1 | Tue, Aug 27 | Introduction |

2 | Thu, Aug 29 | Logic and Proof |

3 | Tue, Sep 3 | Appendix B: Sets and Functions |

4 | Thu, Sep 5 | Appendix D: Equivalence Relations |

5 | Tue, Sep 10 | Appendix C: Induction |

6 | Thu, Sep 12 | Section 1.1: Division Algorithm |

7 | Tue, Sep 17 | Section 1.2: Divisibility |

8 | Thu, Sep 19 | Section 1.3: Primes and Unique Factorization |

9 | Tue, Sep 24 | Section 2.1-2.2: Congruence and Modular Arithmetic |

10 | Thu, Sep 26 | Section 2.3: Zp when p is prime |

11 | Tue, Oct 1 | Section 3.1: Rings |

12 | Thu, Oct 3 | Section 3.2: Basic Properties of Rings |

13 | Tue, Oct 8 | Section 3.3: Isomorphism and Homomorphism |

14 | Thu, Oct 10 | Section 4.1: Polynomials and Division Algorithm |

15 | Thu, Oct 17 | Section 4.2: Divisibility in F[x] |

16 | Tue, Oct 22 | Section 4.3: Irreducibles and Unique Factorization |

17 | Thu, Oct 24 | Section 4.4: Polynomial Functions, Roots, and Divisibility |

18 | Tue, Oct 29 | Section 5.1: Congruence in F[x] |

19 | Thu, Oct 31 | Section 5.2: Modular Arithmetic in F[x] |

20 | Tue, Nov 5 | Section 5.3: F[x]/p(x) when p(x) is Irreducible |

21 | Thu, Nov 7 | Section 6.1: Ideals and Congruence |

22 | Tue, Nov 12 | Section 6.2: Quotient Rings and Homomorphisms |

23 | Thu, Nov 14 | Section 7.1: Groups |

24 | Tue, Nov 19 | Section 7.2: Basic Properties of Groups |

25 | Thu, Nov 21 | Section 7.3: Subgroups |

26 | Tue, Nov 26 | Section 7.4: Isomorphisms and Homomorphisms |

27 | Tue, Dec 3 | Section 7.5: Symmetric and Alternating Groups |

28 | Thu, Dec 5 | Review & Putnam! |

29 | Thu, Dec 12 | Final Exam |