Finite Group Databasebeta

Groups of order 352

195 groups of order 352.

SmallGroupsgroup
(352, 1)C11⋊C32 #66859
(352, 2)C11×C32 #66860
(352, 3)C16×D11 #66861
(352, 4)#66862
(352, 5)D176 #66863
(352, 6)#66864
(352, 7)Dic88 #66865
(352, 8)C4×C11⋊C8 #66866
(352, 9)#66867
(352, 10)C4⋊(C11⋊C8) #66868
(352, 11)#66869
(352, 12)#66870
(352, 13)#66871
(352, 14)#66872
(352, 15)#66873
(352, 16)#66874
(352, 17)C2×C11⋊C16 #66875
(352, 18)#66876
(352, 19)C8×Dic11 #66877
(352, 20)Dic11⋊C8 #66878
(352, 21)#66879
(352, 22)#66880
(352, 23)#66881
(352, 24)#66882
(352, 25)#66883
(352, 26)(C2×D11)⋊C8 #66884
(352, 27)#66885
(352, 28)#66886
(352, 29)#66887
(352, 30)#66888
(352, 31)#66889
(352, 32)#66890
(352, 33)#66891
(352, 34)#66892
(352, 35)#66893
(352, 36)C22⋊(C11⋊C8) #66894
(352, 37)C11⋊#95 #66895
(352, 38)#66896
(352, 39)#66897
(352, 40)#66898
(352, 41)#66899
(352, 42)#66900
(352, 43)#66901
(352, 44)C11×#95 #66902
(352, 45)C4×C8×C11 #66903
(352, 46)C11×#97 #66904
(352, 47)C11×C22⋊C8 #66905
(352, 48)C11×#99 #66906
(352, 49)C11×#100 #66907
(352, 50)C11×#101 #66908
(352, 51)C11×#102 #66909
(352, 52)C11×#103 #66910
(352, 53)C11×#104 #66911
(352, 54)C11×C4⋊C8 #66912
(352, 55)C11×#106 #66913
(352, 56)C11×#107 #66914
(352, 57)C11×#108 #66915
(352, 58)C2×C11×C16 #66916
(352, 59)C11×M32 #66917
(352, 60)C11×D16 #66918
(352, 61)C11×SD32 #66919
(352, 62)C11×Q32 #66920
(352, 63)C4×Dic22 #66921
(352, 64)#66922
(352, 65)#66923
(352, 66)C42×D11 #66924
(352, 67)#66925
(352, 68)C4×D44 #66926
(352, 69)#66927
(352, 70)#66928
(352, 71)#66929
(352, 72)#66930
(352, 73)#66931
(352, 74)#66932
(352, 75)C22⋊C4×D11 #66933
(352, 76)(C22⋊D11)⋊C4 #66934
(352, 77)#66935
(352, 78)#66936
(352, 79)#66937
(352, 80)#66938
(352, 81)#66939
(352, 82)#66940
(352, 83)#66941
(352, 84)#66942
(352, 85)#66943
(352, 86)C4⋊C4×D11 #66944
(352, 87)#66945
(352, 88)#66946
(352, 89)#66947
(352, 90)#66948
(352, 91)#66949
(352, 92)#66950
(352, 93)#66951
(352, 94)C2×C8×D11 #66952
(352, 95)C2×#4313 #66953
(352, 96)#66954
(352, 97)C2×#4314 #66955
(352, 98)C2×D88 #66956
(352, 99)#66957
(352, 100)C2×Dic44 #66958
of 2

About group order →