Coding Concepts Explained: Recursion

It’s time to jump down the ultimate rabbit hole of programming ideas: recursion. While it sounds intimidating, recursion is simply a way of solving a complex problem by having a function call itself. Instead of using a loop to repeat an action, a recursive function breaks a problem down into smaller, identical sub-problems until it reaches a simple base case that can be solved directly.

💻 Iteration vs. Recursion: The Factorial Example

A classic example is calculating a factorial. The factorial of 4 (written as 4!) is 4 * 3 * 2 * 1 = 24.

  • An iterative approach uses a loop to multiply the numbers:
    def factorial_iterative(n):
    total = 1
    for i in range(n, 1, -1):
    total = total * i
    return total

  • A recursive approach defines the problem in terms of itself: the factorial of `n` is `n` multiplied by the factorial of `n-1`.
    def factorial_recursive(c):
    if c > 1:
    return c * factorial_recursive(c-1)
    else:
    return 1

💻 How Recursion Works

When you call factorial_recursive(4), a chain reaction begins:

  1. factorial_recursive(4) calls factorial_recursive(3).
  2. factorial_recursive(3) calls factorial_recursive(2).
  3. factorial_recursive(2) calls factorial_recursive(1).
  4. factorial_recursive(1) hits the base case (c > 1 is false) and returns `1`.
  5. This result is passed back up the chain: `2 * 1`, then `3 * 2`, and finally `4 * 6`, returning the final answer of `24`.

Recursion can lead to very elegant and concise solutions for problems that have a self-similar structure, such as navigating file systems or generating fractal images.

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