On BL-Algebras and its Interval Counterpart
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T. Hickey, Q. Ju, and M. H. Van Emden, “Interval arithmetic: From principles to implementation,”
J. ACM, vol. 48, pp. 1038–1068, Sept. 2001.
R. H. N. Santiago, B. R. C. Bedregal, and B. M. Acióly, “Formal aspects of correctness
and optimality of interval computations,” Formal Aspects of Computing, vol. 18, no. 2,
pp. 231–243, 2006.
P. Hajek, Metamathematics of Fuzzy Logic. Kluwer Academic Publishers, 1998.
A. Di Nola, S. Sessa, F. Esteva, L. Godo, and P. Garcia, “The variety generated by
perfect BL-algebras: an algebraic approach in a fuzzy logic setting,” Annals of Mathematics
and Artificial Intelligence, vol. 35, no. 1, pp. 197–214, 2002.
A. Di Nola and L. Leu¸stean, “Compact representations of BL-algebras,” Archive for
Mathematical Logic, vol. 42, no. 8, pp. 737–761, 2003.
H. Bustince, “Interval-valued fuzzy sets in soft computing,” International Journal of
Computational Intelligence Systems, vol. 3, no. 2, pp. 215–222, 2010.
R. B. Kearfott and V. Kreinovich, eds., Applications of Interval Computations: An
Introduction, pp. 1–22. Boston, MA: Springer US, 1996.
R. E. Moore and F. Bierbaum, Methods and Applications of Interval Analysis (SIAM
Studies in Applied and Numerical Mathematics) (Siam Studies in Applied Mathematics,
). Soc for Industrial & Applied Math, 1979.
B. V. Gasse, C. Cornelis, and G. Deschrijver, “Interval-valued algebras and fuzzy logics.”
DOI: https://doi.org/10.5540/tema.2019.020.02.241
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