Finite Group Databasebeta

Non-abelian indecomposable groups of order 416

← order 415 order 417 →

127 non-abelian indecomposable groups of order 416.

Groups that are neither abelian nor a non-trivial direct product.

SmallGroupsgroup
(416, 1)#88034
(416, 3)#88036
(416, 5)#88038
(416, 6)D208 #88039
(416, 7)#88040
(416, 8)Dic104 #88041
(416, 10)#88043
(416, 11)C4⋊#1055 #88044
(416, 12)#88045
(416, 13)#88046
(416, 14)#88047
(416, 15)#88048
(416, 16)#88049
(416, 17)#88050
(416, 19)#88052
(416, 21)#88054
(416, 22)#88055
(416, 23)#88056
(416, 24)#88057
(416, 25)#88058
(416, 26)#88059
(416, 27)#88060
(416, 28)#88061
(416, 29)#88062
(416, 30)#88063
(416, 31)#88064
(416, 32)#88065
(416, 33)#88066
(416, 34)#88067
(416, 35)#88068
(416, 36)#88069
(416, 37)C22⋊#1055 #88070
(416, 38)#88071
(416, 39)#88072
(416, 40)#88073
(416, 41)#88074
(416, 42)#88075
(416, 43)#88076
(416, 44)#88077
(416, 64)D13⋊C16 #88097
(416, 65)#88098
(416, 67)#88100
(416, 68)#88101
(416, 69)#88102
(416, 70)#88103
(416, 71)#88104
(416, 73)#88106
(416, 74)#88107
(416, 76)C4⋊#1057 #88109
(416, 77)#88110
(416, 78)#88111
(416, 79)#88112
(416, 80)#88113
(416, 81)(C2×#261)⋊C4 #88114
(416, 82)#88115
(416, 83)#88116
(416, 84)#88117
(416, 85)#88118
(416, 86)#88119
(416, 87)C22⋊#1057 #88120
(416, 88)#88121
(416, 90)#88123
(416, 91)#88124
(416, 93)#88126
(416, 95)#88128
(416, 96)#88129
(416, 97)#88130
(416, 98)#88131
(416, 99)#88132
(416, 100)#88133
(416, 102)#88135
(416, 103)#88136
(416, 104)#88137
(416, 105)#88138
(416, 106)#88139
(416, 107)#88140
(416, 108)#88141
(416, 109)#88142
(416, 110)#88143
(416, 111)#88144
(416, 113)#88146
(416, 114)#88147
(416, 115)#88148
(416, 116)#88149
(416, 117)#88150
(416, 118)#88151
(416, 119)#88152
(416, 122)#88155
(416, 125)#88158
(416, 128)#88161
(416, 129)#88162
(416, 130)#88163
(416, 132)#88165
(416, 133)#88166
(416, 135)#88168
(416, 136)#88169
(416, 137)#88170
(416, 139)#88172
(416, 140)#88173
(416, 145)#88178
of 2

About group order →