A Stalnaker Semantics for McGee Conditionals

Erkenntnis 86 (1):59-70 (2019)
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Abstract

The semantics Vann McGee gives for his 1989 conditional logic is based on Stalnaker’s 1968 semantics but replaces the familiar concept of truth at a world with the novel concept of truth under a hypothesis. Developed here is a semantics of the standard type, in which sentences are true at worlds, only with additional constraints imposed on the accessibility relation and the selection function. McGee conditionals of the form A ⇒ X are translated into Stalnaker conditionals of the form \A > X. An interpretation of the semantics is provided, and a few implications for the theory of indicative conditionals and their probabilities are noted.

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Citations of this work

In the logic of certainty, ⊃ is stronger than ⇒.Kurt Norlin - 2020 - Thought: A Journal of Philosophy 9 (1):58-63.
Acceptance and Certainty, Doxastic Modals, and Indicative Conditionals.Kurt Norlin - 2022 - Journal of Philosophical Logic 51 (5):951-971.

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References found in this work

A Theory of Conditionals.Robert Stalnaker - 1968 - In Nicholas Rescher, Studies in Logical Theory. Oxford,: Blackwell. pp. 98-112.
A counterexample to modus ponens.Vann McGee - 1985 - Journal of Philosophy 82 (9):462-471.
Singular terms, truth-value gaps, and free logic.Bas C. van Fraassen - 1966 - Journal of Philosophy 63 (17):481-495.
A Primer of Probability Logic.Ernest W. Adams - 1996 - Center for the Study of Language and Inf.

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