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• But can you guarantee that every even e is represented??? ... __________________________________________________ Virus checked by MessageLabs Virus Control
Message 1 of 45 , Jan 3, 2001
But can you guarantee that every even e is represented???

> -----Original Message-----
> From: Rob Binnekamp [mailto:rob.binnekamp@...]
> Sent: 03 January 2001 13:58
>
>
> Let o be an odd number,e an even number and p a prime number
> with 2<p<o.
>
> Let o1=p1+e1 ( o1 arbitrary,p1 choosen<o1)
> Let o2=p2+e2 ( o2 arbitrary,p2 choosen<o2)
>
> Then o1+o2=p1+p2+e1+e2
> and set o1+o2=e3
>
> Then set e3-e2-e1=e4 ==> e4=p1+p2
> generally e=p1+p2 ,Goldbach's conjecture.
>
> Let o3=p3+e5 (o3 arbitrary,p3choosen<o3)
> with e5=p4+p5 (Goldbach's conjecture)
> follows o3=p3+p4+p5
> generally o=p1+p2+p3 ,odd Goldbach conjecture.
>
> Rob
>
>
>
>
> [Non-text portions of this message have been removed]
>
>
> Unsubscribe by an email to: primenumbers-unsubscribe@egroups.com
> The Prime Pages : http://www.primepages.org
>
>
>
>
> __________________________________________________
> Virus checked by MessageLabs Virus Control Centre.
>

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• From: Milton Brown Date: 12/21/05 16:35:16 To: Werner D. Sand; primenumbers@yahoogroups.com Subject: RE: [PrimeNumbers] Goldbach These messages about
Message 45 of 45 , Dec 21, 2005
From: Milton Brown
Date: 12/21/05 16:35:16

These messages about Goldbach's Conjecture are not
supposed to be to this mailing list (also the Riemann Hypothesis).

There are separate mailing lists for these.

Kermit says.

Milton! You surprise me.

Goldbach's conjecture IS about prime numbers. It's doesn't matter that
there exist mailing lists specifically about Goldbach's conjecture.

[Non-text portions of this message have been removed]
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