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  1. Structural Completeness in Substructural Logics.J. S. Olson, J. G. Raftery & C. J. Van Alten - 2008 - Logic Journal of the IGPL 16 (5):453-495.
    Hereditary structural completeness is established for a range of substructural logics, mainly without the weakening rule, including fragments of various relevant or many-valued logics. Also, structural completeness is disproved for a range of systems, settling some previously open questions.
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  • Zagadnienie stopni maksymalnoścl. (Przegląd).Grzegorz Malinowski - 1985 - Acta Universitatis Lodziensis. Folia Philosophica. Ethica-Aesthetica-Practica 3:37-57.
    Artykuł jest celnym przeglądem metod dowodzenia twierdzeń o stopniach maksymalności i rezultatów uzyskanych w tej dziedzinie do 1979 r.
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  • The lattice of strengthenings of a strongly finite consequence operation.Wiesław Dziobiak - 1981 - Studia Logica 40 (2):177 - 193.
    First, we prove that the lattice of all structural strengthenings of a given strongly finite consequence operation is both atomic and coatomic, it has finitely many atoms and coatoms, each coatom is strongly finite but atoms are not of this kind — we settle this by constructing a suitable counterexample. Second, we deal with the notions of hereditary: algebraicness, strong finitisticity and finite approximability of a strongly finite consequence operation. Third, we formulate some conditions which tell us when the lattice (...)
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  • Structural Completeness in Fuzzy Logics.Petr Cintula & George Metcalfe - 2009 - Notre Dame Journal of Formal Logic 50 (2):153-182.
    Structural completeness properties are investigated for a range of popular t-norm based fuzzy logics—including Łukasiewicz Logic, Gödel Logic, Product Logic, and Hájek's Basic Logic—and their fragments. General methods are defined and used to establish these properties or exhibit their failure, solving a number of open problems.
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  • Structural and universal completeness in algebra and logic.Paolo Aglianò & Sara Ugolini - 2024 - Annals of Pure and Applied Logic 175 (3):103391.
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  • On two properties of structurally complete logics.Andrzej Biela & Wies law Dziobiak - 1982 - Bulletin of the Section of Logic 11 (3/4):154-158.
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