OK, and we'll just plant that idea, we're going to come back to later on, as we carry on.

好，我们现在就只是初步形成这个思想而已，我们会在以后继续上课的时候，回来讨论这一点的。

麻省理工公开课 - 计算机科学及编程导论课程节选

And one indeed may bring that particular system to bear on reading a poem.

我们也会把这种思想,带入读诗的过程中。

普林斯顿公开课 - 人性课程节选

It is a substance self which therefore endures through time, thus thoughts and actions at different moments of time may pertain to the same self.

因此不同时期的行为和思想,可能会从属于同一个，好，那么我们怎么编码实现这个呢？,听起来像个人工智能的问题。

麻省理工公开课 - 计算机科学及编程导论课程节选

Hobbes believes that armed with the proper method, with the proper art, or scientific doctrine, that we might eventually become the masters and possessors of nature.

霍布斯则认为，只要具备了恰当的方法，恰当的手段或科学的思想，我们最终会变成,自然的掌控者和拥有者。

耶鲁公开课 - 政治哲学导论课程节选

Next week, social thought and social behavior, mysteries; basically, a series of topics that don't fit anywhere in the course and really make psychologists scratch their heads.

下节课我们将会讲社会思想,社会行为，神话;,基本上这一连串的话题,在本课程中属于杂七杂八的,而且让心理学家百思不得其解的。

耶鲁公开课 - 心理学导论课程节选

Now what's gonna be our guide?

哪个会是我们的指导思想？

耶鲁公开课 - 死亡课程节选

Because the self-help movement in many ways is about telling us how it's all about the power of the mind, talk about "Think and grow rich", the book; we'll talk about the secrets which is about creating our reality through our thoughts.

因为自助运动在很多方面,是在告诉我们信念力量是怎么回事，提到《思考致富》那本书;,我们会讨论各种秘密,它们如何通过思想创造现实。

哈佛公开课 - 幸福课课程节选

How it is to enter into the creation of films and what are the schools of thoughts that have origined by emphasizing one or the other so that immediately we'll be get into the question that you are already sensative to I'm sure.

怎样走进电影创作,电影创作有哪些相伴相生的,思想流派,我们很快就会,探讨这个问题,你已经对此有所感悟。

麻省理工公开课 - 电影哲学课程节选

So always amazing to us how we go into the problem, our eye or mind can see one class of solutions, but the math will tell you sometimes there are new solutions and you've got to respect it and understand and interpret the unwanted solutions, and this is a simple example where you can follow what the meaning of the second solution is.

解决问题的方式总能让人惊喜不已,我们的眼睛或思想可以看见一类解,但数学有时会告诉你还有新的解,你不能忽视它,而是解释这些不期而至的解,这只是一个简单的例子,由此你可以理解第二个解的意义

耶鲁公开课 - 基础物理课程节选