The role of axioms in mathematics

DOI10.1007/S10670-008-9106-1zbMath1221.00025OpenAlexW2065180836MaRDI QIDQ948978

Kenny Easwaran

Publication date: 16 October 2008

Published in: Erkenntnis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10670-008-9106-1

Mathematics Subject Classification ID

Philosophy of mathematics (00A30)

Related Items (6)

KOLMOGOROV CONDITIONALIZERS CAN BE DUTCH BOOKED (IF AND ONLY IF THEY ARE EVIDENTIALLY UNCERTAIN) ⋮ The maxim of probabilism, with special regard to Reichenbach ⋮ GENERAL PROPERTIES OF BAYESIAN LEARNING AS STATISTICAL INFERENCE DETERMINED BY CONDITIONAL EXPECTATIONS ⋮ Conditioning using conditional expectations: the Borel-Kolmogorov paradox ⋮ The qualitative paradox of non-conglomerability ⋮ Some epistemological ramifications of the Borel-Kolmogorov paradox

Cites Work

• Despite physicists, proof is essential in mathematics
• Conjecture
• Does Mathematics Need New Axioms?
• Believing the axioms. I
• Listening to Fictions: A Study of Fieldian Nominalism
• Does Mathematics Need New Axioms?
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