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  1. Some Remarks on the Physicalist Account of Mathematics.Ferenc Csatári - 2012 - Open Journal of Philosophy 2 (2):165.
    The paper comments on a rather uncommon approach to mathematics called physicalist formalism. According to this view, the formal systems mathematicians concern with are nothing more and nothing less than genuine physical systems. I give a brief review on the main theses, then I provide some arguments, concerning mostly with the practice of mathematics and the uniqueness of formal systems, aiming to show the implausibility of this radical view.
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  • Instability, modus ponens and uncertainty of deduction.Huajie Liu - 2006 - Frontiers of Philosophy in China 1 (4):658-674.
    Considering the instability of nonlinear dynamics, the deductive inference rule Modus ponens itself is not enough to guarantee the validity of reasoning sequences in the real physical world, and similar results cannot necessarily be obtained from similar causes. Some kind of stability hypothesis should be added in order to draw meaningful conclusions. Hence, the uncertainty of deductive inference appears to be like that of inductive inference, and the asymmetry between deduction and induction becomes unrecognizable such as to undermine the basis (...)
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  • (1 other version)Intrinsic, Extrinsic, and the Constitutive A Priori.László E. Szabó - 2019 - Foundations of Physics:1-13.
    On the basis of what I call physico-formalist philosophy of mathematics, I will develop an amended account of the Kantian–Reichenbachian conception of constitutive a priori. It will be shown that the features attributed to a real object are not possessed by the object as a “thing-in-itself”; they require a physical theory by means of which these features are constituted. It will be seen that the existence of such a physical theory implies that a physical object can possess a property only (...)
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  • (1 other version)Intrinsic, Extrinsic, and the Constitutive A Priori.László E. Szabó - 2020 - Foundations of Physics 50 (6):555-567.
    On the basis of what I call physico-formalist philosophy of mathematics, I will develop an amended account of the Kantian–Reichenbachian conception of constitutive a priori. It will be shown that the features attributed to a real object are not possessed by the object as a “thing-in-itself”; they require a physical theory by means of which these features are constituted. It will be seen that the existence of such a physical theory implies that a physical object can possess a property only (...)
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