  A directed triple system of order $v$ (or, DTS$(v)$) is a decomposition of
the complete directed graph $\vec{K_v}$ into transitive triples. An $\ell$-good
sequencing of a DTS$(v)$ is a permutation of the points of the design, say
$[x_1 \; \cdots \; x_v]$, such that, for every triple $(x,y,z)$ in the design,
it is $not$ the case that $x = x_i$, $y = x_j$ and $z = x_k$ with $i < j < k$
and $k-i+1 \leq \ell$. In this report we provide a maximum $\ell$-good
sequencing for each DTS$(v)$, $v \leq 7$.
