 One other issue that arises here is that of so-called ‘revenge paradoxes’. We can illustrate this with the simple-falsity Liar. Suppose one starts with this as the bench-mark Liar paradox, and proposes a simple solution that rejects bivalence. In response one is shown the simple-untruth Liar, which undercuts the simple solution. This is the pattern of ‘revenge’, where a solution to the paradox is rejected on the basis of what might be taken to be a slightly modified form of the paradox. Revenge paradoxes for paracomplete solutions are often proposed: many points where the paracomplete language fails to express some semantic concept offer ways to construct a revenge problems. Failing to correctly state the status of the simple-untruth Liar is one example. Another example involves the notion of determinateness. If we take the determinateness route, and assign the Liar sentence the status of not being determinately true, then one can construct a revenge problem via a sentence which says of itself that it is not determinately true.