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A new political ethics that confronts the injustices of political democracy.

Infinitely Demanding is the clearest, boldest and most systematic statement of Simon Critchley's influential views on philosophy, ethics and politics. Part diagnosis of the times, part theoretical analysis of the impasses and possibilities of ethics and politics, part manifesto, Infinitely Demanding identifies a massive political disappointment at the heart of liberal democracy. Arguing that what is called for is an ethics of commitment that can inform a radical politics, it culminates in an argument for anarchism as an ethical practice and a re-motivating means of political organization..
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Lévy processes are rich mathematical objects and constitute perhaps the most basic class of stochastic processes with a continuous time parameter This book provides the reader with comprehensive basic knowledge of Lévy processes, and at the same time introduces stochastic processes in general. No specialist knowledge is assumed and proofs and exercises are given in detail. The author systematically studies stable and semi-stable processes and emphasizes the correspondence between Lévy processes and infinitely divisible distributions. All serious students of random phenomena will benefit from this volume..
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THE NEW AMERICAN DICTIONARY, Security/Fear Edition, compiled by the Institute for Infinitely Small Things, is the world's most interactive and democratic collection of American terms for the 21st Century. Benefits include: (1) The most redefined terms of the new millenium (2) Uniquely democratic and interactive (3) Standard pronunciation and easy-to-use format (4) 10 definitions provided by eBay auction winners (5) Over 50 terms waiting for YOUR definition (6) Terror, torture, friendly fire and many more. The Institute for Infinitely Small Things uses performance in public space to research and alter the micro-power structures that shape everyday life in Western society. (www.infinitelysmallthings.net).
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Studies the independent motions of infinitely many particles in the d-dimensional Euclidean space R. .
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This is a self-contained introduction to the classical theory of homoclinic bifurcation theory, as well as its generalizations and more recent extensions to higher dimensions It is also intended to stimulate new developments, relating the theory of fractal dimensions to bifurcations, and concerning homoclinic bifurcations as generators of chaotic dynamics. The book begins with a review chapter giving background material on hyperbolic dynamical systems. The next three chapters give a detailed treatment of a number of examples, Smale's description of the dynamical consequences of transverse homoclinic orbits, and a discussion of the subordinate bifurcations that accompany homoclinic bifurcations, including Hénon-like families. The core of the work is the investigation of the interplay between homoclinic tangencies and non-trivial basic sets. The fractal dimensions of these basic sets turn out to play an important role in determining which class of dynamics is prevalent near a bifurcation. The authors provide a new, more geometric proof of Newhouse's theorem on the co-existence of infinitely many periodic attractors, one of the deepest theorems in chaotic dynamics..
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