The return of the Hungarian: Free Energy from Wave-Fields...

[tao]

It was last year when I originally posted this information. At that time I was talking to the author of the webpage who was in communication with the inventor, who HAS A WORKING DEVICE. This inventor's name is Janos Vajda.

I noticed today that the original website where I got all this information is now GONE from the internet, unretrievable. So, I am not only going to re-post my original post here, but I am going to post a snapshot of his original site, and of most importance, Janos's 47 page scientific paper on how you achieve free energy using these methods!

I would like to point out a post I found online from Bob Boyce, slightly confirming the effects outlined in the below paper, making Bob's post a second reference to the viability of getting Free Energy from wave fields! Bob describes using 3 waves instead of two, but that works just the same as Janos's...

Here is Bob's post that I found on OUPower:

Very good link Kevin

Now consider this. Using a similar principle, consider what takes place when 3 wave fronts collide from 120 degrees apart. In water, this produces very very high amplitude peaks known as "triangle waves". You might wish to look this up if you don't understand how much more of an impact adding 3 correctly timed waves can cause.

Water does not behave quite the same as EM fields however, as we can overlap EM fields of different frequencies within the same physical space. In this manner, we can produce a greater combined impact, especially if the EM fields are harmonically related. This is what the PWM3E/PWM3F series allows, triple waveform generation at a simple level. A proof of concept device that allows people to experiment up to a level that they can try to understand and feel comfortable with.

Going beyond the PWM3 is the next logical step of course. In working with EM fields, the interactions at, and around, the focal point, can be finely manipulated via precision phase control of the applied energies. Thus we can steer the locations, amplitudes, and behavior, of these disturbances precisely where we want them to be. This is where the next generation, the HexController, comes into play. I will leave discussion of that for the future.

Bob




Here is the original post I made last year (I had to go through and modify all the image links, and all the links at the bottom because the Hungarian site is long gone now):


I figure now is as good a time as any to drop a BOMB OF COINCIDENCE concerning SM's words and a REAL phenomenon....

Without further adou:


I came across a Hungarian website where this man Zoltan Losonc setup a nice little site with many different COMPLETE scientific analyses, which are VERY nicely done, of various different 'free energy' processes/proposals. But, the headliner of his site would have to be from his interactions with an individual by the name of Janos Vajda who "dedicated his whole life to the science, specifically to the microwave technology. He worked with radio locators mainly for the military forces, and had several inventions in the field of microwave technology."

Well, this man Zoltan has put together a nice intro to the process, and even a nice sumation of the works of Janos Vajda.

Here is how its gonna go. The first section below will give Zoltan's full introduction, the second section will give Zoltan's summation, and the third section will be written by me and outlining how Janos's work can work JUST like SM's and will show many quotes from SM laying evidence to the similarities. 

Read Janos's 47 page paper, which is at the bottom, if you want a more complete scientific study of how and why you can get Free Energy from wave fields...........

START SECTION ONE
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Zoltan's full introduction
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Free energy from wave-fields

The free energy research is pursued mostly by enthusiastic people, who do not have full trust in the validity of the official scientific knowledge; thus they are not blocked in this endeavor by the postulate about energy preservation. Sometimes open-minded professionals (engineers, physicists, and professors) also recognize that there is something wrong with this postulate, since the practice contradicts it under certain conditions. If an intelligent researcher does not considers the dogmas of the official science to be a higher authority than the nature itself, then he has to yield to the sound reason and acknowledge and research the truth.

I would like to present one such case. There is an engineer in Hungary Janos Vajda who dedicated his whole life to the science, specifically to the microwave technology. He worked with radio locators mainly for the military forces, and had several inventions in the field of microwave technology. Since many of his measurements proved that the energy preservation thesis is not generally valid in wave-fields, he started to seriously research this "unbelievable" phenomena also from theoretical point of view, to see where is the mistake in the official scientific approach that upholds the validity of energy preservation under all circumstances. As the result of many years of research he succeeded to scientifically prove (with the classical scientific methods and formulas - i.e. without any new "mystical" theory) that the law of energy preservation is not valid in general sense for the wave-fields, but it can be satisfied only in special cases; thus it can not be considered as a valid postulate. He has written a study about his discovery which has been published in Hungary in 1998 in booklet format (on paper). Now the study is translated into English and published for the first time on this site as a free-ware, for the benefit of all free energy researchers.

This paper is not a theory proposal nor a hypothesis but it is a scientific proof, which has been already confirmed by exact measurement results (actually the measurements were first and the theoretical proof has been developed later). In order to develop a free energy machine based on this principle, you do not need anybody else?s additional discovery, new theory or new recognition. It is sufficient (and necessary) to posses expertise in conventional microwave technology and some inventive talent to solve practical problems, to understand - and overcome - some hidden obstacles.

This study is a scientific authority in itself, and originally it was meant for the scientific community to disprove the erroneously assumed general validity of energy preservation law, and convince them to listen to the sound reason and correct the official interpretation of this postulate. The official science rejects the possibility of producing free energy, since nobody could provide a scientific proof (using the already known scientific correlations and methodology), how would it be possible to explain that phenomena (exact mathematical proof is required). Now this study has achieved exactly this goal (to provide the scientific proof), and no scientist can contradict the validity of this paper without running into contradiction in terms himself. So all free energy researchers can use this paper as a scientific background and support for their research and promotional work.

Besides its theoretical significance it provides a scientific base for the development of very efficient, clean and relatively cheap free energy converters. In this case there is no need to thinker away with strange devices. Everything can be calculated, and after understanding this study thoroughly, a microwave expert should be able to develop free energy devices utilizing this principle. There is no need to research and find out new physical laws, and construct some foggy and questionable new theories for this to succeed.

The title of the study written by Janos Vajda is ?Violation of The Energy Thesis in Wave-Fields ?. Since primarily it was meant for the people of science - as an exact scientific paper - it contains a lot of equations, which might discourage many people from reading it (since for its understanding the knowledge of higher mathematics is required). But even if you can not understand the mathematical demonstration now, it is worth saving the complete study to your computer for later reference, as it has great scientific significance which will become evident only later. You can use it as a scientific evidence about the invalidity of the energy preservation in wave-fields, and as a firm base that justifies and urges further investigations in the field of free energy research. It is enough to read the explanations and very important conclusions (leaving the mathematics aside) in the study, to get a picture about the essence of the discovery.

Mr. Vajda has invented a free energy device based on these principles and a patent application has been filed (Title: APPARATUS FOR GENERATING AND UTILIZING SURPLUS ENERGY BY MEANS OF ELECTROMAGNETIC WAVES, Number: P9601424, Application filed: 05/28/1996). If anyone wishes to invest into the full development and utilization of that invention, (or into book-format publishing of his study) please contact us. Please note that Mr. Vajda and myself do not share the same approach and opinion whether the complete information about a free energy invention should be shared with the public freely or not. He have spent too much time, energy and money for the invention, and therefore wants to have some guarantee that he will get the deserved remuneration for his hard work. Therefore at present I am not authorized to disclose much information about his invention to the public. I would like to ask you also, not to draw any conclusion about Mr. Vajda's study and invention based on the rest of the information that you will find on this site later. In the case you would find something incorrect on this site, it is solely my fault and it should not be associated with Mr. Vajda.

END SECTION ONE

START SECTION TWO
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Zoltan's summation
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Simplified explanation how to gain free energy from wave-fields

The basic principle of deriving free energy from wave-fields can be understood even without higher mathematics. If we would have to summarize the essence of Mr. Vajda?s discovery in few sentences without maths, the following explanation could be given:

When two waves with identical polarization, frequency, phase and amplitude propagate in the same direction and meet (and merge) in free space, then their amplitudes will add together and the amplitude of the resultant wave will be double that of a single input wave. This physical phenomenon is called superposition or interference of the waves, when (under the above conditions) the
amplitude of the resultant wave is calculated by simply adding together the amplitudes of the incoming waves.
The energy content of a wave is directly proportional with the square of its amplitude. This fact has a profound impact on the energy balance of the wave-fields.
Calculating the energy balance of the above example, we get that if two units of energy enter the system, then the energy of the output resultant wave will be (calculated as the square of the
resultant?s amplitude, that is) four times that of one single input wave (and not only double). As we see, two units of energy enter the system and four units leave, that means we have gained two times more energy then what we have feed into it. If we take two units of energy from the output and feed it back into the input, then there are still two units remaining for utilization and the process can go on continuously.

Longitudinal waves

The above rough explanation can serve as a first step approximation towards the understanding of the phenomena, but for its more specific and exact demonstration the use of some mathematics is unavoidable. Now let?s try to understand it more exactly with the use of some calculations but still avoiding higher mathematics.

Let us consider two identical low intensity three dimensional waves propagating in the same direction freely in a medium (e.g. sound waves in air) to be the time function of sine (or cosine). Then at a fixed point in space they can be described as:

and

using notification: p1 and p2 ? momentary values of pressure change, p0 ? amplitude of pressure oscillation, where f is the frequency, t ? time.

When they meet in space and by merging together produce a resultant wave, then the time-function of the resultant wave can be calculated using the principle of superposition:

For the sake of illustration in fig. 1 we have taken the value of p0 = 10-9 atm.

Fig. 1

We can see that the amplitude of the resultant wave is 2p0 that is 2 times the amplitude of a single incoming wave p0.

The time mean value of the energy density (energy content per unit volume) of a longitudinal wave propagating in a medium is calculated as:

where is the density of the medium when waves are not present, and c is the speed of wave propagation in that medium.

Now let?s calculate the energy densities of the incoming waves and that of the resultant wave, and compare the results. The energy density of a single incoming wave is the same as in equation (1). Since we have two such incoming waves, the total overage input energy per unit volume should be:

While calculating the energy densities of waves we will assume that the examined volume is so small, that the relative phase relationships of the waves are identical in every point within that volume with good approximation. If the two waves would enter the examined volume non-simultaneously, then the same amount of energy would leave as it entered, and the law of energy preservation would remain valid. But if the two incoming waves enter simultaneously and with identical phase, then they will merge together, producing one single resultant wave of amplitude 2p₀ according to the rule of superposition. The average energy density of this resultant wave according to equation (1):

This result shows that as the consequence of the interference of two waves, the average energy content of the examined volume will be two times bigger than the total average input energy supplied by the two input wave-packages filling that volume. With other words if totally one unit of energy is supplied by the two input wave-packages to the examined volume then after the interference two units of energy will leave the same volume.

The above result - when we gain excess energy - is valid only if the two waves meet with identical phase (i.e. both have their maximums and minimums at the same time).

When they meet in counter-phase (i.e. one has its maximum when the other has its minimum) then during the interference the waves will add together as follows:

and

The two waves mutually annihilate each other and the amplitude of the resultant wave will be zero, or with other words there will be no resultant wave leaving the volume. In this case instead of gaining excess energy we would loose or annihilate the total input energy.


If the relative phase shift between the two input waves has some value between 0 and then the energy of the resultant wave will be between and 0.

The same principle is valid for the interference of more than two waves, with the difference that the maximum possible energy gain will not be double, but it will depend on the number of the components. In the case of n longitudinal waves with identical phases amplitudes and frequencies propagating in the same direction we get:

If we compare the total input energy with the output energy of the resultant wave:

we get n times more energy from the resultant wave than the total energy of the input waves.

Electromagnetic Waves

Since the electromagnetic waves are transversal waves and consist of two components, the analysis is a bit more difficult then with longitudinal waves. One component is the electric field and the other one is the magnetic field, which is perpendicular to the electric component. The basic principle described above is also valid for this case, but only if the incoming waves have the same polarization. If the polarization of the incoming waves have relative difference in direction, then the law of energy preservation will remain valid for all amplitude, phase and frequency conditions. But in all other cases the validity (or violation) of the energy preservation will depend on the relative phase relationships and other parameters.

We will not analyze the electromagnetic waves here as performed for the longitudinal waves above, since the same method of calculation can be adapted for the electromagnetic waves with identical polarization, frequency, phase and amplitude propagating in the same direction if the time mean value of the energy density is
calculated as:

where is the dielectric constant, and the magnetic permeability of the medium, E is the amplitude of the electric field intensity and H is the amplitude of the magnetic field intensity. This would lead essentially to the same conclusions about the energy balance as derived for the longitudinal waves above.

Now the question arises: if the basic principle is so simple, then where is the need for the quite complicated analysis with higher mathematics that Mr. Vajda has provided? The main reason is that our simplified analysis is valid only for specific very limited conditions, for a small volume of examined space. The skeptics might say that the above-determined violations of the energy conservation are valid only locally for that small volume. But since in practical cases it is not possible to satisfy the same conditions for the whole space at the same time, the relative phase
relationships would change significantly for different coordinates of the space. Therefore while gaining excess of energy in some places, we would loose the same amount at other places, and if the total energy balance were calculated for the whole space, then the law of energy preservation would remain valid. This explanation is however wrong and it can be disproved easily with careful and exact calculations even for practical cases, as Mr. Vajda has done it in his study.

A further question is that if an excess of energy appears, or an existing energy disappears as the result of the interference of waves, then from where does it come from, or to where does it disappear? In the case of longitudinal waves propagating in a medium one might imagine that the excess of energy is derived from the heat of the medium and the energy that disappears is transformed into heat (although this is not the complete truth). But the case of electromagnetic waves is a bit more mysterious. If we stick to the idea that when the electromagnetic waves propagate in vacuum, in that empty space there is no medium, then there is certainly no explanation for the question. But if we suppose that there is a medium that fills even the vacuum,
which might be called ether (it does not have to be a static medium), then we get some base for the explanation.

We can get closer to the understanding if we compare the characteristics of the energy propagation of waves, and other forms of energy propagation. First it is important to understand that in waves the energy is not transmitted by macroscopic movements of the particles that compose the medium. The particles do not move macroscopically, but oscillate around their original neutral
positions, only the energy moves through macroscopic distances. This is the reason why a sound wave can pass thousands of meters in few seconds even though the air does not move
macroscopically.

We could say that this is not a unique characteristic of the waves, since even in the case of heat conduction the energy propagates through the medium while the medium can be practically motionless. The main difference between these two is that the heat on microscopic level does not propagate in an organized manner and specific direction. It is not spreading exclusively from the
source towards the infinity, but the direction of the macroscopic resultant energy flow will be determined by the heat (and energy-) potentials (temperatures) of the different regions in the medium. The molecules oscillate chaotically and therefore there is no organized direction of propagation on microscopic level. Consequently the macroscopic resultant direction of the heat conduction will go from the higher temperature towards the lower temperature (from the higher energy density towards the lower energy density) only.

The waves however, if unhindered, will propagate from the source towards the infinity, and the macroscopic energy flow will not be determined by the energy potentials of the medium. At the same time on microscopic level there is an organized movement of energy in a specific direction. The waves are ?transparent? for each other, and they do not exchange their energies by ?collision? or by any other means while crossing each other?s path in free space. A wave will not be reflected from another wave while crossing its path, independently of the energy density of the other wave, but it will simply pass through it, as if the other would be nonexistent. Therefore in the case of waves the energy can propagate even from a place of lower energy density towards a region of higher energy density, as it is happening in the case of interference. These considerations are only the first step towards a deeper understanding of the nature of waves, and we will come back to the issue later.

Practical considerations

Finally let?s see how can this principle be utilized for the generation of free energy in practice.

To create the initial conditions of the process, we need an energy source to feed two or more radiation sources. The radiators should be arranged so as to have minimal back coupling between them (the wave radiated from the 1^st source should cause minimal, or zero energy loss in the 2^nd source and vice versa). If the arrangement allows the waves to expand in free space as spherical waves, then after the interference of the waves we will have to find a way to collect them again into a receiver antenna for utilization.

The above calculations of energy gain represent the theoretical maximum values, but in practical arrangements we will have to be satisfied with lower gains, since many factors tend to diminish this energy gain. Let?s suppose e.g. that the practical setup does not generate double output energy after the wave packages pass through the amplification chamber but only 1,5 times the input energy. If we make a positive feedback, then the initial external energy source can be disconnected from the apparatus without stopping the generation of free energy. Naturally the divider and regulator should feed back enough energy to continuously keep up the process and also to cover the losses in the feedback loop. The schematic illustration of the process is shown in fig. 2.

Fig. 2

Although at first sight the less than 50% of energy gain of the interference chamber seems to be unimpressive in our example, with such an arrangement the maximum available output energy is limited only by the energy conducting capacity of the parts. After starting the device the input energy source can be disconnected, and the energy generation process will be self-sustaining. During the startup process the regulator feeds back more energy to the input then what has started the amplification cycle. Consequently the amplitude and energy of the wave circulating in
the system will continuously increase from few watts of the starting input to the several kW to be utilized at the output. Since there is no further need for input energy, the coefficient of performance of the device will be infinite. The level of output energy can be adjusted through the regulator, and it does not depend on the strength of the starting energy source. While few watts of input power can start the process, the device can provide several kW of power continuously at the output, even with the external starter energy source disconnected.

Using sound waves in practice it might be difficult to achieve noteworthy outputs, since the practical limit of energy density is quite low in such arrangements. But using electromagnetic microwaves it is possible to make very efficient, relatively cheap and compact devices, without any moving parts. The output of such generators can vary from several kW to the range of GW depending on the size and types of the components. As you can see, this is a real free energy principle that works, and it has been confirmed by measurements and scientific analysis. It is based
on the law of interference and on the equations for calculating the energy density of a wave, that are already accepted by science. No new theory has been created, only the existing knowledge clarified and interpreted in the correct way, and its possible new applications suggested.

END SECTION TWO

START SECTION THREE
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Steven Mark's Words
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These are direct quotes from Steven Mark about his devices:

Here SM says that his devices work like radio receivers:
Think of the power unit as a device similar to a radio receiver.No I do not want to hear feed back informing me that I am trying to convince the world my unit works on radio waves!!!.

Here SM says that his different devices use different frequencies and that the closer you get to the 'center frequency'/'ideal frequency' that you will permit more power output:
My units behave as though they are variable tuning devices, and we are tuning them to a frequency just like a radio. The closer you get to the center frequency the more power you permit the collector to dissipate into a load.

Here SM is saying something VERY IMPORTANT, that you make several frequencies in the SPACE OF THE COLLECTOR COILS CIRCUMFERENCE and that the DIAMETER/CIRCUMFERANCE determines the 'center frequency'/'ideal frequency' of his different devices, if Steven's collector coils are indeed loop antennas then this makes perfect sense, different circumferances, different 'center/ideal frequencies':
The important difference here is that in the case of the radio, you tune into the frequency and amplify it for use. In the case of my power unit, you create several frequencies within a space of the collector coil's circumference. The frequencies are directly related to the circumference of the collector coil.

Here SM talks about the signal source, i.e. the 'several frequencies in the SPACE OF THE COLLECTOR COILS CIRCUMFERENCE' having the characteristic that it has inherent gain:
You can begin to collect the current and dissipate it with no need for amplification because the signal source also becomes the feed for the power source and has the natural tendency to run with gain. 

Here SM refers to the fact that if you were to tune directly to the 'center frequency'/'ideal frequency' which is based on the circumferance of the device, that you would destroy the device, well think about that, if SM used the technique from above and he stayed at one frequency and he looped the output at 1.5x COP to the input, then the device would surely be "instantly destroyed":
It is important that you note that you can never tune too closely to the exact frequencies of power conversion because the power received by the collector will instantly destroy it. We instead must deliberately tune off the frequencies of conversion in order to make the thing properly work.

Here SM is explaining that you must constantly move AROUND, i.e. above and below, the 'center/ideal frequency' because if you stay on it too long the device would smoke itself:
Remember that it is like a furnace which feeds itself. The hotter it gets the more fuel it gives itself to burn. that is why the control units are so very important. Without the control unit constantly monitoring the frequencies of operation and making the necessary changes to keep the whole thing off exact conversion frequency, then the unit would very quickly destroy it's self.

END SECTION THREE

Almost forgot, here are the links to the above info from the Hungarians:

Free energy from wave-fields (Introduction):
http://www.zpelabs.com/zpelabs/hungarian/interference.htm

Simplified explanation how to gain free energy from wave-fields:
http://www.zpelabs.com/zpelabs/hungarian/studyexp.htm

Janos Vajda is ?Violation of The Energy Thesis in Wave-Fields? is here:
.DOC Format(self-extracting) = http://www.zpelabs.com/zpelabs/hungarian/study11_w.exe

[eldarion]

Tao,

Thank you so much for dredging up that information!   I have been looking for the full document for a while, but had been unable to find it.

Bob has mentioned about gravity, time, etc. possibly being connected to his device--I wonder if the very act of extracting free energy from EM waves opens a doorway to these other effects?