Some local models for correlation experiments
Synthese 50 (2):279 - 294 (1982)
| Abstract | This paper constructs two classes of models for the quantum correlation experiments used to test the Bell-type inequalities, synchronization models and prism models. Both classes employ deterministic hidden variables, satisfy the causal requirements of physical locality, and yield precisely the quantum mechanical statistics. In the synchronization models, the joint probabilities, for each emission, do not factor in the manner of stochastic independence, showing that such factorizability is not required for locality. In the prism models the observables are not random variables over a common space; hence these models throw into question the entire random variables idiom of the literature. Both classes of models appear to be testable. | |||||||||
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W. Michael Dickson (1996). Determinism and Locality in Quantum Systems. Synthese 107 (1):55 - 82.
Tim Maudlin (1992). Bell's Inequality, Information Transmission, and Prism Models. PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association 1992:404 - 417.
Abner Shimony (1980). Critique of the Papers of Fine and Suppes. PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association 1980:572 - 580.
Geoffrey Hellman (1982). Stochastic Einstein-Locality and the Bell Theorems. Synthese 53 (3):461 - 504.
László E. Szabó, The Einstein--Podolsky--Rosen Argument and the Bell Inequalities. Internet Encyclopedia of Philosophy.
Jeremy Butterfield (1992). Bell's Theorem: What It Takes. British Journal for the Philosophy of Science 43 (1):41-83.
Arthur Fine (1980). Correlations and Physical Locality. PSA: Proceedings of the Biennial Meeting of the Philosophy of Science Association 1980:535 - 562.
W. D. Sharp & N. Shanks (1985). Fine's Prism Models for Quantum Correlation Statistics. Philosophy of Science 52 (4):538-564.
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