Field-Space Levels
Until now, the Field-Space-mechanical model has been considered with a 6-dimensional field-space. However, there are particles that only come into being if this model allows for additional spatial dimensions in order to meet this geometric requirement. One field-space level has been identified as the intersection plane between the particle-field and the wave-field, parallel on the dimensional plane D56. Lifting a particle from this plane causes a break with the particle-field, which in turn makes such a particle invisible.
If all three bundle fions are affected, which also interact with the particle-field, it would be conceivable that there are at least three spatial planes that exist on a dimension plane with a higher energy level. The transition can be described by a period T of sinusoidal periodicity. Thus, with the excitation of particles through a smart selection of coupling frequency, it becomes possible to trigger relativistic effects for a limited time without having to move the object itself. This mechanism is made possible by the realization that space-time resembles moving energy or electromagnetic oscillations. The representation of moving energy without triggering a vectorial movement of its own is ensured by the rotational mechanisms between the bundle of fions and the rotation of the surrounding sphere. This is explained in the particle model.
There is a repulsive barrier between two field-space levels to prevent the attractive field-space levels from collapsing into each other. One field-space level can approach another, triggering new physical relationships that lead to innovations.
The illustration shows the mechanism of field-space displacement in the wave-field. In the particle-field, the momentum decreases and the field weakens with the displacement until it disappears completely from the phase of visible matter. At the exact intermediate mirrored location of the displacement, the particle also exists as its full-fledged antiparticle. The locations with energy levels 1 to 3 are the stages that can be artificially and temporarily excited. Overcoming the repulsive area at location 4 to reach the higher field-space level can only be achieved naturally once the surrounding matter at the lower field-space level oscillates as uniformly as the higher level.
The relativistic formula that equates space-time and energy is:
Changes in field-space levels can occur naturally when the majority of the matter present within a finite spatial segment, such as that of a planet, resonates at the higher frequency of the higher field-space level The repulsive region between the field-space levels accelerates the transition, similar to the tunneling effect in quantum mechanics.
The deviation angle β describes the shift towards an optimal field exchange parallel to the dimensional plane D56 relative to its point of contact with the particle-field. As this angle increases, the strong interaction decreases towards the weak interaction until it eventually reaches zero. This range can be achieved technically with 0 ≤ β ≤ 90°. Beyond this technically feasible range lies the natural path for a change of field-space level.
The simulation shows the transition of an object from the lower level to a higher level. In the process, an object’s field passes through different stages, which result trigonometrically from the change in direction. The red border indicates that its field is determined exclusively by the current field-space level. As soon as excitation occurs in the next field-space level, its field mixes proportionally with the higher field-space level. This process is marked in blue. On the left, the deviation angle β is shown to enable the progression to be classified mathematically.
β = 0° → current level
β = 90° .→ exactly symmetrical field direction; an object no longer reacts to the surrounding field
β = 180° → repulsive transition
β = 270° → exactly symmetrical on the side of the higher level
β = 360° → reaching the higher field space level
