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Hydrino Theory—BlackLight Process Figu r e 5 .5. The size of hydrogen-type molecules as a function of total energy where n 1
229
p
for dihydrino states, p is an
integer, and 2c’ is the internuclear distance.
The magnitude of the elliptic field corresponding to the first below “ground state” transition of the hydrogen molecule is 2 times the magnitude of a reference field defined by two elementary charges e at a distance of 2c ' from each other. From energy conservation, the resonance energy hole of a hydrogen molecule, which excites the transition of the hydrogen molecule 1 with internuclear distance 2c ' 2ao to the first below “ground state” with internuclear distance 2c ' a0 is given by Eqs. 2 (5.107-5.111) where the elliptic field is increased from magnitude one to magnitude two: Ve
2e 2 8 0 a 2 b 2
ln
a a 2 b2 a a 2 b2
67.836 eV
(5.116)
e2
(5.117) 19.24 eV 8 0 a 2 b 2 (5.118) Energy hole Ve V p 48.6 eV In other words, the elliptic “ground state” field of the hydrogen molecule can be considered as the superposition of Fourier components. The removal of negative Fourier components of energy m X 48.6 eV (5.119) where m is an integer, increases the positive electric field inside the ellipsoidal shell by m times the charge of a proton at each focus. The resultant electric field is a time harmonic solution of the Laplacian in ellipsoidal coordinates. The corresponding potential energy change equals the energy absorbed by the energy hole. (5.120) Energy hole Ve V p m X 48.6 eV Vp
Further energy is released by the hydrogen molecule as the internuclear distance “shrinks.” The hydrogen molecule with internuclear distance 2c ' 2ao is caused to undergo a transition to the below “ground state” level, and the internuclear distance for which force balance and nonradiation are achieved is 2c ' state,” a total energy of
2a0 . In decaying to this internuclear distance from the “ground 1 m