Finite Group Databasebeta

Non-abelian indecomposable groups of order 648

← order 647 order 649 →

314 non-abelian indecomposable groups of order 648.

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

SmallGroupsgroup
(648, 1)C81⋊C8 #10619482
(648, 3)Q8⋊C81 #10619484
(648, 4)Dic162 #10619485
(648, 6)D324 #10619487
(648, 8)#10619489
(648, 13)(C3⋊(C3⋊C8))⋊C9 #10619494
(648, 14)#10619495
(648, 15)(C9⋊C8)⋊C9 #10619496
(648, 18)(C27⋊C3)⋊C8 #10619499
(648, 19)#10619500
(648, 20)#10619501
(648, 21)#10619502
(648, 22)#10619503
(648, 23)#10619504
(648, 24)#10619505
(648, 25)C9⋊(C9⋊C8) #10619506
(648, 26)#10619507
(648, 27)C3⋊(C27⋊C8) #10619508
(648, 28)#10619509
(648, 29)#10619510
(648, 30)#10619511
(648, 31)#733⋊C8 #10619512
(648, 41)(C22⋊C81)⋊C2 #10619522
(648, 45)#10619526
(648, 47)#10619528
(648, 48)#10619529
(648, 49)#10619530
(648, 50)#10619531
(648, 51)((C3⋊D3)⋊C9)⋊C4 #10619532
(648, 52)#4181⋊C4 #10619533
(648, 53)#4169⋊C4 #10619534
(648, 54)#10619535
(648, 55)#10619536
(648, 56)#10619537
(648, 57)#10619538
(648, 58)#10619539
(648, 60)(C3⋊D27)⋊C4 #10619541
(648, 61)#10619542
(648, 63)#10619544
(648, 64)#10619545
(648, 65)#4174⋊C4 #10619546
(648, 66)#4183⋊C4 #10619547
(648, 67)#4175⋊C4 #10619548
(648, 68)#10619549
(648, 69)#10619550
(648, 70)#10619551
(648, 71)#10619552
(648, 72)#4176⋊C4 #10619553
(648, 73)#4184⋊C4 #10619554
(648, 74)#4177⋊C4 #10619555
(648, 75)#10619556
(648, 76)#10619557
(648, 77)#10619558
(648, 78)#10619559
(648, 79)#4178⋊C4 #10619560
(648, 80)#4185⋊C4 #10619561
(648, 81)#4179⋊C4 #10619562
(648, 82)#10619563
(648, 83)#10619564
(648, 84)#10619565
(648, 85)#10619566
(648, 87)C27⋊SL(2,𝔽3) #10619568
(648, 89)#10619570
(648, 91)(Q8⋊C9)⋊C9 #10619572
(648, 92)C9⋊(Q8⋊C9) #10619573
(648, 93)#10619574
(648, 94)#10619575
(648, 95)#10619576
(648, 96)(C3×SL(2,𝔽3))⋊C9 #10619577
(648, 97)#10619578
(648, 98)#10619579
(648, 99)#10619580
(648, 100)#10619581
(648, 101)#10619582
(648, 102)#10619583
(648, 103)#10619584
(648, 104)#10619585
(648, 108)#634⋊C9 #10619589
(648, 109)#10619590
(648, 111)C4⋊((C3⋊D3)⋊C9) #10619592
(648, 113)C4⋊#4169 #10619594
(648, 114)Dic18⋊C9 #10619595
(648, 116)C4⋊(D9⋊C9) #10619597
(648, 123)(C27⋊C3)⋊Q8 #10619604
(648, 125)C4⋊(D27⋊C3) #10619606
(648, 126)#10619607
(648, 127)#10619608
(648, 129)C4⋊#4174 #10619610
(648, 131)C4⋊#4175 #10619612
(648, 132)#10619613
(648, 133)#10619614
(648, 135)C4⋊#4176 #10619616
(648, 137)C4⋊#4177 #10619618
(648, 138)#10619619
(648, 139)#10619620
(648, 141)C4⋊#4178 #10619622
(648, 143)C4⋊#4179 #10619624
(648, 148)#638⋊C9 #10619629
(648, 149)#10619630
(648, 151)#611⋊C9 #10619632
of 4

About group order →