Aristotle argues for and relies on the view that a constitutive norm prescribing true belief binds all rational subjects. This normativity is peculiar to belief, and derives but is distinct from the epistemic value of true belief, which is grounded in a teleological function that governs even non-rational cognition. Only rational creatures can have beliefs, and Aristotle uses the normative constraint on belief to distinguish it from imagining, its closest non-rational counterpart. This subjection to norms is therefore part of what (...) separates rational from non-rational cognition. (shrink)

We have far less evidence for Aristotle’s reception of Protagoras than we like to think, and the evidence we do have is somewhere we hardly ever look. With one exception, every reference Aristotle makes to the Measure Doctrine—Protagoras’ claim that humans are the ‘measure of all things —concerns the Doctrine as amplified in Plato’s Theaetetus, and the ‘Protagoras’ in question is Plato’s fictional character as fictional. Metaph. I 1, 1053a35–b3 provides the only exception, where Aristotle offers an anomalous reading of (...) the Doctrine incompatible with the others. The chapter interprets I 1, 1053a35–b3 and concludes that Aristotle attributes the anomalous reading to Protagoras himself. The chapter argues further that every other reference to the Doctrine derives from the Theaetetus. Aristotle formulates ‘the theory of Protagoras’ according to Plato’s self-refutation argument, and his argument that it denies the Principle of Non-contradiction includes premisses from Plato’s argument that are out of place in Aristotle’s own. He moreover attributes to ‘Protagoras’ arguments and dialectical demands that the fictional Protagoras makes in his so-called ‘apology’, so his target is specifically a Platonic invention and not the historical person. This leaves only Metaph. I 1 1053a35–b3 to join his six other references to the historical Protagoras, which makes it Aristotle’s only engagement with the Measure Doctrine as the actual view of his predecessor. (shrink)

This paper articulates and defends a novel view of the strict distinction that Aristotle makes between human and non-human mental life. We examine two crucially relevant but overlooked arguments that turn on the human capacity for reasoning and inference (syl/logismos) to reconstruct his view of what makes some cognitive processes rational and how they differ from non-rational counterparts. A creature is rational just in case its occurrent cognitive states exhibit a sequential coherence wherein prior cognitive activity constrains subsequent activity for (...) the sake of attaining truth. Processes are rational, then, in virtue of how constituent states relate to each other, not whether any given state involves some peculiar content or grasps some distinct object. This study aids, but does not exhaust, a systematic examination of the rational soul in Aristotle’s writing, based on (a) the human/animal comparisons through which he often elucidates rational cognitive capacities and (b) the distinctions that he draws between elements of rational cognition and non-rational counterparts in terms of what minimally suffices to distinguish between them. (shrink)

In this response to Emily Katz’s “Aristotle’s Rejection of Mathematized Metaphysics,” I raise questions about her central interpretive claim that mathematical forms cannot, for Aristotle, appear among first principles of nature. Topics addressed include the notion of priority, especially in the sciences; the relationship between natural change and material realization; and the general nature and scope of mathematical explanations for physical phenomena.