What’s Left for Mathematicians? | Daniel Litt
Episode · Oct 20, 2026
The Information Bottleneck
We use cookies for analytics.
Seminar, Hosted by Harvard Center of Mathematical Sciences and Applications — Math Science Lectures in Honor of Raoul Bott
University of Toronto; Benedict H. Gross Distinguished Visitor, Harvard Mathematics Department
Non-abelian Hodge theory, developed by Corlette, Simpson and others, equips representation spaces of the fundamental group of a complex variety with structures analogous to those on its cohomology. Taking that analogy further suggests that every cohomological structure should admit a counterpart in the non-abelian setting. Daniel Litt presents work toward this programme, related conjectures, and new structures whose analogues in the abelian setting remain less clear.