The force worked out on 07052000, Protocosm force problem solved on
02092001
A real particle is a spatial wave falling down by itself and standing up to
the amplitude. It is oscillating. While this, the radius R is moved between next
to zero and to the amplitude R_{o}. I call this particle a primary
quantum. There would be pure gravitational quanta and pure electric quanta. Then
we would explain gravitational particles and electric charges. But charges
really are coupled at gravitational particles this way we find both kinds of
particle quanta in one system of symbiosis of nature. Now I had the idea after
all that the phenomenon of spatial vibrating was the fundament of the exchange
of momenta. During this, the primary wave quanta would be exchanged between real
particles and charges. Wave quanta themselves aren't particles. Therefore I
don't speak of "virtual particles" like present physics does. Particles
as real quanta and primary oscillators are always
just transmitters
and receivers
of spatial wave quanta forming gravitation and
electrostatics! I presented the following theses:
 If you enlarge the elongation R up to the amplitude R_{o}
virtually over R_{o}, then you get the particle as transmitter of a
spherical wave or a sodescribed spatial wave.
 The larger now the extension radius r_{i} of the spatial wave is,
the smaller is the momentum mass m_{i} acting there, which was
exactly measured with rest mass m_{o} or rest charge e_{o}
at the amplitude R_{o}.
 When two elementary masses exchange their momenta, the force between both
is arising while both distances r_{i} are multiplied now to r_{i}².
 Each force between compact masses and charges is combined of all
elementary vectors of the exchange between the elementary oscillators.
 For this behavior the rest mass m_{o} and the rest charge e_{o}
are valid as primary wave quantum of the momentum exchange between
oscillators.
 But also secondary wave quanta of magnet fields, m_{w} and e_{w},
are acting this way, but not totally spherical.
So I consequently followed: The center of gravity of a compact mass is just a
virtual center, because it represents the resulting force F_{R} of all
the interaction forces F_{i} over their interaction radii r_{i}
between microcosmic oscillators.
The gravitation force F_{g} = F_{R} of this compact mass is
vectorially added from single forces F_{i} at each particle interaction.
This way interacting momentum masses are streaming from all directions of the
universe to all the given masses. The general inertia is shown now as if a
medium would "stream" to the earth but in the same amount off of the
earth, too. In every inertia equilibrium the momentum masses should be the same
into all directions.
Then I made the equations:
J_{o} = 1h = m_{o} c R_{o} 
(1) 
as conservation of angular momentum J_{o} follows:
J_{o} = 1h = m_{i} c r_{i} 
(2) 
from which follows:
m_{i} = m_{o} R_{o} / r_{i}
(hyperbolic) 
(3) 
x_{o} = m_{i} r_{i} = m_{o} R_{o}
torque x_{o} in conservation 
(4) 
or
m_{i} / R_{o} = m_{o} / r_{i} 

or the terms of momenta:
p_{i} = p_{o} R_{o} / r_{i} = m_{i}
c = m_{o} c R_{o} / r_{i} 
(5) 
At the position of interaction with the other quantum (mass or
elementary charge) only the momentum mass m_{i} is effectively working
which was at the amplitude after equ. (7):
F_{g} = G m_{o} m_{o} / r_{i}² 
(6) 
F_{g} = G m_{i} m_{i} / R_{o}² 
(7) 
F_{g} = F_{a} = m_{o} a 
(8) 
F_{o} = M_{o} a_{o} with a_{o} =  G M_{o}
/ R_{o}² 
(9) 
F_{o} =  G M_{o} M_{o} / R_{o}² 
(10) 
M_{o} is the internal mass of a quantum at the surface
R_{o}. Both are acting after the coupling constant a_{3}.
Additionally my theory found the relations:
F_{o} =  c^{4} / G 
(11) 
M_{o} = h c / G m_{o} 
(12) 
F_{o} =  h² c² / G m_{o}² R_{o}² 
(13) 
F_{o} =  h² c² / G m_{o} R_{o}
m_{i} r_{i} 
(14) 

x_{o} = m_{o} R_{o} 
x_{o} = m_{i} r_{i} 
Analysis: G =  c^{4} / F_{o}
F_{g} = m_{o} m_{o} c^{4} / r_{i}²
F_{o} ~ F² / F_{o} 
(15) 
Therefore mc²/r multiplied with mc²/r is already F² or
F_{1} F_{2} / F_{o} 



(16) 
F_{g} = 
m_{o}c² 
m_{o}c² / F_{o} 

(17) 

r_{i} 
r_{i} 


F_{g} = 
E_{1} 
E_{2} / F_{o} 
E = F_{A} r_{i} 


r_{i} 
r_{i} 


F_{g} = 
F_{A1} 
F_{A2} / F_{o} 
standard equ. of forces 
(18) 
Each mass has its own force F_{An}, which has the
relationship with elementary force!
With equ. (5) we get:
F_{g} = m_{i1} c² m_{i2}
c² / F_{o} R_{o}² 
E_{o} = F_{o} R_{o} 
(19) 

M_{o} = E_{o} /c² 

F_{g} = m_{i1} c m_{i2} c / M_{o} R_{o} 
p_{i} = m_{i} c 
(20) 
F_{g} = p_{i1} p_{i2} / M_{o} R_{o}
with the torque 
D_{o} = M_{o} R_{o} 
(21) 
The gravitation force F_{g} after Newton is the result
of two momenta p_{i} at the radius r_{i} acting with the
momentum mass m_{i}, referred to the constants of the quantum, the
particle or the elementary charge as oscillator like F_{o}, R_{o}
or M_{o}.
THIS IS THE SIMPLE PROOF OF AN EXCHANGE FORCE AFTER MY UNITED FIELD THEORY!
But it obviously has no importance for calculations of forces. It only shows
like force is made.
What is valid for gravitation force must be valid for electric charge
following my theory, because the elementary charge represents an elementary
quantum spatially vibrating in the same way like a particle mass and
transmitting a spherical wave into the exchange space. I calculate:
m_{o} = e_{o} k_{q} 
(22) 
F_{g} = e_{i1} c e_{i2} c k_{q}² / M_{oq}
R_{oq} 
(23) 
p_{i} = e_{i} c k_{q} 
(24) 
Just here the local momenta are exchanged.
How are the relations at secondary wave quanta?
If a mass or a charge would rotate elementary, then they would form secondary
momenta with the secondary velocity v and the secondary rotation radius R_{rot}.
We get the secondary quanta, which exchange their momentum masses into the
space, too, but now not as spherical wave but as a spatial wave of two
directions (two maxima) of the acting dipole what is a magnet field. We get the
first twist of geodetic lines of the primary wave quanta by this first kind of
rotation. If the plane of rotation is rotating once more around itself, then the
dipole directions change at the receiver. We get a frequency of the secondary
exchange wave. This second twist leads to the xfrequent exchange wave. Also
here the conservation of angular momentum is valid:
J_{(n)} = nh = m_{w(n)} c R_{w(n)}
= m_{o} v R_{w(n) }/ g = gm_{o}
v R_{rot(n)} 
(w1) 
m_{w(n)} = f (n), f(R_{ w(n)}), f(m_{o}), f(v),
f(g) 

g = (1 – v² / c²)^{1/2} 

(Gamma factor of special relativity theory) 

m_{A} = m_{o} / g 

indicated mass, retardation mass, observer indicated the impacting mass 

m_{B} = g m_{o} with p_{B(n)}
= m_{B(n)} v = m_{b(n)} c 

Mass in movement, observer is flying along the moving mass 

m_{w(n)} = m_{o} v / c g 
(w2) 
The local secondary wave momentum exchange is then:
J_{(n)} = nh = m_{i(n)} c r_{i(n)} 
(w3) 
p_{i(n)} = p_{w(n)} R_{w(n)} / r_{i(n)} 
(w4) 
p_{w(n)} = m_{w(n)} c 
(w5) 
p_{i(n)} = m_{i(n)} c 
(w6) 
Analogously (3) is valid:
m_{i(n)} = m_{w(n)} R_{w(n)} / r_{i(n)} 
(w7) 
and the secondary dipole forces are analogously (6) and (7):
F_{gw} = G m_{w(n)} m_{w(n)} / r_{i(n)}² 
(w8) 
F_{gw} = G m_{i(n)} m_{i(n)} / R_{w(n)}² 
(w9) 
Now one can form the forces (w8) and (w9) over the wave mass m_{b(n)},
too. Then we get the analogon on the action of rest masses and/or rest charges.
Therefore I didn't derive them completely:
F_{gB} = G m_{b(n)} m_{b(n)} / r_{i(n)}² 
(w8a) 
F_{gB} = G m_{i(n)} m_{i(n)} / R_{rot(n)}² 
(w9b) 
Here it's possible now to underrun the wave amplitude R_{w(n)
}with the distance r_{i(n)} going to the center of the rotating
mass (or to the rotating charge).
The force F_{gw} would go to infinite singularly if the distance
would reach zero.
But what is a distance here? If there is something, the distance never can
reach zero! But what is there? The answer our theory gives to us: if there is no
stable quantum like a particle acting with its amplitude, so there must be a protocosm
 the early stage of a quantum in unstable or better in divergently open form.
Because in this feature of protocosms is no mass which would have made it for
divergent contracting but only field energy, we call it field
protocosm. It realizes a divergent field force F_{o(PK)} next to
F_{o} and also an intrinsic internal amplitude of R_{o(PK)}.
This way a rotating field, the socalled magnetic field is a complete
analogon to the primary field of masses and charges, no matter if it's
caused gravitationally or electrically. You see that the attraction between
magnets aims to the center laying inside of the causing orbit, no matter how
and on what orbit they are ever made during the rotation of masses or
charges. While this, the force and the spacetime curvatures increase to
finite maxima. These protocosms are strongly larger at superconductors.
Now an equation should be found which describes the central protocosm.. At
first I take the wellknown equation of the gravitational horizon r_{o}:
r_{o} = 2 G M_{o} / c² 
(w10) 
The external radius of the protocosm r_{o} is
dependent on the internal mass M_{o}.
Now we could substitute the momentum mass m_{i(n)} in the distance r_{i(n)}
of the center of rotation from equ. (w7) instead of the internal mass M_{o},
just as it would make the protocosm (PK) from wave functions:
r_{o(PK)} = 2 G m_{w(n)} R_{ w(n)} / r_{i(n)}
c² 
(w11) 
Here we see: If the velocity is increasing the relativistic
momentum mass m_{w(n)} is also increasing, while the wave amplitude R_{w(n)}
is decreasing. Therefore the horizon r_{o(PK)} is only still dependent
on the distance r_{i(n)}. When the distance decreases, a value can be
reached which is finally the same as the horizon. This statement doesn't help us
going on.
Now we substitute the internal mass M_{o} directly by the wave masse
m_{w(n)}, this equation follows:
r_{o(PK)} = 2 G m_{w(n)} / c² = 2 G m_{o} v / g
c³ 
(w12) 
Here the horizon r_{o(PK)} is a function of the
decelerated mass m_{o}, of the velocity v and of the gamma factor g
of the special relativity theory.
You see: the horizon grows along the increasing mass, but essentially it
grows along the velocity which is changed or totally stopped by movement of this
mass. The g.m. protocosm is then dependent on the specialrelativistic
conditions of the velocity changes (the same is valid for electric charges and
their e.m. protocosms)!
This kind of protocosms can only be build if an INTERACTION was just running.
If there aren't an interaction then the mass m_{o} rotates as
movement mass m_{B(n)} on its orbit (see equ.(w1)).
We can make the movement momentum mass m_{b(n)} from it:
m_{b(n)} = m_{o} v g /c 
w(13) 
Now we set it into the horizon and get this:
r_{o(PK)} = 2 G m_{b(n)} / c² = 2 G m_{o} v g
/ c³ 
(w14) 
Just now the gamma factor acts as soon as relativistic
velocities appear working against the increase of the horizon with given mass
and increasing velocity. From this I see the parallel to the general relativity
theory. Here the adjustment of a gravitational horizon is only dependent on the
intensity of the resting mass (see equ. (w10)).
So we conclude:
 The protocosm from wave masses m_{w(n)} is made from interactions
especially from relativistic velocity changes.
 This protocosm of the moved masses m_{b(n)} is made from the
intensity of the masses or/and of the charges which are nonrelativistically
moved.
For superconductors is then valid:
 for b): If there a current is flowing, it makes a nonrelativistic
protocosm from intensity. Since present currents are too low, the shielding
effect of that protocosm is also too low.
 for a): If the superconductor additionally rotates, you can support a
relativistic interaction by strong deceleration which forms a bigger
protocosm having a stronger shielding similar with Podletnikov's effect with
about 2%.
Who will come along? Who wants to build a stronger superconductor with more
initial intensity? Who wants to increase the rotation velocity and its
retardation relativistically?
Who makes this, who will produce a protocosm of real effectiveness.
Conclusio:
But if we found a description of the central protocosm, then we had the proof
for strong space curvatures in each force centers. The more we could amplify
them, the more curvatures we would get into larger areas of our space. This
would allow us to change physical magnitudes after Einstein's relativity. I saw
here the action of the superconductivity which doesn't only "shield"
the gravitation how Podletnikov and different scientists suspected, but which
curves the spacetime effectively. Just now, exactly between two points the
synthetic space curvature is acting, no matter what distance they ever have
(influence of the other forces and curvatures neglected first). It shifts the
action of gravitation, of electromagnetism, and it shifts the time. At 2%, a
clock already should be slow by 29 minutes per day next to the superconductor.
From my acknowledge I see my copyright to be the originator and the
discoverer of the protocosms, even of the synthetic protocosms, which qualities
we can examine and use later. How these properties look like I will tell you
another time another place.
