Extensions 1→N→G→Q→1 with N=C₂ and Q=S₃xS₄

Direct product G=NxQ with N=C₂ and Q=S₃xS₄

		d	ρ	Label	ID
C₂xS₃xS₄		18	6+	C2xS3xS4	288,1028

Non-split extensions G=N.Q with N=C₂ and Q=S₃xS₄

extension	φ:Q→Aut N	d	ρ	Label	ID
C₂.₁(S₃xS₄) = Dic₃xS₄	central extension (φ=1)	36	6-	C2.1(S3xS4)	288,853
C₂.₂(S₃xS₄) = Dic₃:₂S₄	central extension (φ=1)	36	6	C2.2(S3xS4)	288,854
C₂.₃(S₃xS₄) = S₃xA₄:C₄	central extension (φ=1)	36	6	C2.3(S3xS4)	288,856
C₂.₄(S₃xS₄) = CSU₂(F₃):S₃	central stem extension (φ=1)	96	4	C2.4(S3xS4)	288,844
C₂.₅(S₃xS₄) = Dic₃.₄S₄	central stem extension (φ=1)	48	4	C2.5(S3xS4)	288,845
C₂.₆(S₃xS₄) = Dic₃.₅S₄	central stem extension (φ=1)	48	4+	C2.6(S3xS4)	288,846
C₂.₇(S₃xS₄) = GL₂(F₃):S₃	central stem extension (φ=1)	48	4+	C2.7(S3xS4)	288,847
C₂.₈(S₃xS₄) = S₃xCSU₂(F₃)	central stem extension (φ=1)	48	4-	C2.8(S3xS4)	288,848
C₂.₉(S₃xS₄) = D₆.S₄	central stem extension (φ=1)	48	4-	C2.9(S3xS4)	288,849
C₂.₁₀(S₃xS₄) = D₆.₂S₄	central stem extension (φ=1)	48	4	C2.10(S3xS4)	288,850
C₂.₁₁(S₃xS₄) = S₃xGL₂(F₃)	central stem extension (φ=1)	24	4	C2.11(S3xS4)	288,851
C₂.₁₂(S₃xS₄) = Dic₃.S₄	central stem extension (φ=1)	72	6-	C2.12(S3xS4)	288,852
C₂.₁₃(S₃xS₄) = Dic₃:S₄	central stem extension (φ=1)	36	6	C2.13(S3xS4)	288,855
C₂.₁₄(S₃xS₄) = D₆:S₄	central stem extension (φ=1)	36	6	C2.14(S3xS4)	288,857
C₂.₁₅(S₃xS₄) = A₄:D₁₂	central stem extension (φ=1)	36	6+	C2.15(S3xS4)	288,858

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