Or another that tweets only prime numbers.

还有账和质数有关消息。

So I thought I'd start with a love poem about prime numbers.

我觉得可以用一首关于质数情诗来开场。

Since each of these numbers only has 1 and the natural number powers of their prime number base as factors, there are no overlapping room numbers.

因为这些数字每一个都有1和它们本身作为因数，因此就没有重叠数字房间。

It wasn't difficult.You know how when you see prime numbers, they appear red, but when they're twin primes, they're pink and smell like gasoline? No.

其实不难啦，就像质数在你眼里自动就是红色，孪生质数是粉红色，而且闻起来像汽油，你懂我意思吗，不懂。

On the GRE math section, prime numbers are always going to be positive.

在 GRE 数学部分，素数总是正。

Our first step will be to rewrite 36 and 90 as the product of prime numbers.

我们第一步是把 36 和 90 写成质数乘积。

Luckily, he remembers that around the year 300 B. C. E. , Euclid proved that there is an infinite quantity of prime numbers.

幸运是，他记得在公元300年前，Euclid证明了质数一个无穷量。

It's more of a fourpart question, really. When he wrote his paper on supersingular prime numbers, how long did it take?

其实这个问题分为四个小题，他撰写超奇异质数论文时花了多长时间？

Although, there will be many rooms that go unfilled, like room 6, since 6 is not a power of any prime number.

尽管，还有许多房间是空，像是6房，因为6不是任何质数。

No, let's pick a prime number higher than 10.

不， 让我们选择一个大于 10 质数。

And the space is the space of prime numbers.

而这个空间是素数空间。

I want my chicken tenders in odd prime numbers.

我想我鸡米花数量是奇数中质数。

Twin primes are prime numbers that are separated by just one number, like 11 and 13, or 17 and 19. And as you go up the number line, primes occur less frequently, and twin primes are rarer still.

孪生素数是仅由一个数字分隔质数，例如 11 和 13， 或 17 和 19。 随着数字线上升，素数出现频率越来越低， 而孪生素数则更加罕见。

The number was found by the Great Internet Mersenne Prime Search, or GIMPS for short, in which a bunch of networked computers try to come up with prime numbers while they’re not being used for something else.

这个数字是由 Great Internet Mersenne Prime Search（简称 GIMPS）现， 其中一堆联网计算机试图在它们没有被用于其他事情时想出素数。

These included 10 problems from an American maths competition, find the number of ordered pairs of prime numbers that sum to 60, and 10 reading questions from America's SAT school leavers exam.

其中包括来自美国数学竞赛 10 道问题，找出总和为 60 有序质数对数量， 以及来自美国 SAT 学校毕业生试 10 道阅读题。

Notice, the fact that prime numbers never show up in any of these is what explains the pattern of the lines we saw at the beginning coming in clumps of four.

注意，素数从不在这些数字中出现这一事实解释了我们最初看到线以四条为一组聚集模式。

Some were elegant, prime number solutions and prototype responses, genetic algorithms crafted to figure out what the other person was doing and suss them out.

有些是优雅质数解决方案和原型响应，是精心设计遗传算法， 旨在弄清楚对方在做什么并弄清楚他们。

Eratosthenes of Cyrene was a 3rd century BCE mathematician from ancient Greece interested in prime numbers, that is numbers only divisible by 1 and themselves.

Cyrene 埃拉托色尼 (Eratosthenes of Cyrene) 是公元前 3 世纪来自古希腊数学家，他对素数很感兴趣，素数能被 1 和它们本身整除。

One challenged another to recite a long prime number and instantly got the answer, 2 to the power of 31 minus 1.

有人挑战另一个人背诵一个很长质数， 立刻得到了答案，231次方减去1。

Well, the slime-lined are in their prime— which is to say they’re prime numbers, divisible only by 1 and themselves.

好吧， 粘液衬里处于质数状态——也就是说它们是质数，能被 1 和它们自己整除。