Added disclaimer

1 files changed, 5 insertions, 3 deletions

diff --git a/sections/conj_classes.tex b/sections/conj_classes.tex
index c72fd38..4732e3c 100644
--- a/sections/conj_classes.tex
+++ b/sections/conj_classes.tex
@@ -242,17 +242,19 @@
 
   \subsection{Properties of the generic automorphism}
 
+  This key theorem yields some corollaries and we present one of them below.
+
   Let $\cC$ be a Fraïssé class of finitely generated $L$-structures with
   weak Hrushovski property and canonical amalgamation. 
   Let $\cD$ be the Fraïssé class (by the Theorem \ref{theorem:key-theorem}
   of the structures of $\cC$ with additional automorphism of the structure).
   Let $\Gamma = \Flim(\cC)$. 
 
-  \begin{proposition}
-	\label{proposition:fixed_points}
+  \begin{corollary}
+	\label{corollary:fixed_points}
 	Let $\sigma$ be the generic automorphism of $\Gamma$. Then the set
 	of fixed points of $\sigma$ is isomorphic to $\Gamma$.
-  \end{proposition}
+  \end{corollary}
 
   \begin{proof}
 	Let $S = \{x\in \Gamma\mid \sigma(x) = x\}$. It is a substructure of $\Gamma$,