An arc decomposition of the complete digraph 𝒟 Kₙ into t isomorphic subdigraphs is generalized to the case where the numerical divisibility condition is not satisfied. Two sets of nearly tth parts are constructively proved to be nonempty. These are the floor tth class (𝒟 Kₙ-R)/t and the ceiling tth class (𝒟 Kₙ+S)/t, where R and S comprise (possibly copies of) arcs whose number is the smallest possible. The existence of cyclically 1-generated decompositions of 𝒟 Kₙ into cycles $^{→}C_{n-1}$ and into paths $^{→}Pₙ$ is characterized.
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