Finite Group Databasebeta

C5851⋊C3 #31798178

order17553
automorphism?
homologyAbelianization (H1) = C3 · Schur multiplier (H2) = C1

Aliases

unambiguous semidirect productC5851⋊C3

Splittings

Fitting, socle, derived, SylowC5851 ⋊ C3

Subgroups

subgroupG/H
center, Frattini, hypercenterC1G
commutator, Fitting, socle, cosocle, hypocenterC5851C3
LCSG ▷ C5851
UCSC1

4 conjugacy classes of subgroups.

Full subgroup data →

Presentation

minimal degreeμ(G) = 5851
transitive degreeμt(G) = 5851

A minimal faithful permutation representation — 2 generators on 5851 points:

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4245,3963,3666,3376,3098,2832,2578,2336,2106,1888,1682,1488,1306,1136,978,832,698,576,466,368,282,208,145,173,204,238,275,315,358,404,453,505,560,618,679,743,810,880,953,1029,1108,1190,1275,1363,1454,1548,1645,1745,1848,1954,2063,2175,2290,2408,2529,2653,2780,2910,3043,3179,3318,3460,3605,3753,3901,4046,4185,4318,4445,4566,4681,4790,4893,4937,4725,4490,4231,3948,3651,3361,3083,2817,2563,2321,2091,1873,1667,1473,1291,1121,963,817,683,561,451,353,267,193,131,81,43,17,3,6,11,18,28,41,57,76,98,123,151,182,216,253,293,336,382,431,483,538,596,657,721,788,858,931,1007,1086,1168,1253,1341,1432,1526,1623,1723,1826,1932,2041,2153,2268,2386,2507,2631,2758,2888,3021,3157,3296,3438,3583,3731,3879,3636,3346,3068,2802,2548,2306,2076,1858,1652,1458,1276,1106,948,802,668,546,436,338,252,178,211,246,283,323,366,412,461,513,568,626,687,751,818,888,961,1037,1116,1198,1283,1371,1462,1556,1653,1753,1856,1962,2071,2183,2298,2416,2537,2661,2788,2918,3051,3187,3326,3468,3613,3761,3909,4054,4193,4326,4453,4574,4689,4798,4901,4998,5089,4924,4709,4470,4207,3920,3621,3331,3053,2787,2533,2291,2061,1843,1637,1443,1261,1091,933,787,653,716,781,848,918,991,1067,1146,1228,1313,1401,1492,1586,1683,1783,1886,1992,2101,2213,2328,2446,2567,2691,2818,2948,3081,3217,3356,3498,3643,3790,3875,4022,4164,4300,4430,4554,4672,4784,4890,4990,5084,5172,5254,5330,5400,5464,5522,5574,5620,5660,5694,5624,5529,5410,5267,5100,4909,4694,4455,4192,3905,3606,3316,3038,2772,2518,2276,2046,1828,1622,1428,1521,1616,1713,1813,1916,2022,2131,2243,2358,2476,2597,2721,2848,2978,3111,3247,3386,3528,3673,3820,3967,4109,4246,4377,4502,4621,4734,4841,4942,5037,5085,4888,4667,4422,4153,3861,3566,3282,3010,2750,2501,2622,2746,2873,3003,3136,3272,3411,3553,3698,3845,3992,4134,4270,4400,4524,4642,4754,4860,4960,5054,4894,4679,4440,4177,3890,3591,3301,3023,2757,2503,2626,2751,2878,3008,3141,3277,3416,3558,3703,3850,3997,4139,4275,4405,4529,4647,4759,4865,4965,5059,5147,5229,5306,5377,5442,5501,5554,5601,5642,5677,5695,5618,5517,5392,5243,5070,4873,4652,4407,4138,3846,3551,3267,2995,2735,2487,2251,2027,1815,1615,1426,1517,1611,1708,1808,1911,2017,2126,2238,2353,2471,2592,2716,2843,2973,3106,3242,3381,3523,3668,3815,3962,4105,4242,4373,4498,4617,4730,4837,4938,5034,5125,5210,5289,5362,5429,5490,5545,5594,5637,5674,5706,5734,5759,5781,5800,5816,5829,5839,5846,5850,5851,5841,5820,5787,5742,5684,5606,5504,5378,5228,5055,4858,4637,4392,4123,3831,3536,3252,2980,2720,2472,2236,2012,1800,1600,1412,1236,1072,920,780,651,712,776,843,913,986,1062,1141,1223,1308,1396,1487,1581,1678,1778,1881,1987,2096,2208,2323,2441,2562,2686,2813,2943,3076,3212,3351,3493,3638,3786,3934,4079,4218,4351,4478,4599,4714,4823,4926,5023,5114,5199,5278,5351,5418,5479,5534,5583,5626,5663,5675,5596,5494,5368,5218,5044,4846,4624,4378,4108,3816,3521,3237,2965,2705,2457,2221,1997,1785,1585,1397,1221,1057,905,765,637,521,417,325,245,176,207,241,278,318,361,407,456,508,563,621,682,746,813,883,956,1032,1111,1193,1278,1366,1457,1551,1648,1748,1851,1957,2066,2178,2293,2411,2532,2656,2783,2913,3046,3182,3321,3463,3608,3756,3904,4049,4188,4321,4448,4569,4684,4793,4896,4993,5035,4835,4612,4365,4094,3801,3506,3222,2950,2690,2442,2206,1982,1770,1570,1382,1206,1042,890,750,622,506,402,310,230,162,106,62,30,10)

Polycyclic presentation:

3,5851|b^a=b^5273

Conjugacy classes & character table

1953 conjugacy classes. The character table is too large to display.

Relationships

maximal subgroup ofD5851⋊C3, C2×C5851⋊C3
maximal normal subgroup ofD5851⋊C3, C2×C5851⋊C3
maximal quotient ofC2×C5851⋊C3

GAP

Construct this group in GAP via the SmallGroups library:

gap> SmallGroup(17553, 1);