You put your horizontal " X" coordinate here, vertical " Y" coordinate here.

你把横坐标" X" 值这里纵坐标" Y" 值入这里。

To begin with, we can input our values with  reasonable certainty.

首先，我们可以合理确定地入我们的值。

Why is a dictation app worth 2 billion?

为什么一款语音入应用值20亿美元？

And then suppose I say, I'll just tell you what the outputs of this polynomial would be if you inputted various different inputs like 0, 1, 2, 3 on and on.

然后假设我说，我会告诉你这个多项入不同的值比0, 1, 2, 3等等时的出。

That is the basis of digital computing. Those operations compared to input values and spit out a third as a result some such as and or not.

那是数字计算的基础。这些操作会比较入值，并出第三个值作为，比与、或、非等运算。

They look something like this: Now, let's put in some real values.

它们看起来像这样：现，让我们入一些实际的值。

But it wasn't too restrictive -- you could still put any value, any formula, in any cell.

但它并没有太多限制——您仍然可以任何单元格中入任何值、任何公。

So it takes some time for the input values to travel through all these things to the output value until the signal is stable on the output.

因此，入值需要一些时间才能通过所有这些东西到达出值，直到信号出端稳定为止。

I think that's because if you put something like age into your statistical analysis program, your computer will spit out values, like the average age or the average BMI, to several decimal places.

我认为这是因为你统计分析程序中入年龄之类的值，你的计算机会吐出平均年龄或平均 BMI 等值，精确到小数点后几位。

If you go an plug these into a calculator, you'll notice that the arctan of each such small value is quite close to the value itself.

你把这些值入计算器，你会注意到每个这样的小值的反正切值非常接近该值本身。

We can write out a little logic table that shows the original value under Input, and the outcome after applying the operation under Output.

我们可以写出一个小逻辑表，表中入栏显示原始值，出栏显示应用操作后的。

Behind the scenes, this operating system uses buffers for storing the text values that are entered.

幕后，这个操作系统使用缓冲区来存储入的文本值。