Number Theory

   

A New Sufficient Condition by Euler Function for Riemann Hypothesis

Authors: Choe Ryong Gil

The aim of this paper is to show a new sufficient condition (NSC) by the Euler function for the Riemann hypothesis and its possibility. We build the NSC for any natural numbers ≥ 2 from well-known Robin theorem, and prove that the NSC holds for all odd and some even numbers while, the NSC holds for any even numbers under a certain condition, which would be called the condition (d).

Comments: 12 pages, 2 tables

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Submission history

[v1] 2017-06-21 02:28:55

Unique-IP document downloads: 23 times

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