MIP*=RE Seminar HUJI, 80741
Relevant links
Fall semester 2020-2021
ZOOM links, slides and video recordings:
Lec1, October 18, 2020, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec2, October 25, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec3, November 1, 16:00-18:00 Jerusalem time. Slides. YouTube. This lecture is dedicated to my grandfather Zvi Luz who passed away on Nov 1 2020.
Lec4, November 8, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec5, November 15, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec6, November 22, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec7, November 29, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec8, December 6, 16:00-18:00 Jerusalem time. Slides. Slides annotated. YouTube. (Alon Dogon)
Lec9, December 20, 16:00-18:00 Jerusalem time. Slides. YouTube. (Guy Kindler)
Lec10, December 27, 16:00-18:00 Jerusalem time. Slides. YouTube. (Guy Kindler)
Lec11, January 3, 2021, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec12, January 10, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec13, January 17, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec14, April 11, 16:00-18:00 Jerusalem time. Slides 1 , 2. YouTube. (Alon Dogon & Danil Akhtiamov)
Lec15, April 18, 16:00-18:00 Jerusalem time. Slides 1, 2. YouTube. (Alon Dogon)
Lec16, April 25, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec22, June 20, 16:00-18:00 Jerusalem time. Slides. YouTube.
Lec23, June 27, 16:00-18:00 Jerusalem time. Slides. YouTube.
Papers we follow
MIP*=RE, Quantum soundness of the classical low individual degree test, NEEXP in MIP*, A multi-prover interactive proof for NEXP sound against entangled provers, Interactions with Quantum Devices.
Talks and links we like
This talk by Anand Natarajan
This seminar on Operator Algebras and Quantum Information
The talks about MIP*=RE as well as the self testing talk in Quantum Protocols: Testing & Quantum PCPs
Announcement
Next year, in both the fall and spring semester, we are organizing a seminar dedicated to the recent refutation of Connes' embedding problem. The plan is to understand the paper MIP*=RE by Ji-Natarajan-Vidick-Wright-Yuen. If you are interested in participating, then fill in the following form.