Citations of work:

Peter Gärdenfors (1975). Qualitative Probability as an Intensional Logic.

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  1.  2
    Comparing Strengths of Beliefs Explicitly.S. Ghosh & D. de Jongh - 2013 - Logic Journal of the IGPL 21 (3):488-514.
  2.  42
    On Bradley's Preservation Condition for Conditionals.Igor Douven - 2007 - Erkenntnis 67 (1):111 - 118.
    Bradley has argued that a truth-conditional semantics for conditionals is incompatible with an allegedly very weak and intuitively compelling constraint on the interpretation of conditionals. I argue that the example Bradley offers to motivate this constraint can be explained along pragmatic lines that are compatible with the correctness of at least one popular truth-conditional semantics for conditionals.
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  3.  1
    On Bradley’s Preservation Condition for Conditionals.Igor Douven - 2007 - Erkenntnis 67 (1):111-118.
    Bradley has argued that a truth-conditional semantics for conditionals is incompatible with an allegedly very weak and intuitively compelling constraint on the interpretation of conditionals. I argue that the example Bradley offers to motivate this constraint can be explained along pragmatic lines that are compatible with the correctness of at least one popular truth-conditional semantics for conditionals.
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  4.  33
    Vague Expectation Value Loss.Bas C. van Fraassen - 2006 - Philosophical Studies 127 (3):483 - 491.
    Vague subjective probability may be modeled by means of a set of probability functions, so that the represented opinion has only a lower and upper bound. The standard rule of conditionalization can be straightforwardly adapted to this. But this combination has difficulties which, though well known in the technical literature, have not been given sufficient attention in probabilist or Bayesian epistemology. Specifically, updating on apparently irrelevant bits of news can be destructive of one’s explicitly prior expectations. Stability of vague subjective (...)
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  5.  8
    Some Considerations on the Logics PFD A Logic Combining Modality and Probability.Wiebe van der Hoeck - 1997 - Journal of Applied Non-Classical Logics 7 (3):287-307.
  6.  4
    Generalized Quantifiers and Modal Logic.Wiebe Hoek & Maarten Rijke - 1993 - Journal of Logic, Language and Information 2 (1):19-58.
    We study several modal languages in which some (sets of) generalized quantifiers can be represented; the main language we consider is suitable for defining any first order definable quantifier, but we also consider a sublanguage thereof, as well as a language for dealing with the modal counterparts of some higher order quantifiers. These languages are studied both from a modal logic perspective and from a quantifier perspective. Thus the issues addressed include normal forms, expressive power, completeness both of modal systems (...)
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  7.  54
    Generalized Quantifiers and Modal Logic.Wiebe Van Der Hoek & Maarten De Rijke - 1993 - Journal of Logic, Language and Information 2 (1):19-58.
    We study several modal languages in which some (sets of) generalized quantifiers can be represented; the main language we consider is suitable for defining any first order definable quantifier, but we also consider a sublanguage thereof, as well as a language for dealing with the modal counterparts of some higher order quantifiers. These languages are studied both from a modal logic perspective and from a quantifier perspective. Thus the issues addressed include normal forms, expressive power, completeness both of modal systems (...)
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  8.  52
    Higher Order Probabilities.Zoltan Domotor - 1981 - Philosophical Studies 40 (1):31 - 46.
  9.  42
    Varieties of Modal (Classificatory) and Comparative Probability.Peter Walley & Terrence L. Fine - 1979 - Synthese 41 (3):321 - 374.