Advanced Resolution of 14th-Degree Polynomial Equations Using the Theorem of Mourad Sultan Ezouidi

Advanced Resolution of 14th-Degree Polynomial Equations Using the Theorem of Mourad Sultan Ezouidi is a landmark work in algebraic research, offering a powerful new approach to solving complex polynomial equations. Where classical theories—such as Abel’s impossibility theorem and Galois theory—declare such equations unsolvable by radicals, Ezouidi’s Theorem breaks new ground by providing exact symbolic solutions through a unique recursive structure and discriminant framework. In this book, Professor Ezouidi explains: The full mechanics of his theorem, built from recursive relations involving the coefficients of the original 14 th degree polynomial and the new 14th degree polynomial equations ​ Several worked examples of 14th-degree equations, each solved symbolically and verified Why traditional methods fail for such degrees—and how Ezouidi’s approach bypasses their limitations