diff --git a/ws2019/ana/lectures/analysis.pdf b/ws2019/ana/lectures/analysis.pdf
index 00f6372..460f0b0 100644
Binary files a/ws2019/ana/lectures/analysis.pdf and b/ws2019/ana/lectures/analysis.pdf differ
diff --git a/ws2019/ana/lectures/analysis18.tex b/ws2019/ana/lectures/analysis18.tex
index 3f87343..992b955 100644
--- a/ws2019/ana/lectures/analysis18.tex
+++ b/ws2019/ana/lectures/analysis18.tex
@@ -137,7 +137,7 @@
 \begin{proof}
     Restgliedabschätzung von $\exp(x)$ gilt auch für komplexe $z \in \mathbb{C}$
     \[
-        (|R_{n+1}(z)| \le 2 \frac{|z|^{N+1}}{(N+1)!}
+        |R_{n+1}(z)| \le 2 \frac{|z|^{N+1}}{(N+1)!}
     .\] Damit folgt für eine Nullfolge in $\mathbb{C}$
     ($z_n \to 0, n \to \infty, z_n \in \mathbb{C}$ ) \\
     $\implies \exp(z_n) \to \exp(0) = 1, n \to \infty$