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  1.  20
    Ontology of Theistic Beliefs: A Short Orientation.Mirosław Szatkowski - 2018 - In Ontology of Theistic Beliefs: Meta-Ontological Perspectives. De Gruyter.
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  2.  76
    (1 other version)Partly Free Semantics for Some Anderson-Like Ontological Proofs.Mirosław Szatkowski - 2011 - Journal of Logic, Language and Information 20 (4):475-512.
    Anderson-like ontological proofs, studied in this paper, employ contingent identity, free principles of quantification of the 1st order variables and classical principles of quantification of the 2nd order variables. All these theories are strongly complete wrt. classes of modal structures containing families of world-varying objectual domains of the 1st order and constant conceptual domains of the 2nd order. In such structures, terms of the 1st order receive only rigid extensions, which are elements of the union of all 1st order domains. (...)
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  3.  23
    The Recovery of St. Thomas Aquinas. Part I: The Doctrine of St. Thomas Aquinas and its Non-Analytical Versions.Mirosław Szatkowski - 2018 - In Ontology of Theistic Beliefs: Meta-Ontological Perspectives. De Gruyter. pp. 155-204.
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  4.  23
    God, Time, Infinity.Mirosław Szatkowski (ed.) - 2018 - Berlin, Germany: De Gruyter.
    The issues of the nature and existence of God, time and infinity, respectively, and how they relate to each other, are some of the most complicated problems of metaphysics.This volume presents contributions of thirteen internationally renowned scholars who deal with various aspects of these complex issues. The contributions were presented and discussed during the international conference: God, Time, Infinity held in Warsaw, September 22—24, 2015.
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  5.  33
    Semantical analysis of superrelevant predicate logics with quantification.Mirosław Szatkowski - 1988 - Notre Dame Journal of Formal Logic 29 (3):281-294.
  6.  16
    Editorial Introduction.Marek Rosiak & Mirosław Szatkowski - 2014 - In Miroslaw Szatkowski & Marek Rosiak, Substantiality and Causality. Boston: De Gruyter.
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  7.  7
    Acknowledgements.Mirosław Szatkowski - 2015 - In God, Truth, and Other Enigmas. Berlin: De Gruyter.
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  8.  15
    Acknowledgements.Mirosław Szatkowski - 2018 - In God, Time, Infinity. Berlin, Germany: De Gruyter.
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  9.  14
    Acknowledgements.Mirosław Szatkowski - 2018 - In Ontology of Theistic Beliefs: Meta-Ontological Perspectives. De Gruyter.
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  10.  12
    A Guide to the Book: God, Truth, and other Enigmas.Mirosław Szatkowski - 2015 - In God, Truth, and Other Enigmas. Berlin: De Gruyter.
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  11.  11
    Contents.Mirosław Szatkowski - 2018 - In God, Time, Infinity. Berlin, Germany: De Gruyter.
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  12.  18
    Frontmatter.Mirosław Szatkowski - 2018 - In God, Time, Infinity. Berlin, Germany: De Gruyter.
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  13.  15
    Guest Editor's Introduction.Mirosław Szatkowski - 2018 - European Journal for Philosophy of Religion 10 (3):1-5.
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  14.  37
    God’s Omniscience and Logical Virtue.Mirosław Szatkowski - 2015 - In God, Truth, and Other Enigmas. Berlin: De Gruyter. pp. 97-116.
  15.  24
    How to Think About the Correctness of Theistic Belief.Mirosław Szatkowski - 2014 - Metaphysica 15 (1):47-68.
    Truth is a value in that sense that a belief is correct just in case it is true, which is frequently expressed in the metaphor that beliefs aim at truth. But,what does it mean to say that beliefs aim at truth?There are three most prominent approaches to this issue:purposive(orcausal),teleological(orintentional), andnormative. A comprehensive discussion of these approaches is the goal of our article. We also offer the hierarchy of languages and meta-languages, which gives a fragmentary account of the concept of God’s (...)
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  16. Model existence theorem in superrelevant predicate logics.Mirosław Szatkowski - 1987 - Archive for Mathematical Logic 26 (1):111-121.
     
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  17.  8
    (1 other version)Person Index.Mirosław Szatkowski - 2018 - In God, Time, Infinity. Berlin, Germany: De Gruyter. pp. 229-232.
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  18.  18
    (1 other version)Some Model‐Theoretic Results for the Relevant Logic with Quantification.Mirosław Szatkowski - 1986 - Mathematical Logic Quarterly 32 (19‐24):355-363.
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