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The Myth of the Math Prodigy

  • Manas Chakrabarti
  • Oct 17, 2025
  • 3 min read

Most of us grow up believing that mathematics belongs to prodigies — children who solve puzzles in seconds, multiply large numbers in their heads, or finish the syllabus before anyone else. The rest of us, we are told, simply don’t have the talent. We learn early that you are either “a math person” or not, as if mathematical ability is something fixed at birth.


But the lives of some of the most remarkable mathematicians of our time tell a different story.


Maryam Mirzakhani, the first woman to win the Fields Medal, was not one of those dazzling prodigies. As a schoolgirl in Tehran, she loved reading stories and dreamed of becoming a writer. She once said she used to think she had no talent for mathematics. It was only later, through an inspiring teacher, that she began to see math not as a set of rules but as a landscape of ideas — something to be explored, not conquered.


June Huh, who won the same prize in 2022, followed an even more unlikely path. In high school, he struggled so much with mathematics that he gave up on it altogether. He dropped out of school to write poetry instead. It wasn’t until his early twenties, while pursuing philosophy, that he attended a math lecture that completely changed his life. Starting almost from scratch, he taught himself the basics and went on to make contributions that reshaped parts of algebraic geometry.


And then there is Yitang Zhang, whose name entered mathematical legend in 2013. Zhang had shown early brilliance with numbers, but after completing his PhD, he vanished from the academic world. For years he worked in odd jobs, including at a sandwich shop, and pursued mathematics alone. When he finally published his breakthrough result on the distribution of prime numbers, it stunned the mathematical world. His story isn’t about early genius so much as persistence: the conviction that an idea, pursued steadily enough, can outlast years of invisibility.


None of these stories fits the popular script. They are not tales of precocious brilliance but of curiosity, patience, and resilience. They remind us that mathematics rewards depth, not speed — and that the habit of staying with a problem often matters more than instant success.


Yet the myth of the math prodigy persists, especially in countries like India. We tend to equate mathematical ability with quick calculation or exam marks. Children who can add or multiply faster are praised as “naturally good at math,” while those who hesitate are gently — or not so gently — discouraged. This confusion between mathematical thinking and computational speed runs deep. It shapes not only classroom practice but also national pride. We celebrate high exam scores and record-breaking calculations, but India’s modest performance in the International Mathematical Olympiad tells another story. Olympiad problems demand proof, reasoning, and imagination — the very qualities our system rarely cultivates.


Real mathematics is nothing like the version most of us encountered in school. It isn’t about memorizing formulas or performing tricks; it’s about asking questions whose answers may take years to uncover. It’s about pattern, structure, and surprise. The mathematician’s work is often slow, uncertain, and collaborative — a collective act of imagination.


Zhang’s discovery illustrates this perfectly. His decade of solitary effort didn’t end with a final answer. It began a worldwide conversation. Within months of his paper’s publication, mathematicians around the world built on his work. What began as one man’s solitary pursuit became a shared exploration — a reminder that even in its most abstract form, mathematics is deeply human.


The myth of the prodigy makes mathematics seem exclusive, reserved for the gifted few. The truth is far more generous. Mathematics welcomes anyone willing to linger with a question, to get lost and find their way back, to stay curious long after the world has stopped watching.


Perhaps the real question isn’t “Who is good at math?” but “Who is willing to stay with a problem long enough to discover its beauty?”

 
 
 

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© 2025 by Manas Chakrabarti

 

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