Re: JSH please read, some questions

On Feb 26, 5:29 pm, JSH <jst...@xxxxxxxxx> wrote:

Ok a little history of me for you. I entered TAG in 7th grade after
taking a test in 6th grade. I used examples to learn the math, and was
graded as being a Senior College level student. I see best with
examples, or with a more base line set of figures. I am most
definitely different than 99% of math junkies in how I comprehend
math, but sometimes I get lucky and awe them with a tidbit or two,
even those who are pursuing their doctorates... for somebody that
stopped math at 7th grade due to bad teachers who did not care about
my special education needs, but their paychecks and passing the easier
majority.

That said, I need to ask/clarify some parts.



Some of my research finds have been "my" prime counting function,
which counts prime numbers, and what I call non-polynomial
factorization, where you go beyond basic algebraic factorizations like

(x+2)(x+1) = x^2 + 3x + 2

into non-polynomial factorizations of polynomials, like

7*C(x) = (49x^2 - 14x)5^2 + (7x-1)(7)(5) + 49


I understand Prime Numbers... but well... Polynomials I have
forgotten. I am sure I knew once upon a time their meaning... lol..



z^2 = y^2 mod T

x^2 = y^2 mod p

where T is the target to be factored and p is an odd prime of your
choice, and z = x+ak, where in the method you find 'a' and k.


Ok another complication, what is a mod?


I was able to prove Fermat's Last Theorem.


Is this one of the Fields Award challenges? Or a similar hard to
complete theory? I shall endevour to look it up later, just asking for
the now.



That was over five years ago.

If there is one major thing underpinning my biggest number theoretic
results it is the discovery of the object ring:

The object ring is defined by two conditions, and includes all numbers
such that these conditions are true:

1. 1 and -1 are the only rationals that are units in the ring.

Ok I am sorry here also... a rational is?
.

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