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Relativism in Set Theory and Mathematics
In Steven D. Hales, A Companion to Relativism. Malden, MA: Wiley-Blackwell. pp. 553–568 (2010)
Abstract
This chapter contains sections titled: Abstract Introduction Mathematical Relativism: Does Everything Go In Mathematics? Conceptual, Structural and Logical Relativity in Mathematics Mathematical Relativism and Mathematical Objectivity Mathematical Relativism and the Ontology of Mathematics: Platonism Mathematical Relativism and the Ontology of Mathematics: Nominalism Conclusion: The Significance of Mathematical Relativism References.Author's Profile
Mathematical Relativism: Does Everything Go In Mathematics? Conceptual, Structural and Logical Relativity in Mathematics Mathematical Relativism and Mathematical Objectivity Mathematical Relativism and the Ontology of Mathematics: Platonism Mathematical Relativism and the Ontology of Mathematics: Nominalism The Significance of Mathematical Relativism relativism in set theory and mathematics Mathematical relativism is the view according to which every mathematical “the Russell set exists” typically, the set theory one considers depends on the underlying
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Mathematics Without Numbers: Towards a Modal-Structural Interpretation.Geoffrey Hellman - 1989 - Oxford, England: Oxford University Press.
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