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  1. Degrees of maximality of Klukasiewicz-like sentential calculi.Grzegorz Malinowski - 1977 - Studia Logica 36 (3):213-228.
    The paper is concerned with the problem of characterization of strengthenings of the so-called Łukasiewicz-like sentential calculi. The calculi under consideration are determined by n-valued Łukasiewicz matrices with superdesignated logical values. In general, Łukasiewicz-like sentential calculi are not implicative in the sense of [7]. Despite of this fact, in our considerations we use matrices analogous to S-algebras of Rasiowa. The main result of the paper says that the degree of maximality of any n-valued Łukasiewicz-like sentential calculus is finite and equal (...)
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  • Matrix approach in methodology of sentential calculi.Ryszard Wójcicki - 1973 - Studia Logica 32 (1):7 - 39.
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  • A strongly finite logic with infinite degree of maximality.Marek Tokarz - 1976 - Studia Logica 35 (4):447 - 451.
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  • Degrees of maximality of Łukasiewicz-like sentential calculi.Grzegorz Malinowski - 1977 - Studia Logica 36 (3):213 - 228.
    The paper is concerned with the problem of characterization of strengthenings of the so-called Lukasiewicz-like sentential calculi. The calculi under consideration are determined byn-valued Lukasiewicz matrices (n>2,n finite) with superdesignated logical values. In general. Lukasiewicz-like sentential calculi are not implicative in the sense of [7]. Despite of this fact, in our considerations we use matrices analogous toS-algebras of Rasiowa. The main result of the paper says that the degree of maximality of anyn-valued Lukasiewicz-like sentential calculus is finite and equal to (...)
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  • Matrycowe podejście W metodologii rachunków zdaniowych.R. Wójcicki - 1973 - Studia Logica 32 (1):38-38.
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  • The logics stronger than Łukasiewicz's three valued sentential calculus-the notion of degree of maximality versus the notion of degree of completeness.Ryszard Wójcicki - 1974 - Studia Logica 33 (2):201-214.
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