Finite Group Databasebeta

Groups of order 21964

36 groups of order 21964.

SmallGroupsgroup
(21964, 1)C4×C19×C289 #36346921
(21964, 2)C19×Dic289 #36346922
(21964, 3)Dic19×C289 #36346923
(21964, 4)Dic5491 #36346924
(21964, 5)C22×C19×C289 #36346925
(21964, 6)C19×#11923876 #36346926
(21964, 7)C19⋊#11923876 #36346927
(21964, 8)D19×D289 #36346928
(21964, 9)C2×D19×C289 #36346929
(21964, 10)C2×C19×D289 #36346930
(21964, 11)C2×D5491 #36346931
(21964, 12)C4×C172×C19 #36346932
(21964, 13)C19⋊#11923880 #36346933
(21964, 14)C19×#11923880 #36346934
(21964, 15)C17×Dic323 #36346935
(21964, 16)C17×C19×Dic17 #36346936
(21964, 17)C172×Dic19 #36346937
(21964, 18)C22×C172×C19 #36346938
(21964, 19)C17×D17×D19 #36346939
(21964, 20)C17×C19×#595 #36346940
(21964, 21)C17×C19⋊#595 #36346941
(21964, 22)C19×#11923885 #36346942
(21964, 23)C19⋊#11923885 #36346943
(21964, 24)C19×D172 #36346944
(21964, 25)D17×D323 #36346945
(21964, 26)(C17⋊D17)⋊D19 #36346946
(21964, 27)D19×C17⋊D17 #36346947
(21964, 28)C19×#11923883 #36346948
(21964, 29)C19⋊#11923883 #36346949
(21964, 30)C19×#11923884 #36346950
(21964, 31)C19⋊#11923884 #36346951
(21964, 32)C2×C172×D19 #36346952
(21964, 33)C2×C17×C19×D17 #36346953
(21964, 34)C2×C17×D323 #36346954
(21964, 35)C2×C19×C17⋊D17 #36346955
(21964, 36)C2×C17⋊D323 #36346956

About group order →