EMST and the Exact Resolution of 19th-Degree Polynomial Equations

For nearly two centuries, the Abel–Ruffini theorem has shaped the understanding of polynomial solvability, asserting the impossibility of a general radical solution for equations of degree five and higher. EMST’s Approach (Ezouidi Mathematical Structural Theory) revisits this landscape from a fundamentally different perspective. Rather than relying on traditional radical expressions, Ezouidi’s Theorem introduces a structural decomposition of high-degree polynomials, enabling the exact resolution of 19th-degree equations through invariant transformations, algebraic symmetries, and hierarchical root construction