# Table of contents for Thomason--Trobaugh

Yesterday I got fed up with the lack of a table of contents for Thomason--Trobaugh's Higher algebraic K-theory of schemes that I decided to make one myself. The result is available as a pdf, or as a table in this blog post for your (and my) convenience:

1 | Waldhausen K-theory and K-theory of derived categories | 250 |

2 | Perfect complexes on schemes | 283 |

3 | K-theory of schemes: definition, models, functorialities, excision, limits | 312 |

4 | Projective space bundle theorem | 329 |

5 | Extension of perfect complexes, and the proto-localization theorem | 337 |

6 | Basic fundamental theorem and negative K-groups, K^{B} |
351 |

7 | Basic theorems for K^{B}, including the localization theorem |
363 |

8 | Mayer–Vietoris theorems | 367 |

9 | Reduction to the affine case, and the homotopy, closed Mayer--Vietoris, and invarience-under-infinitesimal-thickenings properties of K-theory with coefficients | 375 |

10 | Brown-Gersten spectral sequences and descent | 382 |

11 | Éale cohomological descent and comparison with topological K-theory | 391 |

A | Exact categories and the Gabriel–Quillen embedding | 398 |

B | Modules vs. quasicoherent modules | 409 |

C | Absolute noetherian approximation | 418 |

D | Hypercohomology with supports | 424 |

E | The Nisnevich topology | 427 |

F | Invariance under change of universe | 431 |