Finite Group Databasebeta

Groups of order 780

← order 779 order 781 →

53 groups of order 780.

SmallGroupsgroup
(780, 1)C5×Dic13⋊C3 #11715918
(780, 2)Dic5×C13⋊C3 #11715919
(780, 3)Dic65⋊C3 #11715920
(780, 4)C4×C5×C13⋊C3 #11715921
(780, 5)C3×C5×Dic13 #11715922
(780, 6)C3×C13×Dic5 #11715923
(780, 7)C3×Dic65 #11715924
(780, 8)C5×Dic3×C13 #11715925
(780, 9)C5×Dic39 #11715926
(780, 10)C13×Dic15 #11715927
(780, 11)Dic195 #11715928
(780, 12)C3×C4×C5×C13 #11715929
(780, 13)C13×A5 #11715930
(780, 14)C5×AGL(1,𝔽13) #11715931
(780, 15)AGL(1,𝔽5)×C13⋊C3 #11715932
(780, 16)#63122⋊C3 #11715933
(780, 17)#63121⋊C3 #11715934
(780, 18)#63120⋊C3 #11715935
(780, 19)#63118⋊C3 #11715936
(780, 20)D5×D13⋊C3 #11715937
(780, 21)C2×C5×D13⋊C3 #11715938
(780, 22)C2×D5×C13⋊C3 #11715939
(780, 23)C2×C5⋊(D13⋊C3) #11715940
(780, 24)C3×C5×#261 #11715941
(780, 25)C3×C13×AGL(1,𝔽5) #11715942
(780, 26)C3×#63122 #11715943
(780, 27)C3×#63121 #11715944
(780, 28)C3×#63120 #11715945
(780, 29)C3×#63118 #11715946
(780, 30)C5×C3⋊#261 #11715947
(780, 31)C13×ΓL(1,𝔽16) #11715948
(780, 32)C3⋊#63121 #11715949
(780, 33)C3⋊#63122 #11715950
(780, 34)C3⋊#63120 #11715951
(780, 35)C3⋊#63118 #11715952
(780, 36)C3×D5×D13 #11715953
(780, 37)C5×D3×D13 #11715954
(780, 38)D13×D15 #11715955
(780, 39)D3×D5×C13 #11715956
(780, 40)D5×D39 #11715957
(780, 41)D3×D65 #11715958
(780, 42)D15⋊D13 #11715959
(780, 43)C22×C5×C13⋊C3 #11715960
(780, 44)C5×A4×C13 #11715961
(780, 45)C5×C22⋊(C13⋊C3) #11715962
(780, 46)C2×C3×C5×D13 #11715963
(780, 47)C2×C3×D5×C13 #11715964
(780, 48)C2×C3×D65 #11715965
(780, 49)C2×C5×D3×C13 #11715966
(780, 50)C2×C5×D39 #11715967
(780, 51)C2×C13×D15 #11715968
(780, 52)C2×D195 #11715969
(780, 53)C22×C3×C5×C13 #11715970

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