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Solving the Impossible Math Olympiad Problem (IMO 2025 P3)
1978 IMO Problem #3 (with Beatty's Theorem in the end)
1996 IMO Problem #3
1998 IMO Problem #3
The unexpectedly hard windmill question (2011 IMO, P2)
1993 IMO Problem #4
IMO 1993-Challenge: The Infinite Chessboard.
International Math Olympiad, IMO 1961, Problem 3, Solve The Equation
1989 IMO Problem #3
Inequality Problems - A problem proposed by the USA for the IMO 1993.
1993 IMO Problem #1
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Last Updated: September 30, 2026
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Summary
Hello everybody in this lecture we will be solving Given an n by n square of checkers capturing orthogonally, when can you remove all but one? Broadcasted at ... A beautiful puzzle that eluded AI, and the intuition it requires. our virtual career fair: 3b1b.co/talent See new ... What's the ultimate speed limit for a function? We're diving deep into The famous (infamous?) "windmill" In this challenge, we consider pawns on an infinite chessboard with the rule that whenever two pawns are adjacent, then we can ... Geometric and Algebraic Combinatorics AOPS community link for the This video solves an inequality proposed by the USA for the