On Thu, 21 Mar 2019, Ai Bo wrote:
> Is there a way to "random access"? For example, access the nth element
> in the "generator", instead of one by one?
Kind of. As a most time is propably spent by creating Python data
structures for SageMath, you can use nautygen directly to generate huge
numb
I am running a program with these lines:
i =12
for G in graphs.nauty_geng(str(i) + " -C"):
It is very slow. I know the returned generator is very large. Is there a
way to speed this up?
Is there a way to "random access"? For example, access the nth element in
the "generator", instead of one b
On Mar 19, 2019, at 4:01 AM, dimp...@gmail.com wrote:
Hi Ivan,
thanks for looking into this.
On Mon, Mar 18, 2019 at 06:25:53PM -0700, Ivan Andrus wrote:
I haven't worked on Sage for quite a while, but it was brought to my
attention (thanks Karl-Dieter), that the Mac application no longer works
On Wed, Mar 20, 2019 at 1:27 PM mmarco wrote:
>
> So the bug is really in the abs_integrate package for maxima? In that case:
> is it really worth it to import it by default?
removing it makes 7 tests fail in src/sage/interfaces/maxima_lib.py
perhaps it should be applied more intelligently, but
So the bug is really in the abs_integrate package for maxima? In that case:
is it really worth it to import it by default?
El miércoles, 20 de marzo de 2019, 13:58:46 (UTC+1), Dima Pasechnik
escribió:
>
> On Wed, Mar 20, 2019 at 05:36:59AM -0700, mmarco wrote:
> > I am trying to pinpoint the f
This looks similar to an open
https://sourceforge.net/p/maxima/bugs/3528/
where abs_integrate breaks integrate(sqrt(1+2*sin(x)^2), x);
On Wed, Mar 20, 2019 at 12:58 PM wrote:
>
> On Wed, Mar 20, 2019 at 05:36:59AM -0700, mmarco wrote:
> > I am trying to pinpoint the following bug:
> >
> > sage:
On Wed, Mar 20, 2019 at 05:36:59AM -0700, mmarco wrote:
> I am trying to pinpoint the following bug:
>
> sage: integral(sqrt(1+cos(x)^2),x)
> -1/24*sin(3*x) + 1/8*sin(x)
>
>
> which is incorrect. One would think that maxima is returning a wrong
> answer, but if we ask directly to maxima, it le
I am trying to pinpoint the following bug:
sage: integral(sqrt(1+cos(x)^2),x)
-1/24*sin(3*x) + 1/8*sin(x)
which is incorrect. One would think that maxima is returning a wrong
answer, but if we ask directly to maxima, it leaves the integral as it is:
sage: f = sqrt(1+cos(x)^2)
sage: maxima.int
