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1
Intro
2
Classical correlations
3
Quantum correlations
4
CHSH game
5
Nonlocal games
6
A complexity theorist's checklist
7
MIP vs MIP*?
8
Upper bounds on MIP*?
9
Models of quantum entanglement
10
Tensor product model
11
Commuting operator model
12
Correlations and games
13
The Compression theorem
14
Recursive compression
15
Compression through introspection
16
Efficient tests for entanglement
Description:
Explore the groundbreaking seminar on the MIP* = RE theorem presented by Henry Yuen from the University of Toronto. Delve into the fascinating world of quantum correlations, nonlocal games, and complexity theory. Gain insights into classical and quantum correlations, the CHSH game, and various models of quantum entanglement. Discover the intricacies of the Compression theorem, recursive compression, and efficient tests for entanglement. Uncover the relationship between MIP and MIP* complexity classes and examine upper bounds on MIP*. This 59-minute lecture, part of the Computer Science/Discrete Mathematics Seminar I at the Institute for Advanced Study, offers a comprehensive exploration of this revolutionary result in quantum complexity theory.

MIP* = RE - Henry Yuen

Institute for Advanced Study
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