principal branch. In addition, the specific forms corresponding to the Stokes lines are also presented. Then the MB-regularized asymptotic forms are implemented in a Mathematica module and the code is run for various values of the truncation parameter and $\theta$ ranging between $(-\pi,\pi)$. In those cases where there are two asymptotic forms for the value of $\theta$, the regularized values of $\ln \Gamma(z^3)$ are found to agree with each other in accordance with the concept of regularization. Moreover, at the Stokes lines other than $|\theta|=\pi/6$, it is also found that the MB-regularized asymptotic forms exhibit jump discontinuities. Basically, the mid-point between the discontinuous values from the left and right sides at each Stokes line is selected as the regularized value for $\ln \Gamma(z^3)$, which is in accordance with the Zwaan-Dingle principle and yields logarithmic terms.

Sec. 6 proceeds by presenting the Borel-summed asymptotic forms for $\ln \Gamma(z^3)$, where from Eq. (\[ninety\]) there are seven Stokes sectors spanning the principal branch for $z$. This is the same number of domains of convergence for the MB-regularized asymptotic forms, but since there is no overlapping, the Stokes sectors are much narrower with different endpoints. Nevertheless, in accordance with the concept of regularization the 