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So in fact, it is the case, if you look at data, and by the way, that's the way I ended up setting a lot of these parameters and playing with it, was comparing what my simulation said to historical stock data.
所以实际上，在这个例子中，如果你看到数据，顺便说一下，这就是我设置很多变量,然后编程的方式，也就是把我的仿真程序得到的结果,和历史股票数据进行比较。
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You could go through a lot of these parameters and think about it in the same way that these things are really very highly controlled.
通过看许多这样的指标,即这些身体指标确实都以相同的方式,被严格控制着
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are all functions of state and parameters that we can control like temperature and pressure.
公式里面的全部都是态函数,我们控制态函数的参数比如温度或者压强。
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Then once you've got those two numbers, they're no longer free parameters; they're concrete numbers, maybe 5 and 9.
一旦你知道这两个量,它们就不再是自由参量了,它们是具体的数值,可能是5或9
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I know it looks like a simple and silly little example, but at the moment, I still have the ability to go in and change the values of the parameters by that little definition.
很简单的有点儿蠢的例子,但是现在，我还是可以通过，一个简单的定义声明，来进去改变参数的值,这样就没意义了,这是因为我并没有用一些。
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But this choice of names, both for my functions and also for my parameters or my variables is completely up to me.
但是这个名字的选择，包括我的函数名,和我的参数名,或者变量名都是我定义的。
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Milton calls them the "Sojourners of Goshen," and they're standing outside the general parameters of the comparison.
弥尔顿称他们为“歌珊的寄居人“,他们遥遥地站在对比的大体界限之外。
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So prices are determined as follows: prices depend on some parameters I'm just going to call a and b, and let me write the equation and then we'll see what it looks like.
价格由如下因素决定,价格取决于两个参数a和b,我们用方程写一下吧
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So strings also support things like selection, slicing, and a set of other parameters, other properties. And let's just look at that.
如果我要到这里来的话，就得把这儿注释掉，这里是我已经建立的。
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And this defines formal parameters of this function. Yup.
带有其它变量的括弧,这就是函数的形参。
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What happens to the thermodynamics parameters, and see the results in terms of the parameters including entropy.
以及用这些热力学参量,表示的物理量是怎么变化的，看结果是什么,这其中就包括了熵。
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And the beauty of that equation of state is that it only relies on two parameters.
范德瓦尔斯方程,先把结果写出来。
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pV=RT p plus a over v bar squared times v bar minus b equals r t. All right if you take a equal to zero, these are the two parameters, a and b. If you take those two equal to zero you have p v is equal to r t.
我们就回到,也就是理想气体,状态方程,下面我们来看看,这个方程。
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Two, the arguments or parameters, and three, is the return value.
第二个，参数和参量，还有三，是那个返回值。
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I can have functions with no parameters, that's fine, I will still need the open and close paren there to identify that I have no parameters.
我每次都需要进行输入码？,函数可以没有参数,我依然需要前后括号,来定义我没与参数。
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I won't say that they're thoughts and emotions or things, but what characterizes an instance here, it's the internal parameters that specify what is going on.
但是这里特性化,这个实例的东西是，是内在的详细说明，要做什么的参数,因此实际上在一个。
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And then V minus the excluded volume term is equal to RT. Two parameters, this is the attraction between two atoms or molecules in the gas phase.
以及V减去一个排斥项,等于RT，两个参数，这是气体状态下两个原子,或者分子之间的吸引力。
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I told you once you know the free parameters, R0 and v0, you know everything about the future of the object.
一旦给定自由参量 R0 和 v0,你就能知道这个物体之后的运动状态
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So before we use printf, a function, and we passed in one input and input henceforth we're gonna call arguments or parameters.
我们在使用printf函数时,先放进去一个输入，之后的输入我们就要,调用参数了。
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Let's build this up. Let's see where this comes from, where these parameters a and b comes from. So, the first thing we're going to do is we're going to take our gas in our box, let's build a box full of gases here.
参数a和b有什么含义,首先，假设研究的气体,都在一个容器里,容器里充满了气体,这些是气体分子。
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