Stanley Meyer > Stanley Meyer

Spherical Resonant Cavity Replication

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This system is different from what Meyer usually worked with.  The resonance diagram shows that the frequency increases with higher voltage.  That means that, in this case, resonance refers to the pulses being timed to match the time of flight of the ions between the two electrodes.  This is a classic example of a Farnsworth type system.  So it's not powered by a VIC transformer.  The positive potential has to alternate back and forth between the two electrodes.  It needs to be fed with a tank circuit comprising a variable capacitor in parallel with a center tapped inductor.  Examples of the wiring diagram can be found in Farnsworth's multipactor patents.

The diagram shows voltage amplitude is "held constant"  ???

This system doesn't require a step charging waveform.  Once it's fine tuned to establish resonance, both the voltage and the pulse frequency are held constant after that.  Increasing gas output is automatic, without increased potential.  But geometric output does require additional current, so Amp restriction isn't used.

I've been snowed under here lately; this time of year, fire wood labor requires way too much of my time.  But I finally took some time to read the Canadian patent, and this isn't what I thought it was.  It CAN be used as a Farnsworth system with a vertical seam and insulating gasket between the two hemispheres, and a loose mesh for the central electrode.  But the patent states that the electrodes maintain the same respective polarities.  So it's a normal Meyer type system.

There is some uncertainty with his usage of the term resonance.  He says the particle velocity increases indefinitely, without periodic gating.  So the resonance frequency must be related to the gating period.  This is shown in the chart as a relative proportion to the voltage.  (Which he said somewhere needs to be at least a kV).  The pulse frequency itself is shown relative to the gating interval.

One issue I have with the patent is the suggestion that the cavity be sized according to a pre-selected resonance value.  I think it would be better to do what Adrian did and build it with available components, then determine the resonance of what we have.

The Canadian patent includes the word longitudinal, so Stan appears to have believed these waves were present in his spherical cavity, whether he understood that mechanism or not.  In this day and age, the biggest impediment to understanding these waves is the rubber band analogy in which it is stretched, then relaxed, producing an expansion followed by a compression of the rubber along its length.  What actually happens, according to the old school teachings, is that the rubber band is stretched a certain distance in a specific amount of time, held constant for an equal amount of time, then stretched some more.  There is no relaxing, or recompression in the opposite direction.

From the perspective of the ether, the longitudinal wave has two parts, North Pole and South Pole.  The first half of the wavelength is like a narrow band of ether curling around a line pointing in the direction of travel, while not overlapping on itself, but expanding a little as it travels.  (Like a strip wrapped around a long narrow funnel, getting a little wider along its length).  This is equivalent to a North Pole line of magnetic flux.  At the half wavelength distance the magnetic polarity flips to South Pole polarity.  But this doesn't mean the flux line reverses 180 degrees.  Instead, the South Pole flux tips to the side, 90 degrees to the direction of travel.  This causes the ether to rotate in place, with no travel.  It's like a clock spring, turning in one direction and compressing as it absorbs the ether's North Pole momentum, then expanding as it rotates back in the other direction.  This reaction counter rotation reconstructs a North Pole flux line, extending the longitudinal wave's travel.

An interesting thing about the North Pole curl is that it will accelerate charged particles which are within it.  (This is what cause the extreme, short distance acceleration responsible for producing the solar wind).  Stan presents his device as being capable of Mega Watt gas output, while the patent states that a very small amount of amps are required.  To do that, the device would have to use Longitudinal Waves.


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