World's largest collection of Olympiad-level math problems now available to everyone
If you like working on math problems, go to this page. There are thousands of Olympiad level math problems listed by country.
From phys.org:

MathNet is the largest high-quality dataset of proof-based math problems ever created. It's comprised of more than 30,000 expert-authored problems and solutions spanning 47 countries, 17 languages, and 143 competitions. Credit: Shaden Alshammari
Every year, the countries competing in the International Mathematical Olympiad arrive with a booklet of their best, most original problems. Those booklets get shared among delegations, then quietly disappear. No one had ever collected them systematically, cleaned them, and made them availablenot for AI researchers testing the limits of mathematical reasoning, and not for the students around the world training for these competitions largely on their own.
Researchers at MIT's Computer Science and Artificial Intelligence Laboratory (CSAIL), King Abdullah University of Science and Technology (KAUST), and HUMAIN have now done exactly that.
MathNet is the largest high-quality dataset of proof-based math problems ever created, and it is not closed. Comprising more than 30,000 expert-authored problems and solutions spanning 47 countries, 17 languages, and 143 competitions, it is five times larger than the next biggest dataset of its kind. The work will be presented at the International Conference on Learning Representations (ICLR 2026) in Brazil later this month.
What makes MathNet different is not only its size but its breadth. Previous Olympiad-level datasets draw almost exclusively from competitions in the United States and China. MathNet spans dozens of countries across six continents, covers 17 languages, includes both text and image-based problems and solutions, and spans four decades of competition mathematics. The goal is to capture the full range of mathematical perspectives and problem-solving traditions that exist across the global math community, not just the most visible ones.
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