Vivarium
Volume 48, Issue 1-2, 2010
- ISSN : 0042-7543
- E-ISSN : 1568-5349
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Aristotelian Logic East and West, 500-1500: On Interpretation and Prior Analytics in Two Traditions Introduction
- Authors: Margaret Cameron; John Marenbon
- pp. 1–6 (6)
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On the Composition and Sources of Boethius’ Second Peri Hermeneias Commentary
- Author: John Magee
- pp. 7–54 (48)
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The paper is in three parts, prefaced by general remarks concerning Boethius’ logical translations and commentaries: the text of the Peri Hermeneias as known to and commented on by Boethius (and Ammonius); the organizational principles behind Boethius’ second commentary on the Peri Hermeneias; its source(s). One of the main purposes of the last section is to demonstrate that the Peri Hermeneias commentaries of Boethius and Ammonius are, although part of a common tradition, quite independent of one another, and special consideration is given to the question of how Boethius interpreted and shaped the doxographical material concerning Aspasius, Herminus, and Alexander that had been handed down to him by Porphyry.
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Al-Ghazāī on the Signification of Names
- Author: Taneli Kukkonen
- pp. 55–74 (20)
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Al-Ghazālī’s most detailed explanation of how signification works occurs in his treatise on The Beautiful Names of God. Al-Ghazālī builds squarely on the commentary tradition on Aristotle’s Peri hermeneias: words signify things by means of concepts and correspondingly, existence is laid out on three levels, linguistic, conceptual, and particular (i.e. extramental). This framework allows al-Ghazālī to put forward what is essentially an Aristotelian reading of what happens when a name successfully picks out a being: when a quiddity is named by some kind term, its referent in the mind is formally identical to the quiddity of an individual existent which belongs to that natural kind. Al-Ghazālī then proceeds to tease out the implications of this scheme for the special problem of signifying God. It turns out that the Peripatetic theory, which al-Ghazālī appropriates from Ibn Sīnā, is ill equipped for the task as al-Ghazālī envisions it.
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Medieval Commentators on Future Contingents in De Interpretatione 9
- Author: Simo Knuuttila
- pp. 75–95 (21)
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This article considers three medieval approaches to the problem of future contingent propositions in chapter 9 of Aristotle’s De Interpretatione. While Boethius assumed that God’s atemporal knowledge infallibly pertains to historical events, he was inclined to believe that Aristotle correctly taught that future contingent propositions are not antecedently true or false, even though they may be characterized as true-or-false. Aquinas also tried to combine the allegedly Aristotelian view of the disjunctive truth-value of future contingent propositions with the conception of all things being timelessly present to God’s knowledge. The second approach was formulated by Peter Abelard who argued that in Aristotle’s view future contingent propositions are true or false, not merely true-or-false, and that the antecedent truth of future propositions does not necessitate things in the world. After Duns Scotus, many late medieval thinkers thought like Abelard, particularly because of their new interpretation of contingency, but they did not believe, with the exception of John Buridan, that this was an Aristotelian view.
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The Prior Analytics in the Latin West: 12th-13th Centuries
- Author: Sten Ebbesen
- pp. 96–133 (38)
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This study contains three parts. The first tries to follow the spread of the study of the Prior Analytics in the first two centuries during which it was at all studied in Western Europe, providing in this connection a non-exhaustive list of extant commentaries. Part II points to a certain overlap between commentaries on the Prior Analytics and works from the genre of sophismata. Part III lists the questions discussed in a students’ compendium from about the 1240s and in six commentaries per modum quaestionis from the 1270s through the 1290s.
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The Prior Analytics in the Syriac and Arabic tradition
- Author: Uwe Vagelpohl
- pp. 134–158 (25)
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The reception history of Aristotle’s Prior Analytics in the Islamic world began even before its ninth-century translation into Arabic. Three generations earlier, Arabic authors already absorbed echoes of the varied and extensive logical teaching tradition of Greek- and Syriac-speaking religious communities in the new Islamic state. Once translated into Arabic, the Prior Analytics inspired a rich tradition of logical studies, culminating in the creation of an independent Islamic logical tradition by Ibn Sina (d. 1037), Ibn Rušd (d. 1098) and others. This article traces the translation and commentary tradition of the Prior Analytics in Syriac and Arabic in the sixth to ninth centuries and sketches its appropriation, revision and, ultimately, transformation by Islamic philosophers between the ninth and eleventh centuries.
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‘They had added not a single tiny proposition’: The Reception of the Prior Analytics in the First Half of the Twelfth Century
- Author: Christopher J. Martin
- pp. 159–192 (34)
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A study of the reception of Aristotle’s Prior Analytics in the first half of the twelfth century. It is shown that Peter Abaelard was perhaps acquainted with as much as the first seven chapters of Book I of the Prior Analytics but with no more. The appearance at the beginning of the twelfth century of a short list of dialectical loci which has puzzled earlier commentators is explained by noting that this list formalises the classification of extensional relations between general terms and that this classification had already be put forward by Boethius in his de Syllogismo Categorico and Introductio ad Syllogismos Categoricas. It is pointed out the kind of text referred to as an ‘Introductio’ at the beginning of the twelfth-century follows very closely the structure of Boethius own Introductio and adds to it material drawn from his accounts of loci and the conditional propositions. It is argued that the reception of the Prior Analytics has to be understood against the background of this well developed tradition of treating together syllogisms, loci, and conditional propostions. Referring to a challenge to the formal validity of Darapti in the Ars Meliduna the paper concludes by illustrating that the theory of the syllogism presented in Prior Analytics was still controversial in the middle of the twelfth-century.
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Al-Ghazālī on the Form and Matter of the Syllogisms
- Author: Henrik Lagerlund
- pp. 193–214 (22)
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Al-Ghazālī’s Maqāsid al-falāsifa is an intelligent reworking of Avicenna’s Dānesh-name (Book of Science). It was assumed by Latin scholastics that the Maqāsid contained the views of Al-Ghazālī himself. Very well read in Latin translation, it was the basic text from which the Latin authors gained their knowledge of Arabic logic. This article examines the views on the form and matter of the syllogism given in the Maqāsid and considers how they would have been viewed by a Latin reader in the thirteenth century.
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Generality and Identity in Late Medieval Discussions of the Prior Analytics
- Author: Simo Knuuttila
- pp. 215–227 (13)
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In this article, I shall consider medieval discussions of the principles of Aristotelian syllogistic which were called the dictum de omni et nullo and the expository syllogism. I am particularly interested in how theological questions contributed to the introduction of some influential new medieval ideas, such as the extensional sameness of the subject as the basis of predication, the interpretation of the expository syllogism from this point of view, and the explication of the logical subject of universal and particular syllogistic premises with the phrase ‘Anything/something which is A. . .’. I end with some remarks about the increasing medieval awareness that these developments were beyond Aristotle’s purview.
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Three Conceptions of Formal Logic
- Author: Thom Paul
- pp. 228–242 (15)
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Aristotle’s logical and metaphysical works contain elements of three distinct types of formal theory: an ontology, a theory of consequences, and a theory of reasoning. His formal ontology (unlike that of certain later thinkers) does not require all propositions of a given logical form to be true. His formal syllogistic (unlike medieval theories of consequences) was guided primarily by a conception of logic as a theory of reasoning; and his fragmentary theory of consequences exists merely as an adjunct to the syllogistic. When theories of consequences took centre stage in the Middle Ages, the original motivation for the theory of the syllogism was forgotten.
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