[sage-devel] Re: Quaternion Algebra on Q(i) and Cocompact/Uniform Lattices in SL2(Z[i])

2009-07-10 Thread Leonard Foret
Thanks John! On Jul 10, 4:04 am, John Cremona wrote: > I forwarded the whole thread to sage-nt (which I see you have joined, > Lenny) and changed the title there, > > John > > 2009/7/10 Leonard Foret : > > > > > Is possible to change the name of this discu

[sage-devel] Re: Quaternion Algebra on Q(i) and Cocompact/Uniform Lattices in SL2(Z[i])

2009-07-09 Thread Leonard Foret
Is possible to change the name of this discussion? I made a mistake, the lattice is in SL(2, CC) and not SL(2, Z[i]). Lenny On Jul 9, 8:02 pm, Leonard Foret wrote: > Excellent, will do.  That was my original idea, but I was thrown off a > bit by the request for membership.  Anywa

[sage-devel] Re: Quaternion Algebra on Q(i) and Cocompact/Uniform Lattices in SL2(Z[i])

2009-07-09 Thread Leonard Foret
Q(i) it's the > quaternion algebra with parameters 2,5. > > I think that sage-nt would be a better forum for this than sage-devel. >  Ask to join (athttp://groups.google.co.uk/group/sage-nt). > > John > > 2009/7/9 Leonard Foret : > > > > > The problem

[sage-devel] Re: Quaternion Algebra on Q(i) and Cocompact/Uniform Lattices in SL2(Z[i])

2009-07-08 Thread Leonard Foret
lated to solving Diophantine equations over Z. Do you know if there is a software for finding generators of groups (like the one we are dealing with in our example)? On Jul 7, 9:41 pm, William Stein wrote: > On Sat, Jul 4, 2009 at 8:39 PM, Leonard Foret wrote: > > > Hello all, >

[sage-devel] Quaternion Algebra on Q(i) and Cocompact/Uniform Lattices in SL2(Z[i])

2009-07-04 Thread Leonard Foret
ll received and I'll implement them immediately. Thanks in advance! Leonard Foret --~--~-~--~~~---~--~~ To post to this group, send email to sage-devel@googlegroups.com To unsubscribe from this group, send email to sage-devel-unsubscr...@googlegroups.com Fo