Few of Kant’s doctrines are as difficult to understand as that of self-affection. Its brief career in the published literature consists principally in its unheralded introduction in the Transcendental Aesthetic and unexpected re-appearance at a key moment in the Deduction chapter in the B edition of the first Critique. Kant’s commentators, confronted with the difficulty of this doctrine, have naturally resorted to various strategies of clarification, ranging from distinguishing between empirical and transcendental self-affection, divorcing self-affection from the claims of self-knowledge (...) with which Kant explicitly connects it, and, perhaps least justified of all, ignoring the doctrine altogether. Yet the connection between self-affection and central Critical doctrines (such as the transcendental synthesis of the imagination) marks all of these strategies as last resorts. In this paper, I seek to provide a clearer outline of the constellation of those issues which inform Kant’s discussion of self-affection. More particularly, I intend to explain the crucial role played by self-affection in the account of the transcendental conditions of perception provided late in the B Deduction. (shrink)

This article grapples with Robert Brandom’s account of singular terms. I argue that neither Brandom’s answer to the question “What are singular terms?” nor his answer to the question “Why are there any singular terms?” works as they currently stand. Brandom’s substitution-inferential semantic account of what singular terms are fails to distinguish between the semantic role of singular terms and indefinite descriptions, and Brandom’s “expressive transcendental deduction” for why there are any singular terms fails to deciseively show that singular terms (...) are expressively necessary for the use of logical vocabulary. Still, I then characterize how Brandom does have resources within his substitution-inferential semantics to give a better, revised answer to the question “What are singular terms?” that both fits programmatically within his framework and has a curious Kantian parallel. I leave the matter offering a Brandom-friendly replacement account for why there are any singular terms thus conceived for another occasion. (shrink)

One of the hallmarks of Kantian philosophy, especially in connection with its characterization of scientific knowledge, is the importance of unity, a theme that is also the driving force behind a good deal of contemporary high energy physics. There are a variety of ways that unity figures in modern science—there is unity of method where the same kinds of mathematical techniques are used in different sciences, like physics and biology; the search for unified theories like the unification of electromagnetism and (...) optics by Maxwell; and, more recently, the project of grand unification or the quest for a theory of everything which involves a reduction of the four fundamental forces under the umbrella of a single theory. In this latter case it is thought that when energies are high enough, the forces , while very different in strength, range and the types of particles on which they act, become one and the same force. The fact that these interactions are known to have many underlying mathematical features in common suggests that they can all be described by a unified field theory. Such a theory describes elementary particles in terms of force fields which further unifies all the interactions by treating particles and interactions in a technically and conceptually similar way. It is this theoretical framework that allows for the prediction that measurements made at a certain energy level will supposedly indicate that there is only one type of force. In other words, not only is there an ontological reduction of the forces themselves but the mathematical framework used to describe the fields associated with these forces facilitates their description in a unified theory. Specific types of symmetries serve an important function in establishing these kinds of unity, not only in the construction of quantum field theories but also in the classification of particles; classifications that can lead to new predictions and new ways of understanding properties like quantum numbers. Hence, in order to address issues about unification and reduction in contemporary physics we must also address the way that symmetries facilitate these processes. (shrink)