Tree view for Chapter 24: Properties of Schemes
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- Tag 01OI points to Section 24.1: Introduction
- Tag 054B points to Section 24.2: Constructible sets
- Tag 01OJ points to Section 24.3: Integral, irreducible, and reduced schemes
- Tag 01OO points to Section 24.4: Types of schemes defined by properties of rings
- Tag 01OU points to Section 24.5: Noetherian schemes
- Tag 01P1 points to Section 24.6: Jacobson schemes
- Tag 033H points to Section 24.7: Normal schemes
- Tag 02IN points to Section 24.8: Cohen-Macaulay schemes
- Tag 02IR points to Section 24.9: Regular schemes
- Tag 04MS points to Section 24.10: Dimension
- Tag 02IV points to Section 24.11: Catenary schemes
- Tag 033P points to Section 24.12: Serre's conditions
- Tag 033R points to Section 24.13: Japanese and Nagata schemes
- Tag 07R0 points to Section 24.14: The singular locus
- Tag 01P5 points to Section 24.15: Quasi-affine schemes
- Tag 01PA points to Section 24.16: Characterizing modules of finite type and finite presentation
- Tag 05NZ points to Section 24.17: Flat modules
- Tag 05P1 points to Section 24.18: Locally free modules
- Tag 05JN points to Section 24.19: Locally projective modules
- Tag 01PD points to Section 24.20: Extending quasi-coherent sheaves
- Tag 077K points to Section 24.21: Gabber's result
- Tag 07ZM points to Section 24.22: Sections with support in a closed subset
- Tag 01PL points to Section 24.23: Sections of quasi-coherent sheaves
- Tag 01PR points to Section 24.24: Ample invertible sheaves
- Tag 01QD points to Section 24.25: Affine and quasi-affine schemes
- Tag 01QG points to Section 24.26: Quasi-coherent sheaves and ample invertible sheaves
- Tag 01ZU points to Section 24.27: Finding suitable affine opens
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