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  1. The disjunction property of intermediate propositional logics.Alexander Chagrov & Michael Zakharyashchev - 1991 - Studia Logica 50 (2):189 - 216.
    This paper is a survey of results concerning the disjunction property, Halldén-completeness, and other related properties of intermediate prepositional logics and normal modal logics containing S4.
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  • Why does Halldén-completeness matter?George F. Schumm - 1993 - Theoria 59 (1-3):192-206.
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  • Interpolation in Normal Extensions of the Brouwer Logic.Zofia Kostrzycka - 2016 - Bulletin of the Section of Logic 45 (3/4).
    The Craig interpolation property and interpolation property for deducibility are considered for special kind of normal extensions of the Brouwer logic.
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  • Jerzy Kalinowski’s Logic of Normative Sentences Revisited.Robert Trypuz & Piotr Kulicki - 2015 - Studia Logica 103 (2):389-412.
    The paper tackles two problems. The first one is to grasp the real meaning of Jerzy Kalinowski’s theory of normative sentences. His formal system K 1 is a simple logic formulated in a very limited language . While presenting it Kalinowski formulated a few interesting philosophical remarks on norms and actions. He did not, however, possess the tools to formalise them fully. We propose a formulation of Kalinowski’s ideas with the use of a set-theoretical frame similar to the one presented (...)
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  • On Halldén Completeness of Modal Logics Determined by Homogeneous Kripke Frames.Zofia Kostrzycka - 2015 - Bulletin of the Section of Logic 44 (3/4):111-130.
    Halldén complete modal logics are defined semantically. They have a nice characterization as they are determined by homogeneous Kripke frames.
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  • Remarks on Hallden-completeness of modal and intermediate logics.Andrzej Wronski - 1976 - Bulletin of the Section of Logic 5 (4):126-129.
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  • On two problems of Harvey Friedman.Tadeusz Prucnal - 1979 - Studia Logica 38 (3):247 - 262.
    The paper considers certain properties of intermediate and moda propositional logics.The first part contains a proof of the theorem stating that each intermediate logic is closed under the Kreisel-Putnam rule xyz/(xy)(xz).
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