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  1. Bohm's theory of quantum mechanics and the notion of classicality.Marij van Strien - 2020 - Studies in History and Philosophy of Science Part B: Studies in History and Philosophy of Modern Physics 71 (C):72-86.
    When David Bohm published his alternative theory of quantum mechanics in 1952, it was not received well; a recurring criticism was that it formed a reactionary attempt to return to classical physics. In response, Bohm emphasized the progressiveness of his approach, and even turned the accusation of classicality around by arguing that he wanted to move beyond classical elements still inherent in orthodox quantum mechanics. In later years, he moved more and more towards speculative and mystical directions. This paper aims (...)
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  • Demolishing Prejudices to Get to the Foundations: A Criterion of Demarcation for Fundamentality.Flavio Del Santo & Chiara Cardelli - 2020 - Foundations of Science 25 (3):827-843.
    In this paper, we reject commonly accepted views on fundamentality in science, either based on bottom-up construction or top-down reduction to isolate the alleged fundamental entities. We do not introduce any new scientific methodology, but rather describe the current scientific methodology and show how it entails an inherent search for foundations of science. This is achieved by phrasing metaphysical assumptions into falsifiable statements and define as fundamental those that survive empirical tests. The ones that are falsified are rejected, and the (...)
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  • De Broglie-Bohm Theory, Quo Vadis?Vera Matarese - 2022 - Foundations of Physics 53 (1):1-20.
    The purpose of this contribution is to examine the current state of the de Broglie-Bohm theory (dBB) in light of Bohm’s vision as he explicitly set it out in his book Quantum theory [In Bohm, D., Quantum theory, Courier corporation, (1961b)]. In particular, two programmes that differ in many crucial respects are currently being pursued. On the one hand, the Bohmian mechanics school, founded by Dürr Goldstein and Zanghì, considers the theory to be Galilean invariant, regards particles’ motion as determined (...)
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