Homotopy Type Theory
sequential convergence space > history (Rev #1)
Contents
Idea
The most general space where the notion of convergence and limits of sequences make sense.
Definition
In set theory
A set is a sequential convergence space if it comes with a binary relation between the sequence set and itself.
In homotopy type theory
A type is a sequential convergence space if it comes with a binary relation between the sequence type and itself.
See also
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