... wn→ w.Therefore, for any s ∈ Tx and for each y ∈ A, we have fs, y − x ≥ 0. Hence x ∈y∈AEy.Thusy∈AEyy∈AGy/ ∅. This means that there exists x ∈ A, for each s ∈ Tx, ... have f0s, y − x0 ≥ 0. Hence for each y ∈ A, and for each s ∈ Ty,we have f0s, y − x0 ≥ 0. Since T is f0-pseudomonotone, for each y ∈ A, and for eachs∗∈ Tx0, we have f0s∗,y ... variable, for each fixed y ∈ A, and for above x1,x2∈D,andt ∈ 0, 1, we have tx11 − tx2∈ D since D is convex, andFtx11 − tx2,y ⊂ tFx1,y1 − tFx2,yC. 5.3Hence for...