| Date Due | Pages of the book to read | Problems to turn in (from the end of the chapter!) |
|---|---|---|
| 4/29 | 159-178 | 6-2, 6-3, 6-6, Additive invariants |
| 4/22 | 3 and 4 of Questions for long exact sequences , Question for relative homology and excision | |
| 4/15 | p 115-126 of Hatcher |
Questions for homology
Questions for long exact sequences For this one only problems 1 and 2 |
| 4/8 | 360-365 | |
| 4/1 | 346-359 | 13-2, 13-6 (You can use the facts that H_0(B^n)=Z and zero in other degrees, H_p(S^n) is Z if p=0 or n and zero otherwise), 13-7 |
| 3/25 | Section 1.A, 339-345 | 10-5, 10-6, Hatcher 1.A.3, 1.A.5. 10-11 (a,b) |
| 3/11 | 251-273 | 9-1, 9-2, 10-1, 10-2, 10-9 |
| 3/4 | 315-318, 233-241 | 12-2, 12-3, 12-4, 12-9, 12-12 (For 12-9 you might want to use that the fundamental group of the Klein bottle is generated by elements a and b subject to the relation bab^{-1}=a^{-1}.) |
| 2/25 | 307-314 | 11-18, 11-19, 11-20 (You can have the fact that the identity map of S^2 is not null homotopic.) |
| 2/18 | 292-302 | 11-12, 11-13, 11-16, 11-17 |
| 2/11 | 224- 229, 277-291 | 8-2, 8-6, 8-7, 8-8, 11-4, 11-7, 11-14 |
| 1/28 | 206-208, 217-224 | 7-6, 7-9, 8-1 (You can assume the fundamental group of the circle is non-trivial and that of a wedge of two circles is non abelian) |
| 1/21 | 183-205 | 7-2, 7-3, 7-5, 7-4 |