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Intermediate logic

In mathematical logic, a superintuitionistic logic is a propositional logic extending intuitionistic logic. A logic is a set of propositional formulas with certain closure properties. The logics are partially ordered under containment. A logic is stronger than another iff it contains the other.

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Semantics

Relation to modal logics

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Intermediate logic

Nodes51
Edges50
Triples66
Avg. degree1.96
Density0.039216
Components1

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Intermediate logic

Top relations

related to References · 42
Intermediate logic → Albert, Alexander, American Mathematical Society, Chagrov, Clarendon Press, Constructive Logic, De Jongh, Dragalin, Elliott Mendelson, English, Finite Problems, Formal Logic, Gabbay, Interpretation, Introduction, ISBN, Journal, JSTOR, June, Mathematical Intuitionism
related to Semantics · 10
Intermediate logic → Conversely, Dummett, For, Given, Gödel, Heyting, Kripke, Lindenbaum, Similarly, Tarski
related to Syntactics · 8
Intermediate logic → Cl, Classical, CPC, Examples, IL, Int, IPC, Many
related to External links · 4
Intermediate logic → EMS Press, Encyclopedia, Intermediate, Mathematics
related to Properties · 2
Intermediate logic → DP, There

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Important terminology

logic logics intermediate intuitionistic propositional formulas superintuitionistic classical doi 2272084 jstor 10 set consistent medvedev 2307 called modal also properties

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Intermediate logicrelated to External linksIntermediate0.60section
Intermediate logicrelated to External linksEncyclopedia0.60section
Intermediate logicrelated to External linksMathematics0.60section
Intermediate logicrelated to External linksEMS Press0.60section
Intermediate logicrelated to PropertiesThere0.60section
Intermediate logicrelated to PropertiesDP0.60section
Intermediate logicrelated to ReferencesChagrov0.60section
Intermediate logicrelated to ReferencesAlexander0.60section
Intermediate logicrelated to ReferencesZakharyaschev0.60section
Intermediate logicrelated to ReferencesMichael0.60section
Intermediate logicrelated to ReferencesModal Logic0.60section
Intermediate logicrelated to ReferencesOxford0.60section

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