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Für das hier durchgeführte Experiment ergibt sich +die Wahrscheinlichkeitsdichteverteilung zu: + +\begin{equation}\label{eq:wahrgauss} + P(N_i,\tau) = \frac{1}{\sqrt{2\pi \sigma_i^2}} \cdot \exp[-\frac{(N_i-f_i)^2}{2\sigma_1^2}] +\end{equation} + +Analog zur Poissonverteilung folgt für die logarithmierte Likelihoodfunktion: + +\begin{equation}\label{key} + -2\ln L = \sum_{i}\ln () +\end{equation} + \section{Verzeichnisse} \label{sec:literatur}