A wise, uplifting memoir about a rabbi's search for understanding and his discovery of hope and joy after his young son suffered a catastrophic brain-stem stroke that left him a quadriplegic and dependent on a ventilator for each breath."--Amazon.com.
NEW YORK TIMES BESTSELLER • The author of The Power of Habit and Supercommunicators and “master of the life hack” (GQ) explores the fascinating science of productivity and offers real-world takeaways to apply your life, whether you’re chasing peak productivity or simply trying to get back on track. “Duhigg melds cutting-edge science, deep reporting, and wide-ranging stories to give us a fuller, more human way of thinking about how productivity actually happens.”—Susan Cain, author of Quiet In The Power of Habit, Pulitzer Prize–winning journalist Charles Duhigg explained why we do what we do. In Smarter Faster Better, he applies the same relentless curiosity and rich storytelling to how we can improve at the things we do. At the core of Smarter Faster Better are eight key concepts—from motivation and goal setting to focus and decision making—that explain why some people and companies get so much done. Drawing on the latest findings in neuroscience, psychology, and behavioral economics—as well as the experiences of CEOs, educational reformers, four-star generals, FBI agents, airplane pilots, and Broadway songwriters—this book reveals that the most productive people, companies, and organizations don’t merely act differently. They view the world, and their choices, in profoundly different ways. Smarter Faster Better is a story-filled exploration of the science of productivity, one that can help us learn to succeed with less stress and struggle—and become smarter, faster, and better at everything we do.
Disordered systems are statistical mechanics models in random environments. This lecture notes volume concerns the equilibrium properties of a few carefully chosen examples of disordered Ising models. The approach is that of probability theory and mathematical physics, but the subject matter is of interest also to condensed matter physicists, material scientists, applied mathematicians and theoretical computer scientists. (The two main types of systems considered are disordered ferromagnets and spin glasses. The emphasis is on questions concerning the number of ground states (at zero temperature) or the number of pure Gibbs states (at nonzero temperature). A recurring theme is that these questions are connected to interesting issues concerning percolation and related models of geometric/combinatorial probability. One question treated at length concerns the low temperature behavior of short-range spin glasses: whether and in what sense Parisi's analysis of the meanfield (or "infinite-range") model is relevant. Closely related is the more general conceptual issue of how to approach the thermodynamic (i.e., infinite volume) limit in systems which may have many complex competing states. This issue has been addressed in recent joint work by the author and Dan Stein and the book provides a mathematically coherent presentation of their approach.)
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