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Logic --- Knowledge, Theory of --- Definition (Philosophy) --- Science --- Logique --- Théorie de la connaissance --- Définition (Philosophie) --- Sciences --- Early works to 1800. --- Early works to 1800 --- Methodology --- Ouvrages avant 1800 --- Méthodologie --- Aristotle. --- Connaissance, Theorie de la --- Definition (Logique) --- Ouvrages avant 1800. --- Methodologie --- Théorie de la connaissance --- Définition (Philosophie) --- Méthodologie --- Definability --- Definition (Logic) --- Undefinability --- Philosophy --- Semantics (Philosophy) --- Aristoteles. --- Logic - Early works to 1800. --- Knowledge, Theory of - Early works to 1800. --- Definition (Philosophy) - Early works to 1800. --- Science - Methodology - Early works to 1800. --- Logique - Ouvrages avant 1800. --- Connaissance, Theorie de la - Ouvrages avant 1800. --- Definition (Logique) - Ouvrages avant 1800. --- Sciences - Methodologie - Ouvrages avant 1800.

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"The fourteenth-century thinker Thomas Bradwardine is well known in both the history of science and the history of theology. The first of the Merton Calculators (mathematical physicists) and passionate defender of the Augustinian doctrine of salvation through grace alone, he was briefly archbishop of Canterbury before succumbing to the Black Death in 1349. This new edition of his Insolubilia, made from all thirteen known manuscripts, shows that he was also a logician of the first rank. The edition is accompanied by a full English translation. In the treatise, Bradwardine considers and rejects the theories of his contemporaries about the logical puzzles known as 'insolubles,' and sets out his own solution at length and in detail. In a substantial introduction, Stephen Read describes Bradwardine's analysis, compares it with other more recent theories, and places it in its historical context. The text is accompanied by three appendices, the first of which is an extra chapter found in two manuscripts (and partly in a third) that appears to contain further thoughts by Bradwardine himself. The second contains an extract from Ralph Strode's Insolubilia, composed in the 1360s, repeating and enlarging on Bradwardine's text; and the third consists of an anonymous text that applies Bradwardine's solution to a succession of different insolubles"--P. [4] of cover.

Antinomy (Logic) --- Argument du menteur --- Avocat [Paradoxe de l' ] --- Barbier [Paradoxe du ] --- Begrippen --- Concepten --- Concepts --- Epimenidean paradox --- Imprédicable de Grelling [Paradoxe de l' ] --- Leugenaar [Paradox van de ] --- Liar antinomy --- Liar paradox --- Menteur [Paradoxe du ] --- Paradox of Epimenides --- Paradox of Russel --- Paradox of the Liar --- Paradox van de leugenaar --- Paradoxe d'Épiménide --- Paradoxe de Russell --- Paradoxe de Sancho Pança --- Paradoxe de l'avocat --- Paradoxe de l'imprédicable de Grelling --- Paradoxe de violation de lois internes --- Paradoxe des relations --- Paradoxe du barbier --- Paradoxe du menteur --- Relations [Paradoxe des ] --- Russel's paradox --- Russell [Paradoxe de ] --- Sancho Pança [Paradoxe de ] --- Semantics (Philosophy) --- Semantiek (Filosofie) --- Sémantique (Philosophie) --- Violation de lois internes [Paradoxe de ] --- Épiménide [Paradoxe d' ] --- Insolubilia (Logic) --- Manuscripts, Medieval --- Logic --- Language and languages --- Manuscripts --- Catalogs --- Philosophy --- Intension (Philosophy) --- Logical semantics --- Semantics (Logic) --- Semeiotics --- Significs --- Syntactics --- Unified science --- Logic, Symbolic and mathematical --- Logical positivism --- Meaning (Psychology) --- Philosophy, Modern --- Semiotics --- Signs and symbols --- Symbolism --- Analysis (Philosophy) --- Definition (Philosophy) --- Insolubles (Logic) --- Logic, Medieval --- Concept formation --- Abstraction --- Knowledge, Theory of --- Perception --- Psychology --- Manuscripts&delete& --- Early works to 1800 --- Manuscripts [Medieval ] --- Insolubilia (Logic) - Manuscripts - Catalogs --- Manuscripts, Medieval - Catalogs --- Logic - Early works to 1800 --- Language and languages - Philosophy