Solving 17th-Degree Polynomial Equations Using Ezouidi’s Theorem

For over two centuries, the mathematical world has accepted that general polynomial equations of degree five or higher cannot be solved by radicals—a belief rooted in the classical theorems of Abel and Galois. But what if this belief is no longer absolute? In this monumental 706-page work, Solving 17th-Degree Polynomial Equations Using Ezouidi’s Theorem, Professor Mourad Sultan Ezouidi boldly challenges the limits of classical algebra. With unmatched clarity and rigor, he unveils his symbolic method—Ezouidi’s Theorem—capable of resolving 17th-degree equations exactly and symbolically, without approximation or numerical estimation. Through a masterfully structured presentation of recursive relations, discriminant techniques, and radical expressions, the author shows that what was once deemed impossible is now not only possible but fully achievable. This book features: A complete symbolic structure for solving 17th-degree polynomials Deep theoretical underpinnings of Ezouidi’s method Step-by-step derivations and solved examples A clear critique of classical theorems and why they fail for symbolic resolution New insights that redefine the algebraic landscape