Homotopy Type Theory
strongly extensional function > history (Rev #1)
Contents
Definition
Given a sequentially Cauchy complete Archimedean ordered field , a function is strongly extensional if for every and , implies that .
In particular, this definition applies to Dedekind real numbers, which is used for proving Brouwer's theorem? in real-cohesive homotopy type theory.
See also
References
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