% M771 set theory, biblio  4-2004
% Arnold W. Miller  miller@math.wisc.edu

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  A.Miller\\
  M771\\
  May 2004\\
  http://www.math.wisc.edu/$\sim$miller/m771 \\
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 Some books about set theory
\end{center}

\bigskip
\noindent Beginning
\par  Hajnal, Hamburger, Set theory
\par  Hausdorff, Set theory
\par  Just and Weese, Discovering modern set theory I, II
\par  Laczkovich, Conjecture and proof
\par  Monk, Introduction to set theory
\par  Moschovakis, Notes on set theory
\par  Oxtoby, Measure and category
\par  Roitman, Introduction to modern set theory
\par  Vaught, Set theory, an introduction

\bigskip
\noindent Intermediate
\par  Ciesielski, Set theory for the working mathematician
\par  Cohen, Set theory and the continuum hypothesis
\par  G\"odel, Consistency of the axiom of choice and GCH with ZFC
\par  Handbook of mathematical logic
\par  Handbook of set theoretic topology
\par  Jech, Set theory
\par  Kechris, Classical descriptive set theory
\par  Kunen, Set theory

\bigskip
\noindent Advanced
\par  Bartoszynski and Judah, Set theory, on the structure of the real line
\par  Ciesielski, Pawlikowski, Covering property axiom CPA
%\par  Devlin, Constructibility
\par  Erdos, Hajnal, Mate, Rado, Combinatorial set theory: partition relations
\par  Fremlin, Consequences of Martin's axiom
\par  Graham, Rothschild, Spencer, Ramsey Theory
\par  Jech, The axiom of choice
\par  Kanamori, The higher infinite
\par  Mansfield and Weitkamp, Recursive aspects of descriptive set theory
\par  Miller, Descriptive set theory and forcing
\par  Shelah, Cardinal arithmetic
\par  Shelah, Proper forcing
\par  Zapletal, Descriptive set theory and definable forcing
%\par  Zeeman, Inner models and large cardinals

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