Finite Group Databasebeta

Groups of order 2528

195 groups of order 2528.

SmallGroupsgroup
(2528, 1)C32×C79 #14579016
(2528, 2)#95×C79 #14579017
(2528, 3)C4×C8×C79 #14579018
(2528, 4)#97×C79 #14579019
(2528, 5)C22⋊C8×C79 #14579020
(2528, 6)#99×C79 #14579021
(2528, 7)#100×C79 #14579022
(2528, 8)#101×C79 #14579023
(2528, 9)#102×C79 #14579024
(2528, 10)#103×C79 #14579025
(2528, 11)#104×C79 #14579026
(2528, 12)C4⋊C8×C79 #14579027
(2528, 13)#106×C79 #14579028
(2528, 14)#107×C79 #14579029
(2528, 15)#108×C79 #14579030
(2528, 16)C2×C16×C79 #14579031
(2528, 17)M32×C79 #14579032
(2528, 18)D16×C79 #14579033
(2528, 19)SD32×C79 #14579034
(2528, 20)Q32×C79 #14579035
(2528, 21)C2×C42×C79 #14579036
(2528, 22)C2×C22⋊C4×C79 #14579037
(2528, 23)C2×C4⋊C4×C79 #14579038
(2528, 24)#117×C79 #14579039
(2528, 25)C4×D4×C79 #14579040
(2528, 26)C4×Q8×C79 #14579041
(2528, 27)#120×C79 #14579042
(2528, 28)#121×C79 #14579043
(2528, 29)C22⋊Q8×C79 #14579044
(2528, 30)#123×C79 #14579045
(2528, 31)#124×C79 #14579046
(2528, 32)#125×C79 #14579047
(2528, 33)#126×C79 #14579048
(2528, 34)#127×C79 #14579049
(2528, 35)C4⋊Q8×C79 #14579050
(2528, 36)C22×C8×C79 #14579051
(2528, 37)C2×M16×C79 #14579052
(2528, 38)#131×C79 #14579053
(2528, 39)C2×D8×C79 #14579054
(2528, 40)C2×SD16×C79 #14579055
(2528, 41)C2×Q16×C79 #14579056
(2528, 42)#135×C79 #14579057
(2528, 43)AGL(1,ℤ/8)×C79 #14579058
(2528, 44)#137×C79 #14579059
(2528, 45)C23×C4×C79 #14579060
(2528, 46)C22×D4×C79 #14579061
(2528, 47)C22×Q8×C79 #14579062
(2528, 48)C2×#41×C79 #14579063
(2528, 49)H(5,𝔽2)×C79 #14579064
(2528, 50)2−1+4×C79 #14579065
(2528, 51)C25×C79 #14579066
(2528, 52)C79⋊C32 #14579067
(2528, 53)C79⋊#95 #14579068
(2528, 54)C8×Dic79 #14579069
(2528, 55)C4×C79⋊C8 #14579070
(2528, 56)#14579071
(2528, 57)#14579072
(2528, 58)(C2×D79)⋊C8 #14579073
(2528, 59)C22⋊(C79⋊C8) #14579074
(2528, 60)#14579075
(2528, 61)#14579076
(2528, 62)#14579077
(2528, 63)#14579078
(2528, 64)#14579079
(2528, 65)#14579080
(2528, 66)#14579081
(2528, 67)#14579082
(2528, 68)#14579083
(2528, 69)#14579084
(2528, 70)#14579085
(2528, 71)#14579086
(2528, 72)#14579087
(2528, 73)#14579088
(2528, 74)#14579089
(2528, 75)Dic79⋊C8 #14579090
(2528, 76)C4⋊(C79⋊C8) #14579091
(2528, 77)#14579092
(2528, 78)#14579093
(2528, 79)#14579094
(2528, 80)#14579095
(2528, 81)#14579096
(2528, 82)#14579097
(2528, 83)C16×D79 #14579098
(2528, 84)C2×C79⋊C16 #14579099
(2528, 85)#14579100
(2528, 86)#14579101
(2528, 87)#14579102
(2528, 88)D1264 #14579103
(2528, 89)#14579104
(2528, 90)#14579105
(2528, 91)#14579106
(2528, 92)#14579107
(2528, 93)Dic632 #14579108
(2528, 94)C42×D79 #14579109
(2528, 95)C2×C4×Dic79 #14579110
(2528, 96)C22⋊C4×D79 #14579111
(2528, 97)C2×(C2×D79)⋊C4 #14579112
(2528, 98)C2×C22⋊Dic79 #14579113
(2528, 99)C4⋊C4×D79 #14579114
(2528, 100)C2×Dic79⋊C4 #14579115
of 2

About group order →