[Req]Help finding equation

  • Thread starter kazparov
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In summary, Professor Michio Kaku from the Science Channel speaks about an equation that would form a quantum field theory that leads to an infinite sequence of inifinities. He says that although the theory is non-renormalizeable, we can still hope for miracles to occur and that the divergences of the quantum loops cancel out. Both of your replies have been very helpful. Thank you!
  • #1
kazparov
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In the TV Show Seeing Black Holes, from the Science Channel professor Michio Kaku speaks about an equation to formulate general relativity into a quantum field theory witch leads to a infinite sequence of inifinities

i would like to see that equation if possible.

i tried google, but no luck so far

thank you for any help

Kazparov
 
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  • #2
Hi kazparov!

In his book "Quantum Field theory - a modern introduction" there's a chapter on Quantum Gravity. If you don't know where to find the book, just send me a PM.

best regards, Martin
 
  • #3
I guess he refers to the fact that a quantum field theory of gravity would be non-renormalizeable. This can be easiliy seen from the dimension of the coupling. If one tries to quantize the classical field theory of gravity (General relativity), one faces the problem that the coupling constant (G in Newton's law), the gravitational constant, has negative mass dimension. Therefore the theory is non-renormalizeable.
Actually the chapter in his book is quite interesting, unfortunately I don't have the time to read it. In chapter 19.10 he discusses why non-renormalizeabilty is not a problem in principle. He says: "although quantum gravity is formally nonrenormalizebale, we can still hope that (by a series of miracles) the divergences of the quantum loops cancel, leaving us with a finite theory".

I hope you find answers to your questions in his book (which is really a good one!).
 
  • #4
Sunset said:
Hi kazparov!

In his book "Quantum Field theory - a modern introduction" there's a chapter on Quantum Gravity. If you don't know where to find the book, just send me a PM.

best regards, Martin

Hello, thank you very much for your reply

Does the book have the equation?, i just want to have a look at the equation

Thank you

Kazparov
 
  • #5
You might be looking for Wheeler–DeWitt equation
 
  • #6
As far as I know there is no settled theory of Quantum Gravity so far. However, there are proposals.
One of these proposals, as far as I understood Kaku, is a supersymmetric theory, so called "super-gravity".
He states the Lagrangian in chapter 20, I attached it.

Best regards
 

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  • #7
Sunset said:
As far as I know there is no settled theory of Quantum Gravity so far. However, there are proposals.
One of these proposals, as far as I understood Kaku, is a supersymmetric theory, so called "super-gravity".
He states the Lagrangian in chapter 20, I attached it.

Best regards

thank you very much

and thank you LostConjugate

both of your replies have been very helpful

much appreciated
 

FAQ: [Req]Help finding equation

What is the purpose of finding an equation?

The purpose of finding an equation is to have a mathematical representation of a relationship between variables. This can be used to make predictions, analyze data, and solve problems.

How do I find an equation?

There are several methods for finding an equation, depending on the specific situation. Some common techniques include using known data points to create a line or curve of best fit, using algebraic manipulation to solve for a relationship between variables, or using known physical laws and principles to create an equation.

What information do I need to find an equation?

The information needed to find an equation depends on the specific problem or situation. Generally, you will need at least two variables and their corresponding values. Other information that may be helpful includes any known relationships or patterns, physical laws or principles, or any other relevant data.

Can I use any equation to solve a problem?

No, not all equations can be used to solve a particular problem. The equation used must accurately represent the relationship between the variables in the problem. Additionally, the equation must be appropriate for the specific problem being solved.

Are there any limitations to using equations?

Yes, there are limitations to using equations. Some limitations include the accuracy of the data used to create the equation, the assumptions made in creating the equation, and the scope of the problem being solved. It is important to critically evaluate and validate any equation before using it to solve a problem.

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