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International Mathematical Olympiad, 1972, problem 3 (proposed by the United Kingdom)
Algebra Problem in IMO (1973) Q3
IMO 2008 Problem 3 Solution | Number Theory | Olympiad Math
The unexpectedly hard windmill question (2011 IMO, P2)
1983 IMO Problem #3
1993 IMO Problem #3
IMO 1972 Problem 1
IMO 1990 Problem 3
1970 IMO | Problem 3
The Pigeonhole Principle - IMO 1972 Problem 1
1998 IMO Problem #3
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Last Updated: October 1, 2026
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Summary
a bunch of factorials and powers of prime factors. Hello everybody in this lecture we will be solving 1973 A beautiful puzzle that eluded AI, and the intuition it requires. our virtual career fair: 3b1b.co/talent See new ... Showing a divisibility of two expressions with factorials. In this The famous (infamous?) "windmill" Prove that from a set of ten distinct two-digit numbers (in the decimal system), it is possible to select two disjoint subsets whose ...