forked from eggy/eifueo
ece108: add bayes law 2
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@@ -927,3 +927,8 @@ $$\text{independent}\iff Pr\{A\cup B\}=Pr\{A\}+Pr\{B\}-Pr\{A\}Pr\{B\}$$
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**Bayes' theorem** provides a general formula for conditional probability:
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$$Pr\{A|B\}=\frac{Pr\{B|A\}}{Pr\{B\}}$$
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Formally, this can be solved without $Pr\{B\}$:
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$$Pr\{A|B\}=\frac{Pr\{A\}Pr\{B|A\}}{Pr\{A\}Pr\{B|A\}+Pr\{\overline A\}Pr\{B|\overline A\}}$$
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