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    <subfield code="a">Eisendud, David.</subfield>
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    <subfield code="a">The geometry of schemes /</subfield>
    <subfield code="c">David Eisenbud, Joe Harris.</subfield>
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    <subfield code="a">x, 294 p. :</subfield>
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    <subfield code="a">Graduate texts in mathematics ;</subfield>
    <subfield code="v">197</subfield>
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    <subfield code="a">Includes bibliographical references (p. [279]-283) and index.</subfield>
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    <subfield code="g">I.</subfield>
    <subfield code="t">Basic Definitions.</subfield>
    <subfield code="g">I.1.</subfield>
    <subfield code="t">Affine Schemes.</subfield>
    <subfield code="g">I.2.</subfield>
    <subfield code="t">Schemes in General.</subfield>
    <subfield code="g">I.3.</subfield>
    <subfield code="t">Relative Schemes.</subfield>
    <subfield code="g">I.4.</subfield>
    <subfield code="t">The Functor of Points --</subfield>
    <subfield code="g">II.</subfield>
    <subfield code="t">Examples.</subfield>
    <subfield code="g">II.1.</subfield>
    <subfield code="t">Reduced Schemes over Algebraically Closed Fields.</subfield>
    <subfield code="g">II.2.</subfield>
    <subfield code="t">Reduced Schemes over Non-Algebraically Closed Fields.</subfield>
    <subfield code="g">II.3.</subfield>
    <subfield code="t">Nonreduced Schemes.</subfield>
    <subfield code="g">II.4.</subfield>
    <subfield code="t">Arithmetic Schemes --</subfield>
    <subfield code="g">III.</subfield>
    <subfield code="t">Projective Schemes.</subfield>
    <subfield code="g">III.1.</subfield>
    <subfield code="t">Attributes of Morphisms.</subfield>
    <subfield code="g">III.2.</subfield>
    <subfield code="t">Proj of a Graded Ring.</subfield>
    <subfield code="g">III.3.</subfield>
    <subfield code="t">Invariants of Projective Schemes --</subfield>
    <subfield code="g">IV.</subfield>
    <subfield code="t">Classical Constructions.</subfield>
    <subfield code="g">IV.1.</subfield>
    <subfield code="t">Flexes of Plane Curves.</subfield>
    <subfield code="g">IV.2.</subfield>
    <subfield code="t">Blow-ups.</subfield>
    <subfield code="g">IV.3.</subfield>
    <subfield code="t">Fano Schemes.</subfield>
    <subfield code="g">IV.4.</subfield>
    <subfield code="t">Forms --</subfield>
    <subfield code="g">V.</subfield>
    <subfield code="t">Local Constructions.</subfield>
    <subfield code="g">V.1.</subfield>
    <subfield code="t">Images.</subfield>
    <subfield code="g">V.2.</subfield>
    <subfield code="t">Resultants.</subfield>
    <subfield code="g">V.3.</subfield>
    <subfield code="t">Singular Schemes and Discriminants.</subfield>
    <subfield code="g">V.4.</subfield>
    <subfield code="t">Dual Curves.</subfield>
    <subfield code="g">V.5.</subfield>
    <subfield code="t">Double Point Loci --</subfield>
    <subfield code="g">VI.</subfield>
    <subfield code="t">Schemes and Functors.</subfield>
    <subfield code="g">VI.1.</subfield>
    <subfield code="t">The Functor of Points.</subfield>
    <subfield code="g">VI.2.</subfield>
    <subfield code="t">Characterization of a Space by its Functor of Points.</subfield>
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    <subfield code="a">"This book is intended to bridge the chasm between a first course in classical algebraic geometry and a technical treatise on schemes. It focuses on examples and strives to show "what's going on" behind the definitions. There are many exercises to test and extend the reader's understanding. The prerequisites are modest: a little commutative algebra and an acquaintance with algebraic varieties, roughly at the level of a one-semester course.</subfield>
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    <subfield code="a">The book aims to show schemes in relation to other geometric ideas, such as the theory of manifolds. Some familiarity with these ideas is helpful, though not required."--BOOK JACKET.</subfield>
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    <subfield code="v">197.</subfield>
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