• "It was a good through ball by Clint and I was lucky enough to get on to it,"

    VOA: standard.2009.06.24

  • Clearly, Milton is in some way wonderfully speaking through the Lady here. Then we get the Lady again: Shall I go on?Or have I said enough?

    确实,弥尔顿在一些方面【笑】,让这位女士替他说话,让我们继续看这位女士:,我应该继续吗?还是我说的够多了?

    耶鲁公开课 - 弥尔顿课程节选

  • But I've been there enough that I get a, I have a sense of what it's like there.

    但我去那儿的次数够多了,所以我很清楚那儿是什么样子的。

    关于唐人街 - SpeakingMax英语口语达人

  • Did I say that right? One of the misfortunes of scholarship, you have to live long enough to get your accolades.

    我说的对吧,学术界的一大损失,你活得够长才能获得所应得的荣誉。

    耶鲁公开课 - 金融市场课程节选

  • Well, I don't care for the speed but I can't get enough of that safety gear.

    我不在乎速度,我就是对那些安全装置百看不厌。

    耶鲁公开课 - 公正课程节选

  • My hope is that if I do it well enough, people who aren't philosophers and are interested exclusively in conceptual analysis will get something out of it.

    我希望如果我做得足够好,可以让那些不是哲学家但是,对概念分析感兴趣的人,得到一些启发。

    麻省理工公开课 - 电影哲学课程节选

  • Let me imagine that I've been lucky enough to get you out of the way-- you're fighting him you can't even look at me, but I can do that.

    假设我运气够好,把你从这条路上推开了,你在和他搏斗,不可能看得到我,但我可以这样

    耶鲁公开课 - 古希腊历史简介课程节选

  • If I had money enough to raise a few hundred contrabands and arm them I'd get up an insurrection among the slaves; told the captain I'd desert to do it."

    若我能供给他们军用品和武器的话,我会在奴隶中间掀起一场暴动,上尉知道,我会的"

    耶鲁公开课 - 美国内战与重建课程节选

  • The second question I want to ask is what's the base case? When do I get down to a problem that's small enough that it's basically trivial to solve? Here it was lists of size one. I could have stopped at lists of size two right. That's an easy comparison.

    第二个问题是什么是基础条件?,我要将问题分解到何时才使得问题,小到可以解决的基本问题?,这里是当列表的长度为1有时候,我也可以在长度为2的时候停止分解,那是一个非常简单的对比。

    麻省理工公开课 - 计算机科学及编程导论课程节选

  • Still, there are a couple of claims about death that get made frequently enough, about death being mysterious in one way or another, that I want--or special or unique-- that I want to focus on.

    但仍然,还是经常出现各种,声称死亡在这种或是那种意义上,是神秘的,特别的,或者是独特的这样的说法-,引起了我的注意。

    耶鲁公开课 - 死亡课程节选

  • That means, when I take two derivatives, I want to get a, then you should know enough calculus to know it has to be something like at^, and half comes from taking two derivatives.

    也就是说,当我想求二阶导时,得到了a,你应该有足够的微积分知识,才能知道必须有类似at^的项,而这个1/2则是因为求了两次导数

    耶鲁公开课 - 基础物理课程节选

  • The only place q1 appears here is here, so when I differentiate again I'm going to get -2b and sure enough that's negative, which is what I wanted to know, just to check that when I'm finding this thing, I'm finding a maximum and not a minimum.

    只有这一处有q1,因此二阶导数是-2b,它肯定是个负数了,这正是我们想得到的结果,这就验证了我们刚才得出的,是最大值而不是最小值

    耶鲁公开课 - 博弈论课程节选

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