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For Markus the choice was stark: - Leave Austria, the homeland he both loved and hated. - Flee from Lizzy, never more than a pale substitute for Laura, the love of his life, shattered to pieces by a bomb. - Flee a country still overshadowed by the aftermath of Nazism. - Make for Ethiopia, that land of all mysteries, magical and captivating, sombre and dangerous, luminous and healing. There, as he sets out to fulfil Laura’s dream of finding her uncle’s grave, Markus is forced to face his deepest fears and experience the highs and lows of every emotion, through the fascinating power of a single object. A ring. A simple ring, on the finger of an Ethiopian princess, which will lead him on his quest, bring him the answers. And the words which already haunt his memories. Makeda, Makeda’s Ring.
A posthumous family memoir by QinXiao-meng. She wrote this book in 1998, from her acute memories of her brother-in-law Liu Tien Oung. As a highly-educated woman, Ms. Qin was able to participate in the intellectual circle which her brother-in-law also belonged, therefore, her insight of his life and character goes beyond the family, providing a worldly view of a man who was a aspiring student, an enthusiastic intellectual, a successful businessman, and a generous philanthropist. Ms. Qin graduated from the former University of Shanghai, and then started a four-decade-long teaching career. Among her many accomplishments, she was Professor and Vice Chairwoman of the English Department (1964-1983) of Shanghai International Studies University, and a Visiting Professor/Researcher at the University of Michigan, Ann Arbor (1986-1989). Before she died in 2006, she lived in San Jose, California.
Speed up your Chinese is a unique and innovative resource that identifies and explains the common errors that English-speaking learners of Chinese repeatedly make. The book brings together these common errors to offer a valuable insight into the differences between English and Chinese and to reveal the inner workings of the latter allowing students to enhance their understanding and mastery of the Chinese language. Key features: organizes basic principles of Mandarin grammar into coherent categories. learner-oriented and problem-solving approach analysis approximately 150 commonly made errors. highlights and explains differences between Mandarin and English mnemonic devises provide vital learning strategies exercises with full answer key to reinforce learning examples in traditional characters provided in the appendix. Speed up your Chinese is the ideal reference for all learners of Chinese.
There seems to be no doubt that geometry originates from such practical activ ities as weather observation and terrain survey. But there are different manners, methods, and ways to raise the various experiences to the level of theory so that they finally constitute a science. F. Engels said, "The objective of mathematics is the study of space forms and quantitative relations of the real world. " Dur ing the time of the ancient Greeks, there were two different methods dealing with geometry: one, represented by the Euclid's "Elements," purely pursued the logical relations among geometric entities, excluding completely the quantita tive relations, as to establish the axiom system of geometry. This method has become a model of deduction methods in mathematics. The other, represented by the relevant work of Archimedes, focused on the study of quantitative re lations of geometric objects as well as their measures such as the ratio of the circumference of a circle to its diameter and the area of a spherical surface and of a parabolic sector. Though these approaches vary in style, have their own features, and reflect different viewpoints in the development of geometry, both have made great contributions to the development of mathematics. The development of geometry in China was all along concerned with quanti tative relations.
This lucid introductory text offers both an analytic and an axiomatic approach to plane projective geometry. The analytic treatment builds and expands upon students' familiarity with elementary plane analytic geometry and provides a well-motivated approach to projective geometry. Subsequent chapters explore Euclidean and non-Euclidean geometry as specializations of the projective plane, revealing the existence of an infinite number of geometries, each Euclidean in nature but characterized by a different set of distance- and angle-measurement formulas. Outstanding pedagogical features include worked-through examples, introductions and summaries for each topic, and numerous theorems, proofs, and exercises that reinforce each chapter's precepts. Two helpful indexes conclude the text, along with answers to all odd-numbered exercises. In addition to its value to undergraduate students of mathematics, computer science, and secondary mathematics education, this volume provides an excellent reference for computer science professionals.
The Kenya Gazette is an official publication of the government of the Republic of Kenya. It contains notices of new legislation, notices required to be published by law or policy as well as other announcements that are published for general public information. It is published every week, usually on Friday, with occasional releases of special or supplementary editions within the week.