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Hypergeometric identities and free software?
   Science and Technology news... Forum Index -> Math - Symbolic Forum  
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Tim Smith
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PostPosted: Thu Oct 30, 2008 7:26 am    Post subject: Hypergeometric identities and free software? Reply with quote

Are there any free symbolic math programs that can find and prove
hypergeometric identities, as described in the book "A=B" by Petkovsek,
Wilf, and Zeilberger? (<http://www.math.upenn.edu/~wilf/AeqB.html>)

So far, all the implementations of those algorithms that I>ve found have
been written for either Maple or Mathematica.

--
--Tim Smith
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Robert Dodier
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PostPosted: Thu Oct 30, 2008 4:34 pm    Post subject: Re: Hypergeometric identities and free software? Reply with quote

On Oct 30, 1:48 am, Tim Smith <reply_in_gr...@mouse-potato.com> wrote:

[quote]Are there any free symbolic math programs that can find and prove
hypergeometric identities, as described in the book "A=B" by Petkovsek,
Wilf, and Zeilberger? (<http://www.math.upenn.edu/~wilf/AeqB.html>)
[/quote]
Maxima has an add-on package (zeilberger) which implements
Zeilberger>s algorithm. There is also an implementation of Gosper>s
algorithm in that package, as well as a built-in implementation
(nusum) which might have been written by Gosper himself;
not sure about that.

FWIW

Robert Dodier
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Martin Rubey
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PostPosted: Thu Oct 30, 2008 4:39 pm    Post subject: Re: Hypergeometric identities and free software? Reply with quote

Tim Smith <reply_in_group@mouse-potato.com> writes:

[quote]Are there any free symbolic math programs that can find and prove
hypergeometric identities, as described in the book "A=B" by Petkovsek,
Wilf, and Zeilberger? (<http://www.math.upenn.edu/~wilf/AeqB.html>)
[/quote]
In FriCAS you can do this (well, almost, but on the other hand a fair bit more)
via my guessing package.

If you are interested in contributing / using, there are certainly
possibilities. Please ask for a more precise description.

Gosper is implemented of course.

As far as I know, in maxima there is also an implementation of Zeilbergers
algorithm.

Martin
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