Everyone at some stage must wonder where Stan Meyer, Nikola Telsa, Eric Dollard and Henry Moray get their respective 'extra' energy from. Well here is an explanation as to where it comes from and why we get it.
Ohms' law and Lens' law in classical electronics tells us that basically current in any equasion is a catalyst into a diminishing algorithm. All calculations that involve current diminish into infinity.
As a simple example of this we will look at the relationship of current and harmonics in the real world then look at their relationship in a free space model.
Applying Ohms' law to harmonics is relatively simple, we can work out perfectly each harmonic in terms of percentage of the original signal source, its loss in dbi throughout the harmonic scale and the voltage will diminish as a square law relationship with harmonic distortion devided by current. This will give you the calculations for dc resistance of a half phase or impedance of the full phase of ac energy.
We know all this but lets see what happens in a free space mathematical model:
A free space mathematical model is a situation where we calculate the same laws but where there are no wires where current can enter the algorythm and so dc resistance and ac impedance are basically taken away from the equasion. This gives us an idea of what harmonics and its square law to voltage try to naturally achieve.
If you start with a wireless inductor operating at a certain frequency and the inductive value is equal to the capatitive value based on our knowledge of Ohms' law without harmonic distortion, the output voltage will remain equal to the input voltage because there is no catalyst to change the algorythm. This would also be the same in a wireless transformer because there is no current exchange.
Now lets examine harmonic distortion in the same model. If you create an input frequency that has a full range of harmonic distortions towards infinity, this is what happens.
If you have a wireless inductor of 5khz input frequency the output voltage devided by time is equal to the input voltage devided by time. If the input frequency is stopped and the wireless inductor vibrates at the second harmonic of 10Khz, the equal capacitive and inductive nodes are doubled but are devided by the same amount of time. This doubles the output voltage. If there is a third harmonic it trebles it so on and so forth.
This will not stop until the harmonic distortions diminish but in a world with no wires the harmonics are infinite and their square law with voltage is also infinite.
So when current is zero and we cannot apply current into an equasion, if there are no harmonics present the output voltage will remain the same as the input voltage at a certain frequency but when harmonics are applied, because of their square law with voltage, will double the input voltage at every harmonic level towards infinity.
If we come back to the real world of wires and resistance and reintroduce current into the equasion, Ohms' law will diminish the voltage back from infinity into reality and resistive loss.
How do we get around this?
We need to create a reality where current is no longer part of Ohms' law and where voltage takes off towards infinity square to harmonics. To do this, firstly we must cancel current. To cancel current we must make two opposing current fields cancel each other out so it is impossible for linear activity to take place.
If you build a series circuit that is fed by 5Khz input into a capacitor Ohm's law will apply for the loading of that capacitor, if you add a series inductor into that circuit and it performs with the capacitor, Ohm's law will still apply. You will not win!
If you build a choke that is self resonant at twice the input frequency, that is the second harmonic of the fundamental frequency and you build it with two inductors that are wound in such a way that they cancel the each others flux field out, when those chokes filter that second harmonic they will do so in a condition where current is not present in the algorythm of Ohms' law and they will double the input voltage.
Now, because current remains at zero, the third harmonic, the fourth harmonic and every possible harmonic in an infinite direction will also be filtered into those inductors and even though Ohms' law deminished them before they got inside the inductors in the wiring of the series circuit, it does not matter, even if the 7th harmonic was very weak it will still increase the input voltage by a factor of 7 and the 23rd harmonic will increase the input voltage by a factor of 23 and it will keep going towards infinity if the wiring of the series circuit allowed it to do so.
Now, getting the voltage out of the inductors into a load is a difficult factor that needs to be thought about. When those inductors collapse it is impossible for them to collapse in a linear motion, they can only collapse 90 degress out of phase with the current which has been cancelled by opposing flux fields. So we now have high voltage 90 degrees out of phase with current at each terminal of the inductors. The only way to ensure that current doesn't come back into the algorythm is to match the condition of the inside of those inductors on the outside of the inductors. That means you match the real world impedance of the coils in the wiring to the cell and the cell also matchs the real world impedance or both match it together as one. To match the coils impedance then it has to fall into its resonance too, so the total length of the wires and the tubes together must be just under a quarter wave of 10Khz because less than a quarter wave is capacitive in nature but above a quarter wave is inductive. If you extend the impedance and resonance of the coils to the tubes, current cannot enter Ohms' law again. So what we are looking at is a shortened transmission line with little losses.
I hope this has given people a better understanding of how voltage sets off towards infinity and its square law to harmonic distortion and the importance of resonant impedance matched transmission lines.
Ohms' law and Lens' law in classical electronics tells us that basically current in any equasion is a catalyst into a diminishing algorithm. All calculations that involve current diminish into infinity.
As a simple example of this we will look at the relationship of current and harmonics in the real world then look at their relationship in a free space model.
Applying Ohms' law to harmonics is relatively simple, we can work out perfectly each harmonic in terms of percentage of the original signal source, its loss in dbi throughout the harmonic scale and the voltage will diminish as a square law relationship with harmonic distortion devided by current. This will give you the calculations for dc resistance of a half phase or impedance of the full phase of ac energy.
We know all this but lets see what happens in a free space mathematical model:
A free space mathematical model is a situation where we calculate the same laws but where there are no wires where current can enter the algorythm and so dc resistance and ac impedance are basically taken away from the equasion. This gives us an idea of what harmonics and its square law to voltage try to naturally achieve.
If you start with a wireless inductor operating at a certain frequency and the inductive value is equal to the capatitive value based on our knowledge of Ohms' law without harmonic distortion, the output voltage will remain equal to the input voltage because there is no catalyst to change the algorythm. This would also be the same in a wireless transformer because there is no current exchange.
Now lets examine harmonic distortion in the same model. If you create an input frequency that has a full range of harmonic distortions towards infinity, this is what happens.
If you have a wireless inductor of 5khz input frequency the output voltage devided by time is equal to the input voltage devided by time. If the input frequency is stopped and the wireless inductor vibrates at the second harmonic of 10Khz, the equal capacitive and inductive nodes are doubled but are devided by the same amount of time. This doubles the output voltage. If there is a third harmonic it trebles it so on and so forth.
This will not stop until the harmonic distortions diminish but in a world with no wires the harmonics are infinite and their square law with voltage is also infinite.
So when current is zero and we cannot apply current into an equasion, if there are no harmonics present the output voltage will remain the same as the input voltage at a certain frequency but when harmonics are applied, because of their square law with voltage, will double the input voltage at every harmonic level towards infinity.
If we come back to the real world of wires and resistance and reintroduce current into the equasion, Ohms' law will diminish the voltage back from infinity into reality and resistive loss.
How do we get around this?
We need to create a reality where current is no longer part of Ohms' law and where voltage takes off towards infinity square to harmonics. To do this, firstly we must cancel current. To cancel current we must make two opposing current fields cancel each other out so it is impossible for linear activity to take place.
If you build a series circuit that is fed by 5Khz input into a capacitor Ohm's law will apply for the loading of that capacitor, if you add a series inductor into that circuit and it performs with the capacitor, Ohm's law will still apply. You will not win!
If you build a choke that is self resonant at twice the input frequency, that is the second harmonic of the fundamental frequency and you build it with two inductors that are wound in such a way that they cancel the each others flux field out, when those chokes filter that second harmonic they will do so in a condition where current is not present in the algorythm of Ohms' law and they will double the input voltage.
Now, because current remains at zero, the third harmonic, the fourth harmonic and every possible harmonic in an infinite direction will also be filtered into those inductors and even though Ohms' law deminished them before they got inside the inductors in the wiring of the series circuit, it does not matter, even if the 7th harmonic was very weak it will still increase the input voltage by a factor of 7 and the 23rd harmonic will increase the input voltage by a factor of 23 and it will keep going towards infinity if the wiring of the series circuit allowed it to do so.
Now, getting the voltage out of the inductors into a load is a difficult factor that needs to be thought about. When those inductors collapse it is impossible for them to collapse in a linear motion, they can only collapse 90 degress out of phase with the current which has been cancelled by opposing flux fields. So we now have high voltage 90 degrees out of phase with current at each terminal of the inductors. The only way to ensure that current doesn't come back into the algorythm is to match the condition of the inside of those inductors on the outside of the inductors. That means you match the real world impedance of the coils in the wiring to the cell and the cell also matchs the real world impedance or both match it together as one. To match the coils impedance then it has to fall into its resonance too, so the total length of the wires and the tubes together must be just under a quarter wave of 10Khz because less than a quarter wave is capacitive in nature but above a quarter wave is inductive. If you extend the impedance and resonance of the coils to the tubes, current cannot enter Ohms' law again. So what we are looking at is a shortened transmission line with little losses.
I hope this has given people a better understanding of how voltage sets off towards infinity and its square law to harmonic distortion and the importance of resonant impedance matched transmission lines.