Convex hyperspaces of probability measures and extensors in the asymptotic category

Mathematics – General Topology

Scientific paper

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Scientific paper

10.1016/j.topol.2011.05.026

The objects of the Dranishnikov asymptotic category are proper metric spaces
and the morphisms are asymptotically Lipschitz maps. In this paper we provide
an example of an asymptotically zero-dimensional space (in the sense of Gromov)
whose space of compact convex subsets of probability measures is not an
absolute extensor in the asymptotic category in the sense of Dranishnikov.

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