Consider the basic bounding method in Section 8.2. Suppose that Ξ is compact and that for any ε > 0 , there exists some νε such that for all ν ≥ ν ε , diam  Show that this implies that P ν converges...

Consider the basic bounding method in Section 8.2. Suppose that Ξ is compact and that for any ε > 0 , there exists some νε such that for all ν ≥ ν_ε
, diam
 Show that this implies that P^ν
converges to P in distribution