Abstract

In this paper, we present a constructive method to show the existence of group-balanced single round robin tournaments (SRRTs) with a minimum number of breaks, if the number of groups is a power of 2 with identical even group sizes. When the number of teams is a multiple of 4, we show the existence of group-changing SRRTs with a minimum number of breaks, if the union of some groups contains exactly half of the teams.

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