Abstract: The paper provides a general account of value relations. It takes its departure in a special type of value relation, parity, which according to Ruth Chang is a form of evaluative comparability that differs from the three standard forms of comparability: betterness, worseness and equal goodness. Recently, Joshua Gert has suggested that the notion of parity can be accounted for if value comparisons are interpreted as normative assessments of preference. While Gert's basic idea is attractive, the way he develops (...) it is flawed: His modeling of values by intervals of permissible preference strengths is inadequate. Instead, I provide an alternative modeling in terms of intersections of rationally permissible preference orderings. This yields a general taxonomy of all binary value relations. The paper concludes with some implications of this approach for rational choice. (shrink)

According to T. M. Scanlon's 'buck-passing' analysis of value, x is good means that x has properties that provide reasons to take up positive attitudes vis-à-vis x. Some authors have claimed that this idea can be traced back to Franz Brentano, who said in 1889 that the judgement that x is good is the judgement that a positive attitude to x is correct ('richtig'). The most discussed problem in the recent literature on buckpassing is known as the 'wrong kind of (...) reason' problem (the WKR problem): it seems quite possible that there is sometimes reason to favour an object although that object is not good and possibly very evil. The problem is to delineate exactly what distinguishes reasons of the right kind from reasons of the wrong kind. In this paper we offer a Brentano-style solution. We also note that one version of the WKR problem was put forward by G. E. Moore in his review of the English translation of Brentano's Vom Ursprung sittlicher Erkenntnis. Before getting to how our Brentano-style approach might offer a way out for Brentano and the buck-passers, we briefly consider and reject an interesting attempt to solve the WKR problem recently proposed by John Skorupski. (shrink)