Yearning For The Impossible

Yearning for the Impossible: The Surprising Truth of Mathematics, Second Edition explores the history of mathematics from the perspective of the creative tension between common sense and the "impossible" as the author follows the discovery or invention of new concepts that have marked mathematical progress. The author puts these creations into a broader context involving related "impossibilities" from art, literature, philosophy, and physics. This new edition contains many new exercises and commentaries, clearly discussing a wide range of challenging subjects.

This book explores the history of mathematics from the perspective of the creative tension between common sense and the "impossible" as the author follows the discovery or invention of new concepts that have marked mathematical progress: - Irrational and Imaginary Numbers - The Fourth Dimension - Curved Space - Infinity and others The author puts t

“This is why we read fiction at all” raves the Washington Post: Family life meets historical romance in this critically acclaimed, “gorgeous, sweeping novel” (Ms Magazine) about two people who find each other when abandoned by everyone else, marking the signal American debut of an award-winning writer who richly deserves her international acclaim. On the outskirts of a small town in Bengal, a family lives in solitude in their vast new house. Here, lives intertwine and unravel. A widower struggles with his love for an unmarried cousin. Bakul, a motherless daughter, runs wild with Mukunda, an orphan of unknown caste adopted by the family. Confined in a room at the top of the house, a matriarch goes slowly mad; her husband searches for its cause as he shapes and reshapes his garden. As Mukunda and Bakul grow, their intense closeness matures into something else, and Mukunda is banished to Calcutta. He prospers in the turbulent years after Partition, but his thoughts stay with his home, with Bakul, with all that he has lost—and he knows that he must return.

"A short-story collection that charts the yearning inherent in imperfect lives, when hopefulness and disappointments abound in equal measure"--

In this fascinating look at the creative power of institutions, Jonah Siegel explores the rise of the modern idea of the artist in the nineteenth century, a period that also witnessed the emergence of the museum and the professional critic. Treating these developments as interrelated, he analyzes both visual material and literary texts to portray a culture in which art came to be thought of in powerful new ways. Ultimately, Siegel shows that artistic controversies commonly associated with the self-consciously radical movements of modernism and postmodernism have their roots in a dynamic era unfairly characterized as staid, self-satisfied, and stable. The nineteenth century has been called the Age of the Museum, and yet critics, art theorists, and poets during this period grappled with the question of whether the proliferation of museums might lead to the death of Art itself. Did the assembly and display of works of art help the viewer to understand them or did it numb the senses? How was the contemporary artist to respond to the vast storehouses of art from disparate nations and periods that came to proliferate in this era? Siegel presents a lively discussion of the shock experienced by neoclassical artists troubled by remains of antiquity that were trivial or even obscene, as well as the anxious aesthetic reveries of nineteenth-century art lovers overwhelmed by the quantity of objects quickly crowding museums and exhibition halls. In so doing, he illuminates the fruitful crises provoked when the longing for admired art is suddenly satisfied. Drawing upon neoclassical art and theory, biographies of early nineteenth-century writers including Keats and Scott, and the writings of art critics such as Hazlitt, Ruskin, and Wilde, this book reproduces a cultural matrix that brings to life the artistic passions and anxieties of an entire era.

“Inspired and inspiring . . . By telling his remarkable story, Bill Strickland shows us that an impossible notion is just an idea nobody had the guts to try.”—Daniel H. Pink, New York Times bestselling author of A Whole New Mind “Make the Impossible Possible will show you how you can achieve even your wildest dreams.”—Jeff Skoll, first president of eBay and founder and chairman of the Skoll Foundation Bill Strickland has spent over thirty years transforming the lives of thousands of people through Manchester Bidwell, the jobs training center and community arts program he founded in Pittsburgh. Working with corporations, community leaders, and schools, he and his staff strive to give disadvantaged kids and adults the opportunities and tools they need to envision and build a better, brighter future. In Make the Impossible Possible, he shows how each of us, by adopting the attitudes and beliefs he has lived by every day, can reach our fullest potential and achieve the impossible in our lives and careers—and perhaps change the world a little in the process. Through lessons from Strickland’s own life experiences and those of countless others who have overcome challenging circumstances and turned their lives around, Make the Impossible Possible teaches us how to build on our passions and strengths, dream bigger and set the bar higher, achieve meaningful success, and inspire the lives of others.

The journal whose very name promises more to come delivers two issues this season. There aren't too many places to find intelligent, passionate, and witty writing about the past, present, and future of visual culture. Dot Dot Dot, the brilliant journal edited by Stuart Bailey and Peter Bilak, is one of the few we've found, and we're happy to be able to present it in our catalog.

Winner of a CHOICE Outstanding Academic Title Award for 2011!This book offers an introduction to modern ideas about infinity and their implications for mathematics. It unifies ideas from set theory and mathematical logic, and traces their effects on mainstream mathematical topics of today, such as number theory and combinatorics. The treatment is h