That works.
Thanks!
Dave
On Feb 26, 5:31 pm, Alex Raichev wrote:
> Hi Dave:
>
> I'm also just learning the basics of interacting with Singular through
> Sage. So probably someone else on the list can answer your question
> better than me. Still, i'll take a stab at it.
>
> Carrying on with y
Hi Dave:
I'm also just learning the basics of interacting with Singular through
Sage. So probably someone else on the list can answer your question
better than me. Still, i'll take a stab at it.
Carrying on with your/Singular's notation, try
sage: singular.setring(AC)
sage: sol= singular('SOL
Thanks for your response. I tried what you suggested and got the
error you anticipated. So it looks like I need to work within
Singular. The relevant page at the Singular site:
http://www.singular.uni-kl.de/Manual/latest/sing_1168.htm#SEC1227
Using the notation from the site just referenced,
Hi Dave:
Once you have your zero-dimensional ideal K within a Sage ring, you
could try the variety() command
K.variety(ring=QQbar) or
K.variety(ring=CC)
to get its solutions as algebraic numbers or complex floating point
numbers, respectively. See 'variety()' under
http://www.sagemath.org/doc
