| | d | ρ | Label | ID |
---|
C288 | Cyclic group | 288 | 1 | C288 | 288,2 |
D144 | Dihedral group | 144 | 2+ | D144 | 288,6 |
Dic72 | Dicyclic group; = C9⋊1Q32 | 288 | 2- | Dic72 | 288,8 |
PSO4+ (𝔽3) | Projective special orthogonal group of + type on 𝔽34; = A4⋊S4 = Hol(A4) | 12 | 9+ | PSO+(4,3) | 288,1026 |
Ω4+ (𝔽3) | Omega group of + type on 𝔽34; = SL2(𝔽3)⋊A4 | 24 | 4+ | Omega+(4,3) | 288,860 |
A4≀C2 | Wreath product of A4 by C2 | 8 | 6+ | A4wrC2 | 288,1025 |
D6≀C2 | Wreath product of D6 by C2 | 12 | 4+ | D6wrC2 | 288,889 |
Dic3≀C2 | Wreath product of Dic3 by C2 | 24 | 4- | Dic3wrC2 | 288,389 |
C22⋊F9 | The semidirect product of C22 and F9 acting via F9/C32⋊C4=C2 | 24 | 8+ | C2^2:F9 | 288,867 |
D12⋊D6 | 4th semidirect product of D12 and D6 acting via D6/C3=C22 | 24 | 8+ | D12:D6 | 288,574 |
D12⋊5D6 | 5th semidirect product of D12 and D6 acting via D6/C3=C22 | 24 | 8+ | D12:5D6 | 288,585 |
C62⋊8D4 | 5th semidirect product of C62 and D4 acting via D4/C2=C22 | 24 | | C6^2:8D4 | 288,629 |
C62⋊D4 | 2nd semidirect product of C62 and D4 acting faithfully | 24 | 8+ | C6^2:D4 | 288,890 |
D12⋊18D6 | 2nd semidirect product of D12 and D6 acting via D6/C6=C2 | 24 | 4+ | D12:18D6 | 288,473 |
D12⋊23D6 | 7th semidirect product of D12 and D6 acting via D6/C6=C2 | 24 | 4 | D12:23D6 | 288,954 |
D12⋊27D6 | 3rd semidirect product of D12 and D6 acting through Inn(D12) | 24 | 4+ | D12:27D6 | 288,956 |
D12⋊13D6 | 7th semidirect product of D12 and D6 acting via D6/S3=C2 | 24 | 8+ | D12:13D6 | 288,962 |
C62⋊Q8 | 1st semidirect product of C62 and Q8 acting faithfully | 24 | 8+ | C6^2:Q8 | 288,895 |
Dic6⋊D6 | 4th semidirect product of Dic6 and D6 acting via D6/C3=C22 | 24 | 8+ | Dic6:D6 | 288,578 |
D12⋊4Dic3 | 4th semidirect product of D12 and Dic3 acting via Dic3/C6=C2 | 24 | 4 | D12:4Dic3 | 288,216 |
Dic6⋊12D6 | 6th semidirect product of Dic6 and D6 acting via D6/S3=C2 | 24 | 8+ | Dic6:12D6 | 288,960 |
C32⋊2+ 1+4 | The semidirect product of C32 and 2+ 1+4 acting via 2+ 1+4/C23=C22 | 24 | 4 | C3^2:ES+(2,2) | 288,978 |
C4⋊F9 | The semidirect product of C4 and F9 acting via F9/C32⋊C4=C2 | 36 | 8 | C4:F9 | 288,864 |
F9⋊C4 | The semidirect product of F9 and C4 acting via C4/C2=C2 | 36 | 8 | F9:C4 | 288,843 |
C42⋊D9 | The semidirect product of C42 and D9 acting via D9/C3=S3 | 36 | 6+ | C4^2:D9 | 288,67 |
C12⋊S4 | 1st semidirect product of C12 and S4 acting via S4/A4=C2 | 36 | 6+ | C12:S4 | 288,909 |
D6⋊S4 | 1st semidirect product of D6 and S4 acting via S4/A4=C2 | 36 | 6 | D6:S4 | 288,857 |
Dic3⋊S4 | The semidirect product of Dic3 and S4 acting via S4/A4=C2 | 36 | 6 | Dic3:S4 | 288,855 |
C22⋊D36 | The semidirect product of C22 and D36 acting via D36/C12=S3 | 36 | 6+ | C2^2:D36 | 288,334 |
A4⋊D12 | The semidirect product of A4 and D12 acting via D12/D6=C2 | 36 | 6+ | A4:D12 | 288,858 |
C24⋊D9 | 3rd semidirect product of C24 and D9 acting via D9/C3=S3 | 36 | 6 | C2^4:D9 | 288,836 |
C24⋊C18 | 1st semidirect product of C24 and C18 acting via C18/C3=C6 | 36 | 6 | C2^4:C18 | 288,73 |
C42⋊2C18 | 2nd semidirect product of C42 and C18 acting via C18/C3=C6 | 36 | 6 | C4^2:2C18 | 288,75 |
Dic3⋊2S4 | The semidirect product of Dic3 and S4 acting through Inn(Dic3) | 36 | 6 | Dic3:2S4 | 288,854 |
C4⋊PSU3(𝔽2) | The semidirect product of C4 and PSU3(𝔽2) acting via PSU3(𝔽2)/C32⋊C4=C2 | 36 | 8 | C4:PSU(3,2) | 288,893 |
PSU3(𝔽2)⋊C4 | The semidirect product of PSU3(𝔽2) and C4 acting via C4/C2=C2 | 36 | 8 | PSU(3,2):C4 | 288,842 |
C32⋊D16 | The semidirect product of C32 and D16 acting via D16/C4=D4 | 48 | 8+ | C3^2:D16 | 288,382 |
C3⋊D48 | The semidirect product of C3 and D48 acting via D48/D24=C2 | 48 | 4+ | C3:D48 | 288,194 |
C24⋊1D6 | 1st semidirect product of C24 and D6 acting via D6/C3=C22 | 48 | 4+ | C24:1D6 | 288,442 |
C24⋊9D6 | 9th semidirect product of C24 and D6 acting via D6/C3=C22 | 48 | 4 | C24:9D6 | 288,444 |
C24⋊4D6 | 4th semidirect product of C24 and D6 acting via D6/C3=C22 | 48 | 4 | C24:4D6 | 288,445 |
C24⋊6D6 | 6th semidirect product of C24 and D6 acting via D6/C3=C22 | 48 | 4 | C24:6D6 | 288,446 |
C32⋊SD32 | The semidirect product of C32 and SD32 acting via SD32/C4=D4 | 48 | 8+ | C3^2:SD32 | 288,383 |
D24⋊S3 | 2nd semidirect product of D24 and S3 acting via S3/C3=C2 | 48 | 4 | D24:S3 | 288,443 |
D24⋊5S3 | 5th semidirect product of D24 and S3 acting via S3/C3=C2 | 48 | 4 | D24:5S3 | 288,458 |
D6⋊D12 | 1st semidirect product of D6 and D12 acting via D12/C12=C2 | 48 | | D6:D12 | 288,554 |
D6⋊4D12 | 1st semidirect product of D6 and D12 acting via D12/D6=C2 | 48 | | D6:4D12 | 288,570 |
D6⋊5D12 | 2nd semidirect product of D6 and D12 acting via D12/D6=C2 | 48 | | D6:5D12 | 288,571 |
D12⋊9D6 | 3rd semidirect product of D12 and D6 acting via D6/S3=C2 | 48 | 8- | D12:9D6 | 288,580 |
D12⋊6D6 | 6th semidirect product of D12 and D6 acting via D6/C3=C22 | 48 | 8+ | D12:6D6 | 288,587 |
C24⋊D6 | 14th semidirect product of C24 and D6 acting via D6/C3=C22 | 48 | 4 | C24:D6 | 288,439 |
C12⋊7D12 | 1st semidirect product of C12 and D12 acting via D12/D6=C2 | 48 | | C12:7D12 | 288,557 |
C12⋊D12 | 1st semidirect product of C12 and D12 acting via D12/C6=C22 | 48 | | C12:D12 | 288,559 |
C12⋊2D12 | 2nd semidirect product of C12 and D12 acting via D12/C6=C22 | 48 | | C12:2D12 | 288,564 |
C62⋊3C8 | 1st semidirect product of C62 and C8 acting via C8/C2=C4 | 48 | | C6^2:3C8 | 288,435 |
C62⋊4D4 | 1st semidirect product of C62 and D4 acting via D4/C2=C22 | 48 | | C6^2:4D4 | 288,624 |
C62⋊5D4 | 2nd semidirect product of C62 and D4 acting via D4/C2=C22 | 48 | | C6^2:5D4 | 288,625 |
C62⋊6D4 | 3rd semidirect product of C62 and D4 acting via D4/C2=C22 | 48 | | C6^2:6D4 | 288,626 |
C62⋊7D4 | 4th semidirect product of C62 and D4 acting via D4/C2=C22 | 48 | | C6^2:7D4 | 288,628 |
D12⋊20D6 | 4th semidirect product of D12 and D6 acting via D6/C6=C2 | 48 | 4 | D12:20D6 | 288,471 |
D12⋊24D6 | 8th semidirect product of D12 and D6 acting via D6/C6=C2 | 48 | 4 | D12:24D6 | 288,955 |
D12⋊12D6 | 6th semidirect product of D12 and D6 acting via D6/S3=C2 | 48 | 8- | D12:12D6 | 288,961 |
D12⋊15D6 | 9th semidirect product of D12 and D6 acting via D6/S3=C2 | 48 | 8- | D12:15D6 | 288,967 |
D12⋊16D6 | 10th semidirect product of D12 and D6 acting via D6/S3=C2 | 48 | 8+ | D12:16D6 | 288,968 |
C62⋊3Q8 | 1st semidirect product of C62 and Q8 acting via Q8/C2=C22 | 48 | | C6^2:3Q8 | 288,612 |
C62⋊4Q8 | 2nd semidirect product of C62 and Q8 acting via Q8/C2=C22 | 48 | | C6^2:4Q8 | 288,630 |
Dic6⋊3D6 | 3rd semidirect product of Dic6 and D6 acting via D6/C3=C22 | 48 | 8+ | Dic6:3D6 | 288,573 |
D12⋊2Dic3 | 2nd semidirect product of D12 and Dic3 acting via Dic3/C6=C2 | 48 | 4 | D12:2Dic3 | 288,217 |
Dic12⋊S3 | 2nd semidirect product of Dic12 and S3 acting via S3/C3=C2 | 48 | 4 | Dic12:S3 | 288,449 |
Dic3⋊4D12 | 1st semidirect product of Dic3 and D12 acting through Inn(Dic3) | 48 | | Dic3:4D12 | 288,528 |
Dic3⋊D12 | 1st semidirect product of Dic3 and D12 acting via D12/D6=C2 | 48 | | Dic3:D12 | 288,534 |
Dic3⋊5D12 | 2nd semidirect product of Dic3 and D12 acting through Inn(Dic3) | 48 | | Dic3:5D12 | 288,542 |
Dic3⋊3D12 | 2nd semidirect product of Dic3 and D12 acting via D12/D6=C2 | 48 | | Dic3:3D12 | 288,558 |
C32⋊3M5(2) | The semidirect product of C32 and M5(2) acting via M5(2)/C8=C4 | 48 | 4 | C3^2:3M5(2) | 288,413 |
GL2(𝔽3)⋊S3 | 1st semidirect product of GL2(𝔽3) and S3 acting via S3/C3=C2 | 48 | 4+ | GL(2,3):S3 | 288,847 |
D8⋊D9 | 2nd semidirect product of D8 and D9 acting via D9/C9=C2 | 72 | 4 | D8:D9 | 288,121 |
C8⋊D18 | 1st semidirect product of C8 and D18 acting via D18/C9=C22 | 72 | 4+ | C8:D18 | 288,118 |
C24⋊3D6 | 3rd semidirect product of C24 and D6 acting via D6/C3=C22 | 72 | | C24:3D6 | 288,765 |
C24⋊8D6 | 8th semidirect product of C24 and D6 acting via D6/C3=C22 | 72 | | C24:8D6 | 288,768 |
C24⋊7D6 | 7th semidirect product of C24 and D6 acting via D6/C3=C22 | 72 | | C24:7D6 | 288,771 |
D72⋊C2 | 6th semidirect product of D72 and C2 acting faithfully | 72 | 4+ | D72:C2 | 288,124 |
D4⋊D18 | 2nd semidirect product of D4 and D18 acting via D18/C18=C2 | 72 | 4+ | D4:D18 | 288,160 |
D4⋊6D18 | 2nd semidirect product of D4 and D18 acting through Inn(D4) | 72 | 4 | D4:6D18 | 288,358 |
D4⋊8D18 | 4th semidirect product of D4 and D18 acting through Inn(D4) | 72 | 4+ | D4:8D18 | 288,363 |
C3⋊U2(𝔽3) | The semidirect product of C3 and U2(𝔽3) acting via U2(𝔽3)/C4.A4=C2 | 72 | 4 | C3:U(2,3) | 288,404 |
C42⋊4D9 | 3rd semidirect product of C42 and D9 acting via D9/C9=C2 | 72 | 2 | C4^2:4D9 | 288,12 |
C24⋊4D9 | 1st semidirect product of C24 and D9 acting via D9/C9=C2 | 72 | | C2^4:4D9 | 288,163 |
C42⋊C18 | 1st semidirect product of C42 and C18 acting via C18/C3=C6 | 72 | 6 | C4^2:C18 | 288,74 |
C122⋊C2 | 7th semidirect product of C122 and C2 acting faithfully | 72 | | C12^2:C2 | 288,280 |
Q8⋊3Dic9 | 2nd semidirect product of Q8 and Dic9 acting via Dic9/C18=C2 | 72 | 4 | Q8:3Dic9 | 288,44 |
A4⋊Dic6 | The semidirect product of A4 and Dic6 acting via Dic6/C12=C2 | 72 | 6- | A4:Dic6 | 288,907 |
C22⋊3D36 | The semidirect product of C22 and D36 acting via D36/D18=C2 | 72 | | C2^2:3D36 | 288,92 |
C23⋊2D18 | 1st semidirect product of C23 and D18 acting via D18/C9=C22 | 72 | | C2^3:2D18 | 288,147 |
C62⋊12D4 | 9th semidirect product of C62 and D4 acting via D4/C2=C22 | 72 | | C6^2:12D4 | 288,739 |
C62⋊13D4 | 10th semidirect product of C62 and D4 acting via D4/C2=C22 | 72 | | C6^2:13D4 | 288,794 |
C62⋊24D4 | 3rd semidirect product of C62 and D4 acting via D4/C22=C2 | 72 | | C6^2:24D4 | 288,810 |
Dic18⋊C4 | 4th semidirect product of Dic18 and C4 acting via C4/C2=C2 | 72 | 4 | Dic18:C4 | 288,32 |
D36⋊6C22 | 4th semidirect product of D36 and C22 acting via C22/C2=C2 | 72 | 4 | D36:6C2^2 | 288,143 |
C23⋊2Dic9 | The semidirect product of C23 and Dic9 acting via Dic9/C9=C4 | 72 | 4 | C2^3:2Dic9 | 288,41 |
2+ 1+4⋊C9 | 1st semidirect product of 2+ 1+4 and C9 acting via C9/C3=C3 | 72 | 4 | ES+(2,2):C9 | 288,348 |
2+ 1+4⋊2C9 | 2nd semidirect product of 2+ 1+4 and C9 acting via C9/C3=C3 | 72 | 4 | ES+(2,2):2C9 | 288,351 |
C32⋊82+ 1+4 | 2nd semidirect product of C32 and 2+ 1+4 acting via 2+ 1+4/C2×D4=C2 | 72 | | C3^2:8ES+(2,2) | 288,1009 |
C32⋊C32 | The semidirect product of C32 and C32 acting via C32/C4=C8 | 96 | 8 | C3^2:C32 | 288,373 |
C32⋊Q32 | The semidirect product of C32 and Q32 acting via Q32/C4=D4 | 96 | 8- | C3^2:Q32 | 288,384 |
D24⋊7S3 | The semidirect product of D24 and S3 acting through Inn(D24) | 96 | 4- | D24:7S3 | 288,455 |
D6⋊2D12 | 2nd semidirect product of D6 and D12 acting via D12/C12=C2 | 96 | | D6:2D12 | 288,556 |
C32⋊2C32 | The semidirect product of C32 and C32 acting via C32/C8=C4 | 96 | 4 | C3^2:2C32 | 288,188 |
C32⋊2D16 | 1st semidirect product of C32 and D16 acting via D16/C8=C22 | 96 | 4 | C3^2:2D16 | 288,193 |
C32⋊2Q32 | 1st semidirect product of C32 and Q32 acting via Q32/C8=C22 | 96 | 4 | C3^2:2Q32 | 288,198 |
C32⋊3Q32 | 2nd semidirect product of C32 and Q32 acting via Q32/C8=C22 | 96 | 4- | C3^2:3Q32 | 288,199 |
D6⋊Dic6 | 1st semidirect product of D6 and Dic6 acting via Dic6/C12=C2 | 96 | | D6:Dic6 | 288,499 |
D6⋊6Dic6 | 2nd semidirect product of D6 and Dic6 acting via Dic6/C12=C2 | 96 | | D6:6Dic6 | 288,504 |
D6⋊7Dic6 | 3rd semidirect product of D6 and Dic6 acting via Dic6/C12=C2 | 96 | | D6:7Dic6 | 288,505 |
D6⋊1Dic6 | 1st semidirect product of D6 and Dic6 acting via Dic6/Dic3=C2 | 96 | | D6:1Dic6 | 288,535 |
D6⋊2Dic6 | 2nd semidirect product of D6 and Dic6 acting via Dic6/Dic3=C2 | 96 | | D6:2Dic6 | 288,541 |
D6⋊3Dic6 | 3rd semidirect product of D6 and Dic6 acting via Dic6/Dic3=C2 | 96 | | D6:3Dic6 | 288,544 |
D6⋊4Dic6 | 4th semidirect product of D6 and Dic6 acting via Dic6/Dic3=C2 | 96 | | D6:4Dic6 | 288,547 |
C12⋊3Dic6 | 1st semidirect product of C12 and Dic6 acting via Dic6/Dic3=C2 | 96 | | C12:3Dic6 | 288,566 |
C12⋊Dic6 | 1st semidirect product of C12 and Dic6 acting via Dic6/C6=C22 | 96 | | C12:Dic6 | 288,567 |
C32⋊3SD32 | 2nd semidirect product of C32 and SD32 acting via SD32/C8=C22 | 96 | 4- | C3^2:3SD32 | 288,196 |
D12⋊3Dic3 | 3rd semidirect product of D12 and Dic3 acting via Dic3/C6=C2 | 96 | | D12:3Dic3 | 288,210 |
D12⋊Dic3 | 5th semidirect product of D12 and Dic3 acting via Dic3/C6=C2 | 96 | | D12:Dic3 | 288,546 |
Dic6⋊Dic3 | 3rd semidirect product of Dic6 and Dic3 acting via Dic3/C6=C2 | 96 | | Dic6:Dic3 | 288,213 |
Dic3⋊5Dic6 | 1st semidirect product of Dic3 and Dic6 acting through Inn(Dic3) | 96 | | Dic3:5Dic6 | 288,485 |
Dic3⋊6Dic6 | 2nd semidirect product of Dic3 and Dic6 acting through Inn(Dic3) | 96 | | Dic3:6Dic6 | 288,492 |
Dic3⋊Dic6 | 1st semidirect product of Dic3 and Dic6 acting via Dic6/C12=C2 | 96 | | Dic3:Dic6 | 288,514 |
CSU2(𝔽3)⋊S3 | 1st semidirect product of CSU2(𝔽3) and S3 acting via S3/C3=C2 | 96 | 4 | CSU(2,3):S3 | 288,844 |
D18⋊C8 | The semidirect product of D18 and C8 acting via C8/C4=C2 | 144 | | D18:C8 | 288,27 |
C9⋊D16 | The semidirect product of C9 and D16 acting via D16/D8=C2 | 144 | 4+ | C9:D16 | 288,33 |
C48⋊S3 | 6th semidirect product of C48 and S3 acting via S3/C3=C2 | 144 | | C48:S3 | 288,273 |
D8⋊3D9 | The semidirect product of D8 and D9 acting through Inn(D8) | 144 | 4- | D8:3D9 | 288,122 |
C16⋊D9 | 3rd semidirect product of C16 and D9 acting via D9/C9=C2 | 144 | 2 | C16:D9 | 288,5 |
C4⋊D36 | The semidirect product of C4 and D36 acting via D36/D18=C2 | 144 | | C4:D36 | 288,105 |
C36⋊7D4 | 1st semidirect product of C36 and D4 acting via D4/C22=C2 | 144 | | C36:7D4 | 288,140 |
C36⋊2D4 | 2nd semidirect product of C36 and D4 acting via D4/C2=C22 | 144 | | C36:2D4 | 288,148 |
C36⋊D4 | 3rd semidirect product of C36 and D4 acting via D4/C2=C22 | 144 | | C36:D4 | 288,150 |
C144⋊C2 | 2nd semidirect product of C144 and C2 acting faithfully | 144 | 2 | C144:C2 | 288,7 |
C9⋊SD32 | The semidirect product of C9 and SD32 acting via SD32/Q16=C2 | 144 | 4+ | C9:SD32 | 288,35 |
D18⋊D4 | 1st semidirect product of D18 and D4 acting via D4/C4=C2 | 144 | | D18:D4 | 288,94 |
D36⋊C4 | 5th semidirect product of D36 and C4 acting via C4/C2=C2 | 144 | | D36:C4 | 288,103 |
D72⋊7C2 | The semidirect product of D72 and C2 acting through Inn(D72) | 144 | 2 | D72:7C2 | 288,115 |
D72⋊5C2 | 5th semidirect product of D72 and C2 acting faithfully | 144 | 4+ | D72:5C2 | 288,129 |
C12⋊4D12 | 1st semidirect product of C12 and D12 acting via D12/C12=C2 | 144 | | C12:4D12 | 288,731 |
C12⋊3D12 | 3rd semidirect product of C12 and D12 acting via D12/C6=C22 | 144 | | C12:3D12 | 288,752 |
C62⋊7C8 | 3rd semidirect product of C62 and C8 acting via C8/C4=C2 | 144 | | C6^2:7C8 | 288,305 |
D18⋊Q8 | 1st semidirect product of D18 and Q8 acting via Q8/C4=C2 | 144 | | D18:Q8 | 288,106 |
D18⋊2Q8 | 2nd semidirect product of D18 and Q8 acting via Q8/C4=C2 | 144 | | D18:2Q8 | 288,107 |
Q16⋊D9 | 2nd semidirect product of Q16 and D9 acting via D9/C9=C2 | 144 | 4 | Q16:D9 | 288,128 |
D18⋊3Q8 | 3rd semidirect product of D18 and Q8 acting via Q8/C4=C2 | 144 | | D18:3Q8 | 288,156 |
C42⋊2D9 | 1st semidirect product of C42 and D9 acting via D9/C9=C2 | 144 | | C4^2:2D9 | 288,82 |
C42⋊6D9 | 5th semidirect product of C42 and D9 acting via D9/C9=C2 | 144 | | C4^2:6D9 | 288,84 |
C42⋊7D9 | 6th semidirect product of C42 and D9 acting via D9/C9=C2 | 144 | | C4^2:7D9 | 288,85 |
C42⋊3D9 | 2nd semidirect product of C42 and D9 acting via D9/C9=C2 | 144 | | C4^2:3D9 | 288,86 |
C32⋊5D16 | 2nd semidirect product of C32 and D16 acting via D16/C16=C2 | 144 | | C3^2:5D16 | 288,274 |
C32⋊7D16 | 2nd semidirect product of C32 and D16 acting via D16/D8=C2 | 144 | | C3^2:7D16 | 288,301 |
C62⋊6Q8 | 4th semidirect product of C62 and Q8 acting via Q8/C2=C22 | 144 | | C6^2:6Q8 | 288,735 |
C122⋊6C2 | 6th semidirect product of C122 and C2 acting faithfully | 144 | | C12^2:6C2 | 288,732 |
C122⋊2C2 | 2nd semidirect product of C122 and C2 acting faithfully | 144 | | C12^2:2C2 | 288,733 |
D4⋊Dic9 | 1st semidirect product of D4 and Dic9 acting via Dic9/C18=C2 | 144 | | D4:Dic9 | 288,40 |
Dic9⋊4D4 | 1st semidirect product of Dic9 and D4 acting through Inn(Dic9) | 144 | | Dic9:4D4 | 288,91 |
SD16⋊D9 | 2nd semidirect product of SD16 and D9 acting via D9/C9=C2 | 144 | 4- | SD16:D9 | 288,125 |
SD16⋊3D9 | The semidirect product of SD16 and D9 acting through Inn(SD16) | 144 | 4 | SD16:3D9 | 288,126 |
Dic9⋊D4 | 2nd semidirect product of Dic9 and D4 acting via D4/C22=C2 | 144 | | Dic9:D4 | 288,149 |
C62⋊19D4 | 3rd semidirect product of C62 and D4 acting via D4/C4=C2 | 144 | | C6^2:19D4 | 288,787 |
C62⋊14D4 | 11st semidirect product of C62 and D4 acting via D4/C2=C22 | 144 | | C6^2:14D4 | 288,796 |
C62⋊10Q8 | 3rd semidirect product of C62 and Q8 acting via Q8/C4=C2 | 144 | | C6^2:10Q8 | 288,781 |
C32⋊8SD32 | 2nd semidirect product of C32 and SD32 acting via SD32/D8=C2 | 144 | | C3^2:8SD32 | 288,302 |
2- 1+4⋊C9 | The semidirect product of 2- 1+4 and C9 acting via C9/C3=C3 | 144 | 4 | ES-(2,2):C9 | 288,349 |
C122⋊16C2 | 16th semidirect product of C122 and C2 acting faithfully | 144 | | C12^2:16C2 | 288,729 |
C32⋊10SD32 | 2nd semidirect product of C32 and SD32 acting via SD32/Q16=C2 | 144 | | C3^2:10SD32 | 288,303 |
C22⋊2Dic18 | The semidirect product of C22 and Dic18 acting via Dic18/Dic9=C2 | 144 | | C2^2:2Dic18 | 288,88 |
C32⋊72- 1+4 | 2nd semidirect product of C32 and 2- 1+4 acting via 2- 1+4/C2×Q8=C2 | 144 | | C3^2:7ES-(2,2) | 288,1012 |
C32⋊92- 1+4 | 2nd semidirect product of C32 and 2- 1+4 acting via 2- 1+4/C4○D4=C2 | 144 | | C3^2:9ES-(2,2) | 288,1015 |
C9⋊C32 | The semidirect product of C9 and C32 acting via C32/C16=C2 | 288 | 2 | C9:C32 | 288,1 |
C36⋊Q8 | The semidirect product of C36 and Q8 acting via Q8/C2=C22 | 288 | | C36:Q8 | 288,98 |
C36⋊C8 | 1st semidirect product of C36 and C8 acting via C8/C4=C2 | 288 | | C36:C8 | 288,11 |
C72⋊C4 | 4th semidirect product of C72 and C4 acting via C4/C2=C2 | 288 | | C72:C4 | 288,23 |
C72⋊1C4 | 1st semidirect product of C72 and C4 acting via C4/C2=C2 | 288 | | C72:1C4 | 288,26 |
C9⋊Q32 | The semidirect product of C9 and Q32 acting via Q32/Q16=C2 | 288 | 4- | C9:Q32 | 288,36 |
Dic9⋊C8 | The semidirect product of Dic9 and C8 acting via C8/C4=C2 | 288 | | Dic9:C8 | 288,22 |
Q8⋊Dic9 | The semidirect product of Q8 and Dic9 acting via Dic9/C6=S3 | 288 | | Q8:Dic9 | 288,69 |
C36⋊2Q8 | 1st semidirect product of C36 and Q8 acting via Q8/C4=C2 | 288 | | C36:2Q8 | 288,79 |
C8⋊Dic9 | 2nd semidirect product of C8 and Dic9 acting via Dic9/C18=C2 | 288 | | C8:Dic9 | 288,25 |
C32⋊5Q32 | 2nd semidirect product of C32 and Q32 acting via Q32/C16=C2 | 288 | | C3^2:5Q32 | 288,276 |
C32⋊7Q32 | 2nd semidirect product of C32 and Q32 acting via Q32/Q16=C2 | 288 | | C3^2:7Q32 | 288,304 |
Q8⋊2Dic9 | 1st semidirect product of Q8 and Dic9 acting via Dic9/C18=C2 | 288 | | Q8:2Dic9 | 288,43 |
Dic9⋊3Q8 | The semidirect product of Dic9 and Q8 acting through Inn(Dic9) | 288 | | Dic9:3Q8 | 288,97 |
Dic9⋊Q8 | 2nd semidirect product of Dic9 and Q8 acting via Q8/C4=C2 | 288 | | Dic9:Q8 | 288,154 |
C24⋊Dic3 | 5th semidirect product of C24 and Dic3 acting via Dic3/C6=C2 | 288 | | C24:Dic3 | 288,290 |
C24⋊2Dic3 | 2nd semidirect product of C24 and Dic3 acting via Dic3/C6=C2 | 288 | | C24:2Dic3 | 288,292 |
C24⋊1Dic3 | 1st semidirect product of C24 and Dic3 acting via Dic3/C6=C2 | 288 | | C24:1Dic3 | 288,293 |
C12⋊6Dic6 | 1st semidirect product of C12 and Dic6 acting via Dic6/C12=C2 | 288 | | C12:6Dic6 | 288,726 |
C12⋊2Dic6 | 2nd semidirect product of C12 and Dic6 acting via Dic6/C6=C22 | 288 | | C12:2Dic6 | 288,745 |
S32⋊C8 | The semidirect product of S32 and C8 acting via C8/C4=C2 | 24 | 4 | S3^2:C8 | 288,374 |
S32⋊Q8 | The semidirect product of S32 and Q8 acting via Q8/C4=C2 | 24 | 4 | S3^2:Q8 | 288,868 |
C3⋊S3⋊D8 | The semidirect product of C3⋊S3 and D8 acting via D8/C4=C22 | 24 | 8+ | C3:S3:D8 | 288,873 |
S32⋊D4 | The semidirect product of S32 and D4 acting via D4/C4=C2 | 24 | 4 | S3^2:D4 | 288,878 |
C4⋊S3≀C2 | The semidirect product of C4 and S3≀C2 acting via S3≀C2/C32⋊C4=C2 | 24 | 8+ | C4:S3wrC2 | 288,879 |
(C2×C6)⋊S4 | 2nd semidirect product of C2×C6 and S4 acting via S4/C22=S3 | 24 | 6 | (C2xC6):S4 | 288,1036 |
C3⋊C8⋊20D6 | 9th semidirect product of C3⋊C8 and D6 acting via D6/S3=C2 | 24 | 4 | C3:C8:20D6 | 288,466 |
(C6×C12)⋊C4 | 1st semidirect product of C6×C12 and C4 acting faithfully | 24 | 4+ | (C6xC12):C4 | 288,422 |
(C6×C12)⋊5C4 | 5th semidirect product of C6×C12 and C4 acting faithfully | 24 | 4 | (C6xC12):5C4 | 288,934 |
(C22×S3)⋊A4 | The semidirect product of C22×S3 and A4 acting faithfully | 24 | 6 | (C2^2xS3):A4 | 288,411 |
C32⋊D8⋊C2 | 3rd semidirect product of C32⋊D8 and C2 acting faithfully | 24 | 4 | C3^2:D8:C2 | 288,872 |
C3⋊S3⋊2SD16 | The semidirect product of C3⋊S3 and SD16 acting via SD16/C4=C22 | 24 | 8+ | C3:S3:2SD16 | 288,875 |
(C2×C62)⋊C4 | 4th semidirect product of C2×C62 and C4 acting faithfully | 24 | 4 | (C2xC6^2):C4 | 288,434 |
C3⋊S3⋊M4(2) | 2nd semidirect product of C3⋊S3 and M4(2) acting via M4(2)/C2×C4=C2 | 24 | 4 | C3:S3:M4(2) | 288,931 |
(C2×C6)⋊4S4 | 2nd semidirect product of C2×C6 and S4 acting via S4/A4=C2 | 36 | 6 | (C2xC6):4S4 | 288,917 |
(C4×C12)⋊S3 | 1st semidirect product of C4×C12 and S3 acting faithfully | 36 | 6+ | (C4xC12):S3 | 288,401 |
(C4×C12)⋊C6 | 3rd semidirect product of C4×C12 and C6 acting faithfully | 36 | 6+ | (C4xC12):C6 | 288,405 |
C3⋊S3⋊Q16 | The semidirect product of C3⋊S3 and Q16 acting via Q16/C4=C22 | 48 | 8- | C3:S3:Q16 | 288,876 |
C3⋊S3⋊3C16 | 2nd semidirect product of C3⋊S3 and C16 acting via C16/C8=C2 | 48 | 4 | C3:S3:3C16 | 288,412 |
(C3×C24)⋊C4 | 2nd semidirect product of C3×C24 and C4 acting faithfully | 48 | 4 | (C3xC24):C4 | 288,415 |
(C6×C12)⋊2C4 | 2nd semidirect product of C6×C12 and C4 acting faithfully | 48 | | (C6xC12):2C4 | 288,429 |
C32⋊C4≀C2 | The semidirect product of C32 and C4≀C2 acting via C4≀C2/C4=D4 | 48 | 4 | C3^2:C4wrC2 | 288,379 |
C32⋊6C4≀C2 | The semidirect product of C32 and C4≀C2 acting via C4≀C2/D4=C4 | 48 | 8- | C3^2:6C4wrC2 | 288,431 |
C32⋊7C4≀C2 | The semidirect product of C32 and C4≀C2 acting via C4≀C2/Q8=C4 | 48 | 8+ | C3^2:7C4wrC2 | 288,433 |
C32⋊C4⋊C8 | 2nd semidirect product of C32⋊C4 and C8 acting via C8/C4=C2 | 48 | 4 | C3^2:C4:C8 | 288,380 |
C42⋊C3⋊S3 | 1st semidirect product of C42⋊C3 and S3 acting via S3/C3=C2 | 48 | 6 | C4^2:C3:S3 | 288,406 |
C32⋊D8⋊5C2 | The semidirect product of C32⋊D8 and C2 acting through Inn(C32⋊D8) | 48 | 4 | C3^2:D8:5C2 | 288,871 |
C32⋊C4⋊Q8 | 1st semidirect product of C32⋊C4 and Q8 acting via Q8/C4=C2 | 48 | 8- | C3^2:C4:Q8 | 288,870 |
C8⋊(C32⋊C4) | 2nd semidirect product of C8 and C32⋊C4 acting via C32⋊C4/C3⋊S3=C2 | 48 | 4 | C8:(C3^2:C4) | 288,416 |
C32⋊Q16⋊C2 | 1st semidirect product of C32⋊Q16 and C2 acting faithfully | 48 | 4 | C3^2:Q16:C2 | 288,874 |
C22⋊(Q8⋊C9) | The semidirect product of C22 and Q8⋊C9 acting via Q8⋊C9/C3×Q8=C3 | 72 | 6 | C2^2:(Q8:C9) | 288,350 |
(C3×C12)⋊4C8 | 2nd semidirect product of C3×C12 and C8 acting via C8/C2=C4 | 96 | | (C3xC12):4C8 | 288,424 |
C3⋊C8⋊Dic3 | 3rd semidirect product of C3⋊C8 and Dic3 acting via Dic3/C6=C2 | 96 | | C3:C8:Dic3 | 288,202 |
C32⋊5(C4⋊C8) | 2nd semidirect product of C32 and C4⋊C8 acting via C4⋊C8/C2×C4=C4 | 96 | | C3^2:5(C4:C8) | 288,427 |
C32⋊2C8⋊C4 | 6th semidirect product of C32⋊2C8 and C4 acting via C4/C2=C2 | 96 | | C3^2:2C8:C4 | 288,425 |
C4⋊C4⋊7D9 | 1st semidirect product of C4⋊C4 and D9 acting through Inn(C4⋊C4) | 144 | | C4:C4:7D9 | 288,102 |
C4⋊C4⋊D9 | 6th semidirect product of C4⋊C4 and D9 acting via D9/C9=C2 | 144 | | C4:C4:D9 | 288,108 |
C62.2D4 | 2nd non-split extension by C62 of D4 acting faithfully | 24 | 4+ | C6^2.2D4 | 288,386 |
C62.9D4 | 9th non-split extension by C62 of D4 acting faithfully | 24 | 4 | C6^2.9D4 | 288,881 |
C12.70D12 | 1st non-split extension by C12 of D12 acting via D12/D6=C2 | 24 | 4+ | C12.70D12 | 288,207 |
C62.31D4 | 15th non-split extension by C62 of D4 acting via D4/C2=C22 | 24 | 4 | C6^2.31D4 | 288,228 |
C62.32D4 | 16th non-split extension by C62 of D4 acting via D4/C2=C22 | 24 | 4 | C6^2.32D4 | 288,229 |
C62.12D4 | 12nd non-split extension by C62 of D4 acting faithfully | 24 | 4 | C6^2.12D4 | 288,884 |
C62.116C23 | 111st non-split extension by C62 of C23 acting via C23/C2=C22 | 24 | | C6^2.116C2^3 | 288,622 |
C2.AΓL1(𝔽9) | 1st central extension by C2 of AΓL1(𝔽9) | 24 | 8+ | C2.AGammaL(1,9) | 288,841 |
C23.D18 | 5th non-split extension by C23 of D18 acting via D18/C6=S3 | 36 | 6 | C2^3.D18 | 288,342 |
C4.F9 | The non-split extension by C4 of F9 acting via F9/C32⋊C4=C2 | 48 | 8 | C4.F9 | 288,862 |
D12.A4 | The non-split extension by D12 of A4 acting through Inn(D12) | 48 | 4- | D12.A4 | 288,926 |
C4.3F9 | 2nd central extension by C4 of F9 | 48 | 8 | C4.3F9 | 288,861 |
C12.7S4 | 7th non-split extension by C12 of S4 acting via S4/A4=C2 | 48 | 4+ | C12.7S4 | 288,915 |
C22.F9 | The non-split extension by C22 of F9 acting via F9/C32⋊C4=C2 | 48 | 8- | C2^2.F9 | 288,866 |
D6.S4 | 1st non-split extension by D6 of S4 acting via S4/A4=C2 | 48 | 4- | D6.S4 | 288,849 |
D6.2S4 | 2nd non-split extension by D6 of S4 acting via S4/A4=C2 | 48 | 4 | D6.2S4 | 288,850 |
C12.14S4 | 14th non-split extension by C12 of S4 acting via S4/A4=C2 | 48 | 4 | C12.14S4 | 288,914 |
D6.1D12 | 1st non-split extension by D6 of D12 acting via D12/C12=C2 | 48 | 4 | D6.1D12 | 288,454 |
D6.3D12 | 3rd non-split extension by D6 of D12 acting via D12/C12=C2 | 48 | 4+ | D6.3D12 | 288,456 |
D12.2D6 | 2nd non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 4 | D12.2D6 | 288,457 |
D12.4D6 | 4th non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 4 | D12.4D6 | 288,459 |
D6.D12 | 5th non-split extension by D6 of D12 acting via D12/D6=C2 | 48 | | D6.D12 | 288,538 |
D12.D6 | 5th non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 8- | D12.D6 | 288,575 |
D12.7D6 | 7th non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 8+ | D12.7D6 | 288,582 |
D12.8D6 | 8th non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 8- | D12.8D6 | 288,584 |
D12.9D6 | 9th non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 8- | D12.9D6 | 288,588 |
C24.60D6 | 13rd non-split extension by C24 of D6 acting via D6/S3=C2 | 48 | 4 | C24.60D6 | 288,190 |
C24.62D6 | 15th non-split extension by C24 of D6 acting via D6/S3=C2 | 48 | 4 | C24.62D6 | 288,192 |
C24.49D6 | 2nd non-split extension by C24 of D6 acting via D6/S3=C2 | 48 | 4+ | C24.49D6 | 288,197 |
C6.17D24 | 6th non-split extension by C6 of D24 acting via D24/D12=C2 | 48 | | C6.17D24 | 288,212 |
C24.23D6 | 23rd non-split extension by C24 of D6 acting via D6/C3=C22 | 48 | 4 | C24.23D6 | 288,450 |
C24.63D6 | 16th non-split extension by C24 of D6 acting via D6/S3=C2 | 48 | 4 | C24.63D6 | 288,451 |
C24.64D6 | 17th non-split extension by C24 of D6 acting via D6/S3=C2 | 48 | 4 | C24.64D6 | 288,452 |
C24.D6 | 46th non-split extension by C24 of D6 acting via D6/C3=C22 | 48 | 4 | C24.D6 | 288,453 |
D12.Dic3 | The non-split extension by D12 of Dic3 acting via Dic3/C6=C2 | 48 | 4 | D12.Dic3 | 288,463 |
C62.4C8 | 2nd non-split extension by C62 of C8 acting via C8/C2=C4 | 48 | 4 | C6^2.4C8 | 288,421 |
C62.D4 | 1st non-split extension by C62 of D4 acting faithfully | 48 | | C6^2.D4 | 288,385 |
C62.3D4 | 3rd non-split extension by C62 of D4 acting faithfully | 48 | | C6^2.3D4 | 288,387 |
D12.30D6 | 5th non-split extension by D12 of D6 acting via D6/C6=C2 | 48 | 4 | D12.30D6 | 288,470 |
D12.32D6 | 7th non-split extension by D12 of D6 acting via D6/C6=C2 | 48 | 4 | D12.32D6 | 288,475 |
D12.27D6 | 2nd non-split extension by D12 of D6 acting via D6/C6=C2 | 48 | 4 | D12.27D6 | 288,477 |
D12.28D6 | 3rd non-split extension by D12 of D6 acting via D6/C6=C2 | 48 | 4 | D12.28D6 | 288,478 |
D12.29D6 | 4th non-split extension by D12 of D6 acting via D6/C6=C2 | 48 | 4- | D12.29D6 | 288,479 |
D12.22D6 | 7th non-split extension by D12 of D6 acting via D6/S3=C2 | 48 | 8- | D12.22D6 | 288,581 |
D12.10D6 | 10th non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 8+ | D12.10D6 | 288,589 |
D12.13D6 | 13rd non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 8+ | D12.13D6 | 288,597 |
D12.14D6 | 14th non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 8+ | D12.14D6 | 288,598 |
D12.15D6 | 15th non-split extension by D12 of D6 acting via D6/C3=C22 | 48 | 8- | D12.15D6 | 288,599 |
D12.33D6 | 8th non-split extension by D12 of D6 acting via D6/C6=C2 | 48 | 4 | D12.33D6 | 288,945 |
D12.34D6 | The non-split extension by D12 of D6 acting through Inn(D12) | 48 | 4- | D12.34D6 | 288,946 |
D12.25D6 | 10th non-split extension by D12 of D6 acting via D6/S3=C2 | 48 | 8- | D12.25D6 | 288,963 |
C12.78D12 | 9th non-split extension by C12 of D12 acting via D12/D6=C2 | 48 | | C12.78D12 | 288,205 |
C12.D12 | 13rd non-split extension by C12 of D12 acting via D12/C6=C22 | 48 | 4 | C12.D12 | 288,206 |
C12.14D12 | 14th non-split extension by C12 of D12 acting via D12/C6=C22 | 48 | 4 | C12.14D12 | 288,208 |
C12.71D12 | 2nd non-split extension by C12 of D12 acting via D12/D6=C2 | 48 | 4- | C12.71D12 | 288,209 |
C12.80D12 | 11st non-split extension by C12 of D12 acting via D12/D6=C2 | 48 | 4 | C12.80D12 | 288,218 |
C12.82D12 | 13rd non-split extension by C12 of D12 acting via D12/D6=C2 | 48 | 4 | C12.82D12 | 288,225 |
C12.28D12 | 28th non-split extension by C12 of D12 acting via D12/C6=C22 | 48 | | C12.28D12 | 288,512 |
C12.30D12 | 30th non-split extension by C12 of D12 acting via D12/C6=C22 | 48 | | C12.30D12 | 288,519 |
C62.5Q8 | 2nd non-split extension by C62 of Q8 acting via Q8/C2=C22 | 48 | 4 | C6^2.5Q8 | 288,226 |
C62.Q8 | 1st non-split extension by C62 of Q8 acting faithfully | 48 | | C6^2.Q8 | 288,395 |
C62.2Q8 | 2nd non-split extension by C62 of Q8 acting faithfully | 48 | 8- | C6^2.2Q8 | 288,396 |
Dic6.D6 | 5th non-split extension by Dic6 of D6 acting via D6/C3=C22 | 48 | 8- | Dic6.D6 | 288,579 |
Dic6.9D6 | 9th non-split extension by Dic6 of D6 acting via D6/C3=C22 | 48 | 8- | Dic6.9D6 | 288,592 |
Dic3.4S4 | 1st non-split extension by Dic3 of S4 acting through Inn(Dic3) | 48 | 4 | Dic3.4S4 | 288,845 |
Dic3.5S4 | 2nd non-split extension by Dic3 of S4 acting through Inn(Dic3) | 48 | 4+ | Dic3.5S4 | 288,846 |
C62.56D4 | 40th non-split extension by C62 of D4 acting via D4/C2=C22 | 48 | | C6^2.56D4 | 288,609 |
C62.57D4 | 41st non-split extension by C62 of D4 acting via D4/C2=C22 | 48 | | C6^2.57D4 | 288,610 |
C62.60D4 | 44th non-split extension by C62 of D4 acting via D4/C2=C22 | 48 | | C6^2.60D4 | 288,614 |
C62.13D4 | 13rd non-split extension by C62 of D4 acting faithfully | 48 | 8- | C6^2.13D4 | 288,885 |
C62.15D4 | 15th non-split extension by C62 of D4 acting faithfully | 48 | 4- | C6^2.15D4 | 288,887 |
D12.2Dic3 | The non-split extension by D12 of Dic3 acting through Inn(D12) | 48 | 4 | D12.2Dic3 | 288,462 |
Dic6.29D6 | 3rd non-split extension by Dic6 of D6 acting via D6/C6=C2 | 48 | 4 | Dic6.29D6 | 288,481 |
Dic3.D12 | 4th non-split extension by Dic3 of D12 acting via D12/C12=C2 | 48 | | Dic3.D12 | 288,500 |
Dic6.19D6 | 6th non-split extension by Dic6 of D6 acting via D6/S3=C2 | 48 | 8- | Dic6.19D6 | 288,577 |
Dic6.20D6 | 7th non-split extension by Dic6 of D6 acting via D6/S3=C2 | 48 | 8+ | Dic6.20D6 | 288,583 |
Dic6.10D6 | 10th non-split extension by Dic6 of D6 acting via D6/C3=C22 | 48 | 8+ | Dic6.10D6 | 288,593 |
Dic6.22D6 | 9th non-split extension by Dic6 of D6 acting via D6/S3=C2 | 48 | 8+ | Dic6.22D6 | 288,596 |
Dic6.24D6 | 11st non-split extension by Dic6 of D6 acting via D6/S3=C2 | 48 | 8- | Dic6.24D6 | 288,957 |
Dic6.26D6 | 13rd non-split extension by Dic6 of D6 acting via D6/S3=C2 | 48 | 8+ | Dic6.26D6 | 288,964 |
C62.6C23 | 1st non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.6C2^3 | 288,484 |
C62.18C23 | 13rd non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.18C2^3 | 288,496 |
C62.19C23 | 14th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.19C2^3 | 288,497 |
C62.20C23 | 15th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.20C2^3 | 288,498 |
C62.23C23 | 18th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.23C2^3 | 288,501 |
C62.24C23 | 19th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.24C2^3 | 288,502 |
C62.35C23 | 30th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.35C2^3 | 288,513 |
C62.38C23 | 33rd non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.38C2^3 | 288,516 |
C62.44C23 | 39th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.44C2^3 | 288,522 |
C62.51C23 | 46th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.51C2^3 | 288,529 |
C62.53C23 | 48th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.53C2^3 | 288,531 |
C62.58C23 | 53rd non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.58C2^3 | 288,536 |
C62.65C23 | 60th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.65C2^3 | 288,543 |
C62.67C23 | 62nd non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.67C2^3 | 288,545 |
C62.70C23 | 65th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.70C2^3 | 288,548 |
C62.74C23 | 69th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.74C2^3 | 288,552 |
C62.77C23 | 72nd non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.77C2^3 | 288,555 |
C62.82C23 | 77th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.82C2^3 | 288,560 |
C62.91C23 | 86th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.91C2^3 | 288,569 |
C62.94C23 | 89th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.94C2^3 | 288,600 |
C62.95C23 | 90th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.95C2^3 | 288,601 |
C62.97C23 | 92nd non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.97C2^3 | 288,603 |
C62.98C23 | 93rd non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.98C2^3 | 288,604 |
C62.99C23 | 94th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.99C2^3 | 288,605 |
SL2(𝔽3).D6 | 2nd non-split extension by SL2(𝔽3) of D6 acting via D6/C6=C2 | 48 | 4 | SL(2,3).D6 | 288,912 |
C4.4PSU3(𝔽2) | The central extension by C4 of PSU3(𝔽2) | 48 | 8 | C4.4PSU(3,2) | 288,392 |
C4.PSU3(𝔽2) | 1st non-split extension by C4 of PSU3(𝔽2) acting via PSU3(𝔽2)/C32⋊C4=C2 | 48 | 8 | C4.PSU(3,2) | 288,393 |
C4.2PSU3(𝔽2) | 2nd non-split extension by C4 of PSU3(𝔽2) acting via PSU3(𝔽2)/C32⋊C4=C2 | 48 | 8 | C4.2PSU(3,2) | 288,394 |
C4.3PSU3(𝔽2) | 3rd non-split extension by C4 of PSU3(𝔽2) acting via PSU3(𝔽2)/C32⋊C4=C2 | 48 | 8 | C4.3PSU(3,2) | 288,891 |
C62.100C23 | 95th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.100C2^3 | 288,606 |
C62.101C23 | 96th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.101C2^3 | 288,607 |
C62.111C23 | 106th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.111C2^3 | 288,617 |
C62.112C23 | 107th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.112C2^3 | 288,618 |
C62.113C23 | 108th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.113C2^3 | 288,619 |
C62.115C23 | 110th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.115C2^3 | 288,621 |
C62.117C23 | 112nd non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.117C2^3 | 288,623 |
C62.121C23 | 116th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.121C2^3 | 288,627 |
C62.125C23 | 120th non-split extension by C62 of C23 acting via C23/C2=C22 | 48 | | C6^2.125C2^3 | 288,631 |
SL2(𝔽3).11D6 | 1st non-split extension by SL2(𝔽3) of D6 acting through Inn(SL2(𝔽3)) | 48 | 4 | SL(2,3).11D6 | 288,923 |
C12.S4 | 8th non-split extension by C12 of S4 acting via S4/A4=C2 | 72 | 6 | C12.S4 | 288,68 |
C12.9S4 | 9th non-split extension by C12 of S4 acting via S4/A4=C2 | 72 | 4 | C12.9S4 | 288,70 |
C12.1S4 | 1st non-split extension by C12 of S4 acting via S4/A4=C2 | 72 | 6- | C12.1S4 | 288,332 |
C12.4S4 | 4th non-split extension by C12 of S4 acting via S4/A4=C2 | 72 | 4+ | C12.4S4 | 288,340 |
C36.D4 | 7th non-split extension by C36 of D4 acting via D4/C2=C22 | 72 | 4 | C36.D4 | 288,39 |
Dic6.A4 | The non-split extension by Dic6 of A4 acting through Inn(Dic6) | 72 | 4+ | Dic6.A4 | 288,924 |
C12.12S4 | 12nd non-split extension by C12 of S4 acting via S4/A4=C2 | 72 | 6 | C12.12S4 | 288,402 |
C36.48D4 | 4th non-split extension by C36 of D4 acting via D4/C22=C2 | 72 | 4+ | C36.48D4 | 288,31 |
C12.19D12 | 19th non-split extension by C12 of D12 acting via D12/C6=C22 | 72 | | C12.19D12 | 288,298 |
Dic3.S4 | 3rd non-split extension by Dic3 of S4 acting via S4/A4=C2 | 72 | 6- | Dic3.S4 | 288,852 |
C22.D36 | 1st non-split extension by C22 of D36 acting via D36/D18=C2 | 72 | 4 | C2^2.D36 | 288,13 |
C62.37D4 | 21st non-split extension by C62 of D4 acting via D4/C2=C22 | 72 | | C6^2.37D4 | 288,300 |
C62.38D4 | 22nd non-split extension by C62 of D4 acting via D4/C2=C22 | 72 | | C6^2.38D4 | 288,309 |
C62.39D4 | 23rd non-split extension by C62 of D4 acting via D4/C2=C22 | 72 | | C6^2.39D4 | 288,312 |
C62.73D4 | 57th non-split extension by C62 of D4 acting via D4/C2=C22 | 72 | | C6^2.73D4 | 288,806 |
C62.110D4 | 15th non-split extension by C62 of D4 acting via D4/C22=C2 | 72 | | C6^2.110D4 | 288,281 |
C62.131D4 | 36th non-split extension by C62 of D4 acting via D4/C22=C2 | 72 | | C6^2.131D4 | 288,789 |
C62.154C23 | 149th non-split extension by C62 of C23 acting via C23/C2=C22 | 72 | | C6^2.154C2^3 | 288,1014 |
C12.6S4 | 6th non-split extension by C12 of S4 acting via S4/A4=C2 | 96 | 4- | C12.6S4 | 288,913 |
C24.3D6 | 3rd non-split extension by C24 of D6 acting via D6/C3=C22 | 96 | 4- | C24.3D6 | 288,448 |
D24.S3 | 2nd non-split extension by D24 of S3 acting via S3/C3=C2 | 96 | 4 | D24.S3 | 288,195 |
D6.9D12 | 6th non-split extension by D6 of D12 acting via D12/D6=C2 | 96 | | D6.9D12 | 288,539 |
C24.61D6 | 14th non-split extension by C24 of D6 acting via D6/S3=C2 | 96 | 4 | C24.61D6 | 288,191 |
C6.16D24 | 5th non-split extension by C6 of D24 acting via D24/D12=C2 | 96 | | C6.16D24 | 288,211 |
C6.18D24 | 7th non-split extension by C6 of D24 acting via D24/D12=C2 | 96 | | C6.18D24 | 288,223 |
C62.4D4 | 4th non-split extension by C62 of D4 acting faithfully | 96 | | C6^2.4D4 | 288,388 |
C62.6D4 | 6th non-split extension by C62 of D4 acting faithfully | 96 | | C6^2.6D4 | 288,390 |
C62.7D4 | 7th non-split extension by C62 of D4 acting faithfully | 96 | | C6^2.7D4 | 288,391 |
D12.11D6 | 11st non-split extension by D12 of D6 acting via D6/C3=C22 | 96 | 8- | D12.11D6 | 288,591 |
D12.24D6 | 9th non-split extension by D12 of D6 acting via D6/S3=C2 | 96 | 8- | D12.24D6 | 288,594 |
D12.12D6 | 12nd non-split extension by D12 of D6 acting via D6/C3=C22 | 96 | 8- | D12.12D6 | 288,595 |
C12.77D12 | 8th non-split extension by C12 of D12 acting via D12/D6=C2 | 96 | | C12.77D12 | 288,204 |
C12.73D12 | 4th non-split extension by C12 of D12 acting via D12/D6=C2 | 96 | | C12.73D12 | 288,215 |
C12.81D12 | 12nd non-split extension by C12 of D12 acting via D12/D6=C2 | 96 | | C12.81D12 | 288,219 |
C12.27D12 | 27th non-split extension by C12 of D12 acting via D12/C6=C22 | 96 | | C12.27D12 | 288,508 |
C62.6Q8 | 3rd non-split extension by C62 of Q8 acting via Q8/C2=C22 | 96 | | C6^2.6Q8 | 288,227 |
C6.Dic12 | 1st non-split extension by C6 of Dic12 acting via Dic12/Dic6=C2 | 96 | | C6.Dic12 | 288,214 |
C12.Dic6 | 5th non-split extension by C12 of Dic6 acting via Dic6/C6=C22 | 96 | | C12.Dic6 | 288,221 |
C12.6Dic6 | 6th non-split extension by C12 of Dic6 acting via Dic6/C6=C22 | 96 | | C12.6Dic6 | 288,222 |
C12.8Dic6 | 8th non-split extension by C12 of Dic6 acting via Dic6/C6=C22 | 96 | | C12.8Dic6 | 288,224 |
C12.15Dic6 | 2nd non-split extension by C12 of Dic6 acting via Dic6/Dic3=C2 | 96 | | C12.15Dic6 | 288,220 |
C62.8C23 | 3rd non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.8C2^3 | 288,486 |
C62.9C23 | 4th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.9C2^3 | 288,487 |
C6.GL2(𝔽3) | 3rd non-split extension by C6 of GL2(𝔽3) acting via GL2(𝔽3)/SL2(𝔽3)=C2 | 96 | | C6.GL(2,3) | 288,403 |
Dic3.Dic6 | 1st non-split extension by Dic3 of Dic6 acting via Dic6/Dic3=C2 | 96 | | Dic3.Dic6 | 288,493 |
C62.10C23 | 5th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.10C2^3 | 288,488 |
C62.11C23 | 6th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.11C2^3 | 288,489 |
C62.13C23 | 8th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.13C2^3 | 288,491 |
C62.16C23 | 11st non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.16C2^3 | 288,494 |
C62.17C23 | 12nd non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.17C2^3 | 288,495 |
C62.25C23 | 20th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.25C2^3 | 288,503 |
C62.28C23 | 23rd non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.28C2^3 | 288,506 |
C62.29C23 | 24th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.29C2^3 | 288,507 |
C62.31C23 | 26th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.31C2^3 | 288,509 |
C62.32C23 | 27th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.32C2^3 | 288,510 |
C62.33C23 | 28th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.33C2^3 | 288,511 |
C62.37C23 | 32nd non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.37C2^3 | 288,515 |
C62.39C23 | 34th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.39C2^3 | 288,517 |
C62.40C23 | 35th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.40C2^3 | 288,518 |
C62.42C23 | 37th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.42C2^3 | 288,520 |
C62.43C23 | 38th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.43C2^3 | 288,521 |
C62.47C23 | 42nd non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.47C2^3 | 288,525 |
C62.48C23 | 43rd non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.48C2^3 | 288,526 |
C62.49C23 | 44th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.49C2^3 | 288,527 |
C62.54C23 | 49th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.54C2^3 | 288,532 |
C62.55C23 | 50th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.55C2^3 | 288,533 |
C62.72C23 | 67th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.72C2^3 | 288,550 |
C62.75C23 | 70th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.75C2^3 | 288,553 |
C62.83C23 | 78th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.83C2^3 | 288,561 |
C62.84C23 | 79th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.84C2^3 | 288,562 |
C62.85C23 | 80th non-split extension by C62 of C23 acting via C23/C2=C22 | 96 | | C6^2.85C2^3 | 288,563 |
SL2(𝔽3).Dic3 | The non-split extension by SL2(𝔽3) of Dic3 acting through Inn(SL2(𝔽3)) | 96 | 4 | SL(2,3).Dic3 | 288,410 |
D8.D9 | The non-split extension by D8 of D9 acting via D9/C9=C2 | 144 | 4- | D8.D9 | 288,34 |
D36.C4 | The non-split extension by D36 of C4 acting via C4/C2=C2 | 144 | 4 | D36.C4 | 288,117 |
Q8.C36 | The non-split extension by Q8 of C36 acting via C36/C12=C3 | 144 | 2 | Q8.C36 | 288,77 |
C36.C8 | 1st non-split extension by C36 of C8 acting via C8/C4=C2 | 144 | 2 | C36.C8 | 288,19 |
C72.C4 | 1st non-split extension by C72 of C4 acting via C4/C2=C2 | 144 | 2 | C72.C4 | 288,20 |
C12.3S4 | 3rd non-split extension by C12 of S4 acting via S4/A4=C2 | 144 | 4- | C12.3S4 | 288,338 |
C18.D8 | 2nd non-split extension by C18 of D8 acting via D8/D4=C2 | 144 | | C18.D8 | 288,17 |
C2.D72 | 2nd central extension by C2 of D72 | 144 | | C2.D72 | 288,28 |
C36.9D4 | 9th non-split extension by C36 of D4 acting via D4/C2=C22 | 144 | 4 | C36.9D4 | 288,42 |
C8.D18 | 1st non-split extension by C8 of D18 acting via D18/C9=C22 | 144 | 4- | C8.D18 | 288,119 |
C6.D24 | 8th non-split extension by C6 of D24 acting via D24/C24=C2 | 144 | | C6.D24 | 288,275 |
C24.5D6 | 5th non-split extension by C24 of D6 acting via D6/C3=C22 | 144 | | C24.5D6 | 288,766 |
D4.Dic9 | The non-split extension by D4 of Dic9 acting through Inn(D4) | 144 | 4 | D4.Dic9 | 288,158 |
C12.11S4 | 11st non-split extension by C12 of S4 acting via S4/A4=C2 | 144 | 4 | C12.11S4 | 288,339 |
D18.D4 | 2nd non-split extension by D18 of D4 acting via D4/C22=C2 | 144 | | D18.D4 | 288,104 |
D36.2C4 | The non-split extension by D36 of C4 acting through Inn(D36) | 144 | 2 | D36.2C4 | 288,112 |
D4.D18 | 3rd non-split extension by D4 of D18 acting via D18/C18=C2 | 144 | 4- | D4.D18 | 288,159 |
D4.9D18 | 4th non-split extension by D4 of D18 acting via D18/C18=C2 | 144 | 4 | D4.9D18 | 288,161 |
C36.53D4 | 9th non-split extension by C36 of D4 acting via D4/C22=C2 | 144 | 4 | C36.53D4 | 288,29 |
C4.D36 | 3rd non-split extension by C4 of D36 acting via D36/D18=C2 | 144 | 4- | C4.D36 | 288,30 |
C36.55D4 | 11st non-split extension by C36 of D4 acting via D4/C22=C2 | 144 | | C36.55D4 | 288,37 |
C36.49D4 | 5th non-split extension by C36 of D4 acting via D4/C22=C2 | 144 | | C36.49D4 | 288,134 |
C36.17D4 | 17th non-split extension by C36 of D4 acting via D4/C2=C22 | 144 | | C36.17D4 | 288,146 |
C36.23D4 | 23rd non-split extension by C36 of D4 acting via D4/C2=C22 | 144 | | C36.23D4 | 288,157 |
C24.94D6 | 28th non-split extension by C24 of D6 acting via D6/C6=C2 | 144 | | C24.94D6 | 288,287 |
C24.95D6 | 29th non-split extension by C24 of D6 acting via D6/C6=C2 | 144 | | C24.95D6 | 288,758 |
C24.78D6 | 12nd non-split extension by C24 of D6 acting via D6/C6=C2 | 144 | | C24.78D6 | 288,761 |
C24.47D6 | 47th non-split extension by C24 of D6 acting via D6/C3=C22 | 144 | | C24.47D6 | 288,764 |
C24.26D6 | 26th non-split extension by C24 of D6 acting via D6/C3=C22 | 144 | | C24.26D6 | 288,769 |
C24.32D6 | 32nd non-split extension by C24 of D6 acting via D6/C3=C22 | 144 | | C24.32D6 | 288,772 |
C24.40D6 | 40th non-split extension by C24 of D6 acting via D6/C3=C22 | 144 | | C24.40D6 | 288,773 |
C24.35D6 | 35th non-split extension by C24 of D6 acting via D6/C3=C22 | 144 | | C24.35D6 | 288,775 |
C24.28D6 | 28th non-split extension by C24 of D6 acting via D6/C3=C22 | 144 | | C24.28D6 | 288,776 |
Q8.D18 | 2nd non-split extension by Q8 of D18 acting via D18/C6=S3 | 144 | 4 | Q8.D18 | 288,337 |
D4.10D18 | The non-split extension by D4 of D18 acting through Inn(D4) | 144 | 4- | D4.10D18 | 288,364 |
C12.59D12 | 26th non-split extension by C12 of D12 acting via D12/C12=C2 | 144 | | C12.59D12 | 288,294 |
C12.60D12 | 27th non-split extension by C12 of D12 acting via D12/C12=C2 | 144 | | C12.60D12 | 288,295 |
C12.20D12 | 20th non-split extension by C12 of D12 acting via D12/C6=C22 | 144 | | C12.20D12 | 288,299 |
C12.31D12 | 31st non-split extension by C12 of D12 acting via D12/C6=C22 | 144 | | C12.31D12 | 288,754 |
C62.8Q8 | 5th non-split extension by C62 of Q8 acting via Q8/C2=C22 | 144 | | C6^2.8Q8 | 288,297 |
Q8.15D18 | 1st non-split extension by Q8 of D18 acting through Inn(Q8) | 144 | 4 | Q8.15D18 | 288,361 |
Dic9.D4 | 1st non-split extension by Dic9 of D4 acting via D4/C4=C2 | 144 | | Dic9.D4 | 288,95 |
C23.8D18 | 3rd non-split extension by C23 of D18 acting via D18/C9=C22 | 144 | | C2^3.8D18 | 288,89 |
C23.9D18 | 4th non-split extension by C23 of D18 acting via D18/C9=C22 | 144 | | C2^3.9D18 | 288,93 |
C22.4D36 | 3rd non-split extension by C22 of D36 acting via D36/D18=C2 | 144 | | C2^2.4D36 | 288,96 |
C62.84D4 | 9th non-split extension by C62 of D4 acting via D4/C4=C2 | 144 | | C6^2.84D4 | 288,296 |
C62.69D4 | 53rd non-split extension by C62 of D4 acting via D4/C2=C22 | 144 | | C6^2.69D4 | 288,743 |
C62.72D4 | 56th non-split extension by C62 of D4 acting via D4/C2=C22 | 144 | | C6^2.72D4 | 288,792 |
C62.74D4 | 58th non-split extension by C62 of D4 acting via D4/C2=C22 | 144 | | C6^2.74D4 | 288,807 |
C62.75D4 | 59th non-split extension by C62 of D4 acting via D4/C2=C22 | 144 | | C6^2.75D4 | 288,808 |
C36.C23 | 16th non-split extension by C36 of C23 acting via C23/C2=C22 | 144 | 4 | C36.C2^3 | 288,153 |
C23.16D18 | 1st non-split extension by C23 of D18 acting via D18/D9=C2 | 144 | | C2^3.16D18 | 288,87 |
C23.26D18 | 2nd non-split extension by C23 of D18 acting via D18/C18=C2 | 144 | | C2^3.26D18 | 288,136 |
C23.28D18 | 4th non-split extension by C23 of D18 acting via D18/C18=C2 | 144 | | C2^3.28D18 | 288,139 |
C23.23D18 | 8th non-split extension by C23 of D18 acting via D18/D9=C2 | 144 | | C2^3.23D18 | 288,145 |
C62.113D4 | 18th non-split extension by C62 of D4 acting via D4/C22=C2 | 144 | | C6^2.113D4 | 288,284 |
C62.116D4 | 21st non-split extension by C62 of D4 acting via D4/C22=C2 | 144 | | C6^2.116D4 | 288,307 |
C62.129D4 | 34th non-split extension by C62 of D4 acting via D4/C22=C2 | 144 | | C6^2.129D4 | 288,786 |
C62.134D4 | 39th non-split extension by C62 of D4 acting via D4/C22=C2 | 144 | | C6^2.134D4 | 288,799 |
C62.221C23 | 66th non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.221C2^3 | 288,734 |
C62.223C23 | 68th non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.223C2^3 | 288,736 |
C62.225C23 | 70th non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.225C2^3 | 288,738 |
C62.227C23 | 72nd non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.227C2^3 | 288,740 |
C62.228C23 | 73rd non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.228C2^3 | 288,741 |
C62.229C23 | 74th non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.229C2^3 | 288,742 |
C62.236C23 | 81st non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.236C2^3 | 288,749 |
C62.237C23 | 82nd non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.237C2^3 | 288,750 |
C62.238C23 | 83rd non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.238C2^3 | 288,751 |
C62.240C23 | 85th non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.240C2^3 | 288,753 |
C62.242C23 | 87th non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.242C2^3 | 288,755 |
C62.247C23 | 92nd non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.247C2^3 | 288,783 |
C62.254C23 | 99th non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.254C2^3 | 288,793 |
C62.256C23 | 101st non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.256C2^3 | 288,795 |
C62.258C23 | 103rd non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.258C2^3 | 288,797 |
C62.261C23 | 106th non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.261C2^3 | 288,803 |
C62.262C23 | 107th non-split extension by C62 of C23 acting via C23/C22=C2 | 144 | | C6^2.262C2^3 | 288,804 |
C48.S3 | 9th non-split extension by C48 of S3 acting via S3/C3=C2 | 288 | | C48.S3 | 288,65 |
Dic9.Q8 | The non-split extension by Dic9 of Q8 acting via Q8/C4=C2 | 288 | | Dic9.Q8 | 288,99 |
C36.Q8 | 1st non-split extension by C36 of Q8 acting via Q8/C2=C22 | 288 | | C36.Q8 | 288,14 |
C36.6Q8 | 3rd non-split extension by C36 of Q8 acting via Q8/C4=C2 | 288 | | C36.6Q8 | 288,80 |
C36.3Q8 | 3rd non-split extension by C36 of Q8 acting via Q8/C2=C22 | 288 | | C36.3Q8 | 288,100 |
C36.45D4 | 1st non-split extension by C36 of D4 acting via D4/C22=C2 | 288 | | C36.45D4 | 288,24 |
C18.Q16 | 2nd non-split extension by C18 of Q16 acting via Q16/Q8=C2 | 288 | | C18.Q16 | 288,16 |
C42.D9 | 1st non-split extension by C42 of D9 acting via D9/C9=C2 | 288 | | C4^2.D9 | 288,10 |
C12.57D12 | 24th non-split extension by C12 of D12 acting via D12/C12=C2 | 288 | | C12.57D12 | 288,279 |
C18.C42 | 5th non-split extension by C18 of C42 acting via C42/C2×C4=C2 | 288 | | C18.C4^2 | 288,38 |
C4.Dic18 | 2nd non-split extension by C4 of Dic18 acting via Dic18/Dic9=C2 | 288 | | C4.Dic18 | 288,15 |
C12.9Dic6 | 9th non-split extension by C12 of Dic6 acting via Dic6/C6=C22 | 288 | | C12.9Dic6 | 288,282 |
C6.4Dic12 | 4th non-split extension by C6 of Dic12 acting via Dic12/C24=C2 | 288 | | C6.4Dic12 | 288,291 |
C62.15Q8 | 5th non-split extension by C62 of Q8 acting via Q8/C4=C2 | 288 | | C6^2.15Q8 | 288,306 |
C122.C2 | 13rd non-split extension by C122 of C2 acting faithfully | 288 | | C12^2.C2 | 288,278 |
C12.10Dic6 | 10th non-split extension by C12 of Dic6 acting via Dic6/C6=C22 | 288 | | C12.10Dic6 | 288,283 |
C12.30Dic6 | 12nd non-split extension by C12 of Dic6 acting via Dic6/C12=C2 | 288 | | C12.30Dic6 | 288,289 |
C12.25Dic6 | 7th non-split extension by C12 of Dic6 acting via Dic6/C12=C2 | 288 | | C12.25Dic6 | 288,727 |
C62.114D4 | 19th non-split extension by C62 of D4 acting via D4/C22=C2 | 288 | | C6^2.114D4 | 288,285 |
C62.117D4 | 22nd non-split extension by C62 of D4 acting via D4/C22=C2 | 288 | | C6^2.117D4 | 288,310 |
C62.231C23 | 76th non-split extension by C62 of C23 acting via C23/C22=C2 | 288 | | C6^2.231C2^3 | 288,744 |
C62.233C23 | 78th non-split extension by C62 of C23 acting via C23/C22=C2 | 288 | | C6^2.233C2^3 | 288,746 |
C62.234C23 | 79th non-split extension by C62 of C23 acting via C23/C22=C2 | 288 | | C6^2.234C2^3 | 288,747 |
C62.259C23 | 104th non-split extension by C62 of C23 acting via C23/C22=C2 | 288 | | C6^2.259C2^3 | 288,801 |
C4.S3≀C2 | 1st non-split extension by C4 of S3≀C2 acting via S3≀C2/S32=C2 | 24 | 4 | C4.S3wrC2 | 288,375 |
C4.4S3≀C2 | 4th non-split extension by C4 of S3≀C2 acting via S3≀C2/C32⋊C4=C2 | 24 | 8+ | C4.4S3wrC2 | 288,869 |
C3⋊S3.2D8 | 1st non-split extension by C3⋊S3 of D8 acting via D8/C4=C22 | 24 | 4 | C3:S3.2D8 | 288,377 |
C3⋊S3.5D8 | The non-split extension by C3⋊S3 of D8 acting via D8/D4=C2 | 24 | 8+ | C3:S3.5D8 | 288,430 |
(C2×C62).C4 | 5th non-split extension by C2×C62 of C4 acting faithfully | 24 | 4 | (C2xC6^2).C4 | 288,436 |
C2.(C42⋊C9) | The central stem extension by C2 of C42⋊C9 | 36 | 6 | C2.(C4^2:C9) | 288,3 |
C12⋊S3.C4 | The non-split extension by C12⋊S3 of C4 acting faithfully | 48 | 8+ | C12:S3.C4 | 288,937 |
C3⋊S3.4D8 | The non-split extension by C3⋊S3 of D8 acting via D8/C8=C2 | 48 | 4 | C3:S3.4D8 | 288,417 |
C3⋊C8.22D6 | 11st non-split extension by C3⋊C8 of D6 acting via D6/S3=C2 | 48 | 4 | C3:C8.22D6 | 288,465 |
C62.(C2×C4) | The non-split extension by C62 of C2×C4 acting faithfully | 48 | 8- | C6^2.(C2xC4) | 288,935 |
C4.19S3≀C2 | 4th central extension by C4 of S3≀C2 | 48 | 4 | C4.19S3wrC2 | 288,381 |
(C3×C24).C4 | 4th non-split extension by C3×C24 of C4 acting faithfully | 48 | 4 | (C3xC24).C4 | 288,418 |
(C3×C12).D4 | 2nd non-split extension by C3×C12 of D4 acting faithfully | 48 | 4 | (C3xC12).D4 | 288,376 |
C3⋊S3.2Q16 | 1st non-split extension by C3⋊S3 of Q16 acting via Q16/C4=C22 | 48 | 4 | C3:S3.2Q16 | 288,378 |
C3⋊S3.5Q16 | The non-split extension by C3⋊S3 of Q16 acting via Q16/Q8=C2 | 48 | 8- | C3:S3.5Q16 | 288,432 |
C8.(C32⋊C4) | 1st non-split extension by C8 of C32⋊C4 acting via C32⋊C4/C3⋊S3=C2 | 48 | 4 | C8.(C3^2:C4) | 288,419 |
C3⋊Dic3.D4 | 9th non-split extension by C3⋊Dic3 of D4 acting via D4/C2=C22 | 48 | 4- | C3:Dic3.D4 | 288,428 |
C62.6(C2×C4) | 5th non-split extension by C62 of C2×C4 acting via C2×C4/C2=C4 | 48 | | C6^2.6(C2xC4) | 288,426 |
(C6×D4).S3 | 11st non-split extension by C6×D4 of S3 acting via S3/C3=C2 | 72 | | (C6xD4).S3 | 288,308 |
C6.(S3×C8) | 3rd non-split extension by C6 of S3×C8 acting via S3×C8/C3⋊C8=C2 | 96 | | C6.(S3xC8) | 288,201 |
C2.Dic32 | 2nd central stem extension by C2 of Dic32 | 96 | | C2.Dic3^2 | 288,203 |
(C6×C12).C4 | 13rd non-split extension by C6×C12 of C4 acting faithfully | 144 | | (C6xC12).C4 | 288,311 |
D4.(C3⋊Dic3) | The non-split extension by D4 of C3⋊Dic3 acting through Inn(D4) | 144 | | D4.(C3:Dic3) | 288,805 |
C4×C72 | Abelian group of type [4,72] | 288 | | C4xC72 | 288,46 |
C3×C96 | Abelian group of type [3,96] | 288 | | C3xC96 | 288,66 |
C6×C48 | Abelian group of type [6,48] | 288 | | C6xC48 | 288,327 |
C2×C144 | Abelian group of type [2,144] | 288 | | C2xC144 | 288,59 |
C12×C24 | Abelian group of type [12,24] | 288 | | C12xC24 | 288,314 |
C22×C72 | Abelian group of type [2,2,72] | 288 | | C2^2xC72 | 288,179 |
C23×C36 | Abelian group of type [2,2,2,36] | 288 | | C2^3xC36 | 288,367 |
C2×C122 | Abelian group of type [2,12,12] | 288 | | C2xC12^2 | 288,811 |
C24×C18 | Abelian group of type [2,2,2,2,18] | 288 | | C2^4xC18 | 288,840 |
C23×C62 | Abelian group of type [2,2,2,6,6] | 288 | | C2^3xC6^2 | 288,1045 |
C2×C4×C36 | Abelian group of type [2,4,36] | 288 | | C2xC4xC36 | 288,164 |
C2×C6×C24 | Abelian group of type [2,6,24] | 288 | | C2xC6xC24 | 288,826 |
C22×C6×C12 | Abelian group of type [2,2,6,12] | 288 | | C2^2xC6xC12 | 288,1018 |
A4×S4 | Direct product of A4 and S4 | 16 | 9+ | A4xS4 | 288,1024 |
C2×AΓL1(𝔽9) | Direct product of C2 and AΓL1(𝔽9) | 18 | 8+ | C2xAGammaL(1,9) | 288,1027 |
S3×GL2(𝔽3) | Direct product of S3 and GL2(𝔽3); = GL2(ℤ/6ℤ) | 24 | 4 | S3xGL(2,3) | 288,851 |
A4×SL2(𝔽3) | Direct product of A4 and SL2(𝔽3) | 24 | 6- | A4xSL(2,3) | 288,859 |
C4×F9 | Direct product of C4 and F9 | 36 | 8 | C4xF9 | 288,863 |
C12×S4 | Direct product of C12 and S4 | 36 | 3 | C12xS4 | 288,897 |
A4×D12 | Direct product of A4 and D12 | 36 | 6+ | A4xD12 | 288,920 |
Dic3×S4 | Direct product of Dic3 and S4 | 36 | 6- | Dic3xS4 | 288,853 |
C22×F9 | Direct product of C22 and F9 | 36 | | C2^2xF9 | 288,1030 |
C4×PSU3(𝔽2) | Direct product of C4 and PSU3(𝔽2) | 36 | 8 | C4xPSU(3,2) | 288,892 |
C22×PSU3(𝔽2) | Direct product of C22 and PSU3(𝔽2) | 36 | | C2^2xPSU(3,2) | 288,1032 |
S3×D24 | Direct product of S3 and D24 | 48 | 4+ | S3xD24 | 288,441 |
C6×GL2(𝔽3) | Direct product of C6 and GL2(𝔽3) | 48 | | C6xGL(2,3) | 288,900 |
S3×CSU2(𝔽3) | Direct product of S3 and CSU2(𝔽3) | 48 | 4- | S3xCSU(2,3) | 288,848 |
D8×D9 | Direct product of D8 and D9 | 72 | 4+ | D8xD9 | 288,120 |
A4×C24 | Direct product of C24 and A4 | 72 | 3 | A4xC24 | 288,637 |
SD16×D9 | Direct product of SD16 and D9 | 72 | 4 | SD16xD9 | 288,123 |
A4×Dic6 | Direct product of A4 and Dic6 | 72 | 6- | A4xDic6 | 288,918 |
M4(2)×D9 | Direct product of M4(2) and D9 | 72 | 4 | M4(2)xD9 | 288,116 |
C3×U2(𝔽3) | Direct product of C3 and U2(𝔽3) | 72 | 2 | C3xU(2,3) | 288,400 |
C9×2+ 1+4 | Direct product of C9 and 2+ 1+4 | 72 | 4 | C9xES+(2,2) | 288,371 |
C32×2+ 1+4 | Direct product of C32 and 2+ 1+4 | 72 | | C3^2xES+(2,2) | 288,1022 |
S3×C48 | Direct product of C48 and S3 | 96 | 2 | S3xC48 | 288,231 |
C3×D48 | Direct product of C3 and D48 | 96 | 2 | C3xD48 | 288,233 |
C6×D24 | Direct product of C6 and D24 | 96 | | C6xD24 | 288,674 |
C12×D12 | Direct product of C12 and D12 | 96 | | C12xD12 | 288,644 |
C3×Dic24 | Direct product of C3 and Dic24 | 96 | 2 | C3xDic24 | 288,235 |
Dic3×C24 | Direct product of C24 and Dic3 | 96 | | Dic3xC24 | 288,247 |
S3×Dic12 | Direct product of S3 and Dic12 | 96 | 4- | S3xDic12 | 288,447 |
Dic3×D12 | Direct product of Dic3 and D12 | 96 | | Dic3xD12 | 288,540 |
C12×Dic6 | Direct product of C12 and Dic6 | 96 | | C12xDic6 | 288,639 |
C6×Dic12 | Direct product of C6 and Dic12 | 96 | | C6xDic12 | 288,676 |
Dic3×Dic6 | Direct product of Dic3 and Dic6 | 96 | | Dic3xDic6 | 288,490 |
C12×SL2(𝔽3) | Direct product of C12 and SL2(𝔽3) | 96 | | C12xSL(2,3) | 288,633 |
C6×CSU2(𝔽3) | Direct product of C6 and CSU2(𝔽3) | 96 | | C6xCSU(2,3) | 288,899 |
Dic3×SL2(𝔽3) | Direct product of Dic3 and SL2(𝔽3) | 96 | | Dic3xSL(2,3) | 288,409 |
C16×D9 | Direct product of C16 and D9 | 144 | 2 | C16xD9 | 288,4 |
C9×D16 | Direct product of C9 and D16 | 144 | 2 | C9xD16 | 288,61 |
C4×D36 | Direct product of C4 and D36 | 144 | | C4xD36 | 288,83 |
C2×D72 | Direct product of C2 and D72 | 144 | | C2xD72 | 288,114 |
D4×C36 | Direct product of C36 and D4 | 144 | | D4xC36 | 288,168 |
D8×C18 | Direct product of C18 and D8 | 144 | | D8xC18 | 288,182 |
Q16×D9 | Direct product of Q16 and D9 | 144 | 4- | Q16xD9 | 288,127 |
C9×SD32 | Direct product of C9 and SD32 | 144 | 2 | C9xSD32 | 288,62 |
D4×Dic9 | Direct product of D4 and Dic9 | 144 | | D4xDic9 | 288,144 |
C42×D9 | Direct product of C42 and D9 | 144 | | C4^2xD9 | 288,81 |
C24×D9 | Direct product of C24 and D9 | 144 | | C2^4xD9 | 288,839 |
D4×C62 | Direct product of C62 and D4 | 144 | | D4xC6^2 | 288,1019 |
SD16×C18 | Direct product of C18 and SD16 | 144 | | SD16xC18 | 288,183 |
C32×D16 | Direct product of C32 and D16 | 144 | | C3^2xD16 | 288,329 |
C22×D36 | Direct product of C22 and D36 | 144 | | C2^2xD36 | 288,354 |
C9×M5(2) | Direct product of C9 and M5(2) | 144 | 2 | C9xM5(2) | 288,60 |
M4(2)×C18 | Direct product of C18 and M4(2) | 144 | | M4(2)xC18 | 288,180 |
C32×SD32 | Direct product of C32 and SD32 | 144 | | C3^2xSD32 | 288,330 |
C32×M5(2) | Direct product of C32 and M5(2) | 144 | | C3^2xM5(2) | 288,328 |
C9×2- 1+4 | Direct product of C9 and 2- 1+4 | 144 | 4 | C9xES-(2,2) | 288,372 |
C32×2- 1+4 | Direct product of C32 and 2- 1+4 | 144 | | C3^2xES-(2,2) | 288,1023 |
C9×Q32 | Direct product of C9 and Q32 | 288 | 2 | C9xQ32 | 288,63 |
Q8×C36 | Direct product of C36 and Q8 | 288 | | Q8xC36 | 288,169 |
Q16×C18 | Direct product of C18 and Q16 | 288 | | Q16xC18 | 288,184 |
C8×Dic9 | Direct product of C8 and Dic9 | 288 | | C8xDic9 | 288,21 |
Q8×Dic9 | Direct product of Q8 and Dic9 | 288 | | Q8xDic9 | 288,155 |
Q8×C62 | Direct product of C62 and Q8 | 288 | | Q8xC6^2 | 288,1020 |
C4×Dic18 | Direct product of C4 and Dic18 | 288 | | C4xDic18 | 288,78 |
C2×Dic36 | Direct product of C2 and Dic36 | 288 | | C2xDic36 | 288,109 |
C32×Q32 | Direct product of C32 and Q32 | 288 | | C3^2xQ32 | 288,331 |
C23×Dic9 | Direct product of C23 and Dic9 | 288 | | C2^3xDic9 | 288,365 |
C22×Dic18 | Direct product of C22 and Dic18 | 288 | | C2^2xDic18 | 288,352 |
C2×A42 | Direct product of C2, A4 and A4 | 18 | 9+ | C2xA4^2 | 288,1029 |
C2×S3×S4 | Direct product of C2, S3 and S4; = Aut(S3×SL2(𝔽3)) | 18 | 6+ | C2xS3xS4 | 288,1028 |
S32×D4 | Direct product of S3, S3 and D4 | 24 | 8+ | S3^2xD4 | 288,958 |
C4×S3≀C2 | Direct product of C4 and S3≀C2 | 24 | 4 | C4xS3wrC2 | 288,877 |
D4×C32⋊C4 | Direct product of D4 and C32⋊C4 | 24 | 8+ | D4xC3^2:C4 | 288,936 |
C3×C22⋊S4 | Direct product of C3 and C22⋊S4 | 24 | 6 | C3xC2^2:S4 | 288,1035 |
C22×S3≀C2 | Direct product of C22 and S3≀C2 | 24 | | C2^2xS3wrC2 | 288,1031 |
C3×D4⋊6D6 | Direct product of C3 and D4⋊6D6 | 24 | 4 | C3xD4:6D6 | 288,994 |
C3×C24⋊C6 | Direct product of C3 and C24⋊C6 | 24 | 6 | C3xC2^4:C6 | 288,634 |
C2×C62⋊C4 | Direct product of C2 and C62⋊C4 | 24 | | C2xC6^2:C4 | 288,941 |
C3×C23⋊A4 | Direct product of C3 and C23⋊A4 | 24 | 4 | C3xC2^3:A4 | 288,987 |
C3×C12.D4 | Direct product of C3 and C12.D4 | 24 | 4 | C3xC12.D4 | 288,267 |
C3×C42⋊4S3 | Direct product of C3 and C42⋊4S3 | 24 | 2 | C3xC4^2:4S3 | 288,239 |
C3×C24⋊4S3 | Direct product of C3 and C24⋊4S3 | 24 | | C3xC2^4:4S3 | 288,724 |
C2×Dic3⋊D6 | Direct product of C2 and Dic3⋊D6 | 24 | | C2xDic3:D6 | 288,977 |
C3×C23.6D6 | Direct product of C3 and C23.6D6 | 24 | 4 | C3xC2^3.6D6 | 288,240 |
C3×C23.7D6 | Direct product of C3 and C23.7D6 | 24 | 4 | C3xC2^3.7D6 | 288,268 |
C3×D12⋊6C22 | Direct product of C3 and D12⋊6C22 | 24 | 4 | C3xD12:6C2^2 | 288,703 |
C4×S3×A4 | Direct product of C4, S3 and A4 | 36 | 6 | C4xS3xA4 | 288,919 |
C2×C6×S4 | Direct product of C2×C6 and S4 | 36 | | C2xC6xS4 | 288,1033 |
C3×D4×A4 | Direct product of C3, D4 and A4 | 36 | 6 | C3xD4xA4 | 288,980 |
C3×C4⋊S4 | Direct product of C3 and C4⋊S4 | 36 | 6 | C3xC4:S4 | 288,898 |
C4×C3⋊S4 | Direct product of C4 and C3⋊S4 | 36 | 6 | C4xC3:S4 | 288,908 |
A4×C3⋊D4 | Direct product of A4 and C3⋊D4 | 36 | 6 | A4xC3:D4 | 288,928 |
S3×A4⋊C4 | Direct product of S3 and A4⋊C4 | 36 | 6 | S3xA4:C4 | 288,856 |
C4×C3.S4 | Direct product of C4 and C3.S4 | 36 | 6 | C4xC3.S4 | 288,333 |
C2×C42⋊C9 | Direct product of C2 and C42⋊C9 | 36 | 3 | C2xC4^2:C9 | 288,71 |
S3×C42⋊C3 | Direct product of S3 and C42⋊C3 | 36 | 6 | S3xC4^2:C3 | 288,407 |
C6×C42⋊C3 | Direct product of C6 and C42⋊C3 | 36 | 3 | C6xC4^2:C3 | 288,632 |
C22×S3×A4 | Direct product of C22, S3 and A4 | 36 | | C2^2xS3xA4 | 288,1037 |
D4×C3.A4 | Direct product of D4 and C3.A4 | 36 | 6 | D4xC3.A4 | 288,344 |
C3×A4⋊D4 | Direct product of C3 and A4⋊D4 | 36 | 6 | C3xA4:D4 | 288,906 |
C3×C42⋊S3 | Direct product of C3 and C42⋊S3 | 36 | 3 | C3xC4^2:S3 | 288,397 |
C22×C3⋊S4 | Direct product of C22 and C3⋊S4 | 36 | | C2^2xC3:S4 | 288,1034 |
S3×C22⋊A4 | Direct product of S3 and C22⋊A4 | 36 | | S3xC2^2:A4 | 288,1038 |
C6×C22⋊A4 | Direct product of C6 and C22⋊A4 | 36 | | C6xC2^2:A4 | 288,1042 |
C2×C24⋊C9 | Direct product of C2 and C24⋊C9 | 36 | | C2xC2^4:C9 | 288,838 |
C22×C3.S4 | Direct product of C22 and C3.S4 | 36 | | C2^2xC3.S4 | 288,835 |
C3×C23.A4 | Direct product of C3 and C23.A4 | 36 | 6 | C3xC2^3.A4 | 288,636 |
C3×C23.3A4 | Direct product of C3 and C23.3A4 | 36 | 6 | C3xC2^3.3A4 | 288,230 |
S32×C8 | Direct product of C8, S3 and S3 | 48 | 4 | S3^2xC8 | 288,437 |
C3×S3×D8 | Direct product of C3, S3 and D8 | 48 | 4 | C3xS3xD8 | 288,681 |
S3×C6×D4 | Direct product of C6, S3 and D4 | 48 | | S3xC6xD4 | 288,992 |
S32×Q8 | Direct product of S3, S3 and Q8 | 48 | 8- | S3^2xQ8 | 288,965 |
C2×S3×D12 | Direct product of C2, S3 and D12 | 48 | | C2xS3xD12 | 288,951 |
S3×C8⋊S3 | Direct product of S3 and C8⋊S3 | 48 | 4 | S3xC8:S3 | 288,438 |
S3×D6⋊C4 | Direct product of S3 and D6⋊C4 | 48 | | S3xD6:C4 | 288,568 |
S3×D4⋊S3 | Direct product of S3 and D4⋊S3 | 48 | 8+ | S3xD4:S3 | 288,572 |
C6×D4⋊S3 | Direct product of C6 and D4⋊S3 | 48 | | C6xD4:S3 | 288,702 |
S32×C23 | Direct product of C23, S3 and S3 | 48 | | S3^2xC2^3 | 288,1040 |
S3×C4.A4 | Direct product of S3 and C4.A4 | 48 | 4 | S3xC4.A4 | 288,925 |
C3×C8⋊D6 | Direct product of C3 and C8⋊D6 | 48 | 4 | C3xC8:D6 | 288,679 |
C3×C3⋊D16 | Direct product of C3 and C3⋊D16 | 48 | 4 | C3xC3:D16 | 288,260 |
C12×C3⋊D4 | Direct product of C12 and C3⋊D4 | 48 | | C12xC3:D4 | 288,699 |
C8×C32⋊C4 | Direct product of C8 and C32⋊C4 | 48 | 4 | C8xC3^2:C4 | 288,414 |
C3×S3×SD16 | Direct product of C3, S3 and SD16 | 48 | 4 | C3xS3xSD16 | 288,684 |
C3×D4×Dic3 | Direct product of C3, D4 and Dic3 | 48 | | C3xD4xDic3 | 288,705 |
C2×C32⋊D8 | Direct product of C2 and C32⋊D8 | 48 | | C2xC3^2:D8 | 288,883 |
S3×C24⋊C2 | Direct product of S3 and C24⋊C2 | 48 | 4 | S3xC24:C2 | 288,440 |
Q8×C32⋊C4 | Direct product of Q8 and C32⋊C4 | 48 | 8- | Q8xC3^2:C4 | 288,938 |
C3×C8○D12 | Direct product of C3 and C8○D12 | 48 | 2 | C3xC8oD12 | 288,672 |
C3×C4○D24 | Direct product of C3 and C4○D24 | 48 | 2 | C3xC4oD24 | 288,675 |
S3×C4○D12 | Direct product of S3 and C4○D12 | 48 | 4 | S3xC4oD12 | 288,953 |
C6×C4○D12 | Direct product of C6 and C4○D12 | 48 | | C6xC4oD12 | 288,991 |
C3×D4○D12 | Direct product of C3 and D4○D12 | 48 | 4 | C3xD4oD12 | 288,999 |
C3×D6⋊D4 | Direct product of C3 and D6⋊D4 | 48 | | C3xD6:D4 | 288,653 |
C3×D8⋊S3 | Direct product of C3 and D8⋊S3 | 48 | 4 | C3xD8:S3 | 288,682 |
C3×D4⋊D6 | Direct product of C3 and D4⋊D6 | 48 | 4 | C3xD4:D6 | 288,720 |
C2×D6⋊D6 | Direct product of C2 and D6⋊D6 | 48 | | C2xD6:D6 | 288,952 |
C2×C3⋊D24 | Direct product of C2 and C3⋊D24 | 48 | | C2xC3:D24 | 288,472 |
C4×C3⋊D12 | Direct product of C4 and C3⋊D12 | 48 | | C4xC3:D12 | 288,551 |
C3×D8.S3 | Direct product of C3 and D8.S3 | 48 | 4 | C3xD8.S3 | 288,261 |
S3×D4.S3 | Direct product of S3 and D4.S3 | 48 | 8- | S3xD4.S3 | 288,576 |
C6×D4.S3 | Direct product of C6 and D4.S3 | 48 | | C6xD4.S3 | 288,704 |
C3×D4.A4 | Direct product of C3 and D4.A4 | 48 | 4 | C3xD4.A4 | 288,985 |
C3×Q8○D12 | Direct product of C3 and Q8○D12 | 48 | 4 | C3xQ8oD12 | 288,1000 |
C4×C6.D6 | Direct product of C4 and C6.D6 | 48 | | C4xC6.D6 | 288,530 |
S3×C6.D4 | Direct product of S3 and C6.D4 | 48 | | S3xC6.D4 | 288,616 |
C3×C8.D6 | Direct product of C3 and C8.D6 | 48 | 4 | C3xC8.D6 | 288,680 |
C6×C6.D4 | Direct product of C6 and C6.D4 | 48 | | C6xC6.D4 | 288,723 |
Dic3×C3⋊D4 | Direct product of Dic3 and C3⋊D4 | 48 | | Dic3xC3:D4 | 288,620 |
C3×S3×M4(2) | Direct product of C3, S3 and M4(2) | 48 | 4 | C3xS3xM4(2) | 288,677 |
C3×C12.C8 | Direct product of C3 and C12.C8 | 48 | 2 | C3xC12.C8 | 288,246 |
C3×C24.C4 | Direct product of C3 and C24.C4 | 48 | 2 | C3xC24.C4 | 288,253 |
C3×D12⋊C4 | Direct product of C3 and D12⋊C4 | 48 | 4 | C3xD12:C4 | 288,259 |
C3×D8⋊3S3 | Direct product of C3 and D8⋊3S3 | 48 | 4 | C3xD8:3S3 | 288,683 |
C3×D6⋊3D4 | Direct product of C3 and D6⋊3D4 | 48 | | C3xD6:3D4 | 288,709 |
C2×D12⋊S3 | Direct product of C2 and D12⋊S3 | 48 | | C2xD12:S3 | 288,944 |
S3×D4⋊2S3 | Direct product of S3 and D4⋊2S3 | 48 | 8- | S3xD4:2S3 | 288,959 |
C6×D4⋊2S3 | Direct product of C6 and D4⋊2S3 | 48 | | C6xD4:2S3 | 288,993 |
C3×C12⋊7D4 | Direct product of C3 and C12⋊7D4 | 48 | | C3xC12:7D4 | 288,701 |
C3×C12⋊3D4 | Direct product of C3 and C12⋊3D4 | 48 | | C3xC12:3D4 | 288,711 |
C3×C4.6S4 | Direct product of C3 and C4.6S4 | 48 | 2 | C3xC4.6S4 | 288,903 |
C3×C4.3S4 | Direct product of C3 and C4.3S4 | 48 | 4 | C3xC4.3S4 | 288,904 |
C2×C6.6S4 | Direct product of C2 and C6.6S4 | 48 | | C2xC6.6S4 | 288,911 |
C3×D12.C4 | Direct product of C3 and D12.C4 | 48 | 4 | C3xD12.C4 | 288,678 |
C3×C42⋊C6 | Direct product of C3 and C42⋊C6 | 48 | 6 | C3xC4^2:C6 | 288,635 |
S3×Q8⋊2S3 | Direct product of S3 and Q8⋊2S3 | 48 | 8+ | S3xQ8:2S3 | 288,586 |
C3×Q8⋊3D6 | Direct product of C3 and Q8⋊3D6 | 48 | 4 | C3xQ8:3D6 | 288,685 |
S3×Q8⋊3S3 | Direct product of S3 and Q8⋊3S3 | 48 | 8+ | S3xQ8:3S3 | 288,966 |
C3×D4.D6 | Direct product of C3 and D4.D6 | 48 | 4 | C3xD4.D6 | 288,686 |
C2×D6.D6 | Direct product of C2 and D6.D6 | 48 | | C2xD6.D6 | 288,948 |
C2×C6.D12 | Direct product of C2 and C6.D12 | 48 | | C2xC6.D12 | 288,611 |
C23×C32⋊C4 | Direct product of C23 and C32⋊C4 | 48 | | C2^3xC3^2:C4 | 288,1039 |
S3×C4.Dic3 | Direct product of S3 and C4.Dic3 | 48 | 4 | S3xC4.Dic3 | 288,461 |
C6×C4.Dic3 | Direct product of C6 and C4.Dic3 | 48 | | C6xC4.Dic3 | 288,692 |
C3×Q8.D6 | Direct product of C3 and Q8.D6 | 48 | 4 | C3xQ8.D6 | 288,901 |
C2×S3×SL2(𝔽3) | Direct product of C2, S3 and SL2(𝔽3) | 48 | | C2xS3xSL(2,3) | 288,922 |
C3×D4⋊Dic3 | Direct product of C3 and D4⋊Dic3 | 48 | | C3xD4:Dic3 | 288,266 |
C3×Dic3⋊D4 | Direct product of C3 and Dic3⋊D4 | 48 | | C3xDic3:D4 | 288,655 |
C2×D6.6D6 | Direct product of C2 and D6.6D6 | 48 | | C2xD6.6D6 | 288,949 |
C2×D6.3D6 | Direct product of C2 and D6.3D6 | 48 | | C2xD6.3D6 | 288,970 |
C2×D6.4D6 | Direct product of C2 and D6.4D6 | 48 | | C2xD6.4D6 | 288,971 |
C3×C23⋊2D6 | Direct product of C3 and C23⋊2D6 | 48 | | C3xC2^3:2D6 | 288,708 |
C22×C3⋊D12 | Direct product of C22 and C3⋊D12 | 48 | | C2^2xC3:D12 | 288,974 |
C3×D4.Dic3 | Direct product of C3 and D4.Dic3 | 48 | 4 | C3xD4.Dic3 | 288,719 |
C2×C62.C4 | Direct product of C2 and C62.C4 | 48 | | C2xC6^2.C4 | 288,940 |
C3×Q8.7D6 | Direct product of C3 and Q8.7D6 | 48 | 4 | C3xQ8.7D6 | 288,687 |
C22×C6.D6 | Direct product of C22 and C6.D6 | 48 | | C2^2xC6.D6 | 288,972 |
C3×Q8⋊3Dic3 | Direct product of C3 and Q8⋊3Dic3 | 48 | 4 | C3xQ8:3Dic3 | 288,271 |
C3×Dic3⋊4D4 | Direct product of C3 and Dic3⋊4D4 | 48 | | C3xDic3:4D4 | 288,652 |
C3×C12.53D4 | Direct product of C3 and C12.53D4 | 48 | 4 | C3xC12.53D4 | 288,256 |
C3×C12.46D4 | Direct product of C3 and C12.46D4 | 48 | 4 | C3xC12.46D4 | 288,257 |
C3×C12.47D4 | Direct product of C3 and C12.47D4 | 48 | 4 | C3xC12.47D4 | 288,258 |
C3×C12.55D4 | Direct product of C3 and C12.55D4 | 48 | | C3xC12.55D4 | 288,264 |
C3×C12.10D4 | Direct product of C3 and C12.10D4 | 48 | 4 | C3xC12.10D4 | 288,270 |
C2×C12.29D6 | Direct product of C2 and C12.29D6 | 48 | | C2xC12.29D6 | 288,464 |
C2×C12.31D6 | Direct product of C2 and C12.31D6 | 48 | | C2xC12.31D6 | 288,468 |
C3×C12.48D4 | Direct product of C3 and C12.48D4 | 48 | | C3xC12.48D4 | 288,695 |
C3×Q8.11D6 | Direct product of C3 and Q8.11D6 | 48 | 4 | C3xQ8.11D6 | 288,713 |
C3×Q8.13D6 | Direct product of C3 and Q8.13D6 | 48 | 4 | C3xQ8.13D6 | 288,721 |
C3×Q8.14D6 | Direct product of C3 and Q8.14D6 | 48 | 4 | C3xQ8.14D6 | 288,722 |
C3×Q8.15D6 | Direct product of C3 and Q8.15D6 | 48 | 4 | C3xQ8.15D6 | 288,997 |
C3×Dic3.D4 | Direct product of C3 and Dic3.D4 | 48 | | C3xDic3.D4 | 288,649 |
C2×Dic3.D6 | Direct product of C2 and Dic3.D6 | 48 | | C2xDic3.D6 | 288,947 |
C3×C23.8D6 | Direct product of C3 and C23.8D6 | 48 | | C3xC2^3.8D6 | 288,650 |
C3×C23.9D6 | Direct product of C3 and C23.9D6 | 48 | | C3xC2^3.9D6 | 288,654 |
C2×C32⋊5SD16 | Direct product of C2 and C32⋊5SD16 | 48 | | C2xC3^2:5SD16 | 288,480 |
C2×C32⋊2SD16 | Direct product of C2 and C32⋊2SD16 | 48 | | C2xC3^2:2SD16 | 288,886 |
C2×C32⋊M4(2) | Direct product of C2 and C32⋊M4(2) | 48 | | C2xC3^2:M4(2) | 288,930 |
C3×C23.16D6 | Direct product of C3 and C23.16D6 | 48 | | C3xC2^3.16D6 | 288,648 |
C3×C23.11D6 | Direct product of C3 and C23.11D6 | 48 | | C3xC2^3.11D6 | 288,656 |
C3×C23.21D6 | Direct product of C3 and C23.21D6 | 48 | | C3xC2^3.21D6 | 288,657 |
C3×C23.26D6 | Direct product of C3 and C23.26D6 | 48 | | C3xC2^3.26D6 | 288,697 |
C3×C23.28D6 | Direct product of C3 and C23.28D6 | 48 | | C3xC2^3.28D6 | 288,700 |
C3×C23.23D6 | Direct product of C3 and C23.23D6 | 48 | | C3xC2^3.23D6 | 288,706 |
C3×C23.12D6 | Direct product of C3 and C23.12D6 | 48 | | C3xC2^3.12D6 | 288,707 |
C3×C23.14D6 | Direct product of C3 and C23.14D6 | 48 | | C3xC2^3.14D6 | 288,710 |
C2×C2.PSU3(𝔽2) | Direct product of C2 and C2.PSU3(𝔽2) | 48 | | C2xC2.PSU(3,2) | 288,894 |
A4×C3⋊C8 | Direct product of A4 and C3⋊C8 | 72 | 6 | A4xC3:C8 | 288,408 |
C2×D4×D9 | Direct product of C2, D4 and D9 | 72 | | C2xD4xD9 | 288,356 |
C3×Q8×A4 | Direct product of C3, Q8 and A4 | 72 | 6 | C3xQ8xA4 | 288,982 |
A4×C2×C12 | Direct product of C2×C12 and A4 | 72 | | A4xC2xC12 | 288,979 |
D8×C3⋊S3 | Direct product of D8 and C3⋊S3 | 72 | | D8xC3:S3 | 288,767 |
C9×C4≀C2 | Direct product of C9 and C4≀C2 | 72 | 2 | C9xC4wrC2 | 288,54 |
C3×A4⋊C8 | Direct product of C3 and A4⋊C8 | 72 | 3 | C3xA4:C8 | 288,398 |
C6×A4⋊C4 | Direct product of C6 and A4⋊C4 | 72 | | C6xA4:C4 | 288,905 |
C8×C3.A4 | Direct product of C8 and C3.A4 | 72 | 3 | C8xC3.A4 | 288,76 |
C4○D4×D9 | Direct product of C4○D4 and D9 | 72 | 4 | C4oD4xD9 | 288,362 |
C3×A4⋊Q8 | Direct product of C3 and A4⋊Q8 | 72 | 6 | C3xA4:Q8 | 288,896 |
A4×C22×C6 | Direct product of C22×C6 and A4 | 72 | | A4xC2^2xC6 | 288,1041 |
C2×Dic3×A4 | Direct product of C2, Dic3 and A4 | 72 | | C2xDic3xA4 | 288,927 |
Q8×C3.A4 | Direct product of Q8 and C3.A4 | 72 | 6 | Q8xC3.A4 | 288,346 |
C2×C6.S4 | Direct product of C2 and C6.S4 | 72 | | C2xC6.S4 | 288,341 |
C9×C23⋊C4 | Direct product of C9 and C23⋊C4 | 72 | 4 | C9xC2^3:C4 | 288,49 |
C9×C8⋊C22 | Direct product of C9 and C8⋊C22 | 72 | 4 | C9xC8:C2^2 | 288,186 |
SD16×C3⋊S3 | Direct product of SD16 and C3⋊S3 | 72 | | SD16xC3:S3 | 288,770 |
C3×Q8⋊A4 | Direct product of C3 and Q8⋊A4 | 72 | 6 | C3xQ8:A4 | 288,986 |
C22⋊C4×D9 | Direct product of C22⋊C4 and D9 | 72 | | C2^2:C4xD9 | 288,90 |
C9×C4.D4 | Direct product of C9 and C4.D4 | 72 | 4 | C9xC4.D4 | 288,50 |
C3×Q8.A4 | Direct product of C3 and Q8.A4 | 72 | 4 | C3xQ8.A4 | 288,984 |
C9×C22≀C2 | Direct product of C9 and C22≀C2 | 72 | | C9xC2^2wrC2 | 288,170 |
C32×C4≀C2 | Direct product of C32 and C4≀C2 | 72 | | C3^2xC4wrC2 | 288,322 |
C2×C6.7S4 | Direct product of C2 and C6.7S4 | 72 | | C2xC6.7S4 | 288,916 |
M4(2)×C3⋊S3 | Direct product of M4(2) and C3⋊S3 | 72 | | M4(2)xC3:S3 | 288,763 |
C23×C3.A4 | Direct product of C23 and C3.A4 | 72 | | C2^3xC3.A4 | 288,837 |
C32×C23⋊C4 | Direct product of C32 and C23⋊C4 | 72 | | C3^2xC2^3:C4 | 288,317 |
C32×C8⋊C22 | Direct product of C32 and C8⋊C22 | 72 | | C3^2xC8:C2^2 | 288,833 |
C32×C4.D4 | Direct product of C32 and C4.D4 | 72 | | C3^2xC4.D4 | 288,318 |
C32×C22≀C2 | Direct product of C32 and C22≀C2 | 72 | | C3^2xC2^2wrC2 | 288,817 |
C3×C3⋊C32 | Direct product of C3 and C3⋊C32 | 96 | 2 | C3xC3:C32 | 288,64 |
C12×C3⋊C8 | Direct product of C12 and C3⋊C8 | 96 | | C12xC3:C8 | 288,236 |
C6×C3⋊C16 | Direct product of C6 and C3⋊C16 | 96 | | C6xC3:C16 | 288,245 |
S3×C6×Q8 | Direct product of C6, S3 and Q8 | 96 | | S3xC6xQ8 | 288,995 |
S3×C3⋊C16 | Direct product of S3 and C3⋊C16 | 96 | 4 | S3xC3:C16 | 288,189 |
S3×C4×C12 | Direct product of C4×C12 and S3 | 96 | | S3xC4xC12 | 288,642 |
S3×C2×C24 | Direct product of C2×C24 and S3 | 96 | | S3xC2xC24 | 288,670 |
C2×C6×D12 | Direct product of C2×C6 and D12 | 96 | | C2xC6xD12 | 288,990 |
C3×S3×Q16 | Direct product of C3, S3 and Q16 | 96 | 4 | C3xS3xQ16 | 288,688 |
C6×C8⋊S3 | Direct product of C6 and C8⋊S3 | 96 | | C6xC8:S3 | 288,671 |
C3×D6⋊C8 | Direct product of C3 and D6⋊C8 | 96 | | C3xD6:C8 | 288,254 |
C6×D6⋊C4 | Direct product of C6 and D6⋊C4 | 96 | | C6xD6:C4 | 288,698 |
C3×C8.A4 | Direct product of C3 and C8.A4 | 96 | 2 | C3xC8.A4 | 288,638 |
C6×C4.A4 | Direct product of C6 and C4.A4 | 96 | | C6xC4.A4 | 288,983 |
C2×Dic32 | Direct product of C2, Dic3 and Dic3 | 96 | | C2xDic3^2 | 288,602 |
C3×C12⋊Q8 | Direct product of C3 and C12⋊Q8 | 96 | | C3xC12:Q8 | 288,659 |
S3×C23×C6 | Direct product of C23×C6 and S3 | 96 | | S3xC2^3xC6 | 288,1043 |
Dic3×C3⋊C8 | Direct product of Dic3 and C3⋊C8 | 96 | | Dic3xC3:C8 | 288,200 |
C4×S3×Dic3 | Direct product of C4, S3 and Dic3 | 96 | | C4xS3xDic3 | 288,523 |
C3×Q8×Dic3 | Direct product of C3, Q8 and Dic3 | 96 | | C3xQ8xDic3 | 288,716 |
C2×S3×Dic6 | Direct product of C2, S3 and Dic6 | 96 | | C2xS3xDic6 | 288,942 |
C2×C6×Dic6 | Direct product of C2×C6 and Dic6 | 96 | | C2xC6xDic6 | 288,988 |
C3×C48⋊C2 | Direct product of C3 and C48⋊C2 | 96 | 2 | C3xC48:C2 | 288,234 |
C3×C12⋊C8 | Direct product of C3 and C12⋊C8 | 96 | | C3xC12:C8 | 288,238 |
C3×C24⋊C4 | Direct product of C3 and C24⋊C4 | 96 | | C3xC24:C4 | 288,249 |
C3×C3⋊Q32 | Direct product of C3 and C3⋊Q32 | 96 | 4 | C3xC3:Q32 | 288,263 |
S3×C3⋊Q16 | Direct product of S3 and C3⋊Q16 | 96 | 8- | S3xC3:Q16 | 288,590 |
C6×C24⋊C2 | Direct product of C6 and C24⋊C2 | 96 | | C6xC24:C2 | 288,673 |
C6×C3⋊Q16 | Direct product of C6 and C3⋊Q16 | 96 | | C6xC3:Q16 | 288,714 |
C2×C2.F9 | Direct product of C2 and C2.F9 | 96 | | C2xC2.F9 | 288,865 |
C4×D6⋊S3 | Direct product of C4 and D6⋊S3 | 96 | | C4xD6:S3 | 288,549 |
C3×C4⋊D12 | Direct product of C3 and C4⋊D12 | 96 | | C3xC4:D12 | 288,645 |
C3×C12⋊D4 | Direct product of C3 and C12⋊D4 | 96 | | C3xC12:D4 | 288,666 |
C3×C4.S4 | Direct product of C3 and C4.S4 | 96 | 4 | C3xC4.S4 | 288,902 |
C3×D6.C8 | Direct product of C3 and D6.C8 | 96 | 2 | C3xD6.C8 | 288,232 |
S3×C22×C12 | Direct product of C22×C12 and S3 | 96 | | S3xC2^2xC12 | 288,989 |
S3×C4⋊Dic3 | Direct product of S3 and C4⋊Dic3 | 96 | | S3xC4:Dic3 | 288,537 |
C6×C4⋊Dic3 | Direct product of C6 and C4⋊Dic3 | 96 | | C6xC4:Dic3 | 288,696 |
C3×D6⋊Q8 | Direct product of C3 and D6⋊Q8 | 96 | | C3xD6:Q8 | 288,667 |
Dic3×C2×C12 | Direct product of C2×C12 and Dic3 | 96 | | Dic3xC2xC12 | 288,693 |
C3×C24⋊1C4 | Direct product of C3 and C24⋊1C4 | 96 | | C3xC24:1C4 | 288,252 |
C3×C6.D8 | Direct product of C3 and C6.D8 | 96 | | C3xC6.D8 | 288,243 |
C2×C32⋊Q16 | Direct product of C2 and C32⋊Q16 | 96 | | C2xC3^2:Q16 | 288,888 |
C3×D24⋊C2 | Direct product of C3 and D24⋊C2 | 96 | 4 | C3xD24:C2 | 288,690 |
C2×C6.5S4 | Direct product of C2 and C6.5S4 | 96 | | C2xC6.5S4 | 288,910 |
C3×Dic3⋊C8 | Direct product of C3 and Dic3⋊C8 | 96 | | C3xDic3:C8 | 288,248 |
C3×Q8⋊Dic3 | Direct product of C3 and Q8⋊Dic3 | 96 | | C3xQ8:Dic3 | 288,399 |
S3×Dic3⋊C4 | Direct product of S3 and Dic3⋊C4 | 96 | | S3xDic3:C4 | 288,524 |
C2×D6⋊Dic3 | Direct product of C2 and D6⋊Dic3 | 96 | | C2xD6:Dic3 | 288,608 |
C6×Dic3⋊C4 | Direct product of C6 and Dic3⋊C4 | 96 | | C6xDic3:C4 | 288,694 |
C4×C32⋊2C8 | Direct product of C4 and C32⋊2C8 | 96 | | C4xC3^2:2C8 | 288,423 |
C3×Q16⋊S3 | Direct product of C3 and Q16⋊S3 | 96 | 4 | C3xQ16:S3 | 288,689 |
C6×Q8⋊2S3 | Direct product of C6 and Q8⋊2S3 | 96 | | C6xQ8:2S3 | 288,712 |
C3×D6⋊3Q8 | Direct product of C3 and D6⋊3Q8 | 96 | | C3xD6:3Q8 | 288,717 |
C6×Q8⋊3S3 | Direct product of C6 and Q8⋊3S3 | 96 | | C6xQ8:3S3 | 288,996 |
C3×C12⋊2Q8 | Direct product of C3 and C12⋊2Q8 | 96 | | C3xC12:2Q8 | 288,640 |
C3×D6.D4 | Direct product of C3 and D6.D4 | 96 | | C3xD6.D4 | 288,665 |
C3×C8⋊Dic3 | Direct product of C3 and C8⋊Dic3 | 96 | | C3xC8:Dic3 | 288,251 |
C3×C2.D24 | Direct product of C3 and C2.D24 | 96 | | C3xC2.D24 | 288,255 |
C3×C8.6D6 | Direct product of C3 and C8.6D6 | 96 | 4 | C3xC8.6D6 | 288,262 |
C3×C4.D12 | Direct product of C3 and C4.D12 | 96 | | C3xC4.D12 | 288,668 |
C2×C32⋊2D8 | Direct product of C2 and C32⋊2D8 | 96 | | C2xC3^2:2D8 | 288,469 |
C3×C6.Q16 | Direct product of C3 and C6.Q16 | 96 | | C3xC6.Q16 | 288,241 |
C3×C12.Q8 | Direct product of C3 and C12.Q8 | 96 | | C3xC12.Q8 | 288,242 |
C2×D12⋊5S3 | Direct product of C2 and D12⋊5S3 | 96 | | C2xD12:5S3 | 288,943 |
C22×S3×Dic3 | Direct product of C22, S3 and Dic3 | 96 | | C2^2xS3xDic3 | 288,969 |
Dic3×C22×C6 | Direct product of C22×C6 and Dic3 | 96 | | Dic3xC2^2xC6 | 288,1001 |
C4×C32⋊2Q8 | Direct product of C4 and C32⋊2Q8 | 96 | | C4xC3^2:2Q8 | 288,565 |
C3×C42⋊2S3 | Direct product of C3 and C42⋊2S3 | 96 | | C3xC4^2:2S3 | 288,643 |
C3×C42⋊7S3 | Direct product of C3 and C42⋊7S3 | 96 | | C3xC4^2:7S3 | 288,646 |
C3×C42⋊3S3 | Direct product of C3 and C42⋊3S3 | 96 | | C3xC4^2:3S3 | 288,647 |
C2×C32⋊2C16 | Direct product of C2 and C32⋊2C16 | 96 | | C2xC3^2:2C16 | 288,420 |
C2×C6×SL2(𝔽3) | Direct product of C2×C6 and SL2(𝔽3) | 96 | | C2xC6xSL(2,3) | 288,981 |
C2×Dic6⋊S3 | Direct product of C2 and Dic6⋊S3 | 96 | | C2xDic6:S3 | 288,474 |
C3×Dic6⋊C4 | Direct product of C3 and Dic6⋊C4 | 96 | | C3xDic6:C4 | 288,658 |
C3×Dic3⋊Q8 | Direct product of C3 and Dic3⋊Q8 | 96 | | C3xDic3:Q8 | 288,715 |
C2×D12.S3 | Direct product of C2 and D12.S3 | 96 | | C2xD12.S3 | 288,476 |
C22×D6⋊S3 | Direct product of C22 and D6⋊S3 | 96 | | C2^2xD6:S3 | 288,973 |
C2×D6.Dic3 | Direct product of C2 and D6.Dic3 | 96 | | C2xD6.Dic3 | 288,467 |
C3×Dic3.Q8 | Direct product of C3 and Dic3.Q8 | 96 | | C3xDic3.Q8 | 288,660 |
C2×Dic3.A4 | Direct product of C2 and Dic3.A4 | 96 | | C2xDic3.A4 | 288,921 |
C3×C42.S3 | Direct product of C3 and C42.S3 | 96 | | C3xC4^2.S3 | 288,237 |
C3×C6.C42 | Direct product of C3 and C6.C42 | 96 | | C3xC6.C4^2 | 288,265 |
C3×C12.6Q8 | Direct product of C3 and C12.6Q8 | 96 | | C3xC12.6Q8 | 288,641 |
C3×C6.SD16 | Direct product of C3 and C6.SD16 | 96 | | C3xC6.SD16 | 288,244 |
C3×C4.Dic6 | Direct product of C3 and C4.Dic6 | 96 | | C3xC4.Dic6 | 288,661 |
C2×C32⋊2Q16 | Direct product of C2 and C32⋊2Q16 | 96 | | C2xC3^2:2Q16 | 288,482 |
C2×C32⋊3Q16 | Direct product of C2 and C32⋊3Q16 | 96 | | C2xC3^2:3Q16 | 288,483 |
C2×Dic3⋊Dic3 | Direct product of C2 and Dic3⋊Dic3 | 96 | | C2xDic3:Dic3 | 288,613 |
C3×Q8⋊2Dic3 | Direct product of C3 and Q8⋊2Dic3 | 96 | | C3xQ8:2Dic3 | 288,269 |
C3×Dic3⋊5D4 | Direct product of C3 and Dic3⋊5D4 | 96 | | C3xDic3:5D4 | 288,664 |
C3×C12.23D4 | Direct product of C3 and C12.23D4 | 96 | | C3xC12.23D4 | 288,718 |
C22×C32⋊2C8 | Direct product of C22 and C32⋊2C8 | 96 | | C2^2xC3^2:2C8 | 288,939 |
C3×C2.Dic12 | Direct product of C3 and C2.Dic12 | 96 | | C3xC2.Dic12 | 288,250 |
C22×C32⋊2Q8 | Direct product of C22 and C32⋊2Q8 | 96 | | C2^2xC3^2:2Q8 | 288,975 |
C2×C62.C22 | Direct product of C2 and C62.C22 | 96 | | C2xC6^2.C2^2 | 288,615 |
C2×C8×D9 | Direct product of C2×C8 and D9 | 144 | | C2xC8xD9 | 288,110 |
D8×C3×C6 | Direct product of C3×C6 and D8 | 144 | | D8xC3xC6 | 288,829 |
C2×Q8×D9 | Direct product of C2, Q8 and D9 | 144 | | C2xQ8xD9 | 288,359 |
C4⋊C4×D9 | Direct product of C4⋊C4 and D9 | 144 | | C4:C4xD9 | 288,101 |
D4×C2×C18 | Direct product of C2×C18 and D4 | 144 | | D4xC2xC18 | 288,368 |
D4×C3×C12 | Direct product of C3×C12 and D4 | 144 | | D4xC3xC12 | 288,815 |
C4×C9⋊D4 | Direct product of C4 and C9⋊D4 | 144 | | C4xC9:D4 | 288,138 |
C16×C3⋊S3 | Direct product of C16 and C3⋊S3 | 144 | | C16xC3:S3 | 288,272 |
C2×D4⋊D9 | Direct product of C2 and D4⋊D9 | 144 | | C2xD4:D9 | 288,142 |
C9×C8○D4 | Direct product of C9 and C8○D4 | 144 | 2 | C9xC8oD4 | 288,181 |
C9×C4○D8 | Direct product of C9 and C4○D8 | 144 | 2 | C9xC4oD8 | 288,185 |
C2×C8⋊D9 | Direct product of C2 and C8⋊D9 | 144 | | C2xC8:D9 | 288,111 |
C9×C4⋊D4 | Direct product of C9 and C4⋊D4 | 144 | | C9xC4:D4 | 288,171 |
C2×Q8⋊D9 | Direct product of C2 and Q8⋊D9 | 144 | | C2xQ8:D9 | 288,336 |
Q16×C3⋊S3 | Direct product of Q16 and C3⋊S3 | 144 | | Q16xC3:S3 | 288,774 |
SD16×C3×C6 | Direct product of C3×C6 and SD16 | 144 | | SD16xC3xC6 | 288,830 |
C2×C72⋊C2 | Direct product of C2 and C72⋊C2 | 144 | | C2xC72:C2 | 288,113 |
C22×C4×D9 | Direct product of C22×C4 and D9 | 144 | | C2^2xC4xD9 | 288,353 |
C4×C12⋊S3 | Direct product of C4 and C12⋊S3 | 144 | | C4xC12:S3 | 288,730 |
C2×C24⋊S3 | Direct product of C2 and C24⋊S3 | 144 | | C2xC24:S3 | 288,757 |
C2×D18⋊C4 | Direct product of C2 and D18⋊C4 | 144 | | C2xD18:C4 | 288,137 |
C4○D4×C18 | Direct product of C18 and C4○D4 | 144 | | C4oD4xC18 | 288,370 |
C9×D4⋊C4 | Direct product of C9 and D4⋊C4 | 144 | | C9xD4:C4 | 288,52 |
C9×C8.C4 | Direct product of C9 and C8.C4 | 144 | 2 | C9xC8.C4 | 288,58 |
C9×C4⋊1D4 | Direct product of C9 and C4⋊1D4 | 144 | | C9xC4:1D4 | 288,177 |
C9×C22⋊C8 | Direct product of C9 and C22⋊C8 | 144 | | C9xC2^2:C8 | 288,48 |
C42×C3⋊S3 | Direct product of C42 and C3⋊S3 | 144 | | C4^2xC3:S3 | 288,728 |
C24×C3⋊S3 | Direct product of C24 and C3⋊S3 | 144 | | C2^4xC3:S3 | 288,1044 |
C2×D4.D9 | Direct product of C2 and D4.D9 | 144 | | C2xD4.D9 | 288,141 |
D4×C3⋊Dic3 | Direct product of D4 and C3⋊Dic3 | 144 | | D4xC3:Dic3 | 288,791 |
C2×C24⋊2S3 | Direct product of C2 and C24⋊2S3 | 144 | | C2xC24:2S3 | 288,759 |
C22×C9⋊D4 | Direct product of C22 and C9⋊D4 | 144 | | C2^2xC9:D4 | 288,366 |
M4(2)×C3×C6 | Direct product of C3×C6 and M4(2) | 144 | | M4(2)xC3xC6 | 288,827 |
C9×C22⋊Q8 | Direct product of C9 and C22⋊Q8 | 144 | | C9xC2^2:Q8 | 288,172 |
C2×D4⋊2D9 | Direct product of C2 and D4⋊2D9 | 144 | | C2xD4:2D9 | 288,357 |
C22⋊C4×C18 | Direct product of C18 and C22⋊C4 | 144 | | C2^2:C4xC18 | 288,165 |
C9×C42⋊C2 | Direct product of C9 and C42⋊C2 | 144 | | C9xC4^2:C2 | 288,167 |
C2×Q8⋊2D9 | Direct product of C2 and Q8⋊2D9 | 144 | | C2xQ8:2D9 | 288,152 |
C2×Q8⋊3D9 | Direct product of C2 and Q8⋊3D9 | 144 | | C2xQ8:3D9 | 288,360 |
C2×C18.D4 | Direct product of C2 and C18.D4 | 144 | | C2xC18.D4 | 288,162 |
C9×C4.4D4 | Direct product of C9 and C4.4D4 | 144 | | C9xC4.4D4 | 288,174 |
C2×C12.D6 | Direct product of C2 and C12.D6 | 144 | | C2xC12.D6 | 288,1008 |
C32×C8○D4 | Direct product of C32 and C8○D4 | 144 | | C3^2xC8oD4 | 288,828 |
C32×C4○D8 | Direct product of C32 and C4○D8 | 144 | | C3^2xC4oD8 | 288,832 |
C9×C8.C22 | Direct product of C9 and C8.C22 | 144 | 4 | C9xC8.C2^2 | 288,187 |
C32×C4⋊D4 | Direct product of C32 and C4⋊D4 | 144 | | C3^2xC4:D4 | 288,818 |
C2×C32⋊5D8 | Direct product of C2 and C32⋊5D8 | 144 | | C2xC3^2:5D8 | 288,760 |
C4×C32⋊7D4 | Direct product of C4 and C32⋊7D4 | 144 | | C4xC3^2:7D4 | 288,785 |
C2×C32⋊7D8 | Direct product of C2 and C32⋊7D8 | 144 | | C2xC3^2:7D8 | 288,788 |
C2×Q8.C18 | Direct product of C2 and Q8.C18 | 144 | | C2xQ8.C18 | 288,347 |
C2×C4.Dic9 | Direct product of C2 and C4.Dic9 | 144 | | C2xC4.Dic9 | 288,131 |
C2×D36⋊5C2 | Direct product of C2 and D36⋊5C2 | 144 | | C2xD36:5C2 | 288,355 |
C9×C42⋊2C2 | Direct product of C9 and C42⋊2C2 | 144 | | C9xC4^2:2C2 | 288,176 |
C2×C62⋊5C4 | Direct product of C2 and C62⋊5C4 | 144 | | C2xC6^2:5C4 | 288,809 |
C22×C12⋊S3 | Direct product of C22 and C12⋊S3 | 144 | | C2^2xC12:S3 | 288,1005 |
C9×C4.10D4 | Direct product of C9 and C4.10D4 | 144 | 4 | C9xC4.10D4 | 288,51 |
C32×D4⋊C4 | Direct product of C32 and D4⋊C4 | 144 | | C3^2xD4:C4 | 288,320 |
C32×C4⋊1D4 | Direct product of C32 and C4⋊1D4 | 144 | | C3^2xC4:1D4 | 288,824 |
C32×C22⋊C8 | Direct product of C32 and C22⋊C8 | 144 | | C3^2xC2^2:C8 | 288,316 |
C32×C8.C4 | Direct product of C32 and C8.C4 | 144 | | C3^2xC8.C4 | 288,326 |
C9×C22.D4 | Direct product of C9 and C22.D4 | 144 | | C9xC2^2.D4 | 288,173 |
C32×C22⋊Q8 | Direct product of C32 and C22⋊Q8 | 144 | | C3^2xC2^2:Q8 | 288,819 |
C2×C12.58D6 | Direct product of C2 and C12.58D6 | 144 | | C2xC12.58D6 | 288,778 |
C2×C6.11D12 | Direct product of C2 and C6.11D12 | 144 | | C2xC6.11D12 | 288,784 |
C2×C12.59D6 | Direct product of C2 and C12.59D6 | 144 | | C2xC12.59D6 | 288,1006 |
C2×C12.26D6 | Direct product of C2 and C12.26D6 | 144 | | C2xC12.26D6 | 288,1011 |
C32×C42⋊C2 | Direct product of C32 and C42⋊C2 | 144 | | C3^2xC4^2:C2 | 288,814 |
C32×C4.4D4 | Direct product of C32 and C4.4D4 | 144 | | C3^2xC4.4D4 | 288,821 |
C2×C32⋊9SD16 | Direct product of C2 and C32⋊9SD16 | 144 | | C2xC3^2:9SD16 | 288,790 |
C32×C8.C22 | Direct product of C32 and C8.C22 | 144 | | C3^2xC8.C2^2 | 288,834 |
C22×C32⋊7D4 | Direct product of C22 and C32⋊7D4 | 144 | | C2^2xC3^2:7D4 | 288,1017 |
C32×C42⋊2C2 | Direct product of C32 and C42⋊2C2 | 144 | | C3^2xC4^2:2C2 | 288,823 |
C32×C4.10D4 | Direct product of C32 and C4.10D4 | 144 | | C3^2xC4.10D4 | 288,319 |
C2×C32⋊11SD16 | Direct product of C2 and C32⋊11SD16 | 144 | | C2xC3^2:11SD16 | 288,798 |
C32×C22.D4 | Direct product of C32 and C22.D4 | 144 | | C3^2xC2^2.D4 | 288,820 |
C4×C9⋊C8 | Direct product of C4 and C9⋊C8 | 288 | | C4xC9:C8 | 288,9 |
C9×C4⋊C8 | Direct product of C9 and C4⋊C8 | 288 | | C9xC4:C8 | 288,55 |
C2×C9⋊C16 | Direct product of C2 and C9⋊C16 | 288 | | C2xC9:C16 | 288,18 |
C4×Q8⋊C9 | Direct product of C4 and Q8⋊C9 | 288 | | C4xQ8:C9 | 288,72 |
C9×C4⋊Q8 | Direct product of C9 and C4⋊Q8 | 288 | | C9xC4:Q8 | 288,178 |
C4⋊C4×C18 | Direct product of C18 and C4⋊C4 | 288 | | C4:C4xC18 | 288,166 |
Q8×C2×C18 | Direct product of C2×C18 and Q8 | 288 | | Q8xC2xC18 | 288,369 |
Q8×C3×C12 | Direct product of C3×C12 and Q8 | 288 | | Q8xC3xC12 | 288,816 |
Q16×C3×C6 | Direct product of C3×C6 and Q16 | 288 | | Q16xC3xC6 | 288,831 |
C9×C8⋊C4 | Direct product of C9 and C8⋊C4 | 288 | | C9xC8:C4 | 288,47 |
C22×C9⋊C8 | Direct product of C22 and C9⋊C8 | 288 | | C2^2xC9:C8 | 288,130 |
C2×C4×Dic9 | Direct product of C2×C4 and Dic9 | 288 | | C2xC4xDic9 | 288,132 |
C2×C9⋊Q16 | Direct product of C2 and C9⋊Q16 | 288 | | C2xC9:Q16 | 288,151 |
C32×C4⋊C8 | Direct product of C32 and C4⋊C8 | 288 | | C3^2xC4:C8 | 288,323 |
C2×C4⋊Dic9 | Direct product of C2 and C4⋊Dic9 | 288 | | C2xC4:Dic9 | 288,135 |
C8×C3⋊Dic3 | Direct product of C8 and C3⋊Dic3 | 288 | | C8xC3:Dic3 | 288,288 |
Q8×C3⋊Dic3 | Direct product of Q8 and C3⋊Dic3 | 288 | | Q8xC3:Dic3 | 288,802 |
C9×Q8⋊C4 | Direct product of C9 and Q8⋊C4 | 288 | | C9xQ8:C4 | 288,53 |
C9×C2.D8 | Direct product of C9 and C2.D8 | 288 | | C9xC2.D8 | 288,57 |
C2×Q8.D9 | Direct product of C2 and Q8.D9 | 288 | | C2xQ8.D9 | 288,335 |
C22×Q8⋊C9 | Direct product of C22 and Q8⋊C9 | 288 | | C2^2xQ8:C9 | 288,345 |
C32×C4⋊Q8 | Direct product of C32 and C4⋊Q8 | 288 | | C3^2xC4:Q8 | 288,825 |
C9×C4.Q8 | Direct product of C9 and C4.Q8 | 288 | | C9xC4.Q8 | 288,56 |
C2×C24.S3 | Direct product of C2 and C24.S3 | 288 | | C2xC24.S3 | 288,286 |
C2×Dic9⋊C4 | Direct product of C2 and Dic9⋊C4 | 288 | | C2xDic9:C4 | 288,133 |
C32×C8⋊C4 | Direct product of C32 and C8⋊C4 | 288 | | C3^2xC8:C4 | 288,315 |
C4×C32⋊4C8 | Direct product of C4 and C32⋊4C8 | 288 | | C4xC3^2:4C8 | 288,277 |
C4×C32⋊4Q8 | Direct product of C4 and C32⋊4Q8 | 288 | | C4xC3^2:4Q8 | 288,725 |
C2×C12⋊Dic3 | Direct product of C2 and C12⋊Dic3 | 288 | | C2xC12:Dic3 | 288,782 |
C9×C2.C42 | Direct product of C9 and C2.C42 | 288 | | C9xC2.C4^2 | 288,45 |
C9×C42.C2 | Direct product of C9 and C42.C2 | 288 | | C9xC4^2.C2 | 288,175 |
C23×C3⋊Dic3 | Direct product of C23 and C3⋊Dic3 | 288 | | C2^3xC3:Dic3 | 288,1016 |
C32×Q8⋊C4 | Direct product of C32 and Q8⋊C4 | 288 | | C3^2xQ8:C4 | 288,321 |
C2×C6.Dic6 | Direct product of C2 and C6.Dic6 | 288 | | C2xC6.Dic6 | 288,780 |
C2×C32⋊5Q16 | Direct product of C2 and C32⋊5Q16 | 288 | | C2xC3^2:5Q16 | 288,762 |
C2×C32⋊7Q16 | Direct product of C2 and C32⋊7Q16 | 288 | | C2xC3^2:7Q16 | 288,800 |
C32×C2.D8 | Direct product of C32 and C2.D8 | 288 | | C3^2xC2.D8 | 288,325 |
C32×C4.Q8 | Direct product of C32 and C4.Q8 | 288 | | C3^2xC4.Q8 | 288,324 |
C22×C32⋊4C8 | Direct product of C22 and C32⋊4C8 | 288 | | C2^2xC3^2:4C8 | 288,777 |
C22×C32⋊4Q8 | Direct product of C22 and C32⋊4Q8 | 288 | | C2^2xC3^2:4Q8 | 288,1003 |
C32×C2.C42 | Direct product of C32 and C2.C42 | 288 | | C3^2xC2.C4^2 | 288,313 |
C32×C42.C2 | Direct product of C32 and C42.C2 | 288 | | C3^2xC4^2.C2 | 288,822 |
C2×S32⋊C4 | Direct product of C2 and S32⋊C4 | 24 | | C2xS3^2:C4 | 288,880 |
S32×C2×C4 | Direct product of C2×C4, S3 and S3 | 48 | | S3^2xC2xC4 | 288,950 |
C2×S3×C3⋊D4 | Direct product of C2, S3 and C3⋊D4 | 48 | | C2xS3xC3:D4 | 288,976 |
C2×C6×C3⋊D4 | Direct product of C2×C6 and C3⋊D4 | 48 | | C2xC6xC3:D4 | 288,1002 |
C3×S3×C4○D4 | Direct product of C3, S3 and C4○D4 | 48 | 4 | C3xS3xC4oD4 | 288,998 |
C2×C4×C32⋊C4 | Direct product of C2×C4 and C32⋊C4 | 48 | | C2xC4xC3^2:C4 | 288,932 |
C3×S3×C22⋊C4 | Direct product of C3, S3 and C22⋊C4 | 48 | | C3xS3xC2^2:C4 | 288,651 |
C2×C3⋊S3⋊3C8 | Direct product of C2 and C3⋊S3⋊3C8 | 48 | | C2xC3:S3:3C8 | 288,929 |
C2×C3⋊S3.Q8 | Direct product of C2 and C3⋊S3.Q8 | 48 | | C2xC3:S3.Q8 | 288,882 |
C2×C4⋊(C32⋊C4) | Direct product of C2 and C4⋊(C32⋊C4) | 48 | | C2xC4:(C3^2:C4) | 288,933 |
C2×D4×C3⋊S3 | Direct product of C2, D4 and C3⋊S3 | 72 | | C2xD4xC3:S3 | 288,1007 |
C2×C4×C3.A4 | Direct product of C2×C4 and C3.A4 | 72 | | C2xC4xC3.A4 | 288,343 |
C4○D4×C3⋊S3 | Direct product of C4○D4 and C3⋊S3 | 72 | | C4oD4xC3:S3 | 288,1013 |
C22⋊C4×C3⋊S3 | Direct product of C22⋊C4 and C3⋊S3 | 72 | | C2^2:C4xC3:S3 | 288,737 |
C2×S3×C3⋊C8 | Direct product of C2, S3 and C3⋊C8 | 96 | | C2xS3xC3:C8 | 288,460 |
C2×C6×C3⋊C8 | Direct product of C2×C6 and C3⋊C8 | 96 | | C2xC6xC3:C8 | 288,691 |
C3×S3×C4⋊C4 | Direct product of C3, S3 and C4⋊C4 | 96 | | C3xS3xC4:C4 | 288,662 |
C3×C4⋊C4⋊S3 | Direct product of C3 and C4⋊C4⋊S3 | 96 | | C3xC4:C4:S3 | 288,669 |
C3×C4⋊C4⋊7S3 | Direct product of C3 and C4⋊C4⋊7S3 | 96 | | C3xC4:C4:7S3 | 288,663 |
C2×C8×C3⋊S3 | Direct product of C2×C8 and C3⋊S3 | 144 | | C2xC8xC3:S3 | 288,756 |
C4⋊C4×C3⋊S3 | Direct product of C4⋊C4 and C3⋊S3 | 144 | | C4:C4xC3:S3 | 288,748 |
C2×Q8×C3⋊S3 | Direct product of C2, Q8 and C3⋊S3 | 144 | | C2xQ8xC3:S3 | 288,1010 |
C4○D4×C3×C6 | Direct product of C3×C6 and C4○D4 | 144 | | C4oD4xC3xC6 | 288,1021 |
C22⋊C4×C3×C6 | Direct product of C3×C6 and C22⋊C4 | 144 | | C2^2:C4xC3xC6 | 288,812 |
C22×C4×C3⋊S3 | Direct product of C22×C4 and C3⋊S3 | 144 | | C2^2xC4xC3:S3 | 288,1004 |
C4⋊C4×C3×C6 | Direct product of C3×C6 and C4⋊C4 | 288 | | C4:C4xC3xC6 | 288,813 |
C2×C4×C3⋊Dic3 | Direct product of C2×C4 and C3⋊Dic3 | 288 | | C2xC4xC3:Dic3 | 288,779 |