Solving 15th-Degree Polynomial Equations

Solving 15th-Degree Polynomial Equations is a pioneering work that challenges traditional algebraic theory. In this book, Professor Mourad Sultan Ezouidi introduces and applies his unique theorem to derive exact symbolic roots of 15th-degree polynomial equations—without relying on numerical approximation or classical group theory. Unlike methods derived from Galois theory or Abel’s impossibility theorem, Ezouidi's theorem builds a recursive discriminant structure, using transformations and symbolic representations to extract exact solutions. This volume continues the author’s bold research into high-degree polynomial resolution and is a must-read for mathematicians, educators, and advanced students seeking rigorous alternatives to traditional theory. The book includes worked examples, proofs, and a full explanation of the symbolic recursive structure underlying the Ezouidi Method. It is the 43rd publication in the author’s series on solving polynomial equations from degree 5 to 20