Antinodes of the ζ-String:  The Substance Between the Zeros

While most mathematical research on the Riemann ζ function has focused on the location of its zeros, these correspond—within the Primeon Theory—to nodes of perfect phase cancellation, points of non-being within the ζ-lattice. Here we propose that the antinodes, where |ζ(s)| reaches local maxima, represent the resonant phase domains that give rise to energy, curvature, and matter. Thus, physical reality is identified not with the zeros of ζ, but with the stable amplitude patterns that emerge between them.

Keywords

antinodes, Physiology, Quantum physics, Nuclear physics, ζ-lattice, Mathematical analysis, Primeonic Corollary, Mathematics/standards, Mathematical model, Primeon Theory, Quantization, FOS: Mathematics, p-space, zeros of ζ, Mathematical method, Particle physics, Pure mathematics, Riemann ζ function, Discrete mathematics, Mathematics/education, Eigenphase, FOS: Biological sciences, Mathematical physics, Mathematical logic, Physical cosmology, Mathematics/classification, Mathematics, Community-pays principle

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