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Titlebook: 50th IMO - 50 Years of International Mathematical Olympiads; Hans-Dietrich Gronau,Hanns-Heinrich Langmann,Dierk Book 2011 Springer-Verlag

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期刊全稱50th IMO - 50 Years of International Mathematical Olympiads
影響因子2023Hans-Dietrich Gronau,Hanns-Heinrich Langmann,Dierk
視頻videohttp://file.papertrans.cn/101/100985/100985.mp4
發(fā)行地址Official publication of the 50th anniversary of IMO.Reviews the development from the beginning to a worldwide movement.Indispensable for everyone interested in the IMO.Includes supplementary material:
圖書封面Titlebook: 50th IMO - 50 Years of International Mathematical Olympiads;  Hans-Dietrich Gronau,Hanns-Heinrich Langmann,Dierk Book 2011 Springer-Verlag
影響因子In July 2009 Germany hosted the 50th International Mathematical Olympiad (IMO). For the very first time the number of participating countries exceeded 100, with 104 countries from all continents. Celebrating the 50th anniversary of the IMO provides an ideal opportunity to look back over the past five decades and to review its development to become a worldwide event. This book is a report about the 50th IMO as well as the IMO history. A lot of data about all the 50 IMOs are included. We list the most successful contestants, the results of the 50 Olympiads and the 112 countries that have ever taken part. It is impressive to see that many of the world’s leading research mathematicians were among the most successful IMO participants in their youth. Six of them gave presentations at a special celebration: Bollobás, Gowers, Lovász, Smirnov, Tao and Yoccoz. This book is aimed at students in the IMO age group and all those who have interest in this worldwide leading competition for highschool students.
Pindex Book 2011
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Carl Friedrich Gauss, Curvature, and the Cover Art of the 50th IMO as the deformation of a body’s outer layers, excluding those produced by meteoroid impacts. We used television images and radar images to classify the bodies into several categories depending on whether they have (1) only heavily cratered ancient surfaces, or whether the heavily cratered terrain on
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Mathematical Competitionr morally—but has been wrongfully displaced. The rightful displaced order is restored on one level, by radical change on another. Finally, and more specifically, I explore how a claim to sovereignty may be used later to support competing claims. This becomes possible precisely because claims to sove
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