Problems
- Conjecture (Natalie Mullin): If $p$ is prime and $p\ge5$, then uniform mixing
does not occur on $\ints_p^d$.
- Conjecture (Natalie Mullin): If uniform mixing occurs on $X$ at time $t$,
then $e^{it}$ is a root of unity.
- Which odd cycles admit uniform mixing?
- Is there a tree on more than four vertices that admits local uniform mixing
from two distinct vertices?