"Since ancient times, the Japanese have lived with superstitions of strange presences and phenomena known as "yōkai," creating a culture by turns infused with unease, fear, and divinity. Tsukimono spirit possessions. Fearsome kappa, oni, and tengu. Yamauba crones. Ghostly yūrei. Otherworldly ijin ... Where did they come from? Why do they remain so popular? Written by Japan's premier scholar of yōkai and strange tales, this book is both an introduction to the rich imagination and spirituality of Japan's yōkai culture and a history of the authors and writings that have shaped yōkai studies as a field"--Back cover.

Fascinating and unique, Wonderful Houses Around the World gives children a welcome entrée into other places and other lives throughout the world. Glorious two-page photographic spreads capture families outside their homes, be they simple or imposing. Detailed cutaway illustrations reveal the inside of each house, showing the various family members engaged in typical daily activities. Captions explain where each house is located, the environmental conditions that affect the house design, how the family lives in the home, and their possessions -- all providing interesting glimpses of life in other cultures. The ten houses profiled include a red mud dwelling with thatched towers in Togo, a yurt in Mongolia, a steep-roofed, shake-covered house in Transylvania, and a large donut-shaped communal building for 300 in China. This book increases children's wonder about and cultural awareness of the many different people and ways of life around the world.

Seki was a Japanese mathematician in the seventeenth century known for his outstanding achievements, including the elimination theory of systems of algebraic equations, which preceded the works of Étienne Bézout and Leonhard Euler by 80 years. Seki was a contemporary of Isaac Newton and Gottfried Wilhelm Leibniz, although there was apparently no direct interaction between them. The Mathematical Society of Japan and the History of Mathematics Society of Japan hosted the International Conference on History of Mathematics in Commemoration of the 300th Posthumous Anniversary of Seki in 2008. This book is the official record of the conference and includes supplements of collated texts of Seki's original writings with notes in English on these texts. Hikosaburo Komatsu (Professor emeritus, The University of Tokyo), one of the editors, is known for partial differential equations and hyperfunction theory, and for his study on the history of Japanese mathematics. He served as the President of the International Congress of Mathematicians Kyoto 1990.

This Cambridge history is the definitive guide to the comparative history of the Romance languages. Volume I is organized around the two key recurrent themes of persistence (structural inheritance and continuity from Latin) and innovation (structural change and loss in Romance).

Chronicles the history of Japanese Americans from immigration to the World War II internment, as told through the eyes of a young girl and her grandfather.

The long-awaited magnum opus from Haruki Murakami, in which this revered and bestselling author gives us his hypnotically addictive, mind-bending ode to George Orwell's 1984. The year is 1984. Aomame is riding in a taxi on the expressway, in a hurry to carry out an assignment. Her work is not the kind that can be discussed in public. When they get tied up in traffic, the taxi driver suggests a bizarre 'proposal' to her. Having no other choice she agrees, but as a result of her actions she starts to feel as though she is gradually becoming detached from the real world. She has been on a top secret mission, and her next job leads her to encounter the superhuman founder of a religious cult. Meanwhile, Tengo is leading a nondescript life but wishes to become a writer. He inadvertently becomes involved in a strange disturbance that develops over a literary prize. While Aomame and Tengo impact on each other in various ways, at times by accident and at times intentionally, they come closer and closer to meeting. Eventually the two of them notice that they are indispensable to each other. Is it possible for them to ever meet in the real world?