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Topic: Conjecture Prime
Replies: 33   Last Post: Apr 26, 2013 7:21 AM

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 Guest
Re: Conjecture Prime
Posted: Jun 25, 2009 1:47 AM

On Jun 24, 10:39 pm, ab <hobk...@gmail.com> wrote:
> On Jun 25, 2:34 pm, Musatov <marty.musa...@gmail.com> wrote:
>
>
>

> > On Jun 24, 10:17 pm, ab <hobk...@gmail.com> wrote:
>
> > > On Jun 25, 1:36 pm, "MeAmI.org" <Me...@vzw.blackberry.net> wrote:
>
> > > > REVISION 2
>
> > > > Even 'n' only.
>
> > > > The equation and opeation must be written as follows:
>
> > > > (N*N)((N*N)+2)-1
>
> > > >http://MeAmI.org
> > > > "Better Google Search"

>
> > > > In instance of a composite number it will have at least two prime
> > > > factors.

>
> > > what does this last statement mean? are you asserting the equation is
> > > either prime or composite? well of course it is.

>
> > > or do you mean in the instance of a composite number it will have at
> > > least two *unique* primes factors? in other words the equation is
> > > anything except the square of a prime?

>
> > I mean it to say when "n" is even we plug it in the equation...
>
> > for example
>
> > ((2*2))((2*2)+2))-1
> > IS
> > 4*6-1=23 Prime

>
> > Now when I say it produces prime number or composites, I am saying it
> > produces ALL primes, except when it does not
> > it will produce at least two prime factors from the exception
> > COMPOSITES.

>
> unique prime factors? or do you allow a prime repeated, for example
> (N*N)((N*N)+2) - 1 = p^2

It's not up to me, I am stating factual discovery. Or at least is is
my intent. I cannot see how multiplying to even numbers with a
difference of two will allow for a composite square with a identical
prime factors.

Do you?

I am asking. I have not included it in my conjecture because to tell
you the truth I simply do not know the answer. Do you? What are the
implications either way?

Thank you,

Martin Musatov

Date Subject Author
6/23/09 MeAmI.org
6/23/09 W. Dale Hall
4/26/13
6/24/09 b92057@yahoo.com
4/26/13
6/24/09 Guest
6/24/09 ab
4/26/13
6/24/09 ab
6/25/09 Bacle
4/26/13
6/25/09 MeAmI.org
6/25/09 ab
4/26/13
6/25/09 Guest
6/25/09 Pubkeybreaker
6/25/09 Bacle
6/25/09 Bacle
6/26/09 Guest
6/26/09 Guest
6/25/09 ab
6/25/09 Guest
6/25/09 Dik T. Winter
6/25/09 ab
6/25/09 Guest
6/25/09 Guest
6/25/09 Dik T. Winter
6/25/09 Pubkeybreaker
6/24/09 ab
6/25/09 Guest
6/25/09 ab
6/25/09 tom@iahu.ca
4/26/13
8/22/09 Guest