Finite Group Databasebeta

Groups of order 208

51 groups of order 208.

SmallGroupsgroup
(208, 1)#6090
(208, 2)C13×C16 #6091
(208, 3)#6092
(208, 4)C8×D13 #6093
(208, 5)#6094
(208, 6)#6095
(208, 7)D104 #6096
(208, 8)Dic52 #6097
(208, 9)C2×#1055 #6098
(208, 10)#6099
(208, 11)C4×Dic13 #6100
(208, 12)#6101
(208, 13)C4⋊Dic13 #6102
(208, 14)#6103
(208, 15)#6104
(208, 16)#6105
(208, 17)#6106
(208, 18)#6107
(208, 19)C22⋊Dic13 #6108
(208, 20)C42×C13 #6109
(208, 21)C13×C22⋊C4 #6110
(208, 22)C13×C4⋊C4 #6111
(208, 23)C2×C8×C13 #6112
(208, 24)C13×M16 #6113
(208, 25)C13×D8 #6114
(208, 26)C13×SD16 #6115
(208, 27)C13×Q16 #6116
(208, 28)D13⋊C8 #6117
(208, 29)#6118
(208, 30)C4×#261 #6119
(208, 31)C4⋊#261 #6120
(208, 32)C2×#1057 #6121
(208, 33)#6122
(208, 34)C22⋊#261 #6123
(208, 35)C2×Dic26 #6124
(208, 36)C2×C4×D13 #6125
(208, 37)C2×D52 #6126
(208, 38)#6127
(208, 39)D4×D13 #6128
(208, 40)#6129
(208, 41)Q8×D13 #6130
(208, 42)#6131
(208, 43)C22×Dic13 #6132
(208, 44)C2×C22⋊D13 #6133
(208, 45)C22×C4×C13 #6134
(208, 46)C2×D4×C13 #6135
(208, 47)C2×Q8×C13 #6136
(208, 48)C13×#41 #6137
(208, 49)C22×#261 #6138
(208, 50)C23×D13 #6139
(208, 51)C24×C13 #6140

About group order →