Finite Group Databasebeta

Groups of order 12448

235 groups of order 12448.

SmallGroupsgroup
(12448, 1)C32×C389 #27159239
(12448, 2)#95×C389 #27159240
(12448, 3)C4×C8×C389 #27159241
(12448, 4)#97×C389 #27159242
(12448, 5)C22⋊C8×C389 #27159243
(12448, 6)#99×C389 #27159244
(12448, 7)#100×C389 #27159245
(12448, 8)#101×C389 #27159246
(12448, 9)#102×C389 #27159247
(12448, 10)#103×C389 #27159248
(12448, 11)#104×C389 #27159249
(12448, 12)C4⋊C8×C389 #27159250
(12448, 13)#106×C389 #27159251
(12448, 14)#107×C389 #27159252
(12448, 15)#108×C389 #27159253
(12448, 16)C2×C16×C389 #27159254
(12448, 17)M32×C389 #27159255
(12448, 18)D16×C389 #27159256
(12448, 19)SD32×C389 #27159257
(12448, 20)Q32×C389 #27159258
(12448, 21)C2×C42×C389 #27159259
(12448, 22)C2×C22⋊C4×C389 #27159260
(12448, 23)C2×C4⋊C4×C389 #27159261
(12448, 24)#117×C389 #27159262
(12448, 25)C4×D4×C389 #27159263
(12448, 26)C4×Q8×C389 #27159264
(12448, 27)#120×C389 #27159265
(12448, 28)#121×C389 #27159266
(12448, 29)C22⋊Q8×C389 #27159267
(12448, 30)#123×C389 #27159268
(12448, 31)#124×C389 #27159269
(12448, 32)#125×C389 #27159270
(12448, 33)#126×C389 #27159271
(12448, 34)#127×C389 #27159272
(12448, 35)C4⋊Q8×C389 #27159273
(12448, 36)C22×C8×C389 #27159274
(12448, 37)C2×M16×C389 #27159275
(12448, 38)#131×C389 #27159276
(12448, 39)C2×D8×C389 #27159277
(12448, 40)C2×SD16×C389 #27159278
(12448, 41)C2×Q16×C389 #27159279
(12448, 42)#135×C389 #27159280
(12448, 43)AGL(1,ℤ/8)×C389 #27159281
(12448, 44)#137×C389 #27159282
(12448, 45)C23×C4×C389 #27159283
(12448, 46)C22×D4×C389 #27159284
(12448, 47)C22×Q8×C389 #27159285
(12448, 48)C2×#41×C389 #27159286
(12448, 49)H(5,𝔽2)×C389 #27159287
(12448, 50)2−1+4×C389 #27159288
(12448, 51)C25×C389 #27159289
(12448, 52)#27159290
(12448, 53)#27159291
(12448, 54)C8×Dic389 #27159292
(12448, 55)C4×#15691005 #27159293
(12448, 56)#27159294
(12448, 57)#27159295
(12448, 58)#27159296
(12448, 59)C22⋊#15691005 #27159297
(12448, 60)#27159298
(12448, 61)#27159299
(12448, 62)#27159300
(12448, 63)#27159301
(12448, 64)#27159302
(12448, 65)#27159303
(12448, 66)#27159304
(12448, 67)#27159305
(12448, 68)#27159306
(12448, 69)#27159307
(12448, 70)#27159308
(12448, 71)#27159309
(12448, 72)#27159310
(12448, 73)#27159311
(12448, 74)#27159312
(12448, 75)#27159313
(12448, 76)C4⋊#15691005 #27159314
(12448, 77)#27159315
(12448, 78)#27159316
(12448, 79)#27159317
(12448, 80)#27159318
(12448, 81)#27159319
(12448, 82)#27159320
(12448, 83)C16×D389 #27159321
(12448, 84)C2×#20261941 #27159322
(12448, 85)#27159323
(12448, 86)#27159324
(12448, 87)#27159325
(12448, 88)D6224 #27159326
(12448, 89)#27159327
(12448, 90)#27159328
(12448, 91)#27159329
(12448, 92)#27159330
(12448, 93)Dic3112 #27159331
(12448, 94)C42×D389 #27159332
(12448, 95)C2×C4×Dic389 #27159333
(12448, 96)C22⋊C4×D389 #27159334
(12448, 97)C2×#20261943 #27159335
(12448, 98)C2×C22⋊Dic389 #27159336
(12448, 99)C4⋊C4×D389 #27159337
(12448, 100)C2×#20261945 #27159338
of 3

About group order →