Re: Basically a sieve method, relation to quantum
From: David C. Ullrich (ullrich_at_math.okstate.edu)
Date: 01/23/05
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Date: Sun, 23 Jan 2005 08:03:03 -0600
On Sat, 22 Jan 2005 19:25:31 -0500, "Tim Peters" <tim.one@comcast.net>
wrote:
>[jstevh@msn.com]
>...
>> To factor an RSA challenge number I'd need a full factorization of some
>> number off of it. Now T = M^2 - j^2, where M is the target number, and
>> j is a number you get to pick.
>
>That's where you often get off track, failing to engage your full abilities.
>What you want instead is a method that will factor M given a factorization
>of T = M+j, where j is a number you get to pick. For example, pick j=0, and
>then your algorithm will run in linear time.
Damm. I was going to suggest deriving a factorization of M from a
factorization of 2*M, but your idea is much simpler and more elegant.
Oh well, not the first time something like this has happened - I guess
we math guys should leave the actual programming to the pros.
>Picking j=0 in T=M^2-j^2 is
>good too, but then you're left with tedious work to weed out the repeated
>factors. Set your goal higher.
>
************************
David C. Ullrich
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