Abstract

In the First Chapter, I give an interpretation of Kant's characterization of a priori knowledge which sharply distinguishes Kant's from an innatist conception; in this way, I distinguish Kant's transcendental explanation of a prioricity from both innatist and naturalistic explanations. ;The arguments given by Kant to support his claim that we are in fact in possession of a priori knowledge rely on his criterion of a prioricity: if a truth is necessary then it must be justified a priori. I criticize the criterion's failure to account for actual cases of being justified in believing necessary truths. Finally, I discuss whether Kant has arguments to show that there is a priori knowledge which are independent of the criterion. ;In the Second Chapter, I examine the similarities and differences between Kant's and Frege's conceptions of a priori knowledge. I argue that Frege, like Kant, concentrates exclusively on the ways we must justify our beliefs in certain truths . I show, however, that Frege does not have straightforward arguments to prove that we can and do know a priori any arithmetical or logical truths, and that he does not have any straightforward explanation of the a prioricity of the laws of logic. Finally, I argue that even though a priori items of knowledge play a privileged role in Frege's project, this role differs from the one that such items have in a Kantian-transcendental project. ;In the Third Chapter, I explore whether we can make sense of the notion of a prioricity and prove that there is a priori knowledge by adopting an approach to justification which differs from both Kant's and Frege's. This approach does not concentrate on the ways we must be justified, but on the actual ways we justify our beliefs. I argue that this approach faces enormous difficulties regarding a prioricity. The central difficulty is that the actual complete justification for a belief cannot be captured exclusively in propositional terms. If a belief is based on inference, practical abilities, tendencies or dispositions enter in its justification. . . . UMI