I am trying to clearer and preciser understand
to which extent the distribution of the non-trivial zeros of the Riemann $\zeta$-function follow a Gauss process?
Yet, what I figured out from readnigs, is that such a process acts only (conjectured to be) at the level of the neighborhood of the zeros. Not sure how neighborhood can be interpreted, or is the radius even larger?
Can someone help me to figure out what is proven or conjectured about this matter.