So if you archive it, that's maybe a little hint that either this is just your habit or perhaps that you might actually care about this later in the future, whereas if you delete it, no, you really don't care. Yeah.

如果你把邮件存档，可能暗示这可能,是你的习惯,或者以后还会用到它，相反，如果你删除了它，说明你可能根本不在意这个邮件。

哈佛公开课 - 计算机科学课程节选

And then you can delete it once you're sure your code is working right.

当你们能够确定你们的代码运行正常的话，你们可以把这个“printf“,语句删除掉。

哈佛公开课 - 计算机科学课程节选

But it is the case that they're dominated once we delete the dominated strategies: once we delete 67 and above.

但一旦我们剔除了原劣势策略,即选择67及大于67的数之后,他们才是劣势策略

耶鲁公开课 - 博弈论课程节选

We can look at it here; we looked at append, which added things to lists, we looked at delete, deleting things from a list.

看看这儿，append方法给数组，增加了一些内容，我们还学习了，如何删除数组中的元素。

麻省理工公开课 - 计算机科学及编程导论课程节选

Once you delete the dominated strategies, then you kind of go through it again and then 2 is dominated by 3.

一旦你剔除了劣势策略,再次审视这个博弈时,立场2劣势于立场3

耶鲁公开课 - 博弈论课程节选

These strategies I'm about to delete, it isn't that they're never best responses, they were best responses to things, but the things they were best responses to, are things that are never going to be played, so they're irrelevant.

我现在剔除掉的策略,他们并非不是最佳对策,他们是某些情况下的最佳对策,但是使他们成为最佳对策的条件,是不会发生的,所以它们就不成立

耶鲁公开课 - 博弈论课程节选

So we know that 2 is not dominated, and particularly not dominated by 3, When you delete the dominated strategy of 2 dominating 1, or 1 being dominated, when you delete that and 10, then it is.

我们知道选立场2并不是劣势策略,它并不劣于选立场3,当你剔除劣于策略2的劣势策略1,或者说立场1处于劣势,当你剔除策略1和10之后,2就变成劣势策略了

耶鲁公开课 - 博弈论课程节选

So what Christine is arguing is, even though it's the case that 2 is not a dominated strategy, if we do the process of iterative deletion of dominated strategies and we delete the dominated strategies, then maybe we should look again and see if it's dominated now.

克里斯汀说的是,即使选择立场2不是劣势策略,如果我们迭代剔除劣势策略,然后我们剔除掉了劣势策略,然后再来回头看看还有没有劣势策略了

耶鲁公开课 - 博弈论课程节选

And if I did this, and again, don't scribble too much in your notes but if we just make it clear what's going on here, I'm actually going to delete these strategies since they're never going to be played I end up with a little box again.

如果我再进行一次,别在笔记上乱画,我们只是想知道最后会怎样,因为这些策略不会被人采用,所以我剔除掉它们,最后我得到了一个更小的方格

耶鲁公开课 - 博弈论课程节选