Now for this experiment, this is a constant enthalpy experiment for the Joule-Thomson experiment, this is equal to zero.
对于这个实验,焦耳-汤姆逊实验,是一个焓不变的实验,焓变化等于0,所以我可以。
And he poses for this photo as an intake photo as he enters St. Elizabeth's Hospital for the Insane in Washington.
这是他在入住华盛顿圣伊丽莎白精神病院时,所拍的入住照片。
So the reasons for this really enormous shift in plans, and the enormous shift in subject matter, are worth exploring.
弥尔顿的计划变化为何如此之大,他对主题的选择为何有这么大的改变,是值得探究的。
So, my choice for this is that odd introduction in-between the two stories, and this is on 48 and 49.
因此,我的选择是那个故事的中间,的那篇奇怪的介绍,在48页和49页。
We are going to now go into the atom and try to understand the scientific basis for this observed behavior.
我们现在要讲讲原子,并试着去理解这个观察行为,的科学原理。
How ready can we be for this kind of endeavor, or is this something that really has to come at its own pace?
我们在超我之物降临时会准备好么,还是说我们对于这种灵感的来临毫无控制?
And you can go ahead and tell me what you think the bond order is going to be for this molecule.
你们告诉我你觉得,这个分子的键序应该是怎样的。
And in fact, if I substitute, I can solve for this I'm done when this is equal to 1.
到1的时候就完成了,当你把所有的都替代完以后。
For this sprite only, means local, only this function, only this script can use this variable, make this variable for all sprites, meant it was global.
对于只为一种精灵,意思是局部的,只有这个函数中,这个脚本中才可以用这个变量,这个变量为全部精灵而创建,意思是这个变量是全局的。
You're allowed Cv comes out here for this adiabatic expansion, which is not a constant volume only because this is always true for an ideal gas.
绝热过程写下,这个式子是因为它对理想气体都成立,并没有用到等容过程的条件,只用了理想气体的条件。
Robert Nozick, one of the libertarian philosophers we read for this course, puts it this way: Individuals have rights.
罗伯特·诺齐克,本课涉及到的一位自由主义哲学家,是这样说的:,个人有权利。
One reason for this is obvious; it's cheaper not to pay people, but the other reason is more interesting.
这样做的其中一个原因很明显;,不用付钱,当然就能省点了,但另一个原因更有意思。
So a hundred years really before the invention of Game Theory, someone had figured out this answer for this game.
一百多年前博弈论还没有诞生呢,那时就有人解除了这个博弈的答案
And for Americans, all our democratic experience and do I have to put a tie on for this event or not?
美国人也如此,我们都参与民主政治,知道在什么场合需要系领带,比如现在
It's really amazing that what Newton did in the case of gravity was to find the expression for this.
这一点非常神奇,牛顿在引力方面的研究,只是为了找出这个的表达式
And the reason for this was mostly to, because we realized that the people around you, at your school, are the people who you want to look at mostly anyway.
这样做的原因主要是,我们发现,人们更乐于去了解同校生,或者身边的人的信息。
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