Example: An asymptotically stationary schedule can make a fast jump

Take two quotient states and edges with displacements $L$ and $-L$, each of duration one, together with waiting. Every nontrivial cycle has zero displacement, so $K_{\mathsf{Sch}}=\{0\}$. The first edge nevertheless moves a dependency by $L$ in one unit of time. For $L>c$ it violates a physical speed $c$. The finite offset in (eq:finiteoffset) cannot be omitted.