Dominating mixture measure
= Dominating mixture measure
A countable family of probability measures is dominated by any mixture $\sum_nw_n\nu_n$ with every $w_n>0$ and $\sum_nw_n=1$.
= Dominating mixture measure
A countable family of probability measures is dominated by any mixture $\sum_nw_n\nu_n$ with every $w_n>0$ and $\sum_nw_n=1$.