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Complete theory

In mathematical logic, a theory of a language is complete if it is consistent and it proves every closed formula with which it is not inconsistent. That is to say, a consistent theory T {\displaystyle T} is complete if, for every sentence φ {\displaystyle \varphi } in the language, either T ⊢ φ {\displaystyle T\vdash \varphi } holds or T ∪ { φ }…

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Complete theories

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Map overview Semantic statistics

Complete theory

Nodes37
Edges36
Triples0
Avg. degree1.95
Density0.054054
Components1

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Important terminology

complete theory every displaystyle consistent closed varphi either theories mathematical language sentence logic inconsistent definition formal system neg provable completeness

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc

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