An _updated_ version of the paper "How the Roll Function Works" is 
at http://www.sigapl.org/qqv8n3p42.htm . 

  It seems posterior to the version at 
http://www.jsoftware.com/jwiki/Doc/Articles/Play083. 

  The section "Finding a Primitive Root" has been expanded quite a lot. 

  I hope that is useful.

 ~ Gilles

---------- Original Message -----------
From: bill lam <[email protected]>
To: JChat <[email protected]>
Sent: Fri, 10 Apr 2009 21:35:58 +0800
Subject: [Jchat] Finding a Primitive Root

> Inside
> http://www.jsoftware.com/papers/roll.htm
> 
> the paragraph:
> 
> The way to proceed then is the following: for A and P positive
> integers, A: P - 1 , where P is a prime and R is one of its primitive
> roots, we get a vector called the indices of the powers of R mod P. I
> won't explain these further than to say that they are of great value
> in number theory: they are to the powers of the primitive root as
> logarithms are to exponentials.
> 
> What does that `A: P - 1` mean?  Was it actually printed on that
> publications (qq and vector)?
> 
> -- 
> regards,
> ====================================================
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------- End of Original Message -------

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