# Extensions 1→N→G→Q→1 with N=S3×C16 and Q=C2

Direct product G=N×Q with N=S3×C16 and Q=C2
dρLabelID
S3×C2×C1696S3xC2xC16192,458

Semidirect products G=N:Q with N=S3×C16 and Q=C2
extensionφ:Q→Out NdρLabelID
(S3×C16)⋊1C2 = S3×D16φ: C2/C1C2 ⊆ Out S3×C16484+(S3xC16):1C2192,469
(S3×C16)⋊2C2 = D163S3φ: C2/C1C2 ⊆ Out S3×C16964-(S3xC16):2C2192,471
(S3×C16)⋊3C2 = D485C2φ: C2/C1C2 ⊆ Out S3×C16964+(S3xC16):3C2192,478
(S3×C16)⋊4C2 = S3×SD32φ: C2/C1C2 ⊆ Out S3×C16484(S3xC16):4C2192,472
(S3×C16)⋊5C2 = D6.2D8φ: C2/C1C2 ⊆ Out S3×C16964(S3xC16):5C2192,475
(S3×C16)⋊6C2 = D12.4C8φ: C2/C1C2 ⊆ Out S3×C16962(S3xC16):6C2192,460
(S3×C16)⋊7C2 = S3×M5(2)φ: C2/C1C2 ⊆ Out S3×C16484(S3xC16):7C2192,465
(S3×C16)⋊8C2 = C16.12D6φ: C2/C1C2 ⊆ Out S3×C16964(S3xC16):8C2192,466

Non-split extensions G=N.Q with N=S3×C16 and Q=C2
extensionφ:Q→Out NdρLabelID
(S3×C16).1C2 = S3×Q32φ: C2/C1C2 ⊆ Out S3×C16964-(S3xC16).1C2192,476
(S3×C16).2C2 = C96⋊C2φ: C2/C1C2 ⊆ Out S3×C16962(S3xC16).2C2192,6
(S3×C16).3C2 = S3×C32φ: trivial image962(S3xC16).3C2192,5

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