Force Question – Einstein Gravitational Constant

In summary: Otherwise, your post is invalid and will be removed. Thanks.In summary, the Einstein gravitational constant can be represented as wave-particle ratios of force. There is no reference in the literature to these ratios.
  • #1
chemguy777
4
0
The Einstein gravitational constant (Κ) is usually written as; Κ = 8πG/c4

Can this constant be represented as wave-particle ratios of force?

One ratio is a thermal ratio, it includes Plank temperature and Hawking temperature.

The other ratio is a particle ratio including Plank mass.

Can the Einstein constant be represented as an invariant ratio of these two ratios?

Is there any reference in the literature to these ratios?

Thanks
 
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  • #2
chemguy777 said:
Can this constant be represented as wave-particle ratios of force?

What does "wave-particle ratios of force" mean?

chemguy777 said:
One ratio is a thermal ratio, it includes Plank temperature and Hawking temperature.

The other ratio is a particle ratio including Plank mass.

Can you give any references for these ratios?

chemguy777 said:
Can the Einstein constant be represented as an invariant ratio of these two ratios?

I can't answer this since I don't know what ratios you are talking about.

chemguy777 said:
Is there any reference in the literature to these ratios?

I've never seen one; that's why I asked you for one above. You presumably got this idea from somewhere. Where?
 
  • #3
Hello chemguy777. You are referring Planck unit. $$G,\hbar,c$$ are the constants chosen to be one in the unit. I do not know the value of $$G$$ is derived from other postulates.
 
  • #4
Hi Sweetsprings thank you for your reply.

I was hoping to explain why the Einstein Gravitational constant may be represented as ratios (plural) of force, however thermal forces must be defined first.

If you are interested I shall be happy to post the definition of the thermal force ratio.

Regards

Chemguy
 
  • #5
chemguy777 said:
If you are interested I shall be happy to post the definition of the thermal force ratio.

Before you do anything else, you need to give the references that I requested in post #2. PF rules prohibit discussion of personal theories. If you have a reference for "thermal force ratio", you're welcome to post that as well.
 

FAQ: Force Question – Einstein Gravitational Constant

What is the Einstein Gravitational Constant?

The Einstein Gravitational Constant, denoted by G, is a fundamental constant in physics that relates the strength of the gravitational force between two objects to their masses and the distance between them. It is a key component in Einstein's theory of general relativity, which describes the relationship between mass, energy, space, and time.

How is the Einstein Gravitational Constant calculated?

The Einstein Gravitational Constant is calculated through experiments and observations of the gravitational force between objects. It is a very small number, approximately equal to 6.674 x 10^-11 m^3/kg s^2, which reflects the weak strength of gravity compared to other fundamental forces such as electromagnetism.

What is the significance of the Einstein Gravitational Constant?

The Einstein Gravitational Constant is significant because it is a fundamental constant that helps us understand the behavior of gravity in our universe. It is also important in many practical applications, such as calculating the orbits of planets, predicting gravitational lensing effects, and understanding the expansion of the universe.

Has the value of the Einstein Gravitational Constant changed over time?

No, the value of the Einstein Gravitational Constant has remained constant over time, as far as we know. It is considered a universal constant, and any variation in its value would have significant implications for our understanding of gravity and the laws of physics.

How does the Einstein Gravitational Constant differ from Newton's Gravitational Constant?

The Einstein Gravitational Constant and Newton's Gravitational Constant, denoted by G, are two different constants that describe the force of gravity. While Newton's G only takes into account the mass and distance between two objects, Einstein's G also includes the curvature of space and time. This means that Einstein's G is a more comprehensive and accurate representation of gravity, especially when dealing with massive objects or high speeds.

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