diff --git a/LinAlg2.tex b/LinAlg2.tex
index c7d6e94..a7ffa24 100644
--- a/LinAlg2.tex
+++ b/LinAlg2.tex
@@ -1530,7 +1530,7 @@ Angenommen \(\alpha - \lambda \id: V \to V\) nilpotent. Dann besitzt \(\alpha\)
 									            $\implies (\alpha - \lambda \id)(v) = (\alpha - \lambda \id)^k (\alpha - \lambda \id)(w) \in \im(\alpha - \lambda \id)^k \checkmark$
 							            \end{itemize}
 							      \item Es gilt $\dim(V) = \dim(V_1) + \dim(V_2)$ nach der Dimensionsformel. Es genügt also zu zeigen, dass
-							            $V_1 \cap V_2 = \{0\}$. Sei $v\in V_1 \cap V_2$
+							            $V_1 \cap V_2 = \{0\}$. \\ Sei $v\in V_1 \cap V_2$
 							            \begin{align*}
 								             & \underbrace{\implies}_{v\in V_2} \exists w\in V: v = (\alpha - \lambda \id)^k(w)                                                              \\
 								             & \underbrace{\implies}_{v\in V_1} (\alpha - \lambda \id)^{2k}(w) = 0                                                                           \\