In discrete mathematics, the social golfer problem (SGP) is a combinatorial-design problem derived from a question posted in the usenet newsgroup sci.op-research in May 1998.[1] The problem is as follows: 32 golfers play golf once a week in groups of 4. Schedule these golfers to play for as many weeks as possible without any two golfers playing together in a group more than once.
More generally, this problem can be defined for any golfers who play in groups of golfers for weeks. The solution involves either affirming or denying the existence of a schedule and, if such a schedule exists, determining the number of unique schedules and constructing them.
^Harvey, Warwick. "Problem 010: Social Golfers Problem". www.csplib.org. Retrieved 6 September 2021.
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