Finite Group Databasebeta

Non-abelian indecomposable groups of order 96

121 non-abelian indecomposable groups of order 96.

Groups that are neither abelian nor a non-trivial direct product.

SmallGroupsgroup
(96, 1)C3⋊C32 #794
(96, 3)#95⋊C3 #796
(96, 5)#798
(96, 6)D48 #799
(96, 7)#800
(96, 8)Dic24 #801
(96, 10)#803
(96, 11)C4⋊(C3⋊C8) #804
(96, 12)#805
(96, 13)#806
(96, 14)#807
(96, 15)#808
(96, 16)#809
(96, 17)#810
(96, 19)#812
(96, 21)Dic3⋊C8 #814
(96, 22)#815
(96, 23)#816
(96, 24)#817
(96, 25)#818
(96, 26)#819
(96, 27)(C2×D3)⋊C8 #820
(96, 28)#821
(96, 29)#822
(96, 30)#823
(96, 31)#824
(96, 32)#825
(96, 33)#826
(96, 34)#827
(96, 35)#828
(96, 36)#829
(96, 37)#830
(96, 38)C3⋊#95 #831
(96, 39)#832
(96, 40)#833
(96, 41)#834
(96, 42)#835
(96, 43)#836
(96, 44)#837
(96, 64)#857
(96, 65)A4⋊C8 #858
(96, 66)#859
(96, 67)GU(2,𝔽3) #860
(96, 70)#120⋊C3 #863
(96, 71)#126⋊C3 #864
(96, 72)#127⋊C3 #865
(96, 74)#131⋊C3 #867
(96, 76)#869
(96, 77)#870
(96, 79)#872
(96, 81)#874
(96, 82)#875
(96, 83)#876
(96, 84)#877
(96, 85)#878
(96, 86)#879
(96, 88)#67⋊C4 #881
(96, 89)#882
(96, 90)#883
(96, 91)#884
(96, 92)#885
(96, 93)#886
(96, 94)#887
(96, 95)#888
(96, 96)#889
(96, 97)#890
(96, 99)#892
(96, 100)#893
(96, 101)#894
(96, 102)#895
(96, 103)#896
(96, 104)#897
(96, 105)#898
(96, 108)#901
(96, 111)#904
(96, 114)#907
(96, 115)#908
(96, 116)#909
(96, 118)#911
(96, 119)#912
(96, 121)#914
(96, 122)#915
(96, 123)#916
(96, 125)#918
(96, 126)#919
(96, 131)#924
(96, 133)#926
(96, 136)#929
(96, 137)#930
(96, 139)#932
(96, 142)#935
(96, 143)#936
(96, 144)#937
(96, 145)#938
(96, 146)#939
(96, 147)#940
(96, 149)#942
(96, 151)#944
(96, 153)#946
(96, 154)#947
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