A new solution to the equation .
A zero density result for the Riemann zeta function
We prove an explicit bound for N(σ,T), the number of zeros of the Riemann zeta function satisfying ℜ𝔢 s ≥ σ and 0 ≤ ℑ𝔪 s ≤ T. This result provides a significant improvement to Rosser's bound for N(T) when used for estimating prime counting functions.
Artin's conjecture, Turing's method, and the Riemann hypothesis.
Aspectos computacionales de los números primos (I).