Summary of Key Points
For the first time in 2026, the Fields Medal (the Nobel Prize in mathematics) was awarded to two individuals who graduated from China's domestic education system: Wang Hong and Deng Yu, both from Peking University. However, their groundbreaking research was conducted at top academic institutions in Europe and America. This achievement not only demonstrates that China's basic education and undergraduate programs can cultivate world-class mathematicians but also highlights the fact that China has not yet become a hub for mathematical research. The development of elite talent still relies on overseas academic communities, mentorship, and long-term support. Additionally, the work of all four award recipients reflects a trend towards interdisciplinary collaboration, indicating that the forefront of mathematics is moving beyond traditional disciplinary boundaries.
I. Two Medals: A Milestone and a Benchmark
The victory of Wang Hong and Deng Yu marks a historic breakthrough for Chinese mathematics, as it is the first time that scholars who graduated from China's domestic education system (rather than being overseas students) have won the Fields Medal. Their training at Peking University equipped them with the skills to advance to the forefront of the field, but their doctoral studies (at MIT and Princeton in the United States), key collaborations (with overseas mentors and peers), and research publications (in top international journals) were all completed in Europe and America.
This is akin to saying that while our domestic programs can produce talented individuals, to become world-class researchers, they must further their education and compete in the highest-level international academic environments. The medals acknowledge the quality of our training programs but also highlight the need for a supportive environment that allows these talents to grow into true “superstars”—one that includes the ability to pose groundbreaking questions, strong collaboration networks, and mechanisms that support long-term, high-risk research.
II. Two Paths to Success: Both Non-Competition-Athletes and Competition-Talents Can Reach the Top
The experiences of Wang Hong and Deng Yu challenge the stereotype that only competition champions can become top mathematicians:
- Wang Hong: She entered Peking University through the regular college entrance examination in a county in Guangxi, initially studied earth sciences, and then switched to mathematics. She has no experience with international math competitions. Her strength lies in her ability to combine different fields of mathematics—harmonic analysis (which deals with waves and functions) and geometric measure theory (which studies spatial structures—to solve the three-dimensional hanging valley conjecture.
- Deng Yu: A gold medalist in the Shenzhen Olympiad, he was admitted to Peking University and later transferred to MIT, where he won the highest award in the Putnam Competition (a prestigious math competition for college students). His strength is his problem-solving ability; he used a cutting-edge algorithm to analyze complex interactions between particles, bridging the gap between particle motion and macroscopic fluid dynamics.
Their success shows that China’s education system can accommodate various types of mathematical talents. However, to help them achieve even greater things, more open academic opportunities and connections with international research communities are needed.
III. The Interdisciplinary Essence of Contemporary Mathematics
The work of all four award recipients represents a shift towards interdisciplinary integration:
- Wang Hong: Used harmonic analysis and geometric measure theory to solve a geometric conjecture.
- Deng Yu: Combined particle mechanics, statistical physics, and fluid dynamics to understand the behavior of particles at both microscopic and macroscopic levels.
- Tsimerman: Applied model theory (logic) and arithmetic geometry to prove the Andrei-Ol’ver conjecture.
- Pardon: Developed new tools in topology, symplectic geometry, and algebraic geometry.
This shift indicates that modern mathematics is no longer limited to traditional disciplines; success requires integrating knowledge from different fields to address complex problems.
IV. What Does China Need to Reach the World Center of Mathematics?
The true measure of a world center of mathematics is not just the number of award-winning researchers but the ability to continuously produce groundbreaking work:
- The Ability to Pose Questions: Mathematicians like David Hilbert inspired centuries of progress by posing fundamental questions. China currently focuses more on solving existing problems rather than generating new ones.
- Academic Communities: Top research requires a community of the brightest minds working together. While institutions like Princeton’s Institute for Advanced Study and MIT’s Department of Mathematics provide such environments, China lacks similar collaborative spaces.
- Long-Term Support: Mathematical research often takes 5 to 10 years or longer to yield results. Overseas institutions allow researchers time to pursue their work at a slower pace, while China may prioritize shorter-term outcomes.
- Retaining Talent: Wang Hong is now at the French Institute of Advanced Sciences, and Deng Yu at the University of Chicago—these achievements are the result of international collaborations. To attract and retain such talent, China needs to provide similar research opportunities.
V. The Hidden Influence of Chinese Language in Mathematics
Three of the four award recipients speak Chinese fluently (Wang Hong and Deng Yu’s mother tongue; Pardon is proficient in Chinese). This is not incidental. On one hand, the number and quality of Chinese mathematicians are increasing, and the international community increasingly values scholars with a Chinese background. On the other hand, Chinese, as a non-Western language, is gaining recognition in mathematics. However, this is just a manifestation of China’s “soft power”; to become a global center, China must also build on its academic strength.
Conclusion
The two Fields Medals are a highlight for Chinese mathematics but also serve as a mirror, reflecting both our progress and the gaps we still need to address. There is a long way to go before China becomes a world leader in mathematics—this path requires more openness, patience, and acceptance of research that does not have fixed answers. After all, the forefront of mathematics lies in asking new questions, not just solving existing ones.