Algebraic Solution of the Riemann Hypothesis

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This is a Quantitative Study study.

Michael Mark Anthony

doi:10.20944/preprints202301.0225.v2

September 30, 2025Open Access

Algebraic Solution of the Riemann Hypothesis

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Key Points

The proof establishes a connection between the gamma-function and the zeta-function, leading to the Riemann Hypothesis.
Key contributions involve rational relations linking complex roots with properties of the Bernoulli function.
Utilizing algebraic techniques, the study reveals insights on the limitations within relation frameworks.
The findings suggest deeper implications for number theory and analytic functions, enhancing theoretical understanding.

Implication

This analysis demonstrates a proof of the Riemann Hypothesis using the zeta-function and gamma-function properties.

Abstract

A proof of the Riemann Hypothesis is obtained using the properties of the Γ-function, the Bernoulli function and limitations imposed by the rational relations between the complex roots of the ζ-function.

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Cite This Study

Michael Mark Anthony (2025) studied this question.

synapsesocial.com/papers/68e861907ef2f04ca37e3ff9 https://doi.org/10.20944/preprints202301.0225.v2

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Algebraic Solution of the Riemann Hypothesis

Key Points

Implication

Abstract

Discussion

Cite This Study

Algebraic Solution of the Riemann Hypothesis

Key Points

Implication

Abstract

Discussion

Cite This Study

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