The Evans Equations of Unified Field Theory - Alpha Institute for ...

The other three fields – electromagnetism, weak, and strong - are
described when the field is the tetrad multiplied by an appropriate scaling factor
and is in the appropriate representation space. For example, the fundamental
electromagnetic field has the antisymmetry of equation (6) and is described by
equation (12). The strong and weak fields are described respectively as:
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S a µ = S (0) q a µ (13)
W a µ = W (0) q a µ (14)
Electromagnetism is defined by the torsion form. It is spinning of
spacetime itself, not an object imposed upon the spacetime.
The weak field is also a torsion form. It is related to electromagnetism.
Thus in the neutron’s conversion to a proton the torsion form will be involved.
We see an electron leave the neutron and a proton remains. Now it is more clear
that there was an electrical interaction that has an explanation. See Chapter 12
on the electroweak theory.
The strong field holds the proton together. It is the gravitational field in a
different mathematical representation – that of SU(3).
The next chapter deals with the Evans Wave Equation which is the wave
equation of unified field theory whose real or eigenoperator is the flat spacetime
d’Alembertian, whose eigenvalues or real solutions are kT = -R and whose
eigenfunction or real function is the tetrad q a µ :
(□ + kT) q a µ = 0 (15)
This equation gives a new wave mechanical interpretation of all four fields.
It is a wave equation because it is an eigenequation with second order differential
operator, the d'Alembertian operator. From this wave equation follows the major
wave equations of physics, including the Dirac, Poisson, Schrodinger, and Klein
Gordon equations. The wave equation also gives a novel view of standard
gravitational theory, and has many important properties, only a very few of which
have been explored to date.