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Belief, Credence, and the Preface Paradox

2016, Australasian Journal of Philosophy

https://doi.org/10.1080/00048402.2015.1084343

Abstract

Many discussions of the “preface paradox” assume that it is more troubling for deductive constraints on rational belief if outright belief is reducible to credence. I show that this is an error: we can generate the problem without assuming such reducibility. All we need are some very weak normative assumptions about rational relationships between belief and credence. The only view that escapes my way of formulating the problem for the deductive closure constraint is in fact itself a reductive view: namely, the view that outright belief is credence 1. However, I argue that this view is unsustainable. Moreover, my version of the problem turns on no particular theory of evidence or evidential probability, and so cannot be avoided by adopting some revisionary such theory. In sum, deductive constraints are in more serious, and more general, trouble than some have thought.

Key takeaways

  • But it is not plausible that the author has a correct single belief about exactly which propositions her book contains, or is capable of forming such a belief.
  • It is often thought that whether the preface paradox is a devastating challenge to the Deductive Closure Constraint will turn on how one is inclined to think about the relationship between outright (binary) belief and credence (graded belief).
  • the former notion, one could still substitute the latter notion in for 'credence' in our argument against deductive constraints.
  • The answer is that at the point that one has a credence lower than 0.5 in a proposition, one judges it to be more likely to be false than true.
  • In sum, while it may have looked like the objection to deductive closure (both the constraint and the permission) from preface paradox-style cases rests upon a particular view of belief, credence or evidence, the version of the preface paradox developed here shows that this is a mistake.