Two Types Of Electrons

 Then again, there might be a new type of energy that can be drawn from the time dimension,

denoted here as \(t_m\).  It is magnetism or magnetic energy that establish a magnetic field; drives the magnetic field lines.

In which case, we have two types of electrons, both almost massless because of missing or oscillating \(t_g\).  An oscillating field can be subjected to a similar field and displays a bias that is observed as a small mass/inertia.  Without \(t_g\), massless, would mean a wave; a pure wave.

This might destroy wave-particle duality.  Wave and particles are separate entity with the similar field properties.

And there's a lot more types of particles.

If \(t_c\) is also oscillating then there are two wave/particle superimposed in a orthogonal direction.  And this beast,

\(\cfrac{\partial^2\psi}{\partial\,t^2_c}=ic\cfrac{\partial^2\psi}{\partial\,x\partial\,t_c}\)

 is sleeping with,

\(i\cfrac{\partial^2\psi}{\partial\,t^2_m}=-c\cfrac{\partial^2\psi}{\partial\,x\partial\,t_m}\)

in an orthogonal manner, \(i*i=-1\).

Four types of energy (Platonic Solids) can be drawn from the time dimension, (a believe, not science) in  different combinations of a wave creates different particles.  Particle may superimpose orthogonally and manifest as different distinctive particles with different (superimposed) properties.

Those with \(t_g\), gravitational energy are particles with mass, those with oscillating \(t_g\) display small mass under gravitational field.  The rest (absolutely no \(t_g\)) are photons for the time being.

Good night.