Randomness in Subquantum Behavior

Heisenberg vs. Hait, a simple laser experiment.

 

          The universe is NOT random!  Three millenniums of applying mathematics to the study of physics has revealed a universe that is extremely regular, precise to a level beyond our ability to measure, reliable over billions of years, and across billions of light-years of outer space. The very definition of "random" runs counter to the demonstrated facts evident in the macro universe above the quantum limit. So what about ‘below the quantum limit' where Heisenberg claimed we cannot peer, and therefore can never understand… because its activities (being random) must always remain ‘uncertain'? Could there actually be a simple test that would determine if he were right? Could it be that the very definition of that “randomness” that supposedly makes our measurements uncertain could be employed to actually produce a definitive test?

 

          A random number, times anything, always produces a random number. No accumulation of random events will produce regularity... without some kind of extremely regular mechanism to average all such randomness into a consistent pattern. Call it ‘chaos.’ Call it what ever you like, but if it follows or generates a consistent pattern, it is not truly random.

 

          We have a good example in encryption technology.  If a pattern exists, the cryptanalyst can discover it and unscramble its secret message. But if it is truly random, then there exists no mathematical relationship between one event (byte in an encrypted message) and the next. And that is why the “One Time Pad” is mathematically unbreakable. It is the definition of randomness.

 

          Hence, if something is truly random, then it must behave in a random fashion. If it is not truly random then let’s find out what it truly is, and start calling it that! It’s how we make progress.

 

          Heisenberg claimed that wave functions are merely statistical averages, summations, or accumulations of random events that take place below the quantum limit where we are not supposed to be able to observe. If that is true, then he couldn’t see below the quantum limit either, making his guess about what happens there as “uncertain” as anybody’s.  So let’s dissect his method and compare it piece by piece to the empirical, laboratory evidence.

 

          All the things we examine are made of various kinds of moving fields. Consider light, with a quantum limit one wavelength long that occurs during the period of one oscillation. It is a process that repeats itself through every wavelength of distance as it propagates its way through space. Light is not random. It is extremely regular, reliable, and predictable with mathematics. Under the same conditions, it always does the same things. It always gets it right, and it never forgets how to do it.

 

          In contrast, any randomness introduced into the process would make light unreliable, inconsistent and intermittent. A truly random process would all but never produce the same thing twice in a row, and it would have no machinery for duplicating a function. It would very seldom get it right, and it would always forget how to do it.  It is the definition of ‘random.’

 

          First. These fields must interact in some way, otherwise there could be no measurements, and there would be no result any different than the input conditions… for the fields would simply pass through each other without effect. So, in order to produce an orderly statistical result from any series of events, random or not, there must exist a field-interaction mechanism for accumulating that information. It must contain a repeating, repeatable process that is, some how, built-in-to the fields themselves. It must sequence through these events in order to generate the serial patterns we observe as the wave functions.

 

          What’s more, it must have been built into the field configuration at the time of its initial production. If you blink a laser on and off, you get pulses that all act alike. Logically, there must be some mechanism, built into the laser that causes it to generate identical streams of light that behave like all the other pulses it produces. It always gets it right, and it never forgets how to do it. So how can we find out what light does, and how it does it?

 

          Any event that takes place below the quantum limit is, logically, subquantum. So, Heisenberg’s claim that we cannot observe below that limit is based on his assumption of subquantum randomness, and the demonstrated fact that the thing doing the measuring changes the thing being measured… again, with the (often unstated) assumption of randomness, which he claimed produced random or “uncertain” results.

 

          The problem is that the results of real laboratory measurements on light, (using modern equipment) are not random. They are regular… in deed, precisely-regular, highly-accurate, producing reliable wave functions… hardly the result of random activities. Rather, when the same measurements are done in the same way using the same tools… consistently and continuously again and again, the results are reliable and predictable. Yes, the thing doing the measuring does change the thing being measured. But it always does it according to a precision built-in pattern… following a predictable sequence. Thus, whatever it is that occurs during the moment of each individual interaction (measurement,) it always does it the same way. It always gets it right, and it never forgets how to do it.

 

          So rather than behaving as a random process, the evidence is that it behaves like a machine… a mechanism that generates the results of each interaction according to some built-in pattern. Thus it behaves as a machine that manufactures wave functions. However, even if you have a mechanism for producing precise, regular, and reliable wave-functions from subquantum events, that would be no indication that events under its control were truly ‘random.' After all, orderly, (but complex,) events could also produce orderly wave-functions.

 

          Heisenberg’s left a gaping hole in his method. For he didn't give us the needed mechanism for producing regular wave functions from random events, he just ‘said' things worked that way... and people believed him. Might there be a way to test to see if he was right?

 

          It is claimed that the sine-wave-function characteristic of light, (so useful in predicting what it will do,) is a mere ‘probability' of finding the billiard-ball-like ‘particle' at a given location under the sine curve at any given instant. So, logically, there must also exist a complementary probability of NOT finding the particle at that location... at that instant. For that is the definition of “probability.”

 

          A very simple, but effective experiment was conducted by the author and his colleagues in the CyberDyne labs in San Diego in 1999. Two equal-strength, nearly-equal but unequal length, He Ne laser beams were aimed so that they superpositioned in free space at a very narrow angle over a distance of more than 30 meters to produce an interference-fringe (image) that was easily visible. The beams were nearly equal in length (within 2 cm), well within the coherence length of the laser. If one beam is longer than the other by more than the coherence length, phase changes from within the laser itself will destroy the image.

 

          Blocking either of the beams, eliminates the interference fringe, leaving only a single spot on the screen. This single-beam image contains nearly equal amounts of energy at those locations where the maxima and minima appear during the two-beam condition. It is the same as many classical interference experiments.

 

          This free-space experiment was chosen so as to remove any chance that the experiment might be skewed by aberrations in the optics within the volume of superposition. So, how can we use this simple experiment to test Uncertainty?

 

 

Heisenberg’s Hypothesis Under Test:

          If light consists of tiny particles, much smaller than their wavelengths, as Heisenberg said, then all of its energy within each wavelength would be concentrated in a sub-wavelength spike that would only show up at a given location within that wavelength distance, at a given instant, with a probability related to the sine function.

 

          Consequently, these spikes of energy would have to show up at precisely the same sub-wavelength place at exactly the same sub-cycle instant, in that volume of superposition, in order to produce a strong, well-defined interference fringe. But if they missed each other even by a fraction of a wavelength, then no fringe would be produced… rather, a sequenced pair of single-beam images would be produced, by the spike from one beam followed by the spike from the other beam.

 

          Why is that? Because the definition of a probability is that, sometimes it works and some times it doesn’t, according to the probability curve.  If they always hit or always miss, then the probability would be 100% or 0% rather than following the wave-function. That is the nature of probabilities.

 

          Since Heisenberg provided no free-space mechanism for storing energy from one moment in time to the next (even within a part of a cycle,) or even from one spike to the next, then the spikes must act as independent pulses. If they do not act as independent pulses, then the spikes are dependent and not truly random. Randomness requires that they be truly independent… for it is the nature of “randomness.” So the beams in the experiment must be at least one wavelength different in length.

 

          These very definitions allow us to peer below the quantum limit, that is, into time periods shorter than one cycle, within distances shorter than one wavelength. This process is more easily done with long radio waves, but can be done with light also.

 

          What’s more, whatever mechanism exists for generating the wave function, it must extend itself over the entire wavelength and through the entire cycle period in order to catch that spike when it occurs. Otherwise the wave functions would be intermittent. If a spike of energy exists having all of the particle’s energy, that leaves zero energy left over to cover the rest of the cycle time. Which generates the question, “If there isn’t any energy left over, then what is this mechanism for producing statistical averaging made of?” So if the spike exists according to Heisenberg’s hypothesis, then the blank spaces must also exist, which is another way of describing that second probability above.

 

          But how can we possibly peer below the quantum limit if that is impossible to do as Heisenberg said? We don’t actually have to. Whatever it is that occurs below the quantum limit, out of our sight, produces a macro result. If any theory is correct, then what happens out of sight will manifest itself in the result. If any theory is lacking, then the macro results will make that manifest also. In fact, the experiments he claims prove his hypothesis not only rely on his assumptions, but on the examination of outputs from processes that occur in that forbidden zone. So if he can use an experiment in behalf of his hypothesis, so can we.

 

          The purpose of science, in deed the value of the scientific method, is to provide logical, clearly-stated explanations that allow researchers to repeat experiments, and to understand the processes under study.  In contrast, a theory that is lacking is often buried in linguistic complexity.  It’s thought process will be obscure and ill-defined. If carried through, it will produce “logical absurdities.” That is, it looks logical, but the results are absurd and don’t exist in the laboratory. Typically, the line of reasoning will contain unstated holes, or misleading assumptions that lead to faulty conclusions... sometimes being obscured by twisting the meanings of words to make the illogical sound plausible.

 

          Heisenberg simply claimed that it was impossible to see what happens below the quantum limit. (As if he could.) It was a successful ploy because very few people will try to do what is believed to be impossible, and even fewer will fund research to do so. Still others will bring up his ‘impossibility’ argument in an attempt to preserve the status quo, regardless of its logic.

 

          If we are to truly understand a process, then our explanations must be clearly defined, and easily understood.  And if there are any unknown steps, or steps with uncertain or multiple possibilities, these should be clearly stated so that research can continue until one arrives at a complete and logical explanation that matches the empirical laboratory evidence.  That is… it needs to work. It must always get it right, and never forget how to do it.

 

          So what should we observe? When the spikes do coincide, the fringe image produced would be strong, and clean form any residual light in the center of the dark areas produced by destructive interference. All of its energy would be spread across the remainder of the fringe as determined by the optics, while exhibiting a strong maxima. When the spikes miss each other, then single-beam images appear having no maxima or minima, but only the common energy distribution of a single beam.

 

          So what would we expect to see if Heisenberg were right? Given the slow response of the human eye, we should view an interference fringe that is faded.  Part of the time Heisenberg’s spikes would hit, producing a fringe, and part of the time they would miss, producing two single-beam images in quick succession.

 

          Being random, Heisenberg's light would only get it right now and then, and it would have no mechanism for remembering how to repeat what it did, even one wavelength later. It is the nature of randomness.

 

          The maxima due to constructive interference should appear reduced, and the minima location, produced by destructive interference during those times that the spikes coincide, should contain considerable light from the single beam images. To the human observer, it would look like a fringe made having one of the beams stronger than the other. Consequently, Heisenberg's fringe should never be clean, having a completely dark minima no mater how the apparatus is adjusted.

 

 

Hait’s Hypothesis:

          The universe supports subquantum force field strengths, and field strength differences form one place to another.  Adjacent sub-wavelength locations attempt to equalize at (or approximately at) the speed of light, continually hunting for equilibrium as does a servo-mechanism. They resonate!

 

          Everything in the universe is made of moving volumes of field strength forcefully self-maintaining precise internal energy-flow patterns and physical geometries, trapping quantized amounts of accumulated field strength in dynamic resonant force field structures.

 

          In the case of light, photons have their quantized field strengths spread over the entire volume of each wavelength and throughout the entire cycle time, oscillating in a pattern that can be described using the sine-function. 

 

          This energy is NOT concentrated in a sub-wavelength spike. Nor is it a billiard-ball-like particle smaller than its wavelength.  It always interacts with other field structures in full quantized wavelength-long units through its entire wavelength volume. It always interacts as determined by the strength, timed-sequence, and geometry of its energy-flow pattern. It is a dynamic mechanism that always gets it right, and never forgets how to do it.

 

          Superpositioning field structures interact with each other at their common locations following the precise and deterministic rules of interacting fields. These patterns of moving field strength (energy) interact in the sequence determined by the geometry of their energy flow patterns. Since they are ‘force fields,’ their geometry and sequencing patterns are maintained as dynamic energy structures by force. When two or more encounter each other, they do so according to their sequences of energy flow at their common locations. Thus, each one is a mechanism that presents a sequence of energy-flow geometries and strengths to the other. The results of each encounter are then determined by the sequence of results from each part of each energy sequence as they merge in sequence. It’s similar to the coding patterns in DNA. That is why they always do the same things under the same circumstances. That is why they always get it right, and that is why they never forget how to do it.

 

          The quality of phase manifests subquantum repeating precision, which shows that the front half of a wavelength differs from the rear half. Otherwise delaying one beam in the above experiment by one-half-wavelength would produce no change from an un-delayed configuration. But that is not the case.  When one beam is delayed by one-half-wavelength, the maxima moves over to where the minima used to be. When delayed by a full-wavelength, the maxima shows up where it did without the delay. It always gets it right, and it never forgets how to do it.

 

          In fact, if we introduce a small variable delay in one of the beams, the maxima and minima can be adjusted to a variety of positions between these two extremes. This demonstrates that photonic energy fills the entire sub-wavelength volume, and that the results of superpositioning can be tuned by adjusting the relative timing of their arrival within the volume of superposition.

 

          If all the energy were concentrated into sub-wavelength spikes, then adjusting the delay would cause the spikes to hit or miss each other. Either the fringe would be there or it would not. But because of our slow eye response, adjusting the phase would produce no visible change, for sub-wavelength spikes would be unable to exhibit the quality of phase. They would just be located in the front half of the wavelength space, or the back half. And if one were in the front and the other in the rear, they would just miss each other producing sequenced single-beam images.

 

          The quality of polarization manifests light’s precision structural geometry that can be used to change the outcome of an interaction by merely rotating the geometric orientation of the interacting photons.

 

          Each moving resonant structure, is more like Maxwell described, but confined by relativity to the vicinity of its line of propagation.  Thus, photons are wavelength-sized wave packets, just as Einstein described them. Their pseudorandom interactions produce effects similar to, but not exactly the same as ocean waves when many of them interact with each other to form wave fronts, and do other wave-like things.  Yet, they are quantized units that sequence through interactions with other force field structures (matter and gravity) to produce the kind of effects we associate with particles. Thus, duality is no longer a mystery. Matter and gravity simply contain different energy sequence patterns than light. Therefore, the combined interaction sequences generate deterministic results different form when light interacts with light.

 

          There is nothing random about it. The repeating energy flow pattern in light can maintain its configuration even after traveling billions of light-years across the universe, and arriving at our telescopes to form precise, recognizable images. That is not the kind of quality which would result from random activity, but it is the kind of activity indicative of a pseudorandom precisely-sequenced, and forcefully-maintained structure. After all, electromagnetic fields are “force fields.”

 

          Light is a resonant force field mechanism that sequences through its subquantum energy in precise, repeating, dynamic patterns accumulated into wavelength-long quantum units. When it interacts with other force field structures, be it light or some other, it generates precise and repeatable results. This pseudorandom, internal energy flow sequence is maintained by force in its resonant geometry. This serial pattern of energy flow is what determines exactly what the result of an interaction will be. It is this reliable, reproducible feature that enables light to maintain consistent wave fronts, and to form images. Like a pre-programmed machine, it always gets it right, and it never forgets how to do it. Call it the ‘Certainty Principle.'

 

So what was the result of the experiment?

          A strong fringe was always produced having completely dark minima. Unless the apparatus was adjusted so as to make one beam stronger than the other, the fringe was always strong, never faded. When one beam was delayed by a fraction of a wavelength, the maxima and minima would move across the viewing screen just as it does in so many classic interference experiments.

 

          When the delay exceeded a wavelength, the pattern would respond in the classic manner going through the series of image configurations corresponding to the classic phase differences. If subquantum events were random, then there would exist no mechanism for insuring that the Heisenberg spike in one wavelength would show up at the same time (relative to its wavelength) as the spike in the next wavelength, in order for them to always coincide.  Thus, by combining delayed beams the experiment nullifies any claim that spike timing was merely a result of beam splitting.

 

          We left the experiment run... day after day for weeks at a time. Absolutely no evidence of random activity was observed! It's kind of like when Michelson and Morley couldn't find an ether. The experiment was consistent, continuous, regular, easy-to-reproduce. It never did something strange. It always did it right, and it never forgot how to do it.

 

          Many may respond by saying, ah, but the beams were derived from the same laser, entangling the photons. Excellent! Entanglement has been the subject of many experiments in recent years. Countless published experiments have demonstrated the highly precise, regular, and repeatable process of entanglement... the fundamentals of which run directly counter to Heisenberg's hypothesis.

 

          Even though many still try to explain entanglement using Heisenberg's terminology, the empirical facts demonstrate the precision, reliability, repeatability, and consistency indicative of a deterministic subquantum process that accumulates into full resonant quanta over the course of each full wavelength. Entanglement also demonstrates light to be a mechanism that always does the same things under the same circumstances. It always gets it right, and it never forgets how to do it!

 

How should this affect science:

          The problem is, that the absurd things Heisenberg claims occur in that ‘unobservable’ zone have no more proof than the existence of the Emperor’s New Clothes from the famous child’s story. Everything we observe can be more logically explained by pseudorandom sequences of interacting energy fields, than random ones. It solves the problem of the mechanism needed to produce regular wave functions. And it explains how it is that a deterministic macro universe results from mere flowing energy.

 

          Also, like the child’s story, everyone is afraid to admit that they don’t see the clothes… until a little girl points up the obvious, and was not afraid to say it. Heisenberg was a famous scientist, and so people are reluctant to say that what they discover doesn’t do what he said it would. But far more progress will be made through clear communications between researchers than ignoring the obvious, or trying to explain logical laboratory results in illogical hypothetical terms.

 

          The terminology we use in describing our work can easily induce misleading assumptions within the reader. Since such communications are designed to advance science through mutual understanding, a clear distinction should be made between effects that can actually be proven to be random, and those which display the features of a pseudorandom sequence, even if complex.

 

          Random thinking leads to a dead end road, because the researcher automatically stops looking when he/she believes the examination has reached the quantum limit. Pseudorandom thinking recognizes that one may be viewing only a portion of a precise and deterministic sequence of events that will produce definitive results when allowed to complete each process. Consequently, the researcher can now express his/her discoveries in more precise, more reliable, more understandable terms.  That makes their work more valuable, and this magazine more interesting.

 

          Hait 1, Heisenberg 0

 

          For more information see the e-book, "Resonant Fields, the Fundamental Mechanism of Physics, Made Easy to Understand" by John N. Hait, 2004, available online at www.coolscience.info.

 

About the Author:

 

          John N. Hait, President of the Rocky Mountain Research Center, the CoolScience Center of the Pacific, is the former Chief Science Officer of All Optical Networks and CyberDyne Computers. Mr. Hait holds 20 U.S. patents, (9 of which are fully international,) with 26 more published patents-applied-for, covering the entire basis of fully photonic computing, quantum switching, massive bandwidth quantum communications, extremely narrow band optical filtering, holographic computing, and specialized encryption technology. (See www.uspto.gov and search under the inventor’s name)