Authors: Ralf Wüsthofen
This paper presents an elementary proof of the strong Goldbach conjecture. We show that the conjecture is the consequence of an appropriate structuring of the natural numbers. First, we choose an equivalent but more convenient form of the conjecture. Then, in view of this form, we create a structure for the natural numbers. Finally, we derive a distribution property, induced by that structure, and we realize that this has crucial impact on the conjecture. As an additional result of that property we are even able to prove a strengthened form of the conjecture.
Comments: 8 Pages. first submission to the Annals of Mathematics on March 24, 2013
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