Thursday, April 11, 2019

number theory - What is the effective lower bound on gaps between zeta zeros?

In this question here:
Upper bound on differences of consecutive zeta zeros
by Charles it is said that: "There are many papers giving lower bounds to:



lim supn δnlogγn2π



unconditionally or on RH or GRH." RH stands of course for the Riemann hypothesis.



Therefore I am asking: What is the best unconditional effective lower bound for gaps δn=|γn+1γn|

between consecutive non-trivial Riemann zeta function zeros?

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