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Solutions to Exercises of the book
 Galois Theory
by Ian Stewart
Chapter 1: Classical Algebra
Chapter 2: The Fundamental Theorem of Algebra
Chapter 3: Factorisation of Polynomials
Chapter 4: Field Extensions
Chapter 5: Simple Extensions
Chapter 6: The Degree of an Extension
Chapter 7: Ruler-and-Compass Constructions
Chapter 8: The Idea Behind Galois Theory
Chapter 9: Normality and Separability
Chapter 10: Counting Principles
Chapter 11: Field Automorphisms
Chapter 12: The Galois Correspondence
Chapter 13: A Worked Example
Chapter 14: Solubility and Simplicity
Chapter 15: Solution by Radicals
Chapter 16: Abstract Rings and Fields
Chapter 17: Abstract Field Extensions
Chapter 18: The General Polynomial Equation
Chapter 19: Finite Fields
Chapter 20: Regular Polygons
Chapter 21: Circle Division
Chapter 22: Calculating Galois Groups
Chapter 23: Algebraically Closed Fields
Chapter 24: Transcendental Numbers
Chapter 25: What Did Galois Do or Know?
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