On 2/18/14 11:31 AM, Nicholas Roth wrote:
First off, I see no reason why this shouldn't be possible, since Sage just uses
python anyway. Let me tell you what I'm doing and the error that I get:
I reference the same exact Python version that Sage uses from the
sage/local/lib directory.
I tell
First off, I see no reason why this shouldn't be possible, since Sage just uses
python anyway. Let me tell you what I'm doing and the error that I get:
I reference the same exact Python version that Sage uses from the
sage/local/lib directory.
I tell python to pretend it's argv consists of a st
I changed the decimals into fractions and I confirm that I am now getting
results. Thank you so much for your help. You saved me out of stress and
depression.
Best Regards,
On Tuesday, February 18, 2014 11:23:37 AM UTC-5, Martin R. Albrecht wrote:
>
>
>
> On 18/02/14 14:31, sahi...@gmail.com w
On 18/02/14 14:31, sahin...@gmail.com wrote:
> TypeError: unsupported operand parent(s) for '*': 'Real Field with
> 53 bits of precision' and 'Multivariate Polynomial Ring in x1, x2,
> x3, x4, x5, x6, x7, x8 over Number Field in I with defining
> polynomial x^2 + 1'
This means that you are mixin
Sure does. Thanks!
On Monday, February 17, 2014 4:02:49 PM UTC-5, Dima Pasechnik wrote:
>
> On 2014-02-17, Douglas Weathers > wrote:
> > The rabbit hole led me to this discussion
> >
> > https://groups.google.com/forum/#!topic/sage-devel/QoboPuLUmw8
> >
> > from a couple of years ago, and I s
Thank you for the reply. I am now trying the computation with a somewhat
more involved example and I am getting the error. The example I am trying
to solve is below:
R = QQ[sqrt(-1)]
RI = R.gens()[0]
S. = PolynomialRing(R,order='lex')
SI =
S.ideal(4*RI*x4+2*x1-2.52*x3-8*RI,3*x4+2*x1-3.5*x2-6,-4
