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  1. Constructing strongly equivalent nonisomorphic models for unstable theories.Tapani Hyttinen & Heikki Tuuri - 1991 - Annals of Pure and Applied Logic 52 (3):203-248.
    If T is an unstable theory of cardinality <λ or countable stable theory with OTOP or countable superstable theory with DOP, λω λω1 in the superstable with DOP case) is regular and λ<λ=λ, then we construct for T strongly equivalent nonisomorphic models of cardinality λ. This can be viewed as a strong nonstructure theorem for such theories. We also consider the case when T is unsuperstable and develop further a result of Shelah about the existence of L∞,λ-equivalent nonisomorphic models for (...)
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  • Existentially closed structures in the power of the continuum.Donato Giorgetta & Saharon Shelah - 1984 - Annals of Pure and Applied Logic 26 (2):123-148.
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