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  1. Logical Extensions of Aristotle’s Square.Dominique Luzeaux, Jean Sallantin & Christopher Dartnell - 2008 - Logica Universalis 2 (1):167-187.
    . We start from the geometrical-logical extension of Aristotle’s square in [6,15] and [14], and study them from both syntactic and semantic points of view. Recall that Aristotle’s square under its modal form has the following four vertices: A is □α, E is , I is and O is , where α is a logical formula and □ is a modality which can be defined axiomatically within a particular logic known as S5 (classical or intuitionistic, depending on whether is involutive (...)
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  • Illustrating a neural model of logic computations: The case of Sherlock Holmes’ old maxim.Eduardo Mizraji - 2016 - Theoria: Revista de Teoría, Historia y Fundamentos de la Ciencia 31 (1):7-25.
    Natural languages can express some logical propositions that humans are able to understand. We illustrate this fact with a famous text that Conan Doyle attributed to Holmes: “It is an old maxim of mine that when you have excluded the impossible, whatever remains, however improbable, must be the truth”. This is a subtle logical statement usually felt as an evident true. The problem we are trying to solve is the cognitive reason for such a feeling. We postulate here that we (...)
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  • Syncategoremata in Arabic Logic, al-Fārābī and Avicenna.Saloua Chatti - 2014 - History and Philosophy of Logic 35 (2):167-197.
    In this paper, I raise the following problem: What terms are considered as syncategoremata in the Arabic logical texts? How are they defined? How do they determine the forms of the propositions and the inferences? To answer these questions, I focus on the analyses provided by al-Fārābī and Avicenna. Both authors apply the grammatical distinction between the particle, the noun and the verb to logic. They also state the semantic and the syntactic criterions, but their analyses of the particles are (...)
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