On decomposable measures induced by metrics
Summary: We prove that for a given normalized compact metric space it can induce a \(\sigma\)-max-superdecomposable measure, by constructing a Hausdorff pseudometric on its power set. We also prove that the restriction of this set function to the algebra of all measurable sets is a \(\sigma\)-max-decomposable measure. Finally we conclude this paper with two open problems.
\(\sigma\)-max-superdecomposable measure
scientific article; zbMATH DE number 6106291
scientific article