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Cn
Dn
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Linear
Irr Reps
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Extensions 1→N→G→Q→1 with N=C2 and Q=C3xC2.C42

Direct product G=NxQ with N=C2 and Q=C3xC2.C42
dρLabelID
C6xC2.C42192C6xC2.C4^2192,808


Non-split extensions G=N.Q with N=C2 and Q=C3xC2.C42
extensionφ:Q→Aut NdρLabelID
C2.1(C3xC2.C42) = C3xC22.7C42central extension (φ=1)192C2.1(C3xC2.C4^2)192,142
C2.2(C3xC2.C42) = C3xC4.9C42central stem extension (φ=1)484C2.2(C3xC2.C4^2)192,143
C2.3(C3xC2.C42) = C3xC4.10C42central stem extension (φ=1)484C2.3(C3xC2.C4^2)192,144
C2.4(C3xC2.C42) = C3xC42:6C4central stem extension (φ=1)48C2.4(C3xC2.C4^2)192,145
C2.5(C3xC2.C42) = C3xC22.4Q16central stem extension (φ=1)192C2.5(C3xC2.C4^2)192,146
C2.6(C3xC2.C42) = C3xC4.C42central stem extension (φ=1)96C2.6(C3xC2.C4^2)192,147
C2.7(C3xC2.C42) = C3xC23.9D4central stem extension (φ=1)48C2.7(C3xC2.C4^2)192,148
C2.8(C3xC2.C42) = C3xC22.C42central stem extension (φ=1)96C2.8(C3xC2.C4^2)192,149
C2.9(C3xC2.C42) = C3xM4(2):4C4central stem extension (φ=1)484C2.9(C3xC2.C4^2)192,150

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