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  1. Leśniewskian Ontology with Many-argument Predication.Jacek Paśniczek - 2023 - History and Philosophy of Logic 44 (3):327-336.
    ABSTRACT Leśniewskian Ontology (LO) is a system in which the basic subject-predicate formula takes the form of a b and express one-argument predication, e.g. John is a student. In LO’s language, there is no many-argument form of predication given that would allow for the structural expression of, for example, the sentence John is Anne’s son. In this article, a simple and natural extension of LO is suggested to encompass many-argument predication. The system thus obtained corresponds to polyadic second-order logic.
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  • Two Views of the Logic of Plurals and a Reduction of One to the Other.Nino B. Cocchiarella - 2015 - Studia Logica 103 (4):757-780.
    There are different views of the logic of plurals that are now in circulation, two of which we will compare in this paper. One of these is based on a two-place relation of being among, as in ‘Peter is among the juveniles arrested’. This approach seems to be the one that is discussed the most in philosophical journals today. The other is based on Bertrand Russell’s early notion of a class as many, by which is meant not a class as (...)
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  • On the logic of classes as many.Nino B. Cocchiarella - 2002 - Studia Logica 70 (3):303-338.
    The notion of a "class as many" was central to Bertrand Russell''s early form of logicism in his 1903 Principles of Mathematics. There is no empty class in this sense, and the singleton of an urelement (or atom in our reconstruction) is identical with that urelement. Also, classes with more than one member are merely pluralities — or what are sometimes called "plural objects" — and cannot as such be themselves members of classes. Russell did not formally develop this notion (...)
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  • Mass Nouns in a Logic of Classes as Many.Nino B. Cocchiarella - 2009 - Journal of Philosophical Logic 38 (3):343-361.
    A semantic analysis of mass nouns is given in terms of a logic of classes as many. In previous work it was shown that plural reference and predication for count nouns can be interpreted within this logic of classes as many in terms of the subclasses of the classes that are the extensions of those count nouns. A brief review of that account of plurals is given here and it is then shown how the same kind of interpretation can also (...)
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  • Denoting concepts, reference, and the logic of names, classes as many, groups, and plurals.Nino B. Cocchiarella - 2005 - Linguistics and Philosophy 28 (2):135 - 179.
    Bertrand Russell introduced several novel ideas in his 1903 Principles of Mathematics that he later gave up and never went back to in his subsequent work. Two of these are the related notions of denoting concepts and classes as many. In this paper we reconstruct each of these notions in the framework of conceptual realism and connect them through a logic of names that encompasses both proper and common names, and among the latter, complex as well as simple common names. (...)
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  • Externalism, internalism, and logical truth.Corine Besson - 2009 - Review of Symbolic Logic 2 (1):1-29.
    The aim of this paper is to show what sorts of logics are required by externalist and internalist accounts of the meanings of natural kind nouns. These logics give us a new perspective from which to evaluate the respective positions in the externalist-internalist debate about the meanings of such nouns. The two main claims of the paper are the following: first, that adequate logics for internalism and externalism about natural kind nouns are second-order logics; second, that an internalist second-order logic (...)
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  • Representing Intentional Objects in Conceptual Realism.Nino B. Cocchiarella - 2013 - Humana Mente 6 (25).
    In this paper we explain how the intentional objects of our mental states can be represented by the intensional objects of conceptual realism. We first briefly examine and show how Brentano’s actualist theory of judgment and his notion of an immanent object have a clear and natural representation in our conceptualist logic of names. We then briefly critically examine Meinong’s theory of objects before turning finally to our own representation of intentional objects in terms of the intensional objects of conceptual (...)
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