Alpha Institute for Advanced Studies

E = <h bar omega> = gamma m c squared

and for momentum:

p = <h bar kappa> = gamma m v

where < > denotes the thermal average calculated from the Planck distribution. This postulate will introduce temperature into the analysis as in UFT 155. The ECE theory, as for any other valid theory of physics, produces good results in quantum mechanics and special relativity when the two aspects are independent, but will run into the same problem as in UFT 158 – UFT 160. This is a profound problem needing the simplest plausible solution. Anyone’s ideas are as good as mine. These seem to be solid postulates, because at any finite temperature T, the average energy of one photon must be used. This is:

<h bar omega> = h bar omega exp (-x) (1 – exp (-x))

x = h bar omega / (kT)

Each frequency has a different temperature. This modified postulate may fail as badly as the original, I must work this next.