Throughout all of Deleuze’s work one finds an extended encounter with the Event of Difference. Deleuze’s extraordinary work on Leibniz is no exception. In the ‘later’ work, and regarding Leibniz, Deleuze remarks, “no philosophy has ever pushed to such an extreme the affirmations of one and the same world, and of an infinite difference and variety in this world”. This positive identification with Leibniz is not found in the ‘earlier’ wave of Deleuzian texts from the sixties where Leibniz is captured (...) hesitating over the possible and the virtual. Any such hesitation over the possible and the virtual is “disastrous” for a philosophy of the event and difference since it abolishes the reality of the virtual and subordinates it to the identical, replacing pure immanence with a ‘theological model’ of creation. Is the Leibniz of Deleuze’s early texts compossible with the later? What is the significance of the event of difference or fold that joins and separates Deleuze’s continuing encounter with Leibniz? We will examine what is at stake in these differing understandings of Leibniz to Deleuze’s philosophy of events of difference. (shrink)

Throughout all of Deleuze’s work one finds an extended encounter with the Event of Difference. Deleuze’s extraordinary work on Leibniz is no exception. In the ‘later’ work, and regarding Leibniz, Deleuze remarks, “no philosophy has ever pushed to such an extreme the affirmations of one and the same world, and of an infinite difference and variety in this world”. This positive identification with Leibniz is not found in the ‘earlier’ wave of Deleuzian texts from the sixties where Leibniz is captured (...) hesitating over the possible and the virtual. Any such hesitation over the possible and the virtual is “disastrous” for a philosophy of the event and difference since it abolishes the reality of the virtual and subordinates it to the identical, replacing pure immanence with a ‘theological model’ of creation. Is the Leibniz of Deleuze’s early texts compossible with the later? What is the significance of the event of difference or fold that joins and separates Deleuze’s continuing encounter with Leibniz? We will examine what is at stake in these differing understandings of Leibniz to Deleuze’s philosophy of events of difference. (shrink)

Spinoza Contra Phenomenology fundamentally recasts the history of postwar French thought, typically presumed to have been driven by a critique of reason indebted to Nietzsche and Heidegger. Although the reception of phenomenology gave rise to many innovative developments in French philosophy, from existentialism to deconstruction, not everyone in France was pleased with this German import. This book recounts how a series of French philosophers used Spinoza to erect a bulwark against the nominally irrationalist tendencies of phenomenology. From its beginnings in (...) the interwar years, this rationalism would prove foundational for Althusser's rethinking of Marxism and Deleuze's ambitious metaphysics. There has been a renewed enthusiasm for Spinozism of late by those who see his work as a kind of neo-vitalism or philosophy of life and affect. Peden counters this trend by tracking a decisive and neglected aspect of Spinoza's philosophy—his rationalism—in a body of thought too often presumed to have rejected reason. In the process, he demonstrates that the virtues of Spinoza's rationalism have yet to be exhausted. (shrink)

Explications of the reconstruction of Leibniz’s metaphysics that Deleuze undertakes in 'The Fold: Leibniz and the Baroque' focus predominantly on the role of the infinitesimal calculus developed by Leibniz.1 While not underestimat- ing the importance of the infinitesimal calculus and the law of continuity as reflected in the calculus of infinite series to any understanding of Leibniz’s metaphysics and to Deleuze’s reconstruction of it in The Fold, what I propose to examine in this paper is the role played by other (...) developments in mathematics that Deleuze draws upon, including those made by a number of Leibniz’s near contemporaries – the projective geometry that has its roots in the work of Desargues (1591–1661) and the ‘proto-topology’ that appears in the work of Du ̈rer (1471–1528) – and a number of the subsequent developments in these fields of mathematics. Deleuze brings this elaborate conjunction of material together in order to set up a mathematical idealization of the system that he considers to be implicit in Leibniz’s work. The result is a thoroughly mathematical explication of the structure of Leibniz’s metaphysics. What is provided in this paper is an exposition of the very mathematical underpinnings of this Deleuzian account of the structure of Leibniz’s metaphysics, which, I maintain, subtends the entire text of The Fold. (shrink)

This collection of essays presents a thorough explication of one of Deleuze's most difficult works, 'The Fold.'.

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Le pli a toujours existé dans les arts, mais le propre du Baroque est de porter le pli à l'infini. Si la philosophie de Leibniz est baroque par excellence, c'est parce que tout se plie, se déplie, se replie. Sa thèse la plus célèbre est celle de l'âme comme " monade " sans porte ni fenêtre, qui tire d'un sombre fond toutes ses perceptions claires : elle ne peut se confondre que par analogie avec l'intérieur d'une chapelle baroque, de marbre (...) noir, où la lumière n'arrive que par des ouvertures imperceptibles à l'observateur du dedans : aussi l'âme est-elle pleine de plis obscurs. Pour découvrir un néo-Baroque moderne, il suffit de suivre l'histoire du pli infini dans tous les arts : " pli selon pli " avec la poésie de Mallarmé et le roman de Proust, mais aussi l'œuvre de Michaux, la musique de Boulez, la peinture de Hantaï. Et ce néoleibnizianisme n'a cessé d'inspirer la philosophie. (shrink)

The Oxford Translation of Aristotle was originally published in 12 volumes between 1912 and 1954. It is universally recognized as the standard English version of Aristotle. This revised edition contains the substance of the original Translation, slightly emended in light of recent scholarship three of the original versions have been replaced by new translations and a new and enlarged selection of Fragments has been added. The aim of the translation remains the same: to make the surviving works of Aristotle readily (...) accessible to English speaking readers. (shrink)

Few philosophers have left a legacy like that of Gottfried Wilhelm Leibniz. He has been credited not only with inventing the differential calculus, but also with anticipating the basic ideas of modern logic, information science, and fractal geometry. He made important contributions to such diverse fields as jurisprudence, geology and etymology, while sketching designs for calculating machines, wind pumps, and submarines. But the common presentation of his philosophy as a kind of unworldly idealism is at odds with all this bustling (...) practical activity. In this book Richard. T. W. Arthur offers a fresh reading of Leibniz’s philosophy, clearly situating it in its scientific, political and theological contexts. He argues that Leibniz aimed to provide an improved foundation for the mechanical philosophy based on a new kind of universal language. His contributions to natural philosophy are an integral part of this programme, which his metaphysics, dynamics and organic philosophy were designed to support. Rather than denying that substances really exist in space and time, as the idealist reading proposes, Leibniz sought to provide a deeper understanding of substance and body, and a correct understanding of space as an order of situations and time as an order of successive things. This lively and approachable book will appeal to students of philosophy, as well as anyone seeking a stimulating introduction to Leibniz's thought and its continuing relevance. (shrink)

Dieser Aufsatz analysiert Leibniz' Begriff der Expression. Er ist eine Vorstudie zu einer umfassenden Untersuchung der Lehre, daß jede einfache Substanz das ganze Weltall ausdrückt. Leibnizens Beispiele und Definitionen von Expression werden besprochen, und dann wird die Analyse des Begriffs in zwei Stufen entwickelt.

In this paper I attempt to throw new light on Leibniz's apparently conflicting remarks concerning the continuity of matter. He says that matter is "discrete" yet "actually divided to infinity" and (thus dense), and moreover that it fills (continuous) space. I defend Leibniz from the charge of inconsistency by examining the historical development of his views on continuity in their physical and mathematical context, and also by pointing up the striking similarities of his construal of continuity to the approach taken (...) by 20th century Combinatorial Topology. (shrink)