Philosophical Review 106 (1):35-68 (1997)
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Abstract |
Mathematical realism is the doctrine that mathematical objects really exist, that mathematical statements are either determinately true or determinately false, and that the accepted mathematical axioms are predominantly true. A realist understanding of set theory has it that when the sentences of the language of set theory are understood in their standard meaning, each sentence has a determinate truth value, so that there is a fact of the matter whether the cardinality of the continuum is א2 or whether there are measurable cardinals, whether or not those facts are knowable by us.
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Keywords | Analytic Philosophy Contemporary Philosophy General Interest |
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ISBN(s) | 0031-8108 |
DOI | phr199710611 |
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Ontic Vagueness and Metaphysical Indeterminacy.J. Robert G. Williams - 2008 - Philosophy Compass 3 (4):763-788.
Epistemological Challenges to Mathematical Platonism.Øystein Linnebo - 2006 - Philosophical Studies 129 (3):545-574.
Speaking with Shadows: A Study of Neo‐Logicism.Fraser MacBride - 2003 - British Journal for the Philosophy of Science 54 (1):103-163.
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