On Tuesday, April 3, 2018 at 2:09:17 PM UTC-7, François Bissey wrote:
>
>
>
> > On 4/04/2018, at 02:34, John H Palmieri > wrote:
> >
> >
> >
> > On Monday, April 2, 2018 at 9:25:56 PM UTC-7, François Bissey wrote:
> >
> >
> > > On 2/04/2018, at 16:27, John H
> On 4/04/2018, at 02:34, John H Palmieri wrote:
>
>
>
> On Monday, April 2, 2018 at 9:25:56 PM UTC-7, François Bissey wrote:
>
>
> > On 2/04/2018, at 16:27, John H Palmieri wrote:
> >
> >
> >
> > On Sunday, April 1, 2018 at 1:16:57 PM
On Monday, April 2, 2018 at 9:25:56 PM UTC-7, François Bissey wrote:
>
>
>
> > On 2/04/2018, at 16:27, John H Palmieri > wrote:
> >
> >
> >
> > On Sunday, April 1, 2018 at 1:16:57 PM UTC-7, François Bissey wrote:
> >
> >
> > > On 2/04/2018, at 03:48, John H
Alex, this is a nice bug for you to report on Sage's Trac.
Tue 2018-04-02 11:45:46 UTC, Bruno Grenet:
>
> I can reproduce the behavior, and this is a bug. Note that
> this happens only with polynomials of degree 2 with a single
> root of multipicity 2!
>
> sage: R. = SR[]
> sage: p = (x-1)
>
I can reproduce the behavior, and this is a bug. Note that this happens
only with polynomials of degree 2 with a single root of multipicity 2!
sage: R. = SR[]
sage: p = (x-1)
sage: q = (x-1)^2
sage: r = (x-1)^3
sage: s = (x-1) * (x+1)
sage: p.roots(), q.roots(), r.roots(), s.roots()
([(1, 1)],
On Tue, Apr 3, 2018 at 6:10 AM, Alex Thorne wrote:
> Hi all. I think I have found a bug in Sage, but have not reported bugs
> before and would appreciate confirmation that it's actually reproducible
> (and not something broken with my own setup) before I make a ticket on trac.
>
>
Hi all. I think I have found a bug in Sage, but have not reported bugs
before and would appreciate confirmation that it's actually reproducible
(and not something broken with my own setup) before I make a ticket on trac.
When finding roots of a polynomial with coefficients in SR having only a