Home
About
Cn
Dn
Sn
An
Degree
Linear
Irr Reps
Characters
x
:
.
o
wr

Extensions 1→N→G→Q→1 with N=C33 and Q=C22:C4

Direct product G=NxQ with N=C33 and Q=C22:C4
dρLabelID
C22:C4xC33216C2^2:C4xC3^3432,513

Semidirect products G=N:Q with N=C33 and Q=C22:C4
extensionφ:Q→Aut NdρLabelID
C33:1(C22:C4) = D6:(C32:C4)φ: C22:C4/C2 → C2xC4 ⊆ Aut C33248+C3^3:1(C2^2:C4)432,568
C33:2(C22:C4) = C3xS32:C4φ: C22:C4/C2 → D4 ⊆ Aut C33244C3^3:2(C2^2:C4)432,574
C33:3(C22:C4) = C3:S3.2D12φ: C22:C4/C2 → D4 ⊆ Aut C33244C3^3:3(C2^2:C4)432,579
C33:4(C22:C4) = S32:Dic3φ: C22:C4/C2 → D4 ⊆ Aut C33244C3^3:4(C2^2:C4)432,580
C33:5(C22:C4) = (C3xC6).8D12φ: C22:C4/C2 → D4 ⊆ Aut C33248+C3^3:5(C2^2:C4)432,586
C33:6(C22:C4) = C3xC62:C4φ: C22:C4/C22 → C4 ⊆ Aut C33244C3^3:6(C2^2:C4)432,634
C33:7(C22:C4) = C62:11Dic3φ: C22:C4/C22 → C4 ⊆ Aut C33244C3^3:7(C2^2:C4)432,641
C33:8(C22:C4) = C3xD6:Dic3φ: C22:C4/C22 → C22 ⊆ Aut C3348C3^3:8(C2^2:C4)432,426
C33:9(C22:C4) = C3xC6.D12φ: C22:C4/C22 → C22 ⊆ Aut C3348C3^3:9(C2^2:C4)432,427
C33:10(C22:C4) = C62.77D6φ: C22:C4/C22 → C22 ⊆ Aut C33144C3^3:10(C2^2:C4)432,449
C33:11(C22:C4) = C62.78D6φ: C22:C4/C22 → C22 ⊆ Aut C33144C3^3:11(C2^2:C4)432,450
C33:12(C22:C4) = C62.79D6φ: C22:C4/C22 → C22 ⊆ Aut C3372C3^3:12(C2^2:C4)432,451
C33:13(C22:C4) = C62.84D6φ: C22:C4/C22 → C22 ⊆ Aut C3348C3^3:13(C2^2:C4)432,461
C33:14(C22:C4) = C32xD6:C4φ: C22:C4/C2xC4 → C2 ⊆ Aut C33144C3^3:14(C2^2:C4)432,474
C33:15(C22:C4) = C3xC6.11D12φ: C22:C4/C2xC4 → C2 ⊆ Aut C33144C3^3:15(C2^2:C4)432,490
C33:16(C22:C4) = C62.148D6φ: C22:C4/C2xC4 → C2 ⊆ Aut C33216C3^3:16(C2^2:C4)432,506
C33:17(C22:C4) = C32xC6.D4φ: C22:C4/C23 → C2 ⊆ Aut C3372C3^3:17(C2^2:C4)432,479
C33:18(C22:C4) = C3xC62:5C4φ: C22:C4/C23 → C2 ⊆ Aut C3372C3^3:18(C2^2:C4)432,495
C33:19(C22:C4) = C63.C2φ: C22:C4/C23 → C2 ⊆ Aut C33216C3^3:19(C2^2:C4)432,511


׿
x
:
Z
F
o
wr
Q
<