| Monday, December 1 | ||
| 9:45-10:45 | Kapustin | Higher-form symmetries on a lattice and homotopy theory |
| 11:00-12:00 | Kubota | Stable homotopy theory of invertible quantum spin systems I |
| 13:30-14:30 | Prakash | Topological families and terminating transitions |
| 14:45-15:45 | Shiozaki | Matrix product state framework for quantum spin chains with symmetry actions on parameter space |
| 16:00-17:00 | Wang | 1+1D Deconfined Quantum Critical Points and the Dual Non-Anomalous Non-Invertible Symmetries |
| Tuesday, December 2 | ||
| 9:45-10:45 | Gu | Classification and construction of crystalline topological superconductors and insulators in interacting fermion systems |
| 11:00-12:00 | Pflaum | Homotopical Study of C*-Algebraic Quantum Spin Systems |
| 13:30-14:30 | Kawagoe | Levin-Wen is a gauge theory: Entanglement from topology |
| 14:45-15:45 | Krulewski | Free and Interacting Fermionic SPTs and the Bott Spiral |
| 16:00-17:00 | Ohyama | Generalized Cluster States and Strip 2-Algebras |
| Wednesday, December 3 | ||
| 9:45-10:45 | Rychkov | Some rigorous results about the tensor network renormalization group for 2D statistical physics models |
| 11:00-12:00 | Kubota | Stable homotopy theory of invertible quantum spin systems II |
| Thursday, December 4 | ||
| 9:45-10:45 | Delcamp | Entanglement, gapped phases and algebras of order parameters for non-invertible symmetries |
| 11:00-12:00 | Grady | Deformation classes of invertible field theories and the Freed-Hopkins conjecture |
| 13:30-14:30 | Qi | The Symmetry Taco: a bulk-boundary correspondence for mixed-state phases |
| 14:45-15:45 | Stehouwer | From TQFT to topological order: a view on unitarity |
| 16:00-17:00 | Wen | Higher Berry phase and boundary conformal field theories |
| Friday, December 5 | ||
| 9:45-10:45 | Yamashita | A merger of elliptic cohomology and global categorical symmetries |
| 11:00-12:00 | Kubota | Stable homotopy theory of invertible quantum spin systems III |
| 13:30-14:30 | Williamson | Universal fault tolerant quantum computation in 2D without getting tied in knots |
| 14:45-15:45 | Yu | How to Build Anomalous (3+1)d TQFTs |