Jean Buridan's Theory of Individuation
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Antoine De Chandieu (1534-1591): One of the Fathers Of
CALVIN THEOLOGICAL SEMINARY ANTOINE DE CHANDIEU (1534-1591): ONE OF THE FATHERS OF REFORMED SCHOLASTICISM? A DISSERTATION SUBMITTED TO THE FACULTY OF CALVIN THEOLOGICAL SEMINARY IN CANDIDACY FOR THE DEGREE OF DOCTOR OF PHILOSOPHY BY THEODORE GERARD VAN RAALTE GRAND RAPIDS, MICHIGAN MAY 2013 CALVIN THEOLOGICAL SEMINARY 3233 Burton SE • Grand Rapids, Michigan • 49546-4301 800388-6034 fax: 616 957-8621 [email protected] www. calvinseminary. edu. This dissertation entitled ANTOINE DE CHANDIEU (1534-1591): L'UN DES PERES DE LA SCHOLASTIQUE REFORMEE? written by THEODORE GERARD VAN RAALTE and submitted in partial fulfillment of the requirements for the degree of Doctor of Philosophy has been accepted by the faculty of Calvin Theological Seminary upon the recommendation of the undersigned readers: Richard A. Muller, Ph.D. I Date ~ 4 ,,?tJ/3 Dean of Academic Programs Copyright © 2013 by Theodore G. (Ted) Van Raalte All rights reserved For Christine CONTENTS Preface .................................................................................................................. viii Abstract ................................................................................................................... xii Chapter 1 Introduction: Historiography and Scholastic Method Introduction .............................................................................................................1 State of Research on Chandieu ...............................................................................6 Published Research on Chandieu’s Contemporary -
Projectile Motion Acc
PHY1033C/HIS3931/IDH 3931 : Discovering Physics: The Universe and Humanity’s Place in It Fall 2016 Prof. Peter Hirschfeld, Physics Announcements • HW 1 due today; HW 2 posted, due Sept. 13 • Lab 1 today 2nd hour • Reading: Gregory Chs. 2,3 Wertheim (coursepack), Lindberg (coursepack) • HW/office hours 10:40 M,T, 11:45 W email/call to make appt. if these are bad Last time Improvements to Aristotle/Eudoxus Appolonius of Perga (~20 -190 BCE) : proposed: 1) eccentric orbits (planet goes in circle at const. speed, but Earth was off center) 2) epicycles (planet moves on own circle [epicycle] around a point that travels in another circle [deferent] around E. His model explained • variation in brightness of planets • changes in angular speed Ptolemy (AD 100 – c. 170): Almagest summarized ancient ideas about solar system. He himself proposed “equant point”: eccentric point about which planet moved with constant angular speed. Not true uniform circular motion, but explained data better. Ptolemaic universe (Equant point suppressed) • Note: this picture puts planets at a distance relative to Earth corresponding to our modern knowledge, but Ptolemaic system did not predict order of planets (or care!) • Exception: inner planets had to have orbits that kept them between Earth and Sun • Why epicycles? Not asked. Clicker quickies Q1: Ptolemy’s model explained retrograde motion of the planets. This means that A. Some planets moved clockwise while others moved counterclockwise along their orbits B. Some planets moved outside the plane of the ecliptic C. Some planets were observed to stop in the sky, move apparently backwards along their path, forward again D. -
The Logic of Where and While in the 13Th and 14Th Centuries
The Logic of Where and While in the 13th and 14th Centuries Sara L. Uckelman Department of Philosophy, Durham University Abstract Medieval analyses of molecular propositions include many non-truthfunctional con- nectives in addition to the standard modern binary connectives (conjunction, dis- junction, and conditional). Two types of non-truthfunctional molecular propositions considered by a number of 13th- and 14th-century authors are temporal and local propositions, which combine atomic propositions with ‘while’ and ‘where’. Despite modern interest in the historical roots of temporal and tense logic, medieval analy- ses of ‘while’ propositions are rarely discussed in modern literature, and analyses of ‘where’ propositions are almost completely overlooked. In this paper we introduce 13th- and 14th-century views on temporal and local propositions, and connect the medieval theories with modern temporal and spatial counterparts. Keywords: Jean Buridan, Lambert of Auxerre, local propositions, Roger Bacon, temporal propositions, Walter Burley, William of Ockham 1 Introduction Modern propositional logicians are familiar with three kinds of compound propositions: Conjunctions, disjunctions, and conditionals. Thirteenth-century logicians were more liberal, admitting variously five, six, seven, or more types of compound propositions. In the middle of the 13th century, Lambert of Auxerre 1 in his Logic identified six types of ‘hypothetical’ (i.e., compound, as opposed to atomic ‘categorical’, i.e., subject-predicate, propositions) propo- sitions: the three familiar ones, plus causal, local, and temporal propositions [17, 99]. Another mid-13th century treatise, Roger Bacon’s Art and Science of Logic¶ , lists these six and adds expletive propositions (those which use the connective ‘however’), and other ones not explicitly classified such as “Socrates 1 The identity of the author of this text is not known for certain. -
Jean Buridan Qui a Étudié Les Arts Libéraux S’Est Intéressé Aux Dis- Cussions Sur Le Modèle De L’Univers Et Sur La Théorie Du Mouvement D’Aristote
Jean Buridan qui a étudié les arts libéraux s’est intéressé aux dis- cussions sur le modèle de l’univers et sur la théorie du mouvement d’Aristote. Il a redécouvert et diffusé la théorie de l’impetus. Éla- borée à Alexandrie, cette théorie visait à combler une lacune de la théorie du mouvement d’Aristote. Jean Buridan 1295-1358 Jean Buridan Discussion du géocentrisme Si la terre reste toujours immobile au Jean Buridan est né à Béthune au Pas de centre du monde; ou non ... [et] si, en Calais, en 1295 et est mort vers 1358. supposant que la terre est en mouve- Il étudie à l’université de Paris où il est ment de rotation autour de son cen- un disciple de Guillaume d’Occam. Tra- tre et de ses propres pôles, tous les phé- ditionnellement, pour se préparer à une nomènes que nous observons peuvent carrière en philosophie, les aspirants étu- être sauvés? dient la théologie. Buridan choisit d’étu- dier les arts libéraux (voir encadré) plu- Peut-on, en considérant que la Terre est tôt que la théologie et il préserve son in- en rotation sur elle-même, expliquer dépendance en demeurant clerc séculier tous les phénomènes que nous obser- plutôt qu’en se joignant à un ordre reli- vons ? Buridan donne une série d’argu- gieux. ments en accord avec la rotation de la Buridan enseigne la philosophie à Pa- Terre et une autre série à l’encontre de ris et est élu recteur de Angleterre Calais Belgique cette hypothèse. Il écrit : Lille Allemagne l’Université en 1328 et en Béthune Il est vrai, sans aucun doute, que si la 1340. -
Robert Holcot, O-P-, on Prophecy, the Contingency of Revelation, and the Freedom of God JOSEPH M
Robert Holcot, O-P-, on Prophecy, the Contingency of Revelation, and the Freedom of God JOSEPH M. INCANDELA In a recent work, William Courtenay refers to the issues in Holcot's writings under discussion in this essay as "theological sophismata."1 That they are. But it is the burden of this essay to suggest that they are more: Holcot's interest in these questions had a funda- mentally practical import, and such seemingly esoteric philosophical and theological speculation was in the service of a pastoral program geared to preaching the faith to unbelievers. For someone in a religious order charged with this mission, questions that may initially appear only as sophismata may actually perform quite different functions when examined in context. Robert Holcot was best known in his own time as a comment tator on the Book of Wisdom. Wey writes that this work "made its author famous overnight and his fame held throughout the next two centuries."2 Wey also proposes that it was because of the rep- utation won with the Wisdom-commentary that Holcot's Sentences- commentary and some quodlibet questions were printed four times 1. William]. Courtenay, Schools and Scholars in Fourteenth Century England (Prince- ton: Princeton University Press, 1987), p. 303. 2. Joseph C. Wey, "The Sermo Finalis of Robert Holcot," Medieval Studies 11 (1949): 219-224, at p. 219. 165 166 JOSEPH M. INCANDELA between 1497 and 1518. His thought was also deemed important enough to be discussed and compared with that of Scotus and Ockham in a work by Jacques Almain printed in 1526. -
Existence As a Real Property
Francesco Berto Existence as a Real Property The Ontology of Meinongianism For Graham Priest, Long-distance teacher Prologue: Much Ado About Nothing Some philosophers think that something’s having intuitive content is very inconclusive evidence in favor of it. I think it is very heavy evidence in favor of anything, myself. I really don’t know, in a way, what more conclusive evidence one can have about anything, ultimately speaking. –Saul Kripke, Naming and Necessity 1 In an episode of The Today Show of some years ago, Gene Shalit – NBC’s film and book critic, famous for his wits – reviews several books sharing the feature of bearing entertaining titles. The highpoint of the monologue comes with Nonexistent Objects, by the UCLA philosopher Terence Parsons. Shalit wonders how one could write a whole book on things that do not exist!1 This whole book, too, is about things that do not exist. But if one stops to think, one may find that, in a sense, there is nothing special about this. There are, in fact, thousands of books speaking about unreal things. You have probably read quite a few of them: Sir Arthur Conan Doyle’s stories portrait the adventures of the detective Sherlock Holmes; The Lord of the Rings speaks at length of Gandalf the wizard. Doyle represents Sherlock Holmes as a detective living in London, Baker Street (precisely, at number 221b), describes his remarkable observational and deductive abilities, makes of him the arch-enemy of the criminal mastermind Moriarty. J.R.R. Tolkien characterizes Gandalf as a wizard with a pointy hat and a grey robe (a white one, from a certain point of the story onwards), a heavy pipe-herb 1 The anecdote is reported by Roy Sorensen [2003], p. -
Logic and Ontology
Logic and Ontology Nino B. Cocchiarella Abstract A brief review of the historical relation between logic and ontology and of the opposition between the views of logic as language and logic as calculus is given. We argue that predication is more fundamental than membership and that di¤erent theories of predication are based on di¤erent theories of universals, the three most important being nominalism, conceptualism, and realism. These theories can be formulated as formal ontologies, each with its own logic, and compared with one another in terms of their respective explanatory powers. After a brief survey of such a comparison, we argue that an extended form of conceptual realism provides the most coherent formal ontology and, as such, can be used to defend the view of logic as language. Logic, as Father Bochenski observed, developed originally out of dialectics, rules for discussion and reasoning, and in particular rules for how to argue suc- cessfully.1 Aristotle, one of the founders of logic in western philosophy, described such rules in his Topics, where logic is presented in this way. Indeed, the idea of logic as the art of arguing was the primary view of this subject in ancient philos- ophy. It was defended in particular by the Stoics, who developed a formal logic of propositions, but conceived of it only as a set of rules for arguing.2 Aristotle was the founder not only of logic in western philosophy, but of ontol- ogy as well, which he described in his Metaphysics and the Categories as a study of the common properties of all entities, and of the categorial aspects into which they can be analyzed. -
E D I T O R I a L
E D I T O R I A L “RETRO-PROGRESSING” As one browses through the history section of a library, one of the volumes that is likely to catch one’s attention is The Discoverers by Daniel Boorstin.1 It is an impressive, 700-page volume. Published in 1983, it chronicles in a semi-popular style selected aspects of man’s discoveries. Two chapters entitled “The Prison of Christian Dogma” and “A Flat Earth Returns” deal with the outlandish con- cept of an earth that is flat instead of spherical. Boorstin has impressive academic credentials from Harvard and Yale, and has held prestigious positions such as the Librarian of Congress, Director of the National Museum of History and Tech- nology, and Senior Historian of the Smithsonian Institution. In The Discoverers he reflects the popular view that the ancient Greeks, including Aristotle and Plato, believed Earth to be a sphere; however, after the rise of Christianity a period of “scholarly amnesia” set in which lasted from around 300 to 1300 A.D. During this time, according to Boorstin, “Christian faith and dogma replaced the useful [spherical] image of the world that had been so slowly, so painfully, and so scrupulously drawn by ancient geographers.” The “spherical” view was replaced by the concept of a flat earth, which Boorstin characterizes as “pious caricatures.”2 Boorstin bolsters his case by mentioning a couple of minor writers — Lactantius and Cosmas — who believed in a flat earth and lived during this “dark age.” He also implicates the powerful authority of St. Augustine of Hippo (354-430), who “heartily agreed” that antipodes “could not exist.”3 Antipodes represented lands on the opposite side of a spherical earth where trees and men, if present, would be upside down, with their feet above their heads; hence, the “antipodes” (opposite-feet) designation. -
Buridan-Editions.Pdf
Buridan Logical and Metaphysical Works: A Bibliography https://www.historyoflogic.com/biblio/buridan-editions.htm History of Logic from Aristotle to Gödel by Raul Corazzon | e-mail: [email protected] Buridan: Editions, Translations and Studies on the Manuscript Tradition INTRODUCTION I give an updated list of the published and unpublished logical and metaphysical works of Buridan, and a bibliography of the editions and translations appeared after 2000. A complete list of Buridan's works and manuscripts can be found in the ' Introduction' by Benoît Patar to his edition of "La Physique de Bruges de Buridan et le Traité du Ciel d'Albert de Saxe. Étude critique, textuelle et doctrinale" Vol. I, Longueil, Les Presses Philosophiques, 2001 (2 volumes), pp. 33* - 75*. SUMMARY LIST OF BURIDAN'S LATIN WORKS ON LOGIC AND METAPHYSICS Logical Works: N. B. The treatises known as Artes Veterem and commented by Buridan were the Isagoge by Porphyry and the Categoriae (Predicamenta) and the Peri Hermeneias by Aristotle. 1. Expositio Super Artes Veterem 2. Quaestiones Super Artes Veterem 3. Expositio in duos libros Analyticorum priorum Aristotelis 4. Quaestiones in duos libros Analyticorum priorum Aristotelis 5. Expositio in duos libros Analyticorum posteriorum Aristotelis 6. Quaestiones in duos libros Analyticorum posteriorum Aristotelis 7. Quaestiones in octo libros Topicorum Aristotelis 8. Quaestiones in librum 'de sophisticis Elenchis' Aristotelis Summulae de dialectica, commentary of the Summulae logicales by Peter of Spain, composed by the following treatises: 1. De propositionibus 2. De praedicabilibus 3. In praedicamenta 4. De suppositionibus 5. De syllogismis 6. De locis dialecticis 1 di 10 22/09/2016 17:30 Buridan Logical and Metaphysical Works: A Bibliography https://www.historyoflogic.com/biblio/buridan-editions.htm 7. -
Extension and Comprehension in Logic: an Essay in Doctrine
Document generated on 09/24/2021 9:48 p.m. Laval théologique et philosophique Extension and Comprehension in Logic An Essay In Doctrine Joseph C. Frisch Volume 24, Number 2, 1968 URI: https://id.erudit.org/iderudit/1020127ar DOI: https://doi.org/10.7202/1020127ar See table of contents Publisher(s) Laval théologique et philosophique, Université Laval ISSN 0023-9054 (print) 1703-8804 (digital) Explore this journal Cite this article Frisch, J. C. (1968). Extension and Comprehension in Logic: An Essay In Doctrine. Laval théologique et philosophique, 24(2), 215–257. https://doi.org/10.7202/1020127ar Tous droits réservés © Laval théologique et philosophique, Université Laval, This document is protected by copyright law. Use of the services of Érudit 1968 (including reproduction) is subject to its terms and conditions, which can be viewed online. https://apropos.erudit.org/en/users/policy-on-use/ This article is disseminated and preserved by Érudit. Érudit is a non-profit inter-university consortium of the Université de Montréal, Université Laval, and the Université du Québec à Montréal. Its mission is to promote and disseminate research. https://www.erudit.org/en/ Extension and Comprehension in Logic An Essay In Doctrine Although the words ‘extension’ and ‘comprehension’ have been used in logical textbooks for more than three hundred years without anyone offering a serious appraisal of their validity, the question arises whether this sort of vocabulary is well-grounded, and whether logicians can defend their position concerning this manner of speaking. Let us examine whether the words ‘extension’ and ‘comprehension’ may be employed legitimately within the domain of logic, or whether these two words convey adequately the meaning intended by logicians. -
PAULUS NICOLETTUS VENETUS, Sophismata Aurea
PAULUS NICOLETTUS VENETUS, Sophismata aurea [Golden Sophisms] In Latin, decorated manuscript on paper Northern Italy, Reggio d’Emilia (Ferrara?) or Padua?, dated 1417 65 ff., complete (collation: i-iii12, iv-v10, vi9 [10-1, with last leaf of quire likely a cancelled blank]), on paper (a number of watermarks, respectively close to (1) Briquet, no. 2637-2638: “Basilic” (e.g. f. 7), Reggio-d’Emilia, 1404, Ferrara, 1406, Udine, 1402-1408; see also Briquet no. 2663: Ferrara, 1417; (2) Briquet, no. 809: “Arc” (e.g. f. 27), Siena, 1410: Lucca, 1423 [but also Cologne, 1419]; (3) Briquet, no. 11687:“Monts” (e. g. f. 57), Padova, 1408-1415 or Briquet, no. 11689, Florence, 1411-1421 or Pisa, 1416), written in a tight and highly abridged gothic bookhand by a single hand (except table of contents on f. 65v, by a different although contemporary hand), text in two columns, quire signatures, a few catchwords (e.g. fol. 24v), paper ruled in brown ink (justification 186 x 140 mm.), paragraph marks in red, some capitals struck in red, painted initials in red or blue throughout, some larger parti-colored initials in red and blue, a variety of contemporary or slightly later marginal annotations and corrections (worthy of in-depth study). Bound in uncovered pasteboard, spine reinforced with snippets of inscribed parchment, spine sewn on three raised thongs left apparent, covers and spine meant to subsequently receive a leather covering (unfinished), pastedowns lined with reused paper copied in a cursive bâtarde script in brown ink, containing excerpts from Italian notarial documents pertaining to the town of Novalino (?) (another form for Nodano, near Brescia?) and the monastery of San Pietro de Novalino and dated 1504 (Some foxing, a few waterstains, mostly marginal, first paper leaf darkened, perhaps due to past exposure, still completely legible). -
The Problem of the Transcendentals
The Problem of the Transcendentals Ligerz, March , Philipp Blum Being is not a genus Suppose Being were a genus and substances one of its species, substantial being the specific difference. substantial alsois, soitisitselfamongtheexemplarsofthegenus. Doesitbelongtothespeciesofsubstances or not? If it does, then it is a substance and is substantial. But then it is separated and the same in kind as its exemplars, and shares with them itself – a third man problem if there ever was one. If it does not belong to itself, on the other hand, then it is not a substance and not separated – but how can it then be, and be the specific difference of a species? If animal were predicable of rational, taken apart from rational animal, then rational would be an animal, but then rational would be animal, i.e. all animals would be rational and rational would not mark out a species among the genus, but be the same as animal. How being can be unified even if it is not a genus is one of the problems set for the Metaphysics to solve. The question is involved already in the th aporia of Met. Beta: πρὸς δὲ τούτοις εἰ καὶ ὅτι μάλιστα ἀρχαὶ τὰ γένη εἰσί, πότερον For if the universal is always more of a principle, evidently the δεῖ νομίζειν τὰ πρῶτα τῶν γενῶν ἀρχὰς ἢ τὰ (15) ἔσχατα κατη- uppermost of the genera are the principles; for these are pred- γορούμενα ἐπὶ τῶν ἀτόμων; καὶ γὰρ τοῦτο ἔχει ἀμφισβήτησιν. εἰ icated of all things. There will, then, be as many principles of μὲν γὰρ ἀεὶ τὰ καθόλου μᾶλλον ἀρχαί, φανερὸν ὅτι τὰ ἀνωτάτω things as there are primary genera, so that both being and unity τῶν γενῶν· ταῦτα γὰρ λέγεται κατὰ πάντων.