Hi there,

As far as I know there is no arbitrary precision within scipy/numpy.
On the other hand scipy/numpy is shipped with Sage and if you do for
example

sage: m = matrix(RDF, [[2,0],[1,0]])

the matrix m is (in the backend) a numpy matrix stored under
m._numpy_matrix. Sadly you can not access this attribute because it is
at C level (Cython). You may have a look at

sage/matrix/matrix_double_dense.pyx

The first thing to do would be to do the list of existing softwares
and libraries for numerical things (knowing that ATLAS, numpy/scipy
are already there) and start implementing interfaces.

As far as I know, there is one nice numerical thing in Sage : root
finding of polynomials. The code is in

sage/rings/polynomials/real_roots.pyx
and
sage/rings/polynomial/complex_roots.pyx

Best,
Vincent

2014-02-13 2:31 UTC+01:00, ref...@uncg.edu <ref...@uncg.edu>:
> Oh, FEM brings me back to my master's days.  Programming the FEM can
> sometimes be painful.  Perhaps I'm not the best one to ask about this, but
> you can use implement in python using Numpy and Scipy...and then run it in
> Sage.
>
> On Wednesday, February 12, 2014 6:52:37 PM UTC-5, Chris Gorman wrote:
>>
>> kcrisman and Rick,
>>
>> I guess that I am wondering if there is a group that is devoted to
>> contributing to the numerical aspects of Sage and, if so, what they are
>> focusing on. I know that I would be interested in helping implement is FEM
>>
>> and arbitrary-precision numerical integration. I would also like to work
>> on
>> the linear algebra, but I do not know whether it would be better to focus
>>
>> on numpy or scipy at that point. I guess I just want to help improve
>> Sage's
>> numerical capabilities.
>>
>> Chris
>>
>>
>>
>> On Wednesday, February 12, 2014 11:20:33 AM UTC-8, ref...@uncg.edu wrote:
>>>
>>> Chris,
>>>
>>> I'm not sure what you are looking for.  But, I'm planning on submitting
>>> some personal algorithms to sage.  Sometimes I had to make some
>>> improvements to built-in functions to suit my purpose.  For example,
>>> numerical integration built into sage is not arbitrary precision...which
>>> I
>>> had to make arbitrary for my algorithm because of the highly oscillatory
>>>
>>> nature of the function I was integrating.
>>>
>>> Rick
>>>
>>> On Wednesday, February 12, 2014 11:26:50 AM UTC-5, Chris Gorman wrote:
>>>>
>>>> Does anyone have know who is working on improving the numerical methods
>>>>
>>>> in Sage? I am beginning my graduate program in numerical analysis and
>>>> would
>>>> like to use Sage for my work and research.
>>>>
>>>
>
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