Apart from a few exceptions, we have collected indications so far that should confirm the validity of our considerations. And we consider the calculation of Planck’s constant as a first piece of evidence for the validity of our hypothesis. Planck’s constant is not a universal constant if a case can be found for which it can be calculated. Thereby, it is clear why all quantum theories only provide partially correct results: all of them believe this quantum to be a universal constant and so have to compensate all the difficulties inherent to this assumption for a lack of clarity, non-determinacy and artificial models such as spin, dualism etc. Consequently, Planck’s constant as a universal constant is the linchpin of all the theories about elementary particles. This outcome is of tremendous importance and at first one does not know where to begin. Perhaps it will be best to start with an illustrative concept about the mechanism of self-interaction. Therefore, we let the electron travel along an orbit that satisfies the magnetic field theorem conditions in any spatial direction. Thereby, the orbit will perpetually intersect field lines. However, in this case the orbit itself must be a field line and field lines would permanently intersect each other. But we know that in nature intersecting field lines must not exist. For this reason, a part of the field lines are always pushed to the convex side of the orbit; for a closed continuous curve we obtain a spatial vortex if the electron terminates its orbit. This vortex is the magnetic field.

Now we know that apart from the guessed orbit of the electron, there are still other orbits that are known as ellipses until now. According to our concept, these orbits embody wobbling curves on rotational ellipsoids as shown in Fig. 23. On such rotational ellipsoids the four small circular paths are distorted into ellipses, the octahedron is stretched and the four spatial directions in which self-interaction can be observed, have straightened up. Furthermore, again we identify the spin rosette in direction e-f. Likewise on this orbit the product m* V * R = const., if we place the nucleus into one focus of the ellipsoid. At the same time, as in the spherical-symmetrical model, there is “magnetic calm” at the nucleus. We thus observe in the simplest case an electron that is revolving the hydrogen nucleus on such an orbit and we want to show that the ratio of the two ellipsoid axes satisfies the rules of both the magnetic and the secondary quantum number required by quantum theory. Only if this is successful, it will have been shown that h is really a constant on all possible orbits around the nucleus. Consequently, we have to prove that such an elliptical orbit will generate the Planck’s constant only if the elliptical integrals in our self-interaction equation contain the correct semi-axes values.