Suchergebnisse - Abstract and axiomatic computability and recursion theory

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  1. 1

    An axiomatic study of Majority-rule (+ ) and associated consensus functions on hierarchies von Dong, Jianrong, Fernández-Baca, David, McMorris, F.R., Powers, Robert C.

    ISSN: 0166-218X, 1872-6771
    Veröffentlicht: Kidlington Elsevier B.V 28.10.2011
    Veröffentlicht in Discrete Applied Mathematics (28.10.2011)
    “… Consensus trees have been used routinely in systematic biology for over 30 years with the majority-rule consensus tree among the most popular. In this paper we …”
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    Journal Article
  2. 2

    A Characterization of Majority Rule for Hierarchies von McMorris, Fred R., Powers, Robert C.

    ISSN: 0176-4268, 1432-1343
    Veröffentlicht: New York Springer-Verlag 01.11.2008
    Veröffentlicht in Journal of classification (01.11.2008)
    “… In this note, a new axiomatic characterization is proved for this consensus method on hierarchies …”
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    Journal Article
  3. 3

    CCS with Hennessy's merge has no finite-equational axiomatization von Aceto, Luca, Fokkink, Wan, Ingólfsdóttir, Anna, Luttik, Bas

    ISSN: 0304-3975, 1879-2294
    Veröffentlicht: Amsterdam Elsevier B.V 09.02.2005
    Veröffentlicht in Theoretical computer science (09.02.2005)
    “… This paper confirms a conjecture of Bergstra and Klop's from 1984 by establishing that the process algebra obtained by adding an auxiliary operator proposed by Hennessy in 1981 to the recursion free …”
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    Journal Article Tagungsbericht
  4. 4

    A game-semantic model of computation von Yamada, Norihiro

    ISSN: 2522-0144, 2197-9847
    Veröffentlicht: Cham Springer International Publishing 01.01.2019
    Veröffentlicht in Research in the mathematical sciences (01.01.2019)
    “… , higher-order computation, in a more abstract fashion. As immediate corollaries, some of the well-known theorems in computability theory such as the smn theorem and the first recursion theorem are generalized …”
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    Journal Article
  5. 5

    A Tour Through Mathematical Logic von Wolf, Robert S.

    ISBN: 0883850427, 9780883850428, 0883850362, 9780883850367
    ISSN: 0069-0813, 2637-7535
    Veröffentlicht: Providence, Rhode Island American Mathematical Society 2005
    “… It contains chapters covering elementary logic, basic set theory, recursion theory, Gödel’s (and others’) incompleteness theorems, model theory, independence results in set theory, nonstandard analysis, and constructive mathematics …”
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    E-Book Buch
  6. 6

    Definibilitas Minimaximi von Duvalier, Matthew

    ISBN: 9798293893621
    Veröffentlicht: ProQuest Dissertations & Theses 01.01.2025
    “… , not with computability, but with definability. Consequently, this is a dissertation in recursion theory.In the course of his investigation the author was led to the earliest and most significant theorem of game theory, namely: von …”
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    Dissertation
  7. 7

    Proof technology and computation von Schwichtenberg, Helmut, Spies, Katharina

    ISBN: 1586036254, 9781586036256
    Veröffentlicht: Amsterdam ; Tokyo IOS Press 2006
    “… Proof technology will become an established field in software engineering. It generally aims at integrating proof processing into industrial design and …”
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    E-Book Buch
  8. 8

    A Game-Semantic Model of Computation von Yamada, Norihiro

    ISSN: 2331-8422
    Veröffentlicht: Ithaca Cornell University Library, arXiv.org 26.06.2018
    Veröffentlicht in arXiv.org (26.06.2018)
    “… , higher-order computation, in a more abstract fashion. As immediate corollaries, some of the well-known theorems in computability theory such as the smn-theorem and the first recursion theorem are generalized …”
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    Paper
  9. 9

    Reverse mathematics, countable and uncountable: a computational approach von Shore, Richard A.

    ISBN: 1107014514, 9781107014510
    Veröffentlicht: United States Cambridge University Press 31.10.2013
    Veröffentlicht in Effective Mathematics of the Uncountable (31.10.2013)
    “… Abstract Reverse mathematics analyzes the complexity of mathematical statements in terms of the strength of axiomatic systems needed to prove …”
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    Buchkapitel