Re: Surrogate factoring, a fascinating idea

From: Douglas A. Gwyn (DAGwyn_at_null.net)
Date: 06/11/04

  • Next message: Douglas A. Gwyn: "Re: Surrogate factoring, a fascinating idea"
    Date: Fri, 11 Jun 2004 12:30:30 -0400
    
    

    James Harris wrote:
    > It IS a little problem, mathematically.

    I have to agree with him there.

    However "theoretically" unimportant, it still is important
    for getting Mr. Harris the public recognition that he so
    obviously craves. But in that case, the missing detail
    (choice of s) deserves whatever work it takes him to
    fill in.

    > But you people didn't do that and you in particular mainly called me
    > names.

    Don't mistake Tom StDenis for "you people". You should
    respond to the best criticism, not to the worst.

    > I've done all that I need to do mathematically to prove my case.

    What specifically *is* your case? If it is supposed to
    be that you have found a practical method of factoring
    large numbers, that has yet to be demonstrated. (Tell
    us how to efficiently find a workable value for s.)

    > I have a theoretical approach to factoring, which I think shows that
    > factoring is NOT a hard problem as previously thought.

    The idea of using the additional information (that the
    input number is known to have two factors) is not new;
    in fact I mentioned that as potentially exploitable
    many years ago, and I would be surprised if the same
    thought hasn't ocurred to many other people. What
    would be *useful* would be for you to explain step by
    step how you went from the general problem "find factors"
    to the particular algorithm/formulas. I.e. how do you
    apply your general theory to arrive at a solution to
    the particular problem. If you do have some deep theory
    then what is it? Can you express it as a theorem using
    standard mathematical terminology so that it can be
    evaluated and applied by others?


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