[PS] Many small fixes

2026-09-10 19:15:25 +02:00 · 2026-08-18 12:02:00 +02:00
parent 74437211cb
commit 1ef3d5b1c9
14 changed files with 29 additions and 13 deletions
@@ -6,3 +6,5 @@ $\forall k \in \N \quad \P[\cX = k] = \frac{\lambda^k}{k!} e^{-\lambda}  \qquad

 \shorttheorem Für $n \in \N$ Z.V. $\cX_i \sim \text{Bin}\left( n, \frac{\lambda}{n} \right)$ und $\cN \sim \text{Poisson}(\lambda)$:
 $\forall k \in \N \quad \limni \P[\cX_i = k] = \P[\cN = k]$
+
+$\cX + \cY \sim \text{Poisson}(\lambda + \mu)$, nicht f. $\cX + 2\cY$ ($2\cY$ n. pois. dist)