Gravity/gaugefield/Higgs unification bid by Lisi-Smolin-Speziale

In summary, A. Garrett Lisi, Lee Smolin, and Simone Speziale have proposed a diffeomorphism invariant theory that unifies gravity, gauge fields, and Higgs bosons, and could potentially provide a more elegant explanation for the values of low-energy coupling constants.
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http://arxiv.org/abs/1004.4866
Unification of gravity, gauge fields, and Higgs bosons
A. Garrett Lisi, Lee Smolin, Simone Speziale
12 pages
(Submitted on 27 Apr 2010)
"We consider a diffeomorphism invariant theory of a gauge field valued in a Lie algebra that breaks spontaneously to the direct sum of the spacetime Lorentz algebra, a Yang-Mills algebra, and their complement. Beginning with a fully gauge invariant action -- an extension of the Plebanski action for general relativity -- we recover the action for gravity, Yang-Mills, and Higgs fields. The low-energy coupling constants, obtained after symmetry breaking, are all functions of the single parameter present in the initial action and the vacuum expectation value of the Higgs."

EDIT: I now see that MTd2 flagged this new paper one minute earlier than I did. So as far as I am concerned this post can be deleted or merged into the thread which MTd2 started.
 
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  • #2

Hello,

I am excited to see this new paper by A. Garrett Lisi, Lee Smolin, and Simone Speziale proposing a unification of gravity, gauge fields, and Higgs bosons. The idea of a unified theory has been a long-standing goal in physics, and any progress in this direction is highly significant.

The authors propose a diffeomorphism invariant theory where the gauge field is valued in a Lie algebra that breaks spontaneously to the direct sum of the spacetime Lorentz algebra, a Yang-Mills algebra, and their complement. This leads to the emergence of the actions for gravity, Yang-Mills, and Higgs fields from a fully gauge invariant action.

One of the most intriguing aspects of this proposal is the fact that the low-energy coupling constants are all functions of a single parameter present in the initial action and the vacuum expectation value of the Higgs. This could potentially provide a more elegant explanation for the observed values of these constants, which are currently treated as free parameters in the Standard Model.

I am looking forward to seeing further developments and potential experimental tests of this theory. Congratulations to the authors on this exciting new proposal.
 

1. What is the significance of the Lisi-Smolin-Speziale unification bid for gravity, gauge fields, and the Higgs field?

The Lisi-Smolin-Speziale unification bid is a proposed theory that aims to unify the fundamental forces of gravity, gauge fields, and the Higgs field into a single framework. This would provide a more complete understanding of the interactions between these forces and potentially lead to a more unified theory of physics.

2. How does this unification bid differ from other attempts at unifying the fundamental forces?

One key difference is that the Lisi-Smolin-Speziale unification bid incorporates the Higgs field, which is responsible for giving particles mass. This is a crucial aspect that has been missing in previous attempts at unification.

3. What evidence supports the Lisi-Smolin-Speziale unification bid?

At this time, the unification bid is still a theoretical model and has not been confirmed through experiments or observations. However, it is based on mathematical equations and principles that are supported by existing scientific theories.

4. What are the potential implications of a successful unification of gravity, gauge fields, and the Higgs field?

If the Lisi-Smolin-Speziale unification bid is proven to be correct, it could lead to a more comprehensive understanding of the universe and potentially open up new avenues for research and technological advancements.

5. What challenges still need to be overcome for the Lisi-Smolin-Speziale unification bid to be accepted by the scientific community?

As with any new scientific theory, the Lisi-Smolin-Speziale unification bid will need to undergo rigorous testing and scrutiny in order to be accepted by the scientific community. This will involve further development of the theory, as well as experiments and observations that can provide evidence for its validity.

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