String Theory Inspires a Brilliant, Baffling New Math Proof | Quanta Magazine
String Theory Inspires a Brilliant, Baffling New Math Proof | Quanta Magazine
In August, a team of mathematicians posted a paper claiming to solve a major problem in algebraic geometry using entirely alien techniques rooted in string theory. The proof, led by Fields medalist Maxim Kontsevich, aims to classify types of polynomial equations previously considered out of reach. While it has generated excitement, its unfamiliar methods have also led to skepticism and calls for widespread deciphering by the mathematical community. This work marks a potential breakthrough for a field that had stalled for decades, bridging algebra, geometry, and physics.
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i will never look at a polynomial the same again. rational parameterization is a really fascinating way to 'solve' a polynomial (and to classify).
i also enjoy the idea that hunting for polynomial's that can't be rationalized makes them more 'fun'. (and certainly useful)
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