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Retraction notice to "<i>In vitro</i> and <i>In vivo</i> study targeting the development of Unani Antidermatophytic Cream: Implication of Herbal Formulations in Treatment of Dermatophytosis" [Heliyon 9 (2023) e16154]. [PDF]
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Constructive negation, implication, and co-implication
Journal of Applied Non-Classical Logics, 2008In this paper, a family of paraconsistent propositional logics with constructive negation, constructive implication, and constructive co-implication is introduced.
Heinrich Wansing
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On the distributivity of fuzzy implications and the weighted S-implications [PDF]
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József Dombi 0001 +1 more
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Properties of fuzzy implication operators [PDF]
In this paper we discuss both forward implication and backward implication, and the difference between them is defined. We introduce some properties of fuzzy implication operators, and show the expectation, the variance, and the distribution of each ...
Wyllis Bandler
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Studia Logica, 2013
A bilattice is an algebra \(\mathbf{B} = \langle B, \land,\lor,\otimes,\oplus, \neg \rangle\) such that the reducts \(\langle B,\land, \lor \rangle\) and \(\langle B,\otimes,\oplus, \rangle\) are both lattices and the negation \(\neg\) is a unary operation anti-monotone relative to both orders and such that for every \(a \in B\) we have \(a = \neg \neg
Félix Bou, Umberto Rivieccio
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A bilattice is an algebra \(\mathbf{B} = \langle B, \land,\lor,\otimes,\oplus, \neg \rangle\) such that the reducts \(\langle B,\land, \lor \rangle\) and \(\langle B,\otimes,\oplus, \rangle\) are both lattices and the negation \(\neg\) is a unary operation anti-monotone relative to both orders and such that for every \(a \in B\) we have \(a = \neg \neg
Félix Bou, Umberto Rivieccio
openaire +1 more source

