$e=\frac{\log \left(0.99999999995244155209753649982147\right)}{{\left(X_{C-\text{earth}}{}_{{}_{\text{OLD}}}\right)}^{55}\times \log \left(X_{C-\text{earth}}{}_{{}_{\text{OLD}}}\right)}$

(160)

$e=\ln \left[100\left({\text{ED}}_{\text{OLD}}-5\right)\right]=\ln \left[100{\text{ED}}_{\text{OLD}}-500\right]$

(161)

$e=\ln \left[\frac{g_0}{\text{Arccos}\left[\frac{1}{\left(R_{\text{EQUATOR}}\times {10}^{-8}\right)+1}\right]}\right]$

(162)

$e=\ln \left[\frac{10\times g_0}{V{P}_{\text{Heliumgas}-\text{dryatm}}\times D_{\text{earth}}}\right]$

(163)

$e=\ln \left[\frac{g_0}{V{P}_{\text{Xenongas}-\text{dryatm}}\times O{I}_{\text{tosun}’\text{sequator}}\times {10}^4}\right]$

(164)

$e=\ln \left(X_{C-E\text{arth}}\times \text{SRP}\right)$

(165)

$e=\frac{\ln \left[\frac{\text{Gravity}\times {\text{SRP}}_{\text{Adjusted}}}{{\left(U_{\text{A}\text{.D}}\right)}^2\times U_{\text{Velocity}}}\right]}{2}$

(166)

$e=\frac{{\text{VDVR}}_{X_{C-\text{Earth}}}^{\text{Old}}\times X_{C-Earth}\times \text{Earthmeltingtemperature}}{\left(\text{U}\text{.A}\text{.D}\right)\times \left(\text{U}\text{.F}\right)\times \left(\text{U}\text{.T}\right)\times \text{perihelion}}$

(167)

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

(168)

$e=\ln \left(\frac{g_{0-\text{Old}}}{\ln \left[\left(\frac{\left(\frac{{\text{AOG}}_{\text{Old}}\times {\text{Time}}_{\text{VL}}}{366\times 24\times 60\times 60}\right)\times {\text{VVR}}_{X_{C-\text{Earth}}}^{\text{Old}}}{\text{PGCOTR}}\right)+1\right]}\right)$

(169)

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

(170)

$e=\ln \left(\frac{g_{0-\text{Old}}}{\ln \left[\left(\frac{\left(\frac{{\text{AOG}}_{\text{Now}}\times {\text{Time}}_{\text{VL}}}{366\times 24\times 60\times 60}\right)\times {\text{VVR}}_{X_{C-\text{Earth}}}^{\text{Now}}}{\text{PGCOTR}}\right)+1\right]}\right)$

(171)

$e=\ln \left(g_{0-\text{Old}}\times \frac{{\text{Time}}_{\text{Light}⇝3.4\text{millionlightyear}}^{\text{OLD}}}{\text{A}\text{.D}\times {\text{Dis}}_{\text{Light}⇝3.4\text{millionlightyear}}^{\text{OLD}}\times {\text{UNIVERSE}}_{\text{ExpansionRate}}^{\text{WholeCreation}}}\right)$

(172)