About: Monoidal t-norm logic

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In mathematical logic, monoidal t-norm based logic (or shortly MTL), the logic of left-continuous t-norms, is one of the t-norm fuzzy logics. It belongs to the broader class of substructural logics, or logics of residuated lattices; it extends the logic of commutative bounded integral residuated lattices (known as Höhle's , Ono's FLew, or intuitionistic logic without contraction) by the axiom of prelinearity.

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  • In mathematical logic, monoidal t-norm based logic (or shortly MTL), the logic of left-continuous t-norms, is one of the t-norm fuzzy logics. It belongs to the broader class of substructural logics, or logics of residuated lattices; it extends the logic of commutative bounded integral residuated lattices (known as Höhle's , Ono's FLew, or intuitionistic logic without contraction) by the axiom of prelinearity. (en)
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  • In mathematical logic, monoidal t-norm based logic (or shortly MTL), the logic of left-continuous t-norms, is one of the t-norm fuzzy logics. It belongs to the broader class of substructural logics, or logics of residuated lattices; it extends the logic of commutative bounded integral residuated lattices (known as Höhle's , Ono's FLew, or intuitionistic logic without contraction) by the axiom of prelinearity. (en)
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  • Monoidal t-norm logic (en)
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