1. Introduction: Gödel and analytic philosophy: how did we get here? Juliette Kennedy; Part I. Gödel on Intuition: 2. Intuitions of three kinds in Gödel's views on the continuum John Burgess; 3. Gödel on how to have your mathematics and know it too Janet Folina; Part II. The Completeness Theorem: 4. Completeness and the ends of axiomatization Michael Detlefsen; 5. Logical completeness, form, and content: an archaeology Curtis Franks; Part III. Computability and Analyticity: 6. Gödel's 1946 Princeton bicentennial lecture: an appreciation Juliette Kennedy; 7. Analyticity for realists Charles Parsons; Part IV. The Set-Theoretic Multiverse: 8. Gödel's program John Steel; 9. Multiverse set theory and absolutely undecidable propositions Jouko Väänänen; Part V. The Legacy: 10. Undecidable problems: a sampler Bjorn Poonen; 11. Reflecting on logical dreams Saharon Shelah.
1. Introduction: Gödel and analytic philosophy: how did we get here? Juliette Kennedy; Part I. Gödel on Intuition: 2. Intuitions of three kinds in Gödel's views on the continuum John Burgess; 3. Gödel on how to have your mathematics and know it too Janet Folina; Part II. The Completeness Theorem: 4. Completeness and the ends of axiomatization Michael Detlefsen; 5. Logical completeness, form, and content: an archaeology Curtis Franks; Part III. Computability and Analyticity: 6. Gödel's 1946 Princeton bicentennial lecture: an appreciation Juliette Kennedy; 7. Analyticity for realists Charles Parsons; Part IV. The Set-Theoretic Multiverse: 8. Gödel's program John Steel; 9. Multiverse set theory and absolutely undecidable propositions Jouko Väänänen; Part V. The Legacy: 10. Undecidable problems: a sampler Bjorn Poonen; 11. Reflecting on logical dreams Saharon Shelah.
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