On many accounts, the criterion of our diachronic identity or persistence consists in or comprises some psychological conditions. As on Locke's account, these conditions often include one's appealing to the relation of remembering having an experience of. Contemporary theorists are unlikely to claim simply that a necessary condition for Pm at tm being the same person as Pn at a later time, tn, is that Pn remembers having experiences had by Pm at tm. They are more likely to appeal, as does Derek Parfit, to a ‘continuity of memory’ or ‘overlapping chains’ of memories, that is, to assert that Pn must at least remember having experiences had by somebody, Pn-1, existing at some time in-between tm and tn, that Pn-1 in turn must remember having experiences had by somebody Pn-2 … and so on back to Pm.

In Wittgenstein on Rules and Private Language, Kripke presented an argument to the effect that there can be no facts as to what someone means by a linguistic expression. In this argument, a central role is played by the contention that meaning is a normative notion. Some of the most popular accounts of what meaning facts consist in are rejected on the grounds that they fail to accommodate the normative character of meaning. This aspect of Kripke's dialectic plays a crucial role in his rejection of dispositional accounts of meaning, and it is rightly perceived as undermining, if successful, currently fashionable information theoretic accounts of semantic notions. Assessments of its success vary widely. Whereas for some writers the normative character of meaning constitutes an insurmountable obstacle for dispositional accounts, advocates of the information theoretic program have generally failed to acknowledge that their proposals are invalidated by this aspect of the notion.

It's well-known that Kant believed that intuition was central to an account of mathematical knowledge. What that role is and how Kant argues for it are, however, still open to debate. There are, broadly speaking, two tendencies in interpreting Kant's account of intuition in mathematics, each emphasizing different aspects of Kant's general doctrine of intuition. On one view, most recently put forward by Michael Friedman, this central role for intuition is a direct result of the limitations of the syllogistic logic available to Kant. On this view, Kant's reasons for introducing intuition are taken to be logical or mathematical, rather than philosophical. The other tendency, which I shall try to develop here, emphasizes an epistemological or phenomenological role for intuition in mathematics arising out of what may loosely be called Kant's ‘antiformalism.’

This paper, which focuses specifically on the case of geometry, falls into two parts. First, I consider Kant's discussion of intuition in the Metaphysical Exposition of the concept of space.

Mention of the name of Friedrich Schiller among both critics and defenders of Kant's moral philosophy has most often been with reference to the well known quip:

This attention, however, has served to obscure the fact that Schiller truly intended his remark as a joke, representing a serious, if understandable, misinterpretation of Kantian morality. Though Schiller's various attempts to articulate a theory of moral motivation include important divergences from Kant's account, they represent a response to a set of problems that arise in the context of Kantian moral theory. As such, they may be of greatest interest to moralists who are working within the Kantian tradition. In this paper, I clarify certain points of Schiller's critique of Kant's account of moral motivation and place them in the context of his broader project of reconciling Kantianism and an ethics of virtue.