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4-Arc-Pancyclicity of Regular Multipartite Tournaments
A multipartite tournament is an orientation of a complete multipartite graph. We prove that every $r$-regular $c$-partite tournament with common partite-set cardinality $α$ is $4$-arc-pancyclic whenever $c\ge93$; that is, every arc belongs to a cycle of each length from $4$ to $cα$. This confirms
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