This workshop is about the recent MIP*=RE result from quantum computational complexity, and the resulting resolution of the Connes embedding problem from the theory of von Neumann algebras. MIP*=RE connects the disparate areas of computational complexity theory, quantum information, operator algebras, and approximate representation theory. The techniques used in the proof of MIP*=RE, such as self-testing and probabilistically checkable proofs, are well-known in theoretical computer science and quantum information, but are unfortunately completely foreign in operator algebras and approximate representation theory. Likewise, the tools of operator algebras and approximate representation theory are mostly unfamiliar in theoretical computer science and quantum information. This has made it challenging to translate the MIP*=RE result and the techniques used to prove it into a form digestible to operator algebraists. The aim of this workshop is to bridge this divide, by giving an in-depth exposition of the techniques used in the proof of MIP*=RE, and highlighting perspectives on the MIP*=RE result from operator algebras and approximate representation theory. In particular, this workshop will highlight connections with group stability, something that has not been covered in previous workshops. In addition to increasing understanding of the MIP*=RE proof, we hope that this will open up further applications of the ideas behind MIP*=RE in operator algebras.   How to Register for MSRI/SLMath Workshops You must be logged into msri.org to register for workshops. You may create a free msri.org account here if you do not have one already. On the right side menu, there is an orange button with "Click here to Register online". Follow this link and proceed with the registration. ABOUT ORCID ID: In order to register for most workshops, MSRI/SLMath needs to collect your ORCID ID as required by the National Science Foundation, the primary funder of MSRI/SLMath workshops. ORCID is an independent non-profit organization that provides a persistent identifier – an ORCID ID – that distinguishes you from other researchers and a mechanism for linking your research outputs and activities to your ID. ORCID is integrated into many systems used by publishers, funders, institutions, and other research-related services. Learn more and create an ORCID ID account at orcid.org. For questions regarding registration, please contact 987@msri.org for assistance.