Abstract

Alethic pluralism is the view that the nature of truth is not uniform across domains. There are several ways of bang true $(T_1 ...\,T_n )$ A simple argument, the 'instability challenge', purports to show that this view is inherently unstable. One can simply say that something is uniformly true if and only if it is T₁ or ... or $\,T_n $ . Being uniformly true is a single truth property that applies across the board, and so the nature of truth is uniform across domains, contra pluralism. I defend pluralism against the instability challenge. I show that the challenge bifurcates: one Challenge is formulated in terms of predicates, and the other is formulated in terms of properties. Vie pluralist has the resources to defuse both of these. The sparse/abundant property distinction and considerations of explanatory asymmetry play a crucial role in my argument