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  1. On universality of classical probability with contextually labeled random variables: Response to A. Khrennikov.Ehtibar N. Dzhafarov & Maria Kon - 2019 - Journal of Mathematical Psychology 89:93-97.
    In his constructive and well-informed commentary, Andrei Khrennikov acknowledges a privileged status of classical probability theory with respect to statistical analysis. He also sees advantages offered by the Contextuality-by-Default theory, notably, that it “demystifies quantum mechanics by highlighting the role of contextuality,” and that it can detect and measure contextuality in inconsistently connected systems. He argues, however, that classical probability theory may have difficulties in describing empirical phenomena if they are described entirely in terms of observable events. We disagree: contexts (...)
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  • Realism with Quantum Faces: The Leggett–Garg Inequalities as a Case Study for Feyerabend's Views.Elise Crull - forthcoming - International Studies in the Philosophy of Science:1-23.
    In this paper I attempt to broaden Feyerabend scholarship by asking whether and how Feyerabend's philosophy of science, in particular his commitments to realism and pluralism about scientific theories as well as anarchism about scientific methods, is borne out in multidisciplinary research concerning the Leggett–Garg inequalities. These inequalities were derived explicitly to be a temporal analogue to Bell's inequalities: the viability of macroscopic realism is tested against the predictions of quantum mechanics by performing a series measurements on a macroscopic variable (...)
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  • Contextuality and Dichotomizations of Random Variables.Ehtibar N. Dzhafarov & Janne V. Kujala - 2021 - Foundations of Physics 52 (1):1-25.
    The Contextuality-by-Default approach to determining and measuring the (non)contextuality of a system of random variables requires that every random variable in the system be represented by an equivalent set of dichotomous random variables. In this paper we present general principles that justify the use of dichotomizations and determine their choice. The main idea in choosing dichotomizations is that if the set of possible values of a random variable is endowed with a pre-topology (V-space), then the allowable dichotomizations split the space (...)
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