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We prove that there exists a constant $c > 0$ such that the vertices of everystrongly $c \cdot kt$-connected tournament can be partitioned into $t$ parts,each of which induces a strongly $k$-connected tournament. This is clearlytight up to a constant factor, and it confirms a conjecture of K\"uhn, Osthusand Townsend (2016).

Partitioning a tournament into sub-tournaments of high connectivity