in probability. By Skorohod's theorem, Skorohod representation holds (with Xn -> X0 almost uniformly) if µ0 is separable …. Two results are proved in this paper. First, Skorohod representation may fail if µ0 is not separable (provided, of course …, non separable probabilities exist). Second, independently of µ0 separable or not, Skorohod representation holds if W(µn, µ …

in probability. By Skorohod’s theorem, Skorohod representation holds (with Xn -> X0 almost uniformly) if µ0 is separable …. Two results are proved in this paper. First, Skorohod representation may fail if µ0 is not separable (provided, of course …, non separable probabilities exist). Second, independently of µ0 separable or not, Skorohod representation holds if W(µn, µ …

in probability. By Skorohod s theorem, Skorohod representation holds (with Xn -> X0 almost uniformly) if µ0 is separable …. Two results are proved in this paper. First, Skorohod representation may fail if µ0 is not separable (provided, of course …, non separable probabilities exist). Second, independently of µ0 separable or not, Skorohod representation holds if W(µn, µ …