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The Axiom of Determinacy

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  1. Paul B. Larson (2002). Review: W. Hugh Woodin, The Axiom of Determinacy, Forcing Axioms, and the Nonstationary Ideal. Bulletin of Symbolic Logic 8 (1):91-93.
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  2. Michael D. Potter (2004). Set Theory and its Philosophy: A Critical Introduction. Oxford University Press.
    Michael Potter presents a comprehensive new philosophical introduction to set theory. Anyone wishing to work on the logical foundations of mathematics must understand set theory, which lies at its heart. Potter offers a thorough account of cardinal and ordinal arithmetic, and the various axiom candidates. He discusses in detail the project of set-theoretic reduction, which aims to interpret the rest of mathematics in terms of set theory. The key question here is how to deal with the paradoxes that bedevil set (...)
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