Extensions 1→N→G→Q→1 with N=C₄xS₃ and Q=C₂xC₄

Direct product G=NxQ with N=C₄xS₃ and Q=C₂xC₄

		d	ρ	Label	ID
S₃xC₂xC₄²		96		S3xC2xC4^2	192,1030

Semidirect products G=N:Q with N=C₄xS₃ and Q=C₂xC₄

extension	φ:Q→Out N	d	Label	ID
(C₄xS₃):₁(C₂xC₄) = C₆.₈2₊¹⁺⁴	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96	(C4xS3):1(C2xC4)	192,1063
(C₄xS₃):₂(C₂xC₄) = C₄².₉₁D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96	(C4xS3):2(C2xC4)	192,1082
(C₄xS₃):₃(C₂xC₄) = C₄²:₁₃D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	48	(C4xS3):3(C2xC4)	192,1104
(C₄xS₃):₄(C₂xC₄) = C₄².₁₀₈D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96	(C4xS3):4(C2xC4)	192,1105
(C₄xS₃):₅(C₂xC₄) = C₄².₁₂₆D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96	(C4xS3):5(C2xC4)	192,1133
(C₄xS₃):₆(C₂xC₄) = C₄xD₄:₂S₃	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96	(C4xS3):6(C2xC4)	192,1095
(C₄xS₃):₇(C₂xC₄) = C₄xS₃xD₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	48	(C4xS3):7(C2xC4)	192,1103
(C₄xS₃):₈(C₂xC₄) = C₄xQ₈:₃S₃	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96	(C4xS3):8(C2xC4)	192,1132
(C₄xS₃):₉(C₂xC₄) = C₄xC₄oD₁₂	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96	(C4xS3):9(C2xC4)	192,1033
(C₄xS₃):₁₀(C₂xC₄) = C₄².₁₈₈D₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96	(C4xS3):10(C2xC4)	192,1081
(C₄xS₃):₁₁(C₂xC₄) = C₂xS₃xC₄:C₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96	(C4xS3):11(C2xC4)	192,1060
(C₄xS₃):₁₂(C₂xC₄) = C₂xC₄:C₄:₇S₃	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96	(C4xS3):12(C2xC4)	192,1061
(C₄xS₃):₁₃(C₂xC₄) = C₂xC₄²:₂S₃	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96	(C4xS3):13(C2xC4)	192,1031
(C₄xS₃):₁₄(C₂xC₄) = S₃xC₄²:C₂	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	48	(C4xS3):14(C2xC4)	192,1079

Non-split extensions G=N.Q with N=C₄xS₃ and Q=C₂xC₄

extension	φ:Q→Out N	d	ρ	Label	ID
(C₄xS₃).₁(C₂xC₄) = C₄:C₄:₁₉D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	48		(C4xS3).1(C2xC4)	192,329
(C₄xS₃).₂(C₂xC₄) = D₄:(C₄xS₃)	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96		(C4xS3).2(C2xC4)	192,330
(C₄xS₃).₃(C₂xC₄) = (S₃xQ₈):C₄	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96		(C4xS3).3(C2xC4)	192,361
(C₄xS₃).₄(C₂xC₄) = Q₈:₇(C₄xS₃)	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96		(C4xS3).4(C2xC4)	192,362
(C₄xS₃).₅(C₂xC₄) = C₄²:₃D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	48	4	(C4xS3).5(C2xC4)	192,380
(C₄xS₃).₆(C₂xC₄) = C₈:(C₄xS₃)	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96		(C4xS3).6(C2xC4)	192,420
(C₄xS₃).₇(C₂xC₄) = C₈:S₃:C₄	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96		(C4xS3).7(C2xC4)	192,440
(C₄xS₃).₈(C₂xC₄) = M₄(2).₂₅D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	48	4	(C4xS3).8(C2xC4)	192,452
(C₄xS₃).₉(C₂xC₄) = C₄².₁₂₅D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	96		(C4xS3).9(C2xC4)	192,1131
(C₄xS₃).₁₀(C₂xC₄) = M₄(2):₂₆D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	48	4	(C4xS3).10(C2xC4)	192,1304
(C₄xS₃).₁₁(C₂xC₄) = M₄(2):₂₈D₆	φ: C₂xC₄/C₂ → C₂² ⊆ Out C₄xS₃	48	4	(C4xS3).11(C2xC4)	192,1309
(C₄xS₃).₁₂(C₂xC₄) = S₃xD₄:C₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	48		(C4xS3).12(C2xC4)	192,328
(C₄xS₃).₁₃(C₂xC₄) = D₄:₂S₃:C₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96		(C4xS3).13(C2xC4)	192,331
(C₄xS₃).₁₄(C₂xC₄) = S₃xQ₈:C₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96		(C4xS3).14(C2xC4)	192,360
(C₄xS₃).₁₅(C₂xC₄) = C₄:C₄.₁₅₀D₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96		(C4xS3).15(C2xC4)	192,363
(C₄xS₃).₁₆(C₂xC₄) = S₃xC₄wrC₂	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	24	4	(C4xS3).16(C2xC4)	192,379
(C₄xS₃).₁₇(C₂xC₄) = C₄xS₃xQ₈	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96		(C4xS3).17(C2xC4)	192,1130
(C₄xS₃).₁₈(C₂xC₄) = S₃xC₈oD₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	48	4	(C4xS3).18(C2xC4)	192,1308
(C₄xS₃).₁₉(C₂xC₄) = C₄xC₈:S₃	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96		(C4xS3).19(C2xC4)	192,246
(C₄xS₃).₂₀(C₂xC₄) = Dic₃:₅M₄(2)	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96		(C4xS3).20(C2xC4)	192,266
(C₄xS₃).₂₁(C₂xC₄) = D₁₂.₄C₈	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96	2	(C4xS3).21(C2xC4)	192,460
(C₄xS₃).₂₂(C₂xC₄) = C₁₆.₁₂D₆	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96	4	(C4xS3).22(C2xC4)	192,466
(C₄xS₃).₂₃(C₂xC₄) = C₂xC₈oD₁₂	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96		(C4xS3).23(C2xC4)	192,1297
(C₄xS₃).₂₄(C₂xC₄) = C₂xD₁₂.C₄	φ: C₂xC₄/C₄ → C₂ ⊆ Out C₄xS₃	96		(C4xS3).24(C2xC4)	192,1303
(C₄xS₃).₂₅(C₂xC₄) = S₃xC₄.Q₈	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96		(C4xS3).25(C2xC4)	192,418
(C₄xS₃).₂₆(C₂xC₄) = (S₃xC₈):C₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96		(C4xS3).26(C2xC4)	192,419
(C₄xS₃).₂₇(C₂xC₄) = S₃xC₂.D₈	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96		(C4xS3).27(C2xC4)	192,438
(C₄xS₃).₂₈(C₂xC₄) = C₈.₂₇(C₄xS₃)	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96		(C4xS3).28(C2xC4)	192,439
(C₄xS₃).₂₉(C₂xC₄) = S₃xC₈.C₄	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	48	4	(C4xS3).29(C2xC4)	192,451
(C₄xS₃).₃₀(C₂xC₄) = C₂xS₃xM₄(2)	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	48		(C4xS3).30(C2xC4)	192,1302
(C₄xS₃).₃₁(C₂xC₄) = D₆.C₄²	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96		(C4xS3).31(C2xC4)	192,248
(C₄xS₃).₃₂(C₂xC₄) = D₆.₄C₄²	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96		(C4xS3).32(C2xC4)	192,267
(C₄xS₃).₃₃(C₂xC₄) = C₂xD₆.C₈	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96		(C4xS3).33(C2xC4)	192,459
(C₄xS₃).₃₄(C₂xC₄) = S₃xM₅(2)	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	48	4	(C4xS3).34(C2xC4)	192,465
(C₄xS₃).₃₅(C₂xC₄) = C₂²xC₈:S₃	φ: C₂xC₄/C₂² → C₂ ⊆ Out C₄xS₃	96		(C4xS3).35(C2xC4)	192,1296
(C₄xS₃).₃₆(C₂xC₄) = S₃xC₄xC₈	φ: trivial image	96		(C4xS3).36(C2xC4)	192,243
(C₄xS₃).₃₇(C₂xC₄) = S₃xC₈:C₄	φ: trivial image	96		(C4xS3).37(C2xC4)	192,263
(C₄xS₃).₃₈(C₂xC₄) = S₃xC₂xC₁₆	φ: trivial image	96		(C4xS3).38(C2xC4)	192,458
(C₄xS₃).₃₉(C₂xC₄) = S₃xC₂²xC₈	φ: trivial image	96		(C4xS3).39(C2xC4)	192,1295

Extensions 1→N→G→Q→1 with N=C4xS3 and Q=C2xC4

Extensions 1→N→G→Q→1 with N=C₄xS₃ and Q=C₂xC₄