Deprecated: $wgMWOAuthSharedUserIDs=false is deprecated, set $wgMWOAuthSharedUserIDs=true, $wgMWOAuthSharedUserSource='local' instead [Called from MediaWiki\HookContainer\HookContainer::run in /var/www/html/w/includes/HookContainer/HookContainer.php at line 135] in /var/www/html/w/includes/Debug/MWDebug.php on line 372
scientific article - MaRDI portal

scientific article

From MaRDI portal
Publication:3037386

zbMath0524.03005MaRDI QIDQ3037386

Crispin Wright

Publication date: 1983


Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.



Related Items (72)

Plural Quantification ExposedFOR BETTER AND FOR WORSE. ABSTRACTIONISM, GOOD COMPANY, AND PLURALISMFrege, Boolos, and logical objectsBook review of: G. Frege, Basic laws of arithmetic. Derived using concept-script. Volume 1 and 2. Edited by Philip A. Ebert and Marcus Rossberg.FREGE MEETS BROUWER (OR HEYTING OR DUMMETT)RELATIVE CATEGORICITY AND ABSTRACTION PRINCIPLESFrege's cardinals as concept-correlatesNeologicist nominalismTo be is to be the object of a possible act of choiceLOGICISM, INTERPRETABILITY, AND KNOWLEDGE OF ARITHMETICTowards a pluralist theory of singular thoughtTHE STRENGTH OF ABSTRACTION WITH PREDICATIVE COMPREHENSIONGrounding and auto-abstractionReference for neo-FregeansPotential infinity, abstraction principles and arithmetic (Leśniewski style)Identity and the cognitive value of logical equations in Frege's foundational projectHUME’S PRINCIPLE, BAD COMPANY, AND THE AXIOM OF CHOICEWittgenstein, Russell, and Our Concept of the Natural NumbersThe adverbial theory of numbers: some clarificationsHume's principle: a plea for austerityWhat did Frege take Russell to have proved?The Status of Value-ranges in the Argument of Basic Laws of Arithmetic I §10Comparing Peano arithmetic, Basic Law V, and Hume's PrincipleNatural numbers and natural cardinals as abstract objects: A partial reconstruction of Frege's \textit{Grundgesetze} in object theoryA strengthening of the Caesar problemOntological realism and sentential formThe Modal Status of Contextually A Priori Arithmetical TruthsPhilosophy of mathematics: Prospects for the 1990sMathematical contingentismAsymptotic Quasi-completeness and ZFCSingular terms revisitedEmpiricism, probability, and knowledge of arithmetic: a preliminary defenseWhere do the natural numbers come from?Frege's theorem and his logicismIs Hume's principle analytic?Logic, logics, and logicismFrege's proof of referentialityNeo-Fregeanism: an embarrassment of richesPredicative Fragments of Frege ArithmeticTHE CONVENIENCE OF THE TYPESETTER; NOTATION AND TYPOGRAPHY IN FREGE’SGRUNDGESETZE DER ARITHMETIKThe anatytic conception of truth and the foundations of arithmeticSomehow things do not relate: on the interpretation of polyadic second-order logicSize and functionTHE CONCEPTHORSEIS A CONCEPTFrege on referentiality and Julius Caesar in \textit{Grundgesetze} Section 10From the unity of the proposition to linguistic idealismBad company objection to Joongol Kim's adverbial theory of numbersFrege's unofficial arithmeticAtomic ontologyA metasemantic challenge for mathematical determinacyBenacerraf, Field, and the agreement of mathematiciansWhat is Neologicism?Frege, Dedekind, and the Origins of LogicismRamified Frege arithmeticThe truth and nothing but the truth, yet never the whole truth: Frege, Russell and the analysis of unitiesA deflationary theory of referenceDouble vision: two questions about the neo-Fregean programFocus restored: Comments on John MacFarlaneBad company and neo-Fregean philosophyThe good, the bad and the uglyHume's big brother: Counting concepts and the bad company objectionIntroduction to the special issue on the bad company problemHofweber's nominalist naturalismRescuing implicit definition from abstractionismGeometry and generality in Frege's philosophy of arithmetic.IN GOOD COMPANY? ON HUME’S PRINCIPLE AND THE ASSIGNMENT OF NUMBERS TO INFINITE CONCEPTSThe development of arithmetic in Frege'sGrundgesetze der arithmetikCardinality, counting, and equinumerosityOn the origin and status of our conception of numberRealism and paradoxNeo-Fregean foundations for real analysis: Some reflections on Frege's constraintFrege meets Dedekind: A neologicist treatment of real analysis




This page was built for publication: