LEADER 00000cam a2200769Ii 4500
001 ocn907205189
003 OCoLC
005 20151001093033.0
008 150404s2015 sz a b 000 0 eng d
020 9783319183619
020 3319183613
020 9783319183626 (eBook)
020 3319183621 (eBook)
035 (OCoLC)907205189|z(OCoLC)906657022
040 BTCTA|beng|erda|cBTCTA|dYDXCP|dOHX|dLGG|dNhCcYME
050 4 BC57|b.Q36 2015
090 BC57|b.Q36 2015
245 00 Quantifiers, quantifiers, and quantifiers :|bthemes in
logic, metaphysics, and language /|cAlessandro Torza,
editor.
264 1 Cham :|bSpringer,|c[2015]
264 4 |c℗♭2015.
300 viii, 526 pages :|billustrations ;|c25 cm.
336 text|btxt|2rdacontent.
337 unmediated|bn|2rdamedia.
338 volume|bnc|2rdacarrier.
490 1 Synthese library ;|vvolume 373.
504 Includes bibliographical references.
520 This volume covers a wide range of topics that fall under
the 'philosophy of quantifiers', a philosophy that spans
across multiple areas such as logic, metaphysics,
epistemology, and even the history of philosophy. It
discusses the import of quantifier variance in the model
theory of mathematics. It advances an argument for the
uniqueness of quantifier meaning in terms of Evert Beth's
notion of implicit definition, and clarifies the oldest
explicit formulation of quantifier variance: the one
proposed by Rudolf Carnap. The volume further examines
what it means that a quantifier can have multiple meanings,
and addresses how existential vagueness can induce
vagueness in our modal notions. Finally, the book explores
the role played by quantifiers with respect to various
kinds of semantic paradoxes, the logicality issue,
ontological commitment, and the behavior of quantifiers in
intensional contexts.
650 0 Language and logic.
650 0 Grammar, Comparative and general|xQuantifiers.
650 0 Logic, Symbolic and mathematical.
653 Ngọc test
700 1 Torza, Alessandro,|eeditor.
830 0 Synthese library ;|vv. 373.
907 .b76518292|b04-12-16|c09-29-15
910 RDA ENRICHED
910 ybp
910 Backstage
910 TOC
910 Hathi Trust report SPM
910 BROWNu
953 Việt Nam|b1940
970 11 |l1.|tIntroduction|cAlessandro Torza|fTorza, Alessandro|p1
970 11 |lpt. I |tLogical Constants
970 11 |l2.|tWhich Quantifiers Are Logical? A Combined Semantical
and Inferential Criterion|cSolomon Feferman|fFeferman,
Solomon|p19
970 11 |l3.|tImplicit Definitions, Second-Order Quantifiers, and
the Robustness of the Logical Operators|cArnold Koslow
|fKoslow, Arnold|p31
970 11 |l4.|tQuantifiers Are Logical Constants, but Only
Ambiguously|cSun-Joo Shin|fShin, Sun-Joo|p51
970 11 |lpt. II |tSemantics of Natural Language
970 11 |l5.|tConjunctive, Disjunctive, Negative Objects and
Generalized Quantification|cKen Akiba|fAkiba, Ken|p73
970 11 |l6.|tQuantifiers and Referential Use|cMario Gomez-
Torrente|fGomez-Torrente, Mario|p97
970 11 |l7.|tQuantification and Logical Form|cAndrea Iacona
|fIacona, Andrea|p125
970 11 |l8.|tQuantification with Intentional and with Intensional
Verbs|cFriederike Moltmann|fMoltmann, Friederike|p141
970 11 |lpt. III |tThe Carnap-Quine Legacy
970 11 |l9.|tLife on the Range: Quine's Thesis and Semantic
Indeterminacy|cG. Aldo Antonelli|p171
970 11 |l10.|tChalmers, Quantifier Variance and Mathematicians'
Freedom|cSharon Berry|fBerry, Sharon|p191
970 11 |l11.|t"There Is an ©ўs' in ⁺ђThere Is"': Meinongian
Quantification and Existence|cFrancesco Berto|fBerto,
Francesco|p221
970 11 |l12.|tQualifying Quantifying-in|cBj©ırn Jespersen
|fJespersen, Bj©ırn|p241
970 11 |l13.|tCarnap, Quine, Quantification and Ontology|cGregory
Lavers|fLavers, Gregory|p271
970 11 |l14.|tQuantifier Variance, Intensionality, and
Metaphysical Merit|cDavid Liebesman|fLiebesman, David|p301
970 11 |lpt. IV |tMetaphysics and Ontology
970 11 |l15.|tMaking Quantified Truths True|cAxel Arturo Barcelo
Aspeitia|p323
970 11 |l16.|tAbsolute Generality and Semantic Pessimism|cJ.P.
Studd|fStudd, J.P.|p339
970 11 |l17.|tNecessarily Maybe: Quantifiers, Modality and
Vagueness|cAlessandro Torza|fTorza, Alessandro|p367
970 11 |l18.|tWhat's in a (Mental) Picture|cAlberto Voltolini
|fVoltolini, Alberto|p389
970 11 |lpt. V |tLogical Systems
970 11 |l19.|tCross-World Identity, Temporal Quantifiers and the
Question of Tensed Contents|cTero Tulenheimo|fTulenheimo,
Tero|p409
970 11 |l20.|tWhat's So Bad About Second-Order Logic?|cJason
Turner|fTurner, Jason|p463
970 11 |l21.|tA and ₁|cElia Zardini|fZardini, Elia|p489
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998 r0001|b09-29-15|cm|da|e-|feng|gsz |h0|i1
