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-rw-r--r--doc/refman/RefMan-pro.tex25
1 files changed, 25 insertions, 0 deletions
diff --git a/doc/refman/RefMan-pro.tex b/doc/refman/RefMan-pro.tex
index 8aec7cd1cc..aeae4fa2ca 100644
--- a/doc/refman/RefMan-pro.tex
+++ b/doc/refman/RefMan-pro.tex
@@ -197,11 +197,13 @@ proof was edited.
\end{Variants}
+%%%%
\subsection[\tt Suspend.]{\tt Suspend.\comindex{Suspend}}
This command applies in proof editing mode. It switches back to the
\Coq\ toplevel, but without canceling the current proofs.
+%%%%
\subsection[\tt Resume.]{\tt Resume.\comindex{Resume}\label{Resume}}
This commands switches back to the editing of the last edited proof.
@@ -223,7 +225,26 @@ This commands switches back to the editing of the last edited proof.
\item \errindex{No such proof}
\end{ErrMsgs}
+
+%%%%
+\subsection[\tt Existential {\num} := {\term}.]{\tt Existential {\num} := {\term}.\comindex{Existential}
+\label{Existential}}
+
+This command allows to instantiate an existential variable. {\tt \num}
+is an index in the list of uninstantiated existential variables
+displayed by {\tt Show Existentials.} (described in section~\ref{Show})
+
+This command is intented to be used to instantiate existential
+variables when the proof is completed but some uninstantiated
+existential variables remain. To instantiate existential variables
+during proof edition, you should use the tactic {\tt instantiate}.
+
+\SeeAlso {\tt instantiate (\num:= \term).} in section~\ref{instantiate}.
+
+
+%%%%%%%%
\section{Navigation in the proof tree}
+%%%%%%%%
\subsection[\tt Undo.]{\tt Undo.\comindex{Undo}}
@@ -351,6 +372,10 @@ In the case of a non-product goal, it prints nothing.
This command is similar to the previous one, it simulates the naming
process of an {\tt Intros}.
+\item{\tt Show Existentials}\comindex{Show Existentials}\\ It displays
+the set of all uninstantiated existential variables in the current proof tree,
+along with the type and the context of each variable.
+
\end{Variants}
\subsection[\tt Set Hyps Limit {\num}.]{\tt Set Hyps Limit {\num}.\comindex{Set Hyps Limit}}