Home
About
Cn
Dn
Sn
An
Degree
Linear
Irr Reps
Characters
x
:
.
o
wr

Extensions 1→N→G→Q→1 with N=C2 and Q=C22xDic10

Direct product G=NxQ with N=C2 and Q=C22xDic10
dρLabelID
C23xDic10320C2^3xDic10320,1608


Non-split extensions G=N.Q with N=C2 and Q=C22xDic10
extensionφ:Q→Aut NdρLabelID
C2.1(C22xDic10) = C2xC4xDic10central extension (φ=1)320C2.1(C2^2xDic10)320,1139
C2.2(C22xDic10) = C22xC10.D4central extension (φ=1)320C2.2(C2^2xDic10)320,1455
C2.3(C22xDic10) = C22xC4:Dic5central extension (φ=1)320C2.3(C2^2xDic10)320,1457
C2.4(C22xDic10) = C2xC20:2Q8central stem extension (φ=1)320C2.4(C2^2xDic10)320,1140
C2.5(C22xDic10) = C2xC20.6Q8central stem extension (φ=1)320C2.5(C2^2xDic10)320,1141
C2.6(C22xDic10) = C42.274D10central stem extension (φ=1)160C2.6(C2^2xDic10)320,1142
C2.7(C22xDic10) = C2xDic5.14D4central stem extension (φ=1)160C2.7(C2^2xDic10)320,1153
C2.8(C22xDic10) = C23:2Dic10central stem extension (φ=1)80C2.8(C2^2xDic10)320,1155
C2.9(C22xDic10) = C2xC20:Q8central stem extension (φ=1)320C2.9(C2^2xDic10)320,1169
C2.10(C22xDic10) = C2xC4.Dic10central stem extension (φ=1)320C2.10(C2^2xDic10)320,1171
C2.11(C22xDic10) = C10.12- 1+4central stem extension (φ=1)160C2.11(C2^2xDic10)320,1172
C2.12(C22xDic10) = C42.88D10central stem extension (φ=1)160C2.12(C2^2xDic10)320,1189
C2.13(C22xDic10) = C42.90D10central stem extension (φ=1)160C2.13(C2^2xDic10)320,1191
C2.14(C22xDic10) = D4xDic10central stem extension (φ=1)160C2.14(C2^2xDic10)320,1209
C2.15(C22xDic10) = D4:5Dic10central stem extension (φ=1)160C2.15(C2^2xDic10)320,1211
C2.16(C22xDic10) = D4:6Dic10central stem extension (φ=1)160C2.16(C2^2xDic10)320,1215
C2.17(C22xDic10) = Q8xDic10central stem extension (φ=1)320C2.17(C2^2xDic10)320,1238
C2.18(C22xDic10) = Q8:5Dic10central stem extension (φ=1)320C2.18(C2^2xDic10)320,1241
C2.19(C22xDic10) = Q8:6Dic10central stem extension (φ=1)320C2.19(C2^2xDic10)320,1242
C2.20(C22xDic10) = C2xC20.48D4central stem extension (φ=1)160C2.20(C2^2xDic10)320,1456

׿
x
:
Z
F
o
wr
Q
<