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Games with finitely generated structures

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arxiv 1701.05756 v5 pith:2DWQSR3G submitted 2017-01-20 math.LO

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keywords generatedbanach-mazurfinitelyfraissegamestructuresabstractaiming
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We study the abstract Banach-Mazur game played with finitely generated structures instead of open sets. We characterize the existence of winning strategies aiming at a single countably generated structure. We also introduce the concept of weak Fraisse classes, extending the classical Fraisse theory and revealing its relations to our Banach-Mazur game.

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  1. Remarks on weak amalgamation and large conjugacy classes in non-archimedean groups

    math.LO 2019-08 conditional novelty 6.0 of 10

    A generalization of Kechris-Rosendal characterizes comeager diagonal conjugacy classes in arbitrary Polish permutation groups, and ball-preserving groups of ordered ultrametric spaces are shown to have a generic eleme...

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