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M EMOIRSof theAmerican Mathematical
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M EMOIRSof theAmerican Mathematical
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Dedicated to the memory of my belov
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viiiCONTENTS5.1. The automorphism g
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IntroductionCurves of genus zero. I
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INTRODUCTION 3(although not under t
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INTRODUCTION 5ideal P y associated
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INTRODUCTION 7It is important to st
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INTRODUCTION 9of the commutativity
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12 0. BACKGROUNDFor each λ ∈ k l
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14 0. BACKGROUND0.3. Canonical alge
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16 0. BACKGROUND0.3.8 (Exceptional
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18 0. BACKGROUNDWe say that M is a
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20 0. BACKGROUNDThen there is a nat
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22 0. BACKGROUND0.4.8. Let x ∈ X
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0.6. RATIONAL POINTS 25By [89] ther
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CHAPTER 1Graded factorialityIn this
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1.1. EFFICIENT AUTOMORPHISMS 31I M
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1.2. PRIME IDEALS AND UNIVERSAL EXT
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1.3. PRIME IDEALS AS ANNIHILATORS 3
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1.3. PRIME IDEALS AS ANNIHILATORS 3
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40 1. GRADED FACTORIALITYProof. Let
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42 1. GRADED FACTORIALITYOne can su
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44 1. GRADED FACTORIALITYThe non-si
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46 1. GRADED FACTORIALITYProof. The
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CHAPTER 2Global and local structure
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2.2. LOCALIZATION AT PRIME IDEALS 5
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2.2. LOCALIZATION AT PRIME IDEALS 5
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2.2. LOCALIZATION AT PRIME IDEALS 5
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2.3. NONCOMMUTATIVITY AND THE MULTI
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2.5. ZARISKI TOPOLOGY AND SHEAFIFIC
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CHAPTER 3Tubular shifts and prime e
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3.2. NON-CENTRAL PRIME ELEMENTS AND
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3.2. NON-CENTRAL PRIME ELEMENTS AND
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- Page 82 and 83: 70 4. COMMUTATIVITY AND MULTIPLICIT
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- Page 133 and 134: Bibliography1. S. A. Amitsur, Prime
- Page 135 and 136: BIBLIOGRAPHY 12345. C. U. Jensen an
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- Page 140 and 141: 128 INDEXIndexof point, f(x), 21rin
- Page 142 and 143: the particular design specification
- Page 145 and 146: Titles in This Series946 Jay Jorgen
- Page 147: MEMO/201/942AMS on the Webwww.ams.o