Mikoss, I. (2024) The Prime Numbers Hidden Symmetric Structure and Its Relation to the Twin Prime Infinitude and an Improved Prime Number Theorem.
https://www.researchgate.net/publication/228376934_The_Prime_Numbers_Hidden_Symmetric_Structure_and_its_Relation_to_the_Twin_Prime_Infinitude_and_an_Improved_Prime_Number_Theorem

has been cited by the following article:

• TITLE: Natural Numbers and the Strong Goldbach Conjecture

  AUTHORS: Ramon Carbó-Dorca

  KEYWORDS: Natural Numbers, Prime Numbers, Vector Description of Natural Numbers, Prime Boolean Vectors, Primality of the Natural Unit, Strong Goldbach’s Conjecture, Vector Reversal, Pairing Conjecture, Natural Matrix Squeezing

  JOURNAL NAME: Journal of Applied Mathematics and Physics, Vol.12 No.9, September 29, 2024

  ABSTRACT: This study introduces the representation of natural number sets as row vectors and pretends to offer a new perspective on the strong Goldbach conjecture. The natural numbers are restructured and expanded with the inclusion of the zero element as the source of a strong Goldbach conjecture reformulation. A prime Boolean vector is defined, pinpointing the positions of prime numbers within the odd number sequence. The natural unit primality is discussed in this context and transformed into a source of quantum-like indetermination. This approach allows for rephrasing the strong Goldbach conjecture, framed within a Boolean scalar product between the prime Boolean vector and its reverse. Throughout the discussion, other intriguing topics emerge and are thoroughly analyzed. A final description of two empirical algorithms is provided to prove the strong Goldbach conjecture.