Is light speed still a constant for all particles without the adjustments?
\(c=n\sqrt { \cfrac {(32\pi ^{ 4 }-1) }{ 128\pi\theta_{\psi}ln(cosh(\theta_{\psi}))tanh(\theta_{\psi}) } }\)
\(n=\left(\cfrac{\theta_{\psi}}{0.7369}\right)^3\)
so, given \(n\), \(\theta_{\psi}\) is determined and \(c\) is fixed. \(c\) is the same for all particles with \(n\) number of basic particles.
\(c_{n=i}\ne c_{n=j}\)
for \(i\ne j\)
But this does not proof that \(c\) is a constant even for particles with the same \(n\). \(c\) was assumed to be a speed limit when \(\theta_{\psi\,c}=0.7369\) was obtained from
\(ln(cosh(\cfrac { G }{ \sqrt { 2{ mc^{ 2 } } } }a_{\psi\,c}))=\cfrac{1}{4}\)
in the post "New Discrepancies And Hollow Earth" dated 23 Jun 2016.
We are going in circles otherwise...
