By Gary Wade
At the end of the August 94 Health Freedom News article on Rife's work, it was stated that the Rife frequency instrument could be replaced by a piezo-electric transducer driven by an appropriate signal function generator. To be specific, it is a piezo-electric transducer driven by a triangle voltage wave form, as illustrated in Figure 9A. When this triangle voltage wave form is applied to (across) the piezo-electric transducer wafer illustrated in Figure 10 [all figures in the jpg image], the wafer expands and contracts it's thickness as the applied voltage rises and falls. The change in wafer thickness is directly proportional to the voltage change. Since the voltage of the triangle wave form rises and falls linearly (at a constant rate) with time, the wafer expands and contracts at a constant rate. One side of the wafer is free to expand into the air space. As it expands with changes in applied voltage, it produces a recoil onto the metal disk to which it is epoxied. In turn this recoil force is transmitted to the sheet metal diaphragm to which the metal disk is epoxied. This recoil force, when applied to the surface area of the sheet metal diaphragm, becomes a pressure (force per area). Figure 9B illustrates the pressure wave form generated at the diaphragm surface due to the triangle voltage wave form of Figure 9A being applied to the wafer. If the diaphragm is laying flush on a person's skin, then Figure 9B shows the type of pressure wave transmitted into the person's body from using the voltage wave form of Figure 9A. The pressure wave form of Figure 9B is called a pressure square wave.
According to Fourier theory in mathematics, any periodic wave form in time such as Figure 9B can be decomposed into or constructed out of an appropriately chosen set of either sine functions or cosine functions or a combination of sine and cosine functions, all of which have frequencies of oscillation which are integer multiples of the frequency of the periodic wave form being constructed or decomposed. Figures 9C, D, and E represent the first three sine wave components of an infinite set of sine wave components given by Equation 1, which when added together will form the pressure square wave of Figure 9B.
where Pmax is the amplitude of the square wave and w is it's angular frequency, which is two pi times it's frequency. Figure 9F is the addition of the first three Fourier components. We can see the series converges relatively quickly to form a good approximation of a square wave.
As was pointed out in the Rife article each microbe has it's own specific mechanical resonant oscillation frequencies, which can be used to destroy it. Figure 11A illustrates the centers of mass of the protein molecule clumps of Figures 6A and 7A of the Rife article [sorry, not scanned yet,rsc]. Figures 11B and C are the same as Figures 8A and B of the Rife article. Figure 11D and [E] each illustrate two other standing wave oscillation modes for the closed on itself periodically spaced protein molecule clump structures of Figures 6A and 7A. I say two modes each, because the wave can be traveling around the "circle" of Figure 11A clockwise or counter clockwise. Figure 11F and G each illustrate two standing wave oscillation modes for the closed-on-itself periodically spaced protein molecule clump of Figure 6B. Now mechanical oscillation frequencies that correspond to each of these oscillation modes (wavelengths) can destroy or greatly damage a real virus capsid, which corresponds to a capsid constructed out of Figure 5. However, only the oscillation modes illustrated in Figures 11C and G efficiently cause maximum stress on the weak bonding between adjacent protein molecule clumps. There is only strong mechanical oscillation amplitude when the driving mechanical wave frequency is very close to the standing wave resonance frequency of the virus or bacteria. If the driving mechanical wave amplitude/intensity is over a threshold value, the adjacent weak bonds between the oscillators (protein molecule clumps) will rupture. Intensities of around 10-16 watts/meter are sufficient to destroy a microbe when the frequency is one of the main structural mechanical frequencies of the microbe. With required ultrasound intensities to kill a microbe so ultra ultra low, even the very weak in amplitude higher frequency Fourier components of Equation 1 can kill a microbe, if the higher frequency component matches the mechanical resonant frequency of the microbe.
So the situation we have is this: By very slowly varying the frequency of the triangle voltage wave form from its lowest to its highest value on the function generator, a set of pressure sine waves is generated by the transducer, which effectively covers a frequency rate of many millions of cycles per second. This ultrasound frequency range is sufficient to kill the majority of viruses and bacteria known.
Note that because of FDA regulations and various laws passed in various state legislatures as a result of heavy lobbying by pharmaceutical companies and monopolistic trade associations, such as the AMA, no medical claims, such as a cure for any disease can be made, regardless of the truth of the situation. All information expressed here within must only be considered "theoretical" information for you to do with as you see fit.
