Results

We can imagine our universe as consisting of a primary absolute void (a space with no resistance) and a BF that consists of virtual gravitons (VG) linked together by strings, thus building a 3-D matrix of such VGs that generates the effects we are all familiar with, like inertia, gravity, EM-fields, "Tunnel Effect", etc. Without the BF, our universe would be completely different, since particles would accelerate beyond "c" as there would be no longer any inherent resistance (BF) that produced inertia and gravity.

The BF must consist of VGs in order to be able to produce gravitation. VGs must further consist of strings in order to be able to produce inertia by the tension of the strings. The result is that the BF might consist of a 3-D matrix of VGs, where each VG is linked by strings to other 6 VGs (up, down, front, back, left, right = + and - values of x, y, z axes). The rows and lines of such VGs and strings represent the field lines of the BF.

The BF is able to generate EM and gravitational fields by means of the following interactions with material particles:

1. NEUTRAL INTERACTION

The BF would be eternal in absence of particles, but in our universe, it changes constantly due to the overall presence of material particles (fermions). When a neutral fermion moves, it interacts constantly with VGs of the BF. One part of the kinetic energy of the fermion is hereby transferred to any interacting VG on its trajectory. For any interacting VG of the BF, one real graviton (RG) is built (gravitation wave). In consequence, any moving fermion is loosing constantly kinetic energy and producing gravitation waves.

A punctual fermion interacts always with only one VG at a time. If such a fermion has a kinetic energy E_k, any RG that is produced by interactions would have the potential energy of a VG of the BF, plus a minimal kinetic energy that is necessary to loosen the 6 strings that anchor the VG in the BF:

[1]        E(RG) = E(VG) + E_kmin

Where:            E(RG) : Potential energy of a produced RG.

E(VG) :           Potential energy of an interacting VG.

E_kmin :           Minimal kinetic energy of a fermion, necessary to loosen the 6 strings that anchor a VG in the BF.

The above minimal kinetic energy is therefore equivalent to the potential energy of 6 strings:

[2]        E_kmin = 6 E(S)

            Where:                       E(S) :  Potential energy of a string