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What Does Probability Theory Tell Us About Bell's Inequality?

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Abstract:

In this paper we would like to stress that, besides two commonly discussed conditions inducing violation of Bell's inequality—nonlocality and death of realism—there is the third condition having the same consequence. This is the condition of probabilistic incompatibility (PI) of random variables—impossibility to realize them on a single probability space—"non-Kolmogorovness." This additional source of violation of Bell's inequality should be taken into account. We remark that PI can be a consequence of nonlocality or impossibility to use the realistic model. However, PI is essentially more general condition. Random variables can be of the PI-type even in absence of nonlocal effects.

Document Type: Research Article

DOI: http://dx.doi.org/10.1166/asl.2009.1051

Publication date: December 1, 2009

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  • ADVANCED SCIENCE LETTERS is an international peer-reviewed journal with a very wide-ranging coverage, consolidates research activities in all areas of (1) Physical Sciences, (2) Biological Sciences, (3) Mathematical Sciences, (4) Engineering, (5) Computer and Information Sciences, and (6) Geosciences to publish original short communications, full research papers and timely brief (mini) reviews with authors photo and biography encompassing the basic and applied research and current developments in educational aspects of these scientific areas.
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