Pierre,

Don't rely on the picture!

sage: U = set(gr.edges())
sage: V = set(gr.reverse().edges())
sage: U.intersection(V) #for me, this is the empty set


On Tue, Mar 13, 2012 at 3:26 AM, Pierre <pierre.guil...@gmail.com> wrote:
> Hi,
>
> I've been playing with Cayley graphs in Sage (thanks to whoever
> implemented this!) I got funny results on one example, and I'd like to
> understand.
>
> I've tried SL(2, ZZ):
>
> sage: G= SL(2, ZZ)
> sage: S, T= G.gens(); ST= S*T
> sage: L= [S^i*ST^j for i in range(4) for j in range(3)] #S has order
> 4, ST has order 3
> sage: els= Set([ a*b*c*d for a in L for b in L for c in L for d in L])
> sage: gr= G.cayley_graph(generators = [S, ST], elements= els)
> sage: gr.show(color_by_label= True, iterations= 500, vertex_labels=
> False, vertex_size= 1,  dpi= 800)) #for example
>
> I don't know how to attach a picture to this message, so I'll have to
> describe the result as very close to the Cayley graph of PSL(2, ZZ)
> rather than SL(2, ZZ)!! it looks as if one of my generators has order
> 2!!
>
> does anyone know what is going on?
>
> thanks!
> Pierre
>
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