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  1. Recursive algorithms solve problems by breaking them into smaller subproblems, where a function calls itself directly or indirectly. The analysis of such algorithms involves understanding their time complexity, which is often expressed using recurrence relations. These relations describe the time complexity of a problem in terms of its subproblems and additional operations.

    Key Concepts in Recursive Analysis

    A recursive algorithm typically has two parts: a base case, which terminates the recursion, and a recursive case, which breaks the problem into smaller subproblems. The time complexity of a recursive algorithm is determined by analyzing the recurrence relation, which is derived as follows:

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  2. 再帰 | アルゴリズム入門 - GitHub Pages

    再帰の定義を普通に書けば次のようになります。 再帰 (さいき 英:Recursion,Recursive)は、ある物事について記述する際に、記述しているもの自体への参照が、その記述中にあらわれることをいう。 …

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