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Abstract. Two logics L1 and L2 are negatively equivalent if for any set of formulas X and any negated formula мϕ, мϕ can be deduced from the set of ...
Negative Equivalence of Extensions of Minimal Logic | Studia Logica
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Two logics L1 and L2 are negatively equivalent if for any set of formulas X and any negated formula ¬ϕ, ¬ϕ can be deduced from the set.
Sergei P. Odintsov, Negative Equivalence of Extensions of Minimal ...
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This article is devoted to the investigation of negative equivalence relation in the class of extensions of minimal logic. Like Recommend. Bookmark. Cite.
The so-called paradoxes of material implication have motivated the development of many non-classical logics over the years, such as relevance logics, ...
It is proved that extensions of the minimal Johansson logic J are negatively equivalent if and only if their centers are equal. It is proved in [1] that the ...
Bibliographic details on Negative Equivalence of Extensions of Minimal Logic.
Jan 28, 2018 · In minimal logic the bottom ⊥ is considered as a propositional variable, without any special inference rule involving it.
Two logics L1 and L2 are negatively equivalent if for any set of formulas X and any negated formula ¬, ¬ can be deduced from the set of hypotheses X in L1 ...
The aim of this article is to give a compact and self-contained description of the class of paraconsistent extensions of Johansson's (or minimal) logic ...
... equivalence on the class of non-trivial extensions of minimal logic as follows. Logics are negatively equivalent if they define the same negative ...