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  1. Representation and Realism: On Being a Structuralist All the Way (Up and) Down.Steven French - 2024 - In Claus Beisbart & Michael Frauchiger (eds.), Scientific Theories and Philosophical Stances: Themes from van Fraassen. De Gruyter. pp. 87-108.
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  • Scientific Theories and Philosophical Stances: Themes from van Fraassen.Claus Beisbart & Michael Frauchiger (eds.) - 2024 - De Gruyter.
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  • Problemas de Metafísica Analítica / Problems in Analytical Metaphysics.Guido Imaguire & Rodrigo Reis Lastra Cid (eds.) - 2020 - Pelotas: Editora da UFPel / UFPel Publisher.
    O desenvolvimento da filosofia acadêmica no Brasil é direcionada, entre vários fatores, pelas investigações dos diversos Grupos de Trabalho (GTs) da Associação Nacional de Pós-Graduação em Filosofia (ANPOF). Esses GTs se dividem de acordo com a temática investigada. O GT de Metafísica Analítica é relativamente novo e ainda tem poucos membros, mas os temas nele trabalhados são variados e todos centrais no debate metafísico contemporâneo internacional. A sua investigação se caracteriza pelo rigor lógico e conceitual com o qual aborda esses (...)
     
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  • Separability and Non-Individuality: Is It Possible to Conciliate (At Least A Form Of) Einstein’s Realism with Quantum Mechanics?Décio Krause & Jonas R. B. Arenhart - 2005 - Foundations of Physics 44 (12):1269-1288.
    In this paper we argue that physical theories, including quantum mechanics, refer to some kind of ‘objects’, even if only implicitly. We raise questions about the logico-mathematical apparatuses commonly employed in such theories, bringing to light some metaphysical presuppositions underlying such apparatuses. We point out to some incongruities in the discourse holding that quantum objects would be entities of some ‘new kind’ while still adhering to the logico-mathematical framework we use to deal with classical objects. The use of such apparatus (...)
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  • Quantum sortal predicates.Décio Krause & Steven French - 2007 - Synthese 154 (3):417 - 430.
    Sortal predicates have been associated with a counting process, which acts as a criterion of identity for the individuals they correctly apply to. We discuss in what sense certain types of predicates suggested by quantum physics deserve the title of ‘sortal’ as well, although they do not characterize either a process of counting or a criterion of identity for the entities that fall under them. We call such predicates ‘quantum-sortal predicates’ and, instead of a process of counting, to them is (...)
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  • Multiplicity and indiscernibility.Adrian Heathcote - 2020 - Synthese 198 (9):8779-8808.
    The indistinguishability of bosons and fermions has been an essential part of our ideas of quantum mechanics since the 1920s. But what is the mathematical basis for this indistinguishability? An answer was provided in the group representation theory that developed alongside quantum theory and quickly became a major part of its mathematical structure. In the 1930s such a complex and seemingly abstract theory came to be rejected by physicists as the standard functional analysis picture presented by John von Neumann took (...)
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  • Five Indistinguishable Spheres.Adrian Heathcote - 2022 - Axiomathes 32 (2):367-383.
    The significance of Max Black’s indistinguishable spheres for the nature of particles in quantum mechanics is discussed, focusing in particular on the use of the idea of weak indiscernibility. It is argued that there can be four such Black spheres but that five are impossible. It follows from this that Black’s example cannot serve as a model for indistinguishability in physics. But Black’s discussion of his spheres gave rise to the idea of weak discernibility and it is argued that such (...)
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  • Countability and self-identity.Adrian Heathcote - 2021 - European Journal for Philosophy of Science 11 (4):1-23.
    The Received View of particles in quantum mechanics is that they are indistinguishable entities within their kinds and that, as a consequence, they are not individuals in the metaphysical sense and self-identity does not meaningfully apply to them. Nevertheless cardinality does apply, in that one can have n> 1 such particles. A number of authors have recently argued that this cluster of claims is internally contradictory: roughly, that having more than one such particle requires that the concepts of distinctness and (...)
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  • Schrödinger Logics.Newton C. A. da Costa & Décio Krause - 1994 - Studia Logica 53 (4):533-550.
    Schrödinger logics are logical systems in which the principle of identity is not true in general. The intuitive motivation for these logics is both Erwin Schrödinger's thesis that identity lacks sense for elementary particles of modern physics, and the way which physicists deal with this concept; normally, they understand identity as meaning indistinguishability . Observing that these concepts are equivalent in classical logic and mathematics, which underly the usual physical theories, we present a higher-order logical system in which these concepts (...)
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  • Some foundational problems in mathematics suggested by physics.Maria Luisa Dalla Chiara - 1985 - Synthese 62 (2):303 - 315.
  • Counting the Particles: Entity and Identity in the Philosophy of Physics.Francesco Berto - 2017 - Metaphysica 18 (1):69-89.
    I would like to attack a certain view: The view that the concept of identity can fail to apply to some things although, for some positive integer n, we have n of them. The idea of entities without self-identity is seriously entertained in the philosophy of quantum mechanics. It is so pervasive that it has been labelled the Received View. I introduce the Received View in Section 1. In Section 2 I explain what I mean by entity, and I argue (...)
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