There is a report on sciencealert.com about a small device that is reported to generate electricity “out of thin air”. It consists of “bacterial nanowires” that conduct electricity. When stacked, the device should be able to power small devices like smartphones. If this works as claimed, it would be a little overuntiy device. Of course they cannot say this so openly in the conventional scientific community. However, it would be a break-through in energy supply on this level.
According to ECE theory, the vacuum or ether is not empty, as has been proven by basic observations like the Lamb shift or Casimir effect. A new astronomical measurement shows that the vacuum is polarizable and exhibits birefringence. This is another experimental proof that “empty space” is not empty but behaves like an optical medium. Thus the view of ECE theory has been strengthened.
According to MIT, an experiment has been successful proving the “non-Abelian Aharonov-Bohm Effect”. This means that the phase shift for a particle depends on the order in which (at least two) modifications of the particle wave have been performed. The Aharonov-Bohm effect has been investigated intensively by Myron Evans in the earlier days of ECE theory. The MIT result is brought into connection with geometrical phase effects, for example the Berry phase of photons. See for example UFT papers 8, 27, 147, 336. Application in quantum computers is reported to be possible.
We had a discussion in AIAS about LENR theory concerning the paper
I’ve attached a copy of the IOP paper. The link worked on my computer. The authors certainly cover a broad range of phenomena. Of note to me when I skimmed the paper, was the Mizuno exp’t of cold D2 gas emitting neutrons when exposed to a magnetic field (section 2.3.2). Another was the change of nuclear decay rates when decaying material embedded in metallic host (2.10) and decay rate change with time (2.11). This fits with what is thought to be observed in the Magnetic Miles experiments. Thiorium embedded in tungsten indicated possible decay rate increase during electric discharge. Also, this may raise questions about the carbon dating process that could change lots of things.
The emission of low energy X-rays from pulling tape off a roll is interesting. One would think that if triboelectric effects occur, then X-Rays should be a observed during Earthquakes.
Have a good day
many thanks for this highly interesting paper. I obtained a similar paper by a colleage of our Munich group concerning mass changes in LENR, but the Russian author spoke of neutrino effects that sound very doubtful. This paper of Davidson is much clearer and more understandable.
BTW, neutrinos are also mentioned in section 2.11 of Davidson’s paper.
First I have to stress that the term “effective mass” is well known in condensed matter physics, it mainly refers to electrons in a lattice matrix, changing their apparent mass by some orders of magnitude. The author Davidson mentions this in the introduction but I doubt that this is well known for non-solid-state physicists. However, the author explains that this cannot be the true reason for LENR decay channels that change the known particle decay channels by 50 orders of magnitude (!).
In 3.4 he mentions “effective Lagrangian approximations” to the standard model. This is where ECE theory comes in. In paper 431 we have shown that “m theory” is able to compensate the Coulomb part of repulsion in a way that a proton can react with the nucleus of Ni for example. m theory assumes a special near-distance modification of the relativistic line element in the frame of ECE (or even Einstein) theory. Therefore it might have effects similar as the “effective lagrangian calculations” mentioned by Davidson. So far, m theory is parametrized. It would take much more effort and comparison to experiments to fix the “decay parameter” appearing in m theory.
I finished the basic calculations of paper 439. When putting all parts of Cartan geometry together, we obtain a calculation scheme starting from a potential and ending in electric and magnetic fields of a given physical problem. That is within a framework of general relativity, therefore a novel approach. This is a great progress in ECE theory. Such a complete path had not been carried out before. One reason was that we had not compiled the Cartan formulas in this way so that (at least I myself) did not see that it is possible so straightforwardly. I had looked for this method for years
Another reason is that the Gamma connections can only be computed by computer algebra, and there is the ambiguity of how to choose the appearing constants. Setting them to zero gave an astonishing success in most cases I investigated.
(There remain some problems for complicated potentials. This has to be investigated further and is not addressed in the paper).
One result of the paper is that the B(3) field comes out for e-m waves in a quite natural way. It is lastly a consequence of the fact that the tetrad has to be a non-singular matrix in 4 dimensions. Myron would be delighted
There remains the problem that the Lambda spin connection is not antisymmetric. Either there is still an error in the calculations, or it has to do with the charge density. For e-m waves, which correspond to the e-m free field, all connections are antisymmetric.
I separated the Maxima code in a way that a library for all operations of Cartan geometry needed has been built. This should also be usable for the text book. In addition, this seems to be the begin of a generally usable code which Sean MacLachlan requested a long time ago.
I think we make progress in theory now. I appended the draft version of paper 439. The conclusion is still missing. I will give a perspective for the next papers where the new code path through Cartan geometry could be modified for solving new questions. For example,
1) when the e-m fields are given, what are the connections, and what is the potential (or tetrad)?
2) how can a resonant spin connection be obtained from a given e-m field?
There was a German physicist, Burkhard Heim (1925-2001). Interestingly, he was first a chemist like Myron Evans, but later he turned to theoretical physics. He independently developed a unified field theory on basis of Einstein’s general relativity. Heim started with Einstein’s field equation and added an electromagnetic tensor to the gravitational field tensor. In this way he postulated a gravito-magnetic field. He tried to perform an experiment for proofing its existence but never got the funding for it. In ECE theory we went a different way. We calculated the gravitomagnetic field of the earth and the angle of precession for a gyroscope carried in an orbiting satellite. This was a re-interpretation of a NASA expermint carried out with big financial effort. The results were in good agreement with the experiment. The gravitomagnetic field is effective only in planetary and cosmic dimensions.
Heim struggled with the problems of Einstein’s theory inferred by the approach that the energy-momentum tensor enters the theory as a given, external source. In ECE theory there are no sources, only fields. What appears as sources, are dense, localized fields. Therefore ECE theory solves this problem elegantly. There is no external energy-momentum. Heim also introduced torsion in his theory, which is not there when sticking at Einstein’s equations.
The quantization of Heim’s theory of general relativity was a main achievment. He quantized the theory by introducing a quantum of action. This is connected with a geometrical minimal area element. Heim succeeded in computing all masses of elementary particles, classifying their internal symmetries as observed in expensive accelerator experiments. He did not use adjustable parameters and developed analytical expressions which he inferred from geometrical conditions of the tensors he had developed. However, he had to use six dimensions to be succesful. His formulas were programmed at the German Electron Synchrotron in Hamburg and astonished the scientists: all masses were predicted very precisely. In recent times, only Ulrich Bruchholz succeeded in such computations; he used the Einstein-Rainich theory and a numerical method which is also parameter-free.
Heim’s late work concentrated on investigating the effect of the higher dimensions. The basic dimensions are three space dimensions plus one time dimension which are used in four-dimensional relativistic spacetime. These are quantitative in the sense that physical laws can be formulated mathematically and give numbers as results which can be compared with experimental findings. The 5th and 6th dimension are of different character. Their coordinates are time-like so that the six-dimensional space has three space-like and three time-like coordinates. The 5th and 6th coordinate are not quantitative in the usual sense. They describe structural and organisatotional processes that obey an abstract logic. This is the entry point of a non-material, mental, even spiritual world. Matter within three dimensions has emanations into these invisible dimensions so that it is impacted by these higher-level processes. This field transcends today’s science by far.
Dimensions higher than four can be described by Cartan geometry. This is a point where Cartan geometry merges with Heim theory and could be used to better understand the mathematical background, which Heim had to acquire by hard work and by applying complicated structural logic reasonning. For example, Heim used antisymmetric (or Hermitian) tensors, and antisymmetry is also a fundamental property of Cartan geometry and was investigated in great detail in the context of ECE theory.
Let’s look a bit closer to some details. Cartan geometry can be formulated for any dimension. Taking into account its physical interpretation (ECE theory), we have to consider the role of the Hodge-dual operator. This derives a Cartan form from another Cartan form. In four dimensions, the Hodge dual of a 2-form is a 2-form, therefore there is a certain symmetry in four dimensions, manifesting in Maxwell’s equations. When rising the dimension, a 2-form in 5 dimensions would give a Hodge-dual 3-form and in 6 dimensions a Hodge-dual 4-form. To understand the meaning of this asymmetry, we have to know that matter density is described by the Hodge dual of 2-forms. Therefore, if we stay at this description of matter in higher dimensions, matter obtaines additional degrees of freedom, in accordance with Heim’s theory.
The last point is an example how results of ECE theory could be useful to understand Heim’s ideas. He was so far ahead of contemporary science that he was not accepted by academia, a fate that also Myron Evans suffered.
Doug Lindstrom is currently developing a paper on totally antisymmetric torsion. It comes out that the torsion tensor then is homomorphic to a 4-vector. This will give new insights, including a new reduction of polarization indices.
I myself tried out tetrad matrix examples which have diagonal form. This means that the coordinate systems of the base manifold and tangent space are collinear. In terms of Cartan geometry, this means that there is a 1-to-1 correspondence between Greek and Latin indices. As a next step, I will develop the e-m field from torsion (which is simply a re-numbering of torsion tensor elements). The tetrad is the e-m potential, and a diagonal tetrad means that there is exactly one scalar potential and one vector potential. We will see if meaningful results will follow from this approach.
As you all know I am working on the ECE text book. I have finished now the first three chapters: introduction, mathematical foundations and geometrical identities of Cartan geometry. I worked out the proofs of the Cartan-Bianchi and Cartan-Evans identity. The latter is the Hodge dual of the Cartan-Bianchi identity which is the usual Bianchi identity including torsion. I have spent some time to work out computational examples. So the validity of both identities is shown by Maxima code examples. The code is usable for any tetrad matrix and fully general. Myron would have been delighted about this. I ask you for some patience, until the proofreading is finished. Then we will have a little mathematical textbook for studying Cartan geometry. Of course this is not yet ECE theory. The axioms of ECE theory, ECE2 and electrodynamics will follow. Then a reader can get a fuller grasp of ECE.
Paper 438 will be finished in memoriam of Myron. I have still to do some calculations on the escape velocity from dark stars. For paper 437 section 3 is missing, I will have to alter the quantum chemistry program for atoms to get some results. Concerning new papers, we could think about the time development of the universe, described by m theory. This will require some discussions and notes in advance.
The development of ECE theory will be continued by AIAS. After the sudden death of Myron Evans, progress will be less rapid, but the AIAS members will continue theoretical and practical work on ECE theory.