Extensions 1→N→G→Q→1 with N=C₈ and Q=C₃xD₄

Direct product G=NxQ with N=C₈ and Q=C₃xD₄

		d	ρ	Label	ID
D₄xC₂₄		96		D4xC24	192,867

Semidirect products G=N:Q with N=C₈ and Q=C₃xD₄

extension	φ:Q→Aut N	d	Label	ID
C₈:₁(C₃xD₄) = C₃xC₈:D₄	φ: C₃xD₄/C₆ → C₂² ⊆ Aut C₈	96	C8:1(C3xD4)	192,901
C₈:₂(C₃xD₄) = C₃xC₈:₂D₄	φ: C₃xD₄/C₆ → C₂² ⊆ Aut C₈	96	C8:2(C3xD4)	192,902
C₈:₃(C₃xD₄) = C₃xC₈:₃D₄	φ: C₃xD₄/C₆ → C₂² ⊆ Aut C₈	96	C8:3(C3xD4)	192,929
C₈:₄(C₃xD₄) = C₃xC₈:₄D₄	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	96	C8:4(C3xD4)	192,926
C₈:₅(C₃xD₄) = C₃xC₈:₅D₄	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	96	C8:5(C3xD4)	192,925
C₈:₆(C₃xD₄) = C₃xC₈:₆D₄	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	96	C8:6(C3xD4)	192,869
C₈:₇(C₃xD₄) = C₃xC₈:₇D₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	96	C8:7(C3xD4)	192,899
C₈:₈(C₃xD₄) = C₃xC₈:₈D₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	96	C8:8(C3xD4)	192,898
C₈:₉(C₃xD₄) = C₃xC₈:₉D₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	96	C8:9(C3xD4)	192,868

Non-split extensions G=N.Q with N=C₈ and Q=C₃xD₄

extension	φ:Q→Aut N	d	ρ	Label	ID
C₈.₁(C₃xD₄) = C₃xC₈.D₄	φ: C₃xD₄/C₆ → C₂² ⊆ Aut C₈	96		C8.1(C3xD4)	192,903
C₈.₂(C₃xD₄) = C₃xC₈.₂D₄	φ: C₃xD₄/C₆ → C₂² ⊆ Aut C₈	96		C8.2(C3xD4)	192,930
C₈.₃(C₃xD₄) = C₃xC₁₆:C₂²	φ: C₃xD₄/C₆ → C₂² ⊆ Aut C₈	48	4	C8.3(C3xD4)	192,942
C₈.₄(C₃xD₄) = C₃xQ₃₂:C₂	φ: C₃xD₄/C₆ → C₂² ⊆ Aut C₈	96	4	C8.4(C3xD4)	192,943
C₈.₅(C₃xD₄) = C₃xD₃₂	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	96	2	C8.5(C3xD4)	192,177
C₈.₆(C₃xD₄) = C₃xSD₆₄	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	96	2	C8.6(C3xD4)	192,178
C₈.₇(C₃xD₄) = C₃xQ₆₄	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	192	2	C8.7(C3xD4)	192,179
C₈.₈(C₃xD₄) = C₃xC₄:Q₁₆	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	192		C8.8(C3xD4)	192,927
C₈.₉(C₃xD₄) = C₆xD₁₆	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	96		C8.9(C3xD4)	192,938
C₈.₁₀(C₃xD₄) = C₆xSD₃₂	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	96		C8.10(C3xD4)	192,939
C₈.₁₁(C₃xD₄) = C₆xQ₃₂	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	192		C8.11(C3xD4)	192,940
C₈.₁₂(C₃xD₄) = C₃xC₈.₁₂D₄	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	96		C8.12(C3xD4)	192,928
C₈.₁₃(C₃xD₄) = C₃xC₄oD₁₆	φ: C₃xD₄/C₁₂ → C₂ ⊆ Aut C₈	96	2	C8.13(C3xD4)	192,941
C₈.₁₄(C₃xD₄) = C₃xC₂.D₁₆	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	96		C8.14(C3xD4)	192,163
C₈.₁₅(C₃xD₄) = C₃xC₂.Q₃₂	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	192		C8.15(C3xD4)	192,164
C₈.₁₆(C₃xD₄) = C₃xM₅(2):C₂	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	48	4	C8.16(C3xD4)	192,167
C₈.₁₇(C₃xD₄) = C₃xC₈.₁₇D₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	96	4	C8.17(C3xD4)	192,168
C₈.₁₈(C₃xD₄) = C₃xC₈.₁₈D₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	96		C8.18(C3xD4)	192,900
C₈.₁₉(C₃xD₄) = C₃xD₄.₄D₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	48	4	C8.19(C3xD4)	192,905
C₈.₂₀(C₃xD₄) = C₃xD₄.₅D₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	96	4	C8.20(C3xD4)	192,906
C₈.₂₁(C₃xD₄) = C₃xD₈.C₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	96	2	C8.21(C3xD4)	192,165
C₈.₂₂(C₃xD₄) = C₃xD₈:₂C₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	48	4	C8.22(C3xD4)	192,166
C₈.₂₃(C₃xD₄) = C₃xD₄.₃D₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	48	4	C8.23(C3xD4)	192,904
C₈.₂₄(C₃xD₄) = C₃xC₂³.C₈	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	48	4	C8.24(C3xD4)	192,155
C₈.₂₅(C₃xD₄) = C₃xC₈.₂₆D₄	φ: C₃xD₄/C₂xC₆ → C₂ ⊆ Aut C₈	48	4	C8.25(C3xD4)	192,877
C₈.₂₆(C₃xD₄) = C₃xC₂²:C₁₆	central extension (φ=1)	96		C8.26(C3xD4)	192,154
C₈.₂₇(C₃xD₄) = C₃xD₄.C₈	central extension (φ=1)	96	2	C8.27(C3xD4)	192,156
C₈.₂₈(C₃xD₄) = C₃xC₄:C₁₆	central extension (φ=1)	192		C8.28(C3xD4)	192,169
C₈.₂₉(C₃xD₄) = C₃xC₈.C₈	central extension (φ=1)	48	2	C8.29(C3xD4)	192,170
C₈.₃₀(C₃xD₄) = C₃xC₈oD₈	central extension (φ=1)	48	2	C8.30(C3xD4)	192,876

Extensions 1→N→G→Q→1 with N=C8 and Q=C3xD4

Extensions 1→N→G→Q→1 with N=C₈ and Q=C₃xD₄