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but Math::Pari has very fast factorization algorithms.

Indeed it does--blindly fast. And that completely changes the perspective on using the factors in some sort of solution. I'm still finding my way around the huge set of functions in Math::Pari. If POD allowed tables, the looong list of functions could be made more compact and easier to navigate. Even so, I doubt I would have picked out sigma as being useful in this context from the description:

sigma(x,{k = 1}) sum of the k^{th} powers of the positive divisors of |x|. x must be of type integer. The library syntax is sumdiv(x) ( = sigma(x)) or gsumdivk(x,k) ( = sigma(x,k)), where k is a C long integer.

Mmm'kay! :)

Do you have the time/inclination to post code for your solution?


Examine what is said, not who speaks.
Silence betokens consent.
Love the truth but pardon error.

In reply to Re^9: OT: Finding Factor Closest To Square Root by BrowserUk
in thread OT: Finding Factor Closest To Square Root by QM

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