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Erzeugende Funktion fix
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@ -305,7 +305,7 @@ so heisst
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\end{align}
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das \textbf{k-te absolute Moment} der Verteilung P.
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\subsubsection{Mittelwert, Varrianz}
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\subsubsection{Mittelwert, Varianz}
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\begin{itemize}
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\item Mittelwert: $m_1 = m_1(P) = \sum_{n=0}^\infty n*f(n)$
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\item Varianz: $\widehat{m}_2 = m_2 - m_1^2$
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@ -341,7 +341,9 @@ Reihe)
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\begin{enumerate}
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\item Zuerst \textbf{zweites Moment} berechnen:
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\begin{align}
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m_2 = \hat{f}''(1)
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m_2 = \hat{f}''(1) + \hat{f}'(1) \rightarrow \text{, falls \textbf{Erzeugende-Funktion}
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(hier)}\\
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m_2 = \hat{f}''(0) \rightarrow \text{, falls \textbf{Momenterzeugende-Funktion}}
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\end{align}
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\item Dann \textbf{Varianz}:
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\begin{align}
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