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Summary of the model based on the universal energy unit particle

Herafter called the K particle

 

Properties of the K wave-particle

  1. K carries a momentum pK ,and quantized energy EK
  2. K propagates like a wave, and has many similarities to a boson.
  3. K only interacts with Elementary Particles (EP) = fermions and bosons.  
  4. K propagates at the speed of light
  5. Ks are vastly abundant in the universe and represents the dark energy
  6. Ks constitute a rather uniform K flux in empty space
  7. Ks interact with elementary particles at an extremely high frequency.
  8. Ks are generally absorbed by EPs and emitted after a short retention time.
  9. During the retention time, Ks give energy to all elementary particles.
  10. A minute fraction of Ks are transformed by EPs to K neutrinos 
  11. K comes with 2 different spins around its line of propagation, K+ and K-
  12. The K neutrino has with little or no amplitude for interaction with EPs
  13. Ks constitute the vacuum energy of quantum mechanics and the dark energy of the u
  14. K-flux (K pressure) variations are what general relativity dscribes by a curved space 

 

The way Ks interact with elementary particles generates all known forces in nature. 

We shall demonstrate that all basic forces of nature are forces executed by proxy, meaning that it is the general background K flux which decides the forces

 

Gravitation 

 

According to our model gravity is a repulsive, rather than an attractive force. There are no gravitational fields, gravitons or direct attractive forces between matter. Gravitation is simply particle pressure from the outside pushing towards matter. Our model states that all matter transforms a minute fraction of incoming K particles to K neutrinos. While regular Ks interact extremely frequently with matter, K neutrinos hardly interact at all. Therefore scattered Ks from matter contains K neutrinos proportional to the amount of matter. The K flux from the side of matter will interact less frequently with other matter than the average background K flux from the opposite side. This results in a lower K particle pressure from the side of matter compared to the outside. Hence matter is pressed towards matter.

 

 

Fig 5.

Transformation in mass M (greatly exaggerated) 

Showing only Ks which are parallell to the y-axix, while K comes from all directions. K neutrinos are shown as white arrow, since they hardly interact

 

Transformation in mass M results in a regular K flux deficiency at mass m from the side of M.

 

The resulting force F from the difference in regular K flux is pressing m towards M.

 

The same can be shown for the opposite direction, how m attracts M.

 

Gravitation is a force by proxy,

meaning that it is executed by the average background K flux and not directly by the body of matter which creates the K flux deficiency.

 

 

 

  

Fig.4 shows differences in K flux near matter (greately exaggerated)

 

More K flux from outside than from the side of matter creates a net K surplus from outside.

 

Gravity works through a modification of the universal K flux. There is no direct attractive force between 2 masses

 

The transformation of K particles from regular Ks to K neutrinos is minute compared to scattering

 

K neutrinos are shown as white arrows

  

The attraction between masses works both ways, of course. But seen from a small mass m close to a galactic body M, it can be seen as:
            F = GmM/r2
        M ~ the K flux deficiency created by transformation in the large mass
        m ~ the total target for K interaction in the small mass
         1/r2 ~ the space angle factor reducing the effect of the missing transformed Ks 
        G = gravitational constant = the transformation constant of matter
 

 

 Fig. 6 shows the space angle of a regular particle when the particle is a distance r and 2r away from O. The target of the mass (RCS) will diminish by a factor 1/r2

 

 

Note that what is here called reactive cross section, is proportional to the interaction probability of the sum of the elementary particles in matter, which again is the sum of the squared amplitudes for K interaction.

 

                                                                                 More about gravitation 

  

Formation of a Galaxy

 

When there is an extreme abundance of K radiation in the universe, and regular matter transforms a small fraction of Ks to K neutrinos crating gravitation, then there must also be a different kind of matter which is net emitter of Ks. As is shown in our diagram for the electric force, Ks are probably transformed in order to get the necessary energy to turn the spin of other Ks for the purpose of maintaining electric charge. We also know that protons and electrons probably don't exist in very dense matter. Hence no need to absorb energy to turn spin in a heavy plasma body, and then these heavy celestial bodies can be net K emitters. Figure 17 below shows a timeline in the development of a galaxy (for reference, we keep the same number of figures as in the main text, but here we change succession of illustrations)

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Fig. 22

Left; a stable, huge rotating, K emitting plasma body

  •  This is the origin of the galaxy to be
  •  The body rotate
  •  Abundance of K flux provides the strong force which keep the body together (see strong force)
  •  The body is probably net K emitting because it has no electric charge, hence no K spin to switch

 

Middle;  The repulsive plasma body becoming unstable

  • The more Ks the body emits, the more energy it looses.
  • the universe drift apart, hence the K flux decrases.
  • Other plasma bodies in the universe erupt into galaxies with regular matter, which weakens the flux of regular Ks through K transformation.
  • Ks constitute the strong force which keep the body together
  • Hence the strong force gets weaker
  • The rotation causes masses along equator to gain more distance from the centre

 

Right;  The plasma body erupts the galactic matter

  • The strong forces can no longer hold the body together
  • It erupts matter at the equator, starting at one place, later probably also from a second place
  • The matter for the coming galaxy is released
  • The the plasma body has erupted quite some matter, the eruption stops, the surface of the plasma body stabilises, and a huge rest mass will reside at the centre of the newly born galaxy

 

Figure 16 below shows the more repulsive spherical plasma body residing at the centre of the galaxy. The contractive black hole at the centre is replaced by a repulsive pasma body.

 

 

 

 

 

 

 

 

 

Fig 24  The present stage of our galaxy

  • There is a large background K flux from K emitting bodies around the universe, which is not shown here
  • The K repulsive emitting body at the central axis provide the forces for the special properties of the galaxy
  • Solar system in the galaxy will experience 2 main forces
  • The inward push from the universal flux towards the K absorbing masses (gravitation)
  • The outward push from the K emitting bodies at the central axis 
  • Note that in fig 16 there is no general K flux shown, but the universal K flux from all directions on galactic matter must be much larger than that from the K emitters, otherwise the galaxy would have been pushed into space without showing much signs of orbits in the galaxy
  • Note that a K emitting body will be equally influenced by the gravity from K absorbing matter as will K absorbing matter itself.
  • Matter with red colour carries electric charge, and hence also modify the universal K-flux to set up a gravitational field 

 

More about galaxies

 

Prediction for the motion of celestial bodies in all disc shaped galaxies in the universe.

 

The motion of stars and spaceships in all galaxies can be explained and calculated if you do the following:

  1. The mass distribution in galaxies follows the distribution according to the luminance of stars (the consensus model for masses in the galaxy)
  2. There is a lot more regular matter than anticipated in the galaxy. You must multiply everywhere in the same galaxy with the same factor (let us guess on a factor 5-10 for the milky way)
  3. Then if you place a REPULSIVE force at the centre, all macro forces will add up nicely, and no dark matter is needed (other than repulsive matter at the centre of the galaxy) Here you must also choose a suitable size of the repulsive force, and this may vary from galaxy to galaxy. The repulsive force fades with 1/r2 of course, just like gravitation

 

This model leaves you with 2 free constants to determine (the total mass of the galaxy and the strength of the repulsive force at the centre) But once these are fixed, all motion in the galaxy must follow the calculations for every radius you choose (distance from the rotational axis). Therefore this is a rather strict set of rules.

 

As consequence, you can forget about dark matter. There is only the sum of gravitation from a matter distribution minus the repulsive force from a point-like source at the very centre of the galaxy. 

 

Fig. 26 Gravitational and repelling forces in the galaxy.

Red arrows indicate the regular gravity caused by matter

Blue arrows indicate the repulsive K pressure from the plasma body at the centre

Black arrows (ΣK) indicate the sum of contractive and repulsive forces.

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Fig. 27. Graphical representation of the two opposite forces in our galaxy, and the net  resulting force, demonstrating in principle how the two opposite forces will vary with different distances from the centre of the galaxy.

 

Why Pioneer

If the outward pointing black arrows representing Ks radiating from the plasma body is correct to scale, then the inward pointing circle of arrows representing the background K flux should be vastly more dense than shown.

As shown, the density of inwards pointing arrows comes reasonably close to representing the deficiency in regular K flux caused by K transformation to K neutrinos in matter, better known as gravity.

 

                                                        More about how to test the theory

 

Models for the strong nuclear force - the K vacuum force - a force by proxy. 

 

Fig 13 and 14 may be quarks in nuclei, or even smaller units. There are specific absorption centres for Ks. To generate K vacuum, the quarks r absorption centres must absorb Ks from all directions, but emit them in certain directions relative to their direction of rotation. Thereby creating zones of repulsion where they emit Ks, and zones of attraction, where there is a very large deficiency of Ks. Again we see how the strong force is a force by proxy. The absorption centres only create places where there is a strong K flux deficiency, but the actual strong force is executed by the general background K flux. Hence a force by proxy - there is no direct attractive force between quarks.

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Fig. 17

 - 2 absorption centres (quarks) paired with opposite spin.

 - The quarks may come from 2 different nuclei or from the same nucleon 

 - Both absorption centres are K- absorbers (may just as well be K+)

 -  K+ pass through without interacting

    - K+ between the centres have no effect since they do not interact.

    -  Between the 2 centres there are no K- coming directly from the other centre

    - The K- vacuum between the centres generate the strong force.

    - The strong force is the surplus of K- from outside pressing the centres together.

   - The centres have opposite spin direction in order to emit K- both ways along the axis of rotation

- The K+ which are still passing, will be neutral whether they scatter or not. 

- Fig 10 is a spin selective absorption centre, and is one candidate for explaining the strong force

 

The obvious other candidate for a quark is a combined absorption centre which use its spin as a directional separator of Kand K-, thus being more stable and more easily matched with other centres.

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Fig 18

Possible double absorption centres in 2 different nuclei

  • Both K+ and K- are absorbed and emitted along the rotation axis
  • The vacuum between the centres creates a force that is twice as strong as for a spin selective absorption centre
  • 2 centres in 2 different nuclei will pair their spin opposite
  • Electromagnetic imbalance will even out much quicker than for selective centres

   

From the high degree of vacuum generated by the quarks, the strong force evidently is very much larger than gravity, which is generated from a minute absorption in matter. One should also note that there is no need for gluons to make this work. In our opinion, the gluon may be part of the mathematical formalism, but it cannot exhibit any contractive capacity. Hence if the gluon exists, it will play the same role as our model see for what the photon does in electromagnetism, as a messanger of repulsive energy, leaving the contractive properties and some ofthe repulsive properties also to the K flux differences

 

                                                                  More about the strong force

 

 

Turning K spin to generate Electric Charge

- with gravity as a side effect

 

This is a model for how electric charge can be maintained in a system with a universal K flux. It is a 2 step model, as most other forces arising from K flux modifications. One elementary particle modify the flux, and this effects the second particle. As always, the force is the difference against the universal K flux. In a way this is also a force by proxy, since the difference in K flux always relate to the background K flux.

 

 

Fig.14  Electron 1

  • Homogenous flux of Ks hits Electron 1
  • 14 Ks, 7K+ and 7K-  hits the electric absorption centre.
  • 1K+ and 7K- are absorbed
  • The K+ gets its spin switched
  • All 8 absorbed Ks are emitted as K-
  • 6K+ just pass without interacting
  • Due to the spin of the absorption centre, the 8K- are emitted more or less parallel to the rotation axis of the absorption centre
  • The proportion of 1 out of 7 K+ having their spins switched may be strongly exaggerated

 

  

 

 

 

Fig.15  Electron 2

Receiving from electron 1 (left)

 - Flux of 6K+ and 8K- hits Electron 2

 - 9 Ks, 1K+ and 8K- are absorbed

 - 5K+ just pass without interacting

 

From the other side (right) 7K+ and 7K- hits

 - 1K+ and 7K- are absorbed

 - 6K+ just pass without interacting

 

Net force from left corresponds to the net difference in absorption = 1K

 

Particles with equal charge repel each other

 

  

The same process as above can take place in some of the absorption centres (quarks) in a proton, only that any of the quarks is much bigger than the electron, so the proportion of Ks which have their spin turned must be that much smaller, or only a smaller part of the quark is involved in the electric part. 

 

To perform the turning of the spin, the system needs energy. Therefore it transforms a few Ks into K neutrinos, and this is the origin of the gravity. By transformation of regular Ks to K neutrinos the system disturbs the universal K flux and creates a partial vacuum (slight deficiency in regular K flux) from the side of matter. 

 

Electromagnetism and electric induction.

Electromagnetism will come out of the previous explanation pretty neatly. Put the electrons in motion, and they will emit K- sideways and slightly backwards on the average, all with the same spin direction. See fig 16 below. So a receiving electron will be hit by an excess of minus-spin in the K flux, which will give it an impulse backwards. And then we have an accelerator or an induced current in an electric wire.

 

 

                                

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

More about electric charge and electromagnetism

 

K interaction with photons

 

A K particle will interact with a photon in 3 steps.

 - It will be absorbed, and thereby transferring its energy and momentum to the photon

 - It will be retained for a certain time giving energy to the photon.

 - It will be emitted in a manner to conserve energy and momentum

 

RCS is here the reactive cross section of a photon (sum of squared amplitudes of interaction). It is proportional to its total energy, E = mc2 = hf. In order not to loose speed or energy, the photon cannot have any RCS (amplitude) facing forwards, only to the side. This because Ks come in with an average 0 velocity parallell to that of the photon, and is accelerated to c as it travels with the photon.

 

Fig 8. K interaction with a photon.

 - Photon only interacts from the side

 - Regardless of direction, all Ks use the same time to pass the RCS of the photon

 - If homogenous K flux, then the average K velocity parallel to the photon is 0

 - During retention, Ks travel with the photon and have velocity c parallel to the photon

 - To balance energy with new Ks being accelerated from 0 to c, all Ks must be emitted straight backwards with velocity minus c relative to the photon, which means they have no backwards net velocity, and must therefore be emitted with velocity c in the sideways direction. The right figure is misleading in this respect

 - note that Ks don't necessarily travel in a line during retention, they probably travel also in parallel like a school.

 - If the K flux is larger from one side than from the other, the photon will adapt its course to conserve the momentum, and we get gravitational lens effect.

 - If the K flux is larger from the front than from the back, as when moving away from matter, the photon must emit some extra Ks to conserve the momentum and energy. Its target surface (RCS) diminishes, and there is a red shift.

 - If the K flux is larger from the back than from ahead, like when moving towards matter, the photon emits fewer Ks than it absorbs, its mass grows, and its target surface (RCS) grows, it picks up even more hits, and this is a blue shift.

 

 

Fig 9

Photon as a school of Ks

every small line represents a k, and the photon is a structure for carrying a package of energy.

Here we see some Ks before absorption, then in the middle we see them during retention as the travel in the direction of the photon, and then we see them at emission to the right.

 

                                                     

 

 

 

 

 

More about K interaction with photons

 

K interaction with fermions

 

K interacts with a fermion (electron, quark, proton, neutron) with the same 3 steps; absorption, retention, emission. But a fermion has proper mass, and interacts also when at rest. It must have a target facing forwards. To be compatible with the theory of relativity, extra energy added to the fermion due to velocity, must be added only sideways, like for a photon.

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Fig. 10 and 11

Fermion at rest with a ball like target (RCS) absorbs Ks, retains the Ks, and emits them randomly in a rotating manner to balance sideways energy and momentum.

 

Fermion with velocity v has a slightly prolonged RCS and absorbs more Ks form ahead than from rear. After retention Ks are therefore emitted backwards in a rotating manner. The absorbed Ks have an average velocity component opposite of the fermion, because the fermion i moving. Hence the backwards component of the speed of K must be greater than minus v. 

 

 

   absorption                   retention     emission

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Fig. 12

 - Fermion with velocity v close to the speed of light (c) has a strongly increased RCS, but the entire increase comes along its side, nothing extra faces forwards.

 - It absorbs much more Ks from ahead than from rear, and this absorption from ahead forbids the fermion ever to reach the speed of light.

 - Most Ks are absorbed from the side, and Ks from the side have a 0 velocity relative to the velocity of the fermion.

 - All Ks are accelerated to v in the direction of the fermion.

 - After retention the Ks are therefore emitted with velocity close to c backwards, but this is then a modest velocity relative to a universal reference frame.

 - The higher the velocity, the more the angle of emission of Ks approaches 90 degrees on the fermions line of motion.

 

Frequency of K interaction

 

It seems like the Ks must be retained for some time in elementary particles (photons, quarks, electrons etc) Then one may assume that the number of interactions equals the frequency for a photon. 

 

Provided that photons interacts with Ks at the same rate as their frequency, the same relation must be true for fermions, otherwise they would react differently to gravitation. Thus a fermion at rest will comply with:

 

            E = hf = mc2

 

fproton = mproton·c2/h = 2,27·1023/s  (= fneutron)

 

            felectron = melectron·c2/h = 1,24·1020/s

 

What is the energy and mass of an average K particle?

 

Let N be the number of Ks retained simultaneously in an EP, and let tR be the retention time for the Ks, then the total energy of the fermion would be N·mK·c2 and N = f· tR

 

Efermion = hffermion = mfermionc2 =N·mK·c2 = ffermion· tR·mK·c2

 

            tR·mK = h/c2 = 7,37·10-51 kg·s

 

            tR·EK = h

 

The K particle has an average specific energy, and hence an average specific time of retention. Most likely these are the same for photons, protons electrons etc.

 

                                                    More about K interaction with fermions

 

The uncertainty principle

 

Heisenberg’s uncertainty principle, ∆p · ∆x ≥ h/2, for the least momentum determination ∆p within a certain distance ∆x corresponds to the random variation of the net K flux and its transfer of net momentum in a random direction.

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Fig. 13. A particle in a bound state with 2 possible positions of minimum potential energy. Quantum tunnelling is here performed by the randomly changing flux of Ks. When the net impulse transferred by the Ks supersedes what is necessary to overcome the potential barrier, the particle will jump over to the other side. Tunnelling is ruled by the laws of statistical fluctuations of Ks.

 

Tunnelling

 

The tunnelling phenomenon is a number of K interactions which statistically occur in surplus in a direction favourable for enabling the particle in question to overcome a given potential barrier. Tunnelling boils down to simple K flux variation at the particle level transferring a net momentum in a random direction, the rest depends on the geometry of the potential barrier relative to the tunnelling particle.

 

                                                        More about the uncertainty principle