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Van Melle's combining function in MYCIN is a representable uninorm: An alternative proof

(1999) FUZZY SETS AND SYSTEMS. 104(1). p.133-136
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MLA
De Baets, Bernard, and J FODOR. “Van Melle’s Combining Function in MYCIN Is a Representable Uninorm: An Alternative Proof.” FUZZY SETS AND SYSTEMS 104.1 (1999): 133–136. Print.
APA
De Baets, Bernard, & FODOR, J. (1999). Van Melle’s combining function in MYCIN is a representable uninorm: An alternative proof. FUZZY SETS AND SYSTEMS, 104(1), 133–136.
Chicago author-date
De Baets, Bernard, and J FODOR. 1999. “Van Melle’s Combining Function in MYCIN Is a Representable Uninorm: An Alternative Proof.” Fuzzy Sets and Systems 104 (1): 133–136.
Chicago author-date (all authors)
De Baets, Bernard, and J FODOR. 1999. “Van Melle’s Combining Function in MYCIN Is a Representable Uninorm: An Alternative Proof.” Fuzzy Sets and Systems 104 (1): 133–136.
Vancouver
1.
De Baets B, FODOR J. Van Melle’s combining function in MYCIN is a representable uninorm: An alternative proof. FUZZY SETS AND SYSTEMS. Elsevier Science; 1999;104(1):133–6.
IEEE
[1]
B. De Baets and J. FODOR, “Van Melle’s combining function in MYCIN is a representable uninorm: An alternative proof,” FUZZY SETS AND SYSTEMS, vol. 104, no. 1, pp. 133–136, 1999.
@article{305156,
  author       = {{De Baets, Bernard and FODOR, J}},
  issn         = {{0165-0114}},
  journal      = {{FUZZY SETS AND SYSTEMS}},
  language     = {{eng}},
  number       = {{1}},
  pages        = {{133--136}},
  publisher    = {{Elsevier Science}},
  title        = {{Van Melle's combining function in MYCIN is a representable uninorm: An alternative proof}},
  volume       = {{104}},
  year         = {{1999}},
}

Web of Science
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