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  • This abstract focuses on the computational complexity of Monoidal t-norm Based Logic, namely on its positive fragment. Since we are able to prove that this fragment is complete w.r.t. the class of 1-generated algebras, we obtain several consequences for its computational complexity. In particular, we show that up to some extent the computational complexity remains the same if we restrict the number of variables in our language to a single variable. These results were presented at the conference Topology, Algebra and Categories in Logic organized by University of Amsterdam in 2009.
  • This abstract focuses on the computational complexity of Monoidal t-norm Based Logic, namely on its positive fragment. Since we are able to prove that this fragment is complete w.r.t. the class of 1-generated algebras, we obtain several consequences for its computational complexity. In particular, we show that up to some extent the computational complexity remains the same if we restrict the number of variables in our language to a single variable. These results were presented at the conference Topology, Algebra and Categories in Logic organized by University of Amsterdam in 2009. (en)
Title
  • Positive Fragment of MTL with One Variable and Its Computational Complexity
  • Positive Fragment of MTL with One Variable and Its Computational Complexity (en)
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  • Positive Fragment of MTL with One Variable and Its Computational Complexity
  • Positive Fragment of MTL with One Variable and Its Computational Complexity (en)
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  • RIV/67985807:_____/09:00327989!RIV10-AV0-67985807
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  • P(KJB100300701), Z(AV0Z10300504)
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  • RIV/67985807:_____/09:00327989
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  • monoidal t-norm based logic; residuated lattice; 1-variable fragment; 1-generated algebra; computational complexity (en)
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  • [AAC042E33E86]
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  • Horčík, Rostislav
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