hi frank, do you still have the pdf knocking around? i don't wnat to buy a physical book. -- Esa Ruoho +358403703659
> On 30. May 2017, at 6.55, Frank Znidarsic <[email protected]> wrote: > > From my book. It may not text correctly and the equations do not show up. > > > A typical cold fusion cell is constructed of palladium or nickel. Hydrogen > is driven into the metal. This dissolved hydrogen is not bound. It is, > however, confined at the bounds of the nano-particle. The metallic lattice > naturally resonates at thermal frequencies (1013 hz). This vibration is > enhanced with heat, laser light, or radio waves. Nanometer scaled domains > couple strongly with the external stimulation35. The external stimulation > imposes a speed of 1,093,850 meters per second upon the dissolved hydrogen. > In the gravitomagnetic devices, electronic vibration is transferred to the > non-bound nucleons that rest between the layers of a superconductive disk. > The nucleons enter into a state of continuous quantum transition as the > magnetic spin orbit force is expelled to the surface of the nano-domain. > “The constants of the motion tend toward those of the electromagnetic” and > the cold fusion process proceeds. > A type of notation came out of early spectroscopy. The notation has a term > called the wave number (2p/l) and a term called the angular frequency w. > These terms were used to describe the motion of a standing wave in (9). The > quantification of this motion produced several well-known results. Equation > (9a) will now show a new electronic result. > (9a) > The isolated electron resonates at the highest possible frequency; its > Compton frequency fc. The angular frequency w was quantified using the > Compton frequency of the electron (2pfc). The Compton frequency of a > condensate, like that of a chime, varies inversely its length. Harmonics > appear in (29) at fractions (1/n) of the electronic Compton frequency. > The length of a particle rp emerged from the refactoring of Coulomb’s > equation. A multiple of this length (nrp) exits at the extent of the > condensate. This extent was used to set the length of the wave number. > These conditions were inserted into (9) resulting in (29). > (29) > As before, a solution of (29) (the frequency divided by the wave number) > produced the electronic speed in (30). Equation (30) is an identity as both > sides of the equation contain independent constants. A factor of 2p was > injected into the solution as the longitudinal motion of the dissolved > hydrogen follows the transverse motion of the electronic cloud. The normal > speed of sound in a solid (6000 m/s) arises as each nucleon interacts with > its nearest neighbor. The speed expressed in (30) acts across the length of > the nano-particle. This speed, like that of a tidal wave, greatly exceeds > the speed of sound in the metallic structure. Dr. Edmund Storms and Dr. > Michael Mckurby have found that the metal must be highly loaded with > hydrogen. The resulting pressure increases metal’s natural frequency from > 1012 to 1013 hz. This is the frequency of the intense, warm thermal > stimulation. Electrons and mobile nucleons simultaneously enter into a state > of quantum a transition at the speed Sn (1,093,850 meters per second). This > high speed is difficult to achieve, however, it appears that the cold fusion > speed is much more accessible than the hot fusion temperature. > (30) > The concept that a superconductor downshifts the frequencies of matter, was > first proposed by Dr. David Noever at the Marshall Spaceflight Center. He > explained it to me during my visit at Marshall in 1997. This author applied > this idea to the Compton frequency of a condensate. The first term, on the > right side of (30), expresses the downshifted Compton frequency of a > condensate of electrons. This term qualifies the relationship that Noever > was looking for. With n set to one there is no downshift and the frequency > is the Compton frequency of the electron fc. With n set to ten to sixth > power the downshifted frequency is in terahertz (1013 hz). This is the > frequency, of the thermal vibration, that stimulates a cold fusion reaction. > With n set to ten to the ninth power the downshifted frequency is in > megahertz. This is the frequency, of the radio waves, used in Podkletnov’s > gravitational experiments. > The second term, on right side of (30), describes the length (nrp). With n > set to one, the length is the half classical radius of the electron. This is > the length expressed by the electron’s wave number (12). With n set to ten > to sixth power, the length is in nanometers. This is the length of the > active cold fusion environment. With nset to ten to ninth power, the length > is in meters. This was the diameter of Podkletnov’s superconductive disk. > The protons dissolved within a proton conductor vibrate in unison and > energetically appear as one large nucleus. Dr. George Miley has called the > cluster a compound nucleus. The intense stimulation forces the > nano-particles to act like lasers on steroids. The magnetic, > gravitomagnetic, and nuclear spin orbit forces are expelled to the surface of > the nano-cluster. These forces act, from the surface of the cluster, upon > millions of nucleons. The range of the nuclear spin orbit force (acting from > the surface of a nano-particle) exceeds that of a nucleon’s electrostatic > charge. Energy is exchanged by the long range spin orbit interaction. This > energy bypasses the Coulombic repulsion of the nucleons. The action matches > the impedance of the electronic lattice to that of a cluster of nucleons. > This match allows the cluster to smoothly exchange energy with the electronic > lattice. No high energy radiation is emitted by the smoothly acting process. > The ease, at which the cluster can be driven to transition, is proportional > to amplitude of the vibration squared. The application of this process will > lead to the control of all of the natural forces. The process appeared as a > miracle and, as such, it should be taken as a gift from the natural universe. >
