Problems #1, 3, 7, 9, 11, Hatcher page 228 Distinguish CP^{3} and S^{2} x S^{4}Show that the two definitions of the Hopf invariant given in class are equivalent Problem #1, Hatcher page 428 |
Due Thursday, May 7 |

Start looking at problems #1, 3, 7, 9, Hatcher page 228 | |

Problems #6, 8a, 8c, 9, Hatcher page 204 | due Monday, April 20 |

Start looking at problems #2, 5, 6, 8, 9, Hatcher page 204 | |

Problems #3, 20, 21, 31, Hatcher page 155 | due Monday, March 30 |

Start looking at problems #1 - 8, Hatcher page 155 | |

Problems #29, 30 (just the second one), 31, Hatcher page 133 | due Monday, March 16 |

Problems #16, 17, 20, Hatcher page 132 Compute H, where _{*}(CT,CT-x)T is the 2-dimensional torus, CT is the cone on T, and x is the cone point. |
due Monday, March 2 |

Problems #11 - 13, Hatcher page 132 | due Friday, February 6 (or Monday, February 9) |

Show that a Δ-complex is a CW-complex. | due Wednesday, January 28 |

Problem #5, Hatcher page 131 | due Wednesday, January 28 |

Exhibit a Δ-complex structure on a surface of genus two, and use it to compute the simplicial homology. | due Wednesday, January 28 |

Problems #1, 4, 8, Hatcher page 131 | not due |