Archive for category Matter, coherence, nuclear physics

How does the synchronous interaction, or strong nuclear force, attract nucleons and hold the nucleus together?

The Cordus theory of the synchronous interaction is key to the concept of the nuclear polymer.

How does the strong force work?

Conventionally the strong nuclear force is proposed to arise by the exchange of gluons of various colour. The theory for this is quantum chromodynamics (QCD). This force is then proposed to be much stronger in attraction than the electrostatic repulsion of protons of like charge, hence ‘strong’. Rather strangely, the theory requires the force to change and become repulsive at close range.  This is to prevent it from collapsing the protons into a singularity (single point). Quite how this change operates is not explained, and the theory as a whole also cannot explain even the simplest atomic nucleus, let alone any of the features of the the table of nuclides. So there is a large gap between the colour force of QCD and any realistic explanation of atomic structure. QCD, gluons, and the strong attraction-repulsion force have no proven external validity: the concepts don’t extend to explain anything else.

It is time to attempt a different approach. Remember, it is necessary to explain not only how the quarks are bonded, but also how the protons and neutrons are bonded, and onward to explain why any one nuclide is stable/unstable/non-existent.  That means seeking explanations to the bigger picture, rather than creating a narrowly-focussed mathematical model of one tiny part of the problem.

What holds protons and neutrons together in the nucleus?

Here is our progress so far. First, note that conventionally the strong nuclear force overcomes the electrostatic repulsion of protons. In contrast the Cordus theory proposes that the protons and neutrons are locked together by  synchronisation of their emitted electrostatic forces. These forces are proposed to be discrete.  This is a radically different mechanism that has nothing to do with the electrostatic force.

‘The Cordus theory proposes that the strong force arises from the synchronisation of discrete forces between the reactive ends of different particules. The emission directions represent the particule’s directional engagement with the external environment, and so two particules that co-locate one of each of their reactive ends need to share this access, and this is proposed as the basis for the synchronicity requirement. This causes the emission of the particules’ discrete forces to be interlocked. The discrete forces cause the reactive ends to be pulled into (or repelled from) co-location and held there. Hence the strong nature of the forces, its apparent attractive-repulsive nature, and its short range.’


The Cordus equivalent of the strong force is a synchronous interaction between particles,  Figure: CM-06-01-01

The Cordus equivalent of the strong force is a synchronous interaction between particles,
Figure: CM-06-01-01

 What is the synchronous interaction?

Second, note that the conventional idea is that the strong force is one of a set that also includes the electrostatic, magnetic, and gravitational forces (EMG). In contrast the Cordus theory proposes that the  electrostatic repulsion force is inoperable inside the atomic nucleus. So there is no need for a ‘strong’ force to ‘overcome’ the  proton  electrostatic repulsion. You can either have the EMG forces or the synchronous interaction, not both. The factor that determines which operates is whether the assembly of matter is discoherent or coherent.

‘Unexpectedly, the Cordus theory predicts that this synchronous force only applies to particules in coherent assembly. In such situations the synchronicity of emission means also that the assembled particules must energise at the same frequency (or a suitable harmonic), and either in or out of phase. Thus the synchronous interaction is predicted to be limited to particules in coherent assembly relationships, with the electro-magneto-gravitational forces being the corresponding interaction for discoherent assemblies of matter.’

This is a radical departure from the orthodox perspective, which otherwise sees the strong and electrostatic forces as operating concurrently. The Cordus theory predicts that the interaction between neighbouring protons in the nucleus is entirely synchronous (strong force) and that there is no electrostatic repulsion (at least for small nuclei).

What determines nuclide stability?

Third, the Cordus theory proposes, by logical extension, that the synchronous interaction makes two distinct types of bond, differentiated by same vs. opposed phase (cis- and transphasic) of the reactive ends. This concept does not exist in conventional theories of the strong force which are based on 0D points.


Figure CM-06-03-01B

Figure CM-06-03-01B


What is the nuclear polymer structure of the atomic nucleus?

By logical progression, this concept lead to the conclusion that protons and neutrons are bound together in a chain, or as we call it, a nuclear polymer. This proves to be a powerful concept, because with it we are able to explain nuclide structures. The following diagram shows how the principle is applied to some example nuclides.


Figure CM-06-03-02-01-4

Figure CM-06-03-02-01-4


More information maybe found in the following references. They are best read in the order given, rather than the order published.

Dirk Pons,

19 July 2015, Christchurch, New Zealand


[1] Pons, D. J., Pons, A. D., and Pons, A. J., Synchronous interlocking of discrete forces: Strong force reconceptualised in a NLHV solution  Applied Physics Research, 2013. 5(5): p. 107-126. DOI:

[2] Pons, D. J., Pons, A. D., and Pons, A. J., Nuclear polymer explains the stability, instability, and non-existence of nuclides. Physics Research International 2015. 2015(Article ID 651361): p. 1-19. DOI:

[3] Pons, D. J., Pons, A. D., and Pons, A. J., Explanation of the Table of Nuclides:  Qualitative nuclear mechanics from a NLHV design. Applied Physics Research 2013. 5(6): p. 145-174. DOI:


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Variable decay rates of nuclides

Our previous work indicates that, under the rules of this framework of physics, the neutrino and antineutrino (neutrino-species) interact differently with matter. Specifically that (a) they interact differently with the proton compared to the neutron, and (b) they are not only by-products of the decay of those nucleons as in the conventional understanding, but also can be inputs that initiate decay. (See previous posts).

Extending that work to the nuclides more generally, we are now able to show how it might be that decay rates could be somewhat erratic for β+, β-, and EC. It is predicted on theoretical grounds that the β-, β+ and electron capture processes may be induced by pre-supply of neutrino-species, and that the effects are asymmetrical for those species. Also predicted is that different input energies are required, i.e. that a threshold effect exists. Four simple  lemmas are proposed with which it is straightforward to explain why β- and EC decays would be enhanced and correlate to solar neutrino flux (proximity & activity), and alpha (α) emission unaffected.

Basically the observed variability is proposed to be caused by the way neutrinos and antineutrinos induce decay differently. This is an interesting and potentially important finding because there are otherwise no physical explanations for how variable decay rates might arise. So the contribution here is providing a candidate theory.

We have put the paper out to peer-review, so it is currently under submission. If you are interested in preliminary information, the pre-print may be found at the physics archive:

This work makes the novel contribution of proposing a detailed mechanism for neutrino-species induced decay, broadly consistent with the empirical evidence.

Dirk Pons

New Zealand, 14 Feb 2015


You may also be interested in related sites talking about variable decay rates:

See also the references in our paper for a summary of the journal literature.


UPDATE (20 April 2015): This paper has been published as DOI: 10.5539/apr.v7n3p18 and is available open access here

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Mnemonic for the beta decays and electron capture

In our paper [1:] we anticipate a unified decay equation. It describes all three conventional decays: β- neutron decay, β+ proton decay, and electron capture (EC). These are the decays of the individual proton or neutron.

Here is a handy Mnemonic for remembering all these decays, based on this equation: pie with icing equals nuts with egg below and a dash of vinegar

Pproton + 2y + iz(energy) <=> nneutron + eantielectron or positron + Vneutrino
pie with icing equals nuts with egg below and a dash of vinegar


Then rearrange this to suit. Remember to invert the matter-antimatter species when you move a particle across the equality (species transfer rule). Note that we use underscore to show antimatter species, and this is the same as the overbar with which you may be more familiar. (We don’t use overbar because it is a confounded symbol  used in other contexts such as h-bar. Underscore is a fresh and clearer way to designate antimatter species. It is also a visual reminder that this mechanics needs to be understood from within the NLHV framework of the Cordus theory, i.e. we are not talking about the usual zero-dimensional point particles of quantum mechanics here. Underscore is also easier to print and therefore use.)

The equation as written is focussed on the proton decay, which is β+. It is called beta plus because it gives a positive charge output in the form of the e hence ‘+’.

β+ proton decay: p + 2y => n + e + v

For electron capture just move the e across the equality to the p side and change it to plain ‘e’ instead.

Electron capture (EC): p + e => n + v

For neutron decay, move both the e and v across the equality, changing them to e and v. It is called beta ‘minus’ because the output is the negatively charged electron.

β- neutron decay: n => p + e + v


Remember that electric charge and matter-antimatter species hand are not the same thing. This is an easy area in which to get confused. Electric charge (+/-) refers to the direction in which the discrete forces of the electric field travel, and may be outwards or inwards from the particle. The matter-antimatter species hand (m/m) refers to the handedness of the discrete field, which in the Cordus theory corresponds to the energisation sequence of the field (somewhat like the firing order of a three-cylinder internal combustion engine) which also has two variables.

The mnemonic works for all three conventional decays providing you remember the species transfer rule, but I’m not convinced of the soundness of the dietary advice!


  1. Pons, D. J., Pons, A. D., and Pons, A. J., Asymmetrical neutrino induced decay of nucleons Applied Physics Research, 2015. 7(2): p. 1-13. DOI: or


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Unified decay equation for individual nucleons

The original Cordus conjecture [1] was a broad conceptual work, and we did not foresee that assuming a two-ended structure for particles would ultimately lead to highly specific predictions for many other phenomena, including nuclear processes as here. Now the theory predicts that neutrino-species can induce decay, and do so asymmetrically [2]. That paper also predicted an underlying orderliness to the decay processes, in the form of a unified decay equation for individual protons and neutrons (nucleons).

Nucleons decay by β- neutron decay, β+ proton decay, and electron capture. These decays proceed by the emission of a neutrino species in the output stream. This is the forward direction. There is also a predicted inverse decay, where the neutrino-species is supplied as an input. The theory also predicts that the inverse decay can be induced, depending on the particle identities.

It is proposed that all these decays can be expressed in a single equation, the unified decay equation, given by:

p + 2y + iz <=> n + e + v



n             neutron

p             proton

e             electron

e             antielectron

v              neutrino

v              antineutrino

y              photon

z              discrete force complex (a type of vacuum fluctuation)

2y           a pair of photons

i               quantity, e.g. of photons

<=>        indicates the decay is bidirectional

The equation can be rearranged. However, and this is important, there is a species transfer rule. Thus particles other than photons change matter-antimatter hand when transferred over the equality. One also has to be sensible about mass when predicting which side the photons are required.

For example, this equation may be rearranged to represent β-, β+, and EC in the conventional forward directions:

β- neutron decay: n => p + e + v

β+ proton decay: p + 2y => n + e + v

Electron capture (EC): p + e => n + v

Furthermore, by representing the equality as bidirectional we can show both the conventional (forward) and proposed neutrino-species induced decays in simple equations. For example:

p + e + v <=> n

with β- in the ‘<=’ direction, and antineutrino induced electron capture represented by ‘=>’.

It is simple to represent additional decays such as:

p + n <=> e + v + iy

Many other applications are possible. This simple mechanics of manipulating decay equations permits an efficient representation. The many different decays can all be represented in one equation. The equation holds for the conventional decays even if its reliability for the induced decays still needs to be validated.

So instead of trying to remember the three conventional decays (β-, β+, EC), simply remember one unified equation p + 2y + iz <=> n + e + v


  1. Pons, D. J., Pons, A. D., Pons, A. M., and Pons, A. J., Wave-particle duality: A conceptual solution from the cordus conjecture. Physics Essays, 2012. 25(1): p. 132-140. DOI: or .
  2. Pons, D. J., Pons, A. D., and Pons, A. J., Asymmetrical neutrino induced decay of nucleons Applied Physics Research, 2015. 7(2): p. 1-13. DOI: or


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Weak interaction and the mechanisms for neutron stability and decay

Why is the neutron stable inside the nucleus, but the free neutron outside the nucleus is unstable? Or to put it another way, why don’t neutrons in a nucleus decay, and why can’t free neutrons survive on their own? This is one of those problems that is difficult to explain. The decay behaviour of the neutron, which is the β- decay, can be measured and quantified, but the process itself is unknown. Conventional explanations are given in terms of mass-energy of the components and binding energy between them. However that’s a superficial quantification of WHAT happens in the situation. It does not explain HOW and WHY at the deeper level. Our latest paper addresses this topic (

We started from the assumption that matter particles are not zero-dimensional points, but instead have internal structures and emit discrete fields (Cordus particule structure We then determined how the discrete fields would operate within such a conceptual framework. We created a mathematical formalism of the principles for manipulating discrete forces and transforming one type of particule into another. This was used to determine the structures of the W and Z bosons, and the causes of neutron decay within this framework. It turns out that the stability of the neutron inside the nucleus arises because its pattern of discrete field emissions is complementary to that of the proton. The neutron is stable in this bound state because the assembly with the proton results in a complete, as opposed to incomplete, set of discrete forces. This gives the neutron the ability to resist the disrupting effect of the discrete fields coming at it from its surroundings. Hence the stability of the neutron within the nucleus.

This also means that the neutron is an intermediary between the protons. The discrete fields of the protons are otherwise incompatible with each other. Think of the neutron and proton as rods that join only at their ends. The result is chains of neutron-proton-neutron-proton-…. etc. This we call the ‘nuclear polymer’ and our other work shows how this may be used to explain the stability, instability, and non-existence of nuclides (H to Ne) (

Nuclear Polymer for 2He2

Nuclear Polymer for 2He2

That addresses the stability question. Regarding the other side of the problem, the instability of the free neutron arises because its own discrete field structures are incomplete. Consequently it is vulnerable to external perturbation by discrete fields arising from other particles in the universe (the ‘fabric’ These incoming fields subject the free neuron to discrete forces, and we propose that the neutron spatially re-orientates its own field emissions to evade the incoming disturbances. However there is a high degree of randomness in the discrete fields of the fabric, and eventually the free neutron is caught out and its evasive behaviour is constrained. At this time it decays, via β- decay, into the more stable form of the proton.

The exponential life of the free neutron arises because the decay is determined by the random supply of external discrete fields (the background fabric). Consequently any one neutron has an equal chance of decaying anywhere between zero and infinite time. It’s probability of failing in the next instant is not dependent on how many previous instants have elapsed. In terms of probability this means it has a ‘constant hazard rate’. And a characteristic of such is an exponential lifetime. Thus we can explain why the free neutron has an exponential lifetime, as opposed to any other probability density distribution. We further propose that the magnitude of the neutron’s mean lifetime is determined by the fabric density of the epoch and location of the neutron.

Other implications of this work are that the W bosons are by-products from the weak decay process, and do not cause the decay. The weak decay is shown to be in the same class of phenomenon as annihilation, and is not a fundamental interaction.


Originality – A novel theory has been constructed for the decay process, using a NLHV mechanics that is deeper than quantum theory. This new theory explains the stability-instability of the neutron and is consistent with the new theory for the stability of the nuclides.



Pons, D. J., Pons, A. D., & Pons, A. J. (2015). Weak interaction and the mechanisms for neutron stability and decay Applied Physics Research, 7(1), 1-11. doi:

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Asymmetrical genesis

A solution to the matter-antimatter asymmetry problem

Problem: Why is there more matter than antimatter in the universe?

A deep question is why the universe has so much matter and so little antimatter.  The energy at genesis should have created equal amounts of matter and antimatter, through the pair-production process, which should have subsequently annihilated. Related questions are, ‘Why is there any matter at all?’ and ‘Where did the antimatter go, or how was it suppressed?’

While it is not impossible that there might be parts of the universe that consist of antimatter, and thereby balance the matter, neither is there any evidence that this is the case. Therefore it is generally accepted that the observed matter universe is more likely a result of an asymmetrical production of matter in the first place. Thus something in the genesis processes is thought to have skewed the production towards matter. But it is very difficult to see how physical processes, which are very even-handed, could have done this.

This is the asymmetrical genesis problem. There are two sub-parts, why there are more electrons than antielectrons around (asymmetrical leptogenesis) and why there are more nucleons (protons and neutron) than their antimatter counterparts (asymmetrical baryogenesis).

Our latest work explores this problem [1]. The full paper is published in the Journal of Modern Physics (link here), and is open access (free download). A brief summary of the findings is given below.

Solution: Remanufacture of antielectrons

The theory we put forward is that the initial genesis process converted energy into equal quantities of matter and antimatter, in the form of electrons and antielectrons (positrons). A second process, which is defined in the theory, converted the antielectrons into the protons. The antimatter component is predicted to be discarded by the production and emission of antineutrinos. Thus the antineutrinos were the waste  stream or by-product of the process. Having converted antielectrons into protons, it is easy to explain how neutrons arise, via electron capture or  beta plus decay. Thus the production processes are identified for all the building blocks of a matter universe.

Therefore according to this interpretation, the asymmetry of baryogenesis is because the antimatter is hiding in plain sight, having been remanufactured into the protons and neutrons (matter baryons) themselves.

Approach: How was this solution obtained?

To solve the genesis problem, start by abandoning the idea that particles are 0-D points. This is a radical but entirely reasonable departure.  Instead, accept that particles of matter are two-ended cord-like structures [2].

These Cordus particules emit discrete forces, hence discrete fields. The nature of those emissions defines the characteristics of the particule in terms of charge and matter-antimatter species. In turn this defines the particule type: electron, antielectron, proton, etc. This also means that any process that changes the discrete field emission sequence also changes the identity of the particule.

This allows a novel breakthrough approach: we found a way to represent the discrete force structures, and we inferred a set of mechanics that define what transformations are possible under reasonable assumptions of conservation of charge and hand. We calibrated this against the known beta decay processes [3]. We created a calculus to represent these transformation processes: this is called the Cordus HED mechanics. (See paper for details). We call the process RE-MANUFACTURING, as it involves the re-arrangement of the discrete forces including the partitioning of an assembly into multiple particules, and the management of the matter-antimatter species hand (Latin manus: hand). The same HED mechanics is good for explaining other particule transformations like the decays.

Then we used the Cordus HED mechanics to search for possible solutions to the asymmetrical genesis problem. We looked at various options but only found one solution, and this is the one reported in the paper. Thus the HED mechanics predict a production process whereby the antielectron is converted into a proton. The HED mechanics is also very specific in its predictions of the by-products of this process, and this makes it testable and falsifiable.

The antimatter field structure of the antielectron is carried away by the antineutrinos as a waste stream. The antineutrinos have little reactivity, so they escape the scene, leaving the proton behind. This is fortunate since the theory also predicts that the protons would decay back to antielectrons if struck by antielectrons. This would have dissolved the universe even as it formed.

An explanation is provided for why the matter hand prevailed over antimatter during the cosmological start-up process. This is attributed to a dynamic process of domain warfare between the matter and antimatter species, wherein the dominance oscillated and became frozen into the matter production pathway as the universe cooled.

This is an efficient solution since it solves both asymmetrical leptogenesis and asymmetrical baryogenesis.


The genesis production sequence starts with a pair of photons being converted, via pair production, into an electron and antielectron. The Cordus theory explains how [4]. The antielectron remanufacturing processes, described here, convert the antielectron into a proton. The asymmetry in the manufacturing processes arises from domain warfare between the matter-antimatter species, and re-annihilation [5]. Neutrons are formed by electron capture or beta plus decay, for which a Cordus explanation is available [3]. Thus all the components of the atom are accounted for: proton, neutron, and electron. The Cordus theory also explains the strong force, as a synchronization between discrete forces of neighbouring particules [6], and the structure of the atomic nucleus [7]. The same theory also explains the stability trends and drip lines in the table of nuclides (H-Ne) [8]. This is much more than other theories, and shows the extent to which the Cordus theory is able to radically reconceptualise the genesis process.

Production process for the conversion of an antielectron into a proton.



This is a radical theory, since it forces one to think deeply and in a fresh way about foundational physics, how matter, energy, time, space, and force arise.

It is also a disruptive theory. First because it predicts that locality fails, and explains how. Locality means that particles are 0-D points and only affected by the fields at that 0-D location. A Cordus particule continuously breaks locality, at least at the small scale. Many physicists have been suspicious about locality, though have been reluctant to let go of it. The Cordus theory requires us to abandon locality.

The Cordus theory also strongly reasserts physical realism, and pushes back against QM’s denial thereof.  QM gives weird explanations for double-slit behaviour, interferometer locus problems, superposition, and entanglement. The Cordus theory explains all these from the basis of physical realism, and without all the weirdness.   Quantum mechanic’s wave-function is now understood to be merely a stochastic approximation to a deeper and more deterministic reality. That QM gives weird explanations is not because reality is weird, but because QM is only an approximate mechanics for the foundational level. Naturally this is contentious, but such are the debates of science.

Keywords: matter-antimatter asymmetry problem; open questions in physics; baryogenesis; leptogenesis; Sakharov conditions; cosmology; genesis; big bang


  1. Pons, D.J., Pons, A.D., and Pons, A.J., Asymmetrical baryogenesis by remanufacture of antielectrons. Journal of Modern Physics, 2014. 5: p. 1980-1994. DOI:
  2. Pons, D.J., Pons, A.D., Pons, A.M., and Pons, A.J., Wave-particle duality: A conceptual solution from the cordus conjecture. Physics Essays, 2012. 25(1): p. 132-140. DOI:
  3. Pons, D.J., Pons, A., D., and Pons, A., J., Beta decays and the inner structures of the neutrino in a NLHV design. Applied Physics Research, 2014. 6(3): p. 50-63. DOI:
  4. Pons, D.J., Pons, A.D., and Pons, A.J., Pair production explained by a NLHV design Vixra, 2014. 1404.0051: p. 1-17. DOI:
  5. Pons, D.J., Pons, A.D., and Pons, A.J., Annihilation mechanisms. Applied Physics Research 2014. 6(2): p. 28-46. DOI:
  6. Pons, D.J., Pons, A.D., and Pons, A.J., Synchronous interlocking of discrete forces: Strong force reconceptualised in a NLHV solution Applied Physics Research, 2013. 5(5): p. 107-126. DOI:
  7. Pons, D.J., Pons, A.D., and Pons, A.J. Proton-Neutron bonds in nuclides: Cis- and Trans-phasic assembly with the synchronous interaction. vixra, 2013. 1309.0010, 1-26. DOI:
  8. Pons, D.J., Pons, A.D., and Pons, A.J., Explanation of the Table of Nuclides: Qualitative nuclear mechanics from a NLHV design. Applied Physics Research 2013. 5(6): p. 145-174. DOI:


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Time in coherent matter

The Cordus theory proposes that TIME arises from the de Broglie frequency of individual particules. Here’s how. Each time a particule energises, it becomes available to interact with other particules.  The interaction may be via one of the electro-magneto-gravitational forces, or the synchronous (strong) interaction. The interaction occurs via the transmission and receipt of discrete forces. When the particule de-energises, then the interaction no longer applies. The energisation is at the the frequency given by E=h.f. Each time the particule energises it is effectively in existence and able to interact with other matter around it. Consequently the particule only experiences TIME, e.g. the opportunity to move or decay, when in its energised state and emitting and receiving discrete forces. So time flows for for the particule at its frequency.

This also means that anything that CHANGES the frequency of the particule, will change how time flows for the particule. Typical effects that can do this are external, e.g. the particule moves into a stronger gravitational field or moves with relativistic velocity. In these situations it encounters external discrete forces (fabric) faster, and this retards its own emission of discrete forces and hence also slows its frequency, so time flows slower. Hence gravitational and relativistic time dilation can readily be explained. So it is perfectly natural that your feet age slightly slower than your head, since the atoms in the foot are exposed to a sightly greater gravitational field than those in the head (when standing up). The reason this does not rip us apart is that the matter in between is in a discoherent state, and can move to accommodate the strain.

But what about coherent matter?

Coherent matter includes condensed matter (e.g. Bose-Einstein condensates, BECs), superfluids, and superconductors (electron superfluid). The theory explains these as arising from synchronicity of  emission of discrete forces by neighbouring particules. Hence this theory refers to the SYNCHRONOUS interaction, which explains the strong force. In coherence, the multiple particules are in complementary geometric locations and frequency states.  In other words, the particules, which have two ends, share the location of their reactive ends with those of other particules and thus form paired or network structures.

At suitably small scales all matter becomes INTERNALLY coherent. A typical case is the atomic NUCLEUS, and the theory shows how the nuclides may be explained as a chain of protons and neutrons bonded together synchronously. Hence also NUCLEAR POLYMER. Even the individual proton is internally coherent. However, even though particules and nuclei are internally coherent, this does not mean that large assemblies thereof are coherent. An internally coherent particule can exist with an EXTERNAL environment that is discoherent.  Thus matter at our macroscopic level of existence is DISCOHERENT: the metallurgical grains within the steel bar are not synchronised together in their frequency, and the organelles within the biological cell are not locked into frequency and position relative to other structures. Coherence is associated with spatial fixation, whereas discoherent bodies are free to move relative to their environment.

So what does this imply for the operation of TIME IN COHERENT MATTER? Note first that time is determined by frequency in this theory. Note also that in a coherent assembly of matter (‘coherent body’), all the particules are synchronised in frequency.

Thus for a coherent body, e.g. superfluid, the theory predicts that the whole body has one synchronised time frequency (all the particules beat together). Events are therefore synchronised within the coherent body. This is evident in the way these bodies emit synchronised radiation, as partly explains the laser. The theory also predicts that that time (frequency) of a coherent body  does not depend on the number of particules in the assembly. As more matter is added, so it synchronises with the existing coherent body. Also, the theory predicts that the phase (‘spin’) of the particules will also be complementary.

Thus we predict that time will behave strangely in coherent bodies. These specific time-characteristics may be testable and falsifiable.

Dirk Pons

14 October 2014


Read more here:

  1. Pons, D. J., Pons, A. D., & Pons, A. J. (2013). Synchronous interlocking of discrete forces: Strong force reconceptualised in a NLHV solution  Applied Physics Research, 5(5), 107-126. doi:  (Open Access)
  2. Pons, D. J., Pons, A., D., & Pons, A., J. (2013). Time: An emergent property of matter. Applied Physics Research, 5(6), 23-47. doi: (Open access)
  3. Pons, D. J., & Pons, A., D. (2013). Outer boundary of the expanding cosmos: Discrete fields and implications for the holographic principle The Open Astronomy Journal, 6, 77-89. doi: (Open access)



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