Le dimanche 24 mars 2013, David Roe a écrit :
> Sage Days 47 is this upcoming week, working on transitioning Sage to
> git.
> Julian and I are currently using a github repository to collaborate
> on p-adics in Sage (https://github.com/saraedum/sage/tree/Zq). We'd
> be happy to give you permissi
On Sun, Mar 24, 2013 at 8:42 AM, William Stein wrote:
> On Sun, Mar 24, 2013 at 4:59 AM, Xavier Caruso
> wrote:
> > Dear Sage lovers,
> >
> > I've recently written several patches/packages related to p-adics
> > in Sage. Here is an overview of what I've done:
> >
> > . an implementation of Fro
Le dimanche 24 mars 2013, William Stein a écrit :
> > . an implementation of several useful decompositions of matrices
> > over p-adics (like Hermite form, Smith form, LU factorization)
>
> Is there a paper somewhere explaining how the algorithms you've
> implemented for p-adic "numerical an
Le dimanche 24 mars 2013, Jeroen Demeyer a écrit :
> If you want comments and feedback, please *do* submit them to Trac,
> preferably not as one big patch bomb, but separated on multiple
> tickets.
Ok, ok. I will do it.
> Also: are you aware of http://trac.sagemath.org/sage_trac/ticket/12555
>
On Sun, Mar 24, 2013 at 4:59 AM, Xavier Caruso
wrote:
> Dear Sage lovers,
>
> I've recently written several patches/packages related to p-adics
> in Sage. Here is an overview of what I've done:
>
> . an implementation of Frobenius endormophisms over p-adic
> rings (as morphism - the method x
On 2013-03-24 12:59, Xavier Caruso wrote:
> Until now, I've not submitted these patches to the trac server. I
> actually would like to have some feedback before.
If you want comments and feedback, please *do* submit them to Trac,
preferably not as one big patch bomb, but separated on multiple ticke
Dear Sage lovers,
I've recently written several patches/packages related to p-adics
in Sage. Here is an overview of what I've done:
. an implementation of Frobenius endormophisms over p-adic
rings (as morphism - the method x.frobenius() already exists)
. an implementation of Newton polyg
