Exercises in Java

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Exercises
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2 2 Implement a Complex number class Recall that a complex number 8
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consists of a real and an imaginary part Support the same operations as the Rational class, when meaningful (eg, operator< is not meaningful) Add member functions to extract the real and imaginary parts
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2 2 Implement a FUZZY class Fuzzy logic defines true, false, and 9
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maybe The AND operator returns the weaker of its two parameters, and the OR operator returns the stronger Define constants FUZZ~::TRUE, FUZZ~::FALSE, FUZZ~::MAYBE support and and &&, ( 1 , ! (for NOT), and VO operations Also provide a type conversion to int SO that the FUZZY can be used to express a condition (in an if,while,and so on)
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230 Implement some of the following improvements to the string class a Add ! (which is false if the string is zero length) b Add the * and * = operators to expand into multiple copies For instance, if s is equal to " ab", then s * = 3 turns s into " ababab" c Add the left shift operator, which shifts the string x positions Can you think of a way to alter the class implementation to make shifting a fast operation d Add lowercase and uppercase member functions 231 Index range checking costs the user time and space but greatly improves software reliability Write a program that reads a large dictionary, storing each word in a stringThen access each character in the array of strings Measure the time cost of range checking by running the program twice-once with range checking on and again with it disabled Also measure the difference in space usage Use a preprocessor conditional to disable range checking on access 232 Add setvalue and print member functions to the Rational class Then rewrite operator>> and operator<< so that they are not friends of Rational
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References
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More information on implementation of the IntType class is available in [2] An example of a production quality string class is given in [ I ] Tips on the correct use of const and references, as well as many advanced topics, are discussed in [3]
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1 B Flamig, Practical Data Structures in C++, John Wiley & Sons, New York, 1993 2 D E Knuth, The Art of Computer Programming, Vol 2: Seminumerical Algorithms, 3d ed, Addison-Wesley, Reading, Mass, 1997 3 S Meyers, Effective C++, 2d ed, Addison-Wesley, Reading, Mass, 1998
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Templates
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An important goal of object-oriented program is to support code reuse In this chapter we introduce one mechanism, the C++ template, that is used to further this goal The template allows us to write routines that work for arbitrary types without having to know, as we write the routines, what these types will be Although this approach is supported somewhat by the use of the typede f facility, the template is more powerful than the typedef In this chapter, we show: what a template is and how it differs from the typedef, how to write some useful function templates, how to write class templates, and what the limitations of templates are
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Consider the problem of finding the largest item in an array of items A simple algorithm is the sequential scan, in which we examine each item in order, keeping track of the maximum As is typical of many algorithms, the sequential scan algorithm is type-independent That is, the logic of this algorithm does not depend on the type of items stored in the array The same logic works for an array of integers, floating-point numbers, or any type for which comparison can be meaningfully defined Throughout this text, we describe algorithms and data structures that are type-independent Swapping, sorting, and searching are classic examples of type-independent algorithms When we write C++ code for a type-independent algorithm or data structure, we would prefer to write the code once, rather than recode it for each different type In this chapter we describe how to write type-independent algorithms (also known as generic algorithms) in C++ We use a template to write these
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