Buratti's prime-cyclic multiset sequencing conjecture

Let $p$ be a prime and let $S$ be a multiset containing $p-1$ nonzero elements of ${\mathbb Z}_p$. Buratti's conjecture. There exists an arrangement of the elements of $S$ such that all partial sums are distinct in ${\mathbb Z}_p$. The conjecture is a related multiset version of the subset sequencing problem and is noted as unpublished in the source. No resolution is given there.