
A 216-Character Counterexample Ends an 87-Year-Old Math Conjecture
The Jacobian conjecture has swallowed careers for 87 years. Posed in 1939 by Ott-Heinrich Keller, it asks a deceptively simple question: if a polynomial map from n-dimensional complex space to itself has a Jacobian determinant that is a nonzero constant everywhere, must the map have a polynomial inverse? Generations of mathematicians have claimed proofs, watched […]










