diff --git a/src/content/3.2/adjunctions.tex b/src/content/3.2/adjunctions.tex
index 89395d1d..e18ef830 100644
--- a/src/content/3.2/adjunctions.tex
+++ b/src/content/3.2/adjunctions.tex
@@ -271,7 +271,7 @@ \section{Adjunctions and Hom-Sets}
 we have two objects in $\cat{D}$, $d$ and $R c$. They,
 too, define a hom set:
 \[\cat{D}(d, R c)\]
-We say that $L$ is left adjoint to $R$ if there is an
+We say that $L$ is left adjoint to $R$ iff there is an
 isomorphism of hom sets:
 \[\cat{C}(L d, c) \cong \cat{D}(d, R c)\]
 that is natural both in $d$ and $c$.