Update limits-and-colimits.tex

src/content/2.2/limits-and-colimits.tex

@@ -198,7 +198,7 @@ \section{Limit as a Natural Isomorphism}
 
 This special morphism is a member of the hom-set $\cat{C}(c, \Lim[D])$.
 The other members of this hom-set are less fortunate, in the sense that
-they don't factorize the mapping of cones. What we want is to be able to
+they don't factorize the mapping of the two cones. What we want is to be able to
 pick, for each $c$, one morphism from the set
 $\cat{C}(c, \Lim[D])$ --- a morphism that satisfies the particular
 commutativity condition. Does that sound like defining a natural