• 描述:(鸽子)享用薯条面包烤肉串摄影师西蒙维尔伦敦公园动物亲密接触

    Caption: Using chips, bread, and kebabs, photographer Simon DE Glanville gets up close and personal with the animals of London's parks.

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  • 春天夏天流行的饮料叫艾日格(airag),这是一种发酵马奶俄国称之为酸马奶。

    During spring and summer, the most popular drink is "Airag", fermented horse milk. The Russians call it "Koumiss".

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  • 这场争论始于21当时汉姆新西兰基因改造皇家委员会面前作证决定如何管理转基因生物

    The controversy began on 1 February, when Ingham testified before New Zealand's Royal Commission on Genetic Modification, which will determine how to regulate GM organisms.

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  • 次旅行计划于12月21在纽约开始,然后继续前往米兰、布拉、巴黎、曼谷和新德里,1月8在多伦多结束。

    The trip is scheduled to start on December 21 in New York City and continue on to Milan, Prague, Paris, Bangkok and New Delhi before ending in Toronto on January 8.

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  • 然而1941年127袭击珍珠港后,博洛试图参军战时劳动法规拒绝。

    However, following the December 7, 1941 attack on Pearl Harbor, Borlaug tried to join the military, but was rejected under wartime labour regulations.

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  • 焦点人物绿色革命”之诺曼·博劳于2009年9月12去世,享年95

    The man in focus is Norman Borlaug, the Father of the "Green Revolution", who died on September 12, 2009 at age 95.

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  • 岁大棕色奶牛5月24慕尼黑东北50英里桑柏镇的养殖场里逃跑了出来。

    The six-year-old brown dairy cow escaped from her field in the village of Zangberg, 50 miles north-east of Munich, on 24 May.

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  • 6月27州政府加大赌注授权警方伤害锡克教徒感情为由逮捕了先生

    On June 27th, the state government raised the stakes by authorizing the police to arrest Mr. Singh for hurting Sikh sentiments.

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  • 南非著名克鲁国家公园附近十字学校一个普通上学

    It's a common school day at Southern Cross School near the famous Kruger National Park in South Africa.

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  • 维托里奥·努迪1914年6月29生于威尼斯。

    Vittorio Gnudi was born in Venezia on 29 June 1914.

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  • 接下来要讲到就是你们可能听说过的乘数法。

    And so what we will see is you may have heard of Lagrange multipliers.

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  • 其中找出函数极小值极大值这个函数变量相关的,这种方法称为拉乘数法

    One of them is to find the minimum of a maximum of a function when the variables are not independent, and that is the method of Lagrange multipliers.

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  • 现在我们乘数法方程

    Now we try to apply our Lagrange multiplier equations.

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  • 一直非常神秘,巴黎大街书店也是默默无闻

    He was mysterious and his bookstore obscure. It was on the Rue Lagrange in Paris.

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  • 隆伯1月17的市政咨文中,为上述问题提供一个答案

    Mr Bloomberg, who gave his state-of-the-city address on January 17th, offers an answer.

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  • 关键的一点是,拉拟序结构中的界限可以群体互换正如个人进了错误的人群接着随着人群驶向错误的方向

    Crucially, they form a barrier to exchange between groups, as anyone who has been caught up in a crowd and pulled inexorably in the wrong direction will know.

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  • 1937年5月15出生布拉一个犹太家庭

    She was born on May 15, 1937, in Prague to Jewish parents.

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  • 一个极值问题,也有关于乘数法的,链式法则也会有的,约束条件下导数当然不会漏掉。

    Expect one about a min/max problem, something about Lagrange multipliers, something about the chain rule and something about constrained partial derivatives.

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  • 探测器停留一个地区附近,太阳系五个类似这样

    The probe will stay near an area called a Lagrangian point - there are five similar points.

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  • 这时就在有着不同目的地不同人群就浮现一种不断移动界限这些界限就是拟序结构

    What emerges is a shifting pattern of borders between groups of people with different goals. These borders are Lagrangian coherent structures.

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  • 我们就此学乘数

    So, then we've seen the method of Lagrange multipliers.

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  • 木星海王星火星轨道前方60后方60度所谓”上均一批这样的石块

    Jupiter, Neptune and Mars all have collections of rocks sitting in the so-called Lagrange points 60 degrees ahead of or behind the planets in their orbits.

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  • 人们告诉萨伦·伯,1月15成功使飞机着陆表现了一种生命高度尊重

    People tell Sully that his success on Jan. 15 showed a high regard for life.

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  • 上次我们了,怎样利用算子,求解一个受约束,多变量函数最大最小值。

    OK, so last time we saw how to use Lagrange multipliers to find the minimum or maximum of a function of several variables when the variables are not independent.

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  • 每年820都会科罗拉多州立大学的校园里钟,预告飓风多发的来临。

    Gray rings a bell on the Colorado State campus every year around Aug. 20, to herald the active part of the hurricane season.

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  • 10月25丹尼尔·埃尔斯伦敦前线俱乐部朱利安·阿桑奇对话提出了这样的问题

    That was the question raised when Daniel Ellsberg sat down with Julian Assange on October 25th, at the Frontline Club in London.

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  • 拟序结构理论10年前乔治·霍勒(GeorgeHaller)揭开,当时罗德岛上布朗大学任教。

    The theory of Lagrangian coherent structures was started about ten years ago by George Haller, who was then at Brown University, in Rhode Island.

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  • 拟序结构理论10年前乔治·霍勒(GeorgeHaller)揭开,当时罗德岛上布朗大学任教。

    The theory of Lagrangian coherent structures was started about ten years ago by George Haller, who was then at Brown University, in Rhode Island.

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