Daniel Fischer <[EMAIL PROTECTED]> wrote:
> Am Montag, 27. Oktober 2008 13:34 schrieb Achim Schneider:
> > >
> > > Who does such horrible things?
> > > Repeat after me: 1 is NOT a prime. Never, under no circumstances.
> >
> > Then chase it out of your prime factor products. You'd be the first
> > one to break a monoid and locate unsafeCalculate#.
>
> Huh? I don't understand what you are trying to say here.
> In which way do you use the term "prime factor product"?
> If you're referring the value of the product, 1 is a perfectly
> legitimate value, that of the empty product.
> If you're referring the expression \prod_{i \in I}p_i, that doesn't
> contain 1. So out of where shall "it" (I think that refers to 1, does
> it?) be chased? And what has that to do with breaking monoids?
>
I am referring to
n = product [primeFactors n]
and the fact that
product = foldr (*) 1
or even, less haskellish,
product xs = product 1:xs
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