27 Constructions of Schemes
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Section 27.1: Introduction
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Section 27.2: Relative glueing
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Section 27.3: Relative spectrum via glueing
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Section 27.4: Relative spectrum as a functor
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Section 27.5: Affine n-space
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Section 27.6: Vector bundles
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Section 27.7: Cones
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Section 27.8: Proj of a graded ring
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Section 27.9: Quasi-coherent sheaves on Proj
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Section 27.10: Invertible sheaves on Proj
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Section 27.11: Functoriality of Proj
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Section 27.12: Morphisms into Proj
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Section 27.13: Projective space
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Section 27.14: Invertible sheaves and morphisms into Proj
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Section 27.15: Relative Proj via glueing
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Section 27.16: Relative Proj as a functor
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Section 27.17: Quasi-coherent sheaves on relative Proj
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Section 27.18: Functoriality of relative Proj
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Section 27.19: Invertible sheaves and morphisms into relative Proj
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Section 27.20: Twisting by invertible sheaves and relative Proj
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Section 27.21: Projective bundles
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Section 27.22: Grassmannians