some change

presentation/main.tex

@@ -321,7 +321,7 @@
 \begin{frame}{Stabilizers and Stabilizer Spaces}
     \begin{itemize}
         \item{
-            Choose a finite Abelian subgroup $S$ of $P_n$ with $-I \notin S$.
+            Choose a finite commuting Abelian subgroup $S$ of $P_n$ with $-I \notin S$.
             One can show that all elements of $S$ are hermitian.
             }
         \item{
@@ -423,9 +423,17 @@
     }
     \item{If the vertices $a, b$ are isolated the resulting state after
         applying $CZ_{a,b}$ can be precomputed. }
-    \item{When none of the above is possible one can clear at least one
+\end{itemize}
+\end{frame}
+}
+{
+\begin{frame}{Dynamics of Graphical States}
+\begin{itemize}
+    \item{When the VOPs do not commute with $CZ$ and the vertices are not isolated one can clear at least one
         vertex operator (i.e. transforming it to $I$).}
     \item{If both vertex operators can be cleared $\{a,b\}$ is toggled in $E$.
+        }
+    \item{
         If just one vertex operator has been cleared the other vertex is isolated
         and one can precompute all resulting states.}
 \end{itemize}