Alright. If it would help, I can ping the list every month or so just
in case.
Jean-Pierre Flori writes:
> On Thursday, April 11, 2013 4:27:57 PM UTC+2, Pavel Panchekha wrote:
>>
>> I've made some updates on the bug tracker following comments there. Is
>> there anything I should do to help peo
On Thursday, April 11, 2013 4:27:57 PM UTC+2, Pavel Panchekha wrote:
>
> I've made some updates on the bug tracker following comments there. Is
> there anything I should do to help people take another look at the patch
> and hopefully push it through acceptance?
>
> Just wait for someone inter
I've made some updates on the bug tracker following comments there. Is
there anything I should do to help people take another look at the patch
and hopefully push it through acceptance?
- Pavel Panchekha
On Wed, Feb 27, 2013 at 6:20 AM, William Stein wrote:
> On Tue, Feb 26, 2013 at 11:25 PM,
On 2013-02-27 10:25, Jean-Pierre Flori wrote:
> One issue raised on the Trac ticket: smalljac is 64 bits only
It's worse, it's actually x86_64 only (from what I understand on the
ticket).
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On Tue, Feb 26, 2013 at 11:25 PM, Jean-Pierre Flori wrote:
>
>
> On Wednesday, February 27, 2013 10:07:31 AM UTC+1, John Cremona wrote:
>>
>> I for one would really like smalljac to be in Sage.
>>
> +1
>
> And with PARI 2.6.0 coming, well also have fast point counting for elliptic
> curve in small
On Wednesday, February 27, 2013 10:07:31 AM UTC+1, John Cremona wrote:
>
> I for one would really like smalljac to be in Sage.
>
> +1
And with PARI 2.6.0 coming, well also have fast point counting for elliptic
curve in small characteristic.
One issue raised on the Trac ticket: smalljac is 64
I for one would really like smalljac to be in Sage.
For your general question, have you read all that the developer's
guide has to say on how to make new spkgs?
John
On 27 February 2013 06:45, Pavel Panchekha wrote:
> smalljac is a library developed under Andrew Sutherland to do computations
>
smalljac is a library developed under Andrew Sutherland to do computations
with elliptic curves. In particular, it can find group representations of
genus 1 and 2 elliptic curves over finite fields. Among other things, it
can quickly compute the Jacobian structures and L-polynomials of the
re
