Results for 'LAWS OF LOGIC'

1000+ found
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  1. Yeneng sun.Hyperfinite Law of Large Numbers - 1996 - Bulletin of Symbolic Logic 2 (2).
     
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  2.  24
    Discreteness of logical space.Bogus law Wolniewicz - 1986 - Bulletin of the Section of Logic 15 (4):132-135.
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  3.  73
    The puzzle of hyper‐change.Andrew Law - 2018 - Ratio 32 (1):1-11.
    If there is a second dimension of time – a so-called ‘hypertime’ – is it logically possible for the past to change? Some have said yes; others have said no. I say yes provided that one has the appropriate ontological view of hypertime. So far, the ontology of hypertime has seldom been discussed. As such, this paper not only defends the logical possibility of a changing past, but aims to start a discussion on what ontological commitments are required to make (...)
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  4.  18
    A note on incompleteness of modal logics with respect to neighbourhood semantics.Wies law Dziobiak - 1978 - Bulletin of the Section of Logic 7 (4):185-189.
  5.  14
    A simple axiomatization of Lukasiewicz's modal logic.Zdzis law Dywan - 2012 - Bulletin of the Section of Logic 41 (3/4):149-153.
  6.  34
    Equivalential fragment of the infinite valued logic of Lukasiewicz and the intermediate logics.Stanis law Surma - 1980 - Bulletin of the Section of Logic 9 (4):170-174.
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  7.  27
    On a certain method of producing logical matrices.Zdzis law Dywan - 1985 - Bulletin of the Section of Logic 14 (1):2-5.
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  8.  17
    On matrices characteristic of relevant logics.Wies law Dziobiak - 1981 - Bulletin of the Section of Logic 10 (3):113-114.
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  9.  19
    On reducts of intermediate logics.Stanis law Surma - 1980 - Bulletin of the Section of Logic 9 (4):176-178.
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  10.  18
    On some matrix of the Birkhoff and v. Neumann quantum logic.Miros law Majewski - 1978 - Bulletin of the Section of Logic 7 (3):133-136.
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  11.  20
    Structural completeness of modal logics containing k4.Wies law Dziobiak - 1983 - Bulletin of the Section of Logic 12 (1):32-35.
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  12.  16
    The necessity of modal logic s5 is metalogical.Zdzis law Dywan - 1981 - Bulletin of the Section of Logic 10 (4):162-167.
  13.  10
    30-Second Philosophies: The 50 Most Thought-Provoking Philosophies, Each Explained in Half a Minute.Barry Loewer, Stephen Law & Julian Baggini (eds.) - 2009 - New York: Metro Books.
    Language & Logic -- Glossary -- Aristotle's syllogisms -- Russell's paradox & Frege's logicism -- profile: Aristotle -- Russell's theory of description -- Frege's puzzle -- Gödel's theorem -- Epimenides' liar paradox -- Eubulides' heap -- Science & Epistemology -- Glossary -- I think therefore I am -- Gettier's counter example -- profile: Karl Popper -- The brain in a vat -- Hume's problem of induction -- Goodman's gruesome riddle -- Popper's conjectures & refutations -- Kuhn's scientific revolutions -- (...)
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  14.  42
    Objects and Spaces.John Law - 2002 - Theory, Culture and Society 19 (5-6):91-105.
    Law's article begins by restating the classical ANT position that objects do not exist `in themselves' but are the effect of a performative stabilization of relational networks. In addition, these material enactments inevitably have a spatial dimension; they simultaneously establish spatial conditions for objectual identity, continuity, and difference. Space must not be reified as a natural, pre-existing container of the social and the material, but is itself a performance. Moreover, there are multiple forms of spatiality beyond the Euclidean space of (...)
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  15.  9
    Logical Objections to Theism.Stephen Law - 2019 - In Graham Oppy (ed.), A Companion to Atheism and Philosophy. Chichester, UK: Wiley. pp. 167–190.
    This chapter looks at a range of objections to theism that one might class as “logical.” Some of these objections aim to show that theism involves an internal logical contradiction. Others aim to show that theism is at least logically incompatible with other beliefs to which the theist is also typically committed. Also included are objections grounded in the thought that theism is nonsensical or meaningless. The chapter provides both an overview of this broad terrain, including a map of possible (...)
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  16.  22
    On two properties of structurally complete logics.Andrzej Biela & Wies law Dziobiak - 1982 - Bulletin of the Section of Logic 11 (3/4):154-158.
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  17.  31
    A topology for logical space.Bogus law Wolniewicz - 1984 - Bulletin of the Section of Logic 13 (4):255-258.
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  18.  51
    There are 2ℵ0 logics with the relevance principle between R and rm.Wies law Dziobiak - 1982 - Bulletin of the Section of Logic 11 (3/4):161-166.
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  19.  24
    Decidability of structural completeness for strongly finite propositional calculi.Zdzis law Dywan - 1978 - Bulletin of the Section of Logic 7 (3):129-131.
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  20.  21
    Objectives of propositions.Bogus law Wolniewicz - 1978 - Bulletin of the Section of Logic 7 (3):143-146.
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  21.  21
    Principles of knowledge representation.Zdzis law Pawlak - 1983 - Bulletin of the Section of Logic 12 (4):194-199.
  22.  19
    Semantics of Kripke's style for some modal systems.Wies law Dziobiak - 1976 - Bulletin of the Section of Logic 5 (2):63-66.
  23.  13
    An algebra of subsets for join-semilattices with unit.Bogus law Wolniewicz - 1984 - Bulletin of the Section of Logic 13 (1):1-3.
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  24.  27
    An example of strongly finite consequence operation with 2ℵ0 standard strengthenings.Wies law Dziobiak - 1979 - Bulletin of the Section of Logic 8 (2):95-97.
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  25.  18
    A matrix criterion of Halldén completeness.Zdzis law Dywan - 2012 - Bulletin of the Section of Logic 41 (3/4):145-148.
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  26.  17
    A proof of a conjecture of R. Suszko.Stanis law Zachorowski - 1975 - Bulletin of the Section of Logic 4 (3):115-117.
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  27.  25
    Non-existence of a countable strongly adequate matrix semantics for neighbours of E.Wies law Dziobiak - 1981 - Bulletin of the Section of Logic 10 (4):170-174.
  28.  14
    On distributivity of the lattice of subquasivarieties of a variety of Heyting algebras.Wies law Dziobiak - 1983 - Bulletin of the Section of Logic 12 (1):37-40.
  29.  19
    On Lemmon's interpretations of the connective of necessity.Zdzis law Dywan - 1984 - Bulletin of the Section of Logic 13 (2):92-95.
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  30.  17
    On some method of axiomatization of some propositional calculi.Zdzis law Dywan - 1986 - Bulletin of the Section of Logic 15 (2):52-56.
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  31.  15
    On some time properties of untimed propositional implication.Miros law Kurkowski - 2011 - Bulletin of the Section of Logic 40 (1/2):83-89.
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  32.  15
    On the Lattice of Elementary Situations.Bogus law Wolniewicz - 1980 - Bulletin of the Section of Logic 9 (3):115-120.
  33.  38
    On the verifiers of disjunction.Bogus law Wolniewicz - 1980 - Bulletin of the Section of Logic 9 (2):57-59.
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  34.  20
    Philosophical consequences of Godel's theorem.Stanis law Krajewski - 1983 - Bulletin of the Section of Logic 12 (4):157-161.
  35.  19
    Some Formal Properties of Objectives.Bogus law Wolniewicz - 1979 - Bulletin of the Section of Logic 8 (1):16-19.
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  36.  16
    The Boolean Algebra of Objectives.Bogus law Wolniewicz - 1981 - Bulletin of the Section of Logic 10 (1):17-22.
  37.  18
    An example concerning the lattice of the structural consequence operations.Wies law Dziobiak - 1979 - Bulletin of the Section of Logic 8 (2):48-52.
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  38.  15
    Classically axiomatizable modal propositional calculi containing the system T of feys–von Wright.Wies law Dziobiak - 1976 - Bulletin of the Section of Logic 5 (1):20-23.
  39.  17
    On the operations definable in terms of the complementation and the closure.Stanis law Wronski - 1986 - Bulletin of the Section of Logic 15 (3):117-121.
  40.  8
    Could It Be Pretty Obvious There's No God?Stephen Law - 2009-09-10 - In Russell Blackford & Udo Schüklenk (eds.), 50 Voices of Disbelief. Wiley‐Blackwell. pp. 129–138.
    This chapter contains sections titled: The Logical Problem of Evil The Evidential Problem of Evil The Evil God Hypothesis and the Problem of Good Reverse Theodicies Notes.
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  41.  41
    On fragments of Medvedev's logic.Miros>law Szatkowski - 1981 - Studia Logica 40 (1):39 - 54.
    Medvedev's intermediate logic (MV) can be defined by means of Kripke semantics as the family of Kripke frames given by finite Boolean algebras without units as partially ordered sets. The aim of this paper is to present a proof of the theorem: For every set of connectives such that the-fragment ofMV equals the fragment of intuitionistic logic. The final part of the paper brings the negative solution to the problem set forth by T. Hosoi and H. Ono, namely: (...)
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  42.  18
    A closure system for elementary situations.Bogus law Wolniewicz - 1982 - Bulletin of the Section of Logic 11 (3/4):134-138.
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  43.  13
    A variety by a finite algebra with 2ℵ0 subvarieties.Wies law Dziobiak - 1980 - Bulletin of the Section of Logic 9 (1):2-7.
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  44.  15
    Commutative bck-algebras do not enjoy the interpolation property.Stanis law Zachorowski - 1983 - Bulletin of the Section of Logic 12 (2):50-53.
  45.  22
    On a minimality condition.Bogus law Wolniewicz - 2005 - Bulletin of the Section of Logic 34 (4):227-228.
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  46.  16
    On strongly finite consequence operations.Wies law Dziobiak - 1979 - Bulletin of the Section of Logic 8 (2):87-92.
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  47.  17
    On two notions concerning the structural sentential calculi.Wies law Dziobiak & Wojciech Sachwanowicz - 1979 - Bulletin of the Section of Logic 8 (2):54-58.
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  48.  15
    Qb and normal algebras.Bronis law Tembrowski - 1985 - Bulletin of the Section of Logic 14 (1):41-45.
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  49.  17
    Quasi-strongly finite sentential calculi.Zdzis law Dywan - 1980 - Bulletin of the Section of Logic 9 (4):154-157.
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  50.  17
    Quasivariety generated by a finite Sugihara structure has finitely many subquasivarieties.Wies law Dziobiak - 1983 - Bulletin of the Section of Logic 12 (1):27-29.
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