Hi!
On Oct 29, 4:34 pm, vpv [EMAIL PROTECTED] wrote:
The dimension of the ideal of the groebner basis of the new system is
4 and not 0? Why?
Since you are still in a ring with 8 (and not 4) variables.
snip
What i do next i set:
x[0]=P(0)
x[1]=P(1)
x[4]=P(1)
x[5]=P(0)
Then my new
Thank you very much for the quick response, Simon!
On Oct 29, 5:01 pm, Simon King [EMAIL PROTECTED] wrote:
Hi!
On Oct 29, 4:34 pm, vpv [EMAIL PROTECTED] wrote:
The dimension of the ideal of the groebner basis of the new system is
4 and not 0? Why?
Since you are still in a ring with 8
I have to deal with this a lot, and I've gotten used to it but it
annoys me. More support for specialization would be great. I am not
that good with the guts of the polynomial ring code and singular or I
would have dealt with it already. I would be happy to review patches
related to this.
-M.
