Re: JSH: Underlying math
- From: JSH <jstevh@xxxxxxxxx>
- Date: Mon, 14 Jan 2008 21:28:58 -0800 (PST)
On Jan 14, 9:05 pm, Enrico <ungerne...@xxxxxxx> wrote:
On Jan 14, 9:48 pm, Enrico <ungerne...@xxxxxxx> wrote:
On Jan 14, 7:29�pm, JSH <jst...@xxxxxxxxx> wrote:
On Jan 14, 5:41 pm, JSH <jst...@xxxxxxxxx> wrote:
<snip>
Now if all of the above is true, then there is no way this approach
does not lead to practical algorithms to solve the factoring problem.
But hey, I make mistakes all the time.
James Harris- Hide quoted text -
- Show quoted text -- Hide quoted text -
- Show quoted text -
If?
mistakes?
Go easy on me. At least get reasonably certain
that this stuff will work before I try it out.
There's a LOT of equations and constraints.
I suspect that you will have trouble
finding z mod p for
T = 893 and p = 11
using your current system of equations.
If you can, then an earlier bug has been fixed.
Enrico
Oops. p=11 is too small for T=893.
I'm still not used to that square
root constraint. With it, I don't
think you'll ever hit that
Z mod p = 0 problem.
Enrico
Yeah, we all make mistakes.
I test less than I consider theory, which is kind of the point of this
thread as I shift focus to the underlying Diophantine system.
It is kind of funny though that with factoring as the primary issue,
all sight of the underlying mathematics could be completely lost.
I am a bit disappointed though, I'll admit, as I keep seeing a rush to
judgment on the part of the math community which I think is looking
for easy outs.
I did not create a system of two difference of squares where what had
been in the shadows still had power over what mathematicians knew.
And denying the basic research does not remove them.
They were always there.
Mathematics is not about shades of gray or human whim.
You can't make that second factorization just disappear. You can
ignore it, sure. But you cannot take away its power.
James Harris
.
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