Homotopy Type Theory monotonic function > history (Rev #2, changes)

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Let AA and BB be preorders. A monotonic function is a function f:ABf : A \to B with a family of dependent terms

ϕ(a,b):(ab)(f(a)f(b))\phi(a,b):(a \leq b) \to (f(a) \leq f(b))

showing that the preorder is preserved by ff.

See also

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