The International Mathematical Olympiad (IMO) is the most prestigious of all the international Olympiads and is aimed at secondary school students to help them develop academic excellence, foster cultural exchange and nurture a passion for mathematics.
Mathematics competitions began between schools in the Austro-Hungarian empire in the 19th century. The first International Mathematical Olympiad event was held in 1959 in Romania, with seven soviet countries participating. At first, the competitions were very small but over the decades, more countries began to participate from around the world. Gradually, the event has grown to welcome over 100 participating countries, each taking turns to host the event annually. The intensive competition takes place over two days and involves teams of contestants solving three questions during a 4.5 hour exam. Gold, silver and bronze medals are awarded to the winning teams.
The International Mathematical Olympiad is much more than a competition. It acts as a platform to showcase exceptional mathematical talent from around the world. It fosters collaboration and cultural exchange within students, allowing them to share ideas and learning. It also challenges and stimulates the growth of its participants, developing their confidence and abilities within the field of mathematics while encouraging them to pursue careers within STEM subjects.
Some of the contestants of the programme have not only achieved excellent results but have also gone on to make valuable contributions in the field of mathematics. Terence Tao is perhaps one of the best-known IMO members who received gold medals at the young ages of 13 and 14. He was later awarded the Fields Medal, a prestigious award in mathematics and is now a professor at the University of California. Ciprian Manolescu achieved the remarkable feat of completing three flawless papers at the IMO and is recognised for his work in Floer homology. Lisa Sauermann is a German mathematician who was one of the competitions top female scoring participants. Her studies focus on discrete mathematics, particularly in the areas of combinatorics and graph principles.
Training for the International Mathematical Olympiad is a rigorous process. New mathematical talents are identified and nurtured through regional and national competitions before being put forward for an intensive series of training camps that cover high-level mathematical challenges.
This process can pose an issue for some countries, who do not have the infrastructure to train participants and therefore become underrepresented within the competition. There is also a gender imbalance of participants taking part in the competitions, with a lower percentage of female students taking part. Addressing these issues will help to enhance the collaborative and diverse nature of the event for all participants.