History and Philosophy of Logic 4 (1&2):1-8 (1983)
Abstract |
Jonathan Lear has suggested that Aristotle attempts to demonstrate a proof-theoretic analogue of a compactness theorem in Posterior analyticsI, chs. 19?22. Aristotle argues in these chapters that there cannot be in finite series of predications of terms. Lear's analysis of Aristotle's arguments are shown to be based on confusions about the nature of infinite orderings. Three distinct confusions are identified. In final remarks, it is suggested that a compactness claim is irrelevant to the issues which motivate Aristotle's arguments
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DOI | 10.1080/01445348308837041 |
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Comprehension, Demonstration, and Accuracy in Aristotle.Breno Zuppolini - 2020 - Journal of the History of Philosophy 58 (1):29-48.
Aristotle’s Contrast Between Episteme and Doxa in its Context (Posterior Analytics I.33).Lucas Angioni - 2019 - Manuscrito 42 (4):157-210.
Aristotle's Prior Analytics and Boole's Laws of Thought.John Corcoran - 2003 - History and Philosophy of Logic. 24 (4):261-288.
The Founding of Logic: Modern Interpretations of Aristotle’s Logic.John Corcoran - 1994 - Ancient Philosophy 14 (S1):9-24.
Avoiding Infinite Regress: Posterior Analytics I 22.Breno Zuppolini - 2019 - Manuscrito 42 (4):122-156.
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