[GAP Forum] A Subgroup of S_4 and isomorphic with Z_2 x Z_2

[William DeMeo]

There's probably a nicer way, but you could do

gap> g:=SymmetricGroup(4);
gap> ccsg:=ConjugacyClassesSubgroups(g);
gap> V:=Representative(ccsg[5]);
gap> StructureDescription(V);
"C2 x C2"

Cheers,
William


--
William DeMeo
Department of Mathematics
University of South Carolina
http://williamdemeo.wordpress.com
mobile:808-298-4874 office:803-777-7510




On Tue, Mar 19, 2013 at 1:13 PM, Mohammad Reza Sorouhesh
<msorouhesh at gmail.com> wrote:
> Dear forum,
>
> May I ask you how can I have the subgroup of S_4 which is isomorphic with
> Z_2 X Z_2. I know that the Cayley's Theorem guaranties this event.
>
> Best Wishes
>
> M.R.Sorouhesh
> _______________________________________________
> Forum mailing list
> Forum at mail.gap-system.org
> http://mail.gap-system.org/mailman/listinfo/forum