| (i) | $\mu, \nu : \mathcal{F} \to [0, \infty]$ are each an D85: Unsigned basic measure on $M$ |
| (ii) | $f : X \to [0, \infty]$ is an D5610: Unsigned basic Borel function on $M$ |
| (i) | $\mu, \nu : \mathcal{F} \to [0, \infty]$ are each an D85: Unsigned basic measure on $M$ |
| (ii) | $f : X \to [0, \infty]$ is an D5610: Unsigned basic Borel function on $M$ |
| ▶ | Probability density function |
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Convention 0
(Notation for a Radon-Nikodym derivative)
If $\mu, \nu : M \to [0, \infty]$ are each an D85: Unsigned basic measure and $f : M \to [0, \infty]$ is a D2888: Radon-Nikodym derivative of $\mu$ with respect to $\nu$, then we may denote $f$ by $\frac{d \mu}{d \nu}$.
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