Frank Wappler (@[email protected])

Finally, a generalization of equality (5/7) by Lorentzian distance: \(\newcommand{\ef}{\varepsilon_{(A\, \Phi)}}\) \(\newcommand{\es}{\varepsilon_{(A\, \Psi)}}\) \(\newcommand{\ep}{\varepsilon_{(A\, P)}}\) \(a_A:=c\,\text{lim}\left[\sqrt{\frac{\begin{vmatrix}0&1&1&1\\1&0&\ell^2[\ef,\ep]&\ell^2[\ef,\es]\\1&\ell^2[\ef,\ep]&0&\ell^2[\ep,\es]\\1&\ell^2[\ef,\es]&\ell^2[\ep,\es]&0\end{vmatrix}}{\ell^2[\ef,\ep]\,\ell^2[\ef,\es]\,\ell^2[\ep,\es]}}\right]\) (7/7) #Relativity #TeachRelativity #SpaceTime