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Lecture An Introduction to Object-Oriented Programming with Java (4/e): Chapter 15 - C. Thomas Wu

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Chapter 15 - Recursive algorithms. In this chapter, we will present several nonnumerical recursive algorithms in this chapter. We will also discuss some criteria for deciding when to use recursion and when not to. All the recursive algorithms we provide in this chapter, other than those we use for explanation, are algorithms that should be written recursively. | Chapter 15 Recursive Algorithms 4th Ed Chapter 15 - ©The McGraw-Hill Companies, Inc. Permission required for reproduction or display. Objectives After you have read and studied this chapter, you should be able to Write recursive algorithms for mathematical functions and nonnumerical operations. Decide when to use recursion and when not to. Describe the recursive quicksort algorithm and explain how its performance is better than selection and bubble sort algorithms. 4th Ed Chapter 15 - ©The McGraw-Hill Companies, Inc. Permission required for reproduction or display. Recursion The factorial of N is the product of the first N positive integers: N * (N – 1) * (N – 2 ) * . . . * 2 * 1 The factorial of N can be defined recursively as 1 if N = 1 factorial( N ) = N * factorial( N-1 ) otherwise 4th Ed Chapter 15 - ©The McGraw-Hill Companies, Inc. Permission required for reproduction or display. The two most important concepts in object-oriented programming are the class and the object. In the broadest term, an object is a thing, both tangible and intangible, which we can imagine. A program written in object-oriented style will consist of interacting objects. For a program to maintain bank accounts for a bank, we may have many Account, Customer, Transaction, and ATM objects. An object is comprised of data and operations that manipulate these data. Recursive Method An recursive method is a method that contains a statement (or statements) that makes a call to itself. Implementing the factorial of N recursively will result in the following method. public int factorial( int N ) { if ( N == 1 ) { return 1; } else { return N * factorial( N-1 ); } } Test to stop or continue. Recursive case: recursion continues. End case: recursion stops. 4th Ed Chapter 15 - ©The McGraw-Hill Companies, Inc. Permission required for reproduction or display. The two most important concepts in object-oriented programming are the class and the object. In the broadest term, an . | Chapter 15 Recursive Algorithms 4th Ed Chapter 15 - ©The McGraw-Hill Companies, Inc. Permission required for reproduction or display. Objectives After you have read and studied this chapter, you should be able to Write recursive algorithms for mathematical functions and nonnumerical operations. Decide when to use recursion and when not to. Describe the recursive quicksort algorithm and explain how its performance is better than selection and bubble sort algorithms. 4th Ed Chapter 15 - ©The McGraw-Hill Companies, Inc. Permission required for reproduction or display. Recursion The factorial of N is the product of the first N positive integers: N * (N – 1) * (N – 2 ) * . . . * 2 * 1 The factorial of N can be defined recursively as 1 if N = 1 factorial( N ) = N * factorial( N-1 ) otherwise 4th Ed Chapter 15 - ©The McGraw-Hill Companies, Inc. Permission required for reproduction or display. The two most important concepts in object-oriented programming are the class and the .

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