Hillel Steiner has recently attacked the notion of inalienable rights, basing some of his arguments on the Hohfeldian analysis to show that infinite arrays of legal positions would not be associated with any inalienable rights. This essay addresses the nature of the Hohfeldian infinity: the main argument is that what Steiner claims to be an infinite regress is actually a wholly unproblematic form of infinite recursion. First, the nature of the Hohfeldian recursion is demonstrated. It is shown that infinite recursions of legal positions ensue regardless of whether inalienable rights exist or not. Second, the alleged problems that this might pose for the analysis are discussed. The conclusion is that one should not worry about the recursion as long as one understands correctly the role of the Hohfeldian analysis in normative reasoning.Keywords Jurisprudence Á Philosophy of law Á Rights Á Wesley Newcomb Hohfeld Á Inalienable rights Á Infinite regress
PreliminariesHillel Steiner has in a recent article attacked the notion of inalienable rights (Steiner 2013). He does not only employ substantive moral arguments for this purpose, but also arguments that rely directly on the system of analysis developed by Wesley Newcomb Hohfeld. The Hohfeldian scheme can, according to Steiner, be used to show that inalienable rights lead either to logical contradictions or to infinite arrays of legal positions, and this can only be avoided by conceding that all rights are alienable. So runs Steiner's argument.