| Date | Topics | Person in charge |
| Sept 15 | Roth's theorem | Mariah Hamel |
| Sept 22 | Progressions of length 4: quadratic
uniformity | Mariah Hamel |
| Sept 29 | Progressions of length 4: the non-uniform
case | Izabella Laba |
| Oct 6 | Introduction to ergodic theory | Brian Marcus |
| Oct 13 | Connections between ergodic theory and arithmetic
progressions | Brian Marcus |
| Oct 20 | Freiman's Theorem and related topics
| Roger Woodford |
| Oct 27 | Gowers's version of Balog-Szemeredi theorem
| Izabella Laba |
| Nov 3 | Conclusion of the analytic proof of Szemeredi's theorem
| Izabella Laba |
| Nov 10, 17 | Arithmetic progressions in primes
| Izabella Laba |
| Nov 24, Dec 1 | New directions and open problems
| Everyone welcome to contribute! |
| Jan 12, 19 | Small ball
| Michael Lacey |
| Jan 26, Feb 2 | Roth's theorem for triangles: Shkredov's proof
| Shabnam Akhtari |
| Feb 9 | Introduction to finite field models; Roth's theorem
| Mariah Hamel |
| Feb 23 | Freiman's theorem in a finite field setting
| Roger Woodford |
| March 2 | Roth's theorem for triangles - finite field version
| Chris Duarte |
| March 9 | Introduction to the Kakeya problem
| Izabella Laba |
| March 16 | The finite field Kakeya problem
| Kelan Zhai |