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=C24:2D5

Direct product G=NxQ with N=C2 and Q=C24:2D5
dρLabelID
C2xC24:2D580C2xC2^4:2D5320,1512


Non-split extensions G=N.Q with N=C2 and Q=C24:2D5
extensionφ:Q→Aut NdρLabelID
C2.1(C24:2D5) = C24.62D10central extension (φ=1)160C2.1(C2^4:2D5)320,837
C2.2(C24:2D5) = C24.65D10central extension (φ=1)160C2.2(C2^4:2D5)320,840
C2.3(C24:2D5) = C25.2D5central extension (φ=1)80C2.3(C2^4:2D5)320,874
C2.4(C24:2D5) = (C2xC10):8D8central stem extension (φ=1)80C2.4(C2^4:2D5)320,844
C2.5(C24:2D5) = (C5xD4).31D4central stem extension (φ=1)80C2.5(C2^4:2D5)320,845
C2.6(C24:2D5) = C24.20D10central stem extension (φ=1)160C2.6(C2^4:2D5)320,849
C2.7(C24:2D5) = C24.21D10central stem extension (φ=1)160C2.7(C2^4:2D5)320,850
C2.8(C24:2D5) = (C5xQ8):13D4central stem extension (φ=1)160C2.8(C2^4:2D5)320,854
C2.9(C24:2D5) = (C2xC10):8Q16central stem extension (φ=1)160C2.9(C2^4:2D5)320,855
C2.10(C24:2D5) = C10.C22wrC2central stem extension (φ=1)320C2.10(C2^4:2D5)320,856
C2.11(C24:2D5) = (C22xD5):Q8central stem extension (φ=1)160C2.11(C2^4:2D5)320,858
C2.12(C24:2D5) = (C5xD4):14D4central stem extension (φ=1)160C2.12(C2^4:2D5)320,865
C2.13(C24:2D5) = (C5xD4).32D4central stem extension (φ=1)160C2.13(C2^4:2D5)320,866
C2.14(C24:2D5) = 2+ 1+4:D5central stem extension (φ=1)408+C2.14(C2^4:2D5)320,868
C2.15(C24:2D5) = 2+ 1+4.D5central stem extension (φ=1)808-C2.15(C2^4:2D5)320,869
C2.16(C24:2D5) = 2+ 1+4.2D5central stem extension (φ=1)808-C2.16(C2^4:2D5)320,870
C2.17(C24:2D5) = 2+ 1+4:2D5central stem extension (φ=1)408+C2.17(C2^4:2D5)320,871
C2.18(C24:2D5) = 2- 1+4:2D5central stem extension (φ=1)808+C2.18(C2^4:2D5)320,872
C2.19(C24:2D5) = 2- 1+4.2D5central stem extension (φ=1)808-C2.19(C2^4:2D5)320,873

׿
x
:
Z
F
o
wr
Q
<