"The papers in v. 1 of the proceedings represent revised and generally more detailed versions of the lectures."

Vol. 2 edited by T. J. Jech.

Includes bibliographical references.

Sets constructible using $L_{\kappa \kappa }$ / C. C. Chang -- Comments on the foundations of set theory / Paul J. Cohen -- Unsolved problems in set theory / P. Erd�os and A. Hajnal -- A more explicit set theory / Harvey Friedman -- Sets, semisets, models / Petr H�ajek -- The Boolean prime ideal theorem does not imply the axiom of choice. / J. D. Halpern and A. L�evy -- On models for set theory without AC / Thom�a�s Jech -- Primitive recursive set functions / Ronald B. Jensen and Carol Karp -- End extensions of models of set theory / H. Jerome Keisler and Jack H. Silver -- Observations on popular discussions of foundations / G. Kreisel -- Indescribability and the continuum / Kenneth Kunen -- The sizes of the indescribable cardinals / Azriel L�evy -- On the logical complexity of several axioms of set theory / Azriel L�evy -- Categorical algebra and set-theoretic foundations / Saunders Mac Lane -- The solution of one of Ulam's problems concerning analytic rectangles / R. Mansfield -- Predicative classes / Yiannis N. Moschovakis -- On some consequences of the axiom of determinateness / Jan Mycielski -- Embedding classical type theory in "intuitionistic" type theory / John Myhill -- Ordinal definability / John Myhill and Dana Scott -- An axiom of strong infinity and analytic hierarchy of ordinal numbers. / Kanji Namba -- Liberal intuitionism as a basis for set theory / Lawrence Pozsgay -- Forcing with perfect closed sets / Gerald E. Sacks -- Unramified forcing / J. R. Shoenfield -- The independence of Kurepa's conjecture and two-cardinal conjectures in model theory / Jack Silver -- The consistency of the GCH with the existence of a measurable cardinal / Jack Silver -- Real-valued measurable cardinals / Robert M. Solovay -- Transfinite sequences of axiom systems for set theory / G. L. Sward -- Hypotheses on power set / Gaisi Takeuti -- Multiple choice axioms / Martin M. Zuckerman --

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Mode of access : World Wide Web

Description based on print version record.