Continuous Selections as Uniform Limits of δ-Continuous ϵ-Selections
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文摘
We prove a selection theorem which unifies the nonconvex-valued and the zero-dimensional selection theorems. Our proof is based on a new method which unifies the methods of outside and inside approximations of a given lower semicontinuous multivalued mapping. As an application, we obtain a unified selection theorem (`modulo" a countable subset of the domain) and a theorem on density of selections.

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