Finite Group Databasebeta

Non-abelian indecomposable groups of order 240

73 non-abelian indecomposable groups of order 240.

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

SmallGroupsgroup
(240, 3)C3⋊#672 #6642
(240, 6)C3⋊#674 #6645
(240, 9)#6648
(240, 10)#6649
(240, 11)#6650
(240, 12)#6651
(240, 13)#6652
(240, 14)#6653
(240, 15)#6654
(240, 16)#6655
(240, 17)#6656
(240, 18)#6657
(240, 19)#6658
(240, 20)#6659
(240, 21)#6660
(240, 22)#6661
(240, 23)#6662
(240, 24)#6663
(240, 26)#6665
(240, 27)(C2×D3)⋊Dic5 #6666
(240, 28)#6667
(240, 29)#6668
(240, 30)#6669
(240, 31)Dic3⋊Dic5 #6670
(240, 66)#6705
(240, 67)#6706
(240, 68)D120 #6707
(240, 69)Dic60 #6708
(240, 71)#6710
(240, 73)#6712
(240, 74)C4⋊Dic15 #6713
(240, 75)#6714
(240, 76)#6715
(240, 77)#6716
(240, 78)#6717
(240, 79)#6718
(240, 80)#6719
(240, 89)#6728
(240, 90)#6729
(240, 91)A5⋊C4 #6730
(240, 93)#6732
(240, 96)(C2×D3)⋊AGL(1,𝔽5) #6735
(240, 97)Dic3⋊AGL(1,𝔽5) #6736
(240, 99)#6738
(240, 100)#6739
(240, 101)#6740
(240, 105)C5⋊#226 #6744
(240, 106)C5⋊GL(2,𝔽3) #6745
(240, 107)A4⋊Dic5 #6746
(240, 108)C5⋊(#41⋊C3) #6747
(240, 118)D5⋊(C3⋊C8) #6757
(240, 119)#6758
(240, 121)C4⋊ΓL(1,𝔽16) #6760
(240, 123)#6762
(240, 124)#6763
(240, 126)#6765
(240, 127)#6766
(240, 129)#6768
(240, 130)#6769
(240, 131)D15⋊Q8 #6770
(240, 132)#6771
(240, 133)#6772
(240, 134)#6773
(240, 138)#6777
(240, 140)#6779
(240, 141)#6780
(240, 143)#6782
(240, 151)#6790
(240, 178)#6817
(240, 180)#6819
(240, 182)#6821
(240, 191)AGL(1,𝔽16) #6830
(240, 192)A4⋊AGL(1,𝔽5) #6831

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