Tarskian object-language/metalanguage distinction

E71181

The Tarskian object-language/metalanguage distinction is a foundational semantic framework that separates the language in which statements are made from the higher-level language used to talk about and define their truth, thereby avoiding self-referential paradoxes like the liar paradox.


Statements (48)
Predicate Object
instanceOf logical methodology
philosophical concept
semantic framework
theory of truth framework
addresses conditions for a materially adequate definition of truth
self-reference in language
semantic closure
aimsTo avoid semantic paradoxes
avoid the liar paradox
appliesTo formal languages
natural languages (by extension)
assumes clear syntactic definition of object language
metalanguage with greater expressive power
contrastsWith type-free truth theories
unified language approaches to truth
coreIdea a language cannot consistently contain its own global truth predicate
semantic notions are defined in a metalanguage, not in the object language itself
truth predicates for a language are formulated only in a higher-level metalanguage
defines separation between object language and metalanguage
developedInContextOf formalized languages
mathematical logic
field logic
metalogic
philosophy of language
philosophy of logic
hasConsequence ban on global truth predicate in the object language
need for stratified truth predicates
prevention of certain forms of self-referential inconsistency
hasPart metalanguage
object language
historicalPeriod 20th-century analytic philosophy
influenced Kripkean fixed-point theories of truth
deflationary theories of truth
formal truth-definition theories
involvesConcept hierarchy of languages
semantic hierarchy
motivatedBy analysis of semantic paradoxes
liar paradox
namedAfter Alfred Tarski
proposedBy Alfred Tarski
relatedTo T-schema
Tarski's semantic conception of truth
hierarchical solutions to semantic paradoxes
usedIn formal semantics
model theory
philosophical logic
philosophy of language
theories of truth

Referenced by (6)
Subject (surface form when different) Predicate
Tarski's undefinability theorem ("Tarski's hierarchy of languages")
Tarski's undefinability theorem ("Tarski's semantic conception of truth")
Tarskian object-language/metalanguage distinction ("Tarski's semantic conception of truth")
relatedTo
liar paradox
addressedBy
Structure and Interpretation of Computer Programs ("Metalinguistic Abstraction")
chapter
Kripke fixed-point theory of truth ("Tarskian hierarchy of languages")
differsFrom

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