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9780230221215

Alfred Tarski: Philosophy of Language and Logic

by
  • ISBN13:

    9780230221215

  • ISBN10:

    0230221211

  • Format: Hardcover
  • Copyright: 2012-03-15
  • Publisher: Palgrave Macmillan
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Summary

This study looks to the work of Tarski's mentors Stanislaw Lesniewski and Tadeusz Kotarbinski, and reconsiders all of the major issues in Tarski scholarship in light of the conception of Intuitionistic Formalism developed: semantics, truth, paradox, logical consequence.

Author Biography

Douglas Patterson is Visiting Scholar, University of Pittsburgh, Pittsburgh, USA. His publications include a collection of essays on Alfred Tarski, edited volumes on Inconsistency Theories of Understanding and on whether understanding language is a kind of knowledge. He has also published numerous articles on the philosophy of language and philosophical logic.

Table of Contents

Series Editor's Forewordp. viii
Introductionp. 1
Expressive and representational semanticsp. 1
The received viewp. 4
Themesp. 7
Intuitionistic Formalismp. 12
What was Intuitionistic Formalism?p. 12
A puzzle about concepts and definitionsp. 12
Tarski, Lesniewski and Intuitionistic Formalismp. 16
Formalismp. 19
Lesniewskip. 20
Lesniewski's early workp. 20
Lesniewski's later workp. 25
Kotarbinskip. 31
Tarski in contextp. 37
The axiomatic methodp. 37
Monism vs tolerancep. 41
Five doctrinesp. 43
Tarski's projectp. 49
Tarski as Intuitionistic Formalistp. 53
The early metamathematical worksp. 53
Axiomatizing consequencep. 53
Relativization to a deductive sciencep. 55
Explicit definitionp. 62
Defining definitionp. 63
Two conceptions of definitionp. 65
Padoa's methodp. 67
Categoricity and completeness of termsp. 70
Provable monotransformabilityp. 70
Absolute monotransformabilityp. 76
Theory and conceptp. 80
Semanticsp. 84
Philosophical resistancep. 85
The quantifierp. 86
Paradoxp. 89
Mathematical acceptancep. 91
Intuitionistic Formalism in "On Definable Sets"p. 94
The intuitive notion of definabilityp. 95
Defining definable sets vs defining "Defines"p. 100
Truthp. 108
Convention Tp. 109
Terminological notesp. 109
Truth in the Lvov-Warsaw schoolp. 111
Semantic concepts in a mathematical theoryp. 114
T-sentencesp. 117
Tarski's definitionsp. 122
Truth for the language of the calculus of classesp. 122
Higher order and polyadicityp. 124
Domain relativization and consequencep. 128
Evaluating Tarski's accountp. 129
Familiar questionsp. 129
Tarskian definitions and Tarski's "theory"p. 133
Reduction and physicalismp. 138
Correspondence and deflationismp. 140
Indefinability and Inconsistencyp. 144
Indefinabilityp. 145
Indefinability before 1931p. 145
Theorem I: textual issuesp. 147
Theorem I and Intuitionistic Formalismp. 155
Axiomatic semanticsp. 158
Inconsistency in everyday languagep. 160
Inconsistent Kotarbinskian conventionsp. 162
Tarski after Kotarbinskip. 166
Transitions: 1933-1935p. 169
The 1935 postscriptp. 170
Carnap on analyticity and truthp. 174
The establishment of scientific semanticsp. 179
Logical Consequencep. 181
Tarski's definitionp. 182
Synopsisp. 182
Objections to Tarski's accountp. 185
Consequence in Logical Syntaxp. 187
L-consequence and condition Fp. 187
Tractarianism in the Vienna circlep. 191
The overgeneration problem and domain variationp. 194
Domain variationp. 194
Consequence in Gödel's completeness theoremp. 198
Tarski's fixed domainp. 201
The modality problem and "Tarski's Fallacy"p. 203
Modalitiesp. 204
Consequence and truthp. 206
Tarski's "must"p. 208
The formality problem and the logical constantsp. 209
Constant and consequencep. 209
Anachronistic readingsp. 211
Carnap on formalityp. 213
The ¿-rule and Gödel sentencesp. 214
Antitractarianism and the nature of logicp. 215
Evaluating Tarski's accountp. 219
The analytic problemp. 219
Eliminating transformation rulesp. 221
Epistemic and generality conceptions of logicp. 223
Conclusionp. 227
Paris 1935 and the reception of semanticsp. 227
Final remarksp. 232
Notesp. 234
Bibliographyp. 249
Indexp. 260
Table of Contents provided by Ingram. All Rights Reserved.

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