
The well-known extension theorem for real measures is generalized to monotone, additive/subadditive/strongly subadditive/superadditive/strongly superadditive set functions with values in a partially ordered, separative, monotone \(\sigma\)-complete group.
Group- or semigroup-valued set functions, measures and integrals, Set functions, measures and integrals with values in ordered spaces, Contents, measures, outer measures, capacities, extensions of set functions with values in an ordered group
Group- or semigroup-valued set functions, measures and integrals, Set functions, measures and integrals with values in ordered spaces, Contents, measures, outer measures, capacities, extensions of set functions with values in an ordered group
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