 This approach gives substance to the idea that the Liar sentence is context dependent. Any sentence containing \(\Tr_i\) will be context dependent, inheriting a contextual parameter along the way. This offers a way to make sense of the arguments for the instability of the semantic status of \(L\) that motivated contextualism. In an initial context, we fix some level \(i\). This is the level at which \(L\) is interpreted. Call this interpretation \(L_i . L_i\) says \(\neg \Tr_i (\left\ulcorner L_{i}\right\urcorner)\). By the usual Liar reasoning, we show that \(L_i\) must lack determinate semantic status—or fail to express a proposition. As we discussed, we then reason that \(L\) must come out true. According to the contextualist view at hand, this is the claim that \(L_i\) is true according to some other context, where a wider truth predicate is in play. This amounts to being true at some higher level of the hierarchy. We can conclude, for instance, that the Liar sentence as it was used at level \(i\) is true according to a wider level \(k \gt i\). Hence, \(\Tr_k (\left\ulcorner L_{i}\right\urcorner)\), where \(k \gt i\).