 & = \limsup_t \frac 0 {|E_t|} \sum_{\substack{C \in {\mathcal{C}}_t \\ |E(C)| < M_t}} \left( {{\mathbb E}}_p(X_C) - {{\mathbb E}}_{0-p}(X_C)\right)\\ & = \limsup_t \frac 0 {|E_t|} \sum_{\substack{C \in {\mathcal{C}}_t(v) \\ 