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math.LO2021
Associativity of the Morley product of invariant measures in NIP theories
Gabriel Conant, Kyle Gannon
In light of a gap found by Krupiński, we give a new proof of associativity for the Morley (or "nonforking") product of invariant measures in NIP theories.
math.LO2021
Sequential approximations for types and Keisler measures
Kyle Gannon
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 na…
math.LO2021★ 5 cited
Keisler measures in the wild
Gabriel Conant, Kyle Gannon, James Hanson
We investigate Keisler measures in arbitrary theories. Our initial focus is on Borel definability. We show that when working over countable parameter sets in countable theories, Bo…