Solving 17th-Degree Polynomial Equations Using Ezouidi Mourad Sultan Theorem

Solving 17th-Degree Polynomial Equations Using Ezouidi Mourad Sultan Theorem is a landmark addition to Professor Ezouidi’s influential series on solving high-degree polynomial equations. In this volume, the author breaks new ground by applying his unique theorem to the notoriously unsolvable 17th-degree case. While classical algebra insists that such equations cannot be solved exactly, Professor Ezouidi’s method defies these limitations. Through a carefully structured approach involving symbolic transformations, recursive relationships, and advanced discriminant analysis, he presents the exact roots of 17th-degree polynomials—without approximation. This work is not only a technical achievement but a theoretical revolution. It stands as clear evidence against Abel’s impossibility theorem for symbolic solutions in high-degree polynomials. This book is essential for researchers, graduate students, and educators who are ready to explore a new era of algebra beyond the boundaries of classical theory