Lionel Nguyen Van Thé
Published 2017-05-30Version 1
By a result of Zucker, every Fra\"iss\'e structure $\bf F$ for which the elements of $\mathrm{Age}(\bf F)$ have finite Ramsey degrees admits a Fra\"iss\'e precompact expansion $\bf F^{*}$ whose age $\mathrm{Age}(\bf F^{*})$ has the Ramsey property. While the original method uses dynamics in spaces of ultrafilters, the purpose of the present short note is to provide a different proof, based on classical tools from Fra\"iss\'e theory.
Sharp thresholds for Ramsey properties of strictly balanced nearly bipartite graphs
All those Ramsey classes (Ramsey classes with closures and forbidden homomorphisms)
A Ramsey Property of Random Regular and $k$-out Graphs
![QR code for arXiv:1705.10582 [math.CO]](http://oss.arxitics.com/images/favicon.svg)