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  1. Alfarabi on conditionals.Kamran Karimullah - 2014 - Arabic Sciences and Philosophy 24 (2):211-267.
    RésuméDans cette étude j'examine la théorie des propositions conditionnelles d'Alfarabi et son système des syllogismes conditionnels. J'établis qu'Alfarabi a formulé sa théorie des propositions conditionnelles et syllogismes conditionnels comme une extension d'une théorie de langue dans laquelle le contexte dialectique demeure au centre de l'analyse des propositions et des syllogismes. Je démontre que selon l'avis d'Alfarabi les propositions conditionnelles ont conditions de vérité. Je fournis des conditions de vérité conjecturales et des conditions de validité conjecturales. Je suggère que ces conditions (...)
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  • Alexander of Aphrodisias on Aristotle's Theory of the Stoic Indemonstrables.Susanne Bobzien - 2014 - In Mi-Kyoung Lee (ed.), Strategies of Argument: Essays in Ancient Ethics, Epistemology, and Logic. NY: Oxford University Press. pp. 199-227.
    ABSTRACT: Alexander of Aphrodisias’ commentaries on Aristotle’s Organon are valuable sources for both Stoic and early Peripatetic logic, and have often been used as such – in particular for early Peripatetic hypothetical syllogistic and Stoic propositional logic. By contrast, this paper explores the role Alexander himself played in the development and transmission of those theories. There are three areas in particular where he seems to have made a difference: First, he drew a connection between certain passages from Aristotle’s Topics and (...)
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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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