Graduate Are there any theorems restricting possible QG candidates?

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The discussion centers on the challenges of identifying viable quantum gravity (QG) candidates, particularly in light of string theory's theoretical success without experimental validation. Participants question whether there are established no-go theorems that could eliminate certain models or geometrical objects from consideration in QG. The Coleman-Mandula theorem is mentioned as a known restriction, prompting inquiries into additional constraints that might apply to quantized geometries. The conversation highlights the need for criteria to discern fruitful models of the universe amidst various theoretical frameworks. Overall, the quest for definitive restrictions on QG candidates remains an open and complex issue in theoretical physics.
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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
 
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arXiv:gr-qc/0306083 (gr-qc)
[Submitted on 18 Jun 2003 (v1), last revised 19 Jun 2003 (this version, v2)]
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