On Sat, Jun 23, 2012 at 3:34 PM, Julien Puydt wrote:
> Hi,
>
> wouldn't the following be a bug?
>
> sage: E=ModularForms(1,12).cuspidal_subspace()
> sage: f=E.0
> sage: dim=len([1,2,4,8,16])
> sage: dim
> 5
> sage: f.coefficients(5)
> [1, -24, 252, -1472, 4830]
> sage: f.coefficients(dim)
> --
We can't make python functions return Sage integers.
f.coefficients() should do "isinstance(X, (int, rings.Integer))" instead of
just checking for Sage integers.
On Saturday, June 23, 2012 9:34:13 PM UTC+1, Snark wrote:
>
> Hi,
>
> wouldn't the following be a bug?
>
> sage: E=ModularForms(1,
Hi,
wouldn't the following be a bug?
sage: E=ModularForms(1,12).cuspidal_subspace()
sage: f=E.0
sage: dim=len([1,2,4,8,16])
sage: dim
5
sage: f.coefficients(5)
[1, -24, 252, -1472, 4830]
sage: f.coefficients(dim)
---
TypeErr
On 22 June 2012 19:04, Jason Grout wrote:
> William installed new SSD disks and we migrated *.sagenb.org over to them.
We also migrated aleph.sagemath.org to the SSD.
>
> It seems like everything is faster (way faster :). If you notice any
> problems, let us know.
>
> Thanks,
>
> Jason
I hope th
Ah thanks, got confused with polynomial ring over Z/2 again.
On Saturday, June 23, 2012 2:00:59 PM UTC+1, Martin Albrecht wrote:
>
> The Boolean polynomial ring includes x_i^2 - x_i implicitly in any ideal,
> hence any ideal is of dimension 0.
>
--
To post to this group, send an email to sage-
The Boolean polynomial ring includes x_i^2 - x_i implicitly in any ideal,
hence any ideal is of dimension 0.
On Saturday 23 Jun 2012, Volker Braun wrote:
> On Saturday, June 23, 2012 1:06:21 PM UTC+1, bouillaguet wrote:
> > To actually fix these problems, we need to write specialized versions
> >
On Saturday, June 23, 2012 1:06:21 PM UTC+1, bouillaguet wrote:
>
> To actually fix these problems, we need to write specialized versions
> of the generic functions (e.g.BooleanPolynomialIdeal.dimension()
> should always return 0)
Why should it always return 0? You can have any non-negative (Kr
Hi all,
I am currently working with the polybori interface in sage, and I
already filled several tickets that all have the same origin.
The class BooleanPolynomial (resp. BooleanPolynomialIdeal) inherits
MPolynomial (resp. MPolynomialIdeal) and redefines some of the
methods. The problem is that s