Res Philosophica

Einstein was notoriously confident that God doesn’t play dice with the universe. Perhaps it is a confidence born of a deeper modal presumption: that Godcouldn’t play dice with the universe. If so, such confidence almost certainly disappoints. Even if God doesn’t play dice with the universe, he might. Thus arises the issue here addressed: what implications does this datum have for a proper understanding of divine providence? My interest is in theories that aim to present complete theories of providence, ones that refuse to relegate anything that happens to a domain falling outside the scope of providence. What we can learn about the parts of it that are most promising for a fully satisfying theory of providence, in light of the dice-playing possibility?

I offer part of an account of divine moral perfection. I defend the claim that moral perfection is possible, then argue that God has obligations, so that one part of his moral perfection must be perfection in meeting these. I take up objections to divine obligations, then finally offer a definition of divine deontic perfection.

Michael Bergmann argues directly from our ignorance about actual and merely possible goods and evils and the broadly logical relations that hold betweenthem to the conclusion that “noseeum” arguments from evil against theism like William L. Rowe’s are unsuccessful. I critically discuss Bergmann’s argument in the first part of this paper. Bergmann also suggests that our ignorance about value and modality undermines the Humean argument from evil against theism that I defended in a 1989 paper. I explain in the second part of this paper why this suggestion is false.