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- W3137727430 abstract "This paper is a modified chapter of the author's Ph.D. thesis. We introduce the notions of sequentially approximated types and sequentially approximated Keisler measures. As the names imply, these are types which can be approximated by a sequence of realized types and which can be approximated by a sequence of averaging measures on tuples of realized types. We show that both generically stable types (in arbitrary theories) and Keisler which are finitely satisfiable over a countable model (in NIP theories) are sequentially approximated. We also introduce the notion of a smooth sequence in a measure over a model and give an equivalent characterization of generically stable (in NIP theories) via this definition." @default.
- W3137727430 created "2021-03-29" @default.
- W3137727430 creator A5061633381 @default.
- W3137727430 date "2021-03-17" @default.
- W3137727430 modified "2023-09-27" @default.
- W3137727430 title "Sequential approximations for types and Keisler measures." @default.
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