A new proof that more than $2/3$ of the zeros of

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A new proof that more than $2/3$ of the zeros of the Riemann zeta function are simple and on the critical line

From Lamzouri on arXiv today. A very nice new proof of the >2/3 RH result. The approach is much simpler than the previous work by Anthropic, and is still making use of the recent work of Baluyot, Goldston, Suriajaya and Turnage-Butterbaugh.
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A new proof that more than $2/3$ of the zeros of the Riemann zeta function are simple and on the critical line

We obtain a new, conceptually simpler, unconditional proof that more than $67.25%$ of the non-trivial zeros of the Riemann zeta function are simple and on the critical line, and that at least $83.62%$ of the non-trivial zeros are distinct. Our approach al...

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A new proof that more than $2/3$ of the zeros of the…

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