Extensions 1→N→G→Q→1 with N=C₂xC₁₀ and Q=C₂xQ₈

Direct product G=NxQ with N=C₂xC₁₀ and Q=C₂xQ₈

		d	ρ	Label	ID
Q₈xC₂²xC₁₀		320		Q8xC2^2xC10	320,1630

Semidirect products G=N:Q with N=C₂xC₁₀ and Q=C₂xQ₈

extension	φ:Q→Aut N	d	Label	ID
(C₂xC₁₀):₁(C₂xQ₈) = D₄xDic₁₀	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	160	(C2xC10):1(C2xQ8)	320,1209
(C₂xC₁₀):₂(C₂xQ₈) = D₅xC₂²:Q₈	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	80	(C2xC10):2(C2xQ8)	320,1298
(C₂xC₁₀):₃(C₂xQ₈) = Dic₁₀:₂₁D₄	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	160	(C2xC10):3(C2xQ8)	320,1304
(C₂xC₁₀):₄(C₂xQ₈) = C₂xDic₅.₁₄D₄	φ: C₂xQ₈/C₂² → C₂² ⊆ Aut C₂xC₁₀	160	(C2xC10):4(C2xQ8)	320,1153
(C₂xC₁₀):₅(C₂xQ₈) = C₁₀xC₂²:Q₈	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160	(C2xC10):5(C2xQ8)	320,1525
(C₂xC₁₀):₆(C₂xQ₈) = C₂xC₂₀.₄₈D₄	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160	(C2xC10):6(C2xQ8)	320,1456
(C₂xC₁₀):₇(C₂xQ₈) = C₂³xDic₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320	(C2xC10):7(C2xQ8)	320,1608
(C₂xC₁₀):₈(C₂xQ₈) = C₅xD₄xQ₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160	(C2xC10):8(C2xQ8)	320,1551
(C₂xC₁₀):₉(C₂xQ₈) = Q₈xC₅:D₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160	(C2xC10):9(C2xQ8)	320,1487
(C₂xC₁₀):₁₀(C₂xQ₈) = C₂²xQ₈xD₅	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160	(C2xC10):10(C2xQ8)	320,1615

Non-split extensions G=N.Q with N=C₂xC₁₀ and Q=C₂xQ₈

extension	φ:Q→Aut N	d	ρ	Label	ID
(C₂xC₁₀).₁(C₂xQ₈) = D₅xC₈.C₄	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	80	4	(C2xC10).1(C2xQ8)	320,519
(C₂xC₁₀).₂(C₂xQ₈) = M₄(2).₂₅D₁₀	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	80	4	(C2xC10).2(C2xQ8)	320,520
(C₂xC₁₀).₃(C₂xQ₈) = D₄:₅Dic₁₀	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	160		(C2xC10).3(C2xQ8)	320,1211
(C₂xC₁₀).₄(C₂xQ₈) = D₄:₆Dic₁₀	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	160		(C2xC10).4(C2xQ8)	320,1215
(C₂xC₁₀).₅(C₂xQ₈) = (Q₈xDic₅):C₂	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	160		(C2xC10).5(C2xQ8)	320,1294
(C₂xC₁₀).₆(C₂xQ₈) = C₁₀.₅₀2₊¹⁺⁴	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	160		(C2xC10).6(C2xQ8)	320,1295
(C₂xC₁₀).₇(C₂xQ₈) = C₁₀.₅₁2₊¹⁺⁴	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	80		(C2xC10).7(C2xQ8)	320,1306
(C₂xC₁₀).₈(C₂xQ₈) = C₁₀.₁₁₈2₊¹⁺⁴	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	160		(C2xC10).8(C2xQ8)	320,1307
(C₂xC₁₀).₉(C₂xQ₈) = C₁₀.₅₂2₊¹⁺⁴	φ: C₂xQ₈/C₄ → C₂² ⊆ Aut C₂xC₁₀	160		(C2xC10).9(C2xQ8)	320,1308
(C₂xC₁₀).₁₀(C₂xQ₈) = C₂xC₂₀.₅₃D₄	φ: C₂xQ₈/C₂² → C₂² ⊆ Aut C₂xC₁₀	160		(C2xC10).10(C2xQ8)	320,750
(C₂xC₁₀).₁₁(C₂xQ₈) = C₂³.Dic₁₀	φ: C₂xQ₈/C₂² → C₂² ⊆ Aut C₂xC₁₀	80	4	(C2xC10).11(C2xQ8)	320,751
(C₂xC₁₀).₁₂(C₂xQ₈) = C₄².₈₈D₁₀	φ: C₂xQ₈/C₂² → C₂² ⊆ Aut C₂xC₁₀	160		(C2xC10).12(C2xQ8)	320,1189
(C₂xC₁₀).₁₃(C₂xQ₈) = C₄².₉₀D₁₀	φ: C₂xQ₈/C₂² → C₂² ⊆ Aut C₂xC₁₀	160		(C2xC10).13(C2xQ8)	320,1191
(C₂xC₁₀).₁₄(C₂xQ₈) = C₁₀xC₈.C₄	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).14(C2xQ8)	320,930
(C₂xC₁₀).₁₅(C₂xQ₈) = C₅xM₄(2).C₄	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	80	4	(C2xC10).15(C2xQ8)	320,931
(C₂xC₁₀).₁₆(C₂xQ₈) = C₅xC₂³.₃₇C₂³	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).16(C2xQ8)	320,1535
(C₂xC₁₀).₁₇(C₂xQ₈) = C₅xC₂³:₂Q₈	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	80		(C2xC10).17(C2xQ8)	320,1545
(C₂xC₁₀).₁₈(C₂xQ₈) = C₅xC₂³.₄₁C₂³	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).18(C2xQ8)	320,1546
(C₂xC₁₀).₁₉(C₂xQ₈) = C₄:Dic₅:₁₅C₄	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).19(C2xQ8)	320,281
(C₂xC₁₀).₂₀(C₂xQ₈) = C₁₀.₅₂(C₄xD₄)	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).20(C2xQ8)	320,282
(C₂xC₁₀).₂₁(C₂xQ₈) = (C₂xC₄).Dic₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).21(C2xQ8)	320,287
(C₂xC₁₀).₂₂(C₂xQ₈) = C₁₀.(C₄:Q₈)	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).22(C2xQ8)	320,288
(C₂xC₁₀).₂₃(C₂xQ₈) = C₂₀:₇(C₄:C₄)	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).23(C2xQ8)	320,555
(C₂xC₁₀).₂₄(C₂xQ₈) = (C₂xC₂₀):₁₀Q₈	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).24(C2xQ8)	320,556
(C₂xC₁₀).₂₅(C₂xQ₈) = C₄xC₁₀.D₄	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).25(C2xQ8)	320,558
(C₂xC₁₀).₂₆(C₂xQ₈) = C₁₀.₉₂(C₄xD₄)	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).26(C2xQ8)	320,560
(C₂xC₁₀).₂₇(C₂xQ₈) = C₄xC₄:Dic₅	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).27(C2xQ8)	320,561
(C₂xC₁₀).₂₈(C₂xQ₈) = C₄²:₈Dic₅	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).28(C2xQ8)	320,562
(C₂xC₁₀).₂₉(C₂xQ₈) = C₄²:₉Dic₅	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).29(C2xQ8)	320,563
(C₂xC₁₀).₃₀(C₂xQ₈) = C₂⁴.₄₄D₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).30(C2xQ8)	320,569
(C₂xC₁₀).₃₁(C₂xQ₈) = C₂⁴.₄₆D₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).31(C2xQ8)	320,573
(C₂xC₁₀).₃₂(C₂xQ₈) = C₂³:Dic₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).32(C2xQ8)	320,574
(C₂xC₁₀).₃₃(C₂xQ₈) = C₂⁴.₆D₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).33(C2xQ8)	320,575
(C₂xC₁₀).₃₄(C₂xQ₈) = C₂⁴.₇D₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).34(C2xQ8)	320,576
(C₂xC₁₀).₃₅(C₂xQ₈) = C₂⁴.₄₇D₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).35(C2xQ8)	320,577
(C₂xC₁₀).₃₆(C₂xQ₈) = C₂₀.₄₈(C₄:C₄)	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).36(C2xQ8)	320,604
(C₂xC₁₀).₃₇(C₂xQ₈) = (C₂xC₂₀).₅₄D₄	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).37(C2xQ8)	320,611
(C₂xC₁₀).₃₈(C₂xQ₈) = C₂₀:₆(C₄:C₄)	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).38(C2xQ8)	320,612
(C₂xC₁₀).₃₉(C₂xQ₈) = (C₂xC₂₀).₅₅D₄	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).39(C2xQ8)	320,613
(C₂xC₁₀).₄₀(C₂xQ₈) = C₂xC₄₀.₆C₄	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).40(C2xQ8)	320,734
(C₂xC₁₀).₄₁(C₂xQ₈) = M₄(2).Dic₅	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	80	4	(C2xC10).41(C2xQ8)	320,752
(C₂xC₁₀).₄₂(C₂xQ₈) = C₂xC₁₀.₁₀C₄²	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).42(C2xQ8)	320,835
(C₂xC₁₀).₄₃(C₂xQ₈) = C₂⁴.₆₂D₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).43(C2xQ8)	320,837
(C₂xC₁₀).₄₄(C₂xQ₈) = C₂⁴.₆₄D₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).44(C2xQ8)	320,839
(C₂xC₁₀).₄₅(C₂xQ₈) = C₂xC₄xDic₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).45(C2xQ8)	320,1139
(C₂xC₁₀).₄₆(C₂xQ₈) = C₂xC₂₀:₂Q₈	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).46(C2xQ8)	320,1140
(C₂xC₁₀).₄₇(C₂xQ₈) = C₂xC₂₀.₆Q₈	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).47(C2xQ8)	320,1141
(C₂xC₁₀).₄₈(C₂xQ₈) = C₄².₂₇₄D₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).48(C2xQ8)	320,1142
(C₂xC₁₀).₄₉(C₂xQ₈) = C₂³:₂Dic₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	80		(C2xC10).49(C2xQ8)	320,1155
(C₂xC₁₀).₅₀(C₂xQ₈) = C₂xC₂₀:Q₈	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).50(C2xQ8)	320,1169
(C₂xC₁₀).₅₁(C₂xQ₈) = C₂xC₄.Dic₁₀	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).51(C2xQ8)	320,1171
(C₂xC₁₀).₅₂(C₂xQ₈) = C₁₀.₁2_-¹⁺⁴	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).52(C2xQ8)	320,1172
(C₂xC₁₀).₅₃(C₂xQ₈) = C₂²xC₁₀.D₄	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).53(C2xQ8)	320,1455
(C₂xC₁₀).₅₄(C₂xQ₈) = C₂²xC₄:Dic₅	φ: C₂xQ₈/C₂xC₄ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).54(C2xQ8)	320,1457
(C₂xC₁₀).₅₅(C₂xQ₈) = C₅xD₄:₃Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).55(C2xQ8)	320,1556
(C₂xC₁₀).₅₆(C₂xQ₈) = (C₂xC₂₀):Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).56(C2xQ8)	320,273
(C₂xC₁₀).₅₇(C₂xQ₈) = C₁₀.₄₉(C₄xD₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).57(C2xQ8)	320,274
(C₂xC₁₀).₅₈(C₂xQ₈) = Dic₅:₂C₄²	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).58(C2xQ8)	320,276
(C₂xC₁₀).₅₉(C₂xQ₈) = C₅:₂(C₄²:₈C₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).59(C2xQ8)	320,277
(C₂xC₁₀).₆₀(C₂xQ₈) = C₁₀.₅₁(C₄xD₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).60(C2xQ8)	320,279
(C₂xC₁₀).₆₁(C₂xQ₈) = C₂.(C₄xD₂₀)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).61(C2xQ8)	320,280
(C₂xC₁₀).₆₂(C₂xQ₈) = (C₂xDic₅):Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).62(C2xQ8)	320,283
(C₂xC₁₀).₆₃(C₂xQ₈) = C₂.(C₂₀:Q₈)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).63(C2xQ8)	320,284
(C₂xC₁₀).₆₄(C₂xQ₈) = (C₂xDic₅).Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).64(C2xQ8)	320,285
(C₂xC₁₀).₆₅(C₂xQ₈) = (C₂xC₂₀).₂₈D₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).65(C2xQ8)	320,286
(C₂xC₁₀).₆₆(C₂xQ₈) = D₅xC₂.C₄²	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).66(C2xQ8)	320,290
(C₂xC₁₀).₆₇(C₂xQ₈) = D₁₀:₂(C₄:C₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).67(C2xQ8)	320,294
(C₂xC₁₀).₆₈(C₂xQ₈) = D₁₀:₃(C₄:C₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).68(C2xQ8)	320,295
(C₂xC₁₀).₆₉(C₂xQ₈) = (C₂xC₄).₂₀D₂₀	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).69(C2xQ8)	320,300
(C₂xC₁₀).₇₀(C₂xQ₈) = (C₂²xD₅).Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).70(C2xQ8)	320,303
(C₂xC₁₀).₇₁(C₂xQ₈) = (C₂xC₂₀).₃₃D₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).71(C2xQ8)	320,304
(C₂xC₁₀).₇₂(C₂xQ₈) = C₁₀.₉₆(C₄xD₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).72(C2xQ8)	320,599
(C₂xC₁₀).₇₃(C₂xQ₈) = C₂₀:₄(C₄:C₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).73(C2xQ8)	320,600
(C₂xC₁₀).₇₄(C₂xQ₈) = (C₂xDic₅):₆Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).74(C2xQ8)	320,601
(C₂xC₁₀).₇₅(C₂xQ₈) = C₄:C₄xDic₅	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).75(C2xQ8)	320,602
(C₂xC₁₀).₇₆(C₂xQ₈) = C₂₀:₅(C₄:C₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).76(C2xQ8)	320,603
(C₂xC₁₀).₇₇(C₂xQ₈) = C₁₀.₉₇(C₄xD₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).77(C2xQ8)	320,605
(C₂xC₁₀).₇₈(C₂xQ₈) = (C₂xC₄):Dic₁₀	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).78(C2xQ8)	320,606
(C₂xC₁₀).₇₉(C₂xQ₈) = (C₂xC₂₀).₂₈₇D₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).79(C2xQ8)	320,607
(C₂xC₁₀).₈₀(C₂xQ₈) = C₄:C₄:₅Dic₅	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).80(C2xQ8)	320,608
(C₂xC₁₀).₈₁(C₂xQ₈) = (C₂xC₂₀).₂₈₈D₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).81(C2xQ8)	320,609
(C₂xC₁₀).₈₂(C₂xQ₈) = (C₂xC₂₀).₅₃D₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).82(C2xQ8)	320,610
(C₂xC₁₀).₈₃(C₂xQ₈) = D₁₀:₄(C₄:C₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).83(C2xQ8)	320,614
(C₂xC₁₀).₈₄(C₂xQ₈) = D₁₀:₅(C₄:C₄)	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).84(C2xQ8)	320,616
(C₂xC₁₀).₈₅(C₂xQ₈) = (C₂xC₂₀).₂₈₉D₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).85(C2xQ8)	320,619
(C₂xC₁₀).₈₆(C₂xQ₈) = (C₂xC₂₀).₅₆D₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).86(C2xQ8)	320,621
(C₂xC₁₀).₈₇(C₂xQ₈) = C₁₀.C₂²wrC₂	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).87(C2xQ8)	320,856
(C₂xC₁₀).₈₈(C₂xQ₈) = (Q₈xC₁₀):₁₇C₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).88(C2xQ8)	320,857
(C₂xC₁₀).₈₉(C₂xQ₈) = (C₂²xD₅):Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).89(C2xQ8)	320,858
(C₂xC₁₀).₉₀(C₂xQ₈) = C₂xDic₅:₃Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).90(C2xQ8)	320,1168
(C₂xC₁₀).₉₁(C₂xQ₈) = C₂xDic₅.Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).91(C2xQ8)	320,1170
(C₂xC₁₀).₉₂(C₂xQ₈) = C₂xD₅xC₄:C₄	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).92(C2xQ8)	320,1173
(C₂xC₁₀).₉₃(C₂xQ₈) = C₂xD₁₀:Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).93(C2xQ8)	320,1180
(C₂xC₁₀).₉₄(C₂xQ₈) = C₂xD₁₀:₂Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).94(C2xQ8)	320,1181
(C₂xC₁₀).₉₅(C₂xQ₈) = C₁₀.₁₀2₊¹⁺⁴	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).95(C2xQ8)	320,1183
(C₂xC₁₀).₉₆(C₂xQ₈) = C₂xDic₅:Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).96(C2xQ8)	320,1482
(C₂xC₁₀).₉₇(C₂xQ₈) = C₂xQ₈xDic₅	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	320		(C2xC10).97(C2xQ8)	320,1483
(C₂xC₁₀).₉₈(C₂xQ₈) = C₂xD₁₀:₃Q₈	φ: C₂xQ₈/Q₈ → C₂ ⊆ Aut C₂xC₁₀	160		(C2xC10).98(C2xQ8)	320,1485
(C₂xC₁₀).₉₉(C₂xQ₈) = C₁₀xC₂.C₄²	central extension (φ=1)	320		(C2xC10).99(C2xQ8)	320,876
(C₂xC₁₀).₁₀₀(C₂xQ₈) = C₄:C₄xC₂₀	central extension (φ=1)	320		(C2xC10).100(C2xQ8)	320,879
(C₂xC₁₀).₁₀₁(C₂xQ₈) = C₅xC₂³.₇Q₈	central extension (φ=1)	160		(C2xC10).101(C2xQ8)	320,881
(C₂xC₁₀).₁₀₂(C₂xQ₈) = C₅xC₄²:₈C₄	central extension (φ=1)	320		(C2xC10).102(C2xQ8)	320,883
(C₂xC₁₀).₁₀₃(C₂xQ₈) = C₅xC₄²:₉C₄	central extension (φ=1)	320		(C2xC10).103(C2xQ8)	320,885
(C₂xC₁₀).₁₀₄(C₂xQ₈) = C₅xC₂³.₈Q₈	central extension (φ=1)	160		(C2xC10).104(C2xQ8)	320,886
(C₂xC₁₀).₁₀₅(C₂xQ₈) = C₅xC₂³.₆₃C₂³	central extension (φ=1)	320		(C2xC10).105(C2xQ8)	320,888
(C₂xC₁₀).₁₀₆(C₂xQ₈) = C₅xC₂³.₆₅C₂³	central extension (φ=1)	320		(C2xC10).106(C2xQ8)	320,890
(C₂xC₁₀).₁₀₇(C₂xQ₈) = C₅xC₂³.₆₇C₂³	central extension (φ=1)	320		(C2xC10).107(C2xQ8)	320,892
(C₂xC₁₀).₁₀₈(C₂xQ₈) = C₅xC₂³:Q₈	central extension (φ=1)	160		(C2xC10).108(C2xQ8)	320,894
(C₂xC₁₀).₁₀₉(C₂xQ₈) = C₅xC₂³.₇₈C₂³	central extension (φ=1)	320		(C2xC10).109(C2xQ8)	320,896
(C₂xC₁₀).₁₁₀(C₂xQ₈) = C₅xC₂³.Q₈	central extension (φ=1)	160		(C2xC10).110(C2xQ8)	320,897
(C₂xC₁₀).₁₁₁(C₂xQ₈) = C₅xC₂³.₈₁C₂³	central extension (φ=1)	320		(C2xC10).111(C2xQ8)	320,899
(C₂xC₁₀).₁₁₂(C₂xQ₈) = C₅xC₂³.₄Q₈	central extension (φ=1)	160		(C2xC10).112(C2xQ8)	320,900
(C₂xC₁₀).₁₁₃(C₂xQ₈) = C₅xC₂³.₈₃C₂³	central extension (φ=1)	320		(C2xC10).113(C2xQ8)	320,901
(C₂xC₁₀).₁₁₄(C₂xQ₈) = C₄:C₄xC₂xC₁₀	central extension (φ=1)	320		(C2xC10).114(C2xQ8)	320,1515
(C₂xC₁₀).₁₁₅(C₂xQ₈) = Q₈xC₂xC₂₀	central extension (φ=1)	320		(C2xC10).115(C2xQ8)	320,1518
(C₂xC₁₀).₁₁₆(C₂xQ₈) = C₁₀xC₄².C₂	central extension (φ=1)	320		(C2xC10).116(C2xQ8)	320,1529
(C₂xC₁₀).₁₁₇(C₂xQ₈) = C₁₀xC₄:Q₈	central extension (φ=1)	320		(C2xC10).117(C2xQ8)	320,1533

Extensions 1→N→G→Q→1 with N=C2xC10 and Q=C2xQ8

Extensions 1→N→G→Q→1 with N=C₂xC₁₀ and Q=C₂xQ₈