,1108,1046,1001,1002,940)(905,1113,1039,1006,1007,933)(908,1118,1032,1010,1011,926)(919,1134,1135,1024,1025,1248)(921,1132,1133,1027,1023,1126)(924,1017,1131,1029,1030,1127)(931,1147,1148,1036,1037,1122)(938,1154,1155,1043,1044,1117)(945,1161,1162,1050,1051,1112)(952,1168,1169,1057,1058,1107)(959,1175,1176,1064,1065,1102)(966,1182,1183,1071,1072,1097)(973,1189,1190,1078,1079,1092)(978,1196,1197,1084,1085,1087)(983,1202,1194,1089,1090,1082)(988,1207,1187,1094,1095,1075)(993,1212,1180,1099,1100,1068)(998,1217,1173,1104,1105,1061)(1003,1222,1166,1109,1110,1054)(1008,1227,1159,1114,1115,1047)(1012,1232,1152,1119,1120,1040)(1015,1237,1145,1123,1124,1033)(1026,1253,1254,1137,1138,1373)(1028,1251,1252,1140,1136,1245)(1031,1130,1250,1142,1143,1246)(1038,1266,1267,1149,1150,1241)(1045,1273,1274,1156,1157,1236)(1052,1280,1281,1163,1164,12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686,3896,4112,4334,4562,4796,5036,5282,5534,5775,5889,5658,5388,4894,5135,5373,5368,5363,5358,5353,5348,5343,5338,5333,5328,5323,5318,5313,5308,5303,5298,5293,5288,5283,5277,5270,5263,5256,5249,5242,5235,5228,5221,5214,5207,5200,5193,5186,5179,5172,5165,5158,5151,5136,4893,5134,5383,5637,5866,6014,6097,6164,6188,6192,6196,6200,6204,6208,6211,6181,6122,6045,5941,5739,5484,5233,4988,4749,4516,4289,4068,3853,3644,3441,3244,3053,2868,2689,2516,2345,2177,2015,1859,1709,1565,1427,1295,1169,1049,935,827,717,547,626,702,697,692,687,682,677,670,663,656,649,642,627,546,625,712,804,901,1003,1111,1225,1345,1471,1603,1741,1885,2035,2191,2353,2521,2695,2874,3059,3250,3447,3650,3859,4074,4295,4522,4755,4994,5239,5490,5736,5481,5230,4985,4746,4513,4286,4065,3850,3641,3438,3241,3050,2865,2686,2513,2346,2184,2028,1878,1734,1596,1464,1338,1218,1104,996,894,798,707,555,402,471,485,492,499,506,512,517,522,527,532,536,539,541,621,706,796,892,994,1102,1216,1336,1462,1594,1732,1876,2026,2182,2343,2510,2683,2862,3047,3238,3435,3638,3847,4062,4283,4510,4743,4982,5227,5478,5733,5937,6044,6121,6180,6221,6243,6245,6244,6237,6207,6158,6091,6008,5859,5631,5378,4902,4425,4656,4670,4677,4684,4691,4698,4705,4712,4719,4726,4733,4740,4747,4754,4761,4768,4775,4782,4789,4794,4799,4804,4809,4814,4819,4824,4829,4834,4839,4844,4849,4854,4859,4864,4869,4874,4879,4883,4886,4888,5130,5377,5629,5857,5961,5777,5529,5271,5019,4773,4533,4299,4071,3849,3633,3423,3219,3021,2829,2643,2463,2289,2121,1959,1803,1645,1379,1506,1630,1625,1620,1615,1610,1605,1600,1595,1590,1585,1578,1571,1564,1557,1550,1543,1536,1529,1522,1507,1378,1505,1640,1780,1925,2075,2231,2393,2561,2735,2915,3101,3293,3491,3695,3905,4121,4343,4571,4805,5045,5291,5543,5680,5425,5174,4929,4690,4457,4230,4009,3794,3585,3382,3185,2994,2809,2630,2457,2290,2129,1974,1825,1682,1545,1414,1289,1170,1057,950,849,754,665,582,505,434,368,308,254,206,163,107,50,71,84,88,91,93,125,162,204,252,306,366,431,502,579,662,751,846,947,1054,1167,1286,1411,1542,1679,1822,1971,2126,2287,2454,2627,2806,2991,3182,3379,3582,3791,4006,4227,4454,4687,4926,5171,5422,5677,5897,6028,6105,6059,5976,5819,5591,5339,5093,4853,4619,4391,4169,3953,3743,3538,3158,2777,2960,2974,2981,2988,2995,3002,3009,3016,3023,3030,3037,3044,3051,3058,3065,3070,3075,3080,3085,3090,3095,3100,3105,3110,3115,3120,3125,3130,3135,3139,3142,3144,3338,3537,3741,3951,4167,4389,4617,4851,5091,5337,5589,5817,5943,5735,5473,5215,4963,4717,4477,4243,4015,3793,3577,3367,3163,2957,2595,2770,2942,2937,2932,2927,2922,2917,2912,2907,2902,2897,2892,2887,2882,2877,2870,2863,2856,2849,2842,2835,2828,2821,2814,2807,2800,2793,2786,2771,2594,2769,2952,3140,3333,3531,3735,3945,4161,4383,4611,4845,5085,5331,5583,5811,5970,6023,5886,5662,5407,5156,4911,4672,4439,4212,3991,3776,3567,3364,3167,2976,2791,2612,2439,2272,2111,1956,1807,1664,1527,1396,1271,1152,1039,932,831,736,647,564,487,416,351,292,239,192,151,112,68,28,43,44,27,42,63,89,120,156,198,245,298,357,422,493,570,653,742,837,938,1045,1158,1277,1402,1533,1670,1813,1962,2117,2278,2445,2618,2797,2982,3173,3370,3573,3782,3997,4218,4445,4678,4917,5162,5413,5668,5551,5299,5053,4813,4579,4351,4129,3913,3703,3499,3301,3109,2923,2743,2569,2401,2239,2082,1798,1513,1648,1662,1669,1676,1683,1690,1697,1704,1711,1718,1725,1730,1735,1740,1745,1750,1755,1760,1765,1770,1775,1779,1782,1784,1930,2081,2237,2399,2567,2741,2921,3107,3299,3497,3701,3911,4127,4349,4577,4811,5051,5297,5549,5785,5904,5679,5417,5159,4907,4653,4195,4418,4638,4633,4628,4623,4618,4613,4608,4603,4598,4593,4588,4583,4578,4573,4568,4563,4558,4553,4546,4539,4532,4525,4518,4511,4504,4497,4490,4483,4476,4469,4462,4455,4448,4441,4434,4419,4194,4417,4648,4884,5125,5371,5623,5851,6002,6085,6152,6201,6232,6239,6216,6175,6116,6039,5926,5718,5463,5212,4967,4728,4495,4268,4047,3832,3623,3420,3223,3032,2847,2668,2495,2328,2167,2012,1863,1720,1583,1448,1316,1190,1070,956,848,746,650,560,468,334,395,453,448,443,438,432,425,418,411,396,333,394,463,537,616,700,790,886,988,1096,1210,1330,1456,1588,1726,1869,2018,2173,2334,2501,2674,2853,3038,3229,3426,3629,3838,4053,4274,4501,4734,4973,5218,5469,5724,5502,5251,5006,4767,4534,4307,4086,3871,3662,3459,3261,3069,2883,2703,2529,2361,2199,2043,1893,1749,1611,1479,1353,1233,1119,1010,822,633,720,734,741,748,755,762,769,774,779,784,789,794,799,803,806,808,906,1009,1117,1231,1351,1477,1609,1747,1891,2041,2197,2359,2527,2701,2881,3067,3259,3456,3659,3868,4083,4304,4531,4764,5003,5248,5499,5750,5948,6050,6126,6161,6157,6153,6149,6145,6141,6137,6133,6129,6128,6127,6102,6019,5653,5142,5391,5405,5412,5419,5426,5433,5440,5447,5454,5461,5468,5475,5482,5489,5496,5503,5510,5517,5524,5531,5537,5542,5547,5552,5557,5562,5567,5572,5577,5582,5587,5592,5597,5602,5607,5612,5617,5622,5627,5632,5636,5639,5641,5871,5955,5764,5519,5268,5023,4784,4551,4320,4092,3870,3654,3444,3240,3042,2850,2664,2484,2310,2142,1980,1824,1674,1530,1392,1252,1022,1131,1237,1232,1227,1222,1217,1212,1207,1202,1196,1189,1182,1175,1168,1161,1154,1147,1132,1021,1130,1247,1369,1496,1628,1766,1910,2060,2216,2378,2546,2720,2900,3086,3278,3476,3680,3890,4106,4328,4556,4790,5029,5274,5525,5701,5446,5195,4950,4711,4478,4251,4030,3815,3606,3403,3206,3015,2830,2651,2478,2311,2150,1995,1846,1703,1566,1435,1310,1191,1078,971,869,773,683,599,521,449,383,322,230,137,176,190,197,202,207,211,214,216,266,321,381,447,519,597,681,771,867,968,1075,1188,1307,1432,1563,1700,1843,1992,2147,2308,2475,2648,2827,3012,3203,3400,3603,3812,4027,4248,4475,4708,4947,5192,5443,5698,5912,6034,6111,6170,6187,6138,6071,5988,5834,5606,5354,5108,4868,4634,4406,4183,3767,3350,3551,3565,3572,3579,3586,3593,3600,3607,3614,3621,3628,3635,3642,3649,3656,3663,3669,3674,3679,3684,3689,3694,3699,3704,3709,3714,3719,3724,3729,3734,3739,3744,3748,3751,3753,3965,4182,4404,4632,4866,5106,5352,5604,5832,5952,5752,5494,5236,4984,4738,4498,4264,4036,3814,3598,3388,3184,2986,2794,2608,2420,2094,2251,2405,2400,2395,2390,2385,2380,2375,2370,2365,2360,2355,2350,2344,2337,2330,2323,2316,2309,2302,2295,2288,2281,2274,2267,2252,2093,2250,2415,2585,2760,2940,3126,3318,3516,3720,3930,4146,4368,4596,4830,5070,5316,5568,5392,5141,4896,4657,4424,4197,3976,3761,3552,3349,3152,2961,2776,2597,2424,2257,2096,1941,1792,1649,1512,1381,1256,1137,1024,917,816,721,632,549,472,401,336,277,224,177,136,101,72,49,30,17,9,3)

Polycyclic presentation:

2,3,6247|c^a=c^6246,c^b=c^2316

Conjugacy classes & character table

1047 conjugacy classes. The character table is too large to display.

GAP

Construct this group in GAP via the SmallGroups library:

gap> SmallGroup(37482, 1);