Extensions 1→N→G→Q→1 with N=C₃xQ₁₆ and Q=C₂²

Direct product G=NxQ with N=C₃xQ₁₆ and Q=C₂²

		d	ρ	Label	ID
C₂xC₆xQ₁₆		192		C2xC6xQ16	192,1460

Semidirect products G=N:Q with N=C₃xQ₁₆ and Q=C₂²

extension	φ:Q→Out N	d	ρ	Label	ID
(C₃xQ₁₆):₁C₂² = S₃xC₈.C₂²	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	48	8-	(C3xQ16):1C2^2	192,1335
(C₃xQ₁₆):₂C₂² = D₂₄:C₂²	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	48	8+	(C3xQ16):2C2^2	192,1336
(C₃xQ₁₆):₃C₂² = C₂₄.C₂³	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	48	8+	(C3xQ16):3C2^2	192,1337
(C₃xQ₁₆):₄C₂² = S₃xSD₃₂	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	48	4	(C3xQ16):4C2^2	192,472
(C₃xQ₁₆):₅C₂² = D₄₈:C₂	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	48	4+	(C3xQ16):5C2^2	192,473
(C₃xQ₁₆):₆C₂² = C₂xC₈.₆D₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96		(C3xQ16):6C2^2	192,737
(C₃xQ₁₆):₇C₂² = Q₁₆:D₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	48	4+	(C3xQ16):7C2^2	192,752
(C₃xQ₁₆):₈C₂² = C₂xS₃xQ₁₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96		(C3xQ16):8C2^2	192,1322
(C₃xQ₁₆):₉C₂² = C₂xD₂₄:C₂	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96		(C3xQ16):9C2^2	192,1324
(C₃xQ₁₆):₁₀C₂² = S₃xC₄oD₈	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	48	4	(C3xQ16):10C2^2	192,1326
(C₃xQ₁₆):₁₁C₂² = D₈:₁₅D₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	48	4+	(C3xQ16):11C2^2	192,1328
(C₃xQ₁₆):₁₂C₂² = C₂xQ₁₆:S₃	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96		(C3xQ16):12C2^2	192,1323
(C₃xQ₁₆):₁₃C₂² = SD₁₆:D₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	48	4	(C3xQ16):13C2^2	192,1327
(C₃xQ₁₆):₁₄C₂² = D₈:₁₁D₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	48	4	(C3xQ16):14C2^2	192,1329
(C₃xQ₁₆):₁₅C₂² = C₆xSD₃₂	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96		(C3xQ16):15C2^2	192,939
(C₃xQ₁₆):₁₆C₂² = C₃xC₁₆:C₂²	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	48	4	(C3xQ16):16C2^2	192,942
(C₃xQ₁₆):₁₇C₂² = C₆xC₈.C₂²	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96		(C3xQ16):17C2^2	192,1463
(C₃xQ₁₆):₁₈C₂² = C₃xD₈:C₂²	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	48	4	(C3xQ16):18C2^2	192,1464
(C₃xQ₁₆):₁₉C₂² = C₃xD₄oSD₁₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	48	4	(C3xQ16):19C2^2	192,1466
(C₃xQ₁₆):₂₀C₂² = C₆xC₄oD₈	φ: trivial image	96		(C3xQ16):20C2^2	192,1461
(C₃xQ₁₆):₂₁C₂² = C₃xD₄oD₈	φ: trivial image	48	4	(C3xQ16):21C2^2	192,1465

Non-split extensions G=N.Q with N=C₃xQ₁₆ and Q=C₂²

extension	φ:Q→Out N	d	ρ	Label	ID
(C₃xQ₁₆).₁C₂² = SD₁₆.D₆	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	96	8-	(C3xQ16).1C2^2	192,1338
(C₃xQ₁₆).₂C₂² = SD₃₂:S₃	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	96	4-	(C3xQ16).2C2^2	192,474
(C₃xQ₁₆).₃C₂² = D₆.₂D₈	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	96	4	(C3xQ16).3C2^2	192,475
(C₃xQ₁₆).₄C₂² = S₃xQ₃₂	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	96	4-	(C3xQ16).4C2^2	192,476
(C₃xQ₁₆).₅C₂² = Q₃₂:S₃	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	96	4	(C3xQ16).5C2^2	192,477
(C₃xQ₁₆).₆C₂² = D₄₈:₅C₂	φ: C₂²/C₁ → C₂² ⊆ Out C₃xQ₁₆	96	4+	(C3xQ16).6C2^2	192,478
(C₃xQ₁₆).₇C₂² = C₂₄.₂₇C₂³	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96	4	(C3xQ16).7C2^2	192,738
(C₃xQ₁₆).₈C₂² = C₂xC₃:Q₃₂	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	192		(C3xQ16).8C2^2	192,739
(C₃xQ₁₆).₉C₂² = Q₁₆.D₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96	4	(C3xQ16).9C2^2	192,753
(C₃xQ₁₆).₁₀C₂² = D₈.₉D₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96	4-	(C3xQ16).10C2^2	192,754
(C₃xQ₁₆).₁₁C₂² = D₁₂.₃₀D₄	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96	4	(C3xQ16).11C2^2	192,1325
(C₃xQ₁₆).₁₂C₂² = D₈.₁₀D₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96	4-	(C3xQ16).12C2^2	192,1330
(C₃xQ₁₆).₁₃C₂² = C₆xQ₃₂	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	192		(C3xQ16).13C2^2	192,940
(C₃xQ₁₆).₁₄C₂² = C₃xC₄oD₁₆	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96	2	(C3xQ16).14C2^2	192,941
(C₃xQ₁₆).₁₅C₂² = C₃xQ₃₂:C₂	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96	4	(C3xQ16).15C2^2	192,943
(C₃xQ₁₆).₁₆C₂² = C₃xQ₈oD₈	φ: C₂²/C₂ → C₂ ⊆ Out C₃xQ₁₆	96	4	(C3xQ16).16C2^2	192,1467

Extensions 1→N→G→Q→1 with N=C3xQ16 and Q=C22

Extensions 1→N→G→Q→1 with N=C₃xQ₁₆ and Q=C₂²