It is paradoxical that \(a_{\psi}\) grows bigger with higher energy conditions but a bigger particle has lower energy (\(\lambda=2\pi a_{\psi}\), \(E=hf\)). And that it is easier to pluck \(\psi\) from a bigger \(a_{\psi}\).
\(a_{\psi\,c}\) has the highest energy per particle and can be generated via collisions at \(v_{boom}\) velocities.
We should generate \(a_{\psi\,c}\) without high temperature by using \(v_{boom}\), and then subject the confinement of particles to, in turn, high voltage, high gravity and high temperature to enable \(a_{\psi\,2ne}\) of the corresponding charge nature. Maybe three different spectral series will be generated, and we have evidence for particles that respond to an electric field, a gravity field and a temperature field exclusively.
\(\psi\) does not innately have charge attributes in the theoretical treatment here, electric charge particles, gravity particles and temperature particles as \(\psi\) particles behave the same on the absorption spectra. It is still possible that all three types of particles give the same set of spectral lines.
The charge attributes remain a mystery.