Finite Group Databasebeta

Groups of order 680

53 groups of order 680.

SmallGroupsgroup
(680, 1)C17×#168 #10621741
(680, 2)C5×#3622 #10621742
(680, 3)#10621743
(680, 4)C5×C8×C17 #10621744
(680, 5)C5×#3624 #10621745
(680, 6)#10621746
(680, 7)C17×#170 #10621747
(680, 8)#10621748
(680, 9)#10621749
(680, 10)#10621750
(680, 11)Dic5×D17 #10621751
(680, 12)D5×Dic17 #10621752
(680, 13)#10621753
(680, 14)#10621754
(680, 15)#10621755
(680, 16)#10621756
(680, 17)#10621757
(680, 18)C5×Dic34 #10621758
(680, 19)C4×C5×D17 #10621759
(680, 20)C5×D68 #10621760
(680, 21)C2×C5×Dic17 #10621761
(680, 22)C5×C22⋊D17 #10621762
(680, 23)C17×Dic10 #10621763
(680, 24)C4×D5×C17 #10621764
(680, 25)C17×D20 #10621765
(680, 26)C2×C17×Dic5 #10621766
(680, 27)C17×C22⋊D5 #10621767
(680, 28)Dic170 #10621768
(680, 29)C4×D85 #10621769
(680, 30)D340 #10621770
(680, 31)C2×Dic85 #10621771
(680, 32)C22⋊D85 #10621772
(680, 33)C2×C4×C5×C17 #10621773
(680, 34)C5×D4×C17 #10621774
(680, 35)C5×Q8×C17 #10621775
(680, 36)C5×#3633 #10621776
(680, 37)#10621777
(680, 38)#10621778
(680, 39)#10621779
(680, 40)D5⋊#595 #10621780
(680, 41)AGL(1,𝔽5)×D17 #10621781
(680, 42)D5×#595 #10621782
(680, 43)C2×C5×#595 #10621783
(680, 44)C2×C17×AGL(1,𝔽5) #10621784
(680, 45)C2×#66775 #10621785
(680, 46)C2×#66776 #10621786
(680, 47)C2×#66774 #10621787
(680, 48)C2×#66772 #10621788
(680, 49)C2×D5×D17 #10621789
(680, 50)C22×C5×D17 #10621790
(680, 51)C22×D5×C17 #10621791
(680, 52)C22×D85 #10621792
(680, 53)C23×C5×C17 #10621793

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