Extensions 1→N→G→Q→1 with N=C₁₀ and Q=2_-⁽¹⁺⁴⁾

Direct product G=N×Q with N=C₁₀ and Q=2_-⁽¹⁺⁴⁾

		d	ρ	Label	ID
C₁₀×2_-⁽¹⁺⁴⁾		160		C10xES-(2,2)	320,1633

Semidirect products G=N:Q with N=C₁₀ and Q=2_-⁽¹⁺⁴⁾

extension	φ:Q→Aut N	d	ρ	Label	ID
C₁₀⋊₁2_-⁽¹⁺⁴⁾ = C₂×Q₈.₁₀D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160		C10:1ES-(2,2)	320,1617
C₁₀⋊₂2_-⁽¹⁺⁴⁾ = C₂×D₄.₁₀D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160		C10:2ES-(2,2)	320,1620

Non-split extensions G=N.Q with N=C₁₀ and Q=2_-⁽¹⁺⁴⁾

extension	φ:Q→Aut N	d	Label	ID
C₁₀.₁2_-⁽¹⁺⁴⁾ = C₁₀.₇2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.1ES-(2,2)	320,1172
C₁₀.₂2_-⁽¹⁺⁴⁾ = C₁₀.₂2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.2ES-(2,2)	320,1176
C₁₀.₃2_-⁽¹⁺⁴⁾ = C₁₀.2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.3ES-(2,2)	320,1179
C₁₀.₄2_-⁽¹⁺⁴⁾ = C₁₀.2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.4ES-(2,2)	320,1182
C₁₀.₅2_-⁽¹⁺⁴⁾ = C₁₀.₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.5ES-(2,2)	320,1185
C₁₀.₆2_-⁽¹⁺⁴⁾ = C₁₀.₆2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.6ES-(2,2)	320,1187
C₁₀.₇2_-⁽¹⁺⁴⁾ = C₄².₁₂₂D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.7ES-(2,2)	320,1240
C₁₀.₈2_-⁽¹⁺⁴⁾ = Q₈⋊₅Dic₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	320	C10.8ES-(2,2)	320,1241
C₁₀.₉2_-⁽¹⁺⁴⁾ = C₄².₁₂₅D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.9ES-(2,2)	320,1244
C₁₀.₁₀2_-⁽¹⁺⁴⁾ = C₄².₁₂₆D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.10ES-(2,2)	320,1246
C₁₀.₁₁2_-⁽¹⁺⁴⁾ = Q₈⋊₅D₂₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.11ES-(2,2)	320,1248
C₁₀.₁₂2_-⁽¹⁺⁴⁾ = C₄².₁₃₂D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.12ES-(2,2)	320,1253
C₁₀.₁₃2_-⁽¹⁺⁴⁾ = C₄².₁₃₃D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.13ES-(2,2)	320,1254
C₁₀.₁₄2_-⁽¹⁺⁴⁾ = C₄².₁₃₄D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.14ES-(2,2)	320,1255
C₁₀.₁₅2_-⁽¹⁺⁴⁾ = C₁₀.₁₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.15ES-(2,2)	320,1297
C₁₀.₁₆2_-⁽¹⁺⁴⁾ = C₁₀.₁₆2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.16ES-(2,2)	320,1300
C₁₀.₁₇2_-⁽¹⁺⁴⁾ = C₁₀.₁₇2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.17ES-(2,2)	320,1301
C₁₀.₁₈2_-⁽¹⁺⁴⁾ = D₂₀⋊₂₂D₄	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.18ES-(2,2)	320,1303
C₁₀.₁₉2_-⁽¹⁺⁴⁾ = Dic₁₀⋊₂₂D₄	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.19ES-(2,2)	320,1305
C₁₀.₂₀2_-⁽¹⁺⁴⁾ = C₁₀.₅₄2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.20ES-(2,2)	320,1310
C₁₀.₂₁2_-⁽¹⁺⁴⁾ = C₁₀.₂₁2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.21ES-(2,2)	320,1311
C₁₀.₂₂2_-⁽¹⁺⁴⁾ = C₁₀.₅₅2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.22ES-(2,2)	320,1312
C₁₀.₂₃2_-⁽¹⁺⁴⁾ = C₁₀.₂₃2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.23ES-(2,2)	320,1313
C₁₀.₂₄2_-⁽¹⁺⁴⁾ = C₁₀.₂₄2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.24ES-(2,2)	320,1315
C₁₀.₂₅2_-⁽¹⁺⁴⁾ = C₁₀.₂₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.25ES-(2,2)	320,1318
C₁₀.₂₆2_-⁽¹⁺⁴⁾ = C₁₀.₂₆2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.26ES-(2,2)	320,1319
C₁₀.₂₇2_-⁽¹⁺⁴⁾ = C₄².₁₄₇D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	320	C10.27ES-(2,2)	320,1358
C₁₀.₂₈2_-⁽¹⁺⁴⁾ = C₄².₁₅₀D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.28ES-(2,2)	320,1364
C₁₀.₂₉2_-⁽¹⁺⁴⁾ = C₄².₁₅₁D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.29ES-(2,2)	320,1365
C₁₀.₃₀2_-⁽¹⁺⁴⁾ = C₄².₁₅₄D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.30ES-(2,2)	320,1368
C₁₀.₃₁2_-⁽¹⁺⁴⁾ = C₄².₁₅₇D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.31ES-(2,2)	320,1371
C₁₀.₃₂2_-⁽¹⁺⁴⁾ = C₄².₁₅₈D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.32ES-(2,2)	320,1372
C₁₀.₃₃2_-⁽¹⁺⁴⁾ = Dic₁₀⋊₈Q₈	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	320	C10.33ES-(2,2)	320,1393
C₁₀.₃₄2_-⁽¹⁺⁴⁾ = C₄².₁₇₁D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.34ES-(2,2)	320,1396
C₁₀.₃₅2_-⁽¹⁺⁴⁾ = D₂₀⋊₁₂D₄	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.35ES-(2,2)	320,1398
C₁₀.₃₆2_-⁽¹⁺⁴⁾ = D₂₀⋊₈Q₈	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.36ES-(2,2)	320,1399
C₁₀.₃₇2_-⁽¹⁺⁴⁾ = C₄².₁₇₄D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.37ES-(2,2)	320,1401
C₁₀.₃₈2_-⁽¹⁺⁴⁾ = C₄².₁₇₆D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.38ES-(2,2)	320,1403
C₁₀.₃₉2_-⁽¹⁺⁴⁾ = C₄².₁₇₇D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.39ES-(2,2)	320,1404
C₁₀.₄₀2_-⁽¹⁺⁴⁾ = C₄².₁₇₈D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.40ES-(2,2)	320,1405
C₁₀.₄₁2_-⁽¹⁺⁴⁾ = C₄².₁₈₀D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.41ES-(2,2)	320,1407
C₁₀.₄₂2_-⁽¹⁺⁴⁾ = C₁₀.₄₂2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.42ES-(2,2)	320,1484
C₁₀.₄₃2_-⁽¹⁺⁴⁾ = Q₈×C₅⋊D₄	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.43ES-(2,2)	320,1487
C₁₀.₄₄2_-⁽¹⁺⁴⁾ = C₁₀.₄₄2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.44ES-(2,2)	320,1488
C₁₀.₄₅2_-⁽¹⁺⁴⁾ = C₁₀.₄₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₁₀	160	C10.45ES-(2,2)	320,1489
C₁₀.₄₆2_-⁽¹⁺⁴⁾ = C₄².₈₇D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.46ES-(2,2)	320,1188
C₁₀.₄₇2_-⁽¹⁺⁴⁾ = C₄².₈₉D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.47ES-(2,2)	320,1190
C₁₀.₄₈2_-⁽¹⁺⁴⁾ = C₄².₉₀D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.48ES-(2,2)	320,1191
C₁₀.₄₉2_-⁽¹⁺⁴⁾ = C₄².₉₁D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.49ES-(2,2)	320,1195
C₁₀.₅₀2_-⁽¹⁺⁴⁾ = C₄².₉₂D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.50ES-(2,2)	320,1198
C₁₀.₅₁2_-⁽¹⁺⁴⁾ = C₄².₉₄D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.51ES-(2,2)	320,1201
C₁₀.₅₂2_-⁽¹⁺⁴⁾ = C₄².₉₆D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.52ES-(2,2)	320,1203
C₁₀.₅₃2_-⁽¹⁺⁴⁾ = C₄².₉₈D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.53ES-(2,2)	320,1205
C₁₀.₅₄2_-⁽¹⁺⁴⁾ = C₄².₉₉D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.54ES-(2,2)	320,1206
C₁₀.₅₅2_-⁽¹⁺⁴⁾ = D₄×Dic₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.55ES-(2,2)	320,1209
C₁₀.₅₆2_-⁽¹⁺⁴⁾ = C₄².₁₀₅D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.56ES-(2,2)	320,1213
C₁₀.₅₇2_-⁽¹⁺⁴⁾ = C₄².₁₀₆D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.57ES-(2,2)	320,1214
C₁₀.₅₈2_-⁽¹⁺⁴⁾ = C₄².₁₀₈D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.58ES-(2,2)	320,1218
C₁₀.₅₉2_-⁽¹⁺⁴⁾ = D₂₀⋊₂₄D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.59ES-(2,2)	320,1223
C₁₀.₆₀2_-⁽¹⁺⁴⁾ = Dic₁₀⋊₂₃D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.60ES-(2,2)	320,1224
C₁₀.₆₁2_-⁽¹⁺⁴⁾ = D₄⋊₆D₂₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.61ES-(2,2)	320,1227
C₁₀.₆₂2_-⁽¹⁺⁴⁾ = C₄².₁₁₅D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.62ES-(2,2)	320,1233
C₁₀.₆₃2_-⁽¹⁺⁴⁾ = C₄².₁₁₈D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.63ES-(2,2)	320,1236
C₁₀.₆₄2_-⁽¹⁺⁴⁾ = Dic₁₀⋊₁₀Q₈	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	320	C10.64ES-(2,2)	320,1239
C₁₀.₆₅2_-⁽¹⁺⁴⁾ = Q₈⋊₆Dic₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	320	C10.65ES-(2,2)	320,1242
C₁₀.₆₆2_-⁽¹⁺⁴⁾ = Q₈×D₂₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.66ES-(2,2)	320,1247
C₁₀.₆₇2_-⁽¹⁺⁴⁾ = C₄².₁₃₅D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.67ES-(2,2)	320,1256
C₁₀.₆₈2_-⁽¹⁺⁴⁾ = C₁₀.₃₂2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.68ES-(2,2)	320,1269
C₁₀.₆₉2_-⁽¹⁺⁴⁾ = Dic₁₀⋊₁₉D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.69ES-(2,2)	320,1270
C₁₀.₇₀2_-⁽¹⁺⁴⁾ = C₁₀.₇₀2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.70ES-(2,2)	320,1274
C₁₀.₇₁2_-⁽¹⁺⁴⁾ = C₁₀.₇₁2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.71ES-(2,2)	320,1275
C₁₀.₇₂2_-⁽¹⁺⁴⁾ = C₁₀.₃₉2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.72ES-(2,2)	320,1280
C₁₀.₇₃2_-⁽¹⁺⁴⁾ = C₁₀.₇₃2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.73ES-(2,2)	320,1283
C₁₀.₇₄2_-⁽¹⁺⁴⁾ = C₁₀.₇₄2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.74ES-(2,2)	320,1293
C₁₀.₇₅2_-⁽¹⁺⁴⁾ = C₁₀.₅₀2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.75ES-(2,2)	320,1295
C₁₀.₇₆2_-⁽¹⁺⁴⁾ = Dic₁₀⋊₂₁D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.76ES-(2,2)	320,1304
C₁₀.₇₇2_-⁽¹⁺⁴⁾ = C₁₀.₇₇2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.77ES-(2,2)	320,1314
C₁₀.₇₈2_-⁽¹⁺⁴⁾ = C₁₀.₇₈2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.78ES-(2,2)	320,1317
C₁₀.₇₉2_-⁽¹⁺⁴⁾ = C₁₀.₇₉2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.79ES-(2,2)	320,1320
C₁₀.₈₀2_-⁽¹⁺⁴⁾ = C₁₀.₈₀2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.80ES-(2,2)	320,1322
C₁₀.₈₁2_-⁽¹⁺⁴⁾ = C₁₀.₈₁2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.81ES-(2,2)	320,1323
C₁₀.₈₂2_-⁽¹⁺⁴⁾ = C₁₀.₈₂2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.82ES-(2,2)	320,1327
C₁₀.₈₃2_-⁽¹⁺⁴⁾ = C₁₀.₆₃2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.83ES-(2,2)	320,1332
C₁₀.₈₄2_-⁽¹⁺⁴⁾ = C₁₀.₈₄2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.84ES-(2,2)	320,1334
C₁₀.₈₅2_-⁽¹⁺⁴⁾ = C₁₀.₈₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.85ES-(2,2)	320,1337
C₁₀.₈₆2_-⁽¹⁺⁴⁾ = C₁₀.₆₉2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.86ES-(2,2)	320,1339
C₁₀.₈₇2_-⁽¹⁺⁴⁾ = C₄².₁₃₇D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.87ES-(2,2)	320,1341
C₁₀.₈₈2_-⁽¹⁺⁴⁾ = C₄².₁₃₉D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.88ES-(2,2)	320,1343
C₁₀.₈₉2_-⁽¹⁺⁴⁾ = C₄².₁₄₀D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.89ES-(2,2)	320,1344
C₁₀.₉₀2_-⁽¹⁺⁴⁾ = C₄².₁₄₁D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.90ES-(2,2)	320,1347
C₁₀.₉₁2_-⁽¹⁺⁴⁾ = Dic₁₀⋊₁₀D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.91ES-(2,2)	320,1349
C₁₀.₉₂2_-⁽¹⁺⁴⁾ = C₄².₁₄₄D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.92ES-(2,2)	320,1354
C₁₀.₉₃2_-⁽¹⁺⁴⁾ = C₄².₁₄₅D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.93ES-(2,2)	320,1356
C₁₀.₉₄2_-⁽¹⁺⁴⁾ = Dic₁₀⋊₇Q₈	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	320	C10.94ES-(2,2)	320,1357
C₁₀.₉₅2_-⁽¹⁺⁴⁾ = C₄².₁₄₈D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.95ES-(2,2)	320,1361
C₁₀.₉₆2_-⁽¹⁺⁴⁾ = C₄².₁₅₂D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.96ES-(2,2)	320,1366
C₁₀.₉₇2_-⁽¹⁺⁴⁾ = C₄².₁₅₅D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.97ES-(2,2)	320,1369
C₁₀.₉₈2_-⁽¹⁺⁴⁾ = C₄².₁₅₉D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.98ES-(2,2)	320,1373
C₁₀.₉₉2_-⁽¹⁺⁴⁾ = C₄².₁₆₀D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.99ES-(2,2)	320,1374
C₁₀.₁₀₀2_-⁽¹⁺⁴⁾ = C₄².₁₆₁D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.100ES-(2,2)	320,1379
C₁₀.₁₀₁2_-⁽¹⁺⁴⁾ = C₄².₁₆₂D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.101ES-(2,2)	320,1380
C₁₀.₁₀₂2_-⁽¹⁺⁴⁾ = C₄².₁₆₄D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.102ES-(2,2)	320,1382
C₁₀.₁₀₃2_-⁽¹⁺⁴⁾ = C₄².₁₆₅D₁₀	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.103ES-(2,2)	320,1384
C₁₀.₁₀₄2_-⁽¹⁺⁴⁾ = C₁₀.₁₀₄2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.104ES-(2,2)	320,1496
C₁₀.₁₀₅2_-⁽¹⁺⁴⁾ = C₁₀.₁₀₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.105ES-(2,2)	320,1497
C₁₀.₁₀₆2_-⁽¹⁺⁴⁾ = C₁₀.₁₄₄2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.106ES-(2,2)	320,1499
C₁₀.₁₀₇2_-⁽¹⁺⁴⁾ = C₁₀.₁₀₇2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.107ES-(2,2)	320,1503
C₁₀.₁₀₈2_-⁽¹⁺⁴⁾ = C₁₀.₁₀₈2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₁₀	160	C10.108ES-(2,2)	320,1505
C₁₀.₁₀₉2_-⁽¹⁺⁴⁾ = C₅×C₂³.₃₂C₂³	central extension (φ=1)	160	C10.109ES-(2,2)	320,1521
C₁₀.₁₁₀2_-⁽¹⁺⁴⁾ = C₅×C₂³.₃₃C₂³	central extension (φ=1)	160	C10.110ES-(2,2)	320,1522
C₁₀.₁₁₁2_-⁽¹⁺⁴⁾ = C₅×C₂³.₃₈C₂³	central extension (φ=1)	160	C10.111ES-(2,2)	320,1538
C₁₀.₁₁₂2_-⁽¹⁺⁴⁾ = C₅×C₂².₃₁C₂⁴	central extension (φ=1)	160	C10.112ES-(2,2)	320,1539
C₁₀.₁₁₃2_-⁽¹⁺⁴⁾ = C₅×C₂².₃₃C₂⁴	central extension (φ=1)	160	C10.113ES-(2,2)	320,1541
C₁₀.₁₁₄2_-⁽¹⁺⁴⁾ = C₅×C₂².₃₅C₂⁴	central extension (φ=1)	160	C10.114ES-(2,2)	320,1543
C₁₀.₁₁₅2_-⁽¹⁺⁴⁾ = C₅×C₂².₃₆C₂⁴	central extension (φ=1)	160	C10.115ES-(2,2)	320,1544
C₁₀.₁₁₆2_-⁽¹⁺⁴⁾ = C₅×C₂³.₄₁C₂³	central extension (φ=1)	160	C10.116ES-(2,2)	320,1546
C₁₀.₁₁₇2_-⁽¹⁺⁴⁾ = C₅×D₄⋊₆D₄	central extension (φ=1)	160	C10.117ES-(2,2)	320,1549
C₁₀.₁₁₈2_-⁽¹⁺⁴⁾ = C₅×Q₈⋊₅D₄	central extension (φ=1)	160	C10.118ES-(2,2)	320,1550
C₁₀.₁₁₉2_-⁽¹⁺⁴⁾ = C₅×D₄×Q₈	central extension (φ=1)	160	C10.119ES-(2,2)	320,1551
C₁₀.₁₂₀2_-⁽¹⁺⁴⁾ = C₅×C₂².₄₆C₂⁴	central extension (φ=1)	160	C10.120ES-(2,2)	320,1554
C₁₀.₁₂₁2_-⁽¹⁺⁴⁾ = C₅×C₂².₅₀C₂⁴	central extension (φ=1)	160	C10.121ES-(2,2)	320,1558
C₁₀.₁₂₂2_-⁽¹⁺⁴⁾ = C₅×Q₈⋊₃Q₈	central extension (φ=1)	320	C10.122ES-(2,2)	320,1559
C₁₀.₁₂₃2_-⁽¹⁺⁴⁾ = C₅×C₂².₅₆C₂⁴	central extension (φ=1)	160	C10.123ES-(2,2)	320,1564
C₁₀.₁₂₄2_-⁽¹⁺⁴⁾ = C₅×C₂².₅₇C₂⁴	central extension (φ=1)	160	C10.124ES-(2,2)	320,1565
C₁₀.₁₂₅2_-⁽¹⁺⁴⁾ = C₅×C₂².₅₈C₂⁴	central extension (φ=1)	320	C10.125ES-(2,2)	320,1566

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Extensions 1→N→G→Q→1 with N=C10 and Q=2- (1+4)

Extensions 1→N→G→Q→1 with N=C₁₀ and Q=2_-⁽¹⁺⁴⁾