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  1. Negation in Weak Positional Calculi.Marcin Tkaczyk - 2013 - Logic and Logical Philosophy 22 (1):3-19.
    Four weak positional calculi are constructed and examined. They refer to the use of the connective of negation within the scope of the positional connective “R” of realization. The connective of negation may be fully classical, partially analogical or independent from the classical, truth-functional negation. It has been also proved that the strongest system, containing fully classical connective of negation, is deductively equivalent to the system MR from Jarmużek and Pietruszczak.
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  • (2 other versions)Temporal Logic.Robert A. Bull - 1975 - Journal of Symbolic Logic 40 (2):252-253.
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  • Completeness of Minimal Positional Calculus.Tomasz Jarmużek & Andrzej Pietruszczak - 2004 - Logic and Logical Philosophy 13:147-162.
    In the article "Podstawy analizy metodologicznej kanonów Milla" [2] Jerzy Łoś proposed an operator that refered sentences to temporal moments. Let us look, for example, at a sentence ‘It is raining in Toruń’. From a logical point of view it is a propositional function, which does not have any logical value, unless we point at a temporal context from a fixed set of such contexts. If the sentence was considered today as a description of a state of affairs, it could (...)
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  • Topological logic.Nicholas Rescher & James Garson - 1968 - Journal of Symbolic Logic 33 (4):537-548.
    The purpose of this paper is to present a very versatile family of logical systems ofpositionalortopologicallogic. These systems—obtained by generalizing the existing systems of chronological logic—are to have a very general nature, capable of reflecting the characteristics of a wide range of logical systems, including not only chronological (alsotemporalortense) logic, but also what we may call locative or place logic, and even a logic of “possible worlds”.
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  • Logika czasu empirycznego: funktor realizacji czasowej w językach teorii fizykalnych.Marcin Tkaczyk - 2009 - Lublin: Wydawnictwo Katolickiego Uniwersytetu Lubelskiego.
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  • Temporal Logic.Nicholas Rescher & Alasdair Urquhart - 1971 - Philosophy of Science 42 (1):100-103.
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