I tried the following:

In [1]: from sympy import *
In [2]: R, x= ring('x', GF(2))
In [3]: p= x**5 + 1
In [4]: q= x+1
In [5]: div(p, q)

The result is an exception: SympifyError: x**5 + 1 mod 2

Any advice will be appreciated.

On Mon, May 23, 2016 at 10:05 PM, Kalevi Suominen <jks...@gmail.com> wrote:

>
>
> On Tuesday, May 24, 2016 at 3:37:42 AM UTC+3, Phillip M. Feldman wrote:
>>
>> I would like to perform operations on polynomials over GF(2), i.e.,
>> polynomials with binary coefficients.  Is there a way to do this with SymPy?
>>
>> There is a sympy.polys.galoistools module, but I haven't found any user
>> documentation for it
>>
>
> galoistools is the low lever implementation module that is not intended
> for direct use. The user interface is the
> same as with other polynomials. To define a polynomial ring  R  with
> generator (or 'unknown')  x  over  GF(2)  you write
>
> R, x = ring('x', GF(2))
>
> Polynomials are then constructed in the usual way: p = x**2 + x , etc. and
> all the standard operations are valid. (Note:  x  is also a polynomial, not
> a Symbol.)
>
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