Different Equations for Calculating Napier’s Number from Earth’s Features

Equations Number

$e=\frac{\ln \left(ED/10\right)}{0.56065834919309210862625764267195\times \ln \left(X_{C-\text{Earth}}\right)}$

(140)

$e=\ln \left(\frac{2g_{0-\text{Old}}}{\left(e^{X_{C-\text{earth}}{}_{{}_{\text{OLD}}}}-1\right)\times {10}^{10}\times þ}\right)$

(141)

$e={10}^{\frac{\log \left(\frac{{\text{TH}}_{\text{Old}}}{100}+1\right)}{X_{C-\text{earth}}{}_{{}_{\text{OLD}}}}}$

(142)

$e=\ln \left(\frac{2g_0}{TH\times {10}^8\times þ}\right)$

(143)

$e={10}^{\frac{\log \left[\frac{\text{1}\text{parsecinmiles}}{{10}^{13}}\right]}{X_{C-\text{Earth}}}}$

(144)

$e=\ln \left(\frac{2g_0}{{\text{Distance}}_{\text{Light}⇝\text{1}\text{year}}\times {10}^{-3}\times þ}\right)$

(145)

$e={10}^{\frac{\log \left(\frac{{\text{Distance}}_{\text{Light}⇝\text{1}\text{year}}^{\text{Old}}}{{10}^{13}}+1\right)}{X_{C-\text{earth}}{}_{{}_{\text{OLD}}}}}$

(146)

$e={10}^{\frac{\log \left(\frac{{\text{Distance}}_{\text{Light}⇝\text{1}\text{year}}^{\text{Old}}\times 3.0739148433095432861689099115875}{1\text{Parsecinkm}}+1\right)}{X_{C-\text{earth}}{}_{{}_{\text{OLD}}}}}$

(147)

$e={10}^{\frac{\log \left(\frac{{\text{Distance}}_{\text{Light}⇝\text{1}\text{year}}^{\text{Now}}\times 3.2}{1\text{Parsecinkm}}+1\right)}{X_{C-\text{Earth,Now}}}}$

(148)

$e=\ln \left(\frac{g_{0-\text{Old}}\times \text{SLCER}}{{\text{ER}}_{\text{earth,Old}}}\right)$

(149)

$e=\ln \left(\frac{g_{0-\text{Now}}\times \text{SLCER}}{{\text{ER}}_{\text{earth,Now}}}\right)$

(150)

$e=A{W}_{\text{C}\text{.C}\text{.F}\text{.P}}\times X_{C-\text{Earth}}=\left[4+\left(\left(\frac{V_{\text{C}\text{.C}\text{.F}\text{.P}-\text{Now}}}{\text{C}\text{.C}\text{.F}{\text{.P}}_{\text{UV}}}\right)-3\right)\right]\times X_{C-\text{Earth}}$

(151)

$e={10}^{\frac{\text{log}\left[\left(\frac{\left({\text{Ageoftheearth}}_{\text{Old}}\right)\times {\text{VVR}}_{X_{C-\text{Earth}}}^{\text{Old}}}{\text{PGCOTR}}\right)+1\right]}{X_{C-\text{earth}}{}_{{}_{\text{OLD}}}}}$

(152)

$e={10}^{\frac{\text{log}\left[\left(\frac{\left({\text{Ageoftheearth}}_{\text{Exact}}\right)\times {\text{VVR}}_{X_{C-\text{Earth}}}^{\text{Now}}}{\text{PGCOTR}}\right)+1\right]}{X_{C-\text{Earth,Now}}}}$

(153)