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- W2206708324 abstract "We study aleph_0-stable theories, and prove that if T either has eni-DOP or is eni-deep, then its class of countable models is Borel complete. We introduce the notion of lambda-Borel completeness and prove that such theories are lambda-Borel complete. Using this, we conclude that an aleph_0-stable theory has 2^lambda pairwise non-L(infinity,aleph_0) equivalent models of size lambda for all infinite cardinals lambda if and only if T either has eni-DOP or is eni-deep." @default.
- W2206708324 created "2016-06-24" @default.
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- W2206708324 date "2012-11-02" @default.
- W2206708324 modified "2023-09-27" @default.
- W2206708324 title "Borel completeness of some aleph_0 stable theories" @default.
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