The paradox of the mass of two gravitational systems
The best definition of mass, in contemporary physics, is that it is
equal to a certain amount of energy (which I suppose to be potential)
divided by the square of the speed of light. Interesting? Now all we
need to know is what is energy. In the QTG, the mass of an object or
particle is intimately linked to time. The mass of an object or
particle is relative, and depends on its velocity in relation to the
OS. When we measure of a mass, it is always in relation to something,
the most common reference being the Earth itself. This mass is a force
or weight where the action of gravity is discounted.
We should not forget that it is the relativity of the mass of the
electron in the atom that gives the atom the ability to generate
gravity. We have seen that this gravity is a force without mass, and
that it modulates time. The passage of time depends on the intensity of
gravity: the more intense the gravity, the slower the rate of
progression of time.
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If we use GR to analyze the total gravitational potential energy of two
systems of objects that are identical in gravitation (as represented by
Figure 4 of chapter 8 of the QTG), we see that these two distinct
systems will have different total potential energies. System B will
have a greater gravitational potential energy, as a consequence of the
greater distance between the objects in B.
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The total potential energy of these two systems is different, because
energy is not localized in GR. The classical rules of physics tend to
be violated by GR. In the QTG, it is mass that is not localized. Dark
matter is a consequence of this, as seen in chapter 7 of the QTG.
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In the Quantum Theory of Gravity - "QTG" we will demonstrate how
the gravity can be found in atoms and the importance of time.
Quantum Theory of Gravity - "QTG"
The Powerful new law of the gravity !!
See the complete text in the following Sites:
http://rolfguthmann.sites.uol.com.br/English/index.html
or
http://www.geocities.com/rolfguthmann/
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