Bang-Jensen and Yeo's strong arc decomposition conjecture

Let $D=(V,A)$ be a digraph. It is $k$-arc-strong if $D\setminus A^{\prime}$ remains strong for every subset $A^{\prime}\subseteq A(D)$ of size at most $k-1$. A strong arc decomposition of $D$ is a partition of $A$ into disjoint sets $A_1$ and $A_2$ such that the spanning subdigraphs $D_1=(V,A_1)$ and $D_2=(V,A_2)$ are both strong.

Bang-Jensen and Yeo's conjecture. There exists an integer $K$ such that every $K$-arc-strong digraph has a strong arc decomposition.

A strong arc decomposition would imply the existence of a good $(u,v)$-pair for every choice of roots, so this conjecture would imply Thomassen's conjecture on good vertex pairs. The source gives no resolution, and the conjecture remains open.