1. If you were to use Maxima directly, you could probably teach it, by
pattern matching, or other techniques, to do some set of cosine
transforms. This would probably be far more economical of your time,
and would give you interesting insights into how a very powerful
symbolic mathematical manipul
On Mar 7, 11:27 am, Robert Dodier wrote:
> clintonbowen wrote:
> > I tried some Cosine Transforms found in the book 'Handbook of Integral
> > Equations' by Andrei D. Polyanin and
> > Alexander V. Manzhirov into sage and I found that sage was not able to
> > perform these integrals.
>
> For the
I'd like to stay on-topic, but at the same time I'd like to ask you if
it's any interest for us (SAGE users) the Poor Man's integration in
SymPy:
http://code.google.com/p/sympy/issues/detail?id=463
[ I'm referring to this, since this integration formula seems to be
one of the most important goal
On Mar 7, 5:47 pm, Robert Dodier wrote:
> mark mcclure wrote:
> > (%i1) integrate(1/x^3, x, 1, inf);
> > Integral is divergent
>
> It's been fixed in CVS, so it will be in the next release.
That's great Robert, thanks!
Mark
--~--~-~--~~~---~--~~
To post to this g
mark mcclure wrote:
> (%i1) integrate(1/x^3, x, 1, inf);
>
> Integral is divergent
It's been fixed in CVS, so it will be in the next release.
Sorry for the bother.
> (%i2) assume(p>1);
> (%o2) [p > 1]
> (%i3) integrate(1/x^p, x, 1, inf);
> (%o3) 1/(p-1)
Literal
Hi,
On Sat, 7 Mar 2009 01:19:05 -0800 (PST)
clinton bowen wrote:
>
> I tried some Cosine Transforms found in the book 'Handbook of Integral
> Equations' by Andrei D. Polyanin and
> Alexander V. Manzhirov into sage and I found that sage was not able to
> perform these integrals.
As Robert Dod
On Mar 7, 1:27 pm, Robert Dodier
wrote:
> clinton bowen wrote:
> > I tried some Cosine Transforms found in the book
> > 'Handbook of Integral Equations' by Andrei D.
> > Polyanin and Alexander V. Manzhirov into sage and
> > I found that sage was not able to perform these
> > integrals.
>
> For t
clinton bowen wrote:
> I tried some Cosine Transforms found in the book 'Handbook of Integral
> Equations' by Andrei D. Polyanin and
> Alexander V. Manzhirov into sage and I found that sage was not able to
> perform these integrals.
For the record, what are some of integrals you tried?
> I gue
