Abstract

A set XX endowed with a coarse structure is called ballean or coarse space. For a ballean (X,E)(X, \mathcal{E}), we say that two subsets AA, BB of XX are close (linked) if there exists an entourage E∈EE\in \mathcal{E} such that A⊆E[B]A\subseteq E [B], B⊆E[A]B\subseteq E[A] (either A,BA, B are bounded or contain unbounded close subsets). We explore the following general question: which information about a ballean is contained and can be extracted from the relations of closeness and linkness.

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