31 Divisors
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Section 31.1: Introduction
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Section 31.2: Associated points
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Section 31.3: Morphisms and associated points
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Section 31.4: Embedded points
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Section 31.5: Weakly associated points
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Section 31.6: Morphisms and weakly associated points
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Section 31.7: Relative assassin
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Section 31.8: Relative weak assassin
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Section 31.9: Fitting ideals
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Section 31.10: The singular locus of a morphism
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Section 31.11: Torsion free modules
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Section 31.12: Ranks of modules
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Section 31.13: Reflexive modules
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Section 31.14: Effective Cartier divisors
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Section 31.15: Effective Cartier divisors and invertible sheaves
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Section 31.16: Effective Cartier divisors on Noetherian schemes
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Section 31.17: Complements of affine opens
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Section 31.18: Norms
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Section 31.19: Relative effective Cartier divisors
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Section 31.20: The normal cone of an immersion
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Section 31.21: Regular ideal sheaves
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Section 31.22: Regular immersions
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Section 31.23: Relative regular immersions
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Section 31.24: Meromorphic functions and sections
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Section 31.25: Meromorphic functions and sections; Noetherian case
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Section 31.26: Meromorphic functions and sections; reduced case
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Section 31.27: Weil divisors
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Section 31.28: The Weil divisor class associated to an invertible module
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Section 31.29: More on invertible modules
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Section 31.30: Weil divisors on normal schemes
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Section 31.31: Relative Proj
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Section 31.32: Closed subschemes of relative proj
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Section 31.33: Blowing up
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Section 31.34: Strict transform
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Section 31.35: Admissible blowups
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Section 31.36: Blowing up and flatness
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Section 31.37: Modifications