\(T^{-}\) particles spin and generate a \(g\) field. This field interacts with a passing \(T^{-}\) particles or passing \(p^{+}\) particles both of which have a spinning \(t_g\) component. When these particles are in motion they generate a \(g\) field around their line of travel; just as a current produces a \(B\) field.
So, photons that provide the sensation of colors are either, \(P_{p+}\) or \(P_{\small{T-}}\), both travels through the material in the presence of the \(g\) fields produced by \(T^{-}\) orbits, just like electron conduction through a conductor aided by the \(B\) field from the electron orbits.
Photons are not \(T^{-}\) particles. \(P_{p+}\) are photons created by slowing \(p^{+}\) wave in the time dimension from light speed to zero, and simultaneously accelerating it in space to light speed. \(P_{\small{T-}}\) is produced in a similar manner with \(T^{-}\) particles. Conceptually...
And we see that a crystal with \(g^{-}\) orbits can conduct \(g^{-}\) particles in an analogous way to electron orbits conducting electricity. And so it is possible to create a new form of "gravitronics" using crystal material. A gravity capacitor will be two parallel plates of crystal material, one deprived of \(g^{-}\) and the other charged with \(g^{-}\). A gravity potential field develops across the two plates. A gravity inductor will be a coil of crystal material subjected to a gravity potential field. A gravity resonator will be a turned circuit of a gravity capacitor with a gravity inductor.
How do I know \(T^{-}\) particles enable transparency? Personally, an exposed vertebra at the back of my neck.
Good Night.
