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  1. Roman Murawski (unknown). Contribution of Polish Logicians to Decidability Theory. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:211-231.
     
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  2. Roman Murawski (unknown). Contribution of Polish Logicians to Predicate Calculus. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:233-243.
     
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  3. Roman Murawski (unknown). Cantor's Philosophy of Set Theory. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:15-28.
     
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  4. Roman Murawski (unknown). Church's Thesis and its Epistemological Status. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:123-134.
     
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  5. Roman Murawski (unknown). E.L. Post And The Development Of Logic. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:183-193.
     
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  6. Roman Murawski (unknown). Grassmann's Contribution to Mathematics. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:161-168.
     
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  7. Roman Murawski (unknown). Giuseppe Peano and Symbolic Logic. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:169-182.
     
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  8. Roman Murawski (unknown). Hoene-Wroński - Genius or Madman? Poznan Studies in the Philosophy of the Sciences and the Humanities 98:149-160.
     
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  9. Roman Murawski (unknown). John Von Neumann and Hilbert's School. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:195-209.
     
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  10. Roman Murawski (unknown). Leibniz's and Kant's Philosophical Ideas Vs. Hilbert's Program. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:29-39.
     
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  11. Roman Murawski (unknown). Phenomenology and Philosophy of Mathematics. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:135-146.
     
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  12. Roman Murawski (unknown). References. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:301-334.
     
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  13. Roman Murawski (unknown). The English Algebra of Logic in the 19th Century. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:245-269.
     
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  14. Roman Murawski & Thomas Bedürftig (unknown). From the History of the Concept of Number. Poznan Studies in the Philosophy of the Sciences and the Humanities 98:95-122.
     
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  15. Roman Murawski (forthcoming). Cracow Circle and Its Philosophy of Logic and Mathematics. Axiomathes:1-18.
    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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  16. Thomas Bedürftig & Roman Murawski (2015). 1. Auf dem Weg zu den reellen Zahlen. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 6-27.
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  17. Thomas Bedürftig & Roman Murawski (2015). 2. Aus der Geschichte der Philosophie und Mathematik. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 28-159.
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  18. Thomas Bedürftig & Roman Murawski (2015). A. Infinitesimal denken und rechnen. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 387-427.
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  19. Thomas Bedürftig & Roman Murawski (2015). 5. Axiomatik und Logik. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 315-371.
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  20. Thomas Bedürftig & Roman Murawski (2015). Begriffsverzeichnis. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 458-465.
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  21. Thomas Bedürftig & Roman Murawski (2015). 3. Über Grundfragen der Philosophie der Mathematik. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 160-269.
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  22. Thomas Bedürftig & Roman Murawski (2015). Einleitung. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 1-5.
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  23. Thomas Bedürftig & Roman Murawski (2015). Kurzbiographien. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 428-439.
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  24. Thomas Bedürftig & Roman Murawski (2015). Literaturverzeichnis. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 440-451.
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  25. Thomas Bedürftig & Roman Murawski (2015). 4. Mengen und Mengenlehren. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 270-314.
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  26. Thomas Bedürftig & Roman Murawski (2015). Personenverzeichnis. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 452-456.
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  27. Thomas Bedürftig & Roman Murawski, Philosophie der Mathematik.
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  28. Thomas Bedürftig & Roman Murawski (2015). 6. Rückblick. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 372-386.
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  29. Thomas Bedürftig & Roman Murawski (2015). Symbolverzeichnis. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter. 457-457.
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  30. Thomas Bedürftig & Roman Murawski (2015). Vorwort zur 3. Auflage. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter.
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  31. Thomas Bedürftig & Roman Murawski (2015). Vorwort zur 2. Auflage. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter.
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  32. Thomas Bedürftig & Roman Murawski (2015). Vorwort zur 1. Auflage. In Thomas Bedürftig & Roman Murawski (eds.), Philosophie der Mathematik. De Gruyter.
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  33. Roman Murawski (2014). Benedykt Bornstein’s Philosophy of Logic and Mathematics. Axiomathes 24 (4):549-558.
    The aim of this paper is to present and discuss main philosophical ideas concerning logic and mathematics of a significant but forgotten Polish philosopher Benedykt Bornstein. He received his doctoral degree with Kazimierz Twardowski but is not included into the Lvov–Warsaw School of Philosophy founded by the latter. His philosophical views were unique and quite different from the views of main representatives of Lvov–Warsaw School. We shall discuss Bornstein’s considerations on the philosophy of geometry, on the infinity, on the foundations (...)
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  34. Roman Murawski (2013). Dowód w matematyce — dziś i jutro. Filozofia Nauki 2.
    The paper is a review of the book by Krzysztof Wójtowicz, O pojęciu dowodu w matematyce [ On the Concept of Proof in Mathematics ]. It presents the main theses of the book and evaluates them.
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  35. Roman Murawski (2013). Kilka Słów o Dowodzie W Matematyce. Filozofia Nauki 21 (1 (81)):7-22.
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  36. Roman Murawski (2013). Kilka uwag o dowodzie w matematyce. Filozofia Nauki 1.
    The aim of the paper is to study the role and features of proofs in mathematics. Formal and informal proofs are distinguished. It is stressed that the main roles played by proofs in mathematical research are verification and explanation. The problem of the methods acceptable in informal proofs, in particular of the usage of computers, is considered with regard to the proof of the Four-Color Theorem. The features of in-formal and formal proofs are compared and contrasted. It is stressed that (...)
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  37. Roman Murawski (2013). Review of D. Patterson, Alfred Tarski: Philosophy of Language and Logic. [REVIEW] Journal for the History of Analytical Philosophy 1 (9).
    Review of Douglas Patterson. Alfred Tarski: Philosophy of Language and Logic.
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  38. Roman Murawski (2013). Some Words on a Proof in Mathematics. Filozofia Nauki 21 (1):7 - +.
     
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  39. Roman Murawski (2012). Jan Woleński, Essays on Logic and its Applications in Philosophy. Polish Journal of Philosophy 6 (1):106-108.
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  40. Roman Murawski (2011). Logos and Máthēma: Studies in the Philosophy of Mathematics and History of Logic. Peter Lang.
  41. Roman Murawski (2011). Mathematical Objects and Mathematical Knowledge. Grazer Philosophische Studien 52:257-259.
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  42. Roman Murawski (2011). On Chwistek’s Philosophy of Mathematics. Russell 31 (1).
    The paper is devoted to the presentation of Chwistek’s philosophical ideas concerning logic and mathematics. The main feature of his philosophy was nominalism, which found full expression in his philosophy of mathematics. He claimed that the object of the deductive sciences, hence in particular of mathematics, is the expression being constructed in them according to accepted rules of construction. He treated geometry, arithmetic, mathematical analysis and other mathematical theories as experimental disciplines, and obtained in this way a nominalistic interpretation of (...)
     
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  43. Roman Murawski (2011). O pojęciu prawdy w matematyce. Zagadnienia Naukoznawstwa 47 (4).
    W pracy rozważa się problem pojęcia prawdy w matematyce. Punktem wyjścia jest definicja prawdziwości Tarskiego. Dyskutuje się tło filozoficzne tej definicji, jej znaczenie dla języka matematyki i dla filozofii, stosunek do różnych definicji prawdy. Rozważa się też związek dowodliwości i prawdziwości w matematyce. Korzystając z wyników logiki matematycznej wykazuje się, że warunki z definicji Tarskiego nie zapewniają jedyności interpretacji predykatu prawdy. Pokazuje się też, że pojęcia semantyczne, takie jak spełnianie i prawdziwość nie są pojęciami finitystycznymi i wymagają użycia pojęcia nieskończoności.
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  44. Roman Murawski (ed.) (2010). Essays in the Philosophy and History of Logic and Mathematics. Rodopi.
    The book is a collection of the author’s selected works in the philosophy and history of logic and mathematics. Papers in Part I include both general surveys of contemporary philosophy of mathematics as well as studies devoted to specialized topics, like Cantor's philosophy of set theory, the Church thesis and its epistemological status, the history of the philosophical background of the concept of number, the structuralist epistemology of mathematics and the phenomenological philosophy of mathematics. Part II contains essays in the (...)
     
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  45. Roman Murawski (2010). Philosophy of Mathematics in the Warsaw Mathematical School. Axiomathes 20 (2-3):279-293.
    The aim of this paper is to present and discuss the philosophical views concerning mathematics of the founders of the so called Warsaw Mathematical School, i.e., Wacław Sierpiński, Zygmunt Janiszewski and Stefan Mazurkiewicz. Their interest in the philosophy of mathematics and their philosophical papers will be considered. We shall try to answer the question whether their philosophical views influenced their proper mathematical investigations. Their views towards set theory and its rôle in mathematics will be emphasized.
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  46. Roman Murawski (2009). Philosophy of Mathematics. Polish Journal of Philosophy 3 (1):145-147.
  47. Izabela Bondecka-Krzykowska & Roman Murawski (2008). Structuralism and Category Theory in the Contemporary Philosophy of Mathematics. Logique Et Analyse 51 (204):365.
  48. Jan Wolenski & Roman Murawski (2008). Tarski His Polish Predecessors on Truth. In Douglas Patterson (ed.), New Essays on Tarski and Philosophy. Oxford University Press. 21--43.
     
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  49. H. J. Gensler & Roman Murawski (2007). REVIEWS-Historical Dictionary of Logic. Bulletin of Symbolic Logic 13 (3).
     
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  50. Roman Murawski (2007). Historical Dictionary of Logic. [REVIEW] Bulletin of Symbolic Logic 13 (3):370-370.
     
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