Submitted:
24 September 2021
Posted:
27 September 2021
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Abstract
The basic idea is to expand the completed zeta function \(\xi(s)\) in MacLaurin series (infinite polynomial). Thus, by Lemma 3 and Lemma 4, and the fact that \(\xi(s)=\xi(1-s)\), a proof of the Riemann Hypothesis can be achieved.
Keywords:
Riemann Hypothesis (RH)
; Proof
; Completed zeta function \(\xi(s)\)
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