Finite Group Databasebeta

Groups of order 672

1280 groups of order 672.

SmallGroupsgroup
(672, 1)ΓL(1,𝔽8)⋊C32 #10620419
(672, 2)ΓL(1,𝔽8)×C32 #10620420
(672, 3)C7×C3⋊C32 #10620421
(672, 4)C3×C7⋊C32 #10620422
(672, 5)C3⋊(C7⋊C32) #10620423
(672, 6)C3×C7×C32 #10620424
(672, 7)C16×AGL(1,𝔽7) #10620425
(672, 8)#6372⋊C3 #10620426
(672, 9)D112⋊C3 #10620427
(672, 10)#6374⋊C3 #10620428
(672, 11)Dic56⋊C3 #10620429
(672, 12)C4×ΓL(1,𝔽8)⋊C8 #10620430
(672, 13)#6377⋊C3 #10620431
(672, 14)C4⋊(ΓL(1,𝔽8)⋊C8) #10620432
(672, 15)#6379⋊C3 #10620433
(672, 16)#6380⋊C3 #10620434
(672, 17)#6381⋊C3 #10620435
(672, 18)#6382⋊C3 #10620436
(672, 19)#6383⋊C3 #10620437
(672, 20)#6384⋊C3 #10620438
(672, 21)C2×ΓL(1,𝔽8)⋊C16 #10620439
(672, 22)#6386⋊C3 #10620440
(672, 23)C8×ΓL(1,𝔽8)⋊C4 #10620441
(672, 24)(ΓL(1,𝔽8)⋊C4)⋊C8 #10620442
(672, 25)#6389⋊C3 #10620443
(672, 26)#6390⋊C3 #10620444
(672, 27)#6391⋊C3 #10620445
(672, 28)#6392⋊C3 #10620446
(672, 29)#6393⋊C3 #10620447
(672, 30)(C2×AGL(1,𝔽7))⋊C8 #10620448
(672, 31)#6395⋊C3 #10620449
(672, 32)#6396⋊C3 #10620450
(672, 33)#6397⋊C3 #10620451
(672, 34)#6398⋊C3 #10620452
(672, 35)#6399⋊C3 #10620453
(672, 36)#6400⋊C3 #10620454
(672, 37)#6401⋊C3 #10620455
(672, 38)#6402⋊C3 #10620456
(672, 39)#6403⋊C3 #10620457
(672, 40)(C22⋊(C7⋊C8))⋊C3 #10620458
(672, 41)ΓL(1,𝔽8)⋊#95 #10620459
(672, 42)#6406⋊C3 #10620460
(672, 43)#6407⋊C3 #10620461
(672, 44)#6408⋊C3 #10620462
(672, 45)#6409⋊C3 #10620463
(672, 46)#6410⋊C3 #10620464
(672, 47)#6411⋊C3 #10620465
(672, 48)D7×C3⋊C16 #10620466
(672, 49)D3×C7⋊C16 #10620467
(672, 50)D21⋊C16 #10620468
(672, 51)#10620469
(672, 52)#10620470
(672, 53)#10620471
(672, 54)#10620472
(672, 55)#10620473
(672, 56)#10620474
(672, 57)#10620475
(672, 58)#10620476
(672, 59)#10620477
(672, 60)#10620478
(672, 61)#10620479
(672, 62)#10620480
(672, 63)#10620481
(672, 64)#10620482
(672, 65)#10620483
(672, 66)C3⋊C8×Dic7 #10620484
(672, 67)Dic3×C7⋊C8 #10620485
(672, 68)#10620486
(672, 69)#10620487
(672, 70)#10620488
(672, 71)#10620489
(672, 72)(C2×D7)⋊(C3⋊C8) #10620490
(672, 73)(C2×D3)⋊(C7⋊C8) #10620491
(672, 74)#10620492
(672, 75)#10620493
(672, 76)#10620494
(672, 77)#10620495
(672, 78)#10620496
(672, 79)#10620497
(672, 80)#10620498
(672, 81)#10620499
(672, 82)#10620500
(672, 83)#10620501
(672, 84)#10620502
(672, 85)#10620503
(672, 86)#10620504
(672, 87)#10620505
(672, 88)#10620506
(672, 89)#10620507
(672, 90)#10620508
(672, 91)#10620509
(672, 92)#10620510
(672, 93)#10620511
(672, 94)#10620512
(672, 95)#10620513
(672, 96)#10620514
(672, 97)#10620515
(672, 98)#10620516
(672, 99)Dic7⋊(C3⋊C8) #10620517
(672, 100)#10620518
of 13

About group order →