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  1. Józef Maria Bocheński’s logical analyses of Question I of St. Thomas Aquinas’ Summa Theologiae.Marek Porwolik - 2013 - Studies in East European Thought 65 (1-2):75-99.
    Bocheński claims that it would be very useful to apply logical tools to philosophical and theological investigations. His viewpoint can be ascribed to the fact that during Bocheński’s youth logic and reflections on the foundations of mathematics flourished. His seminal work on these issues is the book Gottes Dasein und Wesen. Logische Studien zur Summa Theologiae I, qq. 2–11 (2003). Due to the fact that it was necessary to introduce numerous corrections to it, the book was published over a decade (...)
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  • Józef Maria bocheński’s formal analysis of the prima via from 1953.Marek Porwolik - 2021 - Manuscrito 44 (4):169-201.
    J.M. Bocheński together with J. Salamucha, B. Sobociński, and J.F. Drewnowski formed the so-called Cracow Circle in the 30s of the previous century. Its main aim was to utilize contemporary logic in theology and philosophy of God. The first work in this area was Salamucha’s formal analysis of the prima via, published in 1934. The article was reviewed by Bocheński, who provided a number of remarks concerning Salamucha’s analysis. At that time he did not decide to conduct a holistic research (...)
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  • Cracow Circle and Its Philosophy of Logic and Mathematics.Roman Murawski - 2015 - Axiomathes 25 (3):359-376.
    The paper is devoted to the presentation and analysis of the philosophical views concerning logic and mathematics of the leading members of Cracow Circle, i.e., of Jan Salamucha, Jan Franciszek Drewnowski and Józef Maria Bocheński. Their views on the problem of possible applicability of logical tools in metaphysical and theological researches is also discussed.
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  • Russell's divine ancestors.Dermot Cassidy - 2007 - History and Philosophy of Logic 28 (2):123-132.
    Russell alleged that the version of the cosmological argument he debated with Copleston involved type confusions, but the definitions of plural descriptive functions and the ancestral in Principia Mathematica can be used to reformulate the argument in a type-safe way via a notion of causally self-sufficient classes. Although the argument depends on the assumption that the class of contingent things is not causally self-sufficient, if that assumption is weakened to say only that it may not be so, then a new (...)
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