64 found
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  1. Abolition of the Fregean Axiom.Roman Suszko - 1975 - Lecture Notes in Mathematics 453:169-239.
     
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  2.  69
    The Fregean Axiom and Polish mathematical logic in the 1920s.Roman Suszko - 1977 - Studia Logica 36 (4):377-380.
    Summary of the talk given to the 22nd Conference on the History of Logic, Cracow (Poland), July 5–9, 1976.
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  3. Ontology in the Tractatus of L. Wittgenstein.Roman Suszko - 1968 - Notre Dame Journal of Formal Logic 9 (1):7-33.
  4.  64
    Investigations into the sentential calculus with identity.Roman Suszko & Stephen L. Bloom - 1972 - Notre Dame Journal of Formal Logic 13 (3):289-308.
  5.  54
    Identity connective and modality.Roman Suszko - 1971 - Studia Logica 27 (1):7-39.
  6.  40
    Remarks on Lukasiewicz's three-valued logic.Roman Suszko - 1975 - Bulletin of the Section of Logic 4 (3):87-90.
  7.  36
    Concerning the method of logical schemes, the notion of logical calculus and the role of consequence relations.Roman Suszko - 1961 - Studia Logica 11 (1):185 - 216.
  8. Formal Logic and the Development of Knowledge.Roman Suszko - 1968 - In Imre Lakatos & Alan Musgrave (eds.), Problems in the Philosophy of Science. Amsterdam: North-Holland Pub. Co.. pp. 210-222.
     
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  9.  80
    Semantics for the sentential calculus with identity.Stephen L. Bloom & Roman Suszko - 1971 - Studia Logica 28 (1):77 - 82.
  10.  31
    Formalna teoria wartości logicznych I.Roman Suszko - 1957 - Studia Logica 6 (1):145-237.
  11.  37
    Syntactic structure and semantical reference II.Roman Suszko - 1960 - Studia Logica 9 (1):63-93.
  12.  28
    Syntactic structure and semantical reference I.Roman Suszko - 1958 - Studia Logica 8 (1):213 - 247.
  13.  42
    Quasi-completeness in non-Fregean logic.Roman Suszko - 1971 - Studia Logica 29 (1):7-16.
  14.  14
    Formalna teoria wartości logicznych IФормалЯная теория логических значенийA formal theory of the logical values I.Roman Suszko - 1957 - Studia Logica 6 (1):145-237.
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  15.  44
    Systemy S4 I S5 Lewisa a spójnik identyczności.Roman Suszko & Wiesława Żandarowska - 1971 - Studia Logica 29 (1):169-177.
  16.  21
    On distributivity of closure systems.Wojciech Dzik & Roman Suszko - 1977 - Bulletin of the Section of Logic 6 (2):64-66.
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  17.  28
    O metodzie schematów logicznych I jej zastosowaniu do rachunków logicznych I W teorii konsekwencji.Roman Suszko - 1961 - Studia Logica 11 (1):215-215.
  18. Ultraproducts of SCI.Stephen Bloom & Roman Suszko - 1975 - Bulletin of the Section of Logic 4 (1):9-14.
    This note concerns the ultraproduct construction. It is observed that in the class of SCI models ultraproducts may be constructed by a method apparently dierent from the standard one. Since the standard models of veryday model theory form a subclass of SCI models, one obtains a new view of ultraproducts. Aside from a few remarks, the paper is self-contained.
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  19.  12
    A note on the least Boolean theory in SCI.Roman Suszko - 1975 - Bulletin of the Section of Logic 4 (4):136-137.
  20.  3
    Syntactic structure and semantical reference IIStruktura syntaktyczna a stosunki semantyczne IIСинтаксигескаЯ структура и семантигеские отноцения II.Roman Suszko - 1960 - Studia Logica 9 (1):63-93.
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  21.  14
    An Essay in the Formal Theory of Extension and of Intension.Roman Suszko - 1967 - Studia Logica 20:7-36.
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  22.  40
    A note concerning the theory of descriptions.Henryk Lewandowski & Roman Suszko - 1968 - Studia Logica 22 (1):51 - 56.
  23.  22
    On filters and closure systems.Roman Suszko - 1977 - Bulletin of the Section of Logic 6 (4):151-154.
    This report brings out a simple observation on the close connection of lters with algebraic closure systems. In [1], Orrin Frink gave a general denition of ideals in ordered sets. Here, we use the dual notion of lter and apply it to preordered sets. When referring to nite sets fc1; : : : ; ckg we often omit the brackets. The symbol ; denotes the empty set and, X f Y means that X is a nite subset of Y.
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  24.  85
    Z formalnej teorii ekstensji I intensji.Roman Suszko - 1967 - Studia Logica 20 (1):35-35.
    Praca nie zawiera żadnej proponowanej prz∈z autora d∈finicji ekst∈nsji i intensji wyrażeń w systemach semantycznych. Rozpatruje się dwie relacje równoważności ekstensjonalnej i intensjonalnej, które zachodzą między wyraż∈niami (zdaniami, termami) oraz funkcje gdzie e jest wyrażeniem, spelniające warunki. Każda para takich funkcji jest pewną reprezentacją ekstens ji i intensji wyrażeń.W pracy rozważa się ogólne własności reprezentacji ekstensji i intensji oraz podaje się przykłady takich reprezentacji. Wyróżnia się tzw. obiektywną reprezentację ekstensji i wprowadza się pojęcie tzw. semantycznego domknięcia modelu.Pokazuje się, że ekstensje (...)
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  25.  10
    Adequate models for the non-Fregean sentential calculus (SCI).Roman Suszko - 1973 - In Radu J. Bogdan & Ilkka Niiniluoto (eds.), Logic, Language, and Probability. Boston: D. Reidel Pub. Co.. pp. 49--54.
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  26.  37
    Klasy normalne I nienormalne A teoriomnogościowe I mereologiczne pojęcie klasy.Zdzisław Kraszewski & Roman Suszko - 1968 - Studia Logica 22 (1):85-93.
  27. En-logic.Aileen Michaels & Roman Suszko - 1974 - Bulletin of the Section of Logic 3 (1):13.
     
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  28. Descriptions in theories of kind W.Mieczyslaw Omyla & Roman Suszko - 1972 - Bulletin of the Section of Logic 1 (3):8-13.
     
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  29. A note concerning the rules of inference for quantifiers.Roman Suszko - 1965 - Archive for Mathematical Logic 7 (3-4):124-127.
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  30. A Note On Modal Systems And Sci.Roman Suszko - 1972 - Bulletin of the Section of Logic 1 (4):38-41.
     
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  31. A Note On Adequate Models For Non-fregean Sentential Logics.Roman Suszko - 1972 - Bulletin of the Section of Logic 1 (4):42-45.
  32. A Note On Intuitionistic Sentential Calculus.Roman Suszko - 1974 - Bulletin of the Section of Logic 3 (1):20-21.
  33. 'Abolition of the Fregean Axiom', in: Logic Colloquium, Symposium on Logic Held at Boston, 1972-73.Roman Suszko & R. Parikh - 1978 - Erkenntnis 12 (3):369-380.
     
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  34. Klasy normalne i nienormalne a teoriomnogo'sciowe i mereologiczne poj¸ ecie klasy. Z bada'n nad poj¸ eciem klasy. II.Roman Suszko - 1968 - Studia Logica 22:85-97.
     
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  35. Remarks concerning the relation between linguistics and logic.Roman Suszko - 1970 - In Algirdas Julien Greimas (ed.), Sign, Language, Culture. Mouton. pp. 50--56.
  36.  42
    W sprawie teorii deskryptów.Roman Suszko & Henryk Lewandowski - 1968 - Studia Logica 22 (1):56-56.
  37.  6
    Canonic Axiomatic Systems.Roman Suszko - 1952 - Journal of Symbolic Logic 17 (3):211-212.
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  38.  35
    A note concerning the binary quantifiers.Roman Suszko - 1962 - Theoria 28 (3):269-276.
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  39.  31
    Normal and non-normal classes and the set-theoretical and the mereological concept of class.Roman Suszko & Zdzisław Kraszewski - 1968 - Studia Logica 22 (1):94-95.
  40.  23
    Recenzje.Roman Suszko, Ludwik Borkowski, Jerzy Kmita & Maria Lipczyńska - 1968 - Studia Logica 22 (1):169-183.
  41.  23
    Some notions and theorems of McKinsey and Tarski and SCI.Roman Suszko - 1974 - Bulletin of the Section of Logic 3 (2):3-4.
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  42.  34
    Struktura syntaktyczna a stosunki semantyczne I.Roman Suszko - 1958 - Studia Logica 8 (1):245-245.
  43.  19
    Dual spaces for topological Boolean algebras.R. Quackenbush & Roman Suszko - 1974 - Bulletin of the Section of Logic 3 (1):16-18.
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  44.  30
    Normal and non-normal classes in natural language.Roman Suszko & Zdzisław Kraszewski - 1966 - Studia Logica 19 (1):143-144.
  45.  27
    Lewis' systems s4 and s5 and the identity connective.Roman Suszko & Wiesława Żandarowska - 1971 - Studia Logica 29 (1):180-181.
  46.  24
    O klasach normalnych I nienormalnych na terenie języka potocznego.Zdzisław Kraszewski & Roman Suszko - 1966 - Studia Logica 19 (1):127 - 146.
  47.  18
    Spójnik identyczności a modalność.Roman Suszko - 1971 - Studia Logica 27 (1):40-40.
  48. Equational logic and theories in sentential languages.Roman Suszko - 1972 - Bulletin of the Section of Logic 1 (2):2-9.
     
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  49. Filters and natural extensions of closure systems.Roman Suszko & Tamara Weinfeld - 1979 - Bulletin of the Section of Logic 8 (3):130-132.
    This note calls attention to the fact that the natural extensions of standard logics appear to be an application of the method of inductive generation of logics . One can generalize our observations beyond the range of algebraic logics under suitable conditions on cardinals of certain involved sets.
     
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  50. Konstruowalne przedmioty i kanoniczne systemy aksjomatyczne.Roman Suszko - 1950 - Kwartalnik Filozoficzny 19 (3-4):331-359.
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