 A different sort of interpretation is given by Beall, et al. (2012). In fact, Beall, et al (2012) presents three different interpretations of the ternary relation. These interpretations link the ternary relation with different notions of “conditionality”. I discuss only two of these interpretations here. The third is a bit too involved for inclusion in an encyclopedia entry. On the first of these interpretations, a conditional \(A\rightarrow B\) holds at a world \(a\) if there is no counterexample to this conditional, i.e. a place salient to \(a\) at which \(A\) holds and \(B\) fails to hold. This “place” is not a single world, but a pair of worlds, \(b, c\). A pair consists in a counterexample to the conditional if \(A\) is true at the first of the pair and \(B\) is not true at the second.