Thank you very much.
On 2 December 2010 07:34, Marshall Hampton wrote:
> R. = PolynomialRing(QQ,9)
> ideal = R.ideal([u-d_p*d_q,v-d_p-d_q,w-d_q*k-d_p*l,x-k-l,y-k*l])
> list(ideal.elimination_ideal([d_p,d_q,k,l]).gens())
>
> [x^2*u + y*v^2 - x*v*w - 4*y*u + w^2]
>
> -M. Hampton
>
> On Dec 1, 8:04
R. = PolynomialRing(QQ,9)
ideal = R.ideal([u-d_p*d_q,v-d_p-d_q,w-d_q*k-d_p*l,x-k-l,y-k*l])
list(ideal.elimination_ideal([d_p,d_q,k,l]).gens())
[x^2*u + y*v^2 - x*v*w - 4*y*u + w^2]
-M. Hampton
On Dec 1, 8:04 am, Santanu Sarkar
wrote:
> Suppose,
> u=d_p*d_q
> v=d_p+d_q
> w=d_q*k+d_p*l
> x=k+l
>
> Martin, since this is a frequently asked question, do you think
> something about this
> should be added to the groebner_basis docstring? The groebner_basis
> docstring is
> 3 pages right now, so this shouldn't be too far down there. Thanks
> for such extensive
> documentation for that comman
Thanks guys!
On Mar 31, 9:54 am, Martin Albrecht
wrote:
> On Tuesday 31 March 2009, Florian wrote:
>
> > Hello everyone,
>
> > I've been trying to figure out whether the following functionality is
> > implemented, but so far I could not. I was hoping that anyone would
> > know if it existed and
2009/3/31 Martin Albrecht :
>
> On Tuesday 31 March 2009, Florian wrote:
>> Hello everyone,
>>
>> I've been trying to figure out whether the following functionality is
>> implemented, but so far I could not. I was hoping that anyone would
>> know if it existed and in that case what the syntax is.
On Tuesday 31 March 2009, Florian wrote:
> Hello everyone,
>
> I've been trying to figure out whether the following functionality is
> implemented, but so far I could not. I was hoping that anyone would
> know if it existed and in that case what the syntax is.
>
> Suppose you computed the reduced
