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IMO 1988 - Shortlisted problems Question 21

IMO Shortlist · IMO 1988 - Shortlisted problems

Question 21

(POL 4) Forty-nine students solve a set of three problems. The score for each problem is a whole number of points from $0$ to $7$. Prove that there exist two students $A$ and $B$ such that for each problem, $A$ will score at least as many points as $B$.