this is china the first 5,000 years

... surprising, they repeatedly heard the phrase, “Well, this is China, ” and “But this is China. ” That became the inspiration for the title of our book.By choosing the subtitle, The First 5,000 Years, ... 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 for is Is China It is hard to imagine that such a short book can cover such a vast span of time and space. This Is China: The First 5,000 Years will help teachers, ... Land and the People 5refer to the Huang as “Mother River.” Other principal rivers include the Hēilóngjiāng in the northeast, the Pearl in the southeast, and the Láncāng and Yarlung Zangbo the southwest. China s...

... ofeliminating the English. That they never effectively moved in this direction did not lessen the fear in the Colony in the early years. This explains the various alarms that went out along the James ... Virginia when, in 1608, the colonists elected to build their glassfurnaces on the mainland at the top of the isthmus leading to the Island. This, although an unsuccessfulenterprise, functioned for ... in the person of Samuel Sharpe. This being the case, it is difficult to explain the absence of the plantation from the list of 1624 and the muster of 1625. In the May, 1625 land tabulation,there...

... clustering mecha-nism is needed to coordinate the pairwise classifi-cation decisions made by the model and constructa coreference partition.Another issue that surrounds the acquisition of the mention-pair ... is anantecedent of NPkand the other is not. Its classvalue indicates which of the two candidates is bet-ter. This model is referred to as the tournamentmodel by Iida et al. (2003) and the ... as we movedown the tree. Specifically, based on the corefer-ence decisions it has made in the first i− 1 levels of the tree, the algorithm determines at the ith levelwhether the ith NP should...

... 1245.1 The list of delegates at the first FA meeting 1355.2 The list of delegates at the second FA meeting 1355.3 The list of delegates at the third FA meeting 1385.4 The list of delegates at the ... completely revisionist thesis,offering a different perspective on almost every aspect of the established historyof the formative years of the game. The book will be of great interest to sportshistorians, ... and the five assumptions that underpin it,we must now assess whether such a thesis is supported by the evidence. We beginby considering the first contention, the extent to which criticism dissuaded...

... students’ English use in speaking lesson comes from student’s self-consciousness, teacher can only encourage them to use English rather than to force them to. The first step to do this is to raise student’s ... of the importance of English use for their own learning. They should be advised that they are the ones who are responsible for their success and failure, not the teachers or someone else. Then ... due to the time constraints, this study only involves a small number of VUC teachers and English-major students in their first academic year.1.5. Benefits of the research The research is hoped...

... Figure 3. 1 enables this analysis. The model implies that the benefit of the Internet business strategy is eventually judged by the improvements in the financial measures. The linkage between ... customers and suppliers are also the results of their own Internet business strategy. Since it is not possible to draw conclusion theoretically, this study tests the hypothesis from previous empirical ... are two distinguishing characteristics of small firms. This facilitates small firms to adopt customer oriented IT applications. Similarly, this should also explain the differences in the Internet...

... of finding the “right” price. (If the price is toohigh, students will discover there is a surplus of items; if the price is too low, there will bea shortage.) It is better to err on the high ... loud.Although it can become rather noisy, this forces students to commit themselves to a bid,instead of indecisively raising and then lowering their hands at the last minute. Requirestudents ... involved in this. They can make suggestions or even make the pricing decisions themselves. This provides an excellent opportunity to discuss supply, demand,and prices. Students enjoy the challenge...

... It1t0F(t).Produced by Laura Wisewell, Andrew D. Hwang, Amy Cunningham,Colin Bell, and the Online Distributed Proofreading Teamat http://www.pgdp.net (The original copy of this book wasgenerously ... critiquesa1, a2, . . . , an. The Project Gutenberg EBook of Théorie des Fonctions Elliptiques, byCharles Briot and Jean Claude Bouquet This eBook is for the use of anyone anywhere at no ... restrictions whatsoever. You may copy it, give it away orre-use it under the terms of the Project Gutenberg License includedwith this eBook or online at www.gutenberg.netTitle: Théorie des Fonctions...

... within the U.S. or across the world! Our paper first will discuss what you should do before going to the Ph.D. Then we will try to give you some flavor of the life in the first year of the program, ... measure theory. The important thing is that you are able to take care of these requirements before entering grad school! Life in the first year The first year is often considered the breaking ... this as a way of life during the first year, possibly the second, third and fourth too! We know it takes some time to get used to this new way of life. But you’ll get over it. However, this...