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      Algebraic semantics in language and philosophy

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      https://www.riss.kr/link?id=M4517638

      • 저자
      • 발행사항

        Stanford, Calif. : CSLI Publications, c1998

      • 발행연도

        1998

      • 작성언어

        영어

      • 주제어
      • DDC

        415 판사항(21)

      • ISBN

        1575860910 (alk. paper)
        1575860902 (pbk. : alk. paper)

      • 자료형태

        단행본(다권본)

      • 발행국(도시)

        California

      • 서명/저자사항

        Algebraic semantics in language and philosophy / Godehard Link.

      • 형태사항

        xii, 432 p. ; 23 cm.

      • 총서사항

        CSLI lecture notes ; no. 74

      • 일반주기명

        Collection of 14 essays, seven of which have been previously published.
        Includes bibliographical references (p. 383-415) and indexes.

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      목차 (Table of Contents)

      • CONTENTS
      • Preface = ⅸ
      • Introduction = 1
      • 1 The Logical Analysis of Plurals and Mass Terms : A Lattice-theoretical Approach = 11
      • 1.1 Introduction = 11
      • CONTENTS
      • Preface = ⅸ
      • Introduction = 1
      • 1 The Logical Analysis of Plurals and Mass Terms : A Lattice-theoretical Approach = 11
      • 1.1 Introduction = 11
      • 1.2 The Logic of Plurals and Mass Terms (LPM) = 22
      • 1.3 Applications to Montague Grammar = 29
      • 2 Plural = 35
      • 2.1 Introduction = 35
      • 2.2 Types of Plural Constructions = 36
      • 2.2.1 Indefinite Plural NPs : Bare Plurals (BP) = 37
      • 2.2.2 Definite Plural NPs = 41
      • 2.2.3 Universally Quantified PNPS : Quantifier Floating = 44
      • 2.2.4 Numerals and Other Plural Quantifiers = 46
      • 2.2.5 Partitive Constructions = 48
      • 2.2.6 Coordinate Conjoined NP Structures = 49
      • 2.2.7 Collective Nouns, Predicates, and Adverbs = 49
      • 2.2.8 Distributive vs Collective Predication = 50
      • 2.2.9 Relational Plural Sentences = 54
      • 2.2.10 Reciprocal Constructions and respectively = 59
      • 2.3 Ontology = 61
      • 2.3.1 The Power Set Model : Collections : Mereology = 61
      • 2.3.2 The Algebraically Structured Universe of Individual Sums and Groups = 66
      • 2.4 Data Explained. Translation into Logical Form = 70
      • 2.4.1 Indefinite PNPs = 70
      • 2.4.2 Bare Plurals = 71
      • 2.4.3 Definite PNPs = 71
      • 2.4.4 all = 72
      • 2.4.5 Partitive = 72
      • 2.4.6 Conjoined NPs = 72
      • 2.4.7 RP Sentences = 73
      • 2.4.8 Reciprocals = 74
      • 2.4.9 respectively = 74
      • 2.5 Outlook and Special Problems = 75
      • 3 Hydras. On the Logic of Relative Clause Constructions with Multiple Heads = 77
      • 3.1 Introduction = 77
      • 3.2 The Frame of Analysis = 79
      • 3.3 Analysis of the Hydras (4) - (10) = 83
      • 3.4 Conclusion = 88
      • 4 Generalized Quantifiers and Plurals = 89
      • 4.1 The Logic of Plurals, LP : Review of the Basic Ideas = 89
      • 4.2 Lifting LP into the Generalized Quantifier Framework = 94
      • 4.3 Plural Quantification = 97
      • 4.4 The Treatment of Numerals = 101
      • 4.5 Floated Quantifiers = 109
      • 4.6 The Case of the German je = 113
      • 5 Je drei $$\ddot A$$pfel three apples each : Quantification and the German je = 117
      • 5.1 Different Uses of je = 118
      • 5.2 The Distributional Domain = 119
      • 5.3 The Distributive Share = 122
      • 5.4 Accessability = 123
      • 5.5 je vs jeweils : Events as Distributional Domain = 127
      • 5.6 The Semantics of je Constructions = 129
      • 6 First-Order Axioms for the Logic of Plurality = 133
      • 6.1 The original LP arsenal and its use = 135
      • 6.2 LP axioms = 138
      • 6.2.1 The logical basis of free logic = 138
      • 6.2.2 Proper axioms for LP = 141
      • 6.2.3 Structuring the plural semilattice = 143
      • 6.2.4 LØnning's system rephrased in LP = 153
      • 6.3 Metatheory = 156
      • 7 Ten Years of Research on Plurals-Where Do We Stand ? = 163
      • 7.1 Introduction = 163
      • 7.2 Current Areas of Research = 167
      • 7.3 Groups and the Problem of Over-Representation = 172
      • 7.4 Distributivity = 176
      • 8 Algebraic Semantics for Natural Language : Some Philosophy, some Applications = 189
      • 8.1 Introduction = 189
      • 8.2 Algebraic Semantics in Logic = 191
      • 8.3 Algebraic Semantics for Natural Language = 195
      • 8.3.1 Plural lattices = 197
      • 8.3.2 Mass Terms = 199
      • 8.3.3 Events = 200
      • 8.4 Some Applications to Plural Theory = 204
      • 8.5 Ontology of Plurals = 208
      • 8.6 Conclusion = 211
      • 9 Quantity and Number = 213
      • 9.1 Ontological Relativity = 213
      • 9.2 Structural Relativity in the Notion of Number = 221
      • 10 The French Revolution - a Philosophical Event ? = 231
      • 10.1 Introduction = 231
      • 10.2 The Structure of Events = 232
      • 10.2.1 Events in Time and Space = 232
      • 10.2.2 Roles = 237
      • 10.2.3 The Structure of Complex Events = 240
      • 10.3 Uniformities : Types of Events = 241
      • 10.4 Algebraic Semantics for Events = 244
      • 10.4.1 Modeling = 244
      • 10.4.2 The Aether Model = 245
      • 11 Algebraic Semantics of Event Structures = 251
      • 11.1 Introduction : The Project of Algebraic Semantics = 251
      • 11.2 The Model Structure = 257
      • 11.3 Translation and Truth = 261
      • 11.4 Examples = 264
      • 12 The Ontology of Individuals and Events = 269
      • 12.1 General Remarks = 269
      • 12.2 Metaphysical Methodology = 273
      • 12.3 Individuals = 277
      • 12.3.1 Constitution = 279
      • 12.3.2 Temporal Parts = 280
      • 12.3.3 Processes = 284
      • 12.3.4 The Notion of Individual = 287
      • 12.4 Events = 294
      • 12.4.1 The Classified Process View = 297
      • 12.4.2 Formal Properties of Events = 301
      • 12.4.3 Questions about Events = 305
      • 13 The Philosophy of Plurality = 311
      • 13.1 Introduction = 311
      • 13.2 Ontological Commitment = 312
      • 13.3 The Counting Fallacy = 318
      • 13.4 Is There a Problem with Denotational Plural Semantics? = 321
      • 13.5 Cross-linguistic Evidence = 326
      • 14 Mereology, Second-Order Logic, and Set Theory = 331
      • 14.1 Introduction = 331
      • 14.2 A mereological interpretation of monadic second-order logic = 332
      • 14.3 LP as a framework for mereological set theory = 344
      • Appendix : A Chapter in Lattice Theory = 353
      • 15.1 Ordering Relations : Preordered Sets ; Posets = 353
      • 15.2 Semilattices : Lattices = 359
      • 15.3 Boolean Lattices = 370
      • 15.4 Plural Lattices = 375
      • Bibliography = 383
      • Subject Index = 417
      • Name Index = 429
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