On Dec 31, 3:14 am, "Bill Hart" wrote:
> Would this be mainly useful for computing transcendental functions?
>
> If so there is a package called mpfr (and a similar one for complex
> numbers called mpc) which are the caconical places for such functions.
>
> Of course I am not very imaginative, so
Hello folks,
after some hardware trouble and the weather throwing us a curve ball
[snow storms aren't good for package delivery ;)] the CUDA box
mentioned a while ago is finally online:
mabsh...@cuda1:~$ cudafe --V
cudafe: NVIDIA (R) Cuda Language Front End
Portions Copyright (c) 2005-2006 NVIDI
Would this be mainly useful for computing transcendental functions?
If so there is a package called mpfr (and a similar one for complex
numbers called mpc) which are the caconical places for such functions.
Of course I am not very imaginative, so maybe you have something else
in mind which would
It shouldn't be too slow, but yes we'll definitely have source
tarballs in a few days.
Bill.
On 31/12/2008, user923005 wrote:
>
> On Dec 30, 6:28 pm, "Jason Martin"
> wrote:
>> Hi,
>>
>> At the moment there isn't a tarball for MPIR as it is not yet stable
>> (although it is very close to being
When doing work that requires high precision, it is often very
important how fast an algorithm converges.
I did an algorithm in Maple based upon the paper "On Infinitely Many
Algorithms For Solving Equations" by Ernst Schroder, Translated by G.
W. Stewart.
Given any smoothly differentiable funct
On Dec 30, 6:28 pm, "Jason Martin"
wrote:
> Hi,
>
> At the moment there isn't a tarball for MPIR as it is not yet stable
> (although it is very close to being so).
>
> You should be able to do a read-only checkout of the SVN code using the URL
>
> http://modular.math.jmu.edu/svn/mpir
>
> with an
