 Michael Friedman’s original position (Friedman 1985, 1992) with respect to the role of intuition in mathematical reasoning descends from Beth’s and Hintikka’s, though it is substantially different from theirs and has been modified in his most recent writings. In his Kant and the Exact Sciences (Friedman 1992), Friedman takes the position that our modern conception of logic ought to be used as a tool for interpreting (rather than criticizing) Kant, noting that the explicit representation of an infinity of mathematical objects that can be generated by the polyadic logic of modern quantification theory is conceptually unavailable to the mathematician and logician of Kant’s time. As a result of the inadequacy of monadic logic to represent an infinity of objects, the eighteenth-century mathematician relies on intuition to deliver the representations necessary for mathematical reasoning. Friedman explicates the details of Kant’s philosophy of mathematics on the basis of this historical insight.