Cook's New Electrogravity
Theory
The NET 04
With the required parameters listed earlier,
some may have wondered why charge wasn't
included with them. It's because it has been
modified. In fact, almost all SI units
are modified for the NET, adding greater
depth of their meaning.
For example:
Where n is the Quantum Number
and -1 sets its spin either clockwise or counter-clockwise
for each orbital of the atom.
At n = 1:
q = -1.602176... x 10^-19 C
At n = 2:
q = +1.602176... x 10^-19 C
At n = 3:
q = -1.602176... x 10^-19 C
And then the modification of the classic
electron radius:
Where the -1 maintains that an outside observer
views this dimension from the opposite side
of an Imaginary plane.
Constant for all n:
e_r = -2,817940... x 10^-15 m
Most modifications are somewhat more tricky,
but with specific and definitive meaning.
Consider the following:
Where the 4 is negative because it is an
Integer (remember the rule) and pi
maintains its positive calculable polarity
as the Irrational number equal to 3.141592....
Constant for all n:
mu_oi = -1.256637...i x 10^-06 H m^-1
But the Imaginary value in the product is
somewhat less clear. With the NET,
the Imaginary value in (3) actually equals
the value of the Polar Magnetic Force
of the electron, as will be shown, and just
so happens to be Imaginary. Thus, if one considers
the Imaginary value above as a value with
dimensions, the rest actually is straightforward
considering the prior definitions.
As more is presented in time, all this will
become considerably easier to understand--for
what has been presented so far is quite a
peculiar stretch from standard physics (don't
worry, no laws are broken). It's just different.
But as one will soon begin to learn this stuff,
such modifications do add greater clarity
to a large number of physical problems and
allow for greater solutions to be made in
physics as will be shown.
Let's continue.
Where c is the Velocity of Light
in a Vacuum, ci is its Imaginary
and mu_oi is the Imaginary Permeability
of Free Space from (3).
Constant for all n:
epsilon_o = 8.854187... x 10^-12 s^2
H^-1 m^-1
Perhaps now we can more forward in order
to better reveal these NET rules with some
standard Quantum Physics.
Where -n is the Quantum Number
for the proton and +n for the electron,
-h is Plancks's Constant for
the proton and +h for the electron,
epsilon_o is the Permittivity of
Free Space, -q is the Electron
Charge, +q is the Proton Charge,
m_e is the Electron Mass and
pi is the Irrational number
with the value of 3.141592....
At n = 1
B_r = -5.291772... x 10^-11 m
At n = 2
B_r = -2.116708... x 10^-10 m
At n = 3
B_r = -4.762594... x 10^-10 m
So one can now begin to see in (5) the meaning
of the -'s and +'s, as they generally refer
to a physical aspect (such as either the electron
or the proton) within the equation that may
not otherwise be recognizable.
Let's expand upon this.
Where -n is the Quantum Number
for the proton and +n for the electron,
-h is Plancks's Constant for
the proton and +h for the electron,
the Integer 2 is negative, pi
is the Irrational number with the value
of 3.141592..., B_r is the Bohr
radius from (5), m_e is the Electron
Mass and epsilon_o is the Permittivity
of Free Space from (4).
At n = 1
V_g = 2.187940... x 10^6 m s^-1
At n = 2
V_g = 1.093845... x 10^6 m s^-1
At n = 3
V_g = 7.292304... x 10^5 m s^-1
Now we can begin to bring such Quantum
aspects more into the realm of Relativity.
Where we have an example of two exceptions
that were defined earlier, as they are the
square root of the values (a positive Integer
and a negative Velocity), -V_g
is the Proton Orbit Velocity (yes,
the proton orbits inside the electron radius
in the atom in accordance with the NET), the
negative counterpart to +V_g, which
is the Electron Orbit Velocity,
-c is the Speed of Light from
the perspective of the proton and +c
its perspective from the electron.
At n = 1
Lambda_R = 1.000026... (dimensionless)
At n = 2
Lambda_R = 1.000006... (dimensionless)
At n = 3
Lambda_R = 1.000003... (dimensionless)
Do you know what the Lorentz Factor
is? Well briefly, it arises from the physical
fact that objects appear to contract
from an outside observer's point of view the
faster it travels. The factor above allows
scientists to account for this in their measurements
and was used extensively by Einstein
in developing his relativistic model.
With it one can now begin to discuss the
significance of equation
(x) with an Imaginary Fine Structure
Constant in terms of Quantum and
Relativity Physics (enter the NET
stage right).
Where n is the Quantum Number,
-Lamda_R is the Lorentz Factor
for the perspective of the proton, +Lambda_R
(as well as the Lambda_R in the denominator)
is for the perspective of the electron, and
the +1 is the NET exception that all Integers
need to be represented as negatives except
the square root of 1, which is the purpose
of the redundant +, for clarification, as
one could simply write ( -Lamnda_R * +Lambda_R
) + 1 and it would mean the same mathematically.
Constant for all n:
alphai = 7.297352...i x 10^-03 (dimensionless)
This so far should have most readers caught
up to the purpose of Cook's modifications
applied to standard physics. Not only do they
provide the means for one to look at an equation
with better meaning, but also they provide
a steady path for one to calculate through
all other dimensions in systematic order,
without contradiction to trace it back to
each parameter involved in a precise and individual
process.
In short, in terms of the NET, the
Fine Structure Constant is always
an Imaginary number. Not only is it shown
in (9) above in terms of physics, but also
because of equation
(x) it seems to have more meaning being
Imaginary even with pure mathematics than
it does being Real. Thus, according to Cook,
there is no such thing as a Real Fine
Structure Constant; that is, unless
one deliberately divides it by i.
So, what else...
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