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Grzegorz Bryll [11]G. Bryll [8]
  1.  60
    Theory of rejected propositions. I.Jerzy Słupecki, Grzegorz Bryll & Urszula Wybraniec-Skardowska - 1971 - Studia Logica 29 (1):75 - 123.
    The idea of rejection of some sentences on the basis of others comes from Aristotle, as Jan Łukasiewicz states in his studies on Aristotle's syllogistic [1939, 1951], concerning rejection of the false syllogistic form and those on certain calculus of propositions. Short historical remarks on the origin and development of the notion of a rejected sentence, introduced into logic by Jan Łukasiewicz, are contained in the Introduction of this paper. This paper is to a considerable extent a summary of papers (...)
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  2.  40
    The theory of rejected propositions. II.Jerzy Słupecki, Grzegorz Bryll & Urszula Wybraniec-Skardowska - 1972 - Studia Logica 30 (1):97 - 145.
    This paper is a continuation of Part I under the same title. Its Chapter III contains results given in the following publications: U. Wybraniec-Skardowska, Teoria zdań odrzuconych (Theory of Rejected Sentences), (doctoral dissertation under the supervision of Jerzy Słupecki, published as a monograph), Zeszyty Naukowe Wyższej Szkoły Pedagogicznej w Opolu, Studia i Monografie, Nr 22 (1969), 5-131. G. Bryll, Związki logiczne pomiędzy zdaniami nauk empirycznych (Logical relations between sentences of empirical sciences). Zeszyty Naukowe Wyższej Szkoły Pedagogicznej w Opolu, Studia i (...)
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  3.  48
    Some remarks on three-valued logic of J. łukasiewicz.J. Słupecki, G. Bryll & T. Prucnal - 1967 - Studia Logica 21 (1):45 - 70.
  4.  20
    Proof of Ł-decidability of Lewis system S5.Jerzy Słupecki & Grzegorz Bryll - 1973 - Studia Logica 32 (1):99-105.
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  5.  39
    Proof of ł-decidability of Lewis system S.Jerzy Słupecki & Grzegorz Bryll - 1973 - Studia Logica 32 (1):99 - 107.
  6.  25
    Teoria zdań odrzuconych. I.J. Słupecki, G. Bryll & U. Wybraniec-Skardowska - 1971 - Studia Logica 29 (1):116-119.
    This is not an article, but it is published after the paper "The theory of rejected proposition.I" (in Studia Logica, 29 (1971), pp. 75-123), it is a broad abstract in Polish on pages 116-118.
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  7.  16
    Teoria zdań odrzuconych. II.J. Słupecki, G. Bryll & U. Wybraniec-Skardowska - 1972 - Studia Logica 30 (1):140-142.
    This is not an article, but it is published after the paper "The theory of rejected proposition.II" (in Studia Logica, 30 (1972), pp. 97-145), its broad abstract in Polish on pages 140-142.
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  8.  75
    Z badań nad teorią zdań odrzuconych.Urszula Wybraniec-Skardowska & Grzegorz Bryll - 1969 - Opole, Poland: Wydawnictwo Wyższej Szkoły Pedagogicznej w Opolu, Zeszyty Naukowe, Seria B: Studia i Monografie nr 22. Edited by Urszula Wybraniec-Skardowska & Grzegorz Bryll.
    The monograph contains three works on research on the concept of a rejected sentence. This research, conducted under the supervision of Prof. Jerzy Słupecki by U. Wybraniec-Skardowska (1) "Theory of rejected sentences" and G. Bryll (2) "Some supplements of theory of rejected sentences" and (3) "Logical relations between sentences of empirical sciences" led to the construction of a theory rejected sentences and made it possible to formalize certain issues in the methodology of empirical sciences. The concept of a rejected sentence (...)
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  9.  27
    Über die halbvollen systeme Des aussagenkalküls.G. Bryll - 1966 - Studia Logica 19 (1):125-125.
  10.  16
    Ein neuer beweis für die vollständigkeit eines vielwertigen systems Des aussagenkalküls.G. Bryll - 1966 - Studia Logica 19 (1):115-115.
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  11.  24
    Nowy dowód pełności pewnego wielowartościowego systemu rachunku zdań.Grzegorz Bryll - 1966 - Studia Logica 19 (1):111 - 116.
  12.  19
    On a relationship between some classes of elimination operators and some classes of families of sets.Grzegorz Bryll & Robert Sochacki - 2000 - Bulletin of the Section of Logic 29 (4):161-170.
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  13.  28
    O półpełnych systemach rachunku zdań.Grzegorz Bryll - 1966 - Studia Logica 19 (1):117 - 126.
  14.  19
    Stoic “undemonstrables” and indirect-deduction theorems.Grzegorz Bryll & Zofia Kostrzycka - 1994 - Bulletin of the Section of Logic 23 (2):53-60.
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  15.  26
    Dowód ł-rozstrzygalności systemu s5 lewisa.J. Słupecki & G. Bryll - 1973 - Studia Logica 32 (1):106-106.
  16.  31
    Kilka uwag O logice trójwartościowej łukasiewicza.J. Słupecki, G. Bryll & T. Prucnal - 1967 - Studia Logica 21 (1):67-68.