Finite Group Databasebeta

Non-abelian indecomposable groups of order 160

← order 159 order 161 →

129 non-abelian indecomposable groups of order 160.

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

SmallGroupsgroup
(160, 1)#3926
(160, 3)#3928
(160, 5)#3930
(160, 6)D80 #3931
(160, 7)#3932
(160, 8)Dic40 #3933
(160, 10)#3935
(160, 11)C4⋊#168 #3936
(160, 12)#3937
(160, 13)#3938
(160, 14)#3939
(160, 15)#3940
(160, 16)#3941
(160, 17)#3942
(160, 19)#3944
(160, 21)#3946
(160, 22)#3947
(160, 23)#3948
(160, 24)#3949
(160, 25)#3950
(160, 26)#3951
(160, 27)#3952
(160, 28)#3953
(160, 29)#3954
(160, 30)#3955
(160, 31)#3956
(160, 32)#3957
(160, 33)#3958
(160, 34)#3959
(160, 35)#3960
(160, 36)#3961
(160, 37)C22⋊#168 #3962
(160, 38)#3963
(160, 39)#3964
(160, 40)#3965
(160, 41)#3966
(160, 42)#3967
(160, 43)#3968
(160, 44)#3969
(160, 64)D5⋊C16 #3989
(160, 65)#3990
(160, 67)#3992
(160, 68)#3993
(160, 69)#3994
(160, 70)#3995
(160, 71)#3996
(160, 73)#3998
(160, 74)#3999
(160, 76)C4⋊#170 #4001
(160, 77)#4002
(160, 78)#4003
(160, 79)#4004
(160, 80)#4005
(160, 81)(C2×AGL(1,𝔽5))⋊C4 #4006
(160, 82)#4007
(160, 83)#4008
(160, 84)#4009
(160, 85)#4010
(160, 86)#4011
(160, 87)C22⋊#170 #4012
(160, 88)#4013
(160, 90)#4015
(160, 91)#4016
(160, 93)#4018
(160, 95)#4020
(160, 96)#4021
(160, 97)#4022
(160, 98)#4023
(160, 99)#4024
(160, 100)#4025
(160, 102)#4027
(160, 103)#4028
(160, 104)#4029
(160, 105)#4030
(160, 106)#4031
(160, 107)#4032
(160, 108)#4033
(160, 109)#4034
(160, 110)#4035
(160, 111)#4036
(160, 113)#4038
(160, 114)#4039
(160, 115)#4040
(160, 116)#4041
(160, 117)#4042
(160, 118)#4043
(160, 119)#4044
(160, 122)#4047
(160, 125)#4050
(160, 128)#4053
(160, 129)#4054
(160, 130)#4055
(160, 132)#4057
(160, 133)#4058
(160, 135)#4060
(160, 136)#4061
(160, 137)#4062
(160, 139)#4064
(160, 140)#4065
(160, 145)#4070
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