Switch to: References

Add citations

You must login to add citations.
  1. Non-dual fuzzy connections.George Georgescu & Andrei Popescu - 2004 - Archive for Mathematical Logic 43 (8):1009-1039.
    The lack of double negation and de Morgan properties makes fuzzy logic unsymmetrical. This is the reason why fuzzy versions of notions like closure operator or Galois connection deserve attention for both antiotone and isotone cases, these two cases not being dual. This paper offers them attention, comming to the following conclusions: – some kind of hardly describable ‘‘local preduality’’ still makes possible important parallel results; – interesting new concepts besides antitone and isotone ones (like, for instance, conjugated pair), that (...)
    Download  
     
    Export citation  
     
    Bookmark   4 citations  
  • Handbook of Logical Thought in India.Sundar Sarukkai & Mihir Chakraborty (eds.) - 2018 - New Delhi, India: Springer.
    Download  
     
    Export citation  
     
    Bookmark  
  • A general approach to fuzzy concepts.Andrei Popescu - 2004 - Mathematical Logic Quarterly 50 (3):265-280.
    The paper proposes a flexible way to build concepts within fuzzy logic and set theory. The framework is general enough to capture some important particular cases, with their own independent interpretations, like “antitone” or “isotone” concepts constructed from fuzzy binary relations, but also to allow the two universes to be equipped each with its own truth structure. Perhaps the most important feature of our approach is that we do not commit ourselves to any kind of logical connector, covering thus the (...)
    Download  
     
    Export citation  
     
    Bookmark   2 citations  
  • A Characterization Of Classic-like Fuzzy Semantics.Benjamín Callejas Bedregal & Anderson Paiva Cruz - 2008 - Logic Journal of the IGPL 16 (4):357-370.
    There are several ways to extend the classic logical connectives for fuzzy truth degrees in such a way that their behavior for the values 0 and 1 work exactly as in the classical one. For each fuzzy semantics the formulas which are always true can change. But these sets are always a subset of the classical tautologies. The fuzzy semantics whose tautologies are identical to the classical tautologies are called here by “classic-like fuzzy semantics”. In this paper we will prove (...)
    Download  
     
    Export citation  
     
    Bookmark