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recursion    
递归,循环

递归,循环

recursion
递回

recursion
n 1: (mathematics) an expression such that each term is
generated by repeating a particular mathematical operation

Recursion \Re*cur"sion\ (-sh?n), n. [L. recursio. See {Recur}.]
The act of recurring; return. [Obs.] --Boyle.
[1913 Webster]

When a {function} (or {procedure})
calls itself. Such a function is called "recursive". If the
call is via one or more other functions then this group of
functions are called "mutually recursive".

If a function will always call itself, however it is called,
then it will never terminate. Usually however, it first
performs some test on its arguments to check for a "base case"
- a condition under which it can return a value without
calling itself.

The {canonical} example of a recursive function is
{factorial}:

factorial 0 = 1
factorial n = n * factorial (n-1)

{Functional programming languages} rely heavily on recursion,
using it where a {procedural language} would use {iteration}.

See also {recursion}, {recursive definition}, {tail recursion}.

[{Jargon File}]

(1996-05-11)


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  • 递归 - 维基百科,自由的百科全书
    递归 (英語: Recursion),又译为 递回,在 数学 与 计算机科学 中,是指在 函数 的定义中使用函数自身的方法。 递归一词还较常用于描述以 自相似 方法重复事物的过程。 例如,当两面镜子相互之间近似平行时,镜中嵌套的图像是以无限递归的形式出现的。
  • 算法与数据结构基础 - 递归(Recursion) - 知乎
    递归基础递归 (Recursion)是常见常用的算法,是DFS、分治法、回溯、二叉树遍历等方法的基础,典型的应用递归的问题有求阶乘、汉诺塔、斐波那契数列等, 可视化过程。 应用递归算法一般分三步,一是定义基础条件 (bas…
  • Introduction to Recursion -
    Recursion isn’t always the best way to solve a problem, but we will soon see problems that would be very, very hard to do without recursion (we’re looking at simple examples now)
  • 经典算法之递归(Recursion)_recursion在数学和计算机科学中的具体应用和实例-CSDN博客
    文章浏览阅读7 6k次,点赞5次,收藏28次。本文深入浅出地介绍了递归的基本概念,包括递归的定义、思想及要素,并通过一个具体的二叉树遍历示例展示了递归的实际应用。
  • Reading 10: Recursion - MIT
    Recursion – a method calling itself – is a special case of a general phenomenon in programming called reentrancy Reentrant code can be safely re-entered, meaning that it can be called again even while a call to it is underway
  • Programming - Recursion - University of Utah
    Recursion means "defining a problem in terms of itself" This can be a very powerful tool in writing algorithms Recursion comes directly from Mathematics, where there are many examples of expressions written in terms of themselves For example, the Fibonacci sequence is defined as: F (i) = F (i-1) + F (i-2)





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