Explorations in Topology: Map Coloring, Surfaces, and Knots (Hardcover, 2)

CHAPTER 1: ACME makes maps and considers coloring them
CHAPTER 2: ACME adds tours to its services
CHAPTER 3: ACME collects data from maps
CHAPTER 4: ACME gathers more data, proves a theorem, and returns to coloring maps
CHAPTER 5: ACME’s lawyer proves the four color conjecture
CHAPTER 6: ACME adds doughnuts to its repertoire
CHAPTER 7: ACME considers the Mobius strip
CHAPTER 8: ACME creates new worlds --- Klein bottle and other surfaces
CHAPTER 9: ACME makes order out of chaos --- surface sum and Euler numbers
CHAPTER 10: ACME classifies surfaces
CHAPTER 11: ACME encounters the fourth dimension
CHAPTER 12: ACME colors maps on surfaces --- Heawood’s estimate
CHAPTER 13: ACME gets all tied up with knots
CHAPTER 14: Where to go from here --- Projects