The MATRIX a new concept of space

a geometrical approach to physics

Particles are epiphenomena arising from fields. Thus the Schrödinger field is a space-filling physical field whose value at any spatial point is the probability amplitude for an interaction to occur at that point. Elizabeth A. Hobson

A field in the context of the matrix is a vector and tensor oscillation in a 4-dimensional space whose density and energy depends on λ of its oscillation.

In part 4, the "particles" quarks, protons, neutrons, electrons, neutrinos with all their antiparticles are to be described in terms of space, time and force geometry. They should be explained from a stable basic state of the matrix. The prerequisites, the paradigms were described in parts 1-3. Briefly addressed here:

The dimension zero of value 0 becoms a value in its multiplication (existence).
The resulting 3 spatial dimensions form our conscious space.
All masses and inertia are result of the 4th spatial dimension.
Time is always the influence of the next higher dimension.
The cause is c, the limitation of simultaneity.
Our vision is always in (+) time.
This results from a 4D oscillation with V=c
A 4D oscillation V<c would allow therefore a (-) and a (+) time.
The super symmetry (SUSY) shows both views, (+) and (-) time.
The (-) time makes the full cycle (spin 1) to an equilibrium

A particle here is no longer a separate field, it is the state of the medium at that location

From this point of view, no new particles are created in CERN, only the state of space in this location changes. All forces, all interactions, arise from the disturbances of the original oscillation of space, time (it too oscillates) and pulse.

A standing wave is a oscillation with vector (as tensor) into the 4th dimension..

What does modern particle physics say:
Traruh Synred, Ph.D. in Particle Physics means :Like all wave function they only predicts the probability of ‘finding’ the particle in a place. ‘Particles’ exist all the places where their wave function is non-zero. A ‘particle’ is a excitation/wave that exist in many places. The weird point is how something that is spread out is detected in only one ‘spot’. The probability of ‘finding’ them or other detectable occurrences is give by the Born rule .. (The value of the absolute value of the wave function squared). Though called ‘particles’ for historical reasons they are not like tiny marbles.

What is considered empty space is only the manifestation of unawakened matter Nikola Tesla

A deep look at the medium from which particles are made

The tetrahedron-octahedron structure of the matrix allows 2 different spatial structures that become visible depending on the viewing angle. The tetrahedron space has a 60° structure and the octahedron space has a 90° structure. It's the same spatial structure. Depending on which tetrahedron or octahedron is marked, the structure becomes tetrahedra with gaps in the shape of octahedra or octahedra with gaps in the shape of tetrahedra. Both perspectives are called here MATRIX.

With these paradigms all forces, charges and particles as well as the photons should be described. This description shows a basic solution without quantification. The methods of measurement in Coulomb or Newton are not used, the Planck quantum of action h is used as the basic unit.
h=E·ʎ/c as a momento with always the same value.

The Matrix Field Theory MFT as a theory of new paradigms shows the physical background in the following.

octahedralThe edges of this structures are connecting lines between fields, shown here as 4 colored spheres. The 4 colors are the states (++) (+-) (-+) (- -), which result in an equilibrium in space-time and pulses in the matrix. The nature of equilibrium theoretically allows any density, strength, and magnitude of energy without affecting adjacent spaces. It can bear any scaling, whereby the distances can theoretically be of any size, including Planck's length (1.616·10^−32 mm). With this, energies of e=h/ʎ =~1.5·10^15 MeV are recorded. The meaning of these numbers is difficult to grasp, since everything is unimaginably small and can only be grasped theoretically. One has to keep in mind that everything oscillates and the colors change on the scale of the Planck length Lᵨ within Lᵨ/c or ~3·10^-33 sec. For this reason we work here with the scale S1 of the matrix (the size of protons) and the invariable Planck efficiency h.

The basic medium is at field scale 1

If pulse and distance are variable and h is invariable then Pulse becomes infinite at distance 0. Clearly this makes no sense. A smallest size is required, which can serve as a reference for further considerations. The Standard Model (SM) uses the Planck units length = 1.6 10-25 m, mass = 2.2 10-8 kg and time = 5.4 10-44 s. Since these values still use the reference of our normal world (m, kg, s), they make no sense here, since they are too strongly distorted by the theory of relativity or the Lorentz factor in the considered order of magnitude. Space in the scale of (m, kg, s) seems to be still isotropic but will be quantized in the scale of protons.

Here, the geometric references should first be shown as a basis for understanding, after then to include the relativistic distortion as a separate task. It therefore made sense to me to take the field size of a proton as the matrix scale S1 to explain the geometric relationships of other fields as S2, S3, S4 etc.



The upper image clearly demonstrates the view of triangular and orthogonal space. It's the same spatial structure. Here stages of space are related as colored spheres, the  diagonals of equal colors are shown, which I call here the highway of energies. These are the way out of energies in a dense structur of mass carrying particle. It also shows here (red) an octahedron separated, which when put together, would again form an orthogonal structure. All of these are views of the same spatial structure.

Geometric relationships of dimensional representations

Knowing a dimension is understanding its geometry. As the first axiom, a size must be assigned to the dimension D0. Only then does it exist (look Dimensions) Only then can the conditions of dimension D1 be met. Only then can any number of dimensions manifest as degrees of knowledge. The matrix theory gives us the rules of an exact consideration.

1.) Equal bar lengths on a scale, or its collapse in shorter lengths with the ratio 1/3. This does not violate the equilibrium conditions of the matrix.

2.) Everything oscillates. Here, too, the measure is frequency. Space, time and energy therefore oscillate. The sum of the oscillations is always zero.

3.) All considerations only apply to stable states. The rod lengths and their frequencies are in the ratio 1/3^x (1-3-9-27-81 etc.).

4.) These conditions go through all dimensions. The collapse into another dimension is reflected in a new multidimensional harmony or stability.

Dim 1

Example 1: The bar length 3 is compressed to bar length 1. As a graphic on area D2, it is possible to show the shortening from S9 to S3 in such a way that bending up into the new dimension D2 can have stable rod lengths (S1) again. It must be realized that from D1 this bending appears as an imaginary value. The imaginary value here would be the bending height H1=√2 (1^2 – 0.5^2) = 0.866

Dim 2

Example 2: Only the compressed part is shown here (white structure in D2). The representation in D3 allows to show the bending up to the next higher dimension. At the same time, the deflection height can be shown with the color yellow or green as a vector of imaginary deflection against compression or decompression, when the vertical is the indicator of pressure or depression, respectively. The white structure would then be the statically acting zero value of space or entropy. The result is the bending heights H2=√2 (H1^2 – 0.5^2) = 0.785. H1 would be the imaginary value in D1 and H2 would be the imaginary value in D2.

Dim 3

Example 3: The octahedrons with the bar lengths in white show the compressed area in D3. The octahedron consists of only 3 colors. It is the space between 8 tetrahedrons, which but  consists of 4 colors. One has to imagine the space D3 as a network of tetrahedrons, where the octahedrons are the gaps. Nevertheless, the process of energy balancing takes place in octahedrons. The missing 4th color of the 3 octahedron colors get formed in their center as an energy balance. This is shown here as balls in green and yellow. In them, the collapse into the D4 dimension takes place as compensation. Since an isometry on a D2 surface has no way of representing the vector in D4, the D4 vectors (tensor) remain imaginary.

In the image an attempt is made to show the vectors perpendicular to the surface made by diagonals toward D4. The value of bending up here would be H3=√2 (H2^2 – 0.5^2) = 0.731. H2 would be the imaginary value in D2 to D3. H3 would be the imaginary value (tensor) in D3 to D4.

 In each dimension imaginary tensors of the next higher dimension are possible.

Collapse of the rod force and bending up into the 4th spatial dimension

In every scale there is an equilibrium of 4 states, nevertheless disturbances from the environment are introduced into the equilibrium systems of tetrahedra and octahedra. The system (e.g. octahedron) changes its state accordingly. It transmits these disturbances back into the environment until an entropy is reached. During this process, a resulting moment arises in the center of octahedra, the manko color. As shown in scale, the even-numbered scales are S2; S4; S6 etc. not able to pick up forces of distortions. They transmit them with V=c into the surrounding space of the matrix. In center of the affected octahedron, however, the culminating forces of compression (the diagonals) can lead to a punctiform inflection into the 4th spatial dimension. Well, when exactly does this happen?

The experiments at CERN show that kinetic energy converts to mass. New particles are created. The same process is assumed at the center of galaxies. The BB theory assumes a reverse process; from a hyper-density, energies are eliminated as mass in a certain stadium, the birth of fermions.

doppel oscillationThe matrix theory assumes that the input of 4D radiation with V=c perpendicular to the 3D space oscillations creates the phenomenon of particle. Strictly speaking it is a double oscillation, the warped space oscillation of 4D tensors and the 3D vector oscillation of particle fields (as space compression and depression). They are the 4 states that summed up to an equilibrium at the corners of a tetrahedron.

Since the fluctuation as tensor values in the 3D locality can at least not have a direct energetic influence on the 3D space (rectangular vector), it acts there as a time pulse, the effect of which can only be explained in the alternation of local simultaneities. But yes, even Stephen Hawking has bitten off the number.

How can the collapse of diagonal rod forces of octahedra into the 4th dimension be imagined?

The rod force phenomenon arises from 2 properties:

1. Resistance or Elasticity of Bar Medium (W=δ*L)
2. The buckling force (KK), a moment p=hc/ʎ=1 quant

While W is the resistance of the medium, the energy of a single rod is contra-proportional to the rod length d (p=hc/ʎ). Thus, the scale can be seen as vertical and the resistance as horizontal in a diagram. W would there be seen as a horizontal parallel to S(x), while KK gives a progressive curve due to the geometry of the matrix. The 2 curves will inevitably intersect where a bending of the bar force into the D4 is to be expected.
The list shows the old Standard Model (SM) values with the new values. The new values are the conversion of the values of the SPIN theory to values of oscillations. The values of the old idea of super-symmetry (SUSI) become parities of (+) and (-) time. The collapse as a bending up into the 4th spatial dimension establishes the phenomenon of mass and inertia.

 Particle table

A prima Vista, the quarks are missed. Spin and charge are eliminated. All particle properties became states of one and the same space. The purple values are those of the deficiency color and thus tensor values from the 4th dimension. They are values interpreted as mass and inertia. All particle are now oscillations in the rhythm of the matrix. The rules of the matrix are therefore not violated.

The new List

1.) It shows the new values related to the matrix geometry.
2.) The new oscillation-parity-values replace the terms spin and charge.
3.) It shows the old values of matter and antimatter (black and blue)
4.) It shows in the new values (+) time and (-) time instead of matter and antimatter
5.) No quarks are listed. This will be explained later separately.
6.) No neutron is listed. This is explained in the Beta Decay paragraph.

The explaination of the list:

From left to right:

• The scales S1 to S18 (vertical)
• A vertically listed chart is shown. Orange is there the bar resistance as a general property of space. Bars are shown from S6. They symbolize the collapse in 4D. Since this is dependent on the rod length (p=h/ʎ), this results in an exponential curve that intersects with the level curve of resistance.
• The marking of hadrons to bosons
• The list of hadrons and bosons.
• The old quantum values charge and spin
• The new values of the double oscillation + - in (+) time and + - in (-) time.
• The assignment to the matrix geometry

Matrix theory explains the new concept of charge: Charge

In this sense, the spin is also reinterpreted: Spin

The geometry of the matrix, its double oscillation, requires the incorporation of antimatter as an integral property of any matter or particle. SUSI

The front wave of radial expansion from the 4th spatial dimension our universes true nature creates the simultaneity and cognition ability of our 3D universe. The reverse side of this front wave, an inside view of the expanding 4D sphere, is hyperspace. From this point of view every particle of matter is also antimatter.

Antimatter is the backside of matter and cannot be separated from it.

The Fermions

As described above, the fermions are the action field centers of a 4D moment in the 3D space plane. So they don't really exist in 3D space, but they do have an effect there. In principle, they cannot be moved directly by the energies of the 3D space, but only by the deformation of the 3D space plane, which is subject to the limit V=c. Considering that bosons are the 3D interaction between the fermions, they are bound to the interacting fields of the fermions and are therefore limited in their range. Fermions are energy centers that can be moved by attraction and repulsion. These are therefore deformations of the 3D space plane (which is not meant to be a circular proof here). It is the charged fields around these power centers, the primary and secondary field hierarchies, that are responsible for more complex structures.

The family relationships of fermions

In this paper, a symbolic graph is applied to explain the significant differences between the fermions. The rhombus symbolizes an octahedron. Its 3 diagonals (only 2 shown here) are symbolized by the arrows. The blue and green dots show the parity of the spatial cells in S1 (scale 1). Here it becomes clear that only one color was specified in the direction of the arrows. It is the diagonals that leak asymmetric energies into the V=c environment. They are the debris of LHC research known as quarks. The central point shows the moment in D4 that creates the phenomenon of mass. The lines show the octahedron that forms the primary field. Its color shows its parity with respect to the proton.


The protons are the primal race. They have the rod length of space size S1. S1 is the first size of the tetrahedron space, which can also be referred to as Unit 1 (U1), since they form the 1st unit size with 4 colors. According to particle physics research, there are other family relationships, but they are unstable and do not form complex structures. The philosophical basis of the matrix theory requires a harmonious relationship or resonance to the immediate environment. The condition is, that everything, the medium and its disturbances are in a balancing relationship which result in zero. It allows us to expect surrounding secondary fields as oscillations. These can only be expected in S3, S5: S7; S9 etc., since the geometric shapes (here as octahedrons) have the same center in this scale. Here it becomes clear that basically all fermions have the same geometric shape. They differ only in the depth of the moment to the 4th dimension. The resulting differences are therefore in the secondary fields, whose parity creates the actual difference. E.g. if S1=(+) then S3=(-) and S5=(+) etc.


The neutron consists of 1 proton and one electron. The reason for the union lies in the oscillation. It is assumed that there were states of highest pressure in the universe or at its birth. Such states are assumed in the interior of neutron stars. The particles are put under such pressure that the area S3 around the proton (S1) also gets a bending moment, which is actually equivalent to putting an electron over a proton. After overcoming the defense in S2, the electron can install itself in the same place as the proton but on the (-) time phase of the oscillation. A neutron therefore has a balance in the subsequent fields S5-S7 and the charge fields S9-S27. In the Standard Model it is the reverse process of beta decay. The corresponding Feynman diagrams suggest that the subsequent S5-S7 are also affected. Unfortunately, all Feynman diagrams assume that there are no protons and instead only show the 3 LHC debris as quarks, with only one quark mutating. It's the old classic notion that even the smallest particle can be shattered into even smaller particles.


The electron is the little brother of the proton, it is exactly the same but packed in an octahedron of size S3. So it has three times the rod length as the primary field environment of the 4D moment. This moment is the effect of an oscillation with the vector vertical to the 3D coordinates and has the opposite parity of the proton oscillation. Fused with a proton (i.e. it has the same center as the proton) it would cancel all subsequent fields. However, the normal state of an electron is its own separate entity. This interacts with the charge fields S11-S27 of the proton and is responsible for the effects of the periodic table. Theoretically, it also interacts with neutrinos S5 and S7. However, the proximity of the fields S5-S7 suggests a high resistance to S3, the amplitude development is very steep there (look at Interaction) and no interaction is to be expected. We must be aware that our world is largely dependent on the interaction of electrons in the range of charge fields S9-S27.


The neutrino is established above the electron in the octahedron levels S5 and S7, as symbolized by the red and blue lines. It is set as the limit between fermions and photons in the "table of particle" table. Like the neutron, it consists of 2 power centers that apparently alone as charge carriers in (+) and (-) time no longer have any effect on the 3D space. This will be the probable reason that made us only to discover 2 centers instead of 3. Perhaps experimental physics will one day be able to show us that the charged neutrino is a building block of aggregate states. That, it counts as a particle and not as boson is probably due to the fact that in S5 and S7 a minimal moment acts to the 4th dimension. The interaction of S5 and S7 (like the neutron S1 with S3) causes the subsequent fields S9-S27 to be neutralized, which means that the charge is eliminated. This is why it was so difficult to detect neutrinos in the first place.

This shows the symbolic references of the particles to the matrix geometry.


In order to understand this chapter, the chapter "The fireworks of the LHC reinterpreted" should be read. -> LHC-firework

and also "Matrix and the illusion of particle" -> particle illusion

The SM regards the quarks as the basis of our world. And that's only because they were found during the smashing of the real building blocks of our world, the protons. This created an unfinished image, which was firmly nailed into the SM with the laureates chosen.
What's still wrong: Quarks have a Compton wavelength that is about 200 times larger than that of protons. Since a significant effect of the GR (Lorentz factor) has to be taken into account in these areas of space, it can definitely be said that quarks are larger than protons. How do they fit in? Quarks must be incredibly intelligent to manage to always agree on one (+) charge in 10^-25 s. This is their lifespan. With this time, they guarantee the proton an almost infinite lifetime. They are the chamelion of particles. Depending on the energy level of the destructive input (usually kinetic energy), they assume sizes of approx. 2 – 173,070 MeV. They have 6 different flavor numbers and charge sizes with 3 as the divisor. You cannot collect or isolate them. They are a spark of powerful destruction processes. 

How do quarks look like in the matrix?

The matrix structure clearly shows that the 3 diagonals of the octahedron are responsible for the development of the deficiency color or the bending up into the 4D ordinate. In the extension of the diagonals, the matrix shows that only energy centers with the same color status (++), (+-), (-+) or (- -) lie on these diagonals. They are viewed as energy highways in matrix theory. The experiments in LHC will therefore constantly find debris as triplets with discrete energy values in 2 time parities, which were then defined as 3 quarks in 2 versions as UP or Down. Since these energy sparks are also part of an oscillation, the quarks were assigned spin ½. All just interpretation.

Since the matrix of space cannot be destroyed by its own disruption (i.e. energy), any energy impact, no matter how large, pushes the proton only down to a smaller scale and higher energy level. The compensation of this extreme tension creates W bosons and quarks. It is the latter who escape the low standards on the energy highways of the 3 diagonals. They don't get into S2 like normal bosons respectivly in S4; S6 etc. Their rod lengths relative to <S1 are d=0.5√2 =0.707 scale. They escape the high-energy scales only on the diagonals of the matrix. Their masses arise from the complex relationship of 1D energy impact to oscillation parity, to the 3D direction of the diagonals, and to the relativistic distortions of the energy/ʎ/time in 3D space.




The boson is a moment of resistance in the matrix, which, when deformed, restores the old state. It is the matrix that only allows quanta of a certain size E=hc/ʎ as an inner property. Depending on the scale and size of the deformation, energies are released in quantum sizes, which restore the balance. They are the "empty" octahedra S3-S7 and tetrahedra in S2; S4; S6 etc. The steepness of the curvature of the space or the matrix in the scales S1 - S7 prevent these compensating quanta from breaking out. From S9 and as Quanta S6 and larger they flee as photons with V=c into the environment.


In S1-S7, because of the large gravitational distortion, the matrix has a connection of forces that also act on the octahedra and tetrahedra of the environment. The octahedra here also have 4D oscillations and are interpreted as W bosons. It is the normally "empty" octahedra that now become particles. The oscillations of the tetrahedra are interpreted as pure 3D quanta and therefore as gluons in the scales S2-S6.



The top of the colors and according to the rules of the matrix, an environment of tetrahedrons in green is created around them. They have an even number scale. An octahedron S1 with an interpenetrating tetrahedron of size S2 is shown on the left. The representations use zero density Euclidean space. In reality, the bar length ratios are greatly distorted by relativity.


In order to understand the role of the "empty" octahedrons in S1 / S3 as binding fields, 2 field associations are shown in the image below.


Left the Euclidean space of zero density is shown in symbolic form. The red fields (protons) form an association with the blue fields (antineutrons), which is kept at discrete distances and bonds with the contrary secondary fields. In the mixed fields, here white, the matrix is ​​balanced in +/- and thus flattened, which means here attraction. It shows the phase (parity of oscillation in S1) where the proton has the so-called charge (SM) (+) and the neutron in the anti-neutron phase has the charge (-). The squares symbolize the octahedron of a layer. The arrows show the binding direction. The cross direction symbolizes the Z direction to the next layer. The overlaps form in S3. This compound, shown here only as an example, would show a state of matter that would be practically unbelievably hard and heavy. It could be black hole material, because singularity does not exist in physics, only in religion. Perhaps one day we will discover processes in the center of our galaxy that can be explained with this 5th aggregate state.

Right On the right we see the same image, but distorted relativistically. Protons and antineutrons are greatly reduced. The white fields show the binding effect. Note that the right image is smaller as a whole. This should be interpreted as a link to gravity.

The image below could be the inner structure of an atomic nucleus. It shows a schematic pattern of protons p+ and neutrons n+ . The light red areas are the interaction field S9 of  protons. The slightly darker areas are where  S9 areas of proton overlap (with the effect of repulsion). The balanced null areas around the neutrons create the "flat" space and act as an attraction, controversial like the dark red areas of protons primary field. Since they are the zero areas of the neutrons S3, they are much stronger than the dark red areas S9 and thus bind the core assembly. It counts here as the 4th aggregate state.


The β-decay

A transformation of the β-decay with the field relations of the matrix is to be explained here. A view from the 4th dimension applies, where our 3D space becomes the surface in 4D space. It is assumed the vertical symbolizes the 4th dimension and the horizontal symbolizes 3D space. It is further assumed that the oscillations are seen as (+) only from the top view. A proton is an upward deflection here, it is the (+) parity of the proton for reference. As an oscillation, however, all representations can also be displayed horizontally mirrored.

The picture on the right shows schematically the hierarchy of the elementary parts in the scale order of the matrix. To Oberst the proton as an impact from the 4th dimension S1 with the secondary fields S3, S9 and the beginning of the charge field of the electron binding. Red is (+) parity and blue is (-) parity.

In the middle, the free electron is shown in the same scheme. It is the impact from the 4th dimension in S3, the secondary field S9 and the beginning of the charge field of the electron bond.

The image below shows a weak impact from the 4th dimension in S5 and S7 as (+) and (-) in the same matrix scheme, with S9 only resonating and no longer receiving an impulse from 4D because the impact is too weak. The area S5-S9 therefore has no charge effect and is considered to be neutral as a whole. It does not cause a moment in the charge field S11 - S27. S5 - S9 is the scale of the neutrinos.

All fields shown consist of an impact of the 4th dimension as the primary field and the bound fields of the secondary fields in 3D space. They all therefore have V=<c.

This analysis of the matrix schemes revealed a most trivial flaw in the physics of the Standard Model. In the understanding of physics in the 19th century, particles were something solid and massive. Thus, in the course of research, all of their observed behaviors were assigned to them as traits. They were never space itself or its phenomena. The charge (+) was arbitrarily assigned to the proton. After experiences in the electric and magnetic fields, the properties (+) and (-) produced attraction. Since protons and electrons attracted each other, the proton was seen as (+) and the electron as (-). The matrix sees it differently. There are all repulsion and attraction interactions of the fields surrounding the elementary particle. The proton-electron interaction happens in S11-S27 and forms the "electron shells" there. The proton-electron interaction with the same center, a state of the neutron, happens in the secondary field S5-S9 and creates a very strong bond there, which is probably only achieved in the formation of neutron stars.  Since the secondary fields have an onion-shaped interplay of + and -, the proton is the center of - + - (+Proton+) - + -. The electron as counter-oscillation would then have + - (Elektron +) - +. In this way the electron would always have the counter-oscillation to the proton in the interplay of the whole space.

Here the Beta-decay:

Nuclear physics interpreted this process from the β-radiation. They realized that at nuclear fission energy, a proton turns into a neutron. Since this process changes the atomic number of a atom, a (β−) decay or a (β+) decay is assumed. The (β−) decay then means that the atomic number becomes 1 value less and with (β+) decay it becomes 1 value higher.
(β−) decay p + e + ʋ- = neutrino and (β+) decay n + e+ + ʋ = proton

old => n = p + e- + ʋ- proton+electron+anti-neutrino  new => (n+) = (p+) + (e+) + energy E*) 

old => p = n + e+ ʋ    proton = neutron+positron+antineutrino  new => (p+) + (e-) + (ʋ+) + E*)

This is where the Space Matrix shows its true face. The proton/electron interaction happens in S3. There, however, the proton is in (-) parity and the electron is in (+) parity. Here only the parities apply, not the charge, which is an idealized expression of a static description of particles, where in the matrix theory are parities of oscillations.
Feynman diagrams interpret mismatched +/- relationships by neutrino or W boson.
The matrix interprets the flattening of space that occurs by the proton/electron stacking (interaction in S3) as energy, which as such does not show any charge as a phenomenon. As a quant with V=c, the parities are referred to here as frequency (light). The reason SM calls this energy as neutrino is, because most of this space flattening happens in S5-S9, the Matrix-region of neutrinos.

In matrix field theory, only fields of the same scale interact. A proton therefore only interacts via secondary field S3 with the electron in S3. If the proton has parity (-) there, then an electron with parity (-) would be repelled. There would be no reason for such a bond. After all, a free neutron has a lifetime of ~15 min.


However, it is different if the assumptions of the images shown here apply. There "only" the S9 barrier would have to be overcome.

The formulas now look like this: Left image:
proton in S1+ ; S3- ; S9+
electron in S3+ ; S9-
neutrinos in S9 are only neutral space.
S3+- becoms equalized
S9+- becoms equalized
What remains is a neutral proton, now called a neutron.


The SM shows +- as charge, the Matrix shoes +- as an oscillation parity and could be mirrored

old: n = p + e- + ʋ- neu: n = p+ e- E*) E*) is energy of space-flattening. The logic of the old formulas is irritating. You treat the mutually canceling field-values as real things like bread+cake, making the bread = cake+antibread, what doesn´t make much sense. The field values + and - correspond to the up's and down's of 3D-fields are related to the 4D-time.

Part 4 showed the application of matrix theory to nuclear physics. Further applications would lead to further research fields, which would go beyond the scope of this document.

What is approached?

The concept of a 4 dimensional space shows us a completely new type of field, which with its abstraction can be called a multiple field, a field of fields, which in turn consists of fields. This field explains the inner structure of the fermions. It shows the inner fields of the fermions, the primary field around the punctiform moment as an oscillation of the 4th dimension. This is followed by the primary field of the electron, the fields of the neutrinos the charge field or field of the electron orbitals and further ones. The multiple fields show a concept that recognizes even the smallest particle as a field and extends this principle to gravitation. A principle that could unite all theories of physics. The basis of this explanation is the matrix as the geometry of a 4-dimensional space structure and the quantized vibrations of all existing things, which only become recognizable on a larger scale as analogous and static manifestations of our known world



Christmas 2016 I started to describe my idea of a space matrix as a web page "The field space". In 2017 and 2018, the ideas in my head and in my 3D CAD platform grew into a zoo of solutions that required a logical order. In July 2018 I started to document these ideas in a logical sequence with Word and picture. The individual topics produced themselves and amazed me with their surprising solutions. A new picture of physics grew, not conceived but seen.

Gunter Michaelis, Griesbach, März.2022