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Arabic logic

In Dov M. Gabbay, John Woods & Akihiro Kanamori (eds.), Handbook of the history of logic. Boston: Elsevier. pp. 1--523 (2004)

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  1. Intellect, substance, and motion in al-Farabi's cosmology.Damien Triffon Janos - unknown
    This dissertation offers a new and comprehensive analysis of Abū Naṣr al-Fārābī's cosmology by focusing on various important issues that have been largely neglected by the modern scholarship. It provides an examination of the physical, metaphysical, and astronomical aspects of al-Fārābī's cosmology by adopting a multidisciplinary approach that takes into account the history of philosophy and the history of astronomy. Accordingly, my dissertation explores how al-Fārābī attempted to reconcile features of Ptolemaic astronomy with Aristotelian and Neoplatonic theories, an endeavor which (...)
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  • Avicenna and ūsī on Modal Logic.Henrik Lagerlund - 2009 - History and Philosophy of Logic 30 (3):227-239.
    In this article, the author studies some central concepts in Avicenna's and sī's modal logics as presented in Avicenna's Al-Ish r t wa'l Tan īh t ( Pointers and Reminders ) and in sī's commentary. In this work, Avicenna introduces some remarkable distinctions in order to interpret Aristotle's modal syllogistic in the Prior Analytics . The author outlines a new interpretation of absolute sentences as temporally indefinite sentences and argues on the basis of this that Avicenna seems to subscribe to (...)
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  • Logical Consequence in Avicenna’s Theory.Saloua Chatti - 2019 - Logica Universalis 13 (1):101-133.
    In this paper I examine Avicenna’s conception of the consequence relation. I will consider in particular his categorical and hypothetical logics. I will first analyse his definition of the implication and will show that this relation is not a consequence relation in his frame. Unlike the medieval logicians, he does not distinguish explicitly between material and formal consequences. The arguments discussed in al-Qiyās, where the conclusion is true only in some matters, and would seem close to a material consequence for (...)
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  • Between Logic and Mathematics: Al-Kindī's Approach to the Aristotelian Categories.Ahmad Ighbariah - 2012 - Arabic Sciences and Philosophy 22 (1):51-68.
    What is the function of logic in al-Kindī's corpus? What kind of relation does it have with mathematics? This article tackles these questions by examining al-Kindī's theory of categories as it was presented in his epistle On the Number of Aristotle's Books, from which we can learn about his special attitude towards Aristotle theory of categories and his interpretation, as well. Al-Kindī treats the Categories as a logical book, but in a manner different from that of the classical Aristotelian tradition. (...)
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  • Thomas Aquinas on the Apprehension of Being: The Role of Judgement in Light of Thirteenth-Century Semantics.Rosa Vargas Della Casa - unknown
    Aquinas’ famous comments in his early Scriptum on the Sentences (In I Sent., d. 38, q. 1, a. 3) regarding the intellect’s apprehension of essence and esse have traditionally been interpreted as grounding Aquinas’ doctrine on the judgment of esse. For Aquinas, it appears, what the intellect apprehends in a simple concept is essence. Since esse, for him, is not an essence, it cannot, on the received view, be the object of conceptualization. Therefore, esse is grasped by the intellect only (...)
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  • The Prior Analytics in the Syriac and Arabic tradition.Uwe Vagelpohl - 2010 - Vivarium 48 (1-2):134-158.
    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. (...)
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  • Varieties of Demonstration in Alfarabi.Riccardo Strobino - 2018 - History and Philosophy of Logic 40 (1):42-62.
    This paper analyzes a classification of different types of demonstration introduced by Alfarabi in his Kitāb al-Burhān. Alfarabi identifies eight combinations of demonstrative syllogisms, grouped in function of the different types of per se relations expressed by their premises and conclusions, where terms are definitionally connected with one another. The list contains a total of thirty-nine moods illustrated by a rich array of examples drawn from various scientific disciplines, including arithmetic, geometry, and natural philosophy. The combinations and moods are discussed (...)
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  • Landulph Caracciolo.Christopher Schabel - 2011 - In H. Lagerlund (ed.), Encyclopedia of Medieval Philosophy. Springer. pp. 681--684.
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  • Mirrors for Princes.Roberto Lambertini - 2011 - In H. Lagerlund (ed.), Encyclopedia of Medieval Philosophy. Springer. pp. 791--797.
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  • Avicenna’s Theory of Supposition.Allan Bäck - 2013 - Vivarium 51 (1-4):81-115.
    Although he does not have an explicit theory of supposition as is found in the works of Latin medieval philosophers, Avicenna has two doctrines giving something equivalent: the threefold distinction of quiddity, corresponding to a division of simple, personal and material supposition, and his analyses of truth conditions for categorical propositions, where sentential context determines in part the reference of their terms. While he does address which individuals are being referred to by the universal terms used there, Avicenna concentrates more (...)
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  • Ibn Bājja, Abū Bakr ibn al-Sāʾiġ (Avempace).Marc Geoffroy - 2011 - In H. Lagerlund (ed.), Encyclopedia of Medieval Philosophy. Springer. pp. 483--483.
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  • Aristotle, Arabic.Marc Geoffroy - 2011 - In H. Lagerlund (ed.), Encyclopedia of Medieval Philosophy. Springer. pp. 105--116.
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  • Avicenna on Possibility and Necessity.Saloua Chatti - 2014 - History and Philosophy of Logic 35 (4):332-353.
    In this paper, I raise the following problem: How does Avicenna define modalities? What oppositional relations are there between modal propositions, whether quantified or not? After giving Avicenna's definitions of possibility, necessity and impossibility, I analyze the modal oppositions as they are stated by him. This leads to the following results: The relations between the singular modal propositions may be represented by means of a hexagon. Those between the quantified propositions may be represented by means of two hexagons that one (...)
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