Using the temperate nature of recent social protest as its entry point, this analysis investigates the current state of liberal democracies as one in which the purported crisis of capitalism has en...

In his ‘On a Supposed Right to Lie from Philanthropy’ Kant makes the astonishing claim that one is not entitled to lie even to save a friend from a murderer. This claim has been an embarrassment for Kant's defenders and an indication of Kant's excessive rigour for his detractors. Responses to SRL fall into three main groups. The first of these groups, that of Kant's critics, claim that SRL demonstrates that Kant's ethical views are so rigorous that they become abhorrent (...) in practice. The second group, Kant's defenders, argues that Kant's conclusions in SRL do not follow from his own ethical principles. The third group, made up of scholars who are generally sympathetic to Kant's position, attempts to explain why a liar is responsible for all the bad consequences that follow from his act by providing an account of Kant's theory of imputation. (shrink)

Let me start with a well-known story. Kant held that logic and conceptual analysis alone cannot account for our knowledge of arithmetic: “however we might turn and twist our concepts, we could never, by the mere analysis of them, and without the aid of intuition, discover what is the sum [7+5]” (KrV, B16). Frege took himself to have shown that Kant was wrong about this. According to Frege’s logicist thesis, every arithmetical concept can be defined in purely logical terms, and (...) every theorem of arithmetic can be proved using only the basic laws of logic. Hence, Kant was wrong to think that our grasp of arithmetical concepts and our knowledge of arithmetical truth depend on an extralogical source—the pure intuition of time (Frege 1884, §89, §109). Arithmetic, properly understood, is just a part of logic. (shrink)

In a famous passage (A68/B93), Kant writes that “the understanding can make no other use of […] concepts than that of judging by means of them.” Kant's thought is often called the thesis of the priority of judgments over concepts. We find a similar sounding priority thesis in Frege: “it is one of the most important differences between my mode of interpretation and the Boolean mode […] that I do not proceed from concepts, but from judgments.” Many interpreters have thought (...) that Frege's priority principle is close to (or at least derivable from) Kant's. I argue that it is not. Nevertheless, there was a gradual historical development that began with Kant's priority thesis and culminated in Frege's new logic. (shrink)

This paper gives a contextualized reading of Kant's theory of real definitions in geometry. Though Leibniz, Wolff, Lambert and Kant all believe that definitions in geometry must be ‘real’, they disagree about what a real definition is. These disagreements are made vivid by looking at two of Euclid's definitions. I argue that Kant accepted Euclid's definition of circle and rejected his definition of parallel lines because his conception of mathematics placed uniquely stringent requirements on real definitions in geometry. Leibniz, Wolff (...) and Lambert thus accept definitions that Kant rejects because they assign weaker roles to real definitions. (shrink)

My goal in this paper is to develop our understanding of the role the imagination plays in Kant’s Critical account of geometry, and I do so by attending to how the imagination factors into the method of reasoning Kant assigns the geometer in the First Critique. Such an approach is not unto itself novel. Recent commentators, such as Friedman (1992) and Young (1992), have taken a careful look at the constructions of the productive imagination in pure intuition and highlighted the (...) importance of the imagination’s activity for securing the universality of geometry knowledge. Specifically, as their respective examinations bring to light, it is only with due attention to the imagination that we can make sense of how a .. (shrink)

A neo-Kantian debate within analytic philosophy, in our reading, would evaluate thevalue of the following question: how the codification of the elements of a representation creates spaces of identification to theorize the possibilities oftruth, in two fields, the analytical and in the synthetic? In the analytic, the theory involves theability to conceptually interpret relations of possibility and impossibility; in the synthetic, thetheory involves the extra-conceptual supplementation of the alignment with the verifiers,providing a measure to encode the semantic contribution of both (...) experience simpliciter andexperience with concepts, made by schemas, analogical systems, etc. We suggest revitalizingthe theory of a priori syntheses, dialoguing with Kantian aspects of Husserl’s SixthInvestigation and confronting the orthodox semantics of empiricist inspiration.Although, in large part, a theory of judgments is equivalent to a dynamic production of models,simplifications and analogies, the focus on the production of synthetic and a priori judgmentspresents some independent problems, which, in our reading, would enrich the universe ofanalytic philosophy and would facilitate the reading of the development of the pragmatic shiftphase, which took place in the second half of the 20th century.Keywords: synthesis a priori; semantics; pragmatism. (shrink)