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Comparing the Theory of Representations and Constructing Mathematics

机译:比较理论与数学建构的比较

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The analogy between reducibility statements of Weihrauch's theory ofrepresentations and theorems of constructive mathematics which can be reformulated as inclusions between sets is explored. Kleene's function realizability is the key to understanding of the analogy, and suggests an alternative way of looking at the theory of reducibilities.

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