Number Theory

    

Generalizing [un]even Series-Sums Toward an Eventual Demonstration for the Riemann Hypothesis & Implied Extensions

Authors: Arthur Shevenyonov

The paper proposes an elegant generalization straddling beyond arithmetic series summation and functional integration/analysis alike. Based on computationally efficient averaging without necessarily invoking any classic criteria/filters/cut-offs, notably continuity or convergence checks, it leads just naturally up to applications to RH (boasting a single-line demonstration). Extra implications for primes and, more broadly, numbers-theoretic pursuits as well as functional operators will be forthcoming as part of a full-fledged roundup, with a summary glimpse allowed herewith.

Comments: 8 Pages. a single-line RH proof accrues just naturally

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Submission history

[v1] 2022-01-11 13:09:37

Unique-IP document downloads: 126 times

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