Let $X_k(x)=({int}^T_o{alpha}_1(s)dx(s),...,{int}^T_o{alpha}_k(s)dx(s));and;X_{ au}(x)=(x(t_1),...,x(t_k))$ on the classical Wiener space, where ${{alpha}_1,...,{alpha}_k}$ is an orthonormal subset of $L_2$ [0, T] and ${ au}:0