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Preface to the Second Edition | ||
Preface to the First Edition | ||
To the Reader | ||
Symmetry | 1 | |
Rings | 7 | |
Domains and Fields | 13 | |
Homomorphisms and Ideals | 17 | |
Quotient Rings | 21 | |
Polynomial Rings over Fields | 24 | |
Prime Ideals and Maximal Ideals | 31 | |
Irreducible Polynomials | 38 | |
Classical Formulas | 44 | |
Splitting Fields | 50 | |
The Galois Group | 59 | |
Roots of Unity | 63 | |
Solvability by Radicals | 71 | |
Independence of Characters | 76 | |
Galois Extensions | 79 | |
The Fundamental Theorem of Galois Theory | 83 | |
Applications | 85 | |
Galois's Great Theorem | 90 | |
Discriminants | 95 | |
Galois Groups of Quadratics, Cubics, and Quartics | 100 | |
Epilogue | 107 | |
App. A | Group Theory Dictionary | 109 |
App. B | Group Theory Used in the Text | 112 |
App. C | Ruler-Compass Constructions | 129 |
App. D | Old-fashioned Galois Theory | 138 |
References | 151 | |
Index | 153 |
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