From: Archimedes Plutonium on

>
> Take for example (2x3x5x7x11x13) +1 = 30030 +1 = 30031 = 59 x 509 for
> Quad Primes
>
> We would then have 30030 +2 and 30030 -2. Now obviously those are even
> numbers
> so we have to delete the 2 in (2x3x5x7x11x13) giving us (3x5x7x11x13)
> = 15015
>
> Now we proceed with Quad primes and W+2 = 15017 and W-2=15013. Now I
> do not know
> if they are primes, and do not care because the Logic Structure of
> Indirect does not care.
> The square root of 15017 is 122. Now there are alot of primes between
> 13 and 122.
>
> What I would like to say is that a patch can be created so that if
> those two numbers were
> divided by the 3, 5, 7, 11, and 13 and possibly the 2 that I had to
> delete, if I can say that
> when dividing by those numbers into 15017 and 15013 they always leave
> a remainder. If
> I can do that, then I will have conquered Polignac Conjecture.
>
> All I care about, is whether I can say that "given all the primes that
> exist from 3,5,7,11,13
> leave a remainder and in consideration that 2 was deleted?
>

Now I divided in turn 3,5,7,11,13 into both 15017 and 15013 and they
all
leave a remainder.

Maybe I have a proof and just am failing to recognize it.

That I need no patch. That if I eliminate the prime on the list
where the prime is a factor of the N +2k for k>1 will always leave a
remainder,
Just as in Twin Primes, the Succession of primes in the finite list
all leave remainders.

Yes, I believe that Polignac Conjecture is about to fall as proven.

I believe the Twin Primes Indirect proof carries over. I believe no
patch is needed.

Yes, sir and madam, I believe that when I make the list of "all the
primes that exist
with the tip end being the last two primes as a N+2k combo" that I can
construct this
LIST of all the primes that exist such that there is no remainder when
I divide each into
the newly formed Euclid's numbers.

Yes sir indeed, I feel Polignac is falling.

Archimedes Plutonium
http://www.iw.net/~a_plutonium/
whole entire Universe is just one big atom
where dots of the electron-dot-cloud are galaxies