Prove that contains a subgroup isomorphic to for all
being the alternating group of degree n and S the symmetric group.
I really have no idea how to approach this and it's had me stumped for quite a while. Any help would be much appreciated.
Prove that contains a subgroup isomorphic to for all
being the alternating group of degree n and S the symmetric group.
I really have no idea how to approach this and it's had me stumped for quite a while. Any help would be much appreciated.