Over the past week I've been comparing Stan Meyer's work with that of Andrija Puharich and experimenting with drive signals. Puharich released patents in the early 70's concerning high efficiency techniques for the electrolysis of water. I have absolutely no doubt in my mind now that Stan copied Puharich's work and it's basic operation in the splitting of the water molecule.
So why can't we get Stan or Andrija's techniques to work? The answer to that is a misunderstanding of the patents, a little secrecy from Stan and people not really grasping what Andrija Puharich is telling us.
So in a quick reference i'm going to suggest where we have all made errors. Firstly you can't just restrict current and throw voltage at this thing, been there and bought that t-shirt, even with high voltage at resonance it still will not work. The reason it will not work is because the water molecule at its natural Electron state will not accept change to it's structure. It will only accept change when the angle of the Electron changes from its natural state of 104 degrees to an angle of 109.28 degrees and the RC relaxation time constant of water in the cell is 3 seconds, that applies to Stan's designs too.
How do you achieve this?
Getting to the point and skipping all the different phases of Puharich's work: The reactance of your cell and VIC must be neutral so that the capacitive and inductive reactance cancel each other out at 4khz, the actual input frequency for the drive circuit will be 2khz with a diode and 4khz without a diode. You will modulate the carrier frequency so that the phases fit perfectly into a gate 'on' and the zero voltages correspond to TAU then you will introduce TAU or in Stan's case the gate. The gate will be set as follows: 90% duty cycle pulse so that the signal is 'on' for 90% of the gate and 10% off, the total length of the gate pulse on and pulse off is exactly 3 seconds. See below picture.
What does this do? It equals the RC relaxation time constant of water in the cell and changes the Electron angle from 104 to 109.28 degrees and makes the water easily split.
What happens next? The 4khz carrier wave produces 4 harmonics, the carrier wave drops 10hz and each harmonic follows suit mathematically, as soon as this happens the carrier and harmonics convert immediately into one pulse and this pulse is half rectified unipolar whether you have a diode present or not. When this happens the gate time is naturally halved and 50% of the trailing edge of the carrier wave disappears but adds to the voltage amplitude of the unipolar pulses accordingly. This process chops the sine wave carrier in half so that each unipolar pulse's voltage become exponential with time and frequency. The unipolar pulse splits the water but it is the TAU or gate and the four harmonics that totally destabilize it. Note that on the illustration that voltage is zero at both ends of the carrier wave inside the 90% gate 'on' time, this is to correspond with Puharich's zero to zero voltage of TAU. You can use other frequencies for the carrier and modulation PROVIDING that the phases of the carrier fit into the modulation perfectly so they start and end at zero voltage. However, those frequencies must be sub harmonic or harmonic of the carrier and modulation and the TAU (gate).
This is why we have no gas.
So why can't we get Stan or Andrija's techniques to work? The answer to that is a misunderstanding of the patents, a little secrecy from Stan and people not really grasping what Andrija Puharich is telling us.
So in a quick reference i'm going to suggest where we have all made errors. Firstly you can't just restrict current and throw voltage at this thing, been there and bought that t-shirt, even with high voltage at resonance it still will not work. The reason it will not work is because the water molecule at its natural Electron state will not accept change to it's structure. It will only accept change when the angle of the Electron changes from its natural state of 104 degrees to an angle of 109.28 degrees and the RC relaxation time constant of water in the cell is 3 seconds, that applies to Stan's designs too.
How do you achieve this?
Getting to the point and skipping all the different phases of Puharich's work: The reactance of your cell and VIC must be neutral so that the capacitive and inductive reactance cancel each other out at 4khz, the actual input frequency for the drive circuit will be 2khz with a diode and 4khz without a diode. You will modulate the carrier frequency so that the phases fit perfectly into a gate 'on' and the zero voltages correspond to TAU then you will introduce TAU or in Stan's case the gate. The gate will be set as follows: 90% duty cycle pulse so that the signal is 'on' for 90% of the gate and 10% off, the total length of the gate pulse on and pulse off is exactly 3 seconds. See below picture.
What does this do? It equals the RC relaxation time constant of water in the cell and changes the Electron angle from 104 to 109.28 degrees and makes the water easily split.
What happens next? The 4khz carrier wave produces 4 harmonics, the carrier wave drops 10hz and each harmonic follows suit mathematically, as soon as this happens the carrier and harmonics convert immediately into one pulse and this pulse is half rectified unipolar whether you have a diode present or not. When this happens the gate time is naturally halved and 50% of the trailing edge of the carrier wave disappears but adds to the voltage amplitude of the unipolar pulses accordingly. This process chops the sine wave carrier in half so that each unipolar pulse's voltage become exponential with time and frequency. The unipolar pulse splits the water but it is the TAU or gate and the four harmonics that totally destabilize it. Note that on the illustration that voltage is zero at both ends of the carrier wave inside the 90% gate 'on' time, this is to correspond with Puharich's zero to zero voltage of TAU. You can use other frequencies for the carrier and modulation PROVIDING that the phases of the carrier fit into the modulation perfectly so they start and end at zero voltage. However, those frequencies must be sub harmonic or harmonic of the carrier and modulation and the TAU (gate).
This is why we have no gas.