By Rami Grossberg and others

We prove: Main Theorem: Let *\mathcal{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 L\"owenheim-Skolem number of the class. If *\mathcal{K}* is *\mu*-Galois-stable, has no *\mu*-Vaughtian Pairs, does not have... Show more

December 11, 2015

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Uniqueness of Limit Models in Classes with Amalgamation

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