科研之友
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摘要
We prove the following main theorem: Let K be an abstract elementary class satisfying the joint embedding and the amalgamation properties with no maximal models of cardinality mu. Let mu be a cardinal above the the Lowenheim-Skolem number of the class. If K is mu-Galois-stable, has no mu-Vaughtian Pairs, does not have long splitting chains, and satisfies locality of splitting, then any two (mu, sigma(e))-limits over M, for l is an element of {1, 2}, are isomorphic over M.
- 出版日期2016-8
