In order to understand Hegel's approach to philosophy, we need to ask why, and how, he reacts to the well-known criticism of German Romantics, like Novalis and Friedrich Schlegel, against philosophical system building in general, and against Kant's system in particular. Hegel's encyclopedic system is a topical ordering of categorically different ontological realms, corresponding to different conceptual forms of representation and knowledge. All in all it turns into a systematic defense of Fichte's doctrine concerning the primacy of us as actors (...) with respect to any knowledge claim or scientific theory. Hegel's limitations of the principle of causality and of the possibility of using mathematical methods in science show, in fact, how a merely compatibilist solution of Kant's third antinomy can be overcome. (shrink)

Henry Allison over the years has produced important work on Kant's transcendental idealism of the objects of our empirical knowledge as well as on Kant's conception and defence of the freedom of rational agency. He has done so both in two major books and in a string of articles. Most recently, his continuing refinements of a number of interrelated themes prominent in his two books, together with discussions of some other issues, have provided the material for the publication of a (...) collection of papers, Idealism and Freedom) Ten of the twelve essays included in this collection have already appeared elsewhere, but it is gratifying to have them, together with two additions, all available in their present form. Allison's debates, both with himself and with his critics, help increase our understanding of his views and hence of Kant's as well. (shrink)

At least Kant thinks it's a part of the concept that gold is to be a yellow metal. He thinks that we know this a priori, and that we could not discover it to be empirically false … Is Kant right about this? Gold [is] … a yellow malleable ductile high density metallic element resistant to chemical reaction. Nature considered materially is the totality of all objects of experience. Kant's joke. Kant wanted to prove in a way that would dumbfound (...) the common man that the common man was right: that was the secret joke of this soul. (shrink)

The ArgumentL. E. J. Brouwer and David Hubert, two titans of twentieth-century mathematics, clashed dramatically in the 1920s. Though they were both Kantian constructivists, their notoriousGrundlagenstreitcentered on sharp differences about the foundations of mathematics: Brouwer was prepared to revise the content and methods of mathematics (his “Intuitionism” did just that radically), while Hilbert's Program was designed to preserve and constructively secure all of classical mathematics.Hilbert's interests and polemics at the time led to at least three misconstruals of intuitionism, misconstruals which (...) last to our own time: Current literature often portrays popular views of intuitionism as the product of Brouwer's idiosyncratic subjectivism; modern logicians view intuitionism as simply applying a non-standard formal logic to mathematics; and contemporary philosophers see that logic as based upon a pure assertabilist theory of meaning. These pictures stem from the way Hilbert structured the controversy.Even though Brouwer's own work and behavior occasionally reinforce these pictures, they are nevertheless inaccurate accounts of his approach to mathematics. However, the framework provided by the Brouwer-Hilbert debate itself does not supply an adequate correction of these inaccuracies. For, even if we eliminate these mistakes within that framework, Brouwer's position would still appear fragmented and internally inconsistent. I propose a Kantian framework — not from Kant's philosophy of mathematics but from his general metaphysics — which does show the coherence and consistency of Brouwer's views. I also suggest that expanding the context of the controversy in this way will illuminate Hilbert's views as well and will even shed light upon Kant's philosophy. (shrink)