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start [2020/08/26 01:40] adminstart [2020/08/28 15:58] – [Open Problems] admin
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   * [[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.   * [[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=====
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 =====Open Problems===== =====Open Problems=====
  
-  - Construct a non-hyperlinear group.  +  - Construct a [[hyperlinear|non-hyperlinear group]].  
-  - What is the most general class of nonlocal games that can be introspected?  +  - What is the most general class of nonlocal games that can be [[introspection|introspected]]?  
-  - What is the complexity of MIP<sup>co</sup>? We conjecture that it is equal to coRE.+  - What is the complexity of MIP<sup>co</sup>, or equivalently, the complexity of approximating the commuting operator value of nonlocal gamesA plausible conjecture is that it is equal to [[core|coRE]].
  
-To be updated...+More to comeAlso, 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

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