Galois Theory for Beginners
Jörg Bewersdorff David Kramer / Mar 29, 2020
Galois Theory for Beginners Galois theory is the culmination of a centuries long search for a solution to the classical problem of solving algebraic equations by radicals In this book Bewersdorff follows the historical developm
Galois theory is the culmination of a centuries long search for a solution to the classical problem of solving algebraic equations by radicals In this book, Bewersdorff follows the historical development of the theory, emphasizing concrete examples along the way As a result, many mathematical abstractions are now seen as the natural consequence of particular investigatioGalois theory is the culmination of a centuries long search for a solution to the classical problem of solving algebraic equations by radicals In this book, Bewersdorff follows the historical development of the theory, emphasizing concrete examples along the way As a result, many mathematical abstractions are now seen as the natural consequence of particular investigations Few prerequisites are needed beyond general college mathematics, since the necessary ideas and properties of groups and fields are provided as needed Results in Galois theory are formulated first in a concrete, elementary way, then in the modern form Each chapter begins with a simple question that gives the reader an idea of the nature and difficulty of what lies ahead The applications of the theory to geometric constructions, including the ancient problems of squaring the circle, duplicating the cube, and trisecting an angle, and the construction of regular n gons are also presented This book is suitable for undergraduates and beginning graduate students.

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Jörg Bewersdorff David Kramer
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