Quantum Entanglement Without Magic: A k-Foam First-Principles Derivation of CHSH = 2√2

Fuente: Zenodo
Enregistré dans:
Détails bibliographiques
Auteur principal: sato, t
Format: Recurso digital
Langue:anglais
Publié: Zenodo 2026
Sujets:
Accès en ligne:
Tags: Ajouter un tag
Pas de tags, Soyez le premier à ajouter un tag!
_version_ 1866901946440351744
author sato, t
author_facet sato, t
contents <p><span><span>Quantum entanglement has been interpreted for 100 years as requiring non-local communication or "spooky action at a distance." </span></span><span><span><sup></sup><sup></sup></span></span><span><span>This working paper applies k-Foam Theory to derive </span><span>$CHSH=2\sqrt{2}$</span><span> from first principles without invoking non-locality, superluminal communication, or hidden variables.</span></span><span><span><sup></sup></span></span></p> <p></p> <p><span><strong>Key Insights:</strong> </span><span><span>* </span><strong><span>Two Distinct Phenomena:</span></strong><span> Reclassifies entanglement into "genuine entanglement" within 2 fm (physical link connection) and "long-range correlation" beyond 2 fm (clone-packet cosine projection). </span></span><span><span><sup></sup></span></span><span><span>* </span><strong><span>Digital vs. Analog:</span></strong><span> Argues that Bell's inequality incorrectly assumes photons are digital coins. </span></span><span><span><sup></sup><sup></sup><sup></sup><sup></sup></span></span><span><span>In k-Foam, photons are analog open vectors, where physical collision (cosine projection) naturally produces </span><span>$2\sqrt{2}$</span><span>. </span></span><span><span><sup></sup></span></span><span><span>* </span><strong><span>Einstein Rehabilitated:</span></strong><span> Demonstrates that Einstein's intuition was correct—there is no magical communication, only vector geometry and Axiom 5 optimization.</span></span><span><span><sup></sup></span></span></p> <p><span><em><span>This is a standalone derivation derived from the parent k-Foam Theory.</span></em> </span></p>
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_19128996
institution Zenodo
language eng
publishDate 2026
publisher Zenodo
record_format zenodo
spellingShingle Quantum Entanglement Without Magic: A k-Foam First-Principles Derivation of CHSH = 2√2
sato, t
Quantum Entanglement
Bell's Inequality
CHSH Inequality
EPR Paradox, Non-locality
Quantum Mechanics
Theoretical Physics
First Principles
k-Foam Theory
<p><span><span>Quantum entanglement has been interpreted for 100 years as requiring non-local communication or "spooky action at a distance." </span></span><span><span><sup></sup><sup></sup></span></span><span><span>This working paper applies k-Foam Theory to derive </span><span>$CHSH=2\sqrt{2}$</span><span> from first principles without invoking non-locality, superluminal communication, or hidden variables.</span></span><span><span><sup></sup></span></span></p> <p></p> <p><span><strong>Key Insights:</strong> </span><span><span>* </span><strong><span>Two Distinct Phenomena:</span></strong><span> Reclassifies entanglement into "genuine entanglement" within 2 fm (physical link connection) and "long-range correlation" beyond 2 fm (clone-packet cosine projection). </span></span><span><span><sup></sup></span></span><span><span>* </span><strong><span>Digital vs. Analog:</span></strong><span> Argues that Bell's inequality incorrectly assumes photons are digital coins. </span></span><span><span><sup></sup><sup></sup><sup></sup><sup></sup></span></span><span><span>In k-Foam, photons are analog open vectors, where physical collision (cosine projection) naturally produces </span><span>$2\sqrt{2}$</span><span>. </span></span><span><span><sup></sup></span></span><span><span>* </span><strong><span>Einstein Rehabilitated:</span></strong><span> Demonstrates that Einstein's intuition was correct—there is no magical communication, only vector geometry and Axiom 5 optimization.</span></span><span><span><sup></sup></span></span></p> <p><span><em><span>This is a standalone derivation derived from the parent k-Foam Theory.</span></em> </span></p>
title Quantum Entanglement Without Magic: A k-Foam First-Principles Derivation of CHSH = 2√2
topic Quantum Entanglement
Bell's Inequality
CHSH Inequality
EPR Paradox, Non-locality
Quantum Mechanics
Theoretical Physics
First Principles
k-Foam Theory
url https://doi.org/10.5281/zenodo.19128996