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Commit 9ac461b1 authored by Ralf Jung's avatar Ralf Jung
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docs: locally non-expansive/contractive also applies to bifunctors

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......@@ -37,8 +37,7 @@
Note that $\COFEs$ is cartesian closed.
\begin{defn}
A functor $F : \COFEs \to \COFEs$ is called \emph{locally non-expansive} if its actions $F_1$ on arrows is itself a non-expansive map.
\ralf{We need bifunctors.}
A (bi)functor $F : \COFEs \to \COFEs$ is called \emph{locally non-expansive} if its action $F_1$ on arrows is itself a non-expansive map.
Similarly, $F$ is called \emph{locally contractive} if $F_1$ is a contractive map.
\end{defn}
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