User Tools

Site Tools


start

Differences

This shows you the differences between two versions of the page.

Link to this comparison view

Both sides previous revisionPrevious revision
Next revision
Previous revision
Last revisionBoth sides next revision
start [2020/08/26 01:36] adminstart [2020/08/28 15:58] – [Open Problems] admin
Line 14: Line 14:
   * [[https://simons.berkeley.edu/talks/tbd-140|The Quantum Low-Degree Test]]. Speaker: Anand Natarajan. Gives an introduction to the robust self-testing result that underlies the introspection technique.   * [[https://simons.berkeley.edu/talks/tbd-140|The Quantum Low-Degree Test]]. Speaker: Anand Natarajan. Gives an introduction to the robust self-testing result that underlies the introspection technique.
   * [[https://simons.berkeley.edu/talks/tbd-139|PCPs and Introspection]]. Speaker: John Wright. Gives an overview of the introspection technique.   * [[https://simons.berkeley.edu/talks/tbd-139|PCPs and Introspection]]. Speaker: John Wright. Gives an overview of the introspection technique.
 +  * [[https://www.youtube.com/watch?v=8Cmw5u8fazk|Spooky Complexity at a Distance]]. Speaker: Zhengfeng Ji. Gives an overview of MIP* = RE in the context of quantum multiprover interactive proofs.
 +
 +=====Discussion Forum====
 +There's a [[http://piazza.com/utoronto.ca/summer2020/mipre|Piazza forum]] for those who may have questions about MIP* = RE or related topics. Sign up code: "quantum".
  
 =====Reading Groups===== =====Reading Groups=====
Line 21: Line 25:
   * [[http://perso.ens-lyon.fr/mikael.de.la.salle/GDT/GDT_Connes_Tsirelson.html.en|Reading webinar]], organized by Omar Fawzi, Mikael de la Salle, and Guillaume Aubrun. Slides and notes included.   * [[http://perso.ens-lyon.fr/mikael.de.la.salle/GDT/GDT_Connes_Tsirelson.html.en|Reading webinar]], organized by Omar Fawzi, Mikael de la Salle, and Guillaume Aubrun. Slides and notes included.
  
 +=====Open Problems=====
 +
 +  - Construct a [[hyperlinear|non-hyperlinear group]]. 
 +  - What is the most general class of nonlocal games that can be [[introspection|introspected]]? 
 +  - What is the complexity of MIP<sup>co</sup>, or equivalently, the complexity of approximating the commuting operator value of nonlocal games? A plausible conjecture is that it is equal to [[core|coRE]].
  
 +More to come. Also, please feel free to suggest more open problems (either by e-mail, or on the Piazza forum).
 + 
  
  
start.txt · Last modified: 2020/08/28 17:41 by admin

Donate Powered by PHP Valid HTML5 Valid CSS Driven by DokuWiki