diff --git a/ana12.pdf b/ana12.pdf
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diff --git a/ana12.tex b/ana12.tex
index cf3fd78..8b5d7d7 100644
--- a/ana12.tex
+++ b/ana12.tex
@@ -75,7 +75,7 @@ Erinnerung (Analysis 1) $f \colon D \to \R,\; D \subset \R$, ist genau dann in $
         &= h'(0)
         \intertext{Kettenregel:}
         h'(t) &= \sum_{i = 1}^{n} \pdv{f}{x_i}(\xi(t))\cdot \xi_i'(t)\\
-        \implies h'(0) &\stackrel{\xi(0) = x + 0\cdot v, \xi_i'(t) = v_i}{=} \sum_{i = 1}^{n}\pdv{f}{x_i}(x)\cdot v_i\\
+        \implies h'(0) &\stackrel[\xi_i'(t) = v_i]{\xi(0) = x + 0\cdot v}{=} \sum_{i = 1}^{n}\pdv{f}{x_i}(x)\cdot v_i\\
         &= (\nabla f(x),v)_2
     \end{salign*}
 \end{proof}
diff --git a/analysisII.pdf b/analysisII.pdf
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