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$t$-norm; finitely valued conjunction

References:

[1] Bartušek T.: **Fuzzy Operations on Finite Sets of Truth Values (in Czech)**. Diploma Thesis, Czech Technical University, Praha 2001

[2] Baets B. De, Mesiar R.: **Triangular norms on product lattices**. Fuzzy Sets and Systems 104 (1999), 61–75 DOI 10.1016/S0165-0114(98)00259-0 | MR 1685810 | Zbl 0935.03060

[3] Baets B. De, Mesiar R.: **Discrete triangular norms**. In: Topological and Algebraic Structures (E. P. Klement and S. Rodabaugh, eds.), Universität Linz 1999, pp. 6–10

[4] Baets B. De, Mesiar R.: **Discrete triangular norms**. In: Topological and Algebraic Structures in Fuzzy Sets: Recent Developments in the Mathematics of Fuzzy Sets (S. Rodabaugh and E. P. Klement, eds.). Kluwer Academic Publishers, 2002, to appear MR 2046749 | Zbl 1037.03046

[5] Drossos C., Navara M.: **Matrix composition of t-norms**. In: Enriched Lattice Structures for Many-Valued and Fuzzy Logics (S. Gottwald and E. P. Klement, eds.), Univ. Linz 1997, pp. 95–100

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[9] Mamdani E. H., Assilian S.: **An experiment in linguistic synthesis with a fuzzy logic controller**. J. Man-Machine Stud. 7 (1975), 1–13 DOI 10.1016/S0020-7373(75)80002-2 | Zbl 0301.68076

[10] Mesiar R., Navara M.: **Diagonals of continuous triangular norms**. Fuzzy Sets and Systems 104 (1999), 34–41 DOI 10.1016/S0165-0114(98)00256-5 | MR 1685807 | Zbl 0972.03052

[11] Moser B., Navara M.: **Conditionally firing rules extend the possibilities of fuzzy controllers**. In: Proc. Internat. Conf. Computational Intelligence for Modelling, Control and Automation (M. Mohammadian, ed.), IOS Press, Amsterdam 1999, pp. 242–245 Zbl 0988.93050

[12] Viceník P.: **A note to a construction of t-norms based on pseudo-inverses of monotone functions**. Fuzzy Sets and Systems 104 (1999), 15–18 DOI 10.1016/S0165-0114(98)00253-X | MR 1685804 | Zbl 0953.26009