Isn't probability 1 certainty? If the probability is objective, so is the certainty: whatever has chance 1 of occurring is certain to occur. Equivalently, whatever has chance 0 of occurring is certain not to occur. If the probability is subjective, so is the certainty: if you give credence 1 to an event, you are certain that it will occur. Equivalently, if you give credence 0 to an event, you are certain that it will not occur. And so on for other (...) kinds of probability, such as evidential probability. The formal analogue of this picture is the regularity constraint: a probability distribution over sets of possibilities is regular just in case it assigns probability 0 only to the null set, and therefore probability 1 only to the set of all possibilities. (shrink)

I defend a simple argument for why considerations of epistemic probability should lead us away from Open Future views according to which claims about the future are never true.

Alexander Pruss’s recent argument against the open future view (OF) is unsound. Contra Pruss, there is no conflict between OF, which holds that there are no true future contingent propositions (FCPs), and the high credence we place in some FCPs. When due attention is paid to the semantics of FCPs, to the relation of epistemic to objective probabilities, and to the distinction between truth simpliciter and truth at a time, it becomes clear that what we have good reason for believing (...) is not that some FCPs are true, but rather that some FCPs have a good chance of becoming true. (shrink)