\(F_{\rho}\) points inwards and accelerate \(\psi\). \(\psi\) returns to the time dimension at \(c\), so it is possible to create a thin shell of \(\psi\), very dense that is at light speed a very short distance from the surface of the spherical shell.
\(\psi\) is the equivalent of \(B\) or \(E\) per unit volume.
\(\psi\) was derived with the assumption, \(c\) is the terminal speed limit and a constant. When we derive an expression for \(c\) in the post "Just When You Think \(c\) Is The Last Constant" dated 26 Jun 2016 and find that it is a constant for a given \(n\). That is just consistent with the stated assumption.
A manufactured coincident.
Why should \(\dot{x}=c\) in \(q|_{a_\psi}=2\dot{x}F_{\rho}|_{a_{\psi}}\)? Why should changes on the surface of the sun travel to Earth at the speed of light \(c\)?
Is light perception the way we detect the force field (temperature field) around a temperature particle?
When,
\(F.\dot{x}=\cfrac{d\,KE}{dt}\)
is it possible that \(\psi\) be at \(\dot{x}\lt c\) such that the power from a big particle of many \(n\) is reduced and harnessed?
