M'at'e Bartalos

collaborators

2 papers

math.NT2025

Predicting the size ranking of minimal primes in the generalised Goldbach partitions

Zsófia Juhász, Máté Bartalos

A scarcely known generalization of Goldbach's conjecture introduced by Hardy and Littlewood states that for every pair of (relatively prime) positive integers m1 and m2, every suff…

math.GM2023

Empirical verification of a new generalisation of Goldbach's conjecture up to $1 0^{12}$ (or $1 0^{13}$ ) for all coefficients $\leq 40$

Zsófia Juhász, Máté Bartalos, Péter Magyar +1

A new generalisation of Goldbach's conjecture (GGC) - also generalising that of Lemoine - is tested, introduced by the first author. It states that for every pair of positive integ…

Predicting the size ranking of minimal primes in the generalised Goldbach partitions

Empirical verification of a new generalisation of Goldbach's conjecture up to 1012 (or 1013) for all coefficients ≤40

Empirical verification of a new generalisation of Goldbach's conjecture up to $1 0^{12}$ (or $1 0^{13}$ ) for all coefficients $\leq 40$