the presence of $\beta$) have been the subject of immense controversy. However, we will not dwell upon this controversy. Recently there has also been some controversy with the ‘factor ordering’ problem [@kon:prd] when one tries to construct the wavefunction from the Wheeler-DeWitt equation’s solution with a given boundary condition proposal. The wormhole dominance proposal proposed by one of the authors [@bis:prd] dwells upon complex path approach in the WKB approximation. The present work, we find, substantiate our previous work and confirm the prescription given in the wormhole dominance proposal. In the present work we discuss briefly the way how the complex paths enter into the description of wavefunction calculation of the Schroedinger-Wheeler-DeWitt equation. The details will be placed elsewhere. Here we mention the salient results that will be needed in the present discussion.

For $V(\phi)$ varying slowly such that $V(\phi)-V_0<<V_0$ we calculated the corrections $\delta S,~~\delta^2 S $ finding the first order correction to $a_0$ and $\phi_0$. From the calculation we observe that the semiclassical solution of Einstein equation allows complex solutions in both $a$ and $t$ space. The Hamilton-Jacobi function has not only real solutions but complex solutions that also contribute to the semiclassical path integral while evaluating the 