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Modal Quantification Without Worlds

In Karen Bennett & Dean W. Zimmerman (eds.), Oxford Studies in Metaphysics, Volume 8. Oxford: Oxford University Press. pp. 151-186 (2013)

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  1. Predication Without Universals?: A Fling with Ostrich Nominalism.James Van Cleve - 1994 - Philosophy and Phenomenological Research 54 (3):577 - 590.
  • Global supervenience and dependence.Karen Bennett - 2004 - Philosophy and Phenomenological Research 68 (3):501-529.
    Two versions of global supervenience have recently been distinguished from each other. I introduce a third version, which is more likely what people had in mind all along. However, I argue that one of the three versions is equivalent to strong supervenience in every sense that matters, and that neither of the other two versions counts as a genuine determination relation. I conclude that global supervenience has little metaphysically distinctive value.
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  • When best theories go bad.David Manley - 2009 - Philosophy and Phenomenological Research 78 (2):392-405.
    It is common for contemporary metaphysical realists to adopt Quine's criterion of ontological commitment while at the same time repudiating his ontological pragmatism. 2 Drawing heavily from the work of others—especially Joseph Melia and Stephen Yablo—I will argue that the resulting approach to meta-ontology is unstable. In particular, if we are metaphysical realists, we need not accept ontological commitment to whatever is quantified over by our best first-order theories.
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  • Varieties of supervenience.Robert Stalnaker - 1996 - Philosophical Perspectives 10:221-42.
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  • Ways worlds could be.Peter Forrest - 1986 - Australasian Journal of Philosophy 64 (1):15 – 24.
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  • A Theory of Conditionals.Robert Stalnaker - 1968 - In Nicholas Rescher (ed.), Studies in Logical Theory (American Philosophical Quarterly Monographs 2). Oxford: Blackwell. pp. 98-112.
  • On quantifying into predicate position: Steps towards a new (tralist) perspective.Crispin Wright - 2007 - In Mary Leng, Alexander Paseau & Michael Potter (eds.), Mathematical Knowledge. Oxford University Press. pp. 150--74.
  • To be is to be a value of a variable (or to be some values of some variables).George Boolos - 1984 - Journal of Philosophy 81 (8):430-449.
  • A Theory of Properties.Peter Van Inwagen - 2004 - In Dean Zimmerman (ed.), Oxford Studies in Metaphysics, Volume 1. Clarendon Press. pp. 107-138.
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