Two lines of argument with which kant defends the distinction between thought and intuition are examined. It is argued that attempts to establish thought and intuition as separate faculties on the basis of the immediacy and singularity of intuitions and the mediacy and generality of concepts fail. Kant's second way of making out the distinction is a transcendental account of the possibility of an intellect like ours. He argues that it is a fundamental characteristic of the human intellect that it (...) is not intuitive and that we can be brought into relation with objects only through an intuitive faculty distinct from the faculty of conceptual representation. This line of argument is reconstructed from kant's correspondence and the "critique of judgment", And it is argued that it represents "a" plausible kantian response to criticisms of his distinction. (shrink)

In this splendid section from his Enquiry Concerning Human Understanding , Hume's first concern is our ordinary belief that the natural world -- the world leaving our own conscious existence aside -- is a world of determinism, all cause and effect. He gives his account of what this ordinary belief can come to, the fact of the matter. Turning to our own conscious existence, he finds the same fact of the matter. Hence our world too is a world of determinism, (...) all cause and effect. That is the story with the man who comes to dinner and does not rob Hume of his silver standish. The story of Indeterminism, and in particular of the kind of freedom that is origination, must be a mistake. (shrink)

Kant's distinction between intuitive and discursive knowledge precludes his giving intuitions linguistic representation. Singular terms represent concepts given what kant calls a 'singular use' and are analyzable as definite descriptions. That the object described exists and that there is only one such object can be given linguistic representation only through an explicit assertion of existence and uniqueness. As an intuitionist in mathematics kant holds that mathematics proclaims the constructibility and not the existence of its objects.