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  1. Stanislaw Leśniewski's Logical Systems.John T. Sanders - 1996 - Axiomathes 7 (3):407-415.
    Stanislaw Lesniewski’s interests were, for the most part, more philosophical than mathematical. Prior to taking his doctorate at Jan Kazimierz University in Lvov, Lesniewski had spent time at several continental universities, apparently becoming relatively attached to the philosophy of one of his teachers, Hans Comelius, to the chapters of John Stuart Mill’s System of Logic that dealt specifically with semantics, and, in general, to studies of general grammar and philosophy of language. In these several early interests are already to be (...)
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  • A leśniewskian re-examination of Goodman's nominalistic rejection of classes.Judith M. Prakel - 1983 - Topoi 2 (1):87-98.
  • Leśniewskian Ontology with Many-argument Predication.Jacek Paśniczek - 2023 - History and Philosophy of Logic 44 (3):327-336.
    ABSTRACT Leśniewskian Ontology (LO) is a system in which the basic subject-predicate formula takes the form of a b and express one-argument predication, e.g. John is a student. In LO’s language, there is no many-argument form of predication given that would allow for the structural expression of, for example, the sentence John is Anne’s son. In this article, a simple and natural extension of LO is suggested to encompass many-argument predication. The system thus obtained corresponds to polyadic second-order logic.
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  • Éternité et développement : la question du temps logique chez LeśniewskiEternity and Development: The Question of Leśniewski’s Logical Time.Valentina Luporini - 2019 - Philosophia Scientae.
    Le problème du temps tourmente et nourrit la philosophie depuis sa naissance. Dans ce cadre, une lecture métaphysique des textes de S. Leśniewski permet de développer un point de vue original sur certaines propriétés fondamentales du temps logique. En particulier, après une analyse minutieuse des œuvres philosophiques de jeunesse, et notamment de l’article « La vérité est-elle éternelle ou éternelle et sempiternelle? », nous montrons que le temps logique est, chez Leśniewski, inévitablement double : les propositions, dont la vérité doit (...)
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  • Ontologically neutral arithmetic.Rolf A. Eberle - 1974 - Philosophia 4 (1):67-94.
  • Leśniewski's systems.Jan T. J. Srzednicki, V. F. Rickey & J. Czelakowski (eds.) - 1984 - Hingham, MA, USA: Distributors for the United States and Canada, Kluwer Boston.
  • Leśniewski's Systems of Logic and Foundations of Mathematics.Rafal Urbaniak - 2013 - Cham, Switzerland: Springer.
    With material on his early philosophical views, his contributions to set theory and his work on nominalism and higher-order quantification, this book offers a uniquely expansive critical commentary on one of analytical philosophy’s great ...
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