Are there any theorems restricting possible QG candidates?

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SUMMARY

The discussion centers on the search for no-go theorems that restrict potential candidates for quantum gravity (QG) models, particularly in relation to string theory. The Coleman-Mandula theorem is acknowledged as a significant restriction, but the conversation also explores the limitations on geometrical objects that can be quantized to yield viable models of the universe. The inquiry emphasizes the need for theoretical frameworks that can exclude certain models in the context of QG.

PREREQUISITES
  • Understanding of the Coleman-Mandula theorem
  • Familiarity with string theory concepts
  • Knowledge of quantum gravity principles
  • Basic comprehension of geometrical quantization
NEXT STEPS
  • Research the implications of the Coleman-Mandula theorem on QG models
  • Explore the role of geometrical objects in quantum gravity theories
  • Study the Chern-Simons theory and its applications in QG
  • Investigate alternative QG approaches and their theoretical constraints
USEFUL FOR

Theoretical physicists, researchers in quantum gravity, and students of string theory will benefit from this discussion, particularly those interested in the foundational limitations of QG models.

Kontilera
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String theory, being such a theoretically successful theory as it is but with no experiment to single it out as THE model among alternatives, Im left to wonder, which models can be excluded? Are there essential no-go theorems regarding the physics of a theory for QG?
Im aware of the Coleman-Mandula theorem, but are there also restrictions to, say, which geometrical objects that, when quantized, could give rise to fruitful models of our universe?

Thanks.

// Curious
 
Last edited:
Physics news on Phys.org
arXiv:gr-qc/0306083 (gr-qc)
[Submitted on 18 Jun 2003 (v1), last revised 19 Jun 2003 (this version, v2)]
A Note On The Chern-Simons And Kodama Wavefunctions
Edward Witten
 
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