1981
DOI: 10.1080/01445348108837023
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On a three-valued logical calculus and its application to the analysis of the paradoxes of the classical extended functional calculus

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Cited by 225 publications
(223 citation statements)
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“…Among them, only six are commutative and only five associative. These five conjunctions are already known in literature and precisely, they have been studied in the following logics: Sette (1973), Sobociński (1952), Lukasiewicz (Borowski, 1970), Kleene (1952), Bochvar (1981. In Table 1, we list all the 14 conjunctions.…”
Section: Connectives In Three-valued Logicsmentioning
confidence: 99%
“…Among them, only six are commutative and only five associative. These five conjunctions are already known in literature and precisely, they have been studied in the following logics: Sette (1973), Sobociński (1952), Lukasiewicz (Borowski, 1970), Kleene (1952), Bochvar (1981. In Table 1, we list all the 14 conjunctions.…”
Section: Connectives In Three-valued Logicsmentioning
confidence: 99%
“…In order to formally capture local accommodation, we make use of the A-operator, defined as follows (Bochvar 1981;Beaver and Krahmer 2001).…”
Section: (39)mentioning
confidence: 99%
“…The idea here is that negation is more complicated than it seems at first glance, much more complicated than the simple treatment of standard logic would have it. Early on, Bochvar [4] gave a treatment of the Liar which used three-valued logic to say that the Liar has the truth value "meaningless." A problem with this is that the paradox could resurface in the form of the Strengthened Liar: "This sentence is either false or meaningless."…”
Section: Bulletin (New Seriesmentioning
confidence: 99%