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Nonlocality, Unreality, and Bell Theorem: Difference between revisions

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==Abstract==
==Abstract==


I argue that Bell?s argument for nonlocality is the result of an error in the use of Bayes? formula. By correcting this error all derivations of Bell Inequalities become impossible. Further, I show by direct construction and simulation that the data from EPR- and GHZ-type experiments can be explained by the classical formulas for higher order correlations. Additionally, I argue that irreality is a consequence of the assumption that QM is complete. Superposition of mutually exclusive states arise in classical mechanics for coupled oscillators where the energy sloshes back and forth between two modes.[[Category:Scientific Paper]]
I argue that Bell?s argument for nonlocality is the result of an error in the use of Bayes? formula. By correcting this error all derivations of Bell Inequalities become impossible. Further, I show by direct construction and simulation that the data from EPR- and GHZ-type experiments can be explained by the classical formulas for higher order correlations. Additionally, I argue that irreality is a consequence of the assumption that QM is complete. Superposition of mutually exclusive states arise in classical mechanics for coupled oscillators where the energy sloshes back and forth between two modes.
 
[[Category:Scientific Paper|nonlocality unreality bell theorem]]

Latest revision as of 12:46, 1 January 2017

Scientific Paper
TitleNonlocality, Unreality, and Bell Theorem
Author(s)Al F Kracklauer
Keywords{{{keywords}}}
Published2006
JournalNone

Abstract

I argue that Bell?s argument for nonlocality is the result of an error in the use of Bayes? formula. By correcting this error all derivations of Bell Inequalities become impossible. Further, I show by direct construction and simulation that the data from EPR- and GHZ-type experiments can be explained by the classical formulas for higher order correlations. Additionally, I argue that irreality is a consequence of the assumption that QM is complete. Superposition of mutually exclusive states arise in classical mechanics for coupled oscillators where the energy sloshes back and forth between two modes.