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Conservative median algebras and semilattices

arXiv:1405.0935 · doi:10.1007/s11083-015-9356-x

Abstract

We characterize conservative median algebras and semilattices by means of forbidden substructures and by providing their representation as chains. Moreover, using a dual equivalence between median algebras and certain topological structures, we obtain descriptions of the median-preserving mappings between products of finitely many chains.