factorial的例句

1. Now, invoke the next factorial.
现在,调用下一个factorial。

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2. Now, let's return to the factorial function.
现在,让我们回到阶乘函数上来。

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3. The function would continually call factorial.
函数会连续不断地调用factorial。

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4. Like particles, you have to pide by N factorial..
像粒子这样,你需要除以n的阶乘。

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5. Now, in the new call to factorial, num is set to 3.
现在,在新一次调用factorial时,num被设置为3。

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6. The recursive C code is return num * factorial(num - 1).
递归的C代码是returnnum *factorial(num-1)。

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7. You then branch to the function using brsl $lr, factorial.
然后需要使用brsl $lr, factorial对函数进行分支。

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8. This limits greatly the possible range of your factorial function.
这极大地限制了阶乘函数的可能范围。

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9. That is, now we have to pide by NA factorial times NB factorial.
就是说,现在我们要除以NA的阶乘乘以nb的阶乘的积。

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10. We only use it the first time we call fact, at the end of factorial.
我们只在第一次调用fact的时候需要它,也就是在factorial的最后。

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11. After computing the factorial, you now want to print it out using printf.
计算了阶乘之后,现在需要用printf将其打印出来。

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12. The symbol now has two meanings, the combinatorial and the factorial.
现在符号有两重意义,即组合意义和阶乘意义。

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13. Write a function that calculates a number's factorial using recursion.
写出一个用递归来计算阶乘的函数。

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14. Results will later be displayed in the labels beneath the factorial buttons.
结果稍后将显示在阶乘按钮下方的标签中。

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15. If you try to call fact outside of factorial, you will get a compiler error.
如果你尝试在factorial之外去调用fact,你会得到一个编译错误。

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16. The same method to calculate the factorial, this time written for the Duby compiler.
下面同样是计算阶乘的方法,这次是针对Duby编译器而写的。

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17. What you want to do with this value in register 3 is to calculate the factorial of it.
在寄存器3中想要做的是计算此值的阶乘。

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18. Then, because num is greater than 0, factorial will be called again, this time with 3.
然后,由于 num大于0,因此会再次调用factorial,不过这次是计算 3 的阶乘了。

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19. If you've written factorial code, you've probably noticed that the code is still wrong.
编写了阶乘代码后,您可能发现该代码仍有错误。

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20. In this program you will have two stack frame sizes — one for main and one for factorial.
在本程序中,需要两个堆栈框架大小——一个用于main,一个用于factorial。

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21. Therefore, you need to pass it as the first (and only) parameter to the factorial function.
因而,需要将其作为第一个(也是惟一一个)参数传递给factorial函数。

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22. So let's just break that out then, and use the Stirling's approximation for each of the factorial terms.
那让我们在这指出,使用斯特林近似,对每一阶乘项。

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23. What happens, for instance, if you try to find the value of the factorial of 4? Let's follow the sequence
例如,如果我们要计算4的阶乘为多少,到底会发生什么呢?

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24. Recall our factorial method in the section called "Nesting method Definitions", previously in this chapter.
回忆我们在上一章中“嵌套方法的定义”章节看到的factorial方法。

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25. For fractional factorial designs several different approaches to estimate this variance have been suggested.
对因子设计而言,现已有若干种不同方法来估计实验误差方差。

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26. The factorial of a number is computed as that number times all of the Numbers below it up to and including 1.
计算某个数的阶乘就是用那个数去乘包括1在内的所有比它小的数。

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27. We did the factorial function earlier and it's the product of a number and the factorial of that number minus one.
早些时候我们编写过一个计算fibtorial数的函数它便是某数与它减一的factorial数的积.

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28. There is nothing to stop it when it hits zero, so it would continue calling factorial on zero and the negative numbers.
当计算到零时,没有条件来停止它,所以它会继续调用零和负数的阶乘。

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29. For an exercise in class definition, you'll use the caching factorial calculator of factorial.py, shown in Listing 4.
我们用高速缓存阶乘计算器factorial . py作为类定义的练习,如清单4所示。

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30. Did you notice that we use I as a parameter name twice, first in the factorial method and again in the nested fact method?
你注意到了吗,我们两次把i作为一个参数名字,第一次是在factorial方法里,然后是在嵌套的fact方法里。

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