Joel Feinberg and Dan Brock have independently developed a solution to the Problem of Nonidentity as it occurs in cases where a mother's negligent act of conception causes her child to be born with a severe disability. I display three problems in the Feinberg‐Brock proposal and develop an alternative view that explains both cases of wrongful conception and additional instances of the Problem of Nonidentity presented by Derek Parfit and others.

For some time now, Nancey Murphy has been a major voice on behalf of a certain form of Christian physicalism. This is a part of her project of reconciling science with Christian faith. In what follows, I shall state and criticize the three central components of her Christian physicalism, followed by a presentation of a dualist alternative along with a clarification of its advantages over Murphy-style physicalism.

In this article I offer a taxonomy of the major issues and options about qualities, quality-instances, and exemplification. So far as I know, this has not been done for some time and the task of offering such a taxonomy is a worthy one in its own right. But such a classification will also show that arguments such as the one above by Grossmann fail to make their case because of the tremendous vari? ety of positions about quality-instances. The mere fact (...) that a philosopher does not accept the identity of the referent of "the F of A" and "the F of B" does not entail that the philosopher is a nominalist. (shrink)

We isolate two abstract determinacy theorems for games of length $\omega_1$ from work of Neeman and use them to conclude, from large-cardinal assumptions and an iterability hypothesis in the region of measurable Woodin cardinals thatif the Continuum Hypothesis holds, then all games of length $\omega_1$ which are provably $\Delta_1$ -definable from a universally Baire parameter are determined;all games of length $\omega_1$ with payoff constructible relative to the play are determined; andif the Continuum Hypothesis holds, then there is a model of (...) ${\mathsf{ZFC}}$ containing all reals in which all games of length $\omega_1$ definable from real and ordinal parameters are determined. (shrink)