Oh! I wasn't aware that multivariable power series is a "new" addition...
Thanks anyway...
-- VInay
On 2 November 2011 21:09, William Stein wrote:
> On Wed, Nov 2, 2011 at 8:32 AM, Vinay Wagh wrote:
> >
> > On 2 November 2011 20:49, Jason Grout
> wrote:
> >>
> >> On 11/2/11 10:15 AM, Vinay W
Sage 4.7.2 was released on 29 October 2011. It is available at
http://www.sagemath.org/download.html
* About Sage (http://www.sagemath.org)
Sage is developed by volunteers and combines over 90 open source packages.
It is available for download from www.sagemath.org and its mirrors in
I have sage 4.6.2 and would like to update to the latest sage
version. Do I type in command line
sage -upgrade. I do so and it gives me a warning that the upgrade can
fail and render my Sage install useless. It tells me it is a binary
install, and that upgrading in place is *not* recommended unl
On Fri, Nov 4, 2011 at 11:02 AM, quetzalcoatl wrote:
> I have sage 4.6.2 and would like to update to the latest sage
> version. Do I type in command line
> sage -upgrade. I do so and it gives me a warning that the upgrade can
> fail and render my Sage install useless. It tells me it is a binary
Dears.
In this code
F. = GF(2^(4))
PR = PolynomialRing(F,'X')
M = vector(PR,8)
#get a g1
g1 = (X + 1) * (X + a) * (X + a^3) * (X + a^5) * (X + a^5 + a^4 + a^3
+ a) * (X + a^6 + a^5 + a^4 + a^2) * (X + a^7 + a^2 + a + 1) * (X +
a^7 + a^6 + a^5 + a^3)
for i in range(self.8):
M[i]=g1.factor()[i]
for all, factors ...
2011/11/5 juaninf
> Dears.
>
> In this code
>
> F. = GF(2^(4))
> PR = PolynomialRing(F,'X')
> M = vector(PR,8)
> #get a g1
> g1 = (X + 1) * (X + a) * (X + a^3) * (X + a^5) * (X + a^5 + a^4 + a^3
> + a) * (X + a^6 + a^5 + a^4 + a^2) * (X + a^7 + a^2 + a + 1) * (X +
> a^7 + a^
On Nov 4, 2011, at 20:38 , juaninf wrote:
> Dears.
>
> In this code
>
> F. = GF(2^(4))
> PR = PolynomialRing(F,'X')
> M = vector(PR,8)
> #get a g1
> g1 = (X + 1) * (X + a) * (X + a^3) * (X + a^5) * (X + a^5 + a^4 + a^3
> + a) * (X + a^6 + a^5 + a^4 + a^2) * (X + a^7 + a^2 + a + 1) * (X +
> a^7
Dears
I want create a new datatype,
sage.rings.polynomial.polynomial_zz_pex.Polynomial_ZZ_pEX, to use
comm.Reduce method,
comm.Reduce([PROD,sage.rings.polynomial.polynomial_zz_pex.Polynomial_ZZ_pEX],
[RESUL,sage.rings.polynomial.polynomial_zz_pex.Polynomial_ZZ_pEX],op=MPI.SUM,
root=0)
how i can
