This analysis proves no non-trivial zeros exist outside the critical line, aligning with the Riemann hypothesis.
This article establishes that no non-trivial zeros of the Dirichlet eta function exists outside the critical line, that is, where the real part is equal to 1/2. As the eta function shares its non-trivial zeros with those of the Riemann zeta function, the Riemann Hypothesis is validated.
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Serge Collin (2025) studied this question.
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