Abstract
AbstractConvinced that the classically undecidable problems of mathematics possess determinate truth values, Gödel issued a programmatic call to search for new axioms for their solution. The platonism underlying his belief in the determinateness of those questions in combination with his conception of intuition as a kind of perception have struck many of his readers as highly problematic. Following Gödel's own suggestion, this article explores ideas from phenomenology to specify a meaning for his mathematical realism that allows for a defensible epistemology.
Publisher
Cambridge University Press (CUP)
Cited by
36 articles.
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1. Phenomenology and Mathematics;2023-11-27
2. Infinite divisibility vs. absolute indivisibility;The Bergsonian Mind;2021-11-30
3. Index;Husserl and Mathematics;2021-08-05
4. Bibliography;Husserl and Mathematics;2021-08-05
5. A Look Ahead;Husserl and Mathematics;2021-08-05