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316 Bibliographie [Sel80] Seldin J. P., Hindley J. R. eds, To H. B. Curry : Essay on Combinatory Logic, Lambda Calculus and Formalism, London Academic Press, 1980. [Som82] Sommers F. The Logic of Natural Language, Oxford Press, 1982, 1983. [Str52] Strawson P. F.Introduction to Logical Theory, London, 1952. [Str71] Strawson P. F.Logico-Linguistic Papers, London, 1971. [Str74] [Tar44] Strawson P.F.Subject and Predicate in Logic and Grammar, London, 1974. Tarski A. The Semantic Conception of Truth and the Foundation of Semantics, Philosophy and Phenomenological Research, IV, 1943-1944. [Tar56] Tarski A. The concept of Truth in Formalized Languages, in J. H. Woodger, ed., Logic, Semantics, Metamathematics, London, 1956. [Tal] Talmy L. The Relation of Grammar to Cognition, in D. Waltz (ed.), Proceedings of TINLAP-2: Theoretical Issues in Natural Language Processing, Urbana, University of Illinois, 1978. [Tal] [Van90] [Van91] [Var89] [VDa91] Talmy L. Path to Realization: A Typology of Event Conation, in Bualo Papers in Linguistics, pp.147-187, State UniversityofNew York, 1991. VandervekenD.Meaning and Speach, vol I, Cambridge University Press, 1990. VandervekenD.Meaning and Speach, vol II, Cambridge University Press, 1991. Varela F., Evan Th., Rosch E. L'inscription corporelle de l'esprit- Sciences cognitives et experience humaine, Seuil, 1989. Van Dalen D. Logic and Structure, Springer-Verlag, Third Augmented Edition, 1991. [VBe84] Van Benthem J. Questions about Quantiers, J. Symb. Logic 49, 443-466, 1984. [VBe97] Van Benthem J., Ter Meulen A.(eds) Logic & Language, North Holland, 1997.
Bibliographie 317 [Wes91] Westerstahl, D. Relativization of Quantiers in Finite Models, Generalized Quantier Theory and Applicatons, J.van der Does and J.van Eick (eds), Institute of Logic, Language and In<strong>format</strong>ion, Amsterdam, 187-205, 1991. [Whi62] Whitehead A. N., Russell B. Principia Mathematica, 2nd ed., Cambridge Univ. Press, 1962. [Wit93] Wittgenstein L. Tractatus logico-philosophique, traduction, preambule et notes de Gilles-Gaston Granger, Edition Gallimard, Paris, 1993.
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UNIVERSITE PARIS IV { SORBONNE ECOL
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Remerciements Mes remerciements s'a
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4 Introduction d'autres logiques {
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6 Introduction 1.2.1 Un apercu hist
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8 Introduction Pour Meinong l'objet
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10 Introduction F. Nef considere qu
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12 Introduction Pour Frege les obje
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14 Introduction Une approche foncti
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16 Introduction 2. dire que le quan
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18 Introduction Dans ce tableau la
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20 Introduction determination. Cett
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22 Introduction le niveau cognitif
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24 Introduction Le chapitre 10 anal
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26 Introduction probleme n . . Ling
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28 Introduction la logique avec var
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30 La categorisation et la quantica
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72 Critique de la quantication freg
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100 Critique de la quantication fre
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130 La quantication en linguistique
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146 La categorisation classiques, q
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148 La categorisation (au sens que
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150 La categorisation 6.2 Concepts
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152 La categorisation memoire colle
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154 La categorisation le type A de
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156 La categorisation La sous-clas
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158 La categorisation Dans la LDO l
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160 La categorisation ((g f)x) 6=
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162 La categorisation Pour chaque p
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164 La categorisation Ness f, Ness
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166 La categorisation Ness h sg Es
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168 La categorisation En plus, tous
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170 La categorisation 6.6 Typique -
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172 La categorisation { la classe d
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174 La categorisation { x c occupe
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176 La categorisation s h:= un quad
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178 La categorisation L'etendue peu
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180 La categorisation s s f := un h
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182 La categorisation { englobe dan
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184 La categorisation s f:= un tria
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186 La categorisation s h:= (m,n) p
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188 La categorisation 6.9 La theori
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190 La categorisation
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192 La quantication l'analyse des o
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194 La quantication Pour la plupart
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196 La quantication Il s'agit ici d
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198 La quantication U =(A,f 1 :::f
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200 La quantication j= :8x (x) ssi
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202 La quantication . [i-! ] ! [
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204 La quantication 7.3 Les operate
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206 La quantication ` EX pour tout
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208 La quantication Si Ext g 6= ? S
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210 La quantication (8x) [(francais
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212 La quantication 2 fg =) red g
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214 La quantication 2 fg g( ? f) G
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216 La quantication TYPIQUE(f) (a)
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218 La quantication g (QL ? f) se l
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220 La quantication q ; q Tout f ty
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222 La quantication 2 (^etre carre
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224 La quantication 20. Un voleur m
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226 La quantication 7.6.5 Exemples
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228 La quantication 2 0 : (8 x 2 )[
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230 La quantication represententles
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232 La quantication La vraie valeur
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234 La quantication Tout f est g 2
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236 La description syntaxique de la
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242 Une semantique pour la LDO a: {
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244 Une semantique pour la LDO Deni
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246 Une semantique pour la LDO { I
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248 Une semantique pour la LDO Prop
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250 Une semantique pour la LDO Rema
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252 Une semantique pour la LDO l'en
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254 Une semantique pour la LDO r Et
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256 Les hierarchies d'heritage et l
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Page 270 and 271: 266 Les hierarchies d'heritage et l
Page 278 and 279: 274 Conclusions nature logique" et
Page 280 and 281: 276 Conclusions { Le systeme formel
Page 282 and 283: 278 Conclusions Notre opinion est q
Page 284 and 285: 280 Demonstrations du chapitre 2 Su
Page 286 and 287: 282 Demonstrations du chapitre 3
Page 288 and 289: 284 Demonstrations des theoremes du
Page 310 and 311: 306 Bibliographie [Bra86] [Can32] B
Page 312 and 313: 308 Bibliographie [Des96d] [Des96e]
Page 314 and 315: 310 Bibliographie [Dum91b] Dummett
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Page 318 and 319: 314 Bibliographie [Par95] Partee B.
Page 322 and 323: 318 Bibliographie
Page 324 and 325: 320 Table des matieres 3.3 L'algebr
Page 326 and 327: 322 Table des matieres 10 Les hiera
Page 328: 324 Liste des gures 9.1 La structur
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