Extensions 1→N→G→Q→1 with N=C₃xQ₈ and Q=C₂xC₄

Direct product G=NxQ with N=C₃xQ₈ and Q=C₂xC₄

		d	ρ	Label	ID
Q₈xC₂xC₁₂		192		Q8xC2xC12	192,1405

Semidirect products G=N:Q with N=C₃xQ₈ and Q=C₂xC₄

extension	φ:Q→Out N	d	ρ	Label	ID
(C₃xQ₈):₁(C₂xC₄) = Dic₃:₇SD₁₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	96		(C3xQ8):1(C2xC4)	192,347
(C₃xQ₈):₂(C₂xC₄) = S₃xQ₈:C₄	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	96		(C3xQ8):2(C2xC4)	192,360
(C₃xQ₈):₃(C₂xC₄) = Q₈:₇(C₄xS₃)	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	96		(C3xQ8):3(C2xC4)	192,362
(C₃xQ₈):₄(C₂xC₄) = Q₈:₃(C₄xS₃)	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	96		(C3xQ8):4(C2xC4)	192,376
(C₃xQ₈):₅(C₂xC₄) = S₃xC₄wrC₂	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	24	4	(C3xQ8):5(C2xC4)	192,379
(C₃xQ₈):₆(C₂xC₄) = Dic₃xSD₁₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	96		(C3xQ8):6(C2xC4)	192,720
(C₃xQ₈):₇(C₂xC₄) = SD₁₆:Dic₃	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	96		(C3xQ8):7(C2xC4)	192,723
(C₃xQ₈):₈(C₂xC₄) = C₄xQ₈:₂S₃	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):8(C2xC4)	192,584
(C₃xQ₈):₉(C₂xC₄) = C₄².₅₆D₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):9(C2xC4)	192,585
(C₃xQ₈):₁₀(C₂xC₄) = C₄xS₃xQ₈	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):10(C2xC4)	192,1130
(C₃xQ₈):₁₁(C₂xC₄) = C₄xQ₈:₃S₃	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):11(C2xC4)	192,1132
(C₃xQ₈):₁₂(C₂xC₄) = C₄².₁₂₆D₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):12(C2xC4)	192,1133
(C₃xQ₈):₁₃(C₂xC₄) = C₁₂xSD₁₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):13(C2xC4)	192,871
(C₃xQ₈):₁₄(C₂xC₄) = C₃xSD₁₆:C₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):14(C2xC4)	192,873
(C₃xQ₈):₁₅(C₂xC₄) = C₂xQ₈:₂Dic₃	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	192		(C3xQ8):15(C2xC4)	192,783
(C₃xQ₈):₁₆(C₂xC₄) = C₄oD₄:₃Dic₃	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):16(C2xC4)	192,791
(C₃xQ₈):₁₇(C₂xC₄) = C₂xQ₈:₃Dic₃	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	48		(C3xQ8):17(C2xC4)	192,794
(C₃xQ₈):₁₈(C₂xC₄) = C₂xQ₈xDic₃	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	192		(C3xQ8):18(C2xC4)	192,1370
(C₃xQ₈):₁₉(C₂xC₄) = Dic₃xC₄oD₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):19(C2xC4)	192,1385
(C₃xQ₈):₂₀(C₂xC₄) = C₆.₁₄₄2₊¹⁺⁴	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):20(C2xC4)	192,1386
(C₃xQ₈):₂₁(C₂xC₄) = C₆xQ₈:C₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	192		(C3xQ8):21(C2xC4)	192,848
(C₃xQ₈):₂₂(C₂xC₄) = C₃xC₂³.₃₆D₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8):22(C2xC4)	192,850
(C₃xQ₈):₂₃(C₂xC₄) = C₆xC₄wrC₂	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	48		(C3xQ8):23(C2xC4)	192,853
(C₃xQ₈):₂₄(C₂xC₄) = C₁₂xC₄oD₄	φ: trivial image	96		(C3xQ8):24(C2xC4)	192,1406
(C₃xQ₈):₂₅(C₂xC₄) = C₃xC₂³.₃₃C₂³	φ: trivial image	96		(C3xQ8):25(C2xC4)	192,1409

Non-split extensions G=N.Q with N=C₃xQ₈ and Q=C₂xC₄

extension	φ:Q→Out N	d	ρ	Label	ID
(C₃xQ₈).₁(C₂xC₄) = C₃:Q₁₆:C₄	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	192		(C3xQ8).1(C2xC4)	192,348
(C₃xQ₈).₂(C₂xC₄) = Dic₃:₄Q₁₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	192		(C3xQ8).2(C2xC4)	192,349
(C₃xQ₈).₃(C₂xC₄) = (S₃xQ₈):C₄	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	96		(C3xQ8).3(C2xC4)	192,361
(C₃xQ₈).₄(C₂xC₄) = C₄:C₄.₁₅₀D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	96		(C3xQ8).4(C2xC4)	192,363
(C₃xQ₈).₅(C₂xC₄) = C₄²:₃D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	48	4	(C3xQ8).5(C2xC4)	192,380
(C₃xQ₈).₆(C₂xC₄) = M₄(2).₂₂D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	48	4	(C3xQ8).6(C2xC4)	192,382
(C₃xQ₈).₇(C₂xC₄) = C₄².₁₉₆D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	48	4	(C3xQ8).7(C2xC4)	192,383
(C₃xQ₈).₈(C₂xC₄) = Dic₃xQ₁₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	192		(C3xQ8).8(C2xC4)	192,740
(C₃xQ₈).₉(C₂xC₄) = Q₁₆:Dic₃	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	192		(C3xQ8).9(C2xC4)	192,743
(C₃xQ₈).₁₀(C₂xC₄) = D₈:₅Dic₃	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	48	4	(C3xQ8).10(C2xC4)	192,755
(C₃xQ₈).₁₁(C₂xC₄) = D₈:₄Dic₃	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₃xQ₈	48	4	(C3xQ8).11(C2xC4)	192,756
(C₃xQ₈).₁₂(C₂xC₄) = C₄xC₃:Q₁₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	192		(C3xQ8).12(C2xC4)	192,588
(C₃xQ₈).₁₃(C₂xC₄) = C₄².₅₉D₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	192		(C3xQ8).13(C2xC4)	192,589
(C₃xQ₈).₁₄(C₂xC₄) = C₂₄.₁₀₀D₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	48	4	(C3xQ8).14(C2xC4)	192,703
(C₃xQ₈).₁₅(C₂xC₄) = C₂₄.₅₄D₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	48	4	(C3xQ8).15(C2xC4)	192,704
(C₃xQ₈).₁₆(C₂xC₄) = C₄².₁₂₅D₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8).16(C2xC4)	192,1131
(C₃xQ₈).₁₇(C₂xC₄) = S₃xC₈oD₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	48	4	(C3xQ8).17(C2xC4)	192,1308
(C₃xQ₈).₁₈(C₂xC₄) = M₄(2):₂₈D₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	48	4	(C3xQ8).18(C2xC4)	192,1309
(C₃xQ₈).₁₉(C₂xC₄) = C₁₂xQ₁₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	192		(C3xQ8).19(C2xC4)	192,872
(C₃xQ₈).₂₀(C₂xC₄) = C₃xQ₁₆:C₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	192		(C3xQ8).20(C2xC4)	192,874
(C₃xQ₈).₂₁(C₂xC₄) = C₃xC₈oD₈	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	48	2	(C3xQ8).21(C2xC4)	192,876
(C₃xQ₈).₂₂(C₂xC₄) = C₃xC₈.₂₆D₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₃xQ₈	48	4	(C3xQ8).22(C2xC4)	192,877
(C₃xQ₈).₂₃(C₂xC₄) = (C₆xQ₈):₆C₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8).23(C2xC4)	192,784
(C₃xQ₈).₂₄(C₂xC₄) = C₄oD₄:₄Dic₃	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8).24(C2xC4)	192,792
(C₃xQ₈).₂₅(C₂xC₄) = (C₆xD₄):₉C₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	48	4	(C3xQ8).25(C2xC4)	192,795
(C₃xQ₈).₂₆(C₂xC₄) = C₆.₄₂2_-¹⁺⁴	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8).26(C2xC4)	192,1371
(C₃xQ₈).₂₇(C₂xC₄) = C₂xD₄.Dic₃	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8).27(C2xC4)	192,1377
(C₃xQ₈).₂₈(C₂xC₄) = C₁₂.₇₆C₂⁴	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	48	4	(C3xQ8).28(C2xC4)	192,1378
(C₃xQ₈).₂₉(C₂xC₄) = C₃xC₂³.₂₄D₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8).29(C2xC4)	192,849
(C₃xQ₈).₃₀(C₂xC₄) = C₃xC₂³.₃₈D₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	96		(C3xQ8).30(C2xC4)	192,852
(C₃xQ₈).₃₁(C₂xC₄) = C₃xC₄²:C₂²	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₃xQ₈	48	4	(C3xQ8).31(C2xC4)	192,854
(C₃xQ₈).₃₂(C₂xC₄) = C₃xC₂³.₃₂C₂³	φ: trivial image	96		(C3xQ8).32(C2xC4)	192,1408
(C₃xQ₈).₃₃(C₂xC₄) = C₆xC₈oD₄	φ: trivial image	96		(C3xQ8).33(C2xC4)	192,1456
(C₃xQ₈).₃₄(C₂xC₄) = C₃xQ₈oM₄(2)	φ: trivial image	48	4	(C3xQ8).34(C2xC4)	192,1457

Extensions 1→N→G→Q→1 with N=C3xQ8 and Q=C2xC4

Extensions 1→N→G→Q→1 with N=C₃xQ₈ and Q=C₂xC₄