Results 1 to 10 of about 14,078 (121)
Connective negation and negative concord in Balto-Slavic
Vilnius University Open Series, 2021 With negative indefinite pronouns the Balto-Slavic languages all exhibit strict negative concord. In this study we investigate how negative concord functions in a context in which a connective negator (‘neither ...
Johan van der Auwera +2 more
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Perisylvian Functional Connectivity during Processing of Sentential Negation [PDF]
Frontiers in Psychology, 2011 Every language has the means to reverse the truth value of a sentence by using specific linguistic markers of negation. In the present study we investigated the neural processing costs afforded by the construction of meaning in German sentences containing negation in different clause types.
Jörg Bahlmann +3 more
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Extending the typology: negative concord and connective negation in Persian
Linguistic Typology at the Crossroads, 2022 This paper aims to advance the general understanding of negative concord (as in English We don’t need no education) and connective negation (as in English neither … nor’) through an analysis of Persian.
Johan van der Auwera, Sepideh Koohkan
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From sentence negation to connective. Old Lithuanian nei(gi) 'and not; nor; than; before' [PDF]
Baltic Linguistics, 2014 This paper aims to show the sources of the Lithuanian conjunction nei(gi) ‘than’ and its later development. The most archaic function of nei that can be found in Old Lithuanian texts is nei ‘and not’ as a type of sentence negation in a clause following another clause that does not contain a negation, with both clauses combined asyndetically.
Norbert Ostrowski
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Converse Ackermann property and constructive negation defined with a negation connective
Logic and Logical Philosophy, 2006 The Converse Ackermann Property is the unprovability of formulas of the form (A -> B) -> C when C does contain neither -> nor ¬. Intuitively, the CAP amounts to rule out the derivability of pure non-necessitive propositions from non-necessitive ones.
Gemma Robles, José M. Méndez
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On Neutrosophic Vague Binary BZMZ^dM Sub-algebra of BZMZ^dM-algebra in Neutrosophic Vague Binary Sets [PDF]
Neutrosophic Sets and Systems, 2021 In Model theory, common algebraic structures found are Lattices and Boolean Algebras. In the broad field of research, various algebraic structures can be introduced for a set. BCK, BCI, BCH, BH etc. are some of them.
P. B. Remya, A. Francina Shalini
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Quasi-MV algebras for complex fuzzy logic
AIMS Mathematics, 2022 Complex fuzzy logic (CFL) is an emerging topic of research in fuzzy logic. Due to the circle structured codomain of the complex membership function, algebraic structure (including MV-algebra) in traditional fuzzy logic cannot be easily transplanted to ...
Songsong Dai
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Not…Until across European Languages: A Parallel Corpus Study
Languages, 2022 We present a parallel corpus study on the expression of the temporal construction ‘not…until’ in a sample of European languages. We use data from the Europarl corpus and create semantic maps by multidimensional scaling, in order to analyze cross ...
Henriëtte de Swart +2 more
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Дискурс, 2022 Introduction. The article continues a series of publications on the linguistics of relations (hereinafter referred to as R-linguistics) and is devoted to the study of the functioning of logical connectives with nouns and adjectives.
O. M. Polyakov
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Fuzzy Sets and Systems, 2022 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
József Dombi, Tamás Jónás
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