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When a recursive procedure is divided among two functions that call each other,
the functions are said to be *mutually recursive*.

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**1.7 Recursive Functions**

For this reason, recursive functions can be easier to define correctly. However, learning to recognize the computational processes evolved by recursive functions certainly requires practice. 1.7.2 Mutual Recursion Video: Show Hide <span>When a recursive procedure is divided among two functions that call each other, the functions are said to be mutually recursive. As an example, consider the following definition of even and odd for non-negative integers: a number is even if it is one more than an odd number a number is odd if it is one more tha

For this reason, recursive functions can be easier to define correctly. However, learning to recognize the computational processes evolved by recursive functions certainly requires practice. 1.7.2 Mutual Recursion Video: Show Hide <span>When a recursive procedure is divided among two functions that call each other, the functions are said to be mutually recursive. As an example, consider the following definition of even and odd for non-negative integers: a number is even if it is one more than an odd number a number is odd if it is one more tha

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