$e=\text{ln}\left(\frac{g_{0-\text{Old}}}{\text{ln}\left[\left(\frac{\left(\frac{{\text{Distance}}_{\text{Light}⇝1\text{year}}^{\text{Old}}\times {\text{VOTR}}_{{\text{Distance}}_{\text{Light}⇝1\text{year}}}^{\text{Old}}}{D_{\text{Light}-\text{V}}^{\text{Old}}}\right)\times {\text{VVR}}_{X_{C-\text{Earth}}}^{\text{Old}}}{\text{PGCOTR}}\right)+1\right]}\right)$

(156)

$e=\text{ln}\left(\frac{g_{0-\text{Now}}}{\text{ln}\left[\left(\frac{\left(\frac{{\text{Distance}}_{\text{Light}⇝1\text{year}}^{\text{Now}}\times {\text{VOTR}}_{{\text{Distance}}_{\text{Light}⇝1\text{year}}}^{\text{Now}}}{D_{\text{Light}-\text{V}}^{\text{Now}}}\right)\times {\text{VVR}}_{X_{C-\text{Earth}}}^{\text{Now}}}{\text{PGCOTR}}\right)+1\right]}\right)$

(157)

$e=\ln \left(\frac{g_{0-\text{Old}}}{\text{ln}\left[\left(\frac{\left(\frac{{\text{TH}}_{\text{Old}}\times {\text{VTR}}_{\text{th}}^{\text{Old}}}{{\text{TH}}_{\text{V}}^{\text{Old}}}\right)\times {\text{VVR}}_{X_{C-\text{Earth}}}^{\text{Old}}}{\text{PGCOTR}}\right)+1\right]}\right)$

(158)

$e=\ln \left(\frac{g_{0-\text{Now}}}{\text{ln}\left[\left(\frac{\left(\frac{{\text{TH}}_{\text{Now}}\times {\text{VTR}}_{\text{th}}^{\text{Now}}}{{\text{TH}}_{\text{V}}^{\text{Now}}}\right)\times {\text{VVR}}_{X_{C-\text{Earth}}}^{\text{Now}}}{\text{PGCOTR}}\right)+1\right]}\right)$

(159)