Abstract

Qualifications with 'as' or 'qua' are widely used in philosophy, yet how precisely such qualifications work is poorly understood. While extant work on the topic is rife with revisionary assumptions about the nature of individuals, truth, and identity, this article shows that no baroque theory is required to account for such qualifications. I develop and defend a simple theory on which qua-qualifications ascribe relational properties to individuals, and show that the proposal affords a clear metaphysical analysis of the puzzle cases of interest. Moreover, the theory makes adequate predictions about the linguistic behaviour of qua-qualifications and helps us think more clearly about their logic. Since this is more than any extant competing theory can claim, the proposal offers the best account of qua-qualification to date.