Ghaith Hiary, Summer Ireland, Megan Kyi
Published 2024-07-31Version 1
Riemann numerically approximated at least three zeta zeros. According to Edwards, Riemann even took steps to verify that the lowest zero he computed was indeed the first zeta zero. This approach to verification is developed, improved, and generalized to a large class of $L$-functions. Results of numerical calculations demonstrating the efficacy of the method are presented.
Comments: 28 pages, 3 figures
On the argument of $L$-functions
The Generalized Riemann Hypothesis from zeros of the zeta function
On relations equivalent to the generalized Riemann hypothesis for the Selberg class
![QR code for arXiv:2408.00187 [math.NT]](http://oss.arxitics.com/images/favicon.svg)