G. Farkas

most citedLarge primes in generalized Pascal triangles

3 citations · 3 across the 2 of their papers we have counts for

collaborators

2 papers

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…

cs.DS2011★ 3 cited

Large primes in generalized Pascal triangles

G. Farkas, G. Kallós, G. Kiss

In this paper, after presenting the results of the generalization of Pascal triangle (using powers of base numbers), we examine some properties of the 112-based triangle, most of a…

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

Large primes in generalized Pascal triangles

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