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  1. Logic, mathematics, physics: from a loose thread to the close link: Or what gravity is for both logic and mathematics rather than only for physics.Vasil Penchev - 2023 - Astrophysics, Cosmology and Gravitation Ejournal 2 (52):1-82.
    Gravitation is interpreted to be an “ontomathematical” force or interaction rather than an only physical one. That approach restores Newton’s original design of universal gravitation in the framework of “The Mathematical Principles of Natural Philosophy”, which allows for Einstein’s special and general relativity to be also reinterpreted ontomathematically. The entanglement theory of quantum gravitation is inherently involved also ontomathematically by virtue of the consideration of the qubit Hilbert space after entanglement as the Fourier counterpart of pseudo-Riemannian space. Gravitation can be (...)
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  • Spin correlation in stochastic mechanics.William G. Faris - 1982 - Foundations of Physics 12 (1):1-26.
    Stochastic mechanics may be used to described the spin of atomic particles. The spin variables have the same expectations as in quantum mechanics, but not the same distributions. They play the role of hidden variables that influence, but do not determine, the results of Stern-Gerlach experiments involving magnets. During the course of such an experiment spin becomes correlated with position. The case of two particles with zero total spin occurs in Bohm's version of the Einstein-Rosen-Podolsky experiment.
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  • Generalized EPR-paradox.F. Selleri - 1982 - Foundations of Physics 12 (7):645-659.
    A generalized reality criterion which attributes physical properties to statistical ensembles is used in order to deduce an inequality which is violated by quantum mechanics in realistic conditions. This new form of the Einstein-Podolsky-Rosen paradox is developed exclusively from the reality criterion and from separability without any use of the previously introduced restrictive assumptions about the probabilistic scheme.
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  • Further consequences of Einstein locality.L. Schiavulli & F. Selleri - 1979 - Foundations of Physics 9 (5-6):339-352.
    The results of a previous paper for the properties of the correlation functionP(θ) at small angles following from Einstein locality are extended to the general case whereP(0)≠−1. Experimental investigations are suggested to check the validity of some theorems on the behavior of the correlation functionP(θ) which are deduced directly from Einstein locality.
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