Finite Group Databasebeta

Groups of order 384

← order 383 order 385 →

20169 groups of order 384.

SmallGroupsgroup
(384, 1)C3⋊C128 #67425
(384, 2)C3×C128 #67426
(384, 3)#1273⋊C3 #67427
(384, 4)#1304⋊C3 #67428
(384, 5)#1308⋊C3 #67429
(384, 6)#1309⋊C3 #67430
(384, 7)D3×C64 #67431
(384, 8)#67432
(384, 9)D192 #67433
(384, 10)#67434
(384, 11)Dic96 #67435
(384, 12)C8×C3⋊C16 #67436
(384, 13)#67437
(384, 14)#67438
(384, 15)#67439
(384, 16)#67440
(384, 17)#67441
(384, 18)#67442
(384, 19)#67443
(384, 20)#67444
(384, 21)#67445
(384, 22)#67446
(384, 23)#67447
(384, 24)#67448
(384, 25)#67449
(384, 26)#67450
(384, 27)#67451
(384, 28)#67452
(384, 29)#67453
(384, 30)#67454
(384, 31)#67455
(384, 32)#67456
(384, 33)#67457
(384, 34)#67458
(384, 35)#67459
(384, 36)#67460
(384, 37)#67461
(384, 38)#67462
(384, 39)#67463
(384, 40)#67464
(384, 41)#67465
(384, 42)#67466
(384, 43)#67467
(384, 44)#67468
(384, 45)#67469
(384, 46)#67470
(384, 47)#67471
(384, 48)#67472
(384, 49)#67473
(384, 50)#67474
(384, 51)#67475
(384, 52)#67476
(384, 53)#67477
(384, 54)#67478
(384, 55)#67479
(384, 56)#67480
(384, 57)#67481
(384, 58)#67482
(384, 59)#67483
(384, 60)#67484
(384, 61)#67485
(384, 62)#67486
(384, 63)#67487
(384, 64)#67488
(384, 65)#67489
(384, 66)#67490
(384, 67)#67491
(384, 68)#67492
(384, 69)#67493
(384, 70)#67494
(384, 71)#67495
(384, 72)#67496
(384, 73)C16×C3⋊C8 #67497
(384, 74)#67498
(384, 75)#67499
(384, 76)#67500
(384, 77)#67501
(384, 78)#67502
(384, 79)#67503
(384, 80)#67504
(384, 81)#67505
(384, 82)#67506
(384, 83)C4×C3⋊C32 #67507
(384, 84)#67508
(384, 85)C4⋊(C3⋊C32) #67509
(384, 86)#67510
(384, 87)#67511
(384, 88)#67512
(384, 89)#67513
(384, 90)#67514
(384, 91)#67515
(384, 92)#67516
(384, 93)#67517
(384, 94)#67518
(384, 95)#67519
(384, 96)#67520
(384, 97)#67521
(384, 98)#67522
(384, 99)#67523
(384, 100)#67524
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