Extensions 1→N→G→Q→1 with N=C₆ and Q=2_-⁽¹⁺⁴⁾

Direct product G=N×Q with N=C₆ and Q=2_-⁽¹⁺⁴⁾

		d	ρ	Label	ID
C₆×2_-⁽¹⁺⁴⁾		96		C6xES-(2,2)	192,1535

Semidirect products G=N:Q with N=C₆ and Q=2_-⁽¹⁺⁴⁾

extension	φ:Q→Aut N	d	ρ	Label	ID
C₆⋊₁2_-⁽¹⁺⁴⁾ = C₂×Q₈.₁₅D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96		C6:1ES-(2,2)	192,1519
C₆⋊₂2_-⁽¹⁺⁴⁾ = C₂×Q₈○D₁₂	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96		C6:2ES-(2,2)	192,1522

Non-split extensions G=N.Q with N=C₆ and Q=2_-⁽¹⁺⁴⁾

extension	φ:Q→Aut N	d	Label	ID
C₆.₁2_-⁽¹⁺⁴⁾ = C₆.₇2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.1ES-(2,2)	192,1059
C₆.₂2_-⁽¹⁺⁴⁾ = C₆.₈2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.2ES-(2,2)	192,1063
C₆.₃2_-⁽¹⁺⁴⁾ = C₆.2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.3ES-(2,2)	192,1066
C₆.₄2_-⁽¹⁺⁴⁾ = C₆.2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.4ES-(2,2)	192,1069
C₆.₅2_-⁽¹⁺⁴⁾ = C₆.₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.5ES-(2,2)	192,1072
C₆.₆2_-⁽¹⁺⁴⁾ = C₆.₆2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.6ES-(2,2)	192,1074
C₆.₇2_-⁽¹⁺⁴⁾ = C₄².₁₂₂D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.7ES-(2,2)	192,1127
C₆.₈2_-⁽¹⁺⁴⁾ = Q₈⋊₆Dic₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	192	C6.8ES-(2,2)	192,1128
C₆.₉2_-⁽¹⁺⁴⁾ = C₄².₁₂₅D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.9ES-(2,2)	192,1131
C₆.₁₀2_-⁽¹⁺⁴⁾ = C₄².₁₂₆D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.10ES-(2,2)	192,1133
C₆.₁₁2_-⁽¹⁺⁴⁾ = Q₈⋊₆D₁₂	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.11ES-(2,2)	192,1135
C₆.₁₂2_-⁽¹⁺⁴⁾ = C₄².₁₃₂D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.12ES-(2,2)	192,1140
C₆.₁₃2_-⁽¹⁺⁴⁾ = C₄².₁₃₃D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.13ES-(2,2)	192,1141
C₆.₁₄2_-⁽¹⁺⁴⁾ = C₄².₁₃₄D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.14ES-(2,2)	192,1142
C₆.₁₅2_-⁽¹⁺⁴⁾ = C₆.₁₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.15ES-(2,2)	192,1184
C₆.₁₆2_-⁽¹⁺⁴⁾ = C₆.₁₆2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.16ES-(2,2)	192,1187
C₆.₁₇2_-⁽¹⁺⁴⁾ = C₆.₁₇2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.17ES-(2,2)	192,1188
C₆.₁₈2_-⁽¹⁺⁴⁾ = D₁₂⋊₂₂D₄	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.18ES-(2,2)	192,1190
C₆.₁₉2_-⁽¹⁺⁴⁾ = Dic₆⋊₂₂D₄	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.19ES-(2,2)	192,1192
C₆.₂₀2_-⁽¹⁺⁴⁾ = C₆.₂₀2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.20ES-(2,2)	192,1197
C₆.₂₁2_-⁽¹⁺⁴⁾ = C₆.₂₁2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.21ES-(2,2)	192,1198
C₆.₂₂2_-⁽¹⁺⁴⁾ = C₆.₅₅2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.22ES-(2,2)	192,1199
C₆.₂₃2_-⁽¹⁺⁴⁾ = C₆.₂₃2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.23ES-(2,2)	192,1200
C₆.₂₄2_-⁽¹⁺⁴⁾ = C₆.₂₄2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.24ES-(2,2)	192,1202
C₆.₂₅2_-⁽¹⁺⁴⁾ = C₆.₅₈2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.25ES-(2,2)	192,1205
C₆.₂₆2_-⁽¹⁺⁴⁾ = C₆.₅₉2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.26ES-(2,2)	192,1206
C₆.₂₇2_-⁽¹⁺⁴⁾ = C₄².₁₄₇D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	192	C6.27ES-(2,2)	192,1245
C₆.₂₈2_-⁽¹⁺⁴⁾ = C₄².₁₅₀D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.28ES-(2,2)	192,1251
C₆.₂₉2_-⁽¹⁺⁴⁾ = C₄².₁₅₁D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.29ES-(2,2)	192,1252
C₆.₃₀2_-⁽¹⁺⁴⁾ = C₄².₁₅₄D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.30ES-(2,2)	192,1255
C₆.₃₁2_-⁽¹⁺⁴⁾ = C₄².₁₅₇D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.31ES-(2,2)	192,1258
C₆.₃₂2_-⁽¹⁺⁴⁾ = C₄².₁₅₈D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.32ES-(2,2)	192,1259
C₆.₃₃2_-⁽¹⁺⁴⁾ = Dic₆⋊₈Q₈	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	192	C6.33ES-(2,2)	192,1280
C₆.₃₄2_-⁽¹⁺⁴⁾ = C₄².₁₇₁D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.34ES-(2,2)	192,1283
C₆.₃₅2_-⁽¹⁺⁴⁾ = D₁₂⋊₁₂D₄	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.35ES-(2,2)	192,1285
C₆.₃₆2_-⁽¹⁺⁴⁾ = D₁₂⋊₈Q₈	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.36ES-(2,2)	192,1286
C₆.₃₇2_-⁽¹⁺⁴⁾ = C₄².₁₇₄D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.37ES-(2,2)	192,1288
C₆.₃₈2_-⁽¹⁺⁴⁾ = C₄².₁₇₆D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.38ES-(2,2)	192,1290
C₆.₃₉2_-⁽¹⁺⁴⁾ = C₄².₁₇₇D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.39ES-(2,2)	192,1291
C₆.₄₀2_-⁽¹⁺⁴⁾ = C₄².₁₇₈D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.40ES-(2,2)	192,1292
C₆.₄₁2_-⁽¹⁺⁴⁾ = C₄².₁₈₀D₆	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.41ES-(2,2)	192,1294
C₆.₄₂2_-⁽¹⁺⁴⁾ = C₆.₄₂2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.42ES-(2,2)	192,1371
C₆.₄₃2_-⁽¹⁺⁴⁾ = Q₈×C₃⋊D₄	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.43ES-(2,2)	192,1374
C₆.₄₄2_-⁽¹⁺⁴⁾ = C₆.₄₄2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.44ES-(2,2)	192,1375
C₆.₄₅2_-⁽¹⁺⁴⁾ = C₆.₄₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₂×Q₈ → C₂ ⊆ Aut C₆	96	C6.45ES-(2,2)	192,1376
C₆.₄₆2_-⁽¹⁺⁴⁾ = C₄².₈₇D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.46ES-(2,2)	192,1075
C₆.₄₇2_-⁽¹⁺⁴⁾ = C₄².₈₉D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.47ES-(2,2)	192,1077
C₆.₄₈2_-⁽¹⁺⁴⁾ = C₄².₉₀D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.48ES-(2,2)	192,1078
C₆.₄₉2_-⁽¹⁺⁴⁾ = C₄².₉₁D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.49ES-(2,2)	192,1082
C₆.₅₀2_-⁽¹⁺⁴⁾ = C₄².₉₂D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.50ES-(2,2)	192,1085
C₆.₅₁2_-⁽¹⁺⁴⁾ = C₄².₉₄D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.51ES-(2,2)	192,1088
C₆.₅₂2_-⁽¹⁺⁴⁾ = C₄².₉₆D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.52ES-(2,2)	192,1090
C₆.₅₃2_-⁽¹⁺⁴⁾ = C₄².₉₈D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.53ES-(2,2)	192,1092
C₆.₅₄2_-⁽¹⁺⁴⁾ = C₄².₉₉D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.54ES-(2,2)	192,1093
C₆.₅₅2_-⁽¹⁺⁴⁾ = D₄×Dic₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.55ES-(2,2)	192,1096
C₆.₅₆2_-⁽¹⁺⁴⁾ = C₄².₁₀₅D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.56ES-(2,2)	192,1100
C₆.₅₇2_-⁽¹⁺⁴⁾ = C₄².₁₀₆D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.57ES-(2,2)	192,1101
C₆.₅₈2_-⁽¹⁺⁴⁾ = C₄².₁₀₈D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.58ES-(2,2)	192,1105
C₆.₅₉2_-⁽¹⁺⁴⁾ = D₁₂⋊₂₄D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.59ES-(2,2)	192,1110
C₆.₆₀2_-⁽¹⁺⁴⁾ = Dic₆⋊₂₃D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.60ES-(2,2)	192,1111
C₆.₆₁2_-⁽¹⁺⁴⁾ = D₄⋊₆D₁₂	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.61ES-(2,2)	192,1114
C₆.₆₂2_-⁽¹⁺⁴⁾ = C₄².₁₁₅D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.62ES-(2,2)	192,1120
C₆.₆₃2_-⁽¹⁺⁴⁾ = C₄².₁₁₈D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.63ES-(2,2)	192,1123
C₆.₆₄2_-⁽¹⁺⁴⁾ = Dic₆⋊₁₀Q₈	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	192	C6.64ES-(2,2)	192,1126
C₆.₆₅2_-⁽¹⁺⁴⁾ = Q₈⋊₇Dic₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	192	C6.65ES-(2,2)	192,1129
C₆.₆₆2_-⁽¹⁺⁴⁾ = Q₈×D₁₂	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.66ES-(2,2)	192,1134
C₆.₆₇2_-⁽¹⁺⁴⁾ = C₄².₁₃₅D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.67ES-(2,2)	192,1143
C₆.₆₈2_-⁽¹⁺⁴⁾ = C₆.₆₈2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.68ES-(2,2)	192,1156
C₆.₆₉2_-⁽¹⁺⁴⁾ = Dic₆⋊₁₉D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.69ES-(2,2)	192,1157
C₆.₇₀2_-⁽¹⁺⁴⁾ = C₆.₇₀2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.70ES-(2,2)	192,1161
C₆.₇₁2_-⁽¹⁺⁴⁾ = C₆.₇₁2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.71ES-(2,2)	192,1162
C₆.₇₂2_-⁽¹⁺⁴⁾ = C₆.₇₂2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.72ES-(2,2)	192,1167
C₆.₇₃2_-⁽¹⁺⁴⁾ = C₆.₇₃2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.73ES-(2,2)	192,1170
C₆.₇₄2_-⁽¹⁺⁴⁾ = C₆.₄₉2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.74ES-(2,2)	192,1180
C₆.₇₅2_-⁽¹⁺⁴⁾ = C₆.₅₀2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.75ES-(2,2)	192,1182
C₆.₇₆2_-⁽¹⁺⁴⁾ = Dic₆⋊₂₁D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.76ES-(2,2)	192,1191
C₆.₇₇2_-⁽¹⁺⁴⁾ = C₆.₇₇2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.77ES-(2,2)	192,1201
C₆.₇₈2_-⁽¹⁺⁴⁾ = C₆.₅₇2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.78ES-(2,2)	192,1204
C₆.₇₉2_-⁽¹⁺⁴⁾ = C₆.₇₉2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.79ES-(2,2)	192,1207
C₆.₈₀2_-⁽¹⁺⁴⁾ = C₆.₈₀2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.80ES-(2,2)	192,1209
C₆.₈₁2_-⁽¹⁺⁴⁾ = C₆.₈₁2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.81ES-(2,2)	192,1210
C₆.₈₂2_-⁽¹⁺⁴⁾ = C₆.₈₂2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.82ES-(2,2)	192,1214
C₆.₈₃2_-⁽¹⁺⁴⁾ = C₆.₆₃2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.83ES-(2,2)	192,1219
C₆.₈₄2_-⁽¹⁺⁴⁾ = C₆.₆₅2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.84ES-(2,2)	192,1221
C₆.₈₅2_-⁽¹⁺⁴⁾ = C₆.₈₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.85ES-(2,2)	192,1224
C₆.₈₆2_-⁽¹⁺⁴⁾ = C₆.₆₉2₊⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.86ES-(2,2)	192,1226
C₆.₈₇2_-⁽¹⁺⁴⁾ = C₄².₁₃₇D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.87ES-(2,2)	192,1228
C₆.₈₈2_-⁽¹⁺⁴⁾ = C₄².₁₃₉D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.88ES-(2,2)	192,1230
C₆.₈₉2_-⁽¹⁺⁴⁾ = C₄².₁₄₀D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.89ES-(2,2)	192,1231
C₆.₉₀2_-⁽¹⁺⁴⁾ = C₄².₁₄₁D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.90ES-(2,2)	192,1234
C₆.₉₁2_-⁽¹⁺⁴⁾ = Dic₆⋊₁₀D₄	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.91ES-(2,2)	192,1236
C₆.₉₂2_-⁽¹⁺⁴⁾ = C₄².₁₄₄D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.92ES-(2,2)	192,1241
C₆.₉₃2_-⁽¹⁺⁴⁾ = C₄².₁₄₅D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.93ES-(2,2)	192,1243
C₆.₉₄2_-⁽¹⁺⁴⁾ = Dic₆⋊₇Q₈	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	192	C6.94ES-(2,2)	192,1244
C₆.₉₅2_-⁽¹⁺⁴⁾ = C₄².₁₄₈D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.95ES-(2,2)	192,1248
C₆.₉₆2_-⁽¹⁺⁴⁾ = C₄².₁₅₂D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.96ES-(2,2)	192,1253
C₆.₉₇2_-⁽¹⁺⁴⁾ = C₄².₁₅₆D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.97ES-(2,2)	192,1257
C₆.₉₈2_-⁽¹⁺⁴⁾ = C₄².₁₅₉D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.98ES-(2,2)	192,1260
C₆.₉₉2_-⁽¹⁺⁴⁾ = C₄².₁₆₀D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.99ES-(2,2)	192,1261
C₆.₁₀₀2_-⁽¹⁺⁴⁾ = C₄².₁₆₁D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.100ES-(2,2)	192,1266
C₆.₁₀₁2_-⁽¹⁺⁴⁾ = C₄².₁₆₂D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.101ES-(2,2)	192,1267
C₆.₁₀₂2_-⁽¹⁺⁴⁾ = C₄².₁₆₄D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.102ES-(2,2)	192,1269
C₆.₁₀₃2_-⁽¹⁺⁴⁾ = C₄².₁₆₅D₆	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.103ES-(2,2)	192,1271
C₆.₁₀₄2_-⁽¹⁺⁴⁾ = C₆.₁₀₄2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.104ES-(2,2)	192,1383
C₆.₁₀₅2_-⁽¹⁺⁴⁾ = C₆.₁₀₅2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.105ES-(2,2)	192,1384
C₆.₁₀₆2_-⁽¹⁺⁴⁾ = C₆.₁₀₆2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.106ES-(2,2)	192,1386
C₆.₁₀₇2_-⁽¹⁺⁴⁾ = C₆.₁₀₇2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.107ES-(2,2)	192,1390
C₆.₁₀₈2_-⁽¹⁺⁴⁾ = C₆.₁₀₈2_-⁽¹⁺⁴⁾	φ: 2_-⁽¹⁺⁴⁾/C₄○D₄ → C₂ ⊆ Aut C₆	96	C6.108ES-(2,2)	192,1392
C₆.₁₀₉2_-⁽¹⁺⁴⁾ = C₃×C₂³.₃₂C₂³	central extension (φ=1)	96	C6.109ES-(2,2)	192,1408
C₆.₁₁₀2_-⁽¹⁺⁴⁾ = C₃×C₂³.₃₃C₂³	central extension (φ=1)	96	C6.110ES-(2,2)	192,1409
C₆.₁₁₁2_-⁽¹⁺⁴⁾ = C₃×C₂³.₃₈C₂³	central extension (φ=1)	96	C6.111ES-(2,2)	192,1425
C₆.₁₁₂2_-⁽¹⁺⁴⁾ = C₃×C₂².₃₁C₂⁴	central extension (φ=1)	96	C6.112ES-(2,2)	192,1426
C₆.₁₁₃2_-⁽¹⁺⁴⁾ = C₃×C₂².₃₃C₂⁴	central extension (φ=1)	96	C6.113ES-(2,2)	192,1428
C₆.₁₁₄2_-⁽¹⁺⁴⁾ = C₃×C₂².₃₅C₂⁴	central extension (φ=1)	96	C6.114ES-(2,2)	192,1430
C₆.₁₁₅2_-⁽¹⁺⁴⁾ = C₃×C₂².₃₆C₂⁴	central extension (φ=1)	96	C6.115ES-(2,2)	192,1431
C₆.₁₁₆2_-⁽¹⁺⁴⁾ = C₃×C₂³.₄₁C₂³	central extension (φ=1)	96	C6.116ES-(2,2)	192,1433
C₆.₁₁₇2_-⁽¹⁺⁴⁾ = C₃×D₄⋊₆D₄	central extension (φ=1)	96	C6.117ES-(2,2)	192,1436
C₆.₁₁₈2_-⁽¹⁺⁴⁾ = C₃×Q₈⋊₅D₄	central extension (φ=1)	96	C6.118ES-(2,2)	192,1437
C₆.₁₁₉2_-⁽¹⁺⁴⁾ = C₃×D₄×Q₈	central extension (φ=1)	96	C6.119ES-(2,2)	192,1438
C₆.₁₂₀2_-⁽¹⁺⁴⁾ = C₃×C₂².₄₆C₂⁴	central extension (φ=1)	96	C6.120ES-(2,2)	192,1441
C₆.₁₂₁2_-⁽¹⁺⁴⁾ = C₃×C₂².₅₀C₂⁴	central extension (φ=1)	96	C6.121ES-(2,2)	192,1445
C₆.₁₂₂2_-⁽¹⁺⁴⁾ = C₃×Q₈⋊₃Q₈	central extension (φ=1)	192	C6.122ES-(2,2)	192,1446
C₆.₁₂₃2_-⁽¹⁺⁴⁾ = C₃×C₂².₅₆C₂⁴	central extension (φ=1)	96	C6.123ES-(2,2)	192,1451
C₆.₁₂₄2_-⁽¹⁺⁴⁾ = C₃×C₂².₅₇C₂⁴	central extension (φ=1)	96	C6.124ES-(2,2)	192,1452
C₆.₁₂₅2_-⁽¹⁺⁴⁾ = C₃×C₂².₅₈C₂⁴	central extension (φ=1)	192	C6.125ES-(2,2)	192,1453

⋊

ℤ

𝔽

○

≀

Extensions 1→N→G→Q→1 with N=C6 and Q=2- (1+4)

Extensions 1→N→G→Q→1 with N=C₆ and Q=2_-⁽¹⁺⁴⁾