Finite Group Databasebeta

Groups of order 11580

← order 11579 order 11581 →

53 groups of order 11580.

SmallGroupsgroup
(11580, 1)C3×C4×C5×C193 #26040675
(11580, 2)C4×C5×C193⋊C3 #26040676
(11580, 3)C3×C5×Dic193 #26040677
(11580, 4)C3×Dic5×C193 #26040678
(11580, 5)C3×Dic965 #26040679
(11580, 6)C5×Dic3×C193 #26040680
(11580, 7)C5×Dic579 #26040681
(11580, 8)Dic15×C193 #26040682
(11580, 9)Dic2895 #26040683
(11580, 10)C5×Dic193⋊C3 #26040684
(11580, 11)Dic5×C193⋊C3 #26040685
(11580, 12)Dic965⋊C3 #26040686
(11580, 13)C22×C3×C5×C193 #26040687
(11580, 14)C5×#11715871⋊C3 #26040688
(11580, 15)#16838801⋊C3 #26040689
(11580, 16)#16838802⋊C3 #26040690
(11580, 17)#16838803⋊C3 #26040691
(11580, 18)AGL(1,𝔽5)×C193⋊C3 #26040692
(11580, 19)#16838804⋊C3 #26040693
(11580, 20)D5×D193⋊C3 #26040694
(11580, 21)C2×C5×D193⋊C3 #26040695
(11580, 22)C2×C5⋊(D193⋊C3) #26040696
(11580, 23)C2×D5×C193⋊C3 #26040697
(11580, 24)C3×C5×#11715871 #26040698
(11580, 25)C3×AGL(1,𝔽5)×C193 #26040699
(11580, 26)C3×#16838801 #26040700
(11580, 27)C3×#16838802 #26040701
(11580, 28)C3×#16838803 #26040702
(11580, 29)C3×#16838804 #26040703
(11580, 30)C3×D5×D193 #26040704
(11580, 31)C5×C3⋊#11715871 #26040705
(11580, 32)C5×D3×D193 #26040706
(11580, 33)ΓL(1,𝔽16)×C193 #26040707
(11580, 34)C3⋊#16838801 #26040708
(11580, 35)C3⋊#16838802 #26040709
(11580, 36)C3⋊#16838803 #26040710
(11580, 37)C3⋊#16838804 #26040711
(11580, 38)D15×D193 #26040712
(11580, 39)D3×D5×C193 #26040713
(11580, 40)D5×D579 #26040714
(11580, 41)D3×D965 #26040715
(11580, 42)D15⋊D193 #26040716
(11580, 43)C5×C22⋊(C193⋊C3) #26040717
(11580, 44)C5×A4×C193 #26040718
(11580, 45)C22×C5×C193⋊C3 #26040719
(11580, 46)C2×D2895 #26040720
(11580, 47)C2×D15×C193 #26040721
(11580, 48)C2×C5×D579 #26040722
(11580, 49)C2×C5×D3×C193 #26040723
(11580, 50)C2×C3×D965 #26040724
(11580, 51)C2×C3×D5×C193 #26040725
(11580, 52)C2×C3×C5×D193 #26040726
(11580, 53)A5×C193 #26040727

About group order →