Geodesics inside a spinning ball of the gravitational field matter

In summary, the FOGGOID STATE is a theory that suggests that gravity cannot be explained by the laws of motion that are currently in use. The theory suggests that gravity is instead caused by a 'fooggoid state' that is not bound by the laws of motion.
  • #1
Zhang Xu
13
0
The linear velocity of rotation of a spinning ball of the gravitational field matter (gfm) is faster at its edge than in its central part. According to Einstein's theory of the spinning disk, the spacetime curvature at the edge of the gfm ball is larger than that in the central part; and geodesics inside the gfm ball curve towards the centre. Hence in the outer part of the gfm ball, there exists an acceleration directing towards the centre; there exists the asymptotic freedom in the central part of the gfm ball; and in the outer part of the gfm ball, time dilates and mass increases.

For more information, please see Chapter 6 of the Antigravitation Engine Site (http://xczhx.nease.net/indexEnglish.htm ).
 
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  • #2
Originally posted by Zhang Xu
The linear velocity of rotation of a spinning ball of the gravitational field matter (gfm) is faster at its edge than in its central part. According to Einstein's theory of the spinning disk, the spacetime curvature at the edge of the gfm ball is larger than that in the central part; and geodesics inside the gfm ball curve towards the centre. Hence in the outer part of the gfm ball, there exists an acceleration directing towards the centre; there exists the asymptotic freedom in the central part of the gfm ball; and in the outer part of the gfm ball, time dilates and mass increases.

For more information, please see Chapter 6 of the Antigravitation Engine Site (http://xczhx.nease.net/indexEnglish.htm ).

Could you maybe elaborate on the 'FOGGOID STATE' it appears to be a bit murky?
 
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  • #3
I have read the theory, and must admit that I am not at all convinced of it's ability to perform as described with respect to gravity, as many "tricks" can be done with motion if there is a surface contact(device-to-water).

So, I offer a challenge:
Construct the device, but instead of using water, why not simply suspend it in air from a string like a pendulum(surely that scenario has LESS resistance than water). Then, if the device when activated goes to and maintains a position off-center, you have something. If not, you don't, and the theory is false.
Surely this SIMPLE experiment is a worthy proof-of-concept, MUCH MORE SO than with a water-based experiment.
Challenge accepted?
 

1. What are geodesics inside a spinning ball of gravitational field matter?

Geodesics inside a spinning ball of gravitational field matter refer to the paths that objects follow in the curved space-time around a spinning mass. These paths are affected by the gravitational pull of the spinning mass and the curvature of space-time.

2. How is the spinning of a mass related to geodesics?

The spinning of a mass causes a distortion in the space-time fabric, creating a gravitational field. This field affects the paths that objects follow, causing them to curve towards the spinning mass. This curvature is known as geodesics.

3. What is the significance of geodesics inside a spinning ball of gravitational field matter?

Geodesics inside a spinning ball of gravitational field matter are significant because they help explain the behavior of objects in the presence of a spinning mass. They also play a crucial role in our understanding of gravity and the structure of the universe.

4. How do geodesics inside a spinning ball of gravitational field matter differ from geodesics in a non-spinning mass?

In a non-spinning mass, geodesics are solely affected by the mass's gravitational pull. However, in a spinning mass, the geodesics are also affected by the spinning motion, causing them to curve in a different way than in a non-spinning mass.

5. Can the concept of geodesics inside a spinning ball of gravitational field matter be applied to other objects in the universe?

Yes, the concept of geodesics can be applied to any object in the universe that has a gravitational field. This includes planets, stars, and even black holes. The spinning of these objects affects the curvature of space-time and alters the paths of objects around them, similar to a spinning ball of gravitational field matter.

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