My steps created matrices. The group PGL is implemented as a group of
permutations.
I can make my question more accurate:
I have a (symmetric) set of 2x2 matrices S over Fq. How can I find the
spectrum of the Cayley graph of PGL(2,q) with respect to the set of
generators S?
On Monday, April
On Mon, Apr 7, 2014 at 11:36 AM, Oren Becker wrote:
> I would like to compute the spectrum of a certain Cayley graph on PGL(2,q),
> for a certain prime power q.
>
> I created the generators of the graph as elements of GL(2,q).
>
Why don't you redo your steps but change this step to use PGL inste
I would like to compute the spectrum of a certain Cayley graph on PGL(2,q), for
a certain prime power q.
I created the generators of the graph as elements of GL(2,q).
Now, how do I get the spectrum of the Cayley graph on PGL(2,q)? I thought to
first create the Cayley graph using PGL.cayley_grap
