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  1. On the Formal Validity of Proof by Contradiction in Kant’s Logic.Davide Dalla Rosa - 2022 - History of Philosophy & Logical Analysis 25 (1):95-114.
    The paper provides a reconstruction of proof by contradiction in Kant’s pure general logic. A seemingly less-explored point of view on this topic is how apagogical proof can account for the formal truth of a judgement. Integrating the argument held by Kjosavik (2019), I intend to highlight how one can use proof by contradiction, conceived as a modus tollens, to establish the logical actuality (logical or formal truth) of a cognition. Although one might agree on the capacity of the proof (...)
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  • From Logical Calculus to Logical Formality—What Kant Did with Euler’s Circles.Huaping Lu-Adler - 2017 - In Corey W. Dyck & Falk Wunderlich (eds.), Kant and His German Contemporaries : Volume 1, Logic, Mind, Epistemology, Science and Ethics. Cambridge: Cambridge University Press. pp. 35-55.
    John Venn has the “uneasy suspicion” that the stagnation in mathematical logic between J. H. Lambert and George Boole was due to Kant’s “disastrous effect on logical method,” namely the “strictest preservation [of logic] from mathematical encroachment.” Kant’s actual position is more nuanced, however. In this chapter, I tease out the nuances by examining his use of Leonhard Euler’s circles and comparing it with Euler’s own use. I do so in light of the developments in logical calculus from G. W. (...)
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