It is argued that there are sentences and pairs of sentences, belonging to the family of ‘truth-tellers’ and ‘no–no sentences’, such that it is possible to prove (and, hence come to know) their truth-value. It is, therefore, concluded that the kind of pathological feature affecting some truth-tellers and no–no sentences is not due to the specific kind of circularity characterizing their truth-conditions and must, thus, depend on some other reason.

In ‘A Consistent Way with Paradox’, Laurence Goldstein (2009) clarifies his solution to the liar, which he touts as revenge immune . In addition, he (Ibid.) responds to one of the objections that Armour-Garb and Woodbridge (2006) raise against certain solutions to the open pair and argues that his proffered solution to the liar family of paradoxes undermines what they (Ibid.) call the dialetheic conjecture . In this paper, after critically evaluating Goldstein’s response to A-G&W, I turn to his proposed (...) solution to the liar paradox, where I show that it is difficult to see how it manages to avoid that conjecture. (shrink)