Extensions 1→N→G→Q→1 with N=C₃xQ₈ and Q=C₃xS₃

Direct product G=NxQ with N=C₃xQ₈ and Q=C₃xS₃

		d	ρ	Label	ID
S₃xQ₈xC₃²		144		S3xQ8xC3^2	432,706

Semidirect products G=N:Q with N=C₃xQ₈ and Q=C₃xS₃

extension	φ:Q→Out N	d	ρ	Label	ID
(C₃xQ₈):₁(C₃xS₃) = C₃xC₆.₆S₄	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	48	4	(C3xQ8):1(C3xS3)	432,617
(C₃xQ₈):₂(C₃xS₃) = C₃²xGL₂(F₃)	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	72		(C3xQ8):2(C3xS3)	432,614
(C₃xQ₈):₃(C₃xS₃) = C₃:S₃xSL₂(F₃)	φ: C₃xS₃/C₃ → C₆ ⊆ Out C₃xQ₈	72		(C3xQ8):3(C3xS3)	432,626
(C₃xQ₈):₄(C₃xS₃) = C₃xS₃xSL₂(F₃)	φ: C₃xS₃/S₃ → C₃ ⊆ Out C₃xQ₈	48	4	(C3xQ8):4(C3xS3)	432,623
(C₃xQ₈):₅(C₃xS₃) = C₃xC₃²:₁₁SD₁₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144		(C3xQ8):5(C3xS3)	432,493
(C₃xQ₈):₆(C₃xS₃) = C₃xQ₈xC₃:S₃	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144		(C3xQ8):6(C3xS3)	432,716
(C₃xQ₈):₇(C₃xS₃) = C₃xC₁₂.₂₆D₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144		(C3xQ8):7(C3xS3)	432,717
(C₃xQ₈):₈(C₃xS₃) = C₃²xQ₈:₂S₃	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144		(C3xQ8):8(C3xS3)	432,477
(C₃xQ₈):₉(C₃xS₃) = C₃²xQ₈:₃S₃	φ: trivial image	144		(C3xQ8):9(C3xS3)	432,707

Non-split extensions G=N.Q with N=C₃xQ₈ and Q=C₃xS₃

extension	φ:Q→Out N	d	ρ	Label	ID
(C₃xQ₈).₁(C₃xS₃) = C₃².CSU₂(F₃)	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	144	12-	(C3xQ8).1(C3xS3)	432,243
(C₃xQ₈).₂(C₃xS₃) = C₃xQ₈.D₉	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	144	4	(C3xQ8).2(C3xS3)	432,244
(C₃xQ₈).₃(C₃xS₃) = C₃².GL₂(F₃)	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	72	12+	(C3xQ8).3(C3xS3)	432,245
(C₃xQ₈).₄(C₃xS₃) = C₃xQ₈:D₉	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	144	4	(C3xQ8).4(C3xS3)	432,246
(C₃xQ₈).₅(C₃xS₃) = C₃²:CSU₂(F₃)	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	144	12-	(C3xQ8).5(C3xS3)	432,247
(C₃xQ₈).₆(C₃xS₃) = C₃²:₂GL₂(F₃)	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	72	12+	(C3xQ8).6(C3xS3)	432,248
(C₃xQ₈).₇(C₃xS₃) = C₃xC₆.₅S₄	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	48	4	(C3xQ8).7(C3xS3)	432,616
(C₃xQ₈).₈(C₃xS₃) = C₉xCSU₂(F₃)	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	144	2	(C3xQ8).8(C3xS3)	432,240
(C₃xQ₈).₉(C₃xS₃) = C₉xGL₂(F₃)	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	72	2	(C3xQ8).9(C3xS3)	432,241
(C₃xQ₈).₁₀(C₃xS₃) = C₃²xCSU₂(F₃)	φ: C₃xS₃/C₃ → S₃ ⊆ Out C₃xQ₈	144		(C3xQ8).10(C3xS3)	432,613
(C₃xQ₈).₁₁(C₃xS₃) = Dic₉.A₄	φ: C₃xS₃/C₃ → C₆ ⊆ Out C₃xQ₈	144	12+	(C3xQ8).11(C3xS3)	432,261
(C₃xQ₈).₁₂(C₃xS₃) = Dic₉.₂A₄	φ: C₃xS₃/C₃ → C₆ ⊆ Out C₃xQ₈	144	4+	(C3xQ8).12(C3xS3)	432,262
(C₃xQ₈).₁₃(C₃xS₃) = D₁₈.A₄	φ: C₃xS₃/C₃ → C₆ ⊆ Out C₃xQ₈	72	12-	(C3xQ8).13(C3xS3)	432,263
(C₃xQ₈).₁₄(C₃xS₃) = D₉xSL₂(F₃)	φ: C₃xS₃/C₃ → C₆ ⊆ Out C₃xQ₈	72	4-	(C3xQ8).14(C3xS3)	432,264
(C₃xQ₈).₁₅(C₃xS₃) = C₆.(S₃xA₄)	φ: C₃xS₃/C₃ → C₆ ⊆ Out C₃xQ₈	72	12+	(C3xQ8).15(C3xS3)	432,269
(C₃xQ₈).₁₆(C₃xS₃) = Q₈:He₃:C₂	φ: C₃xS₃/C₃ → C₆ ⊆ Out C₃xQ₈	72	12-	(C3xQ8).16(C3xS3)	432,270
(C₃xQ₈).₁₇(C₃xS₃) = C₃:Dic₃.₂A₄	φ: C₃xS₃/C₃ → C₆ ⊆ Out C₃xQ₈	144		(C3xQ8).17(C3xS3)	432,625
(C₃xQ₈).₁₈(C₃xS₃) = Q₈:C₉:₃S₃	φ: C₃xS₃/S₃ → C₃ ⊆ Out C₃xQ₈	144	4	(C3xQ8).18(C3xS3)	432,267
(C₃xQ₈).₁₉(C₃xS₃) = S₃xQ₈:C₉	φ: C₃xS₃/S₃ → C₃ ⊆ Out C₃xQ₈	144	4	(C3xQ8).19(C3xS3)	432,268
(C₃xQ₈).₂₀(C₃xS₃) = C₃xDic₃.A₄	φ: C₃xS₃/S₃ → C₃ ⊆ Out C₃xQ₈	48	4	(C3xQ8).20(C3xS3)	432,622
(C₃xQ₈).₂₁(C₃xS₃) = C₃xC₉:Q₁₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144	4	(C3xQ8).21(C3xS3)	432,156
(C₃xQ₈).₂₂(C₃xS₃) = C₃xQ₈:₂D₉	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144	4	(C3xQ8).22(C3xS3)	432,157
(C₃xQ₈).₂₃(C₃xS₃) = He₃:₆Q₁₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144	12-	(C3xQ8).23(C3xS3)	432,160
(C₃xQ₈).₂₄(C₃xS₃) = He₃:₁₀SD₁₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	72	12+	(C3xQ8).24(C3xS3)	432,161
(C₃xQ₈).₂₅(C₃xS₃) = Dic₁₈.C₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144	12-	(C3xQ8).25(C3xS3)	432,162
(C₃xQ₈).₂₆(C₃xS₃) = D₃₆.C₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	72	12+	(C3xQ8).26(C3xS3)	432,163
(C₃xQ₈).₂₇(C₃xS₃) = C₃xQ₈xD₉	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144	4	(C3xQ8).27(C3xS3)	432,364
(C₃xQ₈).₂₈(C₃xS₃) = C₃xQ₈:₃D₉	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144	4	(C3xQ8).28(C3xS3)	432,365
(C₃xQ₈).₂₉(C₃xS₃) = Q₈xC₃²:C₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	72	12-	(C3xQ8).29(C3xS3)	432,368
(C₃xQ₈).₃₀(C₃xS₃) = (Q₈xHe₃):C₂	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	72	12+	(C3xQ8).30(C3xS3)	432,369
(C₃xQ₈).₃₁(C₃xS₃) = Q₈xC₉:C₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	72	12-	(C3xQ8).31(C3xS3)	432,370
(C₃xQ₈).₃₂(C₃xS₃) = D₃₆:₃C₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	72	12+	(C3xQ8).32(C3xS3)	432,371
(C₃xQ₈).₃₃(C₃xS₃) = C₃xC₃²:₇Q₁₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144		(C3xQ8).33(C3xS3)	432,494
(C₃xQ₈).₃₄(C₃xS₃) = C₉xQ₈:₂S₃	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144	4	(C3xQ8).34(C3xS3)	432,158
(C₃xQ₈).₃₅(C₃xS₃) = C₉xC₃:Q₁₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144	4	(C3xQ8).35(C3xS3)	432,159
(C₃xQ₈).₃₆(C₃xS₃) = C₃²xC₃:Q₁₆	φ: C₃xS₃/C₃² → C₂ ⊆ Out C₃xQ₈	144		(C3xQ8).36(C3xS3)	432,478
(C₃xQ₈).₃₇(C₃xS₃) = S₃xQ₈xC₉	φ: trivial image	144	4	(C3xQ8).37(C3xS3)	432,366
(C₃xQ₈).₃₈(C₃xS₃) = C₉xQ₈:₃S₃	φ: trivial image	144	4	(C3xQ8).38(C3xS3)	432,367

Extensions 1→N→G→Q→1 with N=C3xQ8 and Q=C3xS3

Extensions 1→N→G→Q→1 with N=C₃xQ₈ and Q=C₃xS₃