Subscribe

Subscribe to our Newsletter and get informed about new publication regulary and special discounts for subscribers!

BMSA > Volume 6 > A Proof of the Veracity of both Goldbach and De...
< Back to Volume

A Proof of the Veracity of both Goldbach and De Polignac Conjectures

Removed due to low scientific quality

Full Text PDF

Abstract:

The present algebraic development begins by an exposition of the data of the problem. The definition of the primal radius r > 0 is : For all positive integer x ³ 3 exists a finite number of integers called the primal radius r > 0 , for which x + r and x - r are prime numbers. The corollary is that 2x = (x + r) +(x -r) is always the sum of a finite number of primes. Also, for all positive integer x ³ 0 , exists an infinity of integers r > 0 , for which x + r and r - x are prime numbers. The conclusion is that 2x = (x + r) -(r - x) is always an infinity of differences of primes.

Info:

Periodical:
Bulletin of Mathematical Sciences and Applications (Volume 6)
Pages:
10-20
DOI:
10.18052/www.scipress.com/BMSA.6.10
Citation:
J. Ghanouchi "A Proof of the Veracity of both Goldbach and De Polignac Conjectures", Bulletin of Mathematical Sciences and Applications, Vol. 6, pp. 10-20, 2013
Online since:
Nov 2013
Authors:
Export:
Distribution: