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   A. Miller  \\
   M776 Model Theory\\
   Spring 97
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     References for stability theory
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\ref J.Baldwin, {\bf Fundamentals of stability theory }, Springer-Verlag 1988.

\ref E.Bouscaren,  Martin's conjecture for $\omega$-stable theories,
Israel Journal of Mathematics, 49(1984)15-25.

\ref G. Cherlin, L.Harrington, A.H.Lachlan,  $\aleph_0$-categorical,
$\aleph_0$-stable structures,
Annals of pure and applied logic, 28(1985)103-135.

\ref V.Harnik, L.Harrington,  Fundamentals of forking,
Annals of pure and applied logic, 26(1984)245-286.

\ref E.Hrushovski,  Kueker's conjecture for stable theories, Journal of
Symbolic Logic, 54 (1989), 207-220.
Kueker's conjecture states that if every uncountable model of
a countable theory $T$ is $\omega$-saturated then $T$ is
categorical in some power.

\ref D.Lascar, B.Poizet,  An introduction to forking, Journal of Symbolic
Logic, 44(1979)330-350.

\ref D.Lascar, {\bf Stability in Model Theory},  Surveys in Pure and Applied
Mathematics 36, Pitman 1986.

\ref M.Makkai,  A survey of basic stability theory, with particular
emphasis on orthogonality and related types,
Israel Journal of Mathematics, 49(1984)181-238.

\ref A.Pillay, {\bf Introduction to stability Theory}, Oxford Press (1983).

\ref A.Pillay, {\bf Geometric Stability Theory}, Oxford Press (1996).

\ref G.Sacks, {\bf Saturated Model Theory }, W.A. Benjamin (1972)

\ref S.Shelah,  Stability, the fcp, and superstability, Annals of
Mathematical Logic, 3(1971), 271-362.

\ref S.Shelah,  Why there are many non-isomorphic models for an unsuperstable
theory, Proceedings of the International Congress, Vancouver 1974, 259-263.

\ref S.Shelah, {\bf Classification theory and the number of non-isomorphic
models}, North-Holland (1978).

\ref S.Shelah,  Simple unstable theories, Annals of Mathematical Logic,
19(1980), 177-204.

\ref S.Shelah, L.Harrington, M.Makkai,  A proof of Vaught's conjecture
for $\omega$-stable theories,
Israel Journal of Mathematics, 49(1984)259-280.

\ref S.Shelah,  Classification of first order theories which have
a structure theorem, Bulletin of the American Mathematical Society,
12(1985)227-232.

\ref S.Shelah,  The spectrum problem III:universal theories,
Israel Journal of Mathematics, 55(1986), 229-256.

\ref B.Zilber,
 The structure of models of uncountably categorical theories,
Proceedings of the International Congress of Mathematicians,
(Warsaw, 1983), 359-368.

\ref B.Zilber, {\bf Uncountable Categorical Theories}, Translations of
Mathematical Monographs, 117(1991), American Mathematical Society.

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