In this paper we evaluate the analogue of Wiener integral ${intlimits}_{C[0,t]}x(t_1){cdots}x(t_n)domega_ ho(x)$ where 0 = $t_0$ < $t_1$ $cdots$ < $t_n$ $leq$ t and the Paley-Wiener-Zygmund integral ${intlimits}_{C[0,t]}$ exp $({intlimits}_0^t h(s) ilde{d}x(s))domega_ ho(x)$ is the analogue of Wiener measure space.