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  1.  36
    Processing Scalar Implicature: A Constraint‐Based Approach.Judith Degen & Michael K. Tanenhaus - 2015 - Cognitive Science 39 (4):667-710.
    Three experiments investigated the processing of the implicature associated with some using a “gumball paradigm.” On each trial, participants saw an image of a gumball machine with an upper chamber with 13 gumballs and an empty lower chamber. Gumballs then dropped to the lower chamber and participants evaluated statements, such as “You got some of the gumballs.” Experiment 1 established that some is less natural for reference to small sets and unpartitioned sets compared to intermediate sets. Partitive some of was (...)
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  2.  25
    When redundancy is useful: A Bayesian approach to “overinformative” referring expressions.Judith Degen, Robert D. Hawkins, Caroline Graf, Elisa Kreiss & Noah D. Goodman - 2020 - Psychological Review 127 (4):591-621.
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  3.  20
    I know what you're probably going to say: Listener adaptation to variable use of uncertainty expressions.Sebastian Schuster & Judith Degen - 2020 - Cognition 203 (C):104285.
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  4.  40
    Availability of Alternatives and the Processing of Scalar Implicatures: A Visual World Eye‐Tracking Study.Judith Degen & Michael K. Tanenhaus - 2016 - Cognitive Science 40 (1):172-201.
    Two visual world experiments investigated the processing of the implicature associated with some using a “gumball paradigm.” On each trial, participants saw an image of a gumball machine with an upper chamber with orange and blue gumballs and an empty lower chamber. Gumballs dropped to the lower chamber, creating a contrast between a partitioned set of gumballs of one color and an unpartitioned set of the other. Participants then evaluated spoken statements, such as “You got some of the blue gumballs.” (...)
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  5.  17
    Linking Hypothesis and Number of Response Options Modulate Inferred Scalar Implicature Rate.Masoud Jasbi, Brandon Waldon & Judith Degen - 2019 - Frontiers in Psychology 10.
  6.  27
    Some Aspects and Examples of Infinity Notions.J. W. Degen - 1994 - Mathematical Logic Quarterly 40 (1):111-124.
    I wish to thank Klaus Kühnle who streamlined in [8] several of my definitions and proofs concerning the subject matter of this paper. Some ideas and results arose from discussions with Klaus Leeb. Jan Johannsen discovered some mistakes in an earlier version.
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  7.  42
    Das onto-logische Sechseck.J. W. Degen - 1988 - Grazer Philosophische Studien 32 (1):113-121.
    Das onto-logische Sechseck ist eine Erweiterung des (aristotelischen) onto-logischen Vierecks um singuläre und universelle Sachverhalte. Beide Vielecke inkorporieren ontische, logische und ontisch-logische Relationen. Dies ist der Grund für die Bindestrichschreibung "ontologisch". Das onto-logische Sechseck liefert die Grundlage für eine neue Definition der Wahrheit eines Satzes.
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  8.  13
    There Can Be a Permutation Which Is Not The Product of Two Reflections.J. W. Degen - 1988 - Mathematical Logic Quarterly 34 (1):65-66.
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  9.  25
    There Can Be a Permutation Which Is Not The Product of Two Reflections.J. W. Degen - 1988 - Zeitschrift fur mathematische Logik und Grundlagen der Mathematik 34 (1):65-66.
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  10.  4
    Alexander und die κήτεα des Okeanos.Julian Degen - 2022 - Klio 104 (2):517-549.
    Zusammenfassung Während der Fahrt der Flotte Alexanders durch den Indischen Ozean sichteten seine Seeleute angeblich ein Seeungeheuer. Die an der Unternehmung beteiligten Autoren Nearchos, Onesikritos und Orthagoras nahmen die ungewöhnliche Begegnung in ihre Werke auf, gaben diese aber in unterschiedlicher Weise wieder. Obwohl es sich dabei um eine in mehrerer Hinsicht interessante Episode handelt, besitzt sie einen besonders hohen Quellenwert, um Rückschlüsse über Alexanders Positionierung gegenüber den altorientalischen Kontexten seiner Herrschaft anzustellen. Schließlich behaupteten bereits die neuassyrischen Herrscher, auf dem Meer (...)
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  11.  72
    Complete infinitary type logics.J. W. Degen - 1999 - Studia Logica 63 (1):85-119.
    For each regular cardinal κ, we set up three systems of infinitary type logic, in which the length of the types and the length of the typed syntactical constructs are $\Sigma _{}$, the global system $\text{g}\Sigma _{}$ and the τ-system $\tau \Sigma _{}$. A full cut elimination theorem is proved for the local systems, and about the τ-systems we prove that they admit cut-free proofs for sequents in the τ-free language common to the local and global systems. These two results (...)
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  12.  19
    Das onto-logische Sechseck.J. W. Degen - 1988 - Grazer Philosophische Studien 32 (1):113-121.
    Das onto-logische Sechseck ist eine Erweiterung des (aristotelischen) onto-logischen Vierecks um singuläre und universelle Sachverhalte. Beide Vielecke inkorporieren ontische, logische und ontisch-logische Relationen. Dies ist der Grund für die Bindestrichschreibung "ontologisch". Das onto-logische Sechseck liefert die Grundlage für eine neue Definition der Wahrheit eines Satzes.
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  13. Golden Rules of Adolescent Purity.J. Degen - 1916
     
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  14.  9
    Holding Up a Democratic Facade: How ‘New Work Organizations’ Avoid Resistance and Litigation When Dismissing Their Managers.Johanna L. Degen & Massih Zekavat - 2022 - Frontiers in Psychology 13.
    New work is used as a general term to summarize professional developments in contemporary work style, structure and modus of organizations and society—this means collaborative work and flexible working hours on individual levels, and flat hierarchies and participatory decision-making on organizational levels. Contemporary corporations strive to orient toward the concept of new work to keep up with stakeholder demands, for instance in their branding strategies as an employer. However, studies on organizational practices indicate that alongside explicit values and agendas, organizations (...)
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  15.  22
    Logical Problems Suggested by Logicism.J. W. Degen - 2006 - Vienna Circle Institute Yearbook 12:123-138.
  16. Proof Theory For Finitely Valid Sentences.J. Degen - 2001 - Reports on Mathematical Logic:47-59.
    We investigate infinitary sequent calculi which generate the finitely valid sentences of first-order logic, of simple type theory and of transitive closure logic, respectively.
     
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  17.  35
    Socrates did it before Gödel.Josef Wolfgang Degen - 2011 - Logic and Logical Philosophy 20 (3):205-214.
    We translate Socrates’ famous saying I know that I know nothing into the arithmetical sentence I prove that I prove nothing. Then it is easy to show that this translated saying is formally undecidable in formal arithmetic, using Gödel’s Second Incompleteness Theorem. We investigate some variations of this Socrates-Gödel sentence. In an appendix we sketch a ramified epistemic logic with propositional quantifiers in order to analyze the Socrates-Gödel sentence in a more logical way, separated from the arithmetical context.
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  18.  8
    Sinn und Ökonomie der medizinischen Arbeit: Beobachtungen zur Diagnose des Krankenhauses und seiner Zukunft.Johannes Degen - 1986 - Zeitschrift Für Evangelische Ethik 30 (1):296-306.
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  19.  24
    Towards intuitionistic dynamic logic.J. W. Degen & J. M. Werner - 2006 - Logic and Logical Philosophy 15 (4):305-324.
    We propose the beginnings of an intuitionistic propopsitional dynamic logic, and describe several serious open problems.
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  20.  38
    Variations of Frege's Grundgesetze.J. Wolfgang Degen - 2007 - Travaux de Logique 18:15-31.
  21.  8
    Modeling word and morpheme order in natural language as an efficient trade-off of memory and surprisal.Michael Hahn, Judith Degen & Richard Futrell - 2021 - Psychological Review 128 (4):726-756.
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  22.  37
    Books received. [REVIEW]Jan Woleński, Paweł Turnau, J. W. Degen & Arito Shtonen - 1994 - Studia Logica 53 (4):579-600.