Mathematical Structures of Language

E116652

Mathematical Structures of Language is a foundational work in mathematical linguistics that applies formal and algebraic methods to analyze the structure of natural languages.

All labels observed (1)

Label Occurrences
Mathematical Structures of Language canonical 1

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Statements (45)

Predicate Object
instanceOf book ⓘ
work in mathematical linguistics ⓘ
aimsTo analyze the structure of natural languages ⓘ
provide rigorous mathematical treatment of language ⓘ
appliesTo natural languages ⓘ
contributesTo formal language theory in linguistics ⓘ
foundations of mathematical linguistics ⓘ
theoretical models of natural language ⓘ
focusesOn algebraic description of language ⓘ
formal representation of linguistic structure ⓘ
mathematical models of grammar ⓘ
hasApproach algebraic ⓘ
axiomatic ⓘ
formal ⓘ
hasDiscipline formal linguistics ⓘ
mathematical linguistics ⓘ
theoretical linguistics ⓘ
hasGoal bridge mathematics and linguistics ⓘ
establish rigorous foundations for language theory ⓘ
hasKeyConcept algebraic structure of grammar ⓘ
formal models of natural language ⓘ
formalization of linguistic rules ⓘ
mathematical description of syntax ⓘ
influences formal approaches to natural language ⓘ
subsequent work in mathematical linguistics ⓘ
intendedFor linguists ⓘ
mathematicians ⓘ
researchers in formal language theory ⓘ
language English ⓘ
mainSubject semantics ⓘ
structure of natural language ⓘ
syntax ⓘ
relatedTo algebraic linguistics ⓘ
automata theory ⓘ
formal language theory ⓘ
mathematical logic ⓘ
theory of grammar ⓘ
studies formal properties of linguistic systems ⓘ
mathematical characterization of grammar ⓘ
structural aspects of natural language ⓘ
typeOfWork foundational study ⓘ
research monograph ⓘ
usesMethod algebraic methods ⓘ
formal methods ⓘ
mathematical logic ⓘ

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Referenced by (1)

Full triples — surface form annotated when it differs from this entity's canonical label.

Zellig Harris → notableWork → Mathematical Structures of Language ⓘ