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The book consists of excerpts from interviews of senior members of State College Friends Meeting. The narrators who lived through the Great Depression tell of their difficult childhood--and yet in most cases one they regarded as happy. Some of the conscientious objectors during WWII tell of life in CPS camps; others speak of using nonviolent methods with mental patients, while still others relate the story of the human guinea experiments some of them participated in. Of those who did relief work after the war overseas, probably the most exciting tales are told by the four who worked with the Friends Ambulance Unit in China. They happened to be located close to where the Nationalists and the Communists were fighting.
Based on dozens of interviews and extensive historical research, and spiced with interesting photographs, this entertaining book relates stories about mathematicians who have defied stereotypes. There are five chapters about women that provide insight into the nineteenth and the mid-twentieth century, the early 1970s, the early 1990s, and 2004. Activists in many fields will take heart at the progress made during that time. The author documents the rudimentary struggles to become professionals, being married without entirely giving up a career, organizing to eliminate flagrant discrimination, improving the daily treatment of women in the professional community, and the widespread efforts towa...
Ross Honsberger was born in Toronto, Canada, in 1929 and attended the University of Toronto. After more than a decade of teaching mathe matics in Toronto, he took advantage of a sabbatical leave to continue his studies at the University of Waterloo, Canada. He joined its faculty in 1964 in the Department of Combina torics and Optimization, and has been there ever since. Honsberger has published a number of bestselling books with the Mathematical Association of America, including Episodes in Nineteenth and Twentieth Century Euclidean Geometry, and From Erdos to Kiev. In Polya's Footsteps is his eighth book published in the Dolciani Mathematical Exposition Series. The study of mathematics is o...
Victor Klee and Stan Wagon discuss some of the unsolved problems in number theory and geometry, many of which can be understood by readers with a very modest mathematical background. The presentation is organized around 24 central problems, many of which are accompanied by other, related problems. The authors place each problem in its historical and mathematical context, and the discussion is at the level of undergraduate mathematics. Each problem section is presented in two parts. The first gives an elementary overview discussing the history and both the solved and unsolved variants of the problem. The second part contains more details, including a few proofs of related results, a wider and deeper survey of what is known about the problem and its relatives, and a large collection of references. Both parts contain exercises, with solutions. The book is aimed at both teachers and students of mathematics who want to know more about famous unsolved problems.
Interrogating how Alexandria became enshrined as the exemplary cosmopolitan space in the Middle East, this book mounts a radical critique of Eurocentric conceptions of cosmopolitanism. The dominant account of Alexandrian cosmopolitanism elevates things European in the city's culture and simultaneously places things Egyptian under the sign of decline. The book goes beyond this civilization/barbarism binary to trace other modes of intercultural solidarity. Halim presents a comparative study of literary representations, addressing poetry, fiction, guidebooks, and operettas, among other genres. She reappraises three writers--C. P. Cavafy, E. M. Forster, and Lawrence Durrell--whom she maintains h...
Radical Theory of Rings distills the most noteworthy present-day theoretical topics, gives a unified account of the classical structure theorems for rings, and deepens understanding of key aspects of ring theory via ring and radical constructions. Assimilating radical theory's evolution in the decades since the last major work on rings and radicals was published, the authors deal with some distinctive features of the radical theory of nonassociative rings, associative rings with involution, and near-rings. Written in clear algebraic terms by globally acknowledged authorities, the presentation includes more than 500 landmark and up-to-date references providing direction for further research.