Tsirelson bound

Target entity: Tsirelson bound
Context triple: [Clauser–Horne–Shimony–Holt inequality, relatedTo, Tsirelson bound]

• A. Clauser–Horne–Shimony–Holt inequality
  The Clauser–Horne–Shimony–Holt inequality is a key formulation of Bell's inequality used in quantum mechanics to test the incompatibility of local hidden variable theories with the predictions of quantum entanglement.
• B. Bell’s theorem
  Bell’s theorem is a fundamental result in quantum mechanics showing that no theory based on local hidden variables can reproduce all the predictions of quantum mechanics, thereby demonstrating the nonlocal nature of quantum correlations.
• C. Clauser–Horne inequality
  The Clauser–Horne inequality is a fundamental Bell-type inequality in quantum mechanics used to experimentally test local realism against the predictions of quantum entanglement.
• D. Lieb–Robinson bounds
  Lieb–Robinson bounds are mathematical results in quantum many-body physics that establish an effective finite speed for the propagation of information and correlations in systems with local interactions.
• E. Kochen–Specker theorem
  The Kochen–Specker theorem is a foundational result in quantum mechanics showing that it is impossible to assign consistent, noncontextual definite values to all quantum observables, thereby ruling out a broad class of hidden-variable theories.
• F. None of above. chosen
• G. Unsure - the case is ambiguous/there is not enough information to decide.

Target entity: Tsirelson bound
Target entity description: The Tsirelson bound is the maximum strength of quantum correlations allowed by quantum mechanics, limiting how much quantum systems can violate Bell-type inequalities such as the CHSH inequality.

• A. Clauser–Horne–Shimony–Holt inequality
  The Clauser–Horne–Shimony–Holt inequality is a key formulation of Bell's inequality used in quantum mechanics to test the incompatibility of local hidden variable theories with the predictions of quantum entanglement.
• B. Bell’s theorem
  Bell’s theorem is a fundamental result in quantum mechanics showing that no theory based on local hidden variables can reproduce all the predictions of quantum mechanics, thereby demonstrating the nonlocal nature of quantum correlations.
• C. Clauser–Horne inequality
  The Clauser–Horne inequality is a fundamental Bell-type inequality in quantum mechanics used to experimentally test local realism against the predictions of quantum entanglement.
• D. Lieb–Robinson bounds
  Lieb–Robinson bounds are mathematical results in quantum many-body physics that establish an effective finite speed for the propagation of information and correlations in systems with local interactions.
• E. Kochen–Specker theorem
  The Kochen–Specker theorem is a foundational result in quantum mechanics showing that it is impossible to assign consistent, noncontextual definite values to all quantum observables, thereby ruling out a broad class of hidden-variable theories.
• F. None of above. chosen