 When \(A\) is true at no possible world, or \(B\) is true at all, there is no way for \(A\) to be true while \(B\) is false and so “\(A \prec B\)” is true. If the strict conditional captures the meaning of the indicative “if”, lots of bad conditionals come out true: “If \(6 + 3 = 11\), then Clinton is Australian”; “If Clinton is American, then \(6 + 3 = 9\)”. These are not obviously true, and there are some reasons to suppose they are false: there is no connection between antecedent and consequent, for example. Other conditional forms that the strict conditional validates but which are disputable include: