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chore: typos
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ncfavier authored and plt-amy committed Nov 13, 2024
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Expand Up @@ -838,7 +838,7 @@ Id-is-equivalence {C = C} .counit-iso x =

### Preserving invertibility

We can characterise equivalences as those adjunctions $L \vdash R$ that
We can characterise equivalences as those adjunctions $L \dashv R$ that
*preserve invertibility*, in the sense that the adjunct of an isomorphism
$L(a) \cong b$ is an isomorphism $a \cong R(b)$ and vice versa;
that is, the property of being invertible in $\cC$ is equivalent to
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