Extensions 1→N→G→Q→1 with N=C₆ and Q=C₂xD₈

Direct product G=NxQ with N=C₆ and Q=C₂xD₈

		d	ρ	Label	ID
C₂xC₆xD₈		96		C2xC6xD8	192,1458

Semidirect products G=N:Q with N=C₆ and Q=C₂xD₈

extension	φ:Q→Aut N	d	Label	ID
C₆:₁(C₂xD₈) = C₂²xD₂₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96	C6:1(C2xD8)	192,1299
C₆:₂(C₂xD₈) = C₂xS₃xD₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	48	C6:2(C2xD8)	192,1313
C₆:₃(C₂xD₈) = C₂²xD₄:S₃	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96	C6:3(C2xD8)	192,1351

Non-split extensions G=N.Q with N=C₆ and Q=C₂xD₈

extension	φ:Q→Aut N	d	ρ	Label	ID
C₆.₁(C₂xD₈) = C₂₄:₈Q₈	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	192		C6.1(C2xD8)	192,241
C₆.₂(C₂xD₈) = C₄xD₂₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.2(C2xD8)	192,251
C₆.₃(C₂xD₈) = C₄.₅D₂₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.3(C2xD8)	192,253
C₆.₄(C₂xD₈) = C₁₂:₄D₈	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.4(C2xD8)	192,254
C₆.₅(C₂xD₈) = D₁₂:₁₃D₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	48		C6.5(C2xD8)	192,291
C₆.₆(C₂xD₈) = C₂².D₂₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.6(C2xD8)	192,295
C₆.₇(C₂xD₈) = C₄:D₂₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.7(C2xD8)	192,402
C₆.₈(C₂xD₈) = D₁₂:₄Q₈	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.8(C2xD8)	192,405
C₆.₉(C₂xD₈) = C₂xD₄₈	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.9(C2xD8)	192,461
C₆.₁₀(C₂xD₈) = C₂xC₄₈:C₂	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.10(C2xD8)	192,462
C₆.₁₁(C₂xD₈) = D₄₈:₇C₂	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96	2	C6.11(C2xD8)	192,463
C₆.₁₂(C₂xD₈) = C₂xDic₂₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	192		C6.12(C2xD8)	192,464
C₆.₁₃(C₂xD₈) = C₁₆:D₆	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	48	4+	C6.13(C2xD8)	192,467
C₆.₁₄(C₂xD₈) = C₁₆.D₆	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96	4-	C6.14(C2xD8)	192,468
C₆.₁₅(C₂xD₈) = C₂xC₂₄:₁C₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	192		C6.15(C2xD8)	192,664
C₆.₁₆(C₂xD₈) = C₂xC₂.D₂₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.16(C2xD8)	192,671
C₆.₁₇(C₂xD₈) = C₂₄:₂₉D₄	φ: C₂xD₈/C₂xC₈ → C₂ ⊆ Aut C₆	96		C6.17(C2xD8)	192,674
C₆.₁₈(C₂xD₈) = Dic₃:₄D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.18(C2xD8)	192,315
C₆.₁₉(C₂xD₈) = Dic₃.D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.19(C2xD8)	192,318
C₆.₂₀(C₂xD₈) = Dic₃.SD₁₆	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.20(C2xD8)	192,319
C₆.₂₁(C₂xD₈) = S₃xD₄:C₄	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	48		C6.21(C2xD8)	192,328
C₆.₂₂(C₂xD₈) = D₄:D₁₂	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	48		C6.22(C2xD8)	192,332
C₆.₂₃(C₂xD₈) = D₆.D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.23(C2xD8)	192,333
C₆.₂₄(C₂xD₈) = D₆:D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.24(C2xD8)	192,334
C₆.₂₅(C₂xD₈) = D₁₂:₃D₄	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.25(C2xD8)	192,345
C₆.₂₆(C₂xD₈) = Dic₃:₅D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.26(C2xD8)	192,431
C₆.₂₇(C₂xD₈) = C₂₄:₂Q₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	192		C6.27(C2xD8)	192,433
C₆.₂₈(C₂xD₈) = S₃xC₂.D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.28(C2xD8)	192,438
C₆.₂₉(C₂xD₈) = D₆.₅D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.29(C2xD8)	192,441
C₆.₃₀(C₂xD₈) = D₆:₂D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.30(C2xD8)	192,442
C₆.₃₁(C₂xD₈) = D₁₂:₂Q₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.31(C2xD8)	192,449
C₆.₃₂(C₂xD₈) = S₃xD₁₆	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	48	4+	C6.32(C2xD8)	192,469
C₆.₃₃(C₂xD₈) = D₈:D₆	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	48	4	C6.33(C2xD8)	192,470
C₆.₃₄(C₂xD₈) = D₁₆:₃S₃	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96	4-	C6.34(C2xD8)	192,471
C₆.₃₅(C₂xD₈) = S₃xSD₃₂	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	48	4	C6.35(C2xD8)	192,472
C₆.₃₆(C₂xD₈) = D₄₈:C₂	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	48	4+	C6.36(C2xD8)	192,473
C₆.₃₇(C₂xD₈) = SD₃₂:S₃	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96	4-	C6.37(C2xD8)	192,474
C₆.₃₈(C₂xD₈) = D₆.₂D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96	4	C6.38(C2xD8)	192,475
C₆.₃₉(C₂xD₈) = S₃xQ₃₂	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96	4-	C6.39(C2xD8)	192,476
C₆.₄₀(C₂xD₈) = Q₃₂:S₃	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96	4	C6.40(C2xD8)	192,477
C₆.₄₁(C₂xD₈) = D₄₈:₅C₂	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96	4+	C6.41(C2xD8)	192,478
C₆.₄₂(C₂xD₈) = Dic₃xD₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.42(C2xD8)	192,708
C₆.₄₃(C₂xD₈) = Dic₃:D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.43(C2xD8)	192,709
C₆.₄₄(C₂xD₈) = C₂₄:₅D₄	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.44(C2xD8)	192,710
C₆.₄₅(C₂xD₈) = D₁₂:D₄	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	48		C6.45(C2xD8)	192,715
C₆.₄₆(C₂xD₈) = D₆:₃D₈	φ: C₂xD₈/D₈ → C₂ ⊆ Aut C₆	96		C6.46(C2xD8)	192,716
C₆.₄₇(C₂xD₈) = C₂xC₆.Q₁₆	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	192		C6.47(C2xD8)	192,521
C₆.₄₈(C₂xD₈) = C₂xC₆.D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.48(C2xD8)	192,524
C₆.₄₉(C₂xD₈) = (C₂xC₆).₄₀D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.49(C2xD8)	192,526
C₆.₅₀(C₂xD₈) = C₁₂.₅₀D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.50(C2xD8)	192,566
C₆.₅₁(C₂xD₈) = C₄xD₄:S₃	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.51(C2xD8)	192,572
C₆.₅₂(C₂xD₈) = C₁₂:₇D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.52(C2xD8)	192,574
C₆.₅₃(C₂xD₈) = (C₂xC₆).D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.53(C2xD8)	192,592
C₆.₅₄(C₂xD₈) = D₁₂:₁₆D₄	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	48		C6.54(C2xD8)	192,595
C₆.₅₅(C₂xD₈) = C₃:C₈:₂₂D₄	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.55(C2xD8)	192,597
C₆.₅₆(C₂xD₈) = C₁₂.₁₆D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.56(C2xD8)	192,629
C₆.₅₇(C₂xD₈) = C₁₂:₂D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.57(C2xD8)	192,631
C₆.₅₈(C₂xD₈) = C₁₂:D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.58(C2xD8)	192,632
C₆.₅₉(C₂xD₈) = C₁₂.₁₇D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	192		C6.59(C2xD8)	192,637
C₆.₆₀(C₂xD₈) = D₁₂:₆Q₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.60(C2xD8)	192,646
C₆.₆₁(C₂xD₈) = C₁₂.D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.61(C2xD8)	192,647
C₆.₆₂(C₂xD₈) = C₂xC₃:D₁₆	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.62(C2xD8)	192,705
C₆.₆₃(C₂xD₈) = D₈.D₆	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	48	4	C6.63(C2xD8)	192,706
C₆.₆₄(C₂xD₈) = C₂xD₈.S₃	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.64(C2xD8)	192,707
C₆.₆₅(C₂xD₈) = C₂xC₈.₆D₆	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.65(C2xD8)	192,737
C₆.₆₆(C₂xD₈) = C₂₄.₂₇C₂³	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96	4	C6.66(C2xD8)	192,738
C₆.₆₇(C₂xD₈) = C₂xC₃:Q₃₂	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	192		C6.67(C2xD8)	192,739
C₆.₆₈(C₂xD₈) = Q₁₆:D₆	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	48	4+	C6.68(C2xD8)	192,752
C₆.₆₉(C₂xD₈) = Q₁₆.D₆	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96	4	C6.69(C2xD8)	192,753
C₆.₇₀(C₂xD₈) = D₈.₉D₆	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96	4-	C6.70(C2xD8)	192,754
C₆.₇₁(C₂xD₈) = C₂xD₄:Dic₃	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	96		C6.71(C2xD8)	192,773
C₆.₇₂(C₂xD₈) = (C₂xC₆):₈D₈	φ: C₂xD₈/C₂xD₄ → C₂ ⊆ Aut C₆	48		C6.72(C2xD8)	192,776
C₆.₇₃(C₂xD₈) = C₆xD₄:C₄	central extension (φ=1)	96		C6.73(C2xD8)	192,847
C₆.₇₄(C₂xD₈) = C₆xC₂.D₈	central extension (φ=1)	192		C6.74(C2xD8)	192,859
C₆.₇₅(C₂xD₈) = C₁₂xD₈	central extension (φ=1)	96		C6.75(C2xD8)	192,870
C₆.₇₆(C₂xD₈) = C₃xC₂²:D₈	central extension (φ=1)	48		C6.76(C2xD8)	192,880
C₆.₇₇(C₂xD₈) = C₃xC₄:D₈	central extension (φ=1)	96		C6.77(C2xD8)	192,892
C₆.₇₈(C₂xD₈) = C₃xC₈:₇D₄	central extension (φ=1)	96		C6.78(C2xD8)	192,899
C₆.₇₉(C₂xD₈) = C₃xD₄:Q₈	central extension (φ=1)	96		C6.79(C2xD8)	192,907
C₆.₈₀(C₂xD₈) = C₃xC₂².D₈	central extension (φ=1)	96		C6.80(C2xD8)	192,913
C₆.₈₁(C₂xD₈) = C₃xC₄.₄D₈	central extension (φ=1)	96		C6.81(C2xD8)	192,919
C₆.₈₂(C₂xD₈) = C₃xC₈:₄D₄	central extension (φ=1)	96		C6.82(C2xD8)	192,926
C₆.₈₃(C₂xD₈) = C₃xC₈:₂Q₈	central extension (φ=1)	192		C6.83(C2xD8)	192,933
C₆.₈₄(C₂xD₈) = C₆xD₁₆	central extension (φ=1)	96		C6.84(C2xD8)	192,938
C₆.₈₅(C₂xD₈) = C₆xSD₃₂	central extension (φ=1)	96		C6.85(C2xD8)	192,939
C₆.₈₆(C₂xD₈) = C₆xQ₃₂	central extension (φ=1)	192		C6.86(C2xD8)	192,940
C₆.₈₇(C₂xD₈) = C₃xC₄oD₁₆	central extension (φ=1)	96	2	C6.87(C2xD8)	192,941
C₆.₈₈(C₂xD₈) = C₃xC₁₆:C₂²	central extension (φ=1)	48	4	C6.88(C2xD8)	192,942
C₆.₈₉(C₂xD₈) = C₃xQ₃₂:C₂	central extension (φ=1)	96	4	C6.89(C2xD8)	192,943

Extensions 1→N→G→Q→1 with N=C6 and Q=C2xD8

Extensions 1→N→G→Q→1 with N=C₆ and Q=C₂xD₈