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authorherbelin2001-10-16 20:25:44 +0000
committerherbelin2001-10-16 20:25:44 +0000
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treec89ebe07c09fedbd0fea9d9646575d618d317378 /doc/AddRefMan-pre.tex
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MAJ V7.1
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\begin{description}
-\item[Cases] This chapter details the use of generalized pattern-matching.
- It is contributed by Cristina Cornes.
+\item[Extended pattern-matching] This chapter details the use of
+ generalized pattern-matching. It is contributed by Cristina Cornes
+ and Hugo Herbelin
-\item[Coercion] This chapter details the use of the coercion mechanism.
- It is contributed by Amokrane Saïbi.
+\item[Implicit coercions] This chapter details the use of the coercion
+ mechanism. It is contributed by Amokrane Saïbi.
-\item[Extraction] This chapter explains how to extract in practice ML
- files from $\FW$ terms.
+\item[Proof of imperative programs] This chapter explains how to
+ prove properties of annotated programs with imperative features.
+ It is contributed by Jean-Christophe Filliâtre
-\item[Natural] This chapter is due to Yann Coscoy. It is the user
- manual of the tools he wrote for printing proofs in natural
- language. At this time, French and English languages are supported.
+\item[Program extraction] This chapter explains how to extract in practice ML
+ files from $\FW$ terms. It is contributed by Jean-Christophe
+ Filliâtre and Pierre Letouzey.
+
+%\item[Natural] This chapter is due to Yann Coscoy. It is the user
+% manual of the tools he wrote for printing proofs in natural
+% language. At this time, French and English languages are supported.
\item[Omega] \texttt{Omega}, written by Pierre Crégut, solves a whole
class of arithmetic problems.
\item[Program] The \texttt{Program} technology intends to inverse the
extraction mechanism. It allows the developments of certified
- programs in \Coq. This chapter is due to Catherine Parent.
+ programs in \Coq. This chapter is due to Catherine Parent. {\bf This
+ feature is not available in {\Coq} version 7.}
-\item[Ring] \texttt{Ring} is a tactic to do AC rewriting. This
+\item[The {\tt Ring} tactic] This is a tactic to do AC rewriting. This
chapter explains how to use it and how it works.
+ The chapter is contributed by Patrick Loiseleur.
+
+\item[The {\tt Setoid\_replace} tactic] This is a
+ tactic to do rewriting on types equipped with specific (only partially
+ substitutive) equality. The chapter is contributed by Clément Renard.
+
\end{description}