Harristotelian Logic

Just so that it's completely understood. I'm saying that the general reduced form for Q produces primes. And I'm saying that I can prove (almost trivially) that it shows primes from 5 on, in order. That is, the first coefficient gives 5, the second gives 7, and so on out to infinity.

The method for showing the general form of Q, also happens to show FLT to be true (also almost trivially). I find this interesting, but almost boring given the rest.

After all, I was beaten in proving FLT by five years. I find it better that it's more of a sideshow to the main attraction.

My Q of course comes from the identity

(x+y-z)^p = x^p + y^p - z^p + p(z-x)(z-y)(x+y)Q.

I'm told that it's a trivial thing to find and that you folks have know all you needed to know about Q for centuries. That's even better as far as I'm concerned.

I am in the process of filling in the details of the proof of FLT on my website. Currently it only shows the outline. Which should be enough for any of you "experts" who want to verify what I say.

I'm going to take my time. I have no doubt I'll get many opportunities to prove some points in posts while everything works out, slowly.

I've begun this process already. Possibly there is one among you who will lessen the "destruction"? I've been looking for this person for some time and no longer believe that she or he exists. Oh well. What must be, must be. There is still a small amount of time left.

And time will tell.