On Monday, August 18, 2014 9:25:56 AM UTC-7, Nils Bruin wrote:
>
>
> You could use q.dict() instead which has the appropriate order, but
> encodes the monomials as exponent vectors, which are hard to convert to At.
> [you should go that route, though, because the other method can give you
> wron
On Monday, August 18, 2014 7:11:53 AM UTC-7, juaninf wrote:
>
> Dear Emmanuel,
> Thank, ... one last question ... How I will be able to extract the
> coefficients of t^0,t^1,...,t^(p-1)
>
> I wouldn't trust SR with anything in positive characteristic. It is not
designed for it and it is hard to
Dear Emmanuel,
Thank, ... one last question ... How I will be able to extract the
coefficients of t^0,t^1,...,t^(p-1)
2014-08-18 5:49 GMT-03:00 Emmanuel Charpentier <
emanuel.charpent...@gmail.com>:
> If I follow your cpde correctly, you are working on polynoms in X0,..,X3.
> What you attempt to
If I follow your cpde correctly, you are working on polynoms in X0,..,X3.
What you attempt to create would be a polynom in x00,..,x03,x10..x33.
Doubleplusungood...
You should probaby use expressions in SR and cast the resultant expression
in the ring of polynoms in x00,..x33.
BTW, you don't ha
