Monotonic and nonmonotonic gentzen deduction systems for L3-valued propositional logic

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A sequent is a pair(Γ,△),which is true under an as-signment if either some formula in Γ is false,or some formula in △ is true.In L3-valued propositional logic,a multisequent is a triple △|Θ|Γ,which is true under an assignment if either some formula in △ has truth-value t,or some formula in Θ has truth-value m,or some formula in Γ has truth-value £.Corre-spondingly there is a sound and complete Gentzen deduction system G for multisequents which is monotonic.Dually,a co-multisequent is a triple △∶Θ∶Γ,which is valid if there is an assignment v in which each formula in △ has truth-value ≠ t,each formula in Θ has truth-value ≠ m,and each formula in Γ has truth-value ≠ £.Correspondingly there is a sound and com-plete Gentzen deduction system G-for co-multisequents which is nonmonotonic.
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