Finite Group Databasebeta

Groups of order 12444

52 groups of order 12444.

SmallGroupsgroup
(12444, 1)C3×C4×C17×C61 #27159164
(12444, 2)C4×C17×C61⋊C3 #27159165
(12444, 3)C3×C17×Dic61 #27159166
(12444, 4)C3×C61×Dic17 #27159167
(12444, 5)C3×Dic1037 #27159168
(12444, 6)Dic3×C17×C61 #27159169
(12444, 7)C17×Dic183 #27159170
(12444, 8)C61×Dic51 #27159171
(12444, 9)Dic3111 #27159172
(12444, 10)C17×Dic61⋊C3 #27159173
(12444, 11)Dic17×C61⋊C3 #27159174
(12444, 12)Dic1037⋊C3 #27159175
(12444, 13)C22×C3×C17×C61 #27159176
(12444, 14)C17×#6923⋊C3 #27159177
(12444, 15)#16861895⋊C3 #27159178
(12444, 16)#16861896⋊C3 #27159179
(12444, 17)#16861897⋊C3 #27159180
(12444, 18)#595×C61⋊C3 #27159181
(12444, 19)#16861898⋊C3 #27159182
(12444, 20)D17×D61⋊C3 #27159183
(12444, 21)C2×C17×D61⋊C3 #27159184
(12444, 22)C2×C17⋊(D61⋊C3) #27159185
(12444, 23)C2×D17×C61⋊C3 #27159186
(12444, 24)C3×C17×#6923 #27159187
(12444, 25)C3×C61×#595 #27159188
(12444, 26)C3×#16861895 #27159189
(12444, 27)C3×#16861896 #27159190
(12444, 28)C3×#16861897 #27159191
(12444, 29)C3×#16861898 #27159192
(12444, 30)C3×D17×D61 #27159193
(12444, 31)C17×C3⋊#6923 #27159194
(12444, 32)D3×C17×D61 #27159195
(12444, 33)C61×C3⋊#595 #27159196
(12444, 34)C3⋊#16861895 #27159197
(12444, 35)C3⋊#16861896 #27159198
(12444, 36)C3⋊#16861897 #27159199
(12444, 37)C3⋊#16861898 #27159200
(12444, 38)D51×D61 #27159201
(12444, 39)D3×D17×C61 #27159202
(12444, 40)D17×D183 #27159203
(12444, 41)D3×D1037 #27159204
(12444, 42)D51⋊D61 #27159205
(12444, 43)C17×C22⋊(C61⋊C3) #27159206
(12444, 44)A4×C17×C61 #27159207
(12444, 45)C22×C17×C61⋊C3 #27159208
(12444, 46)C2×D3111 #27159209
(12444, 47)C2×C61×D51 #27159210
(12444, 48)C2×C17×D183 #27159211
(12444, 49)C2×D3×C17×C61 #27159212
(12444, 50)C2×C3×D1037 #27159213
(12444, 51)C2×C3×D17×C61 #27159214
(12444, 52)C2×C3×C17×D61 #27159215

About group order →