Quantum Mechanical EPRBA covariance and classical probability
| Abstract | Contrary to Bell’s theorem it is demonstrated that with the use of classical probability theory the quantum correlation can be approximated. Hence, one may not conclude from experiment that all local hidden variable theories are ruled out by a violation of inequality result. | |||||||||
| Keywords | Quantum mechanics Classical probability theory Bell's theorem Approximate integration (triangle) | |||||||||
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Leon Cohen (1966). Can Quantum Mechanics Be Formulated as a Classical Probability Theory? Philosophy of Science 33 (4):317-322.
Meir Hemmo (2007). Quantum Probability and Many Worlds. Studies in History and Philosophy of Science Part B 38 (2):333-350.
John F. Halpin (1991). What is the Logical Form of Probability Assignment in Quantum Mechanics? Philosophy of Science 58 (1):36-60.
Peter J. Lewis (2010). Probability in Everettian Quantum Mechanics. Manuscrito 33:285--306.
Itamar Pitowsky (2003). Betting on the Outcomes of Measurements: A Bayesian Theory of Quantum Probability. Studies in History and Philosophy of Science Part B 34 (3):395-414.
Guillaume Adenier (ed.) (2007). Quantum Theory, Reconsideration of Foundations 4: Växjö (Sweden), 11-16 June, 2007. American Institute of Physics.
Neal Grossman (1972). Quantum Mechanics and Interpretations of Probability Theory. Philosophy of Science 39 (4):451-460.
Peter Kosso (2000). Quantum Mechanics and Realism. Foundations of Science 5 (1):47-60.
László E. Szabó, The Einstein--Podolsky--Rosen Argument and the Bell Inequalities. Internet Encyclopedia of Philosophy.
Ingemar Nordin (1979). Determinism and Locality in Quantum Mechanics. Synthese 42 (1):71 - 90.
Itamar Pitowsky (2003). Probability and Nonlocality in Many Minds Interpretations of Quantum Mechanics. British Journal for the Philosophy of Science 54 (2):225 - 243.
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