Solving 11th, 10th, and 9th-Degree Polynomial Equations Using Ezouidi Mourad Sultan’s Theorem (EMST)

For two hundred years, mathematicians have accepted that no general formula in radicals could exist for equations of degree five or higher. This belief, grounded in Abel’s and Galois’ theories, defined the boundaries of classical algebra — until now. In Solving 11th, 10th, and 9th-Degree Polynomial Equations Using Ezouidi Mourad Sultan’s Theorem (EMST), Professor Mourad Sultan Ezouidi unveils a theorem that redefines algebraic solvability. EMST constructs a powerful recursive system that allows the symbolic computation of exact roots for high-degree polynomial equations, demonstrating that these equations are not only solvable but also expressible through precise algebraic structures. The book explores the step-by-step derivation of the recursive coefficients and ​, the transformation of the polynomial into a solvable radical form, and the verification of exactness through symbolic proofs. Each example, from the 9th to the 11th degree, confirms the power and universality of Ezouidi’s theorem. More than a mathematical method, this book is a manifesto of innovation — proving that algebra is far from complete and that the exact resolution of high-degree equations is possible .