RTLI Coupling Cost and Scatter: Impedance Geometry with Vortex Stability Closure

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Autore principale: De Jesus, Elias
Natura: Recurso digital
Pubblicazione: Zenodo 2025
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author De Jesus, Elias
author_facet De Jesus, Elias
contents <p> The mean deviation in coherence follows a strictly quadratic cost law derived from impedance geometry,</p> <p>while the observed scatter requires the Relational Vortex Principle (RVP) as closure. The mean</p> <p>law is falsifiable; the scatter law is transition-peaked, reflecting two stable attractors</p> <p>(Newtonian and MOND-like) separated by a marginally stable transition regime.</p>
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_17905883
institution Zenodo
language
publishDate 2025
publisher Zenodo
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spellingShingle RTLI Coupling Cost and Scatter: Impedance Geometry with Vortex Stability Closure
De Jesus, Elias
RTLI; impedance geometry; coupling cost; quadratic scaling; coherence corridor; Relational Variance Principle (RVP); scatter modeling; galaxy dynamics; RAR; BTFR; MOND transition; emergent coherence; information geometry
<p> The mean deviation in coherence follows a strictly quadratic cost law derived from impedance geometry,</p> <p>while the observed scatter requires the Relational Vortex Principle (RVP) as closure. The mean</p> <p>law is falsifiable; the scatter law is transition-peaked, reflecting two stable attractors</p> <p>(Newtonian and MOND-like) separated by a marginally stable transition regime.</p>
title RTLI Coupling Cost and Scatter: Impedance Geometry with Vortex Stability Closure
topic RTLI; impedance geometry; coupling cost; quadratic scaling; coherence corridor; Relational Variance Principle (RVP); scatter modeling; galaxy dynamics; RAR; BTFR; MOND transition; emergent coherence; information geometry
url https://doi.org/10.5281/zenodo.17905883