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Record type:	stať ve sborníku (D)
Home Department:	Ústav pro výzkum a aplikace fuzzy modelování (94410)
Title:	Graded generalized hexagon in fuzzy natural logic
Citace	Murinová, P. a Novák, V. Graded generalized hexagon in fuzzy natural logic. In: International Conference on Information Processing and Management of Uncertainty in Knowledge-Based Systems: Proc. Information Processing and Management under Uncertainty in Knowledge-Based Systems Part II (Communications in Computer and Information Science 611) 2016-06-20 Eindhoven. Switzerland: Springer, 2016. s. 36-47. ISBN 978-3-319-40580-3.

Subtitle
Publication year:	2016
Obor:	Obecná matematika
Number of pages:	12
Page from:	36
Page to:	47
Form of publication:	Tištená verze
ISBN code:	978-3-319-40580-3
ISSN code:	1865-0929
Proceedings title:	Proc. Information Processing and Management under Uncertainty in Knowledge-Based Systems Part II (Communications in Computer and Information Science 611)
Proceedings:	Mezinárodní
Publisher name:	Springer
Place of publishing:	Switzerland
Country of Publication:
Název konference:	International Conference on Information Processing and Management of Uncertainty in Knowledge-Based Systems
Místo konání konference:	Eindhoven
Datum zahájení konference:
Typ akce podle státní příslušnosti účastníků:	Celosvětová akce
WoS code:
EID:

Key words in English:	Intermediate quantifiers; fuzzy natural logic; evaluative linguistic expressions; generalized Peterson square; Graded generalized hexagon
Annotation in original language:	In our previous papers, we formally analyzed the generalized Aristotle's square of opposition using tools of fuzzy natural logic. Namely, we introduced general definitions of selected intermediate quantifiers, constructed a generalized square of opposition consisting of them and syntactically analyzed the emerged properties. The main goal of this paper is to extend the generalized square of opposition to graded generalized hexagon.
Annotation in english language:	In our previous papers, we formally analyzed the generalized Aristotle's square of opposition using tools of fuzzy natural logic. Namely, we introduced general definitions of selected intermediate quantifiers, constructed a generalized square of opposition consisting of them and syntactically analyzed the emerged properties. The main goal of this paper is to extend the generalized square of opposition to graded generalized hexagon.

References

Reference

R01:	RIV/61988987:17610/16:A1701FT6

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