Homotopy Type Theory lower bounded open interval > history (Rev #1)

Definition

Given a strictly ordered type AA and a term a:Aa:A, a lower bounded open interval (a,)(a, \infty) is a dependent type defined as

(a,) b:A(a<b)(a, \infty) \coloneqq \sum_{b:A} (a \lt b)

See also

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