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  1. The Reach of Correspondence: Two Kinds of Categories.Peter Simons - 2005 - Dialogue 44 (3):551-562.
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  • Le parti E l'intero nella concezione di aristotele la holologia come progetto di metafisica descrittiva parte II.Luigi Dappiano - 1993 - Axiomathes 4 (2):227-248.
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  • On thought experiments and the Kantian a priori in the natural sciences: a reply to Yiftach J.H. Fehige.Marco Buzzoni - 2013 - Epistemologia 36 (2):277-293.
    This paper replies to objections that have been raised against my operational-Kantian account of thought experiments by Fehige 2012 and 2013. Fehige also sketches an alternative Neo-Kantian account that utilizes Michael Friedman’s concept of a contingent and changeable a priori. To this I shall reply, first, that Fehige’s objections not only neglect some fundamental points I had made as regards the realizability of TEs, but also underestimate the principle of empiricism, which was rightly defended by Kant. Secondly, in opposition to (...)
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  • Stumpf on categories.R. Martinelli - 2015 - In Denis Fisette & Riccardo Martinelli (eds.), Philosophy form an Empirical Standpoint. Essays on Carl Stumpf. Brill. pp. 203-227.
    Stumpf’s doctrine of the categories is of great importance for our understanding of his philosophy. This theme had been widely discussed among German thinkers after Kant; Brentano himself had repeatedly dealt with it since his early works. However, Stumpf considerably diverges from Brentano on this crucial philosophical topic. Although a systematic discussion can be found only in Stumpf’s posthumous Erkenntnislehre, his core ideas on the categories can be traced to his early work on space of 1873. In fact, Stumpf claims (...)
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  • Selected Bibliography on Aristotle's Theory of Categorical Syllogism.Raul Corazzon - unknown
    "However that may be, Aristotelian syllogistic concerned itself exclusively with monadic predicates. Hence it could not begin to investigate multiple quantification. And that is why it never got very far. None the less, the underlying grammar of Aristotle's logic did not in itself..
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