BILLIAN THEORY OF RELATIVITY
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From Ghana, West Africa
Many test of Einstein’s General
Theory of Relativity cannot
explain due to small differences between the predictions of the theory and
Newton’s laws in addition to the square law of gravitation, further test
concerning the General Theory with
satellites show the theory is useful in predicting subtle effects on motions of
objects within the system.
NEW HYPOTHESIS
We all know the Schwarzschild radius Rs given by 2GM/C2. Schwarzschild radius fails to
include the energy-mass equivalence. With my equation E=MV2√2, energy equals to mass times velocity square
times squire rut of two, further
explains that all objects in the universe stored energy and more than have half
them released energy.
However one of the most exciting applications of the
equation MV2√2 is to the
extremely strong gravitational fields produced by “block hole”. It is
hypothesized that massive star can collapse until its radius is so small that
the surface gravity field prevents light from escaping. This is the Billian radius Rb.
Rb=2GMV2√2/E
Where;
Rb=Billian
radius
G=Constant
M=Massive object
V=Velocity across
the line of sight.
The equation above mean that, for a massive object, released
total energy E, moved at speed v across
the line of sight determined the Billian
radius Rb.
EXAMPLE:
Calculate the energy released by the star in radian where Billian radius stands for the star
radius 7.0x108m, moving
at a speed 2.4x108m/s across
the line of sight that has a mass equal to that of the earth (6.0x1024kg).
(G=6.7X10-11N-m2/kg)
E=2GMV2√2/Rb
E=[2(6.7x10-11)(6.0x1024)(2.4x108)√2]/7x108
BILLIAN PARAMETER
Obviously, we required some explanation of the universe (the
galaxies) show significant red-shifts. These observation are in accord with the
model of an expanding universe, in which all objects moved apart with speed remains
constant(v=12247.44871). In “normal”
galaxies, the relative constant V
derived from my equations that used to explain Doppler shift (unpublished)
obeys my hypothesis, which states that the constant v is directly related to the apparent distance of the object.
H=12247.44871/d
EXAMPLE:
Calculate the Billian
Parameter across a line of sight of distance 9.5x1021m
H=12247.44871/9.5x1021S-1
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