From the below equation:
$$P(C|E) = {P(Q) \cdot P(C) \over P(Q) \cdot P(C) + (1 - P(C))} $$
where $Q$ is $E|C$.
How could you deduce the following inequality? $$ P(C|E) \leq P(C) $$
From the below equation:
$$P(C|E) = {P(Q) \cdot P(C) \over P(Q) \cdot P(C) + (1 - P(C))} $$
where $Q$ is $E|C$.
How could you deduce the following inequality? $$ P(C|E) \leq P(C) $$
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