@@ -241,7 +241,7 @@ Let us now prove the other required lemma, \texttt{plusredO\_S}:
241241In this case, the goal is a function type, using \texttt{k} (the argument accessible by
242242pattern matching) and \texttt{ih} (the local variable containing the result of
243243the recursive call). We can introduce these as premisses using the \texttt{intro} tactic
244−twice. This gives:
244+twice (or \texttt{intros}, which introduces all arguments as premisses). This gives:
245245
246246\begin{SaveVerbatim}{prSintros}
247247
@@ -282,8 +282,7 @@ the goal using that proof. Here, it results in an equality which is trivially pr
282282plusredO_S: no more goals
283283-plusredO_S> qed
284284plusredO_S = proof {
285− intro;
286− intro;
285+ intros;
287286 rewrite ih;
288287 trivial;
289288}