Abstract

On the standard conception of risk, the degree to which an event is risky is the function of the probability of that event. Recently, Duncan Pritchard has challenged this view, proposing instead a modal account on which risk is conceived of in terms of modal ordering (2015). On this account, the degree of risk for any given event is a function of its modal distance from the actual world, not its likelihood. Pritchard's main motivation for this is that the probabilistic account cannot always explain our judgements about risk. In certain cases, equally probable events are not judged to be equally risky. Here I will argue that Pritchard's account succumbs to a similar problem. Put simply, there are cases in which judgements about risk decouple from both probability and modal ordering. Thus, if we want a theory of risk that can explain our judgements about risk, neither the probabilistic nor modal account is successful.