Extensions 1→N→G→Q→1 with N=C₃xC₃₉ and Q=C₄

Direct product G=NxQ with N=C₃xC₃₉ and Q=C₄

		d	ρ	Label	ID
C₃xC₁₅₆		468		C3xC156	468,28

Semidirect products G=N:Q with N=C₃xC₃₉ and Q=C₄

extension	φ:Q→Aut N	d	ρ	Label	ID
(C₃xC₃₉):₁C₄ = (C₃xC₃₉):C₄	φ: C₄/C₁ → C₄ ⊆ Aut C₃xC₃₉	78	4+	(C3xC39):1C4	468,41
(C₃xC₃₉):₂C₄ = C₃₉:Dic₃	φ: C₄/C₁ → C₄ ⊆ Aut C₃xC₃₉	117		(C3xC39):2C4	468,38
(C₃xC₃₉):₃C₄ = C₃xC₃₉:C₄	φ: C₄/C₁ → C₄ ⊆ Aut C₃xC₃₉	78	4	(C3xC39):3C4	468,37
(C₃xC₃₉):₄C₄ = C₃²xC₁₃:C₄	φ: C₄/C₁ → C₄ ⊆ Aut C₃xC₃₉	117		(C3xC39):4C4	468,36
(C₃xC₃₉):₅C₄ = C₁₃xC₃²:C₄	φ: C₄/C₁ → C₄ ⊆ Aut C₃xC₃₉	78	4	(C3xC39):5C4	468,39
(C₃xC₃₉):₆C₄ = C₃²:Dic₁₃	φ: C₄/C₁ → C₄ ⊆ Aut C₃xC₃₉	78	4	(C3xC39):6C4	468,40
(C₃xC₃₉):₇C₄ = C₃:Dic₃₉	φ: C₄/C₂ → C₂ ⊆ Aut C₃xC₃₉	468		(C3xC39):7C4	468,27
(C₃xC₃₉):₈C₄ = C₃xDic₃₉	φ: C₄/C₂ → C₂ ⊆ Aut C₃xC₃₉	156	2	(C3xC39):8C4	468,25
(C₃xC₃₉):₉C₄ = C₃²xDic₁₃	φ: C₄/C₂ → C₂ ⊆ Aut C₃xC₃₉	468		(C3xC39):9C4	468,23
(C₃xC₃₉):₁₀C₄ = Dic₃xC₃₉	φ: C₄/C₂ → C₂ ⊆ Aut C₃xC₃₉	156	2	(C3xC39):10C4	468,24
(C₃xC₃₉):₁₁C₄ = C₁₃xC₃:Dic₃	φ: C₄/C₂ → C₂ ⊆ Aut C₃xC₃₉	468		(C3xC39):11C4	468,26

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