I would like to proof the following in the case of groups of finite order:
the number of elements of an arbitrary class of conjugated elements is a divider of the index (G:Z) of the centre of G.
Does anybody know how to proof this?
Peter Mulder
I would like to proof the following in the case of groups of finite order:
the number of elements of an arbitrary class of conjugated elements is a divider of the index (G:Z) of the centre of G.
Does anybody know how to proof this?
Peter Mulder