Abstract

I shall investigate in this contribution some solutions to Bradley's well-known regress. Moreover, I shall evaluate such solutions in light of the principle of ontological parsimony: all other things being equal, do not multiply entities (and types of entities) beyond necessity. This will show the advantages of accepting one peculiar solution to the regress, i.e., the one based on modes (particular properties that also ontologically depend on their " bearers "). In section 1, I shall present Bradley's regress. In section 2, I shall delve into some solutions to it. In section 3, I shall introduce my own favourite solution, i.e., the mode solution, and I shall cope with some preliminary difficulties. In section 4 I shall introduce and clarify the principle of ontological parsimony. Finally, in section 5, I shall recall the solutions and I shall evaluate their degrees of parsimony. The overall conclusion of my argument will be that the mode solution is the most ontologically parsimonious solution to Bradley's regress.