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  1. Syllogisms and 5-Square of Opposition with Intermediate Quantifiers in Fuzzy Natural Logic.Petra Murinová & Vilém Novák - 2016 - Logica Universalis 10 (2-3):339-357.
    In this paper, we provide an overview of some of the results obtained in the mathematical theory of intermediate quantifiers that is part of fuzzy natural logic. We briefly introduce the mathematical formal system used, the general definition of intermediate quantifiers and define three specific ones, namely, “Almost all”, “Most” and “Many”. Using tools developed in FNL, we present a list of valid intermediate syllogisms and analyze a generalized 5-square of opposition.
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  • Aristotle's Prior and Posterior Analytics.W. D. Ross - 1949 - Philosophy 25 (95):380-382.
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  • On the logic of "few", "many", and "most".Philip L. Peterson - 1979 - Notre Dame Journal of Formal Logic 20 (1):155-179.
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  • The Syllogistic Theory of Boethius.Manuel Correia - 2009 - Ancient Philosophy 29 (2):391-405.
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  • Syllogistic with Indefinite Terms.Enrique Alvarez & Manuel Correia - 2012 - History and Philosophy of Logic 33 (4):297-306.
    This paper presents a restructured set of axioms for categorical logic. In virtue of it, the syllogistic with indefinite terms is deduced and proved, within the categorical logic boundaries. As a result, the number of all the conclusive syllogisms is deduced through a simple and axiomatic methodology. Moreover, the distinction between immediate and mediate inferences disappears, which reinstitutes the unity of Aristotelian logic.
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