Ghanouchi, J. (2013) About an Even as the Sum or the Difference of Two Primes. Bulletin of Mathematical Science and Applications, 5, 35-43.
https://doi.org/10.18052/www.scipress.com/BMSA.5.35

has been cited by the following article:

• TITLE: Symmetrical Distribution of Primes and Their Gaps

  AUTHORS: Brandon Y. Wang, Xin Wang

  KEYWORDS: Prime Number, Distribution, Bilateral Symmetry, Super Product, Pairwise

  JOURNAL NAME: Advances in Pure Mathematics, Vol.11 No.5, May 25, 2021

  ABSTRACT: Primes are of great importance and interest in mathematics partially due to their hard-to-predict distribution. A corollary of the Goldbach Conjecture is that two primes are equally distanced from a mid-point integer. Here the authors demonstrate that most primes are bilateral symmetrically distributed on the both sides of the halves of super products (or their integer multiples) of primes. This pattern suggests that greater primes may be obtained more efficiently by subtracting smaller ones from constants equal to super products (or their integer multiples) of primes.