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Studies in the Philosophy of Kant

Philosophy 42 (162):378-379 (1967)

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  1. Kant's syntheticity revisited by Peirce.Sun-joo Shin - 1997 - Synthese 113 (1):1-41.
    This paper reconstructs the Peircean interpretation of Kant's doctrine on the syntheticity of mathematics. Peirce correctly locates Kant's distinction in two different sources: Kant's lack of access to polyadic logic and, more interestingly, Kant's insight into the role of ingenious experiments required in theorem-proving. In this second respect, Kant's analytic/synthetic distinction is identical with the distinction Peirce discovered among types of mathematical reasoning. I contrast this Peircean theory with two other prominent views on Kant's syntheticity, i.e. the Russellian and the (...)
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  • Facing the Bounds of Tradition: Kant's Controversy with the Philosophisches Magazin.Yaron Senderowicz - 1998 - Science in Context 11 (2):205-228.
    The ArgumentThe main subject examined in this paper is Immanuel Kant's controversy withPhilosophisches Magazinregarding Kant's new theory of judgments. J. A. Eberhard, editor ofPhilosophisches Magazin, and his colleagues wanted to vindicate the Wollfian traditional concept of judgments by undermining Kant's claims. As will be demonstrated, their arguments were effective mainly in exposing the ambiguity that was inherent in Kant's concept of the synthetic a priori; an ambiguity that resulted from Kant's desire—central to his critique of metaphysics—to present judgments pertaining to (...)
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  • The Argument of Kant'sGrundlegung,Chapter 1.Nelson Potter - 1975 - Canadian Journal of Philosophy 5 (sup1):73-91.
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  • The real problem of pure reason.T. A. Pendlebury - 2022 - European Journal of Philosophy 30 (1):45-63.
    The problem of Kant's first Critique is the problem of pure reason: how are synthetic judgments possible a priori? Many of his readers have believed that the problem depends upon a delimitation within the class of a priori truths of a class of irreducibly synthetic truths—a delimitation whose possibility is doubtful—because absent this it is not excluded that all a priori truths are analytic. I argue, on the contrary, that the problem depends on nothing more than the human knower's everyday (...)
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  • Tact as Ambiguous Imperative: Merleau-Ponty, Kant, and Moral Sense-Bestowal.Bryan Lueck - 2015 - Epoché: A Journal for the History of Philosophy 20 (1):195-211.
    I argue in this paper that some of the most basic commitments of Kantian ethics can be understood as grounded in the dynamic of sense that Merleau-Ponty describes in his Phenomenology of Perception. Specifically, I argue that Merleau-Ponty’s account supports the importance of universalizability as a test for the moral permissibility of particular acts as well as the idea that the binding character of the moral law is given as something like a fact of reason. But I also argue that (...)
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  • Kant: Philosophical Correspondence 1759–99. Edited and translated by Arnulf Zweig. Chicago: University Press, 1967. Pp. 260. $7.50. [REVIEW]Alison R. Hume - 1968 - Dialogue 6 (4):612-614.
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  • Kant and non-euclidean geometry.Amit Hagar - 2008 - Kant Studien 99 (1):80-98.
    It is occasionally claimed that the important work of philosophers, physicists, and mathematicians in the nineteenth and in the early twentieth centuries made Kant’s critical philosophy of geometry look somewhat unattractive. Indeed, from the wider perspective of the discovery of non-Euclidean geometries, the replacement of Newtonian physics with Einstein’s theories of relativity, and the rise of quantificational logic, Kant’s philosophy seems “quaint at best and silly at worst”.1 While there is no doubt that Kant’s transcendental project involves his own conceptions (...)
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  • It Adds Up After All: Kant’s Philosophy of Arithmetic in Light of the Traditional Logic.R. Lanier Anderson - 2004 - Philosophy and Phenomenological Research 69 (3):501–540.
    Officially, for Kant, judgments are analytic iff the predicate is "contained in" the subject. I defend the containment definition against the common charge of obscurity, and argue that arithmetic cannot be analytic, in the resulting sense. My account deploys two traditional logical notions: logical division and concept hierarchies. Division separates a genus concept into exclusive, exhaustive species. Repeated divisions generate a hierarchy, in which lower species are derived from their genus, by adding differentia(e). Hierarchies afford a straightforward sense of containment: (...)
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