Graduate Does it make sense to break T duality at fundamental level?

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SUMMARY

The discussion centers on the compatibility of Bohmian mechanics with string theory, specifically addressing the implications of T duality breaking at a fundamental level. It asserts that the absence of a minimal length in the proposed theory challenges the consistency required for quantum gravity. Participants argue that while standard string theory incorporates a minimal length, Bohmian mechanics suggests that standard quantum theory is incomplete, allowing for a framework where minimal length is not necessary for certain aspects of the theory.

PREREQUISITES
  • Understanding of T duality in string theory
  • Familiarity with Bohmian mechanics
  • Knowledge of quantum gravity principles
  • Awareness of standard string theory constructs
NEXT STEPS
  • Research the implications of T duality in string theory
  • Explore the foundations of Bohmian mechanics
  • Investigate the role of minimal length in quantum gravity theories
  • Examine critiques of standard quantum theory and proposed alternatives
USEFUL FOR

The discussion is beneficial for theoretical physicists, string theorists, and researchers exploring the intersections of quantum mechanics and gravity, particularly those interested in alternative interpretations of quantum theory.

JG11
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https://arxiv.org/abs/hep-th/0605250

Here is an attempt to make bohmian mechanics compatible with string theory. It posits that T duality breaks at the fundamental level, and that the is no minimal length in the theory. Does this proposal make sense?
 
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Why do you think that it might not make sense? What do you see as a potential problem?
 
Demystifier said:
Why do you think that it might not make sense? What do you see as a potential problem?
As I understand, the minimal length is crucial to any theory of quantum gravity in order for that theory to be consistent. You can look it up yourself.
 
JG11 said:
As I understand, the minimal length is crucial to any theory of quantum gravity in order for that theory to be consistent. You can look it up yourself.
In the sense in which the minimal length is present is standard string theory, in the same sense the minimal length is present also in Bohmian string theory. However, Bohmian mechanics claims that standard quantum theory is incomplete, i.e. that one must add something additional that standard quantum theory doesn't have. So one can say that one part of the theory does have the minimal length (as required by quantum gravity, as you said), while the other part of the theory doesn't have it. This other part does not need to have the minimal length for consistency.
 

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