Solving 16th-Degree Polynomial Equations Using the Theorem of Mourad Sultan Ezouidi

Solving 16th-Degree Polynomial Equations Using the Theorem of Mourad Sultan Ezouidi is the latest addition to Professor Ezouidi's groundbreaking research in the field of algebra. For centuries, mathematicians have believed that polynomial equations of degree five or higher cannot be solved in radicals due to Abel’s impossibility theorem. However, Professor Ezouidi introduces a new theorem that challenges this historical limitation. This book demonstrates how the Ezouidi Theorem provides a recursive, symbolic method for solving 16th-degree polynomial equations—delivering exact roots expressed in radicals and complex exponential forms. Through precise formulation, advanced discriminant analysis, and the extraction of ex-root structures, Professor Ezouidi offers explicit examples that show how classical methods fail where his theorem succeeds. Whether you're a researcher, a graduate student, or a mathematician fascinated by the frontiers of algebra, this book is an essential reference in modern symbolic computation and a bold step forward in mathematical theory.