This preprint introduces a new perspective on spectral coherence in arithmetic operators, suggesting implications for understanding GOE statistics.
This preprint introduces a structural distinction between spectral coherence as an observable diagnostic on closed arithmetic intervals and coherence as a structural requirement in the asymptotic domain associated with the Riemann zeta function. No claim of proof is made. The work reframes GOE statistics as an operative coherence constraint rather than a universality assertion.
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ALVARO COSTA (2026) studied this question.
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