Search results for 'antilogism' (try it on Scholar)

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  1.  90
    Eugene Shen (1927). The Ladd-Franklin Formula in Logic: The Antilogism. Mind 36 (141):54-60.
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  2.  72
    C. F. Ladd-Franklin (1928). The Antilogism. Mind 37 (148):532-534.
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  3.  25
    Christine Ladd-Franklin (1913). The Antilogism--An Emendation. Journal of Philosophy, Psychology and Scientific Methods 10 (2):49-50.
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  4. Ru Michael Sabre (1987). Extending the Antilogism. Logique Et Analyse 30 (17):103-111.
     
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  5.  4
    Ray H. Dotterer (1941). A Generalization of the Antilogism. Journal of Symbolic Logic 6 (3):90-95.
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  6.  9
    Ray H. Dotterer (1943). A Supplementary Note on the Rules of the Antilogism. Journal of Symbolic Logic 8 (1):24.
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  7.  5
    W. C. Wilcox (1969). The Antilogism Extended. Mind 78 (310):266-269.
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  8. J. C. C. McKinsey (1942). Dotterer Ray H.. A Generalization of the Antilogism. Journal of Symbolic Logic 7 (1):38-39.
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  9. J. C. C. McKinsey (1942). Review: Ray H. Dotterer, A Generalization of the Antilogism. [REVIEW] Journal of Symbolic Logic 7 (1):38-39.
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  10. Susanne Bobzien (1996). Stoic Syllogistic. Oxford Studies in Ancient Philosophy 14:133-92.
    ABSTRACT: For the Stoics, a syllogism is a formally valid argument; the primary function of their syllogistic is to establish such formal validity. Stoic syllogistic is a system of formal logic that relies on two types of argumental rules: (i) 5 rules (the accounts of the indemonstrables) which determine whether any given argument is an indemonstrable argument, i.e. an elementary syllogism the validity of which is not in need of further demonstration; (ii) one unary and three binary argumental rules which (...)
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  11. Susanne Bobzien (1999). Logic: The Stoics (Part Two). In Keimpe Algra, Jonathan Barnes & et al (eds.), The Cambridge History of Hellenistic Philosophy. CUP
    ABSTRACT: A detailed presentation of Stoic theory of arguments, including truth-value changes of arguments, Stoic syllogistic, Stoic indemonstrable arguments, Stoic inference rules (themata), including cut rules and antilogism, argumental deduction, elements of relevance logic in Stoic syllogistic, the question of completeness of Stoic logic, Stoic arguments valid in the specific sense, e.g. "Dio says it is day. But Dio speaks truly. Therefore it is day." A more formal and more detailed account of the Stoic theory of deduction can be (...)
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  12.  8
    Ru Michael Sabre (1991). An Alternative Logical Framework for Dialectical Reasoning in the Social and Policy Sciences. Theory and Decision 30 (3):187-211.
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  13.  5
    Evandro L. Gomes & Ítala M. L. D.?Ottaviano (2011). Aristotle's Theory of Deduction and Paraconsistency. Principia 14 (1):71-97.
    No Órganon Aristóteles descreve alguns esquemas dedutivos nos quais a presença de inconsistências não acarreta a trivialização da teoria lógica envolvida. Esta tese é corroborada por três diferentes situações teóricas estudadas por ele, as quais são apresentadas neste trabalho. Analizamos o esquema de inferência utilizado por Aristóteles no Protrepticus e o método de demonstração indireta para os silogismos categóricos. Ambos os métodos exemplificam como Aristóteles emprega estratégias de redução ao absurdo logicamente clássicas. Na sequência, discutimos os silogismos válidos a partir (...)
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  14.  22
    Agostinho Almeida (2009). Canonical Extensions and Relational Representations of Lattices with Negation. Studia Logica 91 (2):171 - 199.
    This work is part of a wider investigation into lattice-structured algebras and associated dual representations obtained via the methodology of canonical extensions. To this end, here we study lattices, not necessarily distributive, with negation operations. We consider equational classes of lattices equipped with a negation operation ¬ which is dually self-adjoint (the pair (¬,¬) is a Galois connection) and other axioms are added so as to give classes of lattices in which the negation is De Morgan, orthonegation, antilogism, pseudocomplementation (...)
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  15.  15
    Gerard Allwein, Hilmi Demir & Lee Pike (2004). Logics for Classes of Boolean Monoids. Journal of Logic, Language and Information 13 (3):241-266.
    This paper presents the algebraic and Kripke modelsoundness and completeness ofa logic over Boolean monoids. An additional axiom added to thelogic will cause the resulting monoid models to be representable as monoidsof relations. A star operator, interpreted as reflexive, transitiveclosure, is conservatively added to the logic. The star operator isa relative modal operator, i.e., one that is defined in terms ofanother modal operator. A further example, relative possibility,of this type of operator is given. A separate axiom,antilogism, added to the (...)
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