Radon-Nikodym derivative
= Radon-Nikodym derivative
{c}
{title2=$d\nu/d\mu$}
When $\nu\ll\mu$, the Radon-Nikodym derivative is the almost-everywhere unique measurable function satisfying $\nu(A)=\int_A(d\nu/d\mu)d\mu$.
= Radon-Nikodym derivative
{c}
{title2=$d\nu/d\mu$}
When $\nu\ll\mu$, the Radon-Nikodym derivative is the almost-everywhere unique measurable function satisfying $\nu(A)=\int_A(d\nu/d\mu)d\mu$.