[PS] Add more notes

2026-07-27 21:29:09 +02:00 · 2026-07-24 10:44:41 +02:00
parent 3c96c77f70
commit e194a76f9a
8 changed files with 27 additions and 12 deletions
@@ -16,3 +16,6 @@ $\E\left[ \prod_{k = 1}^n \cX_k \right] = \prod_{k = 1}^n \E[\cX_k]$

 \shorttheorem äquivalent: \bi{(1)} $\cX_i$ unabhängig,\\
 \bi{(2)} $\forall \varphi_i$: $\E[\varphi_1(\cX_1) \cdots \varphi_n(\cX_n)] = \E[\varphi_1(\cX_1)] \cdots \E[\varphi_n(\cX_n)]$
+
+\shortremark[Bedingte W.] $\E[I] = \P[K \cap R]\E[I | K, R] + \ldots$\\
+{\scriptsize Dabei beinflussen $K$ und $R$ den Wert nur durch Bedingte W.}