Finite Group Databasebeta

Groups of order 392

44 groups of order 392.

SmallGroupsgroup
(392, 1)C49⋊C8 #87621
(392, 2)C8×C49 #87622
(392, 3)Dic98 #87623
(392, 4)C4×D49 #87624
(392, 5)D196 #87625
(392, 6)C2×Dic49 #87626
(392, 7)C22⋊D49 #87627
(392, 8)C2×C4×C49 #87628
(392, 9)D4×C49 #87629
(392, 10)Q8×C49 #87630
(392, 11)C23⋊C49 #87631
(392, 12)C22×D49 #87632
(392, 13)C23×C49 #87633
(392, 14)C7×C7⋊C8 #87634
(392, 15)C7⋊(C7⋊C8) #87635
(392, 16)C72×C8 #87636
(392, 17)#87637
(392, 18)D7×Dic7 #87638
(392, 19)#87639
(392, 20)#87640
(392, 21)#87641
(392, 22)#87642
(392, 23)C7×Dic14 #87643
(392, 24)C4×C7×D7 #87644
(392, 25)C7×D28 #87645
(392, 26)C2×C7×Dic7 #87646
(392, 27)C7×C22⋊D7 #87647
(392, 28)#87648
(392, 29)C4×C7⋊D7 #87649
(392, 30)C4⋊(C7⋊D7) #87650
(392, 31)C2×C7⋊Dic7 #87651
(392, 32)C22⋊(C7⋊D7) #87652
(392, 33)C2×C4×C72 #87653
(392, 34)C72×D4 #87654
(392, 35)C72×Q8 #87655
(392, 36)#87656
(392, 37)#5997⋊C2 #87657
(392, 38)#87658
(392, 39)C7×AGL(1,𝔽8) #87659
(392, 40)C2×#5997 #87660
(392, 41)C2×D72 #87661
(392, 42)C22×C7×D7 #87662
(392, 43)C22×C7⋊D7 #87663
(392, 44)C23×C72 #87664

About group order →