Characters are simple. Suppose you want to represent sets of strings, well you basically just generalize the hash function.
字母是是很简单的,如果你想表示一组字符串,基本上你要做的就是归纳出哈希函数。
Their answers are often correct and often possessing stereotypes lets us make reasonable and correct generalizations about the world.
他们的答案通常是正确的,通常刻板印象能让我们合理地,正确地归纳世界。
Run merge sort on those. By induction, if it does the right thing, I'm going to get back two lists, and I'm going to then merge Them together. Notice what I'm going to do.
在这些上面再运行归并排序,根据归纳,如果这样是正确的,我将重新得到两个列表,然后我会把它们合并在一起。
Selection sort too really reduces to a total number of comparisons because I'm again comparing the current smallest to the next thing I see, the next thing, so really a lot of these sorting algorithms boil down to comparisons and the numbers that you actually have to make.
选择排序也可归纳为总数的比较,因为要将当前最小者与下一个进行比较,接着再下一个,可见,很多排序算法都可归结为比较,以及需要比较的次数。
So we got some nice generalizations.
因此我们归纳出很好的结论。
Let's characterize absolute rule.
让我们归纳一下绝对主义国家的特征
So, some sort of ability to record information and make generalizations is absolutely essential to making it through life.
所以记录信息的能力,和归纳的能力是非常重要的,是我们生存的关键。
And if you were suddenly stripped of your ability to make generalizations, you'd be at a loss.
如果你突然失去了,归纳的能力,你就会一头无绪。
Actually we could prove inductively that it holds, but how do we know it stops?
这是一种归纳型的定义,事实上我们能够归纳性地证明它?
If you go to dreambank.net, a guy named Hill collected 50,000 dream reports; you could make some generalizations.
在dreambank。net上,有个叫Hill的人收集了五万个梦境报告;,他从中归纳了一些规律。
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