My Math Forum Theorem: Every odd prime number can be written 2p+q

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July 24th, 2015, 05:49 AM   #21
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Quote:
 Originally Posted by CRGreathouse That picture has no reference to what kind of numbers p and q are. Does it work for any numbers, then? If not, your proof is incomplete. (Of course it's incomplete!)
More complete is impossible

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There is allways a prime between n and 2n (Bertrand)

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$\displaystyle 2n = p+q$ ; binary Goldbach

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$\displaystyle 2p+q$; Levi and ternär Goldbach

all linked together in one square $\displaystyle (p+q)^2$ and two rectangle 2pq

 July 24th, 2015, 06:04 AM #22 Global Moderator     Joined: Nov 2006 From: UTC -5 Posts: 16,046 Thanks: 938 Math Focus: Number theory, computational mathematics, combinatorics, FOM, symbolic logic, TCS, algorithms I'll take that as confirmation that you are either a crank or a troll. Thread closed per our usual policy.

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# every odd prime number is the form

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