Introduction

The Hydrogen Atom Fundamental Resonance States

“…This further telltale relates to a relation between these two "constants" and the fine structure constant α, first described in reference [15] in relation with the recall constant of Hooke's law as applied to the LC transverse oscillation of the magnetic energy of the rest mass of the electron, and which amounts to half the rest mass of the electron, as determined by Marmet with Equation (9). From the calculation carried out in reference [14], the maximum transverse separation amplitude between these "charges" during this reciprocating LC oscillation would be exactly equal to r 0 = αλ c /2π, which would amount to the maximum distance that these two still to be identified "non-electric would-be charges" would reach in space as they oscillate between this double-component state and the magnetic single component constituting the magnetic half of the energy of the electron invariant rest mass. This conclusion was confirmed later when the LC oscillating "neutrinic charges" of the electron were identified in reference [16].…”

“…The equation defining the volume within which such high energy densities make sense is derived in reference [14] and is also shown further on as Equation (50).…”

“…Reference [14] then shows how magnetic and electric fields Equations (22) and (23) can be added to establish the combined E and B fields of the electron in motion. To remain consistent with the hydrogen atom ground state parameters, the wavelengths obtained with Equations (14) and (15) …”

“…It turns out that r = αλ/2π coincides with the maximum distance that two charges-either electric or neutrinic-can reach transversally during the LC os- This allowed defining the following general equation in reference [14] by adapting Coulomb Equation (19) in the following manner (see also Figure 1): …”

“…The development of Equation (21) then allowed separately defining in reference [14] the E and B fields equations accounting for the totality of the energy of which the invariant rest mass of the electron is made: …”