Extensions 1→N→G→Q→1 with N=C₂xC₆ and Q=C₂xC₈

Direct product G=NxQ with N=C₂xC₆ and Q=C₂xC₈

		d	ρ	Label	ID
C₂³xC₂₄		192		C2^3xC24	192,1454

Semidirect products G=N:Q with N=C₂xC₆ and Q=C₂xC₈

extension	φ:Q→Aut N	d	Label	ID
(C₂xC₆):₁(C₂xC₈) = S₃xC₂²:C₈	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	48	(C2xC6):1(C2xC8)	192,283
(C₂xC₆):₂(C₂xC₈) = C₃:D₄:C₈	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	96	(C2xC6):2(C2xC8)	192,284
(C₂xC₆):₃(C₂xC₈) = D₄xC₃:C₈	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	96	(C2xC6):3(C2xC8)	192,569
(C₂xC₆):₄(C₂xC₈) = D₄xC₂₄	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	96	(C2xC6):4(C2xC8)	192,867
(C₂xC₆):₅(C₂xC₈) = C₈xC₃:D₄	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	96	(C2xC6):5(C2xC8)	192,668
(C₂xC₆):₆(C₂xC₈) = S₃xC₂²xC₈	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	96	(C2xC6):6(C2xC8)	192,1295
(C₂xC₆):₇(C₂xC₈) = C₆xC₂²:C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	96	(C2xC6):7(C2xC8)	192,839
(C₂xC₆):₈(C₂xC₈) = C₂xC₁₂.₅₅D₄	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	96	(C2xC6):8(C2xC8)	192,765
(C₂xC₆):₉(C₂xC₈) = C₂³xC₃:C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	192	(C2xC6):9(C2xC8)	192,1339

Non-split extensions G=N.Q with N=C₂xC₆ and Q=C₂xC₈

extension	φ:Q→Aut N	d	ρ	Label	ID
(C₂xC₆).₁(C₂xC₈) = (C₂²xS₃):C₈	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	48		(C2xC6).1(C2xC8)	192,27
(C₂xC₆).₂(C₂xC₈) = (C₂xDic₃):C₈	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	96		(C2xC6).2(C2xC8)	192,28
(C₂xC₆).₃(C₂xC₈) = C₈.₂₅D₁₂	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	48	4	(C2xC6).3(C2xC8)	192,73
(C₂xC₆).₄(C₂xC₈) = Dic₃.₅M₄(2)	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	96		(C2xC6).4(C2xC8)	192,277
(C₂xC₆).₅(C₂xC₈) = S₃xM₅(2)	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	48	4	(C2xC6).5(C2xC8)	192,465
(C₂xC₆).₆(C₂xC₈) = C₁₆.₁₂D₆	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	96	4	(C2xC6).6(C2xC8)	192,466
(C₂xC₆).₇(C₂xC₈) = C₂₄.₇₈C₂³	φ: C₂xC₈/C₄ → C₂² ⊆ Aut C₂xC₆	96	4	(C2xC6).7(C2xC8)	192,699
(C₂xC₆).₈(C₂xC₈) = C₃xD₄oC₁₆	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	96	2	(C2xC6).8(C2xC8)	192,937
(C₂xC₆).₉(C₂xC₈) = Dic₃xC₁₆	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).9(C2xC8)	192,59
(C₂xC₆).₁₀(C₂xC₈) = Dic₃:C₁₆	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).10(C2xC8)	192,60
(C₂xC₆).₁₁(C₂xC₈) = C₄₈:₁₀C₄	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).11(C2xC8)	192,61
(C₂xC₆).₁₂(C₂xC₈) = D₆:C₁₆	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).12(C2xC8)	192,66
(C₂xC₆).₁₃(C₂xC₈) = (C₂xC₂₄):₅C₄	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).13(C2xC8)	192,109
(C₂xC₆).₁₄(C₂xC₈) = S₃xC₂xC₁₆	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).14(C2xC8)	192,458
(C₂xC₆).₁₅(C₂xC₈) = C₂xD₆.C₈	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).15(C2xC8)	192,459
(C₂xC₆).₁₆(C₂xC₈) = D₁₂.₄C₈	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	96	2	(C2xC6).16(C2xC8)	192,460
(C₂xC₆).₁₇(C₂xC₈) = Dic₃xC₂xC₈	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).17(C2xC8)	192,657
(C₂xC₆).₁₈(C₂xC₈) = C₂xDic₃:C₈	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).18(C2xC8)	192,658
(C₂xC₆).₁₉(C₂xC₈) = C₂xD₆:C₈	φ: C₂xC₈/C₈ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).19(C2xC8)	192,667
(C₂xC₆).₂₀(C₂xC₈) = C₃xC₂³:C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	48		(C2xC6).20(C2xC8)	192,129
(C₂xC₆).₂₁(C₂xC₈) = C₃xC₂².M₄(2)	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).21(C2xC8)	192,130
(C₂xC₆).₂₂(C₂xC₈) = C₃xC₂³.C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	48	4	(C2xC6).22(C2xC8)	192,155
(C₂xC₆).₂₃(C₂xC₈) = C₃xC₄².₁₂C₄	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).23(C2xC8)	192,864
(C₂xC₆).₂₄(C₂xC₈) = C₆xM₅(2)	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).24(C2xC8)	192,936
(C₂xC₆).₂₅(C₂xC₈) = C₄xC₃:C₁₆	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).25(C2xC8)	192,19
(C₂xC₆).₂₆(C₂xC₈) = C₂₄.C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).26(C2xC8)	192,20
(C₂xC₆).₂₇(C₂xC₈) = C₁₂:C₁₆	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).27(C2xC8)	192,21
(C₂xC₆).₂₈(C₂xC₈) = (C₂xC₁₂):₃C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).28(C2xC8)	192,83
(C₂xC₆).₂₉(C₂xC₈) = C₂⁴.₃Dic₃	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	48		(C2xC6).29(C2xC8)	192,84
(C₂xC₆).₃₀(C₂xC₈) = (C₂xC₁₂):C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).30(C2xC8)	192,87
(C₂xC₆).₃₁(C₂xC₈) = C₂₄.₉₈D₄	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).31(C2xC8)	192,108
(C₂xC₆).₃₂(C₂xC₈) = C₂₄.D₄	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	48	4	(C2xC6).32(C2xC8)	192,112
(C₂xC₆).₃₃(C₂xC₈) = C₂xC₄xC₃:C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).33(C2xC8)	192,479
(C₂xC₆).₃₄(C₂xC₈) = C₂xC₁₂:C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).34(C2xC8)	192,482
(C₂xC₆).₃₅(C₂xC₈) = C₄².₂₈₅D₆	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).35(C2xC8)	192,484
(C₂xC₆).₃₆(C₂xC₈) = C₂²xC₃:C₁₆	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	192		(C2xC6).36(C2xC8)	192,655
(C₂xC₆).₃₇(C₂xC₈) = C₂xC₁₂.C₈	φ: C₂xC₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₆	96		(C2xC6).37(C2xC8)	192,656
(C₂xC₆).₃₈(C₂xC₈) = C₃xC₂².₇C₄²	central extension (φ=1)	192		(C2xC6).38(C2xC8)	192,142
(C₂xC₆).₃₉(C₂xC₈) = C₃xC₁₆:₅C₄	central extension (φ=1)	192		(C2xC6).39(C2xC8)	192,152
(C₂xC₆).₄₀(C₂xC₈) = C₃xC₂²:C₁₆	central extension (φ=1)	96		(C2xC6).40(C2xC8)	192,154
(C₂xC₆).₄₁(C₂xC₈) = C₃xC₄:C₁₆	central extension (φ=1)	192		(C2xC6).41(C2xC8)	192,169
(C₂xC₆).₄₂(C₂xC₈) = C₆xC₄:C₈	central extension (φ=1)	192		(C2xC6).42(C2xC8)	192,855

Extensions 1→N→G→Q→1 with N=C2xC6 and Q=C2xC8

Extensions 1→N→G→Q→1 with N=C₂xC₆ and Q=C₂xC₈