Finite Group Databasebeta

Groups of order 360

162 groups of order 360.

SmallGroupsgroup
(360, 1)C5×C9⋊C8 #67071
(360, 2)C9×#168 #67072
(360, 3)C9⋊#168 #67073
(360, 4)C5×C8×C9 #67074
(360, 5)C9×#170 #67075
(360, 6)C9⋊#170 #67076
(360, 7)#67077
(360, 8)D9×Dic5 #67078
(360, 9)#67079
(360, 10)#67080
(360, 11)D5×Dic9 #67081
(360, 12)#67082
(360, 13)#67083
(360, 14)C5×Q8⋊C9 #67084
(360, 15)C9×Dic10 #67085
(360, 16)C4×C9×D5 #67086
(360, 17)C9×D20 #67087
(360, 18)C2×C9×Dic5 #67088
(360, 19)C9×C22⋊D5 #67089
(360, 20)C5×Dic18 #67090
(360, 21)C4×C5×D9 #67091
(360, 22)C5×D36 #67092
(360, 23)C2×C5×Dic9 #67093
(360, 24)C5×#611 #67094
(360, 25)Dic90 #67095
(360, 26)C4×D45 #67096
(360, 27)D180 #67097
(360, 28)C2×Dic45 #67098
(360, 29)#67099
(360, 30)C2×C4×C5×C9 #67100
(360, 31)C5×D4×C9 #67101
(360, 32)C5×Q8×C9 #67102
(360, 33)C32×#168 #67103
(360, 34)C3×C5×C3⋊C8 #67104
(360, 35)C3×C3⋊#168 #67105
(360, 36)C5×C3⋊(C3⋊C8) #67106
(360, 37)C3⋊(C3⋊#168) #67107
(360, 38)C32×C5×C8 #67108
(360, 39)D9×AGL(1,𝔽5) #67109
(360, 40)C5×(C22⋊C9)⋊C2 #67110
(360, 41)C5⋊((C22⋊C9)⋊C2) #67111
(360, 42)D5×C22⋊C9 #67112
(360, 43)C2×C9×AGL(1,𝔽5) #67113
(360, 44)C2×C9⋊AGL(1,𝔽5) #67114
(360, 45)C2×D5×D9 #67115
(360, 46)C2×C5×C22⋊C9 #67116
(360, 47)C22×C9×D5 #67117
(360, 48)C22×C5×D9 #67118
(360, 49)C22×D45 #67119
(360, 50)C23×C5×C9 #67120
(360, 51)C3×SL(2,𝔽5) #67121
(360, 52)C32×#170 #67122
(360, 53)C3×C3⋊#170 #67123
(360, 54)C3⋊(C3⋊#170) #67124
(360, 55)C5×#622 #67125
(360, 56)#67126
(360, 57)#67127
(360, 58)C3×D5×Dic3 #67128
(360, 59)C3×D3×Dic5 #67129
(360, 60)C3×#1200 #67130
(360, 61)C3×#1201 #67131
(360, 62)C3×#1202 #67132
(360, 63)C3×#1203 #67133
(360, 64)C3×#1204 #67134
(360, 65)D5×C3⋊Dic3 #67135
(360, 66)C3⋊D3×Dic5 #67136
(360, 67)#67137
(360, 68)#67138
(360, 69)#67139
(360, 70)#67140
(360, 71)#67141
(360, 72)C5×D3×Dic3 #67142
(360, 73)C5×#624 #67143
(360, 74)C5×#625 #67144
(360, 75)C5×#626 #67145
(360, 76)C5×#627 #67146
(360, 77)Dic3×D15 #67147
(360, 78)D3×Dic15 #67148
(360, 79)#67149
(360, 80)#67150
(360, 81)#67151
(360, 82)#67152
(360, 83)#67153
(360, 84)#67154
(360, 85)#67155
(360, 86)#67156
(360, 87)#67157
(360, 88)#67158
(360, 89)C3×C5×SL(2,𝔽3) #67159
(360, 90)C32×Dic10 #67160
(360, 91)C32×C4×D5 #67161
(360, 92)C32×D20 #67162
(360, 93)C2×C32×Dic5 #67163
(360, 94)C32×C22⋊D5 #67164
(360, 95)C3×C5×Dic6 #67165
(360, 96)C3×C4×C5×D3 #67166
(360, 97)C3×C5×D12 #67167
(360, 98)C2×C3×C5×Dic3 #67168
(360, 99)C3×C5×#67 #67169
(360, 100)C3×Dic30 #67170
of 2

About group order →