Mathematical Concepts as Natural Kinds

Auteurs-es

DOI :

https://doi.org/10.26512/rfmc.v6i2.19014

Mots-clés :

natural kinds, mathematical definitions, essence, structure

Résumé

This paper presents an approach to mathematical terms similar to the approach developed by Kripke in order to deal with natural kind terms; in fact, I argue that mathematical terms are natural kind terms in the sense of Kripke. Thus, I suggest that, from a semantic perspective, such terms should be seen as primarily referring terms, and, from a metaphysical perspective, that good definitions of such terms should embody structural information about the exemplars from the kind in question.

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Biographie de l'auteur-e

Daniel Arvage Nagase, Universidade de São Paulo

Mestre, e doutorando em filosofia pela USP. Tem experiência na área de Filosofia, com ênfase em Lógica, Metafísica e Filosofia da Matemática, atuando principalmente nos seguintes temas: filosofia da lógica, logicalidade, teoria de Galois abstrata, mereologia, filosofia da essência, grounding e neo-abstracionismo matemático.

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Publié-e

2018-12-28

Comment citer

NAGASE, Daniel Arvage. Mathematical Concepts as Natural Kinds. Revista de Filosofia Moderna e Contemporânea, [S. l.], v. 6, n. 2, p. 07–13, 2018. DOI: 10.26512/rfmc.v6i2.19014. Disponível em: https://periodicos.unb.br/index.php/fmc/article/view/19014. Acesso em: 3 juill. 2024.