This post is wrong.
From the post "The Distribution Of \(\psi\) Again",
\(\psi=D.ln(r)+C\)
since \(E=mc^2\),
we have equivalently,
\(m=A.ln(r)+B\)
where \(m\) is now mass density,
\(A=\cfrac{D}{c^2}\) and \(B=\cfrac{C}{c^2}\)
This mass is the neutral mass along a time dimension that serve to define energy via Einstein's \(E=mc^2\) in that time dimension.
The problem is, \(\psi\) is in space but \(m\) is in the time dimension. Could it be that,
\(m=A.ln(t)+B\)
instead. That \(m\) stretches out in time in a corresponding way as \(\psi\) stretches out in space? That instead of a simple equivalence relationship we have a transform,
\(E(r)=m(t)c^2\)
from the space domain (\(r\)) to the time domain (\(t\))?
What would be the significance of such a notion?
