11 found
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  1.  39
    Higher-order Logic.Johan van Benthem & Kees Doets - 1989 - Journal of Symbolic Logic 54 (3):1090-1092.
  2.  13
    Monadic $\Pi^11$-theories of $\Pi1^1$}-properties.Kees Doets - 1989 - Notre Dame Journal of Formal Logic 30 (2):224-240.
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  3.  11
    Relatives of the Russell Paradox.Kees Doets - 1999 - Mathematical Logic Quarterly 45 (1):73-83.
    A formula ϕ in the one non-logical symbol ϵ with one free variable x is Russell if the sentence Vχ) is logically valid. This note describes a pattern common to the classical examples of Russell formulas, adds a couple of new ones, and constructs many formulas that are near-Russell.
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  4.  38
    Elementary Properties of the Finite Ranks.Anuj Dawar, Kees Doets, Steven Lindell & Scott Weinstein - 1998 - Mathematical Logic Quarterly 44 (3):349-353.
    This note investigates the class of finite initial segments of the cumulative hierarchy of pure sets. We show that this class is first-order definable over the class of finite directed graphs and that this class admits a first-order definable global linear order. We apply this last result to show that FO = FO.
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  5.  26
    Logic and Scientific Methods: Volume One of the Tenth International Congress of Logic, Methodology and Philosophy of Science, Florence, August 1995.Maria Luisa Dalla Chiara, Kees Doets, Daniele Mundici & Johan van Benthem (eds.) - 1996 - Dordrecht, Netherland: Springer.
    This is the first of two volumes comprising the papers submitted for publication by the invited participants to the Tenth International Congress of Logic, Methodology and Philosophy of Science, held in Florence, August 1995. The Congress was held under the auspices of the International Union of History and Philosophy of Science, Division of Logic, Methodology and Philosophy of Science. The invited lectures published in the two volumes demonstrate much of what goes on in the fields of the Congress and give (...)
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  6.  6
    Structures and Norms in Science: Volume Two of the Tenth International Congress of Logic, Methodology and Philosophy of Science, Florence, August 1995.Maria Luisa Dalla Chiara, Kees Doets, Daniele Mundici & Johan van Benthem - 1996 - Springer.
    This book gives a state-of-the-art survey of current research in logic and philosophy of science, as viewed by invited speakers selected by the most prestigious international organization in the field. In particular, it gives a coherent picture of foundational research into the various sciences, both natural and social. In addition, it has special interest items such as symposia on interfaces between logic and methodology, semantics and semiotics, as well as updates on the current state of the field in Eastern Europe (...)
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  7.  25
    Axiomatizing universal properties of quantifiers.Kees Doets - 1991 - Journal of Symbolic Logic 56 (3):901-905.
    We axiomatize all quantifier properties which can be expressed by a universal condition on the class of algebras of sets.
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  8.  9
    Axiomatizing Universal Properties of Quantifiers.Kees Doets - 1991 - Journal of Symbolic Logic 56 (3):901-905.
    We axiomatize all quantifier properties which can be expressed by a universal condition on the class of algebras of sets.
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  9.  25
    The Haskell Road to Logic, Maths and Programming.Kees Doets & Jan van Eijck - 2004 - Texts in Computing.
    Long ago, when Alexander the Great asked the mathematician Menaechmus for a crash course in geometry, he got the famous reply ``There is no royal road to mathematics.'' Where there was no shortcut for Alexander, there is no shortcut for us. Still, the fact that we have access to computers and mature programming languages means that there are avenues for us that were denied to the kings and emperors of yore. The purpose of this book is to teach logic and (...)
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  10.  3
    On $n$-equivalence of binary trees.Kees Doets - 1987 - Notre Dame Journal of Formal Logic 28 (2):238-243.
  11.  11
    Uniform Short Proofs for Classical Theorems.Kees Doets - 2001 - Notre Dame Journal of Formal Logic 42 (2):121-127.
    This note exploits back-and-forth characteristics to construct, using a single method, short proofs for ten classics of first-order and modal logic: interpolation theorems, preservation theorems, and Lindström's theorem.
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