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- W3083572440 abstract "In this article, we explore the Riemann zeta function with a perspective on primes and non-trivial zeros. We develop the Golomb's recurrence formula for the $n$th+1 prime, and assuming (RH), we propose an analytical recurrence formula for the $n$th+1 non-trivial zero of the Riemann zeta function. Thus all non-trivial zeros up the $n$th order must be known to generate the $n$th+1 non-trivial zero. We also explore a variation of the recurrence formulas for primes based on the prime zeta function, which will be a basis for the development of the recurrence formulas for the non-trivial zeros based on the secondary zeta function. In the last part, we review the presented formulas and outline the duality between primes and non-trivial zeros. The proposed formula implies that all primes can be converted into an individual non-trivial zero, and conversely, all non-trivial zeros can be converted into an individual prime. Also, throughout this article, we summarize numerical computation and verify the presented results to high precision." @default.
- W3083572440 created "2020-09-11" @default.
- W3083572440 creator A5060549659 @default.
- W3083572440 date "2020-09-06" @default.
- W3083572440 modified "2023-09-27" @default.
- W3083572440 title "The recurrence formulas for primes and non-trivial zeros of the Riemann zeta function" @default.
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