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October 16, 2025Open Access

A Geometric Approach to Understanding the Riemann Hypothesis: Exploring Connections Between Geometric Sequences and Zeta Function Zeros

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This paper explores geometric sequences' connections with zeta function zeros in the Riemann Hypothesis, suggesting new insights.

A geometric analysis reveals connections between convergence properties and zeros of the zeta function.
The introduced framework utilizes triangular constructions and the cosine law to study geometric sequences.
Geometric methods provide insights into the profound structure of the Riemann Hypothesis.
While not a complete proof, the approach establishes valuable relationships with the critical line.

Huang Zicong (2025) studied this question.

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