[Protosimplex] [Examples and illustrations]
last update 06-03-21

Protosimplex
Examples and illustrations

Geometrical understanding of elementary particles

Heim theory is a radically geometric description of physical processes. This means that it actually understands all physical phenomena from internal geometrical processes of six-dimensional space.

Space can form various curved structures which can also transform into others (these processes are described mathematically in the context of Heim's theory). Under certain boundary conditions such condensation processes can run cyclically. Then space oscilliates within two different partial structures back and forth. From the outside this volume has different physical properties than empty space.
In reality these properties of not-empty space are not the result of statics, but of internal dynamics (matter is cycling of space).

The smallest unit which can perform such cyclic compressions is called protosimplex. However, protosimplexes do not exist in isolation, but only in the context of other protosimplexes. Every elementary particle is such a connection of protosimplexes. Their density decreases from the inside to the outside of the particle.


Fig. 1: Inner density of Protosimplexes in an elementary particle

From this description it is clear why physical experiments with identical elementary particles must lead to periodically varying results. After allm there is a dynamic inner life in every particle – so in each experiment it is hit at a coincidental point in time/of his inner status.
Furthermore it becomes clear that there is an internal structure of elementary particles (protosimplexes), but these internal structures only exist in the context of the whole particle.
Therefore any isolated quarks, which could be produced as fragments of elementary particles, will never be observed.

Fig. 2: Existence (periodic inner processes) and radioactive disintegration of elementary particles

So therefore an elementary particle only exists as it constantly cycles between its partial structures 1 and 2. If the cycling is interrupted we observe a radioactive disintegration.

By mathematically describing these six-dimensional compression processes, Heim obtained a unified mass formula and a theoretical cause for all quantum numbers resulting from these geometric processes.
Heim states, that to this day all observed elementary particle masses are produced as solutions of his mass formula.

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© Olaf Posdzech, 1998