Finite Group Databasebeta

Groups of order 19668

28 groups of order 19668.

SmallGroupsgroup
(19668, 1)C3×C4×C11×C149 #34088860
(19668, 2)C3×C11×Dic149 #34088861
(19668, 3)C3×Dic11×C149 #34088862
(19668, 4)C3×Dic1639 #34088863
(19668, 5)C11×Dic3×C149 #34088864
(19668, 6)C11×Dic447 #34088865
(19668, 7)Dic33×C149 #34088866
(19668, 8)Dic4917 #34088867
(19668, 9)C22×C3×C11×C149 #34088868
(19668, 10)C3×C11×#10597010 #34088869
(19668, 11)C3×C11⋊#10597010 #34088870
(19668, 12)C3×D11×D149 #34088871
(19668, 13)C11×C3⋊#10597010 #34088872
(19668, 14)D3×C11×D149 #34088873
(19668, 15)C3⋊(C11⋊#10597010) #34088874
(19668, 16)D33×D149 #34088875
(19668, 17)D3×D11×C149 #34088876
(19668, 18)D11×D447 #34088877
(19668, 19)D3×D1639 #34088878
(19668, 20)D33⋊D149 #34088879
(19668, 21)C11×A4×C149 #34088880
(19668, 22)C2×D4917 #34088881
(19668, 23)C2×D33×C149 #34088882
(19668, 24)C2×C11×D447 #34088883
(19668, 25)C2×D3×C11×C149 #34088884
(19668, 26)C2×C3×D1639 #34088885
(19668, 27)C2×C3×D11×C149 #34088886
(19668, 28)C2×C3×C11×D149 #34088887

About group order →