Unification and Field Theory by Konstantin Meyl

[Baronvolsung]

Unification and Field Theory by Konstantin Meyl Scalar Waves

"8.1 Structure of the Field Theory  Pg. 171, Scalar Waves, Konstantin Meyl

In contrast to Maxwell's theory the new field theory, which we derived from duality, is also able to describe fields, in which no particles and no quanta exist. It probably is justified and useful in the sense of a clearer communications, to give the new field a name of its own.

The author recommends the introduction of the term "hydrotic field".  In it should be expressed, which importance water has for both the like named potential vortex and this field.

As we already have worked out the hydrodic field is favored particularly by polar materials and by a high dielectricity.  Water is a corresponding and in the biosphere of our planet dominating material.
....
Figure 8.1 Structuring of the fields and definition of terms

sup = superscript, sub = subscript, e = epsilon, o = sigma, t = tau, u = mu, o| =psi

The Hydromangetic field
      Charge:  e = 0; mass: m =0; force: F= 0
      The Electromagnetic field
            relaxation time constant: t sub 1 = e/o
            Charge : e not = 0; force: F = Q * E
       The hydro-gravitational field
            relaxation time constant: t sub 2 ~ u  * o
            mass:  m not = 0; force: F = o|  * H
The electrogravitational field
      Charge: e not = 0; mass:   m not = 0; force :  = Q * E + o|  * H

Pg. 170, Scalar Waves, Konstantin Meyl

In fig. 8.1 we recognize the structure.  At the top stands the "hydromagnetic field", which is described mathematically by the equations of dual electrodynamics in fig 3.3.   It does not know quanta and as a consequence neither charge nor mass!.  If we insert these equations, Ampere's law and the dual formulated Faraday law of induction, into each other, then there results as a mathematical description of our space-time-contitnuum the fundamental field equation (5.7 fig 5.1).  As a new physical phenomenon the potential vortex appears, which gives the hydromagnetic field a new and important property: this field can be quantized!

[Starting-point is the wave, which for corresponding interference effects can spontaneously roll up to a vortex, which as highly concentrated spherical vortex finds a new right to exist and finds to a new physical reality]
.....

[The hydromagnetic field is the all encompassing and with that most important field. Apart from that the electromagnetic field of the currents and the eddy currents and the hydro-gravitational field of the potentials and the potential vortices merely describe the tow possible and important special cases.  For reasons of pure usefulness for every special case a characteristic factor of description is introduced, the charge and the mass ! ]   Pg. 171, Scalar Waves, Konstantin Meyl)"

8.2 Unification of the interactions

Fig 8.2 Unified Theory

Structure of the fundamental field equation 5.7 (fig. 5.1)

sup = superscript, sub = subscript, t = tua, d = delta,  ^ = triangle

electromagnetic wave:
      electric field | magnetic field  
             ^ E * C sup 2 = d sup 2 E/d t sup 2   (5.7 a, b)
      potential vortex: (a,d)
            ^ E * c sup 2 = 1/ t sub 2 * d E/ dt
      eddy current: (5.7 a,c)
            ^ E * c sup 2 = 1/ t sub 1 * d E/ d t  
      Poisson equations
            potentials | currents
            ^ E * c sup 2 = E/ t sub 1 t sub 2   (5.7 a,e)  

Pg. 172, Scalar Waves, Konstantin Meyl
      
The discovery and introduction of the hydromagnetic field makes the desired unification possible, because the electromagnetic resp. Maxwell field, which describes the electromagnetic interaction, and the hydrogravitational field of the gravitation can be derived from this field as a consequence of the formation of quanta.

The kind of the interaction is caused by the course of the field lines of the field quanta which form as spherical vortices: the open field lines make the electromagnetic interaction possible.  And the field lines with a closed course lead to gravitation.  Both are a direct result of the field dependent speed of light.  A more perfect unification seems hardly possible.

As the next step the unification with the strong and the weak interaction is required, but it could be shown that those don't exist at all.  It just concerns misinterpretations
with much fantasy, which should help explain the difference between a wrong theory and the physical reality.

Numerous auxiliary terms for the description of the quantum properties exist, like for instance mass, charge, or Plank's quantum of action.  The prerequisite for their usability naturally is the existence of the quanta.  But until these have found to a physical reality, the auxiliary terms are unnecessary.  The hydromagnetic field does not know quanta, quantum properties or auxilary descriptions.  It will be shown that, according to expectation, also the temperature is a typical quantum property, which comes within the group of the auxiliary terms.  In this way also the temperature is fitted into the unified theory without compulsion.
...
For the fundamental field equation the division in four parts is repeated like already for the hydromagnetic field (fig 8.1). It likewise consists of four individual parts, the wave (b), the two vortex phenomena (c and d) and the time independent term (e) (fig 8.2).
Whereas the duality still is combined in the wave it comes to light clearly for the vortices to again be combined in the fourth case.  Here arise however potentials and currents, which again can react and oscillate with each other, for instance as L -C - resonant circuit in an electronic circuit, with which the principle is repeated.

This principle is shown clearer for the phenomenon of the temperature as in all other cases.  If we start at the top in the picture in fig 8.2 we have an electromagnetic wave, which is absorbed and thus becomes a vortex.  If the vortex falls apart, then eddy losses are formed.  We observe that the temperature rises and propagates in the well-known manner.   We have arrived in the bottom box, but this again can be taken as the top box for the now following process, because the equation of heat conduction is a vortex equation of type c or d !  We discover a self similarity:

[The spatial-temporal principle formulated mathematically by the fundamental field equation can be carried over into itself time and again. ]  Pg. 173, Scalar Waves, Konstantin Meyl)"


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