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  1. Institutional objects, reductionism and theories of persistence.Tobias Hansson Wahlberg - 2014 - Dialectica 68 (4):525-562.
    Can institutional objects be identified with physical objects that have been ascribed status functions, as advocated by John Searle in The Construction of Social Reality (1995)? The paper argues that the prospects of this identification hinge on how objects persist – i.e., whether they endure, perdure or exdure through time. This important connection between reductive identification and mode of persistence has been largely ignored in the literature on social ontology thus far.
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  • Kitcher, mathematics, and naturalism.Jeffrey W. Roland - 2008 - Australasian Journal of Philosophy 86 (3):481 – 497.
    This paper argues that Philip Kitcher's epistemology of mathematics, codified in his Naturalistic Constructivism, is not naturalistic on Kitcher's own conception of naturalism. Kitcher's conception of naturalism is committed to (i) explaining the correctness of belief-regulating norms and (ii) a realist notion of truth. Naturalistic Constructivism is unable to simultaneously meet both of these commitments.
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  • Richard Tieszen. After Gödel. Platonism and Rationalism in Mathematics and Logic.Dagfinn Føllesdal - 2016 - Philosophia Mathematica 24 (3):405-421.
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  • Myth, language, and complex ideologies.Josué Antonio Nescolarde-Selva & Josep-Lluis Usó-Doménech - 2014 - Complexity 20 (2):63-81.
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  • The Applicability of Mathematics and the Indispensability Arguments.Michele Ginammi - 2016 - Lato Sensu, Revue de la Société de Philosophie des Sciences 3 (1):59-68.
    In this paper I will take into examination the relevance of the main indispensability arguments for the comprehension of the applicability of mathematics. I will conclude not only that none of these indispensability arguments are of any help for understanding mathematical applicability, but also that these arguments rather require a preliminary analysis of the problems raised by the applicability of mathematics in order to avoid some tricky difficulties in their formulations. As a consequence, we cannot any longer consider the applicability (...)
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  • Gödel, percepção racional e compreensão de conceitos.Sérgio Schultz - 2014 - Revista Latinoamericana de Filosofia 40 (1):47-65.
    Nosso objetivo neste artigo é o de lançar luz sobre alguns aspectos das concepções de Gödel acerca da percepção de conceitos. Começamos investigando a natureza e o papel da analogia entre percepção sensível e percepção de conceitos. A seguir, examinamos as conexões entre percepção de conceitos, razão e compreensão, tentando mostrar que a percepção de conceitos é compreensão de conceitos. Por fim, examinamos aqueles aspectos da concepção de Gödel em que a percepção de conceitos de fato se aproxima perigosamente da (...)
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  • (1 other version)Should the logic of set theory be intuitionistic?Alexander Paseau - 2001 - Proceedings of the Aristotelian Society 101 (3):369–378.
    It is commonly assumed that classical logic is the embodiment of a realist ontology. In “Sets and Semantics”, however, Jonathan Lear challenged this assumption in the particular case of set theory, arguing that even if one is a set-theoretic Platonist, due attention to a special feature of set theory leads to the conclusion that the correct logic for it is intuitionistic. The feature of set theory Lear appeals to is the open-endedness of the concept of set. This article advances reasons (...)
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  • Mathematical form in the world.David Woodruff Smith - 2002 - Philosophia Mathematica 10 (2):102-129.
    This essay explores an ideal notion of form (mathematical structure) that embraces logical, phenomenological, and ontological form. Husserl envisioned a correlation among forms of expression, thought, meaning, and object—positing ideal forms on all these levels. The most puzzling formal entities Husserl discussed were those he called ‘manifolds’. These manifolds, I propose, are forms of complex states of affairs or partial possible worlds representable by forms of theories (compare structuralism). Accordingly, I sketch an intentionality-based semantics correlating these four Husserlian levels of (...)
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  • (1 other version)Filosofía de las matemáticas, teoría de cardinales grandes y sus bases cognitivas.Wilfredo Quezada - 2017 - Revista de Filosofía 73:281-297.
    En este artículo se examinan algunas implicaciones del naturalismo matemático de P. Maddy como una concepción filosófica que permite superar las dificultades del ficcionalismo y el realismo fisicalista en matemáticas. Aparte de esto, la mayor virtud de tal concepción parece ser que resuelve el problema que plantea para la aplicabilidad de la matemática el no asumir la tesis de indispensabilidad de Quine sin comprometerse con su holismo confirmacional. A continuación, sobre la base de dificultades intrínsecas al programa de Maddy, exploramos (...)
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  • A theorical point of view of reality, perception, and language.Josué Antonio Nescolarde-Selva, Josep-Lluis Usó-Doménech & Hugh Gash - 2014 - Complexity 20 (1):27-37.
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  • On the failure of mathematics' philosophy: Review of P. Maddy, Realism in Mathematics; and C. Chihara, Constructibility and Mathematical Existence.David Charles McCarty - 1993 - Synthese 96 (2):255-291.
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  • Impure Systems and Ecological Models : Axiomatization.José-Luis Usó-Doménech, Josué-Antonio Nescolarde-Selva & Miguel Lloret-Climent - 2018 - Foundations of Science 23 (2):297-321.
    sBuilding models as a practical aspect of ecological theory has as a principal purpose the determination of relations in formal language. In this paper, the authors provide a formalization of ecological models based on impure systems theory. Impure systems contain objects and subjects: subjects are human beings. We can distinguish a person as an observer that by definition is the subject himself and part of the system. In this case he acquires the category of object. Objects are significances, which are (...)
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