Subquantum Kinetics Predictions
Supernova Precursor Stars - prevailing concept (1985): At the time of this prediction, astronomers believe that supernova are produced by red giant stars which have exhausted their supply of nuclear fuel. They presume that the once the red giant's nuclear reactions subside, it collapses and subsequently rebounds in a supernova explosion.
Verification (1987): Supernova 1987A explodes in the Large Magellenic Cloud. This is the closest supernova observed in the history of modern astronomy. Astronomers locate its precursor star on old photographic plates and determine for the first time what sort of star produced this explosion. Surprisingly, they find that it had been a blue supergiant star, just as subquantum kinetics had predicted.
Galactic Core Energy Source - prevailing concept (1985): At the time of this prediction, astronomers had not imaged stars in the vicinity of the Galactic center since the observational techniques had not yet been developed. Based on their conventional theories, they expected that most stars in the vicinity of the Galactic center should be low mass stars, which they theorized should be very old stars, at least as old the the Galaxy, e.g., billions of years.
Verification (1995): A group of astronomers (Krabbe et al.) publish observations of the Galactic center stellar cluster which indicate that the region within 1-1/2 light-years of the Galactic center is populated with about two dozen luminous helium-rich blue supergiants having masses of up to 100 solar masses. This finding confirms the subquantum kinetics prediction. Unaware of the subquantum kinetics prediction, they have difficulty in accounting for this finding. They speculate that these are young stars which must have formed between 3 and 7 million years ago from gas residing in this region. But they are unable to explain how this would occur since the large tidal shear in this region should have disrupted such a star formation process.
Verification (2003): UCLA astronomer Andrea Ghez reports on observations she has made of the Galactic center using infrared speckle interferometry and adaptive optics. She was able to plot the trajectories of these stars. Based on these observations, she confirms that the stars in the immediate vicinity of the Galactic center, within 0.01 light years, are very massive, but that they have spectra typical of "young" stars (young by the conventional definition). She finds this puzzling since the tidal forces in the vicinity of the Galactic center would be much too strong to allow stars to form through a gravitational accretion process, this being especially true of the eight stars found closest to the Galactic center. She suggests that these massive stars may in fact be old stars whose proximity to the Galactic center has altered their appearance to make them masquerade as young stars. However, she is unable to offer any mechanism by which this could happen. Here we find her coming close to the subquantum kinetics prediction that these stars near the Galactic center should be very massive. However, by following conventional theory, she must resort to proposing mysterious stellar masquerading effects since conventional theory erroneously interprets massive stars to be young stars, instead of old stars. But with subquantum kinetics these massive stars appear exactly as they should, namely as blue supergiants which in this paradigm are very old stars.
Gravitational Repulsion - prevailing concept (1985): Electrons are assumed to produce matter-attracting fields just like protons. Gravitational repulsion is considered a speculative idea. Gravity waves are theorized to produce transverse forces on masses, not longitudinal forces.
Verification (2001): Drs. Evgeny Podkletnov and Giovanni Modanese discover that an axial high-voltage electron discharge produces a matter-repelling gravity wave that travels in the direction of the discharge exerting a longitudinal repulsive gravitational force on a distant test mass.
Gravity wave and Coulomb wave speed and gravity wave force (2003): At the time of this prediction, most physicists and astronomers believed that gravity waves and Coulomb waves should always travel at the speed of light. They also concurred that the force exerted by such waves should scale in proportion to the field gradient.
Verification (2005 - 2006): LaViolette worked with research scientist Guy Obolensky to test this prediction with respect to the speed of electric potential waves. Earlier Obolensky had reported that he had measured the speed of electric shock fronts (Coulomb waves) propagating away from a Dome antenna and found that they traveled at a superluminal speed. Based on prediction 11, LaViolette theorized that since the shock front expanded radially outward from its emitting dome antenna, its electric field gradient should decrease inversely with increasing distance from the dome and that the superluminal speed of these shocks should correspondingly decrease inversely with distance from the dome. This prediction was confirmed. They made measurements of the time of flight of the shock pulse to six locations of progressively greater distance from the dome and found that the excess velocity of the shock (v - c) declined inversely with distance just as had been predicted. This experiment is summarized in chapter 6 of the book Secrets of Antigravity Propulsion by Paul LaViolette. It should be mentioned that Tesla also reported that the speed of his pulses began at a near infinite speed at the dome of his antenna and progressively declined toward c as they traveled further away.
Verification (2008): The prediction with respect to the force exerted by the gravity potential component of such waves was verified qualitatively. Paul LaViolette contacted Dr. Eugene Podkletnov and inquired about the performance of his gravity impulse beam generator. Previously Drs. Podkletnov and Modanese had reported in a published paper that the impulse beam was able to deflect a test mass up to 14 centimeters when 2 million volts were discharged through the generator's superconducting cathode disc (Podkletnov and Modanese, 2002). Podkletnov had subsequently told LaViolette that the beam was able to punch 4 inch holes through concrete blocks when 10 million volt pulses were discharged through the disk. In January 2008, LaViolette asked Podkletnov if his team used a different electric pulse generator to produce the gravity pulses that punched holes through concrete blocks as compared with the ones that produced the 14 centimeter pendulum deflections and whether the former used a different Marx capacitor bank that was able to create a pulse with a steeper gradient. Dr. Podkletnov concurred that was indeed the case, the concrete smashing pulses were created with an electric discharge that had a much more rapid voltage rise-time.
Verification (2008): The prediction with respect to the superluminal speed of gravity potential component of such waves was verified qualitatively. Previously, Dr. Podkletnov had told LaViolette that he and Dr. Modanese had measured the speed of the pulses to be between 63 and 64 times the speed of light. In January of 2008, LaViolette asked Podkletnov whether the concrete smashing pulses produced by the steeper electric field gradients traveled much faster than the pendulum deflecting pulses. Podkletnov concurred and said that they had determined that these stronger pulses traveled at least several thousand times the speed of light.
Dissipative Solitons in Reaction-Diffusion Systems (1978 - 80): At this time when Model G was developed, no reaction-diffusion systems were known that were capable of producing autonomous self-stabilizing localized dissipative structures.
Verification (2010): M. Pulver conducts computer simulations of the Model G reaction system and confirms that it does produce dissipative solitons and shows that the resulting solitons have the above predicted characteristics. Results to appear in Intl. J. General Systems in a paper by Pulver and LaViolette (2013). Other researchers in 1998 had published computer simulations of a nonlinear system of the FitzHugh-Nagumo type, showing that it could produce dissipative solitons capable of bonding, particle replication, and scattering. However, it is not clear that this system qualifies as a reaction-diffusion system. It is usually expressed as a set of partial differential equations instead of in a kinetic equation format, which leaves open the possibility that its variables might adopt negative values in the course of producing their dissipative solitons. Thus, besides being the first soliton-producing model to be proposed in the literature, Model G may also be the only true reaction-diffusion system to demonstrate the ability to produce dissipative solitons.
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