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[PS] Rework parts of tests section, more changes to come
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@@ -16,7 +16,8 @@
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\item Wenn $\cov(\cX, \cY) < 0$, dann: $\cX$, $\cY$ \bi{negativ korreliert}
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\end{itemize}
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\shortexample $\cX, \cY$ unkorreliert $\centernot\implies \cX, \cY$ unabhängig
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\shortexample $\cX, \cY$ unkorreliert $\centernot\implies \cX, \cY$ unabhängig\\
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aber $\cX, \cY$ unabh. $\implies \cX, \cY$ unkorreliert
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\shortremark Eigenschaften der Kovarianz (alle $a, \ldots \in \R$):
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\begin{itemize}
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