Ordinality and Riemann Hypothesis I
Young Deuk Kim

TL;DR
This paper proposes a new sufficient condition for the Riemann hypothesis based on a specific ordering of finite products of distinct odd primes, offering a novel approach to this longstanding problem.
Contribution
It introduces a unique ordering criterion on products of odd primes that, if satisfied, guarantees the Riemann hypothesis.
Findings
Establishes a sufficient condition for RH based on prime product ordering
Connects prime product orderings to the truth of RH
Provides a new perspective on the structure underlying RH
Abstract
We present a sufficient condition for the Riemann hypothesis. This condition is the existence of a special ordering on the set of finite products of distinct odd primes.
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Taxonomy
TopicsAnalytic Number Theory Research · Mathematical Dynamics and Fractals · History and Theory of Mathematics
