Stone's method, also known as Stone's representation theorem or Stone's functional representation theorem, refers to a result in the field of functional analysis and topology related to the representation of certain types of functions, particularly Boolean functions or characteristic functions of Borel sets. More specifically, it deals with the representation of continuous functions on compact Hausdorff spaces. The essence of Stone's method lies in the relationship between algebraic structures of continuous functions and topological properties of the underlying space.
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