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Figure 1.7 illustrates how the implementation of an interface is represented in UML. The association symbol is a dashed arrow pointing to the interface. The diagram for the interface marks its name with the stereotype interface . Note that an interface rectangle has only two parts, while a class rectangle has three. This is because interfaces have no fields. Figure 1.7 also illustrates how to represent package membership. The Comparable interface is part of the java.lang package, as indicated by the tab above the interface symbol. POLYMORPHISM

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(h) For the second sequence, we may again evaluate the DFT directly from the definition of the DFT. Let us instead, however, sample the z-transform. We know that X 2 ( z ) = z - " U . Therefore, sampling X 2 ( z )at the points z = ~ , o r k = O , I ...., N-1,wefind

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Inclusion polymorphism and parametric polymorphism are both special cases of universal polymorphism. The other general kind of polymorphism is called ad hoc polymorphism which also has two special kinds, named overloading polymorphism and coercion. These are best illustrated with primitive types. The plus operator (+) is polymorphically overloaded: It means integer addition when used in the form 22 + 33; it means floating point addition when used in the form 2.2 + 3.3; and it means string concatenation when used in the form name + ", Esq.". Coercion occurs when a value of one type is implicitly converted to a value of another type when the context requires that other type. For example, when the compiler evaluates the expression 22 + 3.3, it interprets the plus operator as floating point addition, requiring both operands

( c ) For x 3 ( n ) ,the DFT may be found directly as follows:

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Java is a strongly typed language, which means that every variable must be declared to have a type which determines how that variable can be used. A char cannot be used where a boolean is expected, and a Ratio object cannot be used where a Person object is expected. But there are some situations where a variable of one type can be used where another type is expected. This is called polymorphism (literally, many forms ) because the object appears to have more than one type. There are several kinds of polymorphism. The simplest kind is called inclusion polymorphism. Illustrated in Example 1.8, it refers to the ability of an object to invoke a method that it inherits. EXAMPLE 1.8 Inclusion Polymorphism

(d) The DFT of the pulse. x 4 ( n ) = u ( n ) - u ( n - no), may be evaluated directly as follows:

public double xIntercept() { if (isHorizontal()) { throw new RuntimeException("this line is horizontal"); } return -b/m; } public double yIntercept() { if (isVertical()) { throw new RuntimeException("this line is vertical"); } return b; } }

To find the inverse DFT, note that X ( k ) may be expressed as follows:

1 2 3 4 5 6

Written in this way, the inverse DFT may be easily determined. Specifically, note that the inverse DFT of a constant is a unit sample: x l ( n )= S ( n ) Similarly. the DFT of a constant is a unit sample:

public class MyCircle implements Circle { private Point c; // center private double r; // radius public MyCircle() { } public MyCircle(Point c, double r) { this.c = c; this.r = r; } public double area() { return Math.PI*r*r; } public Point center() { return c; } public double circumference() { return 2*Math.PI*r; } public boolean contains(Point point) { double x = point.xCoordinate(); double y = point.yCoordinate(); return x*x + y*y < r*r; } public boolean equals(Object object) { if (object==this) { return true; } else if (!(object instanceof MyCircle)) { return false; } MyCircle that = (MyCircle)object; return (that.c == this.c && that.r == this.r); } public double radius() { return r; }

x l ( k )= 1

public class TestRatio { public static void main(String[] args) { Ratio x = new Ratio(22, 7); System.out.println("x.hashCode(): " + x.hashCode()); } }

x(n) =

public String toString() { return String.format("[Center: %.2fx; Radius: %.2f]", c, r); } }

The output is:

+6(n)

Compare the values of the DFT coefficients X ( k ) when wo = 2 n k o l N to those when wo # 2 r r k o l N . Explain the difference.

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