| Sets and Induction | p. 1 |
| Binary Operations | p. 10 |
| Groups | p. 16 |
| Fundamental Theorems about Groups | p. 25 |
| Powers of an Element; Cyclic Groups | p. 33 |
| Subgroups | p. 43 |
| Direct Products | p. 55 |
| Functions | p. 59 |
| Symmetric Groups | p. 66 |
| Equivalence Relations; Cosets | p. 80 |
| Counting the Elements of a Finite Group | p. 88 |
| Normal Subgroups | p. 99 |
| Homomorphisms | p. 109 |
| Homomorphisms and Normal Subgroups | p. 121 |
| Direct Products and Finite Abelian Groups | p. 133 |
| Sylow Theorems | p. 143 |
| Rings | p. 153 |
| Subrings, Ideals, and Quotient Rings | p. 164 |
| Ring Homomorphisms | p. 177 |
| Polynomials | p. 191 |
| From Polynomials to Fields | p. 205 |
| Unique Factorization Domains | p. 211 |
| Extensions of Fields | p. 227 |
| Constructions with Straightedge and Compass | p. 240 |
| Normal and Separable Extensions | p. 249 |
| Galois Theory | p. 265 |
| Solvability | p. 279 |
| Suggestions for Further Reading | p. 297 |
| Answers to Selected Exercises | p. 301 |
| Index | p. 307 |
| Table of Contents provided by Blackwell. All Rights Reserved. |
Abstract Algebra
by Saracino, Dan-
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