- Series
- Combinatorics Seminar
- Time
- Wednesday, September 16, 2015 - 4:00pm for 1 hour (actually 50 minutes)
- Location
- Skiles 006
- Speaker
- Imre Leader – University of Cambridge – leader@dpmms.cam.ac.uk – https://www.dpmms.cam.ac.uk/people/ibl10/
- Organizer
- Esther Ezra
Let $T$ be a finite subset of ${\Bbb Z}^n$. It may or may not tile ${\Bbb Z}^n$, in the sense of ${\Bbb Z}^n$ having a partition into copies of $T$. But is there a dimension $d$ such that $T$ does tile ${\Bbb Z}^d$ ? Our talk will focus on this question.