Then, you may state the symmetry of equality as
\[ \forall A:Type. symmetric \;A\;(eq \; A)\]
-and \verb+symmetric_eq+ is valid Matita name fo such a theorem.
+and \verb+symmetric_eq+ is valid Matita name for such a theorem.
So, somehow unexpectedly, the introduction of semi-rigid naming convention
-also had benefical effects on the global organization of the library,
+has an important benefical effect on the global organization of the library,
forcing the user to define abstract notions and properties before
using them (and formalizing such use).
\end{verbatim}
where $eqb$ is boolean equality.
In this cases, the name can be build starting from the matched
-expression and the suffix $_to_Prop$. In the above example,
-$eqb_to_Prop$ is accepted.
-
+expression and the suffix \verb+_to_Prop+. In the above example,
+\verb+eqb_to_Prop+ is accepted.
+\section{Conclusions}
\acknowledgements
We would like to thank all the students that during the past