Minimal digraph obstructions for small matrices

Given a $\{ 0, 1, \ast \}$-matrix $M$, a minimal $M$-obstruction is a digraph $D$ such that $D$ is not $M$-partitionable, but every proper induced subdigraph of $D$ is. In this note we present a list of all the $M$-obstructions for every $2 \times 2$ matrix $M$. Notice that this note will be part of a larger paper, but we are archiving it now so we can cite the results.

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