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Description
  • V tomto příspěvku používáme teorii formání intepretace ke stotožnění významné třídy pojmů teorie fuzzy množin a fuzzy relací s kompozicemi fuzzy relací. Tento trik nám umožňuje zjednodušit dokazování s odvozenými pojmy a vede k jejich automatizaci pomocí počítače. (cs)
  • In this contribution, we use the theory of formal interpretations to unify a significant class of notions related to fuzzy sets and fuzzy relations by means of compositions. This trick allows us to simplify the proofs of properties of the composition-related notions and leads to its automatization by a computer.
  • In this contribution, we use the theory of formal interpretations to unify a significant class of notions related to fuzzy sets and fuzzy relations by means of compositions. This trick allows us to simplify the proofs of properties of the composition-related notions and leads to its automatization by a computer. (en)
Title
  • Automated proofs for composition-based fuzzy relational notions
  • Automated proofs for composition-based fuzzy relational notions (en)
  • Automatizované důkazy pro fuzzy relační pojmy odvozené z kompozic (cs)
skos:prefLabel
  • Automated proofs for composition-based fuzzy relational notions
  • Automated proofs for composition-based fuzzy relational notions (en)
  • Automatizované důkazy pro fuzzy relační pojmy odvozené z kompozic (cs)
skos:notation
  • RIV/61988987:17610/06:00000052!RIV07-MSM-17610___
http://linked.open...avai/riv/aktivita
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  • P(1M0572), Z(MSM6198898701)
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  • 466386
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  • RIV/61988987:17610/06:00000052
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  • Fuzzy relations; Fuzzy class theory (en)
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  • [A93913220B4F]
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  • Malaga
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  • Int. conf. on LSC'06 and workshop of ERCIM06
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  • Běhounek, Libor
  • Daňková, Martina
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  • Přednáška
http://linked.open...n/vavai/riv/zamer
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  • 17610
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