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Bell’s theorem without inequalities
American Journal of Physics, 1990It is demonstrated that the premisses of the Einstein–Podolsky–Rosen paper are inconsistent when applied to quantum systems consisting of at least three particles. The demonstration reveals that the EPR program contradicts quantum mechanics even for the cases of perfect correlations.
Greenberger, Daniel +3 more
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Bell's theorem in an indeterministic universe
Synthese, 1995A variation of Bell's theorem that deals with the indeterministic case is formulated and proved within the logical framework of Lewis's theory of counterfactuals. The no-faster-than-light-influence condition is expressed in terms of Lewis ‘would’ counterfactual conditionals.
Donald Bedford, Henry P. Stapp
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2018
Bell’s theorem is concerned with the outcomes of a special type of ‘correlation experiment’ in quantum mechanics. It shows that under certain conditions these outcomes would be restricted by a system of inequalities (the ‘Bell inequalities’) that contradict the predictions of quantum mechanics. Various experimental tests confirm the quantum predictions
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Bell’s theorem is concerned with the outcomes of a special type of ‘correlation experiment’ in quantum mechanics. It shows that under certain conditions these outcomes would be restricted by a system of inequalities (the ‘Bell inequalities’) that contradict the predictions of quantum mechanics. Various experimental tests confirm the quantum predictions
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Impossible colorings and Bell's theorem
Physics Letters A, 1999zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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1995
In the early 1950s, a physics student in Northern Ireland of unusual critical ability noticed a puzzling situation. Einstein, the student knew, had claimed quantum mechanics gave an inadequate account of atoms, and he had read about von Neumann’s “impossibility proof” in a popular book.94 But then was not one of these geniuses wrong?
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In the early 1950s, a physics student in Northern Ireland of unusual critical ability noticed a puzzling situation. Einstein, the student knew, had claimed quantum mechanics gave an inadequate account of atoms, and he had read about von Neumann’s “impossibility proof” in a popular book.94 But then was not one of these geniuses wrong?
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Bell’s theorem and delayed determinism
Physical Review D, 1985The most recent experiment by Aspect, Dalibard, and Roger does not appear to rule out a class of theories in which the outcome of an event is not determined until some time after its occurrence. This class of theories includes not only the quantum theory but various local, realistic theories as well.
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Strong versions of Bell’s theorem
Physical Review A, 1994Technical aspects of a recently constructed strong version of Bell's theorem are discussed. The theorem assumes neither hidden variables nor factorization, and neither determinism nor counterfactual definiteness. It deals directly with logical connections. Hence its relationship with modal logic needs to be described.
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2017
This chapter discusses the result which has come to be known as ‘Bell’s Theorem’ but which Bell himself instead referred to as the ‘locality inequality theorem’.
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This chapter discusses the result which has come to be known as ‘Bell’s Theorem’ but which Bell himself instead referred to as the ‘locality inequality theorem’.
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Anti-Bell - Refutation of Bell's theorem
AIP Conference Proceedings, 2012In general, Albert Einstein as one of "the founding fathers of quantum mechanics" had some problems to accept especially the Copenhagen dominated interpretation of quantum mechanics. Einstein's dissatisfaction with Copenhagen's interpretation of quantum mechanics, the absence of locality and causality within the Copenhagen dominated quantum mechanics ...
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Journal for General Philosophy of Science, 1995
A class of probability functions is studied. This class contains the probability functions of half-spin particles and spinning classical objects. A notion of realisability for these functions is defined. In terms of this notion two versions of Bell's theorem and their inverses are stated and proved.
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A class of probability functions is studied. This class contains the probability functions of half-spin particles and spinning classical objects. A notion of realisability for these functions is defined. In terms of this notion two versions of Bell's theorem and their inverses are stated and proved.
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