Department of Mathematics, California Institute of Technology, Pasadena, CA 91125, U.S.A.
Bibliografia
[Ba] J. Barwise, Admissible Sets and Structures: an Approach to Definability Theory, Perspectives in Math. Logic, Springer, Berlin, 1975.
[BK] H. Becker and A. S. Kechris, The Descriptive Set Theory of Polish Group Actions, London Math. Soc. Lecture Note Ser. 232, Cambridge Univ. Press, Cambridge, 1996.
[FS] H. Friedman and L. Stanley, A Borel reducibility theory for classes of countable structures, J. Symbolic Logic 54 (1989), 894-914.
[Ga] S. Gao, The isomorphism relation between countable models and definable equivalence relations, Ph.D. dissertation, UCLA, 1998.
[HKL] L. Harrington, A. S. Kechris and A. Louveau, A Glimm-Effros dichotomy for Borel equivalence relations, J. Amer. Math. Soc. 3 (1990), 903-928.
[HK] G. Hjorth and A. S. Kechris, Analytic equivalence relations and Ulm-type classifications, J. Symbolic Logic 60 (1995), 1273-1300.
[Ma] L. Marcus, The number of countable models of a theory of one unary function, Fund. Math. 58 (1980), 171-181.
[Sa] R. Sami, Polish group actions and the Vaught Conjecture, Trans. Amer. Math. Soc. 341 (1994), 335-353.
[St] J. R. Steel, On Vaught's Conjecture, in: Cabal Seminar 76-77, Lecture Notes in Math. 689, Springer, Berlin, 1978, 193-208.
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Bibliografia
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