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Michael's Selection Theorem is a result in the field of functional analysis and topology, particularly concerning the selection of continuous functions. The theorem deals with the problem of selecting a continuous function from a structured family of functions, particularly in situations where one has a set of continuous functions defined on a space, and one wants to find a continuous selection that stays within certain parameters.

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  1. Properties of topological spaces
  2. Topology
  3. Fields of mathematics
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