21 found
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  1.  3
    Stanisław Jaśkowski (2014). On the Discussive Conjunction in the Propositional Calculus for Inconsistent Deductive Systems. Logic and Logical Philosophy 7:57.
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  2.  14
    Stanisław Jaśkowski (2014). A Propositional Calculus for Inconsistent Deductive Systems. Logic and Logical Philosophy 7:35.
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  3.  30
    Stanisław Jaśkowski (1969). On the Interpretations of Aristotelian Categorical Propositions in the Predicate Calculus. Studia Logica 24 (1):161-172.
  4.  47
    Stanisław Jaśkowski (1969). Propositional Calculus for Contradictory Deductive Systems. Studia Logica 24 (1):143 - 160.
  5.  14
    S. Jaśkowski (1963). Über Tautologien, in Welchen Keine Variable Mehr Als Zweimal Vorkommt. Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 9 (12-15):219-228.
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  6.  5
    Stanisław Jaśkowski (1951). On the Modal and Causal Functions in Symbolic Logic. Studia Philosophica 4 (2):71-92.
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  7.  3
    S. Jaśkowski (1963). Über Tautologien, in Welchen Keine Variable Mehr Als Zweimal Vorkommt. Mathematical Logic Quarterly 9 (12‐15):219-228.
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  8.  5
    S. Jaśkowski (1969). On the Interpretations of Aristotelian Categorical Propositions in the Predicate Calculus. Studia Logica 24 (1):173-174.
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  9.  28
    Stanisław Jaśkowski (1975). Three Contributions to the Two-Valued Propositional Calculus. Studia Logica 34 (1):121 - 132.
    Three chapters contain the results independent of each other. In the first chapter I present a set of axioms for the propositional calculus which are shorter than the ones known so far, in the second one I give a method of defining all ternary connectives, in the third one, I prove that the probability of propositional functions is preserved under reversible substitutions.
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  10.  16
    S. Jaśkowski (1969). Un Calcul Des Propositions Pour Les Systèmes Déductifs Contradictoires. Studia Logica 24 (1):158-160.
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  11.  26
    Stanisŀaw Jaśkowski, Zygmunt Ziembiński & Witold Marciszewski (1965). Recenzje. Studia Logica 16 (1):117-122.
  12.  14
    Stanisław Jaśkowski (1975). About Certain Groups of Classes of Sets and Their Application to the Definitions of Numbers. [REVIEW] Studia Logica 34 (2):133 - 144.
    The aim of the paper is to give a new definition of real number. The logical type of any number defined is that of the function B = h(A) which assigns to a class of sets A a class of sets B. I give some conditions which the function h has to fulfill to be considered as number; an intuitive sense of the conditions is as follows: a function, which is number, assigns a class of sets of measure h·m to (...)
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  13.  5
    Stanislaw Jaskowski (1966). On Formulas in Which No Individual Variable Occurs More Than Twice. Journal of Symbolic Logic 31 (1):1 - 6.
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  14.  11
    Stanisław Jaśkowski (1966). On Formulas in Which No Individual Variable Occurs More Than Twice. Journal of Symbolic Logic 31 (1):1-6.
  15. S. Jaskowski (1966). Review: Alfred North Whitehead, On Mathematical Concepts of the Material World. [REVIEW] Journal of Symbolic Logic 31 (1):105-106.
     
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  16. Stanisław Adam Jaśkowski (2010). Farhang ast ja nejrang (Czy to kultura, czy oszustwo) Ahmada Kasrawiego - pismo w obronie rozumu, krytyka mistycyzmu. Ruch Filozoficzny 2 (2).
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  17. Stanisław Jaśkowski (1996). On Formulas in Which No Individual Variable Occurs More Than Twice. Journal of Symbolic Logic 31 (1):1-6.
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  18. Stanisław Jaśkowski (2011). Przyczynek do znajomości filozofii europejskiej w Iranie w XIX i początkach XX wieku. Ruch Filozoficzny 3 (3).
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  19. S. Jaśkowski (1996). Whitehead Alfred North. On Mathematical Concepts of the Material World. A Reprint of 997. Alfred North Whitehead, An Anthology, Selected by Northrop FSC and Gross Mason W., The Macmillan Company, New York 1953, Pp. 11–82. [REVIEW] Journal of Symbolic Logic 31 (1):105-106.
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  20. Stanislaw Jaskowski (2001). Parainconsistent Logic, Logical Philosophy, Mathematics & Informatics. Logic and Logical Philosophy 7:2.
     
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  21. S. C. Kleene & Stanislaw Jaskowski (1937). Recherches sur le Systeme de la Logique Intuitioniste. Journal of Symbolic Logic 2 (1):55.
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