In his Paris Reportatio John Duns Scotus challenges ordinary views of identity and distinction. I argue that Scotus affirms that there is more than one type of identity: some forms of identity are...

This is the first special issue of the British Journal of the History of Philosophy to be devoted to the thought of the Middle Ages. Its topic is relations. The articles have been chosen to give an...

Scotus’ theory of univocity is described: his exact definition of univocity and his view of transcendental concepts that are ‘simply simple’. These concepts are said to be univocally applied to God and creatures. Next, we describe Scotus’ views on univocity in ‘being’ and the precise meaning of the infinite and finite ‘mode’ of being. Finally, we apply these results to work of Heidegger and Marion. It appears that they had an insufficient grasp of the intricacies of Scotus’ theory of univocity (...) and that Marion’s religious phenomenology could have benefitted from these scotistic tools. (shrink)

In response to scholarship which has shown that seventeenth-century Scottish scholasticism was influenced by John Duns Scotus (1265/66–1308), Jean-Pascal Anfray has argued that Scottish scholasticism was only indirectly influenced by Scotism, especially by Jesuit thinkers like Francisco Suárez (1548–1618), using the Aberdeen Doctor James Sibbald (1595–1647) and his theory of the body-soul composite as a litmus test. In reply to Anfray’s claims, this article undertakes three interconnected tasks. First, it renews calls for philosophical Scotism to be defined according to a (...) principles-based approach focusing on Scotus’s metaphysics of essence in contrast to a quasi-falsificationist approach. Second, it shows how Sibbald adopts the Scotist metaphysics of essence over the very different Suárezian metaphysics of essence. Third, it demonstrates how Sibbald endorses Scotus’s qualified pluralism in accounting for the body-soul composite. Sibbald thus turns out to be more directly Scotist (and less Suárezian) than first thought. (shrink)