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[PS] Rework parts of tests section, more changes to come
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@@ -10,4 +10,4 @@
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\shortremark $|\cX| = \cX_+ + \cX_-$; $\cX = \cX_+ - \cX_-$. Für $\cX \geq 0$ ist $\E[\cX]$ immer definiert.
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Falls $\cX$ kein konst. Vorzeichen, $\E[\cX]$ undef.
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\shortremark $\E[\cX] = \int_{0}^{\8} (1 - F_\cX(x)) \dx x - \int_{-\8}^{0} F_\cX(x)$
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\shortremark $\E[\cX] = \int_{0}^{\8} (1 - F_\cX(x)) \dx x - \int_{-\8}^{0} F_\cX(x) \dx x$
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