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Context-free language

In formal language theory, a context-free language (CFL), also called a Chomsky type-2 language, is a language generated by a context-free grammar (CFG).

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Overview

Background

Properties

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Map overview Semantic statistics

Context-free language

Nodes39
Edges38
Triples26
Avg. degree1.95
Density0.051282
Components1

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Context-free language

Top relations

related to Examples · 7
Context-free language → An, But, CFL, CFLs, It, This, Unambiguous CFLs
related to Closure properties · 6
Context-free language → L/R, Lthe, Pthe, Pthe Kleene, That, The
related to Languages that are not context-free · 5
Context-free language → Ogden's, Parikh's, So, The, To
related to Automata · 3
Context-free language → CFG, Further, The
related to Decidability · 3
Context-free language → In, It, The
related to Context-free grammar · 2
Context-free language → Different, Intrinsic

Important terminology Word statistics

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Important terminology

context-free displaystyle languages language grammar given regular intersection generated parsing set pushdown grammars union closed decidable also accepted automaton problem

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Context-free languagerelated to AutomataThe0.60section
Context-free languagerelated to AutomataFurther0.60section
Context-free languagerelated to AutomataCFG0.60section
Context-free languagerelated to Closure propertiesThe0.60section
Context-free languagerelated to Closure propertiesThat0.60section
Context-free languagerelated to Closure propertiesPthe0.60section
Context-free languagerelated to Closure propertiesLthe0.60section
Context-free languagerelated to Closure propertiesPthe Kleene0.60section
Context-free languagerelated to Closure propertiesL/R0.60section
Context-free languagerelated to Context-free grammarDifferent0.60section
Context-free languagerelated to Context-free grammarIntrinsic0.60section
Context-free languagerelated to DecidabilityIn0.60section

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    Min side: 3
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