Claude Fable produced a counterexample to the Jacobian Conjecture

A researcher claims that Claude Fable has produced a counterexample disproving the Jacobian Conjecture, a long-standing open problem in mathematics. The counterexample is a specific polynomial map from ℂ³ to ℂ³ with a non-zero Jacobian determinant that maps three distinct points to the same output, contradicting the conjecture's assertion that such injectivity must hold.