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A $k$-uniform tight cycle is a $k$-graph with a cyclic order of its verticessuch that every $k$ consecutive vertices from an edge. We show that for $k\geq3$, every red-blue edge-coloured complete $k$-graph on $n$ vertices contains$k$ vertex-disjoint monochromatic tight cycles that together cover $n - o(n)$vertices.

Almost partitioning every $2$-edge-coloured complete $k$-graph into $k$ monochromatic tight cycles