The key to gas production, the hidden energy of the 2nd harmonic

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The key to gas production, the hidden energy of the 2nd harmonic
« on November 24th, 2015, 06:54 AM »Last edited on November 24th, 2015, 07:27 AM
Based on the schematic below and having read the patent and further studies on the architecture of transistors and mosfets in switching circuitry we can now determine which harmonic Stan created so that he can filter that harmonic into his chokes.
This morning I continued my studies of my mosfet but this time I subjected it to a frequency sweep to see where it performed most efficiently under a resistive load at 1v square wave duty cycle pulse.
Mosfets are very grumpy little animals, they produce harmonics in some frequency bands and don't produce hardly any in other bands. The architecture of the chip is responsible for this and that architecture likes to vibrate at one band but hates others, mosfets also absolutely hate being switched at less than 50% duty cycle pulse. It screws up their balance and causes huge distortions in the architecture and its mathematical equasions. This is simple denomination factors where 10 devided by 3 always leaves a value the switch cannot deal with. If the switch is dealing with 12 devided by 3 it always operates better than when it cannot devide voltages correctly. When there is no common denominator the switch gets ugly and harmonics worsen.
Todays sweep of my switching revealed that this particular mosfet likes the band 0-11Khz but when we pass 11Khz there is a sharp drop in voltage amplitude reaching less than 50% of the voltage that was present at 5Khz by the time it reached 20Khz. It had a peak at 3.3Khz then a slight peak at 10Khz at 50% duty cycle. I'm beginning to see that there is something significant about these switches at 10Khz related to their architecture. They absolutely love running at 10Khz!
But the fun really starts when we start to reduce the duty cycle at 5Khz drive frequency
I have uploaded a picture of this process and you can see the 10Khz harmonics increasing when we start to narrow the pulse, 45%, 40%, 35%, 30% and finally 15%. You can see harmonic distortion of the 1v pulse amplitude at each stage.
What is so important about this and what does it have to do with Stans schematic?
You see, what Stan is doing is this: In mode one he pulses 2 optocouplers at 5Khz, one of which has a resistor in series, the other has the cell in series and current passes through both circuits through the water but without the resistor this cannot occur, the resistor is a 50w VP50k and causes a series shunt through the water.
When those optocouplers switch off when they are running at 50% duty cycle the inductors have no voltage and there is no gas production. We know this because the mosfet only produces 10Khz when the duty cycle begins to narrow.
You see, Stan has stated in the patent that the drive circuit runs at 5Khz and the inductors are self resonant at 10Khz, in this case we can only load the coils with energy when there is a 10Khz signal present and the only way that can happen is when we narrow the duty cycle pulse width.
So gas will only begin to be produced when the duty cycle narrows and the self resonant chokes begin to filter 10Khz harmonic out of the mode one 5Khz drive frequency.
As he narrows the duty cycle pulse and produces more 10Khz harmonics the system naturally widens the gate period so that during that gate when the inductors collapse into the cell, their time period in which they do so is set by the pulse width, its a magnificent relationship.
The inductors are wound in such a way that they cancel the magnetic flux field and the voltage will be 90 degrees out of phase. When they offload their voltage into the cell they will try to become a series LC network but Stan's diode makes the voltage unidirectional, the inductors can load the cell but the cell cannot load the inductors. Step charge of the cell can be the only result.
This is just amazing to know and I hope everyone understands what is going on. It is so important to realise that as we narrow the duty cycle pulse the 2nd harmonic begins to dominate the circuit and the chokes will charge at this frequency.
I hope people can understand and if you have any questions just ask away.


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Re: The key to gas production, the hidden energy of the 2nd harmonic
« Reply #1, on November 24th, 2015, 08:03 AM »
Remember when cancelling current in chokes there are 2 modes as in the picture. If your harmonics are common mode then they are wired one partcular way, if they are differential mode currents they are wired another way, this picture will help you. Stan has them both ways because sometimes his circuit is balanced and sometimes it is not.



jasonacjac

Re: The key to gas production, the hidden energy of the 2nd harmonic
« Reply #4, on April 5th, 2016, 04:49 AM »Last edited on April 5th, 2016, 04:55 AM
From Puharich's writings:
Quote
Phase 4: A secondary effect of the change in the RC constant of water on the wave
form shows up as a full half wave rectification of the carrier wave indicating a high
level of polarization of the water molecule in tetrahedral form at the outer electrode.
With the already noted appearance of the rippled square wave, and the signs of faint
vapor precipitation which indicate the earliest stage of electrolysis, it is possible to
test for the presence of a reversible hydrolysis threshold. This test is carried out by
creating an open circuit between Components I and II, i.e., no current flows. This is
done by lowering the water level between the two electrodes in the region --- 1' and
2' shown in FIG. 3; or by interrupting the circuit between Component I and II, while
the Component I signal generator is on and oscillating.
Immediately, with the creation of an `open circuit` condition, the following effects
occur:
(a) The carrier frequency, fc, shifts from Phase 4 valve 1272 Hz to 1848 Hz to 6128
Hz.
(b) The current and voltage drop to zero on the meters which record I and E, but the
oscilloscope continues to show the presence of the peak-to-peak (p-p) voltage, and
the waveform shows a remarkable effect. The rippled square wave has disappeared,
and in its place there appear unipolar (positive) pulses as follows in FIG. 6A.
The unipolar pulse frequency stabilizes to ca. 5000 Hz. The unipolar pulses undergo
a 0 to 1.3 volt pulsing amplitude modulation with .tau. at 3.0 seconds.
Thus, there exists a pure open circuit reversible threshold for water electrolysis in
which the water molecules are capacitor charging and discharging at their
characteristic low frequency RC time constant of 0.0002 seconds. It is to be noted
that pure water has a very high dielectric constant which makes such an effect
possible. The pulsing amplitude modulation of the voltage is determined by the
Hydrogen Nuclear Spin Relaxation constant, where .tau..congruent.3.0 seconds. It is
to be noted that the positive pulse spikes are followed by a negative after-potential.
These pulse wave forms are identical to the classic nerve action potential spikes
found in the nervous system of all living species that have a nervous system.
(Found this to be quite intrieguing)The fact
that these unipolar pulses were observed arising in water under the conditions of
reversible threshold hydrolysis has a profound significance. These findings
illuminate and confirm the Warren McCulloch Theory of water "crystal" dynamics
as being the foundation of neural dynamics; and the converse theory of Linus
- 31 -
Pauling which holds that water clathrate formation is the mechanism of neural
anesthesia.