Finite Group Databasebeta

Groups of order 12090

72 groups of order 12090.

SmallGroupsgroup
(12090, 1)C2×C3×C5×C13×C31 #27130629
(12090, 2)C2×C3×C13×ΓL(1,𝔽32) #27130630
(12090, 3)C2×C5×C13×C31⋊C3 #27130631
(12090, 4)C2×C5×C31×C13⋊C3 #27130632
(12090, 5)C2×C5×#11925882 #27130633
(12090, 6)C2×C5×#11925881 #27130634
(12090, 7)C2×C13×(C31⋊C3)⋊C5 #27130635
(12090, 8)C2×C13⋊C3×ΓL(1,𝔽32) #27130636
(12090, 9)C2×#11925882⋊C5 #27130637
(12090, 10)C2×#11925881⋊C5 #27130638
(12090, 11)C3×C5×C13×D31 #27130639
(12090, 12)C3×C5×D13×C31 #27130640
(12090, 13)C3×C5×D403 #27130641
(12090, 14)C3×D5×C13×C31 #27130642
(12090, 15)C3×C13×D155 #27130643
(12090, 16)C3×C31×D65 #27130644
(12090, 17)C3×D2015 #27130645
(12090, 18)C5×D3×C13×C31 #27130646
(12090, 19)C5×C13×D93 #27130647
(12090, 20)C5×C31×D39 #27130648
(12090, 21)C5×D1209 #27130649
(12090, 22)C13×D15×C31 #27130650
(12090, 23)C13×D465 #27130651
(12090, 24)C31×D195 #27130652
(12090, 25)D6045 #27130653
(12090, 26)C3×C13×D31⋊C5 #27130654
(12090, 27)C3×D13×ΓL(1,𝔽32) #27130655
(12090, 28)C3×C13⋊(D31⋊C5) #27130656
(12090, 29)D3×C13×ΓL(1,𝔽32) #27130657
(12090, 30)C13×C3⋊(D31⋊C5) #27130658
(12090, 31)D39×ΓL(1,𝔽32) #27130659
(12090, 32)C3⋊(C13⋊(D31⋊C5)) #27130660
(12090, 33)C5×C13×D31⋊C3 #27130661
(12090, 34)C5×C13⋊C3×D31 #27130662
(12090, 35)C5×#14559022 #27130663
(12090, 36)C5×#14559023 #27130664
(12090, 37)C5×D13×C31⋊C3 #27130665
(12090, 38)C5×C31×D13⋊C3 #27130666
(12090, 39)C5×#14559026 #27130667
(12090, 40)C5×#14559027 #27130668
(12090, 41)C5×(C31⋊C3)⋊D13 #27130669
(12090, 42)C5×(C13⋊C3)⋊D31 #27130670
(12090, 43)C5×#14559030 #27130671
(12090, 44)C5×#14559031 #27130672
(12090, 45)D5×C13×C31⋊C3 #27130673
(12090, 46)D5×C31×C13⋊C3 #27130674
(12090, 47)D5×#11925882 #27130675
(12090, 48)D5×#11925881 #27130676
(12090, 49)C13×C5⋊(D31⋊C3) #27130677
(12090, 50)C13⋊C3×D155 #27130678
(12090, 51)C5⋊#14559022 #27130679
(12090, 52)C5⋊#14559023 #27130680
(12090, 53)C31⋊C3×D65 #27130681
(12090, 54)C31×C5⋊(D13⋊C3) #27130682
(12090, 55)C5⋊#14559026 #27130683
(12090, 56)C5⋊#14559027 #27130684
(12090, 57)C5⋊((C31⋊C3)⋊D13) #27130685
(12090, 58)C5⋊((C13⋊C3)⋊D31) #27130686
(12090, 59)C5⋊#14559030 #27130687
(12090, 60)C5⋊#14559031 #27130688
(12090, 61)C13×AGL(1,𝔽31) #27130689
(12090, 62)C13⋊C3×D31⋊C5 #27130690
(12090, 63)#14559022⋊C5 #27130691
(12090, 64)#14559023⋊C5 #27130692
(12090, 65)D13×(C31⋊C3)⋊C5 #27130693
(12090, 66)D13⋊C3×ΓL(1,𝔽32) #27130694
(12090, 67)#14559026⋊C5 #27130695
(12090, 68)#14559027⋊C5 #27130696
(12090, 69)((C31⋊C3)⋊C5)⋊D13 #27130697
(12090, 70)(C13⋊C3)⋊(D31⋊C5) #27130698
(12090, 71)#14559030⋊C5 #27130699
(12090, 72)#14559031⋊C5 #27130700

About group order →