Use the full anti-commutation relations to re-order ψ(x1)ψ(x2) two ways, first with earlier times on the right assuming t2<t1, then with destruction operators on the right. Each of these relations is equal to the original relation ψ(x1)ψ(x2), and therefore they are equal to each other. Show that Wick's theorem (7-95) and (7-82) holds for t2<t1, where the two operator fields are ordered using the T and N operators (which assume all fields commute/anti-commute.) Hint: Near the end, use (4-145) of Chap. 4 and (7-75).