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| From | Joe Riel <joer@san.rr.com> |
| Newsgroups | comp.soft-sys.math.maple |
| Subject | Re: A hypergeometric formula |
| Date | Wed, 10 Sep 2014 09:05:22 -0700 |
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peter.luschny@gmail.com writes:
> 2*GAMMA(3/2)*hypergeom([1/2,0],[3/2,0,-1/2],-1) /sqrt(Pi) = ?
>
> Peter
(**) y := 2*GAMMA(3/2)*hypergeom([1/2,0],[3/2,0,-1/2],-1) /sqrt(Pi);
y := hypergeom([1/2], [-1/2, 3/2], -1)
(**) simplify(y);
sin(2) - cos(2)
--
Joe Riel
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A hypergeometric formula peter.luschny@gmail.com - 2014-09-10 06:44 -0700
Re: A hypergeometric formula Joe Riel <joer@san.rr.com> - 2014-09-10 09:05 -0700
Re: A hypergeometric formula peter.luschny@gmail.com - 2014-09-10 11:32 -0700
Re: A hypergeometric formula Axel Vogt <&noreply@axelvogt.de> - 2014-09-10 20:54 +0200
Re: A hypergeometric formula peter.luschny@gmail.com - 2014-09-10 15:08 -0700
Re: A hypergeometric formula acer <maple@rogers.com> - 2014-09-10 21:12 -0700
Re: A hypergeometric formula Axel Vogt <&noreply@axelvogt.de> - 2014-09-11 19:29 +0200
Re: A hypergeometric formula peter.luschny@gmail.com - 2014-09-11 10:42 -0700
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