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Source: The Open Library
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1Quaestiones Super Librum Posteriorum (Studies and Texts (Pontifical Inst of Mediaeval Stds))
By Mary Catherine Sommers
“Quaestiones Super Librum Posteriorum (Studies and Texts (Pontifical Inst of Mediaeval Stds))” Metadata:
- Title: ➤ Quaestiones Super Librum Posteriorum (Studies and Texts (Pontifical Inst of Mediaeval Stds))
- Author: Mary Catherine Sommers
- Language: lat
- Number of Pages: Median: 214
- Publisher: ➤ Pontifical Inst of Medieval - Pontifical Institute of Mediaeval Studies
- Publish Date: 2000
“Quaestiones Super Librum Posteriorum (Studies and Texts (Pontifical Inst of Mediaeval Stds))” Subjects and Themes:
- Subjects: ➤ Logic, early works to 1800 - Knowledge, theory of - Definition (logic) - Science, methodology - Logic - Early works to 1800 - Theory of Knowledge - Definition (Philosophy) - Science - Methodology - Logique - Ouvrages avant 1800 - Connaissance, Théorie de la - Definition (Logique) - Sciences - Méthodologie
Edition Identifiers:
- The Open Library ID: OL11266160M
- Online Computer Library Center (OCLC) ID: 45045191
- Library of Congress Control Number (LCCN): 2001326342 - cn00932247
- All ISBNs: 0888441363 - 9780888441362
Access and General Info:
- First Year Published: 2000
- Is Full Text Available: Yes
- Is The Book Public: No
- Access Status: Borrowable
Online Access
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Wiki
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Józef Maria Bocheński
immediately evident to the bemused Bochenski." In Bocheński's Précis de logique mathématique, he uses this notation, in the style of Łukasiewicz: Robert
Computation
22 February 2009. Retrieved 26 April 2017. Couturat, Louis (1901). la Logique de Leibniz a'Après des Documents Inédits. Paris. ISBN 978-0343895099. {{cite
Port-Royal Logic
Port-Royal Logic, or Logique de Port-Royal, is the common name of La logique, ou l'art de penser, an important textbook on logic first published anonymously
Jean Le Clerc (theologian)
on définition (1754) in the Encyclopédie can be traced through this chain of writers, editors, translators, and compilers to the Port-Royal Logique through
Exclusive or
Wolfram Research. Retrieved 17 June 2015. Bocheński, J. M. (1949). Précis de logique mathématique (PDF) (in French). The Netherlands: F. G. Kroonder, Bussum
Mathematical proof
Want? Probabilistic Proofs and the Epistemic Goals of Mathematicians", Logique et Analyse, 45: 373–88. Franklin, J.; Daoud, A. (2011), Proof in Mathematics:
Logical biconditional
Paris: Hermann & Cie, Éditeurs. p. 32. Chazal, G. (1996). Eléments de logique formelle. Paris: Hermes Science Publications. In fact, such is the style
Universal set
(1998). Elementary set theory with a universal set. Cahiers du Centre de Logique [Reports of the Center of Logic]. Vol. 10. Université Catholique de Louvain
Question
in: Aletheia 5 (1999), 65–74. Stahl, George. "Un développement de la logique des questions", in: Revue Philosophique de la France et de l'Etranger 88
Augustin Sesmat
mouvements réels, 1936. Logique. I. Les définitions, les jugements . ouvrage publiés avec le concours de CNRS, Paris, 1950, 359 pp. Logique. II. Les raisonnements